From 9105a1261578714d1c2a96e93fcbe955dfbdfe65 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Tue, 15 Oct 2024 10:07:32 +0200 Subject: [PATCH 01/23] ignore conda yml --- .gitignore | 5 ++++- 1 file changed, 4 insertions(+), 1 deletion(-) diff --git a/.gitignore b/.gitignore index c75ef4e8..e4786f99 100755 --- a/.gitignore +++ b/.gitignore @@ -52,4 +52,7 @@ _sources ._.DS_Store # Planemo -tool_test* \ No newline at end of file +tool_test* + +# local conda env folder +env.yml \ No newline at end of file From dced6832b3f30b9b12c1fd763571b97e4db5b8e4 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Tue, 15 Oct 2024 10:43:47 +0200 Subject: [PATCH 02/23] split python/rust code --- deeptools/SES_scaleFactor.py | 195 - deeptools/__init__.py | 0 deeptools/alignmentSieve.py | 439 - deeptools/bamCompare.py | 314 - deeptools/bamCoverage.py | 416 - deeptools/bamHandler.py | 103 - deeptools/bamPEFragmentSize.py | 369 - deeptools/bigwigAverage.py | 128 - deeptools/bigwigCompare.py | 146 - deeptools/cm.py | 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mode 100755 deeptools/utilities.py delete mode 100644 deeptools/writeBedGraph.py delete mode 100644 deeptools/writeBedGraph_bam_and_bw.py diff --git a/deeptools/SES_scaleFactor.py b/deeptools/SES_scaleFactor.py deleted file mode 100644 index 76194b9e..00000000 --- a/deeptools/SES_scaleFactor.py +++ /dev/null @@ -1,195 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import os -import numpy as np - -# own packages -from deeptools import bamHandler -import deeptools.countReadsPerBin as countR - -old_settings = np.seterr(all='ignore') -debug = 0 - - -def estimateScaleFactor(bamFilesList, binLength, numberOfSamples, - normalizationLength, - avg_method='median', blackListFileName=None, numberOfProcessors=1, - verbose=False, chrsToSkip=[], mappingStatsList=[]): - r""" - Subdivides the genome into chunks to be analyzed in parallel - using several processors. The code handles the creation of - workers that compute fragment counts (coverage) for different - regions and then collect and integrates the results. - - Parameters - ---------- - bamFilesList : list - list of bam files to normalize - binLength : int - the window size in bp, where reads are going to be - counted. - numberOfSamples : int - number of sites to sample from the genome. For more info see - the documentation of the CountReadsPerBin class - normalizationLength : int - length, in bp, to normalize the data. - For a value of 1, on average - 1 read per base pair is found - avg_method : str - defines how the different values are to be summarized. - The options are 'mean' and 'median' - chrsToSkip : list - name of the chromosomes to be excluded from the - scale estimation. Usually the chrX is included. - blackListFileName : str - BED file containing blacklisted regions - mappingStatsList : list - List of the number of mapped reads per file - - Returns - ------- - dict - Dictionary with the following keys:: - 'size_factors' - 'size_factors_based_on_mapped_reads' - 'size_factors_SES' - 'size_factors_based_on_mean' - 'size_factors_based_on_median' - 'mean' - 'meanSES' - 'median' - 'reads_per_bin' - 'std' - 'sites_sampled' - - - Examples - -------- - >>> test = Tester() - >>> bin_length = 50 - >>> num_samples = 4 - >>> _dict = estimateScaleFactor([test.bamFile1, test.bamFile2], bin_length, num_samples, 1) - >>> _dict['size_factors'] - array([1. , 0.5]) - >>> _dict['size_factors_based_on_mean'] - array([1. , 0.5]) - """ - - assert len(bamFilesList) == 2, "SES scale factors are only defined for 2 files" - - if len(mappingStatsList) == len(bamFilesList): - mappedReads = mappingStatsList - else: - mappedReads = [] - for fname in bamFilesList: - mappedReads.append(bamHandler.openBam(fname, returnStats=True, nThreads=numberOfProcessors)[1]) - - sizeFactorBasedOnMappedReads = np.array(mappedReads, dtype='float64') - - sizeFactorBasedOnMappedReads = sizeFactorBasedOnMappedReads.min() / sizeFactorBasedOnMappedReads - - cr = countR.CountReadsPerBin(bamFilesList, - binLength=binLength, - numberOfSamples=numberOfSamples, - extendReads=False, - blackListFileName=blackListFileName, - numberOfProcessors=numberOfProcessors, - verbose=verbose, - chrsToSkip=chrsToSkip) - - try: - num_reads_per_bin = cr.run() - except Exception as detail: - exit("*ERROR*: {}".format(detail)) - - sitesSampled = len(num_reads_per_bin) - - # the transpose is taken to easily iterate by columns which are now - # converted to rows - num_reads_per_bin = num_reads_per_bin.transpose() - # size factors based on order statistics - # see Signal extraction scaling (SES) method in: Diaz et al (2012) - # Normalization, bias correction, and peak calling for ChIP-seq. - # Statistical applications in genetics and molecular biology, 11(3). - - # using the same names as in Diaz paper - # p refers to ChIP, q to input - - p = np.sort(num_reads_per_bin[0, :]).cumsum() - q = np.sort(num_reads_per_bin[1, :]).cumsum() - - # p[-1] and q[-1] are the maximum values in the arrays. - # both p and q are normalized by this value - diff = np.abs(p / p[-1] - q / q[-1]) - # get the lowest rank for wich the difference is the maximum - maxIndex = np.flatnonzero(diff == diff.max())[0] - # Take a lower rank to move to a region with probably - # less peaks and more background. - maxIndex = int(maxIndex * 0.8) - while maxIndex < len(p): - # in rare cases the maxIndex maps to a zero value. - # In such cases, the next index is used until - # a non zero value appears. - cumSum = np.array([float(p[maxIndex]), float(q[maxIndex])]) - if cumSum.min() > 0: - break - maxIndex += 1 - - meanSES = [np.mean(np.sort(num_reads_per_bin[0, :])[:maxIndex]), - np.mean(np.sort(num_reads_per_bin[1, :])[:maxIndex])] - - # the maxIndex may be too close to the the signal regions - # so i take a more conservative approach by taking a close number - - sizeFactorsSES = cumSum.min() / cumSum - median = np.median(num_reads_per_bin, axis=1) - - # consider only those read numbers that are below the 90 - # percentile to stimate the - # mean and std - mean = [] - std = [] - for values in num_reads_per_bin: - maxNumReads = (np.percentile(values, 90)) - if maxNumReads == 0: - maxNumReads = (np.percentile(values, 99)) - if maxNumReads == 0: - print("all genomic regions sampled from one ") - "of the bam files have no reads.\n" - values = values[values <= maxNumReads] - - mean.append(np.mean(values)) - std.append(np.std(values)) - - mean = np.array(mean) - readsPerBin = mean if avg_method == 'mean' else median - - if min(median) == 0: - idx_zero = [ix + 1 for ix, value in enumerate(median) if value == 0] - exit("\n*ERROR*: The median coverage computed is zero for sample(s) #{}\n" - "Try selecting a larger sample size or a region with coverage\n".format(idx_zero)) - - sizeFactor = sizeFactorsSES - return {'size_factors': sizeFactor, - 'size_factors_based_on_mapped_reads': sizeFactorBasedOnMappedReads, - 'size_factors_SES': sizeFactorsSES, - 'size_factors_based_on_mean': mean.min() / mean, - 'size_factors_based_on_median': median.min() / median, - 'mean': mean, - 'meanSES': meanSES, - 'median': median, - 'reads_per_bin': readsPerBin, - 'std': std, - 'sites_sampled': sitesSampled} - - -class Tester(object): - - def __init__(self): - self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" - self.bamFile1 = self.root + "testA.bam" - self.bamFile2 = self.root + "testB.bam" - global debug - debug = 0 - self.chrom = '3R' diff --git a/deeptools/__init__.py b/deeptools/__init__.py deleted file mode 100644 index e69de29b..00000000 diff --git a/deeptools/alignmentSieve.py b/deeptools/alignmentSieve.py deleted file mode 100644 index 73a24734..00000000 --- a/deeptools/alignmentSieve.py +++ /dev/null @@ -1,439 +0,0 @@ -#!/usr/bin/env python -import argparse -import pysam -import os -import sys - -from deeptools import parserCommon -from deeptools.bamHandler import openBam -from deeptools.mapReduce import mapReduce -from deeptools.utilities import getTLen, smartLabels, getTempFileName -from importlib.metadata import version - - -def parseArguments(): - parser = argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description="This tool filters alignments in a BAM/CRAM file according the the specified parameters. It can optionally output to BEDPE format.", - usage='alignmentSieve -b sample1.bam -o sample1.filtered.bam --minMappingQuality 10 --filterMetrics log.txt\n' - 'help: alignmentSieve -h / alignmentSieve --help') - - required = parser.add_argument_group('Required arguments') - required.add_argument('--bam', '-b', - metavar='FILE1', - help='An indexed BAM file.', - required=True) - - required.add_argument('--outFile', '-o', - help='The file to write results to. These are the alignments or fragments that pass the filtering criteria.') - - general = parser.add_argument_group('General arguments') - general.add_argument('--numberOfProcessors', '-p', - help='Number of processors to use. Type "max/2" to ' - 'use half the maximum number of processors or "max" ' - 'to use all available processors. (Default: %(default)s)', - metavar="INT", - type=parserCommon.numberOfProcessors, - default=1, - required=False) - - general.add_argument('--filterMetrics', - metavar="FILE.log", - help="The number of entries in total and filtered are saved to this file") - - general.add_argument('--filteredOutReads', - metavar="filtered.bam", - help="If desired, all reads NOT passing the filtering criteria can be written to this file.") - - general.add_argument('--label', '-l', - metavar='sample1', - help='User defined label instead of the default label ' - '(file name).') - - general.add_argument('--smartLabels', - action='store_true', - help='Instead of manually specifying a labels for the input ' - 'file, this causes deepTools to use the file name ' - 'after removing the path and extension.') - - general.add_argument('--verbose', '-v', - help='Set to see processing messages.', - action='store_true') - - general.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - general.add_argument('--shift', - nargs='+', - type=int, - help='Shift the left and right end of a read (for BAM files) or a fragment (for BED files). A positive value shift an end to the right (on the + strand) and a negative value shifts a fragment to the left. Either 2 or 4 integers can be provided. For example, "2 -3" will shift the left-most fragment end two bases to the right and the right-most end 3 bases to the left. If 4 integers are provided, then the first and last two refer to fragments whose read 1 is on the left or right, respectively. Consequently, it is possible to take strand into consideration for strand-specific protocols. A fragment whose length falls below 1 due to shifting will not be written to the output. See the online documentation for graphical examples. Note that non-properly-paired reads will be filtered.') - - general.add_argument('--ATACshift', - action='store_true', - help='Shift the produced BAM file or BEDPE regions as commonly done for ATAC-seq. This is equivalent to --shift 4 -5 5 -4.') - - general.add_argument('--genomeChunkLength', - type=int, - default=int(1e6), - help='Size of the genome (in bps) to be processed per thread. (Default: %(default)s)') - - output = parser.add_argument_group('Output arguments') - output.add_argument('--BED', - action='store_true', - help='Instead of producing BAM files, write output in BEDPE format (as defined by MACS2). Note that only reads/fragments passing filtering criterion are written in BEDPE format.') - - filtering = parser.add_argument_group('Optional arguments') - - filtering.add_argument('--filterRNAstrand', - help='Selects RNA-seq reads (single-end or paired-end) in ' - 'the given strand. (Default: %(default)s)', - choices=['forward', 'reverse'], - default=None) - - filtering.add_argument('--ignoreDuplicates', - help='If set, reads that have the same orientation ' - 'and start position will be considered only ' - 'once. If reads are paired, the mate\'s position ' - 'also has to coincide to ignore a read.', - action='store_true') - - filtering.add_argument('--minMappingQuality', - metavar='INT', - help='If set, only reads that have a mapping ' - 'quality score of at least this are ' - 'considered.', - type=int) - - filtering.add_argument('--samFlagInclude', - help='Include reads based on the SAM flag. For example, ' - 'to get only reads that are the first mate, use a flag of 64. ' - 'This is useful to count properly paired reads only once, ' - 'as otherwise the second mate will be also considered for the ' - 'coverage.', - metavar='INT', - default=None, - type=int, - required=False) - - filtering.add_argument('--samFlagExclude', - help='Exclude reads based on the SAM flag. For example, ' - 'to get only reads that map to the forward strand, use ' - '--samFlagExclude 16, where 16 is the SAM flag for reads ' - 'that map to the reverse strand.', - metavar='INT', - default=None, - type=int, - required=False) - - filtering.add_argument('--blackListFileName', '-bl', - help="A BED or GTF file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered. Please note that you should adjust the effective genome size, if relevant.", - metavar="BED file", - nargs="+", - required=False) - - filtering.add_argument('--minFragmentLength', - help='The minimum fragment length needed for read/pair ' - 'inclusion. This option is primarily useful ' - 'in ATACseq experiments, for filtering mono- or ' - 'di-nucleosome fragments. (Default: %(default)s)', - metavar='INT', - default=0, - type=int, - required=False) - - filtering.add_argument('--maxFragmentLength', - help='The maximum fragment length needed for read/pair ' - 'inclusion. A value of 0 indicates no limit. (Default: %(default)s)', - metavar='INT', - default=0, - type=int, - required=False) - - return parser - - -def shiftRead(b, chromDict, args): - if not b.is_proper_pair: - return None - tLen = getTLen(b, notAbs=True) - start = b.pos - end = start + b.query_alignment_end - if b.is_reverse and not b.is_read2: - end -= args.shift[2] - deltaTLen = args.shift[3] - args.shift[2] - elif b.is_reverse and b.is_read2: - end += args.shift[1] - deltaTLen = args.shift[1] - args.shift[0] - elif not b.is_reverse and not b.is_read2: - start += args.shift[0] - deltaTLen = args.shift[1] - args.shift[0] - else: - start -= args.shift[3] - deltaTLen = args.shift[3] - args.shift[2] - - # Sanity check - if end - start < 1: - if b.is_reverse: - start = end - 1 - else: - end = start + 1 - if start < 0: - start = 0 - if end > chromDict[b.reference_name]: - end = chromDict[b.reference_name] - if end - start < 1: - return None - - # create a new read - b2 = pysam.AlignedSegment() - b2.query_name = b.query_name - b2.flag = b.flag - b2.reference_id = b.reference_id - b2.reference_start = start - b2.mapping_quality = b.mapping_quality - b2.cigar = ((0, end - start),) # Returned cigar is only matches - if tLen < 0: - b2.template_length = tLen - deltaTLen - else: - b2.template_length = tLen + deltaTLen - b2.next_reference_id = b.next_reference_id - b2.next_reference_start = b.next_reference_start - if b.is_proper_pair: - if b2.is_read2 and b2.is_reverse: - b2.next_reference_start += args.shift[0] - elif not b2.is_read2 and b2.is_reverse: - b2.next_reference_start -= args.shift[3] - - return b2 - - -def filterWorker(arglist): - chrom, start, end, args, chromDict = arglist - fh = openBam(args.bam) - mode = 'wb' - oname = getTempFileName(suffix='.bam') - if args.filteredOutReads: - onameFiltered = getTempFileName(suffix='.bam') - else: - onameFiltered = None - ofh = pysam.AlignmentFile(oname, mode=mode, template=fh) - if onameFiltered: - ofiltered = pysam.AlignmentFile(onameFiltered, mode=mode, template=fh) - else: - ofiltered = None - - prev_pos = set() - lpos = None - - nFiltered = 0 - total = 0 - for read in fh.fetch(chrom, start, end): - if read.pos < start: - # ensure that we never double count (in case distanceBetweenBins == 0) - continue - - total += 1 - if read.flag & 4: - # Ignore unmapped reads, they were counted already - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - - if args.minMappingQuality and read.mapq < args.minMappingQuality: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - - if args.samFlagInclude and read.flag & args.samFlagInclude != args.samFlagInclude: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - if args.samFlagExclude and read.flag & args.samFlagExclude != 0: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - - tLen = getTLen(read) - if args.minFragmentLength > 0 and tLen < args.minFragmentLength: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - if args.maxFragmentLength > 0 and tLen > args.maxFragmentLength: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - - if args.ignoreDuplicates: - # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions - if tLen >= 0: - s = read.pos - e = s + tLen - else: - s = read.pnext - e = s - tLen - if read.reference_id != read.next_reference_id: - e = read.pnext - if lpos is not None and lpos == read.reference_start \ - and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - if lpos != read.reference_start: - prev_pos.clear() - lpos = read.reference_start - prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) - - # filterRNAstrand - if args.filterRNAstrand: - if read.is_paired: - if args.filterRNAstrand == 'forward': - if read.flag & 144 == 128 or read.flag & 96 == 64: - pass - else: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - elif args.filterRNAstrand == 'reverse': - if read.flag & 144 == 144 or read.flag & 96 == 96: - pass - else: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - else: - if args.filterRNAstrand == 'forward': - if read.flag & 16 == 16: - pass - else: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - elif args.filterRNAstrand == 'reverse': - if read.flag & 16 == 0: - pass - else: - nFiltered += 1 - if ofiltered: - ofiltered.write(read) - continue - - if args.shift: - read = shiftRead(read, chromDict, args) - if not read: - continue - - # Read survived filtering - ofh.write(read) - - # The results from the workers will get sorted, so get the TID - tid = fh.get_tid(chrom) - - ofh.close() - if ofiltered: - ofiltered.close() - fh.close() - return tid, start, total, nFiltered, oname, onameFiltered - - -def convertBED(oname, tmpFiles, chromDict): - """ - Stores results in BEDPE format, which is: - chromosome frag_leftend frag_rightend - - The fragment ends can be shifted - """ - ofile = open(oname, "w") - for tmpFile in tmpFiles: - # Setting verbosity to avoid lack of index error/warning - pysam.set_verbosity(0) - fh = pysam.AlignmentFile(tmpFile) - # Reset verbosity - pysam.set_verbosity(3) - for b in fh.fetch(until_eof=True): - tLen = getTLen(b, notAbs=True) - if tLen > 0: - start = b.pos - end = start + tLen - if end > chromDict[b.reference_name]: - end = chromDict[b.reference_name] - if end - start < 1: - continue - ofile.write("{}\t{}\t{}\n".format(b.reference_name, start, end)) - fh.close() - os.unlink(tmpFile) - ofile.close() - - -def main(args=None): - args = parseArguments().parse_args(args) - if args.shift: - if len(args.shift) not in [2, 4]: - sys.exit("The --shift option can accept either 2 or 4 values only.") - if len(args.shift) == 2: - args.shift.extend([-args.shift[1], -args.shift[0]]) - elif args.ATACshift: - args.shift = [4, -5, 5, -4] - - bam, mapped, unmapped, stats = openBam(args.bam, returnStats=True, nThreads=args.numberOfProcessors) - total = mapped + unmapped - chrom_sizes = [(x, y) for x, y in zip(bam.references, bam.lengths)] - chromDict = {x: y for x, y in zip(bam.references, bam.lengths)} - - # Filter, writing the results to a bunch of temporary files - res = mapReduce([args, chromDict], - filterWorker, - chrom_sizes, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - genomeChunkLength=args.genomeChunkLength, - verbose=args.verbose) - - res = sorted(res) # The temp files are now in order for concatenation - nFiltered = sum([x[3] for x in res]) - totalSeen = sum([x[2] for x in res]) # The * contig isn't queried - - tmpFiles = [x[4] for x in res] - if not args.BED: - arguments = ["-o", args.outFile] - arguments.extend(tmpFiles) # [..., *someList] isn't available in python 2.7 - pysam.samtools.cat(*arguments) - for tmpFile in tmpFiles: - os.unlink(tmpFile) - else: - convertBED(args.outFile, tmpFiles, chromDict) - - if args.filteredOutReads: - tmpFiles = [x[5] for x in res] - if not args.BED: - arguments = ["-o", args.filteredOutReads] - arguments.extend(tmpFiles) # [..., *someList] isn't available in python 2.7 - pysam.samtools.cat(*arguments) - for tmpFile in tmpFiles: - os.unlink(tmpFile) - else: - convertBED(args.outFile, tmpFiles, chromDict, args) - - if args.filterMetrics: - sampleName = args.bam - if args.label: - sampleName = args.label - if args.smartLabels: - sampleName = smartLabels([args.bam])[0] - - of = open(args.filterMetrics, "w") - of.write("#bamFilterReads --filterMetrics\n") - of.write("#File\tReads Remaining\tTotal Initial Reads\n") - of.write("{}\t{}\t{}\n".format(sampleName, totalSeen - nFiltered, total)) - of.close() - - return 0 diff --git a/deeptools/bamCompare.py b/deeptools/bamCompare.py deleted file mode 100644 index 223bc06c..00000000 --- a/deeptools/bamCompare.py +++ /dev/null @@ -1,314 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import argparse # to parse command line arguments -import numpy as np -import sys - -# my packages -from deeptools import writeBedGraph -from deeptools.SES_scaleFactor import estimateScaleFactor -from deeptools import parserCommon -from deeptools import bamHandler -from deeptools.getRatio import getRatio -from deeptools.getScaleFactor import get_num_kept_reads -from deeptools.getScaleFactor import get_scale_factor -debug = 0 -old_settings = np.seterr(all='ignore') - - -def parseArguments(): - parentParser = parserCommon.getParentArgParse() - bamParser = parserCommon.read_options() - normalizationParser = parserCommon.normalization_options() - requiredArgs = getRequiredArgs() - optionalArgs = getOptionalArgs() - outputParser = parserCommon.output() - parser = argparse.ArgumentParser( - parents=[requiredArgs, outputParser, optionalArgs, - parentParser, normalizationParser, bamParser], - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='This tool compares two BAM files based on the number of ' - 'mapped reads. To compare the BAM files, the genome is partitioned ' - 'into bins of equal size, then the number of reads found in each bin' - ' is counted per file, and finally a summary value is ' - 'reported. This value can be the ratio of the number of reads per ' - 'bin, the log2 of the ratio, or the difference. This tool can ' - 'normalize the number of reads in each BAM file using the SES method ' - 'proposed by Diaz et al. (2012) "Normalization, bias correction, and ' - 'peak calling for ChIP-seq". Statistical Applications in Genetics ' - 'and Molecular Biology, 11(3). Normalization based on read counts ' - 'is also available. The output is either a bedgraph or bigWig file ' - 'containing the bin location and the resulting comparison value. ' - 'Note that *each end* in a pair (for paired-end reads) is treated ' - 'independently. If this is undesirable, then use the --samFlagInclude ' - 'or --samFlagExclude options.', - - usage='bamCompare -b1 treatment.bam -b2 control.bam -o log2ratio.bw\n' - 'help: bamCompare -h / bamCompare --help', - - add_help=False) - - return parser - - -def getRequiredArgs(): - parser = argparse.ArgumentParser(add_help=False) - - required = parser.add_argument_group('Required arguments') - - # define the arguments - required.add_argument('--bamfile1', '-b1', - metavar='BAM file', - help='Sorted BAM file 1. Usually the BAM file ' - 'for the treatment.', - required=True) - - required.add_argument('--bamfile2', '-b2', - metavar='BAM file', - help='Sorted BAM file 2. Usually the BAM ' - 'file for the control.', - required=True) - - return parser - - -def getOptionalArgs(): - - parser = argparse.ArgumentParser(add_help=False) - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument("--help", "-h", action="help", - help="show this help message and exit") - - optional.add_argument('--scaleFactorsMethod', - help='Method to use to scale the samples. ' - 'If a method is specified, then it will be used to compensate ' - 'for sequencing depth differences between the samples. ' - 'As an alternative, this can be set to None and an option from ' - '--normalizeUsing can be used. (Default: %(default)s)', - choices=['readCount', 'SES', 'None'], - default='readCount') - - optional.add_argument('--sampleLength', '-l', - help='*Only relevant when SES is chosen for the ' - 'scaleFactorsMethod.* To compute the SES, specify ' - 'the length (in bases) of the regions (see --numberOfSamples) ' - 'that will be randomly sampled to calculate the scaling factors. ' - 'If you do not have a good sequencing depth for ' - 'your samples consider increasing the sampling ' - 'regions\' size to minimize the probability ' - 'that zero-coverage regions are used. (Default: %(default)s)', - default=1000, - type=int) - - optional.add_argument('--numberOfSamples', '-n', - help='*Only relevant when SES is chosen for the ' - 'scaleFactorsMethod.* Number of samplings taken ' - 'from the genome to compute the scaling factors. (Default: %(default)s)', - default=1e5, - type=int) - - optional.add_argument('--scaleFactors', - help='Set this parameter manually to avoid the computation of ' - 'scaleFactors. The format is scaleFactor1:scaleFactor2.' - 'For example, --scaleFactor 0.7:1 will cause the first BAM file to' - 'be multiplied by 0.7, while not scaling ' - 'the second BAM file (multiplication with 1).', - default=None, - required=False) - - optional.add_argument('--operation', - help='The default is to output the log2 ratio of the ' - 'two samples. The reciprocal ratio returns the ' - 'the negative of the inverse of the ratio ' - 'if the ratio is less than 0. The resulting ' - 'values are interpreted as negative fold changes. ' - 'Instead of performing a computation using both files, the scaled signal can ' - 'alternatively be output for the first or second file using ' - 'the \'--operation first\' or \'--operation second\'. (Default: %(default)s)', - default='log2', - choices=['log2', 'ratio', 'subtract', 'add', 'mean', - 'reciprocal_ratio', 'first', 'second'], - required=False) - - optional.add_argument('--pseudocount', - help='A small number to avoid x/0. Only useful ' - 'together with --operation log2 or --operation ratio. ' - 'You can specify different values as pseudocounts for ' - 'the numerator and the denominator by providing two ' - 'values (the first value is used as the numerator ' - 'pseudocount and the second the denominator pseudocount). (Default: %(default)s)', - default=[1], - type=float, - nargs='+', - action=parserCommon.requiredLength(1, 2), - required=False) - - optional.add_argument('--skipZeroOverZero', - help='Skip bins where BOTH BAM files lack coverage. ' - 'This is determined BEFORE any applicable pseudocount ' - 'is added.', - action='store_true') - - return parser - - -def process_args(args=None): - args = parseArguments().parse_args(args) - - if args.smoothLength and args.smoothLength <= args.binSize: - print("Warning: the smooth length given ({}) is smaller than the bin " - "size ({}).\n\n No smoothing will be " - "done".format(args.smoothLength, - args.binSize)) - args.smoothLength = None - - if not args.ignoreForNormalization: - args.ignoreForNormalization = [] - - if not isinstance(args.pseudocount, list): - args.pseudocount = [args.pseudocount] - - if len(args.pseudocount) == 1: - args.pseudocount *= 2 - - return args - -# get_scale_factors function is used for scaling in bamCompare -# while get_scale_factor is used for depth normalization - - -def get_scale_factors(args, statsList, mappedList): - - if args.scaleFactors: - scale_factors = list(map(float, args.scaleFactors.split(":"))) - elif args.scaleFactorsMethod == 'SES': - scalefactors_dict = estimateScaleFactor( - [args.bamfile1, args.bamfile2], - args.sampleLength, args.numberOfSamples, - 1, - mappingStatsList=mappedList, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose, - chrsToSkip=args.ignoreForNormalization) - - scale_factors = scalefactors_dict['size_factors'] - - if args.verbose: - print("Size factors using SES: {}".format(scale_factors)) - print("%s regions of size %s where used " % - (scalefactors_dict['sites_sampled'], - args.sampleLength)) - - print("ignoring filtering/blacklists, size factors if the number of mapped " - "reads would have been used:") - print(tuple( - float(min(mappedList)) / np.array(mappedList))) - - elif args.scaleFactorsMethod == 'readCount': - # change the scaleFactor to 1.0 - args.scaleFactor = 1.0 - # get num of kept reads for bam file 1 - args.bam = args.bamfile1 - bam1_mapped, _ = get_num_kept_reads(args, statsList[0]) - # get num of kept reads for bam file 2 - args.bam = args.bamfile2 - bam2_mapped, _ = get_num_kept_reads(args, statsList[1]) - - mapped_reads = [bam1_mapped, bam2_mapped] - - # new scale_factors (relative to min of two bams) - scale_factors = float(min(bam1_mapped, bam2_mapped)) / np.array(mapped_reads) - if args.verbose: - print("Size factors using total number " - "of mapped reads: {}".format(scale_factors)) - - elif args.scaleFactorsMethod == 'None': - scale_factors = None - - return scale_factors - - -def main(args=None): - """ - The algorithm is composed of two steps. - - - 1. Per-sample scaling / depth Normalization: - + If scaling is used (using the SES or read counts method), appropriate scaling - factors are determined to account for sequencing depth differences. - + Optionally scaling can be turned off and individual samples could be depth normalized using - RPKM, BPM or CPM methods - - 2. Ratio calculation between two bam files: - + The genome is transversed and computing - the log ratio/ratio/difference etc. for bins of fixed width - given by the user. - - """ - args = process_args(args) - - if args.normalizeUsing == "RPGC": - sys.exit("RPGC normalization (--normalizeUsing RPGC) is not supported with bamCompare!") - if args.normalizeUsing == 'None': - args.normalizeUsing = None # For the sake of sanity - if args.scaleFactorsMethod != 'None' and args.normalizeUsing: - sys.exit("`--normalizeUsing {}` is only valid if you also use `--scaleFactorsMethod None`! To prevent erroneous output, I will quit now.\n".format(args.normalizeUsing)) - - # Get mapping statistics - bam1, mapped1, unmapped1, stats1 = bamHandler.openBam(args.bamfile1, returnStats=True, nThreads=args.numberOfProcessors) - bam1.close() - bam2, mapped2, unmapped2, stats2 = bamHandler.openBam(args.bamfile2, returnStats=True, nThreads=args.numberOfProcessors) - bam2.close() - - scale_factors = get_scale_factors(args, [stats1, stats2], [mapped1, mapped2]) - if scale_factors is None: - # check whether one of the depth norm methods are selected - if args.normalizeUsing is not None: - args.scaleFactor = 1.0 - # if a normalization is required then compute the scale factors - args.bam = args.bamfile1 - scale_factor_bam1 = get_scale_factor(args, stats1) - args.bam = args.bamfile2 - scale_factor_bam2 = get_scale_factor(args, stats2) - scale_factors = [scale_factor_bam1, scale_factor_bam2] - else: - scale_factors = [1, 1] - - if args.verbose: - print("Individual scale factors are {0}".format(scale_factors)) - - # the getRatio function is called and receives - # the func_args per each tile that is considered - FUNC = getRatio - func_args = {'valueType': args.operation, - 'scaleFactors': scale_factors, - 'pseudocount': args.pseudocount - } - - wr = writeBedGraph.WriteBedGraph([args.bamfile1, args.bamfile2], args.binSize, 0, - stepSize=args.binSize, - region=args.region, - numberOfProcessors=args.numberOfProcessors, - extendReads=args.extendReads, - blackListFileName=args.blackListFileName, - minMappingQuality=args.minMappingQuality, - ignoreDuplicates=args.ignoreDuplicates, - center_read=args.centerReads, - zerosToNans=args.skipNonCoveredRegions, - skipZeroOverZero=args.skipZeroOverZero, - samFlag_include=args.samFlagInclude, - samFlag_exclude=args.samFlagExclude, - minFragmentLength=args.minFragmentLength, - maxFragmentLength=args.maxFragmentLength, - chrsToSkip=args.ignoreForNormalization, - verbose=args.verbose - ) - - wr.run(FUNC, func_args, args.outFileName, blackListFileName=args.blackListFileName, format=args.outFileFormat, smoothLength=args.smoothLength) - - -if __name__ == "__main__": - main() diff --git a/deeptools/bamCoverage.py b/deeptools/bamCoverage.py deleted file mode 100644 index acca196f..00000000 --- a/deeptools/bamCoverage.py +++ /dev/null @@ -1,416 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -# own tools -import argparse -import sys -import numpy as np -from deeptools import writeBedGraph # This should be made directly into a bigWig -from deeptools import parserCommon -from deeptools.getScaleFactor import get_scale_factor -from deeptools.bamHandler import openBam - -debug = 0 - - -def parseArguments(): - parentParser = parserCommon.getParentArgParse() - bamParser = parserCommon.read_options() - normalizationParser = parserCommon.normalization_options() - requiredArgs = get_required_args() - optionalArgs = get_optional_args() - outputParser = parserCommon.output() - parser = \ - argparse.ArgumentParser( - parents=[requiredArgs, outputParser, optionalArgs, - parentParser, normalizationParser, bamParser], - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='This tool takes an alignment of reads or fragments ' - 'as input (BAM file) and generates a coverage track (bigWig or ' - 'bedGraph) as output. ' - 'The coverage is calculated as the number of reads per bin, ' - 'where bins are short consecutive counting windows of a defined ' - 'size. It is possible to extended the length of the reads ' - 'to better reflect the actual fragment length. *bamCoverage* ' - 'offers normalization by scaling factor, Reads Per Kilobase per ' - 'Million mapped reads (RPKM), counts per million (CPM), bins per ' - 'million mapped reads (BPM) and 1x depth (reads per genome ' - 'coverage, RPGC).\n', - usage='bamCoverage -b reads.bam -o coverage.bw\n' - 'help: bamCoverage -h / bamCoverage --help', - add_help=False) - - return parser - - -def get_required_args(): - parser = argparse.ArgumentParser(add_help=False) - - required = parser.add_argument_group('Required arguments') - - # define the arguments - required.add_argument('--bam', '-b', - help='BAM file to process', - metavar='BAM file', - required=True) - - return parser - - -def get_optional_args(): - - parser = argparse.ArgumentParser(add_help=False) - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument("--help", "-h", action="help", - help="show this help message and exit") - - optional.add_argument('--scaleFactor', - help='The computed scaling factor (or 1, if not applicable) will ' - 'be multiplied by this. (Default: %(default)s)', - default=1.0, - type=float, - required=False) - - optional.add_argument('--MNase', - help='Determine nucleosome positions from MNase-seq data. ' - 'Only 3 nucleotides at the center of each fragment are counted. ' - 'The fragment ends are defined by the two mate reads. Only fragment lengths' - 'between 130 - 200 bp are considered to avoid dinucleosomes or other artifacts. ' - 'By default, any fragments smaller or larger than this are ignored. To ' - 'over-ride this, use the --minFragmentLength and --maxFragmentLength options, ' - 'which will default to 130 and 200 if not otherwise specified in the presence ' - 'of --MNase. *NOTE*: Requires paired-end data. A bin size of 1 is recommended.', - action='store_true') - - optional.add_argument('--Offset', - help='Uses this offset inside of each read as the signal. This is useful in ' - 'cases like RiboSeq or GROseq, where the signal is 12, 15 or 0 bases past the ' - 'start of the read. This can be paired with the --filterRNAstrand option. ' - 'Note that negative values indicate offsets from the end of each read. A value ' - 'of 1 indicates the first base of the alignment (taking alignment orientation ' - 'into account). Likewise, a value of -1 is the last base of the alignment. An ' - 'offset of 0 is not permitted. If two values are specified, then they will be ' - 'used to specify a range of positions. Note that specifying something like ' - '--Offset 5 -1 will result in the 5th through last position being used, which ' - 'is equivalent to trimming 4 bases from the 5-prime end of alignments. Note ' - 'that if you specify --centerReads, the centering will be performed before the ' - 'offset.', - metavar='INT', - type=int, - nargs='+', - required=False) - - optional.add_argument('--filterRNAstrand', - help='Selects RNA-seq reads (single-end or paired-end) originating from genes ' - 'on the given strand. This option assumes a standard dUTP-based library ' - 'preparation (that is, --filterRNAstrand=forward keeps minus-strand reads, ' - 'which originally came from genes on the forward strand using a dUTP-based ' - 'method). Consider using --samExcludeFlag instead for filtering by strand in ' - 'other contexts.', - choices=['forward', 'reverse'], - default=None) - - return parser - - -def scaleFactor(string): - try: - scalefactor1, scalefactor2 = string.split(":") - scalefactors = (float(scalefactor1), float(scalefactor2)) - except: - raise argparse.ArgumentTypeError( - "Format of scaleFactors is factor1:factor2. " - "The value given ( {} ) is not valid".format(string)) - - return scalefactors - - -def process_args(args=None): - args = parseArguments().parse_args(args) - - if args.smoothLength and args.smoothLength <= args.binSize: - print("Warning: the smooth length given ({}) is smaller than the bin " - "size ({}).\n\n No smoothing will be done".format(args.smoothLength, args.binSize)) - args.smoothLength = None - - if not args.ignoreForNormalization: - args.ignoreForNormalization = [] - - return args - - -def main(args=None): - args = process_args(args) - - global debug - if args.verbose: - sys.stderr.write("Specified --scaleFactor: {}\n".format(args.scaleFactor)) - debug = 1 - else: - debug = 0 - - if args.normalizeUsing == 'None': - args.normalizeUsing = None # For the sake of sanity - elif args.normalizeUsing == 'RPGC' and not args.effectiveGenomeSize: - sys.exit("RPGC normalization requires an --effectiveGenomeSize!\n") - - if args.normalizeUsing: - # if a normalization is required then compute the scale factors - bam, mapped, unmapped, stats = openBam(args.bam, returnStats=True, nThreads=args.numberOfProcessors) - bam.close() - scale_factor = get_scale_factor(args, stats) - else: - scale_factor = args.scaleFactor - - func_args = {'scaleFactor': scale_factor} - - # This fixes issue #520, where --extendReads wasn't honored if --filterRNAstrand was used - if args.filterRNAstrand and not args.Offset: - args.Offset = [1, -1] - - if args.MNase: - # check that library is paired end - # using getFragmentAndReadSize - from deeptools.getFragmentAndReadSize import get_read_and_fragment_length - frag_len_dict, read_len_dict = get_read_and_fragment_length(args.bam, - return_lengths=False, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose) - if frag_len_dict is None: - sys.exit("*Error*: For the --MNAse function a paired end library is required. ") - - # Set some default fragment length bounds - if args.minFragmentLength == 0: - args.minFragmentLength = 130 - if args.maxFragmentLength == 0: - args.maxFragmentLength = 200 - - wr = CenterFragment([args.bam], - binLength=args.binSize, - stepSize=args.binSize, - region=args.region, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - extendReads=args.extendReads, - minMappingQuality=args.minMappingQuality, - ignoreDuplicates=args.ignoreDuplicates, - center_read=args.centerReads, - zerosToNans=args.skipNonCoveredRegions, - samFlag_include=args.samFlagInclude, - samFlag_exclude=args.samFlagExclude, - minFragmentLength=args.minFragmentLength, - maxFragmentLength=args.maxFragmentLength, - chrsToSkip=args.ignoreForNormalization, - verbose=args.verbose, - ) - - elif args.Offset: - if len(args.Offset) > 1: - if args.Offset[0] == 0: - sys.exit("*Error*: An offset of 0 isn't allowed, since offsets are 1-based positions inside each alignment.") - if args.Offset[1] > 0 and args.Offset[1] < args.Offset[0]: - sys.exir("'Error*: The right side bound is less than the left-side bound. This is inappropriate.") - else: - if args.Offset[0] == 0: - sys.exit("*Error*: An offset of 0 isn't allowed, since offsets are 1-based positions inside each alignment.") - wr = OffsetFragment([args.bam], - binLength=args.binSize, - stepSize=args.binSize, - region=args.region, - numberOfProcessors=args.numberOfProcessors, - extendReads=args.extendReads, - minMappingQuality=args.minMappingQuality, - ignoreDuplicates=args.ignoreDuplicates, - center_read=args.centerReads, - zerosToNans=args.skipNonCoveredRegions, - samFlag_include=args.samFlagInclude, - samFlag_exclude=args.samFlagExclude, - minFragmentLength=args.minFragmentLength, - maxFragmentLength=args.maxFragmentLength, - chrsToSkip=args.ignoreForNormalization, - verbose=args.verbose) - wr.filter_strand = args.filterRNAstrand - wr.Offset = args.Offset - else: - wr = writeBedGraph.WriteBedGraph([args.bam], - binLength=args.binSize, - stepSize=args.binSize, - region=args.region, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - extendReads=args.extendReads, - minMappingQuality=args.minMappingQuality, - ignoreDuplicates=args.ignoreDuplicates, - center_read=args.centerReads, - zerosToNans=args.skipNonCoveredRegions, - samFlag_include=args.samFlagInclude, - samFlag_exclude=args.samFlagExclude, - minFragmentLength=args.minFragmentLength, - maxFragmentLength=args.maxFragmentLength, - chrsToSkip=args.ignoreForNormalization, - verbose=args.verbose, - ) - - wr.run(writeBedGraph.scaleCoverage, func_args, args.outFileName, - blackListFileName=args.blackListFileName, - format=args.outFileFormat, smoothLength=args.smoothLength) - - -class OffsetFragment(writeBedGraph.WriteBedGraph): - """ - Class to redefine the get_fragment_from_read for the --Offset case - """ - def filterStrand(self, read, rv): - """ - A generic read filtering function that gets used by everything in this class. - - rv is returned if the strand is correct, otherwise [(None, None)] - """ - # Filter by RNA strand, if desired - if read.is_paired: - if self.filter_strand == 'forward': - if read.flag & 144 == 128 or read.flag & 96 == 64: - return rv - elif self.filter_strand == 'reverse': - if read.flag & 144 == 144 or read.flag & 96 == 96: - return rv - else: - return rv - else: - if self.filter_strand == 'forward': - if read.flag & 16 == 16: - return rv - elif self.filter_strand == 'reverse': - if read.flag & 16 == 0: - return rv - else: - return rv - - return [(None, None)] - - def get_fragment_from_read_list(self, read, offset): - """ - Return the range of exons from the 0th through 1st bases, inclusive. Positions are 1-based - """ - rv = [(None, None)] - blocks = read.get_blocks() - blockLen = sum([x[1] - x[0] for x in blocks]) - - if self.defaultFragmentLength != 'read length': - if self.is_proper_pair(read, self.maxPairedFragmentLength): - if read.is_reverse: - foo = (read.next_reference_start, read.reference_start) - if foo[0] < foo[1]: - blocks.insert(0, foo) - else: - foo = (read.reference_end, read.reference_end + abs(read.template_length) - read.infer_query_length()) - if foo[0] < foo[1]: - blocks.append(foo) - - # Extend using the default fragment length - else: - if read.is_reverse: - foo = (read.reference_start - self.defaultFragmentLength + read.infer_query_length(), read.reference_start) - if foo[0] < 0: - foo = (0, foo[1]) - if foo[0] < foo[1]: - blocks.insert(0, foo) - else: - foo = (read.reference_end, read.reference_end + self.defaultFragmentLength - read.infer_query_length()) - if foo[0] < foo[1]: - blocks.append(foo) - - stretch = [] - # For the sake of simplicity, convert [(10, 20), (30, 40)] to [10, 11, 12, 13, ..., 40] - # Then subset accordingly - for block in blocks: - stretch.extend(range(block[0], block[1])) - if read.is_reverse: - stretch = stretch[::-1] - - # Handle --centerReads - if self.center_read: - _ = (len(stretch) - blockLen) // 2 - stretch = stretch[_:_ + blockLen] - - # Subset by --Offset - try: - foo = stretch[offset[0]:offset[1]] - except: - return rv - - if len(foo) == 0: - return rv - if read.is_reverse: - foo = foo[::-1] - - # Convert the stretch back to a list of tuples - foo = np.array(foo) - d = foo[1:] - foo[:-1] - idx = np.argwhere(d > 1).flatten().tolist() # This now holds the interval bounds as a list - idx.append(-1) - last = 0 - rv = [] - for i in idx: - rv.append((foo[last].astype("int"), foo[i].astype("int") + 1)) - last = i + 1 - - # Handle strand filtering, if needed - return self.filterStrand(read, rv) - - def get_fragment_from_read(self, read): - """ - This is mostly a wrapper for self.get_fragment_from_read_list(), - which needs a list and for the offsets to be tweaked by 1. - """ - offset = [x for x in self.Offset] - if len(offset) > 1: - if offset[0] > 0: - offset[0] -= 1 - if offset[1] < 0: - offset[1] += 1 - else: - if offset[0] > 0: - offset[0] -= 1 - offset = [offset[0], offset[0] + 1] - else: - if offset[0] < -1: - offset = [offset[0], offset[0] + 1] - else: - offset = [offset[0], None] - if offset[1] == 0: - # -1 gets switched to 0, which screws things up - offset = (offset[0], None) - return self.get_fragment_from_read_list(read, offset) - - -class CenterFragment(writeBedGraph.WriteBedGraph): - """ - Class to redefine the get_fragment_from_read for the --MNase case - - The coverage of the fragment is defined as the 2 or 3 basepairs at the - center of the fragment length. - """ - def get_fragment_from_read(self, read): - """ - Takes a proper pair fragment of high quality and limited - to a certain length and outputs the center - """ - fragment_start = fragment_end = None - - # only paired forward reads are considered - # Fragments have already been filtered according to length - if read.is_proper_pair and not read.is_reverse and 1 < abs(read.tlen): - # distance between pairs is even return two bases at the center - if read.tlen % 2 == 0: - fragment_start = read.pos + read.tlen / 2 - 1 - fragment_end = fragment_start + 2 - - # distance is odd return three bases at the center - else: - fragment_start = read.pos + read.tlen / 2 - 1 - fragment_end = fragment_start + 3 - - return [(fragment_start, fragment_end)] diff --git a/deeptools/bamHandler.py b/deeptools/bamHandler.py deleted file mode 100644 index 11d451a5..00000000 --- a/deeptools/bamHandler.py +++ /dev/null @@ -1,103 +0,0 @@ -import sys -import pysam -from deeptools.mapReduce import mapReduce - - -def countReadsInInterval(args): - chrom, start, end, fname, toEOF = args - - bam = openBam(fname) - mapped = 0 - unmapped = 0 - for b in bam.fetch(chrom, start, end): - if chrom == "*": - unmapped += 1 - continue - if b.pos < start: - continue - if not b.is_unmapped: - mapped += 1 - else: - unmapped += 1 - return mapped, unmapped, chrom - - -def getMappingStats(bam, nThreads): - """ - This is used for CRAM files, since idxstats() and .mapped/.unmapped are meaningless - - This requires pysam > 0.13.0 - """ - header = [(x, y) for x, y in zip(bam.references, bam.lengths)] - res = mapReduce([bam.filename, False], countReadsInInterval, header, numberOfProcessors=nThreads) - - mapped = sum([x[0] for x in res]) - unmapped = sum([x[1] for x in res]) - stats = {x[0]: [0, 0] for x in header} - for r in res: - stats[r[2]][0] += r[0] - stats[r[2]][1] += r[1] - - # We need to count the number of unmapped reads as well - unmapped += bam.count("*") - - return mapped, unmapped, stats - - -def openBam(bamFile, returnStats=False, nThreads=1, minimalDecoding=True): - """ - A wrapper for opening BAM/CRAM files. - - bamFile: str - A BAM/CRAM file name - - returnStats: bool - Return a tuple of (file_handle, nMappedReads, nUnmappedReads, statsDict). - These additional values are needed by some downstream functions, since one - can't use file_handle.mapped on CRAM files (or idxstats()) - - nThreads: int - If returnStats is True, number of threads to use for computing statistics - - minimalDecoding: Bool - For CRAM files, don't decode the read name, sequence, qual, or auxiliary tag fields (these aren't used by most functions). - - Returns either the file handle or a tuple as described in returnStats - """ - format_options = ["required_fields=0x1FF"] - if sys.version_info.major >= 3: - format_options = [b"required_fields=0x1FF"] - if not minimalDecoding: - format_options = None - try: - bam = pysam.Samfile(bamFile, 'rb', format_options=format_options) - except IOError: - sys.exit("The file '{}' does not exist".format(bamFile)) - except: - sys.exit("The file '{}' does not have BAM or CRAM format ".format(bamFile)) - - try: - assert bam.check_index() is not False - except: - sys.exit("'{}' does not appear to have an index. You MUST index the file first!".format(bamFile)) - - if bam.is_cram and returnStats: - mapped, unmapped, stats = getMappingStats(bam, nThreads) - elif bam.is_bam: - mapped = bam.mapped - unmapped = bam.unmapped - - # Make the dictionary to hold the stats - if returnStats: - stats = {chrom.contig: [chrom.mapped, chrom.unmapped] for chrom in bam.get_index_statistics()} - - if bam.is_bam or (bam.is_cram and returnStats): - if mapped == 0: - sys.stderr.write("WARNING! '{}' does not have any mapped reads. Please " - "check that the file is properly indexed and " - "that it contains mapped reads.\n".format(bamFile)) - - if returnStats: - return bam, mapped, unmapped, stats - else: - return bam diff --git a/deeptools/bamPEFragmentSize.py b/deeptools/bamPEFragmentSize.py deleted file mode 100755 index 91380517..00000000 --- a/deeptools/bamPEFragmentSize.py +++ /dev/null @@ -1,369 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import argparse -import sys -import numpy as np - -import matplotlib -matplotlib.use('Agg') -matplotlib.rcParams['pdf.fonttype'] = 42 -matplotlib.rcParams['svg.fonttype'] = 'none' -from deeptools import cm # noqa: F401 -import matplotlib.pyplot as plt - -import plotly.offline as py -import plotly.graph_objs as go - -# own tools -from deeptools.parserCommon import writableFile -from deeptools.getFragmentAndReadSize import get_read_and_fragment_length -from importlib.metadata import version - - -def parse_arguments(): - parser = argparse.ArgumentParser( - description='This tool calculates the fragment sizes for read pairs given a BAM file from paired-end sequencing.' - 'Several regions are sampled depending on the ' - 'size of the genome and number of processors to estimate the' - 'summary statistics on the fragment lengths. ' - 'Properly paired reads are preferred for computation, i.e., ' - 'it will only use discordant pairs if no concordant alignments ' - 'overlap with a given region. ' - 'The default setting simply prints the summary statistics to the screen.', - usage='bamPEFragmentSize -b sample1.bam sample2.bam -o hist.png\n' - 'help: bamPEFragmentSize -h / bamPEFragmentSize --help' - ) - parser.add_argument('--bamfiles', '-b', - help='List of BAM files to process', - nargs='+', - metavar='bam files') - - parser.add_argument('--histogram', '-hist', '-o', - help='Save a .png file with a histogram ' - 'of the fragment length distribution.', - metavar='FILE') - - parser.add_argument('--plotFileFormat', - metavar='FILETYPE', - help='Image format type. If given, this option ' - 'overrides the image format based on the plotFile ' - 'ending. The available options are: png, ' - 'eps, pdf, svg and plotly.', - default=None, - choices=['png', 'pdf', 'svg', 'eps', 'plotly']) - - parser.add_argument('--numberOfProcessors', '-p', - help='Number of processors to use. The default is ' - 'to use 1. (Default: %(default)s)', - metavar="INT", - type=int, - default=1, - required=False) - parser.add_argument('--samplesLabel', - help='Labels for the samples plotted. The ' - 'default is to use the file name of the ' - 'sample. The sample labels should be separated ' - 'by spaces and quoted if a label itself' - 'contains a space E.g. --samplesLabel label-1 "label 2" ', - nargs='+') - parser.add_argument('--plotTitle', '-T', - help='Title of the plot, to be printed on top of ' - 'the generated image. Leave blank for no title. (Default: %(default)s)', - default='') - parser.add_argument('--maxFragmentLength', - help='The maximum fragment length in the histogram. A value of 0 (the default) indicates to use twice the mean fragment length. (Default: %(default)s)', - default=0, - type=int) - parser.add_argument('--logScale', - help='Plot on the log scale', - action='store_true') - parser.add_argument('--binSize', '-bs', - metavar='INT', - help='Length in bases of the window used to sample the genome. (Default: %(default)s)', - default=1000, - type=int) - parser.add_argument('--distanceBetweenBins', '-n', - metavar='INT', - help='To reduce the computation time, not every possible genomic ' - 'bin is sampled. This option allows you to set the distance ' - 'between bins actually sampled from. Larger numbers are sufficient ' - 'for high coverage samples, while smaller values are useful for ' - 'lower coverage samples. Note that if you specify a value that ' - 'results in too few (<1000) reads sampled, the value will be ' - 'decreased. (Default: %(default)s)', - default=1000000, - type=int) - parser.add_argument('--blackListFileName', '-bl', - help="A BED file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered.", - metavar="BED file", - required=False) - parser.add_argument('--table', - metavar='FILE', - help='In addition to printing read and fragment length metrics to the screen, write them to the given file in tabular format.', - required=False) - parser.add_argument('--outRawFragmentLengths', - metavar='FILE', - required=False, - type=writableFile, - help='Save the fragment (or read if the input is single-end) length and their associated number of occurrences to a tab-separated file. Columns are length, number of occurrences, and the sample label.') - parser.add_argument('--verbose', - help='Set if processing data messages are wanted.', - action='store_true', - required=False) - parser.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - return parser - - -def getDensity(lengths, minVal, maxVal): - """ - This is essentially computing what hist() in matplotlib is doing and returning the results. - This then allows us to free up the memory consumed by each sample rather than returning it all back to main() for plotting. - """ - n, bins, patches = plt.hist(lengths, bins=100, range=(minVal, maxVal), density=True) - plt.clf() - return (n, bins) - - -def getFragSize(bam, args, idx, outRawFrags): - fragment_len_dict, read_len_dict = get_read_and_fragment_length(bam, return_lengths=True, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose, - binSize=args.binSize, - distanceBetweenBins=args.distanceBetweenBins) - - if outRawFrags: - label = bam - if args.samplesLabel and idx < len(args.samplesLabel): - label = args.samplesLabel[idx] - if fragment_len_dict: - fragment_len_dict['lengths'] = [int(x) for x in fragment_len_dict['lengths']] - cnts = np.bincount(fragment_len_dict['lengths'], minlength=int(fragment_len_dict['max']) + 1) - else: - read_len_dict['lengths'] = [int(x) for x in read_len_dict['lengths']] - cnts = np.bincount(read_len_dict['lengths'], minlength=int(read_len_dict['max']) + 1) - for idx, v in enumerate(cnts): - if v > 0: - outRawFrags.write("{}\t{}\t{}\n".format(idx, v, label)) - - if args.samplesLabel and idx < len(args.samplesLabel): - print("\n\nSample label: {}".format(args.samplesLabel[idx])) - else: - print("\n\nBAM file : {}".format(bam)) - - if fragment_len_dict: - if fragment_len_dict['mean'] == 0: - print("No pairs were found. Is the data from a paired-end sequencing experiment?") - - print("Sample size: {}\n".format(fragment_len_dict['sample_size'])) - - print("Fragment lengths:") - print("Min.: {}\n1st Qu.: {}\nMean: {}\nMedian: {}\n" - "3rd Qu.: {}\nMax.: {}\nStd: {}".format(fragment_len_dict['min'], - fragment_len_dict['qtile25'], - fragment_len_dict['mean'], - fragment_len_dict['median'], - fragment_len_dict['qtile75'], - fragment_len_dict['max'], - fragment_len_dict['std'])) - print("MAD: {}\nLen. 10%: {}\nLen. 20%: {}\nLen. 30%: {}\nLen. 40%: {}\nLen. 60%: {}\nLen. 70%: {}\nLen. 80%: {}\nLen. 90%: {}\nLen. 99%: {}\n".format(fragment_len_dict['mad'], - fragment_len_dict['qtile10'], - fragment_len_dict['qtile20'], - fragment_len_dict['qtile30'], - fragment_len_dict['qtile40'], - fragment_len_dict['qtile60'], - fragment_len_dict['qtile70'], - fragment_len_dict['qtile80'], - fragment_len_dict['qtile90'], - fragment_len_dict['qtile99'])) - else: - print("No pairs were found. Is the data from a paired-end sequencing experiment?") - - print("\nRead lengths:") - print("Sample size: {}\n".format(read_len_dict['sample_size'])) - print("Min.: {}\n1st Qu.: {}\nMean: {}\nMedian: {}\n" - "3rd Qu.: {}\nMax.: {}\nStd: {}".format(read_len_dict['min'], - read_len_dict['qtile25'], - read_len_dict['mean'], - read_len_dict['median'], - read_len_dict['qtile75'], - read_len_dict['max'], - read_len_dict['std'])) - print("MAD: {}\nLen. 10%: {}\nLen. 20%: {}\nLen. 30%: {}\nLen. 40%: {}\nLen. 60%: {}\nLen. 70%: {}\nLen. 80%: {}\nLen. 90%: {}\nLen. 99%: {}\n".format(read_len_dict['mad'], - read_len_dict['qtile10'], - read_len_dict['qtile20'], - read_len_dict['qtile30'], - read_len_dict['qtile40'], - read_len_dict['qtile60'], - read_len_dict['qtile70'], - read_len_dict['qtile80'], - read_len_dict['qtile90'], - read_len_dict['qtile99'])) - - # The read and fragment lists will just eat up memory if not removed! - if args.histogram: - if fragment_len_dict: - maxVal = fragment_len_dict['mean'] * 2 - minVal = fragment_len_dict['min'] - else: - maxVal = read_len_dict['mean'] * 2 - minVal = read_len_dict['min'] - if args.maxFragmentLength > 0: - maxVal = args.maxFragmentLength - - if fragment_len_dict: - fragment_len_dict['lengths'] = getDensity(fragment_len_dict['lengths'], minVal, maxVal) - if read_len_dict: - read_len_dict['lengths'] = getDensity(read_len_dict['lengths'], minVal, maxVal) - else: - if fragment_len_dict: - del fragment_len_dict['lengths'] - if read_len_dict: - del read_len_dict['lengths'] - - return (fragment_len_dict, read_len_dict) - - -def printTable(args, fragDict, readDict): - """ - Print the read and fragment dictionary in more easily parsable tabular format to a file. - """ - of = open(args.table, "w") - of.write("\tFrag. Sampled") - of.write("\tFrag. Len. Min.\tFrag. Len. 1st. Qu.\tFrag. Len. Mean\tFrag. Len. Median\tFrag. Len. 3rd Qu.\tFrag. Len. Max\tFrag. Len. Std.") - of.write("\tFrag. Med. Abs. Dev.\tFrag. Len. 10%\tFrag. Len. 20%\tFrag. Len. 30%\tFrag. Len. 40%\tFrag. Len. 60%\tFrag. Len. 70%\tFrag. Len. 80%\tFrag. Len. 90%\tFrag. Len. 99%") - of.write("\tReads Sampled") - of.write("\tRead Len. Min.\tRead Len. 1st. Qu.\tRead Len. Mean\tRead Len. Median\tRead Len. 3rd Qu.\tRead Len. Max\tRead Len. Std.") - of.write("\tRead Med. Abs. Dev.\tRead Len. 10%\tRead Len. 20%\tRead Len. 30%\tRead Len. 40%\tRead Len. 60%\tRead Len. 70%\tRead Len. 80%\tRead Len. 90%\tRead Len. 99%\n") - - for idx, bam in enumerate(args.bamfiles): - if args.samplesLabel and idx < len(args.samplesLabel): - of.write(args.samplesLabel[idx]) - else: - of.write(bam) - if fragDict is not None and fragDict[bam] is not None: - d = fragDict[bam] - of.write("\t{}".format(d['sample_size'])) - of.write("\t{}\t{}\t{}\t{}\t{}\t{}\t{}".format(d['min'], - d['qtile25'], - d['mean'], - d['median'], - d['qtile75'], - d['max'], - d['std'])) - of.write("\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}".format(d['mad'], - d['qtile10'], - d['qtile20'], - d['qtile30'], - d['qtile40'], - d['qtile60'], - d['qtile70'], - d['qtile80'], - d['qtile90'], - d['qtile99'])) - else: - of.write("\t0") - of.write("\t0\t0\t0\t0\t0\t0\t0") - of.write("\t0\t0\t0\t0\t0\t0\t0\t0\t0\t0") - d = readDict[bam] - of.write("\t{}".format(d['sample_size'])) - of.write("\t{}\t{}\t{}\t{}\t{}\t{}\t{}".format(d['min'], - d['qtile25'], - d['mean'], - d['median'], - d['qtile75'], - d['max'], - d['std'])) - of.write("\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\n".format(d['mad'], - d['qtile10'], - d['qtile20'], - d['qtile30'], - d['qtile40'], - d['qtile60'], - d['qtile70'], - d['qtile80'], - d['qtile90'], - d['qtile99'])) - of.close() - - -def main(args=None): - args = parse_arguments().parse_args(args) - - if len(sys.argv) == 1: - parse_arguments().print_help() - sys.exit() - - fraglengths = {} - readlengths = {} - of = None - if args.outRawFragmentLengths is not None: - of = open(args.outRawFragmentLengths, "w") - of.write("#bamPEFragmentSize\nSize\tOccurrences\tSample\n") - for idx, bam in enumerate(args.bamfiles): - f, r = getFragSize(bam, args, idx, of) - fraglengths[bam] = f - readlengths[bam] = r - - if args.table is not None: - printTable(args, fraglengths, readlengths) - - if args.histogram: - if args.samplesLabel: - if len(args.bamfiles) != len(args.samplesLabel): - sys.exit("The number of labels does not match the number of BAM files.") - else: - labels = args.samplesLabel - else: - labels = list(fraglengths.keys()) - - i = 0 - data = [] - for bam in fraglengths.keys(): - d = fraglengths[bam] - if d is None: - d = readlengths[bam] - if args.maxFragmentLength > 0: - maxVal = args.maxFragmentLength - else: - maxVal = d['mean'] * 2 - - if args.plotFileFormat == 'plotly': - trace = go.Histogram(x=d['lengths'], - histnorm='probability', - opacity=0.5, - name=labels[i], - nbinsx=100, - xbins=dict(start=d['min'], end=maxVal)) - data.append(trace) - else: - plt.bar(d['lengths'][1][:-1], height=d['lengths'][0], - width=d['lengths'][1][1:] - d['lengths'][1][:-1], - align='edge', log=args.logScale, - alpha=0.5, label=labels[i]) - i += 1 - - if args.plotFileFormat == 'plotly': - fig = go.Figure() - fig.add_traces(data) - fig['layout']['yaxis1'].update(title='Frequency') - fig['layout']['xaxis1'].update(title='Fragment Length') - fig['layout'].update(title=args.plotTitle) - fig['layout'].update(showlegend=True) - if args.logScale: - fig['layout']['yaxis1'].update(type='log') - py.plot(fig, filename=args.histogram, auto_open=False) - else: - plt.xlabel('Fragment Length') - plt.ylabel('Frequency') - plt.legend(loc='upper right') - plt.title(args.plotTitle) - plt.savefig(args.histogram, bbox_inches=0, format=args.plotFileFormat) - plt.close() - - -if __name__ == "__main__": - main() diff --git a/deeptools/bigwigAverage.py b/deeptools/bigwigAverage.py deleted file mode 100644 index 5228ddf0..00000000 --- a/deeptools/bigwigAverage.py +++ /dev/null @@ -1,128 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- -import argparse -import sys -import numpy as np -from deeptools import parserCommon -from deeptools import writeBedGraph_bam_and_bw - -debug = 0 - - -def parse_arguments(args=None): - parentParser = parserCommon.getParentArgParse() - outputParser = parserCommon.output() - parser = argparse.ArgumentParser( - parents=[parentParser, outputParser], - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='This tool average multiple bigWig files based on the number ' - 'of mapped reads. To average the bigWig files, the genome is ' - 'partitioned into bins of equal size, then the scores ' - 'in each bigwig file are computed per bin.' - 'These scores are averaged and scaleFactors can be applied before the average.', - usage='bigwigAverage -b sample1.bw sample2.bw -o outfile.bw\n' - 'help: bigwigAverage -h / bigwigAverage --help') - - # define the arguments - parser.add_argument('--bigwigs', '-b', - metavar='Bigwig files', - help='Bigwig files separated by space.', - nargs='+', - required=True) - - parser.add_argument('--scaleFactors', - help='Set this parameter to multipy the bigwig values ' - 'by a constant. The format is ' - 'scaleFactor1:scaleFactor2:scaleFactor3 etc. ' - 'For example 0.7:1 to scale the first bigwig file ' - 'by 0.7 while not scaling the second bigwig file', - default=None, - required=False) - - parser.add_argument('--skipNonCoveredRegions', '--skipNAs', - help='This parameter determines if non-covered regions (regions without a score) ' - 'in the bigWig files should be skipped. The default is to treat those ' - 'regions as having a value of zero. ' - 'The decision to skip non-covered regions ' - 'depends on the interpretation of the data. Non-covered regions ' - 'in a bigWig file may represent repetitive regions that should ' - 'be skipped. Alternatively, the interpretation of non-covered regions as ' - 'zeros may be wrong and this option should be used ', - action='store_true') - - return parser - - -def getType(fname): - """ - Tries to determine if a file is a wiggle, a bedgraph, or a bigWig file. - """ - if fname.endswith(".wig") or fname.endswith(".wiggle"): - return "wiggle" - elif fname.lower().endswith(".bedgraph") or fname.endswith(".bdg"): - return "bedgraph" - else: - return "bigwig" - - -def average(tileCoverage, args): - r""" - The mapreduce method calls this function - for each tile. The parameters (args) are fixed - in the main method. - - >>> funcArgs= {'scaleFactors': (1,1)} - >>> average([1, 2], funcArgs) - 1.5 - >>> funcArgs= {'scaleFactors': (1,0.5)} - >>> average([1, 2], funcArgs) - 1.0 - >>> funcArgs= {'scaleFactors': (1,0.5,0.1,0.2)} - >>> average([1, 2, 3, 12], funcArgs) - 1.175 - >>> average([1, 2, 3, np.nan], funcArgs) - nan - """ - - norm_values = [args['scaleFactors'][i] * cov for i, cov in enumerate(tileCoverage)] - - return np.mean(norm_values) - - -def main(args=None): - args = parse_arguments().parse_args(args) - if len(sys.argv) == 1: - parse_arguments().print_help() - sys.exit() - - nFiles = len(args.bigwigs) - - if args.scaleFactors: - scaleFactors = [float(x) for x in args.scaleFactors.split(":")] - if len(scaleFactors) == 1: - scaleFactors = scaleFactors * nFiles - elif len(scaleFactors) != nFiles: - raise argparse.ArgumentTypeError( - "Format of scaleFactors is factor or factor1:factor2... as many as bigwig files. " - "There are {} bigwigs and {} factors." - "The value given ( {} ) is not valid".format(nFiles, len(scaleFactors), args.scaleFactors)) - else: - scaleFactors = [1] * nFiles - - # the average function is called and receives - # the function_args per each tile that is considered - FUNC = average - function_args = {'scaleFactors': scaleFactors} - - writeBedGraph_bam_and_bw.writeBedGraph( - [(b, getType(b)) for b in args.bigwigs], - args.outFileName, 0, FUNC, - function_args, tileSize=args.binSize, region=args.region, - blackListFileName=args.blackListFileName, - verbose=args.verbose, - numberOfProcessors=args.numberOfProcessors, - skipZeroOverZero=False, - format=args.outFileFormat, - smoothLength=False, - missingDataAsZero=not args.skipNonCoveredRegions, - extendPairedEnds=False) diff --git a/deeptools/bigwigCompare.py b/deeptools/bigwigCompare.py deleted file mode 100644 index 4662b2b3..00000000 --- a/deeptools/bigwigCompare.py +++ /dev/null @@ -1,146 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- -import argparse -from deeptools import parserCommon -from deeptools.getRatio import getRatio -from deeptools import writeBedGraph_bam_and_bw - -debug = 0 - - -def parse_arguments(args=None): - parentParser = parserCommon.getParentArgParse() - outputParser = parserCommon.output() - parser = argparse.ArgumentParser( - parents=[parentParser, outputParser], - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='This tool compares two bigWig files based on the number ' - 'of mapped reads. To compare the bigWig files, the genome is ' - 'partitioned into bins of equal size, then the number of reads found ' - 'in each BAM file are counted per bin and finally a summary ' - 'value is reported. This value can be the ratio of the number of reads' - 'per bin, the log2 of the ratio, the sum or the difference.', - usage='bigwigCompare -b1 sample1.bw -b2 sample2.bw -o log2.bw\n' - 'help: bigwigCompare -h / bigwigCompare --help') - - # define the arguments - parser.add_argument('--bigwig1', '-b1', - metavar='Bigwig file', - help='Bigwig file 1. Usually the file for the ' - 'treatment.', - required=True) - - parser.add_argument('--bigwig2', '-b2', - metavar='Bigwig file', - help='Bigwig file 2. Usually the file for the ' - 'control.', - required=True) - - parser.add_argument('--scaleFactors', - help='Set this parameter to multipy the bigwig values ' - 'by a constant. The format is ' - 'scaleFactor1:scaleFactor2. ' - 'For example 0.7:1 to scale the first bigwig file ' - 'by 0.7 while not scaling the second bigwig file', - default=None, - required=False) - - parser.add_argument('--pseudocount', - help='A small number to avoid x/0. Only useful ' - 'together with --operation log2 or --operation ratio. ' - 'You can specify different values as pseudocounts for ' - 'the numerator and the denominator by providing two ' - 'values (the first value is used as the numerator ' - 'pseudocount and the second the denominator pseudocount). (Default: %(default)s)', - default=1, - nargs='+', - action=parserCommon.requiredLength(1, 2), - type=float, - required=False) - - parser.add_argument('--skipZeroOverZero', - help='Skip bins where BOTH BAM files lack coverage. ' - 'This is determined BEFORE any applicable pseudocount ' - 'is added.', - action='store_true') - - parser.add_argument('--operation', - help='The default is to output the log2ratio of the ' - 'two samples. The reciprocal ratio returns the ' - 'the negative of the inverse of the ratio ' - 'if the ratio is less than 0. The resulting ' - 'values are interpreted as negative fold changes. ' - 'Instead of performing a ' - 'computation using both files, the scaled signal can ' - 'alternatively be output for the first or second file using ' - 'the \'--operation first\' or \'--operation second\' (Default: %(default)s)', - default='log2', - choices=['log2', 'ratio', 'subtract', 'add', 'mean', - 'reciprocal_ratio', 'first', 'second'], - required=False) - - parser.add_argument('--skipNonCoveredRegions', '--skipNAs', - help='This parameter determines if non-covered regions (regions without a score) ' - 'in the bigWig files should be skipped. The default is to treat those ' - 'regions as having a value of zero. ' - 'The decision to skip non-covered regions ' - 'depends on the interpretation of the data. Non-covered regions ' - 'in a bigWig file may represent repetitive regions that should ' - 'be skipped. Alternatively, the interpretation of non-covered regions as ' - 'zeros may be wrong and this option should be used ', - action='store_true') - - parser.add_argument('--fixedStep', - help='Write out all bins (of size --binSize) ' - 'instead of merging neighbouring bins with equal values.', - action='store_true') - return parser - - -def getType(fname): - """ - Tries to determine if a file is a wiggle, a bedgraph or a bigWig. - """ - if fname.endswith(".wig") or fname.endswith(".wiggle"): - return "wiggle" - elif fname.endswith(".bedgraph"): - return "bedgraph" - else: - return "bigwig" - - -def main(args=None): - args = parse_arguments().parse_args(args) - - if args.scaleFactors: - scaleFactors = [float(x) for x in args.scaleFactors.split(":")] - else: - scaleFactors = [1, 1] - - if not isinstance(args.pseudocount, list): - args.pseudocount = [args.pseudocount] - - if len(args.pseudocount) == 1: - args.pseudocount *= 2 - - # the getRatio function is called and receives - # the function_args per each tile that is considered - FUNC = getRatio - function_args = {'valueType': args.operation, - 'scaleFactors': scaleFactors, - 'pseudocount': args.pseudocount} - - writeBedGraph_bam_and_bw.writeBedGraph( - [(args.bigwig1, getType(args.bigwig1)), - (args.bigwig2, getType(args.bigwig2))], - args.outFileName, 0, FUNC, - function_args, tileSize=args.binSize, region=args.region, - blackListFileName=args.blackListFileName, - verbose=args.verbose, - numberOfProcessors=args.numberOfProcessors, - skipZeroOverZero=args.skipZeroOverZero, - format=args.outFileFormat, - smoothLength=False, - missingDataAsZero=not args.skipNonCoveredRegions, - extendPairedEnds=False, - fixedStep=args.fixedStep) diff --git a/deeptools/cm.py b/deeptools/cm.py deleted file mode 100644 index 47bcf162..00000000 --- a/deeptools/cm.py +++ /dev/null @@ -1,1088 +0,0 @@ -#!/usr/bin/env python - -# This file comes from the seaborn project and is under a BSD license: - -# Copyright (c) 2012-2019, Michael L. Waskom -# All rights reserved. -# -# Redistribution and use in source and binary forms, with or without -# modification, are permitted provided that the following conditions are met: -# -# * Redistributions of source code must retain the above copyright notice, this -# list of conditions and the following disclaimer. -# -# * Redistributions in binary form must reproduce the above copyright notice, -# this list of conditions and the following disclaimer in the documentation -# and/or other materials provided with the distribution. -# -# * Neither the name of the project nor the names of its -# contributors may be used to endorse or promote products derived from -# this software without specific prior written permission. -# -# THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" -# AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE -# IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE -# DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE -# FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL -# DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR -# SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER -# CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, -# OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE -# OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. - -from matplotlib import colors, colormaps as mpl_cm - - -_rocket_lut = [ - [0.01060815, 0.01808215, 0.10018654], - [0.01428972, 0.02048237, 0.10374486], - [0.01831941, 0.0229766, 0.10738511], - [0.02275049, 0.02554464, 0.11108639], - [0.02759119, 0.02818316, 0.11483751], - [0.03285175, 0.03088792, 0.11863035], - [0.03853466, 0.03365771, 0.12245873], - [0.04447016, 0.03648425, 0.12631831], - [0.05032105, 0.03936808, 0.13020508], - [0.05611171, 0.04224835, 0.13411624], - [0.0618531, 0.04504866, 0.13804929], - [0.06755457, 0.04778179, 0.14200206], - [0.0732236, 0.05045047, 0.14597263], - [0.0788708, 0.05305461, 0.14995981], - [0.08450105, 0.05559631, 0.15396203], - [0.09011319, 0.05808059, 0.15797687], - [0.09572396, 0.06050127, 0.16200507], - [0.10132312, 0.06286782, 0.16604287], - [0.10692823, 0.06517224, 0.17009175], - [0.1125315, 0.06742194, 0.17414848], - [0.11813947, 0.06961499, 0.17821272], - [0.12375803, 0.07174938, 0.18228425], - [0.12938228, 0.07383015, 0.18636053], - [0.13501631, 0.07585609, 0.19044109], - [0.14066867, 0.0778224, 0.19452676], - [0.14633406, 0.07973393, 0.1986151], - [0.15201338, 0.08159108, 0.20270523], - [0.15770877, 0.08339312, 0.20679668], - [0.16342174, 0.0851396, 0.21088893], - [0.16915387, 0.08682996, 0.21498104], - [0.17489524, 0.08848235, 0.2190294], - [0.18065495, 0.09009031, 0.22303512], - [0.18643324, 0.09165431, 0.22699705], - [0.19223028, 0.09317479, 0.23091409], - [0.19804623, 0.09465217, 0.23478512], - [0.20388117, 0.09608689, 0.23860907], - [0.20973515, 0.09747934, 0.24238489], - [0.21560818, 0.09882993, 0.24611154], - [0.22150014, 0.10013944, 0.2497868], - [0.22741085, 0.10140876, 0.25340813], - [0.23334047, 0.10263737, 0.25697736], - [0.23928891, 0.10382562, 0.2604936], - [0.24525608, 0.10497384, 0.26395596], - [0.25124182, 0.10608236, 0.26736359], - [0.25724602, 0.10715148, 0.27071569], - [0.26326851, 0.1081815, 0.27401148], - [0.26930915, 0.1091727, 0.2772502], - [0.27536766, 0.11012568, 0.28043021], - [0.28144375, 0.11104133, 0.2835489], - [0.2875374, 0.11191896, 0.28660853], - [0.29364846, 0.11275876, 0.2896085], - [0.29977678, 0.11356089, 0.29254823], - [0.30592213, 0.11432553, 0.29542718], - [0.31208435, 0.11505284, 0.29824485], - [0.31826327, 0.1157429, 0.30100076], - [0.32445869, 0.11639585, 0.30369448], - [0.33067031, 0.11701189, 0.30632563], - [0.33689808, 0.11759095, 0.3088938], - [0.34314168, 0.11813362, 0.31139721], - [0.34940101, 0.11863987, 0.3138355], - [0.355676, 0.11910909, 0.31620996], - [0.36196644, 0.1195413, 0.31852037], - [0.36827206, 0.11993653, 0.32076656], - [0.37459292, 0.12029443, 0.32294825], - [0.38092887, 0.12061482, 0.32506528], - [0.38727975, 0.12089756, 0.3271175], - [0.39364518, 0.12114272, 0.32910494], - [0.40002537, 0.12134964, 0.33102734], - [0.40642019, 0.12151801, 0.33288464], - [0.41282936, 0.12164769, 0.33467689], - [0.41925278, 0.12173833, 0.33640407], - [0.42569057, 0.12178916, 0.33806605], - [0.43214263, 0.12179973, 0.33966284], - [0.43860848, 0.12177004, 0.34119475], - [0.44508855, 0.12169883, 0.34266151], - [0.45158266, 0.12158557, 0.34406324], - [0.45809049, 0.12142996, 0.34540024], - [0.46461238, 0.12123063, 0.34667231], - [0.47114798, 0.12098721, 0.34787978], - [0.47769736, 0.12069864, 0.34902273], - [0.48426077, 0.12036349, 0.35010104], - [0.49083761, 0.11998161, 0.35111537], - [0.49742847, 0.11955087, 0.35206533], - [0.50403286, 0.11907081, 0.35295152], - [0.51065109, 0.11853959, 0.35377385], - [0.51728314, 0.1179558, 0.35453252], - [0.52392883, 0.11731817, 0.35522789], - [0.53058853, 0.11662445, 0.35585982], - [0.53726173, 0.11587369, 0.35642903], - [0.54394898, 0.11506307, 0.35693521], - [0.5506426, 0.11420757, 0.35737863], - [0.55734473, 0.11330456, 0.35775059], - [0.56405586, 0.11235265, 0.35804813], - [0.57077365, 0.11135597, 0.35827146], - [0.5774991, 0.11031233, 0.35841679], - [0.58422945, 0.10922707, 0.35848469], - [0.59096382, 0.10810205, 0.35847347], - [0.59770215, 0.10693774, 0.35838029], - [0.60444226, 0.10573912, 0.35820487], - [0.61118304, 0.10450943, 0.35794557], - [0.61792306, 0.10325288, 0.35760108], - [0.62466162, 0.10197244, 0.35716891], - [0.63139686, 0.10067417, 0.35664819], - [0.63812122, 0.09938212, 0.35603757], - [0.64483795, 0.0980891, 0.35533555], - [0.65154562, 0.09680192, 0.35454107], - [0.65824241, 0.09552918, 0.3536529], - [0.66492652, 0.09428017, 0.3526697], - [0.67159578, 0.09306598, 0.35159077], - [0.67824099, 0.09192342, 0.3504148], - [0.684863, 0.09085633, 0.34914061], - [0.69146268, 0.0898675, 0.34776864], - [0.69803757, 0.08897226, 0.3462986], - [0.70457834, 0.0882129, 0.34473046], - [0.71108138, 0.08761223, 0.3430635], - [0.7175507, 0.08716212, 0.34129974], - [0.72398193, 0.08688725, 0.33943958], - [0.73035829, 0.0868623, 0.33748452], - [0.73669146, 0.08704683, 0.33543669], - [0.74297501, 0.08747196, 0.33329799], - [0.74919318, 0.08820542, 0.33107204], - [0.75535825, 0.08919792, 0.32876184], - [0.76145589, 0.09050716, 0.32637117], - [0.76748424, 0.09213602, 0.32390525], - [0.77344838, 0.09405684, 0.32136808], - [0.77932641, 0.09634794, 0.31876642], - [0.78513609, 0.09892473, 0.31610488], - [0.79085854, 0.10184672, 0.313391], - [0.7965014, 0.10506637, 0.31063031], - [0.80205987, 0.10858333, 0.30783], - [0.80752799, 0.11239964, 0.30499738], - [0.81291606, 0.11645784, 0.30213802], - [0.81820481, 0.12080606, 0.29926105], - [0.82341472, 0.12535343, 0.2963705], - [0.82852822, 0.13014118, 0.29347474], - [0.83355779, 0.13511035, 0.29057852], - [0.83850183, 0.14025098, 0.2876878], - [0.84335441, 0.14556683, 0.28480819], - [0.84813096, 0.15099892, 0.281943], - [0.85281737, 0.15657772, 0.27909826], - [0.85742602, 0.1622583, 0.27627462], - [0.86196552, 0.16801239, 0.27346473], - [0.86641628, 0.17387796, 0.27070818], - [0.87079129, 0.17982114, 0.26797378], - [0.87507281, 0.18587368, 0.26529697], - [0.87925878, 0.19203259, 0.26268136], - [0.8833417, 0.19830556, 0.26014181], - [0.88731387, 0.20469941, 0.25769539], - [0.89116859, 0.21121788, 0.2553592], - [0.89490337, 0.21785614, 0.25314362], - [0.8985026, 0.22463251, 0.25108745], - [0.90197527, 0.23152063, 0.24918223], - [0.90530097, 0.23854541, 0.24748098], - [0.90848638, 0.24568473, 0.24598324], - [0.911533, 0.25292623, 0.24470258], - [0.9144225, 0.26028902, 0.24369359], - [0.91717106, 0.26773821, 0.24294137], - [0.91978131, 0.27526191, 0.24245973], - [0.92223947, 0.28287251, 0.24229568], - [0.92456587, 0.29053388, 0.24242622], - [0.92676657, 0.29823282, 0.24285536], - [0.92882964, 0.30598085, 0.24362274], - [0.93078135, 0.31373977, 0.24468803], - [0.93262051, 0.3215093, 0.24606461], - [0.93435067, 0.32928362, 0.24775328], - [0.93599076, 0.33703942, 0.24972157], - [0.93752831, 0.34479177, 0.25199928], - [0.93899289, 0.35250734, 0.25452808], - [0.94036561, 0.36020899, 0.25734661], - [0.94167588, 0.36786594, 0.2603949], - [0.94291042, 0.37549479, 0.26369821], - [0.94408513, 0.3830811, 0.26722004], - [0.94520419, 0.39062329, 0.27094924], - [0.94625977, 0.39813168, 0.27489742], - [0.94727016, 0.4055909, 0.27902322], - [0.94823505, 0.41300424, 0.28332283], - [0.94914549, 0.42038251, 0.28780969], - [0.95001704, 0.42771398, 0.29244728], - [0.95085121, 0.43500005, 0.29722817], - [0.95165009, 0.44224144, 0.30214494], - [0.9524044, 0.44944853, 0.3072105], - [0.95312556, 0.45661389, 0.31239776], - [0.95381595, 0.46373781, 0.31769923], - [0.95447591, 0.47082238, 0.32310953], - [0.95510255, 0.47787236, 0.32862553], - [0.95569679, 0.48489115, 0.33421404], - [0.95626788, 0.49187351, 0.33985601], - [0.95681685, 0.49882008, 0.34555431], - [0.9573439, 0.50573243, 0.35130912], - [0.95784842, 0.51261283, 0.35711942], - [0.95833051, 0.51946267, 0.36298589], - [0.95879054, 0.52628305, 0.36890904], - [0.95922872, 0.53307513, 0.3748895], - [0.95964538, 0.53983991, 0.38092784], - [0.96004345, 0.54657593, 0.3870292], - [0.96042097, 0.55328624, 0.39319057], - [0.96077819, 0.55997184, 0.39941173], - [0.9611152, 0.5666337, 0.40569343], - [0.96143273, 0.57327231, 0.41203603], - [0.96173392, 0.57988594, 0.41844491], - [0.96201757, 0.58647675, 0.42491751], - [0.96228344, 0.59304598, 0.43145271], - [0.96253168, 0.5995944, 0.43805131], - [0.96276513, 0.60612062, 0.44471698], - [0.96298491, 0.6126247, 0.45145074], - [0.96318967, 0.61910879, 0.45824902], - [0.96337949, 0.6255736, 0.46511271], - [0.96355923, 0.63201624, 0.47204746], - [0.96372785, 0.63843852, 0.47905028], - [0.96388426, 0.64484214, 0.4861196], - [0.96403203, 0.65122535, 0.4932578], - [0.96417332, 0.65758729, 0.50046894], - [0.9643063, 0.66393045, 0.5077467], - [0.96443322, 0.67025402, 0.51509334], - [0.96455845, 0.67655564, 0.52251447], - [0.96467922, 0.68283846, 0.53000231], - [0.96479861, 0.68910113, 0.53756026], - [0.96492035, 0.69534192, 0.5451917], - [0.96504223, 0.7015636, 0.5528892], - [0.96516917, 0.70776351, 0.5606593], - [0.96530224, 0.71394212, 0.56849894], - [0.96544032, 0.72010124, 0.57640375], - [0.96559206, 0.72623592, 0.58438387], - [0.96575293, 0.73235058, 0.59242739], - [0.96592829, 0.73844258, 0.60053991], - [0.96612013, 0.74451182, 0.60871954], - [0.96632832, 0.75055966, 0.61696136], - [0.96656022, 0.75658231, 0.62527295], - [0.96681185, 0.76258381, 0.63364277], - [0.96709183, 0.76855969, 0.64207921], - [0.96739773, 0.77451297, 0.65057302], - [0.96773482, 0.78044149, 0.65912731], - [0.96810471, 0.78634563, 0.66773889], - [0.96850919, 0.79222565, 0.6764046], - [0.96893132, 0.79809112, 0.68512266], - [0.96935926, 0.80395415, 0.69383201], - [0.9698028, 0.80981139, 0.70252255], - [0.97025511, 0.81566605, 0.71120296], - [0.97071849, 0.82151775, 0.71987163], - [0.97120159, 0.82736371, 0.72851999], - [0.97169389, 0.83320847, 0.73716071], - [0.97220061, 0.83905052, 0.74578903], - [0.97272597, 0.84488881, 0.75440141], - [0.97327085, 0.85072354, 0.76299805], - [0.97383206, 0.85655639, 0.77158353], - [0.97441222, 0.86238689, 0.78015619], - [0.97501782, 0.86821321, 0.78871034], - [0.97564391, 0.87403763, 0.79725261], - [0.97628674, 0.87986189, 0.8057883], - [0.97696114, 0.88568129, 0.81430324], - [0.97765722, 0.89149971, 0.82280948], - [0.97837585, 0.89731727, 0.83130786], - [0.97912374, 0.90313207, 0.83979337], - [0.979891, 0.90894778, 0.84827858], - [0.98067764, 0.91476465, 0.85676611], - [0.98137749, 0.92061729, 0.86536915] -] - - -_mako_lut = [ - [0.04503935, 0.01482344, 0.02092227], - [0.04933018, 0.01709292, 0.02535719], - [0.05356262, 0.01950702, 0.03018802], - [0.05774337, 0.02205989, 0.03545515], - [0.06188095, 0.02474764, 0.04115287], - [0.06598247, 0.0275665, 0.04691409], - [0.07005374, 0.03051278, 0.05264306], - [0.07409947, 0.03358324, 0.05834631], - [0.07812339, 0.03677446, 0.06403249], - [0.08212852, 0.0400833, 0.06970862], - [0.08611731, 0.04339148, 0.07538208], - [0.09009161, 0.04664706, 0.08105568], - [0.09405308, 0.04985685, 0.08673591], - [0.09800301, 0.05302279, 0.09242646], - [0.10194255, 0.05614641, 0.09813162], - [0.10587261, 0.05922941, 0.103854], - [0.1097942, 0.06227277, 0.10959847], - [0.11370826, 0.06527747, 0.11536893], - [0.11761516, 0.06824548, 0.12116393], - [0.12151575, 0.07117741, 0.12698763], - [0.12541095, 0.07407363, 0.1328442], - [0.12930083, 0.07693611, 0.13873064], - [0.13317849, 0.07976988, 0.14465095], - [0.13701138, 0.08259683, 0.15060265], - [0.14079223, 0.08542126, 0.15659379], - [0.14452486, 0.08824175, 0.16262484], - [0.14820351, 0.09106304, 0.16869476], - [0.15183185, 0.09388372, 0.17480366], - [0.15540398, 0.09670855, 0.18094993], - [0.15892417, 0.09953561, 0.18713384], - [0.16238588, 0.10236998, 0.19335329], - [0.16579435, 0.10520905, 0.19960847], - [0.16914226, 0.10805832, 0.20589698], - [0.17243586, 0.11091443, 0.21221911], - [0.17566717, 0.11378321, 0.21857219], - [0.17884322, 0.11666074, 0.2249565], - [0.18195582, 0.11955283, 0.23136943], - [0.18501213, 0.12245547, 0.23781116], - [0.18800459, 0.12537395, 0.24427914], - 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[0.80630444, 0.26198807, 0.22040877], - [0.81417437, 0.27001406, 0.21744645], - [0.82177364, 0.27837336, 0.21468316], - [0.82915955, 0.28696963, 0.21210766], - [0.83628628, 0.2958499, 0.20977813], - [0.84322168, 0.30491136, 0.20766435], - [0.84995458, 0.31415945, 0.2057863], - [0.85648867, 0.32358058, 0.20415327], - [0.86286243, 0.33312058, 0.20274969], - [0.86908321, 0.34276705, 0.20157271], - [0.87512876, 0.3525416, 0.20064949], - [0.88100349, 0.36243385, 0.19999078], - [0.8866469, 0.37249496, 0.1997976], - [0.89203964, 0.38273475, 0.20013431], - [0.89713496, 0.39318156, 0.20121514], - [0.90195099, 0.40380687, 0.20301555], - [0.90648379, 0.41460191, 0.20558847], - [0.9106967, 0.42557857, 0.20918529], - [0.91463791, 0.43668557, 0.21367954], - [0.91830723, 0.44790913, 0.21916352], - [0.92171507, 0.45922856, 0.22568002], - [0.92491786, 0.4705936, 0.23308207], - [0.92790792, 0.48200153, 0.24145932], - [0.93073701, 0.49341219, 0.25065486], - [0.93343918, 0.5048017, 0.26056148], - [0.93602064, 0.51616486, 0.27118485], - [0.93850535, 0.52748892, 0.28242464], - [0.94092933, 0.53875462, 0.29416042], - [0.94330011, 0.5499628, 0.30634189], - [0.94563159, 0.56110987, 0.31891624], - [0.94792955, 0.57219822, 0.33184256], - [0.95020929, 0.5832232, 0.34508419], - [0.95247324, 0.59419035, 0.35859866], - [0.95471709, 0.60510869, 0.37236035], - [0.95698411, 0.61595766, 0.38629631], - [0.95923863, 0.62676473, 0.40043317], - [0.9615041, 0.6375203, 0.41474106], - [0.96371553, 0.64826619, 0.42928335], - [0.96591497, 0.65899621, 0.44380444], - [0.96809871, 0.66971662, 0.45830232], - [0.9702495, 0.6804394, 0.47280492], - [0.9723881, 0.69115622, 0.48729272], - [0.97450723, 0.70187358, 0.50178034], - [0.9766108, 0.712592, 0.51626837], - [0.97871716, 0.72330511, 0.53074053], - [0.98082222, 0.73401769, 0.54520694], - [0.9829001, 0.74474445, 0.5597019], - [0.98497466, 0.75547635, 0.57420239], - [0.98705581, 0.76621129, 0.58870185], - [0.98913325, 0.77695637, 0.60321626], - [0.99119918, 0.78771716, 0.61775821], - [0.9932672, 0.79848979, 0.63231691], - [0.99535958, 0.80926704, 0.64687278], - [0.99740544, 0.82008078, 0.66150571], - [0.9992197, 0.83100723, 0.6764127] -] - - -_luts = [_rocket_lut, _mako_lut, _vlag_lut, _icefire_lut] -_names = ["rocket", "mako", "vlag", "icefire"] - -for _lut, _name in zip(_luts, _names): - - _cmap = colors.ListedColormap(_lut, _name) - locals()[_name] = _cmap - - _cmap_r = colors.ListedColormap(_lut[::-1], _name + "_r") - locals()[_name + "_r"] = _cmap_r - - mpl_cm.register(_cmap, name=_name) - mpl_cm.register(_cmap_r, name=_name + "_r") diff --git a/deeptools/computeGCBias.py b/deeptools/computeGCBias.py deleted file mode 100755 index f261a9fc..00000000 --- a/deeptools/computeGCBias.py +++ /dev/null @@ -1,800 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import time - -import multiprocessing -import numpy as np -import argparse -from scipy.stats import poisson -import py2bit -import sys - -from deeptoolsintervals import GTF -from deeptools.utilities import tbitToBamChrName, getGC_content -from deeptools import parserCommon, mapReduce -from deeptools.getFragmentAndReadSize import get_read_and_fragment_length -from deeptools import bamHandler - -debug = 0 -old_settings = np.seterr(all='ignore') - - -def parse_arguments(args=None): - parentParser = parserCommon.getParentArgParse(binSize=False, blackList=True) - requiredArgs = getRequiredArgs() - parser = argparse.ArgumentParser( - parents=[requiredArgs, parentParser], - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='Computes the GC-bias using Benjamini\'s method ' - '[Benjamini & Speed (2012). Nucleic Acids Research, 40(10). doi: 10.1093/nar/gks001]. ' - 'The GC-bias is visualized and the resulting table can be used to' - 'correct the bias with `correctGCBias`.', - usage='computeGCBias ' - '-b file.bam --effectiveGenomeSize 2150570000 -g mm9.2bit -l 200 --GCbiasFrequenciesFile freq.txt\n' - 'help: computeGCBias -h / computeGCBias --help', - conflict_handler='resolve', - add_help=False) - - return parser - - -def getRequiredArgs(): - parser = argparse.ArgumentParser(add_help=False) - - required = parser.add_argument_group('Required arguments') - - required.add_argument('--bamfile', '-b', - metavar='bam file', - help='Sorted BAM file. ', - required=True) - - required.add_argument('--effectiveGenomeSize', - help='The effective genome size is the portion ' - 'of the genome that is mappable. Large fractions of ' - 'the genome are stretches of NNNN that should be ' - 'discarded. Also, if repetitive regions were not ' - 'included in the mapping of reads, the effective ' - 'genome size needs to be adjusted accordingly. ' - 'A table of values is available here: ' - 'http://deeptools.readthedocs.io/en/latest/content/feature/effectiveGenomeSize.html .', - default=None, - type=int, - required=True) - - required.add_argument('--genome', '-g', - help='Genome in two bit format. Most genomes can be ' - 'found here: http://hgdownload.cse.ucsc.edu/gbdb/ ' - 'Search for the .2bit ending. Otherwise, fasta ' - 'files can be converted to 2bit using the UCSC ' - 'programm called faToTwoBit available for different ' - 'plattforms at ' - 'http://hgdownload.cse.ucsc.edu/admin/exe/', - metavar='2bit FILE', - required=True) - - required.add_argument('--GCbiasFrequenciesFile', '-freq', '-o', - help='Path to save the file containing ' - 'the observed and expected read frequencies per %%GC-' - 'content. This file is needed to run the ' - 'correctGCBias tool. This is a text file.', - type=argparse.FileType('w'), - metavar='FILE', - required=True) - - # define the optional arguments - optional = parser.add_argument_group('Optional arguments') - optional.add_argument('--fragmentLength', '-l', - help='Fragment length used for the sequencing. If ' - 'paired-end reads are used, the fragment length is ' - 'computed based from the bam file', - type=int) - - optional.add_argument("--help", "-h", action="help", - help="show this help message and exit") - - optional.add_argument('--sampleSize', - default=5e7, - help='Number of sampling points to be considered. (Default: %(default)s)', - type=int) - - optional.add_argument('--extraSampling', - help='BED file containing genomic regions for which ' - 'extra sampling is required because they are ' - 'underrepresented in the genome.', - type=argparse.FileType('r'), - metavar='BED file') - - plot = parser.add_argument_group('Diagnostic plot options') - - plot.add_argument('--biasPlot', - metavar='FILE NAME', - help='If given, a diagnostic image summarizing ' - 'the GC-bias will be saved.') - - plot.add_argument('--plotFileFormat', - metavar='', - help='image format type. If given, this ' - 'option overrides the ' - 'image format based on the plotFile ending. ' - 'The available options are: "png", ' - '"eps", "pdf", "plotly" and "svg"', - choices=['png', 'pdf', 'svg', 'eps', 'plotly']) - - plot.add_argument('--regionSize', - metavar='INT', - type=int, - default=300, - help='To plot the reads per %%GC over a region' - 'the size of the region is required. By default, ' - 'the bin size is set to 300 bases, which is close to the ' - 'standard fragment size for Illumina machines. However, ' - 'if the depth of sequencing is low, a larger bin size ' - 'will be required, otherwise many bins will not ' - 'overlap with any read (Default: %(default)s)') - - return parser - - -def getPositionsToSample(chrom, start, end, stepSize): - """ - check if the region submitted to the worker - overlaps with the region to take extra effort to sample. - If that is the case, the regions to sample array is - increased to match each of the positions in the extra - effort region sampled at the same stepSize along the interval. - - If a filter out tree is given, then from positions to sample - those regions are cleaned - """ - positions_to_sample = np.arange(start, end, stepSize) - - if global_vars['filter_out']: - filter_out_tree = GTF(global_vars['filter_out']) - else: - filter_out_tree = None - - if global_vars['extra_sampling_file']: - extra_tree = GTF(global_vars['extra_sampling_file']) - else: - extra_tree = None - - if extra_tree: - orig_len = len(positions_to_sample) - try: - extra_match = extra_tree.findOverlaps(chrom, start, end) - except KeyError: - extra_match = [] - - if len(extra_match) > 0: - for intval in extra_match: - positions_to_sample = np.append(positions_to_sample, - list(range(intval[0], intval[1], stepSize))) - # remove duplicates - positions_to_sample = np.unique(np.sort(positions_to_sample)) - if debug: - print("sampling increased to {} from {}".format( - len(positions_to_sample), - orig_len)) - - # skip regions that are filtered out - if filter_out_tree: - try: - out_match = filter_out_tree.findOverlaps(chrom, start, end) - except KeyError: - out_match = [] - - if len(out_match) > 0: - for intval in out_match: - positions_to_sample = \ - positions_to_sample[(positions_to_sample < intval[0]) | (positions_to_sample >= intval[1])] - return positions_to_sample - - -def countReadsPerGC_wrapper(args): - return countReadsPerGC_worker(*args) - - -def countReadsPerGC_worker(chromNameBam, - start, end, stepSize, regionSize, - chrNameBamToBit, verbose=False): - """given a genome region defined by - (start, end), the GC content is quantified for - regions of size regionSize that are contiguous - """ - - chromNameBit = chrNameBamToBit[chromNameBam] - tbit = py2bit.open(global_vars['2bit']) - bam = bamHandler.openBam(global_vars['bam']) - c = 1 - sub_reads_per_gc = [] - positions_to_sample = getPositionsToSample(chromNameBit, - start, end, stepSize) - - for index in range(len(positions_to_sample)): - i = positions_to_sample[index] - # stop if region extends over the chromosome end - if tbit.chroms(chromNameBit) < i + regionSize: - break - - try: - gc = getGC_content(tbit, chromNameBit, int(i), int(i + regionSize)) - except Exception as detail: - if verbose: - print("{}:{}-{}".format(chromNameBit, i, i + regionSize)) - print(detail) - continue - numberReads = bam.count(chromNameBam, i, i + regionSize) - sub_reads_per_gc.append((numberReads, gc)) - c += 1 - - return sub_reads_per_gc - - -def tabulateGCcontent_wrapper(args): - return tabulateGCcontent_worker(*args) - - -def tabulateGCcontent_worker(chromNameBam, start, end, stepSize, - fragmentLength, - chrNameBamToBit, verbose=False): - r""" given genome regions, the GC content of the genome is tabulated for - fragments of length 'fragmentLength' each 'stepSize' positions. - - >>> test = Tester() - >>> args = test.testTabulateGCcontentWorker() - >>> N_gc, F_gc = tabulateGCcontent_worker(*args) - - The forward read positions are: - [1, 4, 10, 10, 16, 18] - which correspond to a GC of - [1, 1, 1, 1, 2, 1] - - The evaluated position are - [0, 2, 4, 6, 8, 10, 12, 14, 16, 18] - the corresponding GC is - [2, 1, 1, 2, 2, 1, 2, 3, 2, 1] - - >>> print(N_gc) - [0 4 5 1] - >>> print(F_gc) - [0 4 1 0] - >>> test.set_filter_out_file() - >>> chrNameBam2bit = {'2L': 'chr2L'} - - Test for the filter out option - >>> N_gc, F_gc = tabulateGCcontent_worker('2L', 0, 20, 2, - ... {'median': 3}, chrNameBam2bit) - >>> test.unset_filter_out_file() - - The evaluated positions are - [ 0 2 8 10 12 14 16 18] - >>> print(N_gc) - [0 3 4 1] - >>> print(F_gc) - [0 3 1 0] - - Test for extra_sampling option - >>> test.set_extra_sampling_file() - >>> chrNameBam2bit = {'2L': 'chr2L'} - >>> res = tabulateGCcontent_worker('2L', 0, 20, 2, - ... {'median': 3}, chrNameBam2bit) - - The new positions evaluated are - [0, 1, 2, 3, 4, 6, 8, 10, 12, 14, 16, 18] - and the GC is - [2, 1, 1, 0, 1, 2, 2, 1, 2, 3, 2, 1] - >>> print(res[0]) - [1 5 5 1] - >>> print(res[1]) - [0 5 1 0] - - """ - if start > end: - raise NameError("start %d bigger that end %d" % (start, end)) - - chromNameBit = chrNameBamToBit[chromNameBam] - - # array to keep track of the GC from regions of length 'fragmentLength' - # from the genome. The index of the array is used to - # indicate the gc content. The values inside the - # array are counts. Thus, if N_gc[10] = 3, that means - # that 3 regions have a gc_content of 10. - subN_gc = np.zeros(fragmentLength['median'] + 1, dtype='int') - subF_gc = np.zeros(fragmentLength['median'] + 1, dtype='int') - - tbit = py2bit.open(global_vars['2bit']) - bam = bamHandler.openBam(global_vars['bam']) - peak = 0 - startTime = time.time() - - if verbose: - print("[{:.3f}] computing positions to " - "sample".format(time.time() - startTime)) - - positions_to_sample = getPositionsToSample(chromNameBit, - start, end, stepSize) - - read_counts = [] - # Optimize IO. - # if the sample regions are far apart from each - # other is faster to go to each location and fetch - # the reads found there. - # Otherwise, if the regions to sample are close to - # each other, is faster to load all the reads in - # a large region into memory and consider only - # those falling into the positions to sample. - # The following code gets the reads - # that are at sampling positions that lie close together - if np.mean(np.diff(positions_to_sample)) < 1000: - start_pos = min(positions_to_sample) - end_pos = max(positions_to_sample) - if verbose: - print("[{:.3f}] caching reads".format(time.time() - startTime)) - - counts = np.bincount([r.pos - start_pos - for r in bam.fetch(chromNameBam, start_pos, - end_pos + 1) - if not r.is_reverse and not r.is_unmapped and r.pos >= start_pos], - minlength=end_pos - start_pos + 2) - - read_counts = counts[positions_to_sample - min(positions_to_sample)] - if verbose: - print("[{:.3f}] finish caching reads.".format( - time.time() - startTime)) - - countTime = time.time() - - c = 1 - for index in range(len(positions_to_sample)): - i = positions_to_sample[index] - # stop if the end of the chromosome is reached - if i + fragmentLength['median'] > tbit.chroms(chromNameBit): - break - - try: - gc = getGC_content(tbit, chromNameBit, int(i), int(i + fragmentLength['median']), fraction=False) - except Exception as detail: - if verbose: - print(detail) - continue - - subN_gc[gc] += 1 - - # count all reads at position 'i' - if len(read_counts) == 0: # case when no cache was done - num_reads = len([x.pos for x in bam.fetch(chromNameBam, i, i + 1) - if x.is_reverse is False and x.pos == i]) - else: - num_reads = read_counts[index] - - if num_reads >= global_vars['max_reads']: - peak += 1 - continue - - subF_gc[gc] += num_reads - if verbose: - if index % 50000 == 0: - endTime = time.time() - print("%s processing %d (%.1f per sec) @ %s:%s-%s %s" % - (multiprocessing.current_process().name, - index, index / (endTime - countTime), - chromNameBit, start, end, stepSize)) - c += 1 - - if verbose: - endTime = time.time() - print("%s processing %d (%.1f per sec) @ %s:%s-%s %s" % - (multiprocessing.current_process().name, - index, index / (endTime - countTime), - chromNameBit, start, end, stepSize)) - print("%s total time %.1f @ %s:%s-%s %s" % (multiprocessing.current_process().name, - (endTime - startTime), chromNameBit, start, end, stepSize)) - - return subN_gc, subF_gc - - -def tabulateGCcontent(fragmentLength, chrNameBitToBam, stepSize, - chromSizes, numberOfProcessors=None, verbose=False, - region=None): - r""" - Subdivides the genome or the reads into chunks to be analyzed in parallel - using several processors. This codes handles the creation of - workers that tabulate the GC content for small regions and then - collects and integrates the results - >>> test = Tester() - >>> arg = test.testTabulateGCcontent() - >>> res = tabulateGCcontent(*arg) - >>> res - array([[ 0. , 18. , 1. ], - [ 3. , 63. , 0.45815996], - [ 7. , 159. , 0.42358185], - [ 25. , 192. , 1.25278115], - [ 28. , 215. , 1.25301422], - [ 16. , 214. , 0.71935396], - [ 12. , 95. , 1.21532959], - [ 9. , 24. , 3.60800971], - [ 3. , 11. , 2.62400706], - [ 0. , 0. , 1. ], - [ 0. , 0. , 1. ]]) - """ - global global_vars - - chrNameBamToBit = dict([(v, k) for k, v in chrNameBitToBam.items()]) - chunkSize = int(min(2e6, 4e5 / global_vars['reads_per_bp'])) - chromSizes = [(k, v) for k, v in chromSizes if k in list(chrNameBamToBit.keys())] - - imap_res = mapReduce.mapReduce((stepSize, - fragmentLength, chrNameBamToBit, - verbose), - tabulateGCcontent_wrapper, - chromSizes, - genomeChunkLength=chunkSize, - numberOfProcessors=numberOfProcessors, - region=region) - - for subN_gc, subF_gc in imap_res: - try: - F_gc += subF_gc - N_gc += subN_gc - except NameError: - F_gc = subF_gc - N_gc = subN_gc - - if sum(F_gc) == 0: - sys.exit("No fragments included in the sampling! Consider decreasing (or maybe increasing) the --sampleSize parameter") - scaling = float(sum(N_gc)) / float(sum(F_gc)) - - R_gc = np.array([float(F_gc[x]) / N_gc[x] * scaling - if N_gc[x] and F_gc[x] > 0 else 1 - for x in range(len(F_gc))]) - - data = np.transpose(np.vstack((F_gc, N_gc, R_gc))) - return data - - -def countReadsPerGC(regionSize, chrNameBitToBam, stepSize, - chromSizes, numberOfProcessors=None, verbose=False, - region=None): - r""" - Computes for a region of size regionSize, the GC of the region - and the number of reads that overlap it. - >>> test = Tester() - >>> arg = test.testCountReadsPerGC() - >>> reads_per_gc = countReadsPerGC(*arg) - >>> reads_per_gc[0:5,:] - array([[132. , 0.44 ], - [132. , 0.44 ], - [133. , 0.44 ], - [134. , 0.43666667], - [134. , 0.44 ]]) - """ - global global_vars - - chrNameBamToBit = dict([(v, k) for k, v in chrNameBitToBam.items()]) - chunkSize = int(min(2e6, 4e5 / global_vars['reads_per_bp'])) - - imap_res = mapReduce.mapReduce((stepSize, - regionSize, chrNameBamToBit, - verbose), - countReadsPerGC_wrapper, - chromSizes, - genomeChunkLength=chunkSize, - numberOfProcessors=numberOfProcessors, - region=region) - - reads_per_gc = [] - for sub_reads_per_gc in imap_res: - reads_per_gc += sub_reads_per_gc - - reads_per_gc = np.asarray(reads_per_gc) - return reads_per_gc - - -def smooth(x, window_len=3): - """ - *CURRENTLY* not being used - smooths the values from the frequencies by taking the average - of 'window_len' values. window_len has to be an odd number - """ - # do not smooth small arrays - if len(x) < window_len * 2: - return x - i = 0 - y = x[:] - half_width = (window_len - 1) / 2 - for i in range(0, len(x)): - if i < half_width or i + half_width + 1 > len(x): - continue - else: - y[i] = np.mean(x[i - half_width:i + half_width + 1]) - # clip low values, this avoid problems with zeros - return y - - -def bin_by(x, y, nbins=10): - """ - Bin x by y. - Returns the binned "x" values and the left edges of the bins - """ - bins = np.linspace(0, 1, nbins + 1) - # To avoid extra bin for the max value - bins[-1] += 1 - - indices = np.digitize(y, bins) - - output = [] - for i in range(1, len(bins)): - output.append(x[indices == i]) - - # Just return the left edges of the bins - bins = bins[:-1] - - return output, bins - - -def plotlyGCbias(file_name, frequencies, reads_per_gc, region_size): - import plotly.offline as py - import plotly.graph_objs as go - import matplotlib.cbook as cbook - - fig = go.Figure() - fig['layout']['xaxis1'] = dict(domain=[0.0, 1.0], anchor="y1", title="GC fraction") - fig['layout']['yaxis1'] = dict(domain=[0.55, 1.0], anchor="x1", title="Number of reads") - fig['layout']['xaxis2'] = dict(domain=[0.0, 1.0], anchor="y2", title="GC fraction", range=[0.2, 0.7]) - fig['layout']['yaxis2'] = dict(domain=[0.0, 0.45], anchor="x2", title="log2(observed/expected)") - text = "reads per {} base region".format(region_size) - annos = [{'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': text, 'y': 1.0, 'x': 0.5, 'font': {'size': 16}, 'showarrow': False}] - text = "normalized observed/expected read counts" - annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': text, 'y': 0.5, 'x': 0.5, 'font': {'size': 16}, 'showarrow': False}) - - # prepare data for boxplot - reads, GC = reads_per_gc.T - reads_per_gc, bin_labels = bin_by(reads, GC, nbins=100) - to_keep = [idx for idx, x in enumerate(bin_labels) if 0.2 <= x <= 0.7] - reads_per_gc = [reads_per_gc[x] for x in to_keep] - bin_labels = [bin_labels[x] for x in to_keep] - - # produce the same boxplot as matplotlib as vastly reduce the output file size - bins = [] - for b in reads_per_gc: - s = cbook.boxplot_stats(b)[0] - bins.append([s['whislo'], s['q1'], s['q1'], s['med'], s['med'], s['med'], s['q3'], s['q3'], s['whishi']]) - - data = [] - - # top plot - for x, y in zip(bin_labels, bins): - trace = go.Box(x=x, y=y, xaxis='x1', yaxis='y1', boxpoints='outliers', showlegend=False, name="{}".format(x), line=dict(color='rgb(107,174,214)')) - data.append(trace) - - # bottom plot - x = np.linspace(0, 1, frequencies.shape[0]) - trace = go.Scatter(x=x, y=np.log2(frequencies[:, 2]), xaxis='x2', yaxis='y2', showlegend=False, line=dict(color='rgb(107,174,214)')) - data.append(trace) - fig.add_traces(data) - fig['layout']['annotations'] = annos - py.plot(fig, filename=file_name, auto_open=False) - - -def plotGCbias(file_name, frequencies, reads_per_gc, region_size, image_format=None): - import matplotlib - matplotlib.use('Agg') - matplotlib.rcParams['pdf.fonttype'] = 42 - matplotlib.rcParams['svg.fonttype'] = 'none' - import matplotlib.pyplot as plt - - # prepare data for boxplot - reads, GC = reads_per_gc.T - reads_per_gc, bin_labels = bin_by(reads, GC, nbins=100) - to_keep = [idx for idx, x in enumerate(bin_labels) if 0.2 <= x <= 0.7] - reads_per_gc = [reads_per_gc[x] for x in to_keep] - bin_labels = [bin_labels[x] for x in to_keep] - - title = "reads per regions of {} bp".format(region_size) - fig = plt.figure(figsize=(6, 8)) - ax1 = fig.add_subplot(211, title=title) - ax2 = fig.add_subplot(212, - title='normalized observed/expected read counts') - - # make boxplot - - bp = ax1.boxplot(reads_per_gc, notch=0, patch_artist=True) - plt.setp(bp['boxes'], color='black', facecolor='LightGreen') - plt.setp(bp['medians'], color='black') - plt.setp(bp['whiskers'], color='black', linestyle='dashed') - plt.setp(bp['fliers'], marker='None') - # get the whisker that spands the most - y_max = np.nanmax([x.get_data()[1][1] for x in bp['whiskers']]) - ax1.set_ylim(0 - (y_max * 0.05), y_max * 1.05) - ax1.set_ylabel('Number of reads') - ax1.set_xlabel('GC fraction') - - xticks = [idx for idx, x in enumerate(bin_labels) if int(x * 100) % 10 == 0] - - ax1.set_xticks(xticks) - ax1.set_xticklabels(["{:.1f}".format(bin_labels[x]) for x in xticks]) - - x = np.linspace(0, 1, frequencies.shape[0]) - y = np.log2(frequencies[:, 2]) - ax2.plot(x, y, color='#8c96f0') - ax2.set_xlabel('GC fraction') - ax2.set_ylabel('log2ratio observed/expected') - ax2.set_xlim(0.2, 0.7) - y_max = max(y[np.where(x >= 0.2)[0][0]:np.where(x <= 0.7)[0][-1] + 1]) - y_min = min(y[np.where(x >= 0.2)[0][0]:np.where(x <= 0.7)[0][-1] + 1]) - if y_max > 0: - y_max *= 1.1 - else: - y_max *= 0.9 - if y_min < 0: - y_min *= 1.1 - else: - y_min *= 0.9 - ax2.set_ylim(y_min, y_max) - plt.tight_layout() - plt.savefig(file_name, bbox_inches='tight', dpi=100, format=image_format) - plt.close() - - -def main(args=None): - args = parse_arguments().parse_args(args) - - if args.extraSampling: - extra_sampling_file = args.extraSampling.name - args.extraSampling.close() - else: - extra_sampling_file = None - - global global_vars - global_vars = {} - global_vars['2bit'] = args.genome - global_vars['bam'] = args.bamfile - global_vars['filter_out'] = args.blackListFileName - global_vars['extra_sampling_file'] = extra_sampling_file - - tbit = py2bit.open(global_vars['2bit']) - bam, mapped, unmapped, stats = bamHandler.openBam(global_vars['bam'], returnStats=True, nThreads=args.numberOfProcessors) - - if args.fragmentLength: - fragment_len_dict = \ - {'median': args.fragmentLength} - - else: - fragment_len_dict, __ = \ - get_read_and_fragment_length(args.bamfile, None, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose) - if not fragment_len_dict: - print("\nPlease provide the fragment length used for the " - "sample preparation.\n") - exit(1) - - fragment_len_dict = {'median': int(fragment_len_dict['median'])} - - chrNameBitToBam = tbitToBamChrName(list(tbit.chroms().keys()), bam.references) - - global_vars['genome_size'] = sum(tbit.chroms().values()) - global_vars['total_reads'] = mapped - global_vars['reads_per_bp'] = \ - float(global_vars['total_reads']) / args.effectiveGenomeSize - - confidence_p_value = float(1) / args.sampleSize - - # chromSizes: list of tuples - chromSizes = [(bam.references[i], bam.lengths[i]) - for i in range(len(bam.references))] - chromSizes = [x for x in chromSizes if x[0] in tbit.chroms()] - - # use poisson distribution to identify peaks that should be discarted. - # I multiply by 4, because the real distribution of reads - # vary depending on the gc content - # and the global number of reads per bp may a be too low. - # empirically, a value of at least 4 times as big as the - # reads_per_bp was found. - # Similarly for the min value, I divide by 4. - global_vars['max_reads'] = poisson(4 * global_vars['reads_per_bp'] * fragment_len_dict['median']).isf(confidence_p_value) - # this may be of not use, unless the depth of sequencing is really high - # as this value is close to 0 - global_vars['min_reads'] = poisson(0.25 * global_vars['reads_per_bp'] * fragment_len_dict['median']).ppf(confidence_p_value) - - for key in global_vars: - print("{}: {}".format(key, global_vars[key])) - - print("computing frequencies") - # the GC of the genome is sampled each stepSize bp. - stepSize = max(int(global_vars['genome_size'] / args.sampleSize), 1) - print("stepSize: {}".format(stepSize)) - data = tabulateGCcontent(fragment_len_dict, - chrNameBitToBam, stepSize, - chromSizes, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose, - region=args.region) - - np.savetxt(args.GCbiasFrequenciesFile.name, data) - - if args.biasPlot: - reads_per_gc = countReadsPerGC(args.regionSize, - chrNameBitToBam, stepSize * 10, - chromSizes, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose, - region=args.region) - if args.plotFileFormat == "plotly": - plotlyGCbias(args.biasPlot, data, reads_per_gc, args.regionSize) - else: - plotGCbias(args.biasPlot, data, reads_per_gc, args.regionSize, image_format=args.plotFileFormat) - - -class Tester(): - def __init__(self): - import os - self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_corrGC/" - self.tbitFile = self.root + "sequence.2bit" - self.bamFile = self.root + "test.bam" - self.mappability = self.root + "mappability.bw" - self.chrNameBam = '2L' - self.chrNameBit = 'chr2L' - bam, mapped, unmapped, stats = bamHandler.openBam(self.bamFile, returnStats=True) - tbit = py2bit.open(self.tbitFile) - global debug - debug = 0 - global global_vars - global_vars = {'2bit': self.tbitFile, - 'bam': self.bamFile, - 'filter_out': None, - 'mappability': self.mappability, - 'extra_sampling_file': None, - 'max_reads': 5, - 'min_reads': 0, - 'min_reads': 0, - 'reads_per_bp': 0.3, - 'total_reads': mapped, - 'genome_size': sum(tbit.chroms().values()) - } - - def testTabulateGCcontentWorker(self): - stepSize = 2 - fragmentLength = {'min': 1, 'median': 3, 'max': 5} - start = 0 - end = 20 - chrNameBam2bit = {'2L': 'chr2L'} - return (self.chrNameBam, - start, end, stepSize, fragmentLength, chrNameBam2bit) - - def set_filter_out_file(self): - global global_vars - global_vars['filter_out'] = self.root + "filter_out.bed" - - def unset_filter_out_file(self): - global global_vars - global_vars['filter_out'] = None - - def set_extra_sampling_file(self): - global global_vars - global_vars['extra_sampling_file'] = self.root + "extra_sampling.bed" - - def testTabulateGCcontent(self): - fragmentLength = {'median': 10} - chrNameBitToBam = {'chr2L': '2L'} - stepSize = 1 - bam = bamHandler.openBam(global_vars['bam']) - chromSizes = [(bam.references[i], bam.lengths[i]) - for i in range(len(bam.references))] - return (fragmentLength, - chrNameBitToBam, stepSize, chromSizes, 1) - - def testCountReadsPerGC(self): - regionSize = 300 - chrNameBitToBam = {'chr2L': '2L'} - stepSize = 1 - bam = bamHandler.openBam(global_vars['bam']) - chromSizes = [(bam.references[i], bam.lengths[i]) - for i in range(len(bam.references))] - return (regionSize, - chrNameBitToBam, stepSize, chromSizes, 1) - - -if __name__ == "__main__": - main() diff --git a/deeptools/computeMatrix.py b/deeptools/computeMatrix.py deleted file mode 100644 index 02cc1fd4..00000000 --- a/deeptools/computeMatrix.py +++ /dev/null @@ -1,429 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import argparse -import sys -from deeptools.parserCommon import writableFile, numberOfProcessors -from deeptools import parserCommon -from deeptools import heatmapper -import deeptools.computeMatrixOperations as cmo -from importlib.metadata import version - - -def parse_arguments(args=None): - parser = \ - argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description=""" - -This tool calculates scores per genome regions and prepares an intermediate file that can be used with ``plotHeatmap`` and ``plotProfiles``. -Typically, the genome regions are genes, but any other regions defined in a BED file can be used. -computeMatrix accepts multiple score files (bigWig format) and multiple regions files (BED format). -This tool can also be used to filter and sort regions according -to their score. - -To learn more about the specific parameters, type: - -$ computeMatrix reference-point --help or - -$ computeMatrix scale-regions --help - -""", - epilog='An example usage is:\n computeMatrix reference-point -S ' - ' -R -b 1000\n \n') - - parser.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - subparsers = parser.add_subparsers( - title='Commands', - dest='command', - metavar='') - - # scale-regions mode options - subparsers.add_parser( - 'scale-regions', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[ - computeMatrixRequiredArgs(), - computeMatrixOutputArgs(), - computeMatrixOptArgs(case='scale-regions'), - parserCommon.gtf_options() - ], - help="In the scale-regions mode, all regions in the BED file are " - "stretched or shrunken to the length (in bases) indicated by the user.", - usage='An example usage is:\n computeMatrix scale-regions -S ' - ' -R -b 1000\n\n') - - # reference point arguments - subparsers.add_parser( - 'reference-point', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[computeMatrixRequiredArgs(), - computeMatrixOutputArgs(), - computeMatrixOptArgs(case='reference-point'), - parserCommon.gtf_options() - ], - help="Reference-point refers to a position within a BED region " - "(e.g., the starting point). In this mode, only those genomic" - "positions before (upstream) and/or after (downstream) of the " - "reference point will be plotted.", - usage='An example usage is:\n computeMatrix reference-point -S ' - ' -R -a 3000 -b 3000\n\n') - - return parser - - -def computeMatrixRequiredArgs(args=None): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - required.add_argument('--regionsFileName', '-R', - metavar='File', - help='File name or names, in BED or GTF format, containing ' - 'the regions to plot. If multiple bed files are given, each one is considered a ' - 'group that can be plotted separately. Also, adding a "#" symbol in the bed file ' - 'causes all the regions until the previous "#" to be considered one group.', - nargs='+', - required=True) - required.add_argument('--scoreFileName', '-S', - help='bigWig file(s) containing ' - 'the scores to be plotted. Multiple files should be separated by spaced. BigWig ' - 'files can be obtained by using the bamCoverage ' - 'or bamCompare tools. More information about ' - 'the bigWig file format can be found at ' - 'http://genome.ucsc.edu/goldenPath/help/bigWig.html ', - metavar='File', - nargs='+', - required=True) - return parser - - -def computeMatrixOutputArgs(args=None): - parser = argparse.ArgumentParser(add_help=False) - output = parser.add_argument_group('Output options') - output.add_argument('--outFileName', '-out', '-o', - help='File name to save the gzipped matrix file ' - 'needed by the "plotHeatmap" and "plotProfile" tools.', - type=writableFile, - required=True) - - output.add_argument('--outFileNameMatrix', - help='If this option is given, then the matrix ' - 'of values underlying the heatmap will be saved ' - 'using the indicated name, e.g. IndividualValues.tab.' - 'This matrix can easily be loaded into R or ' - 'other programs.', - metavar='FILE', - type=writableFile) - output.add_argument('--outFileSortedRegions', - help='File name in which the regions are saved ' - 'after skiping zeros or min/max threshold values. The ' - 'order of the regions in the file follows the sorting ' - 'order selected. This is useful, for example, to ' - 'generate other heatmaps keeping the sorting of the ' - 'first heatmap. Example: Heatmap1sortedRegions.bed', - metavar='BED file', - type=argparse.FileType('w')) - return parser - - -def computeMatrixOptArgs(case=['scale-regions', 'reference-point'][0]): - - parser = argparse.ArgumentParser(add_help=False) - optional = parser.add_argument_group('Optional arguments') - optional.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - if case == 'scale-regions': - optional.add_argument('--regionBodyLength', '-m', - default=1000, - type=int, - help='Distance in bases to which all regions will ' - 'be fit. (Default: %(default)s)') - optional.add_argument('--startLabel', - default='TSS', - help='Label shown in the plot for the start of ' - 'the region. Default is TSS (transcription ' - 'start site), but could be changed to anything, ' - 'e.g. "peak start". Note that this is only ' - 'useful if you plan to plot the results yourself ' - 'and not, for example, with plotHeatmap, which ' - 'will override this. (Default: %(default)s)') - optional.add_argument('--endLabel', - default='TES', - help='Label shown in the plot for the region ' - 'end. Default is TES (transcription end site). ' - 'See the --startLabel option for more ' - 'information. (Default: %(default)s) ') - optional.add_argument('--beforeRegionStartLength', '-b', '--upstream', - default=0, - type=int, - help='Distance upstream of the start site of ' - 'the regions defined in the region file. If the ' - 'regions are genes, this would be the distance ' - 'upstream of the transcription start site. (Default: %(default)s)') - optional.add_argument('--afterRegionStartLength', '-a', '--downstream', - default=0, - type=int, - help='Distance downstream of the end site ' - 'of the given regions. If the ' - 'regions are genes, this would be the distance ' - 'downstream of the transcription end site. (Default: %(default)s)') - optional.add_argument("--unscaled5prime", - default=0, - type=int, - help='Number of bases at the 5-prime end of the ' - 'region to exclude from scaling. By default, ' - 'each region is scaled to a given length (see the --regionBodyLength option). In some cases it is useful to look at unscaled signals around region boundaries, so this setting specifies the number of unscaled bases on the 5-prime end of each boundary. (Default: %(default)s)') - optional.add_argument("--unscaled3prime", - default=0, - type=int, - help='Like --unscaled5prime, but for the 3-prime ' - 'end. (Default: %(default)s)') - - elif case == 'reference-point': - optional.add_argument('--referencePoint', - default='TSS', - choices=['TSS', 'TES', 'center'], - help='The reference point for the plotting ' - 'could be either the region start (TSS), the ' - 'region end (TES) or the center of the region. ' - 'Note that regardless of what you specify, ' - 'plotHeatmap/plotProfile will default to using "TSS" as the ' - 'label. (Default: %(default)s)') - - # set region body length to zero for reference point mode - optional.add_argument('--regionBodyLength', help=argparse.SUPPRESS, - default=0, type=int) - optional.add_argument('--unscaled5prime', default=0, type=int, help=argparse.SUPPRESS) - optional.add_argument('--unscaled3prime', default=0, type=int, help=argparse.SUPPRESS) - optional.add_argument('--beforeRegionStartLength', '-b', '--upstream', - default=500, - type=int, - metavar='INT bp', - help='Distance upstream of the reference-point ' - 'selected. (Default: %(default)s)') - optional.add_argument('--afterRegionStartLength', '-a', '--downstream', - default=1500, - metavar='INT bp', - type=int, - help='Distance downstream of the ' - 'reference-point selected. (Default: %(default)s)') - optional.add_argument('--nanAfterEnd', - action='store_true', - help='If set, any values after the region end ' - 'are discarded. This is useful to visualize ' - 'the region end when not using the ' - 'scale-regions mode and when the reference-' - 'point is set to the TSS.') - - optional.add_argument('--binSize', '-bs', - help='Length, in bases, of the non-overlapping ' - 'bins for averaging the score over the ' - 'regions length. (Default: %(default)s)', - type=int, - default=10) - - optional.add_argument('--sortRegions', - help='Whether the output file should present the ' - 'regions sorted. The default is to not sort the regions. ' - 'Note that this is only useful if you plan to plot ' - 'the results yourself and not, for example, with ' - 'plotHeatmap, which will override this. Note also that ' - 'unsorted output will be in whatever order the regions ' - 'happen to be processed in and not match the order in ' - 'the input files. If you require the output order to ' - 'match that of the input regions, then either specify ' - '"keep" or use computeMatrixOperations to resort the ' - 'results file. (Default: %(default)s)', - choices=["descend", "ascend", "no", "keep"], - default='keep') - - optional.add_argument('--sortUsing', - help='Indicate which method should be used for ' - 'sorting. The value is computed for each row.' - 'Note that the region_length option will lead ' - 'to a dotted line within the heatmap that indicates ' - 'the end of the regions. (Default: %(default)s)', - choices=["mean", "median", "max", "min", "sum", - "region_length"], - default='mean') - - optional.add_argument('--sortUsingSamples', - help='List of sample numbers (order as in matrix), ' - 'that are used for sorting by --sortUsing, ' - 'no value uses all samples, ' - 'example: --sortUsingSamples 1 3', - type=int, nargs='+') - - optional.add_argument('--averageTypeBins', - default='mean', - choices=["mean", "median", "min", - "max", "std", "sum"], - help='Define the type of statistic that should be ' - 'used over the bin size range. The ' - 'options are: "mean", "median", "min", "max", "sum" ' - 'and "std". The default is "mean". (Default: %(default)s)') - - optional.add_argument('--missingDataAsZero', - help='If set, missing data (NAs) will be treated as zeros. ' - 'The default is to ignore such cases, which will be depicted as black areas in ' - 'a heatmap. (see the --missingDataColor argument ' - 'of the plotHeatmap command for additional options).', - action='store_true') - - optional.add_argument('--skipZeros', - help='Whether regions with only scores of zero ' - 'should be included or not. Default is to include ' - 'them.', - action='store_true') - - optional.add_argument('--minThreshold', - default=None, - type=float, - help='Numeric value. Any region containing a ' - 'value that is less than or equal to this ' - 'will be skipped. This is useful to skip, ' - 'for example, genes where the read count is zero ' - 'for any of the bins. This could be the result of ' - 'unmappable areas and can bias the overall results. (Default: %(default)s)') - - optional.add_argument('--maxThreshold', - default=None, - type=float, - help='Numeric value. Any region containing a value ' - 'greater than or equal to this ' - 'will be skipped. The maxThreshold is useful to ' - 'skip those few regions with very high read counts ' - '(e.g. micro satellites) that may bias the average ' - 'values. (Default: %(default)s)') - - optional.add_argument('--blackListFileName', '-bl', - help="A BED file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered.", - metavar="BED file", - required=False) - - optional.add_argument('--samplesLabel', - help='Labels for the samples. This will then be passed to plotHeatmap and plotProfile. The ' - 'default is to use the file name of the ' - 'sample. The sample labels should be separated ' - 'by spaces and quoted if a label itself' - 'contains a space E.g. --samplesLabel label-1 "label 2" ', - nargs='+') - - optional.add_argument('--smartLabels', - action='store_true', - help='Instead of manually specifying labels for the input ' - 'bigWig and BED/GTF files, this causes deepTools to use the file name ' - 'after removing the path and extension.') - - # in contrast to other tools, - # computeMatrix by default outputs - # messages and the --quiet flag supresses them - optional.add_argument('--quiet', '-q', - help='Set to remove any warning or processing ' - 'messages.', - action='store_true') - - optional.add_argument('--verbose', - help='Being VERY verbose in the status messages. --quiet will disable this.', - action='store_true') - - optional.add_argument('--scale', - help='If set, all values are multiplied by ' - 'this number. (Default: %(default)s)', - type=float, - default=1) - optional.add_argument('--numberOfProcessors', '-p', - help='Number of processors to use. Type "max/2" to ' - 'use half the maximum number of processors or "max" ' - 'to use all available processors. (Default: %(default)s)', - metavar="INT", - type=numberOfProcessors, - default=1, - required=False) - return parser - - -def process_args(args=None): - args = parse_arguments().parse_args(args) - - if len(sys.argv) == 1: - parse_arguments().print_help() - sys.exit() - - if args.quiet is True: - args.verbose = False - - # Ensure before and after region length is positive - if args.beforeRegionStartLength < 0: - print(f"beforeRegionStartLength changed from {args.beforeRegionStartLength} into {abs(args.beforeRegionStartLength)}") - args.beforeRegionStartLength = abs(args.beforeRegionStartLength) - if args.afterRegionStartLength < 0: - print(f"afterRegionStartLength changed from {args.afterRegionStartLength} into {abs(args.afterRegionStartLength)}") - args.afterRegionStartLength = abs(args.afterRegionStartLength) - - if args.command == 'scale-regions': - args.nanAfterEnd = False - args.referencePoint = None - elif args.command == 'reference-point': - if args.beforeRegionStartLength == 0 and \ - args.afterRegionStartLength == 0: - sys.exit("\nUpstrean and downstream regions are both " - "set to 0. Nothing to output. Maybe you want to " - "use the scale-regions mode?\n") - - return args - - -def main(args=None): - - args = process_args(args) - - parameters = {'upstream': args.beforeRegionStartLength, - 'downstream': args.afterRegionStartLength, - 'body': args.regionBodyLength, - 'bin size': args.binSize, - 'ref point': args.referencePoint, - 'verbose': args.verbose, - 'bin avg type': args.averageTypeBins, - 'missing data as zero': args.missingDataAsZero, - 'min threshold': args.minThreshold, - 'max threshold': args.maxThreshold, - 'scale': args.scale, - 'skip zeros': args.skipZeros, - 'nan after end': args.nanAfterEnd, - 'proc number': args.numberOfProcessors, - 'sort regions': args.sortRegions, - 'sort using': args.sortUsing, - 'unscaled 5 prime': args.unscaled5prime, - 'unscaled 3 prime': args.unscaled3prime - } - - hm = heatmapper.heatmapper() - - scores_file_list = args.scoreFileName - hm.computeMatrix(scores_file_list, args.regionsFileName, parameters, blackListFileName=args.blackListFileName, verbose=args.verbose, allArgs=args) - if args.sortRegions not in ['no', 'keep']: - sortUsingSamples = [] - if args.sortUsingSamples is not None: - for i in args.sortUsingSamples: - if (i > 0 and i <= hm.matrix.get_num_samples()): - sortUsingSamples.append(i - 1) - else: - exit("The value {0} for --sortUsingSamples is not valid. Only values from 1 to {1} are allowed.".format(args.sortUsingSamples, hm.matrix.get_num_samples())) - print('Samples used for ordering within each group: ', sortUsingSamples) - - hm.matrix.sort_groups(sort_using=args.sortUsing, sort_method=args.sortRegions, sample_list=sortUsingSamples) - elif args.sortRegions == 'keep': - hm.parameters['group_labels'] = hm.matrix.group_labels - hm.parameters["group_boundaries"] = hm.matrix.group_boundaries - cmo.sortMatrix(hm, args.regionsFileName, args.transcriptID, args.transcript_id_designator, verbose=not args.quiet) - - hm.save_matrix(args.outFileName) - - if args.outFileNameMatrix: - hm.save_matrix_values(args.outFileNameMatrix) - - if args.outFileSortedRegions: - hm.save_BED(args.outFileSortedRegions) diff --git a/deeptools/computeMatrixOperations.py b/deeptools/computeMatrixOperations.py deleted file mode 100755 index 0224f00a..00000000 --- a/deeptools/computeMatrixOperations.py +++ /dev/null @@ -1,852 +0,0 @@ -#!/usr/bin/env python -import deeptools.heatmapper as heatmapper -import deeptoolsintervals.parse as dti -import numpy as np -import argparse -import sys -import os -import csv -from importlib.metadata import version - - -def parse_arguments(): - parser = argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description=""" -This tool performs a variety of operations on files produced by computeMatrix. - -detailed help: - - computeMatrixOperations info -h - -or - - computeMatrixOperations relabel -h - -or - - computeMatrixOperations subset -h - -or - - computeMatrixOperations filterStrand -h - -or - - computeMatrixOperations filterValues -h - -or - - computeMatrixOperations rbind -h - -or - - computeMatrixOperations cbind -h - -or - computeMatrixOperations sort -h - -or - computeMatrixOperations dataRange -h - -""", - epilog='example usages:\n' - 'computeMatrixOperations subset -m input.mat.gz -o output.mat.gz --group "group 1" "group 2" --samples "sample 3" "sample 10"\n\n' - ' \n\n') - - subparsers = parser.add_subparsers( - title='Commands', - dest='command', - metavar='') - - # info - subparsers.add_parser( - 'info', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[infoArgs()], - help="Print group and sample information", - usage='An example usage is:\n computeMatrixOperations info -m input.mat.gz\n\n') - - # relabel - subparsers.add_parser( - 'relabel', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[infoArgs(), relabelArgs()], - help="Change sample and/or group label information", - usage='An example usage is:\n computeMatrixOperations relabel -m input.mat.gz -o output.mat.gz --sampleLabels "sample 1" "sample 2"\n\n') - - # subset - subparsers.add_parser( - 'subset', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[infoArgs(), subsetArgs()], - help="Actually subset the matrix. The group and sample orders are honored, so one can also reorder files.", - usage='An example usage is:\n computeMatrixOperations subset -m ' - 'input.mat.gz -o output.mat.gz --groups "group 1" "group 2" ' - '--samples "sample 3" "sample 10"\n\n') - - # filterStrand - subparsers.add_parser( - 'filterStrand', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[infoArgs(), filterStrandArgs()], - help="Filter entries by strand.", - usage='Example usage:\n computeMatrixOperations filterStrand -m ' - 'input.mat.gz -o output.mat.gz --strand +\n\n') - - # filterValues - subparsers.add_parser( - 'filterValues', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[infoArgs(), filterValuesArgs()], - help="Filter entries by min/max value.", - usage='Example usage:\n computeMatrixOperations filterValues -m ' - 'input.mat.gz -o output.mat.gz --min 10 --max 1000\n\n') - - # rbind - subparsers.add_parser( - 'rbind', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[bindArgs()], - help="merge multiple matrices by concatenating them head to tail. This assumes that the same samples are present in each in the same order.", - usage='Example usage:\n computeMatrixOperations rbind -m ' - 'input1.mat.gz input2.mat.gz -o output.mat.gz\n\n') - - # cbind - subparsers.add_parser( - 'cbind', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[bindArgs()], - help="merge multiple matrices by concatenating them left to right. No assumptions are made about the row order. Regions not present in the first file specified are ignored. Regions missing in subsequent files will result in NAs. Regions are matches based on the first 6 columns of the computeMatrix output (essentially the columns in a BED file).", - usage='Example usage:\n computeMatrixOperations cbind -m ' - 'input1.mat.gz input2.mat.gz -o output.mat.gz\n\n') - - # sort - subparsers.add_parser( - 'sort', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[sortArgs()], - help='Sort a matrix file to correspond to the order of entries in the desired input file(s). The groups of regions designated by the files must be present in the order found in the output of computeMatrix (otherwise, use the subset command first). Note that this subcommand can also be used to remove unwanted regions, since regions not present in the input file(s) will be omitted from the output.', - usage='Example usage:\n computeMatrixOperations sort -m input.mat.gz -R regions1.bed regions2.bed regions3.gtf -o input.sorted.mat.gz\n\n') - - # dataRange - subparsers.add_parser( - 'dataRange', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[infoArgs()], - help='Returns the min, max, median, 10th and 90th percentile of the matrix values per sample.', - usage='Example usage:\n computeMatrixOperations dataRange -m input.mat.gz\n\n') - - parser.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - return parser - - -def bindArgs(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - required.add_argument('--matrixFile', '-m', - help='Matrix files from the computeMatrix tool.', - nargs='+', - required=True) - - required.add_argument('--outFileName', '-o', - help='Output file name', - required=True) - - return parser - - -def infoArgs(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - required.add_argument('--matrixFile', '-m', - help='Matrix file from the computeMatrix tool.', - required=True) - - return parser - - -def relabelArgs(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - required.add_argument('--outFileName', '-o', - help='Output file name', - required=True) - - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument('--groupLabels', - nargs='+', - help="Groups labels. If none are specified then the current labels will be kept.") - - optional.add_argument('--sampleLabels', - nargs='+', - help="Sample labels. If none are specified then the current labels will be kept.") - - return parser - - -def subsetArgs(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - required.add_argument('--outFileName', '-o', - help='Output file name', - required=True) - - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument('--groups', - nargs='+', - help="Groups to include. If none are specified then all will be included.") - - optional.add_argument('--samples', - nargs='+', - help="Samples to include. If none are specified then all will be included.") - - return parser - - -def filterStrandArgs(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - required.add_argument('--outFileName', '-o', - help='Output file name', - required=True) - - required.add_argument('--strand', '-s', - help='Strand', - choices=['+', '-', '.'], - required=True) - - return parser - - -def filterValuesArgs(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - required.add_argument('--outFileName', '-o', - help='Output file name', - required=True) - - optional = parser.add_argument_group('Optional arguments') - optional.add_argument('--min', - help='Minimum value. Any row having a single entry less than this will be excluded. The default is no minimum.', - type=float, - default=None) - - optional.add_argument('--max', - help='Maximum value. Any row having a single entry more than this will be excluded. The default is no maximum.', - type=float, - default=None) - - return parser - - -def sortArgs(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - required.add_argument('--matrixFile', '-m', - help='Matrix file from the computeMatrix tool.', - required=True) - - required.add_argument('--outFileName', '-o', - help='Output file name', - required=True) - - required.add_argument('--regionsFileName', '-R', - help='File name(s), in BED or GTF format, containing the regions. ' - 'If multiple bed files are given, each one is ' - 'considered a group that can be plotted separately. ' - 'Also, adding a "#" symbol in the bed file causes all ' - 'the regions until the previous "#" to be considered ' - 'one group. Alternatively for BED files, putting ' - 'deepTools_group in the header can be used to indicate a ' - 'column with group labels. Note that these should be ' - 'sorted such that all group entries are together.', - required=True, - nargs='+') - - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument('--transcriptID', - default='transcript', - help='When a GTF file is used to provide regions, only ' - 'entries with this value as their feature (column 3) ' - 'will be processed as transcripts. (Default: %(default)s)') - - optional.add_argument('--transcript_id_designator', - default='transcript_id', - help='Each region has an ID (e.g., ACTB) assigned to it, ' - 'which for BED files is either column 4 (if it exists) ' - 'or the interval bounds. For GTF files this is instead ' - 'stored in the last column as a key:value pair (e.g., as ' - '\'transcript_id "ACTB"\', for a key of transcript_id ' - 'and a value of ACTB). In some cases it can be ' - 'convenient to use a different identifier. To do so, set ' - 'this to the desired key. (Default: %(default)s)') - - return parser - - -def printInfo(matrix): - """ - Print the groups and samples - """ - - print("Groups:") - for group in matrix.matrix.group_labels: - print("\t{0}".format(group)) - - print("Samples:") - for sample in matrix.matrix.sample_labels: - print("\t{0}".format(sample)) - - -def printDataRange(matrix): - """ - Prints the min, max, median, 10th and 90th percentile of the matrix values per sample. - """ - print("Samples\tMin\tMax\tMedian\t10th\t90th") - for i, sample in enumerate(matrix.matrix.sample_labels): - start = matrix.matrix.sample_boundaries[i] - end = matrix.matrix.sample_boundaries[i + 1] - sample_matrix = matrix.matrix.matrix[..., start:end] - print("{0}\t{1}\t{2}\t{3}\t{4}\t{5}".format(sample, np.amin(sample_matrix), - np.amax(sample_matrix), - np.ma.median(sample_matrix), - np.percentile(sample_matrix, 10), - np.percentile(sample_matrix, 90))) - - -def relabelMatrix(matrix, args): - """ - Relabel the samples and groups in a matrix - """ - if args.groupLabels: - if len(args.groupLabels) != len(matrix.matrix.group_labels): - sys.exit("You specified {} group labels, but {} are required.\n".format(len(args.groupLabels), len(matrix.matrix.group_labels))) - matrix.matrix.group_labels = args.groupLabels - if args.sampleLabels: - if len(args.sampleLabels) != len(matrix.matrix.sample_labels): - sys.exit("You specified {} sample labels, but {} are required.\n".format(len(args.sampleLabels), len(matrix.matrix.sample_labels))) - matrix.matrix.sample_labels = args.sampleLabels - - -def getGroupBounds(args, matrix): - """ - Given the group labels, return an indexing array and the resulting boundaries - """ - bounds = matrix.parameters['group_boundaries'] - if args.groups is None: - return range(0, matrix.matrix.matrix.shape[0]), np.array(bounds) - else: - o = list() - obounds = [0] - for group in args.groups: - if group not in matrix.matrix.group_labels: - sys.exit("Error: '{0}' is not a valid group\n".format(group)) - idx = matrix.matrix.group_labels.index(group) - o.extend(range(bounds[idx], bounds[idx + 1])) - obounds.append(bounds[idx + 1] - bounds[idx]) - return o, np.cumsum(obounds) - - -def getSampleBounds(args, matrix): - """ - Given the sample labels, return an indexing array - """ - bounds = matrix.parameters['sample_boundaries'] - if args.samples is None: - return np.arange(0, matrix.matrix.matrix.shape[1]) - else: - o = list() - for sample in args.samples: - if sample not in matrix.matrix.sample_labels: - sys.exit("Error: '{0}' is not a valid sample\n".format(sample)) - idx = matrix.matrix.sample_labels.index(sample) - o.extend(range(bounds[idx], bounds[idx + 1])) - return o - - -def subsetRegions(hm, bounds): - out = [] - for x in bounds: - reg = hm.matrix.regions[x] - # we need to add a list of [chrom, [(start, end), (start, end)], name, 0, strand, score)] - if isinstance(reg, dict): - # This happens on occasion - starts = reg["start"].split(",") - starts = [int(x) for x in starts] - ends = reg["end"].split(",") - ends = [int(x) for x in ends] - regs = [(x, y) for x, y in zip(starts, ends)] - out.append([reg["chrom"], regs, reg["name"], 0, reg["strand"], reg["score"]]) - else: - out.append(reg) - return out - - -def filterHeatmap(hm, args): - bounds = [0] - regions = [] - keep = [] - for region in hm.matrix.regions: - if region[4] == args.strand: - keep.append(True) - regions.append(region) - else: - keep.append(False) - keep = np.array(keep) - - # Get the new bounds - for idx in range(1, len(hm.matrix.group_boundaries)): - i = int(np.sum(keep[hm.matrix.group_boundaries[idx - 1]:hm.matrix.group_boundaries[idx]])) - bounds.append(bounds[idx - 1] + i) - - hm.matrix.group_boundaries = bounds - - # subset the matrix - hm.matrix.matrix = hm.matrix.matrix[keep, :] - hm.matrix.regions = regions - - -def filterHeatmapValues(hm, minVal, maxVal): - bounds = [0] - regions = [] - keep = [] - if minVal is None: - minVal = -np.inf - if maxVal is None: - maxVal = np.inf - np.warnings.filterwarnings('ignore') - for i, (x, y) in enumerate(zip(np.nanmin(hm.matrix.matrix, axis=1), np.nanmax(hm.matrix.matrix, axis=1))): - # x/y will be nan iff a row is entirely nan. Don't filter. - if np.isnan(x) or (x >= minVal and y <= maxVal): - keep.append(True) - regions.append(hm.matrix.regions[i]) - else: - keep.append(False) - keep = np.array(keep) - - # Get the new bounds - for idx in range(1, len(hm.matrix.group_boundaries)): - i = int(np.sum(keep[hm.matrix.group_boundaries[idx - 1]:hm.matrix.group_boundaries[idx]])) - bounds.append(bounds[idx - 1] + i) - - hm.matrix.group_boundaries = bounds - - # subset the matrix - hm.matrix.matrix = hm.matrix.matrix[keep, :] - hm.matrix.regions = regions - - -def insertMatrix(hm, hm2, groupName): - """ - Given two heatmapper objects and a region group name, insert the regions and - values from hm2 for that group to the end of those for hm. - """ - # get the bounds for hm - idx = hm.parameters["group_labels"].index(groupName) - hmEnd = hm.parameters["group_boundaries"][idx + 1] - # get the bounds for hm2 - idx2 = hm2.parameters["group_labels"].index(groupName) - hm2Start = hm2.parameters["group_boundaries"][idx2] - hm2End = hm2.parameters["group_boundaries"][idx2 + 1] - - # Insert the subset hm2 into hm along axis 0 - hm.matrix.matrix = np.insert(hm.matrix.matrix, hmEnd, hm2.matrix.matrix[hm2Start:hm2End, :], axis=0) - - # Insert the regions - hm.matrix.regions[hmEnd:hmEnd] = hm2.matrix.regions[hm2Start:hm2End] - - # Increase the group boundaries - bounds = [] - for idx3, bound in enumerate(hm.parameters["group_boundaries"]): - if idx3 > idx: - bound += hm2End - hm2Start - bounds.append(bound) - hm.parameters["group_boundaries"] = bounds - - -def appendMatrix(hm, hm2, groupName): - """ - Given two heatmapper objects and a region group name, append the values from - that group in hm2 onto the end of hm. - """ - # get the bounds for hm2 - idx2 = hm2.parameters["group_labels"].index(groupName) - hm2Start = hm2.parameters["group_boundaries"][idx2] - hm2End = hm2.parameters["group_boundaries"][idx2 + 1] - - # Append the matrix - hm.matrix.matrix = np.concatenate([hm.matrix.matrix, hm2.matrix.matrix[hm2Start:hm2End, :]], axis=0) - # Update the bounds - hm.parameters["group_boundaries"].append(hm.parameters["group_boundaries"][-1] + hm2End - hm2Start) - # Append the regions - hm.matrix.regions.extend(hm2.matrix.regions[hm2Start:hm2End]) - - -def rbindMatrices(hm, args): - """ - Bind matrices, top to bottom while accounting for the groups. - - It's assumed that the same samples are present in both and in the exact same order - """ - hm2 = heatmapper.heatmapper() - hm.read_matrix_file(args.matrixFile[0]) - for idx in range(1, len(args.matrixFile)): - hm2.read_matrix_file(args.matrixFile[idx]) - for idx, group in enumerate(hm2.parameters["group_labels"]): - if group in hm.parameters["group_labels"]: - insertMatrix(hm, hm2, group) - else: - appendMatrix(hm, hm2, group) - hm.parameters["group_labels"].append(group) - - # Update the group boundaries attribute - hm.matrix.group_labels = hm.parameters['group_labels'] - hm.matrix.group_boundaries = hm.parameters['group_boundaries'] - - -def cbindMatrices(hm, args): - """ - Bind columns from different matrices according to the group and region names - - Missing regions are left as NA - """ - hm2 = heatmapper.heatmapper() - - # Make a dict of region name:row associations - hm.read_matrix_file(args.matrixFile[0]) - d = dict({x: dict() for x in hm.parameters["group_labels"]}) - for idx, group in enumerate(hm.parameters["group_labels"]): - s = hm.parameters["group_boundaries"][idx] - e = hm.parameters["group_boundaries"][idx + 1] - for idx2, reg in enumerate(hm.matrix.regions[s:e]): - d[group][reg[2]] = idx2 + s - - # Iterate through the other matrices - for idx in range(1, len(args.matrixFile)): - hm2.read_matrix_file(args.matrixFile[idx]) - # Add the sample labels - hm.parameters['sample_labels'].extend(hm2.parameters['sample_labels']) - # Add the sample boundaries - lens = [x + hm.parameters['sample_boundaries'][-1] for x in hm2.parameters['sample_boundaries']][1:] - hm.parameters['sample_boundaries'].extend(lens) - - # Add on additional NA initialized columns - ncol = hm.matrix.matrix.shape[1] - hm.matrix.matrix = np.hstack((hm.matrix.matrix, np.empty(hm2.matrix.matrix.shape))) - hm.matrix.matrix[:, ncol:] = np.nan - - # Update the values - for idx2, group in enumerate(hm2.parameters["group_labels"]): - if group not in d: - continue - s = hm2.parameters["group_boundaries"][idx2] - e = hm2.parameters["group_boundaries"][idx2 + 1] - for idx3, reg in enumerate(hm2.matrix.regions[s:e]): - if reg[2] not in d[group]: - continue - hm.matrix.matrix[d[group][reg[2]], ncol:] = hm2.matrix.matrix[s + idx3, :] - - # Append the special params - for s in hm.special_params: - hm.parameters[s].extend(hm2.parameters[s]) - - # Update the sample parameters - hm.matrix.sample_labels = hm.parameters['sample_labels'] - hm.matrix.sample_boundaries = hm.parameters['sample_boundaries'] - - -def loadBED(line, fp, fname, labelColumn, labels, regions, defaultGroup): - """ - Given a first line, possibly a label column and a list of labels and regions, add the labels and regions in the file to them - """ - - # This is largely parseBED from deeptoolsintervals - labelIdx = None - localRegions = {} - - cols = line.strip().split("\t") - if labelColumn is not None: - label = cols.pop(labelColumn) - if label not in labels: - labels[label] = len(labels) - labelIdx = labels[label] - if labelIdx >= len(regions): - regions.append(localRegions) - else: - localRegions = regions[labelIdx] - - if len(cols) >= 6: - name = cols[3] - else: - name = "{0}:{1}-{2}".format(cols[0], cols[1], cols[2]) - localRegions[name] = len(localRegions) - - for line in fp: - if line.startswith("#") and labelColumn is None: - if len(localRegions) > 0: - label = line[1:].strip() - if len(label): - labels[dti.findRandomLabel(labels, label)] = len(labels) - else: - labels[dti.findRandomLabel(labels, os.path.basename(fname))] = len(labels) - regions.append(localRegions) - localRegions = dict() - continue - elif line.startswith("#") and labelColumn is not None: - continue - - cols = line.strip().split("\t") - if len(cols) < 3: - continue - if labelColumn is not None: - label = cols.pop(labelColumn) - if label not in labels: - labels[label] = len(labels) - labelIdx = labels[label] - if labelIdx >= len(regions): - regions.append({}) - localRegions = regions[labelIdx] - - if len(cols) >= 6: - name = cols[3] - else: - name = "{0}:{1}-{2}".format(cols[0], cols[1], cols[2]) - name = dti.findRandomLabel(localRegions, name) - localRegions[name] = len(localRegions) - - # Handle the last group if there is no label - if labelIdx is None and len(localRegions) > 0: - if defaultGroup is not None: - labels[dti.findRandomLabel(labels, defaultGroup)] = len(labels) - else: - labels[dti.findRandomLabel(labels, os.path.basename(fname))] = len(labels) - regions.append(localRegions) - - -def loadGTFtranscript(cols, label, defaultGroup, transcript_id_designator): - s = next(csv.reader([cols[8]], delimiter=' ')) - if "deepTools_group" in s and s[-1] != "deepTools_group": - label = s[s.index("deepTools_group") + 1].rstrip(";") - elif defaultGroup is not None: - label = defaultGroup - - if transcript_id_designator not in s or s[-1] == transcript_id_designator: - sys.stderr.write("Warning: {0} is malformed!\n".format("\t".join(cols))) - return None, None - - name = s[s.index(transcript_id_designator) + 1].rstrip(";") - return label, name - - -def loadGTF(line, fp, fname, labels, regions, transcriptID, transcript_id_designator, defaultGroup): - """ - Like loadBED, but for a GTF file - - This is largely a copy of what's in deeptoolsintervals - """ - file_label = dti.findRandomLabel(labels, os.path.basename(fname)) - - # handle the first line - cols = line.split("\t") - if cols[2].lower() == transcriptID.lower(): - label, name = loadGTFtranscript(cols, file_label, defaultGroup, transcript_id_designator) - if label is not None: - if label not in labels: - labels[label] = len(labels) - regions.append(dict()) - labelIdx = labels[label] - regions[labelIdx][name] = len(regions[labelIdx]) - - for line in fp: - if not isinstance(line, str): - line = line.decode('ascii') - if not line.startswith('#'): - cols = line.strip().split('\t') - if len(cols) == 0: - continue - if cols[2].lower() == transcriptID: - label, name = loadGTFtranscript(cols, file_label, defaultGroup, transcript_id_designator) - if label is None: - continue - if label not in labels: - labels[label] = len(labels) - regions.append(dict()) - labelIdx = labels[label] - regions[labelIdx][name] = len(regions[labelIdx]) - - -def sortMatrix(hm, regionsFileName, transcriptID, transcript_id_designator, verbose=True): - """ - Iterate through the files noted by regionsFileName and sort hm accordingly - """ - - labels = dict() - regions = [] - defaultGroup = None - if len(regionsFileName) == 1: - defaultGroup = "genes" - for fname in regionsFileName: - fp = dti.openPossiblyCompressed(fname) - line = dti.getNext(fp) - labelColumn = None - while line.startswith("#"): - if not labelColumn: - labelColumn = dti.getLabel(line) - line = dti.getNext(fp) - while line.startswith("track "): - line = dti.getNext(fp) - - # Find the label column - subtract = 0 - if labelColumn is not None: - subtract = 1 - - # Determine the file type and load into a list (or list of lists) - cols = line.strip().split("\t") - if len(cols) - subtract < 3: - raise RuntimeError('{0} does not seem to be a recognized file type!'.format(fname)) - elif len(cols) - subtract <= 6: - loadBED(line, fp, fname, labelColumn, labels, regions, defaultGroup) - elif len(cols) and dti.seemsLikeGTF(cols): - loadGTF(line, fp, fname, labels, regions, transcriptID, transcript_id_designator, defaultGroup) - else: - loadBED(line, fp, fname, labelColumn, labels, regions, defaultGroup) - fp.close() - - # Do some sanity checking on the group labels and region names within them - s1 = set(hm.parameters['group_labels']) - if verbose: - for e in labels: - if e not in s1: - sys.exit("The computeMatrix output is missing the '{}' region group. It has {} but the specified regions have {}.\n".format(e, s1, labels.keys())) - - # Make a dictionary out of current labels and regions - d = dict() - pos = 0 - groupSizes = dict() - for idx, label in enumerate(hm.parameters['group_labels']): - s = hm.parameters['group_boundaries'][idx] - e = hm.parameters['group_boundaries'][idx + 1] - if label not in labels: - continue - d[label] = dict() - groupSize = 0 - for reg in hm.matrix.regions[s:e]: - d[label][reg[2]] = pos - pos += 1 - groupSize += 1 - groupSizes[label] = groupSize - - # Convert labels to an ordered list - labelsList = [""] * len(labels) - for k, v in labels.items(): - labelsList[v] = k - - # Reorder - order = [] - boundaries = [0] - for idx, label in enumerate(labelsList): - # Make an ordered list out of the region names in this region group - _ = [""] * len(regions[idx]) - for k, v in regions[idx].items(): - _[v] = k - sz = 0 # Track the number of enries actually matched - for name in _: - if name not in d[label]: - if verbose: - sys.stderr.write("Skipping {}, due to being absent in the computeMatrix output.\n".format(name)) - continue - sz += 1 - order.append(d[label][name]) - if sz == 0 and verbose: - sys.exit("The region group {} had no matching entries!\n".format(label)) - boundaries.append(sz + boundaries[-1]) - hm.matrix.regions = [hm.matrix.regions[i] for i in order] - order = np.array(order) - hm.matrix.matrix = hm.matrix.matrix[order, :] - - # Update the parameters - hm.parameters["group_labels"] = labelsList - hm.matrix.group_labels = labelsList - hm.parameters["group_boundaries"] = boundaries - hm.matrix.group_boundaries = boundaries - - -def main(args=None): - # if args none is need since otherwise pytest passes 'pytest' as sys.argv - if args is None: - if len(sys.argv) == 1: - args = ["-h"] - if len(sys.argv) == 2: - args = [sys.argv[1], "-h"] - - args = parse_arguments().parse_args(args) - - hm = heatmapper.heatmapper() - if not isinstance(args.matrixFile, list): - hm.read_matrix_file(args.matrixFile) - if args.command == 'info': - printInfo(hm) - elif args.command == 'dataRange': - printDataRange(hm) - elif args.command == 'subset': - sIdx = getSampleBounds(args, hm) - gIdx, gBounds = getGroupBounds(args, hm) - - # groups - hm.matrix.regions = subsetRegions(hm, gIdx) - # matrix - hm.matrix.matrix = hm.matrix.matrix[gIdx, :] - hm.matrix.matrix = hm.matrix.matrix[:, sIdx] - # boundaries - if args.samples is None: - args.samples = hm.matrix.sample_labels - hm.matrix.sample_boundaries = hm.matrix.sample_boundaries[0:len(args.samples) + 1] - hm.matrix.group_boundaries = gBounds.tolist() - # special params - keepIdx = set() - for _, sample in enumerate(hm.matrix.sample_labels): - if sample in args.samples: - keepIdx.add(_) - for param in hm.special_params: - hm.parameters[param] = [v for k, v in enumerate(hm.parameters[param]) if k in keepIdx] - # labels - hm.matrix.sample_labels = args.samples - if args.groups is None: - args.groups = hm.matrix.group_labels - hm.matrix.group_labels = args.groups - # save - hm.save_matrix(args.outFileName) - elif args.command == 'filterStrand': - filterHeatmap(hm, args) - hm.save_matrix(args.outFileName) - elif args.command == 'filterValues': - filterHeatmapValues(hm, args.min, args.max) - hm.save_matrix(args.outFileName) - elif args.command == 'rbind': - rbindMatrices(hm, args) - hm.save_matrix(args.outFileName) - elif args.command == 'cbind': - cbindMatrices(hm, args) - hm.save_matrix(args.outFileName) - elif args.command == 'sort': - sortMatrix(hm, args.regionsFileName, args.transcriptID, args.transcript_id_designator) - hm.save_matrix(args.outFileName) - elif args.command == 'relabel': - relabelMatrix(hm, args) - hm.save_matrix(args.outFileName) - else: - sys.exit("Unknown command {0}!\n".format(args.command)) diff --git a/deeptools/correctGCBias.py b/deeptools/correctGCBias.py deleted file mode 100755 index 1154b936..00000000 --- a/deeptools/correctGCBias.py +++ /dev/null @@ -1,746 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import os -import shutil -import time -import subprocess -import sys - -import py2bit -import pysam -import multiprocessing -import numpy as np -import argparse - -from scipy.stats import binom - -from deeptools.utilities import tbitToBamChrName, getGC_content -from deeptools import writeBedGraph, parserCommon, mapReduce -from deeptools import utilities -from deeptools.bamHandler import openBam - -old_settings = np.seterr(all='ignore') - - -def parse_arguments(args=None): - parentParser = parserCommon.getParentArgParse(binSize=True, blackList=False) - requiredArgs = getRequiredArgs() - parser = argparse.ArgumentParser( - parents=[requiredArgs, parentParser], - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='This tool corrects the GC-bias using the' - ' method proposed by [Benjamini & Speed (2012). ' - 'Nucleic Acids Research, 40(10)]. It will remove reads' - ' from regions with too high coverage compared to the' - ' expected values (typically GC-rich regions) and will' - ' add reads to regions where too few reads are seen ' - '(typically AT-rich regions). ' - 'The tool ``computeGCBias`` needs to be run first to generate the ' - 'frequency table needed here.', - usage='correctGCBias ' - '-b file.bam --effectiveGenomeSize 2150570000 -g mm9.2bit ' - '--GCbiasFrequenciesFile freq.txt -o gc_corrected.bam\n' - 'help: correctGCBias -h / correctGCBias --help', - conflict_handler='resolve', - add_help=False) - return parser - - -def process_args(args=None): - args = parse_arguments().parse_args(args) - - return args - - -def getRequiredArgs(): - parser = argparse.ArgumentParser(add_help=False) - - required = parser.add_argument_group('Required arguments') - - # define the arguments - required.add_argument('--bamfile', '-b', - metavar='BAM file', - help='Sorted BAM file to correct.', - required=True) - required.add_argument('--effectiveGenomeSize', - help='The effective genome size is the portion ' - 'of the genome that is mappable. Large fractions of ' - 'the genome are stretches of NNNN that should be ' - 'discarded. Also, if repetitive regions were not ' - 'included in the mapping of reads, the effective ' - 'genome size needs to be adjusted accordingly. ' - 'A table of values is available here: ' - 'http://deeptools.readthedocs.io/en/latest/content/feature/effectiveGenomeSize.html .', - default=None, - type=int, - required=True) - - required.add_argument('--genome', '-g', - help='Genome in two bit format. Most genomes can be ' - 'found here: http://hgdownload.cse.ucsc.edu/gbdb/ ' - 'Search for the .2bit ending. Otherwise, fasta ' - 'files can be converted to 2bit using faToTwoBit ' - 'available here: ' - 'http://hgdownload.cse.ucsc.edu/admin/exe/', - metavar='two bit file', - required=True) - - required.add_argument('--GCbiasFrequenciesFile', '-freq', - help='Indicate the output file from ' - 'computeGCBias containing ' - 'the observed and expected read frequencies per GC-' - 'content.', - type=argparse.FileType('r'), - metavar='FILE', - required=True) - - output = parser.add_argument_group('Output options') - output.add_argument('--correctedFile', '-o', - help='Name of the corrected file. The ending will ' - 'be used to decide the output file format. The options ' - 'are ".bam", ".bw" for a bigWig file, ".bg" for a ' - 'bedGraph file.', - metavar='FILE', - type=argparse.FileType('w'), - required=True) - - # define the optional arguments - optional = parser.add_argument_group('Optional arguments') - optional.add_argument("--help", "-h", action="help", - help="show this help message and exit") - - return parser - - -def getReadGCcontent(tbit, read, fragmentLength, chrNameBit): - """ - The fragments for forward and reverse reads are defined as follows:: - - |- read.pos |- read.aend - ---+=================>-----------------------+--------- Forward strand - - |-fragStart |-fragEnd - - ---+-----------------------<=================+--------- Reverse strand - |-read.pos |-read.aend - - |-----------------------------------------| - read.tlen - - """ - fragStart = None - fragEnd = None - - if read.is_paired and read.is_proper_pair and abs(read.tlen) < 2 * fragmentLength: - if read.is_reverse and read.tlen < 0: - fragEnd = read.reference_end - fragStart = read.reference_end + read.template_length - elif read.template_length >= read.query_alignment_length: - fragStart = read.pos - fragEnd = read.pos + read.template_length - - if not fragStart: - if read.is_reverse: - fragEnd = read.reference_end - fragStart = read.reference_end - fragmentLength - else: - fragStart = read.pos - fragEnd = fragStart + fragmentLength - fragStart = max(0, fragStart) - try: - gc = getGC_content(tbit, chrNameBit, fragStart, fragEnd) - except Exception: - return None - if gc is None: - return None - - # match the gc to the given fragmentLength - gc = int(np.round(gc * fragmentLength)) - return gc - - -def writeCorrected_wrapper(args): - return writeCorrected_worker(*args) - - -def writeCorrected_worker(chrNameBam, chrNameBit, start, end, step): - r"""writes a bedgraph file containing the GC correction of - a region from the genome - - >>> test = Tester() - >>> tempFile = writeCorrected_worker(*test.testWriteCorrectedChunk()) - >>> open(tempFile, 'r').readlines() - ['chr2L\t200\t225\t31.6\n', 'chr2L\t225\t250\t33.8\n', 'chr2L\t250\t275\t37.9\n', 'chr2L\t275\t300\t40.9\n'] - >>> os.remove(tempFile) - """ - global R_gc - fragmentLength = len(R_gc) - 1 - - cvg_corr = np.zeros(end - start) - - i = 0 - - tbit = py2bit.open(global_vars['2bit']) - bam = openBam(global_vars['bam']) - read_repetitions = 0 - removed_duplicated_reads = 0 - startTime = time.time() - - # caching seems to be faster - # r.flag & 4 == 0 is to skip unmapped - # reads that nevertheless are asigned - # to a genomic position - reads = [r for r in bam.fetch(chrNameBam, start, end) - if r.flag & 4 == 0] - - bam.close() - - r_index = -1 - for read in reads: - if read.is_unmapped: - continue - r_index += 1 - try: - # calculate GC content of read fragment - gc = getReadGCcontent(tbit, read, fragmentLength, - chrNameBit) - except Exception as detail: - print(detail) - """ this exception happens when the end of a - chromosome is reached """ - continue - if not gc: - continue - - # is this read in the same orientation and position as the previous? - if r_index > 0 and read.pos == reads[r_index - 1].pos and \ - read.is_reverse == reads[r_index - 1].is_reverse \ - and read.pnext == reads[r_index - 1].pnext: - read_repetitions += 1 - if read_repetitions >= global_vars['max_dup_gc'][gc]: - removed_duplicated_reads += 1 - continue - else: - read_repetitions = 0 - - try: - fragmentStart, fragmentEnd = getFragmentFromRead(read, fragmentLength, extendPairedEnds=True) - vectorStart = max(fragmentStart - start, 0) - vectorEnd = min(fragmentEnd - start, end - start) - except TypeError: - # the get_fragment_from_read functions returns None in some cases. - # Those cases are to be skipped, hence the continue line. - continue - - cvg_corr[vectorStart:vectorEnd] += float(1) / R_gc[gc] - i += 1 - - try: - if debug: - endTime = time.time() - print("{}, processing {} ({:.1f} per sec) " - "reads @ {}:{}-{}".format(multiprocessing.current_process().name, - i, i / (endTime - startTime), - chrNameBit, start, end)) - except NameError: - pass - - if i == 0: - return None - - _file = open(utilities.getTempFileName(suffix='.bg'), 'w') - # save in bedgraph format - for bin in range(0, len(cvg_corr), step): - value = np.mean(cvg_corr[bin:min(bin + step, end)]) - if value > 0: - writeStart = start + bin - writeEnd = min(start + bin + step, end) - _file.write("%s\t%d\t%d\t%.1f\n" % (chrNameBit, writeStart, - writeEnd, value)) - - tempFileName = _file.name - _file.close() - return tempFileName - - -def numCopiesOfRead(value): - """ - Based int he R_gc value, decides - whether to keep, duplicate, triplicate or delete the read. - It returns an integer, that tells the number of copies of the read - that should be keep. - >>> np.random.seed(1) - >>> numCopiesOfRead(0.8) - 1 - >>> numCopiesOfRead(2.5) - 2 - >>> numCopiesOfRead(None) - 1 - """ - copies = 1 - if value: - copies = int(value) + (1 if np.random.rand() < value % 1 else 0) - return copies - - -def writeCorrectedSam_wrapper(args): - return writeCorrectedSam_worker(*args) - - -def writeCorrectedSam_worker(chrNameBam, chrNameBit, start, end, - step=None, - tag_but_not_change_number=False, - verbose=True): - r""" - Writes a BAM file, deleting and adding some reads in order to compensate - for the GC bias. **This is a stochastic method.** - >>> np.random.seed(1) - >>> test = Tester() - >>> args = test.testWriteCorrectedSam() - >>> tempFile = writeCorrectedSam_worker(*args, \ - ... tag_but_not_change_number=True, verbose=False) - >>> try: - ... import StringIO - ... except ImportError: - ... from io import StringIO - >>> ostdout = sys.stdout - >>> import tempfile - >>> sys.stdout = tempfile.TemporaryFile() - >>> idx = pysam.index(tempFile) - >>> sys.stdout = ostdout - >>> bam = pysam.Samfile(tempFile) - >>> [dict(r.tags)['YN'] for r in bam.fetch(args[0], 200, 250)] - [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1] - >>> res = os.remove(tempFile) - >>> res = os.remove(tempFile+".bai") - >>> tempFile = \ - ... writeCorrectedSam_worker(*test.testWriteCorrectedSam_paired(),\ - ... tag_but_not_change_number=True, verbose=False) - >>> sys.stdout = tempfile.TemporaryFile() - >>> idx = pysam.index(tempFile) - >>> sys.stdout = ostdout - >>> bam = pysam.Samfile(tempFile) - >>> [dict(r.tags)['YN'] for r in bam.fetch('chr2L', 0, 50)] - [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1] - >>> res = os.remove(tempFile) - >>> res = os.remove(tempFile+".bai") - """ - global R_gc - fragmentLength = len(R_gc) - 1 - - if verbose: - print("Sam for %s %s %s " % (chrNameBit, start, end)) - i = 0 - - tbit = py2bit.open(global_vars['2bit']) - - bam = openBam(global_vars['bam']) - tempFileName = utilities.getTempFileName(suffix='.bam') - - outfile = pysam.Samfile(tempFileName, 'wb', template=bam) - startTime = time.time() - matePairs = {} - read_repetitions = 0 - removed_duplicated_reads = 0 - - # cache data - # r.flag & 4 == 0 is to filter unmapped reads that - # have a genomic position - reads = [r for r in bam.fetch(chrNameBam, start, end) - if r.pos > start and r.flag & 4 == 0] - - r_index = -1 - for read in reads: - if read.pos <= start or read.is_unmapped: - continue - r_index += 1 - copies = None - gc = None - - # check if a mate has already been procesed - # to apply the same correction - try: - copies = matePairs[read.qname]['copies'] - gc = matePairs[read.qname]['gc'] - del matePairs[read.qname] - except: - # this exception happens when a mate is - # not present. This could - # happen because of removal of the mate - # by some filtering - gc = getReadGCcontent(tbit, read, fragmentLength, - chrNameBit) - if gc: - copies = numCopiesOfRead(float(1) / R_gc[gc]) - else: - copies = 1 - # is this read in the same orientation and position as the previous? - if gc and r_index > 0 and read.pos == reads[r_index - 1].pos \ - and read.is_reverse == reads[r_index - 1].is_reverse \ - and read.pnext == reads[r_index - 1].pnext: - read_repetitions += 1 - if read_repetitions >= global_vars['max_dup_gc'][gc]: - copies = 0 # in other words do not take into account this read - removed_duplicated_reads += 1 - else: - read_repetitions = 0 - - readName = read.qname - # Each tag is a tuple of (tag name, value, type) - # Note that get_tags() returns ord(type) rather than type and this must - # be fixed! - # It turns out that the "with_value_type" option only started working in - # pysam-0.8.4, so we can't reliably add tags on earlier versions without - # potentially creating BAM files that break HTSJDK/IGV/etc. - - readTag = read.get_tags(with_value_type=True) - replace_tags = False - if len(readTag) > 0: - if len(readTag[0]) == 3: - if type(readTag[2]) is int: - readTag = [(x[0], x[1], chr(x[2])) for x in readTag] - replace_tags = True - else: - replace_tags = True - - if gc: - GC = int(100 * np.round(float(gc) / fragmentLength, - decimals=2)) - readTag.append( - ('YC', float(round(float(1) / R_gc[gc], 2)), "f")) - readTag.append(('YN', copies, "i")) - else: - GC = -1 - - readTag.append(('YG', GC, "i")) - if replace_tags: - read.set_tags(readTag) - - if read.is_paired and read.is_proper_pair \ - and not read.mate_is_unmapped \ - and not read.is_reverse: - matePairs[readName] = {'copies': copies, - 'gc': gc} - - """ - outfile.write(read) - """ - if tag_but_not_change_number: - outfile.write(read) - continue - - for numCop in range(1, copies + 1): - # the read has to be renamed such that newly - # formed pairs will match - if numCop > 1: - read.qname = readName + "_%d" % (numCop) - outfile.write(read) - - if verbose: - if i % 500000 == 0 and i > 0: - endTime = time.time() - print("{}, processing {} ({:.1f} per sec) reads " - "@ {}:{}-{}".format(multiprocessing.current_process().name, - i, i / (endTime - startTime), - chrNameBit, start, end)) - i += 1 - - outfile.close() - if verbose: - endTime = time.time() - print("{}, processing {} ({:.1f} per sec) reads " - "@ {}:{}-{}".format(multiprocessing.current_process().name, - i, i / (endTime - startTime), - chrNameBit, start, end)) - percentage = float(removed_duplicated_reads) * 100 / len(reads) \ - if len(reads) > 0 else 0 - print("duplicated reads removed %d of %d (%.2f) " % - (removed_duplicated_reads, len(reads), percentage)) - - return tempFileName - - -def getFragmentFromRead(read, defaultFragmentLength, extendPairedEnds=True): - """ - The read has to be pysam object. - - The following values are defined (for forward reads):: - - - |-- -- read.tlen -- --| - |-- read.alen --| - -----|===============>------------<==============|---- - | | | - read.pos read.aend read.pnext - - - and for reverse reads - - - |-- -- read.tlen -- --| - |-- read.alen --| - -----|===============>-----------<===============|---- - | | | - read.pnext read.pos read.aend - - this is a sketch of a pair-end reads - - The function returns the fragment start and end, either - using the paired end information (if available) or - extending the read in the appropriate direction if this - is single-end. - - Parameters - ---------- - read : pysam read object - - - Returns - ------- - tuple - (fragment start, fragment end) - - """ - # convert reads to fragments - - # this option indicates that the paired ends correspond - # to the fragment ends - # condition read.tlen < maxPairedFragmentLength is added to avoid read pairs - # that span thousands of base pairs - - if extendPairedEnds is True and read.is_paired and 0 < abs(read.tlen) < 1000: - if read.is_reverse: - fragmentStart = read.pnext - fragmentEnd = read.aend - else: - fragmentStart = read.pos - # the end of the fragment is defined as - # the start of the forward read plus the insert length - fragmentEnd = read.pos + read.tlen - else: - if defaultFragmentLength <= read.aend - read.pos: - fragmentStart = read.pos - fragmentEnd = read.aend - else: - if read.is_reverse: - fragmentStart = read.aend - defaultFragmentLength - fragmentEnd = read.aend - else: - fragmentStart = read.pos - fragmentEnd = read.pos + defaultFragmentLength - - return fragmentStart, fragmentEnd - - -def run_shell_command(command): - """ - Runs the given shell command. Report - any errors found. - """ - try: - subprocess.check_call(command, shell=True) - - except subprocess.CalledProcessError as error: - sys.stderr.write('Error{}\n'.format(error)) - exit(1) - except Exception as error: - sys.stderr.write('Error: {}\n'.format(error)) - exit(1) - - -def main(args=None): - args = process_args(args) - global F_gc, N_gc, R_gc - - data = np.loadtxt(args.GCbiasFrequenciesFile.name) - - F_gc = data[:, 0] - N_gc = data[:, 1] - R_gc = data[:, 2] - - global global_vars - global_vars = {} - global_vars['2bit'] = args.genome - global_vars['bam'] = args.bamfile - - # compute the probability to find more than one read (a redundant read) - # at a certain position based on the gc of the read fragment - # the binomial function is used for that - max_dup_gc = [binom.isf(1e-7, F_gc[x], 1.0 / N_gc[x]) - if F_gc[x] > 0 and N_gc[x] > 0 else 1 - for x in range(len(F_gc))] - - global_vars['max_dup_gc'] = max_dup_gc - - tbit = py2bit.open(global_vars['2bit']) - bam, mapped, unmapped, stats = openBam(args.bamfile, returnStats=True, nThreads=args.numberOfProcessors) - - global_vars['genome_size'] = sum(tbit.chroms().values()) - global_vars['total_reads'] = mapped - global_vars['reads_per_bp'] = \ - float(global_vars['total_reads']) / args.effectiveGenomeSize - - # apply correction - print("applying correction") - # divide the genome in fragments containing about 4e5 reads. - # This amount of reads takes about 20 seconds - # to process per core (48 cores, 256 Gb memory) - chunkSize = int(4e5 / global_vars['reads_per_bp']) - - # chromSizes: list of tuples - chromSizes = [(bam.references[i], bam.lengths[i]) - for i in range(len(bam.references))] - - regionStart = 0 - if args.region: - chromSizes, regionStart, regionEnd, chunkSize = \ - mapReduce.getUserRegion(chromSizes, args.region, - max_chunk_size=chunkSize) - - print("genome partition size for multiprocessing: {}".format(chunkSize)) - print("using region {}".format(args.region)) - mp_args = [] - bedGraphStep = args.binSize - chrNameBitToBam = tbitToBamChrName(list(tbit.chroms().keys()), bam.references) - chrNameBamToBit = dict([(v, k) for k, v in chrNameBitToBam.items()]) - print(chrNameBitToBam, chrNameBamToBit) - c = 1 - for chrom, size in chromSizes: - start = 0 if regionStart == 0 else regionStart - for i in range(start, size, chunkSize): - try: - chrNameBamToBit[chrom] - except KeyError: - print("no sequence information for ") - "chromosome {} in 2bit file".format(chrom) - print("Reads in this chromosome will be skipped") - continue - length = min(size, i + chunkSize) - mp_args.append((chrom, chrNameBamToBit[chrom], i, length, - bedGraphStep)) - c += 1 - - pool = multiprocessing.Pool(args.numberOfProcessors) - - if args.correctedFile.name.endswith('bam'): - if len(mp_args) > 1 and args.numberOfProcessors > 1: - print(("using {} processors for {} " - "number of tasks".format(args.numberOfProcessors, - len(mp_args)))) - - res = pool.map_async( - writeCorrectedSam_wrapper, mp_args).get(9999999) - else: - res = list(map(writeCorrectedSam_wrapper, mp_args)) - - if len(res) == 1: - command = "cp {} {}".format(res[0], args.correctedFile.name) - run_shell_command(command) - else: - print("concatenating (sorted) intermediate BAMs") - header = pysam.Samfile(res[0]) - of = pysam.Samfile(args.correctedFile.name, "wb", template=header) - header.close() - for f in res: - f = pysam.Samfile(f) - for e in f.fetch(until_eof=True): - of.write(e) - f.close() - of.close() - - print("indexing BAM") - pysam.index(args.correctedFile.name) - - for tempFileName in res: - os.remove(tempFileName) - - if args.correctedFile.name.endswith('bg') or \ - args.correctedFile.name.endswith('bw'): - - if len(mp_args) > 1 and args.numberOfProcessors > 1: - - res = pool.map_async(writeCorrected_wrapper, mp_args).get(9999999) - else: - res = list(map(writeCorrected_wrapper, mp_args)) - - oname = args.correctedFile.name - args.correctedFile.close() - if oname.endswith('bg'): - f = open(oname, 'wb') - for tempFileName in res: - if tempFileName: - shutil.copyfileobj(open(tempFileName, 'rb'), f) - os.remove(tempFileName) - f.close() - else: - chromSizes = [(k, v) for k, v in tbit.chroms().items()] - writeBedGraph.bedGraphToBigWig(chromSizes, res, oname) - - -class Tester(): - def __init__(self): - import os - self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_corrGC/" - self.tbitFile = self.root + "sequence.2bit" - self.bamFile = self.root + "test.bam" - self.chrNameBam = '2L' - self.chrNameBit = 'chr2L' - bam, mapped, unmapped, stats = openBam(self.bamFile, returnStats=True) - tbit = py2bit.open(self.tbitFile) - global debug - debug = 0 - global global_vars - global_vars = {'2bit': self.tbitFile, - 'bam': self.bamFile, - 'filter_out': None, - 'extra_sampling_file': None, - 'max_reads': 5, - 'min_reads': 0, - 'min_reads': 0, - 'reads_per_bp': 0.3, - 'total_reads': mapped, - 'genome_size': sum(tbit.chroms().values())} - - def testWriteCorrectedChunk(self): - """ prepare arguments for test - """ - global R_gc, R_gc_min, R_gc_max - R_gc = np.loadtxt(self.root + "R_gc_paired.txt") - - global_vars['max_dup_gc'] = np.ones(301) - - start = 200 - end = 300 - bedGraphStep = 25 - return (self.chrNameBam, - self.chrNameBit, start, end, bedGraphStep) - - def testWriteCorrectedSam(self): - """ prepare arguments for test - """ - global R_gc, R_gc_min, R_gc_max - R_gc = np.loadtxt(self.root + "R_gc_paired.txt") - - global_vars['max_dup_gc'] = np.ones(301) - - start = 200 - end = 250 - return (self.chrNameBam, - self.chrNameBit, start, end) - - def testWriteCorrectedSam_paired(self): - """ prepare arguments for test. - """ - global R_gc, R_gc_min, R_gc_max - R_gc = np.loadtxt(self.root + "R_gc_paired.txt") - - start = 0 - end = 500 - global global_vars - global_vars['bam'] = self.root + "paired.bam" - return 'chr2L', 'chr2L', start, end - - -if __name__ == "__main__": - main() diff --git a/deeptools/correlation.py b/deeptools/correlation.py deleted file mode 100755 index 56b8d91d..00000000 --- a/deeptools/correlation.py +++ /dev/null @@ -1,706 +0,0 @@ -import sys -import itertools -import copy -import numpy as np -import scipy.cluster.hierarchy as sch -import scipy.stats -import matplotlib as mpl -mpl.use('Agg') -mpl.rcParams['pdf.fonttype'] = 42 -mpl.rcParams['svg.fonttype'] = 'none' -from deeptools import cm # noqa: F401 -import matplotlib.pyplot as plt -import matplotlib.gridspec as gridspec -import matplotlib.ticker -import matplotlib.mlab -import matplotlib.markers -import matplotlib.colors as pltcolors -from deeptools.utilities import toString, convertCmap - -import plotly.offline as offline -import plotly.graph_objs as go -import plotly.figure_factory as ff - - -old_settings = np.seterr(all='ignore') - - -class Correlation: - """ - class to work with matrices - having sample data - to compute correlations, plot - them and make scatter plots - """ - - def __init__(self, matrix_file, - corr_method=None, - labels=None, - remove_outliers=False, - skip_zeros=False, - log1p=False): - - self.load_matrix(matrix_file) - self.skip_zeros = skip_zeros - self.corr_method = corr_method - self.corr_matrix = None # correlation matrix - self.column_order = None - self.rowCenter = False - if labels is not None: - # test that the length of labels - # corresponds to the length of - # samples - - self.labels = labels - self.labels = [toString(x) for x in self.labels] - - if self.matrix.shape[1] == 1: - # There's nothing that can be done with a single sample - sys.exit("\nPlease use a matrix with more than one sample\n") - - if skip_zeros is True: - # remove rows containing only nans or zeros - # that could be unmappable regions. - self.remove_rows_of_zeros() - - if remove_outliers is True: - # remove outliers, otherwise outliers will produce a very - # high pearson correlation. Unnecessary for spearman correlation - self.remove_outliers() - - if log1p is True: - self.matrix = np.log1p(self.matrix) - - if corr_method: - self.compute_correlation() - - def load_matrix(self, matrix_file): - """ - loads a matrix file saved using the numpy - savez method. Two keys are expected: - 'matrix' and 'labels'. The matrix should - contain one sample per row - """ - - _ma = np.load(matrix_file) - # matrix: cols correspond to samples - self.matrix = np.asarray(_ma['matrix'].tolist()) - if np.any(np.isnan(self.matrix)): - num_nam = len(np.flatnonzero(np.isnan(self.matrix.flatten()))) - sys.stderr.write("*Warning*. {} NaN values were found. They will be removed along with the " - "corresponding bins in other samples for the computation " - "and plotting\n".format(num_nam)) - - self.matrix = np.ma.compress_rows(np.ma.masked_invalid(self.matrix)) - - self.labels = list(map(toString, _ma['labels'])) - - assert len(self.labels) == self.matrix.shape[1], "ERROR, length of labels is not equal " \ - "to length of matrix samples" - - @staticmethod - def get_outlier_indices(data, max_deviation=200): - """ - The method is based on the median absolute deviation. See - Boris Iglewicz and David Hoaglin (1993), - "Volume 16: How to Detect and Handle Outliers", - The ASQC Basic References in Quality Control: - Statistical Techniques, Edward F. Mykytka, Ph.D., Editor. - - returns the list, without the outliers - - The max_deviation=200 is like selecting a z-score - larger than 200, just that it is based on the median - and the median absolute deviation instead of the - mean and the standard deviation. - """ - median = np.median(data) - b_value = 1.4826 # value set for a normal distribution - mad = b_value * np.median(np.abs(data)) - outliers = [] - if mad > 0: - deviation = abs(data - median) / mad - """ - outliers = data[deviation > max_deviation] - print "outliers removed {}".format(len(outliers)) - print outliers - """ - outliers = np.flatnonzero(deviation > max_deviation) - return outliers - - def remove_outliers(self, verbose=True): - """ - get the outliers *per column* using the median absolute - deviation method - - Returns the filtered matrix - """ - - unfiltered = len(self.matrix) - to_remove = None - for col in self.matrix.T: - outliers = self.get_outlier_indices(col) - if to_remove is None: - to_remove = set(outliers) - else: - # only set to remove those bins in which - # the outliers are present in all cases (colums) - # that's why the intersection is used - to_remove = to_remove.intersection(outliers) - if len(to_remove): - to_keep = [x for x in range(self.matrix.shape[0]) - if x not in to_remove] - self.matrix = self.matrix[to_keep, :] - if verbose: - sys.stderr.write( - "total/filtered/left: " - "{}/{}/{}\n".format(unfiltered, - unfiltered - len(to_keep), - len(to_keep))) - - return self.matrix - - def remove_rows_of_zeros(self): - # remove rows containing all zeros or all nans - _mat = np.nan_to_num(self.matrix) - to_keep = _mat.sum(1) != 0 - - self.matrix = self.matrix[to_keep, :] - - def save_corr_matrix(self, file_handle): - """ - saves the correlation matrix - """ - if self.column_order: - self.corr_matrix = self.corr_matrix[:, self.column_order][self.column_order] - self.labels = [self.labels[i] for i in self.column_order] - - self.labels = [toString(x) for x in self.labels] - file_handle.write("\t'" + "'\t'".join(self.labels) + "'\n") - fmt = "\t".join(np.repeat('%.4f', self.corr_matrix.shape[1])) + "\n" - i = 0 - for row in self.corr_matrix: - file_handle.write( - "'%s'\t" % self.labels[i] + fmt % tuple(row)) - i += 1 - - def compute_correlation(self): - """ - computes spearman or pearson - correlation for the samples in the matrix - - The matrix should contain the values of each sample per column - that's why the transpose is used. - - >>> matrix = np.array([[1, 2, 3, np.nan], - ... [1, 2, 3, 4], - ... [6, 4, 3, 1]]).T - >>> np.savez_compressed("/tmp/test_matrix.npz", matrix=matrix, labels=['a', 'b', 'c']) - - >>> c = Correlation("/tmp/test_matrix.npz", corr_method='pearson') - - the results should be as in R - - >>> c.compute_correlation().filled(np.nan) - array([[ 1. , 1. , -0.98198051], - [ 1. , 1. , -0.98198051], - [-0.98198051, -0.98198051, 1. ]]) - >>> c.corr_method = 'spearman' - >>> c.corr_matrix = None - >>> c.compute_correlation() - array([[ 1., 1., -1.], - [ 1., 1., -1.], - [-1., -1., 1.]]) - """ - if self.corr_matrix is not None: - return self.corr_matrix - - num_samples = len(self.labels) - # initialize correlation matrix - - if self.corr_method == 'pearson': - self.corr_matrix = np.ma.corrcoef(self.matrix.T, allow_masked=True) - - else: - corr_matrix = np.zeros((num_samples, num_samples), dtype='float') - # do an all vs all correlation using the - # indices of the upper triangle - rows, cols = np.triu_indices(num_samples) - - for index in range(len(rows)): - row = rows[index] - col = cols[index] - corr_matrix[row, col] = scipy.stats.spearmanr(self.matrix[:, row], self.matrix[:, col])[0] - # make the matrix symmetric - self.corr_matrix = corr_matrix + np.triu(corr_matrix, 1).T - - return self.corr_matrix - - def plotly_correlation(self, corr_matrix, plot_filename, labels, plot_title='', - vmax=None, vmin=None, plot_numbers=True, - colormap='jet'): - """plot_correlation, but using plotly""" - textElement = [] - for row in range(corr_matrix.shape[0]): - trow = [] - for col in range(corr_matrix.shape[0]): - if plot_numbers: - trow.append("{:0.2f}".format(corr_matrix[row, col])) - else: - trow.append('') - textElement.append(trow) - - zauto = True - if vmax is not None or vmin is not None: - zauto = False - - convertedCmap = convertCmap(colormap) - fig = ff.create_annotated_heatmap(corr_matrix, x=labels, y=labels, colorscale=convertedCmap, showscale=True, zauto=zauto, zmin=vmin, zmax=vmax, annotation_text=textElement) - fig.layout['title'] = plot_title - offline.plot(fig, filename=plot_filename, auto_open=False) - - def plot_correlation(self, plot_filename, plot_title='', vmax=None, - vmin=None, colormap='jet', image_format=None, - plot_numbers=False, plotWidth=11, plotHeight=9.5): - """ - plots a correlation using a symmetric heatmap - """ - num_rows = len(self.labels) - corr_matrix = self.compute_correlation() - # set a font size according to figure length - if num_rows < 6: - font_size = 14 - elif num_rows > 40: - font_size = 5 - else: - font_size = int(14 - 0.25 * num_rows) - mpl.rcParams.update({'font.size': font_size}) - # set the minimum and maximum values - if vmax is None: - vmax = 1 - if vmin is None: - vmin = 0 if corr_matrix .min() >= 0 else -1 - - # Compute and plot dendrogram. - fig = plt.figure(figsize=(plotWidth, plotHeight)) - plt.suptitle(plot_title) - - axdendro = fig.add_axes([0.015, 0.1, 0.1, 0.7]) - axdendro.set_axis_off() - y_var = sch.linkage(corr_matrix, method='centroid') - z_var = sch.dendrogram(y_var, orientation='left', - link_color_func=lambda k: 'darkred') - axdendro.set_xticks([]) - axdendro.set_yticks([]) - cmap = copy.copy(plt.get_cmap(colormap)) - - # this line simply makes a new cmap, based on the original - # colormap that goes from 0.0 to 0.9 - # This is done to avoid colors that - # are too dark at the end of the range that do not offer - # a good contrast between the correlation numbers that are - # plotted on black. - if plot_numbers: - cmap = pltcolors.LinearSegmentedColormap.from_list(colormap + "clipped", - cmap(np.linspace(0, 0.9, 10))) - - cmap.set_under((0., 0., 1.)) - # Plot distance matrix. - axmatrix = fig.add_axes([0.12, 0.1, 0.6, 0.7]) - index = z_var['leaves'] - corr_matrix = corr_matrix[index, :] - corr_matrix = corr_matrix[:, index] - if corr_matrix.shape[0] > 30: - # when there are too many rows it is better to remove - # the black lines surrounding the boxes in the heatmap - edge_color = 'none' - else: - edge_color = 'black' - - if image_format == "plotly": - self.plotly_correlation(corr_matrix, - plot_filename, - self.labels, - plot_title=plot_title, - vmax=vmax, - vmin=vmin, - colormap=colormap, - plot_numbers=plot_numbers) - return - - img_mat = axmatrix.pcolormesh(corr_matrix, - edgecolors=edge_color, - cmap=cmap, - vmax=vmax, - vmin=vmin) - axmatrix.set_xlim(0, num_rows) - axmatrix.set_ylim(0, num_rows) - - axmatrix.yaxis.tick_right() - axmatrix.set_yticks(np.arange(corr_matrix .shape[0]) + 0.5) - axmatrix.set_yticklabels(np.array(self.labels).astype('str')[index]) - - axmatrix.xaxis.set_tick_params(labeltop=True) - axmatrix.xaxis.set_tick_params(labelbottom=False) - axmatrix.set_xticks(np.arange(corr_matrix .shape[0]) + 0.5) - axmatrix.set_xticklabels(np.array(self.labels).astype('str')[index], rotation=45, ha='left') - - axmatrix.tick_params( - axis='x', - which='both', - bottom=False, - top=False) - - axmatrix.tick_params( - axis='y', - which='both', - left=False, - right=False) - - # Plot colorbar - axcolor = fig.add_axes([0.12, 0.065, 0.6, 0.02]) - cobar = plt.colorbar(img_mat, cax=axcolor, orientation='horizontal') - cobar.solids.set_edgecolor("face") - if plot_numbers: - for row in range(num_rows): - for col in range(num_rows): - axmatrix.text(row + 0.5, col + 0.5, - "{:.2f}".format(corr_matrix[row, col]), - ha='center', va='center') - - self.column_order = index - fig.savefig(plot_filename, format=image_format) - plt.close() - - def plotly_scatter(self, plot_filename, corr_matrix, plot_title='', minXVal=None, maxXVal=None, minYVal=None, maxYVal=None): - """Make the scatter plot of a matrix with plotly""" - n = self.matrix.shape[1] - self.matrix = self.matrix - fig = go.Figure() - domainWidth = 1. / n - - annos = [] - for i in range(n): - x = domainWidth * (i + 1) - y = 1 - (domainWidth * i + 0.5 * domainWidth) - anno = dict(text=self.labels[i], showarrow=False, xref='paper', yref='paper', x=x, y=y, xanchor='right', yanchor='middle') - annos.append(anno) - - data = [] - zMin = np.inf - zMax = -np.inf - for x in range(n): - xanchor = 'x{}'.format(x + 1) - base = x * domainWidth - domain = [base, base + domainWidth] - if x > 0: - base = 1 - base - fig['layout']['xaxis{}'.format(x + 1)] = dict(domain=domain, range=[minXVal, maxXVal], anchor='free', position=base) - for y in range(0, n): - yanchor = 'y{}'.format(y + 1) - if x == 1: - base = 1 - y * domainWidth - domain = [base - domainWidth, base] - fig['layout']['yaxis{}'.format(y + 1)] = dict(domain=domain, range=[minYVal, maxYVal], side='right', anchor='free', position=1.0) - - if x > y: - vector1 = self.matrix[:, x] - vector2 = self.matrix[:, y] - Z, xEdges, yEdges = np.histogram2d(vector1, vector2, bins=50) - Z = np.log10(Z) - if np.min(Z) < zMin: - zMin = np.min(Z) - if np.max(Z) > zMax: - zMax = np.max(Z) - name = '{}={:.2f}'.format(self.corr_method, corr_matrix[x, y]) - trace = go.Heatmap(z=Z, x=xEdges, y=yEdges, showlegend=False, xaxis=xanchor, yaxis=yanchor, name=name, showscale=False) - data.append(trace) - - # Fix the colorbar bounds - for trace in data: - trace.update(zmin=zMin, zmax=zMax) - data[-1]['colorbar'].update(title="log10(instances per bin)", titleside="right") - data[-1].update(showscale=True) - - fig.add_traces(data) - fig['layout'].update(title=plot_title, showlegend=False, annotations=annos) - - offline.plot(fig, filename=plot_filename, auto_open=False) - - def plot_scatter(self, plot_filename, plot_title='', image_format=None, log1p=False, xRange=None, yRange=None): - """ - Plot the scatter plots of a matrix - in which each row is a sample - """ - - num_samples = self.matrix.shape[1] - corr_matrix = self.compute_correlation() - grids = gridspec.GridSpec(num_samples, num_samples) - grids.update(wspace=0, hspace=0) - fig = plt.figure(figsize=(2 * num_samples, 2 * num_samples)) - plt.rcParams['font.size'] = 8.0 - plt.suptitle(plot_title) - if log1p is True: - self.matrix = np.log1p(self.matrix) - min_xvalue = self.matrix.min() - max_xvalue = self.matrix.max() - min_yvalue = min_xvalue - max_yvalue = max_xvalue - if xRange is not None: - min_xvalue = xRange[0] - max_xvalue = xRange[1] - if yRange is not None: - min_yvalue = yRange[0] - max_yvalue = yRange[1] - if (min_xvalue % 2 == 0 and max_xvalue % 2 == 0) or \ - (min_xvalue % 1 == 0 and max_xvalue % 2 == 1): - # make one value odd and the other even - max_xvalue += 1 - if (min_yvalue % 2 == 0 and max_yvalue % 2 == 0) or \ - (min_yvalue % 1 == 0 and max_yvalue % 2 == 1): - # make one value odd and the other even - max_yvalue += 1 - - # plotly output - if image_format == 'plotly': - self.plotly_scatter(plot_filename, corr_matrix, plot_title=plot_title, minXVal=min_xvalue, maxXVal=max_xvalue, minYVal=min_yvalue, maxYVal=max_yvalue) - return - - rows, cols = np.triu_indices(num_samples) - - for index in range(len(rows)): - row = rows[index] - col = cols[index] - if row == col: - # add titles as - # empty plot in the diagonal - ax = fig.add_subplot(grids[row, col]) - ax.text(0.5, 0.5, self.labels[row], - verticalalignment='center', - horizontalalignment='center', - fontsize=10, fontweight='bold', - transform=ax.transAxes) - ax.set_axis_off() - continue - - ax = fig.add_subplot(grids[row, col]) - - vector1 = self.matrix[:, row] - vector2 = self.matrix[:, col] - - ax.text(0.2, 0.8, "{}={:.2f}".format(self.corr_method, - corr_matrix[row, col]), - horizontalalignment='left', - transform=ax.transAxes) - ax.get_yaxis().set_tick_params( - which='both', - left=False, - right=False, - direction='out') - - ax.get_xaxis().set_tick_params( - which='both', - top=False, - bottom=False, - direction='out') - ax.get_xaxis().set_tick_params( - which='major', - labelrotation=45) - - if col != num_samples - 1: - ax.set_yticklabels([]) - else: - ax.yaxis.tick_right() - ax.get_yaxis().set_tick_params( - which='both', - left=False, - right=True, - direction='out') - if col - row == 1: - ax.xaxis.tick_bottom() - ax.get_xaxis().set_tick_params( - which='both', - top=False, - bottom=True, - direction='out') - ax.get_xaxis().set_tick_params( - which='major', - labelrotation=45) - - else: - ax.set_xticklabels([]) - - ax.set_xlim(min_xvalue, max_xvalue) - ax.set_ylim(min_yvalue, max_yvalue) - ax.hist2d(vector2, vector1, bins=200, cmin=0.1) - - plt.savefig(plot_filename, format=image_format) - plt.close() - - def plotly_pca(self, plotFile, Wt, pvar, PCs, eigenvalues, cols, plotTitle): - """ - A plotly version of plot_pca, that's called by it to do the actual plotting - """ - fig = go.Figure() - fig['layout']['xaxis1'] = {'domain': [0.0, 0.48], 'anchor': 'x1', 'title': 'PC{} ({:4.1f}% of var. explained)'.format(PCs[0], 100.0 * pvar[PCs[0] - 1])} - fig['layout']['yaxis1'] = {'domain': [0.0, 1.0], 'anchor': 'x1', 'title': 'PC{} ({:4.1f}% of var. explained)'.format(PCs[1], 100.0 * pvar[PCs[1] - 1])} - fig['layout']['xaxis2'] = {'domain': [0.52, 1.0], 'title': 'Principal Component'} - fig['layout']['yaxis2'] = {'domain': [0.0, 1.0], 'anchor': 'x2', 'title': 'Eigenvalue', 'rangemode': 'tozero', 'showgrid': False} - fig['layout']['yaxis3'] = {'domain': [0.0, 1.0], 'anchor': 'x2', 'title': 'Cumulative variability', 'rangemode': 'tozero', 'side': 'right', 'overlaying': 'y2'} - fig['layout'].update(title=plotTitle) - - # PCA - if cols is not None: - colors = itertools.cycle(cols) - n = len(self.labels) - data = [] - for i in range(n): - trace = go.Scatter(x=[Wt[PCs[0] - 1, i]], - y=[Wt[PCs[1] - 1, i]], - mode='marker', - xaxis='x1', - yaxis='y1', - name=self.labels[i]) - trace['marker'].update(size=20) - if cols is not None: - trace['marker'].update(color=next(colors)) - data.append(trace) - - # Scree plot - trace = go.Bar(showlegend=False, - name='Eigenvalues', - x=range(1, n + 1), - y=eigenvalues[:n], - xaxis='x2', - yaxis='y2') - data.append(trace) - - # Cumulative variability - trace = go.Scatter(showlegend=False, - x=range(1, n + 1), - y=pvar.cumsum()[:n], - mode='lines+markers', - name='Cumulative variability', - xaxis='x2', - yaxis='y3', - line={'color': 'red'}, - marker={'symbol': 'circle-open-dot', 'color': 'black'}) - data.append(trace) - - annos = [] - annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': 'PCA', 'y': 1.0, 'x': 0.25, 'font': {'size': 16}, 'showarrow': False}) - annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': 'Scree plot', 'y': 1.0, 'x': 0.75, 'font': {'size': 16}, 'showarrow': False}) - - fig.add_traces(data) - fig['layout']['annotations'] = annos - offline.plot(fig, filename=plotFile, auto_open=False) - - def plot_pca(self, plot_filename=None, PCs=[1, 2], plot_title='', image_format=None, log1p=False, plotWidth=5, plotHeight=10, cols=None, marks=None): - """ - Plot the PCA of a matrix - - Returns the matrix of plotted values. - """ - fig, (ax1, ax2) = plt.subplots(2, 1, figsize=(plotWidth, plotHeight)) - - # Filter - m = self.matrix - rvs = m.var(axis=1) - if self.transpose: - m = m[np.nonzero(rvs)[0], :] - rvs = rvs[np.nonzero(rvs)[0]] - if self.ntop > 0 and m.shape[0] > self.ntop: - m = m[np.argpartition(rvs, -self.ntop)[-self.ntop:], :] - rvs = rvs[np.argpartition(rvs, -self.ntop)[-self.ntop:]] - - # log2 (if requested) - if self.log2: - self.matrix = np.log2(self.matrix + 0.01) - - # Row center / transpose - if self.rowCenter and not self.transpose: - _ = self.matrix.mean(axis=1) - self.matrix -= _[:, None] - if self.transpose: - m = m.T - - # Center and scale - m2 = (m - np.mean(m, axis=0)) - m2 /= np.std(m2, axis=0, ddof=1) # Use the unbiased std. dev. - - # SVD - U, s, Vh = np.linalg.svd(m2, full_matrices=False, compute_uv=True) # Is full_matrices ever needed? - - # % variance, eigenvalues - eigenvalues = s**2 - variance = eigenvalues / float(np.max([1, m2.shape[1] - 1])) - pvar = variance / variance.sum() - - # Weights/projections - Wt = Vh - if self.transpose: - # Use the projected coordinates for the transposed matrix - Wt = np.dot(m2, Vh.T).T - - if plot_filename is not None: - n = n_bars = len(self.labels) - if eigenvalues.size < n: - n_bars = eigenvalues.size - markers = itertools.cycle(matplotlib.markers.MarkerStyle.filled_markers) - if cols is not None: - colors = itertools.cycle(cols) - else: - colors = itertools.cycle(plt.cm.gist_rainbow(np.linspace(0, 1, n))) - - if marks is not None: - markers = itertools.cycle(marks) - - if image_format == 'plotly': - self.plotly_pca(plot_filename, Wt, pvar, PCs, eigenvalues, cols, plot_title) - else: - ax1.axhline(y=0, color="black", linestyle="dotted", zorder=1) - ax1.axvline(x=0, color="black", linestyle="dotted", zorder=2) - for i in range(n): - color = next(colors) - marker = next(markers) - if isinstance(color, np.ndarray): - color = pltcolors.to_hex(color, keep_alpha=True) - ax1.scatter(Wt[PCs[0] - 1, i], Wt[PCs[1] - 1, i], - marker=marker, color=color, s=150, label=self.labels[i], zorder=i + 3) - if plot_title == '': - ax1.set_title('PCA') - else: - ax1.set_title(plot_title) - ax1.set_xlabel('PC{} ({:4.1f}% of var. explained)'.format(PCs[0], 100.0 * pvar[PCs[0] - 1])) - ax1.set_ylabel('PC{} ({:4.1f}% of var. explained)'.format(PCs[1], 100.0 * pvar[PCs[1] - 1])) - lgd = ax1.legend(scatterpoints=1, loc='center left', borderaxespad=0.5, - bbox_to_anchor=(1, 0.5), - prop={'size': 12}, markerscale=0.9) - - # Scree plot - ind = np.arange(n_bars) # the x locations for the groups - width = 0.35 # the width of the bars - - if mpl.__version__ >= "2.0.0": - ax2.bar(2 * width + ind, eigenvalues[:n_bars], width * 2) - else: - ax2.bar(width + ind, eigenvalues[:n_bars], width * 2) - ax2.set_ylabel('Eigenvalue') - ax2.set_xlabel('Principal Component') - ax2.set_title('Scree plot') - ax2.set_xticks(ind + width * 2) - ax2.set_xticklabels(ind + 1) - - ax3 = ax2.twinx() - ax3.axhline(y=1, color="black", linestyle="dotted") - ax3.plot(width * 2 + ind, pvar.cumsum()[:n], "r-") - ax3.plot(width * 2 + ind, pvar.cumsum()[:n], "wo", markeredgecolor="black") - ax3.set_ylim([0, 1.05]) - ax3.set_ylabel('Cumulative variability') - - plt.subplots_adjust(top=3.85) - plt.tight_layout() - plt.savefig(plot_filename, format=image_format, bbox_extra_artists=(lgd,), bbox_inches='tight') - plt.close() - - return Wt, eigenvalues diff --git a/deeptools/correlation_heatmap.py b/deeptools/correlation_heatmap.py deleted file mode 100644 index 58dbdfbc..00000000 --- a/deeptools/correlation_heatmap.py +++ /dev/null @@ -1,110 +0,0 @@ -from matplotlib import use as mplt_use -mplt_use('Agg') -from deeptools import cm # noqa: F401 -import matplotlib.pyplot as plt -import numpy as np -import scipy.cluster.hierarchy as sch -from matplotlib import rcParams -import matplotlib.colors as pltcolors -import copy - -rcParams['pdf.fonttype'] = 42 -rcParams['svg.fonttype'] = 'none' -old_settings = np.seterr(all='ignore') - - -def plot_correlation(corr_matrix, labels, plotFileName, vmax=None, - vmin=None, colormap='jet', image_format=None, - plot_numbers=False, plot_title=''): - - num_rows = corr_matrix.shape[0] - - # set a font size according to figure length - if num_rows < 6: - font_size = 14 - elif num_rows > 40: - font_size = 5 - else: - font_size = int(14 - 0.25 * num_rows) - rcParams.update({'font.size': font_size}) - # set the minimum and maximum values - if vmax is None: - vmax = 1 - if vmin is None: - vmin = 0 if corr_matrix.min() >= 0 else -1 - - # Compute and plot dendrogram. - fig = plt.figure(figsize=(11, 9.5)) - if plot_title: - plt.suptitle(plot_title) - axdendro = fig.add_axes([0.02, 0.12, 0.1, 0.66]) - axdendro.set_axis_off() - y_var = sch.linkage(corr_matrix, method='complete') - z_var = sch.dendrogram(y_var, orientation='right', - link_color_func=lambda k: 'darkred') - axdendro.set_xticks([]) - axdendro.set_yticks([]) - cmap = copy.copy(plt.get_cmap(colormap)) - - # this line simply makes a new cmap, based on the original - # colormap that goes from 0.0 to 0.9 - # This is done to avoid colors that - # are too dark at the end of the range that do not offer - # a good contrast between the correlation numbers that are - # plotted on black. - if plot_numbers: - cmap = pltcolors.LinearSegmentedColormap.from_list(colormap + "clipped", - cmap(np.linspace(0, 0.9, 10))) - - cmap.set_under((0., 0., 1.)) - # Plot distance matrix. - axmatrix = fig.add_axes([0.13, 0.1, 0.6, 0.7]) - index = z_var['leaves'] - corr_matrix = corr_matrix[index, :] - corr_matrix = corr_matrix[:, index] - img_mat = axmatrix.pcolormesh(corr_matrix, - edgecolors='black', - cmap=cmap, - vmax=vmax, - vmin=vmin) - axmatrix.set_xlim(0, num_rows) - axmatrix.set_ylim(0, num_rows) - - axmatrix.yaxis.tick_right() - axmatrix.set_yticks(np.arange(corr_matrix.shape[0]) + 0.5) - axmatrix.set_yticklabels(np.array(labels).astype('str')[index]) - -# axmatrix.xaxis.set_label_position('top') - axmatrix.xaxis.set_tick_params(labeltop=True) - axmatrix.xaxis.set_tick_params(labelbottom=False) - axmatrix.set_xticks(np.arange(corr_matrix.shape[0]) + 0.5) - axmatrix.set_xticklabels(np.array(labels).astype('str')[index], - rotation=45, - ha='left') - - axmatrix.tick_params( - axis='x', - which='both', - bottom=False, - top=False) - - axmatrix.tick_params( - axis='y', - which='both', - left=False, - right=False) - - # axmatrix.set_xticks([]) - # Plot colorbar. - axcolor = fig.add_axes([0.13, 0.065, 0.6, 0.02]) - cobar = plt.colorbar(img_mat, cax=axcolor, orientation='horizontal') - cobar.solids.set_edgecolor("face") - if plot_numbers: - for row in range(num_rows): - for col in range(num_rows): - axmatrix.text(row + 0.5, col + 0.5, - "{:.2f}".format(corr_matrix[row, col]), - ha='center', va='center') - - fig.savefig(plotFileName, format=image_format) - fig.close() diff --git a/deeptools/countReadsPerBin.py b/deeptools/countReadsPerBin.py deleted file mode 100644 index 1e6c7829..00000000 --- a/deeptools/countReadsPerBin.py +++ /dev/null @@ -1,1033 +0,0 @@ -import shutil -import os -import time -import sys -import multiprocessing -import numpy as np - -# deepTools packages -import deeptools.utilities -from deeptools import bamHandler -from deeptools import mapReduce -from deeptoolsintervals import GTF -import pyBigWig - -debug = 0 -old_settings = np.seterr(all='ignore') - - -def countReadsInRegions_wrapper(args): - """ - Passes the arguments to countReadsInRegions_worker. - This is a step required given - the constrains from the multiprocessing module. - The args var, contains as first element the 'self' value - from the countReadsPerBin object - - """ - return CountReadsPerBin.count_reads_in_region(*args) - - -class CountReadsPerBin(object): - - r"""Collects coverage over multiple bam files using multiprocessing - - This function collects read counts (coverage) from several bam files and returns - an numpy array with the results. This class uses multiprocessing to compute the coverage. - - Parameters - ---------- - bamFilesList : list - List containing the names of indexed bam files. E.g. ['file1.bam', 'file2.bam'] - - binLength : int - Length of the window/bin. This value is overruled by ``bedFile`` if present. - - numberOfSamples : int - Total number of samples. The genome is divided into ``numberOfSamples``, each - with a window/bin length equal to ``binLength``. This value is overruled - by ``stepSize`` in case such value is present and by ``bedFile`` in which - case the number of samples and bins are defined in the bed file - - numberOfProcessors : int - Number of processors to use. Default is 4 - - verbose : bool - Output messages. Default: False - - region : str - Region to limit the computation in the form chrom:start:end. - - bedFile : list of file_handles. - Each file handle corresponds to a bed file containing the regions for which to compute the coverage. This option - overrules ``binLength``, ``numberOfSamples`` and ``stepSize``. - - blackListFileName : str - A string containing a BED file with blacklist regions. - - extendReads : bool, int - - Whether coverage should be computed for the extended read length (i.e. the region covered - by the two mates or the regions expected to be covered by single-reads). - If the value is 'int', then then this is interpreted as the fragment length to extend reads - that are not paired. For Illumina reads, usual values are around 300. - This value can be determined using the peak caller MACS2 or can be - approximated by the fragment lengths computed when preparing the library for sequencing. If the value - is of the variable is true and not value is given, the fragment size is sampled from the library but - only if the library is paired-end. Default: False - - - minMappingQuality : int - Reads of a mapping quality less than the give value are not considered. Default: None - - ignoreDuplicates : bool - Whether read duplicates (same start, end position. If paired-end, same start-end for mates) are - to be excluded. Default: false - - chrToSkip: list - List with names of chromosomes that do not want to be included in the coverage computation. - This is useful to remove unwanted chromosomes (e.g. 'random' or 'Het'). - - stepSize : int - the positions for which the coverage is computed are defined as follows: - ``range(start, end, stepSize)``. Thus, a stepSize of 1, will compute - the coverage at each base pair. If the stepSize is equal to the - binLength then the coverage is computed for consecutive bins. If seepSize is - smaller than the binLength, then teh bins will overlap. - - center_read : bool - Determines if reads should be centered with respect to the fragment length. - - samFlag_include : int - Extracts only those reads having the SAM flag. For example, to get only - reads that are the first mates a samFlag of 64 could be used. Similarly, the - samFlag_include can be used to select only reads mapping on the reverse strand - or to get only properly paired reads. - - samFlag_exclude : int - Removes reads that match the SAM flag. For example to get all reads - that map to the forward strand a samFlag_exlude 16 should be used. Which - translates into exclude all reads that map to the reverse strand. - - zerosToNans : bool - If true, zero values encountered are transformed to Nans. Default false. - - skipZeroOverZero : bool - If true, skip bins where all input BAM files have no coverage (only applicable to bamCompare). - - minFragmentLength : int - If greater than 0, fragments below this size are excluded. - - maxFragmentLength : int - If greater than 0, fragments above this size are excluded. - - out_file_for_raw_data : str - File name to save the raw counts computed - - statsList : list - For each BAM file in bamFilesList, the associated per-chromosome statistics returned by openBam - - mappedList : list - For each BAM file in bamFilesList, the number of mapped reads in the file. - - bed_and_bin : boolean - If true AND a bedFile is given, compute coverage of each bin of the given size in each region of bedFile - - genomeChunkSize : int - If not None, the length of the genome used for multiprocessing. - - Returns - ------- - numpy array - - Each row correspond to each bin/bed region and each column correspond to each of - the bamFiles. - - - Examples - -------- - - The test data contains reads for 200 bp. - - >>> test = Tester() - - The transpose function is used to get a nicer looking output. - The first line corresponds to the number of reads per bin in bam file 1 - - >>> c = CountReadsPerBin([test.bamFile1, test.bamFile2], 50, 4) - >>> np.transpose(c.run()) - array([[0., 0., 1., 1.], - [0., 1., 1., 2.]]) - """ - - def __init__(self, bamFilesList, binLength=50, numberOfSamples=None, numberOfProcessors=1, - verbose=False, region=None, - bedFile=None, extendReads=False, - genomeChunkSize=None, - blackListFileName=None, - minMappingQuality=None, - ignoreDuplicates=False, - chrsToSkip=[], - stepSize=None, - center_read=False, - samFlag_include=None, - samFlag_exclude=None, - zerosToNans=False, - skipZeroOverZero=False, - smoothLength=0, - minFragmentLength=0, - maxFragmentLength=0, - out_file_for_raw_data=None, - bed_and_bin=False, - statsList=[], - mappedList=[]): - - self.bamFilesList = bamFilesList - self.binLength = binLength - self.numberOfSamples = numberOfSamples - self.blackListFileName = blackListFileName - self.statsList = statsList - self.mappedList = mappedList - self.skipZeroOverZero = skipZeroOverZero - self.bed_and_bin = bed_and_bin - self.genomeChunkSize = genomeChunkSize - - if extendReads and len(bamFilesList): - from deeptools.getFragmentAndReadSize import get_read_and_fragment_length - frag_len_dict, read_len_dict = get_read_and_fragment_length(bamFilesList[0], - return_lengths=False, - blackListFileName=blackListFileName, - numberOfProcessors=numberOfProcessors, - verbose=verbose) - if extendReads is True: - # try to guess fragment length if the bam file contains paired end reads - if frag_len_dict: - self.defaultFragmentLength = int(frag_len_dict['median']) - else: - exit("*ERROR*: library is not paired-end. Please provide an extension length.") - if verbose: - print(("Fragment length based on paired en data " - "estimated to be {}".format(frag_len_dict['median']))) - - elif extendReads < read_len_dict['median']: - sys.stderr.write("*WARNING*: read extension is smaller than read length (read length = {}). " - "Reads will not be extended.\n".format(int(read_len_dict['median']))) - self.defaultFragmentLength = 'read length' - - elif extendReads > 2000: - exit("*ERROR*: read extension must be smaller that 2000. Value give: {} ".format(extendReads)) - else: - self.defaultFragmentLength = int(extendReads) - - else: - self.defaultFragmentLength = 'read length' - - self.numberOfProcessors = numberOfProcessors - self.verbose = verbose - self.region = region - self.bedFile = bedFile - self.minMappingQuality = minMappingQuality - self.ignoreDuplicates = ignoreDuplicates - self.chrsToSkip = chrsToSkip - self.stepSize = stepSize - self.center_read = center_read - self.samFlag_include = samFlag_include - self.samFlag_exclude = samFlag_exclude - self.minFragmentLength = minFragmentLength - self.maxFragmentLength = maxFragmentLength - self.zerosToNans = zerosToNans - self.smoothLength = smoothLength - - if out_file_for_raw_data: - self.save_data = True - self.out_file_for_raw_data = out_file_for_raw_data - else: - self.save_data = False - self.out_file_for_raw_data = None - - # check that wither numberOfSamples or stepSize are set - if numberOfSamples is None and stepSize is None and bedFile is None: - raise ValueError("either stepSize, numberOfSamples or bedFile have to be set") - - if self.defaultFragmentLength != 'read length': - self.maxPairedFragmentLength = 4 * self.defaultFragmentLength - else: - self.maxPairedFragmentLength = 1000 - if self.maxFragmentLength > 0: - self.maxPairedFragmentLength = self.maxFragmentLength - - if len(self.mappedList) == 0: - try: - for fname in self.bamFilesList: - bam, mapped, unmapped, stats = bamHandler.openBam(fname, returnStats=True, nThreads=self.numberOfProcessors) - self.mappedList.append(mapped) - self.statsList.append(stats) - bam.close() - except: - self.mappedList = [] - self.statsList = [] - - def get_chunk_length(self, bamFilesHandles, genomeSize, chromSizes, chrLengths): - # Try to determine an optimal fraction of the genome (chunkSize) that is sent to - # workers for analysis. If too short, too much time is spent loading the files - # if too long, some processors end up free. - # the following values are empirical - if self.stepSize is None: - if self.region is None: - self.stepSize = max(int(float(genomeSize) / self.numberOfSamples), 1) - else: - # compute the step size, based on the number of samples - # and the length of the region studied - (chrom, start, end) = mapReduce.getUserRegion(chromSizes, self.region)[:3] - self.stepSize = max(int(float(end - start) / self.numberOfSamples), 1) - - # number of samples is better if large - if np.mean(chrLengths) < self.stepSize and self.bedFile is None: - min_num_of_samples = int(genomeSize / np.mean(chrLengths)) - raise ValueError("numberOfSamples has to be bigger than {} ".format(min_num_of_samples)) - - max_mapped = 0 - if len(self.mappedList) > 0: - max_mapped = max(self.mappedList) - - # If max_mapped is 0 (i.e., bigWig input), set chunkSize to a multiple of binLength and use every bin - if max_mapped == 0: - chunkSize = 10000 * self.binLength - self.stepSize = self.binLength - else: - reads_per_bp = float(max_mapped) / genomeSize - chunkSize = int(self.stepSize * 1e3 / (reads_per_bp * len(bamFilesHandles))) - - # Ensure that chunkSize is always at least self.stepSize - if chunkSize < self.stepSize: - chunkSize = self.stepSize - - # Ensure that chunkSize is always at least self.binLength - if self.binLength and chunkSize < self.binLength: - chunkSize = self.binLength - - return chunkSize - - def run(self, allArgs=None): - bamFilesHandles = [] - for x in self.bamFilesList: - try: - y = bamHandler.openBam(x) - except SystemExit: - sys.exit(sys.exc_info()[1]) - except: - y = pyBigWig.open(x) - bamFilesHandles.append(y) - - chromsizes, non_common = deeptools.utilities.getCommonChrNames(bamFilesHandles, verbose=self.verbose) - - # skip chromosome in the list. This is usually for the - # X chromosome which may have either one copy in a male sample - # or a mixture of male/female and is unreliable. - # Also the skip may contain heterochromatic regions and - # mitochondrial DNA - if len(self.chrsToSkip): - chromsizes = [x for x in chromsizes if x[0] not in self.chrsToSkip] - - chrNames, chrLengths = list(zip(*chromsizes)) - - genomeSize = sum(chrLengths) - - chunkSize = None - if self.bedFile is None: - if self.genomeChunkSize is None: - chunkSize = self.get_chunk_length(bamFilesHandles, genomeSize, chromsizes, chrLengths) - else: - chunkSize = self.genomeChunkSize - - [bam_h.close() for bam_h in bamFilesHandles] - - if self.verbose: - print("step size is {}".format(self.stepSize)) - - if self.region: - # in case a region is used, append the tilesize - self.region += ":{}".format(self.binLength) - - # Handle GTF options - transcriptID, exonID, transcript_id_designator, keepExons = deeptools.utilities.gtfOptions(allArgs) - - # use map reduce to call countReadsInRegions_wrapper - imap_res = mapReduce.mapReduce([], - countReadsInRegions_wrapper, - chromsizes, - self_=self, - genomeChunkLength=chunkSize, - bedFile=self.bedFile, - blackListFileName=self.blackListFileName, - region=self.region, - numberOfProcessors=self.numberOfProcessors, - transcriptID=transcriptID, - exonID=exonID, - keepExons=keepExons, - transcript_id_designator=transcript_id_designator) - - if self.out_file_for_raw_data: - if len(non_common): - sys.stderr.write("*Warning*\nThe resulting bed file does not contain information for " - "the chromosomes that were not common between the bigwig files\n") - - # concatenate intermediary bedgraph files - ofile = open(self.out_file_for_raw_data, "w") - for _values, tempFileName in imap_res: - if tempFileName: - # concatenate all intermediate tempfiles into one - _foo = open(tempFileName, 'r') - shutil.copyfileobj(_foo, ofile) - _foo.close() - os.remove(tempFileName) - - ofile.close() - - try: - num_reads_per_bin = np.concatenate([x[0] for x in imap_res], axis=0) - return num_reads_per_bin - - except ValueError: - if self.bedFile: - sys.exit('\nNo coverage values could be computed.\n\n' - 'Please check that the chromosome names in the BED file are found on the bam files.\n\n' - 'The valid chromosome names are:\n{}'.format(chrNames)) - else: - sys.exit('\nNo coverage values could be computed.\n\nCheck that all bam files are valid and ' - 'contain mapped reads.') - - def count_reads_in_region(self, chrom, start, end, bed_regions_list=None): - """Counts the reads in each bam file at each 'stepSize' position - within the interval (start, end) for a window or bin of size binLength. - - The stepSize controls the distance between bins. For example, - a step size of 20 and a bin size of 20 will create bins next to - each other. If the step size is smaller than the bin size the - bins will overlap. - - If a list of bedRegions is given, then the number of reads - that overlaps with each region is counted. - - Parameters - ---------- - chrom : str - Chrom name - start : int - start coordinate - end : int - end coordinate - bed_regions_list: list - List of list of tuples of the form (start, end) - corresponding to bed regions to be processed. - If not bed file was passed to the object constructor - then this list is empty. - - Returns - ------- - numpy array - The result is a numpy array that as rows each bin - and as columns each bam file. - - - Examples - -------- - Initialize some useful values - - >>> test = Tester() - >>> c = CountReadsPerBin([test.bamFile1, test.bamFile2], 25, 0, stepSize=50) - - The transpose is used to get better looking numbers. The first line - corresponds to the number of reads per bin in the first bamfile. - - >>> _array, __ = c.count_reads_in_region(test.chrom, 0, 200) - >>> _array - array([[0., 0.], - [0., 1.], - [1., 1.], - [1., 2.]]) - - """ - - if start > end: - raise NameError("start %d bigger that end %d" % (start, end)) - - if self.stepSize is None and bed_regions_list is None: - raise ValueError("stepSize is not set!") - # array to keep the read counts for the regions - subnum_reads_per_bin = [] - - start_time = time.time() - - bam_handles = [] - for fname in self.bamFilesList: - try: - bam_handles.append(bamHandler.openBam(fname)) - except SystemExit: - sys.exit(sys.exc_info()[1]) - except: - bam_handles.append(pyBigWig.open(fname)) - - blackList = None - if self.blackListFileName is not None: - blackList = GTF(self.blackListFileName) - - # A list of lists of tuples - transcriptsToConsider = [] - if bed_regions_list is not None: - if self.bed_and_bin: - transcriptsToConsider.append([(x[1][0][0], x[1][0][1], self.binLength) for x in bed_regions_list]) - else: - transcriptsToConsider = [x[1] for x in bed_regions_list] - else: - if self.stepSize == self.binLength: - transcriptsToConsider.append([(start, end, self.binLength)]) - else: - for i in range(start, end, self.stepSize): - if i + self.binLength > end: - break - if blackList is not None and blackList.findOverlaps(chrom, i, i + self.binLength): - continue - transcriptsToConsider.append([(i, i + self.binLength)]) - - if self.save_data: - _file = open(deeptools.utilities.getTempFileName(suffix='.bed'), 'w+t') - _file_name = _file.name - else: - _file_name = '' - - for bam in bam_handles: - for trans in transcriptsToConsider: - tcov = self.get_coverage_of_region(bam, chrom, trans) - if bed_regions_list is not None and not self.bed_and_bin: - subnum_reads_per_bin.append(np.sum(tcov)) - else: - subnum_reads_per_bin.extend(tcov) - - subnum_reads_per_bin = np.concatenate([subnum_reads_per_bin]).reshape(-1, len(self.bamFilesList), order='F') - - if self.save_data: - idx = 0 - for i, trans in enumerate(transcriptsToConsider): - if len(trans[0]) != 3: - starts = ",".join([str(x[0]) for x in trans]) - ends = ",".join([str(x[1]) for x in trans]) - _file.write("\t".join([chrom, starts, ends]) + "\t") - _file.write("\t".join(["{}".format(x) for x in subnum_reads_per_bin[i, :]]) + "\n") - else: - for exon in trans: - for startPos in range(exon[0], exon[1], exon[2]): - if idx >= subnum_reads_per_bin.shape[0]: - # At the end of chromosomes (or due to blacklisted regions), there are bins smaller than the bin size - # Counts there are added to the bin before them, but range() will still try to include them. - break - _file.write("{0}\t{1}\t{2}\t".format(chrom, startPos, min(startPos + exon[2], exon[1]))) - _file.write("\t".join(["{}".format(x) for x in subnum_reads_per_bin[idx, :]]) + "\n") - idx += 1 - _file.close() - - if self.verbose: - endTime = time.time() - rows = subnum_reads_per_bin.shape[0] - print("%s countReadsInRegions_worker: processing %d " - "(%.1f per sec) @ %s:%s-%s" % - (multiprocessing.current_process().name, - rows, rows / (endTime - start_time), chrom, start, end)) - - return subnum_reads_per_bin, _file_name - - def get_coverage_of_region(self, bamHandle, chrom, regions, - fragmentFromRead_func=None): - """ - Returns a numpy array that corresponds to the number of reads - that overlap with each tile. - - >>> test = Tester() - >>> import pysam - >>> c = CountReadsPerBin([], stepSize=1, extendReads=300) - - For this case the reads are length 36. The number of overlapping - read fragments is 4 and 5 for the positions tested. - - >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile_PE), 'chr2', - ... [(5000833, 5000834), (5000834, 5000835)]) - array([4., 5.]) - - In the following example a paired read is extended to the fragment length which is 100 - The first mate starts at 5000000 and the second at 5000064. Each mate is - extended to the fragment length *independently* - At position 500090-500100 one fragment of length 100 overlap, and after position 5000101 - there should be zero reads. - - >>> c.zerosToNans = True - >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile_PE), 'chr2', - ... [(5000090, 5000100), (5000100, 5000110)]) - array([ 1., nan]) - - In the following case the reads length is 50. Reads are not extended. - - >>> c.extendReads=False - >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile2), '3R', [(148, 150), (150, 152), (152, 154)]) - array([1., 2., 2.]) - - - """ - if not fragmentFromRead_func: - fragmentFromRead_func = self.get_fragment_from_read - nbins = len(regions) - if len(regions[0]) == 3: - nbins = 0 - for reg in regions: - nbins += (reg[1] - reg[0]) // reg[2] - if (reg[1] - reg[0]) % reg[2] > 0: - nbins += 1 - coverages = np.zeros(nbins, dtype='float64') - - if self.defaultFragmentLength == 'read length': - extension = 0 - else: - extension = self.maxPairedFragmentLength - - blackList = None - if self.blackListFileName is not None: - blackList = GTF(self.blackListFileName) - - vector_start = 0 - for idx, reg in enumerate(regions): - if len(reg) == 3: - tileSize = int(reg[2]) - nRegBins = (reg[1] - reg[0]) // tileSize - if (reg[1] - reg[0]) % tileSize > 0: - # Don't eliminate small bins! Issue 887 - nRegBins += 1 - else: - nRegBins = 1 - tileSize = int(reg[1] - reg[0]) - - # Blacklisted regions have a coverage of 0 - if blackList and blackList.findOverlaps(chrom, reg[0], reg[1]): - continue - regStart = int(max(0, reg[0] - extension)) - regEnd = reg[1] + int(extension) - - # If alignments are extended and there's a blacklist, ensure that no - # reads originating in a blacklist are fetched - if blackList and reg[0] > 0 and extension > 0: - o = blackList.findOverlaps(chrom, regStart, reg[0]) - if o is not None and len(o) > 0: - regStart = o[-1][1] - o = blackList.findOverlaps(chrom, reg[1], regEnd) - if o is not None and len(o) > 0: - regEnd = o[0][0] - - start_time = time.time() - # caching seems faster. TODO: profile the function - c = 0 - if chrom not in bamHandle.references: - raise NameError("chromosome {} not found in bam file".format(chrom)) - - prev_pos = set() - lpos = None - # of previous processed read pair - for read in bamHandle.fetch(chrom, regStart, regEnd): - if read.is_unmapped: - continue - if self.minMappingQuality and read.mapq < self.minMappingQuality: - continue - - # filter reads based on SAM flag - if self.samFlag_include and read.flag & self.samFlag_include != self.samFlag_include: - continue - if self.samFlag_exclude and read.flag & self.samFlag_exclude != 0: - continue - - # Fragment lengths - tLen = deeptools.utilities.getTLen(read) - if self.minFragmentLength > 0 and tLen < self.minFragmentLength: - continue - if self.maxFragmentLength > 0 and tLen > self.maxFragmentLength: - continue - - # get rid of duplicate reads that have same position on each of the - # pairs - if self.ignoreDuplicates: - # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions - if tLen >= 0: - s = read.pos - e = s + tLen - else: - s = read.pnext - e = s - tLen - if read.reference_id != read.next_reference_id: - e = read.pnext - if lpos is not None and lpos == read.reference_start \ - and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: - continue - if lpos != read.reference_start: - prev_pos.clear() - lpos = read.reference_start - prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) - - # since reads can be split (e.g. RNA-seq reads) each part of the - # read that maps is called a position block. - try: - position_blocks = fragmentFromRead_func(read) - except TypeError: - # the get_fragment_from_read functions returns None in some cases. - # Those cases are to be skipped, hence the continue line. - continue - - last_eIdx = None - for fragmentStart, fragmentEnd in position_blocks: - if fragmentEnd is None or fragmentStart is None: - continue - fragmentLength = fragmentEnd - fragmentStart - if fragmentLength == 0: - continue - # skip reads that are not in the region being - # evaluated. - if fragmentEnd <= reg[0] or fragmentStart >= reg[1]: - continue - - if fragmentStart < reg[0]: - fragmentStart = reg[0] - if fragmentEnd > reg[0] + len(coverages) * tileSize: - fragmentEnd = reg[0] + len(coverages) * tileSize - - sIdx = vector_start + max((fragmentStart - reg[0]) // tileSize, 0) - eIdx = vector_start + min(np.ceil(float(fragmentEnd - reg[0]) / tileSize).astype('int'), nRegBins) - if last_eIdx is not None: - sIdx = max(last_eIdx, sIdx) - if sIdx >= eIdx: - continue - sIdx = int(sIdx) - eIdx = int(eIdx) - coverages[sIdx:eIdx] += 1 - last_eIdx = eIdx - - c += 1 - - if self.verbose: - endTime = time.time() - print("%s, processing %s (%.1f per sec) reads @ %s:%s-%s" % ( - multiprocessing.current_process().name, c, c / (endTime - start_time), chrom, reg[0], reg[1])) - - vector_start += nRegBins - - # change zeros to NAN - if self.zerosToNans: - coverages[coverages == 0] = np.nan - - return coverages - - def getReadLength(self, read): - return len(read) - - @staticmethod - def is_proper_pair(read, maxPairedFragmentLength): - """ - Checks if a read is proper pair meaning that both mates are facing each other and are in - the same chromosome and are not to far away. The sam flag for proper pair can not - always be trusted. Note that if the fragment size is > maxPairedFragmentLength (~2kb - usually) that False will be returned. - :return: bool - - >>> import pysam - >>> import os - >>> from deeptools.countReadsPerBin import CountReadsPerBin as cr - >>> root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" - >>> bam = pysam.AlignmentFile("{}/test_proper_pair_filtering.bam".format(root)) - >>> iter = bam.fetch() - >>> read = next(iter) - >>> cr.is_proper_pair(read, 1000) # "keep" read - True - >>> cr.is_proper_pair(read, 200) # "keep" read, but maxPairedFragmentLength is too short - False - >>> read = next(iter) - >>> cr.is_proper_pair(read, 1000) # "improper pair" - False - >>> read = next(iter) - >>> cr.is_proper_pair(read, 1000) # "mismatch chr" - False - >>> read = next(iter) - >>> cr.is_proper_pair(read, 1000) # "same orientation1" - False - >>> read = next(iter) - >>> cr.is_proper_pair(read, 1000) # "same orientation2" - False - >>> read = next(iter) - >>> cr.is_proper_pair(read, 1000) # "rev first" - False - >>> read = next(iter) - >>> cr.is_proper_pair(read, 1000) # "rev first OK" - True - >>> read = next(iter) - >>> cr.is_proper_pair(read, 1000) # "for first" - False - >>> read = next(iter) - >>> cr.is_proper_pair(read, 1000) # "for first" - True - """ - if not read.is_proper_pair: - return False - if read.reference_id != read.next_reference_id: - return False - if abs(read.template_length) > maxPairedFragmentLength: - return False - # check that the mates face each other (inward) - if read.is_reverse is read.mate_is_reverse: - return False - if read.is_reverse: - if read.reference_start >= read.next_reference_start: - return True - else: - if read.reference_start <= read.next_reference_start: - return True - return False - - def get_fragment_from_read(self, read): - """Get read start and end position of a read. - If given, the reads are extended as follows: - If reads are paired end, each read mate is extended to match - the fragment length, otherwise, a default fragment length - is used. If reads are split (give by the CIGAR string) then - the multiple positions of the read are returned. - When reads are extended the cigar information is - skipped. - - Parameters - ---------- - read: pysam object. - - The following values are defined (for forward reads):: - - - |-- -- read.tlen -- --| - |-- read.alen --| - -----|===============>------------<==============|---- - | | | - read.reference_start - read.reference_end read.pnext - - and for reverse reads - - - |-- -- read.tlen -- --| - |-- read.alen --| - -----|===============>-----------<===============|---- - | | | - read.pnext read.reference_start read.reference_end - - this is a sketch of a pair-end reads - - The function returns the fragment start and end, either - using the paired end information (if available) or - extending the read in the appropriate direction if this - is single-end. - - Parameters - ---------- - read : pysam read object - - - Returns - ------- - list of tuples - [(fragment start, fragment end)] - - - >>> test = Tester() - >>> c = CountReadsPerBin([], 1, 1, 200, extendReads=True) - >>> c.defaultFragmentLength=100 - >>> c.get_fragment_from_read(test.getRead("paired-forward")) - [(5000000, 5000100)] - >>> c.get_fragment_from_read(test.getRead("paired-reverse")) - [(5000000, 5000100)] - >>> c.defaultFragmentLength = 200 - >>> c.get_fragment_from_read(test.getRead("single-forward")) - [(5001491, 5001691)] - >>> c.get_fragment_from_read(test.getRead("single-reverse")) - [(5001536, 5001736)] - >>> c.defaultFragmentLength = 'read length' - >>> c.get_fragment_from_read(test.getRead("single-forward")) - [(5001491, 5001527)] - >>> c.defaultFragmentLength = 'read length' - >>> c.extendReads = False - >>> c.get_fragment_from_read(test.getRead("paired-forward")) - [(5000000, 5000036)] - - Tests for read centering. - - >>> c = CountReadsPerBin([], 1, 1, 200, extendReads=True, center_read=True) - >>> c.defaultFragmentLength = 100 - >>> assert c.get_fragment_from_read(test.getRead("paired-forward")) == [(5000032, 5000068)] - >>> c.defaultFragmentLength = 200 - >>> assert c.get_fragment_from_read(test.getRead("single-reverse")) == [(5001618, 5001654)] - """ - # if no extension is needed, use pysam get_blocks - # to identify start and end reference positions. - # get_blocks return a list of start and end positions - # based on the CIGAR if skipped regions are found. - # E.g for a cigar of 40M260N22M - # get blocks return two elements for the first 40 matches - # and the for the last 22 matches. - if self.defaultFragmentLength == 'read length': - return read.get_blocks() - - else: - if self.is_proper_pair(read, self.maxPairedFragmentLength): - if read.is_reverse: - fragmentStart = read.next_reference_start - fragmentEnd = read.reference_end - else: - fragmentStart = read.reference_start - # the end of the fragment is defined as - # the start of the forward read plus the insert length - fragmentEnd = read.reference_start + abs(read.template_length) - - # Extend using the default fragment length - else: - if read.is_reverse: - fragmentStart = read.reference_end - self.defaultFragmentLength - fragmentEnd = read.reference_end - else: - fragmentStart = read.reference_start - fragmentEnd = read.reference_start + self.defaultFragmentLength - - if self.center_read: - fragmentCenter = fragmentEnd - (fragmentEnd - fragmentStart) / 2 - fragmentStart = int(fragmentCenter - read.infer_query_length(always=False) / 2) - fragmentEnd = fragmentStart + read.infer_query_length(always=False) - - assert fragmentStart < fragmentEnd, "fragment start greater than fragment" \ - "end for read {}".format(read.query_name) - return [(fragmentStart, fragmentEnd)] - - def getSmoothRange(self, tileIndex, tileSize, smoothRange, maxPosition): - """ - Given a tile index position and a tile size (length), return the a new indices - over a larger range, called the smoothRange. - This region is centered in the tileIndex an spans on both sizes - to cover the smoothRange. The smoothRange is trimmed in case it is less - than zero or greater than maxPosition :: - - - ---------------|==================|------------------ - tileStart - |--------------------------------------| - | <-- smoothRange --> | - | - tileStart - (smoothRange-tileSize)/2 - - Test for a smooth range that spans 3 tiles. - - Examples - -------- - - >>> c = CountReadsPerBin([], 1, 1, 1, 0) - >>> c.getSmoothRange(5, 1, 3, 10) - (4, 7) - - Test smooth range truncated on start. - - >>> c.getSmoothRange(0, 10, 30, 200) - (0, 2) - - Test smooth range truncated on start. - - >>> c.getSmoothRange(1, 10, 30, 4) - (0, 3) - - Test smooth range truncated on end. - - >>> c.getSmoothRange(5, 1, 3, 5) - (4, 5) - - Test smooth range not multiple of tileSize. - - >>> c.getSmoothRange(5, 10, 24, 10) - (4, 6) - """ - smoothTiles = int(smoothRange / tileSize) - if smoothTiles == 1: - return (tileIndex, tileIndex + 1) - - smoothTilesSide = float(smoothTiles - 1) / 2 - smoothTilesLeft = int(np.ceil(smoothTilesSide)) - smoothTilesRight = int(np.floor(smoothTilesSide)) + 1 - - indexStart = max(tileIndex - smoothTilesLeft, 0) - indexEnd = min(maxPosition, tileIndex + smoothTilesRight) - return (indexStart, indexEnd) - - -def remove_row_of_zeros(matrix): - # remove rows containing all zeros or all nans - _mat = np.nan_to_num(matrix) - to_keep = _mat.sum(1) != 0 - return matrix[to_keep, :] - - -def estimateSizeFactors(m): - """ - Compute size factors in the same way as DESeq2. - The inverse of that is returned, as it's then compatible with bamCoverage. - - m : a numpy ndarray - - >>> m = np.array([[0, 1, 2], [3, 4, 5], [6, 7, 8], [0, 10, 0], [10, 5, 100]]) - >>> sf = estimateSizeFactors(m) - >>> assert np.all(np.abs(sf - [1.305, 0.9932, 0.783]) < 1e-4) - >>> m = np.array([[0, 0], [0, 1], [1, 1], [1, 2]]) - >>> sf = estimateSizeFactors(m) - >>> assert np.all(np.abs(sf - [1.1892, 0.8409]) < 1e-4) - """ - loggeomeans = np.sum(np.log(m), axis=1) / m.shape[1] - # Mask after computing the geometric mean - m = np.ma.masked_where(m <= 0, m) - loggeomeans = np.ma.masked_where(np.isinf(loggeomeans), loggeomeans) - # DESeq2 ratio-based size factor - sf = np.exp(np.ma.median((np.log(m).T - loggeomeans).T, axis=0)) - return 1. / sf - - -class Tester(object): - - def __init__(self): - """ - The distribution of reads between the two bam files is as follows. - - They cover 200 bp - - 0 100 200 - |------------------------------------------------------------| - A =============== - =============== - - - B =============== =============== - =============== - =============== - """ - self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" - # self.root = "./test/test_data/" - self.bamFile1 = self.root + "testA.bam" - self.bamFile2 = self.root + "testB.bam" - self.bamFile_PE = self.root + "test_paired2.bam" - self.chrom = '3R' - global debug - debug = 0 - - def getRead(self, readType): - """ prepare arguments for test - """ - bam = bamHandler.openBam(self.bamFile_PE) - if readType == 'paired-reverse': - read = [x for x in bam.fetch('chr2', 5000081, 5000082)][0] - elif readType == 'single-forward': - read = [x for x in bam.fetch('chr2', 5001491, 5001492)][0] - elif readType == 'single-reverse': - read = [x for x in bam.fetch('chr2', 5001700, 5001701)][0] - else: # by default a forward paired read is returned - read = [x for x in bam.fetch('chr2', 5000027, 5000028)][0] - return read diff --git a/deeptools/deeptools_list_tools.py b/deeptools/deeptools_list_tools.py deleted file mode 100644 index 32dcf702..00000000 --- a/deeptools/deeptools_list_tools.py +++ /dev/null @@ -1,78 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import argparse -import sys -from importlib.metadata import version - - -def parse_arguments(args=None): - parser = argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description=""" -deepTools is a suite of python tools particularly developed for the efficient analysis of -high-throughput sequencing data, such as ChIP-seq, RNA-seq or MNase-seq. - -Each tool should be called by its own name as in the following example: - - $ bamCoverage -b reads.bam -o coverage.bw - -If you find deepTools useful for your research please cite as: - -Ramírez, Fidel, Devon P. Ryan, Björn Grüning, Vivek Bhardwaj, Fabian Kilpert, -Andreas S. Richter, Steffen Heyne, Friederike Dündar, -and Thomas Manke. 2016. "deepTools2: A next Generation Web Server for Deep-Sequencing -Data Analysis." Nucleic Acids Research, April. doi:10.1093/nar/gkw257. - - - -[ Tools for BAM and bigWig file processing ] - multiBamSummary compute read coverages over bam files. Output used for plotCorrelation or plotPCA - multiBigwigSummary extract scores from bigwig files. Output used for plotCorrelation or plotPCA - correctGCBias corrects GC bias from bam file. Don't use it with ChIP data - bamCoverage computes read coverage per bins or regions - bamCompare computes log2 ratio and other operations of read coverage of two samples per bins or regions - bigwigCompare computes log2 ratio and other operations from bigwig scores of two samples per bins or regions - bigwigAverage computes average from bigwig scores of multiple samples per bins or regions - computeMatrix prepares the data from bigwig scores for plotting with plotHeatmap or plotProfile - alignmentSieve filters BAM alignments according to specified parameters, optionally producing a BEDPE file - - -[ Tools for QC ] - plotCorrelation plots heatmaps or scatterplots of data correlation - plotPCA plots PCA - plotFingerprint plots the distribution of enriched regions - bamPEFragmentSize returns the read length and paired-end distance from a bam file - computeGCBias computes and plots the GC bias of a sample - plotCoverage plots a histogram of read coverage - estimateReadFiltering estimates the number of reads that will be filtered from a BAM file or files given certain criteria - - -[Heatmaps and summary plots] - plotHeatmap plots one or multiple heatmaps of user selected regions over different genomic scores - plotProfile plots the average profile of user selected regions over different genomic scores - plotEnrichment plots the read/fragment coverage of one or more sets of regions - -[Miscellaneous] - computeMatrixOperations Modifies the output of computeMatrix in a variety of ways. - - -For more information visit: http://deeptools.readthedocs.org -""") - - parser.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - return parser - - -def process_args(args=None): - args = parse_arguments().parse_args(args) - - return args - - -def main(args=None): - if args is None and len(sys.argv) == 1: - args = ["--help"] - process_args(args) diff --git a/deeptools/estimateReadFiltering.py b/deeptools/estimateReadFiltering.py deleted file mode 100644 index 8c46a384..00000000 --- a/deeptools/estimateReadFiltering.py +++ /dev/null @@ -1,376 +0,0 @@ -#!/usr/bin/env python -import argparse -import sys - -from deeptools import parserCommon, bamHandler, utilities -from deeptools.mapReduce import mapReduce -from deeptools.utilities import smartLabels -from importlib.metadata import version - - -def parseArguments(): - parser = argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description=""" -This tool estimates the number of reads that would be filtered given a set of -settings and prints this to the terminal. Further, it tracks the number of singleton reads. The following metrics will always be tracked regardless of what you specify (the order output also matches this): - - * Total reads (including unmapped) - * Mapped reads - * Reads in blacklisted regions (--blackListFileName) - -The following metrics are estimated according to the --binSize and --distanceBetweenBins parameters - * Estimated mapped reads filtered (the total number of mapped reads filtered for any reason) - * Alignments with a below threshold MAPQ (--minMappingQuality) - * Alignments with at least one missing flag (--samFlagInclude) - * Alignments with undesirable flags (--samFlagExclude) - * Duplicates determined by deepTools (--ignoreDuplicates) - * Duplicates marked externally (e.g., by picard) - * Singletons (paired-end reads with only one mate aligning) - * Wrong strand (due to --filterRNAstrand) - -The sum of these may be more than the total number of reads. Note that alignments are sampled from bins of size --binSize spaced --distanceBetweenBins apart. -""", - usage='estimateReadFiltering -b sample1.bam sample2.bam\n' - 'help: estimateReadFiltering -h / estimateReadFiltering --help' - ) - - required = parser.add_argument_group('Required arguments') - required.add_argument('--bamfiles', '-b', - metavar='FILE1 FILE2', - help='List of indexed bam files separated by spaces.', - nargs='+', - required=True) - - general = parser.add_argument_group('General arguments') - - general.add_argument('--outFile', '-o', - type=parserCommon.writableFile, - help='The file to write results to. By default, results are printed to the console') - - general.add_argument('--sampleLabels', - help='Labels for the samples. The ' - 'default is to use the file name of the ' - 'sample. The sample labels should be separated ' - 'by spaces and quoted if a label itself' - 'contains a space E.g. --sampleLabels label-1 "label 2" ', - nargs='+') - - general.add_argument('--smartLabels', - action='store_true', - help='Instead of manually specifying labels for the input ' - 'BAM files, this causes deepTools to use the ' - 'file name after removing the path and extension.') - - general.add_argument('--binSize', '-bs', - metavar='INT', - help='Length in bases of the window used to sample the genome. (Default: %(default)s)', - default=1000000, - type=int) - - general.add_argument('--distanceBetweenBins', '-n', - metavar='INT', - help='To reduce the computation time, not every possible genomic ' - 'bin is sampled. This option allows you to set the distance ' - 'between bins actually sampled from. Larger numbers are sufficient ' - 'for high coverage samples, while smaller values are useful for ' - 'lower coverage samples. Note that if you specify a value that ' - 'results in too few (<1000) reads sampled, the value will be ' - 'decreased. (Default: %(default)s)', - default=10000, - type=int) - - general.add_argument('--numberOfProcessors', '-p', - help='Number of processors to use. Type "max/2" to ' - 'use half the maximum number of processors or "max" ' - 'to use all available processors. (Default: %(default)s)', - metavar="INT", - type=parserCommon.numberOfProcessors, - default=1, - required=False) - - general.add_argument('--verbose', '-v', - help='Set to see processing messages.', - action='store_true') - - general.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - filtering = parser.add_argument_group('Optional arguments') - - filtering.add_argument('--filterRNAstrand', - help='Selects RNA-seq reads (single-end or paired-end) in ' - 'the given strand. (Default: %(default)s)', - choices=['forward', 'reverse'], - default=None) - - filtering.add_argument('--ignoreDuplicates', - help='If set, reads that have the same orientation ' - 'and start position will be considered only ' - 'once. If reads are paired, the mate\'s position ' - 'also has to coincide to ignore a read.', - action='store_true') - - filtering.add_argument('--minMappingQuality', - metavar='INT', - help='If set, only reads that have a mapping ' - 'quality score of at least this are ' - 'considered.', - type=int) - - filtering.add_argument('--samFlagInclude', - help='Include reads based on the SAM flag. For example, ' - 'to get only reads that are the first mate, use a flag of 64. ' - 'This is useful to count properly paired reads only once, ' - 'as otherwise the second mate will be also considered for the ' - 'coverage. (Default: %(default)s)', - metavar='INT', - default=None, - type=int, - required=False) - - filtering.add_argument('--samFlagExclude', - help='Exclude reads based on the SAM flag. For example, ' - 'to get only reads that map to the forward strand, use ' - '--samFlagExclude 16, where 16 is the SAM flag for reads ' - 'that map to the reverse strand. (Default: %(default)s)', - metavar='INT', - default=None, - type=int, - required=False) - - filtering.add_argument('--blackListFileName', '-bl', - help="A BED or GTF file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered. Please note that you should adjust the effective genome size, if relevant.", - metavar="BED file", - nargs="+", - required=False) - - return parser - - -def getFiltered_worker(arglist): - chrom, start, end, args = arglist - # Fix the bounds - if end - start > args.binSize and end - start > args.distanceBetweenBins: - end -= args.distanceBetweenBins - if end <= start: - end = start + 1 - - o = [] - for fname in args.bamfiles: - fh = bamHandler.openBam(fname) - chromUse = utilities.mungeChromosome(chrom, fh.references) - prev_pos = set() - lpos = None - - minMapq = 0 - samFlagInclude = 0 - samFlagExclude = 0 - internalDupes = 0 - externalDupes = 0 - singletons = 0 - filterRNAstrand = 0 - nFiltered = 0 - total = 0 # This is only used to estimate the percentage affected - for read in fh.fetch(chromUse, start, end): - filtered = 0 - if read.pos < start: - # ensure that we never double count (in case distanceBetweenBins == 0) - continue - - if read.flag & 4: - # Ignore unmapped reads, they were counted already - continue - - if args.minMappingQuality and read.mapq < args.minMappingQuality: - filtered = 1 - minMapq += 1 - if args.samFlagInclude and read.flag & args.samFlagInclude != args.samFlagInclude: - filtered = 1 - samFlagInclude += 1 - if args.samFlagExclude and read.flag & args.samFlagExclude != 0: - filtered = 1 - samFlagExclude += 1 - if args.ignoreDuplicates: - # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions - if read.tlen >= 0: - s = read.pos - e = s + read.tlen - else: - s = read.pnext - e = s - read.tlen - if read.reference_id != read.next_reference_id: - e = read.pnext - if lpos is not None and lpos == read.reference_start \ - and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: - filtered = 1 - internalDupes += 1 - if lpos != read.reference_start: - prev_pos.clear() - lpos = read.reference_start - prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) - if read.is_duplicate: - filtered = 1 - externalDupes += 1 - if read.is_paired and read.mate_is_unmapped: - filtered = 1 - singletons += 1 - - # filterRNAstrand - if args.filterRNAstrand: - if read.is_paired: - if args.filterRNAstrand == 'forward': - if read.flag & 144 == 128 or read.flag & 96 == 64: - pass - else: - filtered = 1 - filterRNAstrand += 1 - elif args.filterRNAstrand == 'reverse': - if read.flag & 144 == 144 or read.flag & 96 == 96: - pass - else: - filtered = 1 - filterRNAstrand += 1 - else: - if args.filterRNAstrand == 'forward': - if read.flag & 16 == 16: - pass - else: - filtered = 1 - filterRNAstrand += 1 - elif args.filterRNAstrand == 'reverse': - if read.flag & 16 == 0: - pass - else: - filtered = 1 - filterRNAstrand += 1 - - total += 1 - nFiltered += filtered - fh.close() - - # Append a tuple to the output - tup = (total, nFiltered, minMapq, samFlagInclude, samFlagExclude, internalDupes, externalDupes, singletons, filterRNAstrand) - o.append(tup) - return o - - -def main(args=None): - args = parseArguments().parse_args(args) - - if not args.sampleLabels and args.smartLabels: - args.sampleLabels = smartLabels(args.bamfiles) - - if args.sampleLabels and len(args.sampleLabels) != len(args.bamfiles): - sys.stderr.write("\nError: --sampleLabels specified but it doesn't match the number of BAM files!\n") - sys.exit(1) - - if args.outFile is None: - of = sys.stdout - else: - of = open(args.outFile, "w") - - bhs = [bamHandler.openBam(x, returnStats=True, nThreads=args.numberOfProcessors) for x in args.bamfiles] - mapped = [x[1] for x in bhs] - unmappedList = [x[2] for x in bhs] - bhs = [x[0] for x in bhs] - - # Get the reads in blacklisted regions - if args.blackListFileName: - blacklisted = [] - for bh in bhs: - blacklisted.append(utilities.bam_blacklisted_reads(bh, None, args.blackListFileName, args.numberOfProcessors)) - else: - blacklisted = [0] * len(bhs) - - # Get the total and mapped reads - total = [x + y for x, y in list(zip(mapped, unmappedList))] - - chrom_sizes = list(zip(bhs[0].references, bhs[0].lengths)) - for x in bhs: - x.close() - - # Get the remaining metrics - res = mapReduce([args], - getFiltered_worker, - chrom_sizes, - genomeChunkLength=args.binSize + args.distanceBetweenBins, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose) - - totals = [0] * len(args.bamfiles) - nFiltered = [0] * len(args.bamfiles) - MAPQs = [0] * len(args.bamfiles) - flagIncludes = [0] * len(args.bamfiles) - flagExcludes = [0] * len(args.bamfiles) - internalDupes = [0] * len(args.bamfiles) - externalDupes = [0] * len(args.bamfiles) - singletons = [0] * len(args.bamfiles) - rnaStrand = [0] * len(args.bamfiles) - for x in res: - for idx, r in enumerate(x): - totals[idx] += r[0] - nFiltered[idx] += r[1] - MAPQs[idx] += r[2] - flagIncludes[idx] += r[3] - flagExcludes[idx] += r[4] - internalDupes[idx] += r[5] - externalDupes[idx] += r[6] - singletons[idx] += r[7] - rnaStrand[idx] += r[8] - - # Print some output - of.write("Sample\tTotal Reads\tMapped Reads\tAlignments in blacklisted regions\tEstimated mapped reads filtered\tBelow MAPQ\tMissing Flags\tExcluded Flags\tInternally-determined Duplicates\tMarked Duplicates\tSingletons\tWrong strand\n") - for idx, _ in enumerate(args.bamfiles): - if args.sampleLabels: - of.write(args.sampleLabels[idx]) - else: - of.write(args.bamfiles[idx]) - of.write("\t{}\t{}\t{}".format(total[idx], mapped[idx], blacklisted[idx])) - # nFiltered - metric = 0.0 - if totals[idx] > 0: - metric = blacklisted[idx] + float(nFiltered[idx]) / float(totals[idx]) * mapped[idx] - of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) - # MAPQ - metric = 0.0 - if totals[idx] > 0: - metric = float(MAPQs[idx]) / float(totals[idx]) * mapped[idx] - of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) - # samFlagInclude - metric = 0.0 - if totals[idx] > 0: - metric = float(flagIncludes[idx]) / float(totals[idx]) * mapped[idx] - of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) - # samFlagExclude - metric = 0.0 - if totals[idx] > 0: - metric = float(flagExcludes[idx]) / float(totals[idx]) * mapped[idx] - of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) - # Internally determined duplicates - metric = 0.0 - if totals[idx] > 0: - metric = float(internalDupes[idx]) / float(totals[idx]) * mapped[idx] - of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) - # Externally marked duplicates - metric = 0.0 - if totals[idx] > 0: - metric = float(externalDupes[idx]) / float(totals[idx]) * mapped[idx] - of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) - # Singletons - metric = 0.0 - if totals[idx] > 0: - metric = float(singletons[idx]) / float(totals[idx]) * mapped[idx] - of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) - # filterRNAstrand - metric = 0.0 - if totals[idx] > 0: - metric = float(rnaStrand[idx]) / float(totals[idx]) * mapped[idx] - of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) - of.write("\n") - - if args.outFile is not None: - of.close() - - return 0 diff --git a/deeptools/estimateScaleFactor.py b/deeptools/estimateScaleFactor.py deleted file mode 100644 index 97869a7b..00000000 --- a/deeptools/estimateScaleFactor.py +++ /dev/null @@ -1,115 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import argparse -import sys - -from deeptools.SES_scaleFactor import estimateScaleFactor -from deeptools.parserCommon import numberOfProcessors -from importlib.metadata import version -debug = 0 - - -def parseArguments(args=None): - parser = argparse.ArgumentParser( - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='Given two BAM files, this estimates scaling factors ' - '(bigger to smaller).', - usage='estimateScaleFactor -b sample1.bam sample2.bam\n' - 'help: estimateScaleFactor -h / estimateScaleFactor --help' - ) - - # define the arguments - parser.add_argument('--bamfiles', '-b', - metavar='list of bam files', - help='List of indexed BAM files, space delineated', - nargs='+', - required=True) - - parser.add_argument('--ignoreForNormalization', '-ignore', - help='A comma-separated list of chromosome names, ' - 'limited by quotes, ' - 'containing those ' - 'chromosomes that should be excluded ' - 'during normalization computations. For example, ' - '--ignoreForNormalization "chrX, chrM" ') - - parser.add_argument('--sampleWindowLength', '-l', - help='Length in bases for a window used to ' - 'sample the genome and compute the size or scaling ' - 'factors', - default=1000, - type=int) - - parser.add_argument('--numberOfSamples', '-n', - help='Number of samplings taken from the genome ' - 'to compute the scaling factors', - default=100000, - type=int) - - parser.add_argument('--normalizationLength', '-nl', - help='By default, data is normalized to 1 ' - 'fragment per 100 bases. The expected value is an ' - 'integer. For example, if normalizationLength ' - 'is 1000, then the resulting scaling factor ' - 'will cause the average coverage of the BAM file to ' - 'have on average 1 fragment per kilobase', - type=int, - default=10) - - parser.add_argument('--skipZeros', - help='If set, then zero counts that happen for *all* ' - 'BAM files given are ignored. This will result in a ' - 'reduced number of read counts than that specified ' - 'in --numberOfSamples', - action='store_true', - required=False) - - parser.add_argument('--numberOfProcessors', '-p', - help='Number of processors to use. The default is ' - 'to use half the maximum number of processors.', - metavar="INT", - type=numberOfProcessors, - default="max/2", - required=False) - - parser.add_argument('--verbose', '-v', - help='Set to see processing messages.', - action='store_true') - - parser.add_argument('--version', - action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - args = parser.parse_args(args) - if args.ignoreForNormalization: - args.ignoreForNormalization = [ - x.strip() for x in args.ignoreForNormalization.split(',') - ] - else: - args.ignoreForNormalization = [] - return args - - -def main(args=None): - """ - The algorithm samples the genome a number of times as specified - by the --numberOfSamples parameter to estimate scaling factors of - between to samples - - """ - args = parseArguments(args) - if len(args.bamfiles) > 2: - print("SES method to estimate scale factors only works for two samples") - exit(0) - - sys.stderr.write("{:,} number of samples will be computed.\n".format(args.numberOfSamples)) - sizeFactorsDict = estimateScaleFactor(args.bamfiles, args.sampleWindowLength, - args.numberOfSamples, - args.normalizationLength, - numberOfProcessors=args.numberOfProcessors, - chrsToSkip=args.ignoreForNormalization, - verbose=args.verbose) - - for k, v in sizeFactorsDict.items(): - print("{}: {}".format(k, v)) diff --git a/deeptools/getFragmentAndReadSize.py b/deeptools/getFragmentAndReadSize.py deleted file mode 100644 index 0cf2dc8e..00000000 --- a/deeptools/getFragmentAndReadSize.py +++ /dev/null @@ -1,166 +0,0 @@ -import numpy as np - -# own tools -from deeptools import bamHandler -from deeptools import mapReduce - -old_settings = np.seterr(all='ignore') - - -def getFragmentLength_wrapper(args): - return getFragmentLength_worker(*args) - - -def getFragmentLength_worker(chrom, start, end, bamFile, distanceBetweenBins): - """ - Queries the reads at the given region for the distance between - reads and the read length - - Parameters - ---------- - chrom : str - chromosome name - start : int - region start - end : int - region end - bamFile : str - BAM file name - distanceBetweenBins : int - the number of bases at the end of each bin to ignore - - Returns - ------- - np.array - an np.array, where first column is fragment length, the - second is for read length - """ - bam = bamHandler.openBam(bamFile) - end = max(start + 1, end - distanceBetweenBins) - if chrom in bam.references: - reads = np.array([(abs(r.template_length), r.infer_query_length(always=False)) - for r in bam.fetch(chrom, start, end) - if r.is_proper_pair and r.is_read1 and not r.is_unmapped]) - if not len(reads): - # if the previous operation produces an empty list - # it could be that the data is not paired, then - # we try with out filtering - reads = np.array([(abs(r.template_length), r.infer_query_length(always=False)) - for r in bam.fetch(chrom, start, end) if not r.is_unmapped]) - else: - raise NameError("chromosome {} not found in bam file".format(chrom)) - - if not len(reads): - reads = np.array([]).reshape(0, 2) - - return reads - - -def get_read_and_fragment_length(bamFile, return_lengths=False, blackListFileName=None, - binSize=50000, distanceBetweenBins=1000000, - numberOfProcessors=None, verbose=False): - """ - Estimates the fragment length and read length through sampling - - Parameters - ---------- - bamFile : str - BAM file name - return_lengths : bool - numberOfProcessors : int - verbose : bool - binSize : int - distanceBetweenBins : int - - Returns - ------- - d : dict - tuple of two dictionaries, one for the fragment length and the other -for the read length. The dictionaries summarise the mean, median etc. values - - """ - - bam_handle = bamHandler.openBam(bamFile) - chrom_sizes = list(zip(bam_handle.references, bam_handle.lengths)) - - distanceBetweenBins *= 2 - fl = [] - - # Fix issue #522, allow distanceBetweenBins == 0 - if distanceBetweenBins == 0: - imap_res = mapReduce.mapReduce((bam_handle.filename, distanceBetweenBins), - getFragmentLength_wrapper, - chrom_sizes, - genomeChunkLength=binSize, - blackListFileName=blackListFileName, - numberOfProcessors=numberOfProcessors, - verbose=verbose) - fl = np.concatenate(imap_res) - - # Try to ensure we have at least 1000 regions from which to compute statistics, halving the intra-bin distance as needed - while len(fl) < 1000 and distanceBetweenBins > 1: - distanceBetweenBins /= 2 - stepsize = binSize + distanceBetweenBins - imap_res = mapReduce.mapReduce((bam_handle.filename, distanceBetweenBins), - getFragmentLength_wrapper, - chrom_sizes, - genomeChunkLength=stepsize, - blackListFileName=blackListFileName, - numberOfProcessors=numberOfProcessors, - verbose=verbose) - - fl = np.concatenate(imap_res) - - if len(fl): - fragment_length = fl[:, 0] - read_length = fl[:, 1] - if fragment_length.mean() > 0: - fragment_len_dict = {'sample_size': len(fragment_length), - 'min': fragment_length.min(), - 'qtile25': np.percentile(fragment_length, 25), - 'mean': np.mean(fragment_length), - 'median': np.median(fragment_length), - 'qtile75': np.percentile(fragment_length, 75), - 'max': fragment_length.max(), - 'std': np.std(fragment_length), - 'mad': np.median(np.abs(fragment_length - np.median(fragment_length))), - 'qtile10': np.percentile(fragment_length, 10), - 'qtile20': np.percentile(fragment_length, 20), - 'qtile30': np.percentile(fragment_length, 30), - 'qtile40': np.percentile(fragment_length, 40), - 'qtile60': np.percentile(fragment_length, 60), - 'qtile70': np.percentile(fragment_length, 70), - 'qtile80': np.percentile(fragment_length, 80), - 'qtile90': np.percentile(fragment_length, 90), - 'qtile99': np.percentile(fragment_length, 99)} - else: - fragment_len_dict = None - - if return_lengths and fragment_len_dict is not None: - fragment_len_dict['lengths'] = fragment_length - - read_len_dict = {'sample_size': len(read_length), - 'min': read_length.min(), - 'qtile25': np.percentile(read_length, 25), - 'mean': np.mean(read_length), - 'median': np.median(read_length), - 'qtile75': np.percentile(read_length, 75), - 'max': read_length.max(), - 'std': np.std(read_length), - 'mad': np.median(np.abs(read_length - np.median(read_length))), - 'qtile10': np.percentile(read_length, 10), - 'qtile20': np.percentile(read_length, 20), - 'qtile30': np.percentile(read_length, 30), - 'qtile40': np.percentile(read_length, 40), - 'qtile60': np.percentile(read_length, 60), - 'qtile70': np.percentile(read_length, 70), - 'qtile80': np.percentile(read_length, 80), - 'qtile90': np.percentile(read_length, 90), - 'qtile99': np.percentile(read_length, 99)} - if return_lengths: - read_len_dict['lengths'] = read_length - else: - fragment_len_dict = None - read_len_dict = None - - return fragment_len_dict, read_len_dict diff --git a/deeptools/getRatio.py b/deeptools/getRatio.py deleted file mode 100644 index 937cc7c4..00000000 --- a/deeptools/getRatio.py +++ /dev/null @@ -1,82 +0,0 @@ -import numpy as np - -old_settings = np.seterr(all='ignore') - - -def compute_ratio(value1, value2, args): - value1 = value1 + args['pseudocount'][0] - value2 = value2 + args['pseudocount'][1] - - ratio = float(value1) / value2 - if args['valueType'] == 'log2': - ratio = np.log2(ratio) - - elif args['valueType'] == 'reciprocal_ratio': - # the reciprocal ratio of a/b - # is a/b if a/b > 1 else -1* b/a - ratio = ratio if ratio >= 1 else -1.0 / ratio - - return ratio - - -def getRatio(tileCoverage, args): - r""" - The mapreduce method calls this function - for each tile. The parameters (args) are fixed - in the main method. - - >>> funcArgs= {'valueType': 'ratio', 'scaleFactors': (1,1), 'pseudocount': [1, 1]} - >>> getRatio([9, 19], funcArgs) - 0.5 - >>> getRatio([0, 0], funcArgs) - 1.0 - >>> getRatio([np.nan, np.nan], funcArgs) - nan - >>> getRatio([np.nan, 1.0], funcArgs) - nan - >>> funcArgs['valueType'] ='subtract' - >>> getRatio([20, 10], funcArgs) - 10 - >>> funcArgs['scaleFactors'] = (1, 0.5) - >>> getRatio([10, 20], funcArgs) - 0.0 - - The reciprocal ratio is of a and b is: - is a/b if a/b > 1 else -1* b/a - >>> funcArgs['valueType'] ='reciprocal_ratio' - >>> funcArgs['scaleFactors'] = (1, 1) - >>> funcArgs['pseudocount'] = [0, 0] - >>> getRatio([2, 1], funcArgs) - 2.0 - >>> getRatio([1, 2], funcArgs) - -2.0 - >>> getRatio([1, 1], funcArgs) - 1.0 - """ - - value1 = args['scaleFactors'][0] * tileCoverage[0] - value2 = args['scaleFactors'][1] * tileCoverage[1] - - # if any of the two values to compare - # is nan, return nan - if np.isnan(value1) or np.isnan(value2): - return np.nan - - # ratio case - if args['valueType'] in ['ratio', 'log2', 'reciprocal_ratio']: - bin_value = compute_ratio(value1, value2, args) - - # non ratio case (diff, sum etc) - else: - if args['valueType'] == 'subtract': - bin_value = value1 - value2 - elif args['valueType'] == 'add': - bin_value = value1 + value2 - elif args['valueType'] == 'first': - bin_value = value1 - elif args['valueType'] == 'second': - bin_value = value2 - elif args['valueType'] == 'mean': - bin_value = (value1 + value2) / 2.0 - - return bin_value diff --git a/deeptools/getScaleFactor.py b/deeptools/getScaleFactor.py deleted file mode 100644 index 541b4feb..00000000 --- a/deeptools/getScaleFactor.py +++ /dev/null @@ -1,305 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import numpy as np -import deeptools.mapReduce as mapReduce -from deeptools import bamHandler -from deeptools import utilities -import sys - -debug = 0 - - -def getFractionKept_wrapper(args): - return getFractionKept_worker(*args) - - -def getFractionKept_worker(chrom, start, end, bamFile, args, offset): - """ - Queries the BAM file and counts the number of alignments kept/found in the - first 50000 bases. - """ - bam = bamHandler.openBam(bamFile) - start += offset * 50000 - end = min(end, start + 50000) - tot = 0 - filtered = 0 - - if end <= start: - return (filtered, tot) - - prev_pos = set() - lpos = None - if chrom in bam.references: - for read in bam.fetch(chrom, start, end): - tot += 1 - if read.is_unmapped: - continue - - if args.minMappingQuality and read.mapq < args.minMappingQuality: - filtered += 1 - continue - - # filter reads based on SAM flag - if args.samFlagInclude and read.flag & args.samFlagInclude != args.samFlagInclude: - filtered += 1 - continue - if args.samFlagExclude and read.flag & args.samFlagExclude != 0: - filtered += 1 - continue - - # fragment length filtering - tLen = utilities.getTLen(read) - if args.minFragmentLength > 0 and tLen < args.minFragmentLength: - filtered += 1 - continue - if args.maxFragmentLength > 0 and tLen > args.maxFragmentLength: - filtered += 1 - continue - - # get rid of duplicate reads that have same position on each of the - # pairs - if args.ignoreDuplicates: - # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions - if tLen >= 0: - s = read.pos - e = s + tLen - else: - s = read.pnext - e = s - tLen - if read.reference_id != read.next_reference_id: - e = read.pnext - if lpos is not None and lpos == read.reference_start \ - and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: - filtered += 1 - continue - if lpos != read.reference_start: - prev_pos.clear() - lpos = read.reference_start - prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) - - # If filterRNAstrand is in args, then filter accordingly - # This is very similar to what's used in the get_fragment_from_read function in the filterRnaStrand class - if hasattr(args, "filterRNAstrand"): - if read.is_paired: - if args.filterRNAstrand == 'forward': - if not ((read.flag & 128 == 128 and read.flag & 16 == 0) or (read.flag & 64 == 64 and read.flag & 32 == 0)): - filtered += 1 - continue - elif args.filterRNAstrand == 'reverse': - if not (read.flag & 144 == 144 or read.flag & 96 == 96): - filtered += 1 - continue - else: - if args.filterRNAstrand == 'forward' and read.flag & 16 == 0: - filtered += 1 - continue - elif args.filterRNAstrand == 'reverse' and read.flag & 16 == 16: - filtered += 1 - continue - - return (filtered, tot) - - -def fraction_kept(args, stats): - """ - Count the following: - (A) The total number of alignments sampled - (B) The total number of alignments ignored due to any of the following: - --samFlagInclude - --samFlagExclude - --minMappingQuality - --ignoreDuplicates - --minFragmentLength - --maxFragmentLength - - Black list regions are already accounted for. This works by sampling the - genome (by default, we'll iterate until we sample 1% or 100,000 alignments, - whichever is smaller (unless there are fewer than 100,000 alignments, in - which case sample everything). - - The sampling works by dividing the genome into bins and only looking at the - first 50000 bases. If this doesn't yield sufficient alignments then the bin - size is halved. - """ - # Do we even need to proceed? - if (not args.minMappingQuality or args.minMappingQuality == 0) and \ - (not args.samFlagInclude or args.samFlagInclude == 0) and \ - (not args.samFlagExclude or args.samFlagExclude == 0) and \ - (not args.minFragmentLength or args.minFragmentLength == 0) and \ - (not args.maxFragmentLength or args.maxFragmentLength == 0): - if hasattr(args, "filterRNAstrand"): - if args.filterRNAstrand not in ["forward", "reverse"]: - return 1.0 - else: - return 1.0 - - filtered = 0 - total = 0 - distanceBetweenBins = 2000000 - bam_handle = bamHandler.openBam(args.bam) - bam_mapped = utilities.bam_total_reads(bam_handle, args.ignoreForNormalization, stats) - if bam_mapped < 1000000: - num_needed_to_sample = bam_mapped - else: - if 0.1 * bam_mapped >= 1000000: - num_needed_to_sample = 0.1 * bam_mapped - else: - num_needed_to_sample = 1000000 - if args.exactScaling: - num_needed_to_sample = bam_mapped - if num_needed_to_sample == bam_mapped: - distanceBetweenBins = 55000 - if args.ignoreForNormalization: - chrom_sizes = [(chrom_name, bam_handle.lengths[idx]) for idx, chrom_name in enumerate(bam_handle.references) - if chrom_name not in args.ignoreForNormalization] - else: - chrom_sizes = list(zip(bam_handle.references, bam_handle.lengths)) - - offset = 0 - # Iterate over bins at various non-overlapping offsets until we have enough data - while total < num_needed_to_sample and offset < np.ceil(distanceBetweenBins / 50000): - res = mapReduce.mapReduce((bam_handle.filename, args, offset), - getFractionKept_wrapper, - chrom_sizes, - genomeChunkLength=distanceBetweenBins, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose) - - if len(res): - foo, bar = np.sum(res, axis=0) - filtered += foo - total += bar - offset += 1 - - if total == 0: - # This should never happen - total = 1 - - return 1.0 - float(filtered) / float(total) - - -def get_num_kept_reads(args, stats): - """ - Substracts from the total number of mapped reads in a bamfile - the proportion of reads that fall into blacklisted regions - or that are filtered - - :return: integer - """ - if stats is None: - bam_handle, mapped, unmapped, stats = bamHandler.openBam(args.bam, returnStats=True, nThreads=args.numberOfProcessors) - else: - bam_handle = bamHandler.openBam(args.bam) - bam_mapped_total = utilities.bam_total_reads(bam_handle, args.ignoreForNormalization, stats) - if args.blackListFileName: - blacklisted = utilities.bam_blacklisted_reads(bam_handle, args.ignoreForNormalization, - args.blackListFileName, args.numberOfProcessors) - print("There are {0} alignments, of which {1} are completely " - "within a blacklist region.".format(bam_mapped_total, blacklisted)) - num_kept_reads = bam_mapped_total - blacklisted - else: - num_kept_reads = bam_mapped_total - ftk = fraction_kept(args, stats) - if ftk < 1: - num_kept_reads *= ftk - print("Due to filtering, {0}% of the aforementioned alignments " - "will be used {1}".format(100 * ftk, num_kept_reads)) - - return num_kept_reads, bam_mapped_total - - -def get_scale_factor(args, stats): - scale_factor = args.scaleFactor - bam_mapped, bam_mapped_total = get_num_kept_reads(args, stats) - if args.normalizeUsing == 'RPGC': - # Print output, since normalzation stuff isn't printed to stderr otherwise - sys.stderr.write("normalization: 1x (effective genome size {})\n".format(args.effectiveGenomeSize)) - - # try to guess fragment length if the bam file contains paired end reads - from deeptools.getFragmentAndReadSize import get_read_and_fragment_length - frag_len_dict, read_len_dict = get_read_and_fragment_length(args.bam, - return_lengths=False, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose) - if args.extendReads: - if args.extendReads is True: - # try to guess fragment length if the bam file contains paired end reads - if frag_len_dict: - fragment_length = frag_len_dict['median'] - else: - exit("*ERROR*: library is not paired-end. Please provide an extension length.") - if args.verbose: - print(("Fragment length based on paired en data " - "estimated to be {}".format(frag_len_dict['median']))) - - elif args.extendReads < 1: - exit("*ERROR*: read extension must be bigger than one. Value give: {} ".format(args.extendReads)) - elif args.extendReads > 2000: - exit("*ERROR*: read extension must be smaller that 2000. Value give: {} ".format(args.extendReads)) - else: - fragment_length = args.extendReads - - else: - # set as fragment length the read length - fragment_length = int(read_len_dict['median']) - if args.verbose: - print("Estimated read length is {}".format(int(read_len_dict['median']))) - - current_coverage = \ - float(bam_mapped * fragment_length) / args.effectiveGenomeSize - # the scaling sets the coverage to match 1x - scale_factor *= 1.0 / current_coverage - if debug: - print("Estimated current coverage {}".format(current_coverage)) - print("Scaling factor {}".format(args.scaleFactor)) - - elif args.normalizeUsing == 'RPKM': - # Print output, since normalzation stuff isn't printed to stderr otherwise - sys.stderr.write("normalization: RPKM\n") - - # the RPKM is the # reads per tile / \ - # ( total reads (in millions) * tile length in Kb) - million_reads_mapped = float(bam_mapped) / 1e6 - tile_len_in_kb = float(args.binSize) / 1000 - - scale_factor *= 1.0 / (million_reads_mapped * tile_len_in_kb) - - if debug: - print("scale factor using RPKM is {0}".format(args.scaleFactor)) - - elif args.normalizeUsing == 'CPM': - # Print output, since normalzation stuff isn't printed to stderr otherwise - sys.stderr.write("normalization: CPM\n") - - # the CPM (norm is based on post-filtering total counts of reads in BAM "bam_mapped") - million_reads_mapped = float(bam_mapped) / 1e6 - scale_factor *= 1.0 / (million_reads_mapped) - - if debug: - print("scale factor using CPM is {0}".format(args.scaleFactor)) - - elif args.normalizeUsing == 'BPM': - # Print output, since normalzation stuff isn't printed to stderr otherwise - sys.stderr.write("normalization: BPM\n") - # the BPM (norm is based on post-filtering total counts of reads in BAM "bam_mapped") - # sampled_bins_sum = getSampledSum(args.bam) - tile_len_in_kb = float(args.binSize) / 1000 - tpm_scaleFactor = (bam_mapped / tile_len_in_kb) / 1e6 - - scale_factor *= 1 / (tpm_scaleFactor * tile_len_in_kb) - if debug: - print("scale factor using BPM is {0}".format(args.scaleFactor)) - - else: - # Print output, since normalzation stuff isn't printed to stderr otherwise - sys.stderr.write("normalization: none (signal scaled by the fraction of alignments kept after filtering)\n") - - scale_factor *= bam_mapped / float(bam_mapped_total) - - if args.verbose: - print("Final scaling factor: {}".format(scale_factor)) - - return scale_factor diff --git a/deeptools/getScorePerBigWigBin.py b/deeptools/getScorePerBigWigBin.py deleted file mode 100644 index 6f0ff45e..00000000 --- a/deeptools/getScorePerBigWigBin.py +++ /dev/null @@ -1,322 +0,0 @@ -import pyBigWig -import numpy as np -import os -import sys -import shutil -import warnings - -# deepTools packages -import deeptools.mapReduce as mapReduce -import deeptools.utilities -# debug = 0 - -old_settings = np.seterr(all='ignore') - - -def countReadsInRegions_wrapper(args): - # Using arguments unpacking! - return countFragmentsInRegions_worker(*args) - - -def countFragmentsInRegions_worker(chrom, start, end, - bigWigFiles, - stepSize, binLength, - save_data, - bedRegions=None - ): - """ returns the average score in each bigwig file at each 'stepSize' - position within the interval start, end for a 'binLength' window. - Because the idea is to get counts for window positions at - different positions for sampling the bins are equally spaced - and *not adjacent*. - - If a list of bedRegions is given, then the number of reads - that overlaps with each region is counted. - - Test dataset with two samples covering 200 bp. - >>> test = Tester() - - Fragment coverage. - >>> np.transpose(countFragmentsInRegions_worker(test.chrom, 0, 200, [test.bwFile1, test.bwFile2], 50, 25, False)[0]) - array([[1., 1., 2., 2.], - [1., 1., 1., 3.]]) - - >>> np.transpose(countFragmentsInRegions_worker(test.chrom, 0, 200, [test.bwFile1, test.bwFile2], 200, 200, False)[0]) - array([[1.5], - [1.5]]) - - BED regions: - >>> bedRegions = [[test.chrom, [(45, 55)]], [test.chrom, [(95, 105)]], [test.chrom, [(145, 155)]]] - >>> np.transpose(countFragmentsInRegions_worker(test.chrom, 0, 200,[test.bwFile1, test.bwFile2], 200, 200, False, - ... bedRegions=bedRegions)[0]) - array([[1. , 1.5, 2. ], - [1. , 1. , 2. ]]) - """ - assert start < end, "start {} bigger that end {}".format(start, end) - - # array to keep the scores for the regions - sub_score_per_bin = [] - - rows = 0 - - bigwig_handles = [] - for foo in bigWigFiles: - bigwig_handles.append(pyBigWig.open(foo)) - - regions_to_consider = [] - if bedRegions: - for reg in bedRegions: - regs = [] - for exon in reg[1]: - regs.append((exon[0], exon[1])) - regions_to_consider.append(regs) - else: - for i in range(start, end, stepSize): - if (i + binLength) > end: - regions_to_consider.append([(i, end)]) # last bin (may be smaller) - else: - regions_to_consider.append([(i, i + binLength)]) - - if save_data: - _file = open(deeptools.utilities.getTempFileName(suffix='.bed'), 'w+t') - _file_name = _file.name - else: - _file_name = '' - warnings.simplefilter("default") - i = 0 - for reg in regions_to_consider: - avgReadsArray = [] - i += 1 - - for idx, bwh in enumerate(bigwig_handles): - if chrom not in bwh.chroms(): - unmod_name = chrom - if chrom.startswith('chr'): - # remove the chr part from chromosome name - chrom = chrom[3:] - else: - # prefix with 'chr' the chromosome name - chrom = 'chr' + chrom - if chrom not in bwh.chroms(): - exit('Chromosome name {} not found in bigwig file\n {}\n'.format(unmod_name, bigWigFiles[idx])) - - weights = [] - scores = [] - for exon in reg: - weights.append(exon[1] - exon[0]) - score = bwh.stats(chrom, exon[0], exon[1]) - - if score is None or score == [None] or np.isnan(score[0]): - score = [np.nan] - scores.extend(score) - avgReadsArray.append(np.average(scores, weights=weights)) # mean of fragment coverage for region - - sub_score_per_bin.extend(avgReadsArray) - rows += 1 - if save_data: - starts = [] - ends = [] - for exon in reg: - starts.append(str(exon[0])) - ends.append(str(exon[1])) - starts = ",".join(starts) - ends = ",".join(ends) - _file.write("\t".join(map(str, [chrom, starts, ends])) + "\t") - _file.write("\t".join(["{}".format(x) for x in avgReadsArray]) + "\n") - - if save_data: - _file.close() - warnings.resetwarnings() - - # the output is a matrix having as many rows as the variable 'row' - # and as many columns as bigwig files. The rows correspond to - # each of the regions processed by the worker. - # np.array([[score1_1, score1_2], - # [score2_1, score2_2]] - return np.array(sub_score_per_bin).reshape(rows, len(bigWigFiles)), _file_name - - -def getChromSizes(bigwigFilesList): - """ - Get chromosome sizes from bigWig file with pyBigWig - - Test dataset with two samples covering 200 bp. - >>> test = Tester() - - Chromosome name(s) and size(s). - >>> assert getChromSizes([test.bwFile1, test.bwFile2]) == ([('3R', 200)], set([])) - """ - def print_chr_names_and_size(chr_set): - sys.stderr.write("chromosome\tlength\n") - for name, size in chr_set: - sys.stderr.write("{0:>15}\t{1:>10}\n".format(name, size)) - - bigwigFilesList = bigwigFilesList[:] - - common_chr = set() - for fname in bigwigFilesList: - fh = pyBigWig.open(fname) - common_chr = common_chr.union(set(fh.chroms().items())) - fh.close() - - non_common_chr = set() - for bw in bigwigFilesList: - _names_and_size = set(pyBigWig.open(bw).chroms().items()) - if len(common_chr & _names_and_size) == 0: - # try to add remove 'chr' from the chromosme name - _corr_names_size = set() - for chrom_name, size in _names_and_size: - if chrom_name.startswith('chr'): - _corr_names_size.add((chrom_name[3:], size)) - else: - _corr_names_size.add(('chr' + chrom_name, size)) - if len(common_chr & _corr_names_size) == 0: - message = "No common chromosomes found. Are the bigwig files " \ - "from the same species and same assemblies?\n" - sys.stderr.write(message) - print_chr_names_and_size(common_chr) - - sys.stderr.write("\nand the following is the list of the unmatched chromosome and chromosome\n" - "lengths from file\n{}\n".format(bw)) - print_chr_names_and_size(_names_and_size) - exit(1) - else: - _names_and_size = _corr_names_size - - non_common_chr |= common_chr ^ _names_and_size - common_chr = common_chr & _names_and_size - - if len(non_common_chr) > 0: - sys.stderr.write("\nThe following chromosome names did not match between the bigwig files\n") - print_chr_names_and_size(non_common_chr) - - # get the list of common chromosome names and sizes - return sorted(common_chr), non_common_chr - - -def getScorePerBin(bigWigFiles, binLength, - numberOfProcessors=1, - verbose=False, region=None, - bedFile=None, - blackListFileName=None, - stepSize=None, - chrsToSkip=[], - out_file_for_raw_data=None, - allArgs=None): - """ - This function returns a matrix containing scores (median) for the coverage - of fragments within a region. Each row corresponds to a sampled region. - Likewise, each column corresponds to a bigwig file. - - Test dataset with two samples covering 200 bp. - >>> test = Tester() - >>> np.transpose(getScorePerBin([test.bwFile1, test.bwFile2], 50, 3)) - array([[1., 1., 2., 2.], - [1., 1., 1., 3.]]) - - """ - # Try to determine an optimal fraction of the genome (chunkSize) - # that is sent to workers for analysis. If too short, too much time - # is spent loading the files - # if too long, some processors end up free. - # the following is a heuristic - - # get list of common chromosome names and sizes - chrom_sizes, non_common = getChromSizes(bigWigFiles) - # skip chromosome in the list. This is usually for the - # X chromosome which may have either one copy in a male sample - # or a mixture of male/female and is unreliable. - # Also the skip may contain heterochromatic regions and - # mitochondrial DNA - if chrsToSkip and len(chrsToSkip): - chrom_sizes = [x for x in chrom_sizes if x[0] not in chrsToSkip] - - chrnames, chrlengths = list(zip(*chrom_sizes)) - if stepSize is None: - stepSize = binLength # for adjacent bins - - # set chunksize based on number of processors used - chunkSize = max(sum(chrlengths) / numberOfProcessors, int(1e6)) - # make chunkSize multiple of binLength - chunkSize -= chunkSize % binLength - if verbose: - print("step size is {}".format(stepSize)) - - if region: - # in case a region is used, append the tilesize - region += ":{}".format(binLength) - # mapReduce( (staticArgs), func, chromSize, etc. ) - if out_file_for_raw_data: - save_file = True - else: - save_file = False - - # Handle GTF options - transcriptID, exonID, transcript_id_designator, keepExons = deeptools.utilities.gtfOptions(allArgs) - - imap_res = mapReduce.mapReduce((bigWigFiles, stepSize, binLength, save_file), - countReadsInRegions_wrapper, - chrom_sizes, - genomeChunkLength=chunkSize, - bedFile=bedFile, - blackListFileName=blackListFileName, - region=region, - numberOfProcessors=numberOfProcessors, - transcriptID=transcriptID, - exonID=exonID, - keepExons=keepExons, - transcript_id_designator=transcript_id_designator) - - if out_file_for_raw_data: - if len(non_common): - sys.stderr.write("*Warning*\nThe resulting bed file does not contain information for " - "the chromosomes that were not common between the bigwig files\n") - - # concatenate intermediary bedgraph files - ofile = open(out_file_for_raw_data, "w") - for _values, tempFileName in imap_res: - if tempFileName: - # concatenate all intermediate tempfiles into one - f = open(tempFileName, 'r') - shutil.copyfileobj(f, ofile) - f.close() - os.remove(tempFileName) - - ofile.close() - - # the matrix scores are in the first element of each of the entries in imap_res - score_per_bin = np.concatenate([x[0] for x in imap_res], axis=0) - return score_per_bin - - -class Tester(object): - - def __init__(self): - """ - The the two bigWig files are as follows: - $ cat /tmp/testA.bg - 3R 0 100 1 - 3R 100 200 2 - - $ cat /tmp/testB.bg - 3R 0 150 1 - 3R 150 200 3 - - They cover 200 bp: - - 0 50 100 150 200 - |------------------------------------------------------------| - A 111111111111111111111111111111122222222222222222222222222222 - - - B 111111111111111111111111111111111111111111111333333333333333 - - """ - - self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" - self.bwFile1 = self.root + "testA.bw" - self.bwFile2 = self.root + "testB.bw" - self.bwFile_PE = self.root + "test_paired2.bw" - self.chrom = '3R' - # global debug - # debug = 0 diff --git a/deeptools/heatmapper.py b/deeptools/heatmapper.py deleted file mode 100644 index f86b85e2..00000000 --- a/deeptools/heatmapper.py +++ /dev/null @@ -1,1372 +0,0 @@ -import sys -import gzip -from collections import OrderedDict -import numpy as np -from copy import deepcopy - -import pyBigWig -from deeptools import getScorePerBigWigBin -from deeptools import mapReduce -from deeptools.utilities import toString, toBytes, smartLabels -from deeptools.heatmapper_utilities import getProfileTicks - - -old_settings = np.seterr(all='ignore') - - -def chopRegions(exonsInput, left=0, right=0): - """ - exons is a list of (start, end) tuples. The goal is to chop these into - separate lists of tuples, to take care or unscaled regions. "left" and - "right" denote regions of a given size to exclude from the normal binning - process (unscaled regions). - - This outputs three lists of (start, end) tuples: - - leftBins: 5' unscaled regions - bodyBins: body bins for scaling - rightBins: 3' unscaled regions - - In addition are two integers - padLeft: Number of bases of padding on the left (due to not being able to fulfill "left") - padRight: As above, but on the right side - """ - leftBins = [] - rightBins = [] - padLeft = 0 - padRight = 0 - exons = deepcopy(exonsInput) - while len(exons) > 0 and left > 0: - width = exons[0][1] - exons[0][0] - if width <= left: - leftBins.append(exons[0]) - del exons[0] - left -= width - else: - leftBins.append((exons[0][0], exons[0][0] + left)) - exons[0] = (exons[0][0] + left, exons[0][1]) - left = 0 - if left > 0: - padLeft = left - - while len(exons) > 0 and right > 0: - width = exons[-1][1] - exons[-1][0] - if width <= right: - rightBins.append(exons[-1]) - del exons[-1] - right -= width - else: - rightBins.append((exons[-1][1] - right, exons[-1][1])) - exons[-1] = (exons[-1][0], exons[-1][1] - right) - right = 0 - if right > 0: - padRight = right - - return leftBins, exons, rightBins[::-1], padLeft, padRight - - -def chopRegionsFromMiddle(exonsInput, left=0, right=0): - """ - Like chopRegions(), above, but returns two lists of tuples on each side of - the center point of the exons. - - The steps are as follow: - - 1) Find the center point of the set of exons (e.g., [(0, 200), (300, 400), (800, 900)] would be centered at 200) - * If a given exon spans the center point then the exon is split - 2) The given number of bases at the end of the left-of-center list are extracted - * If the set of exons don't contain enough bases, then padLeft is incremented accordingly - 3) As above but for the right-of-center list - 4) A tuple of (#2, #3, pading on the left, and padding on the right) is returned - """ - leftBins = [] - rightBins = [] - size = sum([x[1] - x[0] for x in exonsInput]) - middle = size // 2 - cumulativeSum = 0 - padLeft = 0 - padRight = 0 - exons = deepcopy(exonsInput) - - # Split exons in half - for exon in exons: - size = exon[1] - exon[0] - if cumulativeSum >= middle: - rightBins.append(exon) - elif cumulativeSum + size < middle: - leftBins.append(exon) - else: - # Don't add 0-width exonic bins! - if exon[0] < exon[1] - cumulativeSum - size + middle: - leftBins.append((exon[0], exon[1] - cumulativeSum - size + middle)) - if exon[1] - cumulativeSum - size + middle < exon[1]: - rightBins.append((exon[1] - cumulativeSum - size + middle, exon[1])) - cumulativeSum += size - - # Trim leftBins/adjust padLeft - lSum = sum([x[1] - x[0] for x in leftBins]) - if lSum > left: - lSum = 0 - for i, exon in enumerate(leftBins[::-1]): - size = exon[1] - exon[0] - if lSum + size > left: - leftBins[-i - 1] = (exon[1] + lSum - left, exon[1]) - break - lSum += size - if lSum == left: - break - i += 1 - if i < len(leftBins): - leftBins = leftBins[-i:] - elif lSum < left: - padLeft = left - lSum - - # Trim rightBins/adjust padRight - rSum = sum([x[1] - x[0] for x in rightBins]) - if rSum > right: - rSum = 0 - for i, exon in enumerate(rightBins): - size = exon[1] - exon[0] - if rSum + size > right: - rightBins[i] = (exon[0], exon[1] - rSum - size + right) - break - rSum += size - if rSum == right: - break - rightBins = rightBins[:i + 1] - elif rSum < right: - padRight = right - rSum - - return leftBins, rightBins, padLeft, padRight - - -def trimZones(zones, maxLength, binSize, padRight): - """ - Given a (variable length) list of lists of (start, end) tuples, trim/remove and tuple that extends past maxLength (e.g., the end of a chromosome) - - Returns the trimmed zones and padding - """ - output = [] - for zone, nbins in zones: - outZone = [] - changed = False - for reg in zone: - if reg[0] >= maxLength: - changed = True - padRight += reg[1] - reg[0] - continue - - if reg[1] > maxLength: - changed = True - padRight += reg[1] - maxLength - reg = (reg[0], maxLength) - if reg[1] > reg[0]: - outZone.append(reg) - if changed: - nBins = sum(x[1] - x[0] for x in outZone) // binSize - else: - nBins = nbins - output.append((outZone, nBins)) - return output, padRight - - -def compute_sub_matrix_wrapper(args): - return heatmapper.compute_sub_matrix_worker(*args) - - -class heatmapper(object): - """ - Class to handle the reading and - plotting of matrices. - """ - - def __init__(self): - self.parameters = None - self.lengthDict = None - self.matrix = None - self.regions = None - self.blackList = None - self.quiet = True - # These are parameters that were single values in versions <3 but are now internally lists. See issue #614 - self.special_params = set(['unscaled 5 prime', 'unscaled 3 prime', 'body', 'downstream', 'upstream', 'ref point', 'bin size']) - - def getTicks(self, idx): - """ - This is essentially a wrapper around getProfileTicks to accomdate the fact that each column has its own ticks. - """ - xticks, xtickslabel = getProfileTicks(self, self.reference_point_label[idx], self.startLabel, self.endLabel, idx) - return xticks, xtickslabel - - def computeMatrix(self, score_file_list, regions_file, parameters, blackListFileName=None, verbose=False, allArgs=None): - """ - Splits into - multiple cores the computation of the scores - per bin for each region (defined by a hash '#' - in the regions (BED/GFF) file. - """ - if parameters['body'] > 0 and \ - parameters['body'] % parameters['bin size'] > 0: - exit("The --regionBodyLength has to be " - "a multiple of --binSize.\nCurrently the " - "values are {} {} for\nregionsBodyLength and " - "binSize respectively\n".format(parameters['body'], - parameters['bin size'])) - - # the beforeRegionStartLength is extended such that - # length is a multiple of binSize - if parameters['downstream'] % parameters['bin size'] > 0: - exit("Length of region after the body has to be " - "a multiple of --binSize.\nCurrent value " - "is {}\n".format(parameters['downstream'])) - - if parameters['upstream'] % parameters['bin size'] > 0: - exit("Length of region before the body has to be a multiple of " - "--binSize\nCurrent value is {}\n".format(parameters['upstream'])) - - if parameters['unscaled 5 prime'] % parameters['bin size'] > 0: - exit("Length of the unscaled 5 prime region has to be a multiple of " - "--binSize\nCurrent value is {}\n".format(parameters['unscaled 5 prime'])) - - if parameters['unscaled 3 prime'] % parameters['bin size'] > 0: - exit("Length of the unscaled 5 prime region has to be a multiple of " - "--binSize\nCurrent value is {}\n".format(parameters['unscaled 3 prime'])) - - if parameters['unscaled 5 prime'] + parameters['unscaled 3 prime'] > 0 and parameters['body'] == 0: - exit('Unscaled 5- and 3-prime regions only make sense with the scale-regions subcommand.\n') - - # Take care of GTF options - transcriptID = "transcript" - exonID = "exon" - transcript_id_designator = "transcript_id" - keepExons = False - self.quiet = False - if allArgs is not None: - allArgs = vars(allArgs) - transcriptID = allArgs.get("transcriptID", transcriptID) - exonID = allArgs.get("exonID", exonID) - transcript_id_designator = allArgs.get("transcript_id_designator", transcript_id_designator) - keepExons = allArgs.get("keepExons", keepExons) - self.quiet = allArgs.get("quiet", self.quiet) - - chromSizes, _ = getScorePerBigWigBin.getChromSizes(score_file_list) - res, labels = mapReduce.mapReduce([score_file_list, parameters], - compute_sub_matrix_wrapper, - chromSizes, - self_=self, - bedFile=regions_file, - blackListFileName=blackListFileName, - numberOfProcessors=parameters['proc number'], - includeLabels=True, - transcriptID=transcriptID, - exonID=exonID, - transcript_id_designator=transcript_id_designator, - keepExons=keepExons, - verbose=verbose) - # each worker in the pool returns a tuple containing - # the submatrix data, the regions that correspond to the - # submatrix, and the number of regions lacking scores - # Since this is largely unsorted, we need to sort by group - - # merge all the submatrices into matrix - matrix = np.concatenate([r[0] for r in res], axis=0) - regions = [] - regions_no_score = 0 - for idx in range(len(res)): - if len(res[idx][1]): - regions.extend(res[idx][1]) - regions_no_score += res[idx][2] - groups = [x[3] for x in regions] - foo = sorted(zip(groups, list(range(len(regions))), regions)) - sortIdx = [x[1] for x in foo] - regions = [x[2] for x in foo] - matrix = matrix[sortIdx] - - # mask invalid (nan) values - matrix = np.ma.masked_invalid(matrix) - - assert matrix.shape[0] == len(regions), \ - "matrix length does not match regions length" - - if len(regions) == 0: - sys.stderr.write("\nERROR: Either the BED file does not contain any valid regions or there are none remaining after filtering.\n") - exit(1) - if regions_no_score == len(regions): - exit("\nERROR: None of the BED regions could be found in the bigWig" - "file.\nPlease check that the bigwig file is valid and " - "that the chromosome names between the BED file and " - "the bigWig file correspond to each other\n") - - if regions_no_score > len(regions) * 0.75: - file_type = 'bigwig' if score_file_list[0].endswith(".bw") else "BAM" - prcnt = 100 * float(regions_no_score) / len(regions) - sys.stderr.write( - "\n\nWarning: {0:.2f}% of regions are *not* associated\n" - "to any score in the given {1} file. Check that the\n" - "chromosome names from the BED file are consistent with\n" - "the chromosome names in the given {2} file and that both\n" - "files refer to the same species\n\n".format(prcnt, - file_type, - file_type)) - - self.parameters = parameters - - numcols = matrix.shape[1] - num_ind_cols = self.get_num_individual_matrix_cols() - sample_boundaries = list(range(0, numcols + num_ind_cols, num_ind_cols)) - if allArgs is not None and allArgs['samplesLabel'] is not None: - sample_labels = allArgs['samplesLabel'] - else: - sample_labels = smartLabels(score_file_list) - - # Determine the group boundaries - group_boundaries = [] - group_labels_filtered = [] - last_idx = -1 - for x in range(len(regions)): - if regions[x][3] != last_idx: - last_idx = regions[x][3] - group_boundaries.append(x) - group_labels_filtered.append(labels[last_idx]) - group_boundaries.append(len(regions)) - - # check if a given group is too small. Groups that - # are too small can't be plotted and an exception is thrown. - group_len = np.diff(group_boundaries) - if len(group_len) > 1: - sum_len = sum(group_len) - group_frac = [float(x) / sum_len for x in group_len] - if min(group_frac) <= 0.002: - sys.stderr.write( - "One of the groups defined in the bed file is " - "too small.\nGroups that are too small can't be plotted. " - "\n") - - self.matrix = _matrix(regions, matrix, - group_boundaries, - sample_boundaries, - group_labels_filtered, - sample_labels) - - if parameters['skip zeros']: - self.matrix.removeempty() - - @staticmethod - def compute_sub_matrix_worker(self, chrom, start, end, score_file_list, parameters, regions): - """ - Returns - ------- - numpy matrix - A numpy matrix that contains per each row the values found per each of the regions given - """ - if parameters['verbose']: - sys.stderr.write("Processing {}:{}-{}\n".format(chrom, start, end)) - - # read BAM or scores file - score_file_handles = [] - for sc_file in score_file_list: - score_file_handles.append(pyBigWig.open(sc_file)) - - # determine the number of matrix columns based on the lengths - # given by the user, times the number of score files - matrix_cols = len(score_file_list) * \ - ((parameters['downstream'] + - parameters['unscaled 5 prime'] + parameters['unscaled 3 prime'] + - parameters['upstream'] + parameters['body']) // - parameters['bin size']) - - # create an empty matrix to store the values - sub_matrix = np.zeros((len(regions), matrix_cols)) - sub_matrix[:] = np.nan - - j = 0 - sub_regions = [] - regions_no_score = 0 - for transcript in regions: - feature_chrom = transcript[0] - exons = transcript[1] - feature_start = exons[0][0] - feature_end = exons[-1][1] - feature_name = transcript[2] - feature_strand = transcript[4] - padLeft = 0 - padRight = 0 - padLeftNaN = 0 - padRightNaN = 0 - upstream = [] - downstream = [] - - # get the body length - body_length = np.sum([x[1] - x[0] for x in exons]) - parameters['unscaled 5 prime'] - parameters['unscaled 3 prime'] - - # print some information - if parameters['body'] > 0 and \ - body_length < parameters['bin size']: - if not self.quiet: - sys.stderr.write("A region that is shorter than the bin size (possibly only after accounting for unscaled regions) was found: " - "({0}) {1} {2}:{3}:{4}. Skipping...\n".format((body_length - parameters['unscaled 5 prime'] - parameters['unscaled 3 prime']), - feature_name, feature_chrom, - feature_start, feature_end)) - coverage = np.zeros(matrix_cols) - if not parameters['missing data as zero']: - coverage[:] = np.nan - else: - if feature_strand == '-': - if parameters['downstream'] > 0: - upstream = [(feature_start - parameters['downstream'], feature_start)] - if parameters['upstream'] > 0: - downstream = [(feature_end, feature_end + parameters['upstream'])] - unscaled5prime, body, unscaled3prime, padLeft, padRight = chopRegions(exons, left=parameters['unscaled 3 prime'], right=parameters['unscaled 5 prime']) - # bins per zone - a = parameters['downstream'] // parameters['bin size'] - b = parameters['unscaled 3 prime'] // parameters['bin size'] - d = parameters['unscaled 5 prime'] // parameters['bin size'] - e = parameters['upstream'] // parameters['bin size'] - else: - if parameters['upstream'] > 0: - upstream = [(feature_start - parameters['upstream'], feature_start)] - if parameters['downstream'] > 0: - downstream = [(feature_end, feature_end + parameters['downstream'])] - unscaled5prime, body, unscaled3prime, padLeft, padRight = chopRegions(exons, left=parameters['unscaled 5 prime'], right=parameters['unscaled 3 prime']) - a = parameters['upstream'] // parameters['bin size'] - b = parameters['unscaled 5 prime'] // parameters['bin size'] - d = parameters['unscaled 3 prime'] // parameters['bin size'] - e = parameters['downstream'] // parameters['bin size'] - c = parameters['body'] // parameters['bin size'] - - # build zones (each is a list of tuples) - # zone0: region before the region start, - # zone1: unscaled 5 prime region - # zone2: the body of the region - # zone3: unscaled 3 prime region - # zone4: the region from the end of the region downstream - # the format for each zone is: [(start, end), ...], number of bins - # Note that for "reference-point", upstream/downstream will go - # through the exons (if requested) and then possibly continue - # on the other side (unless parameters['nan after end'] is true) - if parameters['body'] > 0: - zones = [(upstream, a), (unscaled5prime, b), (body, c), (unscaled3prime, d), (downstream, e)] - elif parameters['ref point'] == 'TES': # around TES - if feature_strand == '-': - downstream, body, unscaled3prime, padRight, _ = chopRegions(exons, left=parameters['upstream']) - if padRight > 0 and parameters['nan after end'] is True: - padRightNaN += padRight - elif padRight > 0: - downstream.append((downstream[-1][1], downstream[-1][1] + padRight)) - padRight = 0 - else: - unscale5prime, body, upstream, _, padLeft = chopRegions(exons, right=parameters['upstream']) - if padLeft > 0 and parameters['nan after end'] is True: - padLeftNaN += padLeft - elif padLeft > 0: - upstream.insert(0, (upstream[0][0] - padLeft, upstream[0][0])) - padLeft = 0 - e = np.sum([x[1] - x[0] for x in downstream]) // parameters['bin size'] - a = np.sum([x[1] - x[0] for x in upstream]) // parameters['bin size'] - zones = [(upstream, a), (downstream, e)] - elif parameters['ref point'] == 'center': # at the region center - if feature_strand == '-': - upstream, downstream, padLeft, padRight = chopRegionsFromMiddle(exons, left=parameters['downstream'], right=parameters['upstream']) - else: - upstream, downstream, padLeft, padRight = chopRegionsFromMiddle(exons, left=parameters['upstream'], right=parameters['downstream']) - if padLeft > 0 and parameters['nan after end'] is True: - padLeftNaN += padLeft - elif padLeft > 0: - if len(upstream) > 0: - upstream.insert(0, (upstream[0][0] - padLeft, upstream[0][0])) - else: - upstream = [(downstream[0][0] - padLeft, downstream[0][0])] - padLeft = 0 - if padRight > 0 and parameters['nan after end'] is True: - padRightNaN += padRight - elif padRight > 0: - downstream.append((downstream[-1][1], downstream[-1][1] + padRight)) - padRight = 0 - a = np.sum([x[1] - x[0] for x in upstream]) // parameters['bin size'] - e = np.sum([x[1] - x[0] for x in downstream]) // parameters['bin size'] - # It's possible for a/e to be floats or 0 yet upstream/downstream isn't empty - if a < 1: - upstream = [] - a = 0 - if e < 1: - downstream = [] - e = 0 - zones = [(upstream, a), (downstream, e)] - else: # around TSS - if feature_strand == '-': - unscale5prime, body, upstream, _, padLeft = chopRegions(exons, right=parameters['downstream']) - if padLeft > 0 and parameters['nan after end'] is True: - padLeftNaN += padLeft - elif padLeft > 0: - upstream.insert(0, (upstream[0][0] - padLeft, upstream[0][0])) - padLeft = 0 - else: - downstream, body, unscaled3prime, padRight, _ = chopRegions(exons, left=parameters['downstream']) - if padRight > 0 and parameters['nan after end'] is True: - padRightNaN += padRight - elif padRight > 0: - downstream.append((downstream[-1][1], downstream[-1][1] + padRight)) - padRight = 0 - a = np.sum([x[1] - x[0] for x in upstream]) // parameters['bin size'] - e = np.sum([x[1] - x[0] for x in downstream]) // parameters['bin size'] - zones = [(upstream, a), (downstream, e)] - - foo = parameters['upstream'] - bar = parameters['downstream'] - if feature_strand == '-': - foo, bar = bar, foo - if padLeftNaN > 0: - expected = foo // parameters['bin size'] - padLeftNaN = int(round(float(padLeftNaN) / parameters['bin size'])) - if expected - padLeftNaN - a > 0: - padLeftNaN += 1 - if padRightNaN > 0: - expected = bar // parameters['bin size'] - padRightNaN = int(round(float(padRightNaN) / parameters['bin size'])) - if expected - padRightNaN - e > 0: - padRightNaN += 1 - - coverage = [] - # compute the values for each of the files being processed. - # "cov" is a numpy array of bins - for sc_handler in score_file_handles: - # We're only supporting bigWig files at this point - cov = heatmapper.coverage_from_big_wig( - sc_handler, feature_chrom, zones, - parameters['bin size'], - parameters['bin avg type'], - parameters['missing data as zero'], - not self.quiet) - - if padLeftNaN > 0: - cov = np.concatenate([[np.nan] * padLeftNaN, cov]) - if padRightNaN > 0: - cov = np.concatenate([cov, [np.nan] * padRightNaN]) - - if feature_strand == "-": - cov = cov[::-1] - - coverage = np.hstack([coverage, cov]) - - if coverage is None: - regions_no_score += 1 - if not self.quiet: - sys.stderr.write( - "No data was found for region " - "{0} {1}:{2}-{3}. Skipping...\n".format( - feature_name, feature_chrom, - feature_start, feature_end)) - - coverage = np.zeros(matrix_cols) - if not parameters['missing data as zero']: - coverage[:] = np.nan - - try: - temp = coverage.copy() - temp[np.isnan(temp)] = 0 - except: - if not self.quiet: - sys.stderr.write( - "No scores defined for region " - "{0} {1}:{2}-{3}. Skipping...\n".format(feature_name, - feature_chrom, - feature_start, - feature_end)) - coverage = np.zeros(matrix_cols) - if not parameters['missing data as zero']: - coverage[:] = np.nan - - if parameters['min threshold'] is not None and coverage.min() <= parameters['min threshold']: - continue - if parameters['max threshold'] is not None and coverage.max() >= parameters['max threshold']: - continue - if parameters['scale'] != 1: - coverage = parameters['scale'] * coverage - - sub_matrix[j, :] = coverage - - sub_regions.append(transcript) - j += 1 - - # remove empty rows - sub_matrix = sub_matrix[0:j, :] - if len(sub_regions) != len(sub_matrix[:, 0]): - sys.stderr.write("regions lengths do not match\n") - return sub_matrix, sub_regions, regions_no_score - - @staticmethod - def coverage_from_array(valuesArray, zones, binSize, avgType): - try: - valuesArray[0] - except (IndexError, TypeError) as detail: - sys.stderr.write("{0}\nvalues array value: {1}, zones {2}\n".format(detail, valuesArray, zones)) - - cvglist = [] - zoneEnd = 0 - valStart = 0 - valEnd = 0 - for zone, nBins in zones: - if nBins: - # linspace is used to more or less evenly partition the data points into the given number of bins - zoneEnd += nBins - valStart = valEnd - valEnd += np.sum([x[1] - x[0] for x in zone]) - counts_list = [] - - # Partition the space into bins - if nBins == 1: - pos_array = np.array([valStart]) - else: - pos_array = np.linspace(valStart, valEnd, nBins, endpoint=False, dtype=int) - pos_array = np.append(pos_array, valEnd) - - idx = 0 - while idx < nBins: - idxStart = int(pos_array[idx]) - idxEnd = max(int(pos_array[idx + 1]), idxStart + 1) - try: - counts_list.append(heatmapper.my_average(valuesArray[idxStart:idxEnd], avgType)) - except Exception as detail: - sys.stderr.write("Exception found: {0}\n".format(detail)) - idx += 1 - cvglist.append(np.array(counts_list)) - - return np.concatenate(cvglist) - - @staticmethod - def change_chrom_names(chrom): - """ - Changes UCSC chromosome names to ensembl chromosome names - and vice versa. - """ - if chrom.startswith('chr'): - # remove the chr part from chromosome name - chrom = chrom[3:] - if chrom == "M": - chrom = "MT" - else: - # prefix with 'chr' the chromosome name - chrom = 'chr' + chrom - if chrom == "chrMT": - chrom = "chrM" - - return chrom - - @staticmethod - def coverage_from_big_wig(bigwig, chrom, zones, binSize, avgType, nansAsZeros=False, verbose=True): - - """ - uses pyBigWig - to query a region define by chrom and zones. - The output is an array that contains the bigwig - value per base pair. The summary over bins is - done in a later step when coverage_from_array is called. - This method is more reliable than querying the bins - directly from the bigwig, which should be more efficient. - - By default, any region, even if no chromosome match is found - on the bigwig file, produces a result. In other words - no regions are skipped. - - zones: array as follows zone0: region before the region start, - zone1: 5' unscaled region (if present) - zone2: the body of the region (not always present) - zone3: 3' unscaled region (if present) - zone4: the region from the end of the region downstream - - each zone is a tuple containing start, end, and number of bins - - - This is useful if several matrices wants to be merged - or if the sorted BED output of one computeMatrix operation - needs to be used for other cases - """ - nVals = 0 - for zone, _ in zones: - for region in zone: - nVals += region[1] - region[0] - - values_array = np.zeros(nVals) - if not nansAsZeros: - values_array[:] = np.nan - if chrom not in list(bigwig.chroms().keys()): - unmod_name = chrom - chrom = heatmapper.change_chrom_names(chrom) - if chrom not in list(bigwig.chroms().keys()): - if verbose: - sys.stderr.write("Warning: Your chromosome names do not match.\nPlease check that the " - "chromosome names in your BED file\ncorrespond to the names in your " - "bigWig file.\nAn empty line will be added to your heatmap.\nThe problematic " - "chromosome name is {0}\n\n".format(unmod_name)) - - # return empty nan array - return heatmapper.coverage_from_array(values_array, zones, binSize, avgType) - - maxLen = bigwig.chroms(chrom) - startIdx = 0 - endIdx = 0 - for zone, _ in zones: - for region in zone: - startIdx = endIdx - if region[0] < 0: - endIdx += abs(region[0]) - values_array[startIdx:endIdx] = np.nan - startIdx = endIdx - start = max(0, region[0]) - end = min(maxLen, region[1]) - endIdx += end - start - if start < end: - # This won't be the case if we extend off the front of a chromosome, such as (-100, 0) - values_array[startIdx:endIdx] = bigwig.values(chrom, start, end) - if end < region[1]: - startIdx = endIdx - endIdx += region[1] - end - values_array[startIdx:endIdx] = np.nan - - # replaces nans for zeros - if nansAsZeros: - values_array[np.isnan(values_array)] = 0 - - return heatmapper.coverage_from_array(values_array, zones, - binSize, avgType) - - @staticmethod - def my_average(valuesArray, avgType='mean'): - """ - computes the mean, median, etc but only for those values - that are not Nan - """ - valuesArray = np.ma.masked_invalid(valuesArray) - avg = np.ma.__getattribute__(avgType)(valuesArray) - if isinstance(avg, np.ma.core.MaskedConstant): - return np.nan - else: - return avg - - def matrix_from_dict(self, matrixDict, regionsDict, parameters): - self.regionsDict = regionsDict - self.matrixDict = matrixDict - self.parameters = parameters - self.lengthDict = OrderedDict() - self.matrixAvgsDict = OrderedDict() - - def read_matrix_file(self, matrix_file): - # reads a bed file containing the position - # of genomic intervals - # In case a hash sign '#' is found in the - # file, this is considered as a delimiter - # to split the heatmap into groups - - import json - regions = [] - matrix_rows = [] - current_group_index = 0 - max_group_bound = None - - fh = gzip.open(matrix_file) - for line in fh: - line = toString(line).strip() - # read the header file containing the parameters - # used - if line.startswith("@"): - # the parameters used are saved using - # json - self.parameters = json.loads(line[1:].strip()) - max_group_bound = self.parameters['group_boundaries'][1] - continue - - # split the line into bed interval and matrix values - region = line.split('\t') - chrom, start, end, name, score, strand = region[0:6] - matrix_row = np.ma.masked_invalid(np.fromiter(region[6:], float)) - matrix_rows.append(matrix_row) - starts = start.split(",") - ends = end.split(",") - regs = [(int(x), int(y)) for x, y in zip(starts, ends)] - # get the group index - if len(regions) >= max_group_bound: - current_group_index += 1 - max_group_bound = self.parameters['group_boundaries'][current_group_index + 1] - regions.append([chrom, regs, name, max_group_bound, strand, score]) - - matrix = np.vstack(matrix_rows) - self.matrix = _matrix(regions, matrix, self.parameters['group_boundaries'], - self.parameters['sample_boundaries'], - group_labels=self.parameters['group_labels'], - sample_labels=self.parameters['sample_labels']) - - if 'sort regions' in self.parameters: - self.matrix.set_sorting_method(self.parameters['sort regions'], - self.parameters['sort using']) - - # Versions of computeMatrix before 3.0 didn't have an entry of these per column, fix that - nSamples = len(self.matrix.sample_labels) - h = dict() - for k, v in self.parameters.items(): - if k in self.special_params and type(v) is not list: - v = [v] * nSamples - if len(v) == 0: - v = [None] * nSamples - h[k] = v - self.parameters = h - - return - - def save_matrix(self, file_name): - """ - saves the data required to reconstruct the matrix - the format is: - A header containing the parameters used to create the matrix - encoded as: - @key:value\tkey2:value2 etc... - The rest of the file has the same first 5 columns of a - BED file: chromosome name, start, end, name, score and strand, - all separated by tabs. After the fifth column the matrix - values are appended separated by tabs. - Groups are separated by adding a line starting with a hash (#) - and followed by the group name. - - The file is gzipped. - """ - import json - self.parameters['sample_labels'] = self.matrix.sample_labels - self.parameters['group_labels'] = self.matrix.group_labels - self.parameters['sample_boundaries'] = self.matrix.sample_boundaries - self.parameters['group_boundaries'] = self.matrix.group_boundaries - - # Redo the parameters, ensuring things related to ticks and labels are repeated appropriately - nSamples = len(self.matrix.sample_labels) - h = dict() - for k, v in self.parameters.items(): - if type(v) is list and len(v) == 0: - v = None - if k in self.special_params and type(v) is not list: - v = [v] * nSamples - if len(v) == 0: - v = [None] * nSamples - h[k] = v - fh = gzip.open(file_name, 'wb') - params_str = json.dumps(h, separators=(',', ':')) - fh.write(toBytes("@" + params_str + "\n")) - score_list = np.ma.masked_invalid(np.mean(self.matrix.matrix, axis=1)) - for idx, region in enumerate(self.matrix.regions): - # join np_array values - # keeping nans while converting them to strings - if not np.ma.is_masked(score_list[idx]): - float(score_list[idx]) - matrix_values = "\t".join( - np.char.mod('%f', self.matrix.matrix[idx, :])) - starts = ["{0}".format(x[0]) for x in region[1]] - ends = ["{0}".format(x[1]) for x in region[1]] - starts = ",".join(starts) - ends = ",".join(ends) - # BEDish format (we don't currently store the score) - fh.write( - toBytes('{0}\t{1}\t{2}\t{3}\t{4}\t{5}\t{6}\n'.format( - region[0], - starts, - ends, - region[2], - region[5], - region[4], - matrix_values))) - fh.close() - - def save_tabulated_values(self, file_handle, reference_point_label='TSS', start_label='TSS', end_label='TES', averagetype='mean'): - """ - Saves the values averaged by col using the avg_type - given - - Args: - file_handle: file name to save the file - reference_point_label: Name of the reference point label - start_label: Name of the star label - end_label: Name of the end label - averagetype: average type (e.g. mean, median, std) - - """ - # get X labels - w = self.parameters['bin size'] - b = self.parameters['upstream'] - a = self.parameters['downstream'] - c = self.parameters.get('unscaled 5 prime', 0) - d = self.parameters.get('unscaled 3 prime', 0) - m = self.parameters['body'] - - xticks = [] - xtickslabel = [] - for idx in range(self.matrix.get_num_samples()): - if b[idx] < 1e5: - quotient = 1000 - symbol = 'Kb' - else: - quotient = 1e6 - symbol = 'Mb' - - if m[idx] == 0: - last = 0 - if len(xticks): - last = xticks[-1] - xticks.extend([last + (k / w[idx]) for k in [w[idx], b[idx], b[idx] + a[idx]]]) - xtickslabel.extend(['{0:.1f}{1}'.format(-(float(b[idx]) / quotient), symbol), reference_point_label, - '{0:.1f}{1}'.format(float(a[idx]) / quotient, symbol)]) - - else: - xticks_values = [w[idx]] - - # only if upstream region is set, add a x tick - if b[idx] > 0: - xticks_values.append(b[idx]) - xtickslabel.append('{0:.1f}{1}'.format(-(float(b[idx]) / quotient), symbol)) - - xtickslabel.append(start_label) - - if c[idx] > 0: - xticks_values.append(b[idx] + c[idx]) - xtickslabel.append("") - - if d[idx] > 0: - xticks_values.append(b[idx] + c[idx] + m[idx]) - xtickslabel.append("") - - xticks_values.append(b[idx] + c[idx] + m[idx] + d[idx]) - xtickslabel.append(end_label) - - if a[idx] > 0: - xticks_values.append(b[idx] + c[idx] + m[idx] + d[idx] + a[idx]) - xtickslabel.append('{0:.1f}{1}'.format(float(a[idx]) / quotient, symbol)) - - last = 0 - if len(xticks): - last = xticks[-1] - xticks.extend([last + (k / w[idx]) for k in xticks_values]) - x_axis = np.arange(xticks[-1]) + 1 - labs = [] - for x_value in x_axis: - if x_value in xticks and xtickslabel[xticks.index(x_value)]: - labs.append(xtickslabel[xticks.index(x_value)]) - elif x_value in xticks: - labs.append("tick") - else: - labs.append("") - - with open(file_handle, 'w') as fh: - # write labels - fh.write("bin labels\t\t{}\n".format("\t".join(labs))) - fh.write('bins\t\t{}\n'.format("\t".join([str(x) for x in x_axis]))) - - for sample_idx in range(self.matrix.get_num_samples()): - for group_idx in range(self.matrix.get_num_groups()): - sub_matrix = self.matrix.get_matrix(group_idx, sample_idx) - values = [str(x) for x in np.ma.__getattribute__(averagetype)(sub_matrix['matrix'], axis=0)] - fh.write("{}\t{}\t{}\n".format(sub_matrix['sample'], sub_matrix['group'], "\t".join(values))) - - def save_matrix_values(self, file_name): - # print a header telling the group names and their length - fh = open(file_name, 'wb') - info = [] - groups_len = np.diff(self.matrix.group_boundaries) - for i in range(len(self.matrix.group_labels)): - info.append("{}:{}".format(self.matrix.group_labels[i], - groups_len[i])) - fh.write(toBytes("#{}\n".format("\t".join(info)))) - # add to header the x axis values - fh.write(toBytes("#downstream:{}\tupstream:{}\tbody:{}\tbin size:{}\tunscaled 5 prime:{}\tunscaled 3 prime:{}\n".format( - self.parameters['downstream'], - self.parameters['upstream'], - self.parameters['body'], - self.parameters['bin size'], - self.parameters.get('unscaled 5 prime', 0), - self.parameters.get('unscaled 3 prime', 0)))) - sample_len = np.diff(self.matrix.sample_boundaries) - for i in range(len(self.matrix.sample_labels)): - info.extend([self.matrix.sample_labels[i]] * sample_len[i]) - fh.write(toBytes("{}\n".format("\t".join(info)))) - - fh.close() - # reopen again using append mode - fh = open(file_name, 'ab') - np.savetxt(fh, self.matrix.matrix, fmt="%.4g", delimiter="\t") - fh.close() - - def save_BED(self, file_handle): - boundaries = np.array(self.matrix.group_boundaries) - # Add a header - file_handle.write("#chrom\tstart\tend\tname\tscore\tstrand\tthickStart\tthickEnd\titemRGB\tblockCount\tblockSizes\tblockStart\tdeepTools_group") - if self.matrix.silhouette is not None: - file_handle.write("\tsilhouette") - file_handle.write("\n") - for idx, region in enumerate(self.matrix.regions): - # the label id corresponds to the last boundary - # that is smaller than the region index. - # for example for a boundary array = [0, 10, 20] - # and labels ['a', 'b', 'c'], - # for index 5, the label is 'a', for - # index 10, the label is 'b' etc - label_idx = np.flatnonzero(boundaries <= idx)[-1] - starts = ["{0}".format(x[0]) for x in region[1]] - ends = ["{0}".format(x[1]) for x in region[1]] - starts = ",".join(starts) - ends = ",".join(ends) - file_handle.write( - '{0}\t{1}\t{2}\t{3}\t{4}\t{5}\t{1}\t{2}\t0'.format( - region[0], - region[1][0][0], - region[1][-1][1], - region[2], - region[5], - region[4])) - file_handle.write( - '\t{0}\t{1}\t{2}\t{3}'.format( - len(region[1]), - ",".join([str(int(y) - int(x)) for x, y in region[1]]), - ",".join([str(int(x) - int(starts[0])) for x, y in region[1]]), - self.matrix.group_labels[label_idx])) - if self.matrix.silhouette is not None: - file_handle.write("\t{}".format(self.matrix.silhouette[idx])) - file_handle.write("\n") - file_handle.close() - - @staticmethod - def matrix_avg(matrix, avgType='mean'): - matrix = np.ma.masked_invalid(matrix) - return np.ma.__getattribute__(avgType)(matrix, axis=0) - - def get_individual_matrices(self, matrix): - """In case multiple matrices are saved one after the other - this method splits them appart. - Returns a list containing the matrices - """ - num_cols = matrix.shape[1] - num_ind_cols = self.get_num_individual_matrix_cols() - matrices_list = [] - for i in range(0, num_cols, num_ind_cols): - if i + num_ind_cols > num_cols: - break - matrices_list.append(matrix[:, i:i + num_ind_cols]) - return matrices_list - - def get_num_individual_matrix_cols(self): - """ - returns the number of columns that - each matrix should have. This is done because - the final matrix that is plotted can be composed - of smaller matrices that are merged one after - the other. - """ - matrixCols = ((self.parameters['downstream'] + self.parameters['upstream'] + self.parameters['body'] + self.parameters['unscaled 5 prime'] + self.parameters['unscaled 3 prime']) // - self.parameters['bin size']) - - return matrixCols - - -def computeSilhouetteScore(d, idx, labels): - """ - Given a square distance matrix with NaN diagonals, compute the silhouette score - of a given row (idx). Each row should have an associated label (labels). - """ - keep = ~np.isnan(d[idx, ]) - foo = np.bincount(labels[keep], weights=d[idx, ][keep]) - groupSizes = np.bincount(labels[keep]) - intraIdx = labels[idx] - if groupSizes[intraIdx] == 1: - return 0 - intra = foo[labels[idx]] / groupSizes[intraIdx] - interMask = np.arange(len(foo))[np.arange(len(foo)) != labels[idx]] - inter = np.min(foo[interMask] / groupSizes[interMask]) - return (inter - intra) / max(inter, intra) - - -class _matrix(object): - """ - class to hold heatmapper matrices - The base data is a large matrix - with definition to know the boundaries for row and col divisions. - Col divisions represent groups within a subset, e.g. Active and - inactive from PolII bigwig data. - - Row division represent different samples, for example - PolII in males vs. PolII in females. - - This is an internal class of the heatmapper class - """ - - def __init__(self, regions, matrix, group_boundaries, sample_boundaries, - group_labels=None, sample_labels=None): - - # simple checks - assert matrix.shape[0] == group_boundaries[-1], \ - "row max do not match matrix shape" - assert matrix.shape[1] == sample_boundaries[-1], \ - "col max do not match matrix shape" - - self.regions = regions - self.matrix = matrix - self.group_boundaries = group_boundaries - self.sample_boundaries = sample_boundaries - self.sort_method = None - self.sort_using = None - self.silhouette = None - - if group_labels is None: - self.group_labels = ['group {}'.format(x) - for x in range(len(group_boundaries) - 1)] - else: - assert len(group_labels) == len(group_boundaries) - 1, \ - "number of group labels does not match number of groups" - self.group_labels = group_labels - - if sample_labels is None: - self.sample_labels = ['sample {}'.format(x) - for x in range(len(sample_boundaries) - 1)] - else: - assert len(sample_labels) == len(sample_boundaries) - 1, \ - "number of sample labels does not match number of samples" - self.sample_labels = sample_labels - - def get_matrix(self, group, sample): - """ - Returns a sub matrix from the large - matrix. Group and sample are ids, - thus, row = 0, col=0 get the first group - of the first sample. - - Returns - ------- - dictionary containing the matrix, - the group label and the sample label - """ - group_start = self.group_boundaries[group] - group_end = self.group_boundaries[group + 1] - sample_start = self.sample_boundaries[sample] - sample_end = self.sample_boundaries[sample + 1] - - return {'matrix': np.ma.masked_invalid(self.matrix[group_start:group_end, :][:, sample_start:sample_end]), - 'group': self.group_labels[group], - 'sample': self.sample_labels[sample]} - - def get_num_samples(self): - return len(self.sample_labels) - - def get_num_groups(self): - return len(self.group_labels) - - def set_group_labels(self, new_labels): - """ sets new labels for groups - """ - if len(new_labels) != len(self.group_labels): - raise ValueError("length new labels != length original labels") - self.group_labels = new_labels - - def set_sample_labels(self, new_labels): - """ sets new labels for groups - """ - if len(new_labels) != len(self.sample_labels): - raise ValueError("length new labels != length original labels") - self.sample_labels = new_labels - - def set_sorting_method(self, sort_method, sort_using): - self.sort_method = sort_method - self.sort_using = sort_using - - def get_regions(self): - """Returns the regions per group - - Returns - ------ - list - - Each element of the list is itself a list - of dictionaries containing the regions info: - chrom, start, end, strand, name etc. - - Each element of the list corresponds to each - of the groups - """ - regions = [] - for idx in range(len(self.group_labels)): - start = self.group_boundaries[idx] - end = self.group_boundaries[idx + 1] - regions.append(self.regions[start:end]) - - return regions - - def sort_groups(self, sort_using='mean', sort_method='no', sample_list=None): - """ - Sorts and rearranges the submatrices according to the - sorting method given. - """ - if sort_method == 'no': - return - - if (sample_list is not None) and (len(sample_list) > 0): - # get the ids that correspond to the selected sample list - idx_to_keep = [] - for sample_idx in sample_list: - idx_to_keep += range(self.sample_boundaries[sample_idx], self.sample_boundaries[sample_idx + 1]) - - matrix = self.matrix[:, idx_to_keep] - - else: - matrix = self.matrix - - # compute the row average: - if sort_using == 'region_length': - matrix_avgs = list() - for x in self.regions: - matrix_avgs.append(np.sum([bar[1] - bar[0] for bar in x[1]])) - matrix_avgs = np.array(matrix_avgs) - elif sort_using == 'mean': - matrix_avgs = np.nanmean(matrix, axis=1) - elif sort_using == 'mean': - matrix_avgs = np.nanmean(matrix, axis=1) - elif sort_using == 'median': - matrix_avgs = np.nanmedian(matrix, axis=1) - elif sort_using == 'max': - matrix_avgs = np.nanmax(matrix, axis=1) - elif sort_using == 'min': - matrix_avgs = np.nanmin(matrix, axis=1) - elif sort_using == 'sum': - matrix_avgs = np.nansum(matrix, axis=1) - else: - sys.exit("{} is an unsupported sorting method".format(sort_using)) - - # order per group - _sorted_regions = [] - _sorted_matrix = [] - for idx in range(len(self.group_labels)): - start = self.group_boundaries[idx] - end = self.group_boundaries[idx + 1] - order = matrix_avgs[start:end].argsort() - if sort_method == 'descend': - order = order[::-1] - _sorted_matrix.append(self.matrix[start:end, :][order, :]) - # sort the regions - _reg = self.regions[start:end] - for idx in order: - _sorted_regions.append(_reg[idx]) - - self.matrix = np.vstack(_sorted_matrix) - self.regions = _sorted_regions - self.set_sorting_method(sort_method, sort_using) - - def hmcluster(self, k, evaluate_silhouette=True, method='kmeans', clustering_samples=None): - matrix = np.asarray(self.matrix) - matrix_to_cluster = matrix - if clustering_samples is not None: - assert all(i > 0 for i in clustering_samples), \ - "all indices should be bigger than or equal to 1." - assert all(i <= len(self.sample_labels) for i in - clustering_samples), \ - "each index should be smaller than or equal to {}(total "\ - "number of samples.)".format(len(self.sample_labels)) - - clustering_samples = np.asarray(clustering_samples) - 1 - - samples_cols = [] - for idx in clustering_samples: - samples_cols += range(self.sample_boundaries[idx], - self.sample_boundaries[idx + 1]) - - matrix_to_cluster = matrix_to_cluster[:, samples_cols] - if np.any(np.isnan(matrix_to_cluster)): - # replace nans for 0 otherwise kmeans produces a weird behaviour - sys.stderr.write("*Warning* For clustering nan values have to be replaced by zeros \n") - matrix_to_cluster[np.isnan(matrix_to_cluster)] = 0 - - if method == 'kmeans': - from scipy.cluster.vq import vq, kmeans - - centroids, _ = kmeans(matrix_to_cluster, k) - # order the centroids in an attempt to - # get the same cluster order - cluster_labels, _ = vq(matrix_to_cluster, centroids) - - if method == 'hierarchical': - # normally too slow for large data sets - from scipy.cluster.hierarchy import fcluster, linkage - Z = linkage(matrix_to_cluster, method='ward', metric='euclidean') - cluster_labels = fcluster(Z, k, criterion='maxclust') - # hierarchical clustering labels from 1 .. k - # while k-means labels 0 .. k -1 - # Thus, for consistency, we subtract 1 - cluster_labels -= 1 - - # sort clusters - _clustered_mean = [] - _cluster_ids_list = [] - for cluster in range(k): - cluster_ids = np.flatnonzero(cluster_labels == cluster) - _cluster_ids_list.append(cluster_ids) - _clustered_mean.append(matrix_to_cluster[cluster_ids, :].mean()) - - # reorder clusters based on mean - cluster_order = np.argsort(_clustered_mean)[::-1] - # create groups using the clustering - self.group_labels = [] - self.group_boundaries = [0] - _clustered_regions = [] - _clustered_matrix = [] - cluster_number = 1 - for cluster in cluster_order: - self.group_labels.append("cluster_{}".format(cluster_number)) - cluster_number += 1 - cluster_ids = _cluster_ids_list[cluster] - self.group_boundaries.append(self.group_boundaries[-1] + - len(cluster_ids)) - _clustered_matrix.append(self.matrix[cluster_ids, :]) - for idx in cluster_ids: - _clustered_regions.append(self.regions[idx]) - - self.regions = _clustered_regions - self.matrix = np.vstack(_clustered_matrix) - - return idx - - def computeSilhouette(self, k): - if k > 1: - from scipy.spatial.distance import pdist, squareform - - silhouette = np.repeat(0.0, self.group_boundaries[-1]) - groupSizes = np.subtract(self.group_boundaries[1:], self.group_boundaries[:-1]) - labels = np.repeat(np.arange(k), groupSizes) - - d = pdist(self.matrix) - d2 = squareform(d) - np.fill_diagonal(d2, np.nan) # This excludes the diagonal - for idx in range(len(labels)): - silhouette[idx] = computeSilhouetteScore(d2, idx, labels) - sys.stderr.write("The average silhouette score is: {}\n".format(np.mean(silhouette))) - self.silhouette = silhouette - - def removeempty(self): - """ - removes matrix rows containing only zeros or nans - """ - to_keep = [] - score_list = np.ma.masked_invalid(np.mean(self.matrix, axis=1)) - for idx, region in enumerate(self.regions): - if np.ma.is_masked(score_list[idx]) or float(score_list[idx]) == 0: - continue - else: - to_keep.append(idx) - self.regions = [self.regions[x] for x in to_keep] - self.matrix = self.matrix[to_keep, :] - # adjust sample boundaries - to_keep = np.array(to_keep) - self.group_boundaries = [len(to_keep[to_keep < x]) for x in self.group_boundaries] - - def flatten(self): - """ - flatten and remove nans from matrix. Useful - to get max and mins from matrix. - - :return flattened matrix - """ - matrix_flatten = np.asarray(self.matrix.flatten()) - # nans are removed from the flattened array - matrix_flatten = matrix_flatten[~np.isnan(matrix_flatten)] - if len(matrix_flatten) == 0: - num_nan = len(np.flatnonzero(np.isnan(self.matrix.flatten()))) - raise ValueError("matrix only contains nans " - "(total nans: {})".format(num_nan)) - return matrix_flatten diff --git a/deeptools/heatmapper_utilities.py b/deeptools/heatmapper_utilities.py deleted file mode 100644 index e63dfb02..00000000 --- a/deeptools/heatmapper_utilities.py +++ /dev/null @@ -1,204 +0,0 @@ -import numpy as np -import matplotlib -matplotlib.use('Agg') -matplotlib.rcParams['pdf.fonttype'] = 42 -matplotlib.rcParams['svg.fonttype'] = 'none' -from deeptools import cm # noqa: F401 -import matplotlib.colors as pltcolors -import plotly.graph_objs as go - -old_settings = np.seterr(all='ignore') - - -def plot_single(ax, ma, average_type, color, label, plot_type='lines'): - """ - Adds a line to the plot in the given ax using the specified method - - Parameters - ---------- - ax : matplotlib axis - matplotlib axis - ma : numpy array - numpy array The data on this matrix is summarized according - to the `average_type` argument. - average_type : str - string values are sum mean median min max std - color : str - a valid color: either a html color name, hex - (e.g #002233), RGB + alpha tuple or list or RGB tuple or list - label : str - label - plot_type: str - type of plot. Either 'se' for standard error, 'std' for - standard deviation, 'overlapped_lines' to plot each line of the matrix, - fill to plot the area between the x axis and the value or any other string to - just plot the average line. - - Returns - ------- - ax - matplotlib axis - - Examples - -------- - - >>> import matplotlib.pyplot as plt - >>> import os - >>> fig = plt.figure() - >>> ax = fig.add_subplot(111) - >>> matrix = np.array([[1,2,3], - ... [4,5,6], - ... [7,8,9]]) - >>> ax = plot_single(ax, matrix -2, 'mean', color=[0.6, 0.8, 0.9], label='fill light blue', plot_type='fill') - >>> ax = plot_single(ax, matrix, 'mean', color='blue', label='red') - >>> ax = plot_single(ax, matrix + 5, 'mean', color='red', label='red', plot_type='std') - >>> ax = plot_single(ax, matrix + 10, 'mean', color='#cccccc', label='gray se', plot_type='se') - >>> ax = plot_single(ax, matrix + 20, 'mean', color=(0.9, 0.5, 0.9), label='violet', plot_type='std') - >>> ax = plot_single(ax, matrix + 30, 'mean', color=(0.9, 0.5, 0.9, 0.5), label='violet with alpha', plot_type='std') - >>> leg = ax.legend() - >>> plt.savefig("/tmp/test.pdf") - >>> plt.close() - >>> fig = plt.figure() - >>> os.remove("/tmp/test.pdf") - - - """ - summary = np.ma.__getattribute__(average_type)(ma, axis=0) - # only plot the average profiles without error regions - x = np.arange(len(summary)) - if isinstance(color, np.ndarray): - color = pltcolors.to_hex(color, keep_alpha=True) - ax.plot(x, summary, color=color, label=label, alpha=0.9) - if plot_type == 'fill': - ax.fill_between(x, summary, facecolor=color, alpha=0.6, edgecolor='none') - - if plot_type in ['se', 'std']: - if plot_type == 'se': # standard error - std = np.std(ma, axis=0) / np.sqrt(ma.shape[0]) - else: - std = np.std(ma, axis=0) - - alpha = 0.2 - # an alpha channel has to be added to the color to fill the area - # between the mean (or median etc.) and the std or se - f_color = pltcolors.colorConverter.to_rgba(color, alpha) - - ax.fill_between(x, summary, summary + std, facecolor=f_color, edgecolor='none') - ax.fill_between(x, summary, summary - std, facecolor=f_color, edgecolor='none') - - ax.set_xlim(0, max(x)) - - return ax - - -def plotly_single(ma, average_type, color, label, plot_type='line'): - """A plotly version of plot_single. Returns a list of traces""" - summary = list(np.ma.__getattribute__(average_type)(ma, axis=0)) - x = list(np.arange(len(summary))) - if isinstance(color, str): - color = list(matplotlib.colors.to_rgb(color)) - traces = [go.Scatter(x=x, y=summary, name=label, line={'color': "rgba({},{},{},0.9)".format(color[0], color[1], color[2])}, showlegend=False)] - if plot_type == 'fill': - traces[0].update(fill='tozeroy', fillcolor=color) - - if plot_type in ['se', 'std']: - if plot_type == 'se': # standard error - std = np.std(ma, axis=0) / np.sqrt(ma.shape[0]) - else: - std = np.std(ma, axis=0) - - x_rev = x[::-1] - lower = summary - std - trace = go.Scatter(x=x + x_rev, - y=np.concatenate([summary + std, lower[::-1]]), - fill='tozerox', - fillcolor="rgba({},{},{},0.2)".format(color[0], color[1], color[2]), - line=go.Line(color='transparent'), - showlegend=False, - name=label) - traces.append(trace) - - return traces - - -def getProfileTicks(hm, referencePointLabel, startLabel, endLabel, idx): - """ - returns the position and labelling of the xticks that - correspond to the heatmap - - As of deepTools 3, the various parameters can be lists, in which case we then need to index things (the idx parameter) - - As of matplotlib 3 the ticks in the heatmap need to have 0.5 added to them. - - As of matplotlib 3.1 there is no longer padding added to all ticks. Reference point ticks will be adjusted by width/2 - or width for spacing and the last half of scaled ticks will be shifed by 1 bin so the ticks are at the beginning of bins. - """ - w = hm.parameters['bin size'] - b = hm.parameters['upstream'] - a = hm.parameters['downstream'] - if idx is not None: - w = w[idx] - b = b[idx] - a = a[idx] - - try: - c = hm.parameters['unscaled 5 prime'] - if idx is not None: - c = c[idx] - except: - c = 0 - try: - d = hm.parameters['unscaled 3 prime'] - if idx is not None: - d = d[idx] - except: - d = 0 - m = hm.parameters['body'] - if idx is not None: - m = m[idx] - - if b < 1e5: - quotient = 1000 - symbol = 'Kb' - else: - quotient = 1e6 - symbol = 'Mb' - - if m == 0: - xticks = [(k / w) for k in [0, b - 0.5 * w, b + a - w]] - xtickslabel = ['{0:.1f}'.format(-(float(b) / quotient)), - referencePointLabel, - '{0:.1f}{1}'.format(float(a) / quotient, symbol)] - else: - xticks_values = [0] - xtickslabel = [] - - # only if upstream region is set, add a x tick - if b > 0: - xticks_values.append(b) - xtickslabel.append('{0:.1f}'.format(-(float(b) / quotient))) - - xtickslabel.append(startLabel) - - # set the x tick for the body parameter, regardless if - # upstream is 0 (not set) - if c > 0: - xticks_values.append(b + c) - xtickslabel.append("") - - if d > 0: - xticks_values.append(b + c + m) - xtickslabel.append("") - - # We need to subtract the bin size from the last 2 point so they're placed at the beginning of the bin - xticks_values.append(b + c + m + d - w) - xtickslabel.append(endLabel) - - if a > 0: - xticks_values.append(b + c + m + d + a - w) - xtickslabel.append('{0:.1f}{1}'.format(float(a) / quotient, symbol)) - - xticks = [(k / w) for k in xticks_values] - xticks = [max(x, 0) for x in xticks] - - return xticks, xtickslabel diff --git a/deeptools/mapReduce.py b/deeptools/mapReduce.py deleted file mode 100644 index af0b1647..00000000 --- a/deeptools/mapReduce.py +++ /dev/null @@ -1,263 +0,0 @@ -import multiprocessing -from deeptoolsintervals import GTF -import random - -debug = 0 - - -def mapReduce(staticArgs, func, chromSize, - genomeChunkLength=None, - region=None, - bedFile=None, - blackListFileName=None, - numberOfProcessors=4, - verbose=False, - includeLabels=False, - keepExons=False, - transcriptID="transcriptID", - exonID="exonID", - transcript_id_designator="transcript_id", - self_=None): - """ - Split the genome into parts that are sent to workers using a defined - number of procesors. Results are collected and returned. - - For each genomic region the given 'func' is called using - the following parameters: - - chrom, start, end, staticArgs - - The *arg* are static, *pickable* variables that need to be sent - to workers. - - The genome chunk length corresponds to a fraction of the genome, in bp, - that is send to each of the workers for processing. - - Depending on the type of process a larger or shorter regions may be - preferred - - :param chromSize: A list of duples containing the chromosome - name and its length - :param region: The format is chr:start:end:tileSize (see function - getUserRegion) - :param staticArgs: tuple of arguments that are sent to the given 'func' - - :param func: function to call. The function is called using the - following parameters (chrom, start, end, staticArgs) - :param bedFile: Is a bed file is given, the args to the func to be - called are extended to include a list of bed - defined regions. - :param blackListFileName: A list of regions to exclude from all computations. - Note that this has genomeChunkLength resolution... - :param self_: In case mapreduce should make a call to an object - the self variable has to be passed. - :param includeLabels: Pass group and transcript labels into the calling - function. These are added to the static args - (groupLabel and transcriptName). - - If "includeLabels" is true, a tuple of (results, labels) is returned - """ - - if not genomeChunkLength: - genomeChunkLength = 1e5 - genomeChunkLength = int(genomeChunkLength) - - if verbose: - print("genome partition size for multiprocessing: {0}".format( - genomeChunkLength)) - - region_start = 0 - region_end = None - - # if a region is set, that means that the task should only cover - # the given genomic position - - if region: - chromSize, region_start, region_end, genomeChunkLength = getUserRegion(chromSize, region) - if verbose: - print("chrom size: {0}, region start: {1}, region end: {2}, " - "genome chunk length sent to each procesor: {3}".format(chromSize, region_start, region_end, genomeChunkLength)) - - if bedFile: - defaultGroup = None - if len(bedFile) == 1: - defaultGroup = "genes" - bed_interval_tree = GTF(bedFile, defaultGroup=defaultGroup, transcriptID=transcriptID, exonID=exonID, transcript_id_designator=transcript_id_designator, keepExons=keepExons) - - if blackListFileName: - blackList = GTF(blackListFileName) - - TASKS = [] - # iterate over all chromosomes - for chrom, size in chromSize: - # the start is zero unless a specific region is defined - start = 0 if region_start == 0 else region_start - for startPos in range(start, size, genomeChunkLength): - endPos = min(size, startPos + genomeChunkLength) - - # Reject a chunk if it overlaps - if blackListFileName: - regions = blSubtract(blackList, chrom, [startPos, endPos]) - else: - regions = [[startPos, endPos]] - - for reg in regions: - if self_ is not None: - argsList = [self_] - else: - argsList = [] - - argsList.extend([chrom, reg[0], reg[1]]) - # add to argument list the static list received the the function - argsList.extend(staticArgs) - - # if a bed file is given, append to the TASK list, - # a list of bed regions that overlap with the - # current genomeChunk. - if bedFile: - # This effectively creates batches of intervals, which is - # generally more performant due to the added overhead of - # initializing additional workers. - - # TODO, there's no point in including the chromosome - if includeLabels: - bed_regions_list = [[chrom, x[4], x[2], x[3], x[5], x[6]] for x in bed_interval_tree.findOverlaps(chrom, reg[0], reg[1], trimOverlap=True, numericGroups=True, includeStrand=True)] - else: - bed_regions_list = [[chrom, x[4], x[5], x[6]] for x in bed_interval_tree.findOverlaps(chrom, reg[0], reg[1], trimOverlap=True, includeStrand=True)] - - if len(bed_regions_list) == 0: - continue - # add to argument list, the position of the bed regions to use - argsList.append(bed_regions_list) - - TASKS.append(tuple(argsList)) - - if len(TASKS) > 1 and numberOfProcessors > 1: - if verbose: - print(("using {} processors for {} " - "number of tasks".format(numberOfProcessors, - len(TASKS)))) - random.shuffle(TASKS) - pool = multiprocessing.Pool(numberOfProcessors) - res = pool.map_async(func, TASKS).get(9999999) - pool.close() - pool.join() - else: - res = list(map(func, TASKS)) - - if includeLabels: - if bedFile: - return res, bed_interval_tree.labels - else: - return res, None - return res - - -def getUserRegion(chrom_sizes, region_string, max_chunk_size=1e6): - r""" - Verifies if a given region argument, given by the user - is valid. The format of the region_string is chrom:start:end:tileSize - where start, end and tileSize are optional. - - :param chrom_sizes: dictionary of chromosome/scaffold size. Key=chromosome name - :param region_string: a string of the form chr:start:end - :param max_chunk_size: upper limit for the chunk size - :return: tuple chrom_size for the region start, region end, chunk size - - #>>> data = getUserRegion({'chr2': 1000}, "chr1:10:10") - #Traceback (most recent call last): - # ... - #NameError: Unknown chromosome: chr1 - #Known chromosomes are: ['chr2'] - - If the region end is biger than the chromosome size, this - value is used instead - >>> getUserRegion({'chr2': 1000}, "chr2:10:1001") - ([('chr2', 1000)], 10, 1000, 990) - - Test chunk and regions size reduction to match tile size - >>> getUserRegion({'chr2': 200000}, "chr2:10:123344:3") - ([('chr2', 123344)], 9, 123345, 123336) - - Test chromosome name mismatch - >>> getUserRegion({'2': 200000}, "chr2:10:123344:3") - ([('2', 123344)], 9, 123345, 123336) - >>> getUserRegion({'chrM': 200000}, "MT:10:123344:3") - ([('chrM', 123344)], 9, 123345, 123336) - """ - region = region_string.split(":") - chrom = region[0] - chrom_sizes = dict(chrom_sizes) - - if chrom not in list(chrom_sizes.keys()): - if chrom == "MT": - chromUse = "chrM" - elif chrom == "chrM": - chromUse = "MT" - elif chrom[0:3] == "chr": - chromUse = chrom[3:] - else: - chromUse = "chr" + chrom - if chromUse not in list(chrom_sizes.keys()): - raise NameError("Unknown chromosome: %s\nKnown " - "chromosomes are: %s " % (chrom, list(chrom_sizes.keys()))) - chrom = chromUse - try: - region_start = int(region[1]) - except IndexError: - region_start = 0 - try: - region_end = int(region[2]) if int(region[2]) <= chrom_sizes[chrom] \ - else chrom_sizes[chrom] - except IndexError: - region_end = chrom_sizes[chrom] - if region_start > region_end or region_start < 0: - raise NameError("{} not valid. The format is chrom:start:end. " - "Without comas, dashes or dots. ".format(region_string)) - try: - tilesize = int(region[3]) - except IndexError: - tilesize = None - - chrom_sizes = [(chrom, region_end)] - - # if tilesize is given, make region_start and region_end - # multiple of tileSize - if tilesize: - region_start -= region_start % tilesize - region_end += tilesize - (region_end % tilesize) - - chunk_size = int(region_end - region_start) - if chunk_size > max_chunk_size: - chunk_size = max_chunk_size - if tilesize and tilesize < chunk_size: - chunk_size -= chunk_size % tilesize - - return chrom_sizes, region_start, region_end, int(chunk_size) - - -def blSubtract(t, chrom, chunk): - """ - If a genomic region overlaps with a blacklisted region, then subtract that region out - - returns a list of lists - """ - - if t is None: - return [chunk] - - overlaps = t.findOverlaps(chrom, chunk[0], chunk[1]) - if overlaps is not None and len(overlaps) > 0: - output = [] - for o in overlaps: - if chunk[1] <= chunk[0]: - break - if chunk[0] < o[0]: - output.append([chunk[0], o[0]]) - chunk[0] = o[1] - if chunk[0] < chunk[1]: - output.append([chunk[0], chunk[1]]) - else: - output = [chunk] - - return output diff --git a/deeptools/misc.py b/deeptools/misc.py deleted file mode 100644 index f20b22f1..00000000 --- a/deeptools/misc.py +++ /dev/null @@ -1,13 +0,0 @@ -import os - -# This should force numpy to run single threaded. See issue #697 -# This module MUST be imported before numpy -# Note that these environment variables are internal to deepTools (they won't exist on the shell after the command completes) -if 'MKL_NUM_THREADS' not in os.environ: - os.environ['MKL_NUM_THREADS'] = 'sequential' -if 'NUMEXPR_NUM_THREADS' not in os.environ: - os.environ['NUMEXPR_NUM_THREADS'] = '1' -if 'OMP_NUM_THREADS' not in os.environ: - os.environ['OMP_NUM_THREADS'] = '1' -if 'VECLIB_MAXIMUM_THREADS' not in os.environ: - os.environ['VECLIB_MAXIMUM_THREADS'] = '1' diff --git a/deeptools/multiBamSummary.py b/deeptools/multiBamSummary.py deleted file mode 100644 index 981a99e3..00000000 --- a/deeptools/multiBamSummary.py +++ /dev/null @@ -1,294 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import os -import sys -import argparse -import numpy as np - -import deeptools.countReadsPerBin as countR -from deeptools import parserCommon -from deeptools.utilities import smartLabels -from importlib.metadata import version -old_settings = np.seterr(all='ignore') - - -def parse_arguments(args=None): - parser = \ - argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description=""" - -``multiBamSummary`` computes the read coverages for genomic regions for typically two or more BAM files. -The analysis can be performed for the entire genome by running the program in 'bins' mode. -If you want to count the read coverage for specific regions only, use the ``BED-file`` mode instead. -The standard output of ``multiBamSummary`` is a compressed numpy array (``.npz``). -It can be directly used to calculate and visualize pairwise correlation values between the read coverages using the tool 'plotCorrelation'. -Similarly, ``plotPCA`` can be used for principal component analysis of the read coverages using the .npz file. -Note that using a single bigWig file is only recommended if you want to produce a bedGraph file (i.e., with the ``--outRawCounts`` option; the default output file cannot be used by ANY deepTools program if only a single file was supplied!). - -A detailed sub-commands help is available by typing: - - multiBamSummary bins -h - - multiBamSummary BED-file -h - - -""", - epilog='example usages:\n' - 'multiBamSummary bins --bamfiles file1.bam file2.bam -o results.npz \n\n' - 'multiBamSummary BED-file --BED selection.bed --bamfiles file1.bam file2.bam \n' - '-o results.npz' - ' \n\n', - conflict_handler='resolve') - - parser.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - subparsers = parser.add_subparsers( - title="commands", - dest='command', - description='subcommands', - help='subcommands', - metavar='') - - parent_parser = parserCommon.getParentArgParse(binSize=False) - read_options_parser = parserCommon.read_options() - - # bins mode options - subparsers.add_parser( - 'bins', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[bamcorrelate_args(case='bins'), - parent_parser, read_options_parser, - parserCommon.gtf_options(suppress=True) - ], - help="The coverage calculation is done for consecutive bins of equal " - "size (10 kilobases by default). This mode is useful to assess the " - "genome-wide similarity of BAM files. The bin size and " - "distance between bins can be adjusted.", - add_help=False, - usage='%(prog)s ' - '--bamfiles file1.bam file2.bam ' - '-o results.npz \n' - 'help: multiBamSummary bins -h / multiBamSummary bins --help\n') - - # BED file arguments - subparsers.add_parser( - 'BED-file', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[bamcorrelate_args(case='BED-file'), - parent_parser, read_options_parser, - parserCommon.gtf_options() - ], - help="The user provides a BED file that contains all regions " - "that should be considered for the coverage analysis. A " - "common use is to compare ChIP-seq coverages between two " - "different samples for a set of peak regions.", - usage='%(prog)s --BED selection.bed --bamfiles file1.bam file2.bam -o results.npz\n' - 'help: multiBamSummary BED-file -h / multiBamSummary bins --help\n', - add_help=False) - - return parser - - -def bamcorrelate_args(case='bins'): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - # define the arguments - required.add_argument('--bamfiles', '-b', - metavar='FILE1 FILE2', - help='List of indexed bam files separated by spaces.', - nargs='+', - required=True) - - required.add_argument('--outFileName', '-out', '-o', - help='File name to save the coverage matrix. This matrix ' - 'can be subsequently plotted using plotCorrelation or ' - 'or plotPCA.', - type=parserCommon.writableFile) - - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument("--help", "-h", action="help", - help="show this help message and exit") - optional.add_argument('--labels', '-l', - metavar='sample1 sample2', - help='User defined labels instead of default labels from ' - 'file names. ' - 'Multiple labels have to be separated by a space, e.g. ' - '--labels sample1 sample2 sample3', - nargs='+') - optional.add_argument('--smartLabels', - action='store_true', - help='Instead of manually specifying labels for the input ' - 'BAM files, this causes deepTools to use the file name ' - 'after removing the path and extension.') - - optional.add_argument('--genomeChunkSize', - type=int, - default=None, - help='Manually specify the size of the genome provided to each processor. ' - 'The default value of None specifies that this is determined by read ' - 'density of the BAM file.') - - if case == 'bins': - optional.add_argument('--binSize', '-bs', - metavar='INT', - help='Length in bases of the window used ' - 'to sample the genome. (Default: %(default)s)', - default=10000, - type=int) - - optional.add_argument('--distanceBetweenBins', '-n', - metavar='INT', - help='By default, multiBamSummary considers consecutive ' - 'bins of the specified --binSize. However, to ' - 'reduce the computation time, a larger distance ' - 'between bins can by given. Larger distances ' - 'result in fewer bins considered. (Default: %(default)s)', - default=0, - type=int) - - required.add_argument('--BED', - help=argparse.SUPPRESS, - default=None) - else: - optional.add_argument('--binSize', '-bs', - help=argparse.SUPPRESS, - default=10000, - type=int) - - optional.add_argument('--distanceBetweenBins', '-n', - help=argparse.SUPPRESS, - metavar='INT', - default=0, - type=int) - - required.add_argument('--BED', - help='Limits the coverage analysis to ' - 'the regions specified in these files.', - metavar='FILE1.bed FILE2.bed', - nargs='+', - required=True) - - group = parser.add_argument_group('Output optional options') - - group.add_argument('--outRawCounts', - help='Save the counts per region to a tab-delimited file.', - type=parserCommon.writableFile, - metavar='FILE') - - group.add_argument('--scalingFactors', - help='Compute scaling factors (in the DESeq2 manner) ' - 'compatible for use with bamCoverage and write them to a ' - 'file. The file has tab-separated columns "sample" and ' - '"scalingFactor".', - type=parserCommon.writableFile, - metavar='FILE') - - return parser - - -def process_args(args=None): - args = parse_arguments().parse_args(args) - - if len(sys.argv) == 1: - parse_arguments().print_help() - sys.exit() - - if args.labels and len(args.bamfiles) != len(args.labels): - print("The number of labels does not match the number of bam files.") - exit(0) - if not args.labels: - if args.smartLabels: - args.labels = smartLabels(args.bamfiles) - else: - args.labels = [os.path.basename(x) for x in args.bamfiles] - - return args - - -def main(args=None): - """ - 1. get read counts at different positions either - all of same length or from genomic regions from the BED file - - 2. save data for further plotting - - """ - args = process_args(args) - - if 'BED' in args: - bed_regions = args.BED - else: - bed_regions = None - - if len(args.bamfiles) == 1 and not (args.outRawCounts or args.scalingFactors): - sys.stderr.write("You've input a single BAM file and not specified " - "--outRawCounts or --scalingFactors. The resulting output will NOT be " - "useful with any deepTools program!\n") - - stepsize = args.binSize + args.distanceBetweenBins - c = countR.CountReadsPerBin( - args.bamfiles, - args.binSize, - numberOfSamples=None, - genomeChunkSize=args.genomeChunkSize, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose, - region=args.region, - bedFile=bed_regions, - blackListFileName=args.blackListFileName, - extendReads=args.extendReads, - minMappingQuality=args.minMappingQuality, - ignoreDuplicates=args.ignoreDuplicates, - center_read=args.centerReads, - samFlag_include=args.samFlagInclude, - samFlag_exclude=args.samFlagExclude, - minFragmentLength=args.minFragmentLength, - maxFragmentLength=args.maxFragmentLength, - stepSize=stepsize, - zerosToNans=False, - out_file_for_raw_data=args.outRawCounts) - - num_reads_per_bin = c.run(allArgs=args) - - sys.stderr.write("Number of bins " - "found: {}\n".format(num_reads_per_bin.shape[0])) - - if num_reads_per_bin.shape[0] < 2: - exit("ERROR: too few non zero bins found.\n" - "If using --region please check that this " - "region is covered by reads.\n") - - # numpy will append .npz to the file name if we don't do this... - if args.outFileName: - f = open(args.outFileName, "wb") - np.savez_compressed(f, - matrix=num_reads_per_bin, - labels=args.labels) - f.close() - - if args.scalingFactors: - f = open(args.scalingFactors, 'w') - f.write("sample\tscalingFactor\n") - scalingFactors = countR.estimateSizeFactors(num_reads_per_bin) - for sample, scalingFactor in zip(args.labels, scalingFactors): - f.write("{}\t{:6.4f}\n".format(sample, scalingFactor)) - f.close() - - if args.outRawCounts: - # append to the generated file the - # labels - header = "#'chr'\t'start'\t'end'\t" - header += "'" + "'\t'".join(args.labels) + "'\n" - f = open(args.outRawCounts, 'r+') - content = f.read() - f.seek(0, 0) - f.write(header + content) - f.close() - - -if __name__ == "__main__": - main() diff --git a/deeptools/multiBigwigSummary.py b/deeptools/multiBigwigSummary.py deleted file mode 100644 index 3a5bda19..00000000 --- a/deeptools/multiBigwigSummary.py +++ /dev/null @@ -1,281 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import sys -import argparse -import os.path -import numpy as np -from deeptools import parserCommon -from deeptools.utilities import smartLabels -import deeptools.getScorePerBigWigBin as score_bw -from importlib.metadata import version - -old_settings = np.seterr(all='ignore') - - -def parse_arguments(args=None): - parser = \ - argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description=""" - -Given typically two or more bigWig files, ``multiBigwigSummary`` computes the average scores for each of the files in every genomic region. -This analysis is performed for the entire genome by running the program in ``bins`` mode, or for certain user selected regions in ``BED-file`` -mode. Most commonly, the default output of ``multiBigwigSummary`` (a compressed numpy array, .npz) is used by other tools such as ``plotCorrelation`` or ``plotPCA`` for visualization and diagnostic purposes. - -Note that using a single bigWig file is only recommended if you want to produce a bedGraph file (i.e., with the ``--outRawCounts`` option; the default output file cannot be used by ANY deepTools program if only a single file was supplied!). - -A detailed sub-commands help is available by typing: - - multiBigwigSummary bins -h - - multiBigwigSummary BED-file -h - - -""", - epilog='example usage:\n multiBigwigSummary bins ' - '-b file1.bw file2.bw -o results.npz\n\n' - 'multiBigwigSummary BED-file -b file1.bw file2.bw -o results.npz\n' - '--BED selection.bed' - ' \n\n', - conflict_handler='resolve') - - parser.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - subparsers = parser.add_subparsers( - title="commands", - dest='command', - metavar='') - - parent_parser = parserCommon.getParentArgParse(binSize=False) - - # bins mode options - subparsers.add_parser( - 'bins', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[ - multiBigwigSummaryArgs(case='bins'), - parent_parser, - parserCommon.gtf_options(suppress=True) - ], - help="The average score is based on equally sized bins " - "(10 kilobases by default), which consecutively cover the " - "entire genome. The only exception is the last bin of a chromosome, which " - "is often smaller. The output of this mode is commonly used to assess the " - "overall similarity of different bigWig files.", - add_help=False, - usage='multiBigwigSummary bins ' - '-b file1.bw file2.bw ' - '-o results.npz\n' - 'help: multiBigwigSummary bins -h / multiBigwigSummary bins --help\n') - - # BED file arguments - subparsers.add_parser( - 'BED-file', - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - parents=[ - multiBigwigSummaryArgs(case='BED-file'), - parent_parser, - parserCommon.gtf_options() - ], - help="The user provides a BED file that contains all regions " - "that should be considered for the analysis. A " - "common use is to compare scores (e.g. ChIP-seq scores) between " - "different samples over a set of pre-defined peak regions.", - usage='multiBigwigSummary BED-file ' - '-b file1.bw file2.bw ' - '-o results.npz --BED selection.bed\n' - 'help: multiBigwigSummary BED-file -h / multiBigwigSummary BED-file --help\n', - add_help=False) - - return parser - - -def process_args(args=None): - args = parse_arguments().parse_args(args) - - if len(sys.argv) == 1: - parse_arguments().print_help() - sys.exit() - - if not args.labels and args.smartLabels: - args.labels = smartLabels(args.bwfiles) - elif not args.labels: - args.labels = [] - for f in args.bwfiles: - if f.startswith("http://") or f.startswith("https://") or f.startswith("ftp://"): - args.labels.append(f.split("/")[-1]) - else: - args.labels.append(os.path.basename(f)) - - if len(args.bwfiles) != len(args.labels): - sys.exit("The number of labels does not match the number of bigWig files.") - - return args - - -def multiBigwigSummaryArgs(case='bins'): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - # define the arguments - required.add_argument('--bwfiles', '-b', - metavar='FILE1 FILE2', - help='List of bigWig files, separated by spaces.', - nargs='+', - required=True) - - required.add_argument('--outFileName', '-out', '-o', - help='File name to save the compressed matrix file (npz format) ' - 'needed by the "plotPCA" and "plotCorrelation" tools.', - type=parserCommon.writableFile, - required=True) - - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument("--help", "-h", action="help", - help="show this help message and exit") - optional.add_argument('--labels', '-l', - metavar='sample1 sample2', - help='User defined labels instead of default labels from ' - 'file names. ' - 'Multiple labels have to be separated by spaces, e.g., ' - '--labels sample1 sample2 sample3', - nargs='+') - optional.add_argument('--smartLabels', - action='store_true', - help='Instead of manually specifying labels for the input ' - 'bigWig files, this causes deepTools to use the file name ' - 'after removing the path and extension.') - - optional.add_argument('--chromosomesToSkip', - metavar='chr1 chr2', - help='List of chromosomes that you do not want to be included. ' - ' Useful to remove "random" or "extra" chr.', - nargs='+') - - if case == 'bins': - optional.add_argument('--binSize', '-bs', - metavar='INT', - help='Size (in bases) of the windows sampled ' - 'from the genome. (Default: %(default)s)', - default=10000, - type=int) - - optional.add_argument('--distanceBetweenBins', '-n', - metavar='INT', - help='By default, multiBigwigSummary considers adjacent ' - 'bins of the specified --binSize. However, to ' - 'reduce the computation time, a larger distance ' - 'between bins can be given. Larger distances ' - 'results in fewer considered bins. (Default: %(default)s)', - default=0, - type=int) - - required.add_argument('--BED', - help=argparse.SUPPRESS, - default=None) - else: - optional.add_argument('--binSize', '-bs', - help=argparse.SUPPRESS, - default=10000, - type=int) - - optional.add_argument('--distanceBetweenBins', '-n', - help=argparse.SUPPRESS, - metavar='INT', - default=0, - type=int) - - required.add_argument('--BED', - help='Limits the analysis to ' - 'the regions specified in this file.', - metavar='file1.bed file2.bed', - nargs='+', - required=True) - - group = parser.add_argument_group('Output optional options') - - group.add_argument('--outRawCounts', - help='Save average scores per region for each bigWig file to a single tab-delimited file.', - type=parserCommon.writableFile, - metavar='FILE') - - return parser - - -def main(args=None): - """ - 1. get read counts at different positions either - all of same length or from genomic regions from the BED file - - 2. compute the scores - - """ - args = process_args(args) - - if 'BED' in args: - bed_regions = args.BED - else: - bed_regions = None - - if len(args.bwfiles) == 1 and not args.outRawCounts: - sys.stderr.write("You've input a single bigWig file and not specified " - "--outRawCounts. The resulting output will NOT be " - "useful with any deepTools program!\n") - - num_reads_per_bin = score_bw.getScorePerBin( - args.bwfiles, - args.binSize, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - stepSize=args.binSize + args.distanceBetweenBins, - verbose=args.verbose, - region=args.region, - bedFile=bed_regions, - chrsToSkip=args.chromosomesToSkip, - out_file_for_raw_data=args.outRawCounts, - allArgs=args) - - sys.stderr.write("Number of bins " - "found: {}\n".format(num_reads_per_bin.shape[0])) - - if num_reads_per_bin.shape[0] < 2: - exit("ERROR: too few non zero bins found.\n" - "If using --region please check that this " - "region is covered by reads.\n") - - f = open(args.outFileName, "wb") - np.savez_compressed(f, - matrix=num_reads_per_bin, - labels=args.labels) - f.close() - - if args.outRawCounts: - # append to the generated file the - # labels - header = "#'chr'\t'start'\t'end'\t" - header += "'" + "'\t'".join(args.labels) + "'\n" - f = open(args.outRawCounts, "r+") - content = f.read() - f.seek(0, 0) - f.write(header + content) - - """ - if bed_regions: - bed_regions.seek(0) - reg_list = bed_regions.readlines() - args.outRawCounts.write("#'chr'\t'start'\t'end'\t") - args.outRawCounts.write("'" + "'\t'".join(args.labels) + "'\n") - fmt = "\t".join(np.repeat('%s', num_reads_per_bin.shape[1])) + "\n" - for idx, row in enumerate(num_reads_per_bin): - args.outRawCounts.write("{}\t{}\t{}\t".format(*reg_list[idx].strip().split("\t")[0:3])) - args.outRawCounts.write(fmt % tuple(row)) - - else: - args.outRawCounts.write("'" + "'\t'".join(args.labels) + "'\n") - fmt = "\t".join(np.repeat('{}', num_reads_per_bin.shape[1])) + "\n" - for row in num_reads_per_bin: - args.outRawCounts.write(fmt.format(*tuple(row))) - """ - f.close() diff --git a/deeptools/parserCommon.py b/deeptools/parserCommon.py deleted file mode 100755 index 9849d9c4..00000000 --- a/deeptools/parserCommon.py +++ /dev/null @@ -1,884 +0,0 @@ -import argparse -import os -from importlib.metadata import version -import multiprocessing - - -def check_float_0_1(value): - v = float(value) - if v < 0.0 or v > 1.0: - raise argparse.ArgumentTypeError("%s is an invalid floating point value. It must be between 0.0 and 1.0" % value) - return v - - -def check_list_of_comma_values(value): - if value is None: - return None - for foo in value: - foo = value.split(",") - if len(foo) < 2: - raise argparse.ArgumentTypeError("%s is an invalid element of a list of comma separated values. " - "Only argument elements of the following form are accepted: 'foo,bar'" % foo) - return value - - -def output(args=None): - parser = argparse.ArgumentParser(add_help=False) - group = parser.add_argument_group('Output') - group.add_argument('--outFileName', '-o', - help='Output file name.', - metavar='FILENAME', - type=writableFile, - required=True) - - group.add_argument('--outFileFormat', '-of', - help='Output file type. Either "bigwig" or "bedgraph".', - choices=['bigwig', 'bedgraph'], - default='bigwig') - - return parser - - -def read_options(): - """Common arguments related to BAM files and the interpretation - of the read coverage - """ - parser = argparse.ArgumentParser(add_help=False) - group = parser.add_argument_group('Read processing options') - - group.add_argument('--extendReads', '-e', - help='This parameter allows the extension of reads to ' - 'fragment size. If set, each read is ' - 'extended, without exception.\n' - '*NOTE*: This feature is generally NOT recommended for ' - 'spliced-read data, such as RNA-seq, as it would ' - 'extend reads over skipped regions.\n' - '*Single-end*: Requires a user specified value for the ' - 'final fragment length. Reads that already exceed this ' - 'fragment length will not be extended.\n' - '*Paired-end*: Reads with mates are always extended to ' - 'match the fragment size defined by the two read mates. ' - 'Unmated reads, mate reads that map too far apart ' - '(>4x fragment length) or even map to different ' - 'chromosomes are treated like single-end reads. The input ' - 'of a fragment length value is optional. If ' - 'no value is specified, it is estimated from the ' - 'data (mean of the fragment size of all mate reads).\n', - type=int, - nargs='?', - const=True, - default=False, - metavar="INT bp") - - group.add_argument('--ignoreDuplicates', - help='If set, reads that have the same orientation ' - 'and start position will be considered only ' - 'once. If reads are paired, the mate\'s position ' - 'also has to coincide to ignore a read.', - action='store_true' - ) - - group.add_argument('--minMappingQuality', - metavar='INT', - help='If set, only reads that have a mapping ' - 'quality score of at least this are ' - 'considered.', - type=int, - ) - - group.add_argument('--centerReads', - help='By adding this option, reads are centered with ' - 'respect to the fragment length. For paired-end data, ' - 'the read is centered at the fragment length defined ' - 'by the two ends of the fragment. For single-end data, the ' - 'given fragment length is used. This option is ' - 'useful to get a sharper signal around enriched ' - 'regions.', - action='store_true') - - group.add_argument('--samFlagInclude', - help='Include reads based on the SAM flag. For example, ' - 'to get only reads that are the first mate, use a flag of 64. ' - 'This is useful to count properly paired reads only once, ' - 'as otherwise the second mate will be also considered for the ' - 'coverage. (Default: %(default)s)', - metavar='INT', - default=None, - type=int, - required=False) - - group.add_argument('--samFlagExclude', - help='Exclude reads based on the SAM flag. For example, ' - 'to get only reads that map to the forward strand, use ' - '--samFlagExclude 16, where 16 is the SAM flag for reads ' - 'that map to the reverse strand. (Default: %(default)s)', - metavar='INT', - default=None, - type=int, - required=False) - - group.add_argument('--minFragmentLength', - help='The minimum fragment length needed for read/pair ' - 'inclusion. This option is primarily useful ' - 'in ATACseq experiments, for filtering mono- or ' - 'di-nucleosome fragments. (Default: %(default)s)', - metavar='INT', - default=0, - type=int, - required=False) - - group.add_argument('--maxFragmentLength', - help='The maximum fragment length needed for read/pair ' - 'inclusion. (Default: %(default)s)', - metavar='INT', - default=0, - type=int, - required=False) - - return parser - - -def gtf_options(suppress=False): - """ - Arguments present whenever a BED/GTF file can be used - """ - if suppress: - parser = argparse.ArgumentParser(add_help=False) - group = parser - else: - parser = argparse.ArgumentParser(add_help=False) - group = parser.add_argument_group('GTF/BED12 options') - - if suppress: - help = argparse.SUPPRESS - else: - help = 'When either a BED12 or GTF file are used to provide \ - regions, perform the computation on the merged exons, \ - rather than using the genomic interval defined by the \ - 5-prime and 3-prime most transcript bound (i.e., columns \ - 2 and 3 of a BED file). If a BED3 or BED6 file is used \ - as input, then columns 2 and 3 are used as an exon. (Default: %(default)s)' - - group.add_argument('--metagene', - help=help, - action='store_true', - dest='keepExons') - - if suppress is False: - help = 'When a GTF file is used to provide regions, only \ - entries with this value as their feature (column 3) \ - will be processed as transcripts. (Default: %(default)s)' - - group.add_argument('--transcriptID', - help=help, - default='transcript') - - if suppress is False: - help = 'When a GTF file is used to provide regions, only \ - entries with this value as their feature (column 3) \ - will be processed as exons. CDS would be another common \ - value for this. (Default: %(default)s)' - - group.add_argument('--exonID', - help=help, - default='exon') - - if suppress is False: - help = 'Each region has an ID (e.g., ACTB) assigned to it, \ - which for BED files is either column 4 (if it exists) \ - or the interval bounds. For GTF files this is instead \ - stored in the last column as a key:value pair (e.g., as \ - \'transcript_id "ACTB"\', for a key of transcript_id \ - and a value of ACTB). In some cases it can be \ - convenient to use a different identifier. To do so, set \ - this to the desired key. (Default: %(default)s)' - - group.add_argument('--transcript_id_designator', - help=help, - default='transcript_id') - - return parser - - -def normalization_options(): - """Common arguments related to read coverage normalization - """ - parser = argparse.ArgumentParser(add_help=False) - group = parser.add_argument_group('Read coverage normalization options') - - group.add_argument('--effectiveGenomeSize', - help='The effective genome size is the portion ' - 'of the genome that is mappable. Large fractions of ' - 'the genome are stretches of NNNN that should be ' - 'discarded. Also, if repetitive regions were not ' - 'included in the mapping of reads, the effective ' - 'genome size needs to be adjusted accordingly. ' - 'A table of values is available here: ' - 'http://deeptools.readthedocs.io/en/latest/content/feature/effectiveGenomeSize.html .', - default=None, - type=int, - required=False) - - group.add_argument('--normalizeUsing', - help='Use one of the entered methods to ' - 'normalize the number of reads per bin. By default, no normalization is performed. ' - 'RPKM = Reads Per Kilobase per Million mapped reads; ' - 'CPM = Counts Per Million mapped reads, same as CPM in RNA-seq; ' - 'BPM = Bins Per Million mapped reads, same as TPM in RNA-seq; ' - 'RPGC = reads per genomic content (1x normalization); ' - 'Mapped reads are considered after blacklist filtering (if applied). ' - 'RPKM (per bin) = number of reads per bin / ' - '(number of mapped reads (in millions) * bin length (kb)). ' - 'CPM (per bin) = number of reads per bin / ' - 'number of mapped reads (in millions). ' - 'BPM (per bin) = number of reads per bin / ' - 'sum of all reads per bin (in millions). ' - 'RPGC (per bin) = number of reads per bin / ' - 'scaling factor for 1x average coverage. ' - 'None = the default and equivalent to not setting this option at all. ' - 'This scaling factor, in turn, is determined from the ' - 'sequencing depth: (total number of mapped reads * fragment length) / ' - 'effective genome size.\nThe scaling factor used ' - 'is the inverse of the sequencing depth computed ' - 'for the sample to match the 1x coverage. This option requires --effectiveGenomeSize. ' - 'Each read is considered independently, ' - 'if you want to only count one mate from a pair in ' - 'paired-end data, then use the --samFlagInclude/--samFlagExclude options. (Default: %(default)s)', - choices=['RPKM', 'CPM', 'BPM', 'RPGC', 'None'], - default=None, - required=False) - - group.add_argument('--exactScaling', - help='Instead of computing scaling factors based on a sampling of the reads, ' - 'process all of the reads to determine the exact number that will be used in ' - 'the output. This requires significantly more time to compute, but will ' - 'produce more accurate scaling factors in cases where alignments that are ' - 'being filtered are rare and lumped together. In other words, this is only ' - 'needed when region-based sampling is expected to produce incorrect results.', - action='store_true') - - group.add_argument('--ignoreForNormalization', '-ignore', - help='A list of space-delimited chromosome names ' - 'containing those chromosomes that should be excluded ' - 'for computing the normalization. This is useful when considering ' - 'samples with unequal coverage across chromosomes, like male ' - 'samples. An usage examples is --ignoreForNormalization chrX chrM.', - nargs='+') - - group.add_argument('--skipNonCoveredRegions', '--skipNAs', - help='This parameter determines if non-covered regions ' - '(regions without overlapping reads) in a BAM file should ' - 'be skipped. The default is to treat those regions as having a value of zero. ' - 'The decision to skip non-covered regions ' - 'depends on the interpretation of the data. Non-covered regions ' - 'may represent, for example, repetitive regions that should be skipped.', - action='store_true') - - group.add_argument('--smoothLength', - metavar="INT bp", - help='The smooth length defines a window, larger than ' - 'the binSize, to average the number of reads. For ' - 'example, if the --binSize is set to 20 and the ' - '--smoothLength is set to 60, then, for each ' - 'bin, the average of the bin and its left and right ' - 'neighbors is considered. Any value smaller than ' - '--binSize will be ignored and no smoothing will be ' - 'applied.', - type=int) - - return parser - - -def getParentArgParse(args=None, binSize=True, blackList=True): - """ - Typical arguments for several tools - """ - - parser = argparse.ArgumentParser(add_help=False) - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - if binSize: - optional.add_argument('--binSize', '-bs', - help='Size of the bins, in bases, for the output ' - 'of the bigwig/bedgraph file. (Default: %(default)s)', - metavar="INT bp", - type=int, - default=50) - - optional.add_argument('--region', '-r', - help='Region of the genome to limit the operation ' - 'to - this is useful when testing parameters to ' - 'reduce the computing time. The format is ' - 'chr:start:end, for example --region chr10 or ' - '--region chr10:456700:891000.', - metavar="CHR:START:END", - required=False, - type=genomicRegion) - - if blackList: - optional.add_argument('--blackListFileName', '-bl', - help="A BED or GTF file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered. Please note that you should adjust the effective genome size, if relevant.", - metavar="BED file", - nargs="+", - required=False) - - optional.add_argument('--numberOfProcessors', '-p', - help='Number of processors to use. Type "max/2" to ' - 'use half the maximum number of processors or "max" ' - 'to use all available processors. (Default: %(default)s)', - metavar="INT", - type=numberOfProcessors, - default=1, - required=False) - - optional.add_argument('--verbose', '-v', - help='Set to see processing messages.', - action='store_true') - - return parser - - -def numberOfProcessors(string): - try: - # won't work on macOS or windows - # limit threads to what is available (e.g. grid submissions, issue #1199) - availProc = len(os.sched_getaffinity(0)) - except AttributeError: - availProc = multiprocessing.cpu_count() - - if string == "max/2": # default case - # by default half of the available processors are used - numberOfProcessors = int(availProc * 0.5) - elif string == "max": - # use all available processors - numberOfProcessors = availProc - else: - try: - numberOfProcessors = int(string) - except ValueError: - raise argparse.ArgumentTypeError( - "{} is not a valid number of processors".format(string)) - - except Exception as e: - raise argparse.ArgumentTypeError("the given value {} is not valid. " - "Error message: {}\nThe number of " - "available processors in your " - "computer is {}.".format(string, e, availProc)) - - if numberOfProcessors > availProc: - numberOfProcessors = availProc - - return numberOfProcessors - - -def genomicRegion(string): - # remove whitespaces using split,join trick - region = ''.join(string.split()) - if region == '': - return None - # remove undesired characters that may be present and - # replace - by : - # N.B., the syntax for translate() differs between python 2 and 3 - try: - region = region.translate(None, ",;|!{}()").replace("-", ":") - except: - region = region.translate({ord(i): None for i in ",;|!{}()"}) - if len(region) == 0: - raise argparse.ArgumentTypeError( - "{} is not a valid region".format(string)) - return region - - -def writableFile(string): - """ - Simple function that tests if a given path is writable - """ - try: - open(string, 'w').close() - os.remove(string) - except: - msg = "{} file can't be opened for writing".format(string) - raise argparse.ArgumentTypeError(msg) - return string - - -""" -Arguments used by heatmapper and profiler -""" - - -def heatmapperMatrixArgs(args=None): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - required.add_argument('--matrixFile', '-m', - help='Matrix file from the computeMatrix tool.', - type=argparse.FileType('r'), - ) - - required.add_argument('--outFileName', '-out', '-o', - help='File name to save the image to. The file ' - 'ending will be used to determine the image ' - 'format. The available options are: "png", ' - '"eps", "pdf" and "svg", e.g., MyHeatmap.png.', - type=writableFile, - required=True) - return parser - - -def heatmapperOutputArgs(args=None, - mode=['heatmap', 'profile'][0]): - parser = argparse.ArgumentParser(add_help=False) - output = parser.add_argument_group('Output options') - - output.add_argument( - '--outFileSortedRegions', - help='File name into which the regions are saved ' - 'after skipping zeros or min/max threshold values. The ' - 'order of the regions in the file follows the sorting ' - 'order selected. This is useful, for example, to ' - 'generate other heatmaps while keeping the sorting of the ' - 'first heatmap. Example: Heatmap1sortedRegions.bed', - metavar='FILE', - type=argparse.FileType('w')) - - if mode == 'heatmap': - output.add_argument('--outFileNameMatrix', - help='If this option is given, then the matrix ' - 'of values underlying the heatmap will be saved ' - 'using this name, e.g. MyMatrix.gz.', - metavar='FILE', - type=writableFile) - - output.add_argument('--interpolationMethod', - help='If the heatmap image contains a large number of columns ' - 'is usually better to use an interpolation method to produce ' - 'better results (see ' - 'https://matplotlib.org/examples/images_contours_and_fields/interpolation_methods.html). ' - 'Be default, plotHeatmap uses the method `nearest` if the number of columns is 1000 or ' - 'less. Otherwise it uses the bilinear method. This default behaviour can be changed by ' - 'using any of the following options: "nearest", "bilinear", "bicubic", ' - '"gaussian"', - choices=['auto', 'nearest', 'bilinear', 'bicubic', 'gaussian'], - metavar='STR', - default='auto') - elif mode == 'profile': - output.add_argument('--outFileNameData', - help='File name to save the data ' - 'underlying data for the average profile, e.g. ' - 'myProfile.tab.', - type=writableFile) - output.add_argument( - '--dpi', - help='Set the DPI to save the figure.', - type=int, - default=200) - - return parser - - -def heatmapperOptionalArgs(mode=['heatmap', 'profile'][0]): - - parser = argparse.ArgumentParser(add_help=False) - cluster = parser.add_argument_group('Clustering arguments') - cluster.add_argument( - '--kmeans', - help='Number of clusters to compute. When this ' - 'option is set, the matrix is split into clusters ' - 'using the k-means algorithm. Only works for data that ' - 'is not grouped, otherwise only the first group will ' - 'be clustered. If more specific clustering methods ' - 'are required, then save the underlying matrix ' - 'and run the clustering using other software. The plotting ' - 'of the clustering may fail with an error if a ' - 'cluster has very few members compared to the total number ' - 'or regions.', - type=int) - cluster.add_argument( - '--hclust', - help='Number of clusters to compute. When this ' - 'option is set, then the matrix is split into clusters ' - 'using the hierarchical clustering algorithm, using "ward linkage". ' - 'Only works for data that is not grouped, otherwise only the first ' - 'group will be clustered. --hclust could be very slow if you have ' - '>1000 regions. In those cases, you might prefer --kmeans or if more ' - 'clustering methods are required you can save the underlying matrix and run ' - 'the clustering using other software. The plotting of the clustering may ' - 'fail with an error if a cluster has very few members compared to the ' - 'total number of regions.', - type=int) - cluster.add_argument( - '--silhouette', - help='Compute the silhouette score for regions. This is only' - ' applicable if clustering has been performed. The silhouette score' - ' is a measure of how similar a region is to other regions in the' - ' same cluster as opposed to those in other clusters. It will be reported' - ' in the final column of the BED file with regions. The ' - 'silhouette evaluation can be very slow when you have more' - 'than 100 000 regions.', - action='store_true' - ) - - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument("--help", "-h", action="help", - help="show this help message and exit") - optional.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - if mode == 'profile': - optional.add_argument( - '--averageType', - default='mean', - choices=["mean", "median", "min", "max", "std", "sum"], - help='The type of statistic that should be used for the ' - 'profile. The options are: "mean", "median", "min", "max", ' - '"sum" and "std".') - - optional.add_argument('--plotHeight', - help='Plot height in cm.', - type=float, - default=7) - - optional.add_argument('--plotWidth', - help='Plot width in cm. The minimum value is 1 cm.', - type=float, - default=11) - - optional.add_argument( - '--plotType', - help='"lines" will plot the profile line based ' - 'on the average type selected. "fill" ' - 'fills the region between zero and the profile ' - 'curve. The fill in color is semi transparent to ' - 'distinguish different profiles. "se" and "std" ' - 'color the region between the profile and the ' - 'standard error or standard deviation of the data. ' - 'As in the case of ' - 'fill, a semi-transparent color is used. ' - '"overlapped_lines" plots each region\'s value, one on ' - 'top of the other. "heatmap" plots a ' - 'summary heatmap.', - choices=['lines', 'fill', 'se', 'std', 'overlapped_lines', 'heatmap'], - default='lines') - - optional.add_argument('--colors', - help='List of colors to use ' - 'for the plotted lines (N.B., not applicable to \'--plotType overlapped_lines\'). Color names ' - 'and html hex strings (e.g., #eeff22) ' - 'are accepted. The color names should ' - 'be space separated. For example, ' - '--colors red blue green ', - nargs='+') - - optional.add_argument('--numPlotsPerRow', - help='Number of plots per row', - type=int, - default=8) - - optional.add_argument('--clusterUsingSamples', - help='List of sample numbers (order as in ' - 'matrix), that are used for clustering by ' - '--kmeans or --hclust if not given, all samples ' - 'are taken into account for clustering. ' - 'Example: --ClusterUsingSamples 1 3', - type=int, nargs='+') - - elif mode == 'heatmap': - optional.add_argument( - '--plotType', - help='"lines" will plot the profile line based ' - 'on the average type selected. "fill" ' - 'fills the region between zero and the profile ' - 'curve. The fill in color is semi transparent to ' - 'distinguish different profiles. "se" and "std" ' - 'color the region between the profile and the ' - 'standard error or standard deviation of the data.', - choices=['lines', 'fill', 'se', 'std'], - default='lines') - optional.add_argument('--sortRegions', - help='Whether the heatmap should present ' - 'the regions sorted. The default is ' - 'to sort in descending order based on ' - 'the mean value per region. Note that "keep" and "no" are the same thing.', - choices=["descend", "ascend", "no", "keep"], - default='descend') - - optional.add_argument('--sortUsing', - help='Indicate which method should be used for ' - 'sorting. For each row the method is computed. ' - 'For region_length, a dashed line is drawn at ' - 'the end of the region (reference point TSS and ' - 'center) or the beginning of the region ' - '(reference point TES) as appropriate.', - choices=["mean", "median", "max", "min", "sum", - "region_length"], - default='mean') - - optional.add_argument('--sortUsingSamples', - help='List of sample numbers (order as in matrix), ' - 'which are used by --sortUsing for sorting. ' - 'If no value is set, it uses all samples. ' - 'Example: --sortUsingSamples 1 3', - type=int, nargs='+') - - optional.add_argument('--linesAtTickMarks', - help='Draw dashed lines from all tick marks through the heatmap. ' - 'This is then similar to the dashed line draw at region bounds ' - 'when using a reference point and --sortUsing region_length', - action='store_true') - - optional.add_argument('--clusterUsingSamples', - help='List of sample numbers (order as in ' - 'matrix), that are used for clustering by ' - '--kmeans or --hclust if not given, all samples ' - 'are taken into account for clustering. ' - 'Example: --ClusterUsingSamples 1 3', - type=int, nargs='+') - - optional.add_argument( - '--averageTypeSummaryPlot', - default='mean', - choices=["mean", "median", "min", - "max", "std", "sum"], - help='Define the type of statistic that should be plotted in the ' - 'summary image above the heatmap. The options are: "mean", ' - '"median", "min", "max", "sum" and "std".') - - optional.add_argument( - '--missingDataColor', - default='black', - help='If --missingDataAsZero was not set, such cases ' - 'will be colored in black by default. Using this ' - 'parameter, a different color can be set. A value ' - 'between 0 and 1 will be used for a gray scale ' - '(black is 0). For a list of possible color ' - 'names see: http://packages.python.org/ete2/' - 'reference/reference_svgcolors.html. ' - 'Other colors can be specified using the #rrggbb ' - 'notation.') - - import matplotlib.pyplot as plt - color_options = "', '".join([x for x in plt.colormaps() if not x.endswith('_r')]) - - optional.add_argument( - '--colorMap', - help='Color map to use for the heatmap. If more than one heatmap is being plotted the color ' - 'of each heatmap can be enter individually (e.g. `--colorMap Reds Blues`). Color maps ' - 'are recycled if the number of color maps is smaller than the number of heatmaps being ' - 'plotted. Available values can be seen here: http://matplotlib.org/users/colormaps.html ' - 'The available options are: \'' + color_options + '\'', - default=['RdYlBu'], - nargs='+') - - optional.add_argument( - '--alpha', - default=1.0, - type=check_float_0_1, - help='The alpha channel (transparency) to use for the heatmaps. The default is 1.0 and values ' - 'must be between 0 and 1.') - - optional.add_argument( - '--colorList', - help='List of colors to use to create a colormap. For example, if `--colorList black,yellow,blue` ' - 'is set (colors separated by comas) then a color map that starts with black, continues to ' - 'yellow and finishes in blue is created. If this option is selected, it overrides the --colorMap ' - 'chosen. The list of valid color names can be seen here: ' - 'http://matplotlib.org/examples/color/named_colors.html ' - 'Hex colors are valid (e.g #34a2b1). If individual colors for different heatmaps ' - 'need to be specified they need to be separated by space as for example: ' - '`--colorList "white,#cccccc" "white,darkred"` ' - 'As for --colorMap, the color lists are recycled if their number is smaller thatn the number of' - 'plotted heatmaps. ' - 'The number of transitions is defined by the --colorNumber option.', - type=check_list_of_comma_values, - nargs='+') - - optional.add_argument( - '--colorNumber', - help='N.B., --colorList is required for an effect. This controls the ' - 'number of transitions from one color to the other. If --colorNumber is ' - 'the number of colors in --colorList then there will be no transitions ' - 'between the colors.', - type=int, - default=256) - - optional.add_argument('--zMin', '-min', - default=None, - help='Minimum value for the heatmap intensities. Multiple values, separated by ' - 'spaces can be set for each heatmap. If the number of zMin values is smaller than' - 'the number of heatmaps the values are recycled. If a value is set to "auto", it will be set ' - ' to the first percentile of the matrix values.', - type=str, - nargs='+') - optional.add_argument('--zMax', '-max', - default=None, - help='Maximum value for the heatmap intensities. Multiple values, separated by ' - 'spaces can be set for each heatmap. If the number of zMax values is smaller than' - 'the number of heatmaps the values are recycled. If a value is set to "auto", it will be set ' - ' to the 98th percentile of the matrix values.', - type=str, - nargs='+') - optional.add_argument('--heatmapHeight', - help='Plot height in cm. The default for the heatmap ' - 'height is 28. The minimum value is ' - '3 and the maximum is 100.', - type=float, - default=28) - - optional.add_argument('--heatmapWidth', - help='Plot width in cm. The default value is 4 ' - 'The minimum value is 1 and the ' - 'maximum is 100.', - type=float, - default=4) - optional.add_argument( - '--whatToShow', - help='The default is to include a summary or profile plot on top ' - 'of the heatmap and a heatmap colorbar. Other options are: ' - '"plot and heatmap", "heatmap only", "heatmap and ' - 'colorbar", and the default "plot, heatmap and ' - 'colorbar".', - choices=["plot, heatmap and colorbar", - "plot and heatmap", "heatmap only", - "heatmap and colorbar"], - default='plot, heatmap and colorbar') - - optional.add_argument( - '--boxAroundHeatmaps', - help='By default black boxes are plot around heatmaps. This can be turned off ' - 'by setting --boxAroundHeatmaps no', - default='yes') - - optional.add_argument('--xAxisLabel', '-x', - default='gene distance (bp)', - help='Description for the x-axis label.') - - # end elif - optional.add_argument('--startLabel', - default='TSS', - help='[only for scale-regions mode] Label shown ' - 'in the plot for the start of ' - 'the region. Default is TSS (transcription ' - 'start site), but could be changed to anything, ' - 'e.g. "peak start". ' - 'Same for the --endLabel option. See below.') - optional.add_argument('--endLabel', - default='TES', - help='[only for scale-regions mode] Label ' - 'shown in the plot for the region ' - 'end. Default is TES (transcription end site).') - optional.add_argument('--refPointLabel', - help='[only for reference-point mode] Label ' - 'shown in the plot for the ' - 'reference-point. Default ' - 'is the same as the reference point selected ' - '(e.g. TSS), but could be anything, e.g. ' - '"peak start".', - default=None) - - optional.add_argument('--labelRotation', - dest='label_rotation', - help='Rotation of the X-axis labels in degrees. The default is 0, positive values denote a counter-clockwise rotation.', - type=float, - default=0.0) - - optional.add_argument('--nanAfterEnd', - help=argparse.SUPPRESS, - default=False) - - optional.add_argument('--regionsLabel', '-z', - help='Labels for the regions plotted in the ' - 'heatmap. If more than one region is being ' - 'plotted, a list of labels separated by spaces is required. ' - 'If a label itself contains a space, then quotes are ' - 'needed. For example, --regionsLabel label_1, "label 2". ', - nargs='+') - - optional.add_argument('--samplesLabel', - help='Labels for the samples plotted. The ' - 'default is to use the file name of the ' - 'sample. The sample labels should be separated ' - 'by spaces and quoted if a label itself' - 'contains a space E.g. --samplesLabel label-1 "label 2" ', - nargs='+') - - optional.add_argument('--plotTitle', '-T', - help='Title of the plot, to be printed on top of ' - 'the generated image. Leave blank for no title.', - default='') - - optional.add_argument('--yAxisLabel', '-y', - default='', - help='Y-axis label for the top panel.') - - optional.add_argument('--yMin', - default=None, - nargs='+', - help='Minimum value for the Y-axis. Multiple values, separated by ' - 'spaces can be set for each profile. If the number of yMin values is smaller than' - 'the number of plots, the values are recycled.') - optional.add_argument('--yMax', - default=None, - nargs='+', - help='Maximum value for the Y-axis. Multiple values, separated by ' - 'spaces can be set for each profile. If the number of yMin values is smaller than' - 'the number of plots, the values are recycled.') - - optional.add_argument('--legendLocation', - default='best', - choices=['best', - 'upper-right', - 'upper-left', - 'upper-center', - 'lower-left', - 'lower-right', - 'lower-center', - 'center', - 'center-left', - 'center-right', - 'none' - ], - help='Location for the legend in the summary plot. ' - 'Note that "none" does not work for the profiler.') - - optional.add_argument('--perGroup', - help='The default is to plot all groups of regions by ' - 'sample. Using this option instead plots all samples by ' - 'group of regions. Note that this is only useful if you ' - 'have multiple groups of regions. by sample rather than ' - 'group.', - action='store_true') - - optional.add_argument('--plotFileFormat', - metavar='', - help='Image format type. If given, this ' - 'option overrides the ' - 'image format based on the plotFile ending. ' - 'The available options are: "png", ' - '"eps", "pdf", "plotly" and "svg"', - choices=['png', 'pdf', 'svg', 'eps', 'plotly']) - - optional.add_argument('--verbose', - help='If set, warning messages and ' - 'additional information are given.', - action='store_true') - return parser - - -def requiredLength(minL, maxL): - """ - This is an optional action that can be given to argparse.add_argument(..., nargs='+') - to allow a specified numeric range of arguments (e.g., "only 1 or 2 arguments"). - - minL and maxL are the minimum and maximum length - """ - # https://stackoverflow.com/questions/4194948/python-argparse-is-there-a-way-to-specify-a-range-in-nargs - class RequiredLength(argparse.Action): - def __call__(self, parser, args, values, option_string=None): - if not minL <= len(values) <= maxL: - msg = 'argument "{}" requires between {} and {} arguments'.format(self.dest, minL, maxL) - raise argparse.ArgumentTypeError(msg) - setattr(args, self.dest, values) - return RequiredLength diff --git a/deeptools/plotCorrelation.py b/deeptools/plotCorrelation.py deleted file mode 100644 index 988cf559..00000000 --- a/deeptools/plotCorrelation.py +++ /dev/null @@ -1,261 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import sys -import argparse -import numpy as np -import matplotlib -matplotlib.use('Agg') -matplotlib.rcParams['pdf.fonttype'] = 42 -matplotlib.rcParams['svg.fonttype'] = 'none' -from deeptools import cm # noqa: F401 -import matplotlib.pyplot as plt -from importlib.metadata import version -from deeptools.correlation import Correlation -from deeptools.parserCommon import writableFile - -old_settings = np.seterr(all='ignore') - - -def parse_arguments(args=None): - basic_args = plot_correlation_args() - heatmap_parser = heatmap_options() - scatter_parser = scatterplot_options() - parser = argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description=""" -Tool for the analysis and visualization of sample correlations based on the output of multiBamSummary or -multiBigwigSummary. Pearson or Spearman methods are available to compute correlation -coefficients. Results can be saved as multiple -scatter plots depicting the pairwise correlations or as a clustered heatmap, -where the colors represent the correlation coefficients and the clusters are constructed using complete linkage. -Optionally, the values can be saved as tables, too. - - -detailed help: - - plotCorrelation -h - -""", - epilog='example usages:\n' - 'plotCorrelation -in results_file --whatToPlot heatmap --corMethod pearson -o heatmap.png\n\n' - ' \n\n', - parents=[basic_args, heatmap_parser, scatter_parser], - usage='plotCorrelation -in matrix.gz -c spearman -p heatmap -o plot.png\n' - 'help: plotCorrelation -h / plotCorrelation --help\n') - - return parser - - -def plot_correlation_args(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - # define the arguments - required.add_argument('--corData', '-in', - metavar='FILE', - help='Compressed matrix of values generated by multiBigwigSummary or multiBamSummary', - required=True) - - required.add_argument('--corMethod', '-c', - help="Correlation method.", - choices=['spearman', 'pearson'], - required=True) - - required.add_argument('--whatToPlot', '-p', - help="Choose between a heatmap or pairwise scatter plots", - choices=['heatmap', 'scatterplot'], - required=True) - - optional = parser.add_argument_group('Optional arguments') - optional.add_argument('--plotFile', '-o', - help='File to save the heatmap to. The file extension determines the format, ' - 'so heatmap.pdf will save the heatmap in PDF format. ' - 'The available formats are: .png, ' - '.eps, .pdf and .svg.', - type=writableFile, - metavar='FILE') - - optional.add_argument('--skipZeros', - help='By setting this option, genomic regions ' - 'that have zero or missing (nan) values in all samples ' - 'are excluded.', - action='store_true', - required=False) - - optional.add_argument('--labels', '-l', - metavar='sample1 sample2', - help='User defined labels instead of default labels from ' - 'file names. ' - 'Multiple labels have to be separated by spaces, e.g. ' - '--labels sample1 sample2 sample3', - nargs='+') - - optional.add_argument('--plotTitle', '-T', - help='Title of the plot, to be printed on top of ' - 'the generated image. Leave blank for no title. (Default: %(default)s)', - default='') - - optional.add_argument('--plotFileFormat', - metavar='FILETYPE', - help='Image format type. If given, this option ' - 'overrides the image format based on the plotFile ' - 'ending. The available options are: png, ' - 'eps, pdf and svg.', - choices=['png', 'pdf', 'svg', 'eps', 'plotly']) - - optional.add_argument( - '--removeOutliers', - help='If set, bins with very large counts are removed. ' - 'Bins with abnormally high reads counts artificially increase ' - 'pearson correlation; that\'s why, multiBamSummary tries ' - 'to remove outliers using the median absolute deviation (MAD) ' - 'method applying a threshold of 200 to only consider extremely ' - 'large deviations from the median. The ENCODE blacklist page ' - '(https://sites.google.com/site/anshulkundaje/projects/blacklists) ' - 'contains useful information about regions with unusually high counts' - 'that may be worth removing.', - action='store_true') - - optional.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - group = parser.add_argument_group('Output optional options') - - group.add_argument('--outFileCorMatrix', - help='Save matrix with pairwise correlation values to a tab-separated file.', - metavar='FILE', - type=writableFile) - - return parser - - -def scatterplot_options(): - """ - Options specific for creating the scatter plot - """ - parser = argparse.ArgumentParser(add_help=False) - scatter_opts = parser.add_argument_group('Scatter plot options') - - scatter_opts.add_argument('--xRange', - help='The X axis range. The default scales these such that the full range of dots is displayed.', - type=int, - nargs=2, - default=None) - - scatter_opts.add_argument('--yRange', - help='The Y axis range. The default scales these such that the full range of dots is displayed.', - type=int, - nargs=2, - default=None) - - scatter_opts.add_argument('--log1p', - help='Plot the natural log of the scatter plot after adding 1. Note that this is ONLY for plotting, the correlation is unaffected.', - action='store_true') - - return parser - - -def heatmap_options(): - """ - Options for generating the correlation heatmap - """ - parser = argparse.ArgumentParser(add_help=False) - heatmap = parser.add_argument_group('Heatmap options') - - heatmap.add_argument('--plotHeight', - help='Plot height in cm. (Default: %(default)s)', - type=float, - default=9.5) - - heatmap.add_argument('--plotWidth', - help='Plot width in cm. The minimum value is 1 cm. (Default: %(default)s)', - type=float, - default=11) - - heatmap.add_argument('--zMin', '-min', - default=None, - help='Minimum value for the heatmap intensities. ' - 'If not specified, the value is set automatically', - type=float) - - heatmap.add_argument('--zMax', '-max', - default=None, - help='Maximum value for the heatmap intensities.' - 'If not specified, the value is set automatically', - type=float) - - heatmap.add_argument( - '--colorMap', default='jet', - metavar='', - help='Color map to use for the heatmap. Available values can be ' - 'seen here: ' - 'http://matplotlib.org/examples/color/colormaps_reference.html') - - heatmap.add_argument('--plotNumbers', - help='If set, then the correlation number is plotted ' - 'on top of the heatmap. This option is only valid when plotting a heatmap.', - action='store_true', - required=False) - - return parser - - -def main(args=None): - - args = parse_arguments().parse_args(args) - - if args.plotFile is None and args.outFileCorMatrix is None: - sys.exit("At least one of --plotFile and --outFileCorMatrix must be specified!\n") - - corr = Correlation(args.corData, - args.corMethod, - labels=args.labels, - remove_outliers=args.removeOutliers, - skip_zeros=args.skipZeros) - - if args.corMethod == 'pearson': - # test if there are outliers and write a message recommending the removal - if len(corr.get_outlier_indices(np.asarray(corr.matrix).flatten())) > 0: - if args.removeOutliers: - sys.stderr.write("\nOutliers were detected in the data. They " - "will be removed to avoid bias " - "in the pearson correlation.\n") - - else: - sys.stderr.write("\nOutliers were detected in the data. Consider " - "using the --removeOutliers parameter to avoid a bias " - "in the pearson correlation.\n") - - if args.colorMap: - try: - plt.get_cmap(args.colorMap) - except ValueError as error: - sys.stderr.write( - "A problem was found. Message: {}\n".format(error)) - exit() - - if args.plotFile is not None: - if args.whatToPlot == 'scatterplot': - corr.plot_scatter(args.plotFile, - plot_title=args.plotTitle, - image_format=args.plotFileFormat, - xRange=args.xRange, - yRange=args.yRange, - log1p=args.log1p) - else: - corr.plot_correlation(args.plotFile, - vmax=args.zMax, - vmin=args.zMin, - colormap=args.colorMap, - plot_title=args.plotTitle, - image_format=args.plotFileFormat, - plot_numbers=args.plotNumbers, - plotWidth=args.plotWidth, - plotHeight=args.plotHeight) - - if args.outFileCorMatrix: - o = open(args.outFileCorMatrix, "w") - o.write("#plotCorrelation --outFileCorMatrix\n") - corr.save_corr_matrix(o) - o.close() diff --git a/deeptools/plotCoverage.py b/deeptools/plotCoverage.py deleted file mode 100755 index 464375c7..00000000 --- a/deeptools/plotCoverage.py +++ /dev/null @@ -1,344 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import os -import sys -import argparse -import numpy as np - -import matplotlib -matplotlib.use('Agg') -matplotlib.rcParams['pdf.fonttype'] = 42 -matplotlib.rcParams['svg.fonttype'] = 'none' -from deeptools import cm # noqa: F401 -import matplotlib.pyplot as plt -import plotly.offline as py -import plotly.graph_objs as go -from importlib.metadata import version -import deeptools.countReadsPerBin as countR -from deeptools import parserCommon -from deeptools.utilities import smartLabels - -old_settings = np.seterr(all='ignore') - - -def parse_arguments(args=None): - parent_parser = parserCommon.getParentArgParse(binSize=False) - read_options_parser = parserCommon.read_options() - - parser = \ - argparse.ArgumentParser( - parents=[required_args(), parent_parser, read_options_parser], - formatter_class=argparse.RawDescriptionHelpFormatter, - add_help=False, - description=""" - -This tool is useful to assess the sequencing depth of a given sample. -It samples 1 million bp, counts the number of overlapping reads and can report -a histogram that tells you how many bases are covered how many times. -Multiple BAM files are accepted, but they all should correspond to the same genome assembly. - -detailed usage help: - $ plotCoverage -h - -""", - epilog='example usages:\nplotCoverage ' - '--bamfiles file1.bam file2.bam -o results.png\n\n' - ' \n\n', - conflict_handler='resolve', - usage='plotCoverage -b sample1.bam sample2.bam -o coverage.png \n' - 'help: plotCoverage -h / plotCoverage --help\n') - - parser.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - return parser - - -def process_args(args=None): - args = parse_arguments().parse_args(args) - - if not args.labels: - if args.smartLabels: - args.labels = smartLabels(args.bamfiles) - else: - args.labels = [os.path.basename(x) for x in args.bamfiles] - if args.labels and len(args.bamfiles) != len(args.labels): - sys.exit("The number of labels does not match the number of BAM files.") - - return args - - -def required_args(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - required.add_argument('--bamfiles', '-b', - metavar='FILE1 FILE2', - help='List of indexed BAM files separated by spaces.', - nargs='+', - required=True) - - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument("--help", "-h", action="help", - help="show this help message and exit") - - optional.add_argument('--plotFile', '-o', - type=parserCommon.writableFile, - help='File name to save the plot to.') - - optional.add_argument('--labels', '-l', - metavar='sample1 sample2', - help='User defined labels instead of default labels from ' - 'file names. ' - 'Multiple labels have to be separated by spaces, e.g. ' - '--labels sample1 sample2 sample3', - nargs='+') - - optional.add_argument('--smartLabels', - action='store_true', - help='Instead of manually specifying labels for the input ' - 'BAM files, this causes deepTools to use the file name ' - 'after removing the path and extension.') - - optional.add_argument('--plotTitle', '-T', - help='Title of the plot, to be printed on top of ' - 'the generated image. Leave blank for no title. (Default: %(default)s)', - default='') - - optional.add_argument('--skipZeros', - help='By setting this option, genomic regions ' - 'that have zero or nan values in _all_ samples ' - 'are excluded.', - action='store_true', - required=False) - - optional.add_argument('--numberOfSamples', '-n', - help='Number of 1 bp regions to sample. (Default: %(default)s)', - required=False, - type=int, - default=1000000) - - optional.add_argument('--BED', - help='Limits the coverage analysis to ' - 'the regions specified in these files. This overrides --numberOfSamples. ' - 'Due to memory requirements, it is inadvised to combine this with ' - '--outRawCounts or many tens of thousands of regions, as per-base ' - 'coverage is used!', - metavar='FILE1.bed FILE2.bed', - nargs='+') - - optional.add_argument('--outRawCounts', - help='Save raw counts (coverages) to file.', - type=parserCommon.writableFile, - metavar='FILE') - - optional.add_argument('--outCoverageMetrics', - help='Save percentage of bins/regions above the specified thresholds to ' - 'the specified file. The coverage thresholds are specified by ' - '--coverageThresholds. If no coverage thresholds are specified, the file ' - 'will be empty.', - type=parserCommon.writableFile, - metavar='FILE') - - optional.add_argument('--coverageThresholds', '-ct', - type=int, - action="append", - help='The percentage of reported bins/regions with signal at least as ' - 'high as the given threshold. This can be specified multiple times.') - - optional.add_argument('--plotHeight', - help='Plot height in cm. (Default: %(default)s)', - type=float, - default=5.0) - - optional.add_argument('--plotWidth', - help='Plot width in cm. The minimum value is 1 cm. (Default: %(default)s)', - type=float, - default=15.0) - - optional.add_argument('--plotFileFormat', - metavar='FILETYPE', - help='Image format type. If given, this option ' - 'overrides the image format based on the plotFile ' - 'ending. The available options are: png, ' - 'eps, pdf, svg and plotly.', - default=None, - choices=['png', 'pdf', 'svg', 'eps', 'plotly']) - - return parser - - -def main(args=None): - args = process_args(args) - - if not args.outRawCounts and not args.plotFile and not args.outCoverageMetrics: - sys.exit("At least one of --plotFile, --outRawCounts and --outCoverageMetrics are required.\n") - - if 'BED' in args: - bed_regions = args.BED - else: - bed_regions = None - - cr = countR.CountReadsPerBin(args.bamfiles, - binLength=1, - bedFile=bed_regions, - numberOfSamples=args.numberOfSamples, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose, - region=args.region, - blackListFileName=args.blackListFileName, - extendReads=args.extendReads, - minMappingQuality=args.minMappingQuality, - ignoreDuplicates=args.ignoreDuplicates, - center_read=args.centerReads, - samFlag_include=args.samFlagInclude, - samFlag_exclude=args.samFlagExclude, - minFragmentLength=args.minFragmentLength, - maxFragmentLength=args.maxFragmentLength, - bed_and_bin=True, - out_file_for_raw_data=args.outRawCounts) - - num_reads_per_bin = cr.run() - - if args.outCoverageMetrics and args.coverageThresholds: - args.coverageThresholds.sort() # Galaxy in particular tends to give things in a weird order - of = open(args.outCoverageMetrics, "w") - of.write("Sample\tThreshold\tPercent\n") - nbins = float(num_reads_per_bin.shape[0]) - for thresh in args.coverageThresholds: - vals = np.sum(num_reads_per_bin >= thresh, axis=0) - for lab, val in zip(args.labels, vals): - of.write("{}\t{}\t{:6.3f}\n".format(lab, thresh, 100. * val / nbins)) - of.close() - - if args.outRawCounts: - # append to the generated file the - # labels - header = "#plotCoverage --outRawCounts\n#'chr'\t'start'\t'end'\t" - header += "'" + "'\t'".join(args.labels) + "'\n" - f = open(args.outRawCounts, 'r+') - content = f.read() - f.seek(0, 0) - f.write(header + content) - f.close() - - if num_reads_per_bin.shape[0] < 2: - exit("ERROR: too few non-zero bins found.\n" - "If using --region please check that this " - "region is covered by reads.\n") - - if args.skipZeros: - num_reads_per_bin = countR.remove_row_of_zeros(num_reads_per_bin) - - if args.plotFile: - if args.plotFileFormat == 'plotly': - fig = go.Figure() - fig['layout']['xaxis1'] = {'domain': [0.0, 0.48], 'anchor': 'x1', 'title': 'coverage (#reads per base)'} - fig['layout']['xaxis2'] = {'domain': [0.52, 1.0], 'anchor': 'x2', 'title': 'coverage (#reads per base)'} - fig['layout']['yaxis1'] = {'domain': [0.0, 1.0], 'anchor': 'x1', 'title': 'fraction of bases sampled'} - fig['layout']['yaxis2'] = {'domain': [0.0, 1.0], 'anchor': 'x2', 'title': 'fraction of bases sampled >= coverage'} - fig['layout'].update(title=args.plotTitle) - else: - fig, axs = plt.subplots(1, 2, figsize=(args.plotWidth, args.plotHeight)) - plt.suptitle(args.plotTitle) - - # plot up to two std from mean - num_reads_per_bin = num_reads_per_bin.astype(int) - sample_mean = num_reads_per_bin.mean(axis=0) - sample_std = num_reads_per_bin.std(axis=0) - sample_max = num_reads_per_bin.max(axis=0) - sample_min = num_reads_per_bin.min(axis=0) - sample_25 = np.percentile(num_reads_per_bin, 25, axis=0) - sample_50 = np.percentile(num_reads_per_bin, 50, axis=0) - sample_75 = np.percentile(num_reads_per_bin, 75, axis=0) - - # use the largest 99th percentile from all samples to set the x_max value - x_max = np.max(np.percentile(num_reads_per_bin, 99, axis=0)) - # plot coverage - # print headers for text output - print("sample\tmean\tstd\tmin\t25%\t50%\t75%\tmax") - # the determination of a sensible value for y_max of the first plot (fraction of bases sampled vs. - # coverage) is important because, depending on the data, - # it becomes very difficult to see the lines in the plot. For example, if the coverage of a sample - # is a nice gaussian curve with a large mean of 50. Then a sensible range for the y axis (fraction of - # reads having coverage=x) is (0, 0.02) which nicely shows the coverage curve. If instead the coverage is - # very por and centers close to 1 then a good y axis range is (0,1). - - # the current implementation aims to find the y_value for which 50% of the reads >= x (coverage) and - # sets that as the x_axis range. - y_max = [] - data = [] - # We need to manually set the line colors so they're shared between the two plots. - plotly_colors = ["#d73027", "#fc8d59", "#f33090", "#e0f3f8", "#91bfdb", "#4575b4"] - plotly_styles = sum([6 * ["solid"], 6 * ["dot"], 6 * ["dash"], 6 * ["longdash"], 6 * ["dashdot"], 6 * ["longdashdot"]], []) - for idx, col in enumerate(num_reads_per_bin.T): - if args.plotFile: - frac_reads_per_coverage = np.bincount(col.astype(int)).astype(float) / num_reads_per_bin.shape[0] - csum = np.bincount(col.astype(int))[::-1].cumsum() - csum_frac = csum.astype(float)[::-1] / csum.max() - if args.plotFileFormat == 'plotly': - color = plotly_colors[idx % len(plotly_colors)] - dash = plotly_styles[idx % len(plotly_styles)] - trace = go.Scatter(x=np.arange(0, int(x_max) - 1), - y=frac_reads_per_coverage[:int(x_max)], - mode='lines', - xaxis='x1', - yaxis='y1', - line=dict(color=color, dash=dash), - name="{}, mean={:.1f}".format(args.labels[idx], sample_mean[idx]), - legendgroup="{}".format(idx)) - data.append(trace) - trace = go.Scatter(x=np.arange(0, int(x_max) - 1), - y=csum_frac[:int(x_max)], - mode='lines', - xaxis='x2', - yaxis='y2', - line=dict(color=color, dash=dash), - name=args.labels[idx], - showlegend=False, - legendgroup="{}".format(idx)) - data.append(trace) - else: - axs[0].plot(frac_reads_per_coverage, label="{}, mean={:.1f}".format(args.labels[idx], sample_mean[idx])) - axs[1].plot(csum_frac, label=args.labels[idx]) - # find the indexes (i.e. the x values) for which the cumulative distribution 'fraction of bases - # sampled >= coverage' where fraction of bases sampled = 50%: `np.flatnonzero(csum_frac>0.5)` - # then find the fraction of bases sampled that that have the largest x - y_max.append(frac_reads_per_coverage[max(np.flatnonzero(csum_frac > 0.5))]) - print("{}\t{:0.2f}\t{:0.2f}\t{}\t{}\t{}\t{}\t{}\t".format(args.labels[idx], - sample_mean[idx], - sample_std[idx], - sample_min[idx], - sample_25[idx], - sample_50[idx], - sample_75[idx], - sample_max[idx], - )) - - if args.plotFile: - # Don't clip plots - y_max = max(y_max) - if args.plotFileFormat == "plotly": - fig.add_traces(data) - fig['layout']['yaxis1'].update(range=[0.0, min(1, y_max + (y_max * 0.10))]) - fig['layout']['yaxis2'].update(range=[0.0, 1.0]) - py.plot(fig, filename=args.plotFile, auto_open=False) - else: - axs[0].set_ylim(0, min(1, y_max + (y_max * 0.10))) - axs[0].set_xlim(0, x_max) - axs[0].set_xlabel('coverage (#reads per bp)') - axs[0].legend(fancybox=True, framealpha=0.5) - axs[0].set_ylabel('fraction of bases sampled') - # plot cumulative coverage - axs[1].set_xlim(0, x_max) - axs[1].set_xlabel('coverage (#reads per bp)') - axs[1].set_ylabel('fraction of bases sampled >= coverage') - axs[1].legend(fancybox=True, framealpha=0.5) - plt.savefig(args.plotFile, format=args.plotFileFormat) - plt.close() - - -if __name__ == "__main__": - main() diff --git a/deeptools/plotEnrichment.py b/deeptools/plotEnrichment.py deleted file mode 100755 index bbd53f90..00000000 --- a/deeptools/plotEnrichment.py +++ /dev/null @@ -1,588 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import sys -import argparse -import numpy as np -import matplotlib -matplotlib.use('Agg') -matplotlib.rcParams['pdf.fonttype'] = 42 -matplotlib.rcParams['svg.fonttype'] = 'none' -from deeptools import cm # noqa: F401 -import matplotlib.pyplot as plt -import matplotlib.gridspec as gridspec - -import plotly.offline as py -import plotly.graph_objs as go - -from deeptools.mapReduce import mapReduce, getUserRegion, blSubtract -from deeptools.getFragmentAndReadSize import get_read_and_fragment_length -from deeptools.utilities import getCommonChrNames, mungeChromosome, getTLen, smartLabels -from deeptools.bamHandler import openBam -from deeptoolsintervals import Enrichment, GTF -from deeptools.countReadsPerBin import CountReadsPerBin as cr -from deeptools import parserCommon - - -old_settings = np.seterr(all='ignore') - - -def parse_arguments(args=None): - basic_args = plot_enrichment_args() - - # --region, --blackListFileName, -p and -v - parent_parser = parserCommon.getParentArgParse(binSize=False) - - # --extend reads and such - read_options = parserCommon.read_options() - - parser = argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description=""" -Tool for calculating and plotting the signal enrichment in either regions in BED -format or feature types (column 3) in GTF format. The underlying datapoints can also be output. -Metrics are plotted as a fraction of total reads. Regions in a BED file are assigned to the 'peak' feature. - -detailed help: - - plotEnrichment -h - -""", - epilog='example usages:\n' - 'plotEnrichment -b file1.bam file2.bam --BED peaks.bed -o enrichment.png\n\n' - ' \n\n', - parents=[basic_args, parent_parser, read_options], - usage='plotEnrichment -b sample1.bam sample2.bam --BED peaks.bed -o enrichment.png\n' - 'help: plotEnrichment -h / plotEnrichment --help\n') - - return parser - - -def plot_enrichment_args(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - # define the arguments - required.add_argument('--bamfiles', '-b', - metavar='file1.bam file2.bam', - help='List of indexed bam files separated by spaces.', - nargs='+', - required=True) - - required.add_argument('--BED', - help='Limits the enrichment analysis to ' - 'the regions specified in these BED/GTF files. Enrichment ' - 'is calculated as the number of reads overlapping each ' - 'feature type. The feature type is column 3 in a GTF file ' - 'and "peak" for BED files.', - metavar='FILE1.bed FILE2.bed', - nargs='+', - required=True) - - optional = parser.add_argument_group('Optional arguments') - - optional.add_argument('--plotFile', '-o', - help='File to save the plot to. The file extension determines the format, ' - 'so heatmap.pdf will save the heatmap in PDF format. ' - 'The available formats are: .png, ' - '.eps, .pdf and .svg.', - type=parserCommon.writableFile, - metavar='FILE') - - optional.add_argument('--attributeKey', - help='Instead of deriving labels from the feature column in a GTF file, ' - 'use the given attribute key, such as gene_biotype. For BED files or ' - 'entries without the attribute key, None is used as the label.') - - optional.add_argument('--labels', '-l', - metavar='sample1 sample2', - help='User defined labels instead of default labels from ' - 'file names. ' - 'Multiple labels have to be separated by spaces, e.g. ' - '--labels sample1 sample2 sample3', - nargs='+') - - optional.add_argument('--smartLabels', - action='store_true', - help='Instead of manually specifying labels for the input ' - 'BAM/BED/GTF files, this causes deepTools to use the file name ' - 'after removing the path and extension. For BED/GTF files, the ' - 'eventual region name will be overriden if specified inside ' - 'the file.') - - optional.add_argument('--regionLabels', - metavar="region1 region2", - help="For BED files, the label given to its region is " - "the file name, but this can be overridden by providing " - "a custom label. For GTF files this is ignored. Note " - "that if you provide labels, you MUST provide one for each " - "BED/GTF file, even though it will be ignored for GTF files.", - nargs='+') - - optional.add_argument('--plotTitle', '-T', - help='Title of the plot, to be printed on top of ' - 'the generated image. Leave blank for no title. (Default: %(default)s)', - default='') - - optional.add_argument('--plotFileFormat', - metavar='FILETYPE', - help='Image format type. If given, this option ' - 'overrides the image format based on the plotFile ' - 'ending. The available options are: png, ' - 'eps, pdf, plotly and svg.', - choices=['png', 'pdf', 'svg', 'eps', 'plotly']) - - optional.add_argument('--outRawCounts', - help='Save the counts per region to a tab-delimited file.', - type=parserCommon.writableFile, - metavar='FILE') - - optional.add_argument('--perSample', - help='Group the plots by sample, rather than by feature type (the default).', - action='store_true') - - optional.add_argument('--variableScales', - help='By default, the y-axes are always 0-100. This allows the axis range to be restricted.', - action='store_true') - - optional.add_argument('--plotHeight', - help='Plot height in cm. (Default: %(default)s)', - type=float, - default=20) - - optional.add_argument('--plotWidth', - help='Plot width in cm. The minimum value is 1 cm. (Default: %(default)s)', - type=float, - default=20) - - optional.add_argument('--colors', - help='List of colors to use ' - 'for the plotted lines. Color names ' - 'and html hex strings (e.g., #eeff22) ' - 'are accepted. The color names should ' - 'be space separated. For example, ' - '--colors red blue green ', - nargs='+') - - optional.add_argument('--numPlotsPerRow', - help='Number of plots per row (Default: %(default)s)', - type=int, - default=4) - - optional.add_argument('--alpha', - default=0.9, - type=parserCommon.check_float_0_1, - help='The alpha channel (transparency) to use for the bars. ' - 'The default is 0.9 and values must be between 0 and 1.') - - optional.add_argument('--Offset', - help='Uses this offset inside of each read as the signal. This is useful in ' - 'cases like RiboSeq or GROseq, where the signal is 12, 15 or 0 bases past the ' - 'start of the read. This can be paired with the --filterRNAstrand option. ' - 'Note that negative values indicate offsets from the end of each read. A value ' - 'of 1 indicates the first base of the alignment (taking alignment orientation ' - 'into account). Likewise, a value of -1 is the last base of the alignment. An ' - 'offset of 0 is not permitted. If two values are specified, then they will be ' - 'used to specify a range of positions. Note that specifying something like ' - '--Offset 5 -1 will result in the 5th through last position being used, which ' - 'is equivalent to trimming 4 bases from the 5-prime end of alignments.', - metavar='INT', - type=int, - nargs='+', - required=False) - - bed12 = parser.add_argument_group('BED12 arguments') - - bed12.add_argument('--keepExons', - help="For BED12 files, use each exon as a region, rather than columns 2/3", - action="store_true") - - return parser - - -def getBAMBlocks(read, defaultFragmentLength, centerRead, offset=None): - """ - This is basically get_fragment_from_read from countReadsPerBin - """ - blocks = None - maxPairedFragmentLength = 0 - if defaultFragmentLength != "read length": - maxPairedFragmentLength = 4 * defaultFragmentLength - - if defaultFragmentLength == 'read length': - blocks = read.get_blocks() - else: - if cr.is_proper_pair(read, maxPairedFragmentLength): - if read.is_reverse: - fragmentStart = read.next_reference_start - fragmentEnd = read.reference_end - else: - fragmentStart = read.reference_start - # the end of the fragment is defined as - # the start of the forward read plus the insert length - fragmentEnd = read.reference_start + abs(read.template_length) - # Extend using the default fragment length - else: - if read.is_reverse: - fragmentStart = read.reference_end - defaultFragmentLength - fragmentEnd = read.reference_end - else: - fragmentStart = read.reference_start - fragmentEnd = read.reference_start + defaultFragmentLength - if centerRead: - fragmentCenter = fragmentEnd - (fragmentEnd - fragmentStart) / 2 - fragmentStart = fragmentCenter - read.infer_query_length(always=False) / 2 - fragmentEnd = fragmentStart + read.infer_query_length(always=False) - - assert fragmentStart < fragmentEnd, "fragment start greater than fragment" \ - "end for read {}".format(read.query_name) - blocks = [(int(fragmentStart), int(fragmentEnd))] - - # Handle read offsets, if needed - if offset is not None: - rv = [(None, None)] - if len(offset) > 1: - if offset[0] > 0: - offset[0] -= 1 - if offset[1] < 0: - offset[1] += 1 - else: - if offset[0] > 0: - offset[0] -= 1 - offset = [offset[0], offset[0] + 1] - else: - offset = [offset[0], None] - if offset[1] == 0: - # -1 gets switched to 0, which screws things up - offset = (offset[0], None) - - stretch = [] - # For the sake of simplicity, convert [(10, 20), (30, 40)] to [10, 11, 12, 13, ..., 40] - # Then subset accordingly - for block in blocks: - stretch.extend(range(block[0], block[1])) - if read.is_reverse: - stretch = stretch[::-1] - try: - foo = stretch[offset[0]:offset[1]] - except: - return rv - - if len(foo) == 0: - return rv - if read.is_reverse: - foo = foo[::-1] - # Convert the stretch back to a list of tuples - foo = np.array(foo) - d = foo[1:] - foo[:-1] - idx = np.argwhere(d > 1).flatten().tolist() # This now holds the interval bounds as a list - idx.append(-1) - last = 0 - blocks = [] - for i in idx: - blocks.append((foo[last].astype("int"), foo[i].astype("int") + 1)) - last = i + 1 - return blocks - - -def getEnrichment_worker(arglist): - """ - This is the worker function of plotEnrichment. - - In short, given a region, iterate over all reads **starting** in it. - Filter/extend them as requested and check each for an overlap with - findOverlaps. For each overlap, increment the counter for that feature. - """ - chrom, start, end, args, defaultFragmentLength = arglist - if args.verbose: - sys.stderr.write("Processing {}:{}-{}\n".format(chrom, start, end)) - - olist = [] - total = [0] * len(args.bamfiles) - for idx, f in enumerate(args.bamfiles): - odict = dict() - for x in gtf.features: - odict[x] = 0 - fh = openBam(f) - - chrom = mungeChromosome(chrom, fh.references) - - lpos = None - prev_pos = set() - for read in fh.fetch(chrom, start, end): - # Filter - if read.pos < start: - # Ensure that a given alignment is processed only once - continue - if read.flag & 4: - continue - if args.minMappingQuality and read.mapq < args.minMappingQuality: - continue - if args.samFlagInclude and read.flag & args.samFlagInclude != args.samFlagInclude: - continue - if args.samFlagExclude and read.flag & args.samFlagExclude != 0: - continue - tLen = getTLen(read) - if args.minFragmentLength > 0 and tLen < args.minFragmentLength: - continue - if args.maxFragmentLength > 0 and tLen > args.maxFragmentLength: - continue - if args.ignoreDuplicates: - # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions - if tLen >= 0: - s = read.pos - e = s + tLen - else: - s = read.pnext - e = s - tLen - if read.reference_id != read.next_reference_id: - e = read.pnext - if lpos is not None and lpos == read.reference_start \ - and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: - continue - if lpos != read.reference_start: - prev_pos.clear() - lpos = read.reference_start - prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) - total[idx] += 1 - - # Get blocks, possibly extending - features = gtf.findOverlaps(chrom, getBAMBlocks(read, defaultFragmentLength, args.centerReads, args.Offset)) - - if features is not None and len(features) > 0: - for x in features: - odict[x] += 1 - olist.append(odict) - return olist, gtf.features, total - - -def plotEnrichment(args, featureCounts, totalCounts, features): - # get the number of rows and columns - if args.perSample: - totalPlots = len(args.bamfiles) - barsPerPlot = len(features) - else: - totalPlots = len(features) - barsPerPlot = len(args.bamfiles) - cols = min(args.numPlotsPerRow, totalPlots) - rows = np.ceil(totalPlots / float(args.numPlotsPerRow)).astype(int) - - # Handle the colors - if not args.colors: - cmap_plot = plt.get_cmap('jet') - args.colors = cmap_plot(np.arange(barsPerPlot, dtype=float) / float(barsPerPlot)) - if args.plotFileFormat == 'plotly': - args.colors = range(barsPerPlot) - elif len(args.colors) < barsPerPlot: - sys.exit("Error: {0} colors were requested, but {1} were needed!".format(len(args.colors), barsPerPlot)) - - data = [] - if args.plotFileFormat == 'plotly': - fig = go.Figure() - fig['layout'].update(title=args.plotTitle) - domainWidth = .9 / cols - domainHeight = .9 / rows - bufferHeight = 0.0 - if rows > 1: - bufferHeight = 0.1 / (rows - 1) - bufferWidth = 0.0 - if cols > 1: - bufferWidth = 0.1 / (cols - 1) - else: - grids = gridspec.GridSpec(rows, cols) - plt.rcParams['font.size'] = 10.0 - - # convert cm values to inches - fig = plt.figure(figsize=(args.plotWidth / 2.54, args.plotHeight / 2.54)) - fig.suptitle(args.plotTitle, y=(1 - (0.06 / args.plotHeight))) - - for i in range(totalPlots): - col = i % cols - row = np.floor(i / float(args.numPlotsPerRow)).astype(int) - - if args.perSample: - xlabels = features - ylabel = "% alignments in {0}".format(args.labels[i]) - vals = [featureCounts[i][foo] for foo in features] - vals = 100 * np.array(vals, dtype='float64') / totalCounts[i] - else: - xlabels = args.labels - ylabel = "% {0}".format(features[i]) - vals = [foo[features[i]] for foo in featureCounts] - vals = 100 * np.array(vals, dtype='float64') / np.array(totalCounts, dtype='float64') - - if args.plotFileFormat == 'plotly': - xanchor = 'x{}'.format(i + 1) - yanchor = 'y{}'.format(i + 1) - base = row * (domainHeight + bufferHeight) - domain = [base, base + domainHeight] - fig['layout']['xaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': yanchor} - base = col * (domainWidth + bufferWidth) - domain = [base, base + domainWidth] - fig['layout']['yaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': xanchor, 'title': ylabel} - if args.variableScales is False: - fig['layout']['yaxis{}'.format(i + 1)].update(range=[0, 100]) - trace = go.Bar(x=xlabels, - y=vals, - opacity=args.alpha, - orientation='v', - showlegend=False, - xaxis=xanchor, - yaxis=yanchor, - name=ylabel, - marker={'color': args.colors, 'line': {'color': args.colors}}) - data.append(trace) - else: - ax = plt.subplot(grids[row, col]) - ax.bar(np.arange(vals.shape[0]), vals, width=1.0, bottom=0.0, align='center', color=args.colors, edgecolor=args.colors, alpha=args.alpha) - ax.set_ylabel(ylabel) - ax.set_xticks(np.arange(vals.shape[0])) - ax.set_xticklabels(xlabels, rotation='vertical') - if args.variableScales is False: - ax.set_ylim(0.0, 100.0) - - if args.plotFileFormat == 'plotly': - fig.add_traces(data) - py.plot(fig, filename=args.plotFile, auto_open=False) - # colors - else: - plt.subplots_adjust(wspace=0.05, hspace=0.3, bottom=0.15, top=0.80) - plt.tight_layout() - plt.savefig(args.plotFile, dpi=200, format=args.plotFileFormat) - plt.close() - - -def getChunkLength(args, chromSize): - """ - There's no point in parsing the GTF time over and over again needlessly. - Emprically, it seems that adding ~4x the number of workers is ideal, since - coverage is non-uniform. This is a heuristic way of approximating that. - - Note that if there are MANY small contigs and a few large ones (e.g., the - max and median lengths are >10x different, then it's best to take a - different tack. - """ - - if args.region: - chromSize, region_start, region_end, genomeChunkLength = getUserRegion(chromSize, args.region) - rv = np.ceil((region_start - region_end) / float(4 * args.numberOfProcessors)).astype(int) - return max(1, rv) - - bl = None - if args.blackListFileName: - bl = GTF(args.blackListFileName) - - lengths = [] - for k, v in chromSize: - regs = blSubtract(bl, k, [0, v]) - for reg in regs: - lengths.append(reg[1] - reg[0]) - - if len(lengths) >= 4 * args.numberOfProcessors: - rv = np.median(lengths).astype(int) - # In cases like dm6 or GRCh38, there are a LOT of really small contigs, which will cause the median to be small and performance to tank - if np.max(lengths) >= 10 * rv: - rv = np.ceil(np.sum(lengths) / (4.0 * args.numberOfProcessors)).astype(int) - else: - rv = np.ceil(np.sum(lengths) / (4.0 * args.numberOfProcessors)).astype(int) - - return max(1, rv) - - -def main(args=None): - - args = parse_arguments().parse_args(args) - - if not args.outRawCounts and not args.plotFile: - sys.exit("Error: You need to specify at least one of --plotFile or --outRawCounts!\n") - - if args.labels is None: - args.labels = args.bamfiles - if args.smartLabels: - args.labels = smartLabels(args.bamfiles) - if len(args.labels) != len(args.bamfiles): - sys.exit("Error: The number of labels ({0}) does not match the number of BAM files ({1})!".format(len(args.labels), len(args.bamfiles))) - - # Ensure that if we're given an attributeKey that it's not empty - if args.attributeKey and args.attributeKey == "": - args.attributeKey = None - - global gtf - if not args.regionLabels and args.smartLabels: - args.regionLabels = smartLabels(args.BED) - gtf = Enrichment(args.BED, keepExons=args.keepExons, labels=args.regionLabels, attributeKey=args.attributeKey) - - # Get fragment size and chromosome dict - fhs = [openBam(x) for x in args.bamfiles] - chromSize, non_common_chr = getCommonChrNames(fhs, verbose=args.verbose) - for fh in fhs: - fh.close() - - frag_len_dict, read_len_dict = get_read_and_fragment_length(args.bamfiles[0], - return_lengths=False, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose) - if args.extendReads: - if args.extendReads is True: - # try to guess fragment length if the bam file contains paired end reads - if frag_len_dict: - defaultFragmentLength = frag_len_dict['median'] - else: - sys.exit("*ERROR*: library is not paired-end. Please provide an extension length.") - if args.verbose: - print("Fragment length based on paired en data " - "estimated to be {0}".format(frag_len_dict['median'])) - elif args.extendReads < read_len_dict['median']: - sys.stderr.write("*WARNING*: read extension is smaller than read length (read length = {}). " - "Reads will not be extended.\n".format(int(read_len_dict['median']))) - defaultFragmentLength = 'read length' - elif args.extendReads > 2000: - sys.exit("*ERROR*: read extension must be smaller that 2000. Value give: {} ".format(args.extendReads)) - else: - defaultFragmentLength = args.extendReads - else: - defaultFragmentLength = 'read length' - - # Get the chunkLength - chunkLength = getChunkLength(args, chromSize) - - # Map reduce to get the counts/file/feature - res = mapReduce([args, defaultFragmentLength], - getEnrichment_worker, - chromSize, - genomeChunkLength=chunkLength, - region=args.region, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose) - - features = res[0][1] - featureCounts = [] - for i in list(range(len(args.bamfiles))): - d = dict() - for x in features: - d[x] = 0 - featureCounts.append(d) - - # res is a list, with each element a list (length len(args.bamfiles)) of dicts - totalCounts = [0] * len(args.bamfiles) - for x in res: - for i, y in enumerate(x[2]): - totalCounts[i] += y - for i, y in enumerate(x[0]): - for k, v in y.items(): - featureCounts[i][k] += v - - # Make a plot - if args.plotFile: - plotEnrichment(args, featureCounts, totalCounts, features) - - # Raw counts - if args.outRawCounts: - of = open(args.outRawCounts, "w") - of.write("file\tfeatureType\tpercent\tfeatureReadCount\ttotalReadCount\n") - for i, x in enumerate(args.labels): - for k, v in featureCounts[i].items(): - of.write("{0}\t{1}\t{2:5.2f}\t{3}\t{4}\n".format(x, k, (100.0 * v) / totalCounts[i], v, totalCounts[i])) - of.close() diff --git a/deeptools/plotFingerprint.py b/deeptools/plotFingerprint.py deleted file mode 100755 index a5a46880..00000000 --- a/deeptools/plotFingerprint.py +++ /dev/null @@ -1,484 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import numpy as np -import argparse -import sys -import matplotlib -matplotlib.use('Agg') -matplotlib.rcParams['pdf.fonttype'] = 42 -matplotlib.rcParams['svg.fonttype'] = 'none' -from deeptools import cm # noqa: F401 -import matplotlib.pyplot as plt -from scipy import interpolate -from scipy.stats import poisson - -import plotly.offline as py -import plotly.graph_objs as go - -import deeptools.countReadsPerBin as countR -import deeptools.sumCoveragePerBin as sumR -from deeptools import parserCommon -from deeptools.utilities import smartLabels - -old_settings = np.seterr(all='ignore') -MAXLEN = 10000000 - - -def parse_arguments(args=None): - parent_parser = parserCommon.getParentArgParse(binSize=False) - required_args = get_required_args() - output_args = get_output_args() - optional_args = get_optional_args() - read_options_parser = parserCommon.read_options() - parser = argparse.ArgumentParser( - parents=[required_args, output_args, read_options_parser, - optional_args, parent_parser], - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='This tool samples indexed BAM files ' - 'and plots a profile of cumulative read coverages for each. ' - 'All reads overlapping a window (bin) of the ' - 'specified length are counted; ' - 'these counts are sorted ' - 'and the cumulative sum is finally plotted. ', - conflict_handler='resolve', - usage='plotFingerprint -b treatment.bam control.bam ' - '-plot fingerprint.png\n' - 'help: plotFingerprint -h / plotFingerprint --help', - add_help=False) - - return parser - - -def process_args(args=None): - - args = parse_arguments().parse_args(args) - - if args.JSDsample is not None and args.JSDsample not in args.bamfiles: - args.bamfiles.append(args.JSDsample) - if args.labels and len(args.bamfiles) == len(args.labels) - 1: - args.labels.append(args.JSDsample) - - if not args.labels: - if args.smartLabels: - args.labels = smartLabels(args.bamfiles) - else: - args.labels = args.bamfiles - - if len(args.bamfiles) != len(args.labels): - sys.exit("The number of labels does not match the number of BAM files.") - - return args - - -def get_required_args(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - # define the arguments - required.add_argument('--bamfiles', '-b', - metavar='bam files', - nargs='+', - help='List of indexed BAM files', - required=True) - return parser - - -def get_optional_args(): - parser = argparse.ArgumentParser(add_help=False, - conflict_handler='resolve') - optional = parser.add_argument_group('Optional arguments') - optional.add_argument("--help", "-h", action="help", - help="show this help message and exit") - - optional.add_argument('--labels', '-l', - metavar='', - help='List of labels to use in the output. ' - 'If not given, the file names will be used instead. ' - 'Separate the labels by spaces.', - nargs='+') - - optional.add_argument('--smartLabels', - action='store_true', - help='Instead of manually specifying labels for the input ' - 'BAM/bigWig files, this causes deepTools to use the file name ' - 'after removing the path and extension.') - - optional.add_argument('--binSize', '-bs', - help='Window size in base pairs to ' - 'sample the genome. This times --numberOfSamples should be less than the genome size. (Default: %(default)s)', - default=500, - type=int) - - optional.add_argument('--numberOfSamples', '-n', - help='The number of bins that are sampled from the genome, ' - 'for which the overlapping number of reads is computed. (Default: %(default)s)', - default=5e5, - type=int) - - optional.add_argument('--plotFileFormat', - metavar='', - help='image format type. If given, this option ' - 'overrides the image format based on the ending ' - 'given via --plotFile ' - 'ending. The available options are: "png", ' - '"eps", "pdf", "plotly" and "svg"', - choices=['png', 'pdf', 'svg', 'eps', 'plotly']) - - optional.add_argument('--plotTitle', '-T', - help='Title of the plot, to be printed on top of ' - 'the generated image. Leave blank for no title. (Default: %(default)s)', - default='') - - optional.add_argument('--skipZeros', - help='If set, then regions with zero overlapping reads' - 'for *all* given BAM files are ignored. This ' - 'will result in a reduced number of read ' - 'counts than that specified in --numberOfSamples', - action='store_true') - - optional.add_argument('--outQualityMetrics', - help='Quality metrics can optionally be output to ' - 'this file. The file will have one row per input BAM ' - 'file and columns containing a number of metrics. ' - 'Please see the online documentation for a longer ' - 'explanation: http://deeptools.readthedocs.io/en/latest/content/feature/plotFingerprint_QC_metrics.html .', - type=parserCommon.writableFile, - metavar='FILE.txt') - - optional.add_argument('--JSDsample', - help='Reference sample against which to compute the ' - 'Jensen-Shannon distance and the CHANCE statistics. ' - 'If this is not specified, ' - 'then these will not be calculated. If ' - '--outQualityMetrics is not specified then this will ' - 'be ignored. The Jensen-Shannon implementation is ' - 'based on code from Sitanshu Gakkhar at BCGSC. The ' - 'CHANCE implementation is based on code from Matthias ' - 'Haimel.', - metavar='sample.bam') - - return parser - - -def get_output_args(): - parser = argparse.ArgumentParser(add_help=False) - group = parser.add_argument_group('Output') - group.add_argument('--plotFile', '-plot', '-o', - help='File name of the output figure. The file ' - 'ending will be used to determine the image ' - 'format. The available options are typically: "png", ' - '"eps", "pdf" and "svg", e.g. : fingerprint.png.', - type=parserCommon.writableFile, - metavar='') - - group.add_argument('--outRawCounts', - help='Output file name to save the read counts per bin.', - type=parserCommon.writableFile, - metavar='') - - return parser - - -def binRelEntropy(p, q): - """ - Return the relative binary entropy of x - """ - x1 = 0 - x2 = 0 - if p > 0: - x1 = p * np.log2(p / q) - if p < 1: - x2 = (1 - p) * np.log2((1 - p) / (1 - q)) - return np.fmax(0.0, x1 + x2) - - -def getCHANCE(args, idx, mat): - """ - Compute the CHANCE p-value - - 1) In short, sort IP from lowest to highest, cosorting input at the same time. - 2) Choose the argmax of the difference of the cumsum() of the above - 3) Determine a scale factor according to the ratio at the position at step 2. - """ - # Get the index of the reference sample - if args.JSDsample not in args.bamfiles: - return [np.nan, np.nan, np.nan] - refIdx = args.bamfiles.index(args.JSDsample) - if refIdx == idx: - return [np.nan, np.nan, np.nan] - - subMatrix = np.copy(mat[:, [idx, refIdx]]) - subMatrix[np.isnan(subMatrix)] = 0 - subMatrix = subMatrix[subMatrix[:, 0].argsort(), :] - - # Find the CHANCE statistic, which is the point of maximus difference - cs = np.cumsum(subMatrix, axis=0) - normed = cs / np.max(cs, axis=0).astype(float) - csdiff = normed[:, 1] - normed[:, 0] - k = np.argmax(csdiff) - if csdiff[k] < 1e-6: - # Don't bother with negative values - return [0, 0, 0] - p = normed[k, 0] # Percent enrichment in IP - q = normed[k, 1] # Percent enrichment in input - pcenrich = 100 * (len(csdiff) - k) / float(len(csdiff)) - diffenrich = 100.0 * (q - p) - - # CHANCE's JS divergence with binary entropy - # Its p value is a ztest of this, which is largely useless IMO - M = (p + q) / 2.0 - CHANCEdivergence = 0.5 * (binRelEntropy(p, M) + binRelEntropy(q, M)) - CHANCEdivergence = np.sqrt(CHANCEdivergence) - - return [pcenrich, diffenrich, CHANCEdivergence] - - -def getSyntheticJSD(vec): - """ - This is largely similar to getJSD, with the 'input' sample being a Poisson distribution with lambda the average coverage in the IP bins - """ - lamb = np.mean(vec) # Average coverage - coverage = np.sum(vec) - - chip = np.zeros(MAXLEN, dtype=int) - for val in vec: - # N.B., we need to clip past the end of the array - if val >= MAXLEN: - val = MAXLEN - 1 - # This effectively removes differences due to coverage percentages - if val > 0: - chip[int(val)] += 1 - input = coverage * poisson.pmf(np.arange(1, MAXLEN), lamb) - if chip[-1] > 0: - print("{} bins had coverage over the maximum value of {} during synthetic JSD computation".format(chip[-1], MAXLEN)) - - return getJSDcommon(chip, input) - - -def getJSD(args, idx, mat): - """ - Computes the Jensen-Shannon distance between two samples. This is essentially - a symmetric version of Kullback-Leibler divergence. The implementation - presented here is based on code from Sitanshu Gakkhar at BCGSC. - - Note that the interpolation has the effect of removing zero count coverage - bins, which ends up being needed for the JSD calculation. - - args: The input arguments - idx: The column index of the current sample - mat: The matrix of counts - """ - - # Get the index of the reference sample - if args.JSDsample not in args.bamfiles: - return np.nan - refIdx = args.bamfiles.index(args.JSDsample) - if refIdx == idx: - return np.nan - - # These will hold the coverage histograms - chip = np.zeros(MAXLEN, dtype=int) - input = np.zeros(MAXLEN, dtype=int) - for row in mat: - # ChIP - val = row[idx] - # N.B., we need to clip past the end of the array - if val >= MAXLEN: - val = MAXLEN - 1 - # This effectively removes differences due to coverage percentages - if val > 0: - chip[int(val)] += 1 - - # Input - val = row[refIdx] - if val >= MAXLEN: - val = MAXLEN - 1 - if val > 0: - input[int(val)] += 1 - if input[-1] > 0: - print("{} bins had coverage over the maximum value of {} in the input sample".format(input[-1], MAXLEN)) - if chip[-1] > 0: - print("{} bins had coverage over the maximum value of {} in the ChIP sample".format(chip[-1], MAXLEN)) - - return getJSDcommon(chip, input) - - -def getJSDcommon(chip, input): - """ - This is a continuation of getJSD to allow getSyntheticJSD to reuse code - """ - def signalAndBinDist(x): - x = np.array(x) - (n,) = x.shape - signalValues = np.array(list(range(n))) - totalSignal = x * signalValues - normalizedTotalSignal = np.cumsum(totalSignal) / np.sum(totalSignal).astype("float") - binDist = np.cumsum(x).astype("float") / sum(x) - interpolater = interpolate.interp1d(binDist, normalizedTotalSignal, kind='linear', bounds_error=False, fill_value=(0, 1)) - return (binDist, normalizedTotalSignal, interpolater) - - # Interpolate the signals to evenly spaced bins, which also removes 0-coverage bins - chipSignal = signalAndBinDist(chip) - inputSignal = signalAndBinDist(input) - - # These are basically CDFs - inputSignalInterp = inputSignal[2](np.arange(0, 1.00001, 0.00001)) - chipSignalInterp = chipSignal[2](np.arange(0, 1.00001, 0.00001)) - - # If there are no low coverage bins then you can get nan as the first interpolated value. - # That should instead be some small value - if np.isnan(inputSignalInterp[0]): - inputSignalInterp[0] = 1e-12 - if np.isnan(chipSignalInterp[0]): - chipSignalInterp[0] = 1e-12 - - # Differentiate to PMFs, do some sanity checking - PMFinput = np.ediff1d(inputSignalInterp) - PMFchip = np.ediff1d(chipSignalInterp) - - if abs(sum(PMFinput) - 1) > 0.01 or abs(sum(PMFchip) - 1) > 0.01: - sys.stderr.write("Warning: At least one PMF integral is significantly different from 1! The JSD will not be returned") - return np.nan - - # Compute the JSD from the PMFs - M = (PMFinput + PMFchip) / 2.0 - JSD = 0.5 * (np.nansum(PMFinput * np.log2(PMFinput / M))) + 0.5 * (np.nansum(PMFchip * np.log2(PMFchip / M))) - # Round sqrt of JSD to 15 decimals, as planemo test has issue with rounding ? - return round(np.sqrt(JSD), 15) - - -def getExpected(mu): - """ - Given a mean coverage mu, determine the AUC, X-intercept, and elbow point - of a Poisson-distributed perfectly behaved input sample with the same coverage - """ - x = np.arange(round(poisson.interval(0.99999, mu=mu)[1] + 1)) # This will be an appropriate range - pmf = poisson.pmf(x, mu=mu) - cdf = poisson.cdf(x, mu=mu) - cs = np.cumsum(pmf * x) - cs /= max(cs) - XInt = cdf[np.nonzero(cs)[0][0]] - AUC = sum(poisson.pmf(x, mu=mu) * cs) - elbow = cdf[np.argmax(cdf - cs)] - return (AUC, XInt, elbow) - - -def main(args=None): - args = process_args(args) - - if not args.plotFile and not args.outRawCounts and not args.outQualityMetrics: - sys.stderr.write("\nAt least one of --plotFile, --outRawCounts or --outQualityMetrics is required.\n") - sys.exit(1) - - cr = sumR.SumCoveragePerBin( - args.bamfiles, - args.binSize, - args.numberOfSamples, - blackListFileName=args.blackListFileName, - numberOfProcessors=args.numberOfProcessors, - verbose=args.verbose, - region=args.region, - extendReads=args.extendReads, - minMappingQuality=args.minMappingQuality, - ignoreDuplicates=args.ignoreDuplicates, - center_read=args.centerReads, - samFlag_include=args.samFlagInclude, - samFlag_exclude=args.samFlagExclude, - minFragmentLength=args.minFragmentLength, - maxFragmentLength=args.maxFragmentLength) - - num_reads_per_bin = cr.run() - if num_reads_per_bin.sum() == 0: - import sys - sys.stderr.write( - "\nNo reads were found in {} regions sampled. Check that the\n" - "min mapping quality is not overly high and that the \n" - "chromosome names between bam files are consistent.\n" - "For small genomes, decrease the --numberOfSamples.\n" - "\n".format(num_reads_per_bin.shape[0])) - exit(1) - - if args.skipZeros: - num_reads_per_bin = countR.remove_row_of_zeros(num_reads_per_bin) - - total = len(num_reads_per_bin[:, 0]) - x = np.arange(total).astype('float') / total # normalize from 0 to 1 - - if args.plotFile is not None: - i = 0 - # matplotlib won't iterate through line styles by itself - pyplot_line_styles = sum([7 * ["-"], 7 * ["--"], 7 * ["-."], 7 * [":"]], []) - plotly_colors = ["#d73027", "#fc8d59", "#f33090", "#e0f3f8", "#91bfdb", "#4575b4"] - plotly_line_styles = sum([6 * ["solid"], 6 * ["dot"], 6 * ["dash"], 6 * ["longdash"], 6 * ["dashdot"], 6 * ["longdashdot"]], []) - data = [] - for i, reads in enumerate(num_reads_per_bin.T): - count = np.cumsum(np.sort(reads)) - count = count / count[-1] # to normalize y from 0 to 1 - if args.plotFileFormat == 'plotly': - trace = go.Scatter(x=x, y=count, mode='lines', name=args.labels[i]) - trace['line'].update(dash=plotly_line_styles[i % 36], color=plotly_colors[i % 6]) - data.append(trace) - else: - j = i % len(pyplot_line_styles) - plt.plot(x, count, label=args.labels[i], linestyle=pyplot_line_styles[j]) - plt.xlabel('rank') - plt.ylabel('fraction w.r.t. bin with highest coverage') - # set the plotFileFormat explicitly to None to trigger the - # format from the file-extension - if not args.plotFileFormat: - args.plotFileFormat = None - - if args.plotFileFormat == 'plotly': - fig = go.Figure() - fig.add_traces(data) - fig['layout'].update(title=args.plotTitle) - fig['layout']['xaxis1'].update(title="rank") - fig['layout']['yaxis1'].update(title="fraction w.r.t bin with highest coverage") - py.plot(fig, filename=args.plotFile, auto_open=False) - else: - plt.legend(loc='upper left') - plt.suptitle(args.plotTitle) - plt.savefig(args.plotFile, bbox_inches=0, format=args.plotFileFormat) - plt.close() - - if args.outRawCounts is not None: - of = open(args.outRawCounts, "w") - of.write("#plotFingerprint --outRawCounts\n") - of.write("'" + "'\t'".join(args.labels) + "'\n") - fmt = "\t".join(np.repeat('%d', num_reads_per_bin.shape[1])) + "\n" - for row in num_reads_per_bin: - of.write(fmt % tuple(row)) - of.close() - - if args.outQualityMetrics is not None: - of = open(args.outQualityMetrics, "w") - of.write("Sample\tAUC\tSynthetic AUC\tX-intercept\tSynthetic X-intercept\tElbow Point\tSynthetic Elbow Point") - if args.JSDsample: - of.write("\tJS Distance\tSynthetic JS Distance\t% genome enriched\tdiff. enrichment\tCHANCE divergence") - else: - of.write("\tSynthetic JS Distance") - of.write("\n") - line = np.arange(num_reads_per_bin.shape[0]) / float(num_reads_per_bin.shape[0] - 1) - for idx, reads in enumerate(num_reads_per_bin.T): - counts = np.cumsum(np.sort(reads)) - counts = counts / float(counts[-1]) - AUC = np.sum(counts) / float(len(counts)) - XInt = (np.argmax(counts > 0) + 1) / float(counts.shape[0]) - elbow = (np.argmax(line - counts) + 1) / float(counts.shape[0]) - expected = getExpected(np.mean(reads)) # A tuple of expected (AUC, XInt, elbow) - of.write("{0}\t{1}\t{2}\t{3}\t{4}\t{5}\t{6}".format(args.labels[idx], AUC, expected[0], XInt, expected[1], elbow, expected[2])) - if args.JSDsample: - JSD = getJSD(args, idx, num_reads_per_bin) - syntheticJSD = getSyntheticJSD(num_reads_per_bin[:, idx]) - CHANCE = getCHANCE(args, idx, num_reads_per_bin) - of.write("\t{0}\t{1}\t{2}\t{3}\t{4}".format(JSD, syntheticJSD, CHANCE[0], CHANCE[1], CHANCE[2])) - else: - syntheticJSD = getSyntheticJSD(num_reads_per_bin[:, idx]) - of.write("\t{0}".format(syntheticJSD)) - of.write("\n") - of.close() - - -if __name__ == "__main__": - main() diff --git a/deeptools/plotHeatmap.py b/deeptools/plotHeatmap.py deleted file mode 100755 index a2149f82..00000000 --- a/deeptools/plotHeatmap.py +++ /dev/null @@ -1,893 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- -from __future__ import division - -import argparse -from collections import OrderedDict -import numpy as np -import matplotlib -matplotlib.use('Agg') -matplotlib.rcParams['pdf.fonttype'] = 42 -matplotlib.rcParams['svg.fonttype'] = 'none' -import matplotlib.pyplot as plt -from matplotlib.font_manager import FontProperties -import matplotlib.gridspec as gridspec -from matplotlib import ticker -import copy -import sys -import plotly.offline as py -import plotly.graph_objs as go - -# own modules -from deeptools import cm # noqa: F401 -from deeptools import parserCommon -from deeptools import heatmapper -from deeptools.heatmapper_utilities import plot_single, plotly_single -from deeptools.utilities import convertCmap -from deeptools.computeMatrixOperations import filterHeatmapValues - -debug = 0 -old_settings = np.seterr(all='ignore') -plt.ioff() - - -def parse_arguments(args=None): - parser = argparse.ArgumentParser( - parents=[parserCommon.heatmapperMatrixArgs(), - parserCommon.heatmapperOutputArgs(mode='heatmap'), - parserCommon.heatmapperOptionalArgs(mode='heatmap')], - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='This tool creates a heatmap for ' - 'scores associated with genomic regions. ' - 'The program requires a matrix file ' - 'generated by the tool ``computeMatrix``.', - epilog='An example usage is: plotHeatmap -m matrix.gz', - usage='plotHeatmap -m matrix.gz\n' - 'help: plotHeatmap -h / plotHeatmap --help', - add_help=False) - - return parser - - -def process_args(args=None): - args = parse_arguments().parse_args(args) - - args.heatmapHeight = args.heatmapHeight if args.heatmapHeight > 3 and args.heatmapHeight <= 100 else 10 - - if not matplotlib.colors.is_color_like(args.missingDataColor): - exit("The value {0} for --missingDataColor is not valid".format(args.missingDataColor)) - - args.boxAroundHeatmaps = True if args.boxAroundHeatmaps == 'yes' else False - - return args - - -def prepare_layout(hm_matrix, heatmapsize, showSummaryPlot, showColorbar, perGroup, colorbar_position, fig): - """ - prepare the plot layout - as a grid having as many rows - as samples (+1 for colobar) - and as many rows as groups (or clusters) (+1 for profile plot) - """ - heatmapwidth, heatmapheight = heatmapsize - - numcols = hm_matrix.get_num_samples() - numrows = hm_matrix.get_num_groups() - if perGroup: - numcols, numrows = numrows, numcols - - # the rows have different size depending - # on the number of regions contained in the - if perGroup: - # heatmap - height_ratio = np.array([np.amax(np.diff(hm_matrix.group_boundaries))] * numrows) - # scale ratio to sum = heatmapheight - height_ratio = heatmapheight * (height_ratio.astype(float) / height_ratio.sum()) - else: - # heatmap - height_ratio = np.diff(hm_matrix.group_boundaries) - # scale ratio to sum = heatmapheight - height_ratio = heatmapheight * (height_ratio.astype(float) / height_ratio.sum()) - - # convert the height_ratio from numpy array back to list - height_ratio = height_ratio.tolist() - # the width ratio is equal for all heatmaps - width_ratio = [heatmapwidth] * numcols - - if showColorbar: - if colorbar_position == 'below': - numrows += 2 # a spacer needs to be added to avoid overlaps - height_ratio += [4 / 2.54] # spacer - height_ratio += [1 / 2.54] - else: - numcols += 1 - width_ratio += [1 / 2.54] - - if showSummaryPlot: - numrows += 2 # plus 2 because a spacer is added - # make height of summary plot - # proportional to the width of heatmap - sumplot_height = heatmapwidth - spacer_height = heatmapwidth / 8 - # scale height_ratios to convert from row - # numbers to heatmapheigt fractions - height_ratio = np.concatenate([[sumplot_height, spacer_height], height_ratio]) - - grids = gridspec.GridSpec(numrows, numcols, height_ratios=height_ratio, width_ratios=width_ratio, figure=fig) - - return grids - - -def addProfilePlot(hm, plt, fig, grids, iterNum, iterNum2, perGroup, averageType, plot_type, yAxisLabel, color_list, yMin, yMax, wspace, hspace, colorbar_position, label_rotation=0.0): - """ - A function to add profile plots to the given figure, possibly in a custom grid subplot which mimics a tight layout (if wspace and hspace are not None) - """ - if wspace is not None and hspace is not None: - if colorbar_position == 'side': - gridsSub = gridspec.GridSpecFromSubplotSpec(1, iterNum, subplot_spec=grids[0, :-1], wspace=wspace, hspace=hspace) - else: - gridsSub = gridspec.GridSpecFromSubplotSpec(1, iterNum, subplot_spec=grids[0, :], wspace=wspace, hspace=hspace) - - ax_list = [] - globalYmin = np.inf - globalYmax = -np.inf - for sample_id in range(iterNum): - if perGroup: - title = hm.matrix.group_labels[sample_id] - tickIdx = sample_id % hm.matrix.get_num_samples() - else: - title = hm.matrix.sample_labels[sample_id] - tickIdx = sample_id - if sample_id > 0 and len(yMin) == 1 and len(yMax) == 1: - ax_profile = fig.add_subplot(grids[0, sample_id]) - else: - if wspace is not None and hspace is not None: - ax_profile = fig.add_subplot(gridsSub[0, sample_id]) - else: - ax_profile = fig.add_subplot(grids[0, sample_id]) - - ax_profile.set_title(title) - for group in range(iterNum2): - if perGroup: - sub_matrix = hm.matrix.get_matrix(sample_id, group) - line_label = sub_matrix['sample'] - else: - sub_matrix = hm.matrix.get_matrix(group, sample_id) - line_label = sub_matrix['group'] - plot_single(ax_profile, sub_matrix['matrix'], - averageType, - color_list[group], - line_label, - plot_type=plot_type) - - if sample_id > 0 and len(yMin) == 1 and len(yMax) == 1: - plt.setp(ax_profile.get_yticklabels(), visible=False) - - if sample_id == 0 and yAxisLabel != '': - ax_profile.set_ylabel(yAxisLabel) - xticks, xtickslabel = hm.getTicks(tickIdx) - if np.ceil(max(xticks)) != float(sub_matrix['matrix'].shape[1] - 1): - tickscale = float(sub_matrix['matrix'].shape[1] - 1) / max(xticks) - xticks_use = [x * tickscale for x in xticks] - ax_profile.axes.set_xticks(xticks_use) - else: - ax_profile.axes.set_xticks(xticks) - ax_profile.axes.set_xticklabels(xtickslabel, rotation=label_rotation) - ax_list.append(ax_profile) - - # align the first and last label - # such that they don't fall off - # the heatmap sides - ticks = ax_profile.xaxis.get_major_ticks() - ticks[0].label1.set_horizontalalignment('left') - ticks[-1].label1.set_horizontalalignment('right') - - globalYmin = min(float(globalYmin), ax_profile.get_ylim()[0]) - globalYmax = max(globalYmax, ax_profile.get_ylim()[1]) - - # It turns out that set_ylim only takes float64s - for sample_id, subplot in enumerate(ax_list): - localYMin = yMin[sample_id % len(yMin)] - localYMax = yMax[sample_id % len(yMax)] - lims = [globalYmin, globalYmax] - if localYMin: - if localYMax: - lims = (float(localYMin), float(localYMax)) - else: - lims = (float(localYMin), lims[1]) - elif localYMax: - lims = (lims[0], float(localYMax)) - if lims[0] >= lims[1]: - lims = (lims[0], lims[0] + 1) - ax_list[sample_id].set_ylim(lims) - return ax_list - - -def plotlyMatrix(hm, - outFilename, - yMin=[None], yMax=[None], - zMin=[None], zMax=[None], - showSummaryPlot=False, - cmap=None, colorList=None, colorBarPosition='side', - perGroup=False, - averageType='median', yAxisLabel='', xAxisLabel='', - plotTitle='', - showColorbar=False, - label_rotation=0.0): - label_rotation *= -1.0 - if colorBarPosition != 'side': - sys.error.write("Warning: It is not currently possible to have multiple colorbars with plotly!\n") - - nRows = hm.matrix.get_num_groups() - nCols = hm.matrix.get_num_samples() - if perGroup: - nRows, nCols = nCols, nRows - - profileHeight = 0.0 - profileBottomBuffer = 0.0 - if showSummaryPlot: - profileHeight = 0.2 - profileBottomBuffer = 0.05 - profileSideBuffer = 0. - profileWidth = 1. / nCols - if nCols > 1: - profileSideBuffer = 0.1 / (nCols - 1) - profileWidth = 0.9 / nCols - - dataSummary = [] - annos = [] - fig = go.Figure() - fig['layout'].update(title=plotTitle) - xAxisN = 1 - yAxisN = 1 - - # Summary plots at the top (if appropriate) - if showSummaryPlot: - yMinLocal = np.inf - yMaxLocal = -np.inf - for i in range(nCols): - xanchor = 'x{}'.format(xAxisN) - yanchor = 'y{}'.format(yAxisN) - xBase = i * (profileSideBuffer + profileWidth) - yBase = 1 - profileHeight - xDomain = [xBase, xBase + profileWidth] - yDomain = [yBase, 1.0] - for j in range(nRows): - if perGroup: - mat = hm.matrix.get_matrix(i, j) - xTicks, xTicksLabels = hm.getTicks(i) - label = mat['sample'] - else: - mat = hm.matrix.get_matrix(j, i) - xTicks, xTicksLabels = hm.getTicks(j) - label = mat['group'] - if j == 0: - fig['layout']['xaxis{}'.format(xAxisN)] = dict(domain=xDomain, anchor=yanchor, range=[0, mat['matrix'].shape[1]], tickmode='array', tickvals=xTicks, ticktext=xTicksLabels, tickangle=label_rotation) - fig['layout']['yaxis{}'.format(yAxisN)] = dict(anchor=xanchor, domain=yDomain) - trace = plotly_single(mat['matrix'], averageType, colorList[j], label)[0] - trace.update(xaxis=xanchor, yaxis=yanchor, legendgroup=label) - if min(trace['y']) < yMinLocal: - yMinLocal = min(trace['y']) - if max(trace['y']) > yMaxLocal: - yMaxLocal = max(trace['y']) - if i == 0: - trace.update(showlegend=True) - dataSummary.append(trace) - - # Add the column label - if perGroup: - title = hm.matrix.group_labels[i] - else: - title = hm.matrix.sample_labels[i] - titleX = xBase + 0.5 * profileWidth - annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': title, 'y': 1.0, 'x': titleX, 'font': {'size': 16}, 'showarrow': False}) - xAxisN += 1 - yAxisN += 1 - - # Adjust y-bounds as appropriate: - for i in range(1, yAxisN): - yMinUse = yMinLocal - if yMin[(i - 1) % len(yMin)] is not None: - yMinUse = yMin[(i - 1) % len(yMin)] - yMaxUse = yMaxLocal - if yMax[(i - 1) % len(yMax)] is not None: - yMaxUse = yMax[(i - 1) % len(yMax)] - fig['layout']['yaxis{}'.format(i)].update(range=[yMinUse, yMaxUse]) - fig['layout']['yaxis1'].update(title=yAxisLabel) - - # Add the heatmap - dataHeatmap = [] - zMinLocal = np.inf - zMaxLocal = -np.inf - heatmapWidth = 1. / nCols - heatmapSideBuffer = 0.0 - if nCols > 1: - heatmapWidth = .9 / nCols - heatmapSideBuffer = 0.1 / (nCols - 1) - heatmapHeight = 1.0 - profileHeight - profileBottomBuffer - - for i in range(nCols): - xanchor = 'x{}'.format(xAxisN) - xBase = i * (heatmapSideBuffer + heatmapWidth) - - # Determine the height of each heatmap, they have no buffer - lengths = [0.0] - for j in range(nRows): - if perGroup: - mat = hm.matrix.get_matrix(i, j) - else: - mat = hm.matrix.get_matrix(j, i) - lengths.append(mat['matrix'].shape[0]) - fractionalHeights = heatmapHeight * np.cumsum(lengths).astype(float) / np.sum(lengths).astype(float) - xDomain = [xBase, xBase + heatmapWidth] - fig['layout']['xaxis{}'.format(xAxisN)] = dict(domain=xDomain, anchor='free', position=0.0, range=[0, mat['matrix'].shape[1]], tickmode='array', tickvals=xTicks, ticktext=xTicksLabels, title=xAxisLabel) - - # Start adding the heatmaps - for j in range(nRows): - if perGroup: - mat = hm.matrix.get_matrix(i, j) - label = mat['sample'] - start = hm.matrix.group_boundaries[i] - end = hm.matrix.group_boundaries[i + 1] - else: - mat = hm.matrix.get_matrix(j, i) - label = mat['group'] - start = hm.matrix.group_boundaries[j] - end = hm.matrix.group_boundaries[j + 1] - regs = hm.matrix.regions[start:end] - regs = [x[2] for x in regs] - yanchor = 'y{}'.format(yAxisN) - yDomain = [heatmapHeight - fractionalHeights[j + 1], heatmapHeight - fractionalHeights[j]] - visible = False - if i == 0: - visible = True - fig['layout']['yaxis{}'.format(yAxisN)] = dict(domain=yDomain, anchor=xanchor, visible=visible, title=label, tickmode='array', tickvals=[], ticktext=[]) - if np.min(mat['matrix']) < zMinLocal: - zMinLocal = np.min(mat['matrix']) - if np.max(mat['matrix']) < zMaxLocal: - zMaxLocal = np.max(mat['matrix']) - - trace = go.Heatmap(z=np.flipud(mat['matrix']), - y=regs[::-1], - xaxis=xanchor, - yaxis=yanchor, - showlegend=False, - name=label, - showscale=False) - - dataHeatmap.append(trace) - yAxisN += 1 - xAxisN += 1 - if showColorbar: - dataHeatmap[-1].update(showscale=True) - dataHeatmap[-1]['colorbar'].update(len=heatmapHeight, y=0, yanchor='bottom', ypad=0.0) - - # Adjust z bounds and colorscale - for trace in dataHeatmap: - zMinUse = zMinLocal - zMaxUse = zMaxLocal - if zMin[0] is not None: - zMinUse = zMin[0] - if zMax[0] is not None: - zMaxUse = zMax[0] - trace.update(zmin=zMinUse, zmax=zMaxUse, colorscale=convertCmap(cmap[0], vmin=zMinUse, vmax=zMaxUse)) - - dataSummary.extend(dataHeatmap) - fig.add_traces(dataSummary) - fig['layout']['annotations'] = annos - py.plot(fig, filename=outFilename, auto_open=False) - - -def plotMatrix(hm, outFileName, - colorMapDict={'colorMap': ['binary'], 'missingDataColor': 'black', 'alpha': 1.0}, - plotTitle='', - xAxisLabel='', yAxisLabel='', regionsLabel='', - zMin=None, zMax=None, - yMin=None, yMax=None, - averageType='median', - reference_point_label=None, - startLabel='TSS', endLabel="TES", - heatmapHeight=25, - heatmapWidth=7.5, - perGroup=False, whatToShow='plot, heatmap and colorbar', - plot_type='lines', - linesAtTickMarks=False, - image_format=None, - legend_location='upper-left', - box_around_heatmaps=True, - label_rotation=0.0, - dpi=200, - interpolation_method='auto'): - - hm.reference_point_label = hm.parameters['ref point'] - if reference_point_label is not None: - hm.reference_point_label = [reference_point_label] * hm.matrix.get_num_samples() - hm.startLabel = startLabel - hm.endLabel = endLabel - - matrix_flatten = None - if zMin is None: - matrix_flatten = hm.matrix.flatten() - # try to avoid outliers by using np.percentile - zMin = np.percentile(matrix_flatten, 1.0) - if np.isnan(zMin): - zMin = [None] - else: - zMin = [zMin] # convert to list to support multiple entries - elif 'auto' in zMin: - matrix_flatten = hm.matrix.flatten() - auto_min = np.percentile(matrix_flatten, 1.0) - if np.isnan(auto_min): - auto_min = None - new_mins = [float(x) if x != 'auto' else auto_min for x in zMin] - zMin = new_mins - else: - new_mins = [float(x) for x in zMin] - zMin = new_mins - - if zMax is None: - if matrix_flatten is None: - matrix_flatten = hm.matrix.flatten() - # try to avoid outliers by using np.percentile - zMax = np.percentile(matrix_flatten, 98.0) - if np.isnan(zMax) or zMax <= zMin[0]: - zMax = [None] - else: - zMax = [zMax] - elif 'auto' in zMax: - matrix_flatten = hm.matrix.flatten() - auto_max = np.percentile(matrix_flatten, 98.0) - if np.isnan(auto_max): - auto_max = None - new_maxs = [float(x) if x != 'auto' else auto_max for x in zMax] - zMax = new_maxs - else: - new_maxs = [float(x) for x in zMax] - zMax = new_maxs - if (len(zMin) > 1) & (len(zMax) > 1): - for index, value in enumerate(zMax): - if value <= zMin[index]: - sys.stderr.write("Warnirng: In bigwig {}, the given zmin ({}) is larger than " - "or equal to the given zmax ({}). Thus, it has been set " - "to None. \n".format(index + 1, zMin[index], value)) - zMin[index] = None - - if yMin is None: - yMin = [None] - if yMax is None: - yMax = [None] - if not isinstance(yMin, list): - yMin = [yMin] - if not isinstance(yMax, list): - yMax = [yMax] - - plt.rcParams['font.size'] = 8.0 - fontP = FontProperties() - - showSummaryPlot = False - showColorbar = False - - if whatToShow == 'plot and heatmap': - showSummaryPlot = True - elif whatToShow == 'heatmap and colorbar': - showColorbar = True - elif whatToShow == 'plot, heatmap and colorbar': - showSummaryPlot = True - showColorbar = True - - # colormap for the heatmap - if colorMapDict['colorMap']: - cmap = [] - for color_map in colorMapDict['colorMap']: - copy_cmp = copy.copy(plt.get_cmap(color_map)) - cmap.append(copy_cmp) - cmap[-1].set_bad(colorMapDict['missingDataColor']) # nans are printed using this color - - if colorMapDict['colorList'] and len(colorMapDict['colorList']) > 0: - # make a cmap for each color list given - cmap = [] - for color_list in colorMapDict['colorList']: - cmap.append(matplotlib.colors.LinearSegmentedColormap.from_list( - 'my_cmap', color_list.replace(' ', '').split(","), N=colorMapDict['colorNumber'])) - cmap[-1].set_bad(colorMapDict['missingDataColor']) # nans are printed using this color - - if len(cmap) > 1 or len(zMin) > 1 or len(zMax) > 1: - # position color bar below heatmap when more than one - # heatmap color is given - colorbar_position = 'below' - else: - colorbar_position = 'side' - - # figsize: w,h tuple in inches - figwidth = heatmapWidth / 2.54 - figheight = heatmapHeight / 2.54 - if showSummaryPlot: - # the summary plot ocupies a height - # equal to the fig width - figheight += figwidth - - numsamples = hm.matrix.get_num_samples() - if perGroup: - num_cols = hm.matrix.get_num_groups() - else: - num_cols = numsamples - total_figwidth = figwidth * num_cols - if showColorbar: - if colorbar_position == 'below': - figheight += 1 / 2.54 - else: - total_figwidth += 1 / 2.54 - - fig = plt.figure(figsize=(total_figwidth, figheight), constrained_layout=True) - fig.suptitle(plotTitle, y=1 - (0.06 / figheight)) - - grids = prepare_layout( - hm.matrix, - (heatmapWidth, heatmapHeight), - showSummaryPlot, - showColorbar, - perGroup, - colorbar_position, - fig - ) - - # color map for the summary plot (profile) on top of the heatmap - cmap_plot = plt.get_cmap('jet') - numgroups = hm.matrix.get_num_groups() - if perGroup: - color_list = cmap_plot(np.arange(hm.matrix.get_num_samples()) / hm.matrix.get_num_samples()) - else: - color_list = cmap_plot(np.arange(numgroups) / numgroups) - alpha = colorMapDict['alpha'] - if image_format == 'plotly': - return plotlyMatrix(hm, - outFileName, - yMin=yMin, yMax=yMax, - zMin=zMin, zMax=zMax, - showSummaryPlot=showSummaryPlot, showColorbar=showColorbar, - cmap=cmap, colorList=color_list, colorBarPosition=colorbar_position, - perGroup=perGroup, - averageType=averageType, plotTitle=plotTitle, - xAxisLabel=xAxisLabel, yAxisLabel=yAxisLabel, - label_rotation=label_rotation) - - # check if matrix is reference-point based using the upstream >0 value - # and is sorted by region length. If this is - # the case, prepare the data to plot a border at the regions end - regions_length_in_bins = [None] * len(hm.parameters['upstream']) - if hm.matrix.sort_using == 'region_length' and hm.matrix.sort_method != 'no': - for idx in range(len(hm.parameters['upstream'])): - if hm.parameters['ref point'][idx] is None: - regions_length_in_bins[idx] = None - continue - - _regions = hm.matrix.get_regions() - foo = [] - for _group in _regions: - _reg_len = [] - for ind_reg in _group: - if isinstance(ind_reg, dict): - _len = ind_reg['end'] - ind_reg['start'] - else: - _len = sum([x[1] - x[0] for x in ind_reg[1]]) - if hm.parameters['ref point'][idx] == 'TSS': - _reg_len.append((hm.parameters['upstream'][idx] + _len) / hm.parameters['bin size'][idx]) - elif hm.parameters['ref point'][idx] == 'center': - _len *= 0.5 - _reg_len.append((hm.parameters['upstream'][idx] + _len) / hm.parameters['bin size'][idx]) - elif hm.parameters['ref point'][idx] == 'TES': - _reg_len.append((hm.parameters['upstream'][idx] - _len) / hm.parameters['bin size'][idx]) - foo.append(_reg_len) - regions_length_in_bins[idx] = foo - - # plot the profiles on top of the heatmaps - if showSummaryPlot: - if perGroup: - iterNum = numgroups - iterNum2 = hm.matrix.get_num_samples() - else: - iterNum = hm.matrix.get_num_samples() - iterNum2 = numgroups - ax_list = addProfilePlot(hm, plt, fig, grids, iterNum, iterNum2, perGroup, averageType, plot_type, yAxisLabel, color_list, yMin, yMax, None, None, colorbar_position, label_rotation) - - if legend_location != 'none': - ax_list[-1].legend(loc=legend_location.replace('-', ' '), ncol=1, prop=fontP, - frameon=False, markerscale=0.5) - - first_group = 0 # helper variable to place the title per sample/group - for sample in range(hm.matrix.get_num_samples()): - sample_idx = sample - for group in range(numgroups): - group_idx = group - # add the respective profile to the - # summary plot - sub_matrix = hm.matrix.get_matrix(group, sample) - if showSummaryPlot: - if perGroup: - sample_idx = sample + 2 # plot + spacer - else: - group += 2 # plot + spacer - first_group = 1 - - if perGroup: - ax = fig.add_subplot(grids[sample_idx, group]) - # the remainder (%) is used to iterate - # over the available color maps (cmap). - # if the user only provided, lets say two - # and there are 10 groups, colormaps they are reused every - # two groups. - cmap_idx = group_idx % len(cmap) - zmin_idx = group_idx % len(zMin) - zmax_idx = group_idx % len(zMax) - else: - ax = fig.add_subplot(grids[group, sample]) - # see above for the use of '%' - cmap_idx = sample % len(cmap) - zmin_idx = sample % len(zMin) - zmax_idx = sample % len(zMax) - - if group == first_group and not showSummaryPlot and not perGroup: - title = hm.matrix.sample_labels[sample] - ax.set_title(title) - - if box_around_heatmaps is False: - # Turn off the boxes around the individual heatmaps - ax.spines['top'].set_visible(False) - ax.spines['right'].set_visible(False) - ax.spines['bottom'].set_visible(False) - ax.spines['left'].set_visible(False) - rows, cols = sub_matrix['matrix'].shape - # if the number of rows is too large, then the 'nearest' method simply - # drops rows. A better solution is to relate the threshold to the DPI of the image - if interpolation_method == 'auto': - if rows >= 1000: - interpolation_method = 'bilinear' - else: - interpolation_method = 'nearest' - - # if np.clip is not used, then values of the matrix that exceed the zmax limit are - # highlighted. Usually, a significant amount of pixels are equal or above the zmax and - # the default behaviour produces images full of large highlighted dots. - # If interpolation='nearest' is used, this has no effect - sub_matrix['matrix'] = np.clip(sub_matrix['matrix'], zMin[zmin_idx], zMax[zmax_idx]) - img = ax.imshow(sub_matrix['matrix'], - aspect='auto', - interpolation=interpolation_method, - origin='upper', - vmin=zMin[zmin_idx], - vmax=zMax[zmax_idx], - cmap=cmap[cmap_idx], - alpha=alpha, - extent=[0, cols, rows, 0]) - img.set_rasterized(True) - # plot border at the end of the regions - # if ordered by length - if regions_length_in_bins[sample] is not None: - x_lim = ax.get_xlim() - y_lim = ax.get_ylim() - - ax.plot(regions_length_in_bins[sample][group_idx], - np.arange(len(regions_length_in_bins[sample][group_idx])), - '--', color='black', linewidth=0.5, dashes=(3, 2)) - ax.set_xlim(x_lim) - ax.set_ylim(y_lim) - - if perGroup: - ax.axes.set_xlabel(sub_matrix['group']) - if sample < hm.matrix.get_num_samples() - 1: - ax.axes.get_xaxis().set_visible(False) - else: - ax.axes.get_xaxis().set_visible(False) - ax.axes.set_xlabel(xAxisLabel) - ax.axes.set_yticks([]) - if perGroup and group == 0: - ax.axes.set_ylabel(sub_matrix['sample']) - elif not perGroup and sample == 0: - ax.axes.set_ylabel(sub_matrix['group']) - - # Plot vertical lines at tick marks if desired - if linesAtTickMarks: - xticks_heat, xtickslabel_heat = hm.getTicks(sample) - xticks_heat = [x + 0.5 for x in xticks_heat] # There's an offset of 0.5 compared to the profile plot - if np.ceil(max(xticks_heat)) != float(sub_matrix['matrix'].shape[1]): - tickscale = float(sub_matrix['matrix'].shape[1]) / max(xticks_heat) - xticks_heat_use = [x * tickscale for x in xticks_heat] - else: - xticks_heat_use = xticks_heat - for x in xticks_heat_use: - ax.axvline(x=x, color='black', linewidth=0.5, dashes=(3, 2)) - - # add labels to last block in a column - if (perGroup and sample == numsamples - 1) or \ - (not perGroup and group_idx == numgroups - 1): - - # add xticks to the bottom heatmap (last group) - ax.axes.get_xaxis().set_visible(True) - xticks_heat, xtickslabel_heat = hm.getTicks(sample) - xticks_heat = [x + 0.5 for x in xticks_heat] # There's an offset of 0.5 compared to the profile plot - if np.ceil(max(xticks_heat)) != float(sub_matrix['matrix'].shape[1]): - tickscale = float(sub_matrix['matrix'].shape[1]) / max(xticks_heat) - xticks_heat_use = [x * tickscale for x in xticks_heat] - ax.axes.set_xticks(xticks_heat_use) - else: - ax.axes.set_xticks(xticks_heat) - ax.axes.set_xticklabels(xtickslabel_heat, size=8) - - # align the first and last label - # such that they don't fall off - # the heatmap sides - ticks = ax.xaxis.get_major_ticks() - ticks[0].label1.set_horizontalalignment('left') - ticks[-1].label1.set_horizontalalignment('right') - - ax.get_xaxis().set_tick_params( - which='both', - top=False, - direction='out') - - if showColorbar and colorbar_position == 'below': - # draw a colormap per each heatmap below the last block - if perGroup: - col = group_idx - else: - col = sample - ax = fig.add_subplot(grids[-1, col]) - tick_locator = ticker.MaxNLocator(nbins=3) - cbar = fig.colorbar(img, cax=ax, orientation='horizontal', ticks=tick_locator) - labels = cbar.ax.get_xticklabels() - ticks = cbar.ax.get_xticks() - if ticks[0] == 0: - # if the label is at the start of the colobar - # move it a bit inside to avoid overlapping - # with other labels - labels[0].set_horizontalalignment('left') - if ticks[-1] == 1: - # if the label is at the end of the colobar - # move it a bit inside to avoid overlapping - # with other labels - labels[-1].set_horizontalalignment('right') - # cbar.ax.set_xticklabels(labels, rotation=90) - - if showColorbar and colorbar_position != 'below': - if showSummaryPlot: - # we don't want to colorbar to extend - # over the profiles and spacer top rows - grid_start = 2 - else: - grid_start = 0 - - ax = fig.add_subplot(grids[grid_start:, -1]) - fig.colorbar(img, cax=ax) - - if box_around_heatmaps: - fig.get_layout_engine().set(wspace=0.10, hspace=0.025, rect=(0.04, 0, 0.96, 0.85)) - else: - # When no box is plotted the space between heatmaps is reduced - fig.get_layout_engine().set(wspace=0.05, hspace=0.01, rect=(0.04, 0, 0.96, 0.85)) - - plt.savefig(outFileName, bbox_inches='tight', pad_inches=0.1, dpi=dpi, format=image_format) - plt.close() - - -def mergeSmallGroups(matrixDict): - group_lengths = [len(x) for x in matrixDict.values()] - min_group_length = sum(group_lengths) * 0.01 - - to_merge = [] - i = 0 - _mergedHeatMapDict = OrderedDict() - - for label, ma in matrixDict.items(): - # merge small groups together - # otherwise visualization is impaired - if group_lengths[i] > min_group_length: - if len(to_merge): - to_merge.append(label) - new_label = " ".join(to_merge) - new_ma = np.concatenate([matrixDict[item] - for item in to_merge], axis=0) - else: - new_label = label - new_ma = matrixDict[label] - - _mergedHeatMapDict[new_label] = new_ma - to_merge = [] - else: - to_merge.append(label) - i += 1 - if len(to_merge) > 1: - new_label = " ".join(to_merge) - new_ma = np.array() - for item in to_merge: - new_ma = np.concatenate([new_ma, matrixDict[item]]) - _mergedHeatMapDict[new_label] = new_ma - - return _mergedHeatMapDict - - -def main(args=None): - args = process_args(args) - hm = heatmapper.heatmapper() - matrix_file = args.matrixFile.name - args.matrixFile.close() - hm.read_matrix_file(matrix_file) - - if hm.parameters['min threshold'] is not None or hm.parameters['max threshold'] is not None: - filterHeatmapValues(hm, hm.parameters['min threshold'], hm.parameters['max threshold']) - - if args.sortRegions == 'keep': - args.sortRegions = 'no' # These are the same thing - if args.kmeans is not None: - hm.matrix.hmcluster(args.kmeans, method='kmeans', clustering_samples=args.clusterUsingSamples) - elif args.hclust is not None: - print("Performing hierarchical clustering." - "Please note that it might be very slow for large datasets.\n") - hm.matrix.hmcluster(args.hclust, method='hierarchical', clustering_samples=args.clusterUsingSamples) - - group_len_ratio = np.diff(hm.matrix.group_boundaries) / len(hm.matrix.regions) - if np.any(group_len_ratio < 5.0 / 1000): - problem = np.flatnonzero(group_len_ratio < 5.0 / 1000) - sys.stderr.write("WARNING: Group '{}' is too small for plotting, you might want to remove it. " - "There will likely be an error message from matplotlib regarding this " - "below.\n".format(hm.matrix.group_labels[problem[0]])) - - if args.regionsLabel: - hm.matrix.set_group_labels(args.regionsLabel) - - if args.samplesLabel and len(args.samplesLabel): - hm.matrix.set_sample_labels(args.samplesLabel) - - if args.sortRegions != 'no': - sortUsingSamples = [] - if args.sortUsingSamples is not None: - for i in args.sortUsingSamples: - if (i > 0 and i <= hm.matrix.get_num_samples()): - sortUsingSamples.append(i - 1) - else: - exit("The value {0} for --sortSamples is not valid. Only values from 1 to {1} are allowed.".format(args.sortUsingSamples, hm.matrix.get_num_samples())) - print('Samples used for ordering within each group: ', sortUsingSamples) - - hm.matrix.sort_groups(sort_using=args.sortUsing, - sort_method=args.sortRegions, - sample_list=sortUsingSamples) - - if args.silhouette: - if args.kmeans is not None: - hm.matrix.computeSilhouette(args.kmeans) - elif args.hclust is not None: - hm.matrix.computeSilhouette(args.args.hclust) - - if args.outFileNameMatrix: - hm.save_matrix(args.outFileNameMatrix) - - if args.outFileSortedRegions: - hm.save_BED(args.outFileSortedRegions) - - colormap_dict = {'colorMap': args.colorMap, - 'colorList': args.colorList, - 'colorNumber': args.colorNumber, - 'missingDataColor': args.missingDataColor, - 'alpha': args.alpha} - - plotMatrix(hm, - args.outFileName, - colormap_dict, args.plotTitle, - args.xAxisLabel, args.yAxisLabel, args.regionsLabel, - args.zMin, args.zMax, - args.yMin, args.yMax, - args.averageTypeSummaryPlot, - args.refPointLabel, - args.startLabel, - args.endLabel, - args.heatmapHeight, - args.heatmapWidth, - args.perGroup, - args.whatToShow, - linesAtTickMarks=args.linesAtTickMarks, - plot_type=args.plotType, - image_format=args.plotFileFormat, - legend_location=args.legendLocation, - box_around_heatmaps=args.boxAroundHeatmaps, - label_rotation=args.label_rotation, - dpi=args.dpi, - interpolation_method=args.interpolationMethod) diff --git a/deeptools/plotPCA.py b/deeptools/plotPCA.py deleted file mode 100644 index bc17ed32..00000000 --- a/deeptools/plotPCA.py +++ /dev/null @@ -1,200 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import sys -import argparse -import matplotlib -matplotlib.use('Agg') -matplotlib.rcParams['pdf.fonttype'] = 42 -matplotlib.rcParams['svg.fonttype'] = 'none' -from deeptools import cm # noqa: F401 -from importlib.metadata import version -from deeptools.correlation import Correlation -from deeptools.parserCommon import writableFile - - -def parse_arguments(args=None): - basic_args = plotCorrelationArgs() - parser = argparse.ArgumentParser( - formatter_class=argparse.RawDescriptionHelpFormatter, - description=""" -Tool for generating a principal component analysis (PCA) -plot from multiBamSummary or multiBigwigSummary output. By default, the loadings for each sample in each principal component is plotted. If the data is transposed, the projections of each sample on the requested principal components is plotted instead. - -Detailed help: - - plotPCA -h - -""", - epilog='example usages:\n' - 'plotPCA -in coverages.npz -o pca.png\n\n' - ' \n\n', - parents=[basic_args, ], - usage='plotPCA -in coverage.npz -o pca.png\n' - 'help: plotPCA -h / plotPCA --help\n') - return parser - - -def plotCorrelationArgs(): - parser = argparse.ArgumentParser(add_help=False) - required = parser.add_argument_group('Required arguments') - - # define the arguments - required.add_argument('--corData', '-in', - metavar='FILE', - help='Coverage file (generated by multiBamSummary or multiBigwigSummary)', - required=True) - - optional = parser.add_argument_group('Optional arguments') - optional.add_argument('--plotFile', '-o', - help='File name to save the plot to. ' - 'The extension determines the file format. ' - 'For example: ' - 'pca.pdf will save the PCA plot in PDF format. ' - 'The available options are: .png, ' - '.eps, .pdf and .svg. If this option is omitted, then you MUST specify --outFileNameData', - type=writableFile, - metavar='FILE') - - optional.add_argument('--labels', '-l', - metavar='sample1 sample2', - help='User defined labels instead of default labels from ' - 'file names. ' - 'Multiple labels have to be separated by spaces, e.g. ' - '--labels sample1 sample2 sample3', - nargs='+') - - optional.add_argument('--plotTitle', '-T', - help='Title of the plot, to be printed on top of ' - 'the generated image. Leave blank for no title. (Default: %(default)s)', - default='') - - optional.add_argument('--plotFileFormat', - metavar='FILETYPE', - help='Image format type. If given, this option ' - 'overrides the image format based on the plotFile ' - 'ending. The available options are: png, ' - 'eps, pdf, plotly and svg.', - choices=['png', 'pdf', 'svg', 'eps', 'plotly']) - - optional.add_argument('--plotHeight', - help='Plot height in cm. (Default: %(default)s)', - type=float, - default=10) - - optional.add_argument('--plotWidth', - help='Plot width in cm. The minimum value is 1 cm. (Default: %(default)s)', - type=float, - default=10) - - optional.add_argument('--outFileNameData', - metavar='file.tab', - type=writableFile, - help='File name to which the data underlying the plot ' - 'should be saved, such as myPCA.tab. For untransposed ' - 'data, this is the loading per-sample and PC as well ' - 'as the eigenvalues. For transposed data, this is the ' - 'rotation per-sample and PC and the eigenvalues. The ' - 'projections are truncated to the number of ' - 'eigenvalues for transposed data.') - - optional.add_argument('--ntop', - help='Use only the top N most variable rows in the ' - 'original matrix. Specifying 0 will result in all ' - 'rows being used. If the matrix is to be transposed, ' - 'rows with 0 variance are always excluded, even if a ' - 'values of 0 is specified. The default is 1000. (Default: %(default)s)', - type=int, - default=1000) - - optional.add_argument('--PCs', - help='The principal components to plot. If specified, ' - 'you must provide two different integers, greater ' - 'than zero, separated by a space. An example (and the default) is "1 2". (Default: %(default)s)', - type=int, - nargs=2, - default=[1, 2]) - - optional.add_argument('--log2', - help='log2 transform the datapoints prior to computing ' - 'the PCA. Note that 0.01 is added to all values to ' - 'prevent 0 values from becoming -infinity. Using this ' - 'option with input that contains negative values will ' - 'result in an error.', - action='store_true') - - optional.add_argument('--colors', - metavar="COLORS", - nargs='+', - help="A list of colors for the symbols. Color names and html hex string (e.g., #eeff22) are accepted. The color names should be space separated. For example, --colors red blue green. If not specified, the symbols will be given automatic colors.") - - optional.add_argument('--markers', - metavar="MARKERS", - nargs='+', - help="A list of markers for the symbols. (e.g., '<','>','o') are accepted. The marker values should be space separated. For example, --markers 's' 'o' 's' 'o'. If not specified, the symbols will be given automatic shapes.") - - optional.add_argument('--version', action='version', - version='%(prog)s {}'.format(version('deeptools'))) - - optionalEx = optional.add_mutually_exclusive_group() - optionalEx.add_argument('--transpose', - help='Perform the PCA on the transposed matrix, (i.e., on the ' - 'matrix where rows are samples and columns are ' - 'bins/features. This then matches what is typically ' - 'done in R.', - action='store_true') - - optionalEx.add_argument('--rowCenter', - help='When specified, each row (bin, gene, etc.) ' - 'in the matrix is centered at 0 before the PCA is ' - 'computed. This is useful only if you have a strong ' - 'bin/gene/etc. correlation and the resulting ' - 'principal component has samples stacked vertically. This option is not applicable if --transpose is specified.', - action='store_true') - - return parser - - -def main(args=None): - args = parse_arguments().parse_args(args) - - if args.plotFile is None and args.outFileNameData is None: - sys.exit("At least one of --plotFile and --outFileNameData must be specified!\n") - - if args.ntop < 0: - sys.exit("The value specified for --ntop must be >= 0!\n") - - if args.PCs[0] == args.PCs[1]: - sys.exit("You must specify different principal components!\n") - if args.PCs[0] <= 0 or args.PCs[1] <= 0: - sys.exit("The specified principal components must be at least 1!\n") - - corr = Correlation(args.corData, - labels=args.labels,) - - corr.rowCenter = args.rowCenter - corr.transpose = args.transpose - corr.ntop = args.ntop - corr.log2 = args.log2 - - Wt, eigenvalues = corr.plot_pca(args.plotFile, - PCs=args.PCs, - plot_title=args.plotTitle, - image_format=args.plotFileFormat, - plotWidth=args.plotWidth, - plotHeight=args.plotHeight, - cols=args.colors, - marks=args.markers) - - if args.outFileNameData is not None: - of = open(args.outFileNameData, "w") - of.write("#plotPCA --outFileNameData\n") - of.write("Component\t{}\tEigenvalue\n".format("\t".join(corr.labels))) - n = eigenvalues.shape[0] - for i in range(n): - of.write("{}\t{}\t{}\n".format(i + 1, "\t".join(["{}".format(x) for x in Wt[i, :]]), eigenvalues[i])) - of.close() - - -if __name__ == "__main__": - main() diff --git a/deeptools/plotProfile.py b/deeptools/plotProfile.py deleted file mode 100755 index 7497875f..00000000 --- a/deeptools/plotProfile.py +++ /dev/null @@ -1,973 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - - -import sys - -import argparse -import numpy as np -from math import ceil -import matplotlib -matplotlib.use('Agg') -matplotlib.rcParams['pdf.fonttype'] = 42 -matplotlib.rcParams['svg.fonttype'] = 'none' -import deeptools.cm # noqa: F401 -import matplotlib.pyplot as plt -from matplotlib.font_manager import FontProperties -from matplotlib import colors as pltcolors -import matplotlib.gridspec as gridspec - -import plotly.offline as py -import plotly.graph_objs as go - -# own modules -from deeptools import parserCommon -from deeptools import heatmapper -from deeptools.heatmapper_utilities import plot_single, plotly_single, getProfileTicks -from deeptools.computeMatrixOperations import filterHeatmapValues - - -debug = 0 -old_settings = np.seterr(all='ignore') -plt.ioff() - - -def parse_arguments(args=None): - parser = argparse.ArgumentParser( - parents=[parserCommon.heatmapperMatrixArgs(), - parserCommon.heatmapperOutputArgs(mode='profile'), - parserCommon.heatmapperOptionalArgs(mode='profile')], - formatter_class=argparse.ArgumentDefaultsHelpFormatter, - description='This tool creates a profile plot for ' - 'scores over sets of genomic regions. ' - 'Typically, these regions are genes, but ' - 'any other regions defined in BED ' - ' will work. A matrix generated ' - 'by computeMatrix is required.', - epilog='An example usage is: plotProfile -m matrix.gz', - add_help=False, - usage='plotProfile -m matrix.gz\n' - 'help: plotProfile -h / plotProfile --help') - - return parser - - -def process_args(args=None): - args = parse_arguments().parse_args(args) - - # Ensure that yMin/yMax are there and a list - try: - assert args.yMin is not None - except: - args.yMin = [None] - try: - assert args.yMax is not None - except: - args.yMax = [None] - - # Sometimes Galaxy sends --yMax '' and --yMin '' - if args.yMin == ['']: - args.yMin = [None] - if args.yMax == ['']: - args.yMax = [None] - - # Convert to floats - if args.yMin != [None]: - foo = [float(x) for x in args.yMin] - args.yMin = foo - if args.yMax != [None]: - foo = [float(x) for x in args.yMax] - args.yMax = foo - - if args.plotHeight < 0.5: - args.plotHeight = 0.5 - elif args.plotHeight > 100: - args.plotHeight = 100 - - return args - - -class Profile(object): - - def __init__(self, hm, out_file_name, - plot_title='', y_axis_label='', - y_min=None, y_max=None, - averagetype='median', - reference_point_label=None, - start_label='TSS', end_label='TES', - plot_height=7, - plot_width=11, - per_group=False, - plot_type='lines', - image_format=None, - color_list=None, - legend_location='best', - plots_per_row=8, - label_rotation=0, - dpi=200): - """ - Using the hm matrix, makes a line plot - either per group or per sample - using the specified parameters. - - Args: - hm: heatmapper object - out_file_name: string - plot_title: string - y_axis_label: list - y_min: list - y_max: list - averagetype: mean, sum, median - reference_point_label: string - start_label: string - end_label: string - plot_height: in cm - plot_width: in cm - per_group: bool - plot_type: string - image_format: string - color_list: list - legend_location: - plots_per_row: int - label_rotation: float - - Returns: - - """ - self.hm = hm - self.out_file_name = out_file_name - self.plot_title = plot_title - self.y_axis_label = y_axis_label - self.y_min = y_min - self.y_max = y_max - self.averagetype = averagetype - self.reference_point_label = reference_point_label - self.start_label = start_label - self.end_label = end_label - self.plot_height = plot_height - self.plot_width = plot_width - self.per_group = per_group - self.plot_type = plot_type - self.image_format = image_format - self.color_list = color_list - self.legend_location = legend_location - self.plots_per_row = plots_per_row - self.label_rotation = label_rotation - self.dpi = dpi - - # Honor reference point labels from computeMatrix - if reference_point_label is None: - self.reference_point_label = hm.parameters['ref point'] - - # decide how many plots are needed - if self.per_group: - self.numplots = self.hm.matrix.get_num_groups() - self.numlines = self.hm.matrix.get_num_samples() - else: - self.numplots = self.hm.matrix.get_num_samples() - self.numlines = self.hm.matrix.get_num_groups() - - if self.numplots > self.plots_per_row: - rows = np.ceil(self.numplots / float(self.plots_per_row)).astype(int) - cols = self.plots_per_row - else: - rows = 1 - cols = self.numplots - self.grids = gridspec.GridSpec(rows, cols) - - plt.rcParams['font.size'] = 10.0 - self.font_p = FontProperties() - self.font_p.set_size('small') - - # convert cm values to inches - plot_height_inches = rows * self.cm2inch(self.plot_height)[0] - self.fig = plt.figure(figsize=self.cm2inch(cols * self.plot_width, rows * self.plot_height)) - self.fig.suptitle(self.plot_title, y=(1 - (0.06 / plot_height_inches))) - - # Ensure that the labels are vectors - nSamples = len(self.hm.matrix.sample_labels) - if not isinstance(self.reference_point_label, list): - self.reference_point_label = [self.reference_point_label] * nSamples - if not isinstance(self.start_label, list): - self.start_label = [self.start_label] * nSamples - if not isinstance(self.end_label, list): - self.end_label = [self.end_label] * nSamples - - def getTicks(self, idx): - """ - This is essentially a wrapper around getProfileTicks to accomdate the fact that each column has its own ticks. - """ - xticks, xtickslabel = getProfileTicks(self.hm, self.reference_point_label[idx], self.start_label[idx], self.end_label[idx], idx) - return xticks, xtickslabel - - @staticmethod - def cm2inch(*tupl): - inch = 2.54 - if isinstance(tupl[0], tuple): - return tuple(i / inch for i in tupl[0]) - else: - return tuple(i / inch for i in tupl) - - def plot_hexbin(self): - from matplotlib import cm - cmap = cm.coolwarm - cmap.set_bad('black') - - if self.image_format == "plotly": - return self.plotly_hexbin() - - for plot in range(self.numplots): - col = plot % self.plots_per_row - row = int(plot / float(self.plots_per_row)) - localYMin = None - localYMax = None - - # split the ax to make room for the colorbar and for each of the - # groups - sub_grid = gridspec.GridSpecFromSubplotSpec(self.numlines, 2, subplot_spec=self.grids[row, col], - width_ratios=[0.92, 0.08], wspace=0.05, hspace=0.1) - - ax = self.fig.add_subplot(sub_grid[0, 0]) - - ax.tick_params( - axis='y', - which='both', - left=False, - right=False, - labelleft=True) - - if self.per_group: - title = self.hm.matrix.group_labels[plot] - else: - title = self.hm.matrix.sample_labels[plot] - - vmin = np.inf - vmax = -np.inf - for data_idx in range(self.numlines): - # get the max and min - if self.per_group: - _row, _col = plot, data_idx - else: - _row, _col = data_idx, plot - - sub_matrix = self.hm.matrix.get_matrix(_row, _col) - ma = sub_matrix['matrix'] - x_values = np.tile(np.arange(ma.shape[1]), (ma.shape[0], 1)) - img = ax.hexbin(x_values.flatten(), ma.flatten(), cmap=cmap, mincnt=1) - _vmin, _vmax = img.get_clim() - if _vmin < vmin: - vmin = _vmin - if _vmax > vmax: - vmax = _vmax - - if localYMin is None or self.y_min[col % len(self.y_min)] < localYMin: - localYMin = self.y_min[col % len(self.y_min)] - if localYMax is None or self.y_max[col % len(self.y_max)] > localYMax: - localYMax = self.y_max[col % len(self.y_max)] - self.fig.delaxes(ax) - - # iterate again after having computed the vmin and vmax - ax_list = [] - for data_idx in range(self.numlines)[::-1]: - ax = self.fig.add_subplot(sub_grid[data_idx, 0]) - if data_idx == 0: - ax.set_title(title) - if data_idx != self.numlines - 1: - plt.setp(ax.get_xticklabels(), visible=False) - - if self.per_group: - _row, _col = plot, data_idx - else: - _row, _col = data_idx, plot - - sub_matrix = self.hm.matrix.get_matrix(_row, _col) - - if self.per_group: - label = sub_matrix['sample'] - else: - label = sub_matrix['group'] - - ma = sub_matrix['matrix'] - try: - # matplotlib 2.0 - ax.set_facecolor('black') - except: - # matplotlib <2.0 - ax.set_axis_bgcolor('black') - x_values = np.tile(np.arange(ma.shape[1]), (ma.shape[0], 1)) - img = ax.hexbin(x_values.flatten(), ma.flatten(), cmap=cmap, mincnt=1, vmin=vmin, vmax=vmax) - - if plot == 0: - ax.axes.set_ylabel(label) - - ax_list.append(ax) - - lims = ax.get_ylim() - if localYMin is not None: - lims = (localYMin, lims[1]) - if localYMax is not None: - lims = (lims[0], localYMax) - if lims[0] >= lims[1]: - lims = (lims[0], lims[0] + 1) - ax.set_ylim(lims) - - xticks, xtickslabel = self.getTicks(plot) - if np.ceil(max(xticks)) != float(ma.shape[1] - 1): - tickscale = float(sub_matrix['matrix'].shape[1]) / max(xticks) - xticks_use = [x * tickscale for x in xticks] - ax_list[0].axes.set_xticks(xticks_use) - else: - ax_list[0].axes.set_xticks(xticks) - ax_list[0].axes.set_xticklabels(xtickslabel, rotation=self.label_rotation) - # align the first and last label - # such that they don't fall off - # the heatmap sides - ticks = ax_list[-1].xaxis.get_major_ticks() - ticks[0].label1.set_horizontalalignment('left') - ticks[-1].label1.set_horizontalalignment('right') - - cax = self.fig.add_subplot(sub_grid[:, 1]) - self.fig.colorbar(img, cax=cax) - - plt.subplots_adjust(wspace=0.05, hspace=0.3) - plt.tight_layout() - plt.savefig(self.out_file_name, dpi=self.dpi, format=self.image_format) - plt.close() - - def plotly_hexbin(self): - """plot_hexbin, but for plotly. it's annoying that we have to have sub-subplots""" - fig = go.Figure() - cols = self.plots_per_row if self.numplots > self.plots_per_row else self.numplots - rows = np.ceil(self.numplots / float(cols)).astype(int) - fig['layout'].update(title=self.plot_title) - domainWidth = .9 / cols - domainHeight = .9 / rows - bufferHeight = 0.0 - if rows > 1: - bufferHeight = 0.1 / (rows - 1) - else: - domainHeight = 1.0 - bufferWidth = 0.0 - if cols > 1: - bufferWidth = 0.1 / (cols - 1) - else: - domainWidth = 1.0 - subHeight = domainHeight / float(self.numlines) - if self.per_group: - sideLabels = self.hm.matrix.sample_labels - else: - sideLabels = self.hm.matrix.group_labels - - data = [] - annos = [] - vmin = np.inf - vmax = -np.inf - for i in range(self.numplots): - row = rows - i / self.plots_per_row - 1 - col = i % self.plots_per_row - - if self.per_group: - title = self.hm.matrix.group_labels[i] - else: - title = self.hm.matrix.sample_labels[i] - - base = row * (domainHeight + bufferHeight) - domain = [base, base + domainHeight] - titleY = base + domainHeight - base = col * (domainWidth + bufferWidth) - domain = [base, base + domainWidth] - titleX = base + 0.5 * domainWidth - xanchor = 'x{}'.format(i + 1) - fig['layout']['xaxis{}'.format(i + 1)] = dict(domain=domain) - annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': title, 'y': titleY, 'x': titleX, 'font': {'size': 16}, 'showarrow': False}) - - # set yMin/yMax - yMin = np.inf - yMax = -np.inf - for j in range(self.numlines): - # get the max and min - if self.per_group: - _row, _col = i, j - else: - _row, _col = j, i - - ma = self.hm.matrix.get_matrix(_row, _col)['matrix'] - if np.min(ma) < yMin: - yMin = np.min(ma) - if np.max(ma) > yMax: - yMax = np.max(ma) - if self.y_min[i % len(self.y_min)] is not None: - yMin = self.y_min[i % len(self.y_min)] - if self.y_max[i % len(self.y_max)] is not None: - yMax = self.y_max[i % len(self.y_max)] - - for j in range(self.numlines): - if self.per_group: - _row, _col = i, j - else: - _row, _col = j, i - foo = i * self.numlines + j + 1 - yanchor = 'y{}'.format(foo) - base = row * (domainHeight + bufferHeight) + j * subHeight - domain = [base, base + subHeight] - fig['layout']['yaxis{}'.format(foo)] = {'domain': domain, 'title': self.y_axis_label, 'anchor': xanchor, 'range': [yMin, yMax]} - if j == 0: - _ = "xaxis{}".format(xanchor[1:]) - fig['layout'][_].update(anchor='y{}'.format(foo)) - if col == 0: - titleY = base + 0.5 * subHeight - annos.append({'yanchor': 'middle', 'xref': 'paper', 'xanchor': 'left', 'yref': 'paper', 'text': sideLabels[j], 'y': titleY, 'x': -0.03, 'font': {'size': 16}, 'showarrow': False, 'textangle': -90}) - - sub_matrix = self.hm.matrix.get_matrix(_row, _col) - ma = self.hm.matrix.get_matrix(_row, _col)['matrix'] - - fig['layout']['xaxis{}'.format(i + 1)].update(range=[0, ma.shape[1]]) - - if self.per_group: - label = sub_matrix['sample'] - else: - label = sub_matrix['group'] - - # Manually compute the 2D histogram with 100x100 bins - x_values = np.tile(np.arange(ma.shape[1]), (ma.shape[0], 1)) - z, xe, ye = np.histogram2d(x_values.flatten(), ma.flatten(), bins=100, range=[[0, ma.shape[1]], [yMin, yMax]]) - - _vmin = np.min(z) - _vmax = np.max(z) - if _vmin < vmin: - vmin = _vmin - if _vmax > vmax: - vmax = _vmax - - trace = go.Contour(z=z.T, x=xe, y=ye, xaxis=xanchor, yaxis=yanchor, name=label, connectgaps=False) - data.append(trace) - - # Assume the bounds for the last graph are correct - totalWidth = ma.shape[1] - xticks, xtickslabel = self.getTicks(i) - if np.ceil(max(xticks)) != float(totalWidth): - tickscale = float(totalWidth) / max(xticks) - xticks_use = [x * tickscale for x in xticks] - else: - xticks_use = xticks - xticks_use = [np.ceil(x) for x in xticks_use] - fig['layout']['xaxis{}'.format(i + 1)].update(tickmode='array', tickvals=xticks_use, ticktext=xtickslabel, tickangle=self.label_rotation) - - for trace in data: - trace.update(zmin=vmin, zmax=vmax) - - fig.add_traces(data) - fig['layout']['annotations'] = annos - py.plot(fig, filename=self.out_file_name, auto_open=False) - - def plot_heatmap(self): - cmap = ['RdYlBu_r'] - if self.color_list is not None: # check the length to be equal to the numebr of plots otherwise multiply it! - cmap = self.color_list - if len(cmap) < self.numplots: - all_colors = cmap - for i in range(ceil(self.numplots / len(cmap))): - cmap.extend(all_colors) - matrix_flatten = None - if self.y_min == [None]: - matrix_flatten = self.hm.matrix.flatten() - # try to avoid outliers by using np.percentile - self.y_min = [np.percentile(matrix_flatten, 1.0)] - if np.isnan(self.y_min[0]): - self.y_min = [None] - - if self.y_max == [None]: - if matrix_flatten is None: - matrix_flatten = self.hm.matrix.flatten() - # try to avoid outliers by using np.percentile - self.y_max = [np.percentile(matrix_flatten, 98.0)] - if np.isnan(self.y_max[0]): - self.y_max = [None] - - if self.image_format == "plotly": - return self.plotly_heatmap() - - ax_list = [] - # turn off y ticks - for plot in range(self.numplots): - labels = [] - col = plot % self.plots_per_row - row = int(plot / float(self.plots_per_row)) - localYMin = None - localYMax = None - - # split the ax to make room for the colorbar - sub_grid = gridspec.GridSpecFromSubplotSpec(1, 2, subplot_spec=self.grids[row, col], - width_ratios=[0.92, 0.08], wspace=0.05) - - ax = self.fig.add_subplot(sub_grid[0]) - cax = self.fig.add_subplot(sub_grid[1]) - - ax.tick_params( - axis='y', - which='both', - left=False, - right=False, - labelleft=True) - - if self.per_group: - title = self.hm.matrix.group_labels[plot] - tickIdx = plot % self.hm.matrix.get_num_samples() - else: - title = self.hm.matrix.sample_labels[plot] - tickIdx = plot - ax.set_title(title) - mat = [] # when drawing a heatmap (in contrast to drawing lines) - for data_idx in range(self.numlines): - if self.per_group: - row, col = plot, data_idx - else: - row, col = data_idx, plot - if localYMin is None or self.y_min[col % len(self.y_min)] < localYMin: - localYMin = self.y_min[col % len(self.y_min)] - if localYMax is None or self.y_max[col % len(self.y_max)] > localYMax: - localYMax = self.y_max[col % len(self.y_max)] - - sub_matrix = self.hm.matrix.get_matrix(row, col) - - if self.per_group: - label = sub_matrix['sample'] - else: - label = sub_matrix['group'] - labels.append(label) - mat.append(np.ma.__getattribute__(self.averagetype)(sub_matrix['matrix'], axis=0)) - img = ax.imshow(np.vstack(mat), interpolation='nearest', - cmap=cmap[plot], aspect='auto', vmin=localYMin, vmax=localYMax) - self.fig.colorbar(img, cax=cax) - - totalWidth = np.vstack(mat).shape[1] - xticks, xtickslabel = self.getTicks(tickIdx) - if np.ceil(max(xticks)) != float(totalWidth - 1): - tickscale = float(totalWidth) / max(xticks) - xticks_use = [x * tickscale for x in xticks] - ax.axes.set_xticks(xticks_use) - else: - ax.axes.set_xticks(xticks) - ax.axes.set_xticklabels(xtickslabel, rotation=self.label_rotation) - # align the first and last label - # such that they don't fall off - # the heatmap sides - ticks = ax.xaxis.get_major_ticks() - ticks[0].label1.set_horizontalalignment('left') - ticks[-1].label1.set_horizontalalignment('right') - - # add labels as y ticks labels - ymin, ymax = ax.axes.get_ylim() - pos, distance = np.linspace(ymin, ymax, len(labels), retstep=True, endpoint=False) - d_half = float(distance) / 2 - yticks = [x + d_half for x in pos] - - # TODO: make rotation a parameter - # ax.axes.set_yticklabels(labels[::-1], rotation='vertical') - if plot == 0: - ax.axes.set_yticks(yticks) - ax.axes.set_yticklabels(labels[::-1]) - else: - ax.axes.set_yticklabels([]) - # matplotlib 3.1.1 (and likely some earlier versions) will change the ylim if you change the tick locations! - ax.axes.set_ylim([ymin, ymax]) - - ax_list.append(ax) - - plt.subplots_adjust(wspace=0.05, hspace=0.3) - plt.tight_layout() - plt.savefig(self.out_file_name, dpi=self.dpi, format=self.image_format) - plt.close() - - def plotly_heatmap(self): - """plot_heatmap, but with plotly output""" - fig = go.Figure() - cols = self.plots_per_row if self.numplots > self.plots_per_row else self.numplots - rows = np.ceil(self.numplots / float(cols)).astype(int) - fig['layout'].update(title=self.plot_title) - domainWidth = .9 / cols - domainHeight = .9 / rows - bufferHeight = 0.0 - if rows > 1: - bufferHeight = 0.1 / (rows - 1) - else: - domainHeight = 1.0 - bufferWidth = 0.0 - if cols > 1: - bufferWidth = 0.1 / (cols - 1) - else: - domainWidth = 1.0 - - data = [] - annos = [] - zmin = np.inf - zmax = -np.inf - for i in range(self.numplots): - row = rows - i / self.plots_per_row - 1 - col = i % self.plots_per_row - - if self.per_group: - title = self.hm.matrix.group_labels[i] - else: - title = self.hm.matrix.sample_labels[i] - - base = row * (domainHeight + bufferHeight) - domain = [base, base + domainHeight] - titleY = base + domainHeight - xanchor = 'x{}'.format(i + 1) - yanchor = 'y{}'.format(i + 1) - visible = False - if col == 0: - visible = True - fig['layout']['yaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': xanchor, 'visible': visible} - base = col * (domainWidth + bufferWidth) - domain = [base, base + domainWidth] - titleX = base + 0.5 * domainWidth - fig['layout']['xaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': yanchor} - annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': title, 'y': titleY, 'x': titleX, 'font': {'size': 16}, 'showarrow': False}) - - mat = [] - labels = [] - for j in range(self.numlines): - if self.per_group: - row, col = i, j - else: - row, col = j, i - - sub_matrix = self.hm.matrix.get_matrix(row, col) - - if self.per_group: - label = sub_matrix['sample'] - else: - label = sub_matrix['group'] - labels.append(label) - mat.append(np.ma.__getattribute__(self.averagetype)(sub_matrix['matrix'], axis=0)) - if np.min(mat[-1]) < zmin: - zmin = np.min(mat[-1]) - if np.max(mat[-1]) > zmax: - zmax = np.max(mat[-1]) - totalWidth = len(mat[-1]) - trace = go.Heatmap(name=title, z=mat, x=range(totalWidth + 1), y=labels, xaxis=xanchor, yaxis=yanchor) - data.append(trace) - - # Add ticks - xticks, xtickslabel = self.getTicks(i) - if np.ceil(max(xticks)) != float(totalWidth): - tickscale = float(totalWidth) / max(xticks) - xticks_use = [x * tickscale for x in xticks] - else: - xticks_use = xticks - xticks_use = [np.ceil(x) for x in xticks_use] - fig['layout']['xaxis{}'.format(i + 1)].update(tickmode='array', tickvals=xticks_use, ticktext=xtickslabel, tickangle=self.label_rotation) - - # Adjust color scale limits - for i, trace in enumerate(data): - zminUse = zmin - zmaxUse = zmax - if self.y_min[i % len(self.y_min)] is not None: - zminUse = self.y_min[i % len(self.y_min)] - if self.y_max[i % len(self.y_max)] is not None: - zmaxUse = self.y_max[i % len(self.y_max)] - trace.update(zmin=zminUse, zmax=zmaxUse) - - fig.add_traces(data) - fig['layout']['annotations'] = annos - py.plot(fig, filename=self.out_file_name, auto_open=False) - - def plot_profile(self): - if self.y_min is None: - self.y_min = [None] - if self.y_max is None: - self.y_max = [None] - - if not self.color_list: - cmap_plot = plt.get_cmap('jet') - if self.numlines > 1: - # kmeans, so we need to color by cluster - self.color_list = cmap_plot(np.arange(self.numlines, dtype=float) / float(self.numlines)) - else: - self.color_list = cmap_plot(np.arange(self.numplots, dtype=float) / float(self.numplots)) - if (self.numlines > 1 and len(self.color_list) < self.numlines) or\ - (self.numlines == 1 and len(self.color_list) < self.numplots): - sys.exit("\nThe given list of colors is too small, " - "at least {} colors are needed\n".format(self.numlines)) - for color in self.color_list: - if not pltcolors.is_color_like(color): - sys.exit("\nThe color name {} is not valid. Check " - "the name or try with a html hex string " - "for example #eeff22".format(color)) - - if self.image_format == "plotly": - return self.plotly_profile() - - first = True - ax_list = [] - globalYmin = np.inf - globalYmax = -np.inf - for plot in range(self.numplots): - localYMin = None - localYMax = None - col = plot % self.plots_per_row - row = int(plot / float(self.plots_per_row)) - if (row == 0 and col == 0) or len(self.y_min) > 1 or len(self.y_max) > 1: - ax = self.fig.add_subplot(self.grids[row, col]) - else: - ax = self.fig.add_subplot(self.grids[row, col]) - - if self.per_group: - title = self.hm.matrix.group_labels[plot] - if row != 0 and len(self.y_min) == 1 and len(self.y_max) == 1: - plt.setp(ax.get_yticklabels(), visible=False) - tickIdx = plot % self.hm.matrix.get_num_samples() - else: - title = self.hm.matrix.sample_labels[plot] - if col != 0 and len(self.y_min) == 1 and len(self.y_max) == 1: - plt.setp(ax.get_yticklabels(), visible=False) - tickIdx = plot - - ax.set_title(title) - for data_idx in range(self.numlines): - if self.per_group: - _row, _col = plot, data_idx - else: - _row, _col = data_idx, plot - if localYMin is None or self.y_min[col % len(self.y_min)] < localYMin: - localYMin = self.y_min[col % len(self.y_min)] - if localYMax is None or self.y_max[col % len(self.y_max)] > localYMax: - localYMax = self.y_max[col % len(self.y_max)] - - sub_matrix = self.hm.matrix.get_matrix(_row, _col) - - if self.per_group: - label = sub_matrix['sample'] - else: - label = sub_matrix['group'] - - if self.numlines > 1: - coloridx = data_idx - else: - coloridx = plot - plot_single(ax, sub_matrix['matrix'], - self.averagetype, - self.color_list[coloridx], - label, - plot_type=self.plot_type) - globalYmin = min(float(globalYmin), ax.get_ylim()[0]) - globalYmax = max(globalYmax, ax.get_ylim()[1]) - - # Exclude ticks from all but one subplot by default - if col > 0 and len(self.y_min) == 1 and len(self.y_max) == 1: - plt.setp(ax.get_yticklabels(), visible=False) - - totalWidth = sub_matrix['matrix'].shape[1] - xticks, xtickslabel = self.getTicks(tickIdx) - if np.ceil(max(xticks)) != float(totalWidth - 1): - tickscale = float(totalWidth) / max(xticks) - xticks_use = [x * tickscale for x in xticks] - ax.axes.set_xticks(xticks_use) - else: - ax.axes.set_xticks(xticks) - ax.axes.set_xticklabels(xtickslabel, rotation=self.label_rotation) - # align the first and last label - # such that they don't fall off - # the heatmap sides - ticks = ax.xaxis.get_major_ticks() - ticks[0].label1.set_horizontalalignment('left') - ticks[-1].label1.set_horizontalalignment('right') - - if first and self.y_axis_label != '': - ax.set_ylabel(self.y_axis_label) - if first and self.plot_type not in ['heatmap', 'overlapped_lines']: - ax.legend(loc=self.legend_location.replace('-', ' '), - ncol=1, prop=self.font_p, - frameon=False, markerscale=0.5) - if len(self.y_min) == 1 and len(self.y_max) == 1: - first = False - ax_list.append(ax) - - # It turns out that set_ylim only takes float64s - for sample_id, subplot in enumerate(ax_list): - localYMin = self.y_min[sample_id % len(self.y_min)] - localYMax = self.y_max[sample_id % len(self.y_max)] - lims = [globalYmin, globalYmax] - if localYMin is not None: - if localYMax is not None: - lims = (float(localYMin), float(localYMax)) - else: - lims = (float(localYMin), lims[1]) - elif localYMax is not None: - lims = (lims[0], float(localYMax)) - if lims[0] >= lims[1]: - lims = (lims[0], lims[0] + 1) - ax_list[sample_id].set_ylim(lims) - - plt.subplots_adjust(wspace=0.05, hspace=0.3) - plt.tight_layout() - plt.savefig(self.out_file_name, dpi=self.dpi, format=self.image_format) - plt.close() - - def plotly_profile(self): - """ - plot_profile for plotly output - - y_min, y_max, and color_list are set already - """ - fig = go.Figure() - cols = self.plots_per_row if self.numplots > self.plots_per_row else self.numplots - rows = np.ceil(self.numplots / float(cols)).astype(int) - fig['layout'].update(title=self.plot_title) - domainWidth = .9 / cols - domainHeight = .9 / rows - bufferHeight = 0.0 - if rows > 1: - bufferHeight = 0.1 / (rows - 1) - bufferWidth = 0.0 - if cols > 1: - bufferWidth = 0.1 / (cols - 1) - - data = [] - annos = [] - yMin = None - yMax = None - for i in range(self.numplots): - row = np.floor(i / self.plots_per_row) - # row = rows - i / self.plots_per_row - 1 - col = i % self.plots_per_row - xanchor = 'x{}'.format(i + 1) - yanchor = 'y{}'.format(i + 1) - base = row * (domainHeight + bufferHeight) - domain = [base, base + domainHeight] - titleY = base + domainHeight - fig['layout']['yaxis{}'.format(i + 1)] = {'domain': domain, 'title': self.y_axis_label, 'anchor': xanchor, 'autorange': False} - base = col * (domainWidth + bufferWidth) - domain = [base, base + domainWidth] - titleX = base + 0.5 * domainWidth - fig['layout']['xaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': yanchor} - - if self.per_group: - title = self.hm.matrix.group_labels[i] - else: - title = self.hm.matrix.sample_labels[i] - annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': title, 'y': titleY, 'x': titleX, 'font': {'size': 16}, 'showarrow': False}) - - for j in range(self.numlines): - if self.per_group: - _row, _col = i, j - else: - _row, _col = j, i - - sub_matrix = self.hm.matrix.get_matrix(_row, _col) - fig['layout']['xaxis{}'.format(i + 1)].update(range=[0, sub_matrix['matrix'].shape[1]]) - - if self.per_group: - label = sub_matrix['sample'] - else: - label = sub_matrix['group'] - - if self.numlines > 1: - coloridx = j - else: - coloridx = i - color = self.color_list[coloridx] - traces = plotly_single(sub_matrix['matrix'], - self.averagetype, - color, - label, - plot_type=self.plot_type) - for trace in traces: - trace.update(xaxis=xanchor, yaxis=yanchor) - if yMin is None or min(trace['y']) < yMin: - yMin = min(trace['y']) - if yMax is None or max(trace['y']) > yMax: - yMax = max(trace['y']) - if row == col == 0: - traces[0].update(showlegend=True) - data.extend(traces) - totalWidth = sub_matrix['matrix'].shape[1] - xticks, xtickslabel = self.getTicks(i) - if np.ceil(max(xticks)) != float(totalWidth): - tickscale = float(totalWidth) / max(xticks) - xticks_use = [x * tickscale for x in xticks] - else: - xticks_use = xticks - xticks_use = [np.ceil(x) for x in xticks_use] - fig['layout']['xaxis{}'.format(i + 1)].update(tickmode='array', tickvals=xticks_use, ticktext=xtickslabel, tickangle=self.label_rotation) - - # Set the y limits - for i in range(self.numplots): - yaxis = 'yaxis{}'.format(i + 1) - yRange = [yMin, yMax] - if self.y_min[i % len(self.y_min)] is not None: - yRange[0] = self.y_min[i % len(self.y_min)] - if self.y_max[i % len(self.y_max)] is not None: - yRange[1] = self.y_max[i % len(self.y_max)] - fig['layout'][yaxis].update(range=yRange) - - fig.add_traces(data) - fig['layout']['annotations'] = annos - py.plot(fig, filename=self.out_file_name, auto_open=False) - - -def main(args=None): - args = process_args(args) - hm = heatmapper.heatmapper() - matrix_file = args.matrixFile.name - args.matrixFile.close() - hm.read_matrix_file(matrix_file) - - if hm.parameters['min threshold'] is not None or hm.parameters['max threshold'] is not None: - filterHeatmapValues(hm, hm.parameters['min threshold'], hm.parameters['max threshold']) - - if args.kmeans is not None: - hm.matrix.hmcluster(args.kmeans, method='kmeans', clustering_samples=args.clusterUsingSamples) - else: - if args.hclust is not None: - print("Performing hierarchical clustering." - "Please note that it might be very slow for large datasets.\n") - hm.matrix.hmcluster(args.hclust, method='hierarchical', clustering_samples=args.clusterUsingSamples) - - group_len_ratio = np.diff(hm.matrix.group_boundaries) / float(len(hm.matrix.regions)) - if np.any(group_len_ratio < 5.0 / 1000): - problem = np.flatnonzero(group_len_ratio < 5.0 / 1000) - sys.stderr.write("WARNING: Group '{}' is too small for plotting, you might want to remove it. \n".format(hm.matrix.group_labels[problem[0]])) - - if args.regionsLabel: - hm.matrix.set_group_labels(args.regionsLabel) - - if args.samplesLabel and len(args.samplesLabel): - hm.matrix.set_sample_labels(args.samplesLabel) - - if args.outFileNameData: - hm.save_tabulated_values(args.outFileNameData, reference_point_label=args.refPointLabel, - start_label=args.startLabel, - end_label=args.endLabel, - averagetype=args.averageType) - - if args.outFileSortedRegions: - hm.save_BED(args.outFileSortedRegions) - - prof = Profile(hm, args.outFileName, - plot_title=args.plotTitle, - y_axis_label=args.yAxisLabel, - y_min=args.yMin, y_max=args.yMax, - averagetype=args.averageType, - reference_point_label=args.refPointLabel, - start_label=args.startLabel, - end_label=args.endLabel, - plot_height=args.plotHeight, - plot_width=args.plotWidth, - per_group=args.perGroup, - plot_type=args.plotType, - image_format=args.plotFileFormat, - color_list=args.colors, - legend_location=args.legendLocation, - plots_per_row=args.numPlotsPerRow, - label_rotation=args.label_rotation, - dpi=args.dpi) - - if args.plotType == 'heatmap': - prof.plot_heatmap() - elif args.plotType == 'overlapped_lines': - prof.plot_hexbin() - else: - prof.plot_profile() diff --git a/deeptools/sumCoveragePerBin.py b/deeptools/sumCoveragePerBin.py deleted file mode 100644 index 9cde4555..00000000 --- a/deeptools/sumCoveragePerBin.py +++ /dev/null @@ -1,240 +0,0 @@ -import numpy as np -import multiprocessing -import time - -from deeptools import countReadsPerBin -from deeptools.utilities import getTLen -from deeptoolsintervals import GTF - - -class SumCoveragePerBin(countReadsPerBin.CountReadsPerBin): - r"""This is an extension of CountReadsPerBin for use with plotFingerprint. - There, we need to sum the per-base coverage. - """ - def get_coverage_of_region(self, bamHandle, chrom, regions, - fragmentFromRead_func=None): - """ - Returns a numpy array that corresponds to the number of reads - that overlap with each tile. - - >>> test = Tester() - >>> import pysam - >>> c = SumCoveragePerBin([], stepSize=1, extendReads=300) - - For this case the reads are length 36. The number of overlapping - read fragments is 4 and 5 for the positions tested. Note that reads are - NOT extended, due to there being a 0 length input list of BAM files! - - >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile_PE), 'chr2', - ... [(5000833, 5000834), (5000834, 5000835)]) - array([4., 5.]) - - In the following case the reads length is 50. Reads are not extended. - - >>> c.extendReads=False - >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile2), '3R', [(148, 150), (150, 152), (152, 154)]) - array([2., 4., 4.]) - - - """ - if not fragmentFromRead_func: - fragmentFromRead_func = self.get_fragment_from_read - nbins = len(regions) - if len(regions[0]) == 3: - nbins = 0 - for reg in regions: - nbins += (reg[1] - reg[0]) // reg[2] - coverages = np.zeros(nbins, dtype='float64') - - if self.defaultFragmentLength == 'read length': - extension = 0 - else: - extension = self.maxPairedFragmentLength - - blackList = None - if self.blackListFileName is not None: - blackList = GTF(self.blackListFileName) - - vector_start = 0 - for idx, reg in enumerate(regions): - if len(reg) == 3: - tileSize = int(reg[2]) - nRegBins = (reg[1] - reg[0]) // tileSize - else: - nRegBins = 1 - tileSize = int(reg[1] - reg[0]) - - # Blacklisted regions have a coverage of 0 - if blackList and blackList.findOverlaps(chrom, reg[0], reg[1]): - continue - regStart = int(max(0, reg[0] - extension)) - regEnd = reg[1] + int(extension) - - # If alignments are extended and there's a blacklist, ensure that no - # reads originating in a blacklist are fetched - if blackList and reg[0] > 0 and extension > 0: - o = blackList.findOverlaps(chrom, regStart, reg[0]) - if o is not None and len(o) > 0: - regStart = o[-1][1] - o = blackList.findOverlaps(chrom, reg[1], regEnd) - if o is not None and len(o) > 0: - regEnd = o[0][0] - - start_time = time.time() - # caching seems faster. TODO: profile the function - c = 0 - try: - # BAM input - if chrom not in bamHandle.references: - raise NameError("chromosome {} not found in bam file".format(chrom)) - except: - # bigWig input, as used by plotFingerprint - if bamHandle.chroms(chrom): - _ = np.array(bamHandle.stats(chrom, regStart, regEnd, type="mean", nBins=nRegBins), dtype=float) - _[np.isnan(_)] = 0.0 - _ = _ * tileSize - coverages += _ - continue - else: - raise NameError("chromosome {} not found in bigWig file with chroms {}".format(chrom, bamHandle.chroms())) - - prev_pos = set() - lpos = None - # of previous processed read pair - for read in bamHandle.fetch(chrom, regStart, regEnd): - if read.is_unmapped: - continue - if self.minMappingQuality and read.mapq < self.minMappingQuality: - continue - - # filter reads based on SAM flag - if self.samFlag_include and read.flag & self.samFlag_include != self.samFlag_include: - continue - if self.samFlag_exclude and read.flag & self.samFlag_exclude != 0: - continue - - # Fragment lengths - tLen = getTLen(read) - if self.minFragmentLength > 0 and tLen < self.minFragmentLength: - continue - if self.maxFragmentLength > 0 and tLen > self.maxFragmentLength: - continue - - # get rid of duplicate reads that have same position on each of the - # pairs - if self.ignoreDuplicates: - # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions - if tLen >= 0: - s = read.pos - e = s + tLen - else: - s = read.pnext - e = s - tLen - if read.reference_id != read.next_reference_id: - e = read.pnext - if lpos is not None and lpos == read.reference_start \ - and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: - continue - if lpos != read.reference_start: - prev_pos.clear() - lpos = read.reference_start - prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) - - # since reads can be split (e.g. RNA-seq reads) each part of the - # read that maps is called a position block. - try: - position_blocks = fragmentFromRead_func(read) - except TypeError: - # the get_fragment_from_read functions returns None in some cases. - # Those cases are to be skipped, hence the continue line. - continue - - last_eIdx = None - for fragmentStart, fragmentEnd in position_blocks: - if fragmentEnd is None or fragmentStart is None: - continue - fragmentLength = fragmentEnd - fragmentStart - if fragmentLength == 0: - continue - # skip reads that are not in the region being - # evaluated. - if fragmentEnd <= reg[0] or fragmentStart >= reg[1]: - continue - - if fragmentStart < reg[0]: - fragmentStart = reg[0] - if fragmentEnd > reg[0] + len(coverages) * tileSize: - fragmentEnd = reg[0] + len(coverages) * tileSize - - sIdx = vector_start + max((fragmentStart - reg[0]) // tileSize, 0) - eIdx = vector_start + min(np.ceil(float(fragmentEnd - reg[0]) / tileSize).astype('int'), nRegBins) - if eIdx >= len(coverages): - eIdx = len(coverages) - 1 - if last_eIdx is not None: - sIdx = max(last_eIdx, sIdx) - if sIdx >= eIdx: - continue - - # First bin - if fragmentEnd < reg[0] + (sIdx + 1) * tileSize: - _ = fragmentEnd - fragmentStart - else: - _ = reg[0] + (sIdx + 1) * tileSize - fragmentStart - if _ > tileSize: - _ = tileSize - coverages[sIdx] += _ - _ = sIdx + 1 - while _ < eIdx: - coverages[_] += tileSize - _ += 1 - while eIdx - sIdx >= nRegBins: - eIdx -= 1 - if eIdx > sIdx: - _ = fragmentEnd - (reg[0] + eIdx * tileSize) - if _ > tileSize: - _ = tileSize - elif _ < 0: - _ = 0 - coverages[eIdx] += _ - last_eIdx = eIdx - - c += 1 - - if self.verbose: - endTime = time.time() - print("%s, processing %s (%.1f per sec) reads @ %s:%s-%s" % ( - multiprocessing.current_process().name, c, c / (endTime - start_time), chrom, reg[0], reg[1])) - - vector_start += nRegBins - - # change zeros to NAN - if self.zerosToNans: - coverages[coverages == 0] = np.nan - - return coverages - - -class Tester(object): - - def __init__(self): - """ - The distribution of reads between the two bam files is as follows. - - They cover 200 bp - - 0 100 200 - |------------------------------------------------------------| - A =============== - =============== - - - B =============== =============== - =============== - =============== - """ - import os - self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" - self.bamFile1 = self.root + "testA.bam" - self.bamFile2 = self.root + "testB.bam" - self.bamFile_PE = self.root + "test_paired2.bam" - self.chrom = '3R' diff --git a/deeptools/test/__init__.py b/deeptools/test/__init__.py deleted file mode 100755 index e69de29b..00000000 diff --git a/deeptools/test/skiptest_heatmapper_images.py b/deeptools/test/skiptest_heatmapper_images.py deleted file mode 100644 index 1e102650..00000000 --- a/deeptools/test/skiptest_heatmapper_images.py +++ /dev/null @@ -1,140 +0,0 @@ -import os -import matplotlib -matplotlib.use('Agg') -from matplotlib.testing.compare import compare_images -from tempfile import NamedTemporaryFile - -import deeptools.computeMatrix -import deeptools.plotHeatmap -import deeptools.plotProfile -import deeptools.utilities - -__author__ = 'Fidel' - -ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_heatmapper/" -tolerance = 30 - - -def test_plotHeatmap_simple_plot(): - """ - Test a simple plot generated using a matrix from - the following command: - - computeMatrix reference-point -a 100 -b 100 -S {test_path}/test.bw \ - -R {test_path}/test.bed -o /tmp/mat.gz -bs 25 - - """ - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master.mat.gz --outFileName {}".format(ROOT, outfile.name).split() - deeptools.plotHeatmap.main(args) - res = compare_images(ROOT + '/master.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotHeatmap_rename_labels(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - - args = "-m {}/master.mat.gz --outFileName {} --regionsLabel uno dos".format(ROOT, outfile.name).split() - deeptools.plotHeatmap.main(args) - res = compare_images(ROOT + '/master_relabeled.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotHeatmap_scale_regions(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master_scale_reg.mat.gz --outFileName {}".format(ROOT, outfile.name).split() - deeptools.plotHeatmap.main(args) - res = compare_images(ROOT + '/master_scale_reg.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotHeatmap_multi_bigwig_pergroup(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master_multi.mat.gz --perGroup --samplesLabel file1 file2 file3 file4 " \ - "--outFileName {}".format(ROOT, outfile.name).split() - deeptools.plotHeatmap.main(args) - res = compare_images(ROOT + '/heatmap_master_multi_pergroup.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotHeatmap_multiple_colors_muti_scales(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master_multi.mat.gz --colorList white,blue white,red --zMin 1 0 --zMax 4 5 " \ - "--outFileName {}".format(ROOT, outfile.name).split() - deeptools.plotHeatmap.main(args) - res = compare_images(ROOT + '/heatmap_master_multi_color.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotHeatmap_multiple_colormap_no_boxes(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master_multi.mat.gz --colorMap Reds binary terrain --boxAroundHeatmaps no " \ - "--outFileName {}".format(ROOT, outfile.name).split() - deeptools.plotHeatmap.main(args) - res = compare_images(ROOT + '/heatmap_master_multi_colormap_no_box.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotHeatmap_interpolation(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/large_matrix.mat.gz --interpolation bilinear " \ - "--outFileName {}".format(ROOT, outfile.name).split() - deeptools.plotHeatmap.main(args) - res = compare_images(ROOT + '/heatmap_master_interpolation_bilinear.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotProfiler(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master.mat.gz --outFileName {} --regionsLabel uno dos " \ - "--plotType std".format(ROOT, outfile.name).split() - deeptools.plotProfile.main(args) - res = compare_images(ROOT + '/profile_master.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotProfiler_heatmap(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master.mat.gz --outFileName {} --plotType heatmap".format(ROOT, outfile.name).split() - deeptools.plotProfile.main(args) - res = compare_images(ROOT + '/profile_master_heatmap.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotProfiler_overlapped_lines(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master.mat.gz --outFileName {} " \ - "--plotType overlapped_lines --yMin -1".format(ROOT, outfile.name).split() - deeptools.plotProfile.main(args) - res = compare_images(ROOT + '/profile_master_overlap_lines.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotProfiler_multibigwig(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master_multi.mat.gz --outFileName {} " \ - "--numPlotsPerRow 2 --yMax 1.5".format(ROOT, outfile.name).split() - deeptools.plotProfile.main(args) - res = compare_images(ROOT + '/profile_master_multi.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) - - -def test_plotProfiler_multibigwig_pergroup(): - outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) - args = "-m {}/master_multi.mat.gz --outFileName {} " \ - "--perGroup --yMax 1.5".format(ROOT, outfile.name).split() - deeptools.plotProfile.main(args) - res = compare_images(ROOT + '/profile_master_multi_pergroup.png', outfile.name, tolerance) - assert res is None, res - os.remove(outfile.name) diff --git a/deeptools/test/test_bamCoverage_and_bamCompare.py b/deeptools/test/test_bamCoverage_and_bamCompare.py deleted file mode 100644 index ac1f23ce..00000000 --- a/deeptools/test/test_bamCoverage_and_bamCompare.py +++ /dev/null @@ -1,462 +0,0 @@ -import deeptools.bamCoverage as bam_cov -import deeptools.bamCompare as bam_comp -import deeptools.getScaleFactor as gs -import os.path -import filecmp -from os import unlink - -ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" -BAMFILE_A = ROOT + "testA.bam" -BAMFILE_B = ROOT + "testB.bam" -BAMFILE_FILTER1 = ROOT + "test_filtering.bam" -BAMFILE_FILTER2 = ROOT + "test_filtering2.bam" -CRAMFILE_A = ROOT + "testA.cram" -CRAMFILE_B = ROOT + "testB.cram" -CRAMFILE_FILTER1 = ROOT + "test_filtering.cram" -CRAMFILE_FILTER2 = ROOT + "test_filtering2.cram" -BEDFILE_FILTER = ROOT + "test_filtering.blacklist.bed" - - -""" -The distribution of reads for the bam file is: - - 0 100 200 - |------------------------------------------------------------| -testA.bam 3R ==============> - <============== - - -testB.bam 3R <============== ==============> - ==============> - ==============> - """ - - -def test_bam_coverage_arguments(): - """ - Test minimal command line args for bamCoverage - """ - outfile = '/tmp/test_file.bg' - for fname in [BAMFILE_B, CRAMFILE_B]: - args = "--bam {} -o {} --outFileFormat bedgraph".format(fname, outfile).split() - bam_cov.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t50\t0\n', '3R\t50\t150\t1\n', '3R\t150\t200\t2\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bam_coverage_extend(): - outfile = '/tmp/test_file.bg' - for fname in [BAMFILE_B, CRAMFILE_B]: - args = "-b {} -o {} --extendReads 100 --outFileFormat bedgraph".format(fname, outfile).split() - bam_cov.main(args) - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t150\t1\n', '3R\t150\t200\t3\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bam_coverage_extend_and_normalizeUsingRPGC(): - - outfile = '/tmp/test_file.bg' - for fname in [BAMFILE_B, CRAMFILE_B]: - args = "-b {} -o {} --normalizeUsing RPGC --effectiveGenomeSize 200 --extendReads 100 " \ - "--outFileFormat bedgraph".format(fname, outfile).split() - bam_cov.main(args) - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - # the scale factor should be 0.5, thus the result is similar to - # that of the previous test divided by 0.5 - expected = ['3R\t0\t150\t0.5\n', '3R\t150\t200\t1.5\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bam_coverage_skipnas(): - outfile = '/tmp/test_file.bg' - for fname in [BAMFILE_B, CRAMFILE_B]: - args = "--bam {} -o {} --outFileFormat bedgraph --skipNAs".format(fname, outfile).split() - bam_cov.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t50\t150\t1\n', '3R\t150\t200\t2\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bam_coverage_filtering(): - outfile = '/tmp/test_file.bg' - for fname in [BAMFILE_B, CRAMFILE_B]: - args = "--bam {} -o {} --outFileFormat bedgraph --ignoreDuplicates --verbose".format(fname, outfile).split() - bam_cov.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t50\t0\n', '3R\t50\t200\t1\n'] - assert resp == expected, "{} != {}".format(resp, expected) - unlink(outfile) - - -def test_bam_compare_arguments(): - """ - Test minimal command line args for bamCoverage. The ratio - between the same file is taken, therefore, the expected value - is 1.0 for all bins. - """ - outfile = '/tmp/test_file.bg' - for fname in [BAMFILE_B, CRAMFILE_B]: - args = "--bamfile1 {} --bamfile2 {} " \ - "-o {} -p 1 --outFileFormat bedgraph --operation ratio".format(fname, fname, outfile).split() - bam_comp.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t200\t1\n'] - assert resp == expected, "{} != {}".format(resp, expected) - unlink(outfile) - - -def test_bam_compare_diff_files(): - """ - Test with two different files - """ - outfile = '/tmp/test_file.bg' - for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: - args = "--bamfile1 {} --bamfile2 {} --scaleFactors 1:1 --operation subtract " \ - "-o {} -p 1 --outFileFormat bedgraph".format(A, B, outfile).split() - bam_comp.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t-1\n', '3R\t100\t150\t0\n', '3R\t150\t200\t-1\n'] - assert resp == expected, "{} != {}".format(resp, expected) - unlink(outfile) - - -def test_bam_compare_pseudocounts(): - """ - Test with different pseudocounts - """ - outfile = '/tmp/test_file.bg' - args = "--bamfile1 {} --bamfile2 {} --outFileFormat bedgraph --scaleFactors 1:1 -o {} " \ - "--pseudocount 1 0".format(BAMFILE_A, BAMFILE_B, outfile).split() - bam_comp.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t50\tinf\n', '3R\t50\t100\t0\n', '3R\t100\t150\t1\n', '3R\t150\t200\t0\n'] - assert resp == expected, "{} != {}".format(resp, expected) - unlink(outfile) - - -def test_bam_compare_ZoverZ(): - """ - Ensure --skipZeroOverZero works in bamCompare - """ - outfile = '/tmp/test_file.bg' - args = "--bamfile1 {} --bamfile2 {} --outFileFormat bedgraph --scaleFactors 1:1 -o {} " \ - "--skipZeroOverZero".format(BAMFILE_A, BAMFILE_B, outfile).split() - bam_comp.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t50\t100\t-1\n', '3R\t100\t150\t0\n', '3R\t150\t200\t-0.584963\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_get_num_kept_reads(): - """ - Test the scale factor functions - """ - for fname in [BAMFILE_A, CRAMFILE_A]: - args = "--bam {} -o /tmp/test".format(fname).split() - - args = bam_cov.process_args(args) - num_kept_reads, total_reads = gs.get_num_kept_reads(args, None) - - # bam file 1 has 2 reads in 3R and 2 read in chr_cigar - assert num_kept_reads == 3, "num_kept_reads is wrong" - assert total_reads == 3, "num total reads is wrong" - - # ignore chr_cigar to count the total number of reads - args = "--bam {} --ignoreForNormalization chr_cigar -o /tmp/test".format(fname).split() - args = bam_cov.process_args(args) - num_kept_reads, total_reads = gs.get_num_kept_reads(args, None) - - # the number of kept reads should be 2 as the read on chr_cigar is skipped - assert num_kept_reads == 2, "num_kept_reads is wrong ({})".format(num_kept_reads) - - # test filtering by read direction. Only forward reads are kept - args = "--bam {} -o /tmp/test --samFlagExclude 16 --ignoreForNormalization chr_cigar ".format(fname).split() - - args = bam_cov.process_args(args) - num_kept_reads, total_reads = gs.get_num_kept_reads(args, None) - - # only one forward read is expected in - assert num_kept_reads == 1, "num_kept_reads is wrong" - - -def test_bam_compare_diff_files_skipnas(): - """ - Test skipnas - Compared to the previous tests, any region that do not have coverage (in either of the bam files) - is not included in the bedgraph file. - """ - outfile = '/tmp/test_file.bg' - for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: - args = "--bamfile1 {} --bamfile2 {} --scaleFactors 1:1 --operation subtract " \ - "-o {} -p 1 --outFileFormat bedgraph --skipNAs".format(A, B, outfile).split() - bam_comp.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t100\t150\t0\n', '3R\t150\t200\t-1\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bam_compare_extend(): - """ - Test read extension - """ - outfile = '/tmp/test_file.bg' - for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: - args = "--bamfile1 {} --bamfile2 {} --extend 100 --scaleFactors 1:1 --operation subtract " \ - "-o {} -p 1 --outFileFormat bedgraph".format(A, B, outfile).split() - bam_comp.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t100\t-1\n', '3R\t100\t150\t1\n', '3R\t150\t200\t-1\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bam_compare_scale_factors_ratio(): - """ - Test scale factor - """ - outfile = '/tmp/test_file.bg' - for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: - args = "--bamfile1 {} --bamfile2 {} --operation ratio --ignoreForNormalization chr_cigar " \ - "-o {} -p 1 --outFileFormat bedgraph".format(A, B, outfile).split() - bam_comp.main(args) - - # The scale factors are [ 1. 0.5] because BAMFILE_B has double the amount of reads (4) compared to BAMFILE_A - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - - """ - The distribution of reads for the bam file is: - - 0 100 200 - |------------------------------------------------------------| - testA.bam 3R ==============> - <============== - - - testB.bam 3R <============== ==============> - ==============> - ==============> - - ------------------------------------------------------------------------------ - - ratio: 0 (0+1)/(1*0.5+1)=0.67 (1+1)/(1+2*0.5)=1 - (scale factors [1,0.5]) (1+1)/(1+1*0.5)=1.33 - """ - - expected = ['3R\t0\t50\t1\n', '3R\t50\t100\t0.666667\n', '3R\t100\t150\t1.33333\n', '3R\t150\t200\t1\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bam_compare_scale_factors_subtract(): - """ - Test scale factor - """ - outfile = '/tmp/test_file.bg' - for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: - args = "--bamfile1 {} --bamfile2 {} --operation subtract --ignoreForNormalization chr_cigar " \ - "-o {} -p 1 --outFileFormat bedgraph --scaleFactorsMethod None --normalizeUsing CPM".format(A, B, outfile).split() - bam_comp.main(args) - - # The scale factors are [ 1. 0.5] because BAMFILE_B has dowble the amount of reads (4) compared to BAMFILE_A - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - - """ - The distribution of reads for the bam file is: - - 0 100 200 - |------------------------------------------------------------| - testA.bam 3R ==============> - <============== - - - testB.bam 3R <============== ==============> - ==============> - ==============> - - ------------------------------------------------------------------------------ - - subtract: After applying CPM normalization, the scale factors are [500000,250000] - - after applying factors: 0 -25k 25k 0 - - """ - - expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t-250000\n', '3R\t100\t150\t250000\n', '3R\t150\t200\t0\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bam_coverage_filter_blacklist(): - """ - Test --samFlagInclude --samFlagExclude --minMappingQuality --ignoreDuplicates and --blackListFileName - """ - outfile = '/tmp/test_file_filter.bg' - for fname in [BAMFILE_FILTER1, CRAMFILE_FILTER1]: - args = "--bam {} --normalizeUsing RPGC --effectiveGenomeSize 1400 -p 1 -o {} -of bedgraph --samFlagInclude 512 " \ - "--samFlagExclude 256 --minMappingQuality 5 --ignoreDuplicates " \ - "--blackListFileName {}".format(fname, outfile, BEDFILE_FILTER) - args = args.split() - bam_cov.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - - expected = ['3R\t0\t100\t0\n', '3R\t100\t150\t1.42338\n', - '3R\t150\t250\t4.88017\n', '3R\t250\t300\t3.05011\n', - '3R\t300\t400\t2.23675\n', '3R\t400\t450\t3.86347\n', - '3R\t450\t500\t4.06681\n', '3R\t500\t550\t2.03341\n', - '3R\t550\t600\t2.44009\n', '3R\t600\t650\t4.47349\n', - '3R\t650\t700\t3.45679\n', '3R\t700\t750\t3.66013\n', - '3R\t750\t800\t4.06681\n', '3R\t900\t950\t2.44009\n', - '3R\t950\t1000\t1.62672\n', '3R\t1000\t1050\t0.813362\n', - '3R\t1050\t1500\t0\n'] - - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bam_coverage_offset1(): - """ - Test -bs 1 --Offset 1 - """ - outfile = '/tmp/test_offset.bw' - for fname in [BAMFILE_A, CRAMFILE_A]: - args = "--Offset 1 --bam {} -p 1 -bs 1 -o {}".format(fname, outfile) - args = args.split() - bam_cov.main(args) - try: - # python 3 only - filecmp.clear_cache() - except: - pass - assert filecmp.cmp(outfile, "{}testA_offset1.bw".format(ROOT)) is True - unlink(outfile) - - -def test_bam_coverage_offset1_10(): - """ - Test -bs 1 --Offset 1 10 - """ - outfile = '/tmp/test_offset.bw' - for fname in [BAMFILE_A, CRAMFILE_A]: - args = "--Offset 1 10 -b {} -p 1 -bs 1 -o {}".format(fname, outfile) - args = args.split() - bam_cov.main(args) - try: - # python 3 only - filecmp.clear_cache() - except: - pass - assert filecmp.cmp(outfile, "{}testA_offset1_10.bw".format(ROOT)) is True - unlink(outfile) - - -def test_bam_coverage_offset_minus1(): - """ - Test -bs 1 --Offset -1 - """ - outfile = '/tmp/test_offset.bw' - for fname in [BAMFILE_A, CRAMFILE_A]: - args = "--Offset -1 -b {} -p 1 -bs 1 -o {}".format(fname, outfile) - args = args.split() - bam_cov.main(args) - try: - # python 3 only - filecmp.clear_cache() - except: - pass - assert filecmp.cmp(outfile, "{}testA_offset-1.bw".format(ROOT)) is True - unlink(outfile) - - -def test_bam_coverage_offset20_minus4(): - """ - Test -bs 1 --Offset 20 -4 - """ - outfile = '/tmp/test_offset.bw' - for fname in [BAMFILE_A, CRAMFILE_A]: - args = "--Offset 20 -4 -b {} -p 1 -bs 1 -o {}".format(fname, outfile) - args = args.split() - bam_cov.main(args) - try: - # python 3 only - filecmp.clear_cache() - except: - pass - assert filecmp.cmp(outfile, "{}testA_offset20_-4.bw".format(ROOT)) is True - unlink(outfile) - - -def test_bam_compare_filter_blacklist(): - """ - Test --samFlagInclude --samFlagExclude --minMappingQuality --ignoreDuplicates and --blackListFileName - """ - outfile = '/tmp/test_file_filter.bg' - for A, B in [(BAMFILE_FILTER1, BAMFILE_FILTER2), (CRAMFILE_FILTER1, CRAMFILE_FILTER2)]: - args = "-b1 {} -b2 {} -p 1 -o {} -of bedgraph --samFlagInclude 512 " \ - "--samFlagExclude 256 --minMappingQuality 5 --ignoreDuplicates " \ - "--blackListFileName {}".format(A, B, outfile, BEDFILE_FILTER) - args = args.split() - bam_comp.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t100\t0\n', '3R\t100\t150\t-0.220909\n', - '3R\t150\t200\t-0.159356\n', '3R\t200\t250\t-0.0718929\n', - '3R\t250\t300\t0.135883\n', '3R\t300\t350\t0.103093\n', - '3R\t350\t400\t-0.0895516\n', '3R\t400\t450\t0.0308374\n', - '3R\t450\t500\t0.0989418\n', '3R\t500\t550\t0.207044\n', - '3R\t550\t600\t0.0198996\n', '3R\t600\t650\t-0.0957241\n', - '3R\t650\t700\t0.00968255\n', '3R\t700\t750\t-0.040642\n', - '3R\t750\t800\t-0.123451\n', '3R\t900\t950\t0.212545\n', - '3R\t950\t1000\t0.199309\n', '3R\t1000\t1050\t0.167945\n', - '3R\t1050\t1500\t0\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) diff --git a/deeptools/test/test_bigwigAverage.py b/deeptools/test/test_bigwigAverage.py deleted file mode 100644 index 7f863291..00000000 --- a/deeptools/test/test_bigwigAverage.py +++ /dev/null @@ -1,83 +0,0 @@ -import deeptools.bigwigAverage as bwAve - -import os.path -from os import unlink - -ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" -BIGWIG_A = ROOT + "testA_skipNAs.bw" -BIGWIG_B = ROOT + "testB_skipNAs.bw" -BIGWIG_C = ROOT + "test1.bw.bw" - - -""" -The distribution of reads for the bam file is: - - 0 100 200 - |------------------------------------------------------------| -testA.bam 3R ==============> - <============== - - -testB.bam 3R <============== ==============> - ==============> - ==============> - -The resulting bigwig files are as follows: - -testA_skipNas: - 3R 100 200 1 - chr_cigar 0 50 2 - -testB_skipNas: - 3R 50 150 1 - 3R 150 200 2 -""" - - -def test_bigwigAverage(): - outfile = '/tmp/result.bg' - args = "--bigwigs {} {} -o {} --outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_B, outfile).split() - bwAve.main(args) - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t0.5\n', '3R\t100\t150\t1\n', '3R\t150\t200\t1.5\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bigwigAverage_skipnas(): - outfile = '/tmp/result.bg' - args = "--bigwigs {} {} -o {} --skipNAs " \ - "--outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_B, outfile).split() - bwAve.main(args) - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t100\t150\t1\n', '3R\t150\t200\t1.5\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bigwigAverageWithScale(): - outfile = '/tmp/result.bg' - args = "--bigwigs {} {} -o {} --outFileFormat bedgraph --scaleFactors 1:0.5".format(BIGWIG_A, BIGWIG_B, outfile).split() - bwAve.main(args) - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t0.25\n', '3R\t100\t150\t0.75\n', '3R\t150\t200\t1\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bigwigAverageThree(): - outfile = '/tmp/result.bg' - args = "--bigwigs {} {} {} -o {} --outFileFormat bedgraph --scaleFactors 0.75:0.75:.75".format(BIGWIG_A, BIGWIG_A, BIGWIG_B, outfile).split() - bwAve.main(args) - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t0.25\n', '3R\t100\t150\t0.75\n', '3R\t150\t200\t1\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) diff --git a/deeptools/test/test_bigwigCompare_and_multiBigwigSummary.py b/deeptools/test/test_bigwigCompare_and_multiBigwigSummary.py deleted file mode 100644 index 076baa21..00000000 --- a/deeptools/test/test_bigwigCompare_and_multiBigwigSummary.py +++ /dev/null @@ -1,136 +0,0 @@ -import deeptools.bigwigCompare as bwComp -import deeptools.multiBigwigSummary as bwCorr -import numpy as np -import numpy.testing as nt - -import os.path -from os import unlink - -ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" -BIGWIG_A = ROOT + "testA_skipNAs.bw" -BIGWIG_B = ROOT + "testB_skipNAs.bw" -BIGWIG_C = ROOT + "test1.bw.bw" - - -""" -The distribution of reads for the bam file is: - - 0 100 200 - |------------------------------------------------------------| -testA.bam 3R ==============> - <============== - - -testB.bam 3R <============== ==============> - ==============> - ==============> - -The resulting bigwig files are as follows: - -testA_skipNas: - 3R 100 200 1 - chr_cigar 0 50 2 - -testB_skipNas: - 3R 50 150 1 - 3R 150 200 2 -""" - - -def test_bigwigCompare(): - outfile = '/tmp/result.bg' - args = "-b1 {} -b2 {} -o {} --operation add --outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_B, outfile).split() - bwComp.main(args) - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t1\n', '3R\t100\t150\t2\n', '3R\t150\t200\t3\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bigwigCompare_skipnas(): - outfile = '/tmp/result.bg' - args = "-b1 {} -b2 {} -o {} --operation add --skipNAs " \ - "--outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_B, outfile).split() - bwComp.main(args) - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t100\t150\t2\n', '3R\t150\t200\t3\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_bigwigCompare_skipZeroOverZero(): - outfile = '/tmp/result.bg"' - args = "-b1 {} -b2 {} -o {} --skipZeroOverZero --pseudocount 1 3 --outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_A, outfile).split() - bwComp.main(args) - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['3R\t100\t200\t-1\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_multiBigwigSummary(): - outfile = '/tmp/result.bg' - args = "bins -b {} {} --binSize 50 -o {}".format(BIGWIG_A, BIGWIG_B, outfile).split() - bwCorr.main(args) - resp = np.load(outfile) - matrix = resp['matrix'] - labels = resp['labels'] - nt.assert_equal(matrix, np.array([[np.nan, np.nan], - [np.nan, 1.], - [1., 1.], - [1., 2.]])) - nt.assert_equal(labels, ['testA_skipNAs.bw', 'testB_skipNAs.bw']) - unlink(outfile) - - -def test_multiBigwigSummary_outrawcounts(): - """ - Test multiBigwigSummary raw counts output - """ - outfile = '/tmp/result.bg' - args = "bins -b {} {} --binSize 50 -o /tmp/null --outRawCounts {} ".format(BIGWIG_A, BIGWIG_B, outfile).split() - bwCorr.main(args) - _foo = open(outfile, 'r') - resp = _foo.read() - _foo.close() - expected = """#'chr' 'start' 'end' 'testA_skipNAs.bw' 'testB_skipNAs.bw' -3R 0 50 nan nan -3R 50 100 nan 1.0 -3R 100 150 1.0 1.0 -3R 150 200 1.0 2.0 -""" - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - unlink("/tmp/null") - - -def test_multiBigwigSummary_gtf(): - outfile = '/tmp/_test.npz' - args = "BED-file -b {0} {0} --BED {1}/test.gtf -o {2}".format(BIGWIG_C, ROOT, outfile).split() - bwCorr.main(args) - resp = np.load(outfile) - matrix = resp['matrix'] - labels = resp['labels'] - nt.assert_equal(labels, ['test1.bw.bw', 'test1.bw.bw']) - nt.assert_allclose(matrix, np.array([[27.475, 27.475], - [27.31248719, 27.31248719]])) - unlink(outfile) - - -def test_multiBigwigSummary_metagene(): - outfile = '/tmp/_test.npz' - args = "BED-file --metagene -b {0} {0} --BED {1}/test.gtf -o {2}".format(BIGWIG_C, ROOT, outfile).split() - bwCorr.main(args) - resp = np.load(outfile) - matrix = resp['matrix'] - labels = resp['labels'] - nt.assert_equal(labels, ['test1.bw.bw', 'test1.bw.bw']) - nt.assert_allclose(matrix, np.array([[20.28956028, 20.28956028], - [22.1923501, 22.1923501]])) - unlink(outfile) diff --git a/deeptools/test/test_computeMatrixOperations.py b/deeptools/test/test_computeMatrixOperations.py deleted file mode 100644 index c253431d..00000000 --- a/deeptools/test/test_computeMatrixOperations.py +++ /dev/null @@ -1,165 +0,0 @@ -# from unittest import TestCase - -import deeptools.computeMatrixOperations as cmo -import os -import hashlib -import gzip -import json - -__author__ = 'Devon' - - -def getHeader(fp): - s = fp.readline() - if isinstance(s, bytes): - s = s.decode() - s = s[1:] - return json.loads(s) - - -class TestComputeMatrixOperations(object): - root = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" - matrix = root + "computeMatrixOperations.mat.gz" - bed = root + "computeMatrixOperations.bed" - rbindMatrix1 = root + "somegenes.txt.gz" - rbindMatrix2 = root + "othergenes.txt.gz" - - def testSubset(self): - """ - computeMatrixOperations subset - """ - - dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0], "body": [1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward"], "downstream": [0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10], "upstream": [0, 0, 0, 0], "group_boundaries": [0, 196], "sample_boundaries": [0, 100, 200, 300, 400], "max threshold": None, "ref point": [None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} - oname = "/tmp/subset.mat.gz" - args = "subset -m {} --sample SRR648667.forward SRR648668.forward SRR648669.forward SRR648670.forward -o {}".format(self.matrix, oname) - args = args.split() - cmo.main(args) - f = gzip.GzipFile(oname) - d = getHeader(f) # Skip the header, which can be in a different order - h = hashlib.md5(f.read()).hexdigest() - f.close() - assert d == dCorrect - expectedh = 'edb3c8506c3f27ebb8c7ddf94d5ba594' - assert f'{h}' == f'{expectedh}' - os.remove(oname) - - def testRelabel(self): - """ - computeMatrixOperations relabel - """ - dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["first", "sec ond", "3rd", "4th", "5th", "6th", "7th", "8th"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["foo bar"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 196], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} - oname = "/tmp/relabeled.mat.gz" - args = "relabel -m {} -o {} --sampleLabels first sec_ond 3rd 4th 5th 6th 7th 8th --groupLabels foo_bar".format(self.matrix, oname) - args = args.split() - args[7] = 'sec ond' # split mucks up spaces - args[-1] = 'foo bar' - cmo.main(args) - f = gzip.GzipFile(oname) - d = getHeader(f) - assert d == dCorrect - f.close() - os.remove(oname) - - def testfilterStrand(self): - """ - computeMatrixOperations filterStrand - """ - dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 107], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} - oname = "/tmp/filterStrand1.mat.gz" - args = "filterStrand -m {} -o {} --strand +".format(self.matrix, oname) - args = args.split(' ') - cmo.main(args) - f = gzip.GzipFile(oname) - d = getHeader(f) # Skip the header, which can be in a different order - h = hashlib.md5(f.read()).hexdigest() - f.close() - assert d == dCorrect - expectedh = '300f8000be5b5f51e803b57ef08f1c9e' - assert f'{h}' == f'{expectedh}' - os.remove(oname) - - dCorrect = {u'verbose': True, u'scale': 1, u'skip zeros': False, u'nan after end': False, u'sort using': u'mean', u'unscaled 5 prime': [0, 0, 0, 0, 0, 0, 0, 0], u'body': [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], u'sample_labels': [u'SRR648667.forward', u'SRR648668.forward', u'SRR648669.forward', u'SRR648670.forward', u'SRR648667.reverse', u'SRR648668.reverse', u'SRR648669.reverse', u'SRR648670.reverse'], u'downstream': [0, 0, 0, 0, 0, 0, 0, 0], u'unscaled 3 prime': [0, 0, 0, 0, 0, 0, 0, 0], u'group_labels': [u'genes'], u'bin size': [10, 10, 10, 10, 10, 10, 10, 10], u'upstream': [0, 0, 0, 0, 0, 0, 0, 0], u'group_boundaries': [0, 89], u'sample_boundaries': [0, 100, 200, 300, 400, 500, 600, 700, 800], u'missing data as zero': False, u'ref point': [None, None, None, None, None, None, None, None], u'min threshold': None, u'sort regions': u'no', u'proc number': 20, u'bin avg type': u'mean', u'max threshold': None} - oname = "/tmp/filterStrand2.mat.gz" - args = "filterStrand -m {} -o {} --strand -".format(self.matrix, oname) - args = args.split() - cmo.main(args) - f = gzip.GzipFile(oname) - d = getHeader(f) # Skip the header, which can be in a different order - h = hashlib.md5(f.read()).hexdigest() - f.close() - assert d == dCorrect - expectedh = '0a6ca070a5ba4564f1ab950ac3b7c8f1' - assert f'{h}' == f'{expectedh}' - os.remove(oname) - - def testrbind(self): - """ - computeMatrixOperations rbind - """ - dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 392], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} - oname = "/tmp/rbind.mat.gz" - args = "rbind -m {0} {0} -o {1}".format(self.matrix, oname) - args = args.split() - cmo.main(args) - f = gzip.GzipFile(oname) - d = getHeader(f) # Skip the header, which can be in a different order - h = hashlib.md5(f.read()).hexdigest() - f.close() - assert d == dCorrect - expectedh = '3dd96c7b05e0ca5ada21212defe57fba' - assert f'{h}' == f'{expectedh}' - os.remove(oname) - - def testrbind2(self): - """ - computeMatrixOperations rbind with different groups - """ - dCorrect = {"verbose": False, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0], "body": [2], "sample_labels": ["signal"], "downstream": [1], "unscaled 3 prime": [0], "group_labels": ["somegenes", "othergenes"], "bin size": [1], "upstream": [1], "group_boundaries": [0, 3, 7], "sample_boundaries": [0, 4], "max threshold": None, "ref point": [None], "min threshold": None, "sort regions": "keep", "proc number": 1, "bin avg type": "mean", "missing data as zero": True} - oname = "/tmp/rbind2.mat.gz" - args = "rbind -m {0} {1} -o {2}".format(self.rbindMatrix1, self.rbindMatrix2, oname) - args = args.split() - cmo.main(args) - f = gzip.GzipFile(oname) - d = getHeader(f) # Skip the header, which can be in a different order - h = hashlib.md5(f.read()).hexdigest() - f.close() - assert d == dCorrect - expectedh = '5d8b1517fc4c63d000b6b37f70ee163b' - assert f'{h}' == f'{expectedh}' - os.remove(oname) - - def testcbind(self): - """ - computeMatrixOperations cbind - """ - dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse", "SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 196], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800, 900, 1000, 1100, 1200, 1300, 1400, 1500, 1600], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None, None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} - oname = "/tmp/filterStrand.mat.gz" - args = "cbind -m {0} {0} -o {1}".format(self.matrix, oname) - args = args.split() - cmo.main(args) - f = gzip.GzipFile(oname) - d = getHeader(f) # Skip the header, which can be in a different order - h = hashlib.md5(f.read()).hexdigest() - f.close() - assert d == dCorrect - expectedh = 'e55d89704bb16a11f366663a8fd90a47' - assert f'{h}' == f'{expectedh}' - os.remove(oname) - - def testsort(self): - """ - computeMatrixOperations sort - """ - dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 196], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} - oname = "/tmp/sorted.mat.gz" - args = "sort -m {} -o {} -R {}".format(self.matrix, oname, self.bed) - args = args.split() - cmo.main(args) - f = gzip.GzipFile(oname) - d = getHeader(f) # Skip the header, which can be in a different order - h = hashlib.md5(f.read()).hexdigest() - f.close() - assert d == dCorrect - expectedh = '10ea07d1aa58f44625abe2142ef76094' - assert f'{h}' == f'{expectedh}' - os.remove(oname) diff --git a/deeptools/test/test_corrGC/R_gc b/deeptools/test/test_corrGC/R_gc deleted file mode 100644 index cd33a113..00000000 --- a/deeptools/test/test_corrGC/R_gc +++ /dev/null @@ -1,201 +0,0 @@ -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -1.000000000000000000e+00 -3.307656666280550661e-02 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NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1304:5656:150699 0 2L 17 255 51M * 0 0 CAGAAATGTTGCTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATA CCCFFFFFHHHHHJJGIJJJJJJIHGJJGGJJJIJIJJJJIIJJJJJIIJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1304:8200:170238 0 2L 19 255 51M * 0 0 GAAATGTTGCTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATAAC ?@@FBDDDHHGHAHHIJCGGDFHIHGHGIJJJGGIGIII3DHIGGGHIIJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1305:18486:172550 16 2L 21 255 51M * 0 0 AATGTTGCTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCC JIGJJIJJIIHDJJJIHBJIIIHHIIIJJJIIJJIIHGFHHHHFFDDDCCB XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2307:2321:170436 0 2L 27 255 51M * 0 0 GCTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCCTGATCT CC@FFFDFHHHHHIFIJJEBGGHGIIJJIJGGEGEHIGIJJJAHHIIHIII XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1207:5255:137547 0 2L 28 255 51M * 0 0 CTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCCTGATCTA CCCFFFFFHGHHGIIGJHIHIHGIIJIIIGGIJJIJJIIJJEHJJJJJJJD XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1304:3130:106740 0 2L 32 255 51M * 0 0 ACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCCTGATCTACGAC CCCFFFFFHHGHHJJJJJJIIJJJJGHIJJJJJJJIJIJJJJIIIIGJJJI XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2306:8891:14840 0 2L 32 255 51M * 0 0 ACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCCTGATCTACGAC =;?BBBDDFHDFHFBBD4B>@@G@?3A;DGCED XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1205:9633:61290 0 2L 105 255 51M * 0 0 TAAAAAACACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGT @@@DDDFDFDHHFI1C:DDG>EHIIICEHIIFGIAEHAA?9?CFF>CADC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2108:16953:173164 0 2L 105 255 51M * 0 0 TAAAAAACACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGT CCCFFFFFHHHHHJIIIJHJJIJJJJJJJJJJIIJHHHHFEFFDBCEEEED XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2306:11917:55163 16 2L 105 255 51M * 0 0 TAAAAAACACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGT =ACGHC@FGHGHHGGGGGC@@ECC=CEBE;=.;;@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1108:18039:70045 0 2L 112 255 51M * 0 0 CACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGAG @@@FFFFFDDHFH>DBFGGIIIIIIIIIGGHE@6=F=DHGEAA7@CCHCFH XA:i:0 MD:Z:49C0T0 NM:i:2 -DD61XKN1:97:COBJ7ACXX:6:2302:8293:92003 16 2L 113 255 51M * 0 0 ACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGCTG @JJIJJJJJIIIGJJIHG>IHJJJJJJIJJJJJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1206:17788:76420 0 2L 117 255 51M * 0 0 CGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGCTAGATC @@@DBDFFGHGHFIGGGIIIEH:ADGHEIGD*??DEA23A:C=2+B48== XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2301:9302:70963 16 2L 118 255 51M * 0 0 GAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGCTGCTTCT JJIGJIIIJJIGHFIGJJJJJJJJJJJJJJJJJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1108:5503:182542 16 2L 120 255 51M * 0 0 GCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGCTGCTTCTTT 0?DED>GFB@GB8CDDFFF?FEGIGIIIAHGIIIGIIIIIIII9EGAGIEBCGEGIGB XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1102:12979:59008 16 2L 138 255 51M * 0 0 AGCAGCCATGTGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAG JJJIJJIIJJJJJIJJIGHJJJJJJJJJJJIJJIJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1206:9329:69872 16 2L 138 255 51M * 0 0 AGCAGCCATGTGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAG HIIGIIGJIJJIJIJJIGIJJIHIJJIIGJIJIJJJIIGHGGHFFDFFCC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2103:16418:25318 16 2L 144 255 51M * 0 0 CATGTGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTT H>JJJJJJJJJHIJJJJJIIIJIJIJJJJJJJJJJJJJHHGHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2306:20617:39460 16 2L 147 255 51M * 0 0 GTGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGA JJJJIJJJIIJJJJJJJJJJIIJJJJJJJJJJJJIJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1306:11689:51296 0 2L 148 255 51M * 0 0 TGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAG @@@FDDADBFF8FGIIGIDCFHIGBHHGIJJIJE@GGIJJIIJEIAHDHHI XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1304:20062:21791 16 2L 151 255 51M * 0 0 TATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCA JJJIIJIJIJJJJJJJJJJJJJJJJJJJJJJJJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2102:19935:152156 16 2L 153 255 51M * 0 0 TGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACA JIIIJIGHHGIIIGJIJJJJJJGJIJJJIIJJJIJJJIHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2306:17010:6596 16 2L 153 255 51M * 0 0 TGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACA JIIJJJJJIJJJJJIJJJJJJJJJJJJJJJJJIJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1206:8566:197557 16 2L 158 255 51M * 0 0 ATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACAAACAC EJJJJIIGGGGGIGHIHEHBGIIIJIIJIGGJIJIHEIGHHHHDFFDD@@? XA:i:1 MD:Z:48A2 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:1307:11048:127938 0 2L 161 255 51M * 0 0 CTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACAAACACATT @@@DFFADHDHHHGGIEIHEG>IFHE?FHHHGAECFFGFEEHIIIIIEDHI XA:i:0 MD:Z:45A5 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:1204:11281:93412 16 2L 163 255 51M * 0 0 GCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACAAACACATTTG JJJIJJJJIICHIJJJJIJIJJJJJJJJJJIJJJJJGJHHHHHFFFFFCCC XA:i:1 MD:Z:43A7 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:1105:16101:180301 0 2L 181 255 51M * 0 0 TATCTTAGCATGTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGT AEF?GHEFHEBBBD:??FB XA:i:1 MD:Z:25A25 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:1307:14338:192440 0 2L 184 255 51M * 0 0 CTTAGCATGTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTT GHGGI?DHIGGDGHIJJGG XA:i:1 MD:Z:22A28 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:1103:12859:144897 16 2L 186 255 51M * 0 0 TAGCATGTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCA HIEJIHGIGHFGGIIHIGGIHECEHIIJJGJJJIJIIEHHFHHFFFFFCCC XA:i:0 MD:Z:20A30 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:2107:7805:110890 16 2L 187 255 51M * 0 0 AGCATGTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCAA IIJIIJJIIIIGJJJIJJGIGJJIIJFJIJJIIIJJIIHHHHHFFFFFC@C XA:i:0 MD:Z:19A31 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:1102:1861:107928 0 2L 192 255 51M * 0 0 GTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCAACGAAT @?@DDDDFFBHHHJEGIIGIGIIJGHIJJJIIGHJGHIICFHIJIIJIIJI XA:i:1 MD:Z:14A36 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:2308:20330:196190 16 2L 192 255 51M * 0 0 GTTCGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCAACGAAT D90)JIIGHHEEFCGBJIHIIIJJIJJJJJJIHGJJIIHGHHHDFFFD@@@ XA:i:0 MD:Z:3G10A36 NM:i:2 -DD61XKN1:97:COBJ7ACXX:6:1201:12265:85344 0 2L 200 255 51M * 0 0 CACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCAACGAATTTCTCCCA CCCFFFFFHHHHHIIJJJJIJJJJJIJIIJJIJJJGIJIJJIJJIGIGGGI XA:i:1 MD:Z:6A44 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:2308:10209:45972 16 2L 201 255 51M * 0 0 ACAAACACATTTGCCTGTTGGAGCTCTAAGTTTTCAACGAATTTCTCCCAA GHGIIHDIIIIHG=GGIIG@JIGHCFFHIIAH:DDGGGDFECGFBG@AGH>>D XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1203:19077:54250 16 2L 245 255 51M * 0 0 ATCTCAACACCCTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCG ??=)6(-;.@4CBB@=B@60)AADDE?@?DFDEE?AC:DCAFGGIGIIIFIIBEE XA:i:0 MD:Z:48G0A1 NM:i:2 -DD61XKN1:97:COBJ7ACXX:6:1201:1270:36522 16 2L 251 255 51M * 0 0 ACACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAG EEEEEFFFFFFFHHIGJJJJJIIJJJJJJJJJJJJJJJHHHHHFFFDFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1208:4869:36164 16 2L 251 255 51M * 0 0 ACACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAG B@AA;D>FFEFFHHJJIJJIGGGIJJJJIFJIJIJIIJGHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2302:8813:117992 16 2L 251 255 51M * 0 0 ACACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAG EEEDCFDFFFFFHHJIJJJIJJJJJJJJJJJJIJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2306:2156:189168 16 2L 251 255 51M * 0 0 ACACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAG EECEADBD@FFFHEGGBIIJJJJIJJIIJJIJJJJJJJHHHFHFFFDDCC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2108:20676:200337 16 2L 253 255 51M * 0 0 CCCTTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGAT ####@EDBFFEHEE;>IIIGHBJJIHHBIIIIEJIJIHHHHFC@+FFD?@? XA:i:0 MD:Z:0A1A0C47 NM:i:3 -DD61XKN1:97:COBJ7ACXX:6:2303:4499:87063 16 2L 253 255 51M * 0 0 ACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGAT @EEEEEDFFFFEAJIGHIHHBCJJIGGGGIJJIIIGGHHHDHHFFFFFCC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2301:12873:140362 0 2L 254 255 51M * 0 0 CACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATG CCCFFFFFHHHHHIJJJJJJJJJJIIJIJIIIGIJJIIIJJJJIIHFFDEE XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2307:13419:129801 0 2L 256 255 51M * 0 0 CTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGGTGGG @@@FFFDDFBDHHBIIBAHGHEHCH??D?DAG@FC?DBDGGFHAA>DFEEIIJIHGJIHGIHG?GGGGIIGGJJJIJJJJHHHHHFFDFF@CC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1208:21153:74484 0 2L 260 255 51M * 0 0 TGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCT @C@FFDEFAHGHFHGIJGGHEDGGIIGIEEGHGGGIIGGGFEBBDD@CC>B XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2101:13440:96989 0 2L 260 255 51M * 0 0 TGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCT CCCFFFFFHHHHHJJJIJIJJIJJIJIIJJJIIIIJJIIJHGFFFF>CEEE XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1104:11297:23938 0 2L 261 255 51M * 0 0 GGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTG ?@@D1BD8DHDAFGFCBGGCG8:@4@A@# XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1302:16303:101241 0 2L 261 255 51M * 0 0 GGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTG @@@DDDDFHGHFGIIIIGIIJIJJJIIIGGFBHIIHEHBHEG@BF;3?;B> XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2103:10328:49800 16 2L 262 255 51M * 0 0 GAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTGC @C@BDBBD=FFFFC=.888BCIFF@B90FEEFCF=CFAEIB=,B1;;; XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1107:9046:65823 16 2L 273 255 51M * 0 0 ATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTGCCTAGGAAATCA DJHGGHGEJIIG@JIIGGDEJGHHFDJJHGHFHGHHGBHBAHFD8FFF@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1205:16702:86065 16 2L 273 255 51M * 0 0 ATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTGCCTAGGAAATCA IHIIFIIIIIGCIGGIHF@GIIIIIIIHEFCIIHFB?GHFDGHFFFDFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2207:9123:81043 0 2L 275 255 51M * 0 0 CGGNTGGTGTGCTAAGTCCCGGCGAAGATGGTATCNGCCTAGGAAATNATT ?@@#4A22AAFHFGEGFHGGIGDGHIIIIII9DBF#-DFF4?<@C<8=FC@F9CF=7 XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2307:1821:56847 16 2L 291 255 51M * 0 0 TCCCGGCGAAGATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTT JIHIJJJJIJJJJIJJJJJJJJJJIJJJJJIJJJJJJIHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1108:6855:132514 16 2L 292 255 51M * 0 0 CCCGGCGAAGATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTG JIJGJJJJJJIJJJIJIJJIJJIHJJJIHBJJGJJJIJGHHGHFFFFF@@B XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1307:18891:60022 0 2L 298 255 51M * 0 0 GAAGATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCC @@@FDDEFHHHHHJJJJJJJIIJJIJIIGJGHJJJGIIGIIJDHHJJJJJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1101:19397:5078 0 2L 299 255 51M * 0 0 AAGATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCT @@CDDFFFHHHHHJJJJJJIJJJJJJJJGDHIJJJJJJIJJIIJJJJJHII XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1205:3808:46142 16 2L 302 255 51M * 0 0 ATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCTTGC GGHGGIGIIIIIIIIGIIGEGGGHEHABIIIIIIGHGIHHDDHD;?DD@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2301:2533:6592 16 2L 303 255 51M * 0 0 TGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCTTGCT GHIIJJJIJJJJJJIJJJIJJJJJIIJJJJJIJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2304:17062:148239 16 2L 306 255 51M * 0 0 TATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCTTGCTGGA IJIJIEIIJJIJIGIHIGIJGIGJGJJIIJJIGGGGGIHB=HHFDFFF@CC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2308:2095:33008 0 2L 307 255 51M * 0 0 ATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCTTGCTGGAA ;8@DDDDDBH>?FHF:F>CHH@EHIGIIIIIEFCF3:B?GGGBIHAHHAHDFFDF@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1107:15167:131846 16 2L 366 255 51M * 0 0 CAATTCTTTTCAAGTTGCTGGCATGTATGAAGCAATGAACGAAGTGTACAA GEFBHG@IHEIGIIJIIIIGIGIFCIIHCGIGIEIIGJHGHGHFFFFF@CC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1108:1279:80195 0 2L 387 255 51M * 0 0 CATGTATGAAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGA @@CFFFFFHHHHHIJJJJJIJJJHIIGIIJJIJJIIJJJIJJJJJJJIIJI XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1206:17772:153344 0 2L 387 255 51M * 0 0 CATGTATGAAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGA @<@DDFFFFDGHHJJGIJJIJIIDFIHIIJIIJJIJIJJIIIIJJIJI@GH XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2102:5591:82195 0 2L 392 255 51M * 0 0 ATGAAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTA CCCFFFFFHHHHHJJJJJJJJJJJJJJJJJJIJJJJJJIJJJJJJIJJJJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2301:16432:177637 0 2L 394 255 51M * 0 0 GAAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAAC @@@DDDFFDDDBHHGIG>HCFEHEFHIDHHGH@HIEFG>FIHEHHGHCEGB XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2305:10443:61453 0 2L 395 255 51M * 0 0 AAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAAGA CCCFFFFFHHHHHJIHIHGIJJJJJJJJIJJJJJJIJIIJJJJJJJIJIII XA:i:0 MD:Z:49C1 NM:i:1 -DD61XKN1:97:COBJ7ACXX:6:1305:12300:195423 16 2L 396 255 51M * 0 0 AGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAACAG IGGGHGADBF@IHBGHD;IEIHBCIIHF?AAIHFBGA)DF?HF?ADDD@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1301:2252:57537 16 2L 403 255 51M * 0 0 AACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAACAGAGATTTT JJIIJJJIHHJJJJJIFHFCIIGHJJJIHIIJJIHJIHBHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2307:15958:126504 0 2L 404 255 51M * 0 0 ACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAACAGAGATTTTC @@CFFFFFHHHHHJJJJJJJJJJJJJJJJJJJJJIJJJIIIJJJJJJJJJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1106:8340:77588 0 2L 414 255 51M * 0 0 CAAAATTCTAATACCCATATGCGAGGCTAACAGAGATTTTCAAAAGCTAAG @CCFFFFFHHHHHJJIJJJJJJJIIIIJJJIIJJJIIIJJJJJIJJJJJJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1206:20077:11499 16 2L 416 255 51M * 0 0 AAATTCTAATACCCATATGCGAGGCTAACAGAGATTTTCAAAAGCTAAGCA IJHIGEJJIHDJJJHGIGJIJIGIHHJJIJJJIJIIIGHHHHFBFDFFCC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1203:17030:154608 0 2L 425 255 51M * 0 0 TACCCATATGCGAGGCTAACAGAGATTTTCAAAAGCTAAGCAAAGTTCATG CCCFFFFFHHHH1FHJJGIJJJJIIJJJJJJJJJJJJIIJIGGGHHGIHIJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1107:20142:132171 16 2L 429 255 51M * 0 0 CATATGCGAGGCTAACAGAGATTTTCAAAAGCTAAGCAAAGTTCATGGCAA JJJIGGGGIIIICIJIIEHGIJIJIJJIGHGIGJIGJJGHFHHFFDFFCC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2105:20333:148776 0 2L 435 255 51M * 0 0 CGAGGCTAACAGAGATTTTCAAAAGCTAAGCAAAGTTCATGGCAAATTGCA @C@FFFFFHHHHGJHIJJJIJJJJJIIJIJJJJJJGHIEIJJIJJIHIIII XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1207:11431:60533 16 2L 441 255 51M * 0 0 TAACAGAGATTTTCAAAAGCTAAGCAAAGTTCATGGCAAATTGCAGGAGGC HIIJJJIIJJJIHHIJJIIHFJIIGIJJHJJJIIJJJJHFGHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2108:9521:60699 16 2L 450 255 51M * 0 0 TTTTCAAAAGCTAAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCG JJIIGJIHIJJIIJJJJJJGIJJIIJJJJJJJJJIJIJGHHHHFFFFFC@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1202:8970:170602 0 2L 453 255 51M * 0 0 TCAAAAGCTAAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAAT CCCFFFFFHHHHHJJJJJJJJJJIJIJJIJJIJJIJJJJJJJJBIIGGHJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2107:8693:164773 0 2L 457 255 51M * 0 0 AAGCTAAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCC @@@FFFFFHHHDHFHGGGJJJJJIJJJIJIHGHFIIJJJJIGGIIIGGIBF XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2307:18419:157090 16 2L 460 255 51M * 0 0 CTAAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCCCAA IJJJJJJJJJJIJJJJJJJJIJJJJJJJJJJJJIIJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1104:16588:94026 16 2L 462 255 51M * 0 0 AAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCCCAACT JJJIJJJJIGGIGJJJJIIIJJJJJJIJIJIJIJJJJJHHHFHFFFFDBB? XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1207:4817:5073 16 2L 462 255 51M * 0 0 AAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCCCAACT B9B4B4@B:**?4EEDG?1A@F?ABFF>FA?=03A=:=; XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2107:17894:130557 0 2L 465 255 51M * 0 0 CAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCCCAACTACA BCCFFDFFGHGHHJJJJJJJJJJJJJJJJJJJJIIIJJJJJJJJJJJJJJI XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2303:2851:98881 0 2L 555 255 51M * 0 0 TACATATTTATAAACAGGGTAAGAGAGTTTTTGGAACATACTTTCGTGTTG @BCFFFFFHHHHHJJJJJJAFGIJJIIGIIJJJJIJJJJJIJJJJJGIIJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2304:12883:92184 16 2L 563 255 51M * 0 0 TATAAACAGGGTAAGAGAGTTTTTGGAACATACTTTCGTGTTGGCTTCTAT EECDDBDEEEEEDBCCDD:DEAEEDEFCFEC9@@:1DE?D:DDFGGGGGBGEHDDH3;DGGIE;DD XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2106:16981:166296 0 2L 743 255 51M * 0 0 TTGTTTCAACATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTC ?@@AADBDHFDFDGHFAF;@BECHHII@EEHIGGDBFEFF;FHEGII;AF; XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2108:11645:6736 16 2L 744 255 51M * 0 0 TGTTTCAACATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCT JIJJJIIFIIHHGIIGIGGIJIIIHGGIHEIHGIJIJIHHHHHFFFFFC@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1207:13167:93216 16 2L 747 255 51M * 0 0 TTCAACATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCTGTG BCEDGHEFDDGFBGHFBIIIGHGG?GDFDBFBGGGHGGFHDHDDFFFD@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1307:17649:158836 0 2L 749 255 51M * 0 0 CAACATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCTGTGCA CCCFFFFFHFHHHIGEIGJJIJGJJJJIF@GHGIIJIIIHJGGJJJJ@FGI XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1101:12267:163597 0 2L 752 255 51M * 0 0 CATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCTGTGCATAT @@@DFF?DHHDHFHIIJJJIJGHIJJIIJJJJJGHIGIGHEGHI=CHIDGI XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2102:12127:14270 16 2L 752 255 51M * 0 0 CATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCTGTGCATAT JIIGJJJIIIIHJJJIGHIJJIIJJJJJJIJJJIJJJJHHHGHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1105:19675:113812 16 2L 771 255 51M * 0 0 ACTGAACGATTCGGACCGGACTCTGTGCATATCATTAAAGATTCCAATACC CGGJIJIIJJIJIGGDIIHHG@IHAAJIGIJIIIGIGHFHFHHFDDDD=@B XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:2308:3713:14646 0 2L 772 255 51M * 0 0 CTGAACGATTCGGACCGGACTCTGTGCATATCATTAAAGATTCCAATACCG @@CFFDDFFFGFFEFDBGGHDDGEDDFGGGGGEHGCHGGEGIIJJJIEIGG XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1202:10930:167853 16 2L 773 255 51M * 0 0 TGAACGATTCGGACCGGACTCTGTGCATATCATTAAAGATTCCAATACCGT GHCD@HGGFHEGHGIHFFIIIGFGHDGF*D8?DG7BGFF@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:97:COBJ7ACXX:6:1207:3046:69048 0 2L 784 255 51M * 0 0 GACCGGACTCTGTGCATATCATTAAAGATTCCAATACCGTTGATATTAATA CCCFFFFFHHHHHJJJJGIIJIJJJJJJJIJIJJJIJJJIIJJJJJJJJII XA:i:0 MD:Z:51 NM:i:0 diff --git a/deeptools/test/test_corrGC/test_paired.bam b/deeptools/test/test_corrGC/test_paired.bam deleted file mode 100644 index f3962bfa3783766de0539285bd4a22be7933c9ba..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 2354 zcmV-23C;E&iwFb&00000{{{d;LjnL?0CRHmWz=I}U~uqo;SBS$GSoBR4EDDw%`46? zDoIV@atIFO4ED21&L}eC^zpMYH83;)0xm|N4ptxri8BNg`7i(g+@t;_M*si-ABzYC z000000RIL6LPG)oxCpJ7zpvz07010>Qenr1Bb1OkJP8XFG4|M=vFF$Q=`k?--mX^s z&}&wJ1PFmrAPOiV*}5!VDo_xCAb~cK(ok%%DMCk^KY)@np$LBjd7SI<^?2+%uxPpS zG~+j~@aKKcIp1@RA6kcV{nfqo^3Bg)xMh9Ex@f<9d%w4Sc+0YiZ+z|kmtPg+ei9_v zJX@q$5C@BF7DuzsO)Y%evSjJlb?Hk_);@BHlwP=Ggi(PprG!v8YepGe)Aa&lOfXIu z#@{5&y2Gz$iFJ90S-)uS`YRy$Y(sLtBYE(Zz4hl$Zf*u7;VcV6pvaOmUbHBFT>!*H zR;aEj$98?bJDhwccIro+_TzZWD4!Tm{sJg(j!}{sPg#w}-c%LQui-<5AaUl-Kqe<(&@YqdR-+cjNe^vuwVY0!kdtqZWk_u75n@B5up> zU+1S+c`J{|hpN=Qv^b>78y$*DpWlpCF{FxHpvt9^cs1gsYu646R%Eu?@_?-wSrNS0 zCYxlvS+16wc^aj0{A&F92uN-zl86L~<(8J^uLfDZ1hTwgjbsUfESS%eG>fAsX<=$e zTOun-{E6*NAa$kAm6LN!mptFGfh-SuD8mXmgA%2nOd4iU6wl9+Fur7TDTH8RO_|_J zD#S)KhhdS^{A{kMyAIP<(f#OVTtNm=O5aB|tt;CjHg_hDXevC4M03}fvL6~N#mPOh&N96^fu1_R*KXP^>m|XoLb~%G@ zxj`1q@)HBg+rV;f%o0z50we)lrqi?w(E!C$WkM+yn5qkbcdBYITyF7py=6?W-Rikn 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z^6azAr+3F*r)JI{7>e33Uv>n=1l6@&7S2(I^T&+xzCjf=aK3KvI>T^DCIA4cOg!Lm zOH_7`+)tx(3TL+67w&1>wHlP0_Nc!N1EkD<7R*%I1YKvW3!6+P7q$cYJ(*M&zF;fN zIZT%cZP!FW(+sAV%`#nW({;MpY|JeG=vY4e-&js$`G4y2Z>3$sY_=Kz03VA81ONa4 Y009360763o02=@U00000000000QA;;t^fc4 diff --git a/deeptools/test/test_corrGC/test_paired.bam.bai b/deeptools/test/test_corrGC/test_paired.bam.bai deleted file mode 100644 index 0df7203a23a423a24f0435915097bb958fa65c5c..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 2536 zcmZ>A^kigYU|?VZ;woVV1`wNpAr?$BFc@)y7+#Yg^627*P*pI>2%;Ir9i>M@U^E0q aLtr!nMnhmU1V%$(Gz91x0 - <============== - - - B <============== ==============> - ==============> - ==============> - """ - - def test_count_reads_in_region(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - c.skipZeros = False - resp, _ = c.count_reads_in_region(chrom, 0, 200) - - nt.assert_equal(resp, np.array([[0, 0.], - [0, 1.], - [1, 1.], - [1, 2.]])) - - def test_count_reads_in_region_extension_1(self, bc): - """ - In this case when read extension is smaller than read length - extension is turned off and a warning is printed. - """ - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - c = cr.CountReadsPerBin( - [bamFile1, bamFile2], - binLength=1, - stepSize=50, - extendReads=25 - ) - - resp, _ = c.count_reads_in_region(chrom, 0, 200) - - nt.assert_equal(resp, np.array([[0, 0.], - [0, 1.], - [1, 1.], - [1, 2.]])) - - def test_count_reads_in_region_total(self, bc): - """ count the reads over the whole region - 2 for the first case, and 4 for the second - """ - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - c.skipZeros = False - c.stepSize = 200 - c.binLength = 200 - resp, _ = c.count_reads_in_region(chrom, 0, 200) - nt.assert_equal(resp, np.array([[2, 4.]])) - - def test_countReadsInRegions_min_mapping_quality(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - # Test min mapping quality. - c.minMappingQuality = 40 - c.skipZeros = False - - resp, _ = c.count_reads_in_region(chrom, 0, 200) - nt.assert_equal(resp, np.array([[0, 0, 0, 1.], - [0, 0, 0, 1.]]).T) - - def test_count_reads_in_region_ignore_duplicates(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - # Test ignore duplicates - c.skipZeros = False - c.ignoreDuplicates = True - resp, _ = c.count_reads_in_region(chrom, 0, 200) - - nt.assert_equal(resp, np.array([[0, 0, 1, 1.], - [0, 1, 1, 1.]]).T) - - def test_count_reads_in_region_ignore_bed_regions(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - # Test bed regions: - bed_regions = [[chrom, [(10, 20)], "."], [chrom, [(150, 160)], "."]] - c.skipZeros = False - c.binLength = 10 - resp, _ = c.count_reads_in_region(chrom, 0, 200, bed_regions_list=bed_regions) - nt.assert_equal(resp, np.array([[0, 1.], - [0, 2.]]).T) - - def test_get_coverage_of_region_sam_flag_include(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - c.samFlag_include = 16 # include reverse reads only - c.bamFilesList = [bamFile1] - resp, _ = c.count_reads_in_region(chrom, 0, 200) - nt.assert_array_equal(resp, np.array([[0], [0], [0], [1]])) - - def test_get_coverage_of_region_sam_flag_exclude(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - c.samFlag_exclude = 16 # exclude reverse reads - c.bamFilesList = [bamFile1] - resp, _ = c.count_reads_in_region(chrom, 0, 200) - nt.assert_array_equal(resp, np.array([[0], [0], [1], [0]])) - - def test_get_coverage_of_region_large_bin(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - c.bamFilesList = [bamFile2] - c.binLength = 200 - c.stepSize = 200 - resp, _ = c.count_reads_in_region(chrom, 0, 200) - nt.assert_array_equal(resp, np.array([[4]])) - - def test_get_coverage_of_region_ignore_duplicates(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - c.ignoreDuplicates = True - c.bamFilesList = [bamFile2] - resp, _ = c.count_reads_in_region(chrom, 0, 200) - nt.assert_array_equal(resp, np.array([[0.], - [1.], - [1.], - [1.]])) - - # check zero to nans - c.zerosToNans = True - resp, _ = c.count_reads_in_region(chrom, 0, 200) - nt.assert_array_equal(resp, np.array([[np.nan], - [1.], - [1.], - [1.]])) - - def test_get_coverage_of_region_split_read(self, bc): - """ - The bamFile1 contains a read at position 10 - with the following CIGAR: 10S20M10N10M10S - that maps to a chromosome named chr_cigar. - """ - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - # turn of read extension - c.extendPairedEnds = False - c.bamFilesList = [bamFile1] - c.binLength = 10 - c.stepSize = 10 - resp, _ = c.count_reads_in_region('chr_cigar', 0, 100) - nt.assert_array_equal(resp, np.array([[0.], - [1.], - [1.], - [0.], - [1.], - [0.], - [0.], - [0.], - [0.], - [0.]])) - - def test_get_coverage_of_region_zeros_to_nan(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - c.zerosToNans = True - resp, _ = c.count_reads_in_region(chrom, 0, 200) - - nt.assert_equal(resp, np.array([[np.nan, np.nan], - [np.nan, 1], - [1, 1], - [1, 2]])) - - def test_bed_file(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) - bed = "chr3R\t0\t10\nchr3R\t110\t120\nchr3R\t160\t180" - import tempfile - bed_file = tempfile.NamedTemporaryFile(suffix=".bed", delete=False, mode="w") - bed_file.write(bed) - bed_file.close() - - c = cr.CountReadsPerBin( - [bamFile2], - bedFile=[bed_file.name] - ) - - resp = c.run() - nt.assert_equal(resp, np.array([[0.], - [1.], - [2.]])) - - import os - os.unlink(bed_file.name) diff --git a/deeptools/test/test_data/computeMatrixOperations.bed b/deeptools/test/test_data/computeMatrixOperations.bed deleted file mode 100644 index 9a262203..00000000 --- a/deeptools/test/test_data/computeMatrixOperations.bed +++ /dev/null @@ -1,196 +0,0 @@ -6 85676989,85677423,85677794,85677953,85678135 85677191,85677492,85677875,85678032,85678736 ENST00000369605 . - -2 132147908,132150911,132153531,132154661,132156972,132157308,132161487 132148228,132150976,132153694,132154768,132157146,132157423,132161955 ENST00000295181 . - -11 43829708,43833609 43831590,43833917 ENST00000499066 . - -3 48630451,48630606,48630992,48631223,48631648,48631879,48632244 48630515,48630720,48631126,48631306,48631801,48632044,48632337 ENST00000444531 . - -22 28687762,28689134,28694031,28695126,28695709,28696900,28699837,28703504,28710005,28711908,28719394,28724976,28725242,28730419,28734402,28741768 28687986,28689215,28694117,28695242,28695873,28696987,28699937,28703566,28710059,28712017,28719485,28725124,28725367,28730548,28734727,28741838 ENST00000382580 . - -7 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-GATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGAGCGCAGAGAGCGTCTTTCGAC -GACTCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGACACTGTCGGCCAGATTC -ATTTTCCAGAAAGACGTCGTCGCGTTGACAAGCTTAAATTCGTAGCGGGCGCCAGTAGGA -CGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCCCAGTTACATTGCTC -GGGAGGGGTAAAGAGCTTGACGACAGCGCGTGCGTAGAGTGAAAGTATGCAAGGAGATTC -GCGATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTGCTTGTGTGTGCGTGTGT -TTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAACTGT -CCCTTGTATTCGGGCTTCGTCTTCGCAAATTCGAACAACAGTATTCTTGATTGATGCAGT -TTTACAGCGACTTTGTGTGTGCGTATGCTGTCACCACACTATGTTCGAGTGTGTGTGCGC -TCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGCCAGTGGCTCTGTCTGCGCGG -CGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGCACGGCACCC -AGGCACACACACAGCCACATTTGCAGAAATACCACTACATACGAAACGAACGTGGCCAGC -ACACAAGCGAAACCGGAAAATCCACATTTTTTAGACCTGCTCTCTGTCCCGCGTCTCTCA -TCTCTTTTCATTACGCTCTCGACTGGAACGCAATACCAAGACCACAATCAACAGCTACAG -CTTTAGGTGTTTGAAGGTAGATTACGTAGTTGCAATGGGCGACTCCACGCCCATTTGCCG -ATGCCGAGTACTTTATCTGGGCAGTGCCGTGCCCCGACAGAGCAAGGATGGGCTGCAGGG -CATCCAGGAGCCGCTGCGAAGCCTGTATCCTTCGGAAGGGGCGGTGGGCGCCAAGGGCAT -CGACAGCTGGCTAAGCGTCTGGTCCAACGGCATCCTGCTGGAGAACGTGGACGAAAACCT -CAAACAGATCACGCGCTTTTTCCCGATCGAGTCGCTACACTACTGCGCCGCCGTTCGCCA -AGTGCTCATCCCAGAGCGCGGAAACACCCACCCGGAACCAAAGTTCCTCCCTCTGGACTC -GCCTTTTGCGCGAATGCCGCGCGCTCAGCACCCACCCATTTTCGCTGCTATTCTGCGACG diff --git a/deeptools/test/test_data/test1.fa.fai b/deeptools/test/test_data/test1.fa.fai deleted file mode 100644 index 77c0bbcb..00000000 --- a/deeptools/test/test_data/test1.fa.fai +++ /dev/null @@ -1 +0,0 @@ -3R 1500 4 60 61 diff --git a/deeptools/test/test_data/test1.sam b/deeptools/test/test_data/test1.sam deleted file mode 100644 index 517f5a3a..00000000 --- a/deeptools/test/test_data/test1.sam +++ /dev/null @@ -1,146 +0,0 @@ -@HD VN:1.0 SO:unsorted -@SQ SN:3R LN:1500 M5:9bad144b81e5e7369a164895691b3e73 UR:./test1.fa -DD61XKN1:101:D0EKPACXX:2:2103:15826:166544 0 3R 7 5 51M * 0 0 TCTCTTGTTGTAGTCTCTTGACAAAATGCAATGGTCAGGTAGCGTTGTTAG @CCFFFFFHGHHHIJIIIJIJJJHJJJJJGIJJJHJJJJF*?HHHIJHEHH XA:i:0 MD:Z:49C0T0 NM:i:2 -DD61XKN1:101:D0EKPACXX:2:1107:3353:155198 16 3R 75 9 51M * 0 0 GTGAATAGTCCTGTAAGCCCTATAAACATATGTACATAGGTAGGCCAGTAC HEGIGEGD@GHHHGHFDEIHEFGIIHGF?CEF?BGGBCHHFFFDDDDA@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2205:8714:154131 0 3R 86 5 51M * 0 0 TGTAAGCCCTATAAACATATGTACATAGGTAGGCCAGTACTTAGTACTGGC CCCFFFFFHHHHHIJJFIEHIHHHHIIHJIJJJJJJIIIIJJIIGHJJFHE XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2306:16413:174917 0 3R 93 32 51M * 0 0 CCTATAAACATATGTACATAGGTAGGCCAGTACTTAGTACTGGCACATGCC @@@DDEEBHBBFHGECFGG>FCHDEGGHA?FGD XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1305:17377:158887 0 3R 119 19 51M * 0 0 CCAGTACTTAGTACTGGCACATGCCGCTGATCTGTTAGTAGATTATCCATT @@@FDFFFHHGDHHIJJJJJGEGHJEGIJJJJIIHHIJHIGHIIIIJHGHI XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1308:19209:144101 16 3R 134 26 51M * 0 0 CCCACAAGCCGCCGATCTGTTAATAGAATATCCATTTCCCTTCAGCGCCTA ###############################@HFC;=IFFA6FDADAD@@@ XA:i:1 MD:Z:0G0G4T5T9G4T23 NM:i:6 -DD61XKN1:101:D0EKPACXX:2:1108:9446:127495 0 3R 149 10 51M * 0 0 TCTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATG @@@FDFFFF:CBFDHEFGEHJJIJGIIJIIDIEGBIGIIJJJBHGIIII@G XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2305:7088:93345 0 3R 152 40 51M * 0 0 GTTAGTAGTTTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATG @@;BDABDDFDDDII9EGGHICHE+AAHDFADFIDEE@>@FAFHIIIIEID XA:i:1 MD:Z:8A42 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:1304:4948:39372 0 3R 156 25 51M * 0 0 GTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAAGA ?8?ADDDA4ADDDIAEEED>EE:C@DFAB XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2307:18363:54940 16 3R 160 39 51M * 0 0 ATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAG #####@@@==8'FB8DF8???F??1F@C1A+9FEFFEGD?CG@;AFB(BFEHBIGBDIGGC?A::EFDEC:IIIGEFHFD6FD?DD@<@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1305:12595:193763 0 3R 168 38 51M * 0 0 TTTCCCTTCAGCCCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATC @@@FFADFFFFH:EFHEIIIIIIIG@HIIGIBBDGGIFB@@HGFGIIGIII XA:i:1 MD:Z:12G38 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:1106:7245:9884 0 3R 169 6 51M * 0 0 TTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCC CCCFFFFFHHGGHJIIHIGHIGGGGHIHGEGGHIIIEFGG@GCHHIJGIGE XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1102:16207:31886 0 3R 171 12 51M * 0 0 CCCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTA @@>B>:FABFIIEHEBFFDHBBFHGAG0B@FHHI@DA XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1206:11566:95721 16 3R 172 19 51M * 0 0 CCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTAC HECFEB@@CG?00EFGIGGAF@IIIH@GHCD@HG>IEHFDDHFFEDFF@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2305:9277:80019 0 3R 173 37 51M * 0 0 CTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACT @@@DDDDDHHH:FGGGGIIIIIIG;DFDGIGIIBDHHI8;BCFGGIHIFGE XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2304:5021:30275 16 3R 175 23 51M * 0 0 TCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAG GGAFFBFD@?GHDIGHGCHHEGHGEHFHGIGGEHFHIIGGIHIGIJG XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1103:5323:97525 0 3R 182 1 51M * 0 0 CTACCTGCGTCACCAATGATGAGGTCGGGACAGAATCCTACTAGTACCTGC ;==DBD?AFFA:DEF:CF:AECG2 XA:i:1 MD:Z:27A23 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:1202:2896:73043 0 3R 184 17 51M * 0 0 ACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAGTACCTGCCT CCCFFFFFHHHHHJJIGHJJJJIJJGJGIJJJIJIIJIJIIJJJDHIJJJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1208:12933:183980 0 3R 187 23 51M * 0 0 TGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAGTACCTGCCTCGA @@@?DD:DFABBF?DAFHGGE...().8@3;8BE XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2204:17651:41380 16 3R 236 39 51M * 0 0 CTGTCGATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGAGCGCAGA A;EGEIIIFIIIIGHFDIIIIIIIIHEIIIGGHBIIIIHDHHHFFFFFCCC XA:i:0 MD:Z:0G0A49 NM:i:2 -DD61XKN1:101:D0EKPACXX:2:2206:10244:13816 16 3R 236 24 51M * 0 0 CTGTCGATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGAGCGCAGA IJJIIJIGJJJJJJJJJJJIJJIJJJJJIGIJIIJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:0G0A49 NM:i:2 -DD61XKN1:101:D0EKPACXX:2:2106:8135:102852 16 3R 270 9 51M * 0 0 AGGTGAGTGAGCGCAGAGAGCGTCTTTCGACGACTCTTTCGTCGCGAGCAA DDDDDCEDDAFFHHE?6'EBADGJIIIIIGGHFIIJJJHHHHHFFFFFB;@6?@### XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2207:4417:135858 0 3R 285 36 51M * 0 0 GAGAGCGTCTTTCGACGACTCTTTCGTCGCGAGCAAACAACAAGTAGACGT 8:=;AAD@ADFDDD:ACE@?0CGEDBBB6677@;BEC=CC?B?D;BCC>?# XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1107:10958:114349 16 3R 289 36 51M * 0 0 CGATCTTTCGACGACTCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCT ###########################BBBFCCFEA?:C4FBC8?:DD??; XA:i:0 MD:Z:0G0C0G48 NM:i:3 -DD61XKN1:101:D0EKPACXX:2:2203:1197:62431 16 3R 293 17 51M * 0 0 CTTTCGACGACTCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGA #BB;=?=8@?DBFFFE;@@GGBEC<08D@3D;D?=: XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2205:17888:164787 0 3R 304 12 51M * 0 0 TCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGACACTGTCGGCC CCCFFFFFHHHHGJJJJJJJJJJIJGIGGHJIJJJIJJJ9DCHHEHHFBDD XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1305:6255:131813 16 3R 341 9 51M * 0 0 AGACACTGTCGGCCAGATTCATTTTCCAGAAAGACGTCGTCGCGTTGACAA #######EB@=);@9EFGGB4@F??F@FBHHFB?F67';8'4));@9>9>BB?## XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2101:3335:34398 0 3R 384 15 51M * 0 0 GTTGACAAGCTTAAATTCGTAGCGGGCGCCAGTAGGACGACCCAGTGGATA @@CFBADDFFHHGGDHHEHFGIIIIIGGIIGIHIIIIIIHHFFDDEEECC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2302:4837:149731 16 3R 390 22 51M * 0 0 AAGCTTAAATTCGTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCA FHGGIJJJJJIJIGJIJJJJJJJIJJJJJJJJHGJJJIHGHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1206:10242:101284 0 3R 393 19 51M * 0 0 CTTAAATTCGTAGCGGGCGCCAGAAGGACGACCCAGTGGATATCGTCAGTT ?@@DDDBD?;AFB7@FAGF>ABF(/?(=B<@'@/(6.;3;7;@;A;?;?;> XA:i:1 MD:Z:23T27 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:1107:9066:17687 16 3R 396 28 51M * 0 0 GAACTCGTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAA FFHGHIJIJIIJJIJJIIGHGJIGIJIIIJJJJJJIIGHFHHFFFFFFCC@ XA:i:0 MD:Z:0A2T47 NM:i:2 -DD61XKN1:101:D0EKPACXX:2:1302:10299:198112 0 3R 402 23 51M * 0 0 GTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGG @@CEACA?DEE@CCCCCBBB XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2108:17719:86681 16 3R 402 29 51M * 0 0 GTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGG BBA>C,A33?EBDCD;;0B<;??)B3?BDB?=FFE XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1108:9454:176988 0 3R 436 3 51M * 0 0 CGTCAGTTGAACCAGGGGAAACGTAGCAGCCCAGTTACATTGCTCGGGAGG =18AD:B;<4?*99?C@EEHIIFGCFCHGHIIIEEGHD8@FGE';CAAACHHC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2206:21259:60113 16 3R 455 18 51M * 0 0 AACGTATCAGCCCAGTTACATTGCTCGGGAGGGGTAAAGAGCTTGACGACA #########F?9**DB0?GFHGF::FCC@:+F@CGIIHDCFFDDADDD@@@ XA:i:0 MD:Z:6G44 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:2202:20063:53581 0 3R 462 29 51M * 0 0 CAGCCCAGTTACATTGCTCGGGAGGGGTAAAGAGCTTGACGACAGCGCGTG C@@FFFDFHHHHDIIGGGGHII@FHIJ0BFDHGGIIGFCGA;FH@D=EB## XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2105:20550:77807 0 3R 467 39 51M * 0 0 CAGTTACATTGCTCGGGAGGGGGAAAGAGCTTGACGACAGCGCGGGCGTAG ?1?D=DDB,2=C4?EE?8FEEI)?@8B800?@CBC8@############## XA:i:1 MD:Z:22T21T6 NM:i:2 -DD61XKN1:101:D0EKPACXX:2:1307:13537:69880 16 3R 472 9 51M * 0 0 ACATTGCTCGGGAGGGGTAAAGAGCTTGACGACAGCGCGTGCGTAGAGTGA 3FECHHEHIIJIHGIIH@GJHDGHEGIHGEGGEGGBEIHHHDFDDDDD@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2204:10042:31362 16 3R 488 10 51M * 0 0 GTAAAGAGCTTGACGATAGCGCGTGCGTAGAGTGAAAGTATGCAAGGAGAT GECIHGC;;;BHCB?0)D?8CC<+@FBHGCEHGIIHCA?FDDDFFDDD@@@ XA:i:0 MD:Z:16C34 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:1206:8347:137786 16 3R 506 38 51M * 0 0 GCGCGGGCGTAGAGTGAAAGTATGCAAGGAGATTCGCGATCAGAACCTCAC A@A;''6?DB4ED@CDDDDA48:1 XA:i:0 MD:Z:5T45 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:1103:10361:180321 16 3R 524 12 51M * 0 0 GATCTTCCGATCTATTCGCGATCAGAACCTCACGACGCCATATTTGTTTTC ####################CDB?*1;;83:)@)@6@DD??48?DA7D??? XA:i:0 MD:Z:0A0G1A1G1A0A0G0G0A0G38 NM:i:10 -DD61XKN1:101:D0EKPACXX:2:2103:18603:41773 16 3R 527 40 51M * 0 0 ATGCAAGGAGATTCGCGATCAGAACCTCACGACGCCATATTTGTTTTCCAG FHEGIJJIIJJGGBBGIJJJJIIHIIGHGGHFIGJJIIHGHHHFFDFFCC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1301:2009:157371 16 3R 537 18 51M * 0 0 ATTCGCGATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTGCTTG BHJJIIHIJJJIIHJIGGGIIIJIIJIGIIJJJJJJJIGHGHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2205:6958:140155 0 3R 542 23 51M * 0 0 CGATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTGCTTGTGTGT @@@DDDFFFHDBFEG@FD@FGED9DHGGHHIGIGAHGE@FGGCHB@=@@D= XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2304:7387:67115 16 3R 544 26 51M * 0 0 ATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTGCTTGTGTGTGC A>@;=EFFB8@7:??@8BG?9?DGE:?HFF?F?@GE?@F??AD==A?B:?: XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1103:12878:37036 16 3R 574 2 51M * 0 0 TCTGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGA FFHHHEHIHDJJJIJJJJJJJJJIHCJJJIHGJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:0C1A48 NM:i:2 -DD61XKN1:101:D0EKPACXX:2:1307:11922:110790 16 3R 575 24 51M * 0 0 CAGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAG DDFEFECD9D;@@B8F?@:FIIFG?4D9FIFF@FEA<)FFACB?ADDD@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2108:11686:2993 16 3R 576 1 51M * 0 0 AGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCTAGTGTGAGG CCA@7C=@H@FFDEIEAEG@3CGIJIH@HF6>GHGGHBDBA:HDD?=D@@@ XA:i:1 MD:Z:41G9 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:1106:13858:49049 0 3R 580 23 51M * 0 0 CTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGGGTGTGAGGGCAG @;?DABD?+:;E=AE< XA:i:0 MD:Z:38A12 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:1201:6831:94113 0 3R 584 3 51M * 0 0 CTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGAG @CCFDADBFDHHHGFHIIJIJJIIIGGGGEFGHG@GG9?FFDCAA1FEHHE XA:i:0 MD:Z:49C0T0 NM:i:2 -DD61XKN1:101:D0EKPACXX:2:1307:8654:112075 0 3R 588 12 51M * 0 0 TGTGTGCGTGTGTTTAAACTCCGGTGTGCGAGTGTGAGGGCAGGGCAGATC ?71?=?4ADF1CFFI,A@BDA@E?C@)?DF<:08DF>FFII?EEB1;A### XA:i:1 MD:Z:15C30T0T0T0G1 NM:i:5 -DD61XKN1:101:D0EKPACXX:2:2202:16204:102746 0 3R 588 36 51M * 0 0 TGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCCGATC ?@?DDDFDF?@FHEDGHIGGHEG>::C)?D?6)??BDFGEBGIGGG##### XA:i:0 MD:Z:46T0T0T0G1 NM:i:4 -DD61XKN1:101:D0EKPACXX:2:1305:3741:136456 16 3R 591 3 51M * 0 0 GTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAG BFIIJJIIGJJJIIIIJJJJJJJJIIJHJJIIGBJJJIHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1103:10524:6617 16 3R 602 34 51M * 0 0 TCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCC DCCEIGGHFFDA@6CF@C3=EEHAHBCHAGF@EHFE@G8?HFABBAB1?@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1203:5457:89791 0 3R 606 9 51M * 0 0 CTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAA @@@DDD@DDFFA)<GHGEEA XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2105:3502:9363 0 3R 606 31 51M * 0 0 CTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAA @@CFFFDDFHHH?GCFEGBHHIGGHJJJJJJJIJGFHBGGHJIJHIJIJHD XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2306:10026:168446 0 3R 606 2 51M * 0 0 CTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAA @@@DDDDDD;DF?FCBEHIDDDAD@?; XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1202:5681:105453 16 3R 677 18 51M * 0 0 TCGTCTTCGCAAATTCGAACAACAGTATTCTTGATTGATGCAGTTTTACAG IJIJJJJJIJJJHIIJGIIIJIJJGDGGHHGJJIIIIGAGHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1105:3468:125138 16 3R 689 35 51M * 0 0 ATTCGAACAACAGTATTCTTGATTGATGCAGTTTTACAGCGACTTTGTGTG DCHDAGEHGHGGCCCD>G@HBEEBHFF9BGGEHFC1B@:FBDHADDDD@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2106:14544:82922 16 3R 689 37 51M * 0 0 ATTCGAACAACAGTATTCTTGATTGATGCAGTTTTACAGCGACTTTGTGTG HDFDB;HEGIHGF@CEGC>C@E>FEEGFC@BGHFC@:??AAAFBDDDD?8: XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1302:1975:188249 0 3R 699 2 51M * 0 0 CAGTATTCTTGATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCT @@@DDFFDHHFDHIIEEHIECGIJJJIEHCHGIIJJJCGFHDFDGGGGCG> XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2102:7580:193903 0 3R 706 24 51M * 0 0 CTTGATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTCACCA @CCFDFFFFHHGHIIIJIIJIIJIAFHIJEHGHGGIIGIIJFIJJIIIIJC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1204:10450:4067 0 3R 709 34 51M * 0 0 GATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTAACCCCAC ::?B?:=AB=CFFIE?C:31::89?::??############ XA:i:0 MD:Z:43C3A3 NM:i:2 -DD61XKN1:101:D0EKPACXX:2:1303:17605:117243 0 3R 709 35 51M * 0 0 GATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTAACAACAC +8?BB::DB?DFFI>DF@HGF;=HGFFDGGHEAGG=HGEHEHEDH>CB<>@@EHFBFFFFDBF@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2305:13537:158359 16 3R 729 7 51M * 0 0 GACTTTGTGTGTGCGTATGCTGTCACCATACTATGTTCGAGTGTGTGTGCG 7CFFCEDIFF:EFAB9F?8@AGCBEB?2+FBBF@EIIIFFFFADDDDD@@@ XA:i:1 MD:Z:28C22 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:2108:11187:179159 0 3R 730 14 51M * 0 0 ACTTTGTGTGTGCGTATGCTGTCACCACCCTTTGTTCGAGTGTGTGTGCGA ???DBDD22=+2,?E72+A4:+GEEHFA<(GEFDDC;DGED@EFCABIFHFAD8F>DFDD@?< XA:i:0 MD:Z:17G33 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:2302:8329:199577 16 3R 767 12 51M * 0 0 GAGTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTG EFFHHHJIIGFIJIIJJIJJIIJIHFHHHJIIHGCJIIFFHHGFDFFF@@B XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2205:6343:170954 16 3R 769 16 51M * 0 0 GTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAG DEHHEHGIGIIIDIFIIIGHIIHDBF@IIIIHGIGGEFBFBHBFDFFFCC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1101:12875:176255 0 3R 775 16 51M * 0 0 GTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGCCAGTG @@@ADDADH?EGGGG?GGGGI'=CHEC<)5=CHIIG=7 XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2206:13591:47620 0 3R 824 17 51M * 0 0 TGGCTCTGTCTGCGCGGCGAGAAATATCCGCTTACCTAAACGAAAAGTTCT CCCFFFFFHFHHHJJIGIIIDFBGHIJIJJIJIIHHHFHHFFFDDDDCC>B XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1308:18519:39835 0 3R 841 31 51M * 0 0 CGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGC @CCFFFDFFHFFHBHIJIJCHIJJJICHGCFHECGGIEIGIFIFIIIDHFC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1207:12521:101238 0 3R 842 3 51M * 0 0 GAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTATCGTCGGCCGACGAC @<@BDDDD?F==69D6D?DDFEEGGEEB3@CAEA>FF:FEBFAEHB6>CC?BBB59< XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1107:3972:59070 16 3R 868 36 51M * 0 0 GATCTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC #############@4;76A@:81)::EC@3GIHA@EDC8C/=D=:/BFBHF?@;ED?1BAGHEIIHEBF??3CDCFBD>AD@@@ XA:i:0 MD:Z:0A1G0T47 NM:i:3 -DD61XKN1:101:D0EKPACXX:2:1207:13576:40002 16 3R 868 2 51M * 0 0 GATCTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC ##?=3C>A?<<:;/@@D6FDDA@?8AECCBBDDFDDDDD@@@ XA:i:0 MD:Z:0A1G0T47 NM:i:3 -DD61XKN1:101:D0EKPACXX:2:2106:13119:17764 16 3R 868 32 51M * 0 0 AAGTTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC CCACEDDDFEFEHGIJIIGHHHGGGHGHEAIJIGGH@DFFDBFDDEDF@?? XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2204:20637:13691 16 3R 868 18 51M * 0 0 GATCTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC #A=53AA>ED=EB@EHGHDDD@??:CFF<3GIHDBFCAA;/?<8:@;>BFF?<<=;'FAGEGAD6DE?6GG@AEIIGGG@EBA?CFDDDDD@?@ XA:i:0 MD:Z:0A1G0T47 NM:i:3 -DD61XKN1:101:D0EKPACXX:2:2303:4165:141511 16 3R 868 40 51M * 0 0 GATCTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC #@;;(>38B=<:BAAA XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2105:7761:130218 0 3R 876 1 51M * 0 0 TAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAG @@CFFDFDDDFHFFGIJJJIHAFHIGHIGHHFHBFEDA@?B@D@CDDDDEC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2106:20083:91623 0 3R 876 3 51M * 0 0 TCGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAG 11144@DDA>A@ XA:i:1 MD:Z:1A49 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:2106:11915:186462 16 3R 876 39 51M * 0 0 TAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTTCGG BBBCDFFIIIFEBEIFDABBC9IIFFHFF@ECDEBBFEFFC<<4)04++11 XA:i:2 MD:Z:47G1A1 NM:i:2 -DD61XKN1:101:D0EKPACXX:2:2305:7910:29158 16 3R 878 32 51M * 0 0 GCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAGAA CFDBGIIGIGGHGHDGFD@BGEHCGHF;GFECGEIIGHFFFHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2106:9016:64754 0 3R 880 2 51M * 0 0 GTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAGAAAT @@@FFF>DHDHAFGIJGGIIGIGIIIIHGHIJJGGFHFFFFFFEDEEEADC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:1304:4663:45784 16 3R 884 26 51M * 0 0 GCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAGAAATACCA BGB;HEGGFIIGEECHFCIHHAHHDFFDD@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:2:2307:5310:188136 16 3R 885 12 51M * 0 0 CCGACGCACGGCACCCAGGCACACACACAGCCACATTCGCAGAAATACCAC #@5;@@@6@@B0:GIHGGFD?;CBBECCGCEFAEF@E8DDDDBDE;C+238BEEAAED>*0?DEEC3BDDFHGIGIH XA:i:1 MD:Z:10A40 NM:i:1 -DD61XKN1:101:D0EKPACXX:2:1103:2005:94273 16 3R 919 26 51M * 0 0 ATTTGCAGAAATACCACTACATACGAAACGAACGTGGCCAGCACACAAGCG GJJIJIIGIIHEFIIIIGHIIHIIJIIIIIIJHGHJJIHHFDFDDFFF@@@ XA:i:0 MD:Z:51 NM:i:0 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zT0Tyq7=LRc2%LdJqH=G@|6(Dr0H&!^g_Q11Wiotf2sa3_v-{^XDLwMT!*jDgy&ah$D+TuWln|6x#L+G?ZYk zsKHK8H*@i7C9+F8_`o#(F7a2Dd{xHM+uFDGC7L=0-Zoz?E4nw7O!C?Peg&0e4n#DD zL0v}AsdPpmLRBdRO)nTF<=<8=5U}M2yz@V~AJdiq diff --git a/deeptools/test/test_data/test2.cram.crai b/deeptools/test/test_data/test2.cram.crai deleted file mode 100644 index 30ca5ac26ff3196b19e83ebce0fcdbdb77739076..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 42 tcmb2|=3oE=X5$AY&rD1V3?G{qnLRc!-1@-8+|1+|6T{R;wM}9`B>?X>3{e08 diff --git a/deeptools/test/test_data/test2.sam b/deeptools/test/test_data/test2.sam deleted file mode 100644 index 187c08b7..00000000 --- a/deeptools/test/test_data/test2.sam +++ /dev/null @@ -1,195 +0,0 @@ -@HD VN:1.0 SO:unsorted -@SQ SN:3R LN:1500 M5:9bad144b81e5e7369a164895691b3e73 UR:./test1.fa -DD61XKN1:101:D0EKPACXX:1:1307:6042:120399 0 3R 3 26 51M * 0 0 ATTCTCTCTTGTTGTAGTCTCTTGACAAAATGCAATGGTCAGGTAGCGTTG ?@@=D4=AC2AFDE3:AFDE*:B?DGI# XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2201:2981:158995 0 3R 7 37 51M * 0 0 TCTCTTGTTGTAGTCTCTTTACAAAATGTAATGGTCAGGTAGCATTGTTCT ??GFFBHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2102:10665:57593 0 3R 88 28 51M * 0 0 TAAGCCCTATAAACATATGTACATAGGTAGGCCAGTACTTAGTGCTGGCAC CCCFFFFFDHHFFHGF;G3CBHHGHHCHGCI=BFDHDBCAH XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1308:7611:23534 16 3R 108 11 51M * 0 0 ACATAGGTAGGCCAGTACTTAGTACTGGCACATGCCGCTGATCTGTTAGTA =IFBDDADGJIHGFFGHGHHFCJGHECIIGIIG>IGHGHGFFDDDCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2305:1314:97144 16 3R 108 12 51M * 0 0 CTATAGGTAGGCCAGTACTTAGTACTGGCACATGCCGCTGATCTGTTAGTA =@IGFGHCHEECIEHGFIJJIIGGDDIHIHEFC>HAGHBDFBDEDDFF@@@ XA:i:0 MD:Z:0A0C49 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:2107:3608:70379 0 3R 127 30 51M * 0 0 TAGTACTGGCACATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCA CCCDFFFFHHHHHJHIJJJJIIJJJJGIIJHIJIJJIJJJJJJJJJJIJII XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1308:12105:61609 0 3R 132 28 51M * 0 0 CTGGCACATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCAGCGCC @@@DD?DDDBBD1EDGGICHHFEFCEFHIGI9?FBFFDEHD>?BHHH9FGGFBGIGGIII@@FD< XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1301:14071:87949 0 3R 134 33 51M * 0 0 GGCACATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTC @@@?DBEAFHAAAHDGGCBHG?B?BHDEHEIGEEHGHGHGGH@FCGHIGG# XA:i:0 MD:Z:50A0 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1207:15012:198224 16 3R 138 30 51M * 0 0 CATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTACCTG @@@IGABFFEEGIDFHGGFHHHDDB:1?@?@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1108:20053:52835 16 3R 143 28 51M * 0 0 CGCTGATCTGTTAGTAGATTAGCCATTTCCCTTCAGCGCCTACCTGCGTCA @==3GC;B???4GFDBAGFB:)HGF=AHD;BAGIIGF@DC2+F@6DA?@@? XA:i:0 MD:Z:21T29 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2205:3896:101741 16 3R 143 36 51M * 0 0 TGCTGATCTGTTAGTAGATTATCCATTTCCCCTCAGCGCCTACCTGCGTCA @GF;G@HGHDIGEDIIIIIIGIIIIHFDD?1)BDGGGDAAHDHFDFFF@@? XA:i:1 MD:Z:0C30T19 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:1304:17350:141266 0 3R 150 25 51M * 0 0 CTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGA @@CDFFFDHFHHHGHIIIHJIJJGJGHGIIIIJIJJIGHIFFGEHIJJJI< XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2308:16926:146336 0 3R 150 13 51M * 0 0 CTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGA B@@FFBDBFDBBFHJIGGJIIJIGCHIJEIHIJJIIIJDGI@GHJJJJJG@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1206:19765:24106 16 3R 154 4 51M * 0 0 TAGTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAG IIIIGHFIGEHCHHFB8@GF?GGEAEGCEC8@AGFC:ECDHECGIHDGD6GGFBC92HEGDIIHGADFHFBFDDDC@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2107:9512:13865 16 3R 160 8 51M * 0 0 ATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAG IHHGAHGGBB8D?9:??8:)1+22CFEA,:4A<+AEEA?CEE?@)1?9?C?DC3?D:A/(8B)==@C###### XA:i:1 MD:Z:6C37C0T1C0T0A1 NM:i:6 -DD61XKN1:101:D0EKPACXX:1:1106:21127:183692 0 3R 180 40 51M * 0 0 GCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAGTACCT @@@DFFFFGHFFAHIJJIGDHGHEG>FHHIIHHIGIGEHC>ECDGC@BG>C XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1307:6197:2841 0 3R 181 36 51M * 0 0 CCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAATACCTG @@FFBE4<2+A;*CC@F?)9?@FF@DGDAIHBGFA?>?DD?A??;@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1205:8830:10322 0 3R 182 25 51M * 0 0 CTACCTGCGTCACCAATGATGAGGACGAGACAGAATCCTACTAGTACCTGC ?7?AA?DD<8CDDEED@+<:BB8)8B# XA:i:1 MD:Z:24T26 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1107:3548:177528 0 3R 184 20 51M * 0 0 ACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAGTACCTGCCT ??FG>DAE>GEI@*?FGDDDD9D?*:DD??):@C@<@2<@)BD??? XA:i:1 MD:Z:42T8 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1307:3116:6430 16 3R 197 27 51M * 0 0 ATGATGAGGTCGAGACAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGG @4C=)75A7=@B@A@F?9D?*DGCFFEFBC:DC8<@C+FADADDDA?D@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1107:16927:153976 0 3R 201 25 51M * 0 0 TGAGGTCGAGACAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGGCAGA ?@?DB2=AA@AAFFAEACFHGDCFBFF1BG>6?@@AEB;@### XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2204:6880:127511 0 3R 207 16 51M * 0 0 CGAGACAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGGCAGAGAGCGA @@@DDDDDFFFFE=CFCE< XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2101:10755:114928 0 3R 208 1 51M * 0 0 GAGACAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGGCAGAGAGCGAG @@@DDDDDFDHDH@EFEH?EHGGDHGIIIFGHHGGIIHIGGIB;CAHGIHE XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1203:9513:150353 0 3R 212 30 51M * 0 0 CAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGGCAGAGAGCGAGAAAT ???DDDDDADB?CBAE:4?+A??EDFEGGGGHGHEG@FHAFHE>DHGIHIGFD>F7@@DCH XA:i:1 MD:Z:4G46 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1302:13211:169414 0 3R 233 29 51M * 0 0 CTCGAGTCGATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGAGCGC @@@FBDBDFFHHHIIIGIGIF@@F>DAGBGGIH XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2108:3748:138979 0 3R 233 34 51M * 0 0 CTCGAGTCGATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGGGATC @@@FDF?DHDHFFI>HGGGIEIDGIBFHIJIF@FICHHIJ@EHIDC(6CCE XA:i:0 MD:Z:46A1C0G1 NM:i:3 -DD61XKN1:101:D0EKPACXX:1:1207:13423:102525 16 3R 271 7 51M * 0 0 GGTGAGTGAGCGCAGAGAGCGTCTTTCGACGACTCTTTCGTCGCGAGCAAA BCCC@CADFFDFHHGIGIIIIIGHBDEGDIIHDGGE6JIHGHGHFFFFF@CC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2306:9355:141323 16 3R 278 10 51M * 0 0 GAGCGCAGAGAGCGTCTTTCGACGACTCTTTCGTCGCGAGCAAACAACAAG B;?>>>>>;/8GGFBFHFB?ADD=:@ XA:i:0 MD:Z:1A49 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2208:17627:8790 16 3R 290 11 51M * 0 0 CGTCTTTCGACGACTCTTTCGTCGCGAGCAANCAACAAGTAGACGTCGCTC #C>B?BBABB>?=;>B;ADD@C(;AC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1301:13576:199290 0 3R 298 37 51M * 0 0 GACGACTCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGACAGAT ?<@DDAA8?DBB;:2BDDDDDA:??<@:?DDA3B;@DCB?*9*0?6-;''-6-7).?DAD;; XA:i:0 MD:Z:50C0 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2204:8124:34946 16 3R 306 2 51M * 0 0 TTTCGTCGCGAGCAAACAACAAGTAGACGTCACTCAGACACTGTCGGCCAG :EBHGAGABFD?9DJHIIIIGGJJIGHFF<22HEIHGHFHHHHDFFFFC@@ XA:i:1 MD:Z:31G19 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2301:13637:198207 16 3R 306 29 51M * 0 0 TTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGACACTGTCGGCCAG B?;A>EEECIIIIIIIIFIIIIGIHFAGE:GGGEEGEIFFHHAAFFFF@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2303:3102:37681 0 3R 318 28 51M * 0 0 CAAACAACAGGTAGACGTCGCTCAGACACTGTCGGCCAGATTCATTTAGAT ???7DDDDD2:+:AC+<<)@?CD1CDD)1?9:*?D@AGGGBFB?GGF:?8:8<8@8AA=:= XA:i:0 MD:Z:2C2A45 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:1307:2511:100728 16 3R 336 23 51M * 0 0 CCGATCTACACTGTCGGCCAGATTCCTTTTCCAGAAAGACGTCGTCGCGTT #######################B0*0B99*D??>DB8?C1@8<8A:41;= XA:i:1 MD:Z:1G0C0T0C0A0G18A25 NM:i:7 -DD61XKN1:101:D0EKPACXX:1:2208:19469:21286 0 3R 339 3 51M * 0 0 TCAGACACTGTCGGCCAGANTCATTTTCCAGAAAGACGTCGTCGCGTTGAC @@@DDD8DFFDFFIDF1CF#2AEGFIIF@EB=CD XA:i:1 MD:Z:19T31 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1304:18506:91672 0 3R 361 11 51M * 0 0 ATTTTCCAGAAAGACGTCGTCGCGTTGACAAGCTTAAATTCGTAGCGGGCA @@CD?DBDFHGDFGHICEFC?CFDFBG=@FH@9BFGFCCFFHDHG>:@GHG XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2305:19231:72018 0 3R 384 23 51M * 0 0 GTTGACAAGCTTAAATTCGTAGCGGGCGCCAGTAGGACGACCCAGGGGATA @@@D?DD>?DHFHG+A==@'59=(6(39;?? XA:i:0 MD:Z:45T5 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2107:15978:5397 0 3R 389 29 51M * 0 0 CAAGCTTAAATTCGTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTC @@@FFBDDHHGHHIDFEGGIJF:F*?GDD:@@FEHDDGE7=??=;CE2=>BC6;@=; XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1303:9692:124869 16 3R 400 6 51M * 0 0 CGATCTCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAG ########A?(BBDCFFB??C:CFADD@FDFHDFE@FH6?C9?FGFFFA1)88?BF*BBB(8=CG(;8)7C XA:i:0 MD:Z:45G0A1A2 NM:i:3 -DD61XKN1:101:D0EKPACXX:1:1205:3993:177564 16 3R 408 5 51M * 0 0 GGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACG FF@=D3BB@FD@HDFFEFFCEBHGBF@FCA3CB@CHEAHFH?HDDFFD@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1201:17678:143204 0 3R 413 3 51M * 0 0 CAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCA @@@DDDD>DCFAFADFBE?D@EBGG?C;@FGCFHHICEGIBHB=@C##### XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1204:6403:23100 16 3R 413 4 51M * 0 0 CAGTAGGACAACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCA ############DB?????@@?88CC9A:3+4@E;BA+A:BD>DA:=:7?1 XA:i:0 MD:Z:9G41 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2301:11427:64315 16 3R 413 10 51M * 0 0 CAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCA JHF=IJIGIHGJJJIJJIJHHGIIIHFJJJJJJHJJJIHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1203:4885:175695 0 3R 416 36 51M * 0 0 TAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCC =?;D?B@@FDF?F+ACGBHGGE??FA?FHEIADDG@<<(6BCH(.=@@;CA XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1301:1384:121298 0 3R 416 5 51M * 0 0 TAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCC CCCFDEFFHHHHHGIIIJIGHIJIJIJJFCHJJJJIJIHIJIJIJJIIIJI XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1207:10462:36321 0 3R 418 31 51M * 0 0 GGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCCCA @@@DD@DDABDFFGABEDBGCGGBB>FGIJ=8DHE@.@D>B(=CE>FH;;@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1307:4428:77090 16 3R 418 13 51M * 0 0 GGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCCCA =IHHEDGGIGF?BGA?IIGHDFBJJIHIGJJIIJJIGGF@GHDDHGHFFDFF@CC XA:i:0 MD:Z:1A49 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2203:5030:49537 16 3R 424 21 51M * 0 0 CACAGTGGATATCGTCAGTTGAACCAGGGGATACGTAGCAGCCCAGTTACA ##HGFIGHFD;FGBDDHIGIGIIIIGGHFA3+GC<4@?HHHHHDDDDD@@@ XA:i:1 MD:Z:1C29A19 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:2202:11507:147190 0 3R 436 24 51M * 0 0 CGTCAGTTGAACCAGGGGANACGTAGCAGCCCAGTTACATTGCTCGGGAGG ??;=A8DDDA?DD>EEE@E#2CC=C=3;A;;0DDD7DDFFEEH)@:@:1?DEH4DCFHGFEH;AA@ XA:i:0 MD:Z:49T0G0 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:1203:5003:27314 16 3R 474 36 51M * 0 0 AGTGCTCGGGAGGGGTAAAGAGCTTGACGCCAGCGCGTGCGTAGAGTGAAA ################DF=8G?DHGDGHGHB@AC##### XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2303:15856:134002 0 3R 478 2 51M * 0 0 CTCGGGAGGGGTAAAGAGCTTGACGACAGCGCGTGCGTAGAGTGAAAGTAT @@@FFFDFHFH>AEE>CC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2104:6954:171255 0 3R 483 38 51M * 0 0 GAGGGGTAAAGAGCTTGACGACAGCGCGTGCGTAGAGTGAAAGTATGAGAT ==?DDA8DF?D?;:CA?:3<>777A#### XA:i:0 MD:Z:47C0A1G0 NM:i:3 -DD61XKN1:101:D0EKPACXX:1:2307:7881:196830 16 3R 493 36 51M * 0 0 TAGCTTGACCACAGCGCGTGCGTAGAGTGAAAGTATGCAAGGAGATTCGCG AFEE>DC;HF;HGGHGGDG@ECG@F?H?HGIIGIIIGBDF>D>DDDDD@?< XA:i:0 MD:Z:0G8G41 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:1202:12689:141385 0 3R 496 13 51M * 0 0 CTTGACGACAGCGCGTGCGTAGAGTGAAAGTATGCAAGGAGATTCGCGATC @@@D=D:DD6:?FHE?DFH??GDH9??B?D9BFCFHGEAFEAGGHDHH6=A XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2207:10715:109420 0 3R 496 25 51M * 0 0 CTTGACGACAGCGCGTGCGNAGAGTGAAAGTATGCAAGGAGATTCGCGATC @@@DFFFFH?FHFBE1CDB#08?D?FHEEE?FCGGIIGGCGAAA@EEEBCA XA:i:1 MD:Z:19T31 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2204:18234:179424 16 3R 533 5 51M * 0 0 CTAGATTCGCGATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTG #?=-48@6(?*/DDDAB44<;? XA:i:0 MD:Z:0G0G49 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:2304:8751:2632 0 3R 556 5 51M * 0 0 CGACGCCATATTTGTTTTCCAGGGCTTGCTTGTGTGTGCGTGTGTTTCAAC CCCFFFFFHGHHHJGIIIJIIIJBHIJIJJJFBADCGHGGCFEGGGIJJIC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2203:1524:184251 0 3R 574 29 51M * 0 0 CCAGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGA @@@DDDDDHHHHHIG9CFH+3@CEGFHHIIICDGHGIIDFDEGI6F'=;D@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2102:8875:72443 16 3R 576 40 51M * 0 0 AGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGG EDA@DCGIIIGEGHFHEFB?IIIHG@GIIHAGEGGHEA+BBFGFDFDF@C@ XA:i:1 MD:Z:1G0G35G12 NM:i:3 -DD61XKN1:101:D0EKPACXX:1:2101:3407:141094 0 3R 580 17 51M * 0 0 CTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAG 11=DDEFFHHDFCGEHIGFFHIJHGFHIIIIIDEHGEG:(08==BFGG### XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2303:12087:40107 0 3R 580 12 51M * 0 0 CTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAA ?@@DDDDDF+IIGGAHGHDGFHDHGFFFFF@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2105:6289:140892 16 3R 581 39 51M * 0 0 CCGATCTTGTGTGCGTTTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGG #####@@A8'-7;7?9)BDIEDBDD@?DE?F@@1<+AABDCA??BDD:??? XA:i:0 MD:Z:0T0T1C1T0G9G34 NM:i:6 -DD61XKN1:101:D0EKPACXX:1:1103:12128:78055 16 3R 587 7 51M * 0 0 TCGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTG #####BEECD?;1 XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1104:5082:17741 16 3R 590 8 51M * 0 0 TGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCA AGGIGIIFIJJJIJIIIJJJJJJJJJHIIIIJIJJJJJHHHHHFFFFFCC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1302:13170:74786 16 3R 594 18 51M * 0 0 CGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTG 8A?IGGIIGEHGGAGHFHDIHIIIIIJIIEEIIGGHBIF>FFF?FDBD@@? XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2307:14759:121417 0 3R 595 10 51M * 0 0 GTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGA =+:BD?DDHIHEHHDDHDDD?D@?@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1305:6666:159819 0 3R 606 24 51M * 0 0 CTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAA @@CFFD@DHHHHHJFED@FHIGGIEHJJJIJJJJJJIBFEEHJIIIIJJJJ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2201:16418:139923 0 3R 607 5 51M * 0 0 TCCGGTGTGCGAGTGTGAGCGCAGGGCTTTGCCAGGTGATAATGCCTTAAC @@@DD?D:FFF??1AFBF@?:)C:*?@ECA+3#E:?<>C?DAF;D???D@@@ XA:i:1 MD:Z:31A19 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2207:2606:158481 16 3R 616 7 51M * 0 0 CGAGTGTGAGGGCAGGGCTTTGCCAGGTGATNATGCCTTAACTGTCCCTTG JIIIJIGIHGJJJJIJJGJJJIIHF9HFFA3#HGFIHBHDHHFDDFFFC@@ XA:i:1 MD:Z:31A19 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1304:7344:178232 0 3R 626 13 51M * 0 0 GGCAGGGCTTTGCCAGGTGATAATGCCTTAACTGTCCCTTGTATTCGGGAG @<@DFFDDFHGFHHGGEBB>AFBH@HGIGIGEGEDGIGGFCB?GDFGIF@6 XA:i:0 MD:Z:49C0T0 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:2108:6658:122648 0 3R 628 12 51M * 0 0 CAGGGCTTTGCCAGGTGATAATGCCTTAACTGTCCCTTGTATTCGGGCTAG @@@DEHBAHHGFHE?CGCDGH*?DED>D@BHCG XA:i:0 MD:Z:49T0C0 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:2206:14847:13155 0 3R 628 6 51M * 0 0 CAGGGCTTTGCCAGGTGATNATGCCTTAACTGTCCCTTGTATTCGGGCTTC @@CFFFFFHGHFFGGFGGC#3:AFHHGGIJJJGHCGGIGEEGJJJIFIGID XA:i:1 MD:Z:19A31 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1301:9974:152868 16 3R 629 35 51M * 0 0 AGGGCTTTGCCAGGTGATAATGCCTTAACTGTCCCTTGTATTCGGGCTTCG >AHGFIHHGIHCGIICIDB3CIGHFGGGGGGHGJIHHHFBCC?FFDDF@@? XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2307:18343:74834 0 3R 636 31 51M * 0 0 TGCCAGGTGATAATGCCTTAACTGTCACTTGTATTCGGGCTTCGTCTTCGC BCCFFFFDFHHHGJJJJJJJIJJJIIIJJJJHIJJJIIIJJJJIGIIJIJF XA:i:1 MD:Z:26C24 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1105:16709:8151 0 3R 638 24 51M * 0 0 CCAGGTGATAATGCCTTAACTGTCCCTTGTATTCGGGCTTCGTCTTCGAGA ??GHFHFFFE9FHI<4CBHIIIEGCFGBDDFDFEII XA:i:0 MD:Z:48C0A1 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:1304:21148:23590 16 3R 643 16 51M * 0 0 TGATAATGCCTTAACTGTCCCTTGTATTCGGGCTTCGTCTTCGCAAATTCG >GE@>HGIGIHGGH?GIIIIIGGGFFEGEIHGBDF?HIDFHHDDDDD=@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1304:11733:71752 0 3R 646 4 51M * 0 0 TAATGCCTTAACTGTCCCTTGTATTCGGGCTTCGTCTTCGCAAATTCGAAC @@@DDDDDDHH?F@F?FEHIGEAECECF XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1106:13439:157292 16 3R 654 37 51M * 0 0 TAACTGTCCCTTGTATTCGGGCTTCGTCTTCGCAAATTCGAACAACAGTAT C?7(5@==DDBBADBDD0BDD??D?C111C19FEDC3EDD=DDADDBD?:= XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1204:5265:178358 0 3R 662 23 51M * 0 0 CCTTGTATTCGGGCTTCGTCTTCGCAAATTCGAACAACAGTATTCTTGATT @@@DD;DDDDHHFIGE@@A1AFEE6?F8DF>BFHGIIB=;B?DH)=BF=B# XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1305:16468:51686 0 3R 674 16 51M * 0 0 GCTTCGTCTTCGCAAATTCGAACAACAGTATTCTTGATTGATGCAGTTTTA @@@D?DD;?D?FFIIGHGEHGGHGEIHI*:CAFG@HCH9FADBDHHADFFF@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1302:19769:70993 0 3R 699 16 51M * 0 0 CAGTATTCTTGATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCT @@@DDDFFHHHHHJJIGIIEIEHIJHHGGHIIIJJJIHIJIHHJIGIIIIG XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2106:7819:174823 16 3R 705 26 51M * 0 0 TCTTGATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTCACC IHCHEGEIIHF>HCGGDIGAGBGGFEHGHGF;GDE?FBCDA>D?AB+D?;= XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2106:3249:124995 0 3R 706 11 51M * 0 0 CTTGATTGATGCCGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTCACCA 8=?D+?BDA<>F+FBB<=FIFEFDD?@6:BFDDBFDCC+7CEA3<,>FEC;FBDD:DDB?=;? XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2102:19912:17388 16 3R 725 30 51M * 0 0 CAGCGACTTTGTGTGTGCGTATGCTGTCGCCATACTATGTTCGAGTGTGTG GJHEEHFJJJJJIGJJJJJJJJJJJIHF9GCA3FHGJJHHHHHFFFFFCCC XA:i:2 MD:Z:28A3C18 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:2202:10607:84579 0 3R 731 15 51M * 0 0 CTTTGTGTGTGCGTATGCTNTCACCACACTATGTTCGAGTGTGTGTGCGCT @CCFFDDDHHHHHIJGIJJ#3ACHHJIGIJIIIJJJJFGCDBGDCGIIEII XA:i:1 MD:Z:19G31 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2206:11281:58120 0 3R 731 12 51M * 0 0 CTTTGTGTGTGCGTATGCTNTCACCACACTATGTTCGAGTGTGTGTGCGCT @@CF1ADEGHHHGIIIIEH#3AAGIJJIJJGIGIIJI?FBFBFGGHIJJJF XA:i:1 MD:Z:19G31 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2205:21060:199305 0 3R 732 1 51M * 0 0 TTTGTGTGTGCGTATGCTGACACAACACTATGTTCGAGTGTGTGTGAGCTT ;??D:B;+CBDEDFFC?BFF@=FFF XA:i:0 MD:Z:33G17 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1205:2404:28940 16 3R 753 23 51M * 0 0 ACCACACTATGTTCGAGTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCG DC@7=7;=756.(B8/?;?D80:60?:):1D@E:EAAEC4:BD=ADDD8;8 XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2302:17950:187885 16 3R 757 9 51M * 0 0 CACTATGTTCGAGTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAA ?;D@EEEHEIGEFCIGF::EHDGGGEE9IEJIJJIIIHHFGGFDAFFF@@C XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1207:4005:62650 0 3R 763 37 51M * 0 0 GTTCGAGTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGT ;?@A;?D3CCB??<:EEBGGG@ABBAC@DD9FD@?DEBHIIIBHGC?FHI@=AEEH XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2306:9443:65280 16 3R 767 17 51M * 0 0 TTTGTTGGGTGCGATGTTGTTTTTGTGAACCCAATCGCGAACACGGTTGTG ###################B?0*0**8BCIIIIIFFEGC+BD??;DDD@@@ XA:i:1 MD:Z:0G0A0G0T0G2T5C1C0G5C21T6 NM:i:11 -DD61XKN1:101:D0EKPACXX:1:1307:13797:182614 16 3R 769 16 51M * 0 0 GTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAG BBBEA=HEHHHFEDIGJJIJJIHDGGHIIIGIHJJIGIHBFHGFFDFFCBB XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2305:6498:125765 16 3R 770 33 51M * 0 0 TGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGC FFEHEEEGIHFGHD;JIGGFGCIIGDGIJIIEIIDJIGFDHGHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1206:9986:159404 16 3R 773 33 51M * 0 0 GTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGCCAG ###########?9B?*BD?9B1D@?1E?)F@DEEEEC+3DADDB=2+;??; XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2303:20942:122880 0 3R 774 4 51M * 0 0 TGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGCCAGT @@@DDFFFGHFFGIBFFHGGIHB;FHEHGFHIIIG;EGGGHHC= XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2203:9722:164274 0 3R 826 6 51M * 0 0 GCTCTGTCTGCGCGGCGAGGAATATCCGCTTACCTAAACGAAAAGTTCTCT ?<@D?BBBB:C?@F)1:67(.8)88=@;CEAGE?;CH@@?BCCB>AC@@;> XA:i:1 MD:Z:19A31 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:2107:19883:88206 0 3R 827 39 51M * 0 0 CTCTGTCTGCGCGGCGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTA C@@FFFFFHHHHHGGEHBGGIICIFHIIJBGEHIGHFHGEDFDEAEDFDDA XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1204:2063:176794 0 3R 829 4 51M * 0 0 CTGTCTGCGCGGCGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTAGC CCCFFFFFFHHFFGGGGGG@DFGGGIJJIJGIGGHHHHFFCDCEACACACC XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1105:19061:44291 0 3R 833 38 51M * 0 0 CTGCGCGGCGAGAAATATCCGCTTACCTAAACGAACAGTTCTCTAGCGTCG @@@DBDFFHHFDD6;DFIEHGIIIIIIIF))7;-?',;;@CCEE(>CB@BD XA:i:0 MD:Z:35A15 NM:i:1 -DD61XKN1:101:D0EKPACXX:1:1207:10060:109372 0 3R 841 6 51M * 0 0 CGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGC @CCFFFFFDDFHBEHHBGGIJJ@GEGGGDCDGGGGEF@AGHIIIGIIBH## XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2206:11225:132530 0 3R 842 8 51M * 0 0 GAGAAATATCCGATTACCTNAACGAAAAGTTCTCTAGCGTCGGCCGACGCA ;??DFFDBFHFD+AEEHGG#3AFBGGIGGIGEAFGHBE>?FHBGEGIHE>9 XA:i:2 MD:Z:12C6A31 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:2102:6645:61102 16 3R 845 15 51M * 0 0 AAATATCCGCTTACCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGCACGG #FDDDCFDHEEHAHEAEHHBGJJIHHGGDGGFIGIIGJHHGHHFFFDD@@@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1204:16871:43292 16 3R 852 36 51M * 0 0 CGCTTCCCTAAACGAAAAGTTCTCTAGCGTCGGCCGACCCACGGCACCCAG ######DD?;7.A?EED@C9CC=AB07?80?)CC8A11)?ADDAA=?D??? XA:i:1 MD:Z:5A32G12 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:1201:12030:7462 16 3R 858 16 51M * 0 0 CCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACAC >;;DCAA>FFDDECCC?8EEGA>GBIIFHFEGEE@DFFC?;CFE@7CA@73@-'EFGFFBGE?;A<3#@GC;IIFFBA==:DDD;?? XA:i:1 MD:Z:17C13C19 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:1106:1847:178079 16 3R 873 22 51M * 0 0 CTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTG >C?BBCEHGA>HBGFDHEFDGEG@CGHH>DC@CCGHCBBDACHGIIIIGEE XA:i:2 MD:Z:0A18T31 NM:i:2 -DD61XKN1:101:D0EKPACXX:1:1105:19632:149442 16 3R 905 21 51M * 0 0 ACACACACAGCCACATTTGCAGAAATACCACTACATACGAAACGAACGTGG 9;BB9F;EGGHDBDDDD@@? XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2205:7552:113912 16 3R 923 24 51M * 0 0 GCAGAAATACCACTACATACGAAACGAACGTGGCCAGCACACAAGCGAAAC JJJIEIGGBGEIIGHIHGHJHHIIIGEGC<33JIIHAHBFDHDFFFFFCC@ XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:2106:3808:44443 16 3R 952 36 51M * 0 0 GTGGCCAGCACACAAGCGAAACCGGAAAATCCACATTTTTTAGACCTGCTC ;IGHDGF9D;D?GCIDGHAGGGGEIGHHGAEEAFF:EIHDFA3A:B1=?=; XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1303:14193:51530 16 3R 967 13 51M * 0 0 GCGAAACCGGAAAATCCACATTTTTTAGACCTGCTCTCTGTCCCGCGTCTC ###BDB:FAECFEC7;=.==6IIIFF?092?0869?9??:):FD?AAA=:1 XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1302:9341:73955 16 3R 993 3 51M * 0 0 AGACCTGCTCTCTGTCCCGCGTCTCTCATCTCTTTTCATTACGCTCTCGAC ##########?;1;'GHF?8??:C?:3?<91B@IHF?1;B?FBD?DDD??? XA:i:0 MD:Z:51 NM:i:0 -DD61XKN1:101:D0EKPACXX:1:1307:16416:121526 16 3R 995 8 51M * 0 0 CGATCTTCTCTGTCCCGCGTCTCTCATCTCTTTTCATTACGCTCTCGACTG #############IG@@?31?*D<@EGE=CHHHC9+1:jW84SfmUs6jF5)ukN6g=elyxHiA@dKW3+qKSWpVQa!^nF;w z!S{sc+h!xaM_)c}HZn43;8aN$IjWw%OkM2Yk(mu?2Fx1^1rBp69A!OHV45JvFv0Eq z`Anes@@N(*F>al((eJQu(=QOKOkI@qAzPt2%t?C+^s3Q^nU^d0MnS zYj)%fZ|Rue=S@d=^$L$kN?9d1aj9Lpv6}0F=HvrACJ3?gYdj8Aa&cn(V6JJ@|2Tiu x6WP!|TI!2meT={M%lRv7eEh>5>1+HY>i?U6<+o3IDl5c<8AQ?y%;2a25dd9Uu_6Ef diff --git a/deeptools/test/test_data/testA.bam.bai b/deeptools/test/test_data/testA.bam.bai deleted file mode 100644 index e43c017e6665f523d218dbddbf2bff021431afd7..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 176 zcmZ>A^kigWU|;}YPay^dMj*|=kO?Nk86mXSB#1n^I7kmNK-P|J&~1>?VoIKqNc68Sh9`I zZ0w_KV#jCOxqTchejVzoX)oifmwnU6!}xLXGSD;!ss^e$IyKCSry@~X5A}|2b}+x` zCdp|bkPGRjSMv7$?&R{#6Bplyo%iQnRWEdFvu$jn_i%5_&Feeli(WIep)fze7y$$j zKmY**5I_I{1Q0*~0R#|0009ILKmY**c2Yop_P4o()>6K9i`B4HO3$PEs(&OJYd`%j zx$u+L@y+@FN-lib6i{U+iFjxP5I_I{1Q0*~0R#|0009ILKmY**5I_I{1Q5sz)YLB| E8&Nhe;{X5v diff --git a/deeptools/test/test_data/testA.cram b/deeptools/test/test_data/testA.cram deleted file mode 100644 index 3bb661682efcdcc4adc2d101361dc93cd48da3f9..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 1419 zcmbu9e@s(X6vyv*?@>Ewf#K-JENLatA=wljh2e~7f7k_Q3$!#cz)@d9|)^`p`0=GuD(N8iO?R!}Hl=P1I7z&-J)Z@Gs6agVr1qL~~WldIMevtg02Oh!;= zf%`(VMo)_<5=jAQ^)v%C5Yq;B=IqJnZMD(JNs$;C((9m)VjGs1(`paxA5EJ{%s#t@1~H5x_)kN~j6kd0?Uowy@*1QVYr+Rt&0u zkr=sIS%!}G`+-+VXrHUeP3^yO=L5fN%lPdVDfthMsESJ&y`Q&1+6xV5t~OJ;Hun0t z>?502H+H5v|9IS0x%_xFIW(aAS@<<%}^l!fyOe` zb|0ZpDg$E(VGx?|05y-xeu>*veR@jonOwLkF|+?zd;dbDX0des7FLxhPjIz7f5TDR z{D_cI`4`Viaj*v-=&m6p(J;T$M#!OGsjK+YAq9&wIuMfdgxM^iD;-J6A5Hw8+{vmE zJ1dgPABC4Y57(S!&#@|1;#X{HYRZ?aDkY_}(@My2YuPIaD6>J6RgO@kv9mG^E%omK zq7+{|o2j$^JUOE=#EJUXMco_F6)&ycv@HnDKYK4kl|IZ0ef+e44KU#evU!2Z z2#3olaX2F!#bSrk<*KSe7g5=Mz9&zHM~=msnj_E#<}CT4Jo7&CTB7BDh&&5bbA H0%`yNIJFDk diff --git a/deeptools/test/test_data/testA.fa b/deeptools/test/test_data/testA.fa deleted file mode 100644 index 1a3ce748..00000000 --- a/deeptools/test/test_data/testA.fa +++ /dev/null @@ -1,10 +0,0 @@ ->3R -GAATTCTCTCTTGTTGTAGTCTCTTGACAAAATGCAATGGTCAGGTAGCGTTGTTCTAAA -CTCAAGATTTAAAGGTGAATAGTCCTGTAAGCCCTATAAACATATGTACATAGGTAGGCC -AGTACTTAGTACTGGCACATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCAGCG -CCTACCTGCGTCACCAATGA ->chr_cigar -GAATTCTCTCTTGTTGTAGTCTCTTGACAAAATGCAATGGTCAGGTAGCGTTGTTCTAAA -CTCAAGATTTAAAGGTGAATAGTCCTGTAAGCCCTATAAACATATGTACATAGGTAGGCC -AGTACTTAGTACTGGCACATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCAGCG -CCTACCTGCGTCACCAATGA diff --git a/deeptools/test/test_data/testA.fa.fai b/deeptools/test/test_data/testA.fa.fai deleted file mode 100644 index 5a968918..00000000 --- a/deeptools/test/test_data/testA.fa.fai +++ /dev/null @@ -1,2 +0,0 @@ -3R 200 4 60 61 -chr_cigar 200 219 60 61 diff --git a/deeptools/test/test_data/testA.sam b/deeptools/test/test_data/testA.sam deleted file mode 100644 index 9ddd814f..00000000 --- a/deeptools/test/test_data/testA.sam +++ /dev/null @@ -1,6 +0,0 @@ -@HD VN:1.0 SO:unsorted -@SQ SN:3R LN:200 M5:a3becd17b758c9026ef5df3b781407b8 UR:./testA.fa -@SQ SN:chr_cigar LN:200 M5:a3becd17b758c9026ef5df3b781407b8 UR:./testA.fa -DD61XKN1:101:D0EKPACXX:2:2103:15826:166544 0 3R 101 10 50M * 0 0 TCTCTTGTTGTAGTCTCTTGACAAAATGCAATGGTCAGGTAGCGTTGTTA @CCFFFFFHGHHHIJIIIJIJJJHJJJJJGIJJJHJJJJF*?HHHIJHEH XA:i:0 MD:Z:0C0A1A1G0T0A0C0A3G0T0A0G0G0C0C1G0T1C0T1A0G0T1C0T1G2C0A1G0C2C2A1C0 NM:i:32 -DD61XKN1:101:D0EKPACXX:2:1107:3353:155198 16 3R 151 40 50M * 0 0 GTGAATAGTCCTGTAAGCCCTATAAACATATGTACATAGGTAGGCCAGTA HEGIGEGD@GHHHGHFDEIHEFGIIHGF?CEF?BGGBCHHFFFDDDDA@@ XA:i:0 MD:Z:0T0G0T0T1G0T0A0G0A0T1A1C0C0A0T0T0T0C0C0C0T0T0C0A0G0C0G0C0C3C1G0C2C0A0C1A1T0G1 NM:i:38 -DD61XKN1:101:D0EKPACXX:2:1107:3353:155198 0 chr_cigar 11 40 10S20M10N10M10S * 0 0 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-NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -GAATTCTTTGTTCAGATCTGAGCCCCATTTTTAATGGGGTTATTTGATTTTCTGGAGTCC -ACCCTCTTGAGTTCTTTATATATATTGGATATTAGTCCCCTATCCAATTTGGGATATGTA -AAGATCCTTTCCCAATCTGTTGGTGGCCTTTTTGTCTTATTGACGGTGTCTTTTGCTTTG -CAGAAGCTTTGCAATTTTATGAGGTCCCATTTATCGATTCTCGATCTTACAGCACAAGCC -ATTGCTGTTCTATTCAGGAATTTTTCCCCTGTATCCATATCTTCAAGGCTTTTCCCTACT -TTCTCATCTATAAGTTTCAATGTCTCTGGTTTTATGTGGAGTTCCTTAATCCACTTAGAT -TTGACCTTAGTACCAGGAGATAGAAATGGATCAATTCGCATTCTTCTACATCATAACCGC -CAGTTGTGCCAGCACCATTTGTTGAAAATGCTGTCCTTTTTCCACTGGATGGTTTTAGCT -CCCTTGGCAAAGATCAAGTGATCATAGGTGTGTGGGTTCATCTCTGGGTCTTCAATTCTG -TTCCATTGGTCTACTTGTCTGTCACCATACCAGTACCATGCAGTTTTTATCACAATTGCT -CTGTAGTACAGCTTTACGTCTGGCATGGTGATTCCACCAGAGGTTCTTTCATCCTTGAGA -AGAGTTTTTGCTATCCTAGGTTTTTTCTTATTCCAGATGAATCTGCCGATTGTCCTTTCT -AATTCTTTGAAGAATTGAGTTGGAATTTTGATGGGGATTGCATTGAATCTGTAGATTGCT -TTTGGCAAGATAGCCATTTTACAATGTTGATCCTGCCAATCCATGAGCATGGGAGATCTT -TCCATCGTCTGAGATCTTTGATTTCTTTCTTCAGAGACTTGAAGTTCTTATCACACAGAT -CTTTCTCTTCCTTAGTTAGAGTCACGCCAAGGTATTTTATATTATTTGTGACTATTGAGA -AAGGTGTTGTTTCCCTAATTTCTTTCTCAGCCTGTTTATTCTTTGTGTAGAGAAAGGCCA -TTGACTTGTTTGAGTTAGTTTTATATCCAGCTACTTCATTGAAGCTGTTTATCAGGCTTA -GGAGTTCTCTGGTGGAATTTTTAGGGTCACTTATATATACTATCATATCATCTGCAAAAA -GTGATATTTTGACTTCTTCCTTTCCAATTTGTATCCCCTTGATCTCCTTTTGTTGTCTAA -TTGCTCTGGCTAGGATTTCAAGTACAATGTTGAATAGGTAGGGCAAGAATGGACAGCCTT -GTCTAGTCCCTGATTTTAGGGGGATTGCTTCCAGCTTCTCACCATTTACTTTGCTGTTGG -CTATTGGTTTGCTGTAGATTGCTTTTATCATGTTTAGGTATGGGCCTTGAATTCCTGATC -TTTCCAAGCCTTTTATCATGAATGGGTGTTGGATTTTGTCAAATGTTTTCTCAGCATCTA -ACGAGATGATCATGTGGTGGTTGTCTTTGAGTTTGTTTATATACTGGATTACGTTGATGG -ATTTCCATATATTGAACCATCCCTGCATCTCTGGGATGAAACCTACTTGGTCAGGATGGA -TGATTGTTTTGATGTGTTCTTGGATTCGGTTAGCAAGAACTTTATTGAGTATTTTTGCAT -TGATATTCATAAGGGAAATTGGTCTGAAGTTCTCTATCTTTGTTGGGTCTTTTTGTGGTT -TAGGTATCAGAGTAATTGTGGCTTCATAGAATGAGTTGGGTAGAGTACCTTCTGTTTCTA -TTTTGTGGAATAGTTTGTGAAGAACTGGAATTAGGTCTTCTTTGAAGGTCTGATAGAACT -CTGCACTAAACCCATCTGGTCCTGGGCTTTTTTTGGTTGGGAGACTATTAATGACTGCTT -CTATTTCTTTAGGGGATATAGGACTGTTTAGATCATTAACCTGATCTTGATTTAGCTTTG -GTACCTGGTATCTGTCTAGAAACTTGTCCATTTCATCCAGGTTTTCCAGTTTTGTTGTGT -ATAGCCTTTTGTAGAAGGATCTGATGGTGTTTTGGATTTCTTCAGGATCTGTTGTTATGT -TTCCCTTTTCATTTCTGATTTTGTTAATTAGGATGCTTTCCCTGTGCCCTCTAGTGAGTC -TGGCTAAGGGTTTATCTATCTTGTTGATTTTCTCAAAGAACCAGATCCTTGATTGGTAGA -TTCTTTGCATAGTTCTTCTTGTTTCCACTTGGTTGATTTCACCCCTGAGTTTGATTATTT -CCTGCCGTCTACTCCTCTTGGGTGAATTTGCTTCCTTTTGTTCTAGAGCTTTTAGGTGTG -TTGTCAAGCTGCTAATGTGTGCTCTCTCTAGTTTCTTTTTGGAGGCACTCAGAGCTATGA -GTTTTCCTCTTAGGAATGCTTTCATTGTGTCCCATAGGGTTGGGTATGTTGTGGCTTCTT -TTTCATTAAACTCCAAAAAGTCCTTAATTTCTTTCTTTATTCTTTCCTTGACCAAGGTAT -CATTGAGAAGAGTGTTGTTTAGTTTCCACGTGAATGTTGGCTTTCTATTATTTATGTTGT -TATTGAAGATCAGCCTTAGTCCATGGTGATCTGATAGGATGCATGGGACAATTTCAATAT -TTTTGTATATGTTGAGGCTTGTTTTGTGACCAATTTGTTTTGAGTTAGGATCTTTTTGCC -TTTTCCATTTTCTTTGATTGTTGTGCCGATGTTCTCTATGGAATCTTCTGCACCTGAGAT -TCTCTCTTCCATCTCTTGTATTCTGTTGCTGATGCTGGCATATATGGTTCCAGATTTCTT -TCCTAGGGTTTCTATCTCCAGTGTTGCCTTACTTTGGGTTTTCTTTATTGTGTCTACTTC -CCTTTTTAGGTCTAGTATGGTTTTGTTCATTTCCATCACCTGTTTGGTTGTGTTTTCCTG -CAATTCTTTAAGGGAATTTTGTGCTTCCTCTTTAATGTCTTCTACCTGTTTAGCAGTGTT -CTCCTGTATTTCTTTAAGTGAGTTATTAAAGTCCTTCTTAATGTCCTCTACCATCATCAT -GAGATATGCTTTTTAAAAATATTTTTATAAGGTATTTTCCTCATTTATATTTCCAATGCT -TTCCCAAAAGTCCCCCATATGCTCCCTCCCCACTCCCCTACCCACCCAGTCACACTTTTT -GTCTCTGGCATTCCCCTGTACTGGCGCATATAAAGTTTGCAAGTCCAATGGCCTGTCTTT -CCAGTGTTGGCCGACTAGGCCATCTTTTGATACATATGCAGCTAGAGTCAAGAGCTCCGG -GGTACTGTTTAGTTCATAATTTTGTTCCACCTATAGGGTTGCAGATCCATTTAGCTCCTT -GGGTACTTTCTCTAGCTCCTCCATTGGGGGCTCTGTGATCCATCCAATAGCTGACTGTGA -GCATCCACTTCTGTGTTTGCTAGGCCCTGGAGATATGCTTTTAAATCCAGGTCTAGCTTT -GTGGGTGTGTTGGGGTGCCCTGGACTGGGCTAAGTGGGAGTGCTGGGTTCTGATGATGGT -GAGTGGTCTTGGTTTCTGTTAGTAAGATTCTTACGTTTACCTTTTGCCATCTGGTAATCT -CTGGAGTTAGTTGTTATAGTTGATTCTATTTAGAGATTGTTTCTCTGGTGATTCTGTTAC -CCTCTATCAGCAGACCTGGGAGACTAGCTCTCTCCTCTGAGTTTCAGTGGTCAGAGCACT -CTCTGCAGGCAAGTGCAGTAGCTGGATGTAAAATTAACTCAATCTGGGCGGTAGTGGTGC -ACACCTTTAATCCCAGCACTTGGGAAGCAGAAACAGGCTGATTTCTGAGTTCAAGGCCAG -CCTGGTCTACAAAGTCTATGACAGCCAGGACCATACAGAGAAACCCTATCTCAAAAAAAA -AAAAAAAAGCAAAAATAAATAAATAAATAAATAAATAAATAACTCAAACAAATCAGTGGC -CTTTCTCTACACAAAATATAAACAGGCTGAGAAAGAAATTAGGGAAACAACACCCTTCAC -AATAGTCACAAATAATATAAAATACCTTGGTGTGACTCTAACTAAGAAAGTGAAGGATCT -GTATGATAAGAACTTCAAGTCTCTGAAGAAAGAAATCAAAGATCTCAGATGATTGAAAGA -TCTCCCGTGCTCATGGATTGGCAGTATTAATATAGTAAAAATGTCTATCTTGCCGAAAGC -AATCTACAGATTCAATGCAGTCCCCAACAAAATTCCAACTCAATTCTTCACTGAGTTAGA -AAGGGCAATTTGCAAGTTCATCTGGAATTAAAAAACAAAAAACAACAAAAAAAACCCACC -TAGGATAGCAAAAACTATTCTCAACAATAAAAGAACCTCTGGTGGAATCACCATGCCTGT -CCTCAAGCTGTACTACAGAACAATTGTAATAAAAACTGCATGGTACTGGTACAGCAACAG -ACAAGTTGAACAATGGAACAGAATTGAAGACCCAGTAATGAACCCACACAGCTATGGTCA -CTTGATCTTTGACAAGGGAGCTAAAACCATCCAGAGGAAAAAAACACAGCTTTTTCAACA -AATGGTGCTGGTGCAACTGGTGGTTATCATGTAGAAGAATGTGCATTTATCCATTCTTAT -GTCCTTGTACAAAGCTCAAGTCTAAGTGGATCAAGGAACTCCACATAAAACAGAGACTCT -GAAACTTATAGAGGAGAAAGTAGGGGAAAGCCTCGAAGATATGCACAGGGGAGAAATTCC -GGAACAGAACAGCAATGGCTTGTGCTGTAAGATTAAGAATCGACAAATGGGACTTCATAA -AATTGCAAAGCTTCTGTAAGGCAAAAGACACTGTCAATAAGACAAAAAGGCCACCAACAG -ATTGGGAAAAGATCTTTACCAATCCTAAATCTGATAGGGGACTAATATCCAACATATACA -AAGAACTCAAGAAGCAGGACTCCAGAAATTCAAATGATTAAAAAATGGGGTACAGAGCTA -AACAAAGAATTCTCAACTGTGGCATACCGAATGGCTGAGAAGCACCTAAAAATGTTCAAC -ATTCTTAATCATCAGGGAAATGCAAATCAAAACAACCCTGAGATTCCACGTCACACCAGT -CAAAATGGCTAATATCAAAAACTCCGGTGACATCAGATGCTGGCGAGGATGTGGAGAAAG -AGGAACACTCCTCCATTGTTGGTGGGATTATAAGCTTGTACAACCACTCTGGAAATCAGT -CTGGCGGTTCCTCAAAAAAATTGGACATAGTACTACTGGAAGATCCAGCAATACCTCTCC -TGGGCATATACCCAGAAGATGTTCCAACTGGTAATAAGGACACATGCTCCACTATGTTCA -TAACAGCCTTATTTATAATAGCCAGAAGCTGGAAAGAACCCAGGTGTCCCTCAAGAGAAG -AATGTATACAGAAAATGTGGTACATTTACACAATGGAGTACTACTCCGCTATTAAAAACA -ATGAATTTAGGAAATTCTTAGGCAAATGGATGTATCTGGAGGATATCATCCTTACTTAGT -GAGGTAACCCAATCACAAAAGAACTCAAATGATATGTTCTCACTGATAAGTGGATATTAG -CCCAGAAACTTAGAATACCCAAGATACAATTTGCAAAACACATGAAACTCAAGAAGGAAG -ATCAAAGTGTGGATACTTTGTTCCTTCTTAGAATGGGGAGCAAAATACCCATGGAAGGGA -TTACAAAGACAAAGTTCGGAGCAGAGCCTGAAGGAACGACTATCCAGAGACTGCCCCACT -TGGGGATCCACTCCATAAATAACCACCAAACCCAGACACTAGACAGATGGCAACAAGAGC -CTGCTGACAGGATCCTGATATAGCTGTCTCCTGCGAGGCTCTGCCAGTGCCTGGCAAATA -CAGAAGTGGATGCTCACAGTCATCCATTAGATGGAGCACAAGGTCCCCAATGAAGGAGCC -AGAGAAATACCCAGGGAGCTGAAGAGAACTGAAGCCTCATAGGAGGAACATCAATATGAA -CTAACTAGTACCCCTAGAGCTCCCAGGGACTAAACCAATCAAAGAAAACACATGGTGGGA -TTCATGCCTCCATTTTCATATGTAGCTGAGGATGGCCTAGTTGTTCATCAATAGGAGGAT -AGGCCCTTGGTCCTGTGAAGGTTCTATGCCCCAGTATAGGGGAATGCCAGGGCCAGGAAG -CAGGAGTGGGTGTTGAGGACCAGGGGAAGGGGGGAGGGTATAGGGGATTTTCAGGGGGGG -GGGGACTAGGAAAGGGGATAGCATTTGAAATGTACATAAAGAAAATATCTAATAAAAAAG -AAAGAAATTTCAAGAGCATTTAATCTATATGCTTTGTTCACGCTTTGTGTGGGGGAGGCA -TTGTGGGAGGGAGTAAATGTGAATATATATGAATGGGTCTAAAAATCAAAGGGCAAAGCC -ATGTGTCTTCCTCAATGGCTCTAACTTAGTTTTGTTACAGTCTGTCATTGAACTTTGAAC -TCACTAATTCATCTAGACTGGCTGATGGACAAGCTCCAGGGATCACCGGTCTCTGCCTTC -CCAGTGATGGGATTACAGATATGTGCCCCTAGGCCTGGCTCTTACATCTGAACTCAAGAG -CCAGGCTTACCCAGCAAGCACTTTACTAACTTAAGTTACCTCCCAGTCCTTTGATTTACC -CTTTAGCAGAACAGCTCATCCCTTATTTTCTGCTCATATTTCAGTACACCTAATCTCCAT -TTTCTCAGCTTTCTTATTGACCATACCAACTGGCTTCATAAGCCCCTGCAATTAAGAGAC -AATTAGCTGCTATTAGTCCTGATGACTCGTGGGGGCAGTAGTGTCCAGAATATCTTCCAC -TACAAAGAAGCAGCAGCTGTCCTGACTTTTGTACCCTAAATTTAAATATAATAATGGCAT -TCTTCATGCTACATATTTAGGGAAATTTTTCAGAAGAAACTCAAAGAATATCTTCTCATA -TTGAACTAAACAGTTTATACTGGATTAAAGTGTCAAATCTATTAAAACTGCATGCAGGTC -CCACACTGCTAGCTATGACAGAAACAGGAGCTAGAGGAAGACAGTTTAAGTTATAAACAT -GGTATGGATTACTTCAGTGCAACTATAAATGACAAAATTTAAAAATAAAATGTGAAATGT -GAAATAAAACATTCCTAAAAAGAATGTATAAACCATAACTGCCCCAAGAACATCAGGGCG -GGCGAGATCAGCTGGTGACAGGAAAGCTCTTGCTAGGCTGCAGTGGTCGATGGCCCACCC -CAAAGGACCACCACCATCTCCATCTCCCCCGGCAGCACACGAGACACAGCGGCTCAGCTT -GCTCACATATCTATGATCTCATTTGTCTTGTTTTGTTCTTGTTGTCCCCTCCTTCTTGCA -TTTACCTTTATATATTTGTTTATCATTATTATTTGAGTGAGAGAGAGAGAGAGAGAGAGA -GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATGGTACATGACTGTTTTTTTCCT -TCCTTTTTAAAGTTTTGTTTGTTTCTTTGAACAGGATTTTGTGTATCCCAGGCTAGCTCT -GAACTCTGTGTAGCCTCAGCATGAACTTCCTCCTGGATATGCCTCCTAATCCCTGAGGCT -ACAGGTATTTGCACACATTCCCAGGATGTATGCACCATGTATGCAGTGCTGGGTGTCAGA -GCCATGTCTCTAGGCATGTGAGGCAAGCCCCCAACCAACTGAGCTGCTTCCCCAGCCCCA -TTTAATCTTGGCCTTTCTGCCATCTATGCAATTGTATCTCATTGTAATTTTGACTTCACC -TTACCTGATGAATAAACACGTGGTATTTTTAGTGGCCATTTAAATCTACTCTTTTAAGCT -ACTTTCTCAAGACCATTTTTCTATCAGCAAATATGCATTGCCCTTATTTTATAAATTATA -GTTGTTTATGTATTTAACTAATAACTAAGCCACTTGCCAGTCATTGTGCTACAGACATAT -TACTCTTGAATTGCCTTTTTTCTTCCAAATAGCTGCTTTTGATATAGTTAGTGAAGCCCA -CTAAATTTAACTTTAATGAAGTCTTAGTCCTATTTGGGAGTTCTCATTCCAGGATCAACA -TTACAGTTGGTTCTTTGGAAGACTCATCTTCTTCTTTAATCTTCCATTGTCACCTTCCAA -AAAGAATTTTCTCTAACTTTTTTACTGTACTCTGCTGTTGGGAACAAAATAAAGGGGGGC -CCGGGGGTCCAGGGAGAAGTGGGATAGGAAAAAGATGCCCACACCCCTCCAGAGTTTCCC -TATTCTCTGGTCAGTCAGGCGTGGGAGGGCTGCTACCTACCCTATCCACTCATCCCTGGG -TGGGCATTCCTCTATCTCACTCTTCAGGGGGTGGTCAAGGGGCAGCCCTGCCTGGGGACA -CCCCCCCAGCTACTTTGCTAAAGCCACCAGGGTTGTGGGAGAGAGGGAAGAGGGAAGAAG -TTCCCAACACTAACCAGAGTGAGCAGTGGCTCTTCATGGAGCAGAGCAGAGACTCTATGG -TTTAAGAGCTTTATTATAGAAATGCAGGGGAAAGAGAGAAGGTAGGAGAGAGAGGGGGGG -AGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGGAGGGGAG -GGGAGGGGAGGGGAGGGGAGGGGAGGGGAGGGGAGAGGAGAGGAGAGGAGAGGAGAGGAG -AGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGGGAAGTCAAAGA -GAAAGGGAAGAGGAGAGAGAAGTGAGAGGTAGAGCAACAAAGGAATAAGAGTAAGAGAGC -CAGGTGGGGGCTGAACAGTGCTTTTTATGGACTTTACTGTTGCTAGGTAAAGTTAACAAA -GTTAACTAAGCAAAGTTTACTAAGCAAAGTTTGCTAAGCAAAGTTTAACAGTTTAGCCTG -AAGGTCAGAAGTTTGGGCCATTGCTTAGATGACTACTGACCATGCTTCTCTTGTGTGGGT -TGTGGGAGGTGGTACCTTAGGCAGGGGCCAGAGTTCCAGGAGCATGAGGGAACGCCTACC -GTGTCATGTAAGTGAATTACGACCATCGACCATCGGGGTTCAGACCTCAGCTCGACTGGA -GACCAGCCTCCAATTCCCCACACTCTGCCTTTTGTATTTACCTGAGTAGAAGATGGTACT -GTCTCTTGAGTCTAGTGTCCTTTTAAACTAGAAACAAAAATTTACTTTGCTTCCTCTGAA -ATTATAACTAATTTTAAAAGTAGTTGTTGGCCAAATATTTGTCCCTGAGATAAGTTCTTG -GCAGGGGTAGTGGGATGGGAAAAGAGAGCAATGGAGGGCAAACTAATCATGTTGTTCCTG -GCTAGGTGGGGTTTGAGGAAGATACTAATCCAGATTGCAAGCAAGCTTCTGCCCTATGGA -AGCCTCAGTGTTGAAACAAGTTCTCAACAAGACTTTCATCTACAGGCAACCTCGCTCTCT -CAATAACTGGGTGACTCTAGTGGAGCCATAATAGTGAGGAAAGTAGGAAATGATGCCATC -GTATAGAAGGCAGATCACCCAGGGCAGAAACAACACGCTGCAGGGAGCTCACTCAGAAGA -GAAAGGGGATCCCTCCTCCAGTCTCGCAGCTGCCTCAAAAGCATGGACAAAGGGTGGGTC -CACATTTCCCTGCCGAGATAACCAAACCTAATAATCTGTACTCCATGGGCATGAACAATG -TAATGGGCATTCAGATGAACAAGATGTACACTAAGAACACTTCTCCAATCTAGCCCCTGT -TCCAAAAACTGTGCGAATTGTCAGTAACTCCTTAGACTACCTAGAAATCCCTGGTGTTTT -ATTTCAGAAATAACAGGAACTTCCTGAACTGTAAATAGAGCTTTGAGGAACATGCCGAGT -TCTCATGTGTAGCTGGAAATGCTAAGTGTTCAGCCATTTTTCAGAAATGAGGCCCAGAAC -CCACAGCAGACCCCATGTTCTTTCTAGGTGCCAAAAAGCAAAGAGGACCAGCAGCTAGTT -CCTTACCAACTGGTGTGAGAAGCTACCCTGACATTAACAAGTAATTTTGCTTATAATAAA -CTTTCCAATTAAAAATAAGATGGCTCACATGGGCAGATCCACAAAAACGAAGGCACTCAC -TCAAGGGTAATCAACAAGAATGTGAGCAGCTACTGAAACCTCCAGTCAATTCCAGCAGAT -GGCCTAACAGCATTTTCCATTTTAGAGAAATATATCTTATTTCAATGATTATTTATCAAG -ACCCAAGGTCAAGCATCTTCTAAATATCCCATCTTAGGAGACCATACAAGGGGAGTTCTA -GTGAGAAACTTAGCCAATAGACAAGTAATACTTAACCATTGCAGGTCAGTTAAAGTAGTT -TAAGCCATACCAGGGACAATTTGAGATAACACAAAAATCAGGATTCTGCACCTGGAAAAG -ACTAAGTAAAATTCAAAAGCCACAAAGGAACTCCTTAAAATTTCTAAGAGTAAGAATCGA -TACCCCCCACGTCCCCTCTGTGTGTGTCGGGGTGGGGGTGGGGGGCGTGAGTGCATGCAT -GTGTGGGTGTGTTTGTGTATCAACTAAAGAAAAAGAGACCAGGATTTAGAGAGGGAGAAA -GGGATGTGCATAGGTAGAGTTGAAGGGAACAAAGAGAAAGGGAAATGATGTAATCATATC -TGAACTTCACCTGTGCACCAAGGGCGTAAAAGCATTACCAAACCTCCACCCACACTGCCA -GCCCTCAGGCTCCCAAAGAACACAGACATTGCAGCTGGGCATGGCGATGCATGACTGTAA -TTCCCACTTTCTGAAGGCTTAGGTGGAAGGATGGTGAGTTTGAAGCTAGCTTGGGATACA -TGGCAAGACATTGTCTCAGAAATAGGAAAAGGAGGAGGAAAAGGAGAGGAAGGATGGGGA -GAGCAGGAGGATTAGGAGAAGGAGGAAGAAAATACTTTGTTACTCATCTGCAAGGACTTA -ATGAGGAAGCATTCAAACTGTATCTACCTGCCAGTCTGTATAGAAGACACTATCTGTGGA -GATCTGAAGAGTAGTCAAGCGAAGGGGAGTGGGGAGTCGGAGGATCAAGGCAGCCACTGC -TCTCTTCTGCTTTGGGCTGGCTGGCACAAGCAAGCAAGGTGTAGTGGCTAGATCTGGGCC -ACCAGGCAGGAAGTGTCCACGTTGATCTCCAGCCGCAAAAGCTTCAGGGGATAACTCTCT -TCCCCGGGAACTGCTACAGCTCTTACATAACAGAAGCTTTCAGATGATCCTTGATGGAGT -CATTCTCACACCTTTATTCCTACTGGGTAGAATCTTATATACATTTTGGAGTGGATTGGG -GTCTGACAGCAGATGCCTTCTATTGGTTTGGTCTGAGCTGTTAGGGTTGACTCATCTGTA -ATGTGGAGGGGGCTTGGGGTACTGATTCTACATGACTGATTGTCATGATAATCTCCATAG -GATGCTGTGATCATGTGACAGAAGCCAGGTCAGGGACAGGTGAAGCACCTCCCATCCCCT -GGTATGAGGTGTCAGGGCTTCCAAACCACTCAATTTTACCAAGTTTCCTGGCACGGTCCA -TTGCCCCACATTTATTTAGTTAAATTATATTAATCAATTGGTTTTTGCCAAGGTTAAGGG -GTCACATAAGACTTCCTCTACTCTTTTTTTTTCATTATTTTATCTATTTATTTTACATCC -TGACTGCATCCCCCCTCCCTTCTCTTCTCCCAATCCCACTCTCTCCTCGACTTTTCCTAT -CTCTCCCCACCCCCCTCCTTTATCCTCAGAGAAGAGAACCACCCCTGGGAACCAACCCAC -CGTGGCACATCAATTCTTACAGGACTAAGAGCATTCTCTATCACTGAGGCCAGATAAAAC -AACTCAGCTAGAGGAAAGGGATCCAAAGGCAAGCAACAGAGTGTGAGTCAGAGACAGCCC -CTGCTCCAATTGTTCAGGGACACACACGAAGACCAAGCTACACATATGCTACAAATGTGT -AGAAAGCTTAGATCCAATCCATGCATGTTCTTTGCTGAACCACTCGGTTCAATCTCTGCG -AGGTCCCACGGGATAGTTAGTTAGATGTTAGTTGGCACTGTAGGTCTTCTTGTGGTGTCA -TTGAACCTTCCAGCTCTCTCAATTCTATTGCCAACTCTTCCCCCAAGACTCCCTGAACTC -TGCCTGATGTTTGCTGTGGGTCTCCCCAACTCTTTCCTTCAGCTGCTGGATAAAGCCTCT -CGGAGGACAGTTGTGCTAGGCTCCTGTCCACAAGAATACCTGAGTATTATTATAGTGGCA -GGGGTTGACTCTCTCCCATGGGGTAGGTCTCAAGTCATTGTTTGGTTATTCCCTCTTCTC -CATAGGCAGGACAAATTTTGGGTCAATGAAGGTTTTGTGGGTGGATTACTGTCCTCTTCC -CTCCACTGGAAGTCCTGCCTGGCTACAGGAGGTAGCCATTTCAGTCTATATCCCCTGCTG -ATAGGAATCTCAGCGTAGACTCCCCATAGCCTCTCTTATTCCAGCTCTCCAGCTGAACCC -AGAGATGCTCCCCACACCGATCTCCATTCTCTCTCCTAATCTTCTTTGACCCCCATTTCC -CACACACCTGATTGACATCCCCATACCCCTCCTCAATCCTCTCCTACCCAGTTCCCACTT -TCATCCACCTCTGATGACTATTTCATTTTTCTTTCTGAGTGAGAATCACACATCCTCCCT -TGGGACCTTATTATCTAGATTTTGGGGGTCTGTGCACTGTAGCATGGTTATTCTGCACTT -TATGGCTAATGTCCAATTACAAGTGAGTACATACCATTCCTGCCTTGGGTCTGTGTTAAC -TTCACTCAGAATGATATTCTCGAGTTCCATCCATTAGTCTGCAAATTTCAGGATGTCGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGATGTCCACAATTTCTTTATCCATTCTT -CAGTTGAGGGACATCTAGGTTGTTTCCAGTTTCTAATTATTATTATAAATAAAGCTTGTC -TGAACATGGCTGATCACGTGTCCCTGTGGCATAGAGGGGAATCTTTTGGGTAAATGCCCA -GGAATGGTATAGCTGTTCTTGAGGTACAACTATTTCTAATTTTCTGAGAAAGTGCCAAAT -TATTTGCAAAGCAATTGTACAAGTTGGCACTCCCATCAGCAATGGAGGAGTGTTTCCCTT -GCTCCACATCCTGGCCAGCATGTATTATCACTTGAGTTTTTCATCTTAGCCATTCTTATG -TGTAACAAGATGGAATCTCAGAGTTGTTTTGATTTTTCATTTCTCTGATGCGTAAGGATG -TTGACCACTTCTTTAAGTGCTTTTTGCCCATTAGAGATTCCTCGGGTGAGAATTCTGCTT -ATCCCTATACTCCATTTTTTAATTGGTTTGTTGATGTCTAACTTCTTGAGTTCTTTATAT -ATTTTAGATATTAGCCCTCTGTCAGATGCAGGGTTTCCCATTCAGTAGGCTGTCATTTTG -TCTCATTGATGATATCCTTTGTCTTGCAGAAGCTTTTCAGTTTCATAAGGTCCCATTTCT -TAGTTGCTGATCTTGGCACTTGAGCTATGGGTGTTCTGTTCAGGAAGCTGTCTCCTGAAT -CAATGTGTCCAAGGCTATTCACCACTTCCTCTTCGATTAGACTAAGTGTATCTGGTTTTA -TGCTGAGATCTTTGATTCACTTGGACTTGAGTTTTCTGCAGGGTGAAAAATATGCATTCT -CTATTTGCATTCTTCTACATGCAGACATGCAGTTCAACCAGCATTTTGAAGATGCTTTCT -TTTTTCCATTGAATAGTTTTTGGCCTCATTTTCAAAATTCAAGTATCAGGATATATGTGG -ATTTACCTCTGGATCTTTGATTCTATTCCATTGATCAACTTGTCTGTTTTTATACCAATA -TCATGTGGTTTTTATTACTATTGTTCTATAGTACAGCTTGAATCAGGAGTGGTAATACCT -CCAGAAGTTCTTTATTGTACAGAATTGATTTAGCTATCCTGGGTTTTTTGTTTTTCCATA -TGAAGTTGAGTATTGCTGTTTCAAAGTCTGTAAAGAACTGTGTTGAAATTTTGATGAGAA -TTGCATTGAATCTATAGATTAGTTTTGGTAAGATGGCCATTTTTACTATGTTACTTTTAC -CATTCCAGGAACATAGGAGAACTTTTCCTCTTTTGATACCTTCTTCAATTTCTTTCTTCA -GAGACTTGAAGCTCTTGTCATACAGGTCTTTTACTTGCCTGGTCAGAGTTATACCAAGAT -ATTTTATATTATTTGTGGCTCTTGTGAAGTGTGTTATTTCACTAATTTTTTCTCAGCTCA -TTTATTATTTGTATAAAGAGGGCTACTGATTTTGTTTTATTTAATTTTGTATCCAGCCAC -TTTGCTGAAGGTGTTTATCAGTTGTAGAAGTTCTCTGGTTGAATTTTAGGGGTCACTTAT -GTATACTATAATATCATCTGTGAATAGAGATACTTTGACTTTCTAATTTGTATTTCTATA -TACTTTAATTGTTGTATTGCTCTAGCTAAAACTTCAAGTGATATATTAAAGTCTTTTCCC -TGGTTTTAGTGGAATTGGCTTAAATTTCATATGGCTAATTTGATATTGGCTTTCTACATA -TTGCCTTTACTGTGTTTAGGTATGCATCTTGTATCCCTGATCTCTCCAAGACTTTTATCA -TTAAGGGGTGTTGAATTTTGTCAAAGGATTTTTTTCAGCATCTAATGTGATGATAATAAG -TTTTTTTCTTACAGTTTTTATATGGTGGATTACATTGATAGAATTTAGTATTTTGAACCA -TCCCTACATTCCTGGGATGAAGCCCACTTAATCATGGTGGATGATGTTTTCTGAGGTTTT -TTTTGGATTTGGTTTCTGGAATTTTTATTGAGTATTTTGCATCAATATTCGTGAGGGAAA -TTGGTCTGAAATTCTCTTTGATGAGTTTTTCTGTGGTTTTGGTATTAGGGTAACTGTGGC -CTCACAGAGTTAGTTTGGCAATGTTCCTTCTATTGCTATTTTTTGAAGAGTTTGAAAAAT -ACTGATATTAACTCTTCTTTCAAATTCTGATAGAATATTGCACCAAAACCTTCTGGTGCT -GGGTTTGGAAACTTCTGATGATTACTTCTATTTCCTTAGGGTCTATAGAACTATCTAAAT -TATTTCCTTGATCTTGATTTAACGCTGGTAAATCTAAACTATCAAGAAAATCATCAATTT -TGTTTAGATTTTTTTTTTTCAGTTTTGTAGGATACAGGCTCTTGAAGTAAGACCAAATGA -TTCTTTAGATTTTCTTAGTGCTGTTGTTATGTCTCCTTTTTCATTTCTGGTTTTGTTAAT -TTGGGTCCTGTCTCTCTGCCTTTTAGTTAGTTTGGCAAAGGGTTTGTCTATCTTATGGTG -TTCTCAACGAACCATCTCTTGAGTTTATTGATTCTTTATATTCTATTTGTTTCTAATTTA -TTGATTTTTAACCCTAAATTTGATTATTTCCTGCCATCTACTCCTCTTGGGTATGTTTGC -TTCTTTTCATTCTAGAGCTTTTAGATGTTTTAAATTGCTAGTATGAGATCTCTCCAATGT -CTTAATGAAGGCACTTAGTGCTATGAACTTTCCTTTTAGCACTGCTTTCATTGTGTCCCA -CAAGTTTGGCTATGTTGTGCCTTCATTTTCATTGAAATCTAAAAAGTCTTTACTTTCTCT -CTTTATTTCATTCCTCACCCAGTAGTCATTGAGTAGAGAGTTGTTCAGTTTCTATGAGTT -TGTAGGCTTTCCATTATTTCTGTTTTTGTTAAGTTTAGCTTTAATCCATGGTAATCTGAT -AGATACAAGAACTTATTTCAACTTTCTTGCATCTGTTAAGGCTTGTGACTGACTATATGA -TCAATTTTGGAGAAGGTTCCTTGAGATGCTGAGAAGAATGTATATTCTTTTGTGTTTTGG -TAAAATGTTCTGTAGATATCTTTTTAGGTTCATTTTTTTCCAATTTTTTACTAGGTATTT -TCTTCATTTACATTTCAAATGCTTTGATTCATAACTTTTGTTTGTTTCATTATTTTTGTG -TTTAGTTTCTGTCTTAATGATCTTGCCATTGGTGAGAGTGGAGTATGGAAATCTCCCACT -ATTGGGTTCAATGTATGATTTAAGCTTTAGTAATATTTCTTTTGTAAATGTGGGTAGAAT -TGAGACATCATCTTAGTGGATTTTTTTCTTTGATGAATATGAAGTGTCCTTCCCCATCTC -TTTTGATTAATTTTGGTTGAAGGACTATATTACTAGATATTTGAAATGGCTACTCCAGTT -TTCTTCTTGGATTTGTATGCTTGGAAAACATTTTCCTGCCCCTTTCTCTGAGGTAATTTC -TTTCTTTGTTGCTGAGGTGTGTTCCTTATATGCAACAGAATGATGGTTCCTGTTTTCACA -TCCATTGTGTTAGCCTGAGTCTTTTTATTGAGGAGTTGGATCCATTGATATTGAGAGATA -TTAATGACCGTGATTGTCTATTCATATTATTTTGATGTTTTGATGTTAGTGGTTGTACTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCACGCGCGCTCTTGCACTTATGTG -ATTCCCTTCTTTTTTGTTTTGCTGGTGTAGTTTATTTATTTCCTGTTTTTTTCTTGAGTA -GAGTTAGCCTTCTTGAGTTGGAATTTTCCTCCTATTATCTTTTATAAGACTGGATTTGTG -GGAAGATATTGTTTAAATTTGGTTTTGCCACAGAGTACCTTGTTTTCTCCATCTGTGGTA -ATTAAAAGTTTTACTGGGTATAGTACTACGGGCTGACATTTATTGTCTCTTAGAATCTGC -AAGATATCTGCCTAAGTCCTTCTGGTTTTTAGAGTCTCTGTTGAGAAGTCAGGTGTGATT -CTGAAAGGTCTCCATTTATATGTTACTTTCCTTTTTGTTGCAGGAAATATTAAAAATGGT -GGCATGGCCAGCAGGCTGACCAGCCAGGCACTGGCAGGCCATGGCCAGCCTGTTCTCATC -TCGTGGAGACTTTCTGACTCAGAGATCTGAAATCTCTCCACACAACTCACTGGCAGGTCA -CAACCATGCCAGTCCCATGCTTCAAAACTCCCACGGCTTGGCTTTGTGTGGTGCACAGCT -GGCAAACCCATGCTTTGCTGCTCTACCTTTCTCTCTGGAACCCAATCGAGACACCTCGTG -AAAGAAACCACCACACAAACTTAGTTCAGAAACAATGGTAATTCAATCGCTGGGCTCAAC -AATTAAAGTCCTAATCTTGTAAGCCATGTTAAATCTAATTCCTCCAGTGGCAAATCCACC -ATCTAATTCAGGAGACACTAGTAGCTACATCTTGTCCTCTCACTATTTCGGTCCAAAATC -CCCTATATCTCTCTCCTGTTTCCTCTCTTCAATCCAACACGGAAGTTCTGCCTACTCGCT -CAGTGATTGGTTCCTTTATTCATTAGGGGAGGGTTTACAAGAAGTCACCTGAGTACATGA -CTCATTCCTCATTCCAGACAACCCCTCCTGGAAAAGCAGAATTTACATCAAAATACAAAC -AATACCAGGGCCATCCACAACACCTTTTTCCTTGCAACGTTTTGTTTTGTTTTGTTTTGT -TTTGTTTTGTTTTGTTTTGTTTTGTTTTATACATTAAGTGTTTTGATTATTATATAATGA -GGGGTTTTTCTTTTCTAGCCCAATATATTTGCTGTTCTGTAAGCTTCTTGTAGGTTTGTA -GGCATCTCTTTCTCTAGGTTGGGAAAGTTTTCTTCTACGATTTTGTTGGAAACATTTCCT -GGGCCTTGGAGCTGGGATTCCTCTGCTTCTTCTATTCCTATTATTATTAGACTTGGTCTT -TTCATAGTGTCCCAGGCTTCTTGCATATTTTGTGTCAGGATCTTTTTAGATAAAACATTT -TCTTTGGTTAATGTATCGATTTCTTCAATTGTGTCTCCTATGGCTTAGATTCTCTCTTCT -ATCTCTTATATTCTGTTGGTAATGGTTGCATATGTTCTTCCTGTTCTCTTCTCTAGGTTT -TCTATCTCTAAGATTCCCTCAGTTTGTGTTTTCTTTATTGCTTCTATTTCCATTTTCAGG -TCTTAACAGTTTTATTCATTTCCATTATCTGTTTGCATTTTCCTGTATTTCTTTAAGGGA -TATATTAATTTTTTTTCTTTAAAGCCCTCTATGGTATTTATAAGGTTGGATTTAATGTCA -CCTTCTTGTGCTTTGGCTGTGTTTGAATATCCAGGGTTTGCTGTAATAGAATAGCTGGGC -TCTGGTGGTGCTGTATTGCTCTCAATCTTGTTGGTTCCTTTCTCATGCTGACCTTTAGTC -ATCTTGTTATCCCTGGTATTGGGTAGGATGTTCCTGATGCACCTGCCTAACTGTTTTAGA -AATGAGGAAAACAGTTCCAGAATCAAGAACCTGGCTTTTTTGGTTTTGGGGTTTTTTTTT -TTTTTGGTTGGTTGGTTTTTTGGGGTTTTTTTGGGGGGAGGTTGGGTTTTTTGTCTGACT -CAAAAGCCATTGCTCTTTTTCATTTTGTTGTGCTAGAGATTTTACCAGGACCTCATGCAT -TCCAGGTAACTTCCCTATCACTGAGTGACATCCTTGAACACTAAGATTTTGTTGTTTGTT -TGTTTGTTTGTTTGTTTGTTTGTTGAAACAGGGTTTTACATATCCCAGGATGGCATCAAA -CTCACGACATAGCCAAGAATCACCTTGGTCTTCTGATGCCTCCACCTAAGTTCTAGAATT -ATGGGTGTGTACCATCACCTCTGTTCTTATTCAGTGCTAGGGCTCAACCCCAGGACCTCA -ACCCTGGGGCCTCTTGCACTGGAAGCAAACACTCTACCAACTGAATTATATGCCCAGCCT -CCTGACTTTGTTTTGTTTGTTTTGATTTGTTTAGATGAGGTCTCTCAGTGTACCCCACAC -TAGCCTCCAGTATAGTCCAGAATGGTAAGGCATGGGTCCACCTCAGACCTATCTCAAAAA -TCTTCCTGCCCCTGACTCCTACTTGCTGGGTTTTTAAGCGTTCTCTACTACATGTGGCCC -AAAGTCCATCTTGAATTGCTCACTGCTATCTCAAGCTCAATGGTGACAATCTCAGAAAAA -TGTCAACACCCTAAGAATCAAGAATAATTGCCCTTCACTGGGCAATTAAGAAGCCTGTCA -CTTCTTGTTATTCACTGTAAGGAGAGAGAACATTGACAATTGTCCTTCCTCAACAAATAG -CTATGAGACAAAGATGAAATAAAGTATGTCTTTCCACTAACAATGTTACAGACAATAGGG -TCTTCCCACATAGTCCAGGCAACATGCTCATCAGAAATACACAGTGGCCCCCAACATTAG -CATGTTTCACTCTCGCTAAGGAGGCCAGAGACCAATAATAATATCATATGAATGGTTTGA -CATGGCCCTCCTACTAAGAATTGGTCATGCTAATGGCTTATGACCAACAAGTAGAACAAG -GCCAAACAGGTAAGACTCCAAACACCATTAAGTAAATCATAATAAGGAATTAATCAATTA -TAATTCAAGTTAATATTCTTTGAAAGTAAAACACTCCAAGAAAGATATTTTTAGAATCTA -AAAACAAAGGCCTTTTTTTTTTTTGCTGTACATGAGGTCATTTCCTACATCTATTCCAAA -ATCTTACATGTAGAAATTCCATAACATTTAAAAAATTATATTGACTTGTAAGACCAAAGG -TAATTGCAGCCATCTTTTCTTTGTCCTCCCCATAATCGCAGAGTCAGGCATAACACTGAA -GAGGGCCCCACCACCATTTTGATTAACCTTCATTTGACACTTGAGGAAACTGTGATCCTG -AGAGATAAGGCAGCTTGCCAAAGCACTTCCTGTCACAGCTTAGGCGCGGGTCTGTGTGTT -TTGATAACCATGTTGGTATGTTTTCCAAGTACTCCTTGACCCCATGGTGCCAAACTGGCT -GCTGATTCCTGCCAAACACACATCTATTTCTAGATGGTTTGGGGATGAGAGGGGGTTCTT -GTCACTGTCTTGGGTTCAAGTAGACAGAACCTTGACTTCTGCCATACATTCTCCAGCTGC -AGAAACCACCACTGTTAACTGAGCCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCGTG -CGTGCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAAATAAATGTAACTCACCT -GAAACTGAAAACATGAGTCTTCTTTGGATGGGCACTGAAACCACCTACTGCTCCCAAATG -CACAGGCAGACAAGACAAATCCACGAGTCAGGGTATCAAGTCTCAACCTTCCATACCACC -TGCTGCAGGCCATGGTGACCTGCAGCTTCCCAGGAAGCTCAGGGAGAAAGGCCATTTCCT -AGAATGAACAAGGGAAAAGAAGCTTCACTGATAGGGTAAGGGAGAGGATGGCTGGCCACT -CTTGTGTCCAAAGGAAGCTGCCCTGTGAGTAAATTCAGTCTATTTGTAGCATAGACTACA -ATAAACCACAAGCCAGGAATTTTACCTCCAGGCACAGCAGGTATACTTCCTCTCACAGGG -TCAGAACCCTCCATCCATCTCCATACTCTGAAGATCCCAAGATGAGATTTTATTTTTCAA -CTCCTCAGAACAGGCTAGGGCTTCAGTGGTGGCCTCAAACATTATGGACCACCTTGACCT -CCTGGGAAAGCATAGTGCCCAGAGGTAACCAGACCTAGGCTGGATGAATTTAATCATTAA -TTTTCAGACCTGGCAAGGGCAACTGTCATTTTGCACACAAGAGAGATCTTGATGAGAAAG -AGAGAAATGCTAAGATGTGTTTATGTCCACACACAGATGTGTTCATGCCCTGCACATTTA -AAGTGAGGTTACATCATGGGCTGCACATGGTTTTTTTTATTGCTGGGGTGGTTTGGTTTG -GTTTCGATTTGGAGGTGGTTTGTTTGCTTGTTTGTTTGTTTGTTTTGCTTTTGTAATGAA -TCTGAATGTTGCCAAAGCTGGTCTCTAAGTCACTGGCTTGAGTGATCCGTCGACTGCAGC -CTTTCTAGTAGTTACAGGTAGTTGTCACCACAGCCTGTTTTGAAGTTATGATATGAATGT -ATCTGAGTTTGTTGATATTATTTATTTTTGTTTGTTTTGTTTTGTTGTTCTTGGTGTGCT -GGCATTTGAAATGAGGGAGTCACAACAGGTGGGTAAGCACTCCACCACAGTGTACCCGTA -GCTCCATGATTGTGCCTTTTAAATTATATATTCAGAGAGAGAGAGAGAGAGAGAGAGAAA -GAGGGAGAGAGAGAGAGAAAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAAGAAA -GAGAAAGAGAAAGAGAGAGAGAATTAATATAAATCCCTTAAGAAAGAAATCATATTTCAT -ATGTGGTTGTAATTTTATTTTATTACATAAATTTTTTTTCCGTTTGTTTTTCACTTATCT -CTTGAGGAGTAGCTGTGTCCTGTATGAAGTCACATTAGCAGGGACATGTGACAGTATACA -GAACTAATACATAGTGTGTGTATATGAGAAATTGCTCATACCAATTATGGCTGCTGCTGA -TCCCTGTGGCAGGCTGTCTGGAGCCCCTGGGATGCTGGTGGCACGGCTCTCTCCAAGTCC -TAAGGCTTGAAGAGAAGCAAGAGTAGAACTCTCAGCTGCACACCAAAACCCTAAAAACCT -AGGGGGTACCAGAGTAAGTTCTAGCATAGAAAGCCTGAGTCTGGAGGACAGGTGTCAGCT -GCGGTTCTCCAAGGGCATGCTCAAGGCACTTCTGCATTGTGTTCTCTCTGCATGCACTCT -GCACCATCCAACTGGATGACTCTGGGACCTGGAGAACAAGGGGAGACTGATGGAATTGGG -CCATGCAGAGACCATAGATGAGCACTTGGCGCTGACCTTGCTTTCTGATTCCTGGTCCAC -CATGAGGTACACAGACTCCTCCACGGGCCCTCGGCACTATGCCTTTCCTGCTGGGATGAA -CTGAACCTGGAGCCAAAATAAACCTTTCTTCCCTTACTTCTGTTTCTGTCAGCAATCTGC -TTCTCTCGTGATGCTGAGGCACATTCCTGTGCTGAGGGTGGACATGCCCCAGTTAGCTCA -CAGCCATGGCAGTCTCTTTGGAACGCACTCTCCATGTGGGTACTTCCTTGTCCAGTCAAA -ACCTAAAATCAACCCCTCCCAGAGTTCAATGGCATCTGTCCTGCCAAGGGCCCTCGAAAG -AATCTGTCAGTCCCGTGTGAGTGAGCATATAGCGGATGGCAATGGAGACTTGGCTACAGC -CTCTTTGTCAGTACTCAGAGGGATCTGTTTCAGAAGATAGAACAAGAGAATGAACAGGAC -CCGCTCCACAGCTGGCCCCCAAGGCATGACCTTGAGTGGGAGCGCCTGGGCCCCAGATGC -CAACAGTACCTTTGTGAACTCCAAAAATAAATTATAATTTTAAATACAAAATTTTAGAAA -ATGAACCACTAAGTAGAACAGGCTGACCCCAAACTCACAGAAATCTATCTACCTCTGCCT -CCTGAGTGCTGTGGTTAAAGGCATGCATCATCACTGTCCAGATAGGCCTACACCATTTTT -TAAAGCAACATATTACATTGCCTTTGAACACAAAGGAAATATAAGTTGACTATAGAAAAT -TTAGAGAACTCAACCCTCTAACCAAAGCAAGGCAACTTACCTCATTTTTCTTTCCTTGGC -TTGGTTCTGGCAAAGGAAATATGGGGGAGAGACATTTAGGACTTATAAATAGAAGATAAC -ATTGTCCTTCCCTGATGTCTCAGAAGCAAGCAAGACGTAAAGCCTCCTATCACAGAGGAT -ACACTATGAGACCAGAGATGCTGCTCTTTGTAAAGTGTCAACTACCTTCCAAGATAGTCT -AAAGGAAACAGTTTTTAAAATGGTGCACAATAGCTCATTCCTGACACCCTAACACTTGGA -AACAGAAACACCAGCAATTCAAGAGCATCCTCAGCTACACACAGAGTTTGCCAGCTTGAT -GCCATCTCAAACACAAAATGTACAAAAGGCTGTGCAAGGGGCTCAGTGGCAGAGCACCTG -CCTAACATGCACAAGCCTCTGAGGTGAGGCTGTAAAGAATGAGAAAGATAAAGTTAAATT -TAAGTGTCCCTTTTAACCACTTCATCTTGACACAACAGCTCCACGAAATTTCTCTGGGAA -AATAAGTAGTTAAGTCCTGGATGTTTTTTGCAATACTGTTTGCAACAGGGGAAAATTAGA -CAATATTAAGATATTATAATAAACAAATGATATTCCTATAGTATGGTATACTATGAAGGC -ATTAGTGCAATATTGGAAATCTGTTGCTTTCTTGACATGAAAGGATATAGACAGCTTGAC -CACAGGTGACAAGGCTTCAAAGAGACCTTGTACACTAACTCGTTTCTAGGAGTTCATAGC -CATACAAAAATCAAACAGACCCAAGGTGTTCAGCACAGTGGTGGATACAACACCAAAACT -CCAGCAAAAGGAAGAACAATTCATTTTCTTCATGGATGGACCTGGCTAAGTTTGCTATGC -TACCCCTCCTCAGTAGAGCCACACAAGCCTGGGAGTTCCATTTGGAGCTTACCTCTAGAT -CATAGAGGTAAGCTACTAGGTAGTGAGTGTTTGCTTCTACCTTTGAAAAAAATCTATAGA -AAACATTTCTTCGCAGTCTTGGATTCTCTTTAGAGCTTGTGTAGATTGGAGAAGACCCAC -TTATACCACTGGGGACAGTCTACTTCACTCCAAGCCTACCAAGTTAATTCTTACAAATCT -AAAAGTTAATCCGAAACATGCTGCTCATAGGAGCATCGTGAGTGCTTGACACACATCTGA -GCACCCTGTGTTCCAGCCAATCTGGTGCATGACATTAACTACCACAAGGTATAAGGATAC -AAATGCATATATGTGCACATATGTCACATGCATTTATATGAAGACAAGAAAAGGATACAA -AGAAAAACAAGGTCATAATAAACACTGAATCTAGAATGGCAGTTTGAGTTGAAGGTTGCA -GAAAGGCAGTTTGGGGAAGGCACTACAATCTGAGTCCTACTCTCATTTCAGACAGTGTGC -TTCTTATCTTAAAATAATGAGATACATGTTAATGCCATAGCTGGGCCAATGGTAAGTGTG -GCATAAAGGACTGACTGTGCGCACGTGGGGTCCCAGATTACTTCCTTCTACCTTGATACT -TTAACTCTCAACATCTTTTATGTTCCTGCAACAACTATGTGTTTCTTCTGTGATCAGTAC -ATACTGTTGCCTTTGAAGTGCTCTGGGATAACCTGGAATGCTTATCAGTTAAACACTAAA -ACACGGTATTTAGAAAACATGCCCCCACCATGTCAGCCTTGAATTTCTCATTTTGATCTT -ACTTACCTACTTGAATGTATAGCAAGCTTAAAGCTTGTCTGAGTTCTCCTGTTTCCTCTT -TTACCACCATTATCTTACCATATTTGACAATACAGCATCCTCTTCACTCCTGTGTATGAA -AGTAGCTGTTTAAGGATGCTTACTGCTCAGCCACTGAAAACCCACATGTTGCTTCTTCCT -CAATGGCCTCTGCCTTCCTCAAATTCTCTCCCACTAACCTACATCTTCCTGAAATTCCAG -AAGAGCAATAAAGAAATGTTCCATGTGTGACAGTAAAACCTCATCTGCCTCCCTTCCCCT -TCAGACTGTCTTATTCTCCGTCTCTTTATAATTTCCTGCCTTCCAGCTCTCAGGACCTTA -GACCTAGGCTTGTTTTAGGGACTGACTTCATGGCTGTAGGGGAGAAGCTTAGTTTACCTT -TCATTCACCCTTGGCTCCATGAGTTTAGCATTAACCAACTGGCTGTGAGGAGGCTCTCTG -GAGTTCATACCTTATACGCGGGACCCCAGAACCTCTTGTGAGGCTGTATGCTGGTTCGTC -AACCAGACAGCTTCTTTCTTCCTTCACAGGGACAGATGGTGTGCTCAGTGGGGGAGTCAT -CCAACAGATGTGAGCAGCTATGTTCAAGATGATGGGGGAGAGGGAAGGATTTATTTATGC -TCCTGGAGAACATCATATGCCCTGTTTCCATGTTGCAGTGTTTAGCAGAGTCCAGTCTGG -TTCTGTCTAAGGCCGCATTTCATTTGTAACATGATGTGTGTGATTCTGAGGCTGTATAAA -AGATGGTGGGTTTCCAGCTTGCTCAGTACCTCACAATGATTTTTTAAGATGCTGCTTCTG -AGAGAAAGACATTTGGGTCTTTACAAAACCACTGTTAGCAGTTTAAATCTGAAATGTGCC -CCCCAAGACTCCTGTTTGAATTTTAGGGGCAGTGGAGACTATTTGGGGGGGAAATGGGGC -CTGGTTGGGAGAAGTAGTGCACTGGGGATGGAACTTTGATGGCTATACCCCCTTCTGGTC -CTGGTTTAATCAGTTTCCTATTCTATGTCATATGAACAAGTGTCACCACACACTCCCCCC -CCACCTTCCTCACCATGATGGACTGAAATCTTTCTGAAAGTGTGAGCAAAAATACCCCCC -TTAATTTGTCTCTGTCTGTTAACAGAAAGCTAGTTCTTTCATGAAGAACATGAAGAAAGC -TCTGTCCTCTTTCTACACTGAGGAATATTACTCTATCCCAAGTCTCAATACTATTATACT -ACTGAAATCTTTAGAATGGAACATATTTCTTTAAGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTTCCTCATGGGTGCATGTGTGGAGTTCCAAGGTTCACATTGGTTGGA -TTCTTCTATCACTTTCAGCTCTTTTTTCAAGGACAGTTCTCTCACTGAGCCTGGAGTTGG -CTGGCTCCACTAACTCAACTCTATAGTGAGCTCCTAAGCTGTCTGTCTCCACCCTTCAGT -AGCTGCATTACAGACAGGCATGCATCACTGTACCTGGCATCCCACATGGGAGCTGGGGGT -CCTACTGTAGCAGGTGCTTTACCCATTAAAACACCTCCCCAGACGCTCGAACACATCTGT -ACTCTAACAGGAGGAAGGGTGGACTCTTTAATCCTTCATCCACACCCTCCTACTCCCATT -CCTCTCCATAGCTTCTCCATGTAAGATCTATCCCTGCACGGAGTTAGGTCTTCAGATCTT -TTGGTCTCCAAAAGCTATTTGGGAAAATTGACTGACAAACCCATTGCATAGTGTTGCAAT -AGCTGATCTGCACCAAGGCTAACCTATTTCCCTTGTCCTTCACCCCAGGTGTGATCTGGA -ACTCCCACTGATGATTAAATGTGCAGCTTTACTTTGCCTGCCCAACCCGCAGGCCTGGCA -ATCAAGCCTCCCATTCTTATGTTTCTGGTTCTTTGTTGATTGGTCCTTCCTTCCTCTGTA -GCAGAAGCTTTGGAACAGGAAAAATCACAGCTTCCTGCTTTGCCTGTTTATTATGTTTAA -TTAACTTCTCTATGGTGAGTTCTATGTTTACTGGCTAATATGATATCCATCTTTTTAAAC -AGTCTTCAACCAGGGTTGATTCTGAAATATTTGTAGTGTTATATCTACTTGCTGTGACCT -CTCCTTTTCTGTTTCTATCTCTCTGTCTCTGTCTCTTATACACACATACACACACACACA -CACACACACACACACACTCCTATTTTATCCAGAGGCAACTCACCAAGTGGTGGTGGGTTG -TGAACCTTTGCACACAAAAACAAGTGTGTGGACAAACCAAAAGAGAAAAAAAAAACCATG -CTGGGGGGTTCCATTTTACCCCATAATAAAAATGTTGGCTCTCATACAGTAAGAGCTGCC -ATGATTGGGGGGGGGCGGGCTCTCATTTGGTATGAATTAAGTAATTGGCCAGAGACACCA -CAGATGCTGCGATATTGGTGTGGTAGGGAGGGATGTGGAGGTAGAGGAACCCATCCATGA -GGCTCCATGTAAAGACCAGAGGTTGACATCAAGGTGTTTCTTCAACCACTTCTCCATCCT -ATTTATTTTTCAAACAAAGTCTCTCACAGAACGTAAAATTTGCCATTTCACCTAGACTGG -CTAGCCAGCAAGTCCCCAAGATCTGCCTGTTCCCACTCCTCAGTAAAGAGGTGCAGATAC -AACATGACAACCCTAGTGTTTTGAAAACATGGAAGTTGGAGACCCAAACTCATGTCCCCA -TGCTTGTATGGTGGGTACTTGTACTGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTT -ATCACAGAGAAAGAGCTTCAGTTGAGGAAATGCCTCCATGAGATCCAACTGTAAGGCATT -TTCTCAACTAGTGATCAAGGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGT -AGTCTTGGGTTTTATAAGAGAGCAGGCTGAGCAAGCTAGGTGAAGCAAGCCAGTAAAGAA -CATCCCTCCATGGCCTCTGTGTCAGCTCCTGCTTTCTGACCTGCTTGAGTTCCAGTCCTG -CATCCTTTGGTGATCAACAGCAGTATGGAAATGTAAGCCGAATAAACCCCTTCCTCCCCA -ACTTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGACAAATTGGT -ACCAGCAGAGTGGGGTATTCCTGTGACAATCTGACCATGTTTTGGGGAGGACTGTGGAAG -GACTTTGGAACTTTGGGCTTGAAGATCCATCCGTTGTTAAGAGCTCTGTCAGATGTCATG -TAGGAGCTTGGAAGATAATGTTGAGAACACTGCAGAAGATGGAGCTCTGGTGTGTGAAAT -TTCAGAGAAAAAATTAAAGACTCTTTTCAGGGCCATTGCTGTTTTGATTGTGAAGATTCT -GTAGTTCTGGTTAGCTGAGGCTGAAGAATCAGCTGTGATTAACAAGATACCAGAACTACC -AAGGCAAAAACTTTGCATTACTGGGACTATTGATGCTGGTTAGCTGGAGCTAAGAAATTA -GCGGTGATTAAGAAGAGACCAGCATCATTGAGGTGACATCTTCTGGGAAGTGTTTTCTGA -AAGCACAAAGAGGCTGTGTTCCAGAGATGGCCAAGGTTGTACTCCTGCTGCAGCGGGACT -TGGTAATGTGTAAGAGTCACCCAGGTGGTACTGGTTTTGAAGGCATGAAGGGGTCATGCA -AAGCAGCTGAGGCTCGGTACTGTGAGAGGCCATAGAAGGCCATTGGTGAAGGTACAGCCT -CAGTTGCAATTGAAGGCCCAGGACTGAAGGGGTCATGCAGTGTTTTGGAGATGCCAGTAC -CATGAGATGACCACCAAGAGCAGCAGCAGCAGTGGGGTACAGGCATCTGGAGCCTAGAGG -ATGATGCGTGTGCTACAAGGGGCATGGCTGGAGAAGTGACCCAAGCCCTTGGAGGAGCCC -AGAAGATCGTGAGTTGGATCCCAGACATTGGACAGTTGGAGATTGACTTTTGCTTTTGAT -TGTGACTGTGCCCTGATATTTTCCCTCTTGAAGGAAGAAACTGTTTTAGTGGAGCCCACA -GTTAAGAGACTTTTAATTGTAAAAAGACTTTGGATTTTAAAAAAGATGGATATTTTAAAG -AAATTGAAATTTTAAGAATATGTAAAGACTGTGGGACTTTTAAAGTTATTTAGATCTTGG -GGATGAATAAGATTGTAAGGGTTGAGGCTTACTAGTGATGTTTTTGTGTGTCAAGTTGAC -AAGGGGTCAGTTGTACTGGCTAGTTTTGTGTCAACTTTACACAGCTGGAGTTATCACAGA -GAAAGAGCTTCAGTTGAGGAAATGCCTCCATGAGATCCAGCTGTAAGGCATTTTCTCAAT -TAGTGATCAAGGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGG -GTTTCATAAGAGAGCAGGCTGAGCAAGCCAGGTGAAGCAAGCCAGTAAAGAACATCCCTC -CATGGCCTCTGCATCAGCTCCTGCTTTCTGACCTGCTTGAGTTCCAGTCCTGACTTCCTT -GGTGATAAACAGCAGTATGGAAGTGTAAGCCGAATAAACCCCTTCCTCCCCAACTTGCTT -CTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGACAGTACTTTACCCAGTG -AGCTCCCTCCCCTGTCCCAAGAGCTAGTTTTGTAGCTAATGTCTGCCACGGGCTTGCCTT -GGCTCACTGGAGTCTGGTCTCCTGGGATTGCTTCTTATTGTGAAAGCAATCTTAGTCAGG -GATTTGGGGAACTAATTCAGTGCCACCCCAGCCAACAAGCAGCATCATTATCATGCCCAC -CCAACATTTCTGATCTCTATATTGGCTTGGTTCTTTTGGCTTTATGTATAAGGCATCTAA -TTCAAAATGACCTAAAGAAAAAGAAAAGGAAATTACAAGATCACACGTAGAGAAATCCCA -GAAGGGAGAAGCTTCAGAAGTTGGTTGGATACCAGGACAGGGCTCCTACTTCTGACCTCT -TCTCTTTCCTACACACACACACACACACACACACACACACACACACTCGAGCATGGGAGA -AAAGAAAAACAGAAGTGGAGAGATTGAGAAAGATACCAAACATCTTTCCCACTGGCATAT -GCACGAACATATGCACACACCCACACAAACTCTCATACCATTAATAATAGTTTATTGTTA -CTGTTATTGTTATTATTATTATTAATATTATTATCATTTAGATCAACTCAGAGCAACAGC -TATTTAGAAGATGATAGCAAAAACAAAGTAATCACAAGGATCCTAGGGAAGGTGATATGT -GCTCATGTGTGTGCAGGTGCTTGTGCAGGTAGGTACCTGGGTTGTCATTCCTCAGGCATG -ATCTAACTCGTTTTTAAGACAGGGTCTCCCATTGGCCTGGAACTTACCAAGCAGGCAAGA -CGGTCTGCCCAGCAAGCTCCATGGATTCACCTGCCTCCACCTTCCCAATGCTAGGGTTAT -AGTCATGCACATCTCATTCAGCTTCTTGTGTGGATCCAGGGATTGAACACAGGCTCTCTG -CTTGCATAGTAAGCACTTTAATTACTGAGCTGGCTCTCTGCCCTCTTTATATATACGTCG -ATATATATTGATCTATATCAACTATATGTATATATGTATATATACATATACACAAACACA -TACACATACACACATATCTATATACCTATATCCATATCCATATCTATAACTATAAAATGG -GAACATCCACTGTCCCTCTTCCCTTGAGCTCACCTTGCTGGAGACAGCAAGTCAGAGAAA -AGCAAAACCAGGTAGCTCTCCTTGCATTTCAGAAGCTAGCATTGGCCTAAAAAGAACTGC -TGAGCAGGTTGGTTCTCCACCGGCACTAGCCTGGAACACTTTCCCCAGTGGTAAAACCTA -TTGATCAAGGTAGCTGGGAAGTAGTCCAGACTCCTTAGTCACTGCAGGTCACAGGAGGGA -GAACAGTATATGGAGACTTTCGGGCACACTAGCAGAGATTCACATCAGCGGCCTCATCTC -TAGTCAGAGCTTCTCCCACAGAGCTGCCACAATGCTTTATTGGATGGAATGCCTCTCCTG -ACAGGGAAAGAAAGAAAGCTATAGTTTGTCTAGGAAAGAAACACTCTGTTGGAAAAAAAA -AAAAAAACCACAGGATTTACATATAGACACCGAGCCTGACCTAAGAGAGGAACATTAAGG -TTCACCTAAATATAGAATACCCCAACAATGACCCTCTTACTTTTCATCTATTTAACTAAT -TATTTTGAGACAGACTGTCACGTAGCCCAGACTGATTTCATATTCACCATGCAGCCAAGA -ACCTAGAGGTCTTGATCCTCCAGTGTTTACCTTCCAAGTGCTGGGATTAAAAGCACATAC -AACCATATCTAGTTGTATGCAATGGGGGAGGGGGAGGCCGCGTGGCTCCTGGGCTTTGTA -TATGTAAGACAACCATTCTATTAACTGAACTCCAGCCTTCTCTATCCCTCCCCCCCTTTT -TAATGGATGAAAAAGGAGTTTAGACCAAAATGCTAAGCCCTTGCAATTCCTACCTTTAGG -TACACTTAATCTAACCTGTAACAAGAATCCCAGCAAACCGTCCTTGTCCACACCACACCT -CCTAACCTGCACAGTGCTCCTAAGTAGTTAGCTATTTGTTAGCAGCTCATGATTCGGGGC -TAGGGAATCTGGGGCAGAGGCTAGGAGAGGAAATGGAGAACGCATAACAGTTATCAATCG -TAGACACAGACAATTAAAATCCCAGCACAGGGGCACCGATACCAGGAAAAGGGTTGGTAG -TACAAATAAGCTTAGGCTCAGAAACCTTGAAACACAGTTGGAAAGTCAAGGTCTCTGGAA -AACTGAGACAGGAAAGAGTTCTGTGTGTATCTTGCTGTCTTTTGGCACCAGTCTCAAAAA -CTGAAATAAAATACTGCACACTCAAGCAACTTTTAGCAAGCACAGCCATAAGTCATTCTA -CTCAAACAATGAGCATTTTTAATAAAAGCAACAGGAAAGGATCTAGAAGGAAAGAACACT -CCCAACACCCATTGTTCGGCAAACACACCCTTTTGAGAACTTTTTTTTCCCCTGCAGTTG -CTGAGTGGGTGTCTGATGGTCGGAACATGAGAAAAAGGTAAAAACAACTTCTTTTATTCC -AGTAAAGGATAAATGTGATTATTTCATTCTTACATAATGGTGGATGCATGATTTGCAAAT -ATATTTGCTTGTGCAATGGTGTTGAATTTGTGTTTTCTTAGCCTCCCACCCAAGTAACTG -GAAAATATCCATGAGATGAGAGAATGCTTCTCTGGGCTGGCTTTCTGTTTTGGCGAGGGG -ACCGGCTGGCAGGGTGCAAAATGAAGCTCATTTAACCTCTTTCTGTTCCTCAGGGGCATT -TGCAATGTGGTGGTAATCCCAAAACCGTTTTTCTATTGTTAGAAACTATGCAAACTTCAG -TGTTGCTGAGAAGACTTTAAAGGCCAGACTCTACATGAGAGCTTTGTTACACACATAGTA -ACAGTGATAATGACAACAACCAGCACATTTGAGCATCTGTACTTAGGATTGTGAAGTCTT -TATTCCAACTTCTTGTTCCTTTAAATGTTCTAGAACTACACAGCATCACACATACACCAA -TGGTCTAAACGAATAACGAAGCTTATAAAAATAATGTAGAACAGATGTGCTTGCTCTTGG -AAACAGTATTTGAAATCATAATAAACTCCTAAGATATTATCAAAGGACTTGCATGCTCCC -TCCACAGTTTCCCAAACTGTAGCACCTTTTTTCATCAGTGGCACATCATCAAAGCCCAGA -AATGGACACTGACAGCACACTGGGAACTAGCCACGGGCCTCACTAGACCTGAGTTATGAA -GACATTTGGACACTGTTGGCAATGATGAGACTTTTGCTTTCAATTTGTTCTTGGAGGTGA -CATGCTATAGGCAGATTGTGATCAACAGACATGTATTAGACCTGTGTTACAATTGTGGTA -AGTTATTGAGCAGAACTAAATTTTGTGTTTCTTTTTCATTATTATTTATAAAGGAGAAAC -AATATCAAACAAAGATGTCAGCATGAGGAAATACTCTAGTCCAGTGAGTGGTATACATTT -AGAATCCCCTGGCTGGGGAGATGACTGGCAGTTGGTGAAGTGCTTGCCTGGTAAGCACAA -GGACCTGAAATCAATCCCCAGAACTCATAACAAAGTTATATGGTGGCATGTCCTGAGGGA -GGCAGACACAGGGATCTCTGAAGCTTTCAACCTTTGCCAGGTTAGTCATTTCCAGGTAAA -AGTGAGTAGACCCTGTCTCAAAAAACAAAGTGGATCATGTCCTGAAGACAACACCTAAGT -ATGTTGTGTATATGTACCCAAACATATGCTTTCATGTACACACAGAACATCCCAAATTCA -GAATTAATCACGAATATCTCTCTGTCTCTGTCTCTGTCTCTGTCTCTGTCTCTGTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTCTGTGTGTGTGTGTGTGTAGG -CAAGGGTACCATTGGGTGTGTGGCATTCAGAGGGCAGTATGGGTCCTTGCCCTCCAACTT -GCATGGTCTCTTGGTTTTTCTTGCTCTGTACCCTGGGCTAGCTCAGTCATGAGCTTCCCG -AAATTCACCTGCCTCTACCTCCCATCGTGCCTTAGGAACTTAGGGAACATGTAAGTGTTA -ATGAGTCCAGCTTTTCACATTCAGACTTGGATTCTTACTGCACACAGTAAACACTTTGTC -CGTCCAGCTGTCTCTCCACCTCTCTATGAGTTATTCTAATGGATATGTTTCAACTTTGGA -GAGGTTTCCTTTCAGTCATTCTGTTGGCAGTAGCCATCTTCCACCTGCCATCTAGCTGCT -CTGTACTCTGTCCTGTGGGCTGGCACCTAAGGACTCAGTGTGCTTTTGATTTCCTCCTCT -TAGCTAGGAGTTGGATGCGGAATAACAGCAAGACAGCTGTAATGCCAGAATAAAAGGGAA -ATAGTGAGGCTGTCCCTAATAGCTGGGATTCCGTCTGACTTCTGACTATCTGCTACCTGT -ACAGTGTACAATTTATATGTATTGTAGCACGGGTCTTAAAGAAAACTAGAAAACCCATAT -GGGCATTGGCATCTCCTAGTTTTGTGTGTCATAAGAACTTATGTATAAAAAGTCAACTGT -GCAAGCACCAACCCTTAGTCTCGCTCTGGGGCAGTGCCCACCATCACTTAATGAACTATT -AATATAATCACAATAAGGAGCCTCCTTCTGGGCTCATGTCCTGGAAGCATCTCTAGGCGT -GCATTGATTCTGGAGTAGATTTTCTCAGTGCAGGGCCACTGTGAGGGTCACTGCAGCACG -AGCTGGGATTCATTAGAGGGAAACAGGTGGGCATAGGATTTTACGGAGAAACATCTGGGC -AAAACTGGCTTAATAGATAGGGAAGTAATCATACTGATAGTGGCATTCTTTGACCAACGG -CAGTCTAGAGATCTGGGCAAAGAGCTTTAACTTTGAAACAGAACTGACTTTTATTAAAAT -GTTCTACTGTTGATTTTGTTTGTTCTGTTTGTTTTCTGGCTGCAGTGACATTTGTCACAT -GTAAATTATGGGGAAAGGAGTTCACAGTTCCAGGTTATAGTTCATGATAGCAGGGTCACC -ACAATGGCAGGAAATCGAAGGTTTTCAATCATATCACACCCATAAATCAGGGACAGAGAG -CAGTGGATGGCACGCATGCTAGAGCTCAGCTCACTTTCTCTGCTCTTTCACAGTTCAGAC -ACTAGGGAATGGTGCCACCCACAGTGGGCAGATCTTGCTACCTCAACTAACACAATTAAA -ATAGTCTCCTACAGGCATGGTCATAAGCCAGTGGTTCTCAACCTTTCTAATGTTGTGACC -CCTTAATACAGTTCCTCAGGTTGTGGTGACCCCTAACCATAACAATATTTTCATTGCTAC -TTCATAATTGTCATTTTGCTAATTATGAATCATAATGTAGAATCTCCAATGGTCTTGAGT -GTTCCCTGTGAAAGGTTTGTTCAATCCTCAAAGGGGTCATGCATGACCCACAAGTTGATA -CCCTCTGCCATGGGTCAACCTAGTCTACTCTCCCCTCACTCCACCCCAACCCTTGATCCT -TCCTTTCCAGGTGATTCTAGATTCAAGTTGGCTAATCAAACTAGCCACCCCAACCACAGC -CCAGCTGTGTGCTTGGGATCAGGTTCCTTAGCTTTCTCTAGCTTCCATGTTCTCCTATGA -AAATAGAATGTCTCTTTCTTTGTTGTGCTTAGACAGGGTCTCACTGTGTCTCAGCCTAAC -CTTGGATGTGAGAGCCTCTTGAGTACTGGAATCACAAGCATATAACACTATGCCAAACCA -TGTAGGTTGTGACAAAGTTTCTCTCAGATACTAGGCTTCCCATCTCCTGGGTCTACCTGT -CCACTTCTTGTAAAATAGCAAGCCTGCTTGTCCATCCTGGATATCTAAACACGTTAGATA -TCTGGCCAGAGTGGCCGTGCTTCACTCCTGACCTGCCTTCAGTAAGAATCTTCCTAGGTA -ACTTTAGCTAGAGCCCTATCCCCAGTGCTTCATCTTGGTAATTTTCAACATAGGACACGC -GCGCACGCACACACACTCACAGCTCCTTCGTTATAAATGGTTGTTTGTCTCTGCTGAGTC -CCAAGTTGAGCAAAATCTATCTCCCCTGCTATAAAATTCCATTGTTAACCGTCCCCATTG -CAATGCTCCTGCATAGTCTTTGCTGTTGTGTTTTAACATGCCATTGGATTTTTTTTCTTT -AATAAATAGAGGTGGGGATGGGGAGAAATCACCCAGGGCCTCTTATCACTGAAAACCTCC -TTACCCTTCCCTTCCAATGCTATACAAGGAGGTGGTGTTGGGCCTCCTGCAGCCAGCCTT -AGGTATTGTTACACTTGACCTATAAGTCTGGCTGTCAAATCTACCCTGGGGGAAGTCAGA -GGATAGTGGCTTGGACAGCTTCAGGATGAGAGGTCACACCCTAGACTCAAATGCTTCCTG -CGGACCCTTAGGTAACCCAGCGTGACGTCGAAGGCCTCCTCTCTGCAGGAATAGCCAGGG -GTTTGGAGGCGCCTGGGACTCCCGCAGAGCGGCGGCCGCCAGGTGGCACCACGGACCCAG -GGCCCGTGCGCTCCCGCGGGCGTGGGGCGGGGCAGGAAGGGGTTAAGGCGCCGGCGGAGC -GGCCGCGGCGGTCTGGGGAAGCCGGGCGCGGGGCTCGGAGGAGGGAGCGGCCGGCTGCGG -GGCCCCGGCCAATCGGGCGGCTGGCCGGGCGCGCGGAGCCACAGCGCCATGGAGGGAGGC -GCGGCGCCCGGCCGCCCGTGACCGAGCGTGGCGAGCCCGAGAGGCCCGCGGCGCCCGTGG -CGCGGAGATGAGCAAGTCCGCTGCGCTGCTGCTCTGCCTGCTCGGCTGCCACGTTTGGAA -GGCAGTCACCAAGACGCTGCAGGAGCCCGGCGCGGGAGCCCAAGGTCGGTGGGCGGTGGC -GGGGCTGGAGGGGGACGCTTTTGTGTCGCGCCCGGGCCTGGCGCGGCCGCGGTGGCGGCT -GGACCCCGGCCGCATTGTGGCGGAGGCCCAAGCAGCACGACCTGCATCGCGGTCCTGCAG -TCCCCCACGTCGCGATACCCGGGGGGGCGGCTCCGCCCGGGGAACACGCTGGGCCCGCGG -CGCATATGCTCCCCGGGGATCTGGGTGGCACCAGCTGCTCTGCCACCCAGGAGGCAGCCG -CTGGTGACTCTTCGGCTTATATCCAAGGTGCTTTCTTTTATGCATGATTCGGACACACGG -CTCCATTGCCCCCCCCCCCCCAACTCCCCCGCCGCGGGAGGGATAGACCTGGGTGGCTGG -TTCTCCCCCACTCCCCCCCCCCCCCTTCCCTCTTTGGGATCCCTGGAGCTCTGGTCCTGG -AGTTCCAGCGCAAGGGCTGTGCCCGGCCCTTTTGTTGTGGCGGGGAGGGGGCGGCCGCCG -CCCCAGGGTGCCCCTTGCGCCCTGGCGACCCCAGGTCTGCCGCCGCAGTTTAGGAAAGTT -TTGGTATCTTCTCTCCCGACCCCCTTATTCTACGTGATTCTCAGACCTTTAGGGATTTGT -TGAGCAGCCACAGGGATCATCTTGAGAAGAGAGAAAACTGGAACTAGGAAACCCTAATCA -CTTAAAACCATTTCCATGTCTGTCTGTCGCCAGCTCCTGCCTTTTGTTTAATCTTTGGCC -TCTTATAAATCTGCTTCCCATCTGTACAAGAATGGCCACCAAGAATGGCCACACGCTTTT -TTTTTTTTTTTTTTTTTTTTATCTGAATCTATTTGAGAACAATCCTGGAGCTTTCTTGAC -ATGATTTTGTCAAGACAAAGTCTAGTGCTTCTCTGTTGCCTTTTTCTGAGGAGCGACTAA -AGCCAACCGATGAGCATGTGTTAATTCAGCCAGGGCATCTCCTGCCCAGGGTAAACTTGG -TTAGGGAGGGGCCTTCACTGGTCTTATGTGAGCTCCTGCAGGCACTCAGACCCTTGGCAA -GATTCTTGACAGAAAGGTGTGCCCTGCTAAGTTAGCCCTACACACATGAAGGAGTGCCCC -ATCCCAGTATCCTATCACAGGGCCCAGCCTCATCCTTCTTCCCACCCTTTGAAACTTGGG -ACCAGGGGAGCCTTGACTTCCACCCAATATCTTCTTGGTGTCTGTTGACAGTCTGAGTTC -AGTTAATGCTATTGGAGGTTTTTGTGCTCAATGCTTGCTGAATCGCTGGTTGGCATCTTT -TAAATACACTGCTGCACCCATAGTTGACAGTAAAATATGACCATTAGGAATTGGGTGTGA -ATTTGGTAATGTATACTATGGAAGGGAGGTATTAACAGGGTACCAGAAGACCCATAAGTC -ACAGTAGGAGGGGGATACTTATGACATTAGGTCATCAGTATTGAATGATAGCCTCTTTCA -TTTATACCCTACTGCTTTTTGAATCAGCTTTTTAAATGAATACTTGTGCCTCAACGAGGA -CATTATTTTCAAAGGGCAGGTTGGGGTTTTTGTTTTGTTTTGTTTTGTTTTTGCACTTGA -AATAGCAATACATGGAAATAATGAATTCGTTCATGTATAAAATATGAAAATACGAAAATA -CATGGTTTCAATTGAAAAAAATCATGGAAGAAAAAAAACTACTGTCTTCAGGTCTAAGAC -TATGTTTTATTAAGGTCTTACTGTTAAACCCCCTGACAGGGAATTTCCCAGGAAATGAGA -GAGTAATGACCAACCTATGAGACTATTTGTGCCCTAGCTAGGTATATCCTCGAGTTGTAG -TAGAAGACAGAATATCTTGGAATAGTGTTCCCCTTGGGTTTCTTTCTTGATTTGCTCTTT -CCAATAAGGGTGGATTTTTAAGGTGTCAATCGCAACACATATATGGGAAGTCTCTGAAAC -ACCACCTGGCACCTGGATTTTTGAGCTGGTTGGGTCATTGAGGAAATTGACCGTTTCTCT -TGTCATTTGAGGGTACCTTTAAACTGCTGAGTTCTTCAAAGCTTTTGGATAGCTATCATT -CTGCCAACATGGTTTATCAGTTCATGTTTTCTCTGCTTTCCAAGATCTGTAGACCAGGAA -AATAAATGCCATGCTTAACTAACTTCATGGTGCATAGGTGAGCCAACTGTGAACTTGTTT -GGCACATAGTCCTTGGTGGGTGGGGGTAGGGTGGGGGAGCTGCTGAAGTGCTTACCACAG -TGTAGCCAAGGTTTTTTATCTGCATGTATTTTAGGAAGTATGTATGCTTCCTCTGAAAAT -CCAATTTGTAAGAGCTTTGCTTTTGTTATGGAAATGAGCTTGAATTAAAGTTTGAAGAAA -CATTGTATACAAACAGGGCTTGGCTATTAACTTCAGAAAAAAATACTGAAATCCCAGACA -TACCTGAAACCGTCCACTCTAGGATTGCTGGTGGCTCCCAGGACTCAATGATACCTCCTT -TGTGGTACTATCTAGGGAAACTAACATCTGCAAAGTTTAATTCTAATGCTTGGCTCTTTA -AATATTCATGATAAAAGTTAAGGGTTGGCTTACTGGCTGTAGCTGCTTTGCATCTGCAGA -GTGACTTACACAGCACAACAGTTAGTGGCTCTGTGACTAGCTGTGACTGTAAACTCTCTC -TGTTTCATCTGCATTGTACCATAGTTTATAAGATCGTTTCGTGGGGAAGACATTATTTAA -ACATGTTGACTAGCGACTTTCTGTGCCTCTTAAAAAAACCACACTGAGAGGGAATTGATA -GAAGATGCTTCTCTGAGGAGGAGCTGTGCAGATGGACTCTGCAAGGTTGTCATCTTTAAG -CCCTACACCATGGGCCAAGAGAATGGTCAACATCAAGAGAAGGACTTGGTGCCGAGACTG -TTGGCACTTGATCTTTGTTTTGTTATTATCTGACAGAAAGGTATTTTATAGCAATATGTC -AACTTTTCCATAATCTCAGAAAATCTACCATGTGCTGCAGTAATCCAGTGAGTGTTTAGC -TGTTTCTTCTTTGGTTTCTACCACACTTGAACTTCGATTGTCATTAAGCTGTGTTCAGTT -GGAAAACAGAGGAGCAATGAATTGAGGGGGCTAACAGGAAGCACAGCCAACAAGCTGTAC -ACATTCCTTAGCCTAAGACAATAACATCTAAGTACAACTCATTGGCTCACATCTGGGATC -ATGGACAAGTTGGACTTCAAAGGAAGATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTATTTCTCACCCTTCTCATCTTATAATCTAGTTGAAAAATAAATCAACTAGAAGA -TATCACTGATGTCCTTTTTATGAAATTAGCCAAACATCTTTAAAGTAAAATCAAATACAC -ATGACATAAAGACTAGTCCACTGTGCTTCTTTGTATCTTGGATGTTACCCACAGTACACA -TGGGAAGTTGTGCTGATAACAACATCAGCACCCAACACCTCACTCCATGCTCCCAGAAGC -TGGTTAGGTAGAAGGCAGCCCATTGGACATAGACTAGGCAGCACTGTCTCTGTAGTGAGT -CCCAGTCTCAGATTGACTCCCCAAATGACGAGCATCAGGTAAAGCTGCCTCATGTATACT -ATTGGGTGATCTATTTGGGTAGGTGGACTGTCAAATATAAGTTTAATATAGTCATCAAAT -ATTTTAAAACCTATTATTTGCCACAAAACATAAGACTACGAGGTGGTTTGAAATTGTGAA -AAATAGCCACGAAAGAAAGAAAGAAGGTCTGGATACAGACAATTTGCCAGTGGGTTTGCT -AAAGCTGGTGTCTTTCTTGTCTCCTGCTTTCTGCTCTTTCCCATAGGAGGAGGAACTTTT -AAGTTCAAGGAGGAAAGACACACACCTATTTTCTAATCAAATGAGTACCTTAATTTGCTT -ACTTATTTTCTTGAGTTTGGGATTTGAATAGAAAAAAAAAAGTATTGAATTTGTGATGAG -AGAAAGATTTTTTTTTTATGTCAGACTGGAGGAGAGACACTGAACACTTTGATTAAATCT -GTCCAGATTCTCTTGGGTGACTCACATCAGTAAGGCTTCCAATTTCAAAATCAGGACGAG -TTGTCCAGTCTCCGTGGACAGCGGTTGAGGCTGGGTGCAGTAGCTTTGTACTCTGGTCAT -TCATTGGCCCCACTACACTGTCACGAGAAAGAGCCTGGCAGAAGGCATTTCCTACTGGAG -ATTTGTCTCCAGAAGAAATTAACTCATGTGTGTGTTGGATCTTAATATTTTCTTAGTAGT -AACATTTGCTATATTGTCAAATATATATAATTATTACCTTATTAGTAATTTAGATGAAGG -CTTTTCTGGGTCATTGATTATAGTTTCTTATCAATAAACTTTTAGAGGGTAGACTTATAA -AATTTTGAGCCAGAGAAGGTGTCGAAGGGCTCGTGTAGTCAGGCGGACCCTTGGGCTAAT -CTGTGATCTGTGCCCCGTTCCCTTTGTTAGTGCTTTCTTTCGTTACCTCTGCAGGTCCTT -TTTTGTTACAGTGCATATGTATGTGTTGTGTATGTATGTGTGTGTGTGTGTGTGTGTGCA -TATGTGTGGAGGCCAAAAGCCAGCATTAGTTGCCTTCTCCAGTGGCTTTGGACATTTTTT -TGAGGCAGGGTCTCTTGCTGAGCCTGGAACTCAGGGTTTCAGCTAGACTGGCTGGCCCAC -AAGCCCCTGGAATCTGCCGTTCTGGAGGTACAATCATGAGCTATCATGTCTGGCTTTTTA -CATCATTTCTGGGGATCCAGATATCAAGTCCTCATGCTTGTGTGACAGGTGCATCACCCA -CTGAGCTACCTCCTCAGCTTTGCCAGGACATAATTGTAGAGCCCAGAGATAAGGGGGCAG -ATGTAAGATGTCGGGTAGTCCTATAGTATAGATTGGATCATGCTTGCTCCGGTGAACAGA -GAAGCTGACTTCCTTGCTACTAGGGATTCCAAAGAAGGAGAAAACTGTGGTGTTTGTTAC -TATTGAGCCATTGTGACCAAAGTACCCGTCAGAATCAACTTACCTAAAGAGAGGTTTATG -CTGGCTCCTAATTTCTGAGCAGTTCAAATAATCGTTGAGGGTTAGGTATGTATGACAGAG -TCACTTCGCCTGTGGCAGCGGGAATGTGACCTGCTGTTCATGTCATGGAAGACCAGGAAG -AGGGATGGTTAGATTGGAAGTAGGGCTGGCCTATGACCTTCAAAGACCCCTTGTGACCCA -CTTCTGTGAAGTTGGGCCCCACTCCTAAGGGCTTCTCAGCCTGTCAGATCAGCATGGCTA -ACTAAGTGACAAGCATTCAAACCATGAGCTTCAGAGGTGATTTCAGGTTCAAAGCAGAAC -TGCTGAACCTGAGCATCTCTGTACTTCTCAGGAATGGTTTGGGTTCTTTAGTACCTGGCA -TTGGCACATACGAGAAAACATAACACGGCTTATGTAATGCCAGAAGCTATGCTTAGAAGT -GCTACACTTAAAGTTGAATTTTTAATTTTTTGACATGAGATCTTAGGAGGTGAGGCTTTT -TTTAAAAAAATAGCCATGACTTATTAAATTCTTCAAATTGTAAGTATTTGTGGTATCTCT -ATCACACTTAGTACTTTATTAGTGTATTAGAAACAGGTGTCCTCATAGGAAAAAATAATA -GCTATTAACTAACATGTCTTGAGTGCTTGCTATCATGTTAGGTGACTTCATGAGTTAGTG -TGTGTGGCCACAGGGGTTCTACCTCCCCAGCTCTGGGGTTAACAGTGGCAACCAGTCTAC -CCACATTGTTTCTATGGGTTCTGTGGCTTGAACTTAGGGCTTCATGCTTATATAGAAGAA -CTTTGCCAACTGAGCCATCTCTGCAGCCCCTCAATGAATCTTTTTCTTTAATGAAGAATG -TATACCATTCTCATTTTATAGAAAAAGAAATATGGGACACAGAGGTGGCTAGCCACTAAC -CCCAAATCACACATCACTGAGTAGTATCCACTCTTTCCCTGAGAATGCCTTCAGACTATG -TTGCTTTAGGACTGGGAGAATCAAATTTAATTTTGTGCATTCTCAATCATCATAGTATTT -TGCCAACATAAATAAGAGTCTCTTAATGGTTCTGAATTTTTATGAAGACAACAGTATCGC -CTGTCTGGCCCCCTTTTGACCTATTGAAAGTGTCCTTCAACAGACATCTGCTACACATCT -CCTAAAAACAAAGCTTGGATCCAGATTTGGAGAAGAGATGCGAAACTCATATAAATAACT -CTCAGAGGCTCTTGAGGGAGGTCTATAGAGCAGGGTGGGATCGTGCGTCGGGAGCCTCTC -CTGGCTTGATTTCAAAGCCCATTAGTGTTTGGCAAACTGTTTTTATAATAAAAGAAATGT -GTTTGAACCCAGCTATTGGGAGGTGGAGGATGGGAATGATGTGGTCCTGTGTAAAACGTT -CAGGTGTGGTTGGATGCTTAGATCCTAATGAGATGCCTTCCCTGCAGCACAAGGAGAAAA -CTATTTGCTGTCATGTGTCAAATGCTACTTTTATCAGTGTTTGGGAATGCTTGCAAAAGA -CTTGAACTTTTTCTTTCTAAAACAGTCTTTCCTTTTCCTTTTGCTTGTACAATAATCTGA -GAAATTTACTTTTATAAAAAATGATGGTTTTATGTAACTGAAAAAAATTGTTTTCTAACC -TGCTTCATGAAAATGTTGTACCAAAAAAAAAAAAAAAAGGCAGAATTTTGTGATGGATAC -TCAAACACAAGCTCCTAGGGCTGATATGTTACTGAGTTTGCTTTATCACGTATCTGTTTA -TTGACATGTTCTCGCCATCTATTAATCATGATTTTTTAAAATGCATTTTAAGCCTGTGTT -TGGTATCAGTAGCAGTTTTTCCCTCAAGTATGTTAGCATGGGTATCATTAGTGCTTAGTG -TTTTTTTTTTAAAGAAAAAAAGAACAGTTTAATCATCTCAAAAGGACTCAGAACTACTCC -CCTATTTTTATATATAACACTAAATACAGAGGGTTGGGCATCATGGCACGTCAAGACTCT -CTTCATCCCCTCTCCACTGAGACCCTTCTTTCCAACAGTCTCCCTCCTGCTTTAAAGTTT -TTTTTTCCCTTTGATCCATAGACTTTTTTTTTCCATTTTTTATTAGGTATTTAGCTCATT -TACATTTCCAATGCTATACCAAAAGTCCCTCATACCCCCCCCCCACTCCCCTACCCACCC -ACTCCCCCTTTTTGGCCCTGGCGTTCCCCTGTACTGGGGCATATAAAGTTTGCAAGTCCA -ATGGGCCTCTCTTTGCAGTGATGGCCGACTAGGCCATCTTTTGATGCATATGTAGCTAGA -GACACGAGCTCTGGGGGTACTGCTTAGTTCATATTGTTGTTCCACCTATAGGGTTGCAGT -TCCCTTTAGTTCCTTGGGTGCTTTCTCTAGTTCCTCCATTGGGGGCCCTGTGGTCCATTC -AATAGCTGACTGTGAGCATCCACTTCTGTGTTTGCTAGGCTCTGGCATAGTCTCACAAGA -GACAGCTACATCTGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCAGCGT -TTGGAAGCTGATCATGGCATGGATCTCTGGATATGGCAATCACTAGATGGTCCATCCTTT -CGTCACACTTCCAAATTTTGTCTCTGTAACTCCTTCCATGGGTGTTTTGTTTCCTATTCT -AAGAAGGGGCAAAGTGTCCACACTTTGGTCTTCGTTCTCTTGAGTTTAATGTGTTTAGCA -AATTGTATCTTATATCTTGGGTATCCTAAGTTTCTGGGCTAATATCCACTTATCAGTGAG -TACATATTGTGAGAGTTCCTTTGTGATTGGGTTACCTCACTCAGGATGATGCCCTCCAGG -TCCATCCATTTGCCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCC -ATTGTGTAAATGTACCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTGGGTTCT -TTCCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTC -TTACCGGTTTGAGCATCTTCTGGATATATATATGCCCAGAAGAGGTATTGCTGGATCCTC -TGGTAGTACTATGTCCAATTTTCTGAGGAATTGCCAGACTGATTGTGTTCTTTTTTTCCT -TAGAGAAATTTACATATGAGGAAATACATGATTTGTGTTAACATTTGCAAACACCTTTGC -ACCTCAAGCCCTTCTCAAGATAGATATAAACTATCTCCAGCACTCCAGGAAGTCCATCAC -TCCTTGCCCCAAATAGTCCCTGTCCCTCTCATTCAAGAGCAACATAGTTCTGATATTTTT -CCTGCCATAGATTATTTTTTGTTCTTGTACTCTTTCTAGAACTTAAAATGAATGAAACTG -GATAGAATGTATCCTGATGTCTGCTGTTCATCAGAACAGGTTTTAAGGTTCACCCAAGTT -ACAGAGATAGGAACACAGTCATTTCTTTCTTTATTGCCAGCTTTCCATTCTCTAAGTATT -GTAGATTGTTTACCTGTTCTTCTACTGATGGGGACTTGTACTGGGTAGTTTTATGCCAAG -CTAGAGTCATCTAAAAGGAGGAACCTCAATTGAGAAAAGGCCTCCCTAAGATCCATATGT -AAAGCATTTTCTTAATTAGCGATTGATGGGGAAGGGTCCAGGCCATGGTAGGTGGTGCCA -TCCCTGGGCTGGTGGACCTGGGTTCTATAAGAAAACAGGCTGAGTAAGACATAAGGAGCA -AGCCAGTAAGCAGCACTCCTCCATGGCCTGTGCACCAGCTCCTGCCTCCAGGATCCTGCC -CTGTGTGAGTTCCTGTCCTGACTTCCTTCAATAATGGACCACAGTATAAGTAATAAATTC -TTTCCTATCCAGCTTGTTTTTAGTCGTGGTGTTTCCTTGCAGCAATAGAAACCCCACCTA -AGACATTTCTCACGGTATTTCTAGCTTTGTCTGTTTATATGTTTGGATGAACACTTTACA -CAGTTCTTTTGTGCACATAGTTTTCATTGCCCTTGGGGCATACTTAGATGTCATTGGGAG -GATGACTCAGTTGCTAGAGTACTTGCCAAGGACCTGAGTTTGGTCCCCAGAACCAACATA -AAAATGTATGTAATTATAATGCCAGGTTTGGGAAGGTGGGAGACAGGGTGTTCTCTGGGG -CTTGCTGGCCAGCTAGCCGAAACCAGCTGCTGAGCTCCAGCCCAGGGACAGACCCTGATT -CAAAGAGAGCGGATTATGTTGCTGGGATGACACCCAAAGTTGTCCCTATCCCTTCATACA -CAAGCATGTGGGCGTGAGCAGGATTCAATGCCATTTCTTTCCTTAAAGACACAAGCCACC -CATGGATTCCAGTTGCCACTCAAAAGAAATCAAGATATCTTGCCTAAGGATTTTTGCAAT -TATTCAGTGTCTTCATGAGTACTGTGAGTCTTTAAAATAGTCTAGTAGCTTTTAAAAGTT -AAGACAATGGAGTTCTAAATCTATCCAAAGCAGAAGGCAGAAGACCTGACGTAGTGTTGA -GGGACCAGGAGATGACTACTTTGTCTGCTGGTATGTTCCATGGCACAAGTGTGATTTCAG -TGGCAGAACCTGGTCTTAAGCCCAAGTTAAGTCGATCAGAGCAAGCCTGATGTCCTGCAT -AGTGTCCCTGGAGGAGAAGCGAAGTGCTGGAGAAGGAACTGAAGTAGAGGCTCAGGTTTC -TCTGGGCTTCTCCCTGAGACGTATAGCCACACTGCTGCTAGGTGCATTGCCTCAAAAACT -GTCCCCTCCCCACTTGCATGCATAGCCAGACTGCTACTTAGGAAAGCAGAGGGGGAACCT -GGAGCACAGTGTGGTATGGATGGGTTACTGCAGTAGAATTGTGATCACACATGCACCATC -CTGTCAGGTGAAGCTGTGGGGACCCTCGGGGCCGTTACTTACCTGCTTAGCATGGCATAA -GACTGTCCCTGTCCCAGGGGCTTTTACAAAGACAATTCCCAGAGTTGATCACATTAATTC -TGAGTCACCAGCTACATGCATGGCCTTTCAGGTGAGCATACCTGGCCAGATGTGAAGAGC -TGTTGTAGCCATCCATATTTGGATTAAGGAAGAAGTGGTTGCTGGCATCACCTCCCTCTC -TTTGTGGCTGGCTTTTTCTAATTCCTTGGGTCTCTCCCAACTTTTCTGTTTCTGAGCTTT -CTACTTTTAAGAATTGCATAGAGAAAAGAGCCCTGCACACAGGGTTGTGTGCACTGTTCT -TCCAGTGGGGCTATTGTTCCATGCCCTTTTGTCTGACTTCTTTGGACCTTGCATAGACAG -GTAGGATTAGTGGTGTAAATAGTCCTCTGTTGTTTGTTATTAAACAGAGGGTTGAGGTGT -TTCTTTTTCAAGCACAGCCCAGTTTCCTGCTTCAGTGCTCAAGACGCATGACCTTTGGCT -CCTTTCTCCCTGTGCAGTCTTAGTCACATCTGGGATTTAAAGTGGCAGGAAGTCCTGTCC -TGGAGGTTGCTGACCAATCTGACATCATGTGCTTGCTTCTAACCTATCCCCCTGCAACAC -TGCCCTGTTTCCCACCCCCAGCCAGCTTCCCCCCGCCATCTCCCTTACTTTTCATTTCAG -TGTCCTTCTCTTCCCCTTGCTTAGGACCTCTTCCTCTCTTGATCACTTTCTAGCTTCAAG -ACCTATACACACACATCATAGAAATACATATACACTATATATACATACATATATATATAT -ATATATATACACACACATCATATACACACATACATTATATATACACACATTGTAACACAT -ACATACCATATATACACACTATATACACATATATATTATATGTATCATATATGTATATTG -TGTGTATCTATACATTATACATGTTTTATATATACATGTTATGTATTTATATATATACAT -ATACACACATACACACATACATGTGCGTTCTCTCATAATACGGACCTAGTTTTAGAAATT -TGCACACACATACACATTTTAAAATCTAGGTCCCTGTTATGACAGAACTCATGCAACATA -GCTTTCTGAGTCTGGCTTGTTGCACTTAGCATAATGATATTCACTTTTGTGCAGGTGTCA -TGATTGAATTTTCCTTACTGCAGAATAAAATTCTATTACATGTATTTATCACACATTTTA -TTTTTCACCTGCTGATAGTTCCATTTCCTTGGTGTTGTGAACTGTGCAGCAGTAAGCACT -GCACAGGGATCTCTGTGGGATGTAGACATAGAGGCCTTTGGGTAGATGGGCAACAGCAGT -ATAGCAGGGTCACGTGGTAGATCTTTGTTCAGTTTCCTGGGAAGCCTGCATATGATTTTC -ACAGTGACCACACAAGTTTGCATTTAAAGCAGAAGTGTATATGGGTTCCCATTTCCCCAC -ATCCTCACTAGCATTTGCTGTCATTGGATTTCTTGATGACAGCCATCCTGCATGATGTGG -AATGGAGTCTCAGAACAGTATCAACATACACTTTCTGCCATTCATTCTTTTTTTGCTTGT -TTGTTTGTTTTGTTTTTCGAGACAGGGTTTCTCTGTATGGACCTGGCTGTCCTGGAACTC -ACTCTGTAGACCAGGCTGGCCTCGAACTCAGATTCGCCTGCCTCTCCCTGGTGCACGCCT -TTAATCCCAACATACACTTTCTGATGACTGAGTATTTTGAACACTCTATGGCTATTTTCC -TCCCTTGGAGGACTGTCTTCTGTCTAGCTCATTAGCTTATTTATTGGTCATTTGCTTTTT -GATGATTAATTTTTGCGCTTTTTTATATATGCTAAGTCTCTGACTTCTAGTTGACAAAGG -GATATTTGTTTGTCTGTTTGTTTTCCCTCAATTTCTATGTAGGTATCTCTTCCCTCTAAT -GACTGCTTCCTTTGCTGTGTAGAAGTCACATTCGTCTCTTCTTAGGATCATCCTGCGCTA -GTAGAGTTTTCTTTACAAAGTCCTTGGCTCTGCCCACATCTGTAAAGTGTTTTCTTTGAG -TTGTCCTGTAATCACAGCTTTTGGTCTTGCTGTTATAAAGACCTTTCATCCATGTTGAAT -TGAGTTTTGCTCAGGGTGAGTTGTATGGATCTGTAACAGCTTCATTATTTTATGTCTGGA -AATTAGCTCCCCCAGGATCATTTGTTAAAGAAGATATTTTTTCCCGTTATATGTTTTTTA -CACCTTTGTCAAAAGTTATCTATATAGGTTTGTTTCTGAGCCTTCTGTTCGAGCCCACTG -ACTGATATACCTACTTTTTTATCACCAGCATGCTGTTTGGTTACCATGACTCTGTAAGAT -AACTTGGGACTCAGATATTGTGGTGCTCCTGGCATTATCCATTCTGTATAGGGTCTTTTA -TGCTTCCATATGAATTTTGGGATTTTTTTACACTATTTCTGCACCATTGAATATCTGAAA -TACCGTGCATTAAATATGTATATCAATTTTGGTAATGTAGCTATTCCATAATATTAATTT -TGACAAGCCATAAACAGGATTCATAGGTATTTTTATGCTATTATAAATGGGATTTTCCTC -ATTAACTACTTCCTTGGCATATTCATTATTGATACATAAAAATTAATTTTGTCAATTTTG -TATCATACTATTTAGCTGAAAGTATTTATCAGTTCTGAGAGCTTTCTGATGGAGTAGTTG -GATCAGGATTTCCCCAGATAGGATAATTTTACTTCTTTTCTTGTCATTTTTTTCTTCCTT -GTCTTCTTGCCCTAAGACTTTGAACACTATATTGGATAAGAGGAACAGAATGAATGAATG -TCTTCATCACACTTTAGGTTTAAAAAAAATACACAGTATTTCTGCATTTAGGCTGCCTAG -AGGTAAATTTGCTGTAGGTTCATCATCTATAGCCTTTATTATATTTATATATACCTAATC -CCAGTGCCTTCAGGGCATTTATCATGAAAAGATGTGGAACTTTGACAACGTTCTTTTCTG -TCAAGATTGTGAGGATCAGCTGATTTCTGTCATTAACTTAGTGTGTGGTATTGCTCATTT -ATTTGTGTATCTGCTCAGTTAACTTTCCATCTCTGGTTTGAAACCAGCGTGGTCATGGTG -TATGAACTTTTTAATGCATTCCTGAAATCAGTTTTCAGGAATTTTACTGAGAATTTTTGC -ATCTATGCTTCCCAGGGAAATGGGCCTATAGGTTTCACTTTTGTGTCCTTATTTGGTTTT -GGTGCGGGGCTTCATACAGTGGAGTGAGTAATGTTCCTTCAGTTTCCATGTTATGGGTCA -GTTTAAAGAGTATCAATCGGTTTTGGCATTTCTCTAAAAGGTTGTTAGAATATGTCGGTG -AATCTGTCCAGTCCTCTGTTTGTCATAGTAATGTTTCAAATTTCATTGATCTTATGCAAA -AGTTTAACTTGGTTGTGTCATGCCAATTAGTCTTTAAGGCAAAAAAGGACACGCGGTGAT -TGGGTAGGAAAGGTGGAATGAACTAGAGAGGACTTTACATTTAATTTTATTATGGTTCAG -TGTACATGTTTGTGTAGTTTCTGTTGATTTTTTAGCTTTATGGCACTATGCTCTGATAAG -ATACATAACATTGTTTTGATTCTTTTGTGTTTGGTAAGACTTGATTTCTAGCCTAGAACA -TGAGTTTATTTGAGGAATGTTCCATGGGACCCTGAGGAGAATTTCTCTCCTGCTCTTTTA -TATAGACATCTGGGTCATTCTCTTCTAGTATGGAGGAAATCTGTCATTATTTCCACTAGT -ATAAACAAAACAACATTAGAAAATGTGAATCTGCTATTCTCAATATTATAATACAAAGTG -ACGGCACTGGCTCTTTACGGATGGCGTGAAAGGAATTAGTTGTGCTTGGTGTCACGTGGT -TTTATAAGCATCCCTGTTGAATCAGAGGTTGGAGGTGACAGGTTTGGCCGACGCCTTTGA -ACAGGATTTCCCACTTTTCGCCCTGCTGATTCAGCCCTGCTCTTGGTTACCTCCCATCTG -CTCTCCATGCTTTTGCATTTGTGAGAAGGCATATGGTTAAGGGATGGAAAAGTCACTGCA -TGCAACTGGTGAGGGTGGAGGGTGCCATGTCTGCAGGCTGGTCAAGTTAGCAGCCCATCT -GCCAGAGCACTTTGAGCAAGTTGCTCGGCTCCCCAAGCCTGCGTGCGGAGCCCCTCAGTC -CACATTTTGTGGACAAGATCCAGCTTGGCAATATCAAGATGAAGGCTCTGCTTCCTAAGG -GGTTTGCTACAAAGCAGACACCAGTGTGATTGTATGGACACATTTGTTTTCTTTTACTGT -AGACTCGAAGAATGCTAATGAAATGAAGATGAAGAGTGACCACACTGCTCACTTGTCTCT -CGGTGAAGCAAACTATTCTAGGGCCTTTCTCTGCCCCCTCCGCCATCCAGAGCTTCACTA -TCCAGCCAGACTGACCTTGAACTCGTGATCCTCCTGCCTTAGGCTTCTGGCTGCTAAGAT -TCCAAGTGTCACCTTACCCTGGAGCTTGGGGGCCTTTTAATGTGCACTTTGTATTTCCTG -TAGAATTGACTTGTGCGTGGAACTTGGGGTTTTAGATGGACTGAACATTGATAAAAGGCT -TTTCTTGTATGCTTTCCCGTGACTCTTTGAAAGTTTCCTTCACCATCCTGACTCTTGTTT -GGCTTTTTAATTTTAAAAATAAAGCCATGCCTATACTGTTAACAATGCTTCTCTTGATAG -ATGAGTGGAAATGTTCTAGATGATGCATTAACTATTGAAGATAGGCATTCTACACCAGTA -CTCCATATATGCTAGGTAAGCGGGGAGAGTGTGCTAATTGTTTGGAGCAGGGGGTTAATT -CCTGTGCACACATTAGAAAAGGTGTTCTTTTGGTTCACTCTCCCCCGTGCACTCTCTTTT -CGGTGGGGTTTTTCCTTAGCAGATCTCATTTCTAAACTCAGTCTCCAAGTCCACAAAAGA -AAGCATCAGCAGGACTCGTTGTTAGGCACATCTAACGTTATTCTTCTGCTCTTCACCTTG -TGGCTCTTGAGTGGTTTTTTGGTCATCCACTTTTCCATCCTACAAAGAGTCTCTGCTTTG -AGCCAGATGAGAGGTTGCATACTTGTAATCTCAGGGCCCAGGAAGCAGAGGAAAAGGGGT -CACAAATGTGGGGTAGCCTGGTCTACAAAGTGAAAACCTGACTCAAAATAACCTACTCTA -TGTACGTTGGCCAGAAAATTGTCTGTATCAATGTTATAAGTGTGCACAGTCCTTAACGGC -TCTCCACATCCATGGTCTGTACTGCGCTCTCCTGTTCTAGAGTATTCCAAGAGATGTTAC -ACATGTTATAATGAGAAGAGGTGTGACTCGCAGTCTTGTGTTGCACTGGGTGGGGGTGAC -AGTCCTACACCTCCTTGTCCTGTCCCTCATATATTCTCTCTCCAAGTTCTACATGGTTGG -TGGGTTCTGCAAAGGGACCCTGCTCTGAGCCACACTGCTCCTCAGCAATACTTACTGCTG -CTTCCAAGCACAGCTCGGAGTCTCATGGGTGAGTGTGAGCAGTCACTTGGCATATCCCAG -CACGGGAGACATGAAGAAATAACACCTAGTGCCTTCTTTCCAGGAACTGAAGCGTTCGTG -CGGGAAGCAAAAATAATAAAGAATTCAAGAGGGAACCAAGTGGTGTTAATAAGAGCATGC -CAGGGTGGCATGTGGGAATTGGGAGTGGGGAATGGAGAACCTGGAGGGCAGCATGGGGTT -CACAGGTCAAGAATTAGTCATGCAGAAAAGAGACAAAGATACCCTTTCCATGGGCCACTG -TATCATTTGTGTGATGTACATTTGAATGGAGCAGGAAGGTCCCGACATCCTGATAGCCTC -CATAGCCAAGATGGCTACATTTATACGTCTGTGAAGTATTACCAAAAATAAAAATAGCTT -TGAGCTGGGGGGAGGGGAGCATCTAGGAAGGCCGCTCAATGGGTAAGTGCTGACAGCAGA -AGCATGGAGATCTGAATTCCGATCCCAGAACTACACAGAAAGCTTAGTGTAATGGTGCAC -ACATCTGTAATTCCAGCATTCCTACTGTGAGTCAGAAGGCCCATGCAGGAGCACACAACA -GCAAACCCGGATGGACCTTGTATTAGGGAGGAAGGCGAGACTGCCAGTCAAGTTTGTTCT -CAGCCCTCCACATGCACAGTGCGATATAACCACACTAACACAGAAACACAGAGGGAGGTG -GGGGGGGGGAAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATGCTTTGTTTTCACATATCT -TTTTGCAAAGTAGCCAGTTGCTGGGGTCTCCTAGTCAACTCAGTGGGTAGTGGGCGGCAG -TCTAAGCCCGTGACCTCATTGCCATGTCTGCTTGGGATTCCTCTTTCAAGTCACTATAAA -TCTTCTTTGTCTGTTTCTGCTCCTTGGTTGATTAATCTTCAACCAGATATTCTAGCATCA -AAGCGTCCTGCTCTTTCCAGCAGAACCCTTTCTCCCCACCCCCAAGCCTGGCCTCTGCTC -GAGTCACGTCATTTACTTCGAATGCAATTAGTTGTCTCCGTGACAGGAGACTGATTTCTT -TCCTCATTCTTGTTCTTGGCTTTACAGTTGAGTTCAGTGGAAAGTGTCCACATCACAGCT -AACAAAAGGGCACAGAAAGTTCAGCCCCTCTCAAGCAGGGTTAAGAAGACTCTAGAAACT -ATGAAATGGTTGAATGGAGCTGCTGGGGGCCAATTTATATAAGGGTTATCAAGTGTTCAG -TGCTTACCTTCCTAAGTCCCCAGATGTTAGTGGCAAAGAAGCTAGTGTTCCAGTGTCTCG -TGGTGAAAGAGAGACTCAGCTCCCTGGGGAATAGGCTCCCTGAGGGGTCCTTGTGGATGC -TGCCCAGGGAGTGGCCTCTGGGCAATCAGGAGTGATCTAGGGCTTCCTTTCATTCTTTTG -GCTTGGGGGAATCAAATGGGCAGCAGAGGTTGCAGGAGAGCCTGTGACCAAGTGTTGGTC -ATTTTTCTCAGTCTACTGGTATTCATGCAGCCGCCCCTCCTATTCATCAAGACTGTGGAA -ACACATGTGGTCACCACCTTCTAAGTTTACATTTATTGCATGAAGATAACTATTCAGTTA -GCCACATTGCCATTCCAGATGGGAAATATCTGGACCTGTTGCAAAACACCTGTCTTCAAG -TGTGTGACTGCATGGGGGGCCTAATTATGTTTCATTTTTCTTGATAATGATCTAAGTGAC -TTGTCAGCTTCTGGTGAAAACCCAGGTTTGCCAACAAATCAGTTAGCAACAGTCCCCAGG -AAGGCAACAACGTAATCTTACCTAATGTTGAACTTAAACATTCTCTGGCTCCCCACACTG -GCATGTAAACGGAGGGCAGAACTCCAGAGGACATCATGAAGCCAGACTACTTTTTTTTTA -TTTTTTTTAGATTTATTTATTTATTATGTATGTAAGTACACTGTAGCTGTCTTCAGACAC -TCCAGAAGAGGGAGTCAGATCTCGTTATGGATGGTTGTGAGCCACCATGTGGTTGCTGGG -ATTTGAACTCTGGACCTTCGGAAGAGCAGTCGGTGCTCTTACCCACTGAGCCATCTCACC -AGCCCCCAGACTACTTTTTAAAAGTAAAACTTACCAGGTATAATAACAGCATGTGTCTGT -TGGGCTGATGGCAACAGAGGCAGAGAGACTCCCGGAGCCCTCTCCCCAACCAGCCTAGCT -GAAAGGAGAGCACCAGGTTCAGTGAGGGAACATGTCTTAAAGGATAACGTGGAGAAGGAC -TAAGAAAGACACTGTACCAGGGGTTCTTAGCCTGTGCATTATGACCCCCTGGAGGTTCAA -ACAACCCTTCTATTGGGGACACATAACAGATATCCTGCATGTCAATTATTTACTTTATAA -TTAATAACAATAAGAAACTTACAGTTATAAAGTAGCAATGAAGTAATTTTATGGTTGTGG -TTCACCACAGTACCAGGAACTGAATTAAAAGAGTCTCGGCATTAGGAAGAATGAGAATTG -CTGCTCTTTATTAAACTCTGATTTCTATATGCACATGTGTATACACACACACACATACAT -AGGCACACACACACACACACACCAAAATCTTCAAAGAAAATACAAATTAAGCTTCATGAG -TTGGACATGGTAGTTCAGGCTTTTAACACAGCTGACATGAAATGGAAAAAAGTTAGAAGC -CAGACTAGGTTACACAAGATCTTGCTTCAAATAACAAAAATTAAATAAGTAATGATAAAG -AAAAGGAAAACAACACGACGTTTAAAGTATAACACAAGTAGCCAACGGACATGCAATATA -TTAAAAGTGCTTCAGGGTAAATTCTGTCCCTCCTTGCCTGGCCCCCAAGTTTAGCTCTTG -GATAAAAATCCAGCATCTGGGCTTGTGCTTCCAGTGGCAATGGCTCGAGTGCACTTCACG -TGCACTTCATGTCTGTCACCTGTGGATCTTATAAATGAGTCCGTGGATCTTATGGAGTTC -TTGAGAAAATAGTGAATTTCCACATTAACCCATGTGCTGGCTGCTTTGCACACCAGATCC -CAATGTGTAGCAACAGAAGGGGCAGGTCTAGGACACACTGCTCCTAGCAACAGGCAAACT -CCTTCTGCCATCTGCTCTCACCCTCAGACACTGCTCTTCCGTTCTTCAAAGCCCACATTC -AAGACAGGAATATGAATGAATGCTAAGGGGGCCAAGGTCCACTAGAGCCTTGAAAAGACC -CTGTATGTCTTCCCCGTGGTAAGTATTCACTTGCTGACTGACTTCCACTATAAAAATATT -TACTATATGCATGATTAAAACACTTCATGACTCCTACTGAGACAAGCTGTAGACTTCAGT -GTGATTGCCTTTAATCTCCTTTTATGAACTGTCCTTCATGCTTTTAAGGTGGATCACAAC -CCTACGCAGGTGTTAAGCGTGGATGTTTTTAATCCATTTTTAGTCTTCAGATGCGTCTAG -TTTTGTTCAGATGAAAAGGTCATTTAGTGCGTGCTGTTTGGGGGAGGGCTTGGGGAGCAG -TGCGTCCCTCCGTGACCCCAGGGTACAGCAGTGCGTCCCTCCGTGACCCCAGGGAACAGC -AGTGCGTCCCTCCGTGACCCCAGGGTACAGCAGTGCATCCCTCTGTGACCCCAGGGTACA -GCAGTGTGTCACCCAGGGTACAGTGTCTTTGAGATCCAGGCACTTTTACAGCTTATATCG -GTTCAGTTTTATTTGCTTTTTAAAAAATGGGTTTTAAGTGTTTTCCCTGCATGTATGTGC -AGCTTGTGCATGTATGCCTGGCGCCTTCAGAGGTCAGAAGAGGAGTCAGATGCCCTGAAA -CTGGAGATATGGGTGGCTGTGAGCCTCTGTGAGTGTGCTGGGAACTGAACCTGGGTCCTG -TACAAGAGCAACAAGTACTTGTAACCACTGAGTCATCACCAGCCCTGAGATTGGGTTGTT -TGGGGTTTTTGTGTTCAAAGTTTATTTGTTTTATTTTATGTGTGTTAGTATGAGTGTTTT -ACTCATATGTATGTCTGTATCATGTGCAACCTGGGACTATAGTTAAGGACAATTGTGAAT -CACCATGTGCCTGTTGGAACTTGAGTCCAGGTCCCTAGCAAGAACAGGTGCTCTTAATCA -CTGAGCCAGCAATTCAGTCCCCTGCTTTAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA -AAAAATATATATATATATATATATATATATATACATACATACACTGAAGGGCTAGATCTT -GGAGTGGCCAGCTTCCCTGGCTGTGTGCTGCCTCTTGGTCCCTGTGTACCAAGTGGTTCA -GGTACCACTGCCCAAGTGACCTTTCTCTAGCTTATGTCTGTAGGGATTCTTGGCTGCACT -CCCAGCCCCTACTCCAGACTTTAGCCTCTGAAACTTTGATCCCAGTGAACAGAGTTTCCT -TTTTTAGAGGCTTTTGTTTTAGTGTGTGCTTCTAAGTGAATTAAGTGCATCTGGATCCCC -TGGTCTTCTGCTGCATGAACCGCCCACCTCCACACCCTCTGTGAACAAATACGTGGCAGG -TCCCCATCATGGGACTGCAGACAGAGTTGGGCTGTGTCTGATCCCTGCTCAGTGGGACTG -GAAACCGCGACAGGTATCCAGAGTGTCCAGTGCTGGCACACTGTCCACCCCTCTCCCTGT -GGCATCGTCTCCTCTCTAAACAGATTTTAAGACCTCTCCTGCCCAAGAACCTGTGATGCT -AGCACTCAACTTACTAATTTCTTTCATTCCGTTACCAGGACAACTGCTGTCTACTCTCCA -TATCTCCTATGGCTCAGCCCAAGTATATGTCTCATTTCTAATCTAGGGTTCTTGGTCTGA -CATCATTGTTTTGGAATTCTGATGATCTCCCCCTGGTCCTTTGCTGCATGAACAAATTCT -ATTTTTTTCTTAGTCTCATTTGGGTCCTTTGTTTCCTTGGTTTCCTTTTTGGAGGAAAAA -TGAACCAGGCATCCATTTCTGACCTCTTAAAAACTTTCTCTCTACTTAGTCTTCAGTTCT -GGACCAGATACTCCTCCATCAGTATCTGGTCCAGATGGTTCTCATGGCCACTCGCCTGGG -CTGCTGTCTTCCATGTGTGTATGTCTCAAGCACACTGGCTAGGCAAACTGCTCTTCCCTC -CTTCCTGGTGTATCTTGGCTTCACCGAACCCTTGTCACTTTCCTCACAGCATCAAGAGTC -ATCCCTTTGGGAGACTATCTCTGGTCCTCCAGCTCCAGGCCTGTGTGCTCTCTTCTCTGT -GTATCAAACAACCACTTATTCTGGGCCTTGTCCTGGGTGCTGAGGGTCACAGGACACACC -CCCACGCTGCATTGTGGTTGTTTGTCCATCCACACTGTGCATCTGTCTCTCCCCAAGCTG -GACCCTCCCTTGCCTCATCTAGCTCTCAATGGTGTTTGTCAAGAGCAGATCTGATGGTGC -CAGTTTCCTTTCTTTCTCTCCTCCCTCTTTTCTGTCTTTTCAGCACCTCTCCCAGAAGCC -AAAAAAAAAGGAGGAGGAAAGAGAAGTTCATAATTATGAGATTAGGCAGATCCAATTTCA -TCCCATCCACTCTGTCTTCTACGTGGGGTTTGTTTGAGCATTCAGAGAGACCCACGGTGG -AGGCTGAATCTATCCTTTGTTTGCTAGATGTACTCAGCTGTGGCCAGCAACAGAGGTTTC -CTTTCTGCTCTGTCCTTTGTTCAGGGCCTTACCGTAACTAGTCCTTTAAAAAGTCCCTGA -GAGAGAGGAGGGTTCTATATTCTCAGAAGGCCTGTGCCTTAGAATACTAGACAACTGACT -CAGGGTCTACAGATATTTTCACCTTGTAATATTGTTCTTCCTTTCTCCCCAAACGAAGAA -AGTAACCAAGTATCCTAAAAACACAAAGCAAGACAATTATTTTGGAATTGATTATCAGTT -GGTTTGCCAGATAAACTACAGAACACATAATTCAGCTTGCATTTTAGGAAAGCAGTGAAT -GAAGAGGTTTGGCTCAGAGGAACCTAGGGCCCTGGACATGTTAAATATCTGCTCTATCAA -TGAGCTACATTCTACTCTGAACATTTTTTTAGTCTAAATATGTCTCAAATATTTCACAGA -ACTATTTAAATTATTTTCTAAAATTCAACATAAGTGGAGAACCCTGTATCTTATACACTA -ATGCTGTCACCATGTATTACTGGCAGTGCAAGTTTTAGCTCTCAATTTGCAGCTGTGGTA -ATGTTTCAAAGGAACAGCTTAGTGTTTGACGTAGGTAGGCTCTGTTGGCAGCCATATTTC -TAGTAAACCACTTAGCCTTAACTGGACAAGCAGTAGGAAGAAGGCTCCCGTATTTTCTCA -TGTCATACCTACTAGAGAAATGGAGGTTTTCTCGTGTGAAATGTATCTGGCTTCGTTCAG -ACAAGTGGGAGGAAACATGAAAACATGAAGATACTCACAGTCGCGGGGGGGGGAGGGGGG -GGCACGGAATCCCCACCCCAGCCAGGCTCAGGCCTGAGTGCACTGTGCAGTAACCTGGAA -ACCATCACTAAGCAACTGCTCAGGACCCACCTGGGATGCTGAGTCACTTAGTTCCATGAT -CGGGGGACCAACACTGCTGCTCAGCCTCAGCTGGCCAGTGCACTGTCTAAAACTCAGCAT -GGTGTCTCTAGTCCAGAGGGTCACAGCTGGGGCTGGGCAGTGTGCAGATAGGAAGGACTC -TGCAAAGTCTTTCCCTAAGTTCCCAGTGGGCTCAGAACATACCATACCCTGCCTCACCAG -CGTGACCTGGGCCTTCAGACTGCATTCACCCAAGCTGACACCAGACAAAACTGGGGTTCC -ATTAGCAAGAAAAGCAGGGACGAGGGGACTCTGATTACCCCTTAAAAGTAAAAGCCTGCG -TGTCATATGCTTACCACAATCAATGCTAAGGCTCAAGTACACAGTGTTAAAAATCACTTT -TAAATATTTATATTTTAATTAATTATATGTGCATATGTCTGTCTGGGTATGTGCCTGTGA -GTGCAGGTGCCCATGGAGGCCAGGGATCTCAGATGCCCTGGAGCTGGAAACAGAGAGTCG -TGAGCCAAGACACATACTTGCTGAGTATGGAACTCCAGCTCTGTCCTTCTGTGGTACAAG -GTCATCTCCCCAGCCATAGTCGATTCTGTCTGTATCCACTGTGTTTAGAAAATTCAACTC -CAGGCTGTGACTCCTGAATTGAAGAACCTAGGTCTTAGTCAGTGAGGTGATTCACACCTG -AAACAGCAGCACTTGAGATGCTGAAGCAGGGAGCGTGTGCAGCAAGGGCGAGCCCAGCAG -AGGCTACAGCATGCAACTCTGTCTCCTGCCCAAAAAATCTGTCTGTTTACGCTGCATTTT -ATCATCATGTGTGTGCATGTTTATATGATACGAGTGTGAATGGCCATATTCATGTGCAGG -AAGAGGTCAGAGGGCATTTATAAGTAACTTCTTTCCTTCTACTGTGAGTTCGAGGCCGAT -GCATTACCTGCTGGCCCAAGAACCTCTTACCAGCACTGTTTCCAGGTTACCCCATAGTTA -GGTTACTGTGTACATAGTGAATTGATATGGAAAATGTTAGTCCTGTGAGGACATATGTTG -ACCTGGGAGTATTCTATCACTTTTGGAGTTGATTGGCATTTTAACTAAAACCATATTTGT -ATGAAGCTTAAAGTAAGTGGAGAACATTAACGATACTATCTTGATTTAAAGCATGCCAGA -ACCAACACTCACATGCCCTGTGCCCATGTGAATTATAGAACATGTGGTGGTTTGAATAGG -TTTCCCTCCATAGACTCATGCAATTGAATGTTTGACTCATAGGGAGTGGCACTACTAGGA -GGCGTGACCTTATTGGAGGAGCTGTGTCACTGTGGGGATGGGCTTGGAGGTCTCTTGATG -CTCAAGCTCCACCCAATGTGGAATCAGAGTCTTCTGGCTGCCTTTGAAAGGCAGGCCTCC -CCTGCTGCCTGCAGATCAAATGCAGAATTCTCGGCTTCTCCAGTGCCAGGCCTGCCTGCA -CACCGCCATGCTTCCTGCCATGATGACAATGGACTGGACCTCTGAAGCTGGAAGTCCACC -CCAATTAAATGTTATCCCTTAGAAGAGTTGCCTTGGTCATGGTGTCTGTGAACAGTAATA -GAAACCCTAACTAAGACAAACTATATCCACATTTTAGAACTATTAACATTGGAATAGGAA -AATTACAATTTAAAATTGAAGTCTAGGCAACACCAATTTTTGCTGCTCACAGAAAATGTT -TCTTCTGTTTTCTGCTCTTGCAAACTCCACAGCCTCCCTGTGTGACAGCCACTGATAATG -AGGACCAGTTTTCTCCCTCTTGAATGTAGGGTATAAATAGATATTTGTTGATAAAACTAC -TCTTTGCTATTTAAAAAAAAGCAAACAATGTTGGATCTCTTTTAGCCTACTTTTTCTGCT -GAAAACACATGTACAAAATACCCAGTTATCCTAGAAGTGTTGGTTACCACCTGGACGGAG -GCCTTTTGTTGAGTGTGTGTCTATATATTTCCCTGTGGCTCACCTCTACTTTTGAGGTAC -TGTGATCTGAAAGGCATCCTTTTCCTTACTGGAATCATTCCTTTCTCCCTTAGACTACAG -TATTGATATTTGTTAAATTGTTTTTTGGGGGCTCAGAGGTCCTGAGTTCAATTCCCAGGA -ACCACATGGTAACTCATAACCATCTATAATGTGATCTGATGCCCTCTTCTGGCATGCAGG -TGTGCATGCAGATAGAGCACTTTTATACAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTAAGTGTAAGCATTATGTGTCACAGCATATGTGAGGAAGGCCAAAGAGAACTTGTAGG -AAACACCCCCATCAAACCATGTGGATCGTAGCAGTGATACAGGCCTTCAAGCTTGAAGCA -AGTGCCCTTACCTGCTAAGCCTTCTCTCCAAGCCATCTCTCTGGCCCCAGACTACAGTAC -CATTGGCTCAGGTGAGAATAGGATTTCACAGCTGTCAGGTAAGATGCCTCCTGCTGTGCT -AAGTCCCTGGTTGTTGATAAGGCAATTGCACAGATCAATAGGATTCTTTCCCATCACCAG -TCATAGTAAATAATGAAAGGCTAGCCAACTCAGAAATGTAAGACTTAATAGAAGATAAAT -AAAAGCAACGCCGATTTTCATTGGCAGCGTTAAGATCCTGTTCCTTTCTTACCTTTTTAA -TGCAGTGCTAGGAACAGAGCCCAAGGCTTTACGCATAGTCAGCAAGGTTTCTACCACCAA -GTTCACCCTTCCGGCCCCATCTGAAGACTTGTAATCCACATTAGCGGAAATGGTATATCT -GTACCCCCACGGTTGTTTGTCTCCGCGGCAACAAAGATAAAGCTTGTCCGTGAGGAGAGA -TGAAGCACAGTGGAGTGGACAGTTTGCTTTTGTTGACAGGTTAGTCTCTCCCACAAAGGG -CGTGTTCTGGAGTCTAGCACAAGCTTTAAAAGGCGGAGATCCCTTAGCAGCAGGCTACAA -AGCAAACAACTTTGGCGTTTTGGTTTTCAGCTCTCATGTCTCTTGTAAAGTGTTTAATTG -TTATTTAAATTTTAATAATGTCATTGGCCTGCACGTTGTTTTTCTTCTATTTAAAAAGCT -GTCAAGGGGGTTGGAGAGGTGGCTCAGCAGTTAAGAGCACTTGCTGCTCAGTCATGAACA -CTGGAGTTCAGCATCCACCTCAGCCTGTCCACAGACTTCCTCCCCCCTCCACGATCCAAA -GGATATGAACAATCTCTTCTGCCACACGCTCACACTGGAACACACCACACACACACACAC -ACACACACACACACACATAATTGAAAAAAATTTTTTTAATTAAAAAAATATTGAATCCTG -TTAAAGGGCTCTATGATACAGTTTCCATGGGAACAACATCCTGATGGGCTGTATAAGACT -TTAGTGATGTAGTTGTCTGGGGGTCACTTATGCCTCTCTAGGATACCCCTCGGATAGTTT -GATAAGCAAACCCAACAAACTCACTGGTCCCCTAAACTGAAAATAAAATTGAAAGTCCTT -TATGAATGTGGTAAATTTTTTTTAGTGGAAAAAAGGTTTTTTGCACAAACTTATTAGCAA -GATTGATTTTTACAGTGGCATTTTTGGTATAATTATGTTATTATTAGTTCAACTTTATAT -TCTTTTCCTAAATGACAAATGACAACACTATTGAGGCGCGATAACATCTTGGAGCATACA -TATTGATTTCCCCTCACAGCGTAGGAGGCCTGGCCTATTTTTACCCTTATCATGAGTCAG -ATTTGTTCAGAATTCCTGCCACCACATGGGAGGTGGTGTCTCCTTGAACAGCGGGGGTTC -TGAACTCACTTGGCCTTGCAGGCATAAAGTGTATTCCGCCATTCCCTGACACATGCAGAA -CTATTATCTTTGCTAGGGGTAGAACTTGGCAATAAAGTATAACTTTTTGTGGGAGAGTTT -CAGGGCTCAATGCCTGATACCCCCCCAAAAAAAGACCCTCACCACAACAAGAAGGAAAAT -ATCCAGAGAGCAAAACCAAACGCTGTCTTGCTAGCAAGCTATGTATACTAGGTACTTGGG -ACTCCCATCCCATGCCATTCCTGAGCCTTTCTTAGGGCGAGCCTTCAGTCACAAAGCCCA -CATCCTTGGTTGACACATTCCAGTTAGCAGAAGCAGTTAGCCAGATACAGAACTACAGAA -GCCAAAAGACAAGGTTAGTCCATTGCAGAACTATGGATTTGGATGGATTAGCTCTTTGTA -CTCTTTTTGCAGATGTTCGTGACCACGTACTAGGTTACAAGACTTGAGGTTTACCTCCAT -GGTGTCAGTCATGCTGAGGTCTGGGAGCCTGTTACAGTAGTAAGAACCTAGCTGTTAAAG -TAAAACAATTCATTCAAATCCCAGCATGCACATAAAAGCCAGGCATGGCTGTGTGCATGT -CTATAACCCCGGCTCTGGGAGTAAGGTGTGAGGGGAGATAAGAGGATCACTGGGGCTTGG -TGGCTGCATCCTAAGTTTCGTTCATGGGAATGAGAGCAGAGAGTGACAGTAGGACGTGTG -GTGCTGTGGTCCCTGTGTACTTACACATAAACCCTCTCAGACACAGAGAGGCAGGAGAGG -AGTGAGAGAGGACTGTGGAGATGGCAGGGAATGGCAGAAACAGCCTTACCCCAAATAGGA -ACTGTGGGCTCTGTGGTTTCACAGCTCACCTTATCCTAGGGAACATTTCGAGAGATGCCA -TCATAAAGAAAGTGACCTCTGTCCACCCCTTTCAGCAACTCCAGCATCCACCATTGTCCT -GTGATGAGTGTGAGGAACACCAACTTCAAGGACTTGGCTTTAAATCTCTCTTCAAAGTTC -TGTAAATGAACTGTGGTGTTAGATTGTTCTAGTTAACAATTCCTGTAGGTTACAAAGAGG -AGTGAGGTTAATAATGTAAGGGGTTATCCATCAGCTGGGAAAGAGTAAACTTTACCCTGT -CATCACAGAACCATGTTTAAAAGTCTGGGGTTTGGATTTTCCTATTTCTCACTAAAAAGA -GATTGTGGATGCAGCAGATAGCCCTTGCAGTTAAAATCCCCACAGAGGGATCTGTACAGA -GAAACCGTAGACTTGCCAAAGCCATCCATCGTAATGTAGCGGTGACACCTGGCTGTATTA -TTTGTATGGATTCGAGACACGCTGGGAAGTCTCCTTATCCTCCTCCACTCCCTGCTCAAG -CTTTCTGGTCCTTGTTCTACCGTGTGATAAGCTACTCTCCAAGATCTCGCCACTACAGAC -CGAGCCAACTCAGCTGCAGACCTTCCTCTCTTGATGGACTGATAGCCTTGAAAGCCATAA -GCCAAAGTAAGACGTTTTCTTATGCTGTGTCTGTAAGATGTTTTGTCACATCTGCAAGAC -TTAGTCTGGGGTTCTAGTACTGTAATAACCACCATGACCAAAAATGACTTGGAGAAGAAA -AGGGTCATTTCACGTCACAAGTTACAGCCCACCATGAAGGGAAGTCAGGGCAGGAACCTG -GAGGAAGGGATTGAAATGGAGCACAGACATAGAGGCACTGATTATAGGCTTGCTCCCTGT -CTTAGGTTTCTATTGCTGTGAAGAGACACCATGGCCATGACAACTCTTATTAAGGAAAGC -ATTTAACTGGGGCTGGCTTACAGTTCAGAGGTTTAGTCCACTATTGCCATGGTGGGAGGC -ATGGCTGTACCTGGTGCTGGAGAAGGAACTGAGAGATCTACATCTGGACCAGTGGGCAGC -AAGAAAAGAGACATTGGGCCTGGCTTGAATATCTGAAACCTCAAAGTCCACCCGGCGTGA -CACACTTCTTTAACAAGCCACACCTACTCCATTAAGACCACACCTCAAGGGCCATCTTCC -CCCACCTCTGAAACTACCACACTCCCCCTGGCTTGCTCAGCATGTGTTTTAGACACTCCA -GGACCACCTGCCCAGGGATGACCACACCCACAGTAGGGTGAGTCCTCCCACTCCAATCAT -TCATCAGGAAAATTCCCCCAAAGGGTTACTTACAGGCCAATCTTTGGGAGGAATTTTCTC -AGTTATGGTTCCCTCTTAGATAACTAGCTTGCATCAAGTTGTAGAAACAAAACAAAACAA -AAAACATCCCCCCCCATGCTAGGACAAAGGTAACCTCATCCCACCTTCTTGTTTTACAGT -TGCCTTGTAGTCTGTCCCACTCTGCAGGGACATTGTTAGCTTCCAATGAGAAAATACATG -TGGAAACACGCAGCAGGGGCTTAGAGCATAAACAGGCAATAGCATGGTGAATTCATCAGA -GACCATGTGTGGCATTTACCTCTATGATATTGAGAAATTTTAACTCATTTCTTGTGTAAA -TCTCAGGTGATCTTCCTAATAGTGGCCAATCACCGGGATCCAAATGCCTCCCCCTTACCC -CTTGACTATCATGGAGGTCTTTGTTTTTTTTCCCTTTATTTTCATTTGCAAATGCAAATG -GATCCCCACCCAAAGCCATCATGTAGGCAAATGGAATAAGAGAATACTATATGAAAAGAT -ATGCTTTTGTCATCACAGTAAGGATCTATATCTATAATAGACCCAGGTTTGCTATTACAG -CAACCATTCTGGGTGAAAAATATTTACCAAGCAAATTTAGTTCCTAGAAAATGATGTTTT -GGTCCACTGCAGTGCAGTATAGAAAGTGCTTATCCTAAATGTATCCTACAGCAGGATTAA -AAAATTATTTTTATATGCATTTGTTCTTGCACAATTTCACACACACACACAGAGAGAGAG -ACAGAGAGAGAGACAGAGAGAGAGAGACAGAGAGAGGAAGTACTTTTATCATATTTCCCC -TCACGTTTCTTTCTGCGCCCCTGCCTCTTCCTACCAACCCCTTCTTTCACGTTCATGTGT -TTTTATGGTGGTGTATTTAATGAGGTCAGCCTTCATGAGCATGGGGCTAATTGAGCAAAG -ATGGCTTACCAGTGGCTTATCATTGAGGATTACGACTCCCCTGACTCCTCTAGAAACCAT -TAACTGCTCAGAGCTCCCTGTGGTGGCTTGGATCCTTCCTTGTGAGCCCCACCCCAATTC -ATGATGGAACGCTATAAAAGTGTTTTCTTTTAAGTTAATGAGAAACTCAACTAAAAACTA -GCCTGAATAATAAAGGTAGTGTCTGTTGGTTTATGAGGCTAAAAAGTCAAAGGCTTTTAA -GTTAATAAGAAGCTCGACCAAAAACTAGCTTAAATGATAAAGGTAGTGTCCACTTGTGAG -ACTAAGAGCCAACGTCATAACCTTGGCTTCAAGTGAAGCTTGGTAGTGTCACCAAGGGCC -CTGCCTCCCTTCTCTGTGTCTCCCTTGCTTTTAAGTGGCATTCTGTCTGTTCTAAAATGG -CTTCCCACGTGATCCTAGCATGTTTTCTGTAGGTCATGGGGCCATAGATACCCTATTTTC -TGCATCCTCTAAAAGACATGCTCCATTTATCTTTAAGGCTATTGACTGGTTCATTATTCT -TTATTTTATTTGGATTTTATATGCATTATATATATGGGGATATTGGGTCCCCTGAAACTG -GAGTTACAGATAGTTGTGAGCTGTCCTCTGGGTGCTGGGAATTGAACCCAGGTCCTCTGA -AAGAACATCAAATGCTCTTAACAGCTGAGCCATCTCTTCAGCCCCTGGTTCATTATTCTT -ACTAGATGTTACCTCTGAAGCCAAGTCTAATCCTAAGTAGACATAAGATATAGTCATTAC -TAAAGCTCTCCTGCTGTTTCTAGCTGTCCGTTGTGACTAACTGGTCAGGATAAATTATTC -ATATTTCATTCAGATTAACACACCCACTTTAAACTTACAAATGTGGCCCTGTTCAAAAGG -TGAGCTCTTGCCGTCTTCTCCCCTGTTGTGGCCTTGGCCTTTCGCCTTTTCCTGTACGAG -TCACTGTACTAAAGGCTTCCTCCTACCCCATGCCTCTGTTAGAATGTTCATGTCTCGGTG -ACAGTGGCTCCCAGTACTAACCCTGACTCAGGGTGGGAGCTTTGCCGATGCTCTTGTTTG -GAACCTGATGAGCCACGTGTTCTTGATGGAACTCATTCTCTTTATAAGGTGCTTTGAATG -TCTCCTAGGCTACTGTATCTGTGAAAAGCAGCCTAGCAATGGACGTGTGGTTACTGATCC -CAACGCTGATAGTCAGAGGTGGGAGTGAAGGGTGGCCAAGGCTCCTGGTACCCTAGAAGA -TAGCTAGACATTAAAATTTGCTAGACATTAAAATTTGGAAGGAAGATGTTTGCCAAGGCT -GGTGCTTTTTGCAATCAAGCTTGCCAAATTCCTGGAACTAGATCGGAAGTAGAGACAAAA -GAAGATGAGGAAGTCAAGGAATCCGGTGAAAAGGGAGTACCGTCCGTCCCTCAACCCAGC -GAGAGCAGCCAGAAGCCTACAATACTGTGCTTATGAAGTCTGCTGAGCTTACGTGCACTT -AGGGTGGTTCTCTCTCATGGGAAGGGACAATTACATGGGGCATCTGTGTTAATATGCCTC -AGGTATTAAACTCCAAGGCACCTGACTACTCTTGTTCATAGTTGCTTAGTTCCTGGGGGA -AACCAAGGATCTACCTTCTACCTACCCACCGATCCATTTATTCTTGAGGTGTAGTCACGG -TTGCTGTGTAGTCAAGGTTGTCTGGAACTATGCATTACTTCAATAGGCTTCAAACTCACA -ATCCTCTCACCTCAGCCTCGTGCTGCTAGAATTACAGACACGCACATCCATGCTTTTAAT -ATTTGTTACTAAAAAGATTTTTCATGAAGTCTGTCGACATACCAGGTGGGCTTAACCAAC -GGCAGCATAGTTATCTCTGCCTAAGCTGTTGTGAACTAGTTTCCTTGTTAGGATCAAGTG -AAAGACAAGGTCATGAATCGTAGTCTCCTGGGAGTAATGGTCACTAGCATCTGGTGAGCA -CTTAGCCCAGGCCAGCATCTGGTTTTAGCAGGCAGCGTATTTGCCTTGGTCCCTGTGGAA -TCAGGCAGCTTGTCTATGGTACCACAGCTGCAAATGGGCAGGAATGGGTTTGACGCTACA -TACAGGTTCATAGTGTGGATCTCTTTGCCATGTGACTTTCCGGTGACCTTGGCATTTTCA -ATAGGAAGTTTGATTTAAAAGTTAAGACTTGTTGTATAATGCGTGTGTGTACATGTTTGG -TGTGTGTGCACATATATGTACAGTGAGTGTGTCTGTGGATGTTGAAGACAAGTTGCTATC -AAGTATCTTCCTCAATCACACTCTACCTTGTTATTTGCGACACAGTCAGCCTGATGCTCC -TGGTTTGGCTCGAATGTCTGGGCAGTGAGGTGCAGGGATCGTCCTGTCTTTATCTCCCCA -GCATTAGGAATACAGGCCTATGTCATCATGCCTGGCTTCTTATGGAGTGCTGGGGATCCG -AACCCAGGTCCTCACGCCTGCATAACATTTTTACCAACAGAGCCCCAGCCTAGAGTTGTA -AATTTTTAATCAATACTTCCAGAGGAGAAAAGGATAGATGATTATTGATATTCAGTTGTA -AACAGTGAAATCTTAGTGGTGACTGTACACTGTGCGCCTTGGTTCCCAAGAAGCAGCCAT -TTGAGACTTGTTTTTAACTACCTACTGATCCTGCTTCGGCAAATTAGCTACGGTTTAAAA -AAAAAAAAAAAAAAGGTGGGGGGAGTGGTTTTTGGAAAAGGCAGGGGGGACGGAAGTCTG -TCCTCAGGTGACACTTGCAAGTTATTAATAGACCATAAATAGAAGAATTCAAACTTTCTC -AACAGATAAATTAGAGGGTCATTAGCTGTAATGGAAAATGATTCTTTCTTTTGCTGCACA -GTTCATCACTGATTTCTTAATCCTGTGCATCTGCAGAGTGTTTACAGTGGACCGGGCATA -GATACATTTCATCTGTATTAGGCTAAAGCCAGAAATGTGATTTAAGAGCAGAATCCAAAT -TGATCGTTATTTTAAAATGAGTGTGGGGGCTGGGCATCACAATGCATGCCTGTAGTCCCT -ATGCTCAGGAGACAGAAGGGTCGGGGGTTCAAAGCCAGCCAGGGAAATCTTGTTGATCAT -GGAGGAGAAGGAGCTGGCAGGTGTTCGGATCTCAGAATTTAGTACAAATATCTTTAGTCC -TTGTTGTGTGAGGTTTAAGCTACTGCCTTTTGCTTTGGGACGAGTAACCAAGCCTCCAGC -CCGCACTCAGAATCCCTTGAATCCTCAGACAAATGGCACACACACACACAGTTTGTTCCT -TTACAATTTGCCTTCTTGGCCCAATTGCTGGGTGCTGATATTTCCAACCTGGAAAAGCCT -GCCCTTAACAATTTATTATCTCCATCTCTCCACCTGCCCTACCTGGCCTCTGTTATACAT -CCTTGGCCACCTACATGTACTGGTGGCCACAGACCCCAGTTCTCCCCCACCCCAAGGTCT -CATATGGTTGCTGTGTTCTTCTCCCTCAAAAGCACGGCAGCAACTCCTCTCTCCTTCCTT -GTGTCTGCTTTTTCCTCCTGGGATCCAGAAGTCCCACTTGTACCTTCCGCCTAGCAATTG -GCCCCTGGCTTTCTTTACTGACAAATCAAGAACTAACAGGGAACAGACCTTAGCATCAGC -ACTGCCCCCTTCAAGTCCTTGTTCATCATCCTAATAATAAAACAAGAACTGTAGGAAATT -TGACAACAGAAATCCTGGCAAAAACCTCTTAGAGATCATTGGCACATTTTTTTTTTTTTT -TTTTACATCATCTTGGCTAACTCCTTGGCAGTTTGAGAGTGATAAGCACTCCCAGCTTTC -TCTATCCACCAGTTCCCACATGGGACTGGGATTGGTACCCATGGCAACAGAGTACACAGC -AAGCAGAACACCCCCCCACCTCCACCCAACACATACCAAATCCACATGTCGTACTGCCCT -TGCGAATTGAGGTATGTGTTTGGAGAATTAACTTTGTTCATAAATTGCTGTCACCAGTTG -AACTTGTTGGCAATTAGTTCTTTTAATTAAACATTTCATAAACCTTGCACGTGCAACAAG -TACACTAAGTTTCCTTGAGAATCAACTGGAGTTTTGAAAAGACTATAAAGATCAGGCATG -GTGTGGGCATTTCACTGCACAATAAGATCTGAAGCAGGGCAGCCATAGAAGACTAGAAGG -CACCTACATCAGACTACAATGCCCTACCTTATAGACTTCTCTATGCTCTTTGGAAAGATC -AACTGGAAAATGTGGACAGTGCTTTCTGTATACAGAATAGAACCCCACTAGCTAAAAAGG -GGAGGGTGTAAACAGGATCATCAAATCCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAG -TCTGTGTGTGTATGTGTTTGTGTGTCTGTGTGTGTATGTATATGTGTATATTAACAATAA -TCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGTGTGTCTCTGTGTGTGTCTGTGTGTGA -GTCTGTGTGTGTATGTGTTTGTGTGTCTGTGTCTGTGTGTCTGTGTGTGCATGTATATGT -GTATATTAACAATAATCAAACATAAGGCTATCAAGGGTGTCTGTGTGTGTGTGTCTCTGT -GTGTGTCTGTGTGAGTCTGTGTGTGTATGTGTTTGTGTGTCTGTGTGTGTATGTATATGT -ATATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCCGTGTGTGTGTGTGTGTGTG -TCTATGTGTGTCTGTGTGTGATTCTGTGTCTGTATGTGTTTGTGTGTCTGCGTATGTATG -TATATGTGTATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGTGTCT -CTGTGTGTCTGTGTGTGAGTCTGTGTGTGTATGTGTTTGTGTGTCTGTGTGTGCATGTAT -ATGTGTATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGTGTGTCTC -TGTGTGTGTCTGTGTGTGAGTCTGTGTGTGTATGTGTTTGTGTGTCTGTGTCTGTGTGTG -TATGTATATGTATATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGT -GTCTATGTGTGTCTGTGTGTGAGTCTGTGTCTGTATGTGTTTGTGTGTCTGCGTATGTAT -GTATATGTGTATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGTGTC -TCTGTGTGTGTCTGTGTGTGTCTCTGTGTGTGTCTGTGTGTGAGTCTGTGTGTGTATGTG -TTTGTGTGTCTGTGTGTGTATGTATATGTGTATATTAACAATAATCAAACAGAGGCTATC -AAGGGTGTCTGTGTGTGTGTCTGTGTGTGTGTGTCTGTGTGTGTGTGTGTGTGTCTGTGT -GGGAGTGTTTGGGTGTGTTCATGCTCATGGGCATGTGGAGAAGTCAGAGCTTTTGAGACA -GACTCTTTCACTGGCGTGGAGGCCACAGAATAGGCGTGGGCTGACAGACCATTAGGTTCT -GGATTCTGCCTGTCCCTGCCTCCCCAGTATTGCAAGCACATGCCACCATGGCCAGCACTC -TTAAATGGACTCTGGGACTCTAACTCAATTCCTCATGCTTGTATGGCCAGCCATCACCCA -AGTCCTCACATTTTAGCCAGTTTGTTCATCTTGGAACCATTTGCTGTGTTCATGAAGTTC -ATGAAGTACCTTTAGCTTCCCTCATGCCTTGTCAGCTAGATTGCTTTTTTCCACTTTGTT -CCAGTGCTGCAGATGTGAGATATATGTGTTAGATGCAAGAAATTGTTAACAGATGTTTCT -GTTGTGGTTCCTATCCTGATAGCAAGGATGAAATGGGCTGACTAGGTAGGTTCTTTTTGT -TGTTCTTGTTTTCAGTGGACTCTTGCCTTTGCCTCCCTTACCCTCGCATCTAAGGCTTTA -TCACTTAATCACTTGTGGTTAAATGAATTTTATGGCAGCAATAGGAAACCTCTAGACATG -CCTTAGGTGAATGTGTGTAAGTAAAGTCACCACTGAAAGCCAGCTGGATACACAACACAG -CCCACAATTATAGGAGACCAGAGGGTGGCTGGAATTAACATCATCAGAAATGTTCTAATA -TTTATTAAAGATGATCAGTCACCAAAAGAATGTGGTTCATATTTTGCGTTTTCACATTAT -TTTGTGTTATCAGAATAAATGATCAACGCCCTCCCCTAAGAAGAAATTAGACCACTTAGG -ACAGGAAGATGAAGCTCTGCAGAAGTCAAGTCGACTCTAAGGGTATGAACAGAGACCTTA -CTAGGGCTCGGCAGAAGTTAGTTTGTAGCTGGGCAGGACACAGAAAGATGGCTCTGTATT -CTATCCCTTGCTGTTCATGGTCAAGTGTGGTGTGTGTTCACCTCTATTCCACATTTGGAG -TGAACGTACAACTCACATCTGTCTCAGGGCCATTCATGAGGCTTGCTGTGAAAGTTGGGA -AGTGTAACAACAACAACAAAAGTCACATGATCACACTCTTCAGAAATTGGCTGGCTGCCA -TCCTTTCCATTTCTGATGCTCCATTTTGAAGTGGCCTGTATTCCATGTGGACTTTTCCAA -TGATGTATTCTTGGTAGCACAGAAAGGGGGAGTGCTCTTTTAAACTATGCTGTGTGGGCT -TGCTTGCTTGCTTTCTATTTTAATTGTTGGAAGTAGATTATGTTCTACATGACACTGGAA -TCCTAACATAATGGTCTTTTCTTCCAACTATCTCTTCCCACTTAATTGAAGTATAATCAA -TCATAAACATGAAGGTTATGACCCCTCTGAATGGACTATTCTGATTCAGAACATATATAC -ACTGGGCTATTTTAGCTCACGCCATTCAAATGCTTTTGAATTCTGTAATTAGCTGTCCTT -TTCTTGATTCAGTATGGCTTGGCATATAAGTATATTTCTTATAAAGAACTGGCTTCTTTA -GGATAGATCTGTTTCCCAACAGAACATTCTTGTCATCTGATAATAATATTATGGTCTTAG -AAAGGATTATAATTTTCACTTGCACATGGAGACGTTGATATTTTGCTTTTATCCCCCAGT -CACTGACATCTGACTGATAGAGGTAAGTGTCCTGGGGCCAGTCTCTCTGAAGACAGACAC -TGACATAGATTTACCACTCAGAGATGTTAAGTGGTAACCGTCTTTCTTGCTGTGTGCAGC -CATTTTAGTTACTATCAAACGGTTTAGGGAAGAATGACCAGTAGTACCAACTGGGGATCG -ATGTGTTTGAGTGCCTGTAATGCCATGTCATGTCTTGATGAAAGCAACATGACCACAGTC -GGAAGCATCTCTACCTAGAGTCAGATAGGTGAAGAGTTAAGCTATTGCTATTAGCTCCAC -AGGCTGCATCTAACATGGATGAAGTGGGATGGAAACGAATTAAAATGAAACCATCTTCTA -AAATGTGTTTAAGATAAATAAGACTGGTTGAATGTTGGAGAGTGTTCTGGAAAAGAAAAC -CTGGTAGAGAATCAAATGGAAGTCCCTTGGCGGCCAACTCTGCCTCCAGCTGTATTCAGT -TATTGAACAGCTGTCAAAGAAAGCAAAGCATTATTTGTGAACTAGAACAATTTCAGAAAG -CTGTTTTTAACCCCCTGTGGTGGGTTTTTTTTTTCAGCCTTCTAATCTCTGTAAAGGTTT -TAAAAGCTGTAATGATGCATGCTTGTATCAGGCATGAGGTTGCCACACAGAACCACAGGA -CACGGTTAGTCCCGTGTGCAACCATTAGAATTTTATTTCCTGCAGAATTTTGTGCTGTGT -CACATAATCACATGTAGCTGTTTTGTCCTGAAGTCAGGAACAGTATCTACTATTTATTTC -TCAGCGACATGACAAATGCACAAGGCAGGAAACCGTGCTGGATGTAACCCATGCATAATG -AAGGGCTCAGAAAGAACTCCAGGGGGAATTTCTGACCTGGACATTGCATCTTATAGATGG -GTTGGGCTGATGCAGCTTTGGGAATTTGTAATGATATGAAATACTTCCAATCTGGTGCTT -CTTTTTGACTTCATACACAATTTATTTGCATGAATTCTGGGAATAAAACACAACATTATG -TTTGCAAGGCAAGTAGTTTACCAACTGAACAGTCTTTCCAAGCCTGAGCTACCTCATTTC -CTATTGAAAGATTTTTATACTTTTTATTGTAGTATTTTGTATGTATGGGTGTTTTGCCTG -TGTTCACAGATAACGTGTGTGCAGTGCCTGCCGTTGCCAAAAGAAGGCAACAAATCCCCT -GGGACTAGAGCCATAGCCTCTTATGAACCACTGGATGGGTGCTAGGACTCAAACCTAGTT -CCTCTGGAAGAGCAGCAAGGGCCCTTAACTGAGAAAGCATCTCTCCAGTCCCTACACTGA -AAACCTTAAATAGTTGTACTTGAAATGTTTCAAAGAACAGATACTGTCTTGGTTAGTTTT -CCCAAGTAACAAACTTGAACATAAAGGGAATTCTTTTACATGGGGGATCTTCTGGATTCA -GACACAAAATGGTCAGATATAAAGTAAACCTCTGCGAATGATCTAGTGCATGTCGAGGTC -AAGGACATCTGCTCCTGTCACAGTGCCATTGACCCTCAAATATTCTGTCTAGTCTTGGTC -TGTTGGACAAAGTGAAAGACGTCTGAATTAACTGGGCTCTTCCACAGTTCCTCTGATGTA -TTTCCCTCTATCTCTCATACAGTATTAGTTTAATTATTTAGAAATTCTAGAAGAGTATTA -TTATGTTCATGGTTCCTATATGGTCAATAATGGTTAATCTAACCCTTTATATTTTATATT -CCATAAGTATTCTTTACCTGGTGTTCTCAATTCCTCTGTAAATAAACGGAATACTGATAG -AGAAGTGTTTTGTCAAAAAAAAAGAAAGAAAGTGAATACATGTTTTCTTTTTCCTGACAT -CCTTATATTAAGATGTTGTTTGTTTGTGGACTGAAACTTTTCCTCTCTGCTTTTCTGCTC -TCTCTTGTTTGTCTGGCTTCCTTTCTAGCCAACTCTCTCCTCAACAGGCAATGGTCTGTG -CATTTCCCTGTCACTGTCACCACCTTGTAATTTCACTCCAGTGTCCTCCACTCTGTTTAG -ACAAGTTACTAGACATTACATCTCCTGGACTAGGGCAGTTACCAACCTAACTGACAGTTC -AGGGTTTAGTCCCTCTGTCACTCTGACCCACTTCAGGGCCCTTAGGGAAGAAGGGATCAG -GACTTTGAACGTGTGGACCTATATGTAGAATAAATCTTCAATCCTTTGTGAAAGAATATG -TGCATGTCTGAATTTGACAGTGGGTTTCATTCAGTTGCTCTCCACAAGGCTTATTCTAAT -TTGTATTTCCTACCAGGTGTGACAGTGGAGTTGACACTTTGCCATAGTTTCGTTAACATC -ATGAATCTTCAGGAACTTGATTTTTGCTCAGTTGGGTGAAATTTTGTATCTCATAGAGGG -CCTCCTGCACTAGGAATAGCTTTCTCTCTGCTTCTGCCTAGGACTTTCCTCTTATAGAAG -TTGTGGAGGAATGAGGCTGGGTGGAGGAATAGTCCTTCCTCTCACTGAGTCAGCATGTCA -GGCTAACACTAACATAAGCCAGGCACTGTACAGCAGTCTCTCCTTACAACAGCAAGACTA -AAGGAAGCCTTCATGTCCCAGGCCCTAAGGAAGAGCAGCTAACACAAGTGCAAGAGAGTC -AGTGACCTGGCGGTGGTGGGAGCCAGGTGCTTCCCTCCAGCACTGCGGATTGCCATCTGT -CATTCCAGTGGTAGCTTTTTATTAAACCAAGAACCACCTGCAACTAAGTCAGAGGCTCAC -TGACTGTATAGCAATAAAAACTAAAAACTAGAGATCCACACTAGGGGGTCCAATATCACA -TCTACAAGTTAGGAAGGTGTGTGTGTGTGTGTCTGTGTCTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGTGTATCGTGTTTGTACACGTGATATGGAGGTGCTTGTGTATATCT -GTGTTCATGTGGCAGGAGGCCAGATGTTAACATCAGGTGTCTTCCTCAGTCTGTATCCAC -AAGGTCTCTCACCAAGCCTGGAGTTTACAGTCAGTCTCCCCTCTGACCCCTAGCTCTGAG -ACTAACTGGCAGCAAGTTTCAGGGATCTTTCTCCTGTCTCATTTTGTCCTTGGCTCTGGG -CTATAAATGAGTAATGCCACTTCTGGCATCGATGTGGGTACAGGCAATCAAAATCAGTTC -CCATGCTTGCCGAGCAAGCAGTTTACAAATTGAGCCATTTCCCACCCCACATGGACAACC -TACCAGAGATCACATTTCTGGGGAAAACGGACTCTCCTCTTCCATTAGTCATGAGTACCA -ATAGCTCCCTGGCTAGAGACGGGCCTCACAAGTCGTTGATCTTGTATGTGTCTTGTATAG -GCAACTGCACCTGTTCTGAGCTTGTGGGCACAGCTCGTGGGCACAGCAGCCCTGTCGTGA -CTCACAGACGTCTTCCCCATCCCTGACGGTTACAGTCTTTCCACCCGGTCTTCCTCTGTT -CCCTGAGCCTTGCAGGGAAGTTGGGGTGCTATAGATGTGCTATTTAGAGGTGAGCACTCC -AGACATTTTTCTCTGTACTTTAACCAGTTGTAAAACTGTGTTAGCCACCAGAAGGGATAG -TTCTATATTTTCCAAAGTTAGGTTAATTGATTAATTAAATGAATTCTAAAGCATTCCAAG -TTTCCTTTTTTTTTTTCCTCCTTTTTCTCCTCCCCCTCCCCTTTCCTGTCTCTGGCAGTG -TCGAGATTCATGGTGATGGCACTGTCATGTTTTCAGGCCTCTTGGGTTGATTGGCTGATT -GGTTTGTAAGTGAACTCCTGTTTAAAATCCTGTCCCAGTCATATGGTCATGGACTGCCCC -ATTGCAAAGCACATGGCCAGACTTCACAGCATGTCACCCCTGCACAGAATCAGTTGTGAG -CAGTGGAAAATGACTTCTCTGGATTTGTTTGCAAGAAATATCTCCCAGGATATGGAGAGG -CCTTCAGGAAACATGGCAGGAAGGGAGGTACAGACTCCACATATCGTGTTGCAATCTGTG -GCCTGAACTAGTGCAGGAGAAATTCATGCCTGCTCAGAGCATGGACACAGATGAAGTTCT -GTTTTGCCCAAAAAAAAAACCAGCTACTGTTGTTAAGGAACACAGAGGCTTGCTTCCATC -TTACCACATCTACAACTTCCGGCATGGTTTCCATGGGCACGCTGTATACTCTGTTCTTTC -AAAACCAAGCCTGGCAGTATGAATAGAGAGTGGGTCTATCTACCATAGAGACCTGTGTTT -ATTTTCACCTTGGGAATGTTTACATAGGCACTTTAAATTTCCCTTTGAGCCTGGTTGTGT -TTCGTTATAAAATACTTGGGCAATCTGTAAAATCAGAAAAGTAAAAATCTAGAAGAGCCC -ACATCTCCTGCATGTTTACAGCAGTCTATTCCTTTATCGTAAGAAAGTTGAAGTCATAGA -TTTGGTGGCGTCTGTGGTTTAGTCTGTTCAGCAGAGCTTGCCAGGCTGCCTCGTCGGGAG -AGAAGGTGACCAGTAATCTTAGACTCTGGTAGTCACAGTTAGGAGGGCATGGTCAGGGGG -AGGAGGCAAATGGGGAAGGAATACTGGTTACAGGAGGAAAAAGGAAGGATTTTTCAGTTA -TCCAGAGCTGTTCAGGCATAGGATAGCTGCCCAAGCAGGAAAATGAGCAGCAGACACTAG -GGCACTTCGGTCACCAATGCTGGGATTCTCCCTCCAGAGGTGACCAAGGAGTCTCCATGC -TCCTTCCTCCAACTGTTGGCTCCTAAAACAGACAAAGAGCGAAGGCTTCGTCCTGGCAGC -CAGTATGGAAGAAACACTCCTGCTGGCCAGGCAGGGAAGGCTAAATGGGTACCCAGGGAG -GAGGAAGTGGCTCTATTTAAGAGTTGATAGAGCTGGTTTCTGGACCTGCCTTCTGTTCCC -AGTAGGCAGAGAGATGCCGAGCTCAGCCAGGGTGGAAATCAGCTCAAAGTCAAAACTGAA -AAAGCACCAAACTCAGGTGGTAGTTGTTCTACATTCGGATGCCAAACCACCACCACTACC -TCCACCACCACCACCATCATCCATTGTATAGACAGGCACTTCTCTGAACCCTAAACTGAA -CAGCATAAACCCAAGATGTGGCCAGACAGAATCCCTAAGAAGGTAGCATCCTAAGACACA -GAATAAGCGCCACATTTGCCTTTCTTGGTTTTTTCCTTTGTTAACCGTTGGGTTTAGTCT -GGGTTGCTCCTGAGAGCACAGCTGGAAGTCACACGCAGGAGCATGGGCATCTCCACACTG -GCTACACCACTGAAGGTACCTTCACTCCCTCAGCAGCCAGTACCAGCCAGGTTCCCACCG -AAAAGGTAGACTCTCAAATTTATCTCAAAGAAAGGGCACAGAAGCAGTATTATATTAGTA -TATAGTATGATTATATATAGAAAACATATATATGTATATGTATATACATATATATGTTGA -TATATATTGGTATATATTCTGACATATTGGAAATAATATCACAAGCAGCAGACATGCCAT -TGAGGATTGGGTTATAGGAGTGACATGTCAGAATGGTCATCACCCCCATTTGTTTGCTTA -TTTTTTTAGAACTTTTTCAAGCCAGCTTTTCTATTTATCTTCTTTTCTGGTGATGATCTA -ACCCGATCAGACTTGAAGGCAGTGCCTTGTTCCTGAGGGAGAGGCAGATTTGTTATGCTG -GAAAATAGATTAGATTTATCCAGTATCTGCTGAAATTTCACCTTGCTTATAGCAGGAGTA -TGTTCTGGGCATTCACTTAACCCCATTGTGAAAGTAGCTGATCAAGTGAAGTAGAAAATG -TAAGTTTACTCTAAGCTATAAAGTGACACACACATGTGGGAGGATGCCCTTAGTCTCCTT -GGACCATCATCCCCTCATCCCTTGTCTTGCACTTGTCTAGACTCCCGTTTTCCTTCTTCT -GTGCTTGTACATGTTCGTGTCTGTGTGGTTACCCATGTGTGCAGGTGTGTGTACACATGT -GGAGGCAGAAGACCATAGCTGATGTCTTTCTCACTCAGTGTCCACCTTAGTTTTCCAGAC -AGAGTTTCTCTTTTACCTGGAACTTCTCTATGAGCCCCAGGGAGAGCCTGTTCCTATCTG -ACCTGGGCTAGGATTACAGTGTGTGCCACCTTACTTGGCGGCGGCGTGGGGTGGGAGAGA -TTAACTCCGGTTCTCAAGCACTTCACCAACTAAGCCAGATCCTCAGCACCATTGTCCTTA -CGTTGAGCTGTTACAAAACTCTATCTGATTCACAGGGGAAGAGAGGGTGGGAAAACAACA -TCCCGCGGATGGGCTAGGGCGGAGGAGAGCTGAGTCTTTATGTGAGTGTCCTTCCTTCCC -TGAACCCTAGGTAATCTCTAGGGAAGGACATGGAGCCGCCATCCTTAGAGCCCCAAGAAC -TGGTACCTGTCCTCCAACCCCTGCAGTTAGCATACAGCAAGAAGTTAGCACCTAGCTTGG -GTTGACCCAGCCTAAGAGGCAGCATAGGAACAGGCCTGAGCCTGCTTATGAGTAACAACA -GGGAAGAGATCCGTGTGTTTAAAGGAGAAACAAAAGCAGTGCATAGGGAAGGCAAAAGTT -GCTTTCCTGCAGACTGGAGTCTTTCAGGGCTGTGCCCTACTTTCCCAGAAAGTGGGTTAG -AAATTGTTAAAGGGGAATATGGATTTAATATTTCCCCTATCTTCTCCCTCCACTCCAATT -CATTGGAATATTAAATGCAAATGGAAAATTTGCTTCTACGGATTGGAAATATACTTATGG -TGGCAGAAAGCACTGAATGTTTTCCATCTTGCTGCTTGTAAAAATGCAGAAGTAAAACTT -TTCTTTCAGCCTCTCTGAACAGAAATGCTATGAGTAGTGAGTTAGCAGCCAGTATTTTAA -ATGGAAGGCAGAATCTGCATGTGTTGTTTAAGGGACCAGGGAGCAGCCTCTGGGCAGACA -GTATTAAAAGCTTGGGCTGCAAGTATTAAAAGCACAGTACAAATTCACCTTGGAACCCTT -CAGTGCCCTCTGACCTGCTGGTCTAGACTCTGCCCCTCCCCAGCACGAGCCCCTGAGTTC -CTTCCAGGCACAGAGTGTGGGGCCTAGGGGGAACCTCTGAACTTCCATTCCATGGAGAGT -TATCCAAGAAAGACTGTTTGAACACCCACTTCTTGGGGAAAGCTTTGGGTGCAGGAACAA -GCCAGATGAGTGAAGGGAGACCTGGCTGGCTGCTGCTGCTTGGCAGAGCTAGCCCAGGCT -AGGTCAGTCACCACTGAAGACTCAAGTGCATCATAAGACCAAGCCAGTTTGCTAATCAGC -CTTGCCATTATTAGAGTATTTTTAGCCTTCTTAGGCCATCTCTCCATTTCCTGTAAACCA -AGACCATGGTTTGCTCTGCCTGTCATGAGATTACTGTAAAGAGCAAATTAGAGAAGCCGT -GTGATTATTGTTAGGAAGCTGCAATATCAGAGACATGCGTGTTGCTGTTATTGTTTTAAT -CAATTTTCTTTTCTATCTTTTTCAGCAAATGTTTTCCCTCGGTCTACCCCACCCCCAATG -CAGGTAGCTCAACAGAAACTGGAAACGTTCTTTCAAAGGCAGAGAGCAATTTCAGCTATT -AGGCATCATTGGCTAACTAAGCAGATATGTTTTACTGCCAGGCTGGTCTAGATTTGACAT -AGAAAGCTATGAACATTAGAGATTAAGCTTAAAAATTAAACTTTATCTTCTGTGTTCTTC -TTTTCTCTTCATTGTAGCTCCACCTGATCAAGTAAACATTACTATTTTTTATGTATGTGG -GTGTTCTCACTGCATGTATGTCTGTGTACCACACGTGCACTGCCCAGTAAGACCAAACGA -GAGCACCTGATTCCCTGGAATCGGGGGTATGCATGGTTGTGAGCCACCATGTGATGATAG -GAGTTAAGTGTGGGTCTTGGGAAGAGCAGCCAGTGCTCTTAACCTCTAAGCCATCTCTCC -AGCCCCCTTAGAAATAATTCAGTGGTGTGGAAGTTTCTTCTTTTGGCTCTTTACAGCACA -ACACCTGTGTTTTTACTGATTATTTGTTTCCACATGCAGAAAATAGGGCATAAAGCAGGC -CTGGAGAAGCTAAACGTCACAGATTCTCTGTCACACATTTTCACTGTCTATTGGATTAGC -TTAACATTGAGTATCTCATCTTAAACTTGGAAAAAATCAAACTAGACAAACACACACACA -CACACACATACACACACACAGGCTTGTACCAAGGCATGCCTGTGTAGGTCAGAGGGCAAT -CTCAGTTCTTTGTCTTCACCTTCTACCTTACCTTCATTATTGGCTGTGTTTGTCAGACGG -GTTGGGCTGAGAGATTACAGAGATGTTCCTGTCTCCATCTCCAAGGTGTGCTGTGATTAC -AACTTTTAAGTGAGCCTTGGGGATTTGAACTCACATCCTCACACTTGCATGACAAGAGAG -TTGCCACGGAGCCATCTCACCCTCATATTGTTTAGGATGCACTTTCCAGTGCTGCCACCA -TTTATACATTTTGAGTACTTCTTGAGGGTCTTTACCCTGAGTCTGATACTCCTCCCAGCC -GGTATGGGGGAGAGGAACTTCTAGTCCTAAGAAAGCAAAATAAATTGTGCTAAGTTGGCT -TGTATGGATTTTAAAAGTTTAAAGGTGATGCTTTCAAAGAAGAGCCAGGAATGCTATTGC -CATCGAGTCTCAGGGATCACCTCACTGCACTCAGTGACTTGGGCTGGGGATGCAGTCAGT -GTGGCTCTGCAGAGTATGCTCAAGACCCTGGATTCCATTCCCACCACAACAGAAACAAAG -TCATAAAATCTAGATCTTAAAATCTCCTTGGTCAAGTTCTTCCTTCTGTGTCCTCCCAAG -CCAGGGGCCATGCTTGGCAGAGATGCACAGGTAAGCGACACCATCCCTGACCTATCGTCA -CCATATGTACGTGGGTGTCGCCTCACTTGAGATCCTCCTTTGCAAGCTCATGCCCATCCT -GCCAGGCCTTCCCTGGTGATAATTAAAGACTACTTTGTCCGTCCCCTTGCTTACAACTCT -CCTTCGTGTTGCTAAGTGGTAGAAAAGCAAGCTTCTCTTCTTCCTCTTTCTGTTCCCGAA -TCATGCACACGTACCAGTCAGCTAGCTCCCCAACTCTGACTCAGGACAACAACATTTCTC -TCTTATCTCTTTGTCCCACACATGTCTTCTACTGGAGTCTGTCTTATACAATACTGTAAA -ATATGCCACTTCCCTCCCCTACTTAAAATTTTCAATGACCCTCTCTCTGTCAAAAGTCCT -TCTTTGATTGCCCTAGTCTGCTAAGTTGTTCTACACTTGACCATCGTCTGAAGGTGACTT -GGAAACTAGTTTGTCTCCTCTGGGGCTGACCGCAATAGGTGCTTAAGCATTTTCTATGAT -CTAAAAGTTGTTATAAATTTTAGAAACTTCATCCTCGTAGCAAGTGTGAATGTAACTAGT -TCTCTACCAAAACTCTGTACACAACATGGCCTCAACCAGGGGAACCTGGGTTCATCTAGT -TGTTTAATAAAGGTTTTATTGTTATCAAGGTAGGAAGCAGCTTGCTGATCAAGAGACAGA -TGTCACTGAACACTGTTCTGGTCCCTAAGAGGGACGGACATGCTGGACCACTAAGGAGGC -TCCAGCAACAGGGTGCAGCCCATGAGCAGTAGAGCAGTGAGGAAAGCTTCGTGAGAGCTG -GGGGGGGGGAGTAAGCTTGCATGTGTGCATGCTTGTGTGTGTCTGTGTGAGAGAGAGAGG -GGGGCGTGGAGAAGAGTGTGTGAGAGACAGAGGAGAGAAGTAAGCTTGCATGTGTGCATG -CTTGTGTAGGTGAGAGAAAGAGAGAAGAGAGAGTGTGTGTGTAAGAAGGAGGGGGTAAGG -ATCAGTCAGGTCAACCATTTAGGATTGGGTAATTTGAATATTTTAAGTCTATTCTAAAGT -TTGAAAGCTGTTCTCATTTTTCTGGTCTCTGGCCCTGGGATAAGGGCAAAGCCATGGTAG -CCTGGATTGTGAAATCACTCTAGGATGTGATTGGGGTGTGGACTCTGGGTTGGCCAGTTG -CTTATAAAAATCATGCACAGGAATAAGTAATTTAGTATCTCAAGGAGATAGTTATTCTGG -AGAACAGTGGTCTCCAGACCCCTGGATTGGTCAGCTAATCTCCAAAATGTCAAAGCATCA -AAAAGGCAGAACACAAAGCCACATTCATGCACCTACTTACAAGGTATCTGTGCACCCTTG -ACAGAGAACAAAGGGTTAAAGGTGATTACATAGCTGAGACCCCTCTGTAACTATAAAACC -CAGACACTTCACACAGTTTCCTCACAATTCCCAAGTTCTTCAGGCCCATGTTCCAGCGGG -AAGGTACACTGTCTACCCCAGGAGCAGACCCTCAGCCACGACACTGAATGACTGTCCCAC -TGTGACTTCTGCTCAAGGAGGTTGGTTTAGCAGCCAGATTCCAAAACCTTGCTTTAATCT -CTTTCACATGTGGACTTCCCTGCCTGCTTCCGTCGTCGTAATGCTTTCGGCTAATGGCCT -CTCTCAGGGACGTAGCCATTGGCCCTGAATCTTTCCTAACTTCAGAGTTCCTGGCCAGAG -CCAAACAGATAGTAAATATCTAATCCATGTCTGTAATGGGCATTTTTTAAAAAATGCCTG -TGTGAAGGAAAACTAAAAACAGCACTGAAGTGGAAACCTAAGGGTTCTTTGGAAAGTCAG -TTGGATGGTGTTTTGCTGGGGCAAACACGTGAAACATTTAGCTGAAGTGGACACAGATGA -AAGACCAAGGCAGTCTCATAAAGGAGTGTTTCCATGAAGAAGACACAGGAGAGAGGATGT -TCTGCTAAAGCAAACACATGAAAGGACGTGTGATGAAAGATTCTTTGCTAATGGCATGCA -TGTATTGGTCTGCCTGTACACTGCATAGGTGAGCTGCATTTGCCAGGACTACATAGAGAG -AAATGCACCAAAAAACTTCTGGTGGTGTGCTGCAGTTTCTTCCCACTTCTGCGGGCTCGG -GCTGATTGGCAGAGTGATATCAGCTGAGACAGATGCATGTGCAAGGCATGTGGAGGACAT -GTGATGTTTGGAGAGAGTAGAAATAGGACTTGACAGACAGTGAGAGAGGCTGAGCTAGGC -TTGCTGGTTCAGCTAGCTGTCCAGTGCTTGTGGGTCTCACATCTTCGCTGATCTTTGCTT -CGCTGAGAGAGGCATAGCAGAGAACTTCCCCTGTGGTCCCTCCAGGTCACTCCTACTGAC -TCAAGGCTGAGACCTGGCTGTCTTTGCTAAGTAGTGGCACTGCTGCTGATTCCTGTTTGC -TGTCTTGACTCTGCCGACTGGACTGGTGGTGGTGTATCTGTGAAGTGTTTGTGAGTGGAT -CAAGCTGCTACTGCTGACCTGTGAACTGAACTGTGGATTCCAGACAACATAGATGGGAGT -TGCTCCAAAGAACCTTTCTTTCCCACTACCTCTGATGGGTGGTGGGCTAGAAGGGAGGAT -AAAGCATTTAAGAACCATCATTAAAACTATGTTTTGAAAAAATTAAAGTTACACAGCACC -ATTTCCAAGTCCAGCACAAGTTATAGCGGAGTTGCCTCCTGGAAAAAGAGCTGTTCGCTG -AGTCAGCTGCGAGGGGGTGTGTGCAGCTCTCTTTGTTCAGGGTCTAAAAAACACTATTGA -CATTGCTGCCAGGATGAGAGTATTAAAGGTTAAAAGGCGAAAGGTTAATCCACTTGGCAC -CAATCTATGAATTTAAACTGTGTGGAAAATACTACACATTGATGTTTAATATCAAAAAGT -TAATCAGAAACAATACTTTTCTGTTTGTAATAGATTTTCACCCCTCACCCCCCCCACACA -CACACACAGATGAAGCAGGATATTTCAGTTGTGTTGTGAAAAGTTTTAAGTTTCTCAGAG -AATTGCACATTGGATTTCATAAATATTGGTGTCAATCAGTCCATTATGAGGCTTCATAAC -TTGTAGGCATGAGCATAGTTTACTGTGCTGCCCTATTTTAAAAGACTTGGCTTAAACAGA -TTTGAAAAGCAAAATTGATGTTTGACTAAGCAAAAGAATATGTTTCTGAATGCCAAACAA -ATAGCGACCGGTCACCTACTTAGCATATCATTTGGATTCTGCTCTTGGGTGACCTAAATG -TGGCCTCCATGGCTTACAGTTCAATGAGAACTAAAGAGGATCGGTGCTTAAACATGAAAT -ACTTACCAGGACTCACAGAAGACAAGCCTCTGATTCTACTTCTTTCTGGCATCTCATGGG -AAAGACTGGACCTCTGTGGAACACTCTAGAACAGCACGTTAAACCAGTGAAACAGAACGT -CCGGCCCATGGGAGGGAGGGAGTGCAGCATGAGCAGAGGCCATGATGGAAGACCCAGCTT -GGCCATTGCCAACCAGGATTATTAAGAATCTGAAAACCCGTCAGTGAAAGAACATTGCTT -GGGATGTGGAGCCTTCACATCCGTGTTTCCCTCTGGCTCTCATTCACCTCCTCAGGCCCC -AGCCTCTTCCCTGCCTTGCTACATAGTGGATGGGATGCTTTGTGTAACTGTCAGAGACTC -TCTAGAGCCGAGGAGCCTAGCCTTCCTGGAGTCGAGTTCCCTCTCCCGGCACGATTCTAT -AGCTGCTGGGAGAAGAGATGACAGACCATTTACTGATCATGGTAGAAACCATCATCAGCA -TCCCTGCCCCAGTGTCCTGAGCCCTACCTTCCGAAGCAGCTCAGAGCAGCCAAGATGTGC -ACTCTGTGCACACAGTGAGGTGCTTTATATGTCAGGAACCCAAATCTTTCCTAGTGGGCA -GTGAGCTGGCCTGCCCTTTGCTGTAGCAGGAGGCATTAGATCTGCCTCGCCTGGTTGTTC -ACTAACAAATATCCTTAAAAGATAACCTGGGACCCAACATTATTACTCTGAAGTAGAGTA -CTTCCTGGTGTGTAAAGGACCCTGGGTTCACCCCTAGCCCTGCAAAAGCTGGAAGATAAG -GGTAGCTCGGCCCAGGACATTCCATGCCTTGCACACGAGCTGTGCAGAAATAGATGAGGC -ATGCTGTGTTATCACTATTATGTGTGAGAGGAAGATACAAAATCACCAAGGTACGGCCAA -CTCCTCATTAGAACCTGTCCAGAGGTCTCTTGGGATCTTTTAGGTTCTTTCATGTGCTAT -CTTAGCAGTCAAATAATCAGAGATCAGATGATTATAAAAATGTCTAATATGTGTCTCACT -CTATGAGAAGTACCTCACACTGGTACCTCTCAGTAGCCGAGAGATTAGGAGCAGAGACAT -CGCCTATTTCTTATACAGGAGAAAAAATTCTACTTTGAAACTGTACGTTGTAAGTGGCAG -AGCTGACACTAAATTCAGGCTGCCAGAGCCCAAAGCTCTGTACCCAAGAAGTACACTCTC -TCAACTTCCATTTTTCTGTGACTAAGAAGCTGACAGTGTGGTAGCACTAGTAGTGGCAGT -GCTGGTGGGTCATGATGCTAGTGGGGGTGGGTACCAATAGGGGGAGTTCGAATGGTGGTG -ATAGTGATGGTGAAGGGTTAATAGCGGATGACAGCGAGAGCAGTAGTGGTTGTGGTAAAG -GTGATGGTTTTTAGACTGTTTCACAGGTAAGATTAGTAGGGTGCTTGCCATGTAGTGACA -TCAGGAAGAGTCTACTATCAGATGTGATATAAATATTGTTACCCGTCAGTCTTCCAGCAA -AACCTACAATCTCTTCAAGGCAGTTGACATTGCTATTTTATGAACAAAGAGTGGTGGATT -GGCAGAGGCTGTAAATGCCAGTTGTGGTAGTGTATCCTGGTAGGATTTGCTGAAGGAGGC -AGAGGAAGGAGGATCATGAGTTCGAGGCCAGCCTGGGCTACACAGAGGCTGTAAACGTTT -CAAGACCTGATTGAGTTAGCAGCATCGAATCCCTTCCCATACTGCTTTGCCACAAAATGG -ACACTCCAAAAATGTTCCTAAATAGACACTGATGTGGCTTGGAATGTCGGCTCCGTCTGG -ATCGTGCTTCGCAATGAAACAGCTCAGTGTAGCTTGTTAAATAGCTCCCTTTCTTTGAGA -GATAAGCTCATATGTGTAACTTAATCGCCACATTGATTAAACTTGAGCTTCTGAGGGCGC -CTTCATCTGTCTCTTGTACTATTTCAAGTGCCAGGGAGTCTCACACACTCGAGCCGTTCA -CAGCCTTCCAGCAGCCTCTTCCGCTGGCCCTTTCTTTCCCATTTTCTTTAATTCTCAAAG -TAATTAATGAATCCAATTCCTCCCAGTTGCCTCCCGTTTAGCGCTTGTATGTGCTGAGCC -TCTTCCCATGGGGAGATATGATTTGCTAAAATAACCATTATCATTCTCTTCAAATCTCAA -GGCTTTGTGCAAAATAAATGCTATACAGTTTTGCTCTTACTGTATCCCTAGACCCCCTCT -CCCCAGAGAAATGGTATAGGTGGAGCTGGAAATATGCACACACAATTTTTCCCCTACCCA -GGTTGCCTTGGTAACCACTGCACTAGCATCTTCCAACAGATGTCTGAAGCTTGGCTGAGG -TGTGTACGCTAGTTTTCCAGACATGTTTACCGTCGCTCATTAACTTAGGCATCCCCAGCA -TCTTCCATATCTGCATGACAGGAATCTGTGCCTTCCTGGGCATTTTTAAACACCAGTGAA -GCAGCAGTACCTTAAAGCTGTGTCTGTTTGTCACCATATTGTGTCACTGTCCTTCTCGTG -TTCAGTTATACGGTGAGCTTGTGAGCTCAGTGAACACATCTCATGTTTGCACTGCTGTGT -AATTACCATTATCTATCGTACAGTGTCTGACAACAATGAGACTATTGCTAGACCTGTGAA -TATCCATCAGCCTCTATGGACAAGTTCTGTGAAGCTTGGACTGACCATGACTTTTTTCCT -CTTTAACCATATTTACTATGTTTTATATCATTAGCTGTTTTAATTATTCTTTGGACAAGC -CACATTATCTTTTTGCTGAGTAAGTCCTTAAGTGGTTCCTGATAGTACATGCAGAAGGCT -GGGGTCGGATCAGTCTAGTTTGCTGTATAACTGATGAGATAGCTTATTTAGGTGAGATCA -TAGGAACATGATGTCTTTAATTTTTCCCATGAGCATGTGGTTATGCACGTAAATTATGCA -AGTCCAGCAGTAGCTTTCAAAAGACCCTGAGATGTTTAGCTCAGGAACACCTTGGCTAGC -TGCAAGAATCCAGCTATCCTAAATTTGCTCTGATGGCAGAAGGCACATGCTGAAGCAGCC -CCAACAATCTTCCTTTTTATCATGCAGCATAACAGAGTGTGGATGACGGCTTACCTCAGA -GTGAATGGACGGACTTTACAGGAGCCTTAGCCAGAACTTACGGGAGGGTGTTGATATTTT -TCTGTTTCTATTATAGTGTGCTTCAAGTGAAAGTTATCCTGACACTTGAAAAATACAAAA -GTAGGGATATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTT -CTGTGCCTGTGTTTGTGTGAGAGAGAGAGAGACACAAAGACAGAGAGAGACATATTCCTT -TAACTGATGTATTTTTATAAATGTTTGGTATTCTACATCTCAACATTCTGACAAGTGGGT -TAGAAATTCCTGCTCATTGGATACTCATCAGTTTGTGCTTCAAACAGGTTATGGACATAT -AGACAAAGGGGTAAAAGAATACACTGATTGGTTGCCCTGAGATCTTCTGGCCAAGCCAGA -AGTGTGTGCATAGGAGACACAGAGAGCTCGAGAGGTTGAGGGAAGAGAGCACATCGTGTG -CAGAGCCTGTCAAGACTGTGATGGGAGTAAGATGCTCTAAGAATGTGCGAGGAACCCTCA -CTGGCTCCCTGAACAGAGCTCTTCTCTTTGTTTCCCAAGCTGAAGCTGCTGTGTCTACCA -CATTGCAAGCTGAAGCTGCTGTGTCGACCACATTGCCTTCTCTCCCCGAGCTGCTGTGCG -CGAGTCAGCTGGCTGGGGTGGTAGACCATTAAATGGTGCGCAGAATGGCGGTCTGTGTTC -CCAAGGGCCGTTGTTGCAAACTTATCTTCTCCATGCTGCTCCAGTGGGTAGAAAGGAAGC -CAGATACTGGTATAGAGATTGCAATACCCTAGTGAACACTAAGCAATGCTTTTAAGAATA -AACTGAGCAGAGGTAGGAGTTCCTTATCACACATGACCTCAGATCAACAGAGAGGTTTGC -AGAGGCTCTTTGTACCATCGACAGTGACAGGTGCTACCTGGAGAATAGCTGGAGAGGGCT -GACTAGGGGTTTCTAGGGCCCTGCACTGAAGTGTGCCTGCACTGTCCATACTCTGTGGGG -GGCCAGTACAGGGGTCTGACCTCTGCACTCACCAAGGTGAGTATTCCTTTTAGAATCAGA -CACAAGAATTGCCAAGTGCCATAATAAGGCTGGGAAGGGAATCCAAGAGCATACAAGTTA -TAGCAGATAATCATTAAGCTATGTGAAATGTTACTATCCTTCTTCGGTTTATATATGACA -CAATAATCTCTTTTTGAGGCAAGGAATTTTTATGTAGCTCAAACTTGTCTTGATCTCATA -TAGTTATTGTTACAGGTGTACACTAATTATACTAATTAATTAATACTCTAACACATAATC -TAGTATAAAGTATATAATAGGTCTATAAAATATATGTGTAATTTTTACTGGACTTCATTC -TCTCAGATTTGAAAACTTTAAATGATCTATTTAAGAAATAAAAGTAAATAATAGAAGATG -CATGTACCCCATATGAAAGATAAATAAATTATGGGAATACAAGTGACAAAGTACATCTTA -ATTTTATCAGATCATTAAGTCAAGTAAGCCTTTTGTGTTTGTGAAAGAGATAAGACAGCC -TGGTAGAAAGCTGTCCTGCACTTAGAAGGCCTTCTCCAGCCTGCTTTTCCTGGCTATCTA -GTGACAGAGATTCAAACCACACACTGCTGTGCTGAGACCCAAGTAACAGAAGCACACATA -TCTTAGATAAAAGAAGAGCAAGGGTCTGGTAAAACTCTCGTTTTAGACAATGTTTTAAGT -GACTAAATGATCTTTTACCATTTCAGTTAAGAGCTGTGAAGCCCATGGTGAATCTGCTAG -ATTGGGGTTAAATATAGCATATCATAGTGTTGGGTGCTCAGAGTGGTGACTTCCTGCTCA -GCTGCTCTGCCTGCTGCGGGGCACTTCCCAGAGCGCCAGACAACATGACATCAGAGAGCA -GGCCTGCAAGGGAGAAGTGGCTTTCTTTCTACAAGGCTCTGAGAACCAAGCCAGAGAGAT -GTCAGATTTCCTGCTAGGATGGACTACTGTGGAAATTCAGCTCAAAAATATTTTAGGAAA -GGAAAAGTTAAAACCCAACCCCAAAAGAAAGCCAGTTTGGAGAAATTCGGAAGGGAAGCC -AAAGCTCTAACAGGCAGCCACCAGCTCCACACAAGTCACCACCTCTCCAAGTCAGGTCCC -ACAACTTCCTAGAGCTTGTTAGACTCAGTGTTGAGAGTGCAGAAGGGTGGGGGGTTAAAA -AGGCAAGCGAAAATTTCTCCCAGCTTTGGTCCAGTGAAAACCTTCAGTGTTCTGGACGGT -TCTGCACCAGTGAATGGTTTTAAAGGAGTGATAGAAAATGCTTAATTTGATGCTTGGATG -ATATATTATAAAATAAATGTATTCCATCATTTATGTAAAAATAAAACAGACATTATTTGA -AGCTGAAGGGGGCTGGGAAGAAAGCAAGCATGTTTTCTGCCTTTTTTTGTGTCTTCAGGC -AATTTTATCAAATCCCAGTTTCGGGAATCCCTGCCTGTGTGGGGATTACATACCATAATT -CCGTCCTCTTGTCCCTGCAATTATGTCAGCTTTTAACTTACTGCTTGGAGCCGCCTCCTC -CCTTGCCAACAATTTGAAACAGCCTTGTTGCACTTAGTTCTAAATCTGTGACAGTGAGAG -AGGAAATGTCCAAAAGATAATGCTGGACTTCTGAAAGATAATGTTTAGTTTCCTGCCCAC -AAGGCAGATGCTCCCTGTACTGCTTAAAATGGACTAGTCCGTGCCCACAGAGCCAAACTG -TTCATGTCTGCCAAGAGCAGAGGCGCTGTGAATGAAGGCAGGGAAAATTCCTCAACATAC -ACTGCCTCCCACTTCCAGACTCTGGGACTGGCAAAACCTGAGACTGAGTTAGAGGTGCTG -GCTGGCTAAATTCCTGACTAGAAATAATTCACTGTATGAGTGTATGAGGCAGGAAGAGGC -CTGAGCAACTACCTCTTGGGTTCCCTCAGTCTGAGTAGACAGAGTAGAGATCATAAGGGA -AGGCTTGGGGTAGGGGGAAGGCCTGGGGTAGGGGGAAGGCCTGGGGTAGGAGGAAGGCCT -GGGGTGGGGGAAGGCCTGGGGTAGGAGGAAGGCCTGGGGTGGGGGAAGGCCTGGGGTAGG -AGGAAGGCCTGGGGTGGGGGAAGGCCAAGGGATGTCGTTGAGAGAGATTCTCCTGGTCAC -TGTTCAGTCGGTCGGTCCTGGATGGTCCAGCATCCGGGAGAGCAAACAGCACTACTCCCT -CTAGCAGTCTTCATGAGAATAGAAGAGAGACCCACATAAAACTTTTGTGTATCACAGAAC -ATCTGAGAAGGCAGGCTCAACACCAGAGCAGGTTCCTAGCCATATGGCAAGAATGTCCCT -CCACAGTTCCAAACTGGACAACTCCCCTGTAGTCTTTTGGCCAATGGAAGAACCTGCATC -TATCCTCCAGATCAAGTACAGTGTGTCAGTATGTCAACCCAGCAGAGTCTGGGCTGTCCC -CTCTATCTGTATGAACCCAGCAGAGCCTGGGCTATGCCCTCTCTGTCTGTATGAACCCAG -CAGAGCCTGGGCTATGCCCTCTCTGTCTGTATGAACCCAGCAGAGCCTGGGCTATCCCCT -TTCTGTCTATATGAACCCAGCAGAGCCTGGGCTATCCCCTCTCTGTCTTGGTGACCAGGG -AGCCTGGGAAGGTGCAAGCTTACCCACGCTGCTCATTTCTTGCCTTCCTCTCACAACCCT -GCTTGTCATTTCTCCCGGAAAGTACTTCCAGCTGAACCCCATAACCAATAACCAGGAAGC -CATGTCCATCCCAACAGTGGTTCTGGCCCAACCACAGATGGAAGTCTCTTTCCCAGCATC -CCCACCTCAACAAATGTTGTCCTGGCTTCCTGGGCCCTCTGATTTCTGGAATTTCAAGAC -CCAGGGCTGAAGGCCAGTTTTGTTACTAGGCTATGCAGCTTGCGGTCTGCATGATGGATG -GTGAGGGGTTGAAGTAGGGCAGCGTTGACAGGATACACAGTGGAGGCTATCTGGGAGATG -TGTGTTTTGGAATCAAACTCAACAGAACCCAGCAATAGATACAAACAATAAGGAACAAAC -AGAACGGTGTCCCAAGTTCAGATTAGAAATCAGATGTCCCTGCTTCAAAGGGTACTCTGA -GCTCCCACTGAACAGCAAAGAAGCAGGATACGGCTTCTTGAGAGCAATTCTATTTTTATT -CATGTATTATTCATCTTTTAACAATTGCATACTTAAAGACAGCCTACCGTGATGATATCC -ACCCCTGGTTCCCTCTTTCTTGCCCCTCTCCCACTCTTACTGACTGCTGCTTGCCCAGAA -GACTCCTCCCACTCTGATGTCTTCTGTTTGCTTGCTTTATTTTATTTCTTGTGCCGATAA -CCATGGCTGCTGCGTTTTCGTGTCTGTGACAGTCATGTCATGGCTGGAAGACAACGTTTA -ATAATGCTCCTTACCCAGGGCCAATTGTAGACTCTTCCTTTCAGAGTTAAAGAGGGAGTC -GTGTTGATAAACAGAGCCTCACACAGTCAAATGCCCCTTCCAGATGTCAACAGTAGGATG -ACTTTTGCTGACTGGATAGTCTAATGCAGCGTATTACTCTACAAAACCTGTATCCCCATC -AGCGTGTAGGGTAGTGCTTCTCCACCTTGAAAACAGTTTCTCATGGTGGGGTGACCCCAA -CCATGAAATTACTTTATTGCTACTTCATAACTGTAATTTGCTACTGTTATGAATCTTAAC -ATGTCATGCTAAGTCAGTGCTAAGTGATGTCTTCCAAAATGTATCACAGAACATAAACAA -AGTGGCCCGTATTAGAAGGCATGGACATGGTGGAGTCTAAGAGGCTGGCGAGAGGGAATG -TCCTCTTGCTCTGTTTGCTCACAAACCACATCTTATCATACAGTGCAGAGAGATCAGAAG -CTTTAATCCCAATTGTTAGTAAATGTTACATTACCATAAAATTGCATGAATCATCAAAGG -TTGCCTGGCGACACCCTTCCCACTCGCCCACTTCCAGGGGTTTTTTTATAATGTGAATAT -TACTGAAAACTGAGTTGATTTGTGTTATAGTTTAGCATATTACTTGGGTGGCAAGGAAGA -CCAACTTAAGTAAGAAACTCTCTGTGTTATACATGTGTGCTACACCGCCTGCAGAAAGAC -AAGACTGGGGGATTGACTGTGTATGGCATATCCCATCCCTAATTTTCATGCTGTGGCCTT -GATCCTTTTTATTATTTTTAAATTTATTTGTTTAGGATAGGATGTGCATGCTCCAGCATT -CATGTAAAAGTTTAAAACAAAACAGAACAACAACAACAAAACACTTTCAAGAATTGTTTT -GGGGGCTGGAGACATTGTTCAGACGTTACTAGTGGTTGCTCTTTTTTTTTTTTTTAATAT -TTTTTTATTACGTATTTTCCTCAATTACATTTCCAATGCTATCCCAAAAGTCCCTCATAC -CCTCCCCCCCCCACTCCCTACCCACCCATTCCCACTTTTTGTCCCTGGCGTTCCCCTGTA -CTGGGGCATATAAAGTTTGCATGTCCAATGGGCCTCCCTTTCCAGTGATGGCCGACTAGG -CCATCTTTTGATACATATGCAGCTAGAGTCAAGAGCTCCAGGGTAGTGGTTAGTTCATAA -TGTTGTTGCACCTACAGGATTGCAGATCTCTTTAGCTCCTTGGGTACTTTCTCTAGCTCC -TCCATTGGGGGCCCTGTGATCCATCCAATAGCTGACTGTGAGCATCCACTTATGTGTTTG -CTAGGCCCCGGCCTAGTCTCACAAGAGACAGCTATATCATGGTACTTTCAGCAAATGCTT -GCTAGTGTATGCAATGGTGCCATCGTTTGGAGGCTAATTATGGGATGGATCCCTGGATAT -GGCAGTCTCTAGATGGTCCATCCTTTTGTCTCAGCTCCAAACTTTGTCTCTGTAACTCCT -TCCATGGATGATTGTTTCCAATTCTAAGAAGGGGCAAAGTGTCCACACTTTGGTCTTCGT -TCTTCAGTTTCATGTGTTTTGCATCTTTGAGAGGACCCAGATCCTATTCCCAGCTCTCGA -ACATTCTGTCATTCCAGTCCTAGCGGACCACTGCCCTCTTCTGGTCTCCATAGGCATTGC -ATGTATGTGGTATACAGACATACATGCAGGCAAGCACAATACCTATACATATAAAATAAA -AATAAAGGTTAATTTAAAAAAAATAAAAAAGGTTAATTCTCTCCTTCTACCATGTGGGTC -TAATCCAGAGAGCCTAGCTCTGCACGGTCTGTGTCTGAGCCTCTATGGTCACTTGTATGA -TCTCCTGGTTCCTACCTCCCTCAACGTTCCCAGTTACCACCAGCTTTTCAGATTGAAGGC -AGCTTAACACATGAAGCAAGTGGTGGGTGGGTGGGTGTGCCAGGTTCACTCCTTTCCTGA -GCATAAAGCATTTACAGGAGTGGGCACCTCTTTTGAAATAGTGTCTAGCTCTGGAGTTGC -CCCCGTCAGTTAATGCCTACTGAGGCTGGAGCCTGCTCCATCGTCATCTCCTCCCTAGAT -TGTTAGATTGCCTGAGCCAGATGCTCATTCTGAATACTTGCCTCAGGCTCAGAACATGTG -TCACCCAGACCTAGAGGTTTCTATAGCACAAGTTTGATATCCACAAACTGCCTGACTCCT -CTGTGACTTCCAATAGCTCTTACATGAAGCTCGCAGAGTAATCTGACCCCTGCTTGCCCA -GCATCCTCTCGGACCCTTTGCATCTTGCATAACCCACTATGGCTTCTCCTGGAAGTGCCT -CCTTGTCTTGCTTCTGAGACCTCCCTGGCTCTCTGCAGCTGTTGCATTTGCTTGGTACTT -GCCTGTCTTCTTTACCACCCATGCGTGCTGTGACAGTTGCAGCCCTAGGGGCAGAGTCAG -AGCTCAGTAAGCATCTCATGCCTGAATAAAGGGAAATCATTCATTTCATTTTAATTTGTC -AGCAGTGTAGACCTGTGTATTTTCAACCTTGATTATCTGCTTTTGCTAGTATTATTGACT -TGGTGCTGTCCCTCTGTACACATATCTGACCTCTTTATGCTTCCAACCTCCTTTTGCCAC -ATTCTTTAGGGCCTCCCTTTAAAAACAAAAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GCAAATGTCGGAAACATGGGCATGCACATATGTATATGTTTCTGAGGGCCTCGAGGTAGA -AGTCTTCCTCTATCATTGTCTACCTTTTCTTTTGAGACAGTGTCTCACCAAACCTAGAGT -TCACCAGTTTGACTAGTCTGGCTTGTCAGCAAGCTTGGGAATCCTCATGTCTCCATCTCC -ACAACACTGATATTATGAGCATGCATTGCTATGCTTGCATTTTTATGTCCGTGCTGAGAT -CTAACCTCAAAACCTCCTGCTCACACAGAAGACGCTATACCTGTACCTGCCGAGCCATCT -CCCCAGCCTTTAACACATTTGTGATGACCAAACAGCAGTACTGGCATGCTTATATCAGTT -TTGCTGGGACAGTTGCAGAGCCCATCGTGAGTCTCCCAGCAACTGTAGCAGCCCGAGGCC -GTGGGAGCTGGTGGCCAGCAAGCAGGAAGGATGAATGAATATCTAACCTGTTTCCTAGTG -TTGTGCTGCCTCTCAGTTATCTGTCACATGAGCAGGAAAAAAATAAAGGACGAAGCAGCT -TGTGGGGAAAAAATAGGAAGTTTTTATTTCTTAAAGTTTTTTTTTTTTAATTTTAGGGTT -AAAAAAAGTTTTGTTTGTTATTTTTATTTTCCTAAGTTTTAATAATTAAGAAAATGACCA -GGGGACTCCCATCCATTGAGATGGCTCAGCAGTTAAGAGTACTGATTGCTCTTCCAGAAG -TCCTGAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACCATCTATCATGAGATCTGA -TGCCCTCTTCTGGTATGTCAGAAGAGAGTGACAGTGTACTGATATGCATAAAATAAAGAA -AGAATTAAAAGAAGAAGGGGGAGGAGGAAGAAGATGAAGAGGATGAGGAGGAAGAGGAAG -AAAAACACGGGGTCAGAATTCCTTGTAAAAGAATGTAGTCCTAGACGTACTTAACATGTC -CCATCTTTGGCCTACTGTCAGGGTTAATGTGCATTTTCTGTTTCCAGAGGTGACCTTGAA -GGTGCACATTAGTGACGCCAGCACCCACCAGCCCATCGCAGATGCGCTCATTGAGATCTT -CGCCAGCCAGGTGTCTGTTGCCTCTGGCACATCTGGCACAGATGGGGTTGCTTTCATCAA -GTTCCCATACAAGCTTGGAAATCAGCTGATTGTCACTGCCACAAAACAGGCCTACGTGCC -AAACTCTGCCCCGTGGAAGCCCATCCGATTACCGGGTAAGTGGTTCGCCCTTCCCAAAGA -CAGACCTCCTGTGGGTCGGTGGCCCATGATGAGATCAGACACTGATGCATTTTTCGAGGT -AGGAGTCAGGCAGGGACATCTATATGCCAATTCTGTGAGTCACCTTCTTGTGTGCCATTA -TGTGGAGGCATGGTGGGACGAGTGTGTGAAGGTGGCTGGAGCCCCACCTTGTACACACAC -AGAGGTCACAGGTGCTCAGTTCTGTGCCCACGTTCCCAATGCTGTGCCGTGTGCGTGTTG -ACCAGCAGCAGTGTGAGCTCTAGGGCACAGCATCCTCTCTACTTCCTACAAGTCATAACT -GCCCAGAACTCTCCAGAAAGTAAAGGGCAGTGGCCCCGTGCCTGTGCCAGGAGCTTTCCT -CATTGCTGCAGCAGATGTCTGCTCAGCAGCGTAAGGAGGGACACATATGTTGTAAGAGAA -AGTCTCTCGTGGTGGGAGGGCATGCAGCAAGAGCATGCGGTGACCATCCATGCTCTGGAG -GCAGAAAAGGAGCCTTCTGTTTCCTATGCAGCCCTGGAAATCTCCCTGCCTATATTCAGG -GTGGGTCTCCCACTGCAGTTAACCTAGTGTAGGCAATCCTTCACAGACTATCCAGACGTT -TGTCTCTTTGGGGATTCTAAATCCTGTCAAGTTGACAGTAACACCATCACAAGCTAGAAC -CCATGGAAGGCCAGCAAAAAGATGGAAAGCCCTTTCCCTAGATTCCAGCTAAAGGAGATG -TCTGACCTCCCCAGTGTACCATTGGATGTCCTGGGGGTGAGGCGTGCAGAGACTGTCTGG -CTGCATCTGAGTAGCAGCTGTACAAGGTAGGGTCATGTTGCAGTTTACACAGGCTTCAGT -CTCAGGCCTGGCAAACACTGAGCTGGACGCTCTAGTCACAACATTTTCAGCAACTGATTC -AAATATCTGCCTCTGTTCTGTGTGGGCTTGTTTAAAGACACTGTCGGATAAACTCAGTTG -ACCTGCAAACACTGGGCTTAAGTGCTCAGCACCATAACCTGTATCTGAGCAGCATTTATC -ATTTATTCTCCCACAGCGCACACTCTAGCCTCTCCTCACTGTACATGGGGGCCACTTAAA -ATAGTGAGATCACCGCAGAAAGCACACATGTGAGAAGCCTGTTACAAAGAGACAAAGAGA -AGACATTCACCAAGGGAGAGCTGAGACAGGCAGACAACCTGTTGCCCCATCAGCCTCCAA -GCTGTATACAGGCACAAACACACGGAGACTGTCGATATGGGGGGGTGAGAGGAACAATTT -ACCAAATGTGTCTATTTGTAAACACAGGACCTGTGCATGGTGAGAATCAGCCATCTAATG -GCTTTCATTTTGACTCCATTATAGGATTTGAAGAAAGGACATTGTTTCCATAATGTCCTT -TTCTTGAATGAGTCTGATAATGGGAACAAGACAGTTTAATTGGAAGCGTTTTAGATACAC -CGTGAAAACACCTGGAACCGAGAATGGCCTTCCGCTAGCTGCCCCACCCGAGTGGGCCCA -GAGGGGTTGTCAGAGCCTGTGTTTCTAGCTTCTGAAATGGAATTAATTGGCCTGAATCAT -TTCAAAAGACCTTCCCGAGCCTTTGGTTATTTGCTGACCTTTTCAGTATAATAAAGGCAG -AGGCGCTCCTAACTAGCACGTAAAACAAGTGTGACCAGAATGAAACCTGGCCTCCACTGA -GAAACCAAGTAAACTGTTGCTTTAGTGTGTATTTTTAGAAGTTGGGTCTCACACTTCTGG -TATTCCAAACAACTGAGAAAAAAAAAGGCAAAAAGAACTGGGAGTTCTGAAATAGATGAG -AGACCGCGGACGAGATACTTTCTTCACTGCGTGTTCCGGGTTTTAGTTCGCATAGATGTT -CTTGAGAGAGCTTGGAGTGAATTCCTTTCCTCATCCTTAGCAATAACTCCTAGAAGCTGT -GTTAGGTTTTCTCTTCTTCCCTGGGAGGCTTGCAGACTAAAGAAACGGATCTCAGCAAAC -AAGTCAGAGATCCACGAACTCCTCCACGTGAGCCGTTCTGTTTACTAAGGAGGATTCTCC -TCCATCTCTGTCAATGGCAGGTCTTCCCATTGCTCTGGCAAAGAAACGGTGGTCCAGGAC -TACTGCACTGCTCTCTGACCAGGTTAATTGGCCTCCTCAAAAACACCCACCACATTGCTA -GTACTGCATCTTAAAATGCATGTGCCCTGCAATCCCTGCACCCTAGAGCCATTAGCATTC -CTTCATGCGCAGAAGAGCAGCTCTTGAGGCCCTGAGGAGCTGTTAAGTTAATCATTGCTG -GGGGAGAAAGTGTCTTTCCCCACAGTGGTGTAGCCACTGGTAAGTTGAGCATGTGCCTCT -AAATAACCCATACCCGGTGGGCTCTATCAGACCACCCTGACTAGACTCAGTGGCTCATAA -AACAGCGAAATGTATGACAGATGGGTGGGAACTGGCTGGAGGGAAGAAGAAGGTGGTCAG -CAACAGTGGGGATTGAAAGGATAATGACCTGAAAATGACCAAAATACGCTGTGTGCATGT -GTGAAGTTACCACAGAGTTTCTGAATTAAATACATGTGCCCAATTACATAATGTGCTGCC -TAAAATCCTTGAGTGGCCTCCAGGAGTTAAAAGTGACACACAGAGCCTCCTCCCTTGGTG -ACTTCTCCCTTTCCTATCATGAGTTCCCTGAAGGAGTCTGACTGGCACTTTCACCCTCTC -TGTGTTATCTCTTTACCCCCTTCATGTAAAAACTTGTGTTGTATCTTGAAAACCCCAAGT -GGGATGATTTTACTCCAGAAGTCGCCCAATATCCTGAGCAAAACAAGATGTTCCTTGCTC -TCTAATTTGTTTTGTTTTTTTTAAAGAGGGGGGAGACAAGTTATAATTCAATGACAGAAT -GTTTGCTAGCATGTAGATGGATGGGGGTTCCATCCTTAGTGCTGGGGGGTTGGTGGGAGA -ATGGAGATCCTGAATATGTCCTTAGTGTAAAGAGTCATCAGTTAACACCCTCTCCAGAGT -GGATAAAAATACCATGTACTGGAAACTGTGGGCCTCTTGGTCACCTCCCATCCCTGAAGC -AATCTATAAATTTGGGTCCATAGCCTGGTGCTCCTGCTCCCTGCATCCCTTGCCTCGCAT -GGCAGACCCATTACAGAGACTACATCACTTGCATCCCTCTAAAAAGTAAGATTTGAGAAA -CAGTTTGTCAGGGCAACTTCTCTATAGATGGAAAGGCCAAAATGTTCCATGCGAGATGAG -TTTTCAAAGCACATTGCCATGGTCCCCTAGTGTCTTAGTCCCTATTCTGTTGCTGTGGAG -CGACCCCATGAGCAAGGCAACTCCTATAAAACAAAACATTTAATTGGAGGTTTGCTTGCA -GTTTCAGAGGGTTAGTTCATTATCATCATGGCAGGAACTGGAGCAGTAGCCAAGAACACT -GCATCCTGACCTGCAGGCATGGGGTGAGGGAGTCGGGGAAGATGAGGGGGAGACTGAGGG -AGAGAGGGAAGGAGATATAAAAGTCTGGCATGGGCTTTGGAAACCTCAGAGCCCATCCCC -AGGGACACATCTTCTCCAACAAGGCCACACCTACTCCAACAATGTCCCACCTTCTAATCC -TTCTAATCCTATCAGAGCGTTCCACTCCCTGGTGACTAAGCATTCAATTATGTAAGACAA -TTGTGCCATCTTAGTGAGTTACAAGCCACGCCTAGTTCTAGATAAAGACACAGGTGGTCT -CAGAGCTCACAAACCCCACTCCAGGCAGCAGAGAGTCTTGGGGCCAGTCAGGATGCTTCC -TGGTTCTGGAGAGCTCTGAGAGGGAGCATGGCATGGAGAGGCAGGGGCAAAGCAGGCATT -CTGGTACAGCCTACCCTTGTAGGCCAGCTGCTTTCTGTAAGTGACACCGTCCACAGAAGT -CCTGGCCTTTCTGTCTAGCCAAGAGGCCTGCTTTATGTCATTAGGTAGAAAAAGTTACAT -CTAATGGTTAATATAACCTGTGAAATGTCCATAGAGATTGTACCCAGGGAGGCAAGGCGA -GCTCCCAGCAGCCTTTGCTGTGGCTGTTTCTTCTTTTATTCTGGTCTTCACTCCTCTAAC -TTTGTCTGAACTGTTCATCCAACTTTGATGTCCCACTAATTGTGATTTACTTTTTTGTTT -TTTCTTTTGTTTTGGGATGGTTTTGGTTTTGGCTGTTTTGGTTTGGCAGTGCTGAGGATG -GAACCCAAGGCCTCAGGCATGCTAAGCAAGCGTTATATCATTGAGCTAAATCCAAACTGT -ATCCAAAATTTTCCTTCATGGGGTTGGGGTGGGGTCTTATTGAGTGGTGAAATACCGGCT -TTAAAGTAGCTGTGCCATCTAAATAGACCTTAAATTTTCAATCCTGCCTCAATTTCCCAA -GTAGCAGATGATCTTCATGTACCATAAAACATACCATTGTATGACTCAGTCTGTAAAACA -TTTTCTGAGCAAGCGTGAGGATCTGACTTCTGATCTCCATAACCAAGTACATAGTCCTCA -TGCTGTGGAGGCAGAGATGGGAGAATTTCTCACCATGTTTTCCAGGTAGTCTTGTCAACC -AGTGGACTTCAGGGTCAGCGAGAAACATGTCTCAAAAAAATAAGGTGGAAAGCCGGGTGT -GGTGGCGCATGCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCGGATTTCTGAGTTC -GAGGCCAGCCTGGTCTATAAAGTGAGTTCCAGGACTGCCAGGGCTATACAGAGAAACCCT -GTCTTTAAAAAAATAATAATAATAAGGTGGAAAGTAATATAGGAAGACACTGATGCTGGC -CTCTGACCTCCATGTGCACATAAACACATATGCATCTACACACACACACACACACACTTG -CACGCACACACATGCACACACGCACATACACACACACACCCCTACACACACCAAAACACA -CCATTTCAAAAATGCACGCTTCAAAATACCTGGCTAGTTCAGTTGGTAGAGTGTGAAACT -CTAAATGTGCATCCTTCATGGCTTTGTACCTCTGTAATATCTCCATCATCTGTTTCCAGC -ATATTCCAGCACCCTCTATTAACTCTGTCCATTAGTTCTGACTCCCTATTTCCCATCTTT -CCAGCGCCTAGCAACTTGTAAACTGCCTTTGGTCTCTGGCTTCGCCTGTTCTAAAGAGCG -CATATAAATAGAGTTAGACAGTGTGTGGCTTCTATGCCTGCCATCCTCAGCATGTTTTCA -AGGCTGTGATAATTAATTTGGTTATCAGCTTAGTGGGATCTAGAATTGTCTAGGGAAAGA -GCCTCTGGCCATGCTGCGAGGGATTGTCTAGATTAAGTTAGTTGGGAAGACCAACCTCAG -CTCCAGCTGGCACCATTCCATGGGCTTGGATCCTGAGCCGAATTAACAGGGAGAGCACCC -TGTGCAGGAACACTGGCAGCTCCGTGAACCCAAATAAACTCTTCCCTACCTACGCCGCTT -TGCTCACATATTGTCACTCAAGGAGGTAAGTGACTAATAGGCCCTCCTTCCTTAGAACAT -GTCACTTCTCCATGGCTCATCTGTATGTCTATAATATACTCATAATATATTCATAATGCC -AAACTCGATCTGTTTCTCAGTTAACAAACACTGATTTGAGTTAATTCCTCTATGGACGTA -CATGTGTAAACATACATGAACGAGTTTTTGCATGAACATGTCTCGGTGCTTTTGGGCTCA -CATAGGGCAGAGAACTTGTTGGGCCACTGGTTGAATATCTGTATTGAATATCAGAGGAAT -TGTCAGATCATCTTCTGCAGCACTAAAATGCATTCTTATGTTTGCCATGGCACTGGCCAC -CTTCTGCCTGTTCTCTAGCTGTTCCCTGTGGGCTGTGGTCCTGTGTAATGAGTAATCCTG -AAGGCACAGACCACAGACCGCATTTACGTGCTCTATTCAGAACAAAGCTGGCAATGGTCT -TGGGATATAGCTACATCTAAGTGCACTGCCTGGGTGGAGGGGGTGAAGGAGAGGCAGGCA -TCACCTCCGAGGGCCTGTGGAGAGCCTGCACTGCCAAATCACTCAGACTGTTAACATTTC -ATCTTTCTAGGTCTTGATATTTCATAGACATTAGTGTTACTTCCTGATGTCATAGTGTAT -ATCCATAATCCCAGCATGTGAGCTGCACTGGGAATTCCAGGTCAACCTCAGCTACATAGT -GAGGTGCTGACTCAAAAATCAATTAGCTAGCTAATTAATCAATTAAATGGCTGGGGAGAA -AGCTCAGGCAGTAAAGAGCTTACTGAGATGGTAGTTGCTCACTAAGTGACCCAGGCTGGC -CATGATCTCACCTTATTACTACCCCATACCCATGTTAAAAAGCTGAGCGAAATAGGATGC -TAGCAATCCCAGTTCAGAAGGCGCTGTCGAGACTGGGAGATCCCTGGAGCCCACTGGCCA -GCCAGCCCTACCTAACCAGTGAGGCCCAGGCCAAGGGGGAAACTGGGTCTCAAAAGAACA -AAGAAGAAATAACTTCTCATTACTTTTTTGGCTTGACTTGGCGCTTCTCTTACCTTGGTG -ATGAAGTCCAAGGTCCTGTGAGTTTCCATCCATGTAGCATAGTGGTTGACGGAAGGCACC -AGAATGCAGATCCTAGCCCCCGGCATCTATCACCTGAGGGATATCTGGACAATCGCTTCC -TCATCTATAAGCCCATTTCATTACTGAAGAGTGAACACCCACTTCTTAGGGTTGTTTCAA -TACTTGGATAAATTACCCAAGTCAGTGTTTCTAGAGTGACATGCGCCCTGTCAGGGAGAG -CCTGCAAATCTTAGTCTACGGTGGAATTATTTGTTTTGTTTTGTTTTGTTTCCCTCAAAT -TTCATGTAACAGAATGCCTGACAACTGCAGAAAAGAAGAACTCATTGCGACTCACATTTA -AAAAGAAATACTGTCTACTATGGTGAAGAGTCTCAGCTGCAGCAGTGTGAGGCTGCAAAG -CGCATTCTGTCCACAGTCAGGATGCAAAGGACAGGCAGGAAATGCCCAAGGGTTGCCCCA -GGGATACACTTCCTCCTAAAAGTGCCACAACCCTTCAGAGCAGCGCCACCAGCTGGGGGC -ATAGTATTCAAGCCCAGGTCACAGCCTAAAGCACATACATCTGCCAGGAAACTTGGAGAC -TTCAAGGATCTGTGTTAAAAGTCCAGATATTTGGGTTATAGTCTTAAAGTAATATAATTT -GTGTGAAGTTATTACTCCGAGTTTGGGGAAACCGTCTTGGAGCATACTGTATACGTGAAC -CTAAACACATATTTTTGAGTCTCTTAATGCTTAAACCTAACATTATATACGTATGTATGT -GTGTGTGTGTATGTATGTATGTATGTGTGTATGTATGTATGTATGTATACTCATATAGTA -TACACATAATAACTTTTAACATACTCCAGTGTCACAGGACCTTGTTACGTCACTAAAATT -ATCTTCAAGGGAAATGGAATCCAGGAGATAATTCAGTCATGCAAACAAGACCTGAATTTG -TTCCCTGGCACTCACATAAAAAAACAGGAATGGAGGTGCACATTTTAACCCTTACCCAGA -AGATGTCAAGACAGGCAGATCCCTGGGGCTTGTAAGCCAACCAGTCTAATCTGATCAGTC -CCGGTAAGAGACACTGTCTCCCCCCAAACAAGGTGGACAGTCGTGAAGGACAACACTCAA -AGTTGACCTCTGACCTCCACACATTTGCACCTGACCCCCCTCCCCCCCAAAATCAACTTT -TTTCAAGTTGATTATGGCAAGACAGTAGTTATTATAAGGATTCCAGTACTGCCATTTCGC -TAATCTTTTGGAAAAATCAATATTGGTGATTGGTTTGAAATCAGAAAGTAGGAAGCTTGC -AGTGTTCCCAGACAGAGTGGGCTTCCGGGTTGAAGTGTCACAGTTCCCTTACGTCATCCA -CTTTGTCCCTGCAGTGTTTTCCTCACTGAGCCTTGGCCTGCTTCCTGAACGCTCCGCTAC -GCTGATGGTCTATGAAGATGTCGTCCAAATAGTCTCAGGATTCCAAGGTGCGTCTCAGTT -TTAAAAAGAGAAGCAGCGCTGATTCTTTGGCCAAATGCTAACATTTGATGAGCAAAATTC -TTTTTATTGGCTGTGGCAACAGTGAATTTATCCCCAGCTGGAACGCAACGTTTGTTGCCC -CTGTGAGAAGTCTGCATTTCTGCTTTAAGTTGGCTGTAACATTACTTCTTCTAGAACCAT -CCTCTAAATGTACATGGGGAAAGAAAGGAGCCCCCTGCTTAGCTCCCATCACCTCTCCTT -CCTAAGAAAAGAGTCTGATTATTATTTGGGTCACTGTCCTGGTCCATGTTGCTCAATCTA -CATGGTCACTCACAATAGCTAGAAAGGGGGAGGGGACTTGTCTTGCTTGCCTTCTGTTTT -TTAATGTGTTTCACAGTCATTGTAAACCCTCATCTCACCCCAGCCATGACTGGCTCCTAA -GATGTGCTAATATGAAAGGTTCTGAGCACTTGCCCTCTTCCAGTCAGTTTTGGGATTCAA -GTTGGGAATAATCCTCACACAAGATATCTTTCTGCAATGAGATCATTTCCTTCCTTCGTG -GACTAGAGAACCCTCCTGTTTCCTGGCACTGCTGAGTGTTGATTTGTTGTGGTGCTTACA -TTTGCCTTCATTATCCTAAGGTTCAGTGATTTGGGTTCATATAAAAAAGGTGTGGGTTGG -AAGTATGGCTTAAGAGTGGCTGCTTGTACAGAGGACCAAGTACAGTTCCCAGCATCCACA -CTGAGCAGCTCACAACCGCATAGAACTTTTTTTCTGGGGGAATTCAACCTCACCCTCTTC -TTGCCTCTTTAGGGTACCTACACACACAGGTGTACACACCCACAAGACACATACACATAA -ATAAAAGATAAGTTCTTTATTATGCCTGACCATATATAGATCTTTACTGACAGCATTCCC -TCACGGGACAATATAACAATTATTTACATAGCACTTCCAAAGTACTGTATGATTTAAAGG -CTATATAGCATATACCTGTGATCTATATAAAACCCACTGTGCCATTTTCTAGGAGGGACT -GCGGCATCCTGGAATTTTCAATGGCTACACGGGGTGCCCCACATCTATGTGGAGACCAGT -GTACTTTATTCTTTAATGATGACGCCATGCCTCGCCCATCATTCTGAATCACACCCATCT -AGGTGGCATTAGAAAATGAAGCAGGTTCATTGATTTCTTCGTTAGTGTGGAGCTGCAAGG -AGATGTGAAGAGTTTACTTTAGAGCTACTGATTTTAGAGGATGGATTTGAAAATAAATGG -GTGTCTGAAGCATTTATGACTTAAGTTTCAGAGAGAAACAAAGGTGCATATTTTATTGTC -ACCTCACAGTAAAGTTATTATGTCTTTCCTTTTTCACAAGAGTGCTGGGCTTGCATCTTC -CCTGACACTCCATGGTCTGAGTCCATGGCCTCCGTACCTACAGTTCCTCTTCCATTAGCT -TTGCCAAAGCTCGAGTCATTTGCAGCCTCCATATTGCCCAGCCGCCAAGACATGAATCAT -CACTGCATCCTCTTGGCGTTGCATGTCAACAGAGGTAGCAAGCATCGCCATGTCAACAGA -GGTAGCAAGTTGCTCCCCATTCTGAAACTGCCCCCCCTTGATTCAGCACCTTTATTTTCT -GTCTTGACTCTTGGTCACTCTTTGAGGGAACTCTAGTAGCTTCTTTGGGCCCCCAAGCTC -CTACCCTACCCTTTTCTAGGCTCTGGGTGTCAATATTCTCTAGATATTGATTACCTCCAG -TCCCCTGTTTCAAGGGGAAGTTGAACTTCCAAGGTGAAGGCTCAGAAGCAACTGATGGTT -ATACATGTCACCTTGGATATCTAATAAATTATACACATCGAGCTCTTGGGGGTGTGCAAT -TTGCTAGAACGTCTGTCTCCATAGATGGCGTGAATACAAAGTGTAGTTGGTCAGGCTGAA -CCTTGCTAGGCTTCCTCTCCATCCTTATTGTCACCATAGTTTCCCTGACCCTAAGCTTCT -GATGACAGTCACCCAGTTGTTGCTTGTCACAAGCTGGGATTGGGATAGGTGTTGAAGCCT -GTGGGTTTCCTGAAGAAGCAGGTTTCTTGTGCCCATTTTTCCTCCACGCCATGTGAGAAT -CGCCTCTTCACTGAACCCTGTCCTGTGCATTTCACACTGGCCGGGGTTGGTGTGTAGGGT -GCAGAAAGTAGACACACCGGATTCTGTCATGGTTGTGCATGCTCCTTGCGACTGCCTCTT -GTACTCCTTACTGTCTGTCAGCCTTGACAGCCAGCTCTCTTGTCTTGTGTCTCTGGGAAG -GACCCTGAAGAACCCTAGAGTCCCTCTCGTGCACTGTCTGTGAGCACTCACCTTCGCCCT -GTGCAGCATTCTGTGTGACCTTCAACCCCCTTTCAGACCTCCTTCCCCATCTGAGTCACC -TGGAACTGCTCTTTCCTGCCTGCCCACGTTACCCGTCTGTGCTCACAGGACCCGGGTGGA -TCTCTGCACATGCTTGCAGCCCACATGCTGCTCTGAAATCACTGCACTAGGGGTAGGGTT -GATACAGTTGAGAAGCTGTACTTCATGCCTTGAGTATTTCCTTCCCCCATGTCTGTCACA -CACTGGATGCTGATTTAATCTTCCTGGGGCTGAGCGCTGGTCCTTTCTCTTCCTGGTTGC -TGTCTCACTCCTCACGATGCTGTCTCACAGGCTGGTATGATACAGCCTCTGTCTGCTGAG -TCCATCCACATAGACTGTGTTTAGTCCAATTCTGTTTGTTTTGCTCTGTCCCATCTGGGA -CATCCCACCTCAAAGTCCACACTGTCTTTAACCTCTCCATTCGCAGCAAGGTCAGGCTGC -AAACGAAACGCTCCAAGCCTTCTGAAGGGCACACTGGCTGTAACTCTAAAGTCCTAACCC -ACTTCCTACAGGGAGACCCAACTCTTAAAGGACCTCTCACCCCCCAAAACAGTGCCACAA -AGCTACAGACCATGGTGTGTACGGCAGTTAACTGTAACATGTACCATTCCTCATCAGCTA -AGTTGTTGTATCACCACCTTGGTTTCCAGGCCCTGTGCCTGCTTCTTAACAGGGACCCAG -TGAGCCAATGAATAATTAGGTAATCAAGGGAATAATCAAAATTCATCTGCTCCCTGTGCG -TCCCATGTAGACAGTTTCTTCATGATTGCTTTCTGTTTTTTGTTCAAGTGAATTAGGGCA -GAGGGTACAGTTAACACACACATGAGAAGGGGGGATTGGCATACATTCAGATAGCTTTGT -TATAATTAATTGATCAGTATATGCCCACCCCTGCTTCCTGCATCTAATCGGAAGCCACCT -AAGAACCATTTCTTCCGTTCCATAGTTTCTTGCCCATACCAGCTTCCTACTTGATTAATT -TTATAACTTACAATTTTATAACTCCCTGAGCTTGAAAGATTTAATTATACTGTTTCTTAT -CTCAACGAAGTTGAGGCAGGGCAGTGATAACAATGCATCACTTAATTTTATTCAAAGCTT -TTCCTACTGGGAAGGAAGGCCGTAGGTAGTTGAGGAAATAGAAATCTGCCATCTTTGCTA -AGTCAGTTCCAAAACTAGTGTGATACCAGATTTACGGGTGATGCATACAGTGTTCTATCC -TCCGCTGGTCACAGCTTGCTGCTTATGCCATCTTTCAGTGGATATAAATTATCTAGCACT -ATAAGCAGGTTGCCTATGTGTGTTGCTCAGATGCCATGACATGCCAGCCCATCCTGGGAG -GGCCCCCAAGCTTGATGATGGTTCACCTAGAAACTTCATCCTACCAACTATGTGAAAGGT -CACATGATGCTGCTCTAAAGGAAAAGCTTGGACAGAATAAAGGCCACGAGGCCAGATGGA -TACCAGCAACAAAAGAGAAAGGAGGCCATTGTTTCCACACATGTGCATGAAATGTCAATA -GAAGGTTTAACATAACTATACCTGAATAAAAAACATTAATGAGAGCTTCTCTAAAAAAAA -ATAGAAAATATTATCCACTTGTCTTATCTGTAGATACACTGGATGGCATTATGTAAATTC -TAACCCTATACACCAAAAAACCAATTCTCATCAGGGTAGGCAGAGTAATGAGTGTGTCTG -CAAAGGTAAGCTACACAATAAATCCATGTCTCTAATGAAATTGTCATAGCACTCAACAGC -CCTTGCATTTTAAAAGTGAGGCAAATTGTTGTGGCATGAGTGTTGCTGTGGCTTTGTGAA -GAAGGCTTACGACTGTGAGAGAAAAGGAGTGGGCTCACAGAGTGACTGGCCTGCTGCGAG -GGGAACTTCCCTAAACAGGCTGTGTCTGAAAATGTTTTACGTGTAAAATGCTGGCAGATT -TCTTTCTGACTCGTCATTAAGACTGATGAAAGAATGAAATGAGAGAGCATTGGTAGGTTC -TTCTAGAGAGTTTTGTGTGCGTGGCTAAAGAACAGATCGGTTGGGATCTTCTGGAGATAG -GTTTGGGGAAGAAATCAGAAGCAAACCCTGAGAAATGAAGAGATTCGGAGAGATGAAGGG -GCCGCGGAGTTAGCTTCATGGATAGAGTACTTGCCACACAAGGTTGATGGCCTGCATTCA -GATCTCCAGAACTCACTAAAGAGACTGGCACAGTAATACACAGTCTGGGATACAGTACCC -CACTGGGATTGTGGGGTGGACGGCAGACTACCCAGAAGCTTGCGAAGCAGACAGCAGGCT -TTGGTAAGTAAACAACAAGAGAAAAACTGACCACCCAGGTTACCCTCTGACCTCTGCGTG -TACACACTGACCCCCAATGTTACCCTCTGACCTCTGCATATACACACTGACCCCAGGGTT -ACCCTCTGGCCTCTGTGTGTACACACTGATCCCCAATGTTACCCTCTGACCTCTGCGTGT -ACACACTGACCCCAAGCTTACCCTCTGACCTCTGCGTCCACGCTGTAGCATACACATGCC -CATGATCATACTTACAAACACATACTTTTTGAAAGATGGTAAGAGATAAATGAGAGCAGA -CTGGAGACCCATCCTGCAACTCTCACAGCCCCCCAGAAGTTTCTCGTTCCCTGAATAATT -TCTTTCTGTTCCACTAAGCACCTACTAGGAGCCTCTCCTACCACGCATGCTGACACCCTT -AGCCGTCTCCTTGTCTCCGGCTTCTGAGGGGAAAGTACAGTTCCCAGCGGATGAAGTGTT -CACTTTTCTTCTTGTCCCTCCTCCTGTACATGGTACCAGCATCGTCTCTCACTGCTTCTC -TGTCCCCAGTGGATCAATCCCGTTGCCCCTTATCCAGCCTGCTTCCCTGTGTGCAGATTC -TTCCATCAATCAGCATTCTCTGCCTTTCTGACTCAAGATGTTGTCCTTCAAAGAGAAACC -CTTTTTATGTTGCATTTTTCCCTCAGGAAACATCTTGTTTCCTTTCCCTCTCAAACTTTG -AGAAAGAAAAACAATCACCCTTGCCACACAGGTGCCATTAAGCTCCCCTAAACTTGGCTG -TTCTTCTGAATTCTCTTGCTCAGTTCCAGGGCTTGGGGCCATCAGATCCACATCTCTCCA -GTCACCACTGTCCTGCCTGACTTCCCCCAAGCTTCACACTCTATTGTGTCTTCCTCCTTG -CACCTGTCTCTCAGCCCCATCTCTGGCTGCCGCTGTGTTCATTTCTTCTCAGCTTCTGTT -ATGGGGTCTTACTTCCCTGTATAATTTCTATTCAGAAAGTGATTTCAACTGTAGCCCTGC -TTCTGTGTTGACTCCCCAGTGTCACTGCCTTTCTTTGTATCTCTCATTTGAGCCTCTGTG -CAACAGGCTCATCCTTAAATTCTTGCCACCCCGGACATCTGTCACCTGCAGGCCAACTCA -GGACCAAGGTTTTGAACTGTGAGCACCTCGCCCGTGGCAGGCCTCCTCTCTGGCTCACAT -GCACCTCCTCAGGCTTGCCATGTGCGGTAGGCTGGCTTGAATCTCTGCATTTTCCTATCT -GCTGTCTGGTCTCTTCTGCCCCTCCACAGCCTTCCAGACAGGGGCCACCTAGGGAGCTTC -CTTCCAGGGCAGTCACGCATGTGCTATTAAAGTAGATCTTTTATTTCTGTCACCTCCCTC -TTATTCTAGGATGTATGGCATCTGATAACCAAGCCATTTTGCTCTTTGCTCCCTTTCCTC -TTGGGTTTCGGGAATACAGAAGTTTTGTCTTTCTCCTGTTTATATATCATGTGTCCACTA -TAAGACTCCATATAACACTCTTCATATGAGTTGCTTAAGTTATGAAGACTCATAGAATAT -AAAACAAGGTGTTCTCTACTATAGTAATTTCACATACACTGGGACACTTAGAAGTATCTG -GGGCCATTGTCACATCTTGGTGACTGGCACTGGTATTTGATGGGTAGAAATCAGGACTGC -TAGTCAATGTGTTAATATCCACAGGGCAACCACCCAGCAAAGAATTTCTGGCGCCCCAGA -GTATTAATGGTTCTAATCTAGTTTCAACTAAGTCAGAGCATTGTTGAAACATAGCAAGTT -ACCAGTCGTGACTCACCACGTTCAGTTCCATAGGTGTTACTGAGTAGCAGACATACGGTG -CACACTCTTTTTCTCATTGTGCCTCAGATTAAGAAGTACAACATTCACATACATATAATA -CAAGACACAATGAGATTGAAGACCATGAGAAACACACAGACAGACCTTAAACTTTAGATG -GGCTTGAGAAAGGTTATGCAGAGGAGGTAGACTTTGAGATGCATTTGAGTGATACAGACA -CAAGAGTTAGTTTCAGACATAGGACAAGCAGGACCACATACATAGTATAGGCACCGTGCC -ATGGCAAGCTTCTCCTTGGCTCTCATACACAGACCACATAAACAGTCAGGCGCACGGGGG -GAAGCAGGTTGGTCATAAATACAGCATCTATTTAGAGATGGACATGTTGTAACAGGAAGA -AATGCCAGATGTAAAAGTTTTCTGTATTTTCCAAGCACACTGATGTTGACCAAGTTATGT -AACCTCTCTGGGTTTTAATTTCTTCACCCAGAAGAACAGGGTGGAATTCCTTCTTCTCAA -TGTGTTTGTTTATAAGTTCTGAGGCATTGAGTTACATCTCTCAGGTTTTAAGATATGAGT -AGTAGTTTGAGTCTTTCTTGATCTACTTCATTTTAATGTTGTCTGTCATCATGTATTTGC -TAAGTGGTGGAGACTGATGTCTCCTGAGCCAGGAAATCACATGGTCAGAATGGCATCTCT -GAGCAGTCAGTGTCCATAGCTGAAATAGAGGTTAAGTTTGAAGCAGAGGGCTGGCTGGGA -GACTGTTGAGGCAAAAGGTGGTTCATAGGTCTGTAGTGTGGGGTCAGAAGGGAGGAAATG -TTGACGAAGGAGCAATAGCCAGCCGTGGTACTTGAATGACTCTGTCAGATGTTAGAAAGG -GAAAGTGATGTTGGTCTGGAGCAAAACTGGGCACTGGAGAGAATATGGGCTCATTAGAGG -AGAGAGGGTGCATGCTGGTCTTAGAAACTGGGTAAAGCTATCTAGAAGACAGGGGAAATG -CCAGTGTGGAACTCAAGCAAGATGCTAGACTGGAAATGACTGTGGGTATAAAGAGAGATC -TCTAAGACGAGCAGAGAGAGGCTGCAGAGATGATGGATAGCTGTCTTTGGGAGCTGTCTC -ATCTAGGGGCAGAAGGAGAGAGAAGGGATCTGCATGAGAGGCAGAGTCTGGAGAGAACCA -GAGACCAAGGATGAATGCCAAGAAAGAGAGGACTCATGCGTGAGGATGCCGGACACTGCA -GTCCGTTGTGAAGAGGTCAGGGGGTGAAGGCTGAAAGGAGGTGGTCATGTGGCTGCAGAT -TATACGGTGGATCTTGGCATCGTGTGTTTTGGGTGACCGCCATGTCACTGGGGCTGAATG -GAAGAAGACAGGCGTTCATATATGGTGAGGAAAAAGTGACTTTTCCCTACTTAGGGAAGA -TATAAGTGTGCTTATTGCTGAAGGAGGAAACACCAACAGACAAAGACATTGTTGACCAAG -GCACGAACAGTTGGTAAAGGTTCACCACAGCATACACAGGAAAGCAGAACTGAGGAGAGG -GGCTTGGTTTGACCTGGGATGAAAACAATAGAATGGGGGGGGGAATAGATTTAGTAGCGT -AGAAAGAAAAAGCAGGCGATCTGCTGTTTTCAATGTATTGGGACGTAAGCATTTGGAAAA -GGAGGATGGGACCTTAAGTCTGCAAGGAGAGGAAGTTCCAAGCACCTGCTGATGAGTTGA -GAAGCAACCACTGGTGACAGGCAGGCTGGTCCACTTTCTTCCTGCTCCCAGACAATCACA -TGAAGCAGCTCTAAAGAAAGACAGACTGGAGAGCTGCACAGCATCTTACCCCAGGCCCAC -GCAAGCCCATTTAGACCTTGTTTACCCCGTGGCCTAGCATGGCCTATATATACCCTTAGA -TTCCACAGATACCTTCTGTGCAGTGTCACCAATCATAGGTTTTGCCCATACTTGTCCTTG -AGGGGGTGTGTGTCCCTCAGCAAATGGCATCTGTGTCTTGCCAGTCACAGTAGGTGTCAG -TTCAGCTGGACCTGCCACTTCCTGTTCTTCCAAGCCTGACCTAACAAAATCCTGTGTGTT -CCCACTCTCTGTTTACCACAGACGGCCCTGGATGTCTGGTGAGTTCCCGGGTTCTCCCGT -ACAAAGGAAGGAAGGGAAGAGAGGCAACAAGATGGAGAAGAGGGAGAGACACAAGAGGAA -TGGATCTCCCACCCAAGGGCTTGTAGTGCACATGTCTGTCTCAGAGACAGGAGCGGATGA -GATAGTGAATTGTAATGAGGCCCCAAAGCCTCTGAGCTTTGGTTTGTGATTCTCTGAGTC -CTAGGGCAGATCCCTAAGTCCTTTTAGCAGCCTCTGTCTTCCTGTCTGAGTCGCTTCCCG -TTCCTCACTGTCAACCTTCCCATCTCTCCAGAGTTACTCAGAGACAGGAGGGACACAGAT -ACCCGGCTCTGTGCTTGGATACCCAGCCGTGAATCCACCTTCTCCCTTTACCCTAATGCA -GTCTGGCCCCATCTTGGCCCTATCACATATAGATATATATGCCCTACTTTCTCTCATGTC -AGCTGATTGTGAGACTTAGGCGCCATTGTGGCAACACATTCTCTGAACATCGGCAGCTGC -ATTGGCCATTACTGGAAACAATTATCCTTCGTAGTCAAGATGAGGAGATGAAAAGGGAGA -CTTTGACCTTTCACCTCAGAGGGCTCCATGGAAATGGAGAACAAACTGCAGGCAGCTGTG -CAGCCAAGTGGGGAAAAAGGTGAAGCAGACAGCTCCCGGTGAGGCCCATGGCACCAGGCG -AGTCCTTGAGGGATTTGGATTCAGTGTGAACCAAAGAGCCAACTTCAGAAGAAGTAAGAG -ATAATAATGTAAGAGGATCCCTGGAGACTGGCACTTTGTTTTAGAAATGAAGACAGGACA -GGGATAACCTGCCATTCGACTAATGGATGTGGCTAAGAGGGGACCATAGTGAGGTAGCTG -TGACTTTGGGTCCTGGGTCCCTTGGCTTTGGGACTGAACCTGCTTTACTGGCCTTTGGGG -AGGGTAGTTGGGGTGGCTTTGAGCAGATAGAAGGGACACGGTGGTGATCTACTAAATCAG -CTATATACAGCCAAGTGTGGTCCAGAAAGCCAGCCCCAGATAATGGCTGTAAGCCCTTTG -GCCATCCTGGCCTTACCATAGGAAGACATCCTTAGTTTTGTCAATTCTTTAAGCTCTGAA -ACTCTCATAGCACAGAACATTTCTAGGAAGCTATCACATTCCCCTCCCTGGAAGCGCTTT -GATCCAGAGTCAAAGGAACACTGGAATTTGTTTAAATACTTCATCTCTGGGAGGGGTTGG -GCCAGGACCTCTGTGTATTGCAGGGAGAGGTAGAAGGAGCCCAGCAAAGCAGAACAAGGT -CCCCTCAAGCTGCAGATACATAATTTTAATTTTAAGGACATCTTTGCCAGGTTTGTGCAA -AACTAGTTCTCACCTTCATGTCTGGTGACTGTCACCACCACATTAGGTAAAGGTAGGTTC -AGCCCTTGTGGTCCTAGTAACACCTGAAGAAATGTAACCTGTTAAGTGACATCACAGCTG -ACTGGGCCACCCCAGTGTTCGCACAAAGGGATGGAGCAGGGGAAAGGAAAATCACTTGGC -ATCATTGCTAAATCTGCAGCAGCATCTGTGTCCCGTGGGAAGCACTTCAGAGGACCAAAG -CCAGTGTCACACAGCCGCTTCCACAGGAAGAAAGCTGTCTGTCCTGGGGGCTCCTGTTGG -CACGTCTTCCCAGGACTGCATCTCACAGCCCCTTCCTTGTCCAGCTTCCATTTGGTCTGA -GCCATTGAACAAGATTTTCCTATGAAGTTGGAGGATGGTTTATAGCCATATCAAAGCTTC -TCTCTTGCATTGCTTGTCCAGAGAGATTAATTGCAGTTTCCTTGCTTCGTTTGCTCAGAC -TCTCCCAAAATGTTGCCCTATGCAGAGCCAAATGCCACACAGTGGAAAAAGACTGCTCGC -AAATAGAACTTGGGAAAAGCTTTTTGTTCAAACCCTAAATAACATCCTGTGTCAAAACAC -ATGTGACAATAGGCTATTATTTCTCGCCCCATAATAGCATGTTGTCATATCCCTGTGTCC -TGGATGAATGAGAGATGGCACGCCATGTGGGGCAGCATGGGGGTTGGGGGAGGTATGGCA -GAGCCTTTGGCATTTTCTGAAATGGAAACAACTCCTCGGGGAAGTAACCTAGAGGTTGAT -TCCCACAGGTGCCCGGCCACAGCCTCGAGTTCATTTCCAGAGAAGGGCCTTGAGGTTGCC -GGAGAACACCAGCTACAGCGACCTAACAGCGTTCCTCACTGCGGCCAGCTCCCCATCAGA -AGTGGACAGCTTCCCTTACTTGCGAGGATTGGATGGAAACGGGACAGGTAGTTGGAGTCT -CTTCTCTTTCTGGGTAGGCCTTCTGGGGTTTAGTCCTTCTCTGAGTTTTGGTTGTGGCAA -GAGGTGGTCACAGTGAGGTGGGGGAGGGGGTTGGTTGACCTTACAGATTCTGGGTTCATA -CTGTTACCTTTTCCCAGCTTAAGGAGCCTTCAGTCTGCACCAACATACAAAGGCATCTTT -GCAAATTGGCTTCCCTGAGCCCTCCAGCGGGTGCCAGGGGCCTGAAGGGCCTTCTTTGGC -CTTTCATTTTTGGACTAAGTATTTCAGTTCAGTTGAAATTATAGTTTTTTAAAAGCAAGA -GATCAGTAACAGGGTTTCTGCCCCTCTGATCTCTGCCTAGTCTCCTTTCCTCCAGAGTTT -CTCACCCAGTTGTCCAGCAAGAGCCCTGGAGCCTCGCCCTCCTGCTCACCCCATGCTGGG -ATGGGAAGGGTTGGTTCCAGTGACATCTAGAGATGAGCAAGTGACATTCCATGCTCCGCT -GTAGATGGAGCCCTGAGGTGTGGGCATTGCCATTTCTGTCTGTGGTCGTCAACTTTCACC -CAACTCTCCCTCTGCTGTTGGATGCTCCACTCCCTTCCTCTCAAAGGGGATCTAGGAAGT -TCTCCAAAGGAGGCTCTTCTACAGACAGCCCCGGAGGAGCCAGGCTCTGAGGTTGATTTG -GAATCTTCCGGCAGATCACTAAAATCAGCTCAGCCATCATGGCCACTCTGACAAGACACA -GAACTTACAAGATCAGAGAAACCAAAAGCCACTAGGAAGAAGAGAAGAGACAGTTCCTTA -TCAGAGAAAGACCAAAGCCTGGACCTTACTCCTGGGTCTCTCTCTCTCTGTCTCTCTCTC -TCTCTGTCTCTGTCTCTCTCTCTGTCTCTCTCTGTCTCTCCTCTTCATTGCCTTTCGGGT -TTTGGTCATAACATAAGATTGAAAAACAGCCACTAGAGTTAAATTAGGTATATTATTATA -CTTCCAAGGGATGCTTTGATTAAAACTTCCATAATTTTCCAAGACTTTGGATAAACTGGT -GAATCTGACAAGCTCCTCCACCTGCAATGCCTCACCCGTTTCTGTAACTTGTGAGTAAGG -TTGGAGGTGACGGTACCTGGTGATGTACTTGCTTTTCCTCCATTTGTGGTTCTTATTTCA -AGAAAGGCTTCTTCCTTTAAATTGAGGACCAACGGCATGATTCGTATGCCCGTCATTTGC -CATCAAATGGATGTGTGACCGTCTAGAGTAAAGGTTCTTGGGGGAAAATATCTCTTCTGA -GGTCCTCACAGGCTCCATTCAGCTTTTCTGAGGAAAGGAAGCCTAGTCAGAAATACAGCA -AAGGAACAGGCCTCACTCCTCTGAGCTCATTCGTGCTCTCTGTCCCTCTTCCAGTAAATC -ATGAATAAATTATGAAACCCGAGAAGAACAGGGGACACAGAGCGCAAAAGCACAGGACCA -TTTGATTATTTTTCAGAAGTTTGTTTTACTTCAAATTCAGTCTATTTCAGAGGGAAGAGA -AAGGTTGGACGGTGACTTTGAGCTGCTTTTCCAGTGACGTAATTGGTTAGTTACCTGAGA -GAGGATCAGAGTTTCTATGAGACCTACTAGGAAGGCCAGCCAGCCAGTGGTGTATCCATA -TGTATCTGCAGACATTGGAGCCCAGGGGGTTCCATACAGCAAAGCAACCTGGGGCACAGT -GGGTCACTGCTGGCCTCACAGTAGTTTGTGAACAGGCTCTCTTTTGCCCTGTATCACTTT -GTGTCTCACACACAGGCCAAAGACTCTCTGCTGTCTAGCATCACAATCTTCTGGTCCCTA -GGAAGCACAAAACCCTACATCATCCGCATGGTCTTAATGAAATGACCTCCACCAGGCACT -CCAGGGGGACAGAGAGGGCAGTGTTAAAGGTACAGAATTTTTGCCACACCAGAAAAGTTG -GCATATGATGACCATCTATATCCAGAATGCCTGAGACTGAATGAAGTGTTTTGTATTTAG -GATCTCTTTTTTTTAATTATTTTTAAAACATTTGCATCGAAGTCTAGTGGCACCTAACTT -TTGAACTTTGGAGAGCTTCATGTTTCACCCTGGTACTTAAACATGTGGACAGAGAGACTC -CGAGGGACTGAGACGAACCCGTCTTGTTATAAACTACTGTTTGATCAAAAGCCTAAGTGG -ACCCCATCCGGTGGTGCTTGCCCCTCCTCCACCCGGTTGGCATGACACCTGTCGTGGCTT -GCACACAGAGGGCCAGGTCACATCAAGGTAGAGCAGGAAGGAAAACCCAGCTATAGACAG -ACCTCAGTACCTTGCACGTGATAAGAATTGCACAACAAAGTGTGGAAGAAAAGTGACCTA -GGCCTCTAAGTCTGAATCTGTCCAAAGTGGAGAAAGCGGGACAGTGTGAATGGCATAGAG -AAGGAGTGGGCATCTAATGGAGCGCTGAGAGAAGAATGGGCCTCCAGAAAGCAGAGGTGA -GGCCTACATGTCTTGGGAGCTAGGGCTTCCCCTCTCATCTCCTCCCCTCTTCCTTCCTCC -CTCCGTCTTCCCTCCTCCTTCTTCTCACTTTCCTCCTTCCTTCTTTCCTGTCCTCTTCCT -TTTTCCTTTTTTTCTCCCCATGGTCCCACTATGTGACCCCGCTGGCTTTGTATCAGCAGC -CCTAGCTCAGCCCACCAGGTGCCATGTACAAATGTGCATGCGGCACCATGGGGCACCATG -CGCACCCCGGCTGGAGCGCTTTAGACGTCGTGTGGAAGGACAGGGAGCCGAAGCACAAGA -CCTGCGATTAATCTGCTCCTTTCTGTAGCGCTTACTTCTGAACTTGTGCAGGTGACAATG -TCTATGGCCCTACACTCAAGAGGGTACCTCAGCTGCCCTCCATCTGAGGCATGAAGATGA -GGCGGGAGGGGAGTAACGGGACAGGGCATCTGGTTCTAGAAACCATCTCCCTAGATCAGG -GAAATGCAAGACGAAAAGGAAAGAGAATGTGAGGCCACTGAGGAAGAAAAATGGAGATAC -TTTTCTAGAACTTTCTATGTGTCTGTTTATAGGAGGTTTCTACCGTCCTCCTGCATAGAT -TTGACAAAATAAAGCGGCAAGTCCTACTTGGAAACCTTATGTCTGCAGTGTTTGTACAGC -ATCCAGTAGGTCACCTGATGACTGGCACGTTGACAGGTTTGAGCACTGCCAGGAACAGTG -CAAGGGAGGCCTGGCTTTGCCTTCCTGGCACCTTTAAGCTGTGGACATGTGTATGTCTCA -GCCCACGGTGCACTTTCCAGCAAGGCATGGTAAATTCTGGCCTCTAGTTTTCTTATCCCC -AAATAAAATGGTTTCTAAACTAAAAGATTCCTGACTTTGAATCTGTGATTCCAACTTTCA -TCTTTTGAGGAAATCTTTTAACAGGCCTTTGCTGTCATGGAGACAGAGATGGATGCACAG -TGGCCATTGTGTTCAGAAGTCACTCCACAGGCGACAGTGGTTAAAGCATTGTAGAAACTG -TAAAGTTCACTAGATTTGCTTTGAACATTTACTTTTAGTCCAAATTGGAGGTTGGCGTGA -GCTCAGATGGGTATGTTAGTATATAGGAGTAAGTACTTATGTATACTCCATGTAAATATA -CTTATAGTCCGTCTTTTGGCCTAATAGTAATGTTAGTAAAAATAAAAATAGCAATAGTAA -ATAAATCATAAACAGTATTATAGAAGAAATCCTGTCTTGTAAAATACCTTACCATTTTTA -CCACTAAGAAATTCATCCTATTAAGGCAAAGATGTGAATTATGACAATGTATTTTGCGTG -ATATCGCATTCCGATAAAGAAATTTCTTAAATAGATTGCATAAGTGTATAAATATCACAT -CTATATGCATTCTCTAATTTACCTGTATACAGTCATTAAAGTACTGGCTCAGATAAATGG -TCTCTAATGGAGAGTAATTGGCATATCAAAATCCTTTCAAACAGACCAAAATAGCAATGG -CACCTCAAATAATACATATATATTTCACGTCTAAGTTTCAGAGCTATACCTCTGGTAGAA -TTAGTTAATATTTTCAAGCAATCCTTGATGGAATTTGCTGTTTAAAACATTTCTAGAATA -GGTTCTTATGGCACTGACTTGTGTGTGTATTATCTATGCTATAGATGATATGTCCTACGA -TATATGTGCACAGAGCTTAGTTTGTGAACCTTCTTTTTCTTTAGCTTCCCCAGAGTTCTT -GCTCTTACACTAGAGAAAAGTCTTTTCCACCAAGGCGGTAATCTCAGCTCTTGAGAGACT -GAGGCACGGTGGCCTTGAGTTCCAGGTCACAGGGGGAGATCCTGCCTTTAAACAAAAGGA -AGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGA -AGGAAGGAAGGAAGGCAGGCAGGCAGGCAGGCAGGCAGGCAGGCAGGCATGGGCAACACA -AGCACAGCTTGCTACAACTGGCAGACTTGAACTGAGACAGCTCTGCTAACTAGCATGTGC -CCTCTAGGCAGCTACTGCCACATCCAGTCCCGTTTCTTTGTAAACTGTGAGTTTAACTGC -CTCGTGATGTTGTGAGGTGAGGATTACCGATATTAACAGGAGTGGATGCTCACAGTCATC -TATTGGATAGAACACAGGGCCCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTGAA -GGGGTCTGCAACCCTATAGGTGGAACAACAATATGAACTAACCAGTACCCCCAGAGCTTG -TATCTCTAGCTGCATGTGTAGCAAAAGATGGCCTAGTCGGCCATCATTGGGAAGAGAGGC -CCCTAGGTCTTGCAAACTTTATATGCCCCAGTACAGAAAAACACCAGGGCCAAGAAGTAG -GAGTGGGTGAGTAGGGTGAGTAGGGGAGCAGGGAGGGTATAGGGAACTTTTGGGATAGCA -TTTGAAATGCAAATAAAGAAGATATCTAATAAAATAAATTTAAAAAAAAACAATATTAAC -GAAGCCCCCGCACACTGGAGACTCCTTAGTACGAAGCAGTAGCCACTGTTTTCCTTGAAG -GGTTTCTGCAGCCCCAGGACCTCTATGCCAGTGATGAGCATCTGTCTTCCTTCCAGGAAA -CAGCACCAGGTATGACTTGACTCCTGTCACAGCCGTCAGCGTGCACTTGCTCAGCGGTAA -TGGGATGCCGGTGCTGGTGGACGGACCCATCTATGTCACTGTGCCCTTGGCCACTCAGAG -CAGTCTGAGGCACAATGCCTATGTCGCAGCATGGCGGTTTGACCAGAAGCTGGGTAAGCG -TGAGCCCCTGAGCAGCCCCTCTGAAGTTCATTTTGTTTTGTTTTAATTTAAAGGTCATGG -AGGCTAAAATTGGCTCTCCTAATCTTTAGGTTCTTTTAATATTCTATGATCTATCTTGGT -TCTGTGGTCTTTTTTTTTTTCTTCTTAGTATAAGAAAAAACATTTGCCAACATTGTTTGA -AGCAAGGAGTAGTTCCCATGACCCTACAACCCAGAGATAAATGTGAATCTACTTTTAATT -CTGTCGTAGTTATTTGCCTGTACACATATGTGTGTGCTATCAATTAGTTCATAAGTAGGT -ACCCTAGAATTTATTGGCTTAAGATAATAATGAGCATCTCCTCCTATCTCATACTTTCGG -AGGTGAAGGGATCCAAGCACAGCTAGTGAGTGTGGCTCAGGCACACCCTCAGGACAGTTA -CAGTGGGCCTGCCTGTCAGTATTCTGTACGGCTTAAGCAATGTTCTGCTGAGGCTAGCAA -GCAAACTCAAGACTCTTCCATAGTCACCAGATGACTGCAATTCTTGCCAGCTGATGGCCA -GAGATCTTTGCCACATGGTCCAGAGCTTAAGGCTGCTTACAACGGAGCAACTTGCTTTTC -CTCTTAACCAGTGATGTAAGAGAAAATAAGGTTTTCAAAGCACAAGTACTTCAAACAGAT -GCTGTCCATCCTGGGCATAGATAGTCACTAGGTGGGTTAGTGGAAATAGTGCCAGAATTC -TCTCTTCAGCTTTTGCAGTCATTGCAACAGAGTCAGCAGTTTTTGGTGGCTGCGTTATTC -TGTGGTCCTAGTTAAAGTGACACAAATATAGCATGATTTGGTCATCAGTCCCTTATGATT -AGGGGAAAGGAGGACTGTTCTAAGGTGGTAGATACTTTGTAGCTAAATGTTTCAATGTTT -GTGCACAGCCATGATTACTCTTCAGAGTGTCCTGTGAAAGTCAAACTTGGAGCCAGCTTT -TAACCACCAGTGTAACGTTAAACTATGCAAGAAGATTAATTAGGGGCTTTATTATCAAAT -AATATTTTTAAATATTTAAAATAGTTTTAGCAAATACACTTTAATATAAATACCTTTTGG -GTTTTCATGGAGTTTTTGTTTTGTAACTTCCCAGGTAATTAATAGACTTTATTATTAGTA -AAGATCACTGCAGTTTTAATGACTATATGAAGGTTAACTTCACAGGGTAGATTATAGCAC -TGGCTTACTGTATACTGCACTCCTTCATTAGGGTTTCTATAGCTGTGACAAAACACCATA -ACCGAAAGCAAGTTGGGCAGGAAAATGTTATTTTATCTTATAGCTTGTGATCCATCAAAT -CAGCCTTCCTTGCTAGGTGTACTAGTACATGCAGAAATCCCAGCATTCAGGAGGCTAGAG -CCCAAGGCTTCCTGTGAGTTTGCAGCTAGCCCAAACTACACAGCAAGATCTTATCTCAAC -AACAGCAAAAGAGCAGTGTTTCTCAGACTCACCTTCTGGTCCTTTCCTGGATTTCCTGTG -GCTGGGCTGGGACTTCTACATCTTACCAATTCCTTACATCCTCTGGCTGCCTCCCATTTC -CCTCCTCCCATGGGCCCTACTGTAGTGCTGCTCTGGTTACCCTCACAACTGGAGATGCTC -CTATGTGGTCCTTTCTCAGAGCAACTTGTAACGAGCTTGGAACCATAGCAAGGCACAAGG -GTCTCATTAGAGCCAGTCCCTGTCCGTGCCTGTCCCTCTCTCCTTCCTGGCCTCTCCTTT -CCAGTCACTTTCCAGACATACTGACCCTTCCTTTGGGCCTTACCACTTTGCAAATGGAAC -CTGATCCTTCAAAGCTGTTCTGGTTCAGATCTCAAATGTTCTTCCACTGCCTTGTGCTAA -GATCTTGGTCTTCAGTAGATGGTGCTGGGGCGGGGGGGGGGGGGGGGCTCACCTTTAGGA -GACAGGGCCTATGGGGTAGAAGTAGGTCACTGGACATGACCTTGAAGGGCCCTGGCCTCT -TCTTTTCCCTGGCTCCCAGCCATCCTGAGATAAGCAGCTTTGCTCTGCCACATGTGGTTC -ACCATGAGCCACGCTACCCCAAGCTCAAGAAGCAACAGAGCCAAGTGACCATGAGCTAAA -ACTTCATTAATGGTGAGCCAAAATACATCTTTTCCCTCTTTAAAGTGTTTGCCTCTTGTA -TTTTATCACAGCCATAGAAGCAAGTAGAACATTTCAAGCCCTTCCCACAGGCTACTAGCA -GTTACTATTCGACTATAACAATCATTTGCGATCAATTCAATAATTCTTTAAATTATTTAC -GTTGGAGGTGAATCAAAACAATTGCTAATTCCAAACTGTTAAGTAGCCAGAAAACGCACT -GTAGGAATTCGTGAGGAAGTTTTTGCTTGGATCAGGATTACTCTACTGGAGGCTGAGAGC -TAAGCATGATTCAATCAGAGGATGGGGAGAAGGGGAGGGAGATGAGGCCAACAAGCAGGA -GGTTCTCTCATTTACAGTGAGAAAGTTCTAGAAGTCAACTCGACAGCAATGTCAGTATGG -CTGGCAATGCTTTGTACTTAAAACTTGCTGAGAGTCTGTGTTAAGTGTTGCTATCAAGAA -TATGGTATCAGGCTGGAGAGGTATCTCAGCCCTTAAAGGCTAGGCTCACAACCAAAATAG -AAGCAATAGTATCTGTGAGGTGATGGCATACTGTTTATCATCAAAACATTCAGTCATGTG -TATGCATAATTTTTTGCAACCTACATTTAGTAAGGGTTCAACCTCTCCTCTATCCCACCA -CCCAGCTGAGGCAGTGGAAGAGAAAAGATTAGGATACGGGGGAAGTGGACCTGTTCAGCA -AGAGTTCTTTGGGGGTGAGCTTAGTCTTCTTTGTCAGCAGTTCAGCACCATAGCAAACAC -CAAATATAAATCAGCAGCTACAGTCCAGGCCTCTTGGCAGGCAGACACCAAGCATGAACC -AGCAGCTATAGTTCAATCCTGAAGAAACCACAAGGCTTGCTAACTGACCAGAGGCCGCTA -AAGCAGCAAGAAGCCACAGGACCCTCACCAGCAGTTCCAGGGCGAGTTTCTCTGAATGGT -GAGAGCATTACCATAAGCAGAGCTCACCAGCACTATGTAAATCAAGCCAATACATGCAAG -TTGTTAGCTAAGAATAAAGAGACAGAGCAAAGCAAACCAAGCCTGAGTGCTCATCTCCCA -CTGTCTGTGGGGTCAGATTTATACTCCTTCATCAAGCATCCTTTCACGTGTCTGCTATAT -CCAAACATCCTCTTACCTGTGTCTGCTTCAGGAAAAGTCTTTCCTGTGCCTGCTTTAGCA -AGACATCCTTTCACTTGTGTAACCCAGCAAAGCATCATTTGACATAACTTTCCAAACAGA -CTACAAGTTTCCACTTCAGTCATGCATCTTAAGTATATACAGCTTTGATCTGCAAATTAT -ACTCAATTAAAATGGGAACAAGTAAATATCAAAGGAAGAATTTAGAACATGTGAAAATCA -TAGAACATGCATAAACATACACATACCCAAATAAAGTTTTATTGGAACCCAGCCACACCC -ATTTGTTGGTAAATCATCTGTTTCCATCCTGTGGTACACAGTGAGTATTGTCATCTTCTG -GCTTTCCAGTCCAGTCTTTTACAGAACCACCTTGTGACTCCTGACCTAGCACCCTCTCTG -AGGGAGCTCTCTCCATTTGCTGTCACAGCACGGGGGTGTTTTCTCTCTGCAGGGAATAGC -GGGTGCTGGCTCAGCTGCAGCTCCTTATTCCTGTTACCTAAGCTCACAACTGTCTGTAGT -CACTCTAGTTCCAGGGGATCTGACACCCTCCCACAAACATACATATGGGCAAAACACTAA -TCAATGTTCATAAAAGTAAATAAGTCACTTTTAAAAGAAATTAGCATCTTCATATGTTGA -CCCTGTTCGTCAGAGGGTGACCTAGTATATGAATGCATTGTCAGGGTGCATGAATTGGAT -TGTCTTGACTGTGTTACAATACCAGTTGGCTCATCACCACATATGCCCTCTAAGAACTTG -TTTGAAGAGGCCCAGCATGCGTGCTCTGCCTTGAAATGGTTGCATGAACATGCTCTGTGT -GCTGTATGTGAGTAACCTTTGCTTTACACAGCACAGCAGACTCCCCTTGGTGTGTGAAGC -TCTTACCTTTTAAGGAACTGGCAGGCTTCTCTGGCCAACTTCAGTCCTTCGCATCACACT -GTGGCCTGCAGCCGTTGGGGTGGCACCTGGTACAGTGATCAGCGTCCAGAGTTAGTTGTG -TGCAGGAGCCAGTTTGACCTTCCAATGTCTGGGGAAGAAAGTCGGTCATGGCCAAGTGTG -TGCTAACTGTGGCTTTCAGGAAAGTAAGGGCCAATTGTGTCTGCTTTCTTTTATGGACGT -TTATTATTTCTTCAGTGTATAACTAGGGCAGCAGATGGCTTCTGGGCTATGAGGTTGTCT -GACTCGTTGCCCTAGGGAATGGTCACTCATGAATAAGCAAACCAGGTCAGTGGTCTGAAT -TCAAAGTGACTGATCCTGAATAATCAAAAAATCAATAGTGTTTTAGATTTTGGATTTGTG -CTTCTGCTGTTTGAGTGTCACTCAGTATGTTTGAATCCTCTTAGTCCAACGAGATAGCAG -AAAGAGAAGCCTACCCTGAGAGTGAAGCTCTACGGTGAGATCCAGTTTTAGCTGCCTTCC -CAAACACCACAGGCAGAGTCTGTGTGGATTGCTATAGCAATGGGGACTACTGAACCAGCC -TCTTACCTCTTACGGCACATCCATAGCGGGTGCTCAGGAATAACTCCATAACTGGCCTGC -GTAGTAGGTCTGTGTCTGTTTCCAAAGGAACGTGACTGCTTTTGCTGTGCAGGGCCTACT -AAGCTTTTAGGTAAGTCATGGCCAGTTTGCCCTTGAAGGAGAAGTTTATTTACAATACAG -ATATATTCATTTCTTTATCATCAGTGTGACAAGTTTATCGCAGGGAATGTTAGAGGGGTT -GTGGGGAGGAAGAAATCTCAGCACCTTTATCACAAATTTGATGTGAACCGAAAACTATTC -TTTCTTTAAAAAGCAAAGTCATGATAATTTTTATATGCCTCGCTGACCTCAAGTTTGGTC -AAAGTGTTATCTAGATCTCCAAGAATAATTTAGAGACTGCCAAGGATTTGCTTAGATGTG -TTTTCAAGACTTACCCTGAACTCTGATATACAGAAATGATAAGAGATACAGATATGTTAA -ACTATATGGATATTAAAATATTAACCATGTATCTCGATGAAGGATTTCAGAGTGGCTTGT -TGTGGTTTAAATGACTTCTAAGGTTACACTGTATTGCATTGTATGGGTAAAAGATAAAAT -TGGAGATGTTTATTTGTCTAACAATTCAAGTACATATTTATATATGTGATTAACTTTAGA -GCTAAATGTAGTACTCCCCCCCCCCCCGCCAAGAACAGATGTGATAATTAAGGATATTAA -ACAAAGGAAGAGGTTGATTTACCTAAGAGTGATGCCAGTATACACCTAAATAAGACAAAT -AGGCAATTTCCTAAGGAACACTAGCTGAGAAACAGAGAAACAGACTCACTATGTATCGAA -AATGACCTTGAACTTCTGACCTTCCTGCCTCTGCCTCCAAAAGCTGGGATTTCAAGTCTA -CTCCTGACCCACAGGTCGGTGCTGAGGGACTAAAGGGAAGTCTGTGCACATGCTAGCAAA -AGACCTCTTATTTTCCAGATAGGAAAATGAGCCTGAGAGTGAACTGGGTTTTGGTGAGAT -TTTTAGCAGGGAAGGCAATAATCTGTATGCAGAGTTGAGGAAGCTGAGGGTAAATGCTGA -GAACCCAGTGGGACGTTGTCTTCACCAAGATCCCAGAGTGAGGCAAGATCCTCTGCTTTG -CGTTTTGGGGACTAAGATGGGTGTGTGTTCTGTTACTGTGGGACTGTTAGCATCCCATTG -CAAAGTTCTGCCCCAAAGGATGAGAATTAGAGTTTATAATATACTTATGCTGCCCTGTGG -GCTGATGTAAGAAGGACAGTTGTTTTCCAGTGTTGCCTAGCAATTCAAAAAACAACCCTG -TAACATCCATCTGTCTCTAAGCATTGTTAAGTCCTTTGTGTTGGTGGCGTCCTCAGAATG -ATCATTTTCAGAAAATTAGTTCTCAGATAGCTGTGGTTTCGGGCACTTTTGTTTTAAAAC -TATCCTCGGGGTGTTGGTTTTCTTAAAGTCTCACTCTATGTAGAACTAGGATTTACCATG -CTTGGATTTACCTGAAACCATGTGGGCAGGCCTGACAAATGAGTAGTTGGTTTGTGGTTG -CAGAGTATCAAGTCAGTCCTTCTCAGAGGAAGCCTGTATTCCTTAACAGTAAACCATTCA -TTACCACTGATGGAGTTGGTTGGTTAGGTGTGGTGACTTCATATCCTTACACTGGCTCTT -TCCACCACCAGGAAACCTTCAGGCCTTTCAGTGTACCTGGATTTTAAACAAAAATTTGAT -GCTTAGTCTACTATAAGCCTAAATGAAAATAATTAGGACATTAGTGCAGCATGAGTTATT -ATTTGTGCTGCTGCTGCTGTGATGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTG -GTGGTGGTGGTGGTGGTGGTGGAAGACAGACTCTCATGTATCCCAGACTAGCCTCACCCT -GCTATGTAGCTGATGTTTCAGGTATATATTACCACTGTTTATGCCATGCTAAACACTACA -GGAGCTAAGCTACATACCCAGCTCTCCAGCTATTTATCTGGGATGTGTGTGTGTATGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTACATGC -ACTATTTACATCAAGATGTTGGTGAAGGCCAGAAGGAGAGTGTTAGACCCTTGCAACTGG -TGTTTGGATGCTGAGAACTGAACCTGGGTCCTCTGCAATAACATCCAGTATTCTTAATTG -CTAAGCCATCTGAAGCCCCAAATATTTTTAACTACATTTATGCCTACTTCCTTTCACTTG -AAAGAGTAATTACAAAGTGAAGGTAGCATGTGGTTGTGTATGGTGTCTAGCATTACAGAG -AAAACAGGGAGCCACAGACTAGCAGTTACAACAGAACCAGCTAGAGCCAGTTACTTAGCC -ATAGCAGGCCTCTGATTTCACATCTGTGAAAAGCATACAATAGGCAGAGTCTCTACATCA -TAGACTTGTAAAAAGAGAGAATTTAGAGCGGGGCCGGGCACTTAGGGAAAGCCTTCCTAG -CCACCCCTCGCCTCCCCTATCGTCTTCTCTCCTCCCTCATCTCCACCCCCTCTTCCTTGC -CCTCCTTTTCCCCTTCTCCACTTCCTTCTCACTTCTTCTTGCCCCTCCTCTCCTTTCCCC -TCCTCTTTCCCTTCCTCTTCTCCCTCCTTTTTTCCCTTCCTCCCCCATCCCCCCTCTTCT -CCCCCTCCTTCCCCTCCTCCTCTCCTTCTCCTCCTCCTCCTCCTCCCTCACTCTTTCCCC -TGATCGCCATCATTGTTATTGCTATCAGCCCATACACCATTTGCAAATCTTCAGTGACAC -ATGTGAGAAGGAAGGTCAAGCTCAGACCTGCAGTTCTGTTAGTGTAACACTGTAGTCTCC -CCGAGGGATGACTCCCTAGAACACTCCAGCCACTAGTCTGATGCCAGTGCCCATGCCCCA -CCGGGTGTTCAGAACTTTTAATATAATATCATCACCACCTGAAATTGAACTTCCAAATAA -CTCCTGAGTCCAGGGCAGATGATCCCTCACACAGGAATATGTCTGATGTGCAGAATGATG -CACACACACACACACACACACACACACACACACACACACTTATCTGCTCATTGCTGCTCC -TTTCATTCACAACCTGTGCCACTGTCGTCCCTTCGCAGGTGAGGGTACTAAGGACAGGTA -TTCTGGGGCAAGTAATATTAGTGTTTAGGTGTGGAGCATGGTGGGAGAGGAAGGGGAGAA -CTGATTCCACAAGGTTGTCCTCTCTGTCCGCGTGCGCACACACACACACACACAAACACA -CACACACACACACACACGTGCGTGCACAGAGAGGACAACCTTGTGGAATCAGTTCTCCCC -TTCCTCTCTTTCCCCCTTATGTGGGTTCCAGGGATCAAGCTCAGGTCTGCAGGGGCTTAC -ATGGCAGTCAGTCTACCTTCTGCCCCATCTCACCAGCCCAGGGACACATACATATGTGAA -TTTCCATTTACAAATGGACCGTTATACAATGGGAGTAATGAGAGCAAAATAGAAATAGGT -ATGGTGGATGAATTGCAATCCCTGCATAATAAGGAGAAGTAAAATCAAGTATGTTAGAAG -AAAGCTTCACAGTAACTCACATTTTACACTTCAATTAGGTTGCTGTGAGCAAGCTGGCTG -GGTGGGTGCAGTGTTTGCTGACCAAGCATGAGGACCAGTGCTGGGATCCACAGCAGCCAC -TCAGGAGCATCCTGGGGGCTTATCTGCTAGCCTGGCTAAGCACTGAGCTCTGAGTTCACA -CATGCACACATGAACACATCCATATGTACATAAAGCCCATGCACAAAGCAAAGTTTAAAA -AAATAGAGATGTTTTTAGTTAGACTTTTAGGTTAAGGTAGCATGCCCTTGTTTCTGCTTC -TACTGGCCTATTTTGACTTTATAATTTGGTGTGAGTGTGTCACACATTGAGTGTGCAGGT -GCAGTCACCTGTGCACTTGCAGGTGGTGGCAGGTCTCTTCCTCTCTGACCCACCTGTCTC -AACCCCACAAGCCTGGGCTTACAGGCACAGACAGCCACACATAGCTTTTTACATTGGTGC -GAAGGATTTGATATCAAGCCCTCAGGATTTCACAATCAATGATCTTACTCACTGAGCCAT -CTTTCCAACCTCTGACACATGATTTTTAAAAACAAGTTCGATGCACTGTATGAGAGACTT -CTTTATTTCTTTTAAAGTCTTTTTTTATGAAATTTAACTTTCAAATAACTCCTGAGTCCA -GGCTAGATGGTCCCTCATGTAGGAATGTCTGATGTGTAGAATCAATCTCTCTCTCTCTCT -CTCTCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCACACACACAGAGAGAGAGAGAGA -GAGAGACAGAGAGACTCTTTTTTTTTCTTTCCATTTTTTATTAGGTATTTAGCTCATTTA -CATTTCCAATGCTATACCAAAAGTCCCCCATACCCACCCACCCCCACTCCCCTACCCGCC -CACTCCCCCTTTTTGGCCCTGGCGTTCCCCTGTTCTGGGGCATATAAAGTTTGTGTGTCC -AATGGGCCTCTCTTTCCAGTGATGGCCGACTAGGCCATCTTTTGATACATATGCAGCTAG -AGTCAAGAGCTCCGGGGTACTGGTTAGTTCATAATGTTGATCCACCTATAGGGTTGCAGA -TCCCTTTAGCTCCTTGGGTACTTTCTCTAGCTCCTCCATTGGGAGCCCTGTAATCCATCC -ATTAGCTGACTGTGGGCATCCACTTCTGTGTTTGCTAGGCCCCGGCATAGGAGAGAGAGA -CTCTTAACTCTTTTTTTTTTTTTTTTTATTAGGTATTTAGCTCATTTACATTTCCAATGC -TATACCAAAAGTCCCCCTTACCCACCCACCCCCACTCCCCTACCCTCCCACTCCCCCCCT -TTGGCCCTGGCGTTCCCCTGTACCGGGGCACACAAAGTCTGTGTGTACATGTATTGGGTA -CTTTTGGCTTTCCTTTAGCATTCCAAAGTCCTTGAAGATCCTATTATGGCTCCTTTCCCA -AAACTTATTCTTAACTCATCACACCTTTAAAGGGGAAAACAAGTGGTTGCTTATATTCAA -CTAATTATTAAGACACAGTGGCACATGCCGGTAATCCAAATCCCTCACCAGCCTGGGCAT -ATGTAAGACCCTTGACTGCATTTCCAGCACAAAAATAAGCCAAGTAATTAAATAAAATGA -ATATTTTATTGTAGCTTAAAAGCCTCAGGGTCCTGGGATTCCACTTAGACTGGTTAAAAC -ACTTGTCCTGCAAACCTTATGTCTTGTATTCAGTCTCCAGAATCTATATTTTTAAAAAGA -AAACTGAATATGGGACACATATCTGTAATCCCAGAACTTCTGCGCCGAGATGGGGGTGGA -GATAGGAAAATGAGCCAGAAGATCGCAGCCATCAAGCCTGAAGTAGAGAATGCTTCAGTG -AGGTGGAAGACACAAACCAACTCTCAATCATGGTCTGTTAGCCTGAACACATACACCATA -GCACACATGTGCCCAAATACATGTTCACACATGCAGCATGCACACATTCGCAAACACTAT -CTTTAAAAAAAAAAAATGAATCTCTCCCTCAGAAACTAACCTGTTCACTTTGCAGCCCTT -TAAAGGCTTAATGATTTAAGAATAAGTTTTGGGAAAGGAGCCATAATGGGAAACTTCAAG -GATTTTGGAAGGCTGATTCTCTATATTAAGAGAATATATTAGGTGATCACAAGCTTATTT -TTGTCTTGGTTTCTAATATTCAGCCTGTCTCTCATTTCCCGCTTCAAACACAAAGTCCTC -AGCTACCTTGAATTTCCCTGCTTTTTCTTCTTGTCGAGACCAGTCTTGAGATCTCCTTGT -CGAAAGCTGTGAGGAATCTAACCATCTCCGTATAACTTCTGTTCCTCTGTTTGATTTCTC -TCAACAAAAAGTATAAGATAAGTAGTTACCCAGGAAATATTTTGCTATATAATTGACAAG -GGATGTTTGCTCTTAACTCATTCCATGGGGAAAGTAATTTCAGAGAAGGTCACTGACCTA -TTAGTCTTTCCTTTGATATTGATAATGATTTTGAGATGGGTTTACTGGATGGTTGCAGAA -TTCTTCCCGGCTTCCAGCTTATAGATCTAGTAGAAGTTATTCTAAGTTTGTGCAGGAAGA -ATATATCAATTAGAATACATAGAGTAAGAAGTGGGGTACTGAACTGCACATATTAAAATG -CCCAGGCCACGTACTATGGAACTGGGAAGGGGGTAACCTTCAACCGCTTAAAGACGTGAC -GGAAATGTCCATCCTCTTCTGTGCATGTGGGACATGTCTTCATTTCACAAAACTGGAAAG -TGGCCAGGCTAGAATTCACACTCATAAGATTAGCTGGCCCTCAAGTGCTTTGAAGTCTAA -TATGGTAAAAGTCTCAACAAGAGAGAAAAGTCTTGTATTCTGGTGTTTTGCCTAATATGC -AAGGAGTCAACTTTAATGTGTAATATGTTCTAGTGTTGTTGGGTTCTGCTTATAATTCCT -TTAACTCAATGATGTTCATAACATCAGATCTTTGTACTTATTATGAAGTTAAGCTGAGGT -AGCTTTCCTATTAAAGAGAAGTATTCAGGCAAAATAAATATGCCAAGCAAGATAAATCTA -GGCTCTTTAGGCTTCTTTCAAAGGATATGTTGCATTTTAAGTGAGTCCTTTTTCACATTT -TAGAGTCCTTTATATATACTTTTATTTTATATAAATAAAAGTTGATTTTGTTGTTGCATA -GTAACCAACTAGCACTTCAGTGATTGCTAGGAGACTCCATCCCATCTTAAAGATAAGGAT -GAGGTACCTTATCTGATAGTTAGTATATGTAATAGTCATTAGAGTCAAATGCAGCTCCTG -TTTAAATAACTCATAATGCTTGCCACACAGTGAACCATGCCAGCTAACTCCATAACAAAA -ACACTTCCAAAAGAGAGGCACACTTCTCAACACCTCGCACATTCCTGAAAATATTTCTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGAGGATTCAGGTTGCCACTGTTTGATAATTGGATTGTCCTCCCTCACACA -CACCTTGATAAGGGGACAGTAACAGTGCTGAGTGTGACAAGTTGGACCTCAGCGGCAGTA -AAGGAACAGAACTTGACAACAAGGACATAATGTATAGGAAGGACAGTGAACATATGGGCA -GCAGAAAAACTATTTTTCATAAGAGTGACCAACCTTCTCCAGAATCCTCAAGTCCATGTT -CCTAGGGTCATTGAACCTAGACCTGCCATTGATCATGACCATGGCCTCAAGTTATCAAGA -AAACCCCTTGTGTCTGAATCAAAATTACATGCAGATTTCATTATTTGTGTCAAACTTCCT -TCTCAGATGTTGGCATGTAGCTTTCTTTTTGCTACTTTGTGCGTTCTTCTCTTCCCACCC -TTTATTCCCTCAGGTTTCACCCCCTATTACTAGATAGGAGAGAAAGGAAGATGGAGGAGG -AGAGAGAGAGATCTAAATAAAGTCAGCAGTCTGAAAGGGGACAACATTATCATTAGATTA -CTTTCCTGCTGACTAGGGAAAGTTTGATCTTCACACTCAGGATATCTCCTTTCTTTTTGC -TGTTGTTTCTTCATTGTATACTACAAACACCAACCAACAACCCACCCCACCTCTCAGTTT -ATAAACCCTCTGAAAAGTTCCCAGAATTCAAATGTCACACAATCGGAGAAACCATCTGCA -GCCGACAAAATCATGTCTCTGCTAAAGCATGAGACAAATCATAGTCAGCTGCTGTGGACA -GTCTACAGCAGCCCCACCTCCCACACCTGGGATTAAAATGAAAACATATTCTTATTTCTT -TGTTTCTGTCACTACTTTGGCAGGTACAGCAGAATGTCCCTTTGGGAAGGGACTTTGCTC -CCCTTTCTATGAGCAGCTTTCCTTTGTCTGTTGTATGTATTCATTTTTGCTCAAGATTCC -ATTAAAAGGGGTCCAAATTCCCTAAAGCTGTTTGAGAATTGATTAGCTAGAAATTCCAAT -CTTGCAACACCTCTTTCCTCCATGTTGGCAGGGGAACCACATGACCTTCACAAACAGTCC -CAACCACAGCTCATGTCGGAGCAAATAAGCCACCCTGCTAACTCTGAAATCAGTTTGATG -CAGCTGCACATGGCCTTTCCACCTTAAAGCCACCGTGGGTGGGGCTGGAAATGCACTAGG -AAGTGTAGGTTCTGCCTAACTGCCATCAACAAGTGACAGCCATTATCTCTGTGTGTCCCA -GCAGTGGTCTCAATTGCCTGCGTATGAAGTAGACACAGGAGTCCTACAGAGAAAACCTAC -AGGGAAGCCATGGGAAGGGGTTGAGAAGGAGCGGGCTAGGGAAAGATAAAAGTCCAGAGC -AGATGAAGTAGGGCTAAAGAAGCCAGGAAATGTTGTTCACTGGGGCCTGCCCTGTGATTG -GATCGCAAAGATGAGAATCTTAACAAGGACGGCCCTTTCATAGAGGCCATATTCAGCAGT -ACCAGCAGCCATCCAAAAGTGGCCTCACCCTTGTGGAAGGTGTAGAAAAATAAAGATCTT -TTACAGTTGGATATTTCTTCCACTTTTAAAAGGAAAACCTAACCTGGCAATGGTGGTGCA -CGCCTTTAATCTCAGCACTTGGGAGGCAGAGGCAGGTGGATTTCTGAGTTCGAGGCCAGC -CTGGACTACAGAGTGAGTTCCAGGTCAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAA -AAGCCAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGGAGGAAACCC -TGCTCTGCGCAGTCTGAACAGGGCTGGCATCCACACATGTGCACATGAAAGTGCCCTTTT -TAGCACCCTGCTATCTCATAACCTTTTCAGCACGGGGCACCTGAATGAGCTTTGTCTGCT -CGCTGGTGGGTTTGCCTGTAACAGGAACCCATGCCTTGCTGCCCATCTTCACCACAGTTC -CCACTTCAGTGCACCAATGTACTGTTGGGAAGCCCTCCTCTCCCTCCCCAGGTAGGAAAG -CCCCATCATTCGTTCTGCATATATAGCGTCAGGGTCTCAGGAGTGAGAAGCATATGTTGC -CAGCACACAGTTCATTAATTCTTACGATTCCTGTGGCCTCCCCTTCCTTAAAAACAGAAA -TCTTAGAAGATGTCCTTGCCAGGAACAGCACGATCGAATCCCAAAACAGCGTCACACTTT -TGTCAGACCCTGTTGTGTATTATATAGAAGGTCTGCCAAAGTTAATGCCTCTCCCCAGCT -GGCTTCTCTCCCTGCCGTTTGGAAGGGGAGCGTCCCAGTTTAGCCCCACTGCCGCTAGGA -TCACTTTCTTGTCAACTACATCCAGCCTTTCTCGGAAGGATACTGATGCTATTTGTTGGA -TTGCTTCTCTAGCATTCACTCGATGTGAAAGTAAGTTCCTATTTGAAGATAGTTCGAGGT -ACTTGGTTGTAATGAGAATTTTGGCTTCTTTAAACACAGAAACATTATAGGAGTGTTTTT -GTTTTAATCCCATGTGTGGAATATGGGGCTGATTTAGACTGCCCACAGCAGCTGGCTATG -ATTTGCCTTGTGCTCTGTCGGGGTGTGATTTTGCCAGCTGCAGATAGGAATCTTAGAAAC -TCTTGAGGGTATAAAAATGCTAGAGCCCCCAAGAGATGCAGTGGCTACTGCTCCTGTTCC -TGCTGCTGCTTCCTGCTGGCTGCTGGCTCCTTGTAGTTATCCTAATAAAGATCAGCATTG -CCCCAAGGACCTTCCCTAATCATCAGGAAGTAGTCCATGAGATCAAATTGACACCCCCCT -TTCCCCTCTAGCCTTCTTTCTTTACCAACTAATGTTGGGAATTGGAAGAGATAAGGGTGG -TAGAGAAGGGAACCCGTACACTTAGTAGAAGACAAAACGGTATACAATACGTAGGTGGAC -ACTCTCAGAGCTTGTAACCCATTGGAGGAGATCAGACGTAAAACAGCATGTAAGCAGCAC -ATGGTACGGTAAAAACATTTCCCAGGAAGGAGGAGAGACAGAATGTGCAGATGTGTGGGA -AGTTCTCCCCACTCTGATGTGTGTCTTTTAGAACAGAGGAAAGGTATGTGAGGTTAGACC -CACAACAGCAGTCAGTCATGAGGACTAGCTAGGACAAGCGCATGGTATGTGAGGTTAGAC -CCACAACAGCAGTCAGTCATGAGGACTAGCTAGGACAAGCGCATGGTATGTGAGGTTAGA -CCCACAACAGCAGTCAGTCATGAGGACTAGCTAGGACAGGCGCATGGCACAGGACTGTAG -TTGGCCTTGGTTTTCAGGTTCTATAGCTCTGGTGTTTTCTCCCAGGTCTACCAGCAAATG -TGAAGCTCCTCCCAGCCATAGCCTAGCCACTACCTCCTGTTCACCTTGAACCTGTCTTCC -CAGTCCTTGGTCCACTGCTCCATGCTTCTCCATGTTGCTCCATTTCCTGAGTGGCCTTGT -CACCCTCCTCTCCCCGTCCGCATCTGTTGTCCTTACTGACAAGCCCTACTCCACCACTCC -AGGTGACAATATTCCCTTGACCTTCCAAAGCACTTTGGACATCTTTAGCATATGGCCTTT -CTATGTTCTATCTAGAACAGGGACCGGTCATCTTGGCAGTGGGTATGGACTCGCAGTGTT -GATAATAGCTCCACCCACTTGGCTTGCGTCATGTGTAACTTGGAGGAATTTTTCCAGTCC -ATTTCAGTTGATTTTCTTCTAAGAAGCAACTTGGGCAGAGTTGGCAGTTTATGAATGAAC -AGGAATTAGGACTCAGCTTCCAGCTCTTGTCTGTTGGATCCCATTTAGCATCCATTTGAA -GAGCAGTGACTCAAACATCTAATCTGGAGAAACAGCCAACCAAAAAAATGCATGGCCACA -TCCTGGCTAATCCGAAGATGCTGCCTGCTGTGCCGGTGGAGGAGCAGTGCGTGGGAGTGG -GTGGGGTTTGTGAGTCACGCAGGAAGGGAGCATGAGGGGGTGATGGGAGAAGCTGAAACT -TACCCGTTCTCTTCTTCTGGAGAAATATCCTTGCCCAGCATAGAAACCCTCCTTTCTACT -GTGTTCAGTGTCTTCTGTTTCCCTTTCCTTAGAAGGCCCATGGAACCACTGGTACTCTCA -GATGCTACGCGATCTCTGGGTTGGCATGATTCATGACATGGTCTCACACTTGTTTTAGAA -ACCTTGTTGTAGCTTACATTCTGCTTTAGCTTGAACCAAAATCACCTATAGCCATGACCT -CTCAGGCAGGCCTGTCACATTCATAACTCATGAATGCAGAGCCCTTACTATGCCTGGCGT -TTCCTGCCTTCCTTGCCACTGCTGTGCAAAGGAAAGGGGGTGTGAGGTGGGAAGCACCTT -CCCACCCACTGCATTTGAGTGTCGCCATAGCAACTAGTAATGCCTAGAAGCAGCCCAAGT -GTTGTTTTGTTTTCTTTTGTTTTTATCTCCAGTTCCTCAGCAAAATGTGACCCTGGAACT -TGAGACATAGGGTCAGCTGCTTGACACACTTGATCCAGCCAGGATCATCCACGTGGCCAT -TTCGGGTGGTCCATGATTGTAGGAGTAGGGAGGGCTCAAAAGCATCCCTGTGTGTGCAGC -CTGTGCAACCATTGCTGGTTCAGGAGAGGTGTGCACAAGCCTTGGGGGTCACTTACCTGG -CTGCCTCCCTCTTGGGCTTCTGCCCACAGAGGCCATCACAGGCCTCGAGATACAAGGTTC -CTGCTGGTGAGCAGTGTTGCCTTTTGAGCTAGGAAACAGTCCGTTAGCCTAGAACTACTT -TGTCCATCTGTGAGCCTCTGCCTGAAGGCTTGAGAAAGGAACAGAGTCATCCGTCTCCAA -GAAGGTCTGTGGGAGTGTTGCATGGCCCAGCAGCAGAAGCAACGTCCGCCTTGCAGCCAG -GCAGACCCAGGTCCCGTGCTGTGCTCACAGCACCCAGGTCTTGTGAGAGTTCTAAAGCCC -ATCATTCCTCAATCTCCCTTCCCCCAAGGAAATGAAATCATGGGGTATGGCATTGTTGTG -GGAATCATAGATCATGAATATAAGGCCATGAGTGTATCATGGTAAGCTAGCACACGGCAG -ATTTTTCTTAATGGCAACTTTTTAATATTACTGCCCACACCAGACTTACTCATCCAGGAT -ATGCGAAAATGGCATTGATGAATGGGTATTTTTAAATATGAGGCTGGAGGTAGGTGGGGC -TCAGTGGCAGAGTAATTGCTTGGCATCCCTGGTGCTGTGAACATAGATAAGCAAATAAAT -CTTTTCTAAATAATTGAGACCTAGCCTTAACTAGGATAAGGAATATGTTTATTCGCTTAA -ATGTAAATACTATGAACGACTCTATCCTCCCTTTTCCCATCTCTACCAACTCCTAGCACA -CTGACGCCATCACTCTGACCCTTCGGAACTCTGGGGCCTTCTGCTCAGACTTTCTGTTTG -GAAAAAGAGGCAGGCACTAAAGTGACTGAAATGCAGTTAGCTGATAACACAAAAAAATTC -AAAACTATTCACCTTTCCCTGCAGAGAAGTCACAAAGACTTTTTACCGAAAGTTGTGTAC -AATCTGTAGGTGGTAATGTGACTGACTGGGCTATCCAGCAAGTTGTGAATGCGACATTTA -AAGTGGATTTTATAAACATTCGTGTCAATGTACCCTGATGAAGTTCTTTTCTGCACCCCC -ACAGGAACGTGGCTGAAGAGTGGTCTGGGCCTGGTGCACCAGGAAGGCAGTCAGCTCACG -TGGACGTACATTGCTCCCCAGCTGGGGTACTGGGTGGCAGCCATGTCTCCCCCCATCCCA -GGTAACACAGAACCAACAGGGCTGGCAATCCGGGTGGATTTCTTTTGGGGATCTGAGCTC -AGCATTCACTTAAATATAACTTCTATAGGCAGTTCATGGTGTGTTCTTTCGGAAGGTCAA -ATGGTAAAGGCTGTTTTGTCAGTGGAGAGCAGTACCTGGAACTTTGACATGGAGGCCAGG -CACCAGGCGTGGAAATGGTCTTGTCTCCAGTTCCATCTTGCTCAAACAGCTGCCTTTAGG -AATTCTTAATGAAAGTGTTCAGAAGAGGCTGGGACCTTCTCCTCCCTAGTTCCCAAAACA -GCTGTGGCCTAGTGTATCTGTAAACTTGAAGGCCAAACTCTCAGCCAAAAGCCATCACTG -GGGGCTTCTTGAGGCAAAATGCTTGCTTTAGCATTTCTGATCAGTTTAGTGAAAAGCTAG -CTGCCTAATGTTAAAAAGAGTAATCTTCACTTAGAATATGTGAGTTGAGTTTAGGATATG -ATAAATATATGCATATATGTGTGTATGTATATATACTTACATAATTCCAGTGATATTGCA -GGACATTGTGCTTCTCATGAGAATTCTTCCTAGTGATATCTCCCTTCACTGCCTTTAAAA -GCCATGCATGCCACTTGGACTCACCCACCTTGGAAAATCCACTTTCCTTACCATTGTTTA -TGCTGGGGCTACATCAGAAATATTGTTTTGTGTTGTTTTGAACACATGTTAAAGCACATC -TGTTCTGAGTTACAAAATTGAGATAGGTTAAAAGATACCTGATTGAGCTGATTAAAAGAT -ACTTCATACAAAGACACGATCGATGCATTTCCAAATGAGAGCTCGAAATATTTTAGCAAT -GGAATTAATGTTGAAGCATTAGAATTCATGCTTTGGCCTTCTAAGTGACTACTAGGATGG -AGCTAGTCCTAGATGGGTGTGGAAAAGCCTTCCTTTCAGTCACCACATTCCTGTCTAAGA -AATACACACTCTTCGGCGCTTTCCTCGAAGGAATTGCTCTCGCAGCATTGCCAGCGTAAG -CCTGCCACAGAAACACCCTGTTTCCCTAATTTGGAGTATGCAAAAGTAGACAAAAGAGAG -GAAGAAATGAAATGCCACAGGTACCAGAGTGAACGCCACAAAGTCCAGCCACCAAAGGGA -AGTTTTCTTAGATGGATTTCAAACAACTGTGGCTGTCAATTTTCCCACCATGCAACAGGT -TAATATTAATATGAGCTTTTATAAAGAGGAAAGCAAGGGCATCCCAGCACAGGTCCCCCC -CCCCCCCCCCCCCGCCCCCAGGAGTTCTCACGCAGTGAAAGAAAAGACTCAAAGCTGTGA -AAAGCAGCCCCACCCTGCCCCGGTGGTGCACATCATGGTGCTGCTTCGTGGGTAATCTTC -CCACTGTGTCTTTTACTTAGACAAATTTCAGTGAAGCTATGCTTCCCTGCGCCACAAACC -AAGAAGAAAACGGTTACGGTTTTGTTCCTTAATTCTGAGCTTAAGCAGAGACTAAAATTT -AAGCTGTGAGTTTTATGAAGATTTCTTTTGACACGGGCTAAAATAATTACATTCTGAGTG -TTTAACAGACCTTGAGAATGGTCTTACAGGACGAAAGTCTCCCCCTGCCCTTCTCTTTAC -TTCTGTATGGAGGATCAAATCCAATGTCTTTGAATATTATCTCTGTACTAAGATGTCCTA -TGAACAGTTAAGGCAGTTACAGACATCTACGTACACACTTTCCCACCCCACTAAATTTAA -GAAATATTATATATATATATATATATATATATGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGTGTGTATCTTATAAGATATAATATTTAAGAGAGAATTCCATTCTC -TTCTGGACTCAGGAAGTATCATCAATTCCAAAACCCAGTAATCTTCCTTGGATTCATTTA -GCTCTTTAAAAGATTTGAGCCAGACATGCTGGCTCGTCCAAGCTGTAGTGGAGCAGAGGC -AGAAGAGTTCCGGGAAGTTCAAGGCCAACCAGGCCAGCCCAGTCTTATAGTGAAACCCCA -GGAAAGAAGAGAGAAGGGAACAGGGAGAAAGGGAGGGAGTGAAAATTTGTCTCCTTAAAA -AATATTTCTAAAAAAGAAATCTGTCATTGAACATCAAAAGCAAATTTATAATAAAGCAAA -TGGGTACTTGTTAATAAATAGTATGAAGCCACTGTGTCCCATCTCCTGGACAGTGCAGGG -AACTGGACAAGAATAAATGTCATTGAGAGGTTTTGTTACCAATCTGTTTTGAGCTACCAT -GTGAGCTACCGATTTATATTATTCACAACATTATGAGGCCGATTCTCATTGCCCTGGAAC -ATTGGGAGCAAAACTTAAACCCACCCCTTGGTGTTCTTTACATTGCAAATTAAAAGCTGT -TGTTTTGTTCTGATTATCTCTAGCAAATCTTTTCTTTAAGTGCTAGAGAGTTCTATGACC -ATAAGAGATTAGCCTTGCTAAAAATAAAAATAAACAAACAAAAACAATATTGTGGATGAC -TATGTAATTTCTTTAAATAGGAAAGTATTTTGGTCAGACTTGACATTTTAAAATTACAGT -AAATTTCTATCATATATTTAAAGCAATTCATTCAGGCAAAAGATATTCTGTACAGCAGTA -ATTTCCAGGAAAAGTGAAAATAAAGTCATAGCCACTTTTTGTCATAGCCACCTTGTAAAA -TCCCCAGGTTCTTGGTTCCTCTCGGACATGAGGTTCTACTCAGTGGTTTATCATGCATTC -ATTTTCTTTTATGAAAAGATCATGTATTTAGAATGCTGGGCATGCTGCTGTGAGAGACTA -GCTTCTCCTCTAAGGGGAGGGGTGGGAATCCCCTTGATATAAGAGCATTTCATACCTGAG -CATCAGGGGCTACCAGCCACTGAAGGGCTAGCGACTGTCATGGATGGGAGTGACGGTACC -TTGGGTAAAACAGCCATCGTGTCTCTGACCAGCCACTCTGTCTCGCAGGCAGGAAGAGGG -TTTTGTTTTTTGTTTTTTAAGTCATTACATTCTCAACTCATTATTCCTATTCTTACATGA -AGGAATTCAAAGCTCTAAAATGCGATTTTCTGACCTTCTAGGTCCCGTTATGACACAGGA -CATTACCACGTATCACACGGTGTTTCTTTTGGCCATTTTAGGAGGAATGGCTTTCATTCT -TTTGGTTTTGCTGTGTCTCCTTTTATATTATTGCAGGTAAAGTGTTACCATTTGGATGAT -GTATTTGTTTAATGTAGAATTTCCTATGCAATTGGTATTCGGAAATGTTTTTTTCCTTCT -TCTTTCTTTTTTCCCCTAAACCATTTTAGTTTAACTCATGGAAAATTACCTAGAATGCAA -ACATGTAATGTAAGTTGCAAATGACCCCACAGGTTATGTAAAGTTTCAGGTCATGGTAAG -GGGCTTATGAGAGCTTAGGTGCTAGGGAGATGCCTCAGGAAGTAAGAGCTCCATCTATGT -GAGCATGAGAGCGGCCGGCCGTCAGATCCCTAGCACCCAGGTGGAAAGATGAGTGTAGCC -ATTCACACCTGTCTGTAGCCCTGGTGCTGTAGGCGATCGAGACAAGAAGGCTTGTTCGCT -GCCAGGCTCAGTCCCAGTTCAAGAGAGGTCAGAGAGTGATAGAGAGCATCAAACATTCTC -CTCCATCCTATACGTGTTTGTACTGTGCATATACCACACACACATGTACACACACACACA -AGCTTAACAAGGCTGAGAAGTAACTCGCTTAGTAAAGCATTTACTAAACAAGCACGAGAA -CCTGACTTGGCACTTCAGAAGCCACATACAAAATCGGGATGTTGTGTCCCATGCCATAAT -CCTAGCACTGGAGAGGCAGAAACAGTGTATCTTTAGGGCTCACTGACCAGCAGTCTAGCC -TACTTGATAAGCTCTAGGTTAAATGAGAGAGTGTGTCTCAAATAATAAGGTGGATTAGTA -CCCAACATTGATCTCTGGCCTACAGACACATACACACACAAGCACACATGTGCACCCCTA -CAGAAACACTCACAAGCACACATGTGCACCCCTACAAGCACACACACACCAAGAAAGAAA -AGAAGTTGACAGTTATTAACCGATTCATTCCTATTCCTTTACACTCACTAAGTGATGAAA -TTCTCAAGATCAAAGCAGAATTATTTTTACTTCAATGCTGTTATCTTACCTTAGAACGAA -TGAGAATTGTTGATTCCTGGGTGTTTCTTGTTGGAAAGATAACTTGGCTTCTCTATAAAA -TCCTGAGCCTCCAAACCCTAGATTTCTCTACTCTGGGTTAAAATGAGAGTGTAGGTGTGG -AGCGAGAAGGCTTCTTCGGGGTGCTGATAAATTGTATTGGTGTTCCTCATGTAATTTGAT -AGAATTTTACCCAAAACATTGCCATCATGAGTCTCTCACTTCTCCCCTGTGTCACCTGAT -TGGTTGCAGGAGGAAGTGCTTGAAACCCCGCCAGCATCACAGAAAGCTGCAACTGCCCCC -AGCTCTGGAGAGCTCCAAGAGGGATCAGGCAACATCCATGTCTCACATCAACTTGCTGTT -TTCTCGACGAGCATCAGATTATCCTGGGCCTCTGTCTGTCTCCAGCCATAGCCGCCCAGA -GGCCCCAGGGACAAAGGAGTTGATGGGCGGGGTGCATTTAGAAATGATGTCCCCCAAAGG -GGAGGGGGACCTGCACACACCCATGCTGAAGCTCTCCTATAGTACCTCACAAGAATTTAG -CTCCCGGGAGGAGCTGCTGTCCCACAAAGAAGAGGATAAAAGCCAAACATCTTTTGATAA -CTTAACGCCAAGTGGGACACTGGGGAAAGACTACCATAAGTCTGTGGAGATTTTTCCCTT -AAAGGCAAGAAAATCTATGGAAAAAGAAGACTACGAGGCCCCTGGCAATGATGACTACAG -AGGTAGTTACAATACCGTGCTCTCCCAGTCTTTGTTTGAAAAGCAAGATCAAGAAGGCCT -GGCATCAGCAGGAAGCAAACTCACTATTCAGGAACACATGTACCATGTACCTTTATCGCC -TGAGAAAGAGCAACTGCTGGACCGCAGACCGACTGAATGTATGATGTCACGATCTGTCGA -TCACCTGGAGAGACCTACTTCCTTCCCGAGGCCAGGCCAGTTGATCTGCTGTAGTTCTGT -GGACCAAGTCAATGACAGCGTTTACAGGAAAGTATTGCCTGCCTTGGTCATTCCAGCTCA -TTATATGAAACTTCCAGGGGACCACTCGTATGTGAGCCAGCCTCTGGTGGTCCCGGCTGA -CCAGCAGCTGGAAATAGGAAGGCTCCAGGCCGAGCTGTCCAACCCCCATGCAGGGATCTT -CCCACACCCATCCTCTCAGATCCAAGGCCAGCCTTTGTCTTCCCAGGCTATCTCTCAGCA -GCACCTACAGGAAGCAGGTGCACGGGAGTGGAGCTCTCAGAGTGCATCCATGTCAGAGTC -ACTGTCTATCCCTGCATCCCTGAATGATGCAGCTTTGGCTCAAATGAACAGCGAGGTGCA -GCTCCTCACCGAAAAGGCACTGATGGAACTTGGGGGTGGAAAGCCACTTCCACACCCTCG -GGCATGGTTTGTCTCCCTAGATGGAAGGTCCAACGCTCACGTTAGACACTCATACATTGA -TCTCCAAAGAGCTGGAAGGAACGGAAGTAATGATGCCAGTTTGGACTCTGGTGTGGATAT -GAATGAACCAAAATCTGCCCGGAAGGGAAGGGGAGACCCTTTGTCTCTCCAGCAGAGCCA -CACACCTCTGCAGGAGCACCAGCAAAAAGATCCCAGAGCTCCCGACAGCACTGCCTGCAC -GCAGCTCCTGTACCTTGAGGACATGGACCCGAGCGGCAGTGAGTGTGCAGCCACGGTCTG -CACCCCCGAGGACAGTGCACTGCGATGCTTGTTGGAAGGGTCAGGTCGGAGGAGTGGCGG -GCAGCTGCCCAGCCTGCAGGAAGAGACAACCAAACGAACTTCAGACGTTCCCCTGGAGCC -ATTAGCCAGTCCCAACCAGAGAAGATCCGCCAATGATGAAGATGAAGATGACGATGACGA -TGACGATGACCAAGGAGAAGATAAGAAAAGCCCCTGGCAGAAACGAGAGGAAAGGCCCTT -GATGGCCTTCAACATCAAATGAGCCATCGATAAGCCCCTAAAATGCGGATTATAAAATTG -CCAAATATCCTTTCTCATGGAAGTGCATACCTGCGTGTGGAGAAGCTGAGGAGTGAAAAC -CATGCAAGTAGATGCTTACTGCCTTGACATGGGAATTACGGTTATGACAGAACGAAAGGT -GACTGACAGGTGCTGCCCCTCCGAGAAGGTGGCTGCGAGACATGTCATTCTACGGACCTG -ACTTGTCACAGTAGAGATGCTGACAAACCACATGTGGGATTGCTATGCTCCAAGGATCAC -CTCAGTTCTCTCTCAGATTCTGGAAACAGATGAAATGCTCTTTGCATTGTCTGAACCCTC -TCTAATTCTATCATGATAACGCTACTGTGACGCTCTCACTGGGAAGCTGGGTGGCGAGAA -CTTTCTGGACGTCGATGTTATCTCAAAGGAAAGCTATGCATTGCTGCTTCTTTGTTACCT -TGCTTATGCTTTGCTTTAATTAGGCCTCTCTCTCTCCCTCTCTCTCTCTCTCTTTCTCTC -TCTCTCTCTCTCTCTCTCTCTTTCTCTCTCCACACACACACATAGGGTGTTGGGTTTTTT -CTCTTTCTTTAAAGTATGATTCAGTTTCAGTTGTAAACGTTTTGCTTCCTTCAGTTCTAC -TTCTCTGTGGTTGGTTTCGGTGTCGCCCTTCAGGAACTCAGAACCCGGGTGTCAGCTCTT -AACATCTCTAAGCCTTTTAATAAAACTGTACTGAAGTTTTTATCAGCTAAGAGTCAGTTC -TTCAATTCTGGTCCCATTATCTCCAAGTGCCTTTTTTACAGTGACAACAGACAGTCCCTC -GGTTTCATGTCTTTTCGTAACCCTTTCAATTGAACTGCCTGGATTTTATATAAAGTTACT -AAACGATACCTTGTTCTTGGAACTGCATGCTGCCAAGTGCCATTCGTACTGAGCATCCTC -ATTTCAACGCAGTATACGCTCTAGTTATCATGTGTAACGTGGGTCTGTTTAGCTGAGATA -GACTAGAGGAGGACACTAGAGATGCCCATTCCTACTCCCTCCCTTTGGTCACTAGCCACC -ATTATGGTTCCACTGGCTGTTTGTATATAGGGTTATGTATTAACTCTAGAATCCCGTGTG -CCCTTCTTGCTCACCGAACGTGAGAGTATGGGCTGAGCAGGGGGATTGAATGTGACTGTT -AAAAACACTCATGTACTGTCCAAAAGTGCCAGAATGACTCTTCTGCGCATTCTCCTTTAA -GAGCTGCTTGGTTGTCCAAAAATGAAAACTCAAAATAAACTTGGAAGAAGGAAAAAAATA -TGTGTTTATTCTGATTCATTCTTTGTTGGGAAATTGTCAATAAGACGTTGCTGTTCTTTG -ACTTTGGCATTGAAGGGAGACTTCAATGTTGGGGGGTTATGGATGCATAAATACCAGGAA -TTAATAGTAGGATTAAAAAACCCACCTTTGTCTTTAGTCTCACTCAAGAATGAATGGTAA -CATCCTCGTGATGTTTTAGGTAAGGAGAGATAGCTGAATTTTATGAGAAACCACTGGGGG -TTTTTTGGTTTGGTTTTTGTTTCTTATGCTGGAAATCAGTTTGTCTTGCAACAGTTTCAA -GAAGAGTTTGTTAAATAGACAGAACTATCCCAGATATATAACCTTGTTTATCAGATTTAT -TAATGGAGGGCCCAGGATGTGGCTCAGTTGGTAAAGTGTTTGCCTGGCACATGTGAAGTC -CTCAGTACCACATAAAAGCAAGTGGGTTAGTGCCCACCTATAATACCAGCACACAGCATG -GGAGAGGTGGGGGCAGCCTCAGATACAGAAGTTCAAGGGCAGCCCCATCTCAAAGGAAGT -TAATAGACATGATGTCAGAATGTGAGAAAGACTGGCAGGGAAAAATTACAGCAGCTGTGT -TTGATTACATACCAAACCTTCACTTGCAGATTCCACAAGTATAAAACTAATGGAACTGGT -TTTTATTTTCTGAATTTTTAGATGAGGATTCTTTTTAATATTTTACTTTAAAAGGAGAAA -ATAGTTGAGACAGTCCTGACCGTTGGACAGCTAAGTGGATGGGAGACAATGCTTTAACCA -GCAAGGCTGGCAGGGCTTGTGTAGGAAACAGTGTCACCCATAGGTGGCAGGTGAGTCCTT -GCTGACTTTCCTATAACTCCAATGGGGGCTCCTTTGTCAATCCCACAGAAGCAAAAAGTT -GCCTCTTCAGGAACACCCAAGGCCTGGCATTAGTCATGGGGGTGAAAGGAGAACACTGGG -AGGTCTCCCTGCTGCAGCCGGTTCCCAGGCCTTCACAGCCGTGTCTGTGCTTCCTGCCAA -TGGAACTGTGTCAGCATCCCGAAGAGCCTTCCATGTAACCTGTAGAAACATGCAACATGC -TAACTATTCTCTCTGGTTCTAGAGATAGGACAGGAATATCTTACACAGTGTAATCCAGTG -GTGGCAAGTACTGATCTGGTAGCAGTTGTCACAGCACACCTGGGTTTGCCAAAAGGGAAT -TGCTTCTGCCAAAGAGACCTTCATTTCCCATTAGAGTTGTCCACAGTGAGGTCCAGACAT -TATTTTTTTTTCCTCAGAAAGCACTAATGGCGACACTAGAATCCTCTAAACAAACCACCA -CAGCTGCAGTCTTTCAACAATGCATTTACCTTCCCTCTAGCCCAGTGAGGGCCATGAGAG -AGAAATATGCCTCAATGCTTCCCATGAATATCAGACAACCCAAGCAATGAAAGGCACCCA -GCTCCTGCCACCTAGTGGTCAGTTCTCAGCGCCCTGGAGAAGAGCAGGGCCAACCCAGAC -ACTCAGGGTGGACTGTGGGAAGGTGGGAAACAGCTCTGGTCCTGTCTTCCAGGTAAGGTG -GGAAATGGAAGAAGGCTGACAAGGTCCATGTTGTTCCTGCCTGGAAACAAAAGTACTGGA -GCAATAATGAGGTTGGTTTGCAGTTTGGGGGAAGATTGCATAGCATTCTTTTTTGTTTTA -CACCTAAGTAACTAAATGGGGGCTTGGTGGCAAAATAAATAAAAGTTGCTCAGCTGAGAG -AAGTTGTGCTGCTAATAGAGAGAGCTCTCTAGGAAAGAATTTAAGTTATAGATGCTCCTG -ATAATAATATACAGAATACTTTATGGGAAGCTCTTGGACAGTTGACTCTGCCTTTGATCG -TGATTGTCATGGGTAGTCTGGCATGGACAATTGTCACTCCTTGAATTAATGATTAAGATG -ATGAATGTCAGCACATCTCTTAGCCACCGCCATGGAGTGCCATGTCTGCTGAACCAGTTT -TAGCACTCTGGACGAATATACCCTCAACTCTTCAGTGCCGACCATCCATAATGAACCCAG -ACATAATGCCGCTGTAAGATCACTCCAGAAAAAAGTCAGCATGCTCTCCTCTGCTCTCCT -TAGTGAACAGATCAAGCTCTGCTGGTAGTCTTTGCTCCTGCGGTAGAAAACTTCCACTGT -GGACAATTTTAAGCAATTAGTGCGATACTCCAGGACCCACAAGTTTGGAATAGACGCTTG -CTGTCCCAGTTTTGCATTATTTGCCCACAAAACCCACAGTGGGGCATAGGTAATAGCAGA -ATAGCTAATCTACATTGTTCAAGGGTCAAAGATTTGCAAATTTCCCTACTCTGAAGTTTT -AAATTTTGCTTTACATATATTTGTTTATTGGGTGGGGTGTGCATGCCACAGTATGCCCAT -GAAGATCAAAGGACAACTTACAGGGGTCAGAAGATTGTCGTCTTCTGCCACATGGGTCCC -GGTCTTCCTACTTCATCCTCACACATGCTGGGTTAACACATAACTGGGACCACACCCAGC -TGCACTATCTCCTTTAGATCACTTATAGGCATGAGGAGTATTCAATTCTGAATTGTGAAG -GCACCTTTGCCAATGAGTAACAAGTTATTGCCTTGTTGACAGCCATCTTGATGTTACAAA -TGGCATCCAAGCATAATGCTAAAGTCTTGTGTAGAGTTCTTAAGCATGAGAGGGCTGTGC -TGTGCCTTGCAGAAGCAACACATGTGCTAAAGAGGCTTTGCTCGGGTCTGGACTACACTG -ACAGCAAAGCTAACAAGTCAGGGCCAGGGGTGTAGCTCAGCTAGTTGTGCTTGCCTGACA -CACATGGGACCCTAGAATCATCCCACAGGATATAACTTCTGTGGACAGTAAGAATTGACC -ATAGGAAAAAATTGGGAATGAGTTTTAAATATGAATGATGTTTATTTTAATATGTTTGAA -CTGTAGACTTACAACACTAACTCTTATAGTAGCAGTGCCTGACAGCTAACCTGCGAAGTC -CAAGAAATTCTAAGTGTCTCTTAACTCAATGGTAGGGACAGAAAGCAATAAAAAAATTAA -CAAAGGTGCCCCTCCCCCAATATGCGCCCTCATGCTTTTGGGGTTATTTTCAGTTATTTA -CTTAGATTGTTTATGTACATATGATGTGTGTTTGTGCAGATATGTGGAGGTCAAAGGGAA -CTTCCAGGAGTCAGCTTTTACCTGCTACTTCATTGGAAGAGGATTTGTCTTTTTTCTGTT -CCTGCGTGCACATTCCAAGCCCGCTGCTCTGCAAGCTTCAGGACAGTTCTCGTATCTCTG -CCCCTCATCTCTCCCTACACACTGTAGGAGTGCTGTAATCACAGATGCCTGCTAATGGAT -CCAGCACATACGTTCTTGTAGGCAAAATACACATAAATTAAAAAAAAATAAGGTGGCGAT -AGTAGAAGATGACCAGAGTCGGCCTCTGGTCTCCACAAATGAACACACATGTATACACAC -ATATCTTACATACACACACATGAACATGTTCTACACATATACTACACTCAAATAAAACTA -AGACATCAGTGTTTGTACAATAATGTGAGTTAAACTACAAACTCTTCCACTTTTTCCACG -TTTTCCCCACTAATATCTAAAGGGTATATAGTTGGGTTATATTTTCAGTTATTTGGTTGT -TATATAAGTCAGTCACTAAAACCTATTATGCAGAGATGACTCCTGCTGGCATTTTGTGGT -TTTCTCTGAAGTTTTTCACCCACATAAACATGTATTTCCTTAAATACTTTTTATATTGGT -AGCGAGCTGACTTAGGCCAGTAAAGAACTTGCTGTGCAATCTTGAGGCTCTGACTTCGAT -CCCCATAACCTATGTAACAATCCAGCTGTTGTAACACACACTTGTGATCCTAGTTCTGGA -GAGACAGAAACAGGCAGATCCCTGAGTCTTGCTGGCCAGTCAGCCTAGCCTAATCAACAG -GCTCCAAGATATGAAGCCTTATCTTACAAAAGCAAGCTAAACAGTGCCCAAGGAATGGCA -CCTGAGGTTGACCTCTGGTCTCCACATGTACACACACCTGCACATACCTGTGAACACACA -CACACACGTTTTTTTTTCTCTTTCTACCTTTCGAAGCTGCAGATAGAAGCCTTTAAAATG -GGAAAATGTAGGTGAAGCCATTCATCAGGACTTAGCCGTAACTGGGGGGTCCAAAGTGAG -TAGTGGGGCTGGAGAAAAGCTGGTGTCATCTCTAGATTCGGGTCCTGCTGCAGGATACGG -GAGGATACCATGAAAAAATGGGCCTTAGACCATGGCAGGTGATAGGCAACATCACTTGAG -TAACAAAGACCCATTCAGTAAAAATCAGCAAAATTAAATGTTGAGGTTTGTTCTTGCTGT -GTATTGTAATGCTAAGTACAGCCCCCAAAACCTGGAGTCTTCATGTAGACCCAAATGACA -CTATGTGACCTTGTCTCCCAAGTTATTTCTGATTGGTAAATAAAGATGCCCACAGCTAAT -AGCTGGGCAGAAGAGACATAGATGGGGCTTGGATTCAGAGGCCAAGTAGGAGAAGAAGGT -GGAGAAAGAAGAGAAAGTCAGTGTGGGTTAGGTGAGCCATGAAAATGTGGCCCTGAGGGT -TTGCCAATTAGAGTTAAGAGCATCCCCTGAAACACAGTAAGTAATAACTCGGGGTTATTG -ACAAGAAAGTAGATTCTAATTGCATAGAGGGTAGATATCTGTCCAGCTCATTTGCTGCTT -AAAGCTTATTGTAAATAATAAAAGTTGTGTCTTTTATCAGGGAACTGATTGATCGAAGGT -GGGATAGAAACCTGGATTGGGATTAAAATTTTCAACAAATAAATGCATAACCCTTAAAGC -ACAGCATTCAAGAAAATGAACCACAGGCTATGGGGTGGTGCCACCTGTATTCAAGAGGAG -TCTCCCTCACCATTTGTAAAGATATATCCTCTTTTTTCACACCTCAGAATGTTTTCCATC -ATTAAGCATCCCTCATTTCAATCAACTATCACACGAAGAAAAGCAAGTAGGGTTAGAGGA -TAGAGATCAAAATCCACTATTTCTTAAATTGTCCTCTCTCTCTCTCTCTGTCTCTCTCTC -TGTCTCTCTCTCTGTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTTATTTTTCTCCTCTATCTATCTTCTA -TGTGTATCTCTCTCTTTCTCCTCTCTCTCTGTCTCTCTCTGTCTCTGTCTCTCTCTCTGT -CTCTCTCTGTGTCTCTGTCTCTCTCTCTCTCTGTCTCTCTCTGTGCTGTTTATATACTTG -TTAGTGTGGGTATGTGCATATGTACCCACACATGCATACAGAAACCAGAGGTCAATGCCA -GCCGGCTGCCTTCCTCAATCTCTGTCTGTATATTTTTTTGAGACAATGTCTCCCACTGAG -CCTGAAGCTCATGTCTTTGGCTAGACTGACTGGCCAATGATCTCCAGGGCTCTGCCTGTC -TCTGTCTCCCAGCCTGGGGATTAGAGGCATTCCCTACTACACACAACTTTGTACAAAAGT -TAAGAATCGCAACTCAGGTCTTCATGTTGATGCATTAGGCCCCTTTATCAACTGAGCCAT -ATCTCCAGCCCCATGATTTTTGGGATTTTTATAACAGTCTTTGACATCATGGGAAACTGT -TGGAAAGGGCCTGTAGGTTGTTATTGTCCATAGACTAGGAGAAGGAAGCAGGTGGTAGAG -GAGAAGATCAGTTGTCCAACAGATGGCAACACATCCAGCTGAGGATCTTAGGTGAGAAAA -GCTTCAAACTTCCCCCCTGCCTTCTTGTAACTATTTTTAAAGTTGTGAATATAGACACAC -ACAAAATACCTAGCCAAATGGCTTCTGTCCTTCACAGTGATTGTGACTTATTAGATGTTC -TGGTGCCTACAAAGAGCTTGACTATTCTTGTAAGACATTTGCACACAGAGAGGATGAACA -GGGATTGAAGAGCCTATTTATTTGGAACCTGAAAGGTTCTAGAGTGCTATGATATGAGTC -CTTTTAAAAGTGGAAGGTAGAACAACAGGCTACAGCAAGCTAAAATGGCTAGTGGTGGGA -TGTGTGTGCTGGGTAACAGTAGACACACCACAGAAGAACGGTGGTGTCAGATGTGGAACT -GTGACTTGGAAAAACCCATTGGCTCAACATGCACCAGAGAGCAGCCACATTTTTCCCACT -CCAACGGGCAAAGTGAGAGAAATATAAAAGTGAGAGAAAGCAAGAAGGTCTTTTTCAAGA -AGAAATTTGCCTTTTTTCTTTGCTGAAGAGAGGATGCAAGTTGGAAATGGAGCTTCGGAA -GGGGCAACGGAGACCAGATATGGTTCTGGGTTGGAGAGAGCCTTGAGAGGCTTGTTTGGT -GCTTTCATTTGGCAGGGCTATTATGCTGGATTTGAGGTTTCTTTTCATTGCTAGAGAGCA -AACTTACAGCCTTGTGCACGCTAGATGAGCATGTCAGTAATGCTTCATCTTCAGCCCAGA -GAGCAGCTAGCTCCCTTGGATAATTATTGTAATAATTTCATGAAGAGATAAATATTCAAG -GATATTGTGGTGAGCAACTATAAAATATTGTTATATGAGCACTAGTTTCTCTATATAGCA -GTGTTCCTCATCATGTTCCCTACATAGCAGTTCATCCTGTTGTAGTGGCTCCCCATTCAT -AACATTATTTCATTGCTACTTCATAACTGTAATTTTTGCTGCTGTTGTAAATCGTAATGT -AAATAATTTTGAAGATAGATATTTGCCATAGAAGTTGCGACCCATAGGTTGAGAACTGCT -GTAGAACAAACTTAAAACTATGGTTATTTTCTAATGTGTCAACAAAAGTAATATTACATG -GTGCTGCTGTTGCTAGTGGCTAATGTATGGTTTCTGCACTCTCAAAAAATCATGTTATTA -AATAAAGCCCAACAGGTATAGGGTTTGTGTTTGGTCCCTAGTACATTAGAGGAATCATAC -TGAGCCCAGAGGACCATGACAATCATCAGAAAACTGTCTGAAGGCACACATCCCACGTGG -AGGACATGGGTTCCAGCTCTCCACTGTGTTGTTTTAAAGTTGAACTTTATGGAGTTAACT -GAATCAATTCTGAATCTTCAGGAAGTCTTAGGATTGGAAAACTAGTAAAACGTAGAAACT -TCCAGAAATATTTGTTGAAATAGTAATCTGGGCTAGTCATCCCACTAGCACATTGAAGGT -GAAAAGCTAGGATCTGAAACTTCTTCTTTCACTCATTTTGGACCCTGAGAGTCTCTCCAT -TGGTATAAGGGTAAGTATGCGCACATGCACACGTGCACACACACACACACACACACACAC -ACACACACACACACATACACACACACACAAGAAGTTGGGACACAGAGAAATGACAATGTA -CTCATAAACTAATGGGAAACACTAGCTGAGGGCTGGGGATGTAGCGCAGTTGGTGCATTG -CTTGCCTGGTAGGCAGAGAGGCCTGGATTCCATCCCCAGCATCACAAACTGGGTATGGTG -ATGCACATCTGCAGTCTCAGCACCTGGGAGGTGAAGACAAGAAGACTTCGATTTTACGTG -AGTTTGAGGCCAGTCTTGGGCAACATGAGCCCTTGTTGTAGTAGTAGTAGTAATAACAAT -AATAATTATTATTATTTATTATATTTTTAAACCATATTATCCGGTAAATAAATTTGCAAA -GCAATTGTAGCACTAAGTTACTAACCTGTCTTCAAATAATAAAACAAGTTTGTTGTTAAC -TTCAGTGAAAAACTACTCACTAAATTCTCTCAGTAATCCCTGTTCCCTTACATTTTTAGA -CAGAGTACCAAATGGCATGCCTTCTCCTGTGCTTAAAGAGATACTTGCTATTCCTTGCCT -TAGATCCTTCCTATGAATAATACCCAGCAAACAAAGTCAAACCCCAACAGCTATGTTGTC -AACATGACACTCCAGCCAACTTGATGGGTCAAAGTGCAGCCAACTAGAGTTGTTCTCTGA -CATTAGTTTCTTCAAAACTGGAATGGGGGTCAGTAAGCTTAGGTAGCACTATAATATAGG -AAACTCTGAAATTAACAGTTGCACTGGTTTTGTTATCCGACCCAGCAACCTTCCAGGGGA -ATCCTCATGTTGTCTAGGGCAGACCACAGTAAGGAAGTTTGATCCTGCCCACTCTGAGAA -GTGCCAAGAGGGATGTGTTGGCAGTGTTCAAGATGCTGGTTCTAGTTACAATCACCCCTG -TTGTTTTAGTATCTATCCCAGCCCTTCTATTCATTAAACCACCCCAGCTATTTTCCAATA -ATGTTCCATACACAGTTCATGCAAGTTTGTTTAACACTAGTACTTACTAATACAGCCCAG -AAATAAAATGTTCTGCTAACCAACACAACCCAGTAAGCTGAAGTCCTGCTCTTGGTTAAG -GACCTCTGTATGATGTTTTTTTCAGGCCCAGATACAGAGGATTTCAAAGGCTTTCCCCTC -AGGCTCATAGGACAGGGGATCGAGTTTCCCATGTCCCATAGAACTGAGTGTACAACAAGG -ACATGACAATCTTGGAAGACAATTGCAATCAGGGACTCAAGGACACCCTGCTCCTGGGTC -TCTAAAATGACAAAGTCTCACTGATTGGGGATGTAAGATGATCCCTCCCAACTAGGCTGA -TCTACCTGACCCTCCTCTGGTGTCATTCACCAGGAAAGGGAAACACGGGGAGAGTAGGTA -TTTATTTCTGTATAGCCTCTTTCTTATTCCAGCCAAATCCAGCCCCTTGACACTGCAGAA -TGACACAGTTGCTTACAGAGTTAATGCACCAGAACCCTGAAATCAAGTTACAAATGAGAC -AGACAGAGGCAGAGAGAGAATCAATGTCTTAAGTGGATGATTTTTGTATTGAGCTACGTT -CATAACTATCTTGTATCACATGTATCCTCATGTTTTAAGTTGGACCTGCCTGGGAGGCAT -AGAAAACACTTTATTTGGATGAACTGATAGCTCAGTGTTAAAGAGTACTTGCGGTAGAAG -CATTAGGACCTAGGTTCAAATCCCTAGCACCTACATAAAAGGCTAGAGGTAGCCTCAAAT -ACCTTATCCCTGGTGCTGGAGAAGTTGGCTAGAAAGATGGGTGGTGTTTGTTGTCCAGAT -TAGTTCCAGGTTCAGTAAGAGGCTTTATCTTATAAGAATACGGCCAAGAGTGATAGAGCA -GGTCACCCCATGTCCTCTCCCATAGACATACACATGCAGATGCATACTCGTGAGCATAAA -CACACACACAGGAACATTAGAAATAAAGAAAACAACTTGATTGGCTGCAGCCTTATCTAC -CAACCAGACGCTTGGCTACATATAACTTAAGTAGTGACATGATTTTACATGATTGGCTAT -TGGCACCTTCCATCACCTGAAGTTAAGAGACTGGAATTAAACCCCACATTGGTGTAGTCT -TTGGAACATGACTTTTTCTTTGCAGTCATCTTCAAAGACCTCAGTACCTGATGGCTCAAT -CCCTCTAGTTCAACTCCACAAATAAACCAGTCAATGAAAATGAGGCATCTACTGGCATTC -CATTTAGCAAAGCATGGTAAAATGCAGGCATGTAGAGACAAGCTGATGCTTCCCAAGGTT -AATAAACTGCGGGATATGCTCCCTGGAGAGTTGCATTGGGCTCTTATGGGAATGATGCAA -TTCTCATCATATGGCCTGTATAATTCACACTACCCAATTATGCCGTCTCTTACCTACCAT -GACAAGACAACAGACTCTTATCCTGCTGCCTTTTACCTGTCCTCCATTCAATAAGCCGAA -CTAAAGAACTGTCTTCACTCACCTAAGTTACAGTGTTTCTACACACTAGCTACAGAGAAA -GTTCCTACAAATCCTAAATTTTGTGATTGTTAAGCATAGCCTTTTTCTAACTCCACTCAC -CAGAAAAACCTTAGCCCTCAGTAGTAAGAAGGAAATGTAAATTTTCATTAAAGCTAAGAT -ACAGAAATTGTATCTGAAAGATGTTTAAACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTAAGCCAATTCGTCTCAACCTTTGGGAGACAGGTAGATCTCTGGGAG -TTTGAGGACAGCCTGCTCTACATAGTGAGTTCTAGGACAGCCAGAGCTACATAGTGAGAC -CCTGTTTCAATGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTATACACAAATTATAGATGTTAGATGGATGGATAGATAGATAGATA -GATAGATAGATAGATAGATAGATAGATAGATAGATAGATAAATGATCCCAACAGAAAAAC -CCAGAGAATTGAATTACAGTTACCAAATGCCTTATGGCCAAGTACACAAGCTGTAACAAC -TAAGCAATTAAACTTTAACCACCTGATTGACTGATTAGGCTGTAGCAAATCCAGTTGCTT -TCTCAACCCCACATCCCCACCCCTTTCATGTCATGTGATTGTGATGCTTTGAGTTCTAAG -AACCTGCTCTGACTCTGGGAGTTGCCTAATTTAAGCTTTTATCAAAAAAATTTTTTTCTT -ATATTTCATTCCAAGAAATTCTACTAAATTGGATTAATCTAAGGAACTTTCATCAACTAG -AAAAATGAGCTTTTAAATTAAGTTGTCATTTAAATTTTTATTTTTAAATTTTTTCTTTGT -CTTATCTAACTCAACCTCTTTGAAACTTTTTATATATACTTCTCAGGGGCATCTATACAT -TTACATAGGAGCCAGTCCATCTGCAACTTGATATTTTGATTGCTTTATTCTTCAGTAATA -ATATGAGCCCAAAGAACAAAGTAAACATACAACCAACTATCCTGGCTTAGATATCTGGGA -ATGTCAACCACAGCTCTCCACGTAGAGATGGGTATCCACTGCTGAGACCTGGCCCCATAT -GGATAATCTAGGGGTCAATAGATGACAGCTGAGGTGGTACCTAGTGACTGGAGAACTAGC -TACTTCCAAGGACAAGTGAGTCTCAGATCTCATTCACAATGTCAAGTCAGAGATTTTTTT -TTAAGATGAGTAGGGAGGAGTCAATTGGAACCAAGGGCAGGGTGAGGCTATCTGTCAATA -TTCCTGGCTAGAAGGACTCTGTAGCAAAGACCCACGCTGAATTCTTCTGCTATTTCTTCT -GCTTACAACTCTAGCTAGGTGTGCTAGAAGTTGTAGAGATAGAGCAACCCCCACAGAACA -TTTTGAGTTTTCTATCTGAGTGTTAATTGTTTTAACTGAATTAATTTTATATAAAAGTTA -TCCTTGGGGACATTAGCTATGTGATGACAGCATCTACTTTGTGAATCAGATCTCTCCATT -TTCAGGAAGCAGAGAGTAATATTGTTTTCTTCTCATTTTCTCATTGACCTTTGAGCTAAT -TAGGAAAATGCTATTTCATGAAATTTTTCATGCCTCTCTCCTCTGAGACCTGGAACAGGG -ACCTGACCGGAGAATTCAGGATTCCAGAAATTTCTGGTGTATGAAGTCACCACATCCTGT -GAAATTACTCACAAGTACCCTTATTCCTTTATCTGCTTCCGTTAGCACAGTCACCTAATG -GTTTCAGCATGGATACAATCACATCGCCAAGCATTCATTATTACTCATACTCTTAGCACG -CTGATAAGCAAGATGGTAACAGGGTGTTATTCCACAGTGGGTCCAAGTATTGTAAGTTGC -AATATAGAGTTTTTTAAGTTGCATAAGATGGGTCTGATCAGAACAATCTGTCAGTAAAAT -TCCCTATTCCTATTCCCTCGTTTCTAGGTTGGAGCTTCACACTGGCCCTTGTAACTAGCT -ACTACTGCTCCAACTTGTGCCTCTGAGGGACGTATTGGAACCATTTTACAAATGAAGCTG -CTGAAACACAAAGCAAGCTAGCTCCTTCCCGTACCTTCTTCCCATACCAAGGAGGTTTAT -CTATCTGTCTTGGTTCTGCTAATGAGATGAGGTTCAAGAGGGATGGCAGTTCCTGGGAAG -TCCAGTGTAGTGAATGACCAGTGTGTACAAAGACCAGCAAATGAAGCTGAGTCCTCCAGG -ATGATTAGAGCTGGAGACTAGAAGCCTACAGAGACTCCTGCAGAGCTACCGGACACTTCC -TCCCCTGTGCTGTATCTGAACAATACAGGGAGGCTCCAGGTTGCTAGGGATAGGAGGTGG -ACCCCAGATTTCCTTTACGTGTGTCTGTATGTCTATCCTTCCACATCCCCTCACTGCCCC -AATCAGGGTTCCAGGACCTTTAGTCTTAGAGCTGCCTGAGAATTTCCAAGTGAGACTTAA -AGCCAGTGCCTTTGAGACAGGGGTGAGAGGAAAAATGAGGAGGAACTATTCAAAGTGGGA -CATTGCTACCTCCATGTGACATGTGGAAGAGGCCATGTTGGAGCAGCAATGGCAACGGAG -AGGGAGGCTAAATGCAGTTTTAATTACAAGCATTCCCCCCCACCCCCACTCCATGGTCTT -GAATACCTCAGGGTAGTGTATGAACTCAATGAGCCTCCTCCCTCCACCTGTGTTAAGATT -AGAGGTGTACACCCCCATGCCTGGTGCTTTCTTTTTTAATGAGGTGCTAGGGTTCAAACC -TAGCACTTTGTGTAACCTTGTCAAACATTATATTAACTGGGGAGCTATATCCCCAGAGCC -AGCTTTCTTTCTCTCCTTTTATTTTTACTTGTATGTATACATATACAGTGTTTAATATGT -GTGCCTGTGTGCATATTAGCAAGTGTGATTATAGAGACGCAGGAACATTGTTAGCATGTG -GCAGTAGGAGGACAGCATTAGGTGGCTATACTGGCTAGTTTTGTGTCAACTTGACACAGG -CTGGAGTTATCACAGAGAAAGGAGCTTCAGTTGGGGAAATGCCTCCACAAGATCCAGCTG -TAAGGCATTTTCTCAATTAGTGATCAAGTGGGGGAGGTTCCCTTTGTGGGTGGGACCATC -TCTGGGCTGGTAGTCTTGGGTTCTATAAGAGAGCAGACTGAGCAAGCCAGGTGAAGCAAG -CCAGTAAAGAACATCCCTCCATGGCCTCTGTATCAGTTTGTTTCCTGACCTGCTTGAGTT -CTAGTCCTGACTTCCTTTGGTGATGAACAGCAATGTGGATGTGTAAGCTGAATAAACCCT -TTCCTCCCCAACTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGA -CAAATTGGTACCAGAATAGTGGGGTATTCCTGTGACAACTTGACCATGTTTTGGGGAGGA -CTGTGGAAGGACTTTGGAACTTTGGGCTAGAAGATTGGTATTAGAGCTCTGTGGGATGTT -GTGTAGGAGCTTGGAAGATAATGTTGAAAACAGTGCAGAAGATGTGAAATTTCAGAGGGA -AAATTAAAAACTCTTTTCAGGGCCATTGTTACTTTGATTGTGAAGATTCTGTGGTTCTGG -TTAGCTGGGGCTGAAGAATCAGCTGTGATTAACAAGATACCAGAACTAGTAAAGTGAAAC -TTTTATATTACTGGGACTATTGATGCTGGTTATCTGGAGCTAAGAAGTTAGCAGTGATTA -AGAAGAGACCAGCATCACTGAGGTGACATCTTCTGGGAAGTGTTTTTCTGAAAGCACAGA -AGCTGTGTTACAGAGATAGCCAAGGTTGTACCTTGTGCTGTGGCTGAACTTGGTAATGTG -TAAGAGTTACCCAGGTGGTACTGTTTTTGAAGGCATAAAGGGGTCATGCAGAGCAGCTGA -GGCTCGGCACTGTGAGAGGCCATGGAAGGCCATTGGTGAAGGTGCAGCCTCAGTTGCAAT -TGATGGCCCAGGACTAAAGGGGTCATGCCAAGGAGTTGAGGCTTGGCACCATGAAGAGAG -CCTATGAGAGGCTATTGTTGAAGCCAAGTTACAGTGGAAGACAGCAGTGTTTTGGAGATG -CCAGTACCATGAGATGACCACCAAGAACAGCAGCAGCAGTGGAGTACAGGCAGCTGGAGC -CTAGAAGACAAGCTGTGTGCTACAAAGGACAGGGCTGGAGAAGTGACCTAAGCCCTTGGA -GGAGCCAGAAGATCATGAATTGGATCCCAGACATTGGACAGTTGGAGTTTAATTTTTGCT -TTTGATTGTGACTGTGCCCTGATATTTTTCCCTCTTGAAGCAAGAAAATATTTTAGTGGA -TCCCACAGTTAAGAACTTTTAATATGTAAAAACTGTGGGACTTTTAAAGTTGTTTAGATC -TTAGGGATGAATAAGAAACTAAGGTTGAGGCTTACTAGTGATGTGTTTGTGTGTCAAGTT -GACAAGGAGTCAATTGTACTGGCTAGTTTTGTGTCAACTTGACACAGGCTGGAGTTAACA -CAGAGAAAGGAGCTTCAGTTGGGGAAATGCCTCCACAAGATCCAGCTGTAAGGCATTTTC -TCAATTAGTGATCAAGGGGGGAGGTTCCCTTGTGGGTGGTGCCATTTCTGGGATGGTAGT -ATTGGTTCTATAAGAGAGCAGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAAGAGCATC -CCTCCCATAGCCAGGATAATTCCTATTTGCATGACTAGTCATTTTGCTAAAGATCTCAAT -CTTTACCCCTGTGAAACGGGAGAATAATAGTAAGTCTCTTCTAAGGCTTCAGAAAGGATG -AAATGAGCCAATACATGGAAAGCATACAATAAACTGCCTGGCTTGGGTTAAGGAGCAGAG -GTGGGTCCCTGCTACTTTTAGCATGTGTGTTCCATGCCATAATTTATTTGAGACATGGAG -GAAATATGGAACCCTGCTATGCCAACCAGAGCTTTTCTGGGGGCAAACTATCATGTCTGT -TCTCAAAGGGGCTTCTGACCCACCATCCTCCAGCTGCCACCTGAACCAGCCATAGGATTG -TTGTGTACCTTCCGGTGAGCTGGTGGAGTGGGTCGTCCACAGGAGGGGAAATGATTCTTG -GAACATCCTGGACCCAAGAAATGTCAGATGAGAATGCTTGGCTGCTGTAAACCAGGGATC -AGGGTTTACCCTGGGATTCTGCCTGAGCCAACCCATGGTGTGTAATCCAAGAGGAAGAGG -GGGCACCCCAACACCATCAGTCTCAGTGCATCAAGTTCTCTTACCGTCATTGTCTCTTGG -CTAAAGGGGCTTCTTTGCCGAGATTACCCATCTAGTATTAGAATAGTACAGGCCGTGCTG -AGCCCTTCAGTGTTTTCCAGTGGTGATTTTATCCGTTTGTTTGTGTGTCTGCTTGGAGTG -TACAGAAGGGTCTGCGTGGCATGAGTGGGATGAAAAAGCCCAGTGTGTAGCCCACGATTC -CCTGTGCTGTGCTGTCCCAAGGAGAGTCATGAGGCCAACTAAGAGGACAGGTTCCAGGCA -GACATCTGTACAGAGTACAGAAATTGGTTTGGAGGAGCTGTCCTCTGAGGGAGCGTTCAC -AGTAGAGGAATCCTTTCCTTAAGTATATCAGAAAAGGGAAGGGCTCCCCCAGAACTGGAC -AGTGGTATATGTCAGTGTGTAGGATGTACAGTCCGTGTCTGAAATTGCTCCTACAGCACA -TAGCTCACTTAAAATGGGGGCAGGGCAGCTTTTCTGAATGATCTCTCTGAACAAAGCTGG -GCTGTGAACTCCGTCTCTGAACACTCTCTCCATTGATTCTGTCACTGTCAAGCTCTGGCT -AAAGGGATGAAACGTCTATGAGTAAAGAAACTAGAGACACAGAGGAAGGACACTGACCAC -AACTGGCCCTCTCACTACAGGTTCTCCATTAATGATGACAAGGAGGAGTAGGGAGAGAGG -AAGAGGAGGAGGGAGGGGAGGAGGAGCAGCAGCAACAACAGCAGGAGCGGCAGCAGCAGC -AGCAGCAGCAGCAGCAGCATGGACTGTTCAGAGGACTGAATATTTGTTGTTCCCTGTGAC -CAGAAGCATCAACAACCTACTTGAGACAGGATCTAGCTATGTGGCCTGTCTAGCTTCAGT -CTTCCTGCCTCTACCTTCCAGCTACTGACCTTACAGCCGTGCACCACCTCAGAAACTACA -ACATAATTTTCAATTAATAGACAAAGAAACGCTGCCCTGCCCCACTAAAGAACTGAGGGA -GATAAAACAAAATCCATGGTGTGTTTGACTCTAAGTTATATTTATCAAACATCATGGTTA -CAGTGGCTGAAGTACCTGAAGCAGTGAGCTACCAGGTCAGGGACAGACTTTGTCTCTAAA -ACCAAGGCAAAAAATAAGTGACATCTACCTCTGACTGTCATACTCACACATGCACAAACA -CATGTACAACACAAACACACATACACACACACACACACACACACACACACACACACACAC -ACACGCGCGCGCACATGTCCAAAGGTTGAACAGCAAGCAGTAAAGTCAAAATTAACAGTA -CAAAAGTGCTCTCTGGTTCTGGTTTCAAAGTGGTGAAAATGTCTTTATCTTTGGTATACT -GGGGGAGAATTGGTTCTTTGAGTGTTGGCCACTTGCTGTGACGCTGGATACTCCTGTTCA -TCCATCTTTTATTTGGCTCTAGTTCTGGTTAAAGATCCCGTTCCCTATGACTCATCCTCT -GGTTTCCTATTCCACTTTCTTTCCCTTTTTCTCCACCCCTCCCCTGCCCCACTCCACAGC -TTGGCCCAGATCCTAATGCCTCCATAATTATGACTTAGGAACATGAAAGATCAAAACCAG -AGAGCTGTCTTAGGAGCAGGTCTAAGCTTTCTTGTTTCCGTTTACCCCTCATTTGTAATA -TCTATGGGTAAGGCAGACAGTTTCCCTTAATGTTTATGTCTCCCATAATTCCCCTCTCTT -AGCACAATCCATTTTAAATTTATTCTGAAGCACAGCAGAGTTCCCTGAGGAGGCAAGTCA -AGAAGGCTAGCTTTCTCCCAATCTCATTTAGTTAATTCATTTTGCATGTTTGTTTTGTTT -GAAAATGTGTGTACACATGCATGCATGCATGAGTGCACCCATGTGTCTCTCATACATACA -CTTAAAAGTCTGTGGACAGCTTATTGGAGTTGTTTTCTTGCTTCCACCATTTGGGACCAC -ACTGAACTTAGGCTGTAAGACTTGATGGGAGATGCCTCCACCCATCAAACTCTCTTTCTG -GTCCTATTATGTATTTTAAATTTTATTTTATTTATTGTGTATTATGTGTCTTGGGGGGGG -TAGGATACCTGCCCCAGATTACATGTGGAGCTCAGAGAACAACTTTATAGAGTTAGTTCT -CTCTTGTCACCTTTATATGGGTTGTGAGCACAGAACTTAAGTCATTAGGTTACCTCTGCA -GCTGCCTTTCCCCACTAAGCCACCTTACTAGATTGTCTGTCTGTCTGTCTGTCTAGAGAC -AATATCCTTCTATATAGTCCAGGCTGGTCTTGAGCTTTCCATTTTTCTGTGTCTGTCCCC -CAACTGTGCCATTCTTTATGATTTTATATGCTCAGGACTATGTGTAACTAACATCTCAAA -AATATTTTTGTTGTTTAAATAGCACTTGAAAGCTATTTTCCTAGACAGTGACAAACTGGT -CTTGTCTTTAGATACTTATTCAATGAAGGAATTTTTTTGGTTTTGGTGTTTTGGTTAGAG -AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGTGAGGGGAACA -GAGTCTGAGTGTGGAATGGAGGGTATTAATAGCTGAGCTTCTAAAGCCGGGGTGTAGACT -TACATCTGGAGGGAAAGAAGTGAAGAGACTGAGTCTGATCCCACCTTCCAGAACAACCGC -AGCATGTCACCTCAGCTCTTAAGGTAAAAAGCAGAACTGTTCCCTTAAGCTGAGCCATTT -AGTGGCCTCTACAAAACTAATCCCTCCCTCAGAGGTATAACCCAATCCCAGTGAGGCAAG -CACATATTGTAGTTACAATACTCTGGAGGCAGAGACTACTGAATCATGAGTTTGAGTCCA -GGGTGAGCTAGATAGTAGAACCATATTTCAAAAGACAGGCACACATGCATGCACTTTTTT -AAAAATGTAAATTTTAAACTATAATCCAGAACAGAAGAAAAGCATTCAGATAGAGAGAAA -GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAAGGGAGAGAGAGAATATCTGC -TTCTAGACCAGCATTTTTCAACCTGTGGGTTTTGATTCCTTTTTTTGTGGAAAAGAGTGT -CAAACAACCCTTTTAAACGGGTTGCCTAAGACCATCTGCATATCAGATATTTATTTAACA -ACTCATAACTATCAAAATTACAGTTATGAAATAGCAACAAAAATAATTATATGGTTGGGG -GATCACCACAACACAAGGAAGTATATTAAGGGATCCCAGCATTAGGAAGGTTAAGAACCA -CTGTTTTAGATATAGGTTTCATGTTGCGATACTGTCACAGAACACAGGCAAAAGCCCCTC -CAAGGTCACCTTGCCCAGTCTCATTTACAGACATAAGAAAAGGACACAAAGGTGTTGAGT -TCACTGTCTATATATGGGTCACCTACATCTGCTAATGGAGTGTTGCCTACCCCAACTTGA -GTCATTTCAAAATGGATATTCTACCATAAAAAGAATTACTTTAGGACCTTCAAAGATAAT -GCGCCAGGAACATGATATCCCTGGTTGTTTTTCCTCGCTGAGATTTTTGCCCTACATATG -GAATCTTTGGCATTGTCTATCCAAATCACTCAACACTGAAGCGATTTGGTAGGATCCATG -GCTGAAAAATATCCACGCATAAATTATCCATTGCTATTTTTAATTTGGATTTGCATTAAC -TATTCCCTGTTTGCCTCTTTATTGGAGAAGGTGGGTGAATTTTGTTAAGCTATACTTGTC -TGCTAAGTAAGAGTTAATTCATGTGTCTTTATCTTTTCAGTTTGACCATTCTTATTCATA -TCCAGTTCTTTGAAGGCTGAAATGGGAGAGGATAAATCATCTAATAATAGCACATGCTCC -TTTAATTCATTCAATATCATTTGCTGCTTCACTGTCATTTTTTAAAGTACAGACTATGTG -ATAAGCACCAAGTCTTGGTTACACAGAGCTCAATGAGGCTCTCTCTGTCCTCAGCTCACG -CTTGCTGGCAGCTACTGTCACCAGGATAATGCATAGATTTTAGGTCTGCCTGTGATTCCT -TGTGAAGAGAATGAAAGATTAAACAGTGGGCCTTTGCTGCTGGGCCTTTTATGTGGTATA -TTACTATGGCCCTGCTGACCTTCAGGGTTCAGTTAGGAAACTTTAAACCTTCTGGCTAGG -TTGTGTGGCATGTAGCTATGGTCCTAGCTACTTGGAAAGCTAAGCAGTTAAGCCTAAGGG -CTTGGGGCCAGCCTGAGAACTAGAGACCCTGTCTCAACAAGAGAAAAGAGAGTAAAGGGA -GGAGGCAGAAAGAAGAGTGTTCTGGGGATTGTACCAACCAACAATATACAGAGAAATAAA -TATAAAGATGATACTCTTCAGCAAAAATGAATAAGGTGATACAAGATAAGCCATTTCTGC -TGTGACATCTTGAAGAGAGAAGGGCCAGCTGGGGTTTCTGAAGAACATGGGAAGGGAATA -GAGCTGTGTGTTAGGGCTGAGGCATCAGTGAGAACTCTGTGGCCAACGTCTTCTTCATTC -CAGTGACATCTGGAGATCCAGCTTGGCCATTCTTCATCTTCCATAAAAAAGAAAGAGCAA -TTGAGACAGGTCCAGGTTTAAGAAAGACTTTAGCATTGTTATATCTCTCTCCCTAAAATC -TTTTCTGGAATGACAGAGCTTATGAAAGCACAACTGGTGGGTGTTAAGAGTCTTCGGTAT -CCCAGGCTAGCCTGGAACTCAGTATGTACCAAGGAGTGGCTTGAACGCCTGGTTTTCCTG -CCTCTGTCTCCCAAGGGCTGCCATGGCCAGTGCTGCCACGGTCAGTGCTATGGATTGAAC -CAAGGGATTCATTCATGCTAGAAAAGCACCCTACCAAACTACCAAACTGAGCCACATTCC -TATCTTTCATTCGTAATATATATGTTAGTGTACTCAATGAATACTTTCTAATTTTATAAA -GGTTGCTGTTCAACATTTTGTTGAGGTTTGGACTGTTGCTATATATTGTAATATTAAATA -TTGGCCCTGATTACCTCAGGGAGGAGGAGATCCTTATTTAGAACAAATAAAGTTGTGTAA -CCTTGCCCCTCAAGTTATTCCTGATTGGTCAATAAAGATGCCTATAGCCTATACCTTGGT -GGAAGAGAGATAGGTAGAGTTTCAGTTCCTGGGCTTGGGGTCTGACGTAGGAAACCATGA -AGGATGAGAAGAAAGAAGATGGAAAGAGGAGAAGATGCCATGGGGTAGGTGAGTCATGAA -AATATGGCCATGAGGGCTGGCCAATTGGAGTTAAGAGTTGCCCAGGTGGAACATAGCAAG -TTATAACTCAGGATTATTCACAGGGAAGATACTAATAGCTTAGAGGATAGATATCTGCCC -AGCTCTAGTGCTGATTAAGGATTATTATAAATATAAAAGTTTTATCTCCTATCTGAGAAC -CAAATGATCAAAGGCATGGTTGGAACCCCTGGTTGAGATTAAATACTTGTAACAATATTG -CACTAGACTTAACTACTTTGGATGTAAAAGAAAATGTCAAAATGATTACATACACACACA -CACACACACTCAGTCACTTCTGAGGAATGTCACAACAGAAGAGTGTGGCTGGTTGCTGGG -CAGTGGTGGTGCAACCTTTAATTCCAGCACTTGGGAGGCAGAGACAGGCAGATTTCTGAG -TTCGAGGCCAGCCTGGTCTGCAGAGTGAGTTCCAGGACAGCCAGAGATATACAGAGAAAC -CCTGTCTCAAAGAAAAAAAAAGTGTGTCTGGCTGATGGCTATGCTGTCATGATTATAAAG -AAAATGAGATGGAACTGTTATGCCCAAGTTGCAGGTACCAAAGACCCCACCGAGGAGCCA -ATTCCGACATGTAAGGTGTAGCCTCCAACGAGCCTGAAGCAGGCTGAGCCAGACCTTGAC -TTTGTTGCCACTAAGGAGATTACTTAGGGTGGAGCCTGCCTCCCTGGATCATTCTATTGT -TTAGCCACTGCTGCTTGCTATCTGCTGGGAGTCGGCCTAGCTATTCGGGAGACTACACTT -GGCCACCTGCAGCTGGGCTCCAAGGATGATTTGGTGGGAATGGGCTTTCCCCTCTCCTTT -ATAAAGCGTGCCCGCCATTAAAAATCTGAACCTTGATCAGAATATTGTCTTGGTTCCATT -TCTCTCTATACCCGCCTAGATTCCCTCTTTTCTTTCAGTTCCAAGATGCATCCCAGGCTC -GAACCCAGACATGAGAGCCACAGGCCGGCCCCAACAGTAAGGGTCTTATTACAAGCTCTA -GAGCAAGGTCTCCCAATGCCCGCATAACAGTGGGTCAGAGTGAGAGTCCTGAGTCTAGGG -GCTCAGGGTTTTTATTGTTACAGCAAACTTGGGGAATTTCCATATAGGTCAGCAAGTTAA -TATTTTTTAAAACTGCATTTTTTGGTATAATCTGCAGGAACCAGACATGAGGGCTGAACC -ACCTGACAAATAGGATGGTCAGGTTATCTATTCTCTGAAGGATGTCTTAGGTTATCTCTG -TGTACCTTGGTCCTGCTGTTGCAGCCTGACTGGCTGTTGCTAAGGGCGGGTGGGAGGTGT -TGCCATTGGATGTTTGTTCATGGGAACTTTGTGATTTTCTTCCTGGACTTGGAGTTTAGC -CCCTGGTCTCACACAAAATGGGGTTTCTTCAAAAACTGAGTTGGTTGAGCTTTCCAGAAC -CCTGCTATCAGTAAGATAGGTATGGTGGTTGAAATGATAATGACCCCCATAGGCTAGTAC -ATGGGAATACTTGGTTCCCAGTTGATGAACTCTTTGGAAGCTCTAAGAGGCATGGCCTTG -TTAGAGTAGTCATGTCTTTGTTGGAGGAGGTGTGTTGTTGGGCTCTGTTTTGACATTTCA -AAAGCCCACACCAGGCCCAGCTCTCTCTTCTCCAACTCCATGCCGGTCTGCTTCCTGCCA -TGATTATGGACTGATCCTCTGGAGCTGTATACAAGCTCCTAATAAAAAACTTTCTTTTAT -AATACTTGCCTTGGTCATGGTGTCTCTTTCCAGCAATAGAACAGTGACGAAGACAACAGT -CTGCATGGAAATTTTTGATGAGAGTAAACTGTTTCTCATCTCTAATTGCAAACTGCAGAA -AGGGGTTAATTCGACTCACAGCCAGCTATAAACAACAATTTACATGTAAAAGAAAAGAAG -GCAGGGCTACAGAGTTCACTTTGGCTATCAACAGAAGGGACAATATACAGACCTGCAGAG -GTGCCTGAGGACCTGAGCCCAGACTTTTATAAAAGTAAATGCTGTTATCGTCTTTACTGT -AATGACTGGAGGTAAAGACCTGCATGGTAAAACGTTCTTTAATTTCTGTAAGAATTATCC -ATGCTGCCTGGCATGGTGAAATTCCTAGCCAAATGGATGGACCTGGAGAGCATCATCCTG -AGTGAGGTAACACAATCACAAAGGAACTCACACAATATGTACTCACTGATAAGTGGATAC -TAGCCCAAAACCTAGGATACCCACGATATAAGATACAATTTCCCTAAACACATGAAACTC -AAGAAAAATGAAGACTGAAGTGTGGACACTATGCCCCTCCTTAGAAGTGGGAACAAAACA -CCCATGGAAGGAGTTACAGAAACAAAGTTTGGAGCTGAGATGAAAGGATGGACCATGTAG -AGACTGCCATATCCAGGGATCCACCCCATAATCAGCATCCAAACGCTGACACCATTGCAT -ACACTAGCAAGATTTTGCTGAAAGGACCCAGATATAGCTGTCTCTTGTGAGGCTATGCCC -CGGCCTAGCAAACACAGAAGTGGATGCTCACAGTCAGCTAATGGATGGATCACAGGGCTC -CCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTAAAGGGATCTTCAACCCTATAGGTG -GAACAACATTATGAACTAACCAGTACCCCTGAGCTCTTGACTCTAGCTGCATATGTATCA -AAAGATGGCCTAGTCGGCCATCACTGGAAAGAGAGGCCCATTGGACACGCAGACTTTGTG -TGCCCCGGTACAGGGGAACGCCAGGGCCAAGGGGGGGGAGTGGGTGGGTAGGGGAGTGGG -GGTGGGTGGGTAAGGGGGACTTTTGGTATAGCATTGGAAATGTAAATGAGCTAAATACCT -AATAAAAAATGGAAAAAAAAAAAAAAAAAGAATTATCCATGCTGCCTGGCATGGTGACAC -ACACCTTTGATCCCAGCATCCAGGATGCAGAGGCAGACGGATCTCTGAGCTTGAGGCCAT -CCTGGTCTACAGAGAGAGTTCCAGGACAGCCAAGTTTGTACAGAGAATCCCTGTCTTGAG -AAACAAAAAGGCTAAATATAAATAAATAAAATATCATCCATGTTGCATGAGTGTCAGGTA -TGGAATATACTGGTCAACAGATAAAAACATCAAGATCAGATGTGAACAAATATGGTACTT -CTGTATAAAGTTAATAGGATGAGATAGGACAAGTCATTTTAATTCCTGAAAGAGTCATTT -ATGGTATATGTGTGTCACATGAGCAGCAAGTATCAGCCTGGGAGGAAAATCTACGAAGAC -TCTGACCTTTGACTTGGAAAAGAAAGTCTTGATAGACAGTGGTCTTTGGACTCCTCGGGT -TGGTTTGAGCAGAGACCCATATCTCAGGCCCTTCTCTTCAGTTTTTCAAATGAGAGAACA -TCTAGAGAAGTGGTTCTCACAGGGGTTCTCTAAGATCATTGGCAAACACAAGATTTACAT -TACAATTTATAACAGCAGCAAACTTATAGCTATGAAGTAGCAATGAAGATAATTTTATGG -TTGGGGGTCAGTACAACTTGAGGAACCATATTAAAGAGTTGCAACATCAGGAAGGTTGAG -ACCCACTAGTCTAGAGGTATCTGTTAACTAAACAAACAAGGCAAAACCTTGGGACTGGAG -AGGTGGCTCAGTGGTTTAGGAGCACATGCTCTTGCAGAGGACCTGGGTTCATTCCCCAGC -ATCCAGACAGCAACTTACAACTTTCTGTAAGTCCAATTCCAGGGAGATCTGATGCCCTCT -GTGGGCCTTTTCAGGCTCCTATGCACACATAGGGCACATACATGCAGGTACTCACACATA -TACATAAAATAAGAATACATCTTCTTTAAGAACAAAATAACCATATAGCAAGAGGGAATT -ATAAAATCCTTGGATTGTAAATGAACATCATAATAATAAGCATTGAAAGAAATGAATCCA -AAGTATTGTTTTCACGTAGCTGTGACCAAGATAAGGGAGTAAACAATTTGAAAGAGGCAA -AGATTTATTTCACTCAAGATTTCAGAAGATTTCAGATCAGTCCACAGCCACTTGGTTTCA -TCACATAGACAGAACATCATGGTTGTGGGGATATTTGGCACATATAAGATCACCTCATGG -TAGCTAGTAAGCAGAGAAGTCAGGCCTGGGAGATTAGACCTTCAAAAAGATGCCTTCAGT -GACTCACTTCCTCCATCTAATCCTCACTTCTGAAAGTTTCTAGAATCTTCTAAAACAGTG -CTACTATCTGGAAACCAAGCATTTAAACACACGACCTTGTGGGGGAGCACTTCCTACTAA -AAGGTATGATCAGGTTACAGGCCCCCTGCACTGAGACAGAGGGCAAAGCCAGGTATAAAT -GACTCCCAGTAAAATGGCGAAAGCTCTGCAGAAAGAAGAACTCAGGAAGAAGCTGTGTGA -GGCAGTCCCAGGTACACCTCCTTCAGATGGACAAGAATCATAAAGAAATTGCCCAAGGCA -GGTGTGACACTGGGTCTCTGTCCTGGGGATTACAGATGTCTGTGCTAAAGGTCCAGATGT -CCACGAGGTGTTGACAAATTGACTAGCTTCCTTGTTCAAGCTGTCTTGGCTACATGATAA -AGACAGGCAGGCAACTCCAGGCCTGACTTCTCTGCTTCCTAGCTACCATGAGGTGATCTT -ATATCTGCCAAATATCCCCACAACCATGAAGTTCTGTCTATGTGATGAAACCAAGTGGCT -GTGGACTGATCTACCTTCAGGACTGAGAGGAGCAGGTCAGGCTTGTTCCTGCTTCTCATG -TCATGAGTAGGGGCTGACCATGGGAGCACTATGGGAGTTCAGGGGCATCATTTTGTAAAA -CTGAGCCAAAATAAAAGTCTTGAGTAGCTTAGGATATAGAGATGCTACACAGCCTCAAGG -GAACTCATAGGTGGAAATTTGGAGCAGGAAGAAGGGAATGCTAGCTCAAGCCTTTCCCTT -CTTTGCATAAACCTAGAGCCTGGAACAGCACACACAGAGAGCAGCACACGAAGGGAGGGT -CTGCTCAAGACTCTTCATACAAACATGGAAACAGAAAGAGGGTATGATAGTTACTTTGTG -TGTTGTTACAACCAAATCCCCGATGGCAAGCAGCTTAACAGAAGAGACCTCCATTTTGCC -TCATGGCATGGAAGGCAGAAGCAACCCCATCTGTGGTGATAGAAGCTTGCAGAACTGCTT -ACTCATATCTCAGCGGGTCAAAAGCAGAGAGGTCAGGCTGGATCCAGAGCTATGACCCAT -AAGCACCATTTTACAGCCCTACATTTACCCAGTAGTTCCAGTGTTCGAAATGCCCCACAC -TCTCCCCAAAATGCACCACCAGCTGAGGACCAACTGTTCAAATCCATGAGCCTGTGGGGG -ACATTTCACACTCTGGCCACAGCAGATGGTGTTTACAGGCTGATGTCAGAGACAAGCAAT -CAGCCTCTGTGGTATATTTTAGTCTTTCTGTCCAGGCATCTACTGATGATGCTAGATCTT -TGAGGACCTCACTACATGCTCATTTGCAACCTTGTACACCCTGTGGCCAAGTACAGACAT -ATGTGAGGTGAGTTGCTTGTGGAGCTGACGGAACAAGATACTCTGAGGCTAATTATATCC -ACTTGGCTAGCGTTCAGTAGTCAGTGGTGCAGTGCTCCAAGGATGCTCATACTTGCATTG -TTTCTTAGACCTGGTCAAGTCTGAGAGTCCAGAACAACAAAGGGCAAAATTCTAGGCTAG -AAAATAGAAGGAACGAATCAGTATCAAGTTCCTGAAGTCTAGGATGAAAGCCAGATGCAA -GCTGCCAGAGAGGAGTAAACTAAGAAATAAGAGTTTAGAACCAGGAACCCAACTTTACAG -TTTTGATCCAAGGTATCAAATCAGAGCCTAGTTTGGTTGGGTGGGAACAGAGTCCCCAAA -CCAGCCATCTGTTGTCACCAAATGAATCTTCCAGTAGTGGGACTGGGTTACATCCAATTG -AGCTGTTGGCAAAAGGGGTCACATGGAAGTACCCAAACAACCCAGGCTGTTGCGAAGACT -ACAGATTACTTGCCACAAACTGACAGCAAGGGCCCATTGCTGAAAACAACACCCATACAA -CTCATGATCATGGAGAGGTCAAGCTGGTGCCTACATAGAATCCTTTGCCCCTATGTTCTA -GTGTCTTTGATACAGGCAAGGTACTCTGCAGGCTATCAAAACAGAAACATGTACACTAAT -CCAGACAAAAAGACCTTTGCTCCACACTGCTGTCCTGCCTGCAGAATATATATGTCAACA -GTGGCAGAAAGCTTGTGGGAGTAACCAACCAATGCCTGATTTGACTTAAGACTTATTTAT -AAGAAATTTTGGCTTCTTCAAAAACCCAGTTATGTTATACGACTATGTTTTTGTTTTAAT -CACAGGTGTGGGATAAGAGGCTGCTTCACAGCAGGTGATTATGATTTATCGCTTGCACTA -AGATGGCATGATTTTTGCCCAGCTGCAGATACTTTATGTTTGGAATTCTGGGAACTTTTC -AGAGATTACGAATGCCAGAGTCCCTAGAGGGGCCAAGCTCAGGCACTCTGAGGACACACT -GGTTCCAGCTGCTGCAGCTTCTCAAGTAGTCATGAGCAAAGAGATGAGAAGAAGAAATTG -GAAATATCCTGACAGTGAAGATTGGACTTGCCTCTAAGGAACTCTTTGCCCCTAATCAGT -AGGAAGTAGTCTGAAAAGGTCTATGCCCCCTTTGCCCTCTGACCTTCTTCCCAACCTACT -GTTCTGGGGTTGGAAGGGGTCAGGGTGGAATAAGGGTTGGAAGAATGGCAGATTTAAGAA -CCCAATAAAGTAGTGCAAACAAACAAACCAAAACAAGTGCCTACACTCACTCTGCTACAT -TGAGCTCATATCTGAAACTTCTTAGGGGATCAAGAAGCAGAGATGAAAGAGCCTAAAGAC -CTAGGGTAAAACCAAATAATTTGGGCCTGAAAAATAAAATTAAAAGGTAATGATAGAATG -ACTTCTAATGATATTCTACTATACTCATAGATCAGTTTCTTCCTTAGCCATCATCAGAGA -GGCTTCCTCCTACAGCAGTTGGGAGCCAATACAGAGACCCACAGCCAGCATTATGCAGAG -AGAGGGACTTTGGAGCACTTAGTTCTAAATTGTATGTTTCCTAGAAATCCCTCTCCTCGT -GACTCAAAAAACCCTGAGGAAGAGACTTCAGAAAGAGTGGAATAGAGGGAATGACGGCCA -CCAAGAAAATAAGGCTCTTCAAATCGACTGAACAAAGTTCATATGAACTCACTGAAGCAC -CCACTCTCCAACACCGTTCCCTCTCTCCATCCACCTTTGATGACTGTTTTGTTTCCCCTT -CTGAGTGAGATTTACACACCCTCCCTTGGGCCCACCTTATTACCCAGCTTTTTTGGGTCT -GTGGATTGTAGCTTGGTTACCCTGAACTTTATGGCTAATGTACAATTTTAAGGGAGTATA -TACCATGTGCATCTTTCTGGACCTGGGTTACCTTACTCAGAATGATATAATCAAGTTCCA -TCCATTTGCCTGCAAAATTTATGATGTCTTTGTTTTTAATAGCCAAATAGTATTCCATTG -TGTAGATGTACCACATTTCCTTTATCCATTCTTCAGTTGAGAAACATCTAGGTCGTTTCC -CATTTCTAGCTATTACACATAAAGCCTCTAGGAACATAGTTGAGCAAGTGTCCCTGTAGA -ATAGTGTGGCATCTTTTGGGTATATTCCTAAGAGTGGTGCAGCTGGGTCTTAAGGTAGAA -CTATTCCCAATTTTCTCAGACCCTGCCAAATTGATTTGCAAAGAGGTTGTACAAATTTAC -ACTCTGACCAGCAATGGAGGAGTATTCCCCTTGTTCCATATCCTCTCCAGCATGTGCTGT -CCCTTGAATTTTTGAGGACAGCTATAGGGATGAAGATCAGGTGTTGGAGAGGGGTGGGAG -AGGACTGAGAGTGAGAACAGAAATCAGTGGGGGCATCACTGGGACAAACTGGAGACCTAG -GATTGGGGAGTCTATGGTGGTGGCCCTAAGCTGAGATTCCTACAAGTGGAGGATATAGAG -ACTGAAGTGACCACCTCCTGTAGCCAGGCACAACTTCCAGTGGAAGGAAGGGGTCCTCAA -CTCACTCACAAAACCTTCAACCTAAAATTTGTCCTGCCTAAAAGATGTGCAGGGATAAAG -ATGGAGCAGAGACTGAGGGAATGCTCAACCAATGACTGGCCCAACATAAGACCCATCCCA -TGTGAGAGTCAACCCCTGACACTATTAATCACACTTTGCTGTGCTTGCAGACAGACAACA -AGCATAATTGTCTCCTAAGAGGCTTCTTGCAGCAGCAGATGGAAAACGGTGCAAAGATTC -ACAGTCAAATATCAGGTGGAAACTGGGAGTCTTGTGAAAAGGGGGGAAATAGAATTGAGA -TATCCAGAGGGGTCAAGGACACCACAAAAAGACCTACAGAGTCAACTAACCTGAGTCCAT -GGGGGCTCACAGGGACTGAGCCACCAATAAAAGAGTGTGCTTGATCTGGATCTAGCCACC -CTCCACAATTGTCACAGATGTGCAGCTTGGACTTCATATGGGTTCCCTAACAATTGGAAC -AGGGGCTATCTCTGACTCTGTTGCCTGCCATTGGATCCCTTCCCCTACCTGGACTGCCTG -GTTGGGCCTCAGTGGAAGAGGACATGCCAAGTCCTGCTGGGACTAGATGTTCCAGGGTAG -GGCAATACTCAAGAGGTGTGTGGAGGGCTCCTCTTTCTCTGAAGAGACTAGAGGGGGGAA -ATAAGATTTGTAAGGGTGGCTGCGATTGGGATGTAATATGAATTTGAAAAACAAATTATA -GGGGAAAACACATTATATGAAATGCTCAAAGAATCAATAAAATGGTCTCAGCACTCAGGA -GGCAGAAGCAGGTGGATTTCTGAGTTCGAAGACAGCCTGGTCTACAGAGTGAGTTCCAGG -ACAGCCAAGAGTACACAAAGAAACCCTGTCTTGAAAAACCAAAAAAAAAAAAAAAAAAAA -AAAAAAAAAAAAAAAAAAAAGCTCTTTTCATTCCCTTGGTTTGCCTTGTCCCTTGTCCAA -CTTCTATTTGGTATCATTTGTTTTACATTATTATATTTTGTTGTGTTATGTTTGATTGTT -TTCTCCTGGAAGCCTGTTCTGTTCTAATGAGGGACAGAAAGGGAGTGGATCTGCATGGGA -GGAGAGGTTGGGGAGGAACTGGGAGGAGTGGGGGGGGACTGTAATCAGGATATATTGTAT -GAGAAAAGAATCTATATCAATAAAAGGTAGGGGTGGAGAATGTCCTTCTCCAGTGATTGT -ACTCCCTAAATCTCTGCCTCACTGGAATTTCATAAAAATTCTAAATGTCTCAGCAATAAT -TTTCAAACATCACTGTTCCCATGGGCAAACCCAAAAGGGGGTGTCAGATGCTGACTGTAG -GACATGCAACAGATAGTGAGGGAAGGGAGTAGAGTGGCCTTTAAGATTTGAATATCTTTT -TTTTCTTTTTTTTTGGTTAGGTATTTTCTTCATTTACATTTCCAATGCTATCCCAAAAGT -CCCCCAATACCCTCCACCCAACCCCCTACCCACCCACTCCCACTTCTTGGCCCTGGCATT -CCCCTGTACTGGGGCATATAAAGTTTGCAAGACCAATGGGCCTTTCTTTCTAATCCTGGC -CAACTAGGCCATCTTCTGATTCATATGCAGCTAGAGACACGAGCTTCAGGGAGGGAGGGT -TACTGGTTAGTTCATATTGTTGTTCCACCTATAGGGTTGCAGATCCCTTTAGCTCCTTGG -GTTCTTTCTCTAGCTCCTCCATTGGGGGCCCTGTGATCCATCCAATAGCTGTCAATGAGC -AACCACTTCTGTGTTTGCTAGGCCGGGGCATAGCCTCACAAGAGACAGCTATATCTGGGT -CCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCAGCATTTGGAGGCTGATTATGG -GATGGATCCCCCAGTATGGCAGTCTCTAGATGGTCCATCCTTTCATCTCAGCTCCAAACT -TTGTCTCTGTAACTCCATCCATGGGTGTTTTGTTCCCAATTCTAAGGGGCAAAGTGTCCA -CACTTTGGTCTTCATTCTTCTTGAGTTTCATGTGTTTTGCAAATTGTATCTTGTATCTTG -GGTATTCTAAGTTTCTGGACTAATATCCACTTATCAGTGAGTACATATCATGTGAGTTCT -TTTGTGATTGGGTTACCTCACTCAGGATGATGCCCTCCAGGTCCATCCATTTGCCTAGGA -ATTTCATAAAATCATTCTTATTAATAGCTGAGTAGTACTCCATTGTGTAAATGTACCACA -TTTTCTGTATCCATTCCTCTGTTGAGGGACATCTGGGTTCTTTCCATCTTCTGGCTATTA -TAAATAAGGCTACTATGAACATAGTGGTGCATGTGTCCTTCTTACCAGTTGGAACATCTT -CTGGATATATGCCCAGGAGAGGTATTGCAGGATCCTCCTGTAGTACTATGTCCAATTTTC -TGAGGAACACCAGACTGACTTCCAGAGTGGTTATACAAGCTTGAAATCCCACCAACAGTG -GAGGAGTGTTCCTCTTTCTCCACATCCTCTCCAGCATCTGCTGTCACCTGAATTTTTGTT -CTTAGCCATTCTGACTGGTATGAGGTGGAATCTCTGTTTAGCTCTGAGCCCCATTTTTTT -TTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAG -GCTGGCCTCGACTCAGAAATCCGCCTGCCTCTGCCTCCCGAGTGCTGGGATTAAAGGCGT -GTGCCACCACACCCAGCTGAGCCCCATATTTTAATGGGGTTATTAGATTTTCTGTAGTCC -ACCTTCTTAAGTTTTTTATATATATTGGATATTATTCCCCTATTTGATTTAGGATAGGTA -AAGATCCTTTTCCAATGTGTTGGTGTCCTTTTTGTCTTATTGATGGTGTCTTTTGTCTTA -CAGAAGTTTTACAATTTTATGAGGTCCCATTTGTCGATTCTTGATCTTAAATCACAAGCC -ATTGCTGTTCTATTCAGGAATTTTTACCCTGTGCTCATATCTTCGAGGCTTCTCCCCATT -TTCTCCTCTACAAGTTTCATTGTCTCGGTTTTATGTGGAGTTGCTTGATCCACTTAGATT -TGACCTTAGTACAAGGAGATAGTAATGGACCAATTTGCATTCTTCTACATGATAACCGCC -AGTTGTGCCAGCACCATTTGTTGAAAATGCTGTCTTTTCTCCACTGGATGGTTTTAGCTC -CCTTGTCAAAGATCAAGTGACCATAGGTATGGGTTCATTTCTGGGTCTTCAATTCTATTC -CATTGGTCTACTTATCTGTCGCTATACCATGCAGTTTTTATGACAATTGCTCTGTAGTAC -AGATTTAGGTCAGGCATGATGATTCCACCAGAGGTTCTTTTATCCTTGAGAAGAGTTTTC -GCTATCCTAGGTTTTTTGTTATTCCAGATGAATTTACAGATTGCTCTTTCTAATTTGTTG -AAGAATTGAGTTGGAATTTTGATGGGGATTGCATTGAATCTGTAGATTGCTTTTGGCAAG -ATAGCCATTTTTACTATATTGATCCTGCCAATCCATGAGCATGGGAGATCTTTCCATCTT -CTGAGATCTTCTTTAATTTCTTTCTTCAGAGACTTGAAGTTCTTATCATACAGATCTTTC -ACTTTCTTAGTTGGAGTCACACCAAGGTATTTTATATTGTTTGTGAATATTGTGAAGGGT -GTTGTTCCTCTAATTTCTTTCTCAGCCTGTTTATCCTTTGTGTAGAGAAAGGCCATTGAC -TTGTTTGAGTTAATTTTATATCCAGCTACTTCACTGAAGCTGTTTATCAGGCTTAGGAGT -TCTCTGGTGGAATTTTTAGGGTCACTTATATATACTATCATATCATCTGCAAAAAGTGAT -ATTTTGACTTCTTCCTTTCCAATTTGTATCCCCTTGATCTCCTTTTGTTGTCGACTTGCT -CTGGATAGGACTTCAAATACTATGTTGAATAGGTATGGAGAAACTGGGCAGCCTTGTCTA -GTCCCTGATTTTAGTGGGATTGCTTCTAGCTTCTTACCATTTACTTTGATATTGGCTACT -GGTTTGCTGTAGATTGCTTTTATCGTGTTTATGTATGGGCCTCGAATTCCTGATCTTTCC -AAGACTTTTATCATGAATGGGTGTTGGATTTTGTCAAATGCTTTCTCTGCATCTAACGAG -ATGATCATGTGGTTTTTGTCTTTGAGGTTTGTTTATATAGTGAATTTCATTGATGGATTT -CCATATATTAAACCATCCCTGCATCCCTGGAATGAAACCTACTTGGTCAGGATGGATGAT -TGCTTTAATGTGTTCTTGGATTCGGTTAGGGAGAATTTTATTGAGTATTTTTGTATCGAT -ATTCATAAGGGAAATTGGTCTGAAGATCTCTATCTTTGTTGGGTCTTTCCGTGGTTTAAG -TATCAGAGTAATTGTGGCTTCATGGAATGAATTGGGTAGAGTACCTTCTGCTTCTATTTT -GTGGAATAGTTTGTGAAGAACTGGAATTAGATCTTTTTTGAAGGTCTGATAGAACTCTGC -ACTAAACCCATCTGGTCCTGGGCTTTTTTTGGTTGGGAGACTATTAATAACTGCTTCTAT -TTCTTTAGGGGTTGTAGGACTCTTTAGATCATTAACCTGATCCTGATTTAACTTTGGTAC -CTAGTATCTGTTTAGAAATTTGTCCATTTCATCCAGGTTTTCCAGTTTTGTTGAGTATAG -CCTTTTGTAAAAGGATCAGTGTTTTGGATTTCTTCAGGATCTGTTGTTATGTCTCCCTTT -TCATTTCTGATTTTGTTAATTAGGATGCTGTCCCTGTGCCCTCTAGTGAGTCTGGCTAAG -GGTTTATCTATCTTGTTGATTTTCTCAGAGAACCAGCTCCTCATTTGTTTTATTCTTTGA -ATAGTTCTTCTTGTTTCCACTTGGTTGATTTCGTCCCTGAGTTTGATTATTTTCTGCCTT -CTACTCCTCTTGGGTGAATTTGTTTCCTTTTGTTCTAGAGCTTTTAGGTGTGTGGTCAAG -CTGCTAGAGTGTGCTCTCTCTAGTTTCTTTTTGGAGGCACTCAGAGCTATGAGTTTCCCT -CTTATGCTTTCATTGTGTCCCATAAGTTTGGGTATGTTGTGTCTCCATTTTCATTAAATT -CTAAAAAGTCCTTAACTTCTTCCTTTATTTCAATCAAGGTATCATTGAGAAGAGTGTTGT -TCAGTTTCCACATGAACGCTGGCTTTCTATTATTTATGTTGTTATTGAAGATTAGCCTTA -GTCCATGGTGATCTGATAGGATGCATGGGACAATTTCAATATTTTTCTATCTGTTGAGGC -CTGTTTTGTGACCAATTATATGGTCAATTTTAGAGAAGGTACCATGAGGTGCTGAGAAGA -AGCTATATCCTTTTGTTTTAGGATAAAATGTTCTGTAGATATTTGTTAAATCCATTTGTT -TCATAACTTCTGTTAGTTTCACTGTATCTAGTTTAGTTTCTGTTTCCATGATCTGTCCAT -TGGTGAAAGTGGTGTGTTGAAGTCTCCCACTATTATTGTGTGAGGTGCAATCTGTGCTTT -AAGCTTTACTAAAGTTTCTTTAATGAATGTGGCTGCCCTTGCATTTGGAGCATAGATATT -CAGAATTGAGAGTTCCTCTTGCAAGATTTTACCTTTGATGAGTATAAAGTGCCCCTCCTT -GTCTTTTTTAATAACTTTGGGTTGGAAGTCGATTTTATTCAATGTTAGAATGGCTACTCC -AGCTTGTTTCTTCAGACCATTTGCTTGGAAAATTGTTTTCCAGCCTTTCATTCTGAGGTA -GTCTCTGTCTTTTTCCCTGAGGTGGGTTTCCTGTAAGCAGCAAAATGTTGGGTCCTTTTT -GTGTAGCCAGTCTGTTAGTCTATTTCTTTTTATTGGTGCATTAGTACCATTGATATTAAG -AGATATCCTATTATTTTTGTTGTTAGAGTTGGCATTCTTTTCTTGTGGCTGTCTTCTTTT -AGGTTTGTTGAAGGATTACTTTCTTGCTTTTTCTAGGGTGTGGTTTCCGTCCTTGTATTG -TTTTTTTTTTTTTCTGTTATTATCCTTTGAAGGTCTGGATTCGTAGAAAGATAATGTGTG -AATTTGGTTTTGTAGTGGAATGCTTTGGTTTCTCCATCTATGGTAATTGAAAGTTTGGCT -GGCTATAGTAGCCTGGGCTGGCATTTGTGTTCTCTTAGTGTCTGTATAACATCTGTCCAG -GATCTTCTGACTTTCATAGTCTCTGGTGAAAAATCTGGTGTAATTCTGATAGGTCTGCCT -TTATATGTTACTTGACCTTTTTCCCTTACTGCTTTTAATATTCTATTTTTATTTAGTGCA -TTTGTTGTTCTGATTATTATGTGTTGGGAGGAATTTCTTTTCTGGACCAGTCTATTTGGA -GTTCTGTAGGCTTCTTGTATGTTCATGGGCATCTCTTTCTTTAGGTTTGGGAAGTTTTCT -TCTATAATTTTGTTGAAGATATTTGCTGGCCCTTTAAGTTGAAAATCTTCATTCTCATCT -ACTCCTATTATCCTTAGGTTTGGTCTTCTCATAGTGTCCTGGATTTCCTGGACGTTTTGA -GTTAGGATCTTTTTGCATTTTGCATTTTCTTTGATTGTTGTGCCGATGTTCTCTATGGAA -TCTTCTGCACCTGAGATTCTCTCTTCCATCTCTTGTATTCTGTTGCTGATGCTCACATCT -ATGGTTCCAGATTTCTTTCTTAGGGTTTCTATCTCCAGCGTTGCCTCACTTTGGGTTTTC -TTTATTGTGTCTACTTCCCTTTTTAGGTCTAGTATGGTTTTGTTCATTTCCATCACCTGT -TTGGATGTGTTTTCCTGTTTTTCTTTAAGGACTTCTACCTGTTTGGTTGTGTTTTCCGTT -TTTCTTTAAGGACTTGTAACTCTTTAGCAGTGTTCTCCTGTATTTCTTTAAGTGAGTTAT -TAAAGTCCTTCTTGATGTCCTCTACCATCATCATGAAATATGCTTTTAAATCCGGGTCTA -TCTTTTCGGGTATGTTGGGGTGCCCAGGTCTAGGTGAGGTGGGAGTGCTGCGTTCTGATG -ATGGTCAATTGTCTTGGTTTCTGTTAATAAGATTCTTACATTTGCCTTTCGCCATCTGGT -AATCTCTGGAGTTAGTTGTTATAGTTGTCTCTGATTAGAGCTTGTTCCTCTCGTGATTCT -GTTAGCCACTATCAGCAGACCTGGGAGACTAGATCTCTCCTGAGTTTCAGTAGTCTGAGC -ACTCTTTGCAGGCAAGGTCTCCTCTTACAGGAAAGGTGCACAGATATCTGGCATTCTGAC -CTGCCTCCTGGCAGAAGATGAAGACCCGAAACAGGGCCTGTCCCAGGAGCTGTGTCACTT -TGGCCTGTTCCAGTAGCTGTTAGCTTCTGTAGTCCACACTGTCACCTGGGCAAACTAGAC -TTGGAGGGCTCCGGGAACCAAGATGGCTCCCCAGGTGCTCTGGCAAAGCCCTCCCGGGCG -GGGCAAACATCTCTCCTCTGGTGGGGAAGATGCCCAGATGTCTGGAGCCCGAAACGGGGT -CTGCCTCAGAAACTGTCCTCTAGGGACCTTGGGGGTGTCTGCTGACTCCACGCCCAAGGT -GACCCCTTGCTGGCACCGACCAGAAGGGACTTGGAACCTGGTCAGGCTGGGTTTTCTGCT -TCCCTAATCCTGTCTCAGATCCTGCGTGATTGGAATGGAATAGAAGTTGTGTTCCACTCA -CCAGTGGTCCTAAGACAGCGTGGAGAGTCCTCTAGGGACCTTGGGAGTATCTGCAAACTC -TGCGCCCAGGTGACCCCAAGGTTTGAATTTCTTAACATTTAGAGAGCATCATGTTTTATC -ATACTGTCTGAATATTTTTGCAAGAGTGAGTCTAGTTTTCAATAGTTTTACTAAAGTGTT -ACATGGGATATAACAGTGAGACCTTCATATTATTCTTTTTGAGGGGTTGTTTTGGGAGAA -ATATATATATATATATATATATATATATATATATATATATATATATACACACACATATAT -ATGGCTTGTTTGATTTCTAAAAGACATTTGGCTTTTTCGAACAATAAATAACTCTAAGAA -AATTAAGTACAGTTGACTCATAAGCCATAACTGTAGGTGTTATGCAATCCAATACAAGGG -ATGAAAAAGACATTCAGTTGTATAAACAATTATAAACAATTCACTTTAAATGTCATTCTG -GATACTAAATGCAATCCTAAATCCCTGCATGACCACATCAATGATTTATAGTGCTAAAAA -CTTAATGTCTCTAAAGAAAATGATTCTGTTCTTCCTTCCCTCACCTCTTTCTTTCTTTTT -CATTCTAGTTAACAAATTATTCTCTGTGTTTTAAAATCAAGGTACATATACATATATGAA -GTGCATATATATGTATGCATACAAAGGGCTGTGCTTGTAGGTGTGTGACGCTCTGTCCAG -ATTTTCCTGTCTGTCTTAAATGGCTGGTTAAAAGGTCAGCACTATTGACCAATGAGAAAG -TTACTTTCTATGTCACCCTCTAGTGCAGATTTTGCTGAGTGTCTAAGAAATGCATCTTCT -CATGTGGTTCCTTTGCCTAATAACCTTCTATTCCTTTTCTAAGTTTCCAGTCTTGACCCT -ACCCATCTTCTCAGTCCACCCTAAACCACTGTGGTGATTAGTTTTGCCAACTTGACAACC -TAGGAACCTGGGGAGAGACTTTCTGTAAGGGATTTTCTATGTTGTGTTGGTCTGTGGACA -TGATGAGGGGACAGTCTTAATTAAGCTAATTTGTGCAGAAAGACACAGCCCACAGCACCA -TTCCCAAGTCAGGACACCCTGAACTGGATAAGAGCAGATAGTTCAAGTTGAGTAGAAGCA -AGCAAGCAATTGTGCATGCATGCATTAATATTTCTCTGCATGTGTCTATGGATGATATAA -CAAATTACCTTAATTTCCCCCCATAGTGGCAAACTATAACTGGAAATTGTGAGCTAAAAT -AAATCCTTTTACTGAAAGTTGCTTTGTTTTTAGGTATTTTATGCATAAAACAGAAATAAA -ACTAAAACATTCTAATTCTGGAAGCTCAGTATTACATTTCAAACTCTGACATTTTCTGGC -TGGGGCACACTTCCCTCCCTATACTTCTTGCCCACCGACACCCTTCCTCCTCAAGAAACC -TCCAGCTACTTAAGACTAACTCATGTGTCATTTCTTCTCACATCTCTTATGTATTTCTTT -GCTGGCCCATACACCATGACAGATGCTTCAAAACACAATGTATCTCCATTCTGTATCCTG -CCACTATAATCATGCTCACATAGGGAAGGCAACATCTTATCCCTCCTCTAGTGTCTTATT -AGGTGAGCAACTGTGACTTTCAGTAGGCAAGCCAGTTAAACACAGCCTAGCTTTTCAACA -TGAAGGAGCACACATAGAAACACATGTATCCCGGCAGAGATCTCAGCTCCCTCTCTCCTC -AGCCAGGCTCCTAAGAAACTAGAAATAAAGTTCAGAGCTGGGCCAACTGGCTCATTTCTG -TAATCCCAGAACTAGGCACAGTGCAGAAGCACTGTGCTTCAGAGTAAGACCATTTTAGGC -TACACACTGAGTTCCAGGCGAGCCGGAGGAAACAGATGAATGGATCTCAGAACAGTAGAT -CATTACCTGCAATTCAGATGGCGATGCCTCAGAAGGTCCTTTCTACAACAAGCTTACAAT -TGGTGGAATGAACAAGGCCAACCAAAGGCACACCATGCTCAGTGACTGCTGACTTTTTCA -CTGGGGTCTCACTCCTTTTGACTCTGCTTTTCTCTCAGCCTCTGTTTCTATTTTCTTCCT -CAGCTAAATGAACAACCACCCCACATGTATCATAAGCTCAGCTTTCCAAGAGAGAATCTA -TCGTGACTTTCAAACTTTCCTTGGTGTCATGTTTTTGTTCAGGACTACATGATGGTGTGA -GCTTATAGAAAATCTCTCTTTCCCTGTCTTCCAAGAAGTGGCACGTGAGGTGGCCCTTTC -CATCCAAGAGGGTGGTGAGAAACTGGGTAGACTGAGGCATGGCCCTGCCAGCACTGATCA -GTGTTCTCAGCTGTGTGTGACAGAACACAATGCATAATGGACCTAAACCAAATGCTCAGT -TTCCTAGAGAATGACAAACCTGAAGGTGGATGGGTTAGATCTCAATGGCTCTGTTACCCT -ACCAGGGGCGTCTTTTGCCTGTGCCCAGTTGCTGGACAGGGGGGTTAGCGGTTGAGTGAA -CACATCATTAACACTTCTGCAGATGCCTTCCGGAGGATATCACTCTGTATTCACAGCAAA -GTGAGTCACAGTCCTACTTCCAGCTGCAAGGGAGAGTGAGTAACTAGTTTTAGCAATGTC -ACTAGGGGAAAATGGGCTCTAATGACAAGGCAGAGGTGGCACATTGTGTAAGCAAGTCCC -TGCCCAAATAGACACACTATGAAAAAGGCTACAGTCACTTGCTAAAGCACAGCTTTGGAT -AAGTTACATGACCTCTTTGAGACTCAGATTCCTACAAAGGAAAGTGAAGACTTAGGATAT -TTACAGCTCAGCGCTGTTAACCTACTGATATTAAACAATATATTCTACAGCTTGACTTTT -ATACATATATATAATATTGTAATTTAATATAAAATATATTAGAAGATATTATTTATCGCA -TATGTAATACATAACCAAAGCTATAATAATATATAATATATATTACTGACTGATTAGATA -ACTGACATTTGATTATATGAATAATAGTAAATGATATATTTTAAAGCTCAGCTTATATTT -GATACATAATATAATATATTATATATGTTATGCAATATAATATACCATATGTTATATAGT -ATTCATATTAGATCATATTATATGGAATATGGCATGTATTATGTGTTATATATTATATAT -ATGTGGAAGGGTTTGGAGAGTCCATTTATATGTAATATATATCATATATTATATATCAAA -TATAATATATAGCTTATAATGTTATATAGTAGGTAGGCTATATTTACATAATAATTTATT -ATGTTACTATATACAGTGATTGCTTCCTTCTCATTACCACTGACTCCTCAAGGCATAATA -AATATGTGGCAACCTTCAACATTGTTTATCTGGAATATTATCTTTTTGACTTTTGTTGTG -TGTAAAAAGATATAGGAAAGGGTCAATTTGACATGCATAGCAAAAGTAAACATGGGGAAA -TTTTAAGGCAGGCGTGATAGGAATTTTTTTTATAATGCAACCATATTCCATTGTACTTAG -CAAGAAGCTCACAACTGCATTTCAGTATCTAACACATCCTCCTCTGAATTTGTCTGATTC -AGCCATCATTAACCACTCTGGGGCTGGGCACTGTGAACAATCTTCCCTTCCTGCCTGGAA -TGGTAGCAACTTCCATTCGGTGCACTCTCCCAACCCTTCTGCCCAGAGCCCCACGAACAA -CAGTTAGGGTCATTTTTCATTTGACACAGAACACATTAACTCCAACTTTGCCTCTAGCCT -TGCCTTTGTCCAAATGGTCCAAAACAGTTTAAGATGCACTTCTCACACCTGCATCTTTGA -CAAGATAACTTGGTGAATGTTTCTGTAATGGGCTCAACTTATTCACATTTGATTATAAAA -AGCTCTATCAGATTATCCCTGAATATATCACATTCCAGCTCCATTTATGGATCCTTTCCC -TGCCAATTATGCAAACGACCTTTCAGTTCCTTCTCTCTCCTACAACTTGCCATCACAGAC -TCCTGCTGTCTACCCAGGAGCCAAGAATTCTTCCTGTGATTAAAAATCCCTCTCAGAGCC -CACCTCCTCCAGGAAACTCGAATCAGCAGGGTGTGAATTTGTTTCTGATTCATAAAAAAA -GACCAGATGAATGTTTGGTCTTGAACAAGGCTGAAAACGAACAGACAATAAGAGTAAAAG -GCTCTTTTCAATGAACTAGAACCCCTTTCAGCCTTGCTATGAAGCCTAGACTACAGTGCT -TACTCGCTCGCTCGCCCCCCCACCCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTTATGCTTGAGGACATCTAAAGTCTTTCTCTTGTACAGCTTCTTGTTT -GAACTGGACAGCTTTGCAGCCATCATGTGATAAAAGGAAAACATTTCATGTTACAGCTAA -GATAACTTTAACCCTTGTGAGAACACTTTATAAGTTACTGCACATGGCATAACACCCTTG -ACCTTATACTGTGGTCCAGTGCCTTAGCTGCCCCATGCAATATGTGTGCAGTTCTAAAAA -TTGTCTGCCAGTCTTTGTGTCTACGGAGGTGTTGGTTCCTCTTCTCATAAAGGCTCATCA -GCTATGAGAGAGTGAAGATTATTTTTTTTCTTTTCTGTAGAGCCCACTGTGGTGATTTGC -ACTCCCACATAAATATGGAATAGTACCATGTAAAGTATCACATGCATCGTATATATCATA -TCATCTAGAGCCCACATGTATCAGTATAAACTCAGTGGCTTTAAATGGTAAATACTCACT -CTCTTAGTTCTGGAGACTGGCAATCCCAGAGTAGAGTACTGTGGGCCTGCGGGCCTTCTG -AAGGTCCTGAGATAGTTTCCTTGTTTCTCCCCTCTGGTGTTCTCTTGGTTTAGCATTCCT -GGGCTTGGAGCTGTATGAATTCAGTCTCACGTCATCTCACAAGCTTCTCTCCTGTGTGTC -TGTGGCTCCTCTTCATCTGTCTAACCCAGTTTCATTCTTATTAAGACCTATCATTGGACT -CAGGGCATCCCCAGGTCATTTAGCATGACCTCAACCCAAAACTCAAGTGTACCCCCGCGC -GCACACACACACAGGGTTGGGGGGGGGCACCACTCCTCAATCAGCTTGTGGATAATGAGG -ATGATGATAGAAGTGGTATAACCTGATTGTTGGCCCTAAAATGATATCATATATAGCTCA -TATATGTTATATAGTATGTAGGCTACAGAATATATAATAATTTATGTTATTATATACAGT -GGCTGGAGAAGTAGACTAGTTATCTTTTCTTTCTCTGCATGAACCATATCCCTGACATAA -ACAACTTAGGAAAGATTTTCCTGGCTCACAGTTTCAGACAGTGGCTTATCATGACAGAGA -AGGCCTAGTGGCTACAGTGAGCCATGGAGCGCCTCACATCATGGCCACATAGGAGAAACA -GAGAGCCCCAGCTGGGGTCAGAAGAGGATGCAACACGCAAAGGTCCGTCTCTATTCACCT -AGTCCCCCCATCTCAGAGGTTCCATATCTCTAAAACCCACGAGTAGCTGGAGCCTGAGTG -GGGAAAACATTTCACATTCATGCACTGGTGGAGGTAATCCTTGTGGGTTATTCATATTTC -TATGTGTTCCGAAAGCATATTTGTATCCCTTTGTTCTGGGCCCTGGCTATTTGTATTTGG -GTTGCTATTTTTGTCCTCCTCATGGATATTTATGTAACAAAACAACCTTAAAACACAGAG -ATAGTGTCTCCTTCCAAGGTAGTCACTGACATGTTCATATCCCCTTCAAAAGATTTGGTT -CCACATAAAGTCTGCCTTGCTATAGGGATGTAAGATGGTACAGTCATTATGAAAAACAAT -GTGGTGAGCCTTCGAAATTTTAAATATAGTATTGTCGTAGAACCCAGCGATTCCATCTAA -AGGAACTGAGATGGGCTCTAAAGAAATATTTACTCAACATTCATGGTGCCATTTTTAACG -ATGGCCAAGAGGTCTGTAAGACCACCCAAATGCCCACTAAAAGTGTATGTGGATAAATAG -AACTGCTGTATAACTACAGGTGCTAGAACTTATTCAACATGGAAAAGAAATGAACTTCCA -ACATGTTACAATATAGATGGAATTTAATAATATTACACTAAGAGAAATGCCTCAAGCACA -ACTGTACCACCCTCTCACATGAAGCACATGAAGTGCTCAGTAGTCAAATTGACAGACACA -GAAAGCAGACTGGTAGTTTTCAGTAAAAGGAGGGGCGGGGCAGTGTACAATTATCAGCTG -TCGTAATTGATACATAGCTTTGGTTTTGCACCAGGAAGAGAGCTCTAAAGATGGATGATA -GTAATGGCTGTATTACACTGTGGACATTCCTAATGCCACTTAGCTCTACACTTTAAAATT -ATTAAGGGAGTTGGGAGACAGCTCAGCAGACAAGAGAATTTGCTGTGCAAACATGAAGAA -CAGAGTTCAAACCTCCAACACCCATATGAAAAACCGGATATGAAGCCAGGCAGTGGTGGC -ACATGCCTTTAATCCCATCACTTGGGAGGCAGAGACAGGCGGATTTCTGAGTTTGAGGCC -AGCCTGGTCTACAGAGTGAGTTCCATGACAGCCAGGGCTACACAGAGAAACCCTGTCTTC -AAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA -GAGAGAGAGAGGAAAAAGAAAAGGAAAAGGGAAGGGAAGAGAAGGGAAGGGAAGGGAAGG -GAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGG -GAAGGGAAAGAAGAGAAGAGGGAAAGAGGGAAGGGAAGAAGGGAAGAAGGGAAGAAGGAA -GGGGAGGGGAGGGGAGGGGAGGGGAGGGAAGGGAAGGGAAGCTGGATATGGTCATGGATG -TGCCTAATAACTCTGGAACTGTGGGAGTAGAGACAGGAGGATTGCTGTGGCTTGTTAGCT -GCCAGCTTACCAGCTGGTGTGCCAAATAACCAGGTTTGTTAGCTGCCAGTTTCAGTGAGA -GACCTTGTCTCAAAAGAATGAGGTAGGGAGGGATAGAGAAGACCCTGCCATTCTCCTCTG -GATTCCACGAGGCACCAGTGTGTGCATTGGAACACACACCCAAAAATTTTTTAAGAAGCC -ATATTTTATGTTCACTTAATCACAATTACTATGACTCTTTAAGCCCAAACATCCAGAGCT -AATCAGAGACCTCTAATCATCTTCCTTGGGTGATCTCCACTTTCATTCAAACATCCTTGG -TCACTTGGGTTTTTTTCAGTCTCACTGGCTAGCTGGTCTTTTGCTATTTAAAGATCTGTT -TGCTACAGATGGACTCTGACAGTACAGTGAGTGTCAGGGACAAGCCTATCTAATCTTGTA -TATGGATTAGGCAGTGCTATGCAAGAAGAAAAGGGAAAAAAGACTATACCCTTGCCTGTG -TGCTTTAATATGGTGACCAAACCCGATTCACATAAACTTTTTCCATTCATTTAAAGACTG -CCAACCAAAAATGAAGCTCAAAAGATTCCAGTAGGAGTAAAGAACAGAGACAGGAGTGTA -TAAACAACTTTATTATGGAGTCAGGTGGCTTTTATGCAAACATACTCCTAATATATACAT -TAGACTATGGGGGATAAACCAGTTCATTGTAGATTAGCCTGTCTCTATGATCAAGAAAGG -TTTCATAACCACCAAGTCTCCAACAGGCATGCTTCCTGTTACATGAAGGAGGAAAAGCAC -AAATGTGAATGTGAGGTGGTGGGTGAGACAGCCCCAACCCATGCCCACTTTGGAGTAACT -GACAGGAGTGGCTGTCCTCCATAGTGTTGGCACAGGCCTGCAATCCTAGCTACTCACAAC -TGGAAGAATGTAAGATAAAGGTCTGTTTGAGCTCCAGTGTGGGTTCAGGGTGCGCTTGAG -CTACTTATGAGACCCCATCTCAAAAGCTGAAAACATAGAACTAAGTGAGGAATCACAGAC -ATACCTAGCATGCACAAGAAAGACCCTGGCTTCAATCCCCAGTACTACAGAGGAAAGAAA -AGAGAAACAGGACATTAAGAAATGAATGTGGCTGAGTGGTGGTGGCACACGCCTTTAATC -CCACCATTAAGGAGACAGAGGCAGGTGGATGTCTGAGTTCACGGCCATCCTGGTATACAG -AGTGAGTTGTAGGATAGCCAGGGCTACACAGAGAAAGAAAGGAGAAAGAGAGAGAGAGAG -AGAAAGAGAGAGAGAGGGCTTCGACTTCTTTACAATAAAATTAAATGATGGAGTTGAAAG -CTTTGGGGAGTCAGCTGTAGTCAGTTCTTTTCTTCTGCTACAATATCTGGGGAACCAACT -CAGGTTATTGGGCCCCCATGAAAGGTGTGTCTACCCAATGAGTCCTCTCACCAGCCCTCT -ATTGCTTTATTTAAAAACAAAAAAGCAAAGACAAAAACAAAAAAACAGAGACTGGAGAGA -TGGTTCAATGGTTAAGAGCACTAGCTGCTCTTCCAGAGGACTTGGGTTCAATTCCCAGCA -CCCACATGGCAGTTCACAACTGTCTGTAACTCCAGTTCCAGGGGATCTGACACCCTCACA -CCGACAGACATGCAGGTCATAATGCACATGAAATAAAATAAAAATAAATAAGTTTTTAAA -ACCCATAGTAGTATTTTGGCAGGTTATTTCTGTTTATAAATAAATCAAATACCGTGGTTT -TCTTTGCTACTTGATTTAATAAAATAGAATGGCTGAGTTAGGCATAGTGGGAAAAGCCTA -TACTCCAGGACTTGGAAACTGATACAGAAAAATCCAAATTTCAGGCCAGCCTAGGACTAT -GTAGCAAGACCTTTTCTCAGAATTAATTAATTAGTTAGCTAACTAAGTTAAATGGCTATA -TTTTTTAAAAAGATTTATTTATTTATTATATGTAAGTACACTGTAGCTGTCTTCAGACAC -TCCAGAAGAGGGCATCAGATTTCGTTACGGATGGTTGTGAGCCCCATGTGGTTGCTGGGA -TTTGAACTCACGACCTTCGGAAGAGCAGTCGACGCTCTTAACCACTGAGCCATCTCGCCA -GCCCCAAATGGCTATATTTTTAAGTCACTGATTTTAATCATGATCTCTCAAGCCTCTCTG -ACCTTACCCTTAGTGAAATTTTGGACAGATTCTGGGGTTATATTCATGAACAAGATTCTA -CATCTTAGCAAGCATCTCCCTCAGGACTAAGCATTGGTCTCTGAAGTTCTCCTGTGTGTG -AATGTGTGTGTAAGTGAGTGTGTGTGTGATATATATGTGCAAGTGTGTGTGGTGTGTACA -TATATGTCAGATTTCTTCCCCAATGGTTTTCTATCTTTTTTGTTTTTGACAAGGTTTCTT -CACTGTATCTGGAACACATTGCTTCATTTGGGTTGTCTAGCCACGAATCCCCTGGGATCC -ATATTTCCACCCCTTGGTTCTGGGGTGGAAAATGTGATCACAACTAGATTTTTCCATGGG -TTCTGAGCATCTGAACTCAGGTCCTCATGCTTGTAGAAAGCACTTCCCCCACTGAACCAT -CTCCCTAGCCCCTGATGCTCTTAAAGTCCCACTCATGGGGACTCGGAGGCAGGAAGGGAT -AACTCTTACCTCCAACCTTAGTGGTCTTCTAGTGGGTGTTTGGAACTCTAAGCTGGGTGG -GAGAGTTGACTATCAGTCTCTGAGTCCTGTCACCTTTTATGGTCACTGGTCTTGATCAGC -TTTGGGGGTGGAGCCTCAAATTCCATTAATATCTTGTTCTTCAAATACGGTTGCAGTGCA -TGTCTCTGCAGATCTTTCAGAGTATTATCCCTCTCAGCAAGTGACACTGGTCCTGGGACA -GCATCCTGATCACCTGTAAATACTAAAATCCATGGATGCTCAAATCTCATGTATCAGTAG -TTCTCAAACTTCCTAGAGTCTCGATCCTTTAAATACAGTTTCTTTTGTTGTGGTGACCCC -CCCAACCACAAAATTATTTCATTACTATTTCATATCTGTAATTTTTCTAGTTATGAATCA -TAATGTAAATGAGGATATCTGTGACACCCAAAAGGGGTGTGACCCACATGTTGTGAGCCA -CTGCCTTACATGAAGTGATGTAGTATTTGTATATAACCTATGAATATCTGCACCTAGACT -TTAAGTCATTTCTATATGACTCATAATGTCCAATACAATGTAACCAGTTGTTATTTCATA -TTATTCTAAGAATAGGAAGTCTGTTCATGTTCAGTACAGACTTAATCATAATAAATATTT -TCCACCTTTAGTTGATTTAATTAATAGATGTAGAACTTTCAAATTCAGAGTGCTGACTTA -TATCCAGAATTGTTCTTCAGAGAGGCTGTACTAATTTCTACATTGGCCAGCAGGGCAGAA -GCCCATTCATTTCCCTGAATGCTCACTAGCCCCAGCTGTTCATTCTTCAGCCTTAGCCAC -AGCTCAGAGCTCTGCTTAGAAAAACCAACTTGCTTAGTCAAAAGGCTGAATGAAAACATC -ATTCCAGAGCTAAAGCTGCAGGTCCCTAGCTGTTCTGGGGAAGGGAATAGTGAAAGAAGG -AAAGAAGAGCCAGGAGAAAGGATGAGGGGTATAATGGAGGGTGATAGGGATGAAGTGAGC -AAGGCACAGTGATACACAGGTAAAAAAAAATATTATAATGAAAAGTATCATCTTGTATGA -TCACTAAAAAATATAATTATAGCTGCTGTGTTGGAACAAGCTTTTAATACCAGCACTAGG -AAGGCAGAGACAGGCAGATGTCTGTGAGTTCAAGGCCAGCCTGGTCTACAGAGTGAGTTT -CAGAATAGTCAAGGGAACATAAAGAGAGCCTGTATCAAACAAACGAACACAGCGACATAG -TGATGATAAAGTAGAGAGAATGTGGCCCTGACATCAGGGTCAAAGTCTATATCTCCTTTT -AACAATAATGGATCTATTTTTATCTTAAGGAAGGGATGTAATTTCCCCTAGTTTTATTTG -TCACCTATCATAGGAAATGCTAATAACCACATGAGGTATAAGAAGAGAGGCTGTAGAAAT -AAAACAAGAGCAGAAGCACTTTGGAGGAAAAAAAAGGCAGTGGTAATATATGATCATGAT -AGAGAGTAACCTCATAATTACATATAATTTAATTACCAAAGTAATAATTGTACAGCTATA -CTTTATTCACTGTGCTATGTAATAATGTATATTAACATAATATGTTATCGGGGTATAATA -ATTATACATAGAATAGAATGTAAAACTCTTATTAGAAGAGTTCTGCTTAATAACATTGAA -AGAAACATCTTCTATGGAAGTAGAAAATACTGAGCAGACAGAAGATGGTAAGGCTTTAGG -GATACACAAATGTGGTTTTAAATCCTGCTTCATGCATATCTTGAGTATGGGTCCATTATT -TTTATTTTCAAATCAAAGTTTTTCCCCTTTTATTGAAGTATGAGTTTTTTCCCATACAAT -ATATCCCGATTACAATCCCCCCCCACTCCTCCCAGTTCCTCCCCAACCTCTCCTCCCATG -CAGATCCACTCCCTTTCCGTCCCTCATTAGAACAGAACAAGCTTCCAGGAGAAAACAATC -AAACATAACACAGCAAAATATAATGAGGTAAAACAAAAGCCATCACATCGGAGTTGGACA -AGGCAGACCAACGGAAGGAAAAGAACCCAACAAGAATCAGAGACCCACTTGTTCACACAC -TTGGGAATCCCATAAAAAACACTAAACTGGAGCCATAATATATGTGCAGAGGACATGGGG -CAGACATGTGCAGGCCCTGTGGGTGCTCCTTCAGTCTCCATGAGTTTATAGTTGATTTGG -GGGGCCTTGCTCTCCTGTGTCCTTTATCCCTACTGACTCTCATGCTCTGCCTCCTCTTCC -TCAGGGTTTCCTGAGCCATGAAGTGAGGAATCTGAAGGAGATGTCCCATGTAGAGCTGTG -TGTTCCATGGTCTCTCTCTCCATCTCTGTCCCTCTCTGTCCCTCTCTGACTCTCTCTGTC -TCTTTCTCCCTCCCTCCTTTCCTCTCCCTCCCCTCTTCTCTCCCTCCTTCCCTCTCTCCC -TCCTTCCCTCTCTCCCTCCTTCCCTCTCTCCCTCCTTCCCTCTCTCCCTCCTCCCCTCTC -TCCCTCTCTGAAGAATGTCTGGCTGTGGGTTTTTGCATTTGTTCCCATCTGCTGCAAGAG -GAAGTGTCTCCTGTGGTGGCTGACTAAGGCCATTAGGAGTCACTTTATCATTACTTTTTT -TAAAAAGTATTTGGTTTTGCCCCAGGTCTCTGAGCTCTCTAATTTCTAGTTCTTGATTAC -CCAAGCAACATCAGGTATGAGTTTCATTGTGTGGCGTGGGCCTTAAATCAAATCAGACAT -TAGTTGGTTATTCCCACGAGCTTTGTGCACCACTGCCCTAGTATATTTTGCAGGCAGAAC -AGCACTGTAGATCACAGGTTCTGCTGGCTGAGCTAGTGTGTATGATTCTCTTTTGGTAGC -CTGGGGAGTACCTGCCTGTACCAAAGACACTAGAACAGAGGAGTCAACTGTTCCATATTT -AATGAGTTGTGTGGGTATTATCTGCAGCAATGGGGGTCTTGCTGTCAGCTTGTGGAGAGC -AACCTATCGTCTTGACAACAGCCTGGGTTATTTGGGGATTTCCATGGGACCCCTTTGGCG -AACAACTCAATTGGATGAATCCAGTATATAGTCCCAGTACTGGAAGGTTCATTTGGTGAT -AAAAGATGGCCAGTTTGGGGACTCTGTTTTGGATTGAAGACTTTGTTATGATTGCCTTCA -TATATTTTAGGAAGTTCCCACTACACTGTTTCTATCCCCCTGTCAAATTCCACTCAATTC -TGTCTCTCCCCTTCTCTACCCTCCCATTCTAGTAGCTCCTACCCCCAGTTCATGCATACA -TTTTCTTTATTCATTCTCCTGTGGAACGACATGTAGGTTGTTTCCAATTTCTGGCTAGTG -AACATGGTTGAGCAAGTGTATCTTTTGGGGTGTATGCCTAGAAGTGGTATAACTGCATCT -ATGAGGTATATCGAGTCACATCTTTCTGAGGAACTGCCTGCCTTACTGATTTCTATAATA -GCTGTACAAGTTTGCACTCGAGTGTAAGTAAATTCTTTTAACTTCTCTTATTCTCCATCT -TCTCACTGGAAAATAGTGCTTGCAAAGTAAACACAAAACGTATTTTCCAACCTGTTTAAA -GGAAGTTCTAGAGGATATGTTATCCAACACTGCACTTAGAGTAAATGGTACCTTACTGGG -TACTTTAAGACTGAGGAAGTGGGCAATCTTGTACTGCTCTCATCACAAATTAAAATTTAA -AATAGTAATGTACAAAATACATGGCTGAATCACTGAGGATTTTAAAAGTGAACAGTAGTT -AGATATTGTTACTGCTAAATTTTGGTTTTATGGGCCGAGGATGTAGCTGAATCGGTAAAG -TGCTTGCTAGTATGCACAACATCCTGGATTTAATACTCCAGCGTGGCACAGAACCTGCGT -TGGTGGTACACACATGCAATCATTAGATGGGTGGAGGCTCAGAGTTAGTCATCCTTGGCC -ACAAAGCAAACATCAAGGTCAGTCTGCAATATGTGAGATTCTGACTCTGGAACAAAACAA -CCGCAAAGAAAGGGTTTGTTTCTTTTTGGTTTGCTTATCTTTCAATAGAAAGCAAGGTCG -TGATTAGCAAATAACTTCGTTTGCAAGGGTTCTGTTATAAAGGGACACACCAGGAGCTAA -TGCTTGTTTCAGGGTCTGTAAATGGCTGTTCTGACTGCAGATGGCAGACCCTTCTAGATT -ACAGACTACCAGCTCAACGAAGTTTAGTTGTGAAGTTTGGCCCAAAGGTCCAAGCTGGAG -AACTTCTTCTTGCTTACCGTCTGGAAGCTGGATACTGTAAAGTCTGATTCTGGAGTCAGC -ACCAGTGAGCATGCAACCTCAATTGCTAAGTTCAGACAAAGGACATTGTTTACACCTTTG -TGAGTTCAGGATTTGATTAGCTGTCTTTTATGCCTTTAGAAACACTTTATTAAGGGAAAA -GTTCTAATATAGGGAAATTAACTGCTTTGTGCAGTGGGCCTCCCTATATCCACTCATTAC -ATTCTGCAAGAAACACTTTGGCGCCGGGCAATGGTGGCGCACACCTTTAATTCCAGCACT -TGGGAGGCAGAGGCAGGCGGATTTCTGAGTTCAAGGCCAGCCTGGTCTACAAAGTGAGTT -CCAGACAGCCAGGGCTACACAGAGAAACCCTATCTCGAAAACAAACAAACAAACAAAACA -AAAAAAGAAACACTTTGGCTCTGTTTGCTTTGTCACATGACTACTCACAGCTGCCCCCCA -CTCCTCATCTATCTGGGATCAGTAGATTTTAAAGCACAAAAGAAGCAATGTGCTGTTAAA -TGATGGAAATCAGGCTTCCCTTGGGTGAGAGTCTTGGTTTCTAGCAACAATTGATCTGTT -ATTGTAGATTGTCAATATCAAGCTAACAAACCACATCACTGAGCCCACAGTTGGGAAGAG -AGTGGTGTATTTGAGCTTTGTGTGAGTCAGCTTTGGTACACCATGTGTGTGCTTTTTTTT -TTGTCCTTACTCCCTCCCCATTTTTTTTTTTTTTTTTTGAGGACAGGGAGGGGTCAGAGC -CTGGCCCTATACTTGCTAGAAAATGCTTTATGACTGAGAGGCACCTTGACTCCCTTTAAC -TACTCTTGGTTTTACTGATGTTAGTGTCTCAAATAACGGTAGCTGAGTGTCTTCCACACC -TCCTCCTTCCTTCATGGCATCTTCACCTTTAAGACCATCACCTTTAAGACCATCTTTTTG -GAATTACTCTATTTACTCAGAGTAATTCAAGTGAATACCTTACTGAATCTTCCTCCCTGG -GAATAGCCCACCTTATCATTTGCTTCAGAGCTACCAAGATGGCATTCTATTACACATCAA -TTAAAGGTTTTTGGCTCTATGGCTTCTCCTCTATGCCTTCTTAGACAAGTTTCTCCCTTC -CACTCCTCCCATCTCTTCTTGCTCTTGGAGGACTAGGCAGGAGAACAGGGTGCTCACATG -GAATCCCTGGAAGAAATCTCTATTTCTAGGAGAATTTAGTCAAACTGCGTCTCTCTTTCC -TAGCACTGTTACCTTGAGCTCACAGGAAACCCATGGTAGGAGAAATGGCACCTCAGTGCT -TTTGCAACTGGACTAGGGAGAAAGCGTTGGGGCTTACAAACCAGGAGAAATGAGGTATGA -GGTAGAGTGACCCATTCGCTGGCTTTCTAGAAGTTATAGCAAGAAGCTATAATAACACGA -CTCAGGCATATTCCATCTGTATGTATTTTGAGAAATGAGCATGGGAAGCACAGTACCCTG -GGATGTGCTGGTAGACAGTGCCTGTGCTTTCCAGAGTTCAGAAAGCAGTGTTGTTTCAAA -GAGGCCCTCTTTACCAAAGGAAGGAGCCTCTCAGCTCCAAAAGAAAACCTTGCTTCTTCC -TCCATGGCAACATCTCTGCATCTTTCAGGAAAATCAGTGAGGTTATACTTAGGCTTGTCC -TGTGCAGTCCAGATAGACTCACAACATTGGGATATATATAATACAATACTGTGGCACCTT -CTTACTCATTCACACAATAAGAAAAATATACACAAAATAATTAGCAATAGGGGTGAAAGA -CTTTGAATTGCTCTCAAAATGTATTTCAAATGTACAGCTTTTTTTTTTCTTTCTTCATTT -CTTTTTTCTTTTTTGAACAGGGTTTTCTAGCTATTTAGCCCAGGCTGTCCTGGAACTAAT -AATCTTGCCTCGGTCTTTCTAGTATTGGGCTTACAGGTCTGTTCTCCAAGGCTCAGGTCA -AACATAATTTGCCTGACACCCAAGATACTGGCCTTGAACTCTCAAGCACAATTCTCCCCC -AGCCTCCTAAGCTACTGGGACTATAGGCATGTGCCATCACTTCAAAAACTTGCTTAGTGG -GCAGGGTAGATACCCCAGTCAGGAAAATGCTTGCCTTCCAAGCATGAGTGTGATCCTCCA -AAGCTACATTTGAAAAAATATTTGGAGTGATAACACATTTTTGTAACCCGAGGTCAAGAA -AAGCAAAGATTACAAGATCCCTGGGGCTCCCAGGCCATCCAGCCTAGCCTACATGGTTGA -ATTTCAAGCCAGTTTAAAAAACAAGACAAAACAAAACAAAACCATAAACAAAAACAAAAA -TACTGATGGATTGCACCTGAGGAATGAGACCCAAGGTTGTTCTCTGGCCTCCAAACACAC -AGACATACCTATATGTACATTTGCACACACAAACATGGAAACATAATATTTATTATTGGC -TTTAAAATGTGCTTTATATCTAAGCATGCTATGTGTCCCTGGTTATATTGAATTATGTCA -TCCCCACCCAGTCGGACTGCTGTTGTTGGACAAAAGAAAGGAAAGAAGTGTAGTAGGAGG -GACAAGCATTGGAGTCTCCAGACAAGTCTTACAGATAAGTAAGAACCCTTGTGTATTCAC -AGGAATGGACACAGAGCAGCCGTGTATAGACACCATTGTCTGTTTCTCAAAAACTTAAAT -AGCATATGATTCAGCCACTTTACTTCTGTTTGAATTGTTCACCAGAACTGAAAGCAAGGT -CTTGCTTTCATAGTACCCAAAGAATGGAAAAAAATTCAATGCCCACTGATGAATGGACTC -ATAACACATACAGGCAATGGAATAGTATTTAGCTTTCAAAGGAAAGGAAGCGCCAACACA -TGCTTTAACATAAAGGATGTTGAGACCATTATATTATGTGAAATAAATCAATCTTAAAAA -AAAAAGGTGAAGAGTTTATATGACTTTCTACAGTAGTCAGATTTACATACACAAAAGTAG -ACCGGTATTTCCCACAGTCTGACCAGAAGATGTAACCAAGGAGTTGCTTAATGGGTATAG -AGGTGTAGTTCAGCAAGGGGAAATGTTCTACGTATTGGTGGTGTGAAATGAAACCAACCT -ATATGCTTACAAAATGTTTGACAGTAAGTTCTACACTGCATATTTTATGACGCTTAAAAA -TATACTTTAAGCCGGGCGTGGTGGCGCATGCCTTTAATCCCAGCACTCGGGAGGCAGAGG -CAGGTGAATTTCTGAGTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAG -GGCTATACAGAGAAACCCTGTCTCGAAAAACCAAAAAAAAAAAATATATATATATATATA -TATATATATATATACTTTAAAAAGAAGTGAACAAGATCAACAACACAATCTTGTACTTGT -ATTCCATAAAAAGATAAGCCAAGCAGAAGGAGAAAGTCCCACGGGACACTTTTAACACAC -TGGCAAACACTCTGCACAAGTGTTTTCCCCTCAACTTGGATTTCATCTTCCCGACACTGC -CACTTGGCTCTGACTCCTGGATGAAGCCAGAGAGAGACAGAAAGCCCTTTGGAGGCGAGG -TGAGTTTCTGCACATGATGATAGAATTTAGGACTCCTCCGGGGCTGGCCACAAACTTCTC -TCTCCTGTAAAAGATTAATATTCTGCAGAGAAGCATTTGGATTATATAAGGCTTCAATCT -AACACTGTGCAAATGTCTGGCCCTGTTCCTTTGCATTCTGCAGAACAATGTTCCCTGCTT -GTCATTATTTTCTGATGTTTACTGAATTCTAATGTCCTCTCTTCAATTTCTCCAGAATTA -TTTGCTTTCTTGATTTTTTTTTTTTTTTTGGTTTCTTAGGTAATGTTTGTTGAAAGTTAA -AATAAATAAATGTGTGCTGTATTTCCTTTGCCTTGGGAGTTTGAAAAATGCTTGAACATG -TTATAGACATGGGTTGCTCTGAGCTCAGAGAGCACCTGACTCTTGTGTCTCAGGATAAGA -AACTGCACTGGGGAACACACGGTTAGAAATAGTTACTTTACTAAGAAAGAAATGGCACTC -CTGAGAAACAGAGTGGGTTAGTGGGCTGAGGGAAGGGCCTCAAAAGACTATGCCATAAGA -CACAGGAACCTTCACAGGACATTCAGAAAGCACCAGTCTCTCACACATTTGAATACAATG -TGCTTATAATGTGTTTTTCTATTCTGTGCTATGTGGACTGAGGGTAGGGGGTGGGAGGGA -AGGCTTCCATGTTTTCTTTGCCTATTGGCTTCCTTTATATGTTAATCTTGATATTGATTT -CCCCAGTCTCTATTGTCTTGCCACCAAGCCCTCTGACAGGTTAAAATGACTGACTTCATA -CCTCCTGGTTAGGTCTCTGTTGACAGGTTAATTATTCAGCTATATTCAGTTTATGAAGAT -GAGGGTCAGGAACCTTAGTCATCTCTGCCTGCCTTTATCCTAAAGTCTGAACCTAGAGGC -CACATTTGACCTTGTCTGAGAAATAGTTGCAATTGTTAAGCACAGAAGTGCATTTTCTCC -ATCTTTGGGTCCCACTTACACTTCCTCCAAGAAGGTCAGACAAATGTTGGGCTTTGAAAT -TGCTCTGCAAGTTTTGTCTCTAGGTCATTCGAGCTCATTGCATGTTAACCACATAGTCAT -GTGTGTGTGTGTGTGTGTGCACTTGTGTGCGTGTTTGGGGGGAGATTTGCTTTACACTAA -AATTTTCAGGTGGCTTTTAGGGAGTTTTCCCCTCGTTACAGAGTTTGGGTAACTTTCTCA -GCAACTGCCTTTGTAAAACCGCCTCACAGTCTTCTGGTGGTCTGGCAGGATCTTTGAAAA -ATCCCTGTCTCTGGAATGCAACCGAGTGCCTGCTGTGGGAAGTATTTAACAGCAATATGG -ATTTCACCTTTGCCTTATCTGGTACACCCAGGAGATTCTCTTTCCTCTATCCCCCAGTCC -TTTATTTTCCCTGAGAGGAGTCTGTTGTTGCTCAAGATGTCCTTGAACTCTGTATGCAGT -GGATGCTGGCCTCAAAGAACTCCTCATTTTGACCTCCGGGACTTTTTACATCCAGGACTG -CTGGGATAACAGGCATGGGCCACCATGCTTGGCTTTCTTCCTCTCCTGTTTCCTGATGGA -GGACGATTTCAACACTGCCCATACAGGTTTCCTTGGTGGTCTAGGTCATGACCTTCACTT -AGGAGAGAGCCGACAGACTTGCCTAAAACGACCCAATCCCCCTAATCTGGGTGTCTTCAT -GTTTCACAAAATGTTCATTCTGTTCTCAGCCGAACCCATCTAGACAAAAACATGCAAGCA -AAAGAAAAAAACCAACCAAACAAACAAAAACCCCAGTCAACCAAACAAAAACCAACTCCA -GTCATTTTCTGTTGAGGACTCTGAGGCTGCTTGCAGCGGGGAGGTGGGGAGGGCGGAGCT -TTGGCTCGATAAGCATTAGATACTAAAATGTGAAATGGAAAATTTTGAAGAACATGTGGA -AGAGGAGGCAGGGAGAGCTTTAGGGAATCGCAGGCCTGAGTGAAAAAAAAAATCCCTGCA -GAAGTCGAGAGCGCTGAGGCACACAGACATATAGAATCTGTAGGCAGTGGTCGCAAAGGC -TGCCGCGCAGCCCTGCAATCCAGCCTGCAGTGACCAGGTCTAGCCTTGGAGCCACAAACG -CATCCTCATTCAGGCCACGCCCCAAGCCCAAAAGCCTCGGCCTCCGGCTCCCGCTCCGGC -TCCACCATTCCCCCACCGCCCCACCTCACAGCTTTAGACTGAGGAAGGGCCGGCCTCGTG -CTTTCGCCCTTCTGCTGGCTGAGGTGGGCGGGGCCGTGCCCGCTGAGGAGGCCCGAGCGG -GCGAGCGAGGTGGGCGGGGCAGTGCTGGCGGAGTGGAGCCGAAGCGGAAGGCGAGGTGGG -CGGAGCCTCGCTAGCCCAGGCGGAAACGGGACCACGAGAGGAGCCGGTCTTCACCCGCTA -AAATAGGCGGAAGTGGGAAGGCGAGGTAGGCGGGGCCTCGACTGCCTAAGTGGGAGAACT -GATGAAGTGGGCGGGTGTAGGCACGCAATGTGGGCGGGGCCCGCCCTGACTGAGGCGGGC -GGGACTGCATAGACAGGCGGGAGCCTCAAGGGAGTGGGCGGGGCCGGGCCGGCTGTGATG -GGCGTGACCGGGGGGTGGGCGGGGCCGCAGACTCGAGACTCGGTGCCCGAGGGTGGGCGG -CACTAGAGGGAGCTGCGGCCGCGCCCGCCCTGTCGCGCCTTGCTTGCTGCTCGGAGCGCC -GCCTCCCCAGCCGTTCGGAGCCGCCGCGATGGCGGAGGACAGCGAGTCTGCGGCCAGCCA -GCAGAGCCTAGAGCTGGACGACCAGGACACGTGCGGAATAGACGGAGACAATGAGGAGGA -GACCGAACACGCCAAAGGGTAGGAGGTGGCGCGCGGGCGCGACAGGGCGGGGACCGCGCG -CACCTCAGGGCTCCCGCGCCCGCTCGTGGCGTGCGGGAGCCCCTAGACCGGAGGCTCCGT -TTGGCGGTGTCCTCATCCCGAGACCATTGTGAGGTGCAGGTCTCCCAGCTCTCGGGGAGC -ACGCAGTGGTGGGCGAGGGCTGAGGTGGGCGGGGAGACTGCGACTCGGGCCCGGGAACCC -GCGACGCGACAGTCACCTGCCGCGCGCCCCCGCTGGCTTGGCCTCACCCTACCACGGCGA -GTGGTTCGGGTGGGAACTTAGCAAGGACGCAAGGCCCTTCCCTTTGCGGTGGCGGCGTCT -TGGACCGGCGAGGCGAGGGAGATGCAAGTCGTTCCACTTGTGCCTTGGCATCCTTCTAGT -TCTTTCGCGCCCCCCCCCCCCAGCCGCCACTAACCCCCTGTAGAGAGGAAACCCGCAGAG -CCGGCGGTGGGGGTGGGATAGGGATGCGCCTCTGGCGGTCTCGGCTGCTGGCGACGAACT -GCGCAAAGTTCTGCCTCCCAGGCCGGGAAAGGGGCGCCGAGACCGGGAGAGGGGGAGGGA -GACAGGTCTCAGCCGACGCCTGAGGGCGTTCAGCTTTGCGGCCTCTGAGCGTGCCCTCAG -AGCTTTCTAGAGCAGAGCTGACGGGTGAACGGAGTTCCCGCGGCCCCGACCTTGCCCCTC -CTGCAAAACTGGTGTCTGATCTCCAAAGCCAAATGCACCAAGTACTTTAACATTTGATCG -GTTTCTCAATCTATGCTGCCCTCTTTTCTCCCCTACAGACTTGATTTTTTTTTCTTCGAG -AAAAGACTGCTTCTGGTTAAGGCTGGTATTGAAGTTCTGTTTTAGAGGCGGGGTTTGGAG -GATCATTTTAAATAAAGACCGGTGTCCCTTTGTAGGTGCTGTTTGCCTCAGCCTTTTACC -CTGTTGGATTCAAACTATGCGCTGGCACAGACTGTTACTGCTGCCCCTTAGAAGTGAGAT -TCTGCGAACCATGGTGACTGGAGAAGTGGGTCAGCCTAAAAACACGATAGGGAAGCCTGA -GTCACAGATGGCTTATTTATTCAGTTCATGGAGAGTCTTTAAAGTATTTGTATTTTATTT -CAACGTTTACTTTAAGCTTTAAGAAAGGAGGCTGTATTGATCTTGAATACGTTATCAGAT -ATTAAATGACAAATGTCAAAAAAGAAAAGCTGACTACATATATCTCCCTTTGGCATGTTG -CTTTTTAAGGTTTTCAGCGAACAGTTCAGTGGCAGCTGCAAGTACTGAATGTTATCATTC -AAGTCTAGATTTTTTTTAAGCCCAGAGAGGCAATTCTTCAGAAATCTTAGCCTGAGTTCT -GTTTATGAGTAATAGAAATTTGCCTGTGATAGCTAAATATGAGTGTATTTTTGAAACACT -AGCCGTCTTGCCAGAAGTGGGTCCATATGCACGCCAGTGGATAGATAACTCAAGGAACTT -CAGCACCCGTAGGTTATCTTTCTGGGGAGACCCTGGACTTATCTCTCTTCAAGTTATATT -GTTCTGTGTGATTGGTATGCTAGGGTGGGGGTTTAAATCAAGCTTCCTTCCTTACAAAGT -CCAGGATACCCTTGGTACAAAGACATACTCTTCTCTGCAACCACTGATCTGGAATTGTTT -GATGCCTTGCTATAGGTAGGCTGTTTGAAGTTCCCATAAGAGCATCCACAGGCATTTTGG -GCCCAGTTAAGAGGTTTCCAGATTTATTACACATCAGCACATTAATTATATATTAGGATG -CTTAATCAAAATTTAGAGCTGCCCAGTAGATTGGGCTGTTTTAACCAAGAGTAGGCAACA -TGATAACTTATAGTTTAAAAAATTAATATAATGGAGTAATTGTTATATATTAAAGTATAG -AGAGATTAGCAAAACCGAAGTAACTGTTCTGCTCTGTTGAACTGCTTTCCTCTTTTGATT -TCAATTTAGACAGTACAATTTAAGGAAGTCGTTCTGTTTTATTTGGCTCATGAATTGATA -GTGCTCCATAGAAACCCAAGTTTTCTTTAAGTAGCTAAAGTTTATCAGTGTTAAAATATA -GAAAACTTTTCCTTCCTTACTTGGCCTCTTCATTCTCCACTAGTTTAAATAAACAACAAA -TAAAGAGCCTCTGGAGAATGAACAGATAATGTTTTACCTCTAATAGGCAAAGTATTACTT -CTGAGCCAATAGGCCATGGTCAGTACATGGAGCTGTAATTTGTTCAATAGCTCCCCTGTG -GCTTGAAAGGATTAATATACACCCAACATTCAGTATAATGCATCTAGGAGTTATTCTAGC -TTACTGTGTTGAAACTGTAGATACAAATAAAGGAAAAATACACAGTGAGATACCACTATG -CTTTTGTTTTTGCAGAATTTTCTTCATTAGCTTTATATTTTATTTTATGGGTAATATTGA -ATGCCCATAAACAGAAGATGAGGTTTTGTGTTTAATTTAAAGCAATAGCATAAGTATTAT -AAAATACTTGAGTGTCATCTTTGTCATGGGAAGTGTGTACATCAACTCTTTGGTCCACCC -AAGTATGGTAGCAGTATACCACTCTAAAAGTTACATGCATTCTCAAAGCATTGATGAACA -AGGAGATTGGCAGTTTTAAGTAGTGAGATGATAGCTCAGACAATGTAGTTTTATTATTTT -CAAATAAAATATGGACAATTAGAAGTAAGATAATTGAGGATTTCCTAAAAAGATCCCTTC -AGTGACTTGCCTTACCACCTGATTCGTGGAGCTTGAGGAAACTTGAAAACTTTGAGGCCA -ATGAAAAGTCCAAATGACTGAAGCTATCATTCCTTTGCTGGGTGGCAGTGGGGAGAGGTT -GTCTCCAGGATGACTCTGCTAGGAACTTGCCTACCCCAGTGTGAGGCTGCAGAGGTAATT -CAGGGTCTTTAATATGGACTATTCTACTCAGTCTTGATTTGTTCTGCCTTCTCAGTTTCT -GAAGGGATTTGGAAAAACTGTTGAAGATGGCCACAATGTTAAGTCTACTTAAACCCAAGG -TCTTCTTGCCCTATTAAGGAATGTTTTCTCCACTTGTAAACTACATCCTAGAGGACTCCT -TAGCTTCATCCTATGAAAATCAGCTTTTTAATCACTGTGACAATTACATGGGAAAAACAG -TTTAAAGAATGAAAGATTGATTTTTTTTTTTTTTTGGACACACAATTTCAGGGCTTTCTG -GCTGTGGTCCGTTAGTTCAGTTTTGTGACTGGTGGGGCAGAAGCCCAGCATAGAATGACT -TAAGGAATACGATTGCTCACCTTGTGGCAATCAGAAATTGGGGGTGGAGGTGGTACAGGA -ATGTACTTTCCTGGTAGAGGAGTTGCCCACTATGCATATCTATCTGGCTTTATTTAATCC -CTGATACCACAAAAAATTTAGTTAAATGTGGTGGCTGTAATCCTGGCCTTTGGAAGCTGA -GGAAAACCTTGCGTTTAAGTCATAGCCAGCATTGTCTCAAAAAAAAAAAAAAAAAAAGCT -TGAGACAAGAGGCCCATTGGACACGCAAAATTTATATGCCCCAGTACAGGGGAACGCCAG -GGCCAAAAAGGGGGAGTGGGTAGGTAGGGGAGTGGGGGTGGGTGGGTATGGGGGACTTTT -GGTATAGCATTGGAAATGTAAATGAGCTAAATACCTAATAAAAAATTAAAAAAAAAAGCT -TGAGACAAAATAATAAAAGGTTTTATATTGATTTAGAGTTCTTTGGGTATATTCCCAAGA -GTGGCATAACTGATTCATAAAATAGTTGTTACTGGTTGTTGTTGTTGTTACTGTTACTGT -TGTTATTATTATTGACCCTCTATACTGATTTCCATACTGGTTAGGATAATTTACATTTCT -TCCACCAACAGACAACGGCTGCCTTTCCCCCACCATCCTAGTTACCATTTGTTGTGTTTA -CTCAGTAATATTATTAGGTAGTCTCTCAGACTGGGGATGAGATGGAATTTCAATGTTTTA -ATTGCTGTTTCCTAGTGGCCAAGAATGCTGAGCTGTATTTTTTGAATATTTATTAGCTGT -TTGTATTTCATCTCTTGACAGCTGCCTGTTCATTTCCTTTGACCCTTTACTGACTAGATT -GTTTGGTTCCTTGGTAATCTTTACAGAATCTAGATACTTCTGTCATATGTATAACTGGCA -AAGAGTTTTCTTCCACCATGAGCTATCACTTCACTTGTGCAGAAGCCTTTTAATTCCATC -AGTTCCGTTTGCCAACTCTTTCTAACATTTCCTGATACGTCTAGAAAGCATCTTCACCGG -TATCTAAGTGCTTTCCTTATGCTTCCCTGTAGCAATTTTAAAGTTGCAGTCTCATATTAG -GATTTGAATCGATCTCTTTTCCTGTAAAGTGAGAAGTACAGATCTAGTTTTGTTCTTTTA -TACTTGGATATCCAGTTTTGTAGCAACATTTGTTGACAAGGCTTGCTTTTGTTCAAAATA -GGCTTTTGGCATCTTTGTTAAAAATTAGGTCTGACTGTCATTGTGGTGTTTATTCCATAG -CCTCTATCTGTTCTACTGGCCTACAAGTTGGTTTCTGTGCCAGTACCATGCTGTTTCTGT -TGTGGCCGGTAGTGCATCTTGAAATGAGGTACCTCCAGTATTGTTCCTTTTGCTCAGTCT -TGCTTTGACTATTCAGTGTCTTTTGTGCCTCCATATGAATTTTTGGATCTTTGTTGTTTC -TAGGAAAAATGTTGGAATTTTGACAGTAATTGCAGTCAGTCTATAGATTGCTTTTGGCAA -TGCACATTAAGAATTCTTAGGAAAACAAAAAGGCTCAATATGTCACAAAAAGTAACCCTT -AGATGTTCTTTTGTTGTTTGTTTTATTTTGAGATAGTCTTAATCTCAATCCAAGCTGGTC -TAACCTGAGCCACTGTGTCGCCTGGACTGAACTCCTTGTCTCTCTCTTCCTGTGCCAGGA -TTACAGGTGCAAGGTATGAGAATTAAGAAACAAAAAATAATAAAACAACCCTTCTTGTAC -TACCCTCAATTGAGGGGAAAGATTTGAAGAAAATGCAGTGTATCTAGCTATTTGTTGTTG -GGATTGACTATGGCCACTTCCCTTAGTTGGCTGCATAGAGTCAGAGAGAAAATGCAGAAA -CTTAGAGTAACTCTGATTTCTCATCATGCAAAATTTAAGGGATAGCTCAAAGCTGCTCTT -TCTAAAATTTGATCTCCTGTCAAATATATAAATCTAAATGGAAAGATATATTAACAGCCC -TAGCCCAAGGGCTTCCCTCATTCAAAAAATACTTAAAACAGTGATCAGATGTCAATTGAG -ACTTGCCTCTGAGATGGTGACCTCACCTTTGGCCCAGAGCAGGACTTTCCCCAGAGACTG -GCTGAAATTCAGAGTTTTTAAGGACAACAAACACACTCTGCTGTCTTTGTTACTCGACAC -CAATATATATCATTAAAGAGAACCAATTTGTCTGTCATTGTTCCATTTGAAAATAGTTTT -ATTACTTTTACTGGTTATATGAGTGAATCATGCAGAATAAAATTGAAAGATAAAATAGAG -AGCAAAATTCCTTGGCTATTCTATTTCTTTATATCCTAGCTTAATTAACCGTGTAACTGA -TTCACATTTTAGTATGTGCCCAATCAACATAAAGATGATCAGACTTCAGATTAGGTTCAT -TGGCAACTGTGTGTTTTTCCACCATGGCCATTGGCTAGCAAGTAGACATTACTCACATAG -AGCTAGCTGCTGGACTCCCGAATGTGGATAGAGTGTGATTGAGGAACTAAAATTTCAATT -TAATTGTATTTAAATTCTTTAAAAAACCCTTTCACAGATGGTGACTATCATATTAGACAA -CTCAGATATATGTGCCTTTGAATTTTCTGTTTTTATGTACTTAGGTAGCCAGACTTTTGC -TACTTTGTGGGTTCTTTCTTCCACCCTTCTCCACCTGTTTAGCAGCCTAACACTAGGTAG -GAGAGAAAGAGATCACTGAATCTTAAGTTTTTTTCTTTTTGTTTCTTTTTAACCAGGACT -ACTATTAAACAGCAACCAACCTTCCCAAATGACCAACCCATCTCTTGGGACCCTAGCATT -TATATACCCTATGAAAAGTTCCCAGAATTTCAAATGTTACAGATTCACAGAAGCTATCTG -GCAAAATCTTGCCTCTGCTAGAACACGAGGCAAATCATAGTTGCTGGACACAGTCTGAAG -CAGCCTCCTGTGGTTAAAATGAATACCTTTTTTTAAAGAAACCAAAATTCTCACAACATA -ATATATTATAAATTAAACATTTATTTTTCCTTTCTTTTGCAGAGTATAGTGTTCCCATTT -TTTTTTCCTTCTAGGAATTGTCTTTAAATTTTGAACATGCATGTTTTAAACAAGTTTCTC -TGTCAATGCCACATTTTTCACTACTATCTGCTAGGCATAGCAACCCATGCCTGCAAGCTC -AGCACTTGGGAGATGGAGGCAGAAGGATCAGGAATGAAAGTTCATCCTCACCATAGAAGG -TTGGAGGCCAGCCTGAGCTCCATGAAACCTTGTCTTAGAAAAACAAAAACAAAATTGTAA -CCACTTTCCCAAACATTCTACAATTTCACAAGACAAAAAATGTGTAGTCTCTGAAATAAC -TGGTATCTTCATTAGTTTCATGAGCTTTCATTTTTGCTCTTGTGTCCTTAAAAACATTTG -TCCGAACCATGACACTGTTTCACAACTGTGTTTTCAGGAACATCACACTTACTGCCTTTG -TCTCCTGGTGTGTTTTAGAAAGATCTTTTCCTTTTTATCTTCAATTATTTTTCCCCGTTT -CTTTCTTTCTTTTTTTCTAAAAAGTAACTTTATTAAAAGGAAAAGGAAGTGTGGAGAGAG -GAAACGCAGGCGTGAGAACTTGCAAACACCAAATAGACAATAAGGAAAGGTTAGTCATTA -AAAGGCAAAGACAGTTTTCTTTTGAACAGTCTCCATAAAGACTGTCAGAAATTGCCAATG -CTGACTGTACTGCAGGTAGTCATGACAGGGTATTGGGGAAAGTTTTCAATTAGCAATAAT -CATGCCTCAGATAAACCTCACTGGCTACAATACTGCCACTACGCAAAGCTTTTAATTACT -TTCTTATTTCATATTTTTTATAGTGTGTGGATGATTCTGTTTTCTAGTTTCTTGAATGTC -TGATGAGTCTTGCTGTCAAAGATAACTATAATTCAACAAGCATCCCTTACCCCACTGAGC -CATCTCCCCAGCCCCGTAAACCATGAGTGAGATGTACATGTACCGTCTCCTTTTAATTTT -ATGGGTACCCCTATTATCATTCTTTAATTTGGCTTGTTTTTAGCCTGGAACCTTGTAGGA -TCTTTTCCTTATACTGTAATTGAGAGGTTTGCATAGTCTGTCACTTAAAAAAAAAGACTA -AACAAAATATCACACACTGATACTTTAAGATGAGAATTCTTGGGTATTTACATTTCTATA -GTTCTCAAGTCTGTCCAGGCTGCTGCCATTTTCCCCTCTAATGGGATCCTAGTGTTTTCA -GTTTATCAGTATCAAACTCCATGTGAAACCGTTCTCTTAAATTTTTTTTTTCACCATCAA -GGACAGCCTAATATTGGCTACTGTACACAACATTTACTGAAGGTCTTATGCATAATAACA -CGGAGGGCTATAACATAGGACAGCAAACAACTCCCAGACTCATTGCAGATATCATTGCTA -AGCCAAAGGAATTTCTCTGTGTCTGTGACTCCCCATAAACCCTCATTGCAGCTTTCCCTC -CACGTTATCTCCTTCTCCAGGCTCAAAGTCATTGCAAATTTACATTGTTTCATGAAGATT -TAAGTGGTCATGGTGACCTCAGGTCATGGTCCTTATCAAGGCCCTGGAGCCCTACAGGAT -TTGGCCTTCCAAATCTGTGCCACCATTCTTTTCCATGCTGCCATCTCCCCAGTAGTCTGC -TCAGCCAGACCCTTGTTTTACACCAAGGTAGTCATGACTCCTAAAGATAAGTGACTTGAC -TAGGGTCACATAGCTGGTAAGTGAGGAGCACATTCTCCTACTGTGTGTCTAAAATACATA -TCTAAACTAACTCAAGTAAAAGATAACTTTATTTAAACATAGCAATGTGTGGTCTGAAAG -TAAGGCAAGTCTTGATTAGAATTGAGGACCTGGGGTTTATTTATCTGTTTTTCTTCTCTT -CTGCCTCAATTAAGTCCACACTGTCCAAAGGGTGTTTCTTAACTCAGATTCTCTAGAAGA -CCCCTAACTGGTTTCTGGGCAACAGGAAGATTTATTCCGGCTCAGTCAGTCAGCTGTGGT -GGAGAATGGGCAGATAATGGGGAGGGGATTGTTGGATGGTATAGCGTGGCTATTGAGAAG -CACCTTTGGTGAGGTCTATGCTTATTATAATTGGAATCATGAACAACCCAAAGGCCTATG -TGTTAAAGGGCTGGTGACACTCGGGGTGATACTACTGGGAAGTTGTAGAAGCCTACAGGA -AGACCTTTAGATCATCAGAGGGTGCTTGTAAAGAGGGTTTGGGGAACCAGGTCTCATTCC -CATTTGCTCCTTGGCTTGTGATCTAAGCAGTCTTCCTCATATACGTATTATGATGTGTTT -TGTTGCCACAAGCTCAAAACAACTGAGTTACTTGATCATGAGCTGCACTTCCAACAATAT -GAGGTAAAATAATCCTTTCCTCTTTAACAGTTAATTTTATGAGGAGGTGTTGTTGTTGTG -GCAATGAAAAACTTAATGTAGTGGTCAGAGGTAGTTTTTAGAGTGATAGAAGCAAGACTG -GCAACTAGCTGTGGATCAGTTTGTCTCTTCCAAAATATTCTATGGAATCCTAAATCTCTG -TTGCCATAGTAATAGTAAGGAGGGTCTTTGGAAGGCAATTACATAATAAGGAGGGGAGCT -GTCACTGTAGGTTTAGTGATGAAGACAAAAAGAACTGTTTACTGGAACCCAAACATGCTG -GCACCCTGGTCCATCCTGATCATGGACTTCAGCTCCTAAAACTATAAGAAACAATATACT -GTTTAAACAATGTACTGATAGGTCTTGATACTTTAGTAGCAGCCAGGGTGATTAGGAAGC -ACTCGATGTGTACCTACAAAGCATGAACACAAATCTGCCTGTGGAGTCATAGGCAGATTG -TAAGCATGAAGATAGCACTTTGCATCTTTAAGTCTTAGACTATCTGGTACGTCAGATACA -TCAAAAGCTTAATAAAAATCTGTTGACTGGAGTTCAGTATTCTTTTAAACAAATTTGTGT -GTGAAAGAGAGAATGAATGAATGAATGAATGAATGAATATGTGTGATGGGGGGAGGAGAA -GGCCTATGTGTAATAGCTAATGTGCAGAGGTCAGTAGGCATCCATGTATTCATGTGGATT -CTGGAGAATGGAGTAAGGTTGCCAGGCTTCATGGGGAATCACCATTTCACACAAAACCAT -CTCCACAGCCTTCCAGTATGTCTTTAACCCCAAATGTCAAATTCATTTTGGGTTGGAAAA -TATTTACATTTGAATAATGGATATGGGTAGCTGTGGACATGTAGCCTTCTAGAATTAGGG -TTTATCATGCTTGTTGCTTTGTCCACAGATAGTGAGGCTTTAATGATATTTACTCCATCA -GTCCCCAGAGGAAATAGAACTCCATGGTGTCTAAAATCTCACTGTAGAGAGGCCATCATC -TAGCTAGCCCAATGAGAACAGTGGGGCTTCCTGCAGTAGATTGTGGGTCACCTAGGAGAA -CAGGATGAAGAAATTAATATTAGAATTGGACAGGTGAACCACTGACAAAAATAAACCCAC -ATGACTTCTTGAGGAATCTGAAGTTCCTGCAAGTAAAATCCATTACTGAACTTGGTAGCC -GTAAGATAACTTGCATGAGATGTCCCTGACTCAGGATGTGTACATATTAGTAGCCAGAAC -AGCTAATTATTTGTTTTAGCCTTAGCCAACTTGCCCAGCTGAGTTTCAGTTCTTTTTTAA -CACCAGAGCATTGTGATATGGCTACCTTTACTGCTTGTCTAAGCTGATCAAGAACCTTGG -GTTTTCTGCCTTTTCTTCTATTCATTATCCTAAGGAGGGCACCAGAGCTTATGTACACAT -ATGAGCACTGAAGATTTATAGTAACCTGATCAAAGATACAGATTCATAAAAAGATCATGA -ATGGGATTGTGAAGAAGATCCAAAAGTCAGCAATAAATACCTTAAGAGATGGTCAAAAGA -AATGCACAAATAAGGGACAATACAGCATAGTAAGGGTGAGGATTCTGGGTGAAGACTGGC -TAGATTTGAATGCTGGCTTTGTTACTACTAAACATGTTACTTTCAATGAGTTCCTTAATG -ACCCCATATTTCAGTTTCCTTCCTATCGAGTGGAAATAATGTGTTGTTATGACAGTTTAC -AAGATCAGATCTAAGGTGCTTAGTACAGTGTCTACTGTGCATTAAGTTCTGTACATTGTT -AGCTGAGGTGACAGTGACAGGTGGCTGTTGTTGATATAATGGTAATGGAAAAATTGATGG -TAATGGTGATAATTGCAGATAGTGATGTGGAGTTGTGTTGCTGGGGGTTATAATAATGAT -GCTGATGATGTAGGTGATGGTCATGTGCTATGATGATAATAAAAGCTGGTGGTAATAATT -TTGGTTGAGGTAAAGATGTGTGATATTGGTAACAGTAATAGTTACTACATTTTATCAAAT -TACTTTAACGTTGATGACTGTGGTGATGGTGATGATTATGATGATTATGACAAACATGAT -GTGTGATGTTGGTGATAACAGTGTTGATGCTGGTGGTGGTGATAGTGACAATGAGTTGCT -ATGCCAACTTTTTCTTGTTAGTGGCTGTGCCAGCTTACCAAAGGTATGTGAGAGATGTCT -TTTTGTGGCATACTTCAGATATTCTTAGACTTTAAAATACTTGCCAGACCAGGGGACCAA -GTAGAGCATTTTTTTTTCAAGATTATTAGCTGCCAAGGCTTTTTCTTGGTGAAGTGCTTA -TTCATACACTCAGCCCATGATTCTGTCAGACTTTTGTCTTTTTCTTAATGATTTTTAAAA -TTGATTTTTCATTCATCTAGAAAATACTTACTAAAGATCTTTTGTATGCTAGATACTGTT -TTGATAGGTCCTGATACCAAGGGGGAGATTGTTTATTTTATATTCATGTGCACGCACGCG -CATACACACACACACACACACAATCCCAGGCTGGTGTTCAGAAGAGCTCTTGTTTCTTCT -GCCATTTAAGAGCTGTGCATCTCCCAATGTGTGGCTTTTCTGTCTTCTGTTTTCTAATCC -TACATCTCCTCAGCCCTGGGAAAGAAAGAACATGGACATGCAGTGGCCAACAAGAAAAGG -CAGACATCATTTCCACTGGTGCCTCTTTTCTCAGTCAGTGGTCCTATCTGACTGCCAGGG -GCTGGGAGCTAGCACATCAGAGAGAAGCAGGGTAGGCTTTTGTGGGCATTCTCCAGAACG -CACTGAAATATTTCCGAGGCTCTTCTAGTAAATCCTGCCTATAGATTTCATGGACTCTGA -CAATTTGCCTTTGTAGCAAGTTCAATATTTGATCTTTCCATGGCAGAAATGGAGTGGACT -GGTTCCAGTGGCCTGTTCAAACAAGGCCCTGAGTCCCATTTCCAACTCAAAATAGCAAAC -TTCAGAATTTGTTTGGAACTCTCATGCGTAATCTCGGGAAGAAGGGCGTGGAACTCTTAA -AGTTGGATACGGTTTTATAAAGAGGCAACGTGATTTCCACAGTTGAATTTCTGGATGTGG -TGATCTGCCTCAAACAGGAGTCTGAATCAGGCTTCACTGAATTCCATGTGGAAGCTCGTT -TTGAAAAACTTCTCCTACTGTCCAGGTTCCTACTCAGCACCTTGCCTACTCAGGCTTGTG -ACATCTCTTTCTACCATCCATGTTCTTTCAGAACCTGTGATTTCTGTGGGAAGCAGATGC -CAGTTAGCTGCTCTTACAGTTCTGGGTTAGTTCTGGGTCTGTTCAGGCCACTCTCTCCTG -CCACCCTAGGCATAGCAGGTCACTAGTTAGTATTTTTAACAAGTCTTATTGACATATACT -TTATGTTATGTAATTTAGTGGCTTTTATAACATCCACAGAGTTGTACAGCCATCGCCACA -GTCCTGTTTTAGAAGTGATTTTTATCCCAGCATGAAACCCACATCCCTAAGCAGTCCACT -CCCTAAATGCTCTCTACTAGTCACTCACTTTTTTCTCATGACAGAATACTTAACAGAAGC -AATTCAAGACAGAGAGTGTATCTTTTCAAAGTTCGTGGGAATATAGCCTGTTGTAGTGAG -GAAGGTGGAGGCTGCGCACACTGCAACCAGTTAGAAGAAATTTGCATGCTGGTGCTCAGT -ATGCTTTGCCTTCTTAGGCAGTCTAGGACCCCAGGCCAGTCATAGAGCCAAACTTACATA -ATCCTTCACAGAACGGCTCAGAGGTTTGTCTCTGTGGTTCTAGGCTGTTTCAAGGTAACA -ATCACAATAAACACCTAGTAATAAGCTCCTAACAACTACAAATCTATCTTGACTTTCTTT -GGTCTGGTTGTTTGGATATTTTGTAAAAATTCAGGGGGCTGGAGAGATGGCTCAGCAGTT -AAGGTTAAAAATACTGACTGCTCTTCCCAAGGTCCTGAGTTCAATTCCCAGCAACCACAT -GATGGCTCACAGCCATGAGTAATGAGATCTGATGACCTCTTTTGATGTGTCTGAAGACAG -CTACAGTGTACTCATATATAATAAATCTTTCCTTCTTCTTTCTTTTTTTTTTTTTTTATA -ACTCATCTGTAGACCAGGCTGTCCTGGAACTCAGAAGTCTGCCTGCCTCTACCTCCCAAG -TGCTGGGATTAAAAACAAAAAACAAAAAAAACTTAACCATATAATATGTGGGCTTTACAA -CACCAGCCTCTTACACTGAATTTATCCTGCTTATGTATAAGTGGTACTTTTTAAATTTTT -TTTTGAATAGCTATCTTTATATGCATATTCCACATTTTCTGTACCCATCAGTTGATAGGC -ATTTGGATTATTTCTGTTTGAGAGTTGTTATGAATAAGGTTGCTGTGAATGTTCACATGC -TAATTTTTGTATAGATATCTTATTTTTATTTGTTTAGAAACCTGAGAGTATAATTCCTGA -ATTACATTAGAAATTATTGTTGAAAGTTCTGAGGAGATGCTAAAGAGATGGCTCTGTGGT -TAAAAGTGCCTGCTGCTGAGCAGCCATATAAAAATCCGGGTGTACCGTGCACACCTTAAC -CACAGGTCCCAAGGGAAACAGAAACAGGATGGTTTGAGGCTTTGTTGGCTTATAGCTTCG -AGTAGAAAATCTGTGTCCCAGGGACAGGGAGAGACCCTGGCCTGAAAGGAATGGGTAAAG -AATGATAAAGAAGGACACCTGACACCCTCTTCTGGTTTGTGCTTGTTTACACAAGAGCAC -ACAGTCATAAACATGGGGGTACGTACTCACACAAACCTGGGTCCTCTATAGGAGCTCTTA -CATGCTAAGCTATCTTTTAACTTCTATGTATTGTCAGTGCAGTAGTCCTATTTTGAGCAG -CAGGTTGGCCTCAAATTCAAATTTTTTCTGCCTTGTTCTCCAGATTGATGGCATTACAGA -TATGTCATACCATTTCAAGCTCTTCTCTGTATTTTTTTTATTGTGGTTGACCTAGTATTA -TGAGGATGTGCCAGTAACATCTCTTATTCCCCATCCTAGTGTCTTTAAGGCTTCTGAAAT -GGAAAAAGTAACTTATACTCATTTAAGGGCTGGGAAGGTTGAAATATTTGTGCAAATTTG -GAAGGATAGATAATGCATTTGGTGCCAGTTTTTGTAGTTCCTTGCCAATTTCTGGTTTTC -AGATGAGCAAGAAGACAGGAGAGTTTATAAACTAGCCCTAATAAAAGTTGAGAATAGGCC -GGGTGTGGTGGCACATGCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCAGATTTCT -GAGTTCCAGGACAGCCTGGTCTACAAAGTGAGTTCCAGGACAACCAGGGCTATACAGGGA -AACCCTGTCTCAAAAAAACAAAAACAAAAAACAAACAAACAAACAAAAAACACAAGAAGT -TGAGAATATATTTTTATTATACATTCTTCATTATACCAAAATTTAAAAGTATAATTTTAA -GCTGGGCATGATGGCACATTCCTTTACATCTCAGCACTCAGGATGAGTGTGGTAACCAAG -GCAGATGTGTCTTTGTAATTTGAGGCCAGTTTGGTCTACATCATGAGGTTTTGGCCAGCC -AGTGCTAAACAATGGAGACCTTGTCTTTTTGAAAAAAAATAATAATTTCAGCAATACAGT -ATATTAACATAGTAGTAGTAATTAACTCAGAATTTAATTAATAAAAAATTTTATCTTATA -GCTGTCCTAGTTTATACTGTAGATGGTATAATGTTATTTAAAGAACTTTGGTGAAATAAA -CTGGTGCTTTTAATGTCTCTGGATTGTACACTGAAGATAATTTCATGTGGTTTAAGCATG -CACGCCAGTCATAGTTGCTCTTCCACTGCCCTGCTGTAAGAAGGTGCTTTAGGGGTCTAT -TTGAACTGGCTTTCCGGGATGTTTGTGGGGTTTGTTTGGGATTTGGGGGGCGGGGTGATT -GGGATTTGTTTGTTTGTTTGAAGTTTCTCTGCACAACCCTGGCTGTCCTAGGACTCACTG -TGTAGACCAGGCTGGCCTCAAACTCAGATCCACCTAACTCTGCCTCCCAAGTGCTGGGAT -GAAGGAAGGACTAGTAGTTTCTAGAAAAGGGTTCTAGCAGAAGAGAGGTGCAACCATTTG -ACTTCAGCCTCCCTATGGACCCAACACAGTGCTGAACATGGTAGAAGTAAAAGTTTAGAG -AACATTTGGATTAGGATTAATAATCTTTACCACCTAGGTAGGAAAAATTGTTATTTTTCA -GAGGTGTTTTTCTTTCTAGCAATACATAACTGGAGCTACCTTAATAGCCAGAATAATACA -ACAGTCACTCATTCAAAAGGTATTTGTTATTACATCTTCTAATGAACGGTGTTAGAAGCC -AGGCGTGGTGGCACATGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGTGGATTTCT -GAGTTCAAGGAAAGCCTGGTTTACAGAGTGAGTTCCAGGACAGCCAGGGATACACAGAGA -AACCCTGTCTCGAAAAACCAAAAAAAAAAAAAAAAAAGAAAGAAAGAAAAGAAAGGTATT -CGAGACATTCAGGATGCCAGTATAAACTGATTTCTTGAATCCCCTGCATATACACATGCA -TCTGCATGAGACTCCACATCAGCATAGCACTGTCACTTCATAAGGTGCCAGCTTGAACAC -ATCTAGGAGGATACACCTAATCAGAATTCCCCAAACAAGGTGCATCACCCATGTTTCTAG -CTCCAGTACCTGGCTGTGATAAACTTGTTTCTGCTCAGTTGCCAATCAGATATTTATGGG -CACCCTTAGTTGCCAGATGATTTTAAATATAAACATGGTGATTGTACAGTTTGATTCTGC -TGATGAAAATAAACTGCTAATTTTGGGGTGGGAATGCATTACTATTTTTAGGCCTCTAGG -GTATCACTTGACAAGGTTTTAATGGATCTTCAGCAATAAGCACTGCTTTCTATTTTAGGG -TTAGGAACAGGGAAATGTGAGCCTATGTTTTTGTATTTTTTTTGACTTATTGAAGAATGA -ATTGTCCATTTAAAATGTAATATATATATTTATTTAACACATGAATAACCGATAAAAGAA -GGAATCCCTCTATAACCTTGTTGTTGGGCATAAAGATTAAGGCTTTTGTTTTAGGGAGCA -TGGGGGAATGAATTAGTAATGGACAACCTCATAGTTCTTTTGGTTAAGCCAGTGGAGATG -TATATCTCTCCATACTGTACAAAGGCAGAGCTCTTCAGCCTCTTAATTCACCCAGATGTT -GGCTCCAGGACACAGGGCTGTTTGGCTTGAAAAGTCAGAACAGACAAAAGAGAGTGTATA -GCCGTTAGTAAGGCACAAGCTGGAAGGCCAGCCTGGGATACATAGCAAATTTTAGCTCAG -CCCCAGCCTGGATACTGAGATCTTATCTTTGAAACAAAATGAAAGGAAAGAAAACAAAGT -AGGAAAGTAAAGTACATTTAAGGCTCTGACCTACTGGTTGAGCCTTTGACTGCTTCATAG -ATGATTCCTGTATTGGATGTGCTGAAAGGTAGGGGTTGGGACTTGGTTGGAGTTGGTTTT -GTGGACTGGGGGTATTCCTGTGGGTAGTATCTTGCCCTAGCCCCTTTCCCATATTCTCCT -TTCTGTGTATCCTGGTGGACCATTATAATGTTGTCCAGACGTTTTCATGCTGACCTGTAT -GGTGCCAAACAGCAGTGAGTTGAACCCTCTGAAACCATAAGCCCAACCAAGTATTTACTC -CTTTGTATTGTCCCTTATGTTGTTTTGGTCAACCACAAAAGTAACTATTATAGAGTCACA -TTTGGAGTCTAACTTTGGGGCTTCCTGAGCTGGATTTATGTGATTCACTTATGTGGCTGG -TAATTGATGTTGGAGCTGAGCCAGGAGCTCAGTTTTCAACTCAACCAAGAGTCCACATTG -GCCTCACCATTATGGCAGGTTCTTATGTTATAAGAAAAGTAAAGGTGTATGGCCTTTTAT -AACCTGGAAGTCACATAGTGTCACTTTCACTGTGGACAGAGCGTGTCAGAGAAAGTCAAA -GGCCACCTAGATCCAAAGGGAGGGAAAACAGACTCCAGTTGAACATGAAAGATGATGTCA -AAGAATTTGTGGGCTTGCTCTAACTGTGCTCACAGTGCAGCAGCATCAGGGACACATGGA -CATCACTGTGCAGTTGTGGAAGGTGTGAATTAGTGTCTATTAAGGAGAGATGTCAGATTC -TTTGTCCCTATGTTACTAGACTTTGGATATGACAGTTTGGTCCCTGACTAACATGTTCTA -TTATATGAGGGCCTCTTGTGTTTATAATTTTCCCTGCTTAGAGCACTAAACTTTAAACCC -ATAGCTATGTGCATGCTAGACCAGTACTATACATTGAGATACATTGTGTATTTCTTCTAT -GGGTTCTCACTGACTTGCCTGTGTTGGCCTTGAACTTGGGCTGTAGCTCAGGCTGGTATC -CAACTTGCCATCTTCTTGCCTTATCTCCCTGTATGTATTTTGGAATGTTGAAGGCTCAGT -ATTTCATAAATGTACATTTGGTCCCAAATGGGTTAGAAAGCAAACATCTCAAAAGCCATA -GAAAGGACAGGGTAAAAATGTAGAATATTTGTGTCATTTTGACACAATATGTGAGCAAAA -TTTAAAAGCAATCCACGGGGGAAAGCATTTATACTTTAGATTACATAATACTTTCTAAAA -AGATACCATCAAGTGAAATTTTAAACAAACTGAGTAAAATATGATCTAAACAACTGACAG -ATGCTAGATGATACAAAGTCTGGCTCTAGGCTCTAGATTAGCTTCTGGAGAGATGGCCCA -GTGGATAAAGTGCTTATCATAGAAGTATGAGGATACTCCAGAACCAAAAAAACCAAGCAG -ATATGGACATCAGCTGTAATTCCAACAGTTTGGAGGCAGACTGGGGGGGATCACCTAAGT -AAGCAGACTACCTAGACTAAGTAAAAATGAATGAACGTTAGGTTCAGGGAGAGACCCTGC -CTCAGTAAGCCAGGAGGAAAGCAATCAGGGAAGACATCCAATATCAGCTTTGGCCTGACA -CATGTGCACATGTATACATGCATACACATGTATATACACCATATACATATACTTAAGAGA -AATGAGAACGTGTTGAGTATAAATGATAGGTGTTAATACTTTTTCATAAATGATGCCTAT -AAATTATTTTTAGGAATGGCTAATAGAAAGGGGACATAGAGGAACAGTTGTTGAAACAAC -ATAACCAACAGGAAAAAAATATCTACCCAAGTCTTGATTAAATGTGTAAATGAAGTCTAT -GGTGAGTTTTCCTCAGCCCCATATATAAGATTATTTCATATAAGAAAAAAAAATGATACA -CGTACATTACTGCTGACAGTGGAGAATATTTTTCATGCTAGAGAGAATGGAAATCAGTAC -ATTATTTAGAGAAGAGTCCTCATTACTTACCCACACTCGAAGTCTGGTCTTTGACCTAGC -ATTGCTACCTGTGGACAAACCAGCCTGAAAGTAGGACGATAGATATACTGAAACACTTGT -GCACCAACAGCCTTTCTTGTATAGGAGTGTGTCAGCAAACCCTGGCCAGTCTCCATGGTA -GATTACCTGCAGCTGGTGAGCAGTGAGGTAGCTTAGAATCCTAGGAAACACTGGAAGTGC -AAGGATAGAATAGAGCAGGTTTCACAACTTTGTTTCTGACCGTGTTTTTGTTAGAAAATA -TTATGAAAATGAAAATATGATTAGAAAGACACTTTTGTAAGCAAATAACCAGAAAAACAG -TATCTTAAGGCCGTGAGTATGCATTAATGAGATCTGAGTCTTGGTGGAAGACTACAGTAT -ATATGCTAATTAGATATAAACTAAGAAAGCAAATAAGCGGGGGCAGATTGATTTACAACA -GTGGAGCAGAACCATTTGCTTTCATTACTTTCCCTGCATAGGCAAAAAGAAGCTAATTTC -TGTGTTAAATTTTAATTTACCTTCTAGGAAAATTATAGTAGAGTAAGCCTCAGTAAGTGA -AAATTTTTAATCCTGTGTCTCTCTCTTTTGTATTCTTTTTCTTTTCCAGAATATAGCAGT -ATAAAGGGTTCCAAACAAAAATGTCTTACCCAATAATGTTTTAATACTTAGGAGTTTTTG -TTAAATTTTGCATCTGTGCATGTGTGTATGTGTGTGAGAGCACATACACACATACATTAA -TGTGCCTGTGAAGGTCAGGACAACTTGAGGGAAATCAGTTCCATTTTCTATCCTATGGGC -CCCAGGGTTTGAATTCAGTCTGTCAGGTACCTTTACCTACTAAGACAATAAACCTTGGAG -GGTTTTATTGGTTGAGGTAAAAAAATTTTAATCAAAAGAAATTTCCTCCTGTGGAAAATG -AGTTTCTTTTGTTTCTATTGCTTCAGGGTAAGTATTTTGATGGACTAGTGACATAAATCA -CTAGCAAGTAGAGTACTGGTCTAGTATGTGCAAAGCCAAATAAATGAAGATGGATAGTGT -CGTACCAAAGAGGTATCTATAACACCTATTTTTAGTGCATATAAGTCTTTTTAAAAATAT -ATTTCACCCATGGAAGGAGTTACAGAGACAAAGTTTGGAGCTGAGACAAAAGGATGGACC -ATCTAGAGACTGCCATATCCAGGGATCCATCCCATAATCAGCATCCAAACGCTGACACCA -TTGTATACACTAGCAAGATTTTGCTGAAAGGACCCTGATATAGCTATCTCTTGTGAGACT -ATGCCGGGGCCTAGCAAACACAGAAGTGGATGCTCACAGTCAGCTATTGGATGGATCACA -GGGCCCCCAATGGAGGAGCTAGAGAAAGTATCCAAGGAGCTAAAGAGATCTGCAACCCTG -TAGGTGCAACAACATTATGAACTAACCAGTACCCCGTAGCTCTTAACTCTAGCTGCATAT -GTATCAAAAGATGGCCTAGTCGGCCATCACTGCAAAGAGAGGCCCATTGGACTTGAAAAC -TTTATATGCCCCAGTACAGGGGAATGCCAGGGCCAAAAAGTGGGAATGGGTGGGTAGGGG -AGTGGGGGGGAGGGTATGGGGGACTTTTGGGATAGCATTGTAAATGTAAATGAGGAAAAT -ACCTAATTAAAAAAGAAAGAAAGGAAAGAATATATATTTTTTTTTCAGTGCCTATGAATG -GCATGTGTGCATGTATGTATACCACATGCATGCCTGGTACCCTTACTGGCCAGAGAGTTA -GATCATTGGATCCTCTGAAACTTGAGTTACAGGCAGTTCTGAGTGCCATGTGGCTTATTG -GAACCAAACCCAGTTTTTCTACAGGAGTAGCCAATGTGCTTAACCTCAGGACCATCTCTC -TAGCCTTAGGTATATGTCTAGGGGCTACTACTGAGTTGTAGAGAAGGAGTAACTCTGAAT -GTTCTTTGGCTTCAGTTATGAATGTGGCTTGTATCTAGTTTTTTATGTTTAGAAGATACC -TGAGCACCTGCCATGTAACATAGGAAGAAACAGCGTTTGCTCATGTAAAACTCACCCTGA -CACTGTCATATCCACACATCCTAACGTAGCTGTCCTTCACTGTGCAGATCACGTGTTTTC -TAAGTAATGGTGTTTATGCAACTCAGTTTTATATAATGATGGTTTCCCTTTCATTTCTTT -TACTTTCCTTGAATTTCCTACAGAAGCCCTGGAGGGGATTTGGGAGCAAAAAAGAAAAAG -AAGAAACAAAAGAGAAAAAAGGAGAAGCCAAATTCTGGGGGTACCAAGTCCGACTCTGCA -TCTGACTCCCAGGAGATTAAGATTCAGCAGTCTTCTAAAGTGAGAGCCTGTTTCCTTGCC -ACAGCTGTTTCTCCCCAATGAAGAAGAGATGGGGTCTGGGTGGGGTAGATGTGTAGCTAG -TGTTTTCTTTGACTGTGTGTTGAATGACAGGACTAACTGGAGGGTGTTTACAGCCTCCCT -GAAGTTGTGGCATCCACATAACCAAGAGGTGCATACTCTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGCATCTCATTTCTCCTTCTCTTTGTAGT -AGTATGTAGATCGTAGTCATAAAAGTCTCTGGGAGCCTGGTAGTAGAAAGTTTGTTTTTT -TGTTGTTGTTGTTTAGTTTTTGCTTTTGTTTTTGTTGCTTTGAAGTTACACTTAATCTGT -GATTACTTTTGGTTCAGAAGATATTCACATTTTAATTTTTCTGGGTGTCTGTCTAATTAC -CTGCATAGCACAACGCCATCTGGCAGCAGATTTCAGCAGGAGCAGCCATGGGTAAGTCTT -CTGTTGACTTTGAATCGGCCTGGTCTGCAGTGGTCATCCATCATGCCATTGCAAGGGTGG -GGAACACCTTCTCATGTTCTTCTCCCTTAGGATATACCTATTTTAATCCAAACTAGTTGT -CCTTCTGGTCCTATGTTGGCAGATAGCCTGCTGAACAGAAGGCTAGTAGTGCTGTATGTG -GGTCTGGTGATGCTGTTGGCAGTCACCCCCATTTGTGGAGATTCCTTCTTCCTACCACAC -AGGACAACACAGGCTTGGTAGTTCAGGAAACCAGAGCCAAAGGAGCTGAGTTAGAAACAT -AACAAGAAAGATGGCTTTGATGGTTATAGCTTCAAGAACATCGTTCTGGTCAGGGTAGCC -CTGGGACCTGGCACTTGGCCCAGGCTCCATTACTCATCTCCAGACTGCATCTCTTTGAGC -TGATCCTTATCCTGGAAAGCCCATTTCCTTCCCCAAGTCTATAAGGCTGTAATGAAGTTA -AAATGAGATTGCTCTTATGAAGATTGCTTCGTACAGTGCACTCCACAGAAGGCAGTACCT -GCAAATTTTGTGGATTTCAGATTTTTTCATATGAAGTTTTTATTATGTCATATAAGTCAG -TCTGTGGGTAGTTTTGTCATTGGTGGTACCTGCTTTATATGAAACAACCAGCGTCTCTGA -GAAGGATAATTACTCGCCTCAGTGACTGAGGGAGAGAACAAAGTCGATGGAGCCTTCCTC -CCCAGCTTCCCTCTGGGTCTCACGTGATCAGTGTTCCACTAAACATAACTTCCAAGATAA -ATTGGGAAATCGCCATCAGCTTGCAAATATTTTTCTCATTTCTTGGTGTTGCTTCAGCAG -ATAAACGCATCACTTACCTGCAGTGTGGGTGGCTCTTTGCTTCTACCATGCCATTGGCTT -TACCCATCCCTTTACCCTCAGGGATTCTAAGCACTTCCTTTCCACTCTGGTCACTGAAGA -AACTGCAGCCAATTGAGTGGGAGGAACTACTGTTAGCATATATGGTAGAGAGGGAGTTTT -CTTTGGTTGGTTTTGTTTTGTTAATTAGAAGCTAGCCAACAGTGTTTTAGTGGGGGCTTT -TGTCCATTGTATTTTCTTTTTAAACTGGGGCACCCTCCTCCCATAAATTTATGGCAGTAG -TAGTAGATAATGTCATACTATTACAGTGGACTACACTTAGAAAATAATTGGTCTGTAGTC -AAAGATTAAAATTAAAATATTTGTCTGGATTCTTAACATTGGTATACGTGGTACTGGGTA -TTGAACCCAGAGCTTTATGCATGCCAGGCAAGCACTTTACCTGCCTGACCCATACATAGC -CCCAACCCTTTCTTACAGACTTTTTAGTAGCAGAAGACTTGGACAAATTTTTCCTAAGGT -CTTCAGTTTAGAAAGTAATGGGCACAGGATGTAGTTGGTATTTAGTATTCTTTAGGAAGC -AGCTTTACCAAGAAGGAATTCCTGCTGCTTCGGTAAGAACGTAGTAGTGGGCAGTTAACT -GGGGGCTAATGCACATTCTCGCCTTTCTCCCCAGGTGGTGATACTATGGAAGGTGAATGG -ATAGATTTAAGAATGTATCATAAGGTGAGCGTGGTGGCGCCCGCCTATAATCCCAGCACC -CAGGAGGCGTAGGCAGGATGATTGTGAGTTCGAGGCCAGCCAGAGCTACATAGGGAGACC -TTGTCTCAAAAAAGAAAAATAAAATTAATCCTCTGGCCCAGTGGTTGAGCATAATGTGCA -AGGTTTGCATTTAATCTCCAGCACCTCAGAAATAATCAGAGGTTCCAAAAAAAAAAAGAG -ATGAACTGAATTTCCTTAATTCGACATTATAGGTTTGAAAATTATTCTTATTTGCACCTA -TTTTTAGAACACATTTAAATAGTGAGCATTAGGATATAAATGTGTCACAGATGGCTGTTA -CTTGTAGCACAGCCTGGTGATAGGTAACACTATAAACTACTTTAGGGTCTTCCTGGAGCT -GGGATATCATTTGCTCCTTCAGGACCAAGATACTGCTTCATGATTACTGCAAAGGAATTT -GCTTTTAATGTGTCTTGAAAAATTTCACTCCGCTATCAGAAAAGAAAATTACTGAAACAA -ACTAGGCTCTATAACCAGGTATATATATATTTTTTTAAGCCTGGATTCTGCTTTGCATTT -TCAAGCCAGGTTAAATGTATCTTCAAGCATTGTTATTGAACTGTGTTGTAAAGCTTGGTT -TCTGTTGTAGGTCTCATAGTAGACTGTGCTAGAAGTTCAAGAGGCTATTAATTTATCAGT -TTAAAGTATTGGAGAGTGAAACAGACCCAAGATTTTAAAAAAAAGTTGTTGTTTTTTTTT -AAATTAAAGCTAAACACTTCACATGAAGTTATGGATATGAAATCAGCAGGCCAAAAGAAC -AACTGGAATTAAAACAATTTACATATATGAGCTAAAATTTCCGAGATACAAACTGTTGTA -TTCAGTGAAATGAACAATGTGGCTGAAAAAACTGCAGAGCCAAGTGCTGTGGTTCATGCC -TGTAACAGTTCCTATGGGAGAGGCCAATCTAAGAGGATCTCAAAGTCAGGGTCAGCCTGG -GCAGTGAGTGAAACCCTGTCTCAGCTTCTTAAAAAGCTGAGACTATAGCTCAGTGGTAGA -GCATTGCCTTTCTAGCATGTATGCGGCTCTAGGTCTAATTCCTAGTACCACTCCCAAAAG -TGAGAGGAGAGAAGAGAGAGAAAGAAGTGCAGTGTTTAGAACAGGAGCATTTTATCTTTA -ACTTGTATATGTCATTAAGGTATGGCTTCATGGGTTTCGTCCTGATTAGTGTAAGATTGC -TGAGTGGAGGCTGTGTGCCATTGGCCTGCTGCAGCGTAGTAAACAGGGAGAGCCCAGGAG -AGCCAGCCCATGCTTTGCACTTCACATGGAGACATTTCCCAGGTTATAATAGACTTATCT -AGAACACAGATTTCAAACTCAGAATTGAGCAGAAAGCCAAAGTTGCTGCTTTACCATGGA -GGGTTCATGGTCCCTTTGCTACATACTCAGAGTGCTGATAACACAGCAAAACATAAGGGC -TCTGAGATGTCTTCTAACCACTTCTAAATCACAATGGGAAGGGATTATTTGAGCAGTATC -AAAATCCTTAAACTCACTTATTTTGTTGGAAAAAAAAAGCCACTGATTTCTGTATCCAGT -CCCATGTGCAGTGTCTTATTTCGAATGTAGTCTCAGTTTCTGTGTATTATTTATTACACT -TGCAGAATTCAATACCTGGGAAATCTGCAAGGGAAAAAGCAAATACTAGCCTTCTTACAA -TTTAAAACTATCGCCCACTTTATCGATAAGAATCTGTTTTCCCTAAAAATGAGGCTAGAT -TTGCACACTTGTGTTGGGAGAACAAGCCGTGGGTGCCGAGGATCAGGATTTGCAGGAGGC -TTCTTATCTGCCTTCTGTCTCAGGGTTCCTCCAGTGAGAGAAAGGCTGGTGTGGTCCAGG -AGGGAGCAGCAGAAGGGTTCAGTGGGTTCTTCTTAACCATTTCCTTCCCAGCATAGCCCT -AAGGTTCTCTTTCTTTCTCTTCCCTTCCTTCCCTTCTAATCATCTCTTGTCTGTCTAGTT -TCTGTTCTAGAACTTGTTTCCTCTGCCCTTCCATTGCTGCCGCAGAGCATTAACGCTAAC -AGCACAACCGAGGCTCCTGGCTGCCTGGCTGCTGTGTGACAGTAATGCATGCCTGCATGT -CACCCTTTGCCTTCTTTTCCCAAAGGAACAGTGGGAGCAGCACAGATGGGCGGGATCCTG -AAGCAGAGGGTGCTTCTGTGTACTTAGCATTCCCAAACTGGCAGAGCCCCCGTTGAAACG -GCAGCCCACTGGTAACCTGCAACAGTACCGCTGTTTCATCTCAGTATACCCACAGCTAGC -CTTTAGCAGGCTTCCAGGAGGTGGGGCAGTGTTGGAGGCCAATACACACAGTTGCCCTGT -GTTCAAAGGCAGTGGAAGCTTCCTTATGTCGTGTGTCTCTTTATGTCTGCCCTTCTAGAA -TCCCACCATCCCTATTCAGAAGCTACAAGACATCCAGAGAGCAATGGAGCTGCTGTCTGC -ATGCCAAGGCCCAGCCAGGAACATTGATGAGGCCACAAAACGCAGATACCAGTTTTGGGA -CACACAGCCAGTGCCCAAATTGAGTAAGCTCATATGTGTGTTTCCACAAGTCAGAGTTAA -GAGACTTCAGTCTTGTGTCACTCAAAATTAACACAAAAGCTAGTATATGTCTTCTTAAAG -TATATATATACTAGGTAGGGATATTGGTTTTCAGTATCGTTGATTGTAGCCTAATTGCTC -TTCCTGTTACATTATCCAATTTTTCCATATTTGAAATGTATATTGTATATATTATAATTT -CCTATTAAACATTCCTATGTGTATGCATATAATATGCTATATAATACATTGTATAGTAAA -AAATATGCTATACATGATGTATAATATATAGCATATATATACTGCACAGAAGCAAAGTGT -TTTTTCTCTTCATTCTTATTCTTCTCTTCTGAGCTTCATGAAGTTGATTTTTTTTTTCCT -ATATGTTATATTTTTAAGATTTTTGTATTTCCATTGGAATAAAATGACCATTTTGCTTGT -TCACACCATATGTATGCTTGGTGTCCATAGAGGCCAGAAGAAGTCTGGATTCCCTGAAAT -TGTTAAAAATAATTTTGAGGGGGCTGGAGCGATGGCTCAAGCTCTTAAGAGCACTGACTG -CTCTTCCAGAAATCCTGAGTTCAGTTCCCAGCAACCACATGGTGACTCACAACCATCCTT -TTAGGTGATCTGATGCCCTCTTATGGCATGCAGGTATATATGCAGATACTTTTTTTTTTA -AAGTTTTGAAGTACCATGTGGATGCTAAGAACCAAACTTGGGTCCTCTGCTAGAGCAGTG -AGTGTTCTTAATCACTGAGCCATTGCTCTAGCAACCCTCTCCTCACTACATTAGTTTTTA -GGTTTTTCCATGCCTCAGGTATTCTAAAGGATTCAGAAAAGAACTTTCCTATAATAGCTT -ACTAACTGGATAATTGCATACTTCTAACCAGGATTCTGAACACACTGTAGTGACATATCA -ATCACATATCATAGGGAAGTTAGGGTCCTCTTTGAAAGTAAAGACTCTTGTTGGCTCTGC -TCATGTAAAGAATTATAACTGGGTCTTGTTCCTGGAATCAGGCCTGCTCTATCAAATACC -ATTTAAGACTTCTCCCAATTAACTTGCTATAGACATAATTTCTCTCTCATTCTGCATAGG -TCATACAGTTGTCATGAAAGTGTTCAAATTACATGGCAGTATGAATGTCCTACTTTGACT -TAGAACTGTGCGTACTTAGGTTTTGGTTATTTAGGTTCCAAATAGCATAGGAAGGGTCAT -TTGTCACCCAAAACTCTGAAGCAGCCCAATAATATACAGATAATCCATTTTGTCGTTATA -ACTCAAAGAGTAACATTTTTCTGAGCATTGAAGTATCAGTTTTATGCTTCCCAATCCTTT -CCTATACATAACTACCCCAACAGCTTAAAAAGAGTAAGAGTCTAAGTAGGGGAGGAAGGA -AGAAGAAGGGAGCGTTAGAAGCATACCTCAGTGGAAAGCACTGGCTTAGAGCGTGGGAAG -CCCTGGAGGAGTCATCCCTTGCTCTAGAGGGGAAAGTATGCTTTTTATCTTTCAACTTCT -AGAAATGTGTCTGCTAATGAAAGAATATTCTTTAGAATACGTTTACAAAGTCTTTAATGA -CACTGAATTAAATGAGTATTAAGTGAAGCATCTAGGTTTAGTGATCTGATGAACGAGGTG -TAGCTGAGTGGTTCACCAGATACTTTCTGCCCTCCAGAGAAGAAAACAGCTAACCTCAGG -CTTCCTTTTGGGAAGGATTGCTTGGTGCTCATCCTGCTTTTCTCCTTGCCCTAATTCTTT -GCAAGGCTCTTGGAATGCTGGAGCTCTTGGTGCACCTTGGTTGAGTCAGAGGCCATATCT -GGTTGTAAAACCTTATTGTTAGGGAAAGGAAGGACTGACTGAGATGCACATGTAATAGAG -GTGTCTCTAGTCCCATCTGTCTGAGGATTGCACAAACACACAGCTGTTCTGAACTGCCTG -CATGGGTTCATCTTGTAAGCCAAGCCTTAAACAGTCTTCATGGGAACACTGTCAGGGAAT -GGCCAGGAGTTGGGCCATGTGGACTTCCCTGAGGCTATCTGAGGAGCTGATATAGGTTAT -ACACATCTCATAGAAGGATTCTGTAACAGATGGACTAGACCCTGAGGGTCCTTACTCAGC -AGATAGAAAATGCCAGACACAGCATGGGTGCAGGTCAAGAAATGCTGATGGGAAGTGGAC -CGAAGTAGAAGAGACATATTAGGTGGCCACGCAGAGCAGGTTTAGATATCTTTCATAGGA -AAAAGCTTTAGTTGTTGAAAGATGCTGGGAGAAAATGACTTGTGAGCTTCTGAGAAAATC -CCAGGGACTGATATCTTGATGACCAGAGGACAAGGTTCAGGAAAAAAAGGAATACCCTGA -GCCACGGCAAGCTCTTAAGGTCAAATGCTACCAAACTGGCAAAGGAACGTAGAGGATATG -AGAGGCCATTTCTAAGGCTGTTTTATCAAGCCTGTATCACTTACAGTGTGACAGTATACT -GTAACCTAGGACTGAGGCTGAGAAATTATTACCATTTTTATAATGTCATCAGGTGACGTG -ACATACAGTTCCCCCTTGATTTAACTGATAAAATAACATTCCAAAGGAATCCACAAGGAT -TGTTAATTATTACTATATAGGATTATTAATAATATTATTTAATACCATTGTTATATAATA -AAGCATGTACTAATACAGCTGCTATTAAGATTACTATTATTAATTGGATTATTCTGAGCC -CAAGAATCCTAAATCTGAAAGTATTCTTTCACTTCTATTGCTAACTATTTGGGATTAACA -GACTTCTGTGAAATGTAATATCCTCTTTTTTTTCTCTATTTCTCCAGATGAAGTCATAAC -ATCTCATGGTGCAATTGAACCAGACAAAGACAATATCCGCCAGGAACCATATTCTTTGCC -GCAAGGTTTTATGTGGGACACTTTAGACTTGAGTAATGCCGAAGTGGTAAGACTTTAACT -CAACACCTGCATTCAAACACATTGTGTCTAAGGTGCAGAGCGCCTTAAATAGGACATTTG -CTTTGTCTTGTAGCTGAAGGAGCTGTATACGTTGCTGAATGAGAATTATGTGGAAGACGA -TGACAATATGTTCCGCTTTGACTATTCACCTGAGTTTCTGCTGTGGTATGCCTGGCTGGT -CATGGGCCATTGGTGGATTGCTGAATCAGGAGGTCTCCTTTTGTTCCTATGGTCTTAGAT -ATTAACTAGTGTGTTTCTCTTCTCTACTTCAGGGCTCTGCGCCCCCCAGGATGGCTTCTG -CAGTGGCACTGTGGAGTCCGAGTGTCTTCAAATAAAAAGTTAGTAGGTTTCATAAGTGCC -ATTCCAGCAAACATCCGAATTTATGATAGGTATGTGTTAAAGCTTGTGCATGTTTGTGTG -TCCTCCAAATTATAATTAAACCAGGTTTTTAAAAATTACAGTCCAGAGCTAGGTGACAGC -TTAGCAAAAAGTACACACTGTGCAAGCATGAAGACCTGAATTTGTATCCCTAGCACTCAC -TCCTATCCAACGCCAGGGGCTGGGATGCACGCCTGTAATCCTGGAGTTAGTGGGGCACAG -ACAGGAGGGTATGGGGGGTCCAAACTACCCAAATCAGCAAGCTCCAGGTTCAGTGTTCCA -TCCTGTCTCAAAGAAAAAATTATGGTGAGCTGTTGAGGAGATACTAGATAATGACCTTTG -GTGTTGTCGGCTTGTGTTATGTAGTACAATTCTGACTCAGGAAACCAAAGGACAGGAAAT -ATAATTTATTGTAGAGTGGCTGCCTAGTGTGTTTGAGGCTTTGGGTTTCTAGTGCCAAAC -TAAGTCAATGAATGGTAGATAGCTCAGTAGGACTACTGGGAGTAAGGTTGCTCAGAAGAG -CTGTTTAGGAGTGCGTTGTACTTAACAGTTGGAGAAGAGATGAGAGAGCAGTGCAGTCTG -TCTGTCCTTCTATTATCCTCCACTTTCCTACCCATCATCCTTTCCTGTCTTTTTTTTTTC -TTATTTTTCTTCCACTTTCTGCCTCTCAGTCTCCTACATGTACACACATGTATATATGTC -TGTATGTATGCATGCATGTATGTATGTACTATGTATAGAATAAAGCCATCAATAAGTACT -TCTTTAAAAATTAGCAATTTTAGAGGGAATTATAAACTCTCTGCATGATGACTGTGTTAC -ATTTTAGCTTTGGATTGCCAACCCTGATAGTCAGATACTCATTTGTGAAGAGGTCTAATA -GTGAATGTCTATTTATCATAGTGAACTGCCTAGCTGACTGATATGAACATGTGCTTTTAG -AATCTTACTCCCAGTAGTTTGGATCTGTTCTTTGGTTTCCTGAGTCAGAACTGTACTACA -TAACACAAGCCGACAACACCAAAGGTCATTATCTAGTATCTCCTCAACAGCTCGCCATAA -TTTTTTCTTTGAGACAGGATGGAACACTGAACCTGGAGCTTGCTGATTTGGGTAGTTTGG -ACACCCCCATACCCTCCTGTCTGTGCCCCACTAACTCCAGGATTACAGGCGTGATTTAAA -TAAAATACATGCATACCCGAAGTCAGGACTGAGCTTTGAAGCTCTGGGAGGCTTATAGTA -GCTTGGAAAAGTGTCAGCTCTATCTAATCATGGCCCTTCTTGGGTCTTGGGAAATCTGTG -TTATGTTCTGGCACATTACCTTGCCATTTCTACACTGGGCAGGCCCGGAGTGCTGGGTGG -GGTGGGAGTTTGTGTTTAGTTGTGGATTTTTCACCCCCTGCATTTATGTATGTTGCAGGA -AAAATAAAGGAACCTTCTGAGGCATATCTGATCCAACATCCAATTTAGACCATCTAAAAT -TGACCAAAGTTTTAAATTCTGATTAAGATCTTGGAGGCCAAGTCTCCCTGGCCTAGAGTT -GATCATTTTGGCAATGGATATGGAAAATGGTATCCGGTCTGAGCTTGCAAAGTGCCTACA -CAATGTGGTTTTTTTCTTGAATGTTATGTTACAGGATGTCTTTCATGGTCTTATTCTTTG -GAACTTTATGAGAGTGTTGCCTTGCTTTTTTTAAGTGTGAGCTGATTGTCCCATCTGTTT -GTCAGTGTGAAGAGGATGGTAGAAATCAACTTTCTTTGTGTCCATAAGAAACTGAGATCA -AAACGGGTAGCCCCAGTGTTGATTCGAGAAATAACCAGAAGAGTGAACCTGGAAGGCATC -TTTCAGGCTGTGTATACTGCGGGAGTAGTTCTTCCTAAGCCTGTGGCCACTTGCAGGTAA -TAGCATCACGTAGACATCAGTTGCGGGGGGGTGGGAGGGGTGGGATGGGGTGGGATGGGG -TGTTGCTTACTACCATCTTGCTAGATACATTGCTCTCCTGATACAATCCACAGGAATTTG -GGCTTGCTGGGGATAGTAGTTTGCTGGTAACTGAGGAGACAAAACTAGAACCATTGAGCT -TAATATTCAGTGTATCATATTTTAAAAGTAAACTTTACCCAATAATGCTGCGTAAATTTG -TCTCCATTTCTACTTCACTGAACGATGAGACCATCTGTGCATGAGAAATCTATGCATTGC -AGTCTTAGAATATGTCTAGCTGTTTTCTGTCAGCATCTAAACTCAGTTTTCTGCTGCTCT -GCGGTTGGTCTGAACTGTTGTGAGAACCTTACAATATCATATCAGTTCAGATCTGCAGAT -GGGCCTGTTGGCTAAGAAAGAAGGTTTGTGCTGTTTTATAAGACTTTTTAACTAGCCAGG -CTCTCAGAGTTACTGGAGTACTCTGAGAGCCTCCAGTTAGACTGTTCTTTGACTAACCTG -CTTTTAAGACATCAAAAATTATCTCCTTCCACAGTATCTCTTGATTCAAGTAGGACTAAC -CTTGGAATCAATATAGTACAAAACTATAAAATTGCTATAACTTACTAAATTATTACATTT -GTAAATAGAAAAATGGGCATCACATGTTTATTTTAGTACAAATAATATATATCAAAACTA -GAGTCAGCCAGGCGAGGTGGCGCATGCCTTTAGTCCCAGCACTCGGGAGGCAGAGGCAGG -CAGATTTCTGAGTTCTAGGCCAGCCTGGTCTACAGAGTGAGTTCTAGGACAGCCAGGACT -ACACAGAGAATCCCTGTCTCGAAAAACCAAAAAAACAAAAACAAAAACAAAACTAAAGTC -ACATAAATTTAAGGACTTCTTCAGAATTATTTTCTTCAGTGAGTACCCTATAACATACTA -TTTTATTTTGCAGGAATATTTTCATGATCTTAAACTTACTGATTCACTTCACATAAAATC -ATGAGGCTCATTAAGAATTTGCATATCTCTTTTATTAAGTAAAATGCAAAATATTAAAAA -TGCAGTATTCTTCTTTAGGGAAAGAGATGAAAGGCCAAGATTCCAAAGGAGCATAACTCG -CAATGCAAATCAATTTTATGAGTCAGTTTTGTTTTGCTTTTTAATCTTCAAGCCCATCAC -TGTGCTGGGTACAGTATTAGTAGATGCTTCTGAAACAGCTAAGACAAAGTGGAACCTTGG -TTGTCTTCCAGGTATTGGCACCGATCCCTAAACCCCAGGAAACTGGTGGAAGTGAAATTT -TCTCACCTGAGTAGAAACATGACCTTACAGAGAACGATGAAGCTTTACAGACTTCCAGAT -GTAAGTAAGGGGCATGTGCGACTTTCTGAGTTGGCAACCACCGAAACTGTTGATGCAGAA -GAGCAGTACTGGCCTCAGACCGAAGCTGTGCTTGTGGGAAAGGAGGCTGCTGCAACAGGA -ATGAACGCTGTGGGGCTCGATCAAGCTAGGAAAAGGGGGATTTCAGTCTTTTAAGTTCAT -GGGTTCAGAGTTGTATGAGATTAACTGCAAGTCAAGGGAGTTTTGCATTTTGGGGTAATT -TTTCATTTGGGGGTATTGCTTCTTAAGTAATGAAGAAGAAAAATCCAAGCCGCCCCTGAC -ATCTTACCACCATAGAACTCAGGGTTTGGATTTAAAGAAGAAGGTAAGGAGGTGGAAATA -ATGTTATATTCAGTTGTCACCTTAAAAGTTTAACTCCTGTATTGCTCATAGTGACTTAGA -ACTGACTGTGTAGCCTAGACTGGCCTCAAAAGCTCAAAATATACATGCCTTCGTGTCCCA -GAGGGTGTGATTATAGGCCTATGCACCAGTCTTGGAGGTTGTCTTGTGGTTTTTTTGTTT -GTTTGTATGATGTATGTAGTGTATGTTCATGTTAATATGTGTATGGGTGCCCACGAGGTA -AATCTGCATGTGAAGTCAGTGACATGTCAGCATCTTTCTCTGTCACTTTCCATTTTACTG -ATTGAGTCGGGGTCTTTCTCGCTGAACTGGGATTCAGTTAGCCTAGCTAGCAAGCTTACC -CTAGGGTTCCTATCTCTGCCTTCTGAAAGCTGGGATTACAGTTAGGCCACCAGACCCATG -TGCGTGCTGGAAGTTAAAACTCGGAGTTCTCAGGTTTGTGCAGCCAGTGCTATATCCACT -AAGTCACTACCCTTCCCCTTCATCTTTGTAAACTACTATGTTCACAATGGAAAGGACTGT -CTTAGTTTTAAATTTTTAAACTTTAAAGTATAGTTAAACAATGTATTGTGTGTCTCTTGG -TGATTTTCACAACTGAGCAGCTTCAAACAGTATGTTTAGGCCAGTCATATTAGCACATTC -CTGTGATCCTAGCACTTATAAGACTGAAATAGAATAGAGAGTTCAGGGCCAGTCTGCGCT -ACATGACTCAGCAGTTAATAGCACTGGTCCCCACATGGTAGCTCATACCATCTGTAATTA -CAGTCCCAGGGAACTTGACACCCTTTTCTGGCCTCTGAACTATATACATGGAGTGCATGA -ATGTACATGCAGATTTGTTGATTCCAACAGCTTCTTTCTCCTGGACTGGTTCCACTCTCT -GTTAGCAGCTTTCCTCAGCAGGTATGCCATGGCTAATATCTTGGGGTCTCCAAGGCAACT -TCAGTGTTAAAACTTCTTGTTCCAATGTCTACAATCCACACATGACTTTCTGGGCTCCTC -TAAAGGGCTTGTGTCACGTCTCCAGCTCTGCCCTCTGTAGCACTCTAAGATCAGGTTGAC -TCTACTTCACTGCTCCTACTGTTCTTGGTAGTCATTCTATGGTACTGGCATCTCCAACAC -ACTAGGGTCTTCTGCTGTAACTAGGCTTCATCAATAGCCTCTCATAGATAGACTCCCTTC -ATGGTGCCAAGCCTAAACTTCTTTGCATGACCCCTTCAGTCCTGGGCCATCAACTCAAAA -GCATTTCCCAGATTTCACCTCAGTGATGCTGGTCTCTTAATTACTGCTAATTTTTTAGCT -CAGGCTAATCAGCATTAATTGTCCCAGTAGTCTCTTTCTACTCTATAGCCAGCTTTCTGT -TTTCCAACTCCTTCACTGCCTAAGCTTGGCTGTCCTGGAACTTGCTCTGTAGATTGACCT -TGAACTTGGAGATTTTCATGGCTCTGTCACCTGAATGCTGGGATTAAAGGCGTGTACAAC -CATGCCTGGATCTAAGCTTTCTCTACTTGGAACTTGATTTGTACCAGGCTGGTCTTGAAC -TCAGAGATCTGCATATCTCTGTCTCCTTCATGGCCACTATTCTTCAAGATCCAGATCAAA -AGCCTGTGTCCTCCATTTCTGGATTGTATTTATTCCAGACTAAATATCCAAATGAAAGCA -ATAGCCAGGTAATAATAACACCTAGATAAAACAATTACTTGTTCAATGACAAATACATAA -GTAATAAGTTTAAGTGGGTGGGATCTTGTCACTACTCCCTCAATGTGTTTATCTCCTCAA -ACACAGGATTTAGCTCCATTGCACTTCCTGTTGCCCTTTTATTACTAGAACCACACATTT -TGTATTTGTTTTTTCTTTCTAAGCTTGCTATGGCTCATCAACATGTTCTTGAGACTAAAC -CACAGCACAGAGTCTAAACTGGATTTTTTTTGAGACCTCCTTTGCCAATGGAATTAATTT -GACTCTCTCTACTTAAACCTCAGGCAGTCTTTGAACAAGGGCAAAAAATAGCCACATTCC -TCACCAAAATATAACAGTTTCTCTTGGACACATATTAAAATTCTTCTCCTCTGAAACCTC -TAGAGCCAGGCTTCCATAGTTAAAATCACTCTCAGCAACAAAGTCTTCCACATTCCTACT -AGGATAGCCCATTAAGCCCCACTTTAAGCATTCCACTGCTTTCTAAATCCAGAGTCCCGA -AATCCACATTCTTCCAAACAAAAGCATGGTCAGGCCTATCACAGCAATACCCCAGTCTCT -GGTACCAACTTCTGTCTTAGTTAGGGTTTCCATCTCTGAAGAGATGCCACGACCAAGACA -ACTCTTAAAAAGGAAAACATTTAATTGAGGCTGGCTTACAGGTTCTGAAGTTAAGTCCAT -TATTGTCATGGTGGGAAAGATGGCAGCTTCCAGGCAAGCATGGCACTTTAGGAGCTGAGC -GTTCTGCATCTTGTCCTGAAGGCAGACAGAACAAGACTCTAGACAAGCAGCTAGGAGGAG -GATCTCAAAGCCCACCCCCACAGTGACGCACTTTCTCCAACAAGGCCACGCCTCCTAATA -ATGCCACTCCCTGGACCAAGGACATTCAAACAGCCAAGGTGTTCTACTGTGCAGTCATTA -CTATACAATTAGGAATAGAAAACAGTTATCAAGGTCCAGGCAGATCTCTTTGGCATGTTC -TAGGTGTCTTCCTTCTTTTTCAGGTATAAGAAAGGGATGTGAAGAGTAGCCTAGTTAAAT -TCTGTTGCTGGGGGCCGGGGGGTGAGGGGGTACACTCTGAACAACCAGCTTTGGAAGGAA -AGGTCTTAATTCACTCCAACTTTGGAGTCACAGTCCATCACAGTCCATCCTTGGGAAAGT -CAGGCCTAGAACTTGAAGCAGGAATTGCTGAAGCAAGAATCCTAGAGGAACTCTGCTTAC -TGGCTCACTTTCTGTCTCATGCTCAGCGTTCTTACACAGCCCAGGCCAGCCTACCTAGGG -ATGGTGCTGCCCATAGTGGGCTGGTCCTTCTCACATCAGTCATTAATCAAGATAATACTC -ACAGTGATAGGTAAAAGCCAATGTGATCTAGGCAATCCCTTGGTTGAGGTTTCCTCTTCG -AGGTCACTCTGGGTTGTCATGCTGACCATATAAATTAATTAGCATAATAGCTGGTTAGAA -AAAGAGACAAGAGAGCAAAAGAAATAAAAGTGCAGATAATAGAAAATTGAGGGCTGGTGA -GATGGCTCAGTGGGCAAGAGCACCCGACTGCTCTTCCAAAGGTCAGGTGTTCAAATCCCA -GCAACCACATGGTGGCTCATAACCATCCGTAATGAGATCTGACTCTCTCTTCTGGAGTGT -CTAAGGACAGCTACAGTGTACTTACATATAATAAATAAATAAATCTTTAAAAAAAAAAAA -AAAGAAAAGAAAATTGAAAGACGCCAACAGTAGTTACCCTGGCACCTCTTGATGAAAGGT -AGATGGTACAGCTGCTAACAGTCATGATACTTAATATTTTTGTACCACTCAGCATAAAAG -GAGCCTTCTAGGATAAAACATTTGTTCCAGGGCTCTGTCTCATTTTTTTTCTGGGTCAAC -ATTAGCATTTTATTTAGTTATTTAGTTATTTATTTTTTTTTACAGCTCTTGTTCTTGTGT -CTTAGGCACGGACTCCTGAATTTGGGTGCTAGCATTTATTAGGCTAACATTGTGCCATAG -AGTAAACATTTATAATCTCATGCACTAGATTGAGCAGTCAGAGGATATACTCACCCTATC -ACAGAGTTGACATGGAAACACAAGCTTGGCATATGGAGCCGAGCTGGCCTGACACTCACC -ATGGGTCCCAAGACTAGGCTTCCACAAGAAATACATCTTCCTATGTCTCCCTACCCTTCA -GTATGCTTGTGTATTCCATGTTGAATGTTTCCAAGCAAAACTGAAAGGAGGGGGCTTAAA -AGTAAAGGAATTTGAGTTAGATTAAAAAGCAGGATTAGTTAAGCAGCGTGCCTGAGCCTT -GTGCTGTTAAAAGGGATACGCTGGCTAGGGCATGAGAAAGTATGTGGCATAGTCTGTTTA -ATAACACTTGATGAGTTTAGTGTTTAGGAACCCCCTTCTAAGTCATGTAAGTAACATAAC -TAGTGCTCCCAGCTCTGCTCTGGAATGCCTGTGCTCTCAGTTAGCTTATGCTGTGTAGCT -TGACAGATAATACTTGCTTTTCAGTGGAGTTCTTAAGTTTAACTTAAACATTTACACAAA -CTTCAGATTACATGGGCTGAGATTTCTCGTTGAGGCTGGGTAAGTATCTTGTATCAGAAG -CAGAATTTACTTAGAAAATGTCACATGCTCCCATTAACTAGGAAAGTTTCTTTGCTTCAT -GTCGAACCCCCAGAAAACATGACTATTTTATTCAGTTCTGCAAAAGCATCCTATTTTCAG -CTATAAAGCTTCATAGCTGTAAATAATCTTGTCTTTTGTGCCACTGTTGTTGAAGTGTTC -TACACTGAGCTACATAACCCCCAGAGAAAGTAATTTTTACGTGACTTAGGTATACAGACA -CATTTTAGATGGTTTGGGTCTTCAGCATTCAGAAATGCATTTGTATTTTACTTATTTCCA -GGTGGGACTGGACGTTTCTTTTTGCAATACTAAGAGTTAATCCCGGGTCTTGTGCACACT -AGGCAGGCACTTTACCACTGAGCTACATCCTCAGTAGGAGTGGATGATTCTAATCTTTTG -AGAGCCACAGAAAGATTAATAAAAGTGTGAGTTGCATATTTAGTGCCAGGGATTTAGTTC -TCCAACTTTAGATAATTGAATGGTATTTTAATTGAAGTTCTGCATCTTTATAAAGACTAT -GCACCCCATCCTTTAATAGCTTGTTGTGAATGTTCGTCAGAGAACTGGGTCTGTCAGTGT -AAAGCATGCCTTACCAGCTTTCCTGTCATCGCCAACACTAATCAGCAATCAGTCAGTACT -TGGTCACAGAACCCTGGAAACCTCTGGTAACAGGTGATCACAGCTGCCACTGAAGATAAA -ACTGCTCTTCCTTCTTGGACATTATATAGGGTCCTTCAGAAATTATAATGATTTGATTGT -TTGGGTTTTTAAAATCTATTTAGTTGTTTCTGTGTGCATGCATGGTGCATGTGTGAAGGT -CAGAGGACAACTTTGTAGAGCTGGTTACAGATGCACATTACAGCATCTGACTTTTATAAA -CATGTGGATTCTGAGGACCAAGTCCAGGTTGTCAGGCTCACTTGGCAAATGATTTTATTT -GCTAAGTCTTTTCCTAGGATATAGGGATTTTTAATATAGAAATATTTACAAGAAATTGAG -AACGAAAAGTATATTAGCAATATTTGCGCTACCTCTAAAATTATCCAGTATTTCTCCAAG -GGGAAAAAGCATAAAATTTGATATTTCTCATATCAGTTAAATTCTTGGTATATAAATCAG -CTGATAATGTTCCATTTGATTTGTTTGGATAAGAAGGTGGGACACATGGCTTAGTAGCAT -TATCTTTGTGGGAGTGTATATCATGCATTTGCCAAGTGCATGAGTGGAGATGAGTTCCTT -GGACATGTGGGTCCTGGGATTGGAACTGAAGTGCTCAGAGTTGGCAGTGGGCTTCCCTGA -ACCATCTCACCCGCCCTCATCATCTTACTTTTTATTCTGAGAGTCAATTTCAGTAAGTTG -ACCAGACTGGCCTTGAACTCACTGTGTAACCCATGCCTTATCCTCTCCAATAGCTGGGAT -TTTGGAGGCCCAGCCACTAGAGGCAACTTCGGGCTTCAGTAAAATCGTGATTCTAATTGA -CAAAGCAAGTCTAGAGCCAAGAGTTTCAGTTCTAACAGGTTTCCTTAGGCAGGGCTGTGG -GGCCACACTTTGAGCACAAAGTAATTTCATTTACTCCTCTTCTGTTTAACTAATGGCTTT -GCTTGGTTTTTCTTCTAACAAGGTTACAAAGACTTCAGGTTTGAGACCAATGGAACCAAA -AGACATCAAAGCAGTCCGAGAGCTAATCAACATCTACTTGAAGCAGTTTCATCTAGCTCC -AGTGATGGATGACGCAGAAGTGGCCCACTGGTTCCTGCCCAGGGAGCACATCATTGACAC -GTTTGTAGTGGAGGTAAAATGATGAGCTGATAAGCTAGTCCTGAGAACAGGTTAAAGCTC -CTTTGAGGAGGATCATGGTGTGCCCATAGCTTTCCTCCATAGCTCTCTGCTTCTGCTAGC -CCTCCCACAGCTTCGGACAGTCCTGGACTAGAGTGTCTTCACTGGTTATTAAAGGGAAGT -TAGGCTGCATTTGTTTATTGTGCATTTGCTCTTCTCACTGTGAAAAGCTAATTAGTCACC -CTAGACAACTGTGTTTCAGAGTTTAATATTTTCGCTTTTGTGTAACTGGCTGGATATGAA -CTGCCATTAGCTTCAGATGACAAGCCACAGACTCGGCCCCTTGACTCTTGTTTAAGGGAG -GGAAGGAAAAGGAGCTATCTAGATACTCTGACCAGTGCTTACTAGATGGATTTAACATCG -TTGTTTGTTTTGTTTTGTTTTTCAACTTTGTTTTACAAATCTGAATTGGTTGTTCAGATG -TTGTCATGCTTGGAAGCTCAGTGGGTTGAAGTAAGGTTAGACTGAGAAAGTGGAACTGAC -TTTGGCAAGCAATTGAAGACAGAGGAGAAGGCTAGTGAGAAGTGACTGGGGTTTGTTTAC -ATCACTTTTGCACGGAACTGTTACTTGGCACTGTCAAGTATTGTTGGCCATGTGATCACA -GAACCAACAGTTAGGGCAGTTATGGAGAGACTGACCCATTGTAAGGATGACTCACAAGAC -ATTTCTAGTGACAAGTAAGCAGGCAGGCTCAAAATTTGTACTTCTAAAACCTCTTTGTAC -ACAAATCTTTACACACCTGTGTGTCTCCAGAGCCTTGTAAGTTGTCCACTCTAAAGAATT -GCTAAGAACCCCAGAGAGTTTCCACTCTGATAGGATAGATCAGTAGCTATTTACAGTGCT -CAAAATGTAATAAGATCTTGGTATTTGCCCCCACGTTATAATATAACAAAAGAAAGTCCA -TTGCATGTTACCTAAAGAACATCCTGTATATAAAAACTATTTTTTCTCCCAAAAATTAGT -GAATGAATAATTTCACATTTTTTAAAATCAGGGTCCTTTCCTTGGTTTTGCTTTTAATTA -GTTGTGACATACTGCCTTGATTTAAGTATATGAAGAAGATACCTCCCATGAAATATTGAA -GATTTGAAAGTGATTGCATAATTTAACCTTATTTCAGATCATTGTTGGTTTCTTCCCCTT -TTGAGATGGGATCTCAATATGTAGCCCAAGGAATATTCAGGCCTACCATGCCGCTCAGAC -TGGCTTCTGGCTTCTTTTTATTTTTACCTTACATGTATGGGTGTTCTACCTATATCTCTG -TCTGTCTGTGTCCTCAGAGGCCAGAAGAGGGCATCAGATCTCCTGGAACTATAGTTATAG -GCAGTTGAGATCGTTTGTGTGGATGGTAGGACTCTCCCTGGGTCATCTCCAGCCTCTGGC -TTTAAACCTAATGATCCCCCTGCCCGAGCTTCCTGAGAGTTGGAATGACTAATGTACACC -GCCACATACAGTTATTTTCAGATAATTATGAATAATGTTAACTGACGTTTTCTCAGTTTT -CTGTTGAACTAAAACATTATTGGCAAACAAATCTCGTCTGGTTTTCTTGTTTGGTTGGTT -GGTTGGTTTTGTTTGTTTGTTTTTTGTTTTTTTGTTTTTCCTGAAGTAACTAGCTCTCAT -TCACTTTTAAGAATATGTTCCAGACACCAAGACTGGATGGCCATGTTCTTTGAAATAGCG -TTCTGTTCACCACTCGGTAGCTAGCTCCACGTACTTCCGTTTCCTCATGACAGCAACCCA -GATATATGCTTCAGTGTGGATGAGAAAGGCAGCCTCTGGGCCTCAGCCTGGATGGCTTCT -GTCACTGTGGAGGAACTTCCCACTTAGGGCCAGCTTTGAAAGAGCTTGCAATCTCCCTAG -CCCTCCAGCTAAACTTCCAACTGTTTGCTTCTTAGTCTCCACCCAGCATAAAGGGCTCAA -GCTGGGTTACAGAGAGGGTGGACTCAGTTGTTTGGAAAGAAAGTTGGGTAGAGGTCAGTA -TCAGTTGATCAAATGCTTGTTCAAGGAAACATTCACTACTGTTGCTTCCCTCTGTCCCCC -AGAACCCCAGTGGGAAGCTGACTGACTTCCTGAGCTTCTACACTCTCCCCTCCACGGTTA -TGCACCACCCAGCTCACAAAAGCCTCAAGGCTGCCTATTCCTTCTACAACATTCACACAG -AGACACCCCTGCTGGACCTCATGAATGATGCGCTCATTATAGCCAAATTGGTGAGTGTTG -AGCCGCTTTTTTTACTACTTGGATTTCCTTAAGTGAACCAACTTACAGAAAGGTCTCCAG -CTCCCTCCCCAACTGTCTTTATAATACAGTCTTCTAAGATGGTGCTTAGTCAGTGGCTTT -GTATCATAGGTACTTAGCCTTATTATAAGTACCTACTTAAATTACTGTAGAGGAATTGAA -TGTTATACAGAATATATACTACAAAGAACACATTAAGCCCTTGGTGTGATAAACTTTTAA -ATTTTGTATTGGCAGAAAGGATTTGATGTGTTCAATGCACTAGATTTGATGGAAAATAAG -ACCTTCTTGGAAAAACTAAAGTTTGGTATAGGAGATGGCAACTTACAGTATTATTTGTAC -AACTGGAGGTGTCCAGGGACAGACTCTGAAAAGGTGAGTGAGCATGATACAGCAATTCAT -GCTGACTGCTGTCAGGATAAAGGGGCTTTATCTGTTTCTACTGTTGGTAATTCCTGTGTG -AGAGAGGGTCAGAGGGAGAGAGGAATTGTAAATGGACTCAATTAACCCAGACAGCCCCAT -ACAGACCCCATAGGATGAAGGCAGCTTTTTATTTCTTTACTTTTATTATGTGTGTATGGG -GATGGGAGGAGAGATAGAGGGATGGGTATACACATGCCACAGCATATACGGAGGTCAGAG -GACAGCTTTGAGTAGTCAAGTATTCTTCTCCCAGGACTCCAAGGACTGAACTCAGGTCAT -CAGCCTTGTGTGGCCGATGCCTTTGCCCTCTTAGCCAGCTTGGAAGGTCAAGGGGACTTT -TTTTGTAATTACTTATTTTTATTGTATGTACATTGGTGTTTTGCCTGCATGTGTGAGGGA -GTTGGAGCCCCTGGAACAGGAGTTACAGACAGTTGTGAGCTGCCATGTGGGTGCTGGGAA -CCGAACCTCAGTCCTCTGGAAGAGCAGCCTGTGCTATTTCCTGCTGAGTCATCTCTCCAG -ACCTCAGAGAGACTTTTTAAAACCCCAGTCGATAGACTGCCCAGTGTTATAATTCGATTT -TCTCCTCAGTTTGGTCTTACTGTCCCATTTTTCTTTCTTTAGGTTGGACTTGTTCTACAG -TAGATGAAGATGTTATTTCTAGAAGGCAACATTCTCATTTGTTAATATTCTATTTAGTGA -TGCCTGGAAATGTCATTCCAAAGAAGAATAAAAGCACAAGTTGAGTGAAATTGAAGTAGT -TGTTAACAATCAGAATAGATGGCCAACTGTATACATTTCTAGTTAGGGTGTTGGGAGCCA -GTCTCCGCTGTTGACTAATGTGGGAGGGATTAAAGGTGTCCATAGAGCTCTCACTGCAAA -GAGAAAAGTGGGACTGTCTCTGTGATCCAAACAGAAATGGCAGCATCATGTTAAGAAAAC -CTTTGCTGTTAGGAGAGTCACTGCTGCTTTTCTGTTTATTAAATGGTGATATACTTGTAA -AACAGAACAAGGATCCATATGTGTATCACCTTACATGATGCCACTGGAATGTTTATAGAA -TTGACATGTGGTAGATACTTAAGGAGCAATATGAAAATGTACCAGTGACTTAGCACATTT -ATTATTCCATAAGCAAATACACAGGTCTGTCCCATAAGCATAGTAGCCAAATCAGTACAT -TACAGGTTTGTCTTCTGCTCTTCAGCAGGCTAGTGGATTGTTTCAAAGGCAGAGTTTGGG -GCAGTTGTTCAGTGTGCTCACTAGAGAGTACACAGCTGACTGATGAGACCTTGCGGCTGC -TGTGCAATCTCATTCCTCAGCAATGTGAAGGATGTGTGAGGGAAAGGAAGTCACAGCTCT -AAGGTCAGATTAAATGCCCAGAGGAGTGGAGTCAGCACACAGATGGTCTGAATGTTTTTA -TTATGCAAAATTGCACATGTTCCTTTATGCTGACTTTAATTTATCATGAAAATTGTCATG -CTAATGGAAAATGTCTTACTTGTAAATAATAAGTATTCATAATTTTGTTACTGATGTTGT -TTTTACCTAGAATTTGAAAACCAAGTTTCACAGTGTACATATATGTGTATATGCTGCCAC -TAATCCAAGGGAAAATAAAATACTAAACAAGGCCATTGTATAGACTGGGCCTTTAAGTCA -GATGCCACAAAGTAGATACTTCCTGCCTTTACTACAGTGCCTCCGCTCCAGTCCAGACAA -CATGGCATTTCCTTCCCTACTAGAAAGGAGTCACCAAATGTGACTGTAGGCTGTCTCACC -TGTTGGCTGTTCTATACAGCTCACAAACTGAGAATGGTCTTTTTTTTTTTTTTTTTTTTT -TTTTTAAATCGTTGGGGGAAATAGTCCAAAGAATTGACGTTTTGTAGCATGCAAATCTTA -GGAAATCCAAACATTTTATCAGAATACAGACATATCTTCATTATGTCCTAACTATGGTTG -TCTCATGCTACAAAGGGAAATCAAGTAGTTGTGACAGACTGGACTGTATGTATTGCCTGC -AAAGTTAAAATGTTTGCTCTCTGGCCTCTTGTGGACAGGTCCTAAATAGGCCACAAATTG -TGCCATTCCTGATATTACCACGAGAGGGGGCACCTGGGCCCCACAAGTGGTGCAGAAGTG -GGACCAGTGCTGGACACAGGACAGATTTCTCATTATACATGTCCAACTGTCACATTTCTA -ACAGAACACCTTCAGGAAATGAAACTACCTATTCATTACAGCACTGTGTGGAAAGTCAAG -CAGTAGGTGAGTGAGTCAGTCAATCTGGATCTACAGCTCTTTGGCAATTATTGCACTCAT -TTTTATGTCTTATACAAATTGAATTTTCAGGTTAGAATTTTGTCATGGGCTTATTTATTA -TTTACCTCATGAGGAAACTGTTAAAACCATTCCTTTAGAGATTTGTTTATTGCACATTGC -AGTTGTTATAGAACTTTAAATACACTAATAGTTAACGGTGATGTCTTCATAAGTTAAGCA -CATGAGCAGTTGGTATTTTAGAGAATTAGTAGCCAGAGCAACTGCTTGGATATAAAATAA -CTGTTAAAACCAAATGTAAAAGCAACAATCTCAAGTTACACTGCCCTATGCTCTCTGTAT -CCATATTGTGCTGTAAGGTTTCTTCCCTTCAGAAACAGGAAATTTGTCAGCAAGTGGAAC -AAAGTGGTACAGTCCATAAGTTCATCCAAAACTTGGGATGAAAAAGTTTTGCTATCCCAC -TCACCTCCTAAATTCCACAATGACTTCCAGACAGAGTGGATTAGTAAAGTCCTGACAGCT -CCACTCCCAGCCAGAAAGACCCATCACTGTCTTGTCTGTCCTCGTGCCACATGTCAGCTA -AGTACTGCTGTAATAAGTTCTGGCTTAGGTTTTGTTTTTAGAGTTGTTAGCTTTGATTTT -TGTTTGTTTTTGGTGCTGGGGATCAAGCCAGGGATAGTATGTGCTGGTAAGCACATATTC -TGCCATAGAGCTCTGCCCCTAATGTACTCTTGATAGATGTTATATATTACAAGGAAACTG -ATGATGCGCAGGGAGAGAATTCTTATGAAACAACCTTATCAGGCTTTTGTTCTGTATCAA -TTAAGCCTTTCTCCCAAGCCTGCCTTGATGCTTACCTACAAAGAAAGCCAAATTACCACA -AAGTAAAAATGACATGCCGCTCTGAAGGCAGTGTACTGCTTAACATTTAGTGTCTCTCTC -TCTCTCCGTTGCAACTGAGGACTTTCTTCAGTTGCTTCACCCACCTTGCTAGACCATGTC -TGTGGCCCATTTTCCAAGTTCGGTAGAGAAATGTTAAGTGCTGTAGGAAACTGATGTTCT -TGCAAGCAAGCATTGTACCAGCCTTTAAAGCAGTGAATTTATATGCGCATGGACATTAGT -CTTAATAAACTTTGGTTTTGTTAATCATTGTTTTGAGTGTTTTCTGTACTTCATCTGCCC -CACCCAAAGAGAAAAGCACCTCCATGCAGGATCCTAAGAATATATGTAAGTTTTGATTTT -ATTTCTTTCAGTGCTCATTTAGACATTAGACATAGTGACAAGTCATACAAAACTACTTGG -AAATGGACTTTTTACTTTTGGGTGGTTTTCTTATCTTACTAGGGTTGGGAATGAGCTTTT -TTATTTTAAGGGGTTGTAATGTTGCAGCTGAAGCTTGTCCACCTTCAGCAAGCTTCCTCT -TACTAAGTTTTGTAAGGTCATCAAATGACGTGTCCAAAATCTCGTTGTCCTGGCTTTCCG -AGGGTTCAGTCTCTAAACTGTCTGTGGGACCTTGGGTTCTGTCTGGAAGCCATGGCACGT -TTAAGCTGGGCACCCTGGGAATGATGGCTTCTACTTCATCAGCAAAGTCCCTGGTGTTCT -TTCTGAAACCCAAGGCTAGCACACATTTTAAGCCAATGACAGGAGCAATTCTCTCGCTGA -GCTGAGGTACCTGACAGGCAGGAACAGTTCTGCTTAGACTCAGCTGAATCAGGTGTGAGG -TGATGATGGCAGGCTTGACTGACTTACACACTAGAACCAGGAGCAGTTCATTCCTCTCCA -GAGCTCTGGTGACTTCATTAACACCAATGACCAGCTGTTTCCTGACGTGTACAGGTGTCC -ACCCTGACACCAGCACATCCCCATCAGGCTCTTTTGGATCCTCGCTAATCTCAATATCTG -GCCGGCAACTTTGCTTTTTCATAAGAGCTGTTTTTTTCCTTTTCTTCTTATCTTCAATTT -TCTGAAGTCCAATCAATTTAAACTTGGCTTCGAGAGTCTGTAATATAAAGTGTATGTCTT -CTCTCTCCAAGGTGCTCCAGGAAATAACATAAGGGTTGTTTAGTGATGTTTTTACAACCA -GAGGTCTAGTCTTCCGAATAGATCCCCTCTTTGGTGCCTGAGGGGCTGCAGCCATCTTGA -AAACCCTTTGGAAAGAAACAAAATGATGAAACTCCTGTCAGCAATGCATGTCTTGAGAAC -ATTTTGGTTATAGTCTCCAGTCTCTGTTGTTTTGTTTTTTATTCCAGGCTGATATGCTAC -AGCAAGTCTAATTATATGGGCCCAACTAGATAACCAGTCAGAGAATTTCTGTGGCACAAG -GAAGACTTAATTCTCCCTATTTTTTCATGATGCTCAACAGGCAATGTGAGAGTGACTGGT -GTTAATCTTACAGATTTGTGAGCATCTTCCAAACTCTAATTGGAATTCCACTCATTTATT -TTAAAAATGTTAAAGACATTTATTAGGTTTGGGGTCATAGCACATGTGGTCAGAGGACAG -CTCTATTAAAATGGTTTTCTCCATGTGAGTCTCAAGGGAATGAACTCAAGTCACAGGCTT -GGTAGTAAATGCCTCTTCCCTCTGAAACATCTTGCCAACCCCTCATTCATTCATTTATAA -GCATACTTACTGAGTTACTGCAGTGGGCAGATGGTGTTCCAGACACAGATGCTGGTGGGC -TCTGAAGCCCCTGTGTCTGCCCACACAGAGCTTAACCTTCTGTAGTCTCTGAAGTTCATA -ATGAACCAGGTCAGATTTTAAGAAGCAAAACCGTAGTAATCTGTCCATGGCTAAAACTTT -AAGTCTCCCTCCTCTCATGATTCCCAAGTCCCTAAAACATTTGAAACATGCAGGCCCATA -TTTTCCCTCTCACATGATTATAAGATGACTGCTTTGGCGGGCAATTTCATGAAAAATAAA -AAAAATATGAAATTCAGAGATTAATCCATTAGGGAGAAGTAAATGGGCTGCGCTCCTTCC -AAAAGCAAATCCGAAACAAAACACTGTTATTTGTTCTTCCTATAATAATTAACCTTACAG -ACAAGTTAGGACGTTAACTGCTCTCTTGTCGGGCATTCATTCATTTAAACCCTGTTTATC -CTTCCCAAAGGCAACTGTATACCTCTGCTCTCAGTTGTCTCCTTCTTAGAGTTCATCTGA -GAACTATGAAGACCCAGTTGACAAACTTCAAATAAGTCCCCCCTGCTTAAGGTTCCTCTA -ATTCAGGGCACTTTCTCCACGCATCTTGTTCCTAACAAACTTACAGAGTTCCCTGGCATG -GATTAGGAAGCAGACTCACTGTACAACTCACAGCTAGTTTTTCTAAAGACTTCTTTTAAT -CATGGATCTATCTTAGAAATAACCTGTGGTTTTTAAGAACCATCAGATGGCTGACTCACC -CTAGAGCTTACTGAGCTGGAATTTCTGGGAGTCAACTGTGCCACAGGTGCTGGTAAAAAG -CTGCCCAACATTTGGAGATGTTGATGTGAGGCAGGTGGCATCTCCAGACTGCACGGCCTT -TGGAGATGGTGTTGCACTCACTCCCAGTAAGAGCTGCAATCTTGATTCTGTCAGTGCTGC -CCACTGCTACAGACACTGGCTATAGCTGCTTCCATAATAACTGCTTCCATCAATCCCCAT -GAGCTGCATGCTCCTCACAAGCTAAGAGATTCAAGAACAGGTCGTCCAAATCTATCGAGG -TGACCAGCAGCTGGTAGCTAGCTTTGAGTAAAATGACCAGGAAGCAAGGGACAAATGGTC -CCACCACAACGCTTGCCAAACTGCAAGTCAGCTACTGTCCCTGCCTAGCATGGGGGACAC -TCACAGATGCTCTGCAACCAAGGGATTGCAAGATTGGGATGTATGTCTCTGATTCACAAA -AACCTGGAAGGGGAGATGAAAAAAAGAACCAAGCCTACATAAGATGACCGCCATGCAATA -CTAATTTTTAAAATGCTGAATATTAACAGGTTCACAGAGCTTGATCAAGTACCTTGCCAA -CTATGTCTGCAAGCTGCTACTGCCTACAGGACCAATTACAAACTCAAAATGTTTACTCCC -ATTTCTCAAGCATTTCTCCTTTCACTCATCACCCATATTACAGATTCTGGCTATTTAATG -AGGCCTCTGGTTTCTCATGTCCTTATTCAACGTACACTGTGCCTGGTAGAGCACTTACAT -ACATTTTTTTCTATCAAATTATTATGAATTATCCTTGCTGTTGCAGGCCATTAGGCATTG -GGCAAAGCAAAAAGCTTCTGCGAGTAATAAAAACGGCTCACTCTAAAGCCAGAGTAGTGA -GGTTATCTTGAGGAACAGGCCTTAGTTGAAGTCTCTGGAGAAAACGACCATTAACCAACC -GCAATCTAAAATATTCCTCCTTTGAAGGAATTCTTTAGATAGCCCAAGAAGGAAGCGGGC -AGTGAGGGATTACAGAAGAACATTAAAGTTCAGTATCGCCCGAACAGAGATGCTGGAGTT -GAAGATACTGGGTAAGGACAAGATGGTGACTCTAGAGCCTTTCAAGAAGGGCGGCGCGAT -TAGAATCGCGTCACAGAGACCTTGATTTGGGAAGAGACCCTAGAAAGGCTGTCAGCAGCA -GAGAAGCTCCCGCGGTCTCGGGAGGACGAAGGGGTACCCGCATCACACAACACGACGGAA -GGAAACCCCCGAAGGCAGGGATCGGCTGAGACCAGCCGGAAAGAACCTCAGGGAGAGCGG -GCTCTGGATGACCCCCACCCCGCGGTGACCCGGGTGCCCACGGGCCGGGACTCGAGCCAC -AGGCACGCACGCGCCCACCTGAGCAGAAGCGCCCCGCGGAGACCACGTGACGGATCGCTT -CACTACAGCAACTCGGTCACTACCAGGAACCACTGCGCCCGCTCCACGTGCGCCTGCACT -GAGCGTGCGCAGAACACGAGCTCCGCCTACCTGCCTCTGCATTACGTCACTCCCAGTCAG -GGACGTCAGGCGTGGTGTGTGGACTAAACCTGGCACAGCACTGCGCAGGCGTGTATTCTG -TCTCGCGAGAGTCTGTGGTTGCTGTAGTAACCAGCCTCTCCCTTCTGACTGGTCGTCCAA -AATGACGATGCGGAACAGCTCGGTTCTGTGAGAGGTTCGTCTCTCCTTTTGGCTCTCCAT -TTTTAGCCCAGTTGCTTCTGCCTTGCTGTCTCTTTTTGTTCTGGGGATACAAAACTCCAG -CCCTTATAGCCACCCATTCCCCTGCACGCGTCCCTGGGAGAGGCTGGTTACTACAGCAAC -CACAGACTCTCGCGAGACAGAATACACGCCTGCGCAGTGCTGTGCCAGGTTTAGTCCACA -CACCACGCCTGACGCCCCTGACTGGGAGTGACGTAATGCAGAGGCAGGTAGGCGGAGCTC -GTGTTCTGCCACGAAAATCAAATAAATAGGGGTTATAGGGTTGCATGTACTTAGAGATTA -TGTGTAGAATCTTGGGCACACTGAAAGGAAAATAGGGGCTGCATTTAGTTCCACAGCAGT -ACTCCAGAGTACTCCGGCAATAGCTGTTGTGCCTTCTGACAAACGGAGACAAAAAATAAG -AAAGGTTATGAAACAAAATCACTGGAAAGTTACAACTGGTAAGCAGTGGAATAATGTACT -AAAGATTAAAAATTACGCACGCCTTTAATCCCAGTACTCGGGAGGCAGGCGGATTTCTGA -GTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGACATCCAGGACTATACAGAGAAA -CCCTGTCTCAAAAAAACAAAAAACAAAACAAAACAAACAAAAAAAAAAGGCAGGAGAGAT -GGCTCAGCGGGTAAGAGCACTGACTGCTCTTTCAGAGGTCCTGAGTTCAAGTCCCAGCTC -ACAACCATCTGTAATGGGATCCAATGCCCTCTTCTGGTGTGTCTGAAGACAGCAACAATG -TACTCACATACATTAAATAAATAAATAAATAAATAAATAAATAAATAAATAAAAATTACT -TGACAGGAATTACTTTCTGTTCTTATGAATTTGGGAGGATTCAGGTCCTTCTCTTTATCT -TCCTCTTTTTTCTCGGTGTTTTCATTGCTCATTTTAGACTAACATATAGGATCTAGCTTC -TACGTTTCCATTATTCACCACCTATTGAACATTTAAACAGAACAAACACTGTTGCTTGTG -GTCAAAGATTGTTGAAGTTTTTACAGGAAAAGCGTGCTGTGGTTTCTATCACAAGTAGAT -GAACTAGATTAAGTTCGGTCGAGTTTTGACTGTGCCATATAAGACGTCCTTTACTATTAC -CCGCAGTCATGTAGCGCTAAAGACAAATCGCGATGGTAGAATTGAAATACTAAAGGTTCA -CATAAAATCCTGGCTCGTGGAAGACTGAGACAGGAGGCTGCAGACTGGGCCTTCGGGGCC -AGAACTTGCACACACCATAACAGAAAAATAAATAAATAAATAAATAAATAAATAAATAAA -AATAAAAAAAGGCAGAAAGAGGGGCAAGATAAAGAAGTAAAAAGGTAATGGCTATGAGTG -TTGTCCCACCAAAGTTCCAGCTCTTACATTACAAGCCTCTGCCGCCAGGCTGCTATGTTG -ACACCCTAGCCTTCCCACTAACTAGTGTCCCTACACCTCAGGCAAGTTAATTAGCCAACT -ATGAAATGATAAAAATAGTGCCTATTCTGAGGATTAGAAGAATATTCTGTGTAAGATGCT -TACCACAGTGCCTGCCACATGGTACATGTCTGACAAATGGAACCACTATGACCCAGTGAC -AGCTGTGGCAGAATTAAGTTAATACAAATTATATATAGCCGCTACTATTTTGGGCCTTGT -TTTCTATTTGAGAATTTAGCAATCTTTCCACAAGGATTTTACCCAAAAGAATATATCTCA -AAGGTAATTTCTTTCCATTTGTGTAGCACAACTTTAGTTTATGTTCATATTTTTTTCTGC -AAACATATGCTTCCTGTAGTTTCCTAAGTAGTATATGTGTATATGTATGTATATATATAT -ATATATATATATATATATATACACACACACACCAAACCAAATGGTCAATTTACTTTTCAA -TTATAGCTCTTATTTTACATCAATTCAGTTTTTAATTTTTATTTTATTATTTTTATTTTA -TTATTTTTATTTTATTATTTATTTATTTATTTTATTTTTATTTACATCAATTTATGTTTA -TGATTATGTTTAATCAGTTTATGTTCAGGTTTTTTTTTTTAACAAATATATGCTTCCCAT -AGTTCCCTAAATTACTATGCATTTGGTAGTCTATATATACACTAAATGGTCAATTTACTT -TTCAATGATAGCTTTTATTTTACATTGTAAATAAGTTATGTTTGTGAATAAACAGTTTAT -AAATGTACCATTTATGATCATAGTTAATTTTATAAATATCTCAAAATATTTTAATAACTT -AGAAGGTTTATGAAAGTATTCTTTTTGTCTTAATTCTTGAACTGCTGGATTTAAAGGATA -CAACAATATAACATTAGCTTAAGAGTCTGAGTCAGAAATCGTAGCATTAGAGCTGACAAT -ACAGTCTGTCAACAAAATGTTCAAGAATTGAACACTAGATTCTTCTTGCTTGCATGGAAT -TCTGAGCTTTGCCCAGCATTGTATGCTATTGTGGTTTTGTGGAGTCTACAAACATACTGT -TAATAACGATTATTTTTAGTTTTTTAATTAGTGTATAGTAATTGTCCAAAATATCCACTT -CATTATGGCCTTTCCTGCATGTCTACAATCAGTCCAACATTTAAAAGTCACTTAACTGGG -AATGGACTTTAGTAACGAGATACCAAGTCAAAGCACAGGCTTCGAGTCTGTGCCATTGGA -GTGTCTATAGCCACATCTGTGTCCAGGGCAGCAATATGAATGGGAGGTGTCTTGAGCACT -CGGGCCACCCCAGGCAACAGTGGGTAGCAGTGCCACCCTTCCATAGATCAGATCAGTAAG -GAGAAAAGGCGCCTGGTAAGGTTCAGAACATTTGTGTATAGTCATGTAAGCACAAAACCA -ACACCATGTCTCGAATTCCCGAGAGACGCTATCGGCCATCCCTGAGGTCAGGTGACAGGT -GTTATGTGTATTCTCTCTGGGTTAAGGAACAACTCTGAAGAACTTCAGCACATACAGTGC -TATAGTTAACACCGCTACACCCAGAGGTAGAATGGAGAGGCAAGGAAAAGGGAAGGAAAC -AGCCACAGTCTCAACTGAGGAGAGGCAGCGGAGGCATGCGTGCACCTGCAAGTTCGCCTT -AGTAAAAGAAGAGAGAGGAGATTAAATGAGCTCCGAGACACTGGGCTGAGTTACCTCCCA -GACACTCCCTCCCGCTCCTGTGGCCAATTAGTCCTCCATGCCCAGAGAGCAACCAATAGG -AGAGACCGGAGGAGGAGCACTGCTCTTTAAGCAGCGGAGCCCGCTCCCCGGGGACTCTCA -CTCTGAGCTGGGAGAGTCACAGCATTCCGTGTCTCATCATTATGTCCTTGCAGGTAAGCC -AGATCTGGGAAGGCCATGCCAAAGCAATTATCCGAAGCGCTCTGATGGGGCGAGAGGAGG -TGTGGTAGCCCTGGGACAGGACAGGGGCAGGTAACCCCCAGGAGCCTTCTGCTGCTGCGA -CCCTGCAGTGACTCCCACACCTGCCTAAGCAGTGTGGGGCAGTATATTTCACAATATATT -GTACTTCACCATCTGTTGACAAGGACCCAGGATCTCTATAGCAACCTGTTTGGCCCTCTG -GGAAAATTACCCAGATCTGAAGAATTGACAAGCTCCTGGGGGCGGGGGCTTCTTCACCTC -TCTCTCTTAACAACTCCAGGAAGCAAGTGACATCCATTGGGGTCTCCACATCCCCTTGCT -CTTGGGGACCTCGGGAGATTTTCATAGATGTGTTTTGTTGAATAACAGGGCTAGATTATA -AAGCTCTGACTTTACTGTTTTATTGATAAGAGTGAAAAGAGAATAAATAGGAATTAAAAA -CCAGGAAGCCCTTTTCTCAGATAAACACATATAGGTTGCTTTTATATATAAATGCCCTCT -TTCTATGTGTGTATAATGAAAGGTGTGCGCGCGCACGAGTTCTATCTGCTGGCAAGCCTG -GAGATCAGAACCTTCAGAATGCACATGGTAGAGAGAGAGAAGTGTCCCTTGCAATTGTTC -CCTGACCTCCAAATGCATGCCATGGTACATGTGCACCCGCATATATGCCGTAATAAACAT -AGAGCAAATAAAAGAGGAGAGAGGCAGTTAAATGAGCTACCTCCATGGGCAGCATTTAAA -GCAGCATTGGAGAAGGGAATCTTTAGGATTTAAAAGTTAAAGAATATCACGAAGGGACAA -TGAGCTAAGGCATATGAATGCCACCCTGACAATAGGGCAGCATTGAAGGCTAGCCTTAGT -TCAATAATTAAAATTGATACAGGGTGTGGGTTTCTATTACTATCAGTGTTGAATGTATTA -AATCTATTATTGCTGTAATGAAAATGTTCTTTCATTTCGATAAAATAAGATTCTAGTTTT -AAAAAATATATACTTGCTAGATATCAGCATCAGTATGATCAAAGAAAACTGGAATTGCAG -TCACTGAAAGTTTAAGTCACTTTGTTTATGCTTAAAGAATAAATTGTTACAAATGAAAAG -TTCTTAAAACATATGTGTATTATTTCAATTTGAAATTCTTACCAATGTAGTAATATAACA -AAACATGCATTATATTCTAGATGTGGGAGTGTTAGTTCAAGTCAGGAGTGACAGTACACA -CCTGTCATCCCAGCACTCAGGACTCGGAGACAGGAGAATCAGGAGTCCTAGGCCATCCTT -AGCTAGGTGGCAGACTCAAAGCAGTGTGCTACATGAGACCCTGTTTCGGAAAACCACAAA -GTACTTCAAGCAGAAGAGAAAGATAAAGGCAGGTTAGAAACCCATTAAGAGAAGGGATGA -GGCATGTGTGGATCAGTCTGCAGGTTACCTAGCATTCGGGAGTCCCTGGGTTCAATAGAA -ACGTAGGGTGATCATTTAAGTGTGATGTTCCAGGATAGACAAGGCAACATATGCAAATCC -TAACACACCCACGCTCTCTCAGACACACACTCATTGCTCACACACACACACCCTCACACA -AACTCATGCTCACACACATACACACACAGACTCATGCACACTGACACACCCTCACACACA -CTCATGCTCACACACATACATACACAGACTCACACACACTGACACACACATCTTCACACA -GACTCATGGGTACTCACACATGCTCACACAGACTCATGAGTACTCACACATGCTCACACA -GACTCATGAGTACTCACACAAGCTCACACAGACTCATGCACACTGACATACACACTCACA -CACCTCATGCTCATACATATACACACACAGACTCACATTGACTCATGCACACTGATGCAC -ACACACACACTCACACATATACTGGCAGTTCATCAGCACACTGAGAGAACTGGTAAGTAC -TTGTTACAAACACCGTAACCTTGGGAACCCGGTAGATACCAAAGATGTGGTATTTTGATA -ACTTGTTCCTGGGTCTAAAATGATTTCGAAAATCCAAGTTTAAAATTATAATAAAAGTAA -AAAACATATTGGCAAGCCAGCAGCTAGTGCTGGCTAGGGTATTCAAATGCCTTTTCTCTT -CAGAATGGAAATGGCGTTAGGATAGACATTATGTACCTTCTGGGTGTTGTTAATGGCTCA -CTAATGGAAACGAAAGTGAGGGCATGTTCTTTGTTGTTGTTGTTGTTGTTGTTGTTGTTG -TTGTTGTTGTTGTTGTTTTAATACTGGTATAAATGTTGGCAGATTGTTCTGGAAGTGAAA -ACAGAATTCCTTCTTTAGTTACAATCTCCCAATTTTATTTATAAATTATAACACAGATCC -TTTTTGTGTGGGGGGGTGGGAGGGTTAATTTTTCAAAAAAGAATCTTGCTATGTAGCCCA -AGCTAGCCTCCAGTTTCAGCTGATCCTACTGCCTCAGCTTCTCTAGTGTTAGTATTGCAG -GTGTTTACTTTCACACCTGGTCTGACGGACATTTTACTTAGACTCGTTTCCTTCCTAGAT -TATGAAGATGAAGCAGGGGGCTGGGGCTGGGGATGTGGATGTATCTCTCCTGGCCTGGAG -ATGTAGCAGTGGTAAAATGTTTGCAGGAAACCCTGACCTTGACCCCAAACACCACAGAAA -TGGGGGAGGGGAACATGCCTTTAATTCCAGCACTTGGGAAGCAGAGGCAGGTGGACCTCT -GAGATCAAGGCCAGTCTGGTCTATAGATCGAGTTCCAGGAGAGCCAGGGCTAAACAGAGA -AACCCTACCTTGAAAAACCAACCAGCCAACCAAACAAGAGTAGTGGTGTATGTGGAGAGG -TGATTTTATAATCAGAAGACACACACATACACACACACATGCACACACACAGTGTGTGTG -ATTCAAATAACTTAAGTTCTTTGACTGAGAAAATTATCTTCCTAGTTCAGTGTTCAGCAA -GGGAGAGCTGCTCAAAGGGCTTTATGAAGCTCATGTGTGGGCTGACTGCTCTCACTTTCT -ATAGGAGGTGACGTAAGTCAACTGTGCGTCACCTTCAGGGGCTGTCTTCAGAAGGGAGAG -ATTTGATCAGAAGTGTCCAGAAGTCCCATGCGGTCCTTTGATATGGTGTCCTGTGCTCAT -TGTGAATGTCATTCCTGACACAGGATGGGAACAGGAGGGCCTTAAAGCACACTCATGAAC -ATTCCATGGGCAGATGAAGGTCATACCCAACAAAGACGCTGTAATCTTACTCAGCAGAGA -CAGAATTGCCTGCCATAGAGCCCAGCTCCCAGAGCACAGGAATATAGGGAAGGTGGCATT -CTTTTGGCCCAGAATGCTTTGAGAGTCACTGTCAACTGCCACATATGTAAAGATGTTTCA -ACTGTGATAACTCTCTGATCCACTCACCAAGGATGTACATAATGGTCTCTGACTTGACTC -CTGCCCTAGGTCAGCAGATGAGGGCTTGAGAGTAGATACAAAGGTGAATGTAAAGTAATT -ACATAATTTAAGATAGTAACATAAATTAAATTACGCCTGCCCTTTATTCTGGGTATCTTG -GGGAACACACGATGGAATTCGACCCAGCCTTTATGTTCAGCCCTAGTGATTTCCATCCAG -AATGTCAGGAGCAGCTTTTCCAGTCTGTGCTGCACACTGGATGCCTGCATACCCTTACCC -AAGATTCACTGCAAGCACGGCTTCTGAAGCAGCCACTTTCCTGCAGCCACTCCCATTCCC -ACTTCTGTTGTCAGAACAATGGCTGCTCACCCACTCTTCTCTGTAAAGAGATTTCTCTCC -AGCATTTGTTATAGAGCAGGGAGGAGAGGGGAGGGAAGGGGAGGGGAGAAGAGGGGAGGA -GAAATTACCAAAAAAACTTTTGTTCAGGATGAGACACATTTTCTAATCAACTCAAAGTAA -GATAACCAACTTCATTTTCCTGGAAATCAGTTGACATGAGACATAATTTTAAAAAAATTA -GATTTTATGTGTGAACCTGTCTTGCAGGTGTGTATGTGCACCACACGTGTGCCGTTGGCA -TGTCCTTGCTATCTTTTACCCTAGGCTGATTTTGACCAGGCCGCACAAGACGTGAGGAAG -CTGAAAAGCAGACCGGAAGATGAAGAACTCAAGGAACTCTACGGGCTCTACAAGCAGTCA -GTCATTGGAGACATCAACATTGGTGGTACCCGATCTTTGTTTCAAACAGACAGATGTTCT -GGATTGCAAGCTATTCATAGAAGTGCAGTGAAAAGTAACACTGTAACTCTCCCCTTTTCT -TCACAGCATGCCCAGCAATGTTAGATCTAAAGGGTAAGGCCAAATGGGAAGCTTGGAACC -TCCAAAAAGGTTTGTGACTCTTAAACAAGGTTAAAACAAAACTTCACTTCTGCCCACACC -GGTTGGTGAGATAACATCTGTCTCTCTAGGGTTGTCGAAGGAAGATGCCATGTGTGCCTA -TATTTCTAAAGCGAGAGAGCTGATTGAGAAATATGGAATTTAGAAGGTGACGGAGAAATC -AGATCTCCTTTGGAAGCCTTCATATGCATCAATAATTCTCTAAACAAAATCATGGATCTT -TTCTATTAGGATGAGTTATGATACTTAGGACTGTCAGCATGGTTACCTGATTTTACTCAC -TTGAGCAAGATGACATTAAAAAGTTCCTTCCCAAATATTGTTTTGTAGTATGCACATGCG -CTTTAATAAATATACTTTCTTTTGCATTTATGTCTGTGTATGGATATTTATATGTGTGTG -TTGAGCATGTGTGAATGTGGAGGCCAGAGGACAGTCTGGGGTAAATTTTCCCTGGTACGC -TATTTACTTCCTGTGATGTGAGGTCTCATTGGTTTGGAGCTCAACAAGCATGCTAGACTG -ACTAGCCCAGGTGTCCTCTTATCTCTTCCTCTTCAGCACTGAGATTACAGAGGTGGCCCA -GCATTCCAGACATGTTATGTGAGACCTGGGGCTTGAACTCAAGTCTTTATGCTTACAAGG -CAAGCTCTTTACTGACTGAGCCATCTGCCCAGCCCCAGCACTTTTCTTGACTTTATCTGT -TACTCTACAATGAGTTAGTGCTACTGGTCCAATCAAAGAAGTTTATTCAAAATTAACAGA -AGTCAGACTCTTTCCCAGTGCTTCAGGAAAAGGAGCCCAAAGGGTCACAAGTTAGGACAG -CCTGGGCTACATGGTGAGCCCCTATCTCAAAAATACAGAAAACCCTAAAACTGAAGGGAA -AGGTACAGAGATCAGATAAATCGATGAGTCCCTGTGCTGCACCACATAGCTTCAGGCTCC -CACATCCGTGAGCACTATGGAGTGACAGGTAGACTTGGCTCCAGGCTGCTAGTTGATATG -GAAAAGTTACCTAACCGGGCTTTGGCTTGGCTACTCATGGAAGAGCTTTGAGTTCCAGCC -AATCACTGAGGTCTTCCTATCACCGTGAACAGTAATCCCTAAGAGCTGTTTTGATAAACC -AGCAATTACTCTTTCTGGTGAAATAGGTCTAATGTGTATCTTTAAAGATTAAACTTTGAG -CTACAGTGTACTATAAGAGAAGTCATGATTTCTCTCTGTCAATCACTCTTGCCACTAAAA -TTCTTCAAGAGGCTGCAGGTATAACTCTGTTTGGAGGCACTTTGCTGATAAAATGTTATA -TAAATGGCAATCAAATTAGATTCTAATGAAATACTGAAGGATTCTACTAGACATTTTCTT -TCTTTAGCAATATTTTTATTTATTCTTTGAAATTTTCCTAAGTGTAAACTGTGCATTTTG -ATCATACCCACTTCCCGCTGGCCTTTCCAACCCCTGTGACAGACATCCCCGCCCCCCAGC -TTCCCACGGAGTCCAATTAGAGCTGCCTGCATGTGCTACACGGTGTGGTGTCATTTACTG -GAGGCTGGGTAACCTATTGGTGGCAAAGTCTCCCAAAGAAAACCCACCCCTCTTCCCTCT -GCAACTGTCAACGCCCAACAATGCCGCTGCTCCACTTCAGCCCGTGTCCTTTCCCCAGAG -ATAAATGTTCCATGAAGAAATTCATTAATATGCATCTTTCCGACCTCTAAGAACTAAAAG -CTGGACTTGGAGGAACAGCCTGTGATCAGTTTGCATATTAGAAACCCCAGAGAAAACTCA -TCTAGAAGTAGTCAAGTGAGGAGAGCTCCAAACACTTGACTATGTAGTTCTTGATAAAGT -CCTCGTTGTTCGGTTCCATCAGATAAAAGTGGTCACCTGGCAGCTTGAGGACATCAAACT -TCCCACTGGTTATGTCTTTCCAGCCTGAGAAGTACACAACATTGTATTCAGTGATTAACA -GCATCGGCCAAAGACAACAGAAAATCTGCTTCCAGGTAATAAGAGCACCTGGTGAAGTAG -TTCACTGAGAGCTGACTCTCGATGATTGAGTTACATCCAGGGTCTCGGGTTCTGTGCATC -CTCTATTTTTAATCACTTGAAACCCTATCAGTATTCAGTGGTGTGACCTGGATCCTCATT -GTGCAGGAGACCAACATGTCTTTGTCTCTAGCCAGTAAGATTTGGGCAGATTTCCTATCT -GTTTCAGTGACTACTAGTTGGCATTTGCTCAGAACCGTCCAACACATATATTTCAATTAA -ATTCCCCCGAAATTATAAAAGTGGTTTCACCTTCTATATCCTTTACTACATCTTCAGATC -CAATAAAGCACGTGATGTCCCGAGAAAGGAGAGCTTTGGAGGGTTTGTCAAAGCTGTAAA -CCAGAAAGAGCTTGTTAGGAGTTTTCATCTTTACCACCCCAGAATCCTTTCCTCTTCCTT -GACTTCACTGAAATGAAGCCTTACTTCTTACCCTTTCTTCCACTAGTCCTAACAAGAAAG -ACAGGCCCAGGGGCTGCCTCTCTCCATCAGAACCGACCTGAGGTTCACGCAACCCAGGCT -ATTTTCCCATCATGAGCTAAGCGCTAGAGTCGAATGGACCTTCTAGAAATAGAGAATGAG -GGCTGGAGAGATGGCTCAGTTGTTAAAGGCAAGGCTCACAACCACAAATGTAAGAAATAG -AGAATAGCCTTGTCACAGTAGACTTGACCCAGCTGGAGAAAGAACCAGGGAACTTGGAAA -TGATCATTAGAAGTGACCTAAGCAAGGAAACCTTACAAAGACAAGACAAAATGTTTCAGA -GGTTGGGACACATCTGTAAGCAAGAGGTTAGTAAGTGTGGAATCCGTGGCAGACGGAAGC -TGGAACTGCACAAGGAGAGATGAGAGGGACCCTCAGGCATGTCATGAACATGGTACGCAT -CCACACATGCAGGCAAAACGCTCGTGCACATAAAGTAAATGCTTAAAGTGACTTCAGGTG -GGAAATGGGCTAAGCTGAAACATGACGTCATCCAGTCATCACAACCCCATGAGCTGTTAC -TAATGTTTTACTGCATAGACTTAAACACACATGATCAGAGCATCATAACTACTAAACACG -CAGGCAGAACATTTTGATCTTAAAGGATGGACTCTGGAGAAGACATGTTTATCCACTGAG -CACACCTTGATTATGACAAGCCTTCTCGCACACCATCTCACTGAATGTACATAGTGATGT -TAGTGGGCATAGTAATTCATGGGCATAATCCCAGGGACCAGGATGCTAAGGCAAGAGGAT -AGCAAGTTCAAGACGCATCTTGCCTACAGAATAAATCCACTGGTAACCTGGGCTATATAA -TGGGATCATATTTCAAAAAATGCAAGGGCTATCGAGCATCTCAGGGGCACAATGTTTGCT -TAGGCTGAACAGAGCCCTGGGTTCCCTCCCACCAAATCAACAAAACTTTTAAGTTGACAA -TTATAATTATGTGCGTGATGTTTTGACAACTATGTGCATTAAAGCCACTAAGCCAAACTA -TATGGCATCTCCCTTCTTGTTCCTTTTGATGGTGTGAACATTTAAAAGCCACTACTTGGG -TAACTGCACTCACCATGGTGTTCAGTGGATTTCCAAACTGTATTCTCCTTGTCCACTGAA -ACTCTCTGCTCTGCCTAGCATCTCCTGGCAATAGTCAAATAGTAAGCTGCATTGGACTCT -GGGTCTGTATGTTGATGTTTATCGGTTCCACATGTGGGAGGCTGTGGTTCACATTTATTG -TTATCATATATAATTTGTAAATATTTTCTCCAAGCCTCTGGCCTCATTGCTGATCCATTT -TCTTTGCTGTGCTTTAGGATCACAGTTTTTTTTTTAAAAAAGTCATCACCTAAAATAACA -TCATAAAAATTTTTCTGTATGTTTTTTTCCAGAACTTTTATTGTATTGGATATCTTGTTT -CTACAGTTGCCTTTTAATTCAATTTGAATTGATTTTTGCACACATATAAACCCACACACA -TATATTATTGACTAATGTATGTGTGAAGTAAAATTCCAATTTTCTTCTTTTACAATGGAT -ATCACTTTTCTAAAACTGTTTATTAATTAAAGAAACTGTGTCCTGGGCCAGCAAGGTGGC -TCAGTGGGCAAAGATGCTTGCCAATCCTCACTGCCTGAGTTCAATTCCTGAGACCCGCAC -TGTGGAAGGAAAGAACCAAGGCACAAAAATTGTCATGTGACCTCTGCATGTGCACTTTAG -CATGCACACACATTCACCCACACACAGGTAAGTAAATAAAACATGCTAAAGAGCATGTCC -TTTCCCCATAGCATATTCATAGAAATACATTTTGACACAGCGTAAATATATGGATTTATT -TGTGGGCTCTCTAATGCTGTACATCGGTTGGTGTGTCTCTTAATAAGCCAGTATGCTACT -GCTTCAATCCCTAAAGCTTATTTTTTAATTAATAAATTTTAAAAAGAATTTGTAGATTAT -GGAGAAAAGCAGATGCCATACCACTGTCTCAGGTGTCCCTGCTCTTGGCAGCCCCCTGTT -ATCCCAGCGGTTGTACATCACTGCTTCAACCAACAAATAAAAAGCGGCTAAATGGAGACA -GCTGCACACAAACTGATCCCTTTTGAACACTTTGAAACCCAGCTCTTAGTGACCCTCAAG -ACTGCAATACGTCAATACTGACTATAGCCACCATTGCCACCATGTACACAGAGCTCCTGA -GCTTGTTTGTCCCCAACATTAAGGTCTTTGACCCGTCTTTTGTTGATTTGTCTTTTTAAG -GATGTAAGGAGAATCTAGTTTCATTCATCCACATATGAATATGCAACTTGTCGAAACTCC -GACCCCCACAGCAGTGAAGGTTCATTTCTGTGCTCTCTCCCATTCCAGGAGTCTGCATGT -CAGGCTACGTGTTGCTTTCTTTCCTATGGCTCTGTACCATGATTTGAAATTAGGTATGAT -GATACCACCTTGACTATTTTTTATTTGTTTGTTTTGTTGGTTGGTTGGTTTTCTCGGAAT -TTCTTTAGCAATTTAGTCTTTTGTGCATCCACATGAATTTTAAGGATTTTGCCCCTATTC -TTATGAAGACTATTATTAGAATGTAAATGGACACTAAATTGATTTTTTTAAAGATTGTTA -CTGCATATTAGCTCTTCAAAATGTATTCTTTCCCTCCTCCCTTTCTCTCTGTCATTCATT -CAATGGATAGGTCTTAAATCTTGACTCTGGGCCTAATTCAGGAACACAAAATAGCTTACC -TTGGTGAGGAGATGGGTCAGATAGAAACAAAGAGAAGGGGGTGAACCTGGAGCACGTAGG -GTGTCGGGAAGAACTTTGTGAGTGAAGATGGGTGATGAATGGAGAGGCAGAGAAAGGATG -AGATTGTCTCAGTTCTCAGGATGCCTGTGTCAATTTACATACCAACACCCACTCACAGAG -AGACACACAGACATGCACACTCACAGAGAAAGACACACACAGAGACACACTTAGAGAGAC -ACACACTCACAGAGACAAACATACACAGGGTGCGTGTGCATACATCTCAGTTACTTACAT -GAATTTTTTCACAATGTCAACATCTGCCTTCAGCAAAGGAATGCATTGCTTCAGAAAATC -CTGGTCTTCGATGAGATGCTTGGGAGTGCCTCCAAAAATCAGAAGGTGATCTCTTATTTG -TTCTTCTGACAATTTGTTAATATCAGGAACTTGAGGCCGGAATTCTGACTTGAAACACCA -ACAAACACCAGGCTGAATGTTCATGAAACCCACTAACACAAAACCTCAAGCTACCTCCTT -AAATCAAGGAGGGTGAAGAAAATGTCATAGTAACCTTAGATTCATAGTGACACCCAAATG -GCACTCCTGATTTAGAATGCTAGGTCAGTCCCAGCCTGTATGGAGGGAATGGAGATGCAA -GTGCCAGGGACAGAAAGCAGAGAGAGGCAGCATCACCTCAGAGGGACAGGGACAAAGAGA -AAACAGTCTCGGAAAAGGCTGAAGTTCGTTTCGAGGAGGATGGAGAGAAACACGTTGAAA -GACCTGAGGGGGATTCACTAGTGCCCAGGATTGCTCGCCTGCCAGCCTGGACCAAAGGAG -AGCAACAGCCCAATCATTAGTACTCCACTCCCCTCTTCATTCCCCATCCCGGGAAAACCA -GAACTTACGTGAGGGGCAGAGGCACTGGACACAAAGATATGCAGCGGCTCCATTTTATAT -TTCTCCTTTAGGTGCAGTGCAGTAATAAAAGCAATGTAGGATCCGAAACTAAACCAGGAA -AGAGGCAAACATGATAACAGTGTTGGGAAAACTCACGGTAACCCTGTATCACAAACACAG -CGGTAACTGTTGGGTGGGCAGAAGCTAAACTGGATGTTATCTGGTTTGCAGAAAGCATAT -TACAGATGATGCTTGTAAGCAGTGTTTCAAGCCTGAGAGGTGGTTTTGTCTGTGAAGCAC -TTGCCTCACACTTGTGAGGAGGACCTGAGTTCCAATCCCCAGAACCAATGTAAAAAGCTG -AGTTCAGCTGCTCGGGCCTGAAATCTCAACAGTGCAAAAATGAGGGACAGAGATAGGAGG -ACCCCTGAAAAATCGTGGTCCTGCTAGCTTGGCCTCCGTGGTAAAATCTCAGGCCATTGA -GAGATCCCATCTTAAATAAAAGTTAGCCAATAAAGCAAGGACCAACACCCATGGTCACCC -CCCACCTCCCCATATATTTTAGGCTCATGCACACATCACACATACACTCACATATAACAC -ACATACACACAGAGAGAGAGAGAGAGAGAGAGACAGAGACAGAGATGGAGACAGAGACAG -AGCAAGCAAGGGTGGAGTGGGGAAGAGGAGGGAGAGAGAGGAGAAGGGGGGTAGAAGGTG -AAGAAGGGAAAGAGAGAGAGAGGGAAAGGGAGAGAGAGAGAGAGTCTTGAAGTTAGTTTA -TATTTCTGTTGGCATAGGTGATTGCATACTGTGTAAAGATTATTCTTTTATTATCCAAAT -ATGCTGGTTTCTTTATGATTACTATTAATTTAATATTTTATATGATTTTAATTATGTGTG -TGCATACATGTCTGTGTGTGGGTGTGTTCACATGAGTGCAGCTGCCTATGGAGACCAGAA -GCATCAGATCCCTAGGAGCTGGAGTTACAGGCAGATGTGAGCAAGTGATTGGTGGGAATC -AAACTAAGGTCCTAAGCAAGAGCAGAACACACTGTTAACCTCTGAACGTTCTCTCCAGTC -CTGCCTTCACTGGTCATTTAATCTCCATAGATAAGAACTACTCCCTCCAGCTAATTTAAA -GGCCTAAGAAATTTGTCCAAGACTGTGGCCTGAAATTAGGTCTTGGTAAATACATATTAT -TTCCATACATATTTTAATTTGAAAAATAAATAGAAGGTTCTGATAGAGTCTTCCTTCTAG -GTGTATCTCCTAACAAATGGAGAACTGTAACACCTGTGGTTGGTGATAACTATCCAATGT -TCTGTTTTAATAGAAGAAAAAGCTGTGTCTCAAAAACACAAAGTAGGAACTTGCCTAAGT -GTACTAGGAGAGTGCTTTAGCATTGAGCACCTATCCTAAGACTCACGCAGGTTGCTTACA -AGATCTAAATACCTGTGGCCAAAAAATGCAAAAGCTTTGTCACGGATGATGGGCAACAGG -GCAGTCACAACTTCCTCAGCTATCTGGTAGATGTCATTTGAGAAAGGTTCTTCAAATCGG -GTTTCTCTCCCAGCCAGTCTTACAGCATGCACTGGAAGTTAACAGACAGGTTACACACAA -ACAGAGAAGATGGTTAACAGGTTAACTCAGACAAATGGATGGAAAAGCCTTAGCCCTATA -TTACACAATGCGACCAATTTCAAAGAAGCAAATCGTAGTGCTCTAACTTGGCATGGGGTC -TGTGAGGCCAAGCTTGCTTGTCAGCTGGATTGGATCTGGGGTCCAGTAAGAGACACACTT -CTGACATCTATGAGAGCATCAGATGCTACATCCCTGTTTCACTTCCTGCTCTGACTTTGT -TCAACAGTGGTCTGTGATCAGAAAGTGTAAGCCAGATAAACTCTCCCGCCCCCTCAGTTG -CTTTGGGTCATGTGTTTTATCACATAAACAGAAATCAAACTAAACAGGCTCCATCTCAAG -TAAACAAAAGTATAACAATAATGTCTTTAAGATCCACTCGTACACAAATCATAGGGCTTT -CTTCTTTTAGTGAATGGACAATTTGAGGTCTGCAGTAAGTACTGGGGGAGCCATAAGTAA -AGGATTTAGAATTCTTGAGGGGACAGAGGCAAGCTGAGAAGACACTTCCAAGAAGACACC -TTCCTTATAAGGGTAAAATGTCAGAAGAAAGAAATGGCTGGGGCAGAAATTCTATAGAAA -CGAAATATCAAACCATTAAGAAGACTATAGAACCAGCAACCTACAGAAACAAGGTGCCAA -TGTTTTCTCTAAACTGCACTTCACTGTATCAACACAAGAGGACACTCCTGAACTAAGAAA -CGGAGCTAGCAACTGGTTCCATCCCGAGGATGCAGAAGTGGCAGATCAGAGTCTCTGGCC -AGTGAAAATACTCAATAAAGCTCTCATGGAGGAGGCAGGAGGGACAGGGGAGCAATGCCC -CAAAGCAAATTAACTCCAAAAAGAAATGAAAAAATAATCACAGTAATCTGGAAATTTAAA -GTTCTGACTAGGGGCTGGAGAGATGGCTCAGTGGTTAAGAGCACCGACTGCTCTTCCAGA -GGTCCCGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCGTAATGGGATCT -GATGGCCTCTTCTGGTGGGTCTGAAGACAATGACAATGAAATAATAAATAAATAATGAAT -AAAATCTTTAAAAAAAAAACAAGATAGAATAAAATTCTGACTAGAAACATCCAAATGATT -GGATGAAGACTGCCAGGAAATAAAATGAATAAAAATACAAAAGTTATTTCAAAACTGAAA -AAAAAAAAACCAAACCTAACCTCTCCCTGTGATAAACAGGGCAAAGTATGTATGGACCCA -GAAAAGAGAAAGGAAAGGACTCGGAAAAGAAAACAAGGCTGCAAAGGGCCTGGAGCGCTG -GCTGCCTGGATTCCCAGCACCCACACAATGGCTCACAACCATCAGTAACTCCTGTCCAAC -AACTTCTTCAGCTCTCCACCGGCATCTCACAGACATGGTGCCCAGATAAAACACTAACAT -TCAAAAAATAAAAACAGAAAAGAAACCTTAAACAACAACAATCAGAAAACATCTAAGAAA -AGTAAGAGAACTTCCCTGTGAAAGAACTCAGATGCTCAGAGGGTAAGGGCCCCTTCTGTC -TGATGACTTGACTGTGATGACTCCTGAAAGGTGTTCTCTGACCTCCACATAGGCTCTGCA -TCCACCACCCCCAAATAGTATTAAAAGTTAAAACAAACAAAATGAGCCTTCTTCAATAAC -TGCATCTCATCCAAAATCAGGTTTCTAGTGACTGGGAAAACTGACTCATGATAATTAAGT -TAAAACATTAGAATCTAGGAGCTAGGGATATAGTTCAGTTAGCAAGGTGCTTGATGTGTT -GTGCTAGGGAGGCAGGAAGCGAGAGTCCATGGGACTCGCTGTATACCAACCAGCCTAGCA -TTATCAGTGAGCTTGAGGTCCTGGTGAGGGACCCTGAGAAAAGAGGCAGACAGTTTCTGA -GGGATAACCCAGAGGTTGACTTCTGGCCTAAACACACACACACACACACACACACAGAGA -GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGCACATTTGA -GAATTAAAGATAGAAAATATTTAAAACTTCAAATGAATACATCGTTTATAAGAGAGAACC -AATCAGGGTGGTATTGGGCTTGCTGACAAATTTGAAACAAGACAACAGCAAATCAAATCT -TGGCAGGGGCTCAAGAGGGTACAGACAGTAGTAACCTATGTCCTCTGTGAGAATGGCTCT -ACAGATGCAGAGATTTGTCTAGTCTAAAGTACTGTACTAAACGAAGGGCTCCTGTTCTTT -TTCATTCTTTCTTTATTTGGGGGTGGTTACGGTTTTGAGAAAAGACATTTAGATGGTGGC -ATGCCACAAAACCAAGTTCTATGTTGTAATAGAAGAGTTTCAGGGAACACCAAGGGATTC -ATAAAAGATTGGGAAAGCTCTACCAAAATATGGTGTGATGGCAAATTTTGGTTGTCAACT -TGACACACCTAGAAAGAATAATCTGAGTCATGACTTTCATCAGACTGCCCTATGGGGCAT -TTCAATGAAACATTTTCTTTTCTTTTCTTTTCTTTTCTTTTCTCTTTTCTTTTCTTTTCT -TTTCTTTCTTTCTTTTCTTTCTTCCTCTTCCTTCCTTCCTTCCTTGTTTCCTTCCTTCCT -TCCTTCCTTCCTTCCTTCCTTTCCTTCCTTCCTTCCTTCCTTTCCTTCCTTCCTTCCTTC -CTTCCTTCCTTCCTTTCTTTTTTCTGAGACACGGTTTCTCTGTGTAATCCTGTCTGTCTT -GGTACTCACTCTAGCCCAGACTGGCCATGAACTCAGAAATCCACCCACCTCTGCCTCCCA -AGTGCTGGGATTAAAGGCGTATGCCACCACTGCGCAGAGAAACATTTTCTTGATTGCTAA -TTAGCATAGAACGATTCAGCCCACTCTGGGCAGTTCCATTCTTAGGCAGATGAGCCTGGG -GTATAGAAGAAAGGTAGCTAAACATGGGCCTTAGAAGAGCTCCATAAGTTTCTGCTTAAA -ATACCTGTCTTGGCTTCCCTCAGTGATAGACTATAGACTCCTGTATGCTAACACAAACCC -TTTTCTCTTCAAGTTGTCTTTGGTCACTGTGTTTATCACAGCAACAGGAAGCAAACTGGA -ACAGGTGAAAACAAGAAAAAAATCACAGGTTGTATTTAACATCTGACAAGGTACCTTTGG -AGACAGAAGCTTCAAACATTTCTGAAATGGACTCTTAGTGGTTCTAAAGGCTGAATGCTA -CATAGCAATTGCCTTTAAACTGAAATGTTCCATCCTGGATAGGAACATCGTGGGGCTCCT -TAAGTCTAAGGAAGTCAATGGAACTTTCATGGCTAAAAAGGTCAGCAATTCACAAGTCTC -AGAAAGTTCCTTAAACTTACATGGCCTTTCCCAAAGATTATATAACCATTTCCCATTGCT -GGAGAGAAGAGACTTTTGAACTAAAAGAGTTGCCTGTAAGCCACACAGGGAGCGCCAGAG -ATGCAGCTATCACAAGCTATAGTCTATGCTGGGATGAGCACCTGGGAATGTGTTGACCTT -TGAGTCATTCATAATCTGGCAAGGATCCTCTCACTCAGAGTCTTGTAAATAACACCCCCC -CCAAAACAACTCACTAGCACATTATGTTAGGATTGAGTGGAGTTCTGTGGTGGTCTGACA -AATCTTGAACAAAAAGACATTTACTGAAATCTTTCCAGAGAAAGTCACAAGCCACCAAGA -TTCTCAGTTAATAAACAGCCCCAGTTACAAATGTCTATTCACTACATTTCCTTCTGTAAA -ATGGAAACACAGTGTGTGTAAGATGTAAAAAAAAAAAAGAAAAAAAGAAAAGAGAGAGAG -AGAGAGAGAGAGAGAGATGATAACACTATTAAGAAAGATTTCGCACGCCAAATGGAGAAA -AAGACAAACTTGATGATGTAGATCTTATAGCTATATAGTAAAATTCACACTCGATACAGA -GAATGCACATATCACGCTAGCAGTCACAGAATATCTGTGAACACTGATAATGGTTAAAGG -AAAAGTCACAGACAATTCTACACAGTAAAGGCAGAATCACCAGTCTCTGAGAACAAAGCA -AACTATCTGGGAACCACCAGTGTGAGCATCACTATGCTTCTAAAGCTCCTCTAGCCAGTT -TAACAGACAGACAGACAGACAGACAGACAGACAGACAGACAGACCAAACAAACAAACAAA -CAAACAAACACATCATTGCTCACTTCCAAACAAGCTGTTCACTGTTGGATGAAAAGGGAA -AGACAAAATAAGCCATAGAGTTTTAAAAAACAAGGATGGGAAAATATTGGGTAATGCTAG -GGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGCTGGGCATGTGCACATGAG -TGCAGGTCTGTGTGGAGGCCAGGAGAGGGCGCCGGATCTCACAGAACCAGACACAGATTG -ACTGCAGCAGGGCTCTTAACCACTTAGTCTTTCCAGCCCTGTATGGGTGTTTTTGTTTGT -TTATTCATTGCCACTTAAAAGTTGTTTTAATGGGCTGGAGAGATGGCTCTGACTGCTCAT -CAAGAGGTCCTGAGTTCAATTCCCAGCAGCCACATGGTGATTCACAACCATCTGTAATGG -GATCTGATGCCCTCTTCTGGTGTGTCTGAAGATAGCTACAGTGTACTCATGTAAATAAAA -TAAATAAATCTTTTTTAAGAAATTGTTATAATGAAGATCTCTCTATTGGTTACACATCAG -TGTATTCTGGAGAACATAGCTGTGGTTTAAGAGAACTGATTTTCAAATGCATCACATGCA -GTTGCTATAAACTGGAGAATAGTGGAGGTGGTAATGATCATGGAAAAGAAGTCTAGGCCA -AACACCTCCTGAGGCAGTTCAGACAGTGAAGACTGAGAGCCAATATGTCATTTTCCAAGA -CTTTCCAGCTTGTTAGAACCAGTTTTATGATTTGGGATAAGCCTGAATTTATAACAGTAA -ATAATTCATCTGCCATTCATTTGAGAAACTATTAATTTGTAAAACTTAAGCCAAGAAAAG -CAGGTCAGATTATGAAGATAACTCACCTTAAGGGAGGGAAGGAGAGGGAGAGGGAGAGGG -GACAGGGGAGAGGGGAGAGGGAGAGGGGAGAGAGGAGAGGGGAGAGGGAGAGGGAGAGAG -GACACATTAGCTGCATTAGAAAGCTACATTAAGGATCTTTAAATGAATTTGTTTTGTGTT -TTCTCAGAAGTATGGTGAAACTCCTGTGATACCCAAACACAGGAATCTGAGACAGGAGGA -CCACAAATTGGAAGCGATCTGGCCACCTAGGAAGACTATCTTGCAAGTAACTAATCACGC -CTGACCATAGATAGCATTTAGTTATCAGTAATGTTTGGATGCTAGCTCATCTTTCGTTTT -TGTTTTTGTTTTTAAGTAAAGCTTTAAATAATTTATATGGCTACCCCATCTTTAAAGAGA -CAGAGCTTAGGTGGGCACAGCAGTGTATCCCTATGACCCAAGTACTTGGGAGACTGAAAG -AAGAAGATCTTGAGTTTGAGGCCAGTCTAGGCTACATAGCAAGACCCCTTTTTATTTTTT -TTAAATAAAATAAAATAGTAGAATTTAACTCCTTATCTTTAGTGTCTTTTTCTCCAAAGA -GCATGGAAAGATGAGGGAAAGTAACTTTTCAGAGTCTCCGTGCTGAGCAATCAAGTTCAT -ACCACCTGTAATAGTCCTTGTCAGCCCAAGTGCATTCACTAAAGAGCAATAAGAGTGTCC -TTCTTTCTAAAAATCCTACAGTCTTAGTCTATTAAAATAACGTCAGAAAAACCCAAACAC -AAGACATTCTACAAAACATGCAACTGGAACTGGTCAAAACTTGCCTAGGGCCTTGGGCAA -TGGAAGCAAAATAATCCTAAGTTCAAAACCAGCTCGATCTTTTGAGATCTGTCAAGATAA -TCAAAAACAAGGGACCCCTGAGGGCTGGCCATAGACTAAAGATGGCTGAGGAGGGGTGAG -AGCTAAGTAATGCGGTAGCCTGTATGAGACAGAAAGAGAACATGGCGGGCGGTATTTGCT -GCTCTCTGATTCTGTGATAAAATGCCACGAGGAAACATGACTTATGGAAGAGGGAGTTTA -TCATGGTTTACAGTTCTCGAGGAATAAGAATCCACCATGGCGAGGAAGCATGGCAGGAAG -CTGAGATGACATTTTTAACTGTAAGCTTGAAGCAGGGATAGCAATGTGGAAGGTAGCCTA -GGCTTTAAACTCTCAAACCCCACATCCAGTGCCTTGTTCCGCTCAGCAAGGCCACACCTC -CTATACTTCCCCCAACAGTGCCAACCAACTTCGGACCAAGTGTTCAAGTGCTCCAGTCTA -TGGGAACATCTGTCATTTAAACCACCACAGGGGAAGCCAATCAAATCTGAACTCACCTGA -CCATGGCATTTAGTTACAGTGATGTTTGCATGTTAGCTCATTAGTTGTAATGGAAGTACT -GTAATAATAGTACACACTGTTCAGAAGTGGGGGAACAAGGTGAGGAGCTAAGAGGACACA -CCGCACTGCTTCTGCAGCTTTTATTCTCTGGAGCAGGAGAGATGACTTACAGTCAAAAGC -ACTTGCTGCTCTTGCAGACGACCCAGGTTTAGTTCCTAACACCACATTGTGGCTCACAAC -AGTCTGTAACTCTGCTTCCAGAGACCTGATGCCCTCTTTTAGGTTCCATGAGAACTGTAT -GCACATGGTGTACATACATACATGCAGGCAAACACTTATACGCATTAAAGATAAAAAGGT -CTTCTGAAAGTTACATTTGAAATAAAAATTAGAGTTCCTAGTCAAAAATATTTTTTAAAA -AAACTAAACATGTCAAAATGTAATATGTGAATTGCCTGATAATTTGTCTAGTGATTCCCT -GTGACCATCTTCTGCTTGCGGCCATTAAGGACTTTCTAACAAGTCCTTGCTGATTTCTGA -ACTGACAAGACTAGTTTACATCCCACCGTCTGTGCAAATGTGGTCCAGCCATTCCACTCT -CCTATATTTACCTAATGGGCTCCAAGTTTACCCATCACAGAGATATTCACACAGCAATGT -ATTTTTTGGCACCAATCACAACGCATGGGGATTCTAAGTGTTCACCAAACGAACAGATAA -TCAAACGTGGTCTCTTCACGCCATGGAAACATTTTCAGCCATAAAGGAGGAAGTCATAGT -GTTTGGAAAAATGGATATAACTAGAGATAATCATATTAAATGAATGAAGCTAACCTTTGT -TTTATACAGATACATAAAGTCATATATACATGACTAGAAAGCAGAAGTAAAATTGCCAAC -CAGGACAGAAGTGACCAATGAGGGCAGAAAAAGAAGGATCGAGGATATAAAAAAGAATAT -GCATGACATACAAAATAAACTTGTATGACAATGTGAAAAGTAAGTTACTTAGGAAGAAAA -AAGTGTGTAGTAGATCAACATGTATTTTTTTAAAAAGGAAACACAGGATGAATTATGCAG -CTGCACACAGATGAGCAGCTGAGGACATGAGGACTTACTCAGAAGGAGGGGAAGTACGTG -AGTCTGTGGGAAGTCCAGTTTCCTCCTCTATTTATGCTGCATCAGTGGTTTAATACAATG -CAGAATTGTGCATGCATGTGCGTATGCATGGGTGTCTCTGTGCGCATGCGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGCGTGTGTGCGCGTGCGTGTGAGCATGCATGCACA -GGTGGATGTGTTCATGTGAGTGCATGTAGGCCAGAGGACAATTTCTAATGTTATCCTCAG -TAATGTGGCTTACCTCCTCTGAGACAGGCTCTCATTGACCTGGAGCTGAGCAATTAGCCT -AGACTTGCTGTTGACCTCAGGGGTCCCCATACTTCTTCTGCCTCAGCACCGGGATTACCA -GTGTGCACTGGCATTTTTATGTATGTTCTGGGGATAAGACACAGGTCCTCTGCTTGCAAG -GCAAGCACTCTAACTCAGCAGTCTGCCTAACTCTGAGATCTACTTTTGCTAGAACAAACA -GCCAGGAGTGTTGGCAACTTTCACAGAGCAAGAGTACAAAATTGCATAGCACTGTAAACA -GTCATAAATTAAAAGTCCAAGATTGCAGCAAGAATTTATGGCTCGCTCTTAGGACATTCA -GCTGTCTCTTAGGACAGTTGACTGAATTATACATGTCAAGATCTTAAGAAGATAGAGATA -ATTGCCGGCCTGGTAGAGGCACATGAATCTCAAGGAGTTTGAGGCCATCCTGGTCTACAT -AGTGAATTCCAGGCCAGCCAAGGCTACATGGTGAGACACTGTCTCAAAAATAGCAATAAC -AGAAAGGACAAAATATAGGTAAGATAGGCATGGTGACTCATGCCTGCATTTCCCAGAACT -CAGAGGGATGAAAAGGAGGGTCACAAGTTAGAAGCCATCCAGAGTAACATAAGACTCCTA -TCTGTCTGTCTGTCTGTCTTTTATTTATCCATATCTAATCCCTTTATCTCTTTTAAAAAG -GAATATACAGAAAGGGAAGATGTCAGATTCTAGACATTCAGAACACTCCTGCATCTCCAC -AAATCTGAACATGCATAGCTACAGGGAGGCGTGGGTAGCACGGAACGGCTTAGGTGTACA -ATAAAAACACTACAGACGAAATGAAACCCAGAAACCTTAGATCCGTACTAACATCAGCAA -ACATGGCAAGGAGGGATGGGCTATCAGCAAATGAGAAAAGGAAAACTTCACAGGTGCGCA -CAGCCTTATTTACTGACACCCACTGGGGAGGTGACCTGCACAGCAAGAAGGAGTTGCAAA -GGCTCCCTGAGCTTCCCACTGGGCACAGTGACACTGCCGTGAAGAACATCTTAAGAAACT -TTTCCTCAGGGCGTGGTTGTGCACACCTGTAGTCCCAGTCTGGAGAGGCAGAGGCAAGCA -GATCTCTCAGTTTGAGGATGGCCTGGACTACAGAGTGAGTTCTAGGGCAGCAAAGGCTAT -ACAGAGAATTTTTTTAAAAAGGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGGAGGG -AGGGAGGGAGGGAAGGAAGGAAAGAAGGAAGGAAGGGAGGGAGGGAGGGAGGGAAGGAAA -GAAGGGAGGAAGGGAGGGAGGAAGGGAGGGAGGGAGGGAAGGAGGGAGGAAGGGAGGGAG -GGAGGGAAGGAGGAAAAAAAAAGAAGGAAATAAAGTCTTCCTGGAAAATTCTTCAGTAAG -AGCCCCTGGATTCCAAAAGCCACTGTCCTTGACTAGCTAAGCTGTTGATCACCCCAAGCA -TCAGGAAACTGGATGTGACTTAGACATTGAGTTGTAGACCCTGTCTGCTTGGAGAAGTGT -GGGCTGAGCTGGGAGGATATGGAGTGTGCTTAGACTTGGTAACTGGGACCCTACCTCGGG -GAAGAGTCTCAAGCCTACCTGAGCAGGAACGGAGCAAGGGTTGGATCTGAGAACAGCATG -GCACAGCATAGGAGCCTGTACCCTGCTCTATCAGCAGAAACTGGTTAGACCTGACTGCTT -CCAATTGTCAGAACTCCAGAGGTTCCTGGTGGCAACACCCTGCTCAAGGCCTTTCTCACT -CCCATGTTCAAAATGGCAGAGTGACGTTGTGAGGCAAAACCCAAGCAATTGGTCTTCCAT -ATTGGCTAATGACAAAAGCCCAAGGCAGCTCCTACACTTACCACATAGCTCTTAGAATAA -ATGTGGAAGGAAGTCAGCCAAGCTCTCCTCCTAGTACACGCCTCAGCAGTTAAGACAGGG -TGGAGTCCAGCCTGCAACAGTGCTTTGGTCTAACTTGTATGTCCCCTGAACTAAGTAAGT -GTCAAAGAGACGTGGATGTGAGGACATAACAGCCACATCTTGTTTCTCCTAAGCCAGGGT -AGCACTGAGTTTTATTGCTCTCTGTTGGTTTTCTTGTCTTTTCCCTTCACGGTTATGCCT -GATACTCCCAGTTTGTAATCTCTCCCATCTTGTTCCTTTTTGTTCCTTTCCCCTAGTTGC -GCTTCTTTTTTAATTTAATTATTAATGTTTTTAATTTTATTTTTACTATTTTTTAAACTC -CCTGTTCATCTGATTAATATCCTCACCCCTTTTCCCTATTTCTTATTGGGGAGGTAGCTG -ATGTATTCAGTTATTTTTCTATCACCTTTAGTTATCTGACTTGTTTTTTAATTGTCATTC -GTGAGATCTACATTCACCCCTTCTGAAGGATAGTGAGGACTGAGATGTAAAACTGCACAC -ATGCCAAGCGAGGACCAACTGCAATGGAGAAAGAGAATAACTATGAAAGGCAATCTGATT -CTTAAAAAGGCTCATATCCACTCAGCAGTTGAATCAAGCTCCATTAACATGGCAGACAAA -TGCTTCAAAGTCTACATAAGGGAAAGGCCCAATGTCTCAAAGATGACACTCATAAATGCA -TGAATGGAGCAAGGAAGACAGCTCAGAAGAATGCTGAACTGGAAGAGAGCTTCAGCATGA -ATGAAAACCTTCATTGGAAAGAGTCACCAAGGAGCGAAACAAAGTAGGCAAGGGGACATG -AGTGATGGTGGAAGGAGTGACCTCATTCAGAAAGCATAAAAAGTAAGCAATCAGGACCAG -AACATAAGAACTGCTGCACACAAATCAAAACAACCCTGAGATTCCACCTCACACCAGCCA -GAATGGCTAGGATCAAAAGTTCAGGTGACAGCAGATGCTGGCGAGGATGTGGAGAAAGAG -GAACACTCCTCCATTGCTGGTGGGATTGCAAGCTGGTACAACCACTCTGGAAATCAGTCT -GGCAGTTCTTCAGAAAACCGGACATAGTACTACCGATGCCCCTCAACAGAGGAATAGATG -CAGAAAATGTGGTACATTTACACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTT -ATGAAATTCTTGAGCAAATGGATGTATCTGGAGGATATTATCCTGAGTGAGGTAACCCAA -TCAGAAAAGATGTCACTTGATATGCACTCACTGATAAGTGGATATTAGCCCAGAAACCTA -GAATACCCAAGATACAACTTCCAAAACACAAGAAAATCAAGAAGGAAGACCAAGGCGTGG -ATATTTCATTCCACCCGAGAATAGTGAATAAAATATCCATGGAAGGAGTTGCAGAGACAA -AGTTTGGAGATAAGACAAAAAGAAGGACCATCCAGAGACTGCCCCACCCGGGGGCCCATC -CCATAATCAGCCACCAAATGCAGACACTATTGCATACACCAGCAAGATTTTGCTGAAAGG -ACCCTGATATAGCTGTCTGCTGTGAGACTATACCAGTGTCTGGCAAATACAGAAGTGGAT -GCTCACAGTCATCTATAGGATGAAACATAGGGCCCCCAATGTAGGAGCTAGAGAAAGTAC -CCAAGAGCTGAAGGGGTCTGCAACCCTATAGGTGGAACAACAATATGAACTAACCAGTAC -CCCCAGAGCTCGTGTCTCTAGCTGTATATGTAACAGAAGATGGCCTAGTCGGCCATCATT -GGGAAGAGAGGCAAACTTTATATGCCTCAGTACAGGGGAACATCAGGGCCAAGAAGTGGG -AGTGAGTGGGTAGGGGAGCAGGGTGGGGAGAGGGTATAGGGGACTTTTGGGATAGCATGT -GAAATGTAAATGAAGAAAATATCTTTTTTTTTCTTTAAAAAAAAAAGAAAAAAGAACTGC -TGCACACAAATAGGAGACCTCACGCAAGAAGCCGTGGCGTAGAACACTGGGCTAAAGTAC -AAACTAATGGCATGAAAACCTGTTCAGTAAAATTAGAGCAGATTTTTTTTCTCCTTCTAG -GGAAAGACATGTGCATCCACGTAGAGGAGGAATTTAAGCCCCTAAACTGGCATGACTGAA -AAGGAACCCCTTCATGTCATGTTATAATTTAAGAGTTAAGAGTTGGGGCCAGAGAGATAG -GGGGCTCTGTGGTTAACTGTGCCTTCTGCTCTTTCAGAGGACCCAAGTTTGATTGCCAGC -ACCCATGTTAGGGTGCTCATAATGCTCTGTAACATCAGTTACAGAGGAACCAATACCTTC -TTTTGGCCTCCTTGGGTACTATATGCACATGCTCAAAACCATATGCAGACATACACATAT -ACATATAATTAATTTTTAATGTAAATTTAAAAAATTAAGACTACAGAACAAAAAAAAAGT -TTGAAAGCTGAAAGAGAGCCAAGTACTTTACAATGACCAACTCATGCATGTGTGGGTGGA -GACCACTTGTAAGACTCAGTTCTCTCCTACCATGTGAATCTCAGGGATTGAACTCAGGGC -ATCAGACATGGATGCAGGTGCCCTGACCTGCCAAGCTGTCATTCTGACCTGAATGTTATC -ATTTATAGGAAAAATGGATGGAGCTTGAGACTCTTATGTTCAGTGAAACAAGTATCTTAT -GTTTCCTCTAATATGTGAGATTTAGGAGGAGAAAACCCCTACAAAAGTTAAGGGAACTGT -TATGGGATGTGAGAAGGAAAAGGGGTAAAGAACTAAGAAAGGATGAGAAAAGGGACAGGA -ATCAAAGAATACTGTTTGTATAGGAGGAGACACTGCAACAGAACCCCTTTGTAATTAAAT -ATAGAGTGATTTTAAAAAGAAAGTGACATTATTGTTCAGGAAAGGAATCATGGGAGAGAA -AATATAATTGGGAAGTCACTGAGAAGATGGGTTTATCTCATGATGCTGCGAGATAAAGCC -TACTGACAGGAACACTGAGAAGCCAAGTCAGTGGCTGAGAACAGAAGCAGAAATGCACAG -AGAGGTAGCTCAAGATGTTGACTCAGCAACCAGTGGCACAGTATCCATGACGTAAAAAAA -TGACAGGGGAAGGGCTGGAGAGGTGGCTCAGTGGTTAAGAGCACTGACTGCTCTTCCTGA -GGTCCTGAGTTCAAGCCCCAGCACCACAGGGTGGCTCACAACCATCTGTAATGAATCACG -ATGCCCTCTGCTGGTGTGTCTGGAAGACAGCTACAGTGTACTCATATGCATAAAATAAAT -AAATAAATCTTTTTTAAAAAAAAGAAAAAGAAAAAATAACAGGGTAAAAATTATATTGAA -AAAACAATGACTTGAAAACATTTCCAGTTTGATAAGGGTTAGAAATCCACAAATCTAGGA -AACTCAATGAACTTGAGTTTCTCTGTGAAGCAGTTATCTAAGCTTCTTTATTGACTTAGG -ATGAAAGTCAACATACCTTCCAATAAGCCATTAATCTTTCGGCCCCACTTGGCAAAATGA -GTGGAGCCGCCTCCTGCCCAGGGAAAGCAGATCAGCTTGAAAAGTGCATCCGGCTTTTGA -CACAAACAGTTCAAAACCTTCTCATTCCTAGAAATAAAATTCAAATACATTTAGCATTAT -ATAACACGATTGGAAAAAGTTCAAAATTGCATTAGGTGAGTTTTAATAACAAGTCTCATT -AACTACTAGGTGCATGTGCTCAGATATGAGTTAATTGCCTTTCTTTCTCCAAGAATCCAG -TTTCCAAAGGTTTGAATGGTCTGTTTTATGATTTCAACCCATAAACTCTTAGAGACTTAG -ATGGCATAGTGAATTATCTATGTACTTTGTATGTCCAATAAGAGAGATGTAACTATTGAT -GCAGACGCCTGTTCTTTCACAGCAAAGGAGATAGTTTATCCAAAAAGGCTTTAGTCCTCA -GGGTCATCAGCAACATCCAGTGACACTGTCTCCTTAGACAGCCATCCTATATGGATATGT -TTGTATTCTCCACAATATAAGTGTCTCTAGGAAAGTTTCCAAGTCTGTCTTTAAATTTCT -TACAAAGATATCTAAGCCTTCCAAATGAGAAACCATCGCCATACAATCATGATTTTAAGT -CTGTTTTGCCATTTTCAAAAGTATCAGTTTTATAGTTTAGATTGTATTGGAAGTGAGGAA -CCTTTAAGAAGTAGTCCTGGTGGAAGAAAGAGAGGTGACTAGGGTACATGATTGGAGCTT -TGGCCTGCTCTTTCTCTCTGTGTCTCTGTCTCTCTCTGTCTCTCTGTCTCTCTCTGTCTC -TCTGTCTCTCTCTGTCTCTCTCTGTCTCTCTCTCTTTTCTTCTTCTTCTTCTTCTTCTTC -TTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCCTCTTCCTCTTGCTCTTG -CTCTTGCTCTTCTTCCCTTTTCTTCCCTCCTAGGGGTCTTTAACTAAGTGCCTTCAGTCT -GCTATGCATTCCCTAGAACGTACACTTCTCTACAGGACCAACATAGCAGGGCTCAAGGAC -TATGGATTGAAAAGCCATGATTTTGATATAACTGAATGTTTTTCTGCACACATGCATGCC -CCTTGCATACAGTCTCCACAGAGGCCAAAAGAAGACATCAGAAGCATTAGAGCTGGGGTC -ACAGGTGGTGAGCACCATGTGAGTGCTGGGAACCAAATCTGGCCTCTTGGCAAGAGCAGC -AAGGGCCCGAAACTGCTGAGCCATCCTCTGGGCCCCCAATCAAATCTTCTCTCCTTCATG -GTTATGTTTTGTCATTTGACCAAAAGGAACAGATTGAGATCTTTTTAGATACTCTGTTCT -CATAAGGGGACTTTGTACTTTATAGTAAAATAACTGAGAACATGCATGAAGTGAGATGGC -AGGTCTCAGATTGCTGAGTCTAGACCACAGAAGCTCTCCCTCCCTGGCATCTGTTTGTGT -CCTGCACATCCACCCTATCTTCCCACTCTAAAAAGGGAATCAAAGACCCACAGCTAGCTA -AACACATCTTCTCTTTCTCTTCCCTCAATGTTTGGTATTGAAATCATCTATAACTTCAGA -GTTGAGGGTAAGCAGACAAATTTTTTAATCCATTTGTACTGTGTAGTGATGAAGGCTGCA -GAGGAAAAGTTAAGTGTCCAGTGTAAAGCCTAGCTAGAGCTCTTACCATGGGACACTAGG -CAAACTGCTCAGGTGCTTCACATTCTCAGTGGCCTCGATGTAAACAGAGGGCAAGACTTG -GGTCTTCCTCATTAGCAAAAGTGAGACCCAGAGACATCGTCACCAATCTAGTTAGTCATA -AATCAGAATCAGGGTGCAAATCCTGCTCACCATTGAAACTATTTGACTATTGACCCTTTC -CCCATAGTCTCAGCATCAATGTCACTAAGACGCAGGACGTAGAGGACATTCTGAGATGCT -TTGGGTTAGAGTTGAGGCAAGAAGGGGTTCTCCAAGATAGTGTGCTCTTCCAAACCATGT -AAGGATTTTAGACAAGCCAGAGATATAAAATTTAACTTTAAAATAGTACCAAAGGGGATG -GCAAGGTGGCTCAGTGCATAAAGGGAACATGATGTCGAGCCTAATGGCATAGGTCATATG -ACAATCACTGCTGCTAGACCAAGGTCCAGCATACAACATTATGGCTCATAATTCTCCAGC -ACCTTTTACTTTCAGCTTCTCACTATGTTATGAGAGGTCCCTTGTGTGTCTCCCCCCGCC -CCCGCCCCTTGGGAAATTCTGTATGGGCTTTGATGGTGGATGTGAAGGTATATAATGGCA -GACCCTCAAAACAAAATAAATCTTTGGAAAGGTCTCCTCCACTGTGGAACTGTATATCAT -AACAACTCTGCTTACTCCTCCTACACAAGAATCCTCACTTTGCACCCCTTATTGTACTGA -GAATAGAGACGTTAAGGAGTTATGGTTCCGGGAACTTCACACCTGGCCCCAGGGATGAAA -GCACACAACTGGGAGAAATAATGGGTCCAGAACCGGAGTCTGAGGCCCAGGTAGCCGAGG -GCAAGAGTTCAGTTAATAAGCACAGAACAGTATCCACAGCTGATTCCCTGGGTACATGAC -TTACAGGAAGCACAGCAAGACCTGGTATGCCCCCACAAGGAGCAGAGTCTATTAAGAGTT -AGTCATATACAAGAGCATACATTGAAGGAATTAGAATTTTCTGGTATACTGGAAGAAGAC -TAAGATATTCGGAACTTCCCTTTGGAAAGTATATAAGGCGAACAGGTCCATATCGTAAGG -CTGAGGGACACAGGAATGAAATTAGGAAACTACTCAATGCTTCTTATGCGACATGGTACA -CACGCTGCATCATGCCCCTTAAGGAGTGAAAATTGTTCTTATGGCTTGTTTCTCAGGACT -CAATATCTGCCACCTTCTGACCACAAAGGGCCACCACAAAGGCTAAGAATGTTCAGGAGG -GCACCTGGTGGGCTTGCTGAGCCTTAGAGAGCAACAGCGACTTAGATGTTTGCTGAACTT -ACTGCCTTTGCTTTGAAGAAAAATGCTGTAAAAAGTTGATTACCTCTTTCATTCTGGATA -TTGAAAACTAGGGCCAAAATAGGTTAAAAATGGTCTTTGAAAAGATCATACACATCTTGG -ATTCATTAAGTCTGCTTTCTATTTACCCGTGCAAATATGGAGTATAAAAGGTGTAACCTC -TTTTCAATAAACATCCTGATTTGCCCTCAGATTCTGTCAGTCTCCTTTCCTCGCCAAGCC -CACATCTCTTCTTTGGGACCTAAACCCCCTCTGGAGCTGGACTCTGGTACCTAACAGCTG -ACATTTGATCACCCATGTGATCCAAAGAGAAAGCCAACTCCTGCAGGTTATCCTGTGTCT -CCACATGTTCGCAGTGACACACACAATAATCAATCAGATGATTAAATATTAGCTTAGAAC -TCCAAGCTAGTAGCATTTTATATACAAGTAATTCGTACCACCTTTCACCAGAGGCAGTGG -AAGCAAATTCAATTTCAGAGATGGGCCCCTTTAAATGTAACAAGGCAATCCAACAAATTT -AGGGTGCTGAAGCACCAGAGATGGGGAGCGAGGAGTTCCCGGAAGCAGCCTACCTGGTAC -TCTTAGCATAGACTGCTGTCTCCATCCTGTGAGTTGATTAGGAATTGCTGCTCTCAGAGA -TCTTCTGCGACTGTGTTGAAATTAATTCCCCTCTGGGCACAAAAATCTCCAATAAGCCTT -TTGTACACCAAGTGGCCAGATTTCTTTTTAATCCGTTGATTATGGCTGTCAGTCAGAATC -CTGCTTTTGAAAGGCAGTGAAGCAGAGGAGAAGAGCAGGAAGAAAAAGAAGGAAAAGTAC -AAGGAGGAGGAAATGGATGGGGGAAAGAGGAAGAAAGGGAAAACAGGTCAGACTCATACA -GCGCATAGCATCTGGGTGTTAGTGGCCTCCGTGTATAGATGGCTGTCACTGTGCACATCA -GCAGAACTTCCAGATAATGCCCATAAAGAGAGAAATGCAGCCTTTGTACTACTTACACCT -CAGCTGAGTAGTGCCCAGGTCACAAGACAGAAAACACCTGATACCTACTGCGAAGTTAGA -CAGAGATATGTGTTTTGAAAACACATCTTAGCTTTCTAGGTATTTATAGAGTTTTGTTCT -TTTAAATATTAAGAGAGAATTAGGAAATGTTTAAAAAAGGAGTGGGGAGGAATTTATTAC -TAGAACAGGTGATTAGAAACGACTTTGGCTAAAACAAAAAGAAAAAAAGAAACAAACAAA -CAAACAAAACCAAATACAAACACACACACACACACAAAACAAAAAACAAAAAACAAAAAA -CAAAAAACAAAAAACAAAAAACAAAAAACAAAAAACAAAAACCTTCTGCCTGGAAGAACC -AGAACCGAGACAATGATCAAACAGACAGCGCTCTGACCAGAACTCCTCCTTAAGTCTCTG -TCCTGCCTCAATTCTTCCTTGCTTAAACCTAAAACTCCATCAACACCACGCAGAGGGACA -GGGGGAGAGTCACTGGACCTCTTCAGTCCACAGGAATGGAATTTCCCTCCTCTTCCTTAC -ACGTTCATCCATCTCACTAACTGGCACAATCGTACAGCCTAACCTGTCTGGGCATCTGAA -ACCCGGGGTTTTAACCTTAAGACTTTAGTAATGCTAGCGTTATCAAGCTACTAATCTTGT -AAGCTTCTAACATTCAATAAAGCAAGTAAAAATTACTATAGTTTATAAATGTATAAAGGA -TGCATAACATAAAGATTTTAAACTCTCTTACCACCTAGAAGTCCCCTGAATCCCTGGCAG -TCATGCTAAGACCAAGGTTTAATTCACGAACTCGATGGTGAATCTCAGGAGTGTTCTGGA -GAAGCGAGGCTCAACTTTCAGCGATGCTCCTTCCAGAGGAGAGACCACAGCACACCGAGA -GGCACGGAAAGCCTGCTCAAATAGGAGAGGGTGGAGAAACAGCCTTTTATCTGTTCAATC -AGTGGCTCGGAGCCATCCTGTGCCTCAGATGATTCACCTTGACAATTTACTAGGCGGTCA -CTGACTCTGTGAGCAAGGTTTTGCTTCTTAGATAATGATACAAAATGCAGCAGAGCACGG -TGGTACCTGCCTACAATCCCAGAACACAGGAAACTGAAGCAGGATGCTTGGAAGTTGGAA -GTTATCCAGGGCTAGGGAGAAAGACTATCTCAACATAAAAGCTAAAACACAAAGTAATGA -CATAAAATGCAGAAAAATATGTTTACTTCTTCCAAGGAATATGGGCAGGCAGAGGTGGGG -TACAGACATATATCACAACATCTGAGGCTTGCTGACTACAAAGCCTCAATAAAAGTAGGT -TGCATTTCTCCATCTCTTTTATTTATTTATTTATTTATTTATTTATTTATTTATTTATTT -ATTTATTTATTTATTTTTACGTGACAGAGCCTGTGGCCAATTATGTTTGGGGAGATCAAG -CATTCCTAGGGCTCAAATGTATTAATCAACAAATATTCTCTTAAGGTCAAGGGTATCTGC -ATCATTTGTCAAGAGCATCAGGACCTAGCTGTAAAGCAGTAAGGATTCTCCTGAAGGGAA -ACCACAGGGAGCAGGATTTTTTACTGGTGCAGCAGAGGCACAAAGGCAAATGAGCTATAT -TCAGGAAGCAAGGGCTCAGATTTTATCAGAACTAACACAAGACACCAGGCTCAAAGTAAA -ACATGTCCAGCAGAATTCCGAGAATAGATGATAAAGAAAACCTGCATACAGCCGCACAGC -AAGGAAACTGAAGAAAAACAAAAATACAATAATAATAGTAACAATGACAGATAAAATAAA -CAGAGGAGCCAGCTGGTGCGAATGAAGACACGGGATGTAGTCGAAGAAGTTAGACTGCTG -GCAACGTAGACAAGCCACAGAAATAAAATAGTAGAATTTACTTTCAAGCAAAGTAAAGAA -CCACACAGGAAGGGGTGTGTGTGTGTGTGTGTGTGTATAAATCCAGGGCCATGCAAATGT -TAAGTGTGTGCTTTAGCACTCAGCGACAAAAGCATCTCAGACCCAGCAAAAATGCCTCAT -AAGAACCCAAGCATCTAGAAGGATTTCCTTGCTCTTCCTCCCATAGACGGGCCCACAGTC -AGGCACCTATGGAAACATTGACATCAACAATAACCTGCCATTGGTGGGTCACAATAAAAA -AGACAAGAGAACATATGGGCTATGGAGAAAGTTGGAGAAGGCAAAGGCAGATGTGTTCAT -ATTTTCATTGTATATCTATATGAAAATTTTAATAATAAAGAAAAATTAGGGCTGGAGAGA -TGGCTCAGTGGTTAAGACCACTGACAGCTCTTTCAAAGGTCCTGAGTTCAATTCCCAGCA -ACCACATGGTGGCTCTCAACTATCTGTAATGGTATCTAATGCCATCTTCTGCTGTGTCTG -AAGATAGCTACAATGTACTCATATACATAAAATAAATAAACAAATCTTTTTTTAAAAGGA -AAAATTGATTTTAATTTTAATTAACATGTGGAAGAAGAAGCCATTATCTACATAAAATAA -TGCTGGTTGAAATATGATTTACAACACTGTTTTTGCTACATTTGCAGTATATTTTTAGTA -TTTTACAATTTCTTCTATATTCCTAGGAAAACTGTAAATCATTAAAAGGATAAACAAACA -AACCAAAAAATAACTATGTACAAACATCTTCACAGTGGTGAAAACATAGACTGTCCCCAA -GTTCTAAGTGGAAGACTTTGGCCAGAGACAAAGTAACCCACAGGAACAATATGGGATGCC -TGAAGTGACAAAAGGCATGAACAGGGGGAAATAACTGAGTGAACAGAGACACTGATATAA -TAAAATATAATTGTAACGTGTCTCATATGAACTTACCGTACCAGATCAAACAAGAGTCAG -TCAGCAGTATGTGAAGAAAGAGCCCTCCCCACATTATAAAATATTTAGACTCTGTAAGTT -TGTAAGTTCCAATTTCTAAGCAAGAGACAACCAGTCACCAAGAGTTGAAGGGGAAAATGT -TTAGTCAGTCAAAAAGGAAGGAAGATGAAAACACATAGGAAGCCCAAGCCAAGATTCCAG -GTTTAAAACTGAGTTCTGTCCCTAGGTAAGAGAGGGATCACTTCACAAATCTATCCTCTG -GCCTTTTCACGGCCTCCGTGGCACATAAGCACCTGTATGTGTTTCCACATGCATGTGTAT -ACGTGCATGTGTGTACAAACACAAGAATAATAATAACAATAACAATAATAATAAATTAGA -AGATGCTAATATCAGAAACACCTTTCATTTAAAATTTTAAATCACGTTAATTTATGTGTG -CATGAGTGTTTTGAGGGGAGGTGTTCTAGTGCCACAGTGTTTGTGGGCTTCACCTTGGTT -TGGTCTCTATTGCTAATATGCCTACTCAGACCACCGCCTCTTTGTCTGTCTGGTGTGGTC -CTGCATTGCACCCCCATAGTCCTATGGACCAGCACCCTGTATCTGTAGACTCCAAAGTTC -TACACCTTGCCTTTCCAGCTCGTTTCAAACTTGCAGCCTCCTGGCTTGGCTCTATAATAG -CAGATTTCTAGCTGGGTTTGCTACCAACCTTCCCAGCCTCAGCTATCTCCCTCTGCCTCC -AGTAAAGCCTCTTGGATTTCTGCTATGGCCTTAATCCATGTGTAGCCATTCTCTGATCTA -CTTGCATACATAAGTTACTGTGTGTTGTGGACTGTGTATCCCAAGAGTTAAAAGTTCCTG -CATTTGTCTCTATCTCCAGATATTGCACTATAAGTAGGTACTTTATGAATTTCTTCTTAA -AATAAATGTTTTTATTATTTCTTTGATGATTTTATACATTTGTATCACTTTTACCCGTGA -CTCTTCCCCTTAAGTACTTTCAGGTACACTACCATATCCCTTCCCACCCAACTTCCTGTC -TTCTTTTTCTTTTCAAATCTAACAACGCAACAACTCCAATTACTGTTGTCTATATATTTC -TGTGTGGGGTAATTTCCTGGAGTATGGTTAACTTACCAGGAGCTATAATTGTAATAAAAT -CTGACTCTTGCGGCTCTCAAGCCATCAACAGTGCATAGCACCTCAGTTAGGACTGGGTTC -TTGAACTCCTTCCCATTCCACACTCCAATGTTGCCTGGCTTGATCTTGTGCGGGTCTTAC -ATAGGCAACCAGTTGCCGTGAATTTGTGAATGTAACAGTCCCACCTTGCCCATAAGAGCA -ACAGCATCAGCTTGTATTGCTTTGCAGCTAGTGAAAATAACATAGCTTATTGTTAATCAA -TTCTGACATTTTGGAAAGATTAAAAATATCCATCTACATTTCTAACATAGAGAACTCATG -ACAGTCGAGAAGTTCCACATCTTGCCTTGATGATTTTGTGTATAACTCTCTGTGAAGATA -GGCAGGGAAAAGCAATCACTTATCCAAGCAATTATCACTCAAAATAGCTACGGACATACC -AAGCTGAATCCTTGTAATAACTTTGTAAGCAAATAATGTTAATATTGCCAATGTGGAGGT -ACAGTGTAAACTTCTGAAATGTTTCCAAGTTATTGAATTCTGGAATAAGAAATTGAGTAG -AGATACACGCTTACAGCAGAAGCAAGGACAGTTTAGTAAGAAAAATTGCACTTTCTAGTC -AGGAAACAGGCAGAGGGAGTGAGTTTAGATGTCTCTGATACAAAGAATTAGGGCTTTTAA -GCCACCTCAGCATAAGCTTTTGGGTCATTTGTATAGTATATACTTTTGCCTCCTTTGCAT -AGATTTTTTTTTCTGTGCAAACAAGTAGTAGTTCTACATTCAATTTCATGAATCACATGA -CTCATTAGCATCTTAAATCTACACCGTGGTTTGCACAATTGGCTTTGGATGAGTGGGTAT -CCATATTTCTTCTTCCACTTTGCTAACTTGATTTTTTTTTGTACACTAATTTTGTAAGGA -TTTACACAAAGCTTCCCAGATCTCACTCTCTGCCTCTTTCTCCTCCCTTAGTATTAAGGG -GTTTAGACTTGATTCTAAGAATGACAACTCAAGATGTCAGATTAGTGTCACAACCAACTG -CTGCTGTCCTGTAAGATGGGTAGGTGTGGGCAGGCATTGAGGTTTTGTTAGGAAGAAGAT -AGACGTAAGATTAGCTACAAGGTCAGCTACAAAACCATGACTGGTCTCCAAAAGAAATAA -ACAATTTCCAGTTCAATTTATGCTAAGTCCACACATGGAGAGGGAAGTGTGTATCATGCC -CATCCATCAGGAGGCAGGAAGAGATGATGTAAACAAGACCAAGTAGAAGAGATAAGAGTT -GAACCCAGGACCCTGTGGGACAATGCTTAGTCAGATAGGTGGCTTGTGTCTAAGTGAATG -TATCTACCCATCCTGAATTTAATATATTTTGCTTACTGCATTTTTTTTCTTCCTTCCTTC -CTTTTTTCTTTCTTTCTTTTTCTTTCTTCCCTTTGCATCTTGTTGAATTAATCTTGACAA -ACATGTAAGCATCAAGGTAATCCCATGGCACCCTGGTGCCTTGACTCAAATCACTTAAAA -GCAATTCTGTCTTTGGTGAATAAGGGTCTGTTTGAAATAAGGCTCACTTTTGCTCCTTTT -TCTCCTCTCCCCTCTCTCTTTCTACTCCAAGAATCTTTACTGCCTCTTTCTTTTCACTCT -TCTTGCCTCTCCTCATGAAACCCTTTAGTGTCCCCCCGAGTGCACAGGCAAGATATACTT -GGAACCAAAGTTCAACGGGGATGCTGATCTTGCTCCTACTGTTCCTGAGTCATTAGCTCA -CATTTTTTGCCTTTTCTCTCCCTGTTGTGGCCAAGAGTGGCTGCCCCAGACTACTTCCTA -CAACTGGTATTTCCCATTTTCTCTCCCATAGTCCACTTTCCCTACTCTCCTCCAGCCTTG -GGCTCTGGTTCACTCAAGTCCCACCAAGGCCAACTCTCACTTTGTGGGAGCCTCCCCCTC -TTCTAGAAGCTGCCTCTGCTACAAGCATGTCAGACAAAAGTTTGGAATGTTATCTTTCCT -TTAGAAGTTAAGATGAACTGTTTTGCTTTCTGAAACATCTTTAGGCATAACACATACTCA -GCAGGAGCAAGTCTTCCTCTGGTTGTCCTGTTGGTACTGGGTGTGTCCCAAGATCCTGTA -ACACTTGATTATATAAATTTTAGGAACCTCAGGGGCATCCCTTTTTACTTTGTATCAACC -TGGCAGTGCCTCTATGGGACCAGAACACCAACTAAATTACTAAATTAAGGGGAAGAGCCC -ATTTGTATGGATTAGCAGAGAGAATAGGGGAGCTGCTGACTTTGGGGGCTTCATCTTAAG -TCACCTGTCCTCTCCTCCACCATTTTCCTTAATACTCTTCTTTATCAGCTTATTAATTTA -TTTACTTATCAAAGTGAAAGTACTTTTATTAAGGAAAAGTGAAAAAGAGCCCTGAGGGTG -GGAGGGGCTCCAAGAGGAGAATTCTGGCAGCTCATTTTAAGCCCTGAGATCCAAACTTCA -TTTTCAGACTCCTCCCTTGGTTCAAATACATGATTAATAAGATTTACTTGGGAATGGAGC -TTGTTTGTGGAACTGCCCAACCTCTGGATGCTGAACACAGAACATAAAGTTGCTTCTAAG -CTACACACATCTTCCAAGTAATAGAGGAGACACAGGAAGAGATGGGGGCCAGACAGACTG -AGTACTCCTCATCTTCGGGATCCCACAAGTATCTCACTTATCACAGTTTGTTTTGGAGGA -ACCCAAACTGCAGTGGGAGCTAGAGTCAACCTAAAAGACAAATACTTCACTCAAAGGTAG -CTATGATGGTAATTTCTTGTGTTCTTCCAGATGGGAAAGCAGTTCTTTGTATCAGTGCAT -ACCCCTTTGTGGAGCAGTGCAAGGATTTGAGACCTATGTGGTTCTCAACCCACTGCCTCC -GTTCTCAGAAAAATCTTACGTTTCTTTTGTAACACCTGAGTCTCTGTACCATCTAGAGGA -TGGTGAAGCCATTCCCACAAAGGAAACTTGATCTATAACACTGTTCTCCAATGAGATCTT -TTCTATGAGATGGTACATGGCCTGAAGTTGCTCACATAGAATAATTCTATTTGAAGGCAT -CAACAAGCATGACTGTAGGAAACAAAATGAAGCTTTCTATTTTAGCCTTAATAGGGTCTG -CCCCATGAACTCCCTTCAAAGCTTCAGGAAGCTTTCTTCTTTTGACGTACCCTACAGGGA -ATAAATAAATATGTCTTTCACCTCTCCAGATGCTCCTTCCTACCCACCACTACCCGCTCT -CTACCTAGATTCATAGTCACTTTCCCAAGCCACCAACCACCTTATCCGAAGTCCTCTACT -GGACCCTGGAAGCCACTTTAGGCATGCTTCCTCACAGGACCACCCAAAGAGATGCTTCCT -CATAGGACCACCCAAAGAGAGGAACATTGATGGAAAACATTTTCCTTTCAAGATTTAAAG -GAAATAAGAAAAGACTTAGAGAAGTTTTTCTGATGACTAATAAAAATATCTAGATGAATT -CTAACAAAAACCTCAGGCCTTTGAATTCTCCTGAACAGACATTACTTTGGTAATTGGCAA -ACCATTACTCAGAGTGAGAACCAGACTCACAGAGAACTCTTAGATCCTTTGTGTCAACAG -CTGACTATCCGTCTAGATCACAGGTATCACTGTCATGAGTCCTGATTGGGATCTTAAGAA -CCTAGTAGAGCGATGACAGCAGCATCACAGATTGTCAATCTGATGGTGAGAGTTAGAGCT -GGTAGAGATAAGCCTTTCAATTGTGATAAAGTATCTACCACTGAGATAGCCAATGAAAAT -ACTGCTGCCTTCTATGAGAAGCTCAAGGAAAACTTACTGAGGCACATATATTTGATACCA -GAGTCCTCAGAAGGAGGATTAAAAAAATGAGTGTATCATTCAATCTGGCCTAGATATTAG -AAAACAATTACAAAATATCTTGCAGAAACCTGAGATTTTCATCGATGACCTCATGAAGGT -TAGCTTCTGTTTTCAATGTTTGAGATCAGAAGGAAGATAGGCAAGTCGGAGAAGATCTTA -TGCTTGATGGTTTGTTGAAACCTGTCTTAGAGATTAGCAGAAAACTTGGCTATCATGGGG -GAAGGCCTTCAATGACATATGATAACAAACTCATAGATGGTTACCGTTCTCAAGAATGAA -TGAGCCTTAGACATATTAACTGCTGCTCCAGAAAGAACGTGCTTGATGTTCCAAGAGGAA -TTCTGCTACTGCATTAATAGACCATGACAGGTTCTCTCTCTTCCTCCTCTTCCTCCTCCT -CCTCCTCCTCCTTCTTATTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT -CTCTCTCTCTCTCTCGTGTGTGTGTGTGTGTGCATGAGAGTACATGTGCATGTGTGCATA -GGTATGCATGTATAAAACAGAATAGTCCTTTGAATTCTAAGAACAAACAACCTAAGCTTC -CTTGGACTGAGAGTTTTAGATGCCATAGTTATTCTCATTTCAAGAGTTCTAGTCTTGATC -CTCTTACGATTTATAGGACCACACCCCTTAGCCTCTTTATCAAGACATGTCTTCTAGACT -CTAGGCTGTAAAACTGTAGTGATGATGACTTCAGGGTATGAGTCACTGTCGCTACTACCT -CCTTTAAAAAAAAATCTAACTCGGAAGGCAGAGGCAGACGGATTTCTGAGTTCGAGGCCA -GCCTGGTCTACAAAGTGAGCTCCAGGACAGCCAGGACTATACAGAGAAACCCTGTCTCGA -AAAACCAAAAAAAAAAAAAAAAAAAATCTAGACTCCACTAACAGGCATTGAGAACTGGGA -AGTCACACTCCCCAAGCCTATGTCCCATTTCAAGAGAAAAGAGGCACAGAAGATGTTATT -TTGTGGCTCCTAAAGAGTTTAGAGTCTCAAGTTCTACAGGTTAAACATGAAGTAGAAAAT -ATACATGAGATAAGCTGTCAGGAGCCCAACCATGAGGTTAATTAAAGACACTAAGTATCT -TAGAAGAGGGTGACTGATGTCTAGGGATGAGAAGGGCTGAGACGGAAGCTTCAGGGGCTC -ACATGATAGTCTCAGTCACAAAGAGATCTTTTCCTAATTAAAAAGAAATGTCTAGAATCT -TTCCACCCATTGTAGTTTTTTCAATTTATTGGAATATAAGTTTTAAAAATATTTTTACTA -AGTTGCTTAGCAGAGAGATTTCAAGAGAGCATACCATACCATCCAAGCTACGGTACTGTT -AGTACTTACTGCTCTTAATCAGAGCCATGGAAGAGTGGGAGAAGGAGGAGGAGGAGGAAG -ACATTACAATATGTCATTTAGCAAGGAAAAGGCTGAATCTAAAGTTGTAGACAAGGGGGT -TCTGAGAAAGCAGCTGCATTATTAGTGAGAATGGCACAATTATGGAGAAATCTTTCACTC -TATAATGAGAGCATATTCAGAGGTATCCTGAGGGCAAGATCCTACCTACCTATCAAATGC -TCTAGTTTTTACCAACATAAATTTATCAGAGAGGGAACACTGAACTGAGAACTCAACCCC -AGAGATTCCCTGCTCTAAATGCCTATTTCTCAGGGTAAATCTCAGAGCTCACAGTATCCC -ACAGATGAGGTCCACATGACCAGCATGCATCCTGACTGGCAGCAGAACTTGGCAACTGTC -GCCTCCGATTCCGTCGAGCAGAAATAAGCGACGACACCGCGTTCTTCTCAAAGCAGTTTA -TTCAGGAACCTTTCAACATGCATGCGTGAATCTCTCTCTTGGAATAGTCTCTTGTGTATA -TCTCTTGTGTATTTCTCCACCCCCAATTGCAATCCCTTATATAACCCCTCAACCACGCCC -CATCAGCCCAGTCCATGTAACAGCAGTCCATTGGCCAGAATCATCACTCGTCATATGGTC -CGATCTTGCATCATGGTGCACCTGCGCAGTTCTCACAATGGTTGTGACTTATTTTCAGGT -GTATGAGGAAGTCAGGTGCAAGTCATAAGACTTGGCTGCAATCCCGGGTGCCATCTTGGG -ACTGCTGCCACACCCGCTCCTCACAGGCAACATCATCCACACGATACTGGTATTTCAGGT -ATTGGTAAGAGTGAGGGAGTCCTCAAGGCATACATGAAGATTCCAGATTGCCACGGAGGC -TAGTCACTATGTGGCAAGGTTGAATGCCCTGCAATGAGGCCCAGAGAGGGGAAGGGGCTG -GCAAGATGGTTCAGCGGCTAAGAGCACTGACTGCTCTTCCAGAGGTCCTGAGTTAAATTC -CTAGCAACTACATGGTGGCTCGCAACTGTCTTTAATGGAATCCCATGCTCTCTTCTGGTG -TATCTGAAGAGAGAGACAGAGCACTCACATACATAAATATTTATTAATTAATTAATAAGG -AAGCCCAGAGGGGTCTCTGTATGAAGCAGTGAAGTGAAGTAAGAGCTACAATAGAGACTC -AGGATTGTGAAGATGGTAGGACCATAGGATGTCTTTCATGAAAGCTGCAAACCTGGAGTA -GACAATAGAGTCACTTATGATATCCATGGGGCTGCACGAAGCTAATAAAGCCCAGGTGAT -TCCAACACAAGTCTTTAATGCCAGACATGGCAATTGGGGATCGTTGTTTGCCCTTCTGGG -TTTCAGTGTTCTTCTATTTGATCTTTCCTTGGTTATCTTCCTATCCCTTCCTTTCAGAAC -AGGAATGCTTAGTCTGTGCCCTTGTACAGTGGAAGTGTACAACATGGGTTTTCATTTTAT -AGAGGTCCCCAGCTAGGAGTTTACCATGAGTCTCAGATGAGACTTTGGACTTTTGGGGAG -AAACTATTTTTTTATTTTATTTTGTTTTTTTATTAGGTATTTATTTCATTTACATTTCCA -ATGCTATCCCAAAAGTCCCCCACCCGCTACCCCACTAACTCCCCCACCCATCCATTCACA -CTTCTTGGCCCTGGCGTTCCCCTGTACTGAGGCAGATAAAGTTTGCACGACCAATGGGCC -TCTCTTTCCACTGATGGCCAACTAGGCCATCATCTAATACATATGCAGCTAGAGACACGA -GCTCCGGGGGGTACTGGTTAGTTCATATTGTTGTTCCTCCAACAGGGTTGCAGATCCCTT -TAGCTCCTTGATTACTTTCTCTAGCTCCTCCATTGGGGGCCCTGTGATCCATCCAATAGC -TGACTGTGAACATCCACTTCTGTGCTTGCTAGGCCCCGGCATAGTCTCACAAGAGACAGC -TATATCTGGATCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCAGCATTTGGAG -GCTGATTTTGGGATGGATCCCCGGATATGACAGTCTCTAGATGGTCCATCCTTTCATCTC -AACTCCAAACTGTGTCTCTGTAACTTCTTCTATGGGTGTTTTGTTCCCAATTATAAGAAG -GGGCAAAGTATCCACACTTTGGTCTTTGTTCTTCTTGAGTTTCATGTGATTAGCAAATTG -TATCTTATATCTTGGGTTTCTGGGCTAATATCCACTTATCAGTGAGTACATATTGTGTGA -GTTCTTTTGTGATTGGGTTACCTCACTCAGGATGATGCCCTCCAGGTCCATCCATTTGCC -TAGGAATTTCATAAATTCCTTCTTTTTAATAGCTGAGTAGTACGCCATTGTGCAAATGTA -CCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTGGGTTCTTTCCAGCTTCTGGC -TATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTCTTACCGGTTGGAAC -ATCTTCTGGATATATGCCCAGGAGAGATATTGCGGATCCTCCGGTAGTACTATGTCCAAT -TTTCTGAGGAACCGCCAGACTGATTTCCACAGTGGTTGGACCAGCTTGCAATCCCACCAA -CAATGGAGGAGTGTTCCTCTTTCTCCACATCCTCACCAGCATCTGATGTCACCTGAATTT -TTGATCTTTGCCATTCTGACTGGTGTGAGGTGGAATCTCAGGAGTGTTTTGATTTGCATT -TCCCTGATGATTAAGGATGTTGAACATTTTTTCAGGTGCTTCTCAGCCATTCAGTATTCC -TCAGGTGAGAATTCTTTGTTTAACTCTGAGCCCCATTTTTAATGGGGTTATTTGATTTTC -TAGAGTCCACCTTATGAGTTCTTTTTATATATTGGATATTAGTCCCCTATCTGATTTAGG -ATAGGTAAAGATCCTTCCCCAATCTGTTGGTGGCCTTTTTGTCTTATTGACAGTATCTTT -TGCCTTGCAGAAGCTTTGCAATTTTATGAGGTCCCATTTGTCGATTCTTGATCTTACATC -ACAAGCCATTGCTGTTCTATTCAAGAATTTTTCCCCTGTCCCCATATCTTCGAGGCTTTT -CCCTACTTTCTCATCTATAAGTTTCAGTGTCTCTGGTTTTATGTGGAGTTCCTTAATCCA -TTTGGATTTGACCTTAGTACAAGGAGATAGGAATGGATCAATTCTCATTCTTCTACATGA -TAACCGCCAGTTGTGCCAGCACCATTTGTTGAAAATGCTGTTGCTCCCTTGTCAAAGACC -AAGTGACCATAGGTGTGTGGGTCTTCAATTCTATTCCATTGCTCTACTTGTCTGTCACTA -TACCAGTACCATGCAGTTTTTATCACAATTGCTCTGTAGTACAGCTTTAGGTCAGGCATG -GTGATTCCACCAGAGGTTCTTTTATCCTTGAGAAGAGTGTTTGCTATCCTAGGTTTTTTG -TCGTTCCAGATGAATTTGCACATTGCCCTTTCTAATTTGTTGAAGAATTGAGTTGGAATT -TTGATGGGGATTGCATTGAATCTGTAGATTGCTTTTGGCAAGATAGCCATTTTACTATTG -ATCCTGCCAATCCATGAGCATGGGAGATCTTTCCATCTTCTGAGATCTTCTTTCTTTCTT -CAGAGACTTGAAGTTCTTATCATACAGATCTTTCACTTCCTTAGTTAGAGTCACGCCAAG -GTATTTTATATTATTTGTGACTATTGAGAAGGGTGTTGTTCCTCTAATTTCTTTCTCAGC -CTGTTTATCCTTTGTGTAGAGAAAGGCCATTGACTTGTTTGAGTTAATTTTATATCCAGC -TACTTCATTGAAGCTGTTTATCAGGTTTAGGAGTTCTCTGGTGGAATTTTTAGGGTCACT -TATATATACTATCATATCATCTGCAAGAAGTGATATTTTGACTTCTTCCTTTCCAATTTG -TATCCCCTTGATCTCCTTTTGTTGTCGAATTGCTCTGGCTAGGACTTCAAGTACAATTTG -AATAGGTAGGGAGAGAGTAGGAAGCCTTCTCTAGTCCCTGATTTTAGTGGGATTGCTTCC -AGCTTCTCACCATTTACTTTGATGTTGGCTACTGATTTGCTGTAGATTGCTTTTATCATG -TTTAGGTATGGGCCTTGAATTCCTGATCTTTCCAAGACTTTTATCACGAATGGGTGTTGG -ATTTTGTCGAATGCTTTCTCTGCATCTAACGAGATGATCATGTGGTTTTTGTCTTTGAGT -TTGTTTATATACTGGATTACGTTGATGGGTTTTCGTATATTGAACCATCCCTGCATCCCT -GGGATGAAACCTACTTGGTCAGGATGGATGATTGTTTTGATGTGTTCTTGGATTTGGTTA -GCGAGAACTTTATTGAGGAATTTTGCATCGATATTCATAAGGGAAATTGGTCTGAAGTTC -TCTATCTTTGTTGGGTCTTTTGTGGTTTAGGTATCAGAGTAATTGTGACTTCATAGAATG -AGTTGGTAGAGTACCTTCTGCTTCTATTTTGTGGAATAGTTTGTGATGAACTGGGATTAG -ATCATCTTTGAAGGTCTGATAGAACTCTGCACTAAACCCATCTGGTCCTGGGCTTTTTTT -GGTTGGGAGACTGTTAATGACTGCTTCTATCTCTTTAGGGGATATAGGACGGTTTAGATC -ATTAACCTGATCTTGATTTAACTTTGGTACCTGGTATCTGTCTAGAAACTTGTCCATTTC -ATCCAAGTTCTCCAGTTTTGTTGAGTATAGCCTTTTGTAGAAGGATCTGATGGTGTTTTG -GATTTCTTCAGGATCTGTTGTTATGTCTCCCTTTTCATTTCTGATTTTGTTAATTACAAT -GCTTTCCCTGTGCCCTCTAGTGAGTCTGGCCAAGGGCTTATCTATCTTGTTGATTTTCTC -AAAGAACCAGATCCTTGATTGGTAGATTCTTTGCATAGTTCTTCTTGTTTCCACTTGGTT -GATTTCACCCCTGAGTTTGATTATTTCCTGCCTTCTACTCCTCTTGGGTGAATTTGCTTC -CTTTTGTTCTAGAGCTTTTAGGTGTGTTGTCAAGCTGCTAATGTGTGCTCTCTCTAGTTT -CTTTTTGGAGGCACTCAGAGCTATGAGTTTTCCTCTTAGGAATGCTTTCATTGTGTCCCA -TAGGGTTGGGTATGTTGTGGCTTCATTTTCATTAAACTCCAAAAAGTCCTTAATTTCTTT -CTTTATTCTTTCCTTGACCAAGGTATCATTGAGAAGAGTGTTGTTTAGTTTCCACGTGAA -TGTTAGCTTTCTATTATTTATGTTGTTATTGAAGATCAGCCTTAGTCCATGGTGATCTGA -TTAAGATGCATGGGACAATTTCAATATTTTTGTATATGTTGAGGCTTGTTTTGTGACCAA -TTATGTGGTCAATTTTGGAGAAGGTACCATGAGGTGCTGAGAAGAAGGTATATCCTTTTG -TTTTAGGATAACATGTTCTGTAGATATCTGTTAGATCCATTTGTTTCATAACTTCTGTTA -GTTTCACTGTGTCCCTGTTTAGTTTCTGTTTCCATGATCTGTCCATTGGTGAAAGTGGTG -TGTTGAAATCTCCCACTATTATTGTGTGAGGTGCAATGTGTGCTTTGAGCTTTACTAAAG -TTTCTTTAATGAATGTGGCTGCCCTTGTATTTGGAGCATGGATATTCAGAATTGAGAGTT -CGTCTTGGAAGATTTTACCTTTGATGAGTATGAAGTGCCCCTCCTTGTCTTTTTTGATGA -CTTTGGGTTGGAAGTCGATTTTGTTAGATATTAGAATGGCTACTCCAACTTGTTTCTTCA -GACCATTTGCCTGAAAAATTGTTATCCAGCCTTTCATTCTGAGGTAGTGTCTGTCTTTTT -CCCTGAGATGGGTTTCCTGTAAGCAGCAAAATGTTGGGTCCTGTTTGTGTAGCCAGTCTG -TTAGTTTATGTCTTTTTATTGGGGAGTTGATTCTATTAAGAGATTTTAAGGAAAAGTAAT -TGTTGCTTCCTATTATTTTTGTTGTTAACGTTGGCATTCTGTTCTTGTGGCTGTCTTCTT -TTAGGTTAGTTGAGGGATTACCTTTTTGCTTTTTCTAGGACGTGGTTTCCATCCTTGTAT -TGTTTTTTTTTTTTCTGTTATTATCCTTTGAAGGTCTGGATTCATGTAAAGATAATGTGT -GAATTTTGTTTGGTCATAGAATACTTTGGTTTCTCCATCTACAGTAATTGAAAGTTTGGT -TGGGTATAGTAGCCTGTGCTGGCATTTGTGTTCTCTTAGTTTCTGTATAACATCTGTCCA -GTATCTTCTGGCTTTCATAGTCTCTGGTGAAAAATCTGGTGTAATTCTGATAGGCTTGCC -TTTATATGTTACTTGACCTTTCTCCCTTACTGCTTTTAATATTCTATCTTTATTTAGTGC -ATTTGTTGTTCTGATTATTATGTGTCTGGAGGAATTTCTTTTCTGGACCAGTCTATTTGG -AGTTCTGTAGGCTTCTTGTATGTTCATGGACATCTCTTTCTTTATGTTTGGGAAGCTTTC -TTCTATAATTTTGTTGAAGACATTTGCTGGCCCTTTGAGTTGAAAATCTTCATTCTCATC -TACTCCTATTATCCATAGGTTTGGTCTTCTCATTGTGTCCTGGATTTCCTGAATGTTTTG -AGTTAGGATCTTTTTGCATTTTGTATTTTCTTTGATTGTTTTGCCGATGTTCTCTATGGA -ATCTTCTGTGCCTGAGAGTCTCTCTTCCATCTCTTCTATTCAGTTGCTGATGCTCACATC -TTTGGTTCCAGATTTCTTTCCTAGGGTTTCTATCTCCACTGTTGCCTCACTTTTGGGTTT -TCTTTATTGTGTCTACTTCTCTTTTTAGGTCTAGTATGGTTTTGTTCATTTCCATCATGT -GTTTGGATGTGTTTTCCTGTTTTTCTATAAGGACTTGCAACTCTTTAGCAGTGTTCTCCT -GTATTTCTTTAAGTGAGTTATTAAAGACCTTCTTGATGTCTTCTACCATCATCATGAGAT -ATGCCTTTAAATCCAGGTCTAGGTTTTCGGGTGTGTTGGGGTGCCCTGGACTGGCTGAGG -TGGGAGTACTGGGTTCTGAAGATGGTGAGTGGTCTCGGTTTTTGTTAGTAAGATTCTTAC -ATCTGCCTTTCACCATCTGGTAAACTCTGGAGTCAGTTGTTATAGTTGTCTCTGGTTAGA -GCTTGTTCCTCTCTTGATTCTGTTATTCTCTACCAGCAGACCAGGGAGACTAGCTCTCTC -CGGAGTTTCAGTGATCAGAGCACTCTCTGCAGGCAAGCTCTCCTCTTTCAGGGAAGGTGC -ACAGATATCTGGCATTCAGACTTGCCTCCTGGCAGAAGATGAAGGCCCGAAACAGGACCT -GTCCCAGAAGCTGTTAGCTTCTGTAGTGCACACTCTCACCTGTGCAGACTAGTCTCAGTG -GAGTCCGGGAGCCAAGATGTCTCCCTCAGATGCTCAGGCAAAGCCCTTCTGGGCCGGTGG -ACACCTATCCTCTGGCAGGGAAGGTGCCCGGATGTCTGGAGCCCGAAAAGGGGGCTGCCT -CAGAAGCTCTGTGGCTCCCACCTGTCCCAGAAGCTGTTAGCTTCTGTAGTCCACACTCTC -ACCTATGCAGAGTAGTCTCTGTGGAGTCCGGGATCCAAGATGTCTTGGGGAGAAACTATT -AAGAAACTCCAAAGACTTTTGCAGTTGGGCTGGATAGGTTTTTGCATTATGAGATAACCA -TAACCTATGGATGTCAAGGTGACAAGGGGTGGACTTGTGATGGTTAATCTTGATTGTCAG -TTTGATGGGACTCAGAATTACCAAGGAGACACAAATGTGGAAATGTCTGTGAGGGCATCT -CCAGTAAGGTTTAATTGAAGTAGAAAGATAAAGCCTCCCTGTGGGTGGCATTAGTCCATG -AGGTGGAGTCCTAGACTGAATACAAAGGAGAAATCAAGCCGAGTACTAGAATTCACATTT -CTTTGTTTCCTGACTCTGACACAATGTATCCATTACCTCACATCCCTGTTGTCATGCCTT -TTCAGCCGTGATTGACTGTACCCTCCAACTTCCATCCAAAAATAAAACCTCTCAATCCTT -ACTTTAGTTGAAATTTTCAGGTACTTGCAGTGAAAATTAGCCAACATGAGTTCCAAGTCA -TGAGGAAATGTTTAACGTATTTGGCCAGTATGGAAATGTAAATCAAAGTTGTGCTTACTT -TACTGAGAATGGTTGTCATCAAGGGGGAAAAATGCTGGTTGGAGGCTTCTCAGAAAATTA -AAAATAGAACCTTCCTATGGTCATCTATACCCAGAAGAATAAAAACGTCAAGAGATACCT -ACATACCCATGTTTATCATGGCACTCTTCATGATAGCTAAATTATAGAATTATCATTGGT -GTTCATTAATTAAAGGTGACGAGCACACACATACACACACGCACACGATGGAGCGTTACT -CAGACATACAGGAAAAATAAACAAATCTTGTTAGTTATAGGAGCAATGGTTGGAACGTGG -ATATCACTATGTTTCATGAAATGAAGCAGTCATGAAAGACACGTATTTGTGTATTTTTTT -TCTGTGTGTTCTTTAGGGAAAGCAGTGAAAGTAAACATAGTCATACTAGAGATGTGGGAG -AAGGTGAGGAAGGAAGGGTATGAAAGAGTAGTCAGGGGGCTGCTCTTCCAAAGGAGCAAG -GCTCAAATCCCAGCACCCATATGGCAGTTCACAACTGTCTGTAATCCCAGTGCCAGGTGA -TCTGACATCCTCACACAGACATACATAGAGCCAGAATACCAATGTAAATAAAAGTAGAGA -AAAAGGAAAGAAAAAGAAAAGGAACACTAGCCAGGGGACTGGCTATAGTCAACCCATATT -TTGTACATGTATGGAACTGTCACAATAAGATATCTTACTTCATAAAATTAATATACACTA -ACTAAAACATGTACTAAACACACCTACAAAAAAAGTGAGGAGAATCCAGGAGCTAAGGAA -TATACTTCTGTGGTAGCATCCTCACCCAGCAACAGAGTCCCTGGATTTTACCCTAACAAT -GGGAGTTGGGGGAACAATCATCCAGAGATTAGTGACAAATAACCAAGAAGTAGAAGCAGG -TCTGATTTGGTAAGCTTGCTTTGTAGGACTGGAGCAGAAAAACAGAATCCAGAGTAAAAA -ACAATGTCAGCCAATTTACCATCATTTCTTTTGAAAACATTAAAACAAAGGCACAGCACG -AATTCCTAACTGAAACTCCTGCATGACCATATGCGGTGGTGCATACCTGTAATCTCAGCA -TGTAAGGAATTCTCAGCTTCAACCCGGCCTGCTCAACAAAAGGACGCTGTCTTTAAAAAT -AAAAGAAGAAAGAAAAAGGAGAAAAGGAAGAGAGAAAAAAGAAACAGAAGCAAAGGTGAA -AGAAGCTGAGGAGTTAGGAGAAAGAGGAAGACATATCTCTGTCTCCTGATACAGAAGCTC -AAATAACAAATTGATTTTTATTTGGGAACTTAGAGCCTTAGCATAAGTGACTCCAATTTA -ACCTTTAATTCAGTTGGTTGAGGCCCGGTGCAGAAGCCTAATTGCAAACAATGGCCTTCT -ATAACACATCTAAGAAATCAGATAGGGCAATCAGTGTCCCATTGTGGCCTGAGATGGAAG -GTTGTAAGCAATTGTCTTTTGCACATGGGCAAAGCTCCAGGAAGGGTCCTCAACACACCC -TCATGCCACAAACACACATGGAGATGGGGAAGAAGGGGTTTGGGTAGAGCACCAATAGCT -ATGTTTAAAAGGGACACTTTAGGAGAGTAAGAAAGATTGATAGACACTAAGTGATCAAGT -TAAAAAAAAAAAAGCCTGCAGTTAGATGATGGCCAAGGGTCAAGGAAAGGAGAGGGTACT -TAAAAAGGAGGCAGAATTTAAAAAACAAAACAAAACATCATTTGAGACCAAGAGGAATGA -ATCGATGAAGTAAAGTCTCTGAATAAAGAGAGGATTTTGTAATGTCTATTACTATTCCTC -CCAACCCTGGCAGATGGGAAACTTTGAAAGTAGGGGCCTCTGTGAACCTGTTCATTGTGG -TATTTCTCTGCTGTCTTCTACTACCCAGTTGTTTGGTAAATTGAATGGACAATGAAAAGT -AGGTTAGAAGATAGGCTGGGTAGTTGTCATTAGAAAAGCACAGAGAGGCCAGGTGGTGGT -GGTACCAGGTGGTGGTGGTACTAGGTGGTATGGTACCAGATAGTGTGGCACCAGATGGTG -TGGCAACAGGTGGTATGGTACCAGGTGGTGAGATACCAGGTGGTGATGCACCAGGTGGTG -TGGTATCAGGTGGTTTGGCACCAACCACATCACAGCACTCAGGAGGCAGAGGCAAGTAGA -TCTCCACTGAGGCCAGCCTAGTCTACAGAGTTCCAGGACAGGTAGCTAAGACTACACAAA -GAAGCCAGGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGATTCCTAAGAGAAGAGA -GAAGGGAAGATGGAGAGCATAAGAAGAAAGCTAGAGGTTAGACTTACAGGCCTTTCCCCA -CTGAAGCTGAAGAACACATGGGGGCAGGGAAGAAGCTGATGATTGACTAGGGTGACAGCT -TTGGCAGGGTTCCTCCTTAGAGACTGTGACTTGGTGAAGCCAGGCCCTGAACTACAAGAA -AGAAAAGAATTTCTGGTTGTATAAAACTAAGCAAAGTTAATGAGTTTATAAAACAGAAAC -AGGAGATAGAATGTGTGTCTGTGTGCATGTGTCGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTTTATGTGTTTGCATGTGTATATGTATGTCTGTGTGTATGTG -TATATGCATGTATATGTATGTGTGTGTTTGTATATGTGTGTTTACATGTGTGTGTGTGTA -GATGTGGATGTGTGTGTTCGCATATGTGTGTTTGTGGATGTGTGTGTTTGTGCATGTGTG -TGTACATGCGCATGTTTGTGTATGTGCCTGTTTGTGTGTGTATGTGTGTTTGCATGTGTA -TGTTTGTGTGTGTGTGTATACACATGATGTGGAGGAGGCAGTGGTCAAAGACAACTGTGT -GGAGTCAACTCTCTTCTCTCCTCTTTCTATGGGTTTCAGGAATGGAGCTCAGGTCATGAG -GTTTGCACCAGGAGAGAGTTTACCAGCTAAACTATCTTGCCAAGGCCACTTGCCATCTTT -ATCATCCTTACTTAGCTTTAGAAAACTGAGCATTGTCCCTACACAGGCTTTCTTTACTGG -CCTTATCGGTTGTGTTGGAATTTTCTTTTTTTTTTTTTTTTTTTTAACAGTACTTGAGCA -TTGACGTTAAGGACTAGGAAAGATGCACCATTGAACTAACCCACAACAGGTGCTGAATTC -CTTGGTTCTCGGCCAGCTCTGAACATAACCGGGCTCTAGAATAAGAGACTCTTCCTTTTC -ATGCCCCCTAAGATTTCCTAAGATTCTTCATTGAGGGGGATTTGAATGGCTAAGTTCAGA -GTTGCCAATACCTGAACTACAAGTCTGCATCTTTTAACACTAGCCAAGACTCCAGAGTTT -CTGAAGTAAAAGGCAGTCTAAGCCTGAAAACAGTCAGGGTGGAAGGCCAGAGAGCCAAAG -AAGAGCAAGACTTAAGGATGCCCATGAGGACAGAATGTATCACGGGGAGCATAACTAGAC -AGTGTGAAATGAGAGCAAGTGGAGTCTGACCACAAAGGCAAAGACCTCAGAACTGGAACC -TGCATAAAAATGAGTAGCAAGTTTCAATGGGAAGGGAGGGAGGGAGGGAGGGAGGGAGGG -AGGGAGGGAGGGAGGGAGGGAGGGAGGGAGGGAGGGAAAGAGTGAAGAAATCTGTCACCT -GCAATAGGAAGATAAAGTCGCAGGCTTTGAGACATATAGGTGAGCTCCTTCCAAGTATTG -ATCAATGAATGGAACCTTGTGAACCTTTGAGGCTTAAGCTTTGATAGTGAGTTAAAGACA -ACCGACAGCACCCAAAGCCCTGCAGACTCGCAGTGTCTCAGAGCTAAGGAGTAAATCTAA -CTGCACCATCCTAAGGGGCGTGCTTTTTTTTTTTTACAACTCAATGCAAACTTAGCTTTA -AGGCCATGCTCATCACTGCATAGCCAGGGGTGGGGGTAGGGCATTCTCATTTTGAGGCAA -TGTCTCCCTCACTGACTTACTGTCCTGTATTGTTCTTGGCCAGCTTCAGAATCATTGCCT -TTGGACAAAATACATGCAGGCCCTGTCTCAGGCCATTTTCCATTTGCTAAAACAAAGCAG -TGCCTTGGGCTGAGTGATTTACAAAGAATAGAGGCTTATTTAGTTCATAGATTTGAAAGA -GGCTCATAAGTCAACCCAGGTTACTCTCAAGACCAATCCTGACCAATCTACTAATGCCAA -AAATCTCAGCAAGCCCTAACCTTGAAAGTGATCAGTTTATGAGCTTAGAGATTCAGTTTC -GTTTAAGGCAACGGTAATGTAAGAACTTGGCTTTGTGCTCTGCCATTCGAGACAATGGGA -GGAGGAGGAGATGCTGAAGTTAATACCATGCACTTAGAACAATTGTTTTACCACCCCCTG -AATATTAGTGACTCATTAGTAGGCCACAGCCTCCATTCGCTCCATTTCCCACATCCCTCC -CCAGTGAGTTTTAATACACCCCACCTTTTCACCTGATATCTCCTACATCTCACCCGTTGC -CTAAGACTTCTGACAATGCTCTTCCTCATCCATCTGGCAAAGTCCCTGGGCTTTGGCTTT -CCGTCTTGCCAACACAGAGGACATACTCTGCTATATTTGTTTCTGGGCCAAAATTGCTCC -AAAAGATATAAAGATCAGTGTGTCCAGTGTCCAATGTCCAATGATGAGACTTCAATGTCC -TCAGGGCTCCAAATGTAGGGAATCTGGGCCAAGGAGCAAATGTCAGCGTAGGACATTTAG -GAGATGTCTCAACTACCCCTTGCCTTTCTCAGATACTGTCACATGTGGGTAGCTCATGAA -AAAGGCTGTGTACAGTCTAAGAAGACATTAAGCGTATCAGCTCAGTCCATGTCTGTGCCT -TGACCCCATGTGCAGTTGGACCCACAATAACTAACTAATACTTGTTATTCTGAAAGAGTC -ATAGAGGGGGCTGGAGAGATGGGTCACTGGTTAAGAGCACGTATGACTTTTGCAAAGGAC -TCCAGTTTGAATCACAGTGCTCAGGCTGGGTGGCTCATGACTACCTGTCTTTCCAGCTCT -GGATATATTCAGCATCCTCTCCAGATCTCTGAAAGTGCTTGCACATGTGTACACAGACAG -CCCCGCCCCTCCCCAGCTTAAGCATAATTGAAAATAAAAATAAATCCTATGAAAAGAGGA -CTGAGCTTCCCCGGAAATCAGTGTCATCAGAACATAATGGAAAGGCACTGGTGTGATTTA -CCTGTGTCCTTGAACTTTGGGCTAGGGTCTCCCTAGAGCTCATGTGTCATCCTTTCTTAG -ATGATTTCTCATTGCAGACAGACAGCACTGTGCAGGACAGAAGGATTCTGGGTTGGTTTC -TAGCATGACTCCATCGCTTTAAAGAACAAACCACGCATCCCTCAAAGCTTGGATTCACAT -GGCTTCTTTCCAGGATCGCTGCGAGACCAGAAGGTGTCAGGCCACAAGAACTCTGCAATG -TGCTTTATATACCCTGTGGTTATAAACACAGAGACTGAGCCTGGCTTGAACAGCTAAAAC -CTCAAATCCCACCCCAAGTGACACACTTCCTCCAACAAGGCAATAACCTCATGCTCCAAT -AGCACACCTGCCCCTCCTCTACTGCTTTCTCTCCTAGGAGGTACAACTAGGTCTCTCATC -CCATCTACCTTTAAATAGATTTATTACATTTAAACTTACTGGGTGGAAGATGGAGGTCAG -AAGGCAGTATGCAGGAGTTGGTTCTTTCCATCTATCTTGTTATCCTGGGTGTCAAACTCA -GGTTGTCAGGATTGGCAGCAGGGGCCTTTACCCACTGGGCAATCTCACTAGTCCACATCC -CCAGCTATGACTGCCTAGTTTGGGATGTGAACGATGCAGAAGCTTCCTCCAAAACTGATT -TGTCCACTCCTAGGGAACAATGGGCTCTGAATTCTGAAAGACCAGAATCTTCACTAAAAA -GTGTTAATGCCTAGGTAACTGTTACCTGTCTAGCCTGCCATTTTGTGCTGTGACTAATGT -CATAAGGAAACTTTCCCATGAGCTGTTACTGGGGTTACTAGGATGTTCTGTGCTTTGGTG -TTCTTGGAAACCAATCACAACAGAAGTCAGTCAGACCTGCTCTGTATAGTTAGTCACAAG -AAGCTTGGACCCGCACCAACCACCCAGCAGCACTTCCTGCACTTTTGTATGAGCTTTTGT -GGGTTTTGCCTTTAGAAGTTGCTCCTGGGATGGACCCCAGCATAAGAGAATTCTGTACCA -ATATAAGAAGCTATTTGGAAAAGGACTTCCATTTTGAGTAAAGGTCAGGTAAAGTTTAAA -TTCCCAAGACCTCCCTGGAAACAGATATTTTCCTTGGCAGAAAGAGACATATACATGGAT -AACTGACCTCCTGGATAGCAAGATAAGACATGAATATTAGGCAAGGCAGGTCCCCTGCCA -CAGCTGAATACCCCAGCCAGTGGGAAACAGGGTAAGTGTATTACAGAGACATGTTCCTAA -GGAACTCCCCTATCTCTAAACTGATTGGTGGAATAATGTGGCACAGATGTTTGTGAATTT -TAGACTTAAATGCCCTATAAGATTTTAACTCAAGGTCCCAGACAGCTGGGAGTCTGTTCT -ATGGTCCTGACGGATCAGTCTTAGGATGTGGCATTCAAGAAGCCATCTCTGTTTGACTGA -GATCAGTGTCTGAGTGTTTTGTGCCTCGACCCCAAGACCCCAGCAAGAAGATCCCCAAAG -AGAACCACAAGTGCTGCCTAGTGTGCAGACACACAAAGTGTCACACAAAGAAACATGGGA -AATATGGAAAATAAGGCACCATTAAGGAAGGGAAATATATTGATTAACATATGAAAGAAA -CTGATGGGAGAGAAAGATGGATTGCAACAAGCCACCCAAACGTCGCCACCGCCGCCACCA -CCTACATGAAACAAAATAGAGAATATGCAGAAAAAGTTTACATACATAAATGACTCACAG -AAAGCTTTCAGGGCCCTTGGCTCTTTCCTTTGGAAACCTTGACCTGGCCCACAGTTAAGC -TCAGACATCTTCTCTTTAATAAACTGTCTCCTTTCCTGTTACAATATATGCGCCTCTGCA -AAAAATCTTTTCCTAGGACACGAGGAACCTAGTAACCAGTGCAGGTGCCTCCAAACTCAG -ATCCATGCCTATAACAGTTACCAGGCTGCCAGCCATGTGGTAAGACTTGCATCTAAATGC -TTTCCAATTTCGCCATCTTCCTCAACAAAGACACCCATGTCACCAGGCAATATTGTTTTT -TGTCCCTTCTCTTCCTTCTTTCATTTTCTCCCATGGCATTTGTAAATGGTGGGCAAGCTC -CCATGGAAGTTGTCCTAGATGGCTTTGTCAACCTGGCAGATCCTAGAGTCATCTGAAAGT -TCTATTAAAGAGTTGCCTAGATCAGATTAGCCTGTGTGCTTGGGTGTGTGTGTGTGCGCG -CGCGCACACGCGCGTAGGGTTGTTGATGACTAATTGATGTAGGAGGACCCATCCCCCTGT -GGGTGGCACCATCCCCTGAGGTGAGTGGCCCTGTATATAATATCTAGTAATAAGTGTGTC -AAATAGAGGACCCATGATTGAGCCAGCAAGTGTCATTCCTCAAGTTCTTGCTTGACTCTC -TGCTCTGACTTTTTAAATCACTATGACCTGGAAATGTGAGCCAAATAAATGCTTTCCCCA -TTTAAGTTGGTTTTGGTCAGGGTGTTTTATCAAAGCAACAGAAAAGTAAATATAGCAAGA -ATCCAGATGCCAGCCTGTGGACACCGGATCCAGGCTGTGCGTTCCCCCTTCTTTTGCCTC -CTCAGCTTATGGTGCCCTATGACTCAGACACTTCCATATGCATTACTGCGACGAGGGCTG -GGCTTATGCTGGTGCAAAGAAGCGTGTGCACCAGCAGCTACGATGTCTGCATTAAACCCC -GAGGCTCAAGTAGAGCCACAGCTGCTGGACCCCTACAAGCCTAGCCGACAAGATGTGTGG -ATCCTGCTAGGGACTTCTCTCTGCAAACTGAGTAAAGGAAAGAATGACTAACTGTGTAAA -TGGAGGTAGCGTGGAGCACCATACAGTAGGGAATGAGAGTTCATCTAGTTCCTACTGCCT -ACTGTGAGTTAGGTACAGACAGGGCTCATTGATACATCAGAGCTGTCCCCCTTTGCCATT -TCTTCACATTGTCCTATCTATCTTTGTAGGAAATCATGAAGGGATGAGCATAGGTGCTTC -AGACCATTTTCTTTGAATCTTAAAGAAGTCCAGCTGCATGATGTTCCTTCCAGCTTCTGA -CCAACATCCTTGTCTTCCAGCTTGTACTGAGGCCAGATTGTGTTACAGTAAAACCCTGGC -ATCTTTCTTTAAGATTTCCGGATTGAATCTGTTCCAGTTCTGGTGGGTACAGCACAGCAG -GAGTCCAAGGGAACTGAAGTTGAAATTTCCAGCTTGAATTGCTACTCTCCTGGGACCAAG -TCCTATAATACTGAGATGTAAGTACTCGCTGTCAGCATATCTGAGGTAATTTCCTCTACA -TCTGTGAACCTGGGCTTCTTCTAAAAAATAGGTCCAACATTTTGGGTTGGTAAGTTCAGA -GATGAGGTTACTTGTAGAAACGGTTCTAGTTTTGTTTAGATTACCACTCAAGTTAAAAGT -GTATATGGATGAATGGTTTCACTATTTGTTGGCTTGTCTTCTGGAACCATGCTCAAGGAA -ATTAAATGACTTACTACCAAGGGAACTAAGCCCATATTCTCAGAAATGGCACTAAGTACA -GTAAACAAACAGGAAGAATTTGTGAGCAAGTAGGATATGGTGAAGCCTAAATAAATAGCA -TATAGCAATAGAGCAAAGTTAACCAGAGAACTGAGGGGAAGAGAAGCTGTTGACGAAGCC -TGATCCTTAGCCCTTTCACCCAATGGGCTGCTTGTCATTTAGGCCATGGGCCATGTTCTT -TGTGGCTTTGGATGCCCATCCTGTCGGGTTGAACTGGTACTGGTGGCTTCACTCTTGAAC -TCCCTAGTAATACAAGGCCCCAGGTATAACATAATCCCTGTGTCCCCAGATGTTAGTCCT -GTAGGACAGATGGGAGCCTGGAAGCAACTGGTTGGATGAGTATGTAGAACTGGTGGTGTT -GGGAAGCTGTAGGTGGCAGTAGAGCTGACCTCAACACCCACCCAGCCCTCCCCTTGAACT -TCAGAGCAGGCAGGGGTGAGGCTCTAAAGAATTACTTCTGATACGAGTTGGGAGAACTAC -CATTGCTGTCCTTTTTAAGAAAGCCCTAATCTCAGGGTCCTTGCAGATCTCCAGGAAGGT -GAATAGAAAGAAAAGAAAGGAGAGGTGTGTGGTAGGCAAGCAGATGTTTTCTGTGTAAAA -AGGTGTGGTGGTTTGAATTTGCTTGATCTAGGGAGTGGTACTATTAAGAGGTGTTGTCTT -GTTGGAGGAACTGTATTACTGTGGTGGTGGGCTTAGAGACCCTCCTCCTAGCCATGTGGG -AGTCATTCTTCCCCTGGCTGCCTTTCAATCAAGATATAGAACTCTTGGATCCTCTGGCAC -CATGACTACCTAGACACTGCCATGCTTCCTGCCTTGATTATAATAGACTGAATCTCTGAA -CCTGTAAGCCAGCCCCAATTAAATGTTATCCCTTATAAGATTTGCCTTGGTCATGGTATC -TCTTCATAGCAATGGAGACCCTAATTAAGACAGAAAGTATAAGGTTATTGTGGTGTTTGG -GTGAACATGTTATCTGGATGCAGTGTAGACCCAGAAGAGCAATATGGACATCATTATCCT -TTTTTTTTTTGGGGGGGGGGGGACATTGTGGTCATCCCTATATAGACTCTGCCATCTTAG -TTATCCTCATAACTACTGTTGCTATAGTTGATTAATCTGCTCTATTTGCCCAGTGGTGGC -AGCATGAGTTCCTTGCTACTGTTCCAATGTTGTAGATTCTCCAATGAAACACACACACAC -ACAAACACACACACAGCCTTACTTTTAATATGCCCTAAGCAGATCAGTGGTTGGGCCACT -CCCTAACTGCTACACGGCTAGCACACTCTCCCCTCTGATATTCCTGAATTATTATTTAAT -AAAACGTATATTCCATCCTGGCTGCCCTAGTCTGCAGCCCTCCTGGGCCACAATCCCCAG -TTCTTACATTATGACTGTCTCTCTTGCACTTCTCGGGCCTGATCTTTTTGCTTCTCCAGC -ATCGTGATTCTAAATCCTCCTTCTTCCCTGGGTTTTCTTGCCTGAGAAAACCTAAGTCCT -ATCCCTGCCCCACCATTGGCTGCTAGCAACTTTATTGGCCAATTAGAACCAGCTTGGGGC -AGGGACCCTCAGTGTCTCACATGCAGAATTCTCGTGCAATTTTGGAACCCATAATGCAAG -CATTAAACCAAATCCAGAAATAAACTACTGAGAGGGTTCAAGAATTGCTGGAAGAAGACC -CCAGACTCTAAGAGAATGCAAAGAATGTTTATTCTGCAGAAATTACCAGCATGCAGGGGT -CAACCATTGATCAAAATGGTGTCCCTAGACAAAGGCACACAAGCAAAGGTTAGGTAGTCT -AGAACTTCATTGGTGGGTGCAGGGGAAGTTACATGAGTCGGTTTCTGATTGATTGCTATG -TTAGTTTTGCTACATTTGGTGAGGCCTTGAGGAAATTCCAGGAACCAGCTCAGCTCTGAG -CTCATCCTCCCTTTGTCAGAGCCATCAATGATTGCCTGTTTTCGGTAAATCCCTCCAAGG -GGAGAGAGGAGAGAGAGAGGAGAGAGAGAGGAGAGAGAGAGAGAGAATGAGAGAGAGAGT -GAGAGAGAGAATGAGAGAGAGAGGTTTCTCTACGTAGTCCTGGCTGTCCTGGAACTCACT -CTGTAGACCAGGCTGGCCTTGAACTCAGAAATCCACCTGCCTCTGCCTCCCAAGTGCTAG -GATTAAAGGTATGTGCCACCACTGCCCGGCCCAAGACTTTTCTATTCCCAAGGTTTCATT -ACTATCTTTGCTGTCCTTACAGTGTCTGCATATTTTGTTGGTGTCTTCCACTTTCTGTGT -AGCTGCTATCTTGGAGGTTCATCTTGTCAGTGGGGAGCTACACACTGATGACTGATGTGT -TAGTGTTTGTCAACTTACAGCAAACTAGAGAGAGCCTCAGTTGAGAAATTCCTGTTATCA -GATTGGCCCATTGGCATGTATGTGGTGCATTTCTATTGATTAAGGACTAATTTGGGAGGG -CACAGACCACTGTTGGTGGTGTCAGCCCTAAGCAGGTGGTCATGGATTATATAAGAAAGC -AATTTGACCAAGCCATGAGGAGCAGGACAGTAAGTGGTAGCCCTCAGCAGTCTCTGCTGT -GGTTCCTGCTTACAGTCCATGCTCCACCCCCACCCCCGTGACAATCTGTAATGTAGAAGG -CTGAGTATAAAAATGTTTAAAAATTAAAAATAAAAAATAAACCTATCTCACCAAATTGGT -TTTGGTCAATGATTTATCCCAGGAACAAAACGTAAAAACTAACATGGAAATCAATGTCAG -AGAGTGAGGTATTGCTGTGAAAGGCCTGATTATGTCTGGTTTTTTCCCCTAGGGTCTGTA -GATGGATTTTGGAGCTGTGAACTGGAGTTTTCAGAGCTTACTCAACTATTGTGAGATCTT -GGGAGGTAGGAATGCTGCAGGATAGATAGACTTTGGACGCCTGGCTTGTAAGATCTCAGA -AGGAAGCAAAGACTCTATTAGGGTCATTTGTATGGTTTGACTTGAATTAAGAATCCCTGG -AAGTCAAGCCTTTGCTAGGGACAATCAGTGCTATTTAGCTGGGCCTGGAGAATCAGCTAA -ATAGAATCAGAATTAGGAACAGACTGGAACAATTGAGGTGAAATCGTATGGGACATATTC -TCAGGGTCAGCACATACAAGTTGTGGTTCGTGAAGAGGCCAAGGACACCTTTCAAGCCGA -TAGCTGAACTTGGTAATGTGTAAGAGAAAGCCTTCCACATGGGACTTGTTTTGAAGGCAT -AAAAGAGTAATGGTGACAGCGGAGGTTTGTCACTGTGTTACAGTGGAGTCCCTGCAGAGA -GGCCAGTAGGCCAATGGTGAAAGTACAGCGTTAGTTGTAGTGGAAATCTATTGGTTGAAG -GGGCCTTGGAGAAAAGCTGTGGCTTGGCACCATAGGGCAGGGTCAGAGACCCTGGACTGA -ACCAAGAGGAGCTATGGTGACCCTGGACAGAACCAAGAGGAGCTATGAATGAAGCCTTGG -TTACAGTGGAACCCCCTGTATATTGGAAATTCCAGGACTATAGAATGACCACCAAGGACC -TCAGCAAGTGGGGAGTGGAGTCTGCCTGAATCTGTTAGATAAATTTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGTGTTGTGGATAGTAGATCAGGAATCCAGAGATCATACATTGAGCT -ACAGCATTTGGAGCTGCTGGACTTGGCTTAAGTGCGTTGTTTTTATGCCCTGGTACTTTT -TTCTTGGAATAAAATATATAACTTGTTTTATTTTCAAGAGCCCACAATAAAAGAAAACAC -TGGATTATTAAAGAGAAAACTTTAACTTTCAAAATGATGAAAAATTTAAAGACTGTGGAA -CCTTTAAAGTTATATTATATTGTTGTTGGTTGGTTTTTAGTTTTTTTTTTTTAAGATTTA -TTTATTATATCTAAGTACACTGTTGCTGTCTTCAGATGCACCAGAAGAGGGTGTCAGATC -TCATTACAGGTGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCAGGACCTTCGG -AAGAGCAGTCAGTGCTCTTAACCACTGAGCCATCTCAACAGCCCTGGTTTTTAGTTTTTT -GAAACATGGTTTTTCTTTGTAGCTCTGGCTGTCCTAGAACTTGCTCTGTTGACCAGGTTG -GCATCAAACTCACAGAGATCCACCTGCCTCTGAGTCCTGAGTGCTGGGATTAAAGGCATG -TACCACCATTGCCCGGCTTATACTATGTTTTATATTGTGTTGTTAAAATAAGATCTTGGA -AATAAACAAGAAAGGAAGGATTATGGTTCAATAGTGATGTGTCTGTATGCCATGTTTAAT -GGTGCTTGCAATTTTTATTTGTTAATTTAACACAATAGAGAGTTACTTTGGAAGATGGAA -CCTCAATTGAGAAACTGCCGCCATCAGATTGGCCTGTGGGCATACCTGAAATGTATTTTC -TTGGTTAATAGTTTGTCGTTGAAAGGCCCAGCTCAAGGCGAAAGGATGGACCATCCAAAG -TCTACCCCACCCAGGGATCCATCCGATAATCAGCCATCAAATGCAGACACTATTGCATAT -GCCAGCAAGATTTTGCTGAAAAGATCCTGATATAGCTGTCTCATGTGAGGCTATGCCAGT -ACCTGGCAAATACAGAAGTGGATGCTCACAGTCATCAATTGGATAGAACACAGGGACCCC -AATGGAGGAGCTAGAGAAAGTGCCCAAGAGCTGAAGGGGTCTGCAACCCTACAGGTGGAA -CAACAATATGAACTAACCAGTACTTCCAGAGATCATGTCTCTATGTAGCAGAAGATGGCC -TAGTCGGCCATCATTGGGAAGAGAGGCCCCTTGGTCTTGCAAACTTTATATGCTCCAGTA -CAGGGGAACGCCAGGGCCAAGGAGTGGGAGTGGGTGGGTAGGGGAGCAGGGCAGGGGGAG -GGTATAGGGGACGTTCAGGATAGCATTTGAAATGTAAATGAAGAAAATATCTAATAAAAA -ATTGAAAAAAAAAAAAAAAGGCCCAGCTCACTGTCAGTGGTACCATGCCTGGCTAGGTTG -TATAAGAAAGCAAACAGAAAAAGCCATGAAAAGCAAACCTTTAAGCAGGACTCCTCTGCG -ATCTCTTTTTCAGTCTTTGCCTCCAGGTTCCTTCCTGCTTGCTTCCTGGTGTGACTTGAT -GCAATGGCTGTGATGTGGAAGTATAAATCTAACAAAACCTTTCCTCCCCAAATTGTTTTC -ATCCGTGGTTTATTACAGCAGCAGAAAGTAACAAATACACTGGCCTGTAGGGCACACAAG -TGTGAGAAGCGGGTGTGGCGGCAGTCCCAAAGGCGCCAGGGACTGCAGCTAAGTCGTATG -ACTTGCACCTGACTTCCTCATATAAGCCACAAACATCTTGAGAGCTGCGCAGGTGTACCA -GGATACCGGTGAATCCATTTTGATGGAGATTTGCCCCTGCTGCCCTAATTAGCTGAAGCT -GCGTGCCTGGTGAGGTGGCGTGGCCTGCTGTGCGTGGATGAGAACTAAGAGTATAAAAGA -GTGAGAGGCCCAGGGTTTGGGAGAGATATAAACAAGGGAGATATAAACAAGAGAGATATA -AACAAGGGAGATATAAACAAGAAGAAACAGGACTGAATAAACGTGTGCAGAAGGATCCTG -TTGTAGCATCGTTCTTCCTGGCCAGTTGGGCACGCGCAACACACAAGGAGCTGGGCTTCC -TATCAACCATCTACCCCTATGCATAAGCATTCTGTACATGCAAAGTGTATGGACCTTTAG -GGATAATTAAGAGTCCATTTCTCTTTTTCAATCATGAACCCTCAACAACACAAGGCAAAG -ACAGGGTGCTTCTCTGATTTATACTAGCAGTGAATTGTCCTAATTTAACAGTAACTGTCA -GACTTCACTTTGGCTTAGAAACTCATCTAGAAAGACATATTTAGTCATGGCTCTGTGCTG -TACCTCTAAGGAAACACGGGATCTGGGAGGAAGCTAATAGAGATGAAAATGAGGTATTTG -ATCAAAGTCTTAATGACCATTTGCTTAGTGTATGGGTGTTCCCAGATCAGTAACCCAATG -TTTGGATTATAACAACTCACCAGGAACCCATCTGTGTAGGGCGATGATAGAAATATCGCT -GCAGGAGTGAAAGTTGCACTAAGAAACTGTCGACTATGATGAGATCATGGTGGCTAACCA -AGGAAAGAAGAAAAGCCTGTCTTATTTGTCAGTAAAACAATGGAGCTTGTCCTATTGGTC -AGAAAGACAAAGGAGTCTGAGCTTCCTTTCAATCTCAGCCTGTAGAATGGTGGCATCTAT -AGGGAAAGGTGAATCTTCCCACCTCAATCAACCTAATCTACATAATCACTCCTAGACATC -CAAGAGGATCATCTAATCTAGATAATTCTTCACAGTCATACCCTAAAGCTTATTTCTTAG -GTGATTGTAGATTCTTTTAAGTGGGCAACGAATATTAACCATTATAATGACGATGAACTA -TCTCCATCAAAAATAACTTCCACTAAAAAGAGGAGCTAAGTGGTTGGAGAGATGGCTCAG -TGGTTAGGAGCACTGAATGCTCTTCCAGAGATCCTGAGTTCAATTCCCAGCAACCACATG -ATGGCTCACAACCATCTCTAATGGCATCCGATGCCCTCTTCTGGTGTGTCTGAAGACAGT -GGCAGTGTACTCATATACATGAAATAAATAAATAATTTTAAAAGGGGTGGGAGAATAAAT -CTTAAATCATGACTTGATGTTTTCTTACCACCCCAACCCTGTTACATCCCAGTCCTTCCA -GTAGTCAAACCAAGCAGACAGCTATGTAAATCAACTTGCTAACTGGACTTCTTCACCCTA -GACCAAGCATAATGAAGCTTATTAATGAGATTCTTCCATCGTGGGTGCCTGACAATGTTA -GACCTGAAAGATATACTTGATTCCTTTACATTCTACTCTTGGTACTCATTTGCTTCTGAG -GAGAAACACCCAGGTACTAGAGTTAATCAGCAGTATCCTTGCCCATGCCTTCCTCAAGAT -TTGAGGGGCACATCCCAGACTTTTGCCTGGGCATCAGAAAAGGATCTTAGAGAGCTTGTT -TTCACACAAGGAGTCATTCTAGGATAATAATGTATTATATATTTATTCCTATTACAGAAA -TCTCAGATCAAAATACCATCAAAGCCTTCAACTTCCTGGCCTATTAGGGCTCCAAGATTT -CTCCCCCAAAAGACCCAAGTAACTTAACAGGAAATATAATACTTAGGATATGTCTTGACT -ACTGAGGTATGGTAACTATCCTTGCCTTGGGCATAATTGGCATAATTGAATTTGTTCTAC -CAAAAACAAACAGCAAAGCTTCAATCAATTCAGGGATGGCCAAATTTTATTGAATTTGTT -TTTCTCTTTGGGTTAAAAGCGACACCTCTGCCTGTGCCTCAGCACCATCGAGTCTCCAGC -TCCACCATTCGCAAATGTGTCTGAACCCTGCACCTTCACTTTCTCCTCCATCTCTCCACC -ACACACTCCATCTTTCTCATTTCTACATCACACATTGGTTCCCTGTATTGGCACCCATAG -TATGCTACTCTAGTGTCTTTTGGGGGGGGCACCCCTGACCCAGCAGGACCCAGGCAGGCA -CTTGGGTGTCTTTCTTCTGGCCGTCTCAGCCAGCAGAAATACAGTACTATCATCCCAAGC -CCTACAGTGGAAAATAAGGGAAGACGTGACTCCTTCCATGTGGGAAAAAGATGCTACTCT -CTACATAATAACTCAACTGTTCTTCCAAGAAGACTGATCGACACAGTGAAAAATATCTAT -CAGGATAGGATCAATGTTTATTCTGCATACATAACAGCTCCAGCCAGCTTCATCCTCCAT -TGATCCATGAACCAATCCCAAGGAAAACACCTAGCCACAGGAGAACTGACAAATACATTT -GACTCGTATGCCCTCCTGTGCCAGGTACAAGTATCTGTTGGCATTTGTAGACACTGTCAC -TGGCTGGATTGAGGCTGACTATAATGGTAAGGGCTACCCTAAAGAGAGTTGTATCAAGGA -TTGACCTTGCCTACTGAGGTCTGACCTTGCCTAGTGAGGCTTGACCTTACTGAGATTTGA -TCTTACCTACTCAACACAGAGTGACAACAGGTCATGGGGTGACAGAGGGTGACAAATGCC -CATCATTTACATCAATACTTGGTCTATACCTATGGCTCTGGAAATAAAATATTATTTAAA -TTCTGCTTGGAGATCAGTGTCTTCAGGAAAAAAATTGAAATGACTAACCAAACTATTAGG -CAGCTTCTAGAAAAGCTTTGACAAGAAAGCTCTGGGGGAAAAACCAACAACAACAAAGTT -GTTACCCATCCTCTTAAGAGTTAGAACAACTTCAAAGTCTAATGCCTGGTTCAGCCCCTA -GAGTTACTGGCTAGTAGGCCCTTTCTCATAGGAACAGGTATAGAATAAACTTAAAGCAAA -TCCAGTAAACCCTATACAAAAATGGAAACTAGGCTGTACTCAGCCAAAAGTGTCTAACCT -GAAAGACTGTGGACCCTAAACTGGGTCCTCCTTAATATCTAAGAAGACAGACCTATAGAA -CAGTGGGGTCCTCAATGGAGCAGACATTTCCAAGTGGCCCTAAGTGCTGGGGACAGCACA -CCATGACAAGGGGCTACCTGCAGCAGGCCACGATAGATCTTAGAAGTCTGCAGCAGCTTT -TTGTGAAAGAGGATGGTTTCTGGGAGCCTGGAGACATCCCTCCAGGGGATCCACCATCTG -AAATAAGGGACTGCCTGCAGTAGGCCAGGTTGGAAACATCTCTGTAGTTCACAGCATCTC -CCATCTCTCCTAACTTTAGCCTGGACTACGGCTGTATAGATTTATTTCATTTGTGCGTGA -CTGCTTTTCAGTTGGCCTTGGTGTGCATAATTATTCTATTATATCTGACTTTCCTATTTC -TTTCTCCTTCTGCTCCAGTGAATTCTGTGAAACTAGATCCTCCTTGATGTAATGATTCTT -AAACAATTAAAAATTGAGGCATGGGCACATTGTTTCCAAGATGAGGCACAGCACAGTCCT -CATGGTCCAGGTGCATGCCGTGCGTTCTCTTCTTGGAAACAATGCAGTAACTGCACAATG -GTAGTTCCAGATTAATGTTTGACTTGCAGAGAAAGTTTGAAGAAATGATAAGAAAATTGA -AATACAGCCAACATTGGGACCCCAAGAAAGAAAAAAGTTATTGAAGTTATGAAATAAGTT -TTGCATAACATTTGAGAGTGGATCCTGGATAGGCAATTATAGAATGCATAAAATTATATA -TTAGTAAAACTAATTCAAAACACTAGGACTCTTAGGAGAGTCATTGTGTGCAGTGTACAG -AATCAGAAAGCTAGAATAACTGCTGAGTTAAGGGTTAACTTGATACTTTCTGGCCATTGC -CCATGTCATTTATCATTAGAGCTTCACAGGAAAATTCAAGTAGTTGATCTCAGAGCTCTG -AGCATTGGAGTATAATAAGTTAAAAGTTAAAGTTTAAATAATGATGTTTGCAATTATTAT -TTTGACCACAGGCCTGGGAATAGGGTAAGCTTGAAACTTTAGGGACCTATTATAATTCTT -AATTTTTTGTGGGATGTAGTTATTCTTTTGAATTTGATTTGGCAATGATTATACAATGTC -TTCTTTTCTACCTGTTTTTGGAGTATCAGTGAAAGACTAGGGCAAGAAAAAGGCTAGGAG -CAAGTGGTGGAGAGCGAGTAAGGTGGCATGAGGTGAGTGAAGAGTGAGTGGAGAGAGTGT -GAGGAGAAGAGAGTGTGGGGAGGTGTGGGAGAGAGAGGGGACAGAGAGAGAGAGCATGTG -AAAAGTGAGAGAGGAAAGAATGTGAAGAGTGAATGAAGAGAGAATGTGACGTGTGTATGG -AGTGTATGTGTGTGTGTGAAAGAAGAGTGCATGTGGTGTGTGTGAGATGTGTGTGAAGAG -AGTGTGTGAGAAAGGGGAACACACAGAGGTGTGTAGGAGTGTGGGAGTTAGAGAAAAGAA -AAGTGCACAGGAGAAAAACAGAGTGCATAGGAGAATGCAGAGTGTGTGCAGCCTCAAGCT -GTGAGCATGTGAAAGAGAGAGAGGAAAGCAACTTTAAGCCTTAAAAAAATTGCCTGTCAG -TTTGTACCCGAAAAGTAGTTTGTGTCTGTTTATTATGTGCCTTCCAGATATCCCTGCTTC -TAGTTGGGAACTCTGATCCTGTGTTGAGGCTGGACCCCGACACCTAAGTACTCTCCATGA -TTGCCAAATTGTTTGCAGTTAACAGCGGGGTTCATATCTCCAGCATGAAACCAAGGGACC -CCAACCCCAAGACCTAGAAGAGAACACCCGTGAACCATGAAGGCTCTTGAACTTCTCTGG -ACAAACAGTGTAGCATCCTCATGACTGGTCTGGGGCTGTTCTGAAGTACGCCCTGCTCTG -GATCTTCATGCTTCTCTCAGTAGAGGCTGAATCCTGAACTAACGCATGGAGAGCCATGTA -CTCGCAGGAGAATGGAGTCATTTCCCCTGCCCAAAGCACAGCTTACCTAAAATTGCCTCT -CCTGCTTTGGTTTTGGTCTTTGCTTTTCCCAAGAATAAGCTTCCACTGGTTCACATTTTA -AACAAGGTGGCTGAGTTGCCAAATCCTCTCATTGTTAACACTTTCTTACCCTGCAGGAAC -CACACAAGGAACAACTTTCCCTGAGTGTCTTTCTTCTCAGTAAGATGTGGGAAATGGTAC -ACACTAAGGCCCCATATAAGGTCATAAATATACTCTATACCATGAGAACTCTGGGAAGGT -GTGGAGAGGCAGTCCCAGACATAAGGGTCCAAGTTGGAAGGCTGTTTCCTTGGGATGTAT -CTCCAAGCAAGACAGCTGCATAAACTTACTTGGAAAAAGAAAAGCTAAGGTTTTACTTTT -CTAGTTTTGATGAAACTGACCCAATTCATAGTTATTCAAAGTTTCTCTGAGCACTTCCAG -TTTGCAATTTGTTTTTTTGTTTGTTTGTTTGTTTGTTTATTGGGTTATTTTTGTAATTGG -AAATGCTTTTTTTAAAAAATCTTTCTCTAACAAAATGAATGTCAAAATAGCCCAATCATA -CTCACAGGAGGTAGAGGATTGGAGGGACTTGGGAGGAAGAGAGGAGGGGAAGGGGACAAA -AGGGGGGCAGGATTAGGTCTGGGAGGAGGTGGGATGACATACAGAGGGTTAGGAATTTGA -ACAGAGATGTGTAGCAATGGAGGGTTGAGGAACTGGCACCGGAAAGTCCCAGATGCCAGG -AAAGCAAGAGGCTTCCAGGACTCAACGGGGCATGAGATTATCTGAAATGCCCAACAAAGG -GGAGGGGAACCTGTCAAGACCATATCCAGAGGTTACTCAAGGCCCCTGTGTAGGGGATGG -GGCCACCCACTCATCTCCAAATTTTTTAACCCAGAATTGCTCCTGTCTAAAGGAAATCTG -GGGACAAAGTGTGGAGCAGAGACTGAAGGAAAGGCCATCCAGAGACTGTCCCACCTGGGG -ATCCATCCCATATACAGACATCAAACTCAGATACTATTGCAGATGCCAAGAAGTACTTGC -AGACAGGAGCCTGATATAGCTGTCTCCTGAGAGGCTCTGCCAATGCCTGACAAATACAGA -GGCGGATGCTCGCAGTCATCCATTGGGCTGAGCATGGGGACCCCAATGGAAGAGTTGGGG -AAGTGACTGAAGGAGCTGAAAGGGTTTGCAACCCCATAGAAGAACAACAGTATCAACCAA -CCAGACTCCCAGAGATCCCAGGGACTAAACCACCCACCAACCAAAGAGTACACATGGTGG -GACCCATGGCTCCAGCTGCATATGTAGCAGAGGATGGCCTTATCTGGCATCAATGGGAAG -AGAGGCCCTTGGGGAGGTAGGAGGCAGGAGTGGGTGGGTGGGGAACACCCTCATAGAAGC -AGGGGGGAGATAGAATAGGGGGGTTGTGGAGGGAAAACTGCGAAAGGGGATAACATTTGA -AATGTAAATAAATAAAATAGCCAATAGAAAAACAAACAAACAAACAAACAAACAATCCAA -AGACTGCATGGATACACTCTAAAGTCAACACTTATCTTGTTTGGAACTCAAGGTGGTGCA -CAGGATTTGCTGGAGGAGGCAGAAGCAGGAGGATCACCAGTGTGCAATTTGTATGCAAAG -AAGGACCAGACTATCTTGAAGATTGGATACACCAAATGCAAACTCATCCATGGATAGGTA -CTGCCCATATGAGTACCTCAGTCAAATGGAGAGAGTAACTGCTATGAGAGGTGGATAATA -CTTCCTCCTCAGTAGAGAACAGTAACAATTTTGGGTTCCATTACATATGAGGGCATAACA -TGTGGTGGAGTTCTCTGTGAACTACCAGACTGGACACACCTGTAGGTGAAGAGAAAAACC -CGTTAAAATAGAGGGCAGAAATCTACCTTCCAAAGACAGAGAACTTCTGCGATGCTGAGA -TTTAGGGCCACAGCAATCACTGAGCCAAATCCCAATCCGTATGGATCCTAGTAACAAGGG -AAGAAGACCCTAATTAATTCAATGCATTGATAGTTGGGTCATTTTCAAGAGCCCTATACT -GTAGGTTCCTTGGTAGCAGACTCAACAGTGGGTCCCTTAATAGTTACACTCTGTGGGGGC -AAGGTTTGTGGAAACTTCATGAGATAACACAAACAACTTGTGTTAGATTCTGTTGCTCAC -CAGTCTTTATAATCACCTAAAAGTGGCCCTGCTGCTTGGCTTGGCTGGAGGATCCAATGG -CTTGAAAAAGCCCAGCTGAAGGTGTATATTGCCTTCTGGCTGCAATGCTGAATCTAACAC -GGAAGCTAGAGAAATATGTGGGCCAGTGCTCTGCACCAGGGGCTCACTTCAGCATGACAG -ACAGTACTCACTCTTGTCAGCAGTGTGTGCTCAGTGGTACCCAAAGTGCTTGGGAGTTAT -AGAGAGTGACTTTAAGACAGGAAATATGCCCGTGCAGTGGTAGCAGATAAGATCACACCA -GTCCTTTAAGCTAAGAGAAAGGTCAGCACGCTAGAACTACCTTAAAGAAAGTCAGAACTC -ACTAGGTTGAACTTGATGTATAGACCACCCCCCCATAATAGAAAGTTACCAAAGGACTCA -TTTCACAAGTCATGAGGGATGACAGTGGGCCTGTGACCAAGACATACTATGGAACTGCTG -TATAATCATGCAGGAGCAGGGCTCATTCAGTTGCGAATTCCTAAAGCAGGCTTTACAGAC -CTGTGCACACTGTATGAAGAGTGAACCAAGCCTTGAGATGTCTTAACTGAAAGCCTTCAA -CAAGACAAGCTAATAGCAACTCCACAACCACCCAACTGCAATTCCAAAACTACAAGTCAA -AACGGACAGGTTCCTCAAGCAAGGGCAGAGACACGACTGCAATTCATCATGTATGAATAC -AGCCAATATAATACTAGACACAGAGCTGGGCAGAGGTGGTGCATGCCTTTAATCCCAGCA -CTTGGGAGGCAGAGGCAGGTAGATTTCTGAGTTTGAGGCTAGCCTGGTCTATAGGGTGAG -TTCCAGGACAGCTAGGGCTACACAGAGAAACCCTGTCTCAAAAAAACCAAAATAAATAAA -TAAATACTAGACACCGAATGCCTGATTGTCCCTGGAGGTTTAAACCAGCCCTTGATAGTT -CACCATATCAGCTCCCTGAGGGGAGGGGGGGATTAGATATGATGTTAACTGCCCTCTAAT -ATGTTGTGAAAATGGTCTATCAGGATTTAGGCATGTTGGAGGGAATTATTCTTAAAGAGA -TATATACAATATTATGACAGTCACACCTCCCTGAGGTAATCTTTTCCTGTCTGTCACAAC -TGATTTAACCTTGCTTTTCTAGTGTGAGGAATTACAATTGCTGTGGTATCTAGTAACACA -GCAACATACCTGGTGCCTTGTGTCAGAGACGCACAAGAGGCATCAACCTTTGAAGGGAAA -CATGGGACACATGTCCGTGTCTGAAGTAGTCGTGGAGACCTTGTCCTTGTAAAGGTCTCT -GACTGTAGTAATTGATGCCCATGTGGGAAATAGATTGCTGGCCGCTTCCTTTCTTTGAAG -ATGGTGATATGGAGAAGGAGGCTAAGAGATAAGAGGCAGAGAATGACCATTTGAACTTAG -TTAATACAGCCTGGAGTATTGAAAGCCTCCTCATTCTGATTATGCCTGTGACTGCATTGT -AAGTGCTGTGTGGATCCTTTCCTTTCCAGCAGCCATGGCCAAGAACTAAATAAAACATCC -AAACACCCACAGAGTCTTCCTCATCCTTTCTTTGCTCTTTTGAAACATAGACTCGAAGGT -TTCTGAAGCCTTAGAATAGTTGATAGCCAGGCAGACAGAAGCCAAGGAGAAATAAGGAAT -AAGAGATGATACCGGAATAAATTCCGTGATCAGGATGCAAGCTGGGGGGGAGATCTTAGA -GTCACCTAACTAAACTAATTCTGACTCTAGTTTTTCCTGTGACAATGGGGCCCATGGATT -TCTGGGGCCTGTTGGGGAAGGCACCAATGTATTCTGGCCTATTTCACAGAGTAGGTGGAA -GCCTCATACGAGCACTCTTGCAGAGAACATCTTAGGACACGAGGTCAGAGAACGGTTGTT -CCCCCCACCCCTTTACCTTGGAGCCTGGCACTCCATCCCAAGCTGATTGGGATGGGCATC -ATGGTGTCCAAAAATGAACTGTGTAGCATGGACCAAAAAAAAAAAAAAAAAAAGGCACCT -ATTGGAAGAGCAGGGAGTGAAGCCATTAACTGGTCAGCTCCATCGTGCAACAAGCATGAA -AACAAAAGCCCCAACTTTCCTATACTCAACTGTCAGTGTGGTAAAACCAAACAGCAGACT -GAAAAGATATGGAGAGGAGAGAGAGAGGAGAGAGAGGAGAGAGAAGAGAAAGAGAGAGAG -AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATGGAATTAGTGTTTTCTCAGATTTAC -TTTAGGTGTCTAGAAAGTTGACCTGTAAACAGAGTTGGTTTTCTGCAAGTTAAATAATCC -TGGTTAAAGGCTGCCTGAGTGATTCTAACCTCAGGTCAGAAGTTGAATCCACAGCACTAC -ATCACTATTCATTAGTTCCTTTACGCATACATTAGTCTGCATTTGTTACATTTCCATTGT -TGTGGTAAAATACCATAAGCAAAAGGAACTTGTGGAATTTATTTCTGATTATGGTTCAGA -GGAGGAGTTCCCAAGGATGGAAGGAGGAGTGGCAACGGAAATTCGGAGCAGGAAGCTACA -AGATCGAGTCTTCAAAGCAAACAGAGAGGAGGTAACTGGAAGTTGGGCAAGGCTATAAGC -TCGCAAAGCCCGTGATTTGCATCCTCCAGCAAGGTTTCACTGCCTAACGTTTTTATAATT -TCCCCCAAATGGTGCTATCAACTGGAAACCAAGTAATCAAATATCTGTGGTCAGAGGATT -TTTGTCGTTCTTACTTAAGGGTAAGATGAGGTGTCTTACATCTGCTGCCAGCACTAGATA -AAAATTATAGTTTGAATATGAAATCCCTCACAGATTTTTATGCACGGGGTTCCGTTGTCT -CCTGGTGGGATTTTAAAAAGTGGATCCTAAAGGTTCTGCCTAGTCAATGAAGTGATCCCA -TTCATCATGGAGTCATACATACTATGATGGCATTATTGGGAGAAAGTCACCTTGTCCTTT -GCTCTTTCCCGGCTTCCCAGTTGTTACAAGGTGAACTGTGTTGCTCCATCCATGATCCCC -ATGGTCCTGCCCAGAAGCAATGAAGCCATTTAACCTCAAAACAAAATCCTGTAAACTATG -AACCAGAACAAACCTTCCTCCTTTTGGATGACGTGGGTGATGTAATTTCCTAGGGTCACT -GTGAGCAAATACCACAAATCAAACAGCTTCCACAGCAGAGAACGTCTTCTCCACGCTCTG -GAAGCTGGTGGGTCATCCAGTCAGTGTGTCTGGAGAGCCAGGCTCATTCTCAATGATCTG -AGCAACAATTCCCGCCCACTCCCTGTTATTTCTGTTTGCTGGCAATGTATGATTGACCTT -CACTCGAGATTTCTTCACTCCAACTTGTCTCTCCGTTGATCCTGTGACTTCCTCCCTAGA -TTTCTTTGTCTTCAGACCTCAATGATAGCAGTGCCAGGGCCCACTCATTAAATGATCTCG -CTTTAACTTGATTTCTCCCCTGAAGACCTTACTCCAGTTTCCATCACACGCACAGGTGCT -GAGGGGGTGGAGCGGGGTTTAGATGAATTTGGATATACATAATTCAGCTGAAAGCATGTG -ACAGGATGCTTACTGGGTGCCATCAGCACAAACCTTCAGGCCTAACTGCTGAGAACCTAT -GGGTTAGAAATTGTAGTGTAACCCAGAGCTTGTGGGGGAGGGGAAGGGTGAAGCAAGAGG -ATCATGAGTTCAGAGACAGCTCGGGGAGCACAGGGAGACCCTGTTTCAGGACTACCTAGC -CTACTGACTAAGCCAACGCCAGGGCTATAGCTTGGCGGGAGAGTGATTGGCTACAATTTG -TGAGGTCTTGTATTTTATCCCCAGAACTGGTAAATGCATCATTACATGTTAACTTTAAAA -GTGTTTTACTCTCTCTGGCTCTTTGGCTCTCTGTGCGTGTGTGTGTGGGGGGGGGGGGGG -GGGGAGGTCCTGTCTATCTTCTTGTGTTGCTGGGGGCTAATCCTATACACACAGACGCAC -AGACACACAGAACACACAGACACACACACACAGCGACATGCATGCTTTCTACATTTGTAG -AAGGCTCCTCCAGGGTGTGCCTCATTCTTGCAATGTAAAATGACATTCTTTGTATTTCCA -GTATGTCCAGCAAGAGGCAAAGGACCTGAGAGGCAAAACCAAAACCACCAGGCCAAAAAA -TGCAAGTACTGTTGTAGGCAGGGAAATGCCAGGAGGGGGGTGCTGCCTGGAGCACAAATG -TGCTCTAAGGAAATACAGTCCTAATTCCAAGCTGCTTCTAAGCGGCTGGTTTCCCAAGAG -AGTCACCAATGTGCTCCGCAGGAGGTGGAGGGGAGGGCCAGATCCTAAGGTTCTCAGTAA -TTGCATTTCACAACTAGACAAGATAACTGGACAATTCAAGGTTTCAAGGTGGGTGTTTAT -GTTGTGTAAGACACCATGAATTAAAGACAGAATTGTGAATTGTTTTGTAAAATGACATTT -ACACGATGGAAGAATGTAAACAACCAATTCTTAAAGGAGCATTGCCAAGCCGAAGAAAGG -AAAAGGTCAGTAGACGTAAACCTTCACTTTGTGGACCTCCTTGTCCTCGCACTCCCTCTC -TTTGTTGTAGTAGAAGAAAGTATTGTCCCTCCGCTGAAGTTTCTTCACGTACCCTGTCTC -TGGCCATCGGTCGACCTGCACCGGGAGGAGGAGAGGACCGATGAATTCCACGCTAGTATG -ATTTTACGTCACGTTTCACCGTCTGACAATTTGCATCAAAAATTAAAATCCGAGATTAAG -TTTTAAAGTCCTTGCCCTCTTGGAGCGTGGAGTACACGCGTAACACAAACTCAGTTTCCA -ACTTAATCTGGAGAGCTCGTACTAAATTGAGTGCTTCTCTCTAGAGTCGAGATTTAAGGT -TTTAGTGTCTACGTTATAGCCAAGACTGAGGACATGTGACAAATAAATCAAAATTCATTG -TTCTTATGTTTCTAAGTGATTCAAAACACTGTCATTTCTAAAATAACAAACCCAAGGAGA -CACTGGGAGGAGTCCAGGGCCCTTGCTCAAACACCTATGTCGATCACAGGCTTCAGAGGC -AGGGACTAAATCAGTGGCTCTCTGCCTGTGGGTCGGGACCCCTTTCACAGGGGGTCACAT -GTCAGATATCCTGAACATCTATATTTACATCACAACCCATAACAGCAAAATTATAGTTAT -TAAGTAGCAATGAAAATAATTTTATGCTTGGAGTCACCACAGCATGAGGAACTTTTAAAG -GGTCTCAGCGTTAGCAAGGTTGAGAGCCACTGGACTAGAGGAAGGTACTCTCCTTGAAGA -GGCAGCAATGCACTTCCAACCAAGCTTCAAGTTCAACACTGAGCCCAATTATTGATGGAC -ACTTGAAACCATAAATACAGTCTTGAACAACCCCTTTCTTCTCCCTGCTACTCTTTGTTG -TGTTTCTCTGTGTGTTTGATCTCTCACGTGCCGTGATTTGTATGTTCGCTTTACTTTTTC -TCCAGTTTCAGTGTTCTGCTTTCTCAGCCAGGTCGATGTGTGGTGGCTGTGCTGTGTGGG -TTTGTTTCGGTGTTTCATGGAATTTGCTGTTGGTGCCACACCGCTCAAGGATGATCTTGA -ACTCCTGACCTTCTTGCCTCTGCCAGGGGATTATAAGACATTGACCGACATGCCTAGTTT -ATGTGATGCTGGGAATAGAACCCAGGGCAGGGCAGGTTCTCGCATGCTAGGAGAGCCCCA -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTGTGTCTGTGTGT -GTGTGTCCTTTTAGGAACTTGTCAAGTCTCAAGAAATAACTTTTCTTTGGTTCATGACTT -ACCACAATGTATTCTAGGATCCAATGTGTTCTTATTATTAATAAATTTTTTCTTTCTGAA -TTTTGTGTGATATAACTTATTATCAAAAGTCCAAACCAGATATTGGAAAATGGAGCCCCT -TTCTCCAACTACCACTCCAGAGTGGTAGTATTCATTTTCACTTTGCTCTTATAAATCACA -GCTTGCAATGGAAGAAAAGATGGTGCCTATTGCTTGAGGAACTATGCCTGTTATTTTCTG -TTAATATTTTTTTTTCCTTTTTCCTCTCTGTTCCTTTCCTCTCTCTTTGAGACAAACTCT -CCTTATGTAGTGCAAGCCTGAAACCCTCAAACCTAGTATCCTATTTCAGTCTACAGGGAC -CTCAGGCATGGGCCACTAGGCATGGATTTTACATTTTCTCTTGAATGGCTTATTTCTGTG -TCACTAGAACCCAGCTCAGTTGATCAGCGTGGCAGGTCCAGCTACATTTACTCCCTAGGA -AAATAGCAAATGTTTCTGGCTAAATCAAAGCTGTTATCAGCAGGACAGAGGAGTGTCCTC -AAGTCTCTGGGATAGCTTCTTATACCTTTTCCTTGTTCCAAAGATAATTGTGCTATTTAT -AAACTGTGCACTAGATCTTCAGAATATTCAAGGCCACCTGATAAGCATCAACTGGAAGGT -TATTCTGGAGGGAAAAACTCATGGTAGGACAGGTAGATGGTCAAACAGGGAGGTACTCAG -GGGTGTGAGTTTTCTAGCTTGGTATCCATTAATGAAAGCTAGTTGATTGTAGAGTGTAGC -TACATCGGACAGAATGCTTGCATCTGTAATCCCACTGCTTGGGAAGAAGAGGCGGGAAGA -CAGATGCTCTCATCTGTGCACTGAAGTCAAGACCAGCATTGGTCACAAAGTGGGATCTTA -TCTCAAGAAACAAAACAAAACAAACACAGAACACCTGAAAAGGAAAAGAAGAAAATAATA -TATGCAACTTCTTTCTAATTCACAGTCCAGATAGTAGAGGGGAAATGACATCTTGCTACA -AACTGAGCATGTGATAATAGAGCTACCAAAGTAAGAAAAAGGACTGTTTTTGTGGTCTAT -GGAGAAAGACTCATCCTGTGTGTGAGAACTCTGTAGTTCACTGAGTGTCCAGCCAAGGAA -CCACATTGTTACCAAGGGGCAGACCACCTGGATAGGCCTGTCTCCCTCTCTTCAAATAGT -GTCAGAGACGTCCCTTCAGTTACATTTTGTTGCTGTTTTAAAAATATTTCACCATCTGCG -AATGCTTATCAAAAGCAAAATGTTTATCAAAACAAAGGAGTTTATCAGCTGATATTATAA -AAAGCAGCAAGTTTACCATGGCAACTTGTTTCACTTGTTTATATTCAATTTCATCCCGAT -ATCCTGCTTGTTGAAATCTGTACAGATTTTCTATTTCCTCTGACCATTTCTTGGCACGAC -TTATTGATTTTGGTTTCACGTCAGAAGTAGCCATGGCTACAGAGGCCTTATTAGCAATTA -TTTCTGAAAGAAGTTAGAACAATATTAATAGGCAACATGATGATTACAGTTTTCAAGACC -TTTGGAATGAACAAAAATGATGAGAGAGTGAGAGAGAGAGATCCTCAGAGTGAACACTTT -ACATTTTTAACATTCATTTCCAATACTGTTATTTTTTGGGAAACAAACTGATACACATTA -AACTACTTCTAAACCCTGGGAGGTACAGAGAATAGCTAATTTCATCATCAAATAAAATTG -CATTTGGAGTTATTTAGTAATGTTCTAACATTCCCGTTCTGAGGCTAGGCAGTAGGTAGT -GTACATTTAAGAAAATATACTGTCATTTCTATCTGCTTAATATATTGTCAAAATATTCCA -CCACTATTCCATTGATTTATATTCTCACTCTCTTCCCCCTCCTTAAAAAAACAAAAACAA -ACAACAAACAAACAAACAAAAAACCAAACCAAATGTGAAAATAATGATTCTCATCAAGGT -ATGGTGATGGCTTTGGGAGGTCAGGGCAGAAGAATCTGGGGTAAGGCTGTCCTGGGCTGC -TTAGAAATCAAAAGAATAGACACTCTTCTCTTTCAGTTCACTTTCTTATAAGGTCTATTT -TTAGGTTTCTGAAGACATCATAACTTATTTTCTTGGGTCACGGTGTCACACCGTCCTCTA -GCAGAGCAACGTTTGAAGACAACTGCACACGTCCCACACTAGTTGCTTGGCTGTTGTGTT -AGATCAGTGATTTAATGACTCAGGTGGTTACTGTAGGTCAAGGACATTCAGCTCTTCGAG -TCCAGTTCACATTAATTATTCTCTTACCAAACTTCTATTGCTTCCTTTTCACCCTGGTTA -CTGGCATTGAACTTGAGACCTTTTTGAGGGTTAGGCAAATATTCTACCATTGAGCTACAT -GCCCAACACCACAGCTAGCTTTTCAAAGATATTGTCTTGTATTTGTTTTTCTCATAATAC -TTATTTTGTTACAAAAAATATTCCACATAAAGTACCCAGAATTTCCCCCATGATTCCTTG -AATCCATTTTATTAAACCTATATCTTTTGTTTGAAGCATAAAGGAGTTTGTCACTTCATA -AAGAAGTTCCAGAGGGAATTTATGTATTCTTCACTGACTGTAACAAATTCTCATTAGGTT -AATTTATTTAAAATGCAATGATAGAAAAGATAAAATCATTCTTGCATCAATTGGAAATAT -CCCTCCCTGCCACTGGGTGAACATTATCCCAAACATAGGCTAAATCAGGAGTGTATGAGC -AGATTCACAACAAATGCCTTCATAAATGCCTTTACAAATGCATTAAATTTACTTTTGTGG -AGGGAAAAATAGGAAAAGGAAAAAATACAGACTTGCCGAATTTCCTTGAATTTCCTCAGT -GTGAAAAATGTAGCCTCCAAGTTTCTTCTCACAGTTAATGAAAGAGAGAGAGACGGTCAG -GAGGCCAAGCCCTCCGCTTAGCTCTGAGATCAGTCACACACAAGTATTAACGATGGGCCT -AGGAAGGACAAACAATTTGCCCAAGCTCCTTCTCTTCCCTCTCGACTTGTTACATTACTT -ACACCATCACATCCCAAATAGAAGGCTGTTTCCATTCTATTTGCAAATCATAGTCTAACC -TTTTCTAATTTAGCTCCAGATTTAAATTAAATTAAATTAAATGAGTTGTGTAATTTCAGT -TCTGATGAAATCAGTGACATGTCAGACAAATCACTAGAATTGCTTTTGGCATTTTTTTTC -CAGTGTGCAAATTGACGCACACTTTGGTTAGACTAGAGAAAATGAAATTTTTGTTAACAT -GTGGGTTTTAAACTTTTGCCTCTCAGTTCTGTTAGATTCCAGCTCATGTTGTATTTTATT -CATTTTATTGTTACAGGATTGTAAGGATTTTGGAAAGCGTGACAAAACAACAAACCAGTT -TCTTGTTTTGTAATTTCCTTCATTTCACTGTGAAGCCCCTCACATCACCAGTACACTACG -CACTAGCTATGACTAACAAGTGAGTTAGACATACACTTGTAGAGGTTGGTTACCCCCCTT -ATATAGGGGAGATGAATTATATATAAAAATAGAAAATATGATATGAAGAATAACAAGGAA -AAGTGTGGAGTCACTATATTAAAAATACATTCAAAATGGGTGTAGTGGTGTGCACATTTC -ATCCCAGCACTTGGTGGACAGAGACAAATCTTTGTAAGTTCAAGGCCAGCTGTTCTACAT -AGGGAGTTCCATCCAGGACAGCCAGAGCTACATAGTAAGATCCTTTGTCTCAAACAAAAA -CAAAACAAAACAAAATCAGTCAAGTGGCTAGAGAGATGGCTCAGGGCTCAAGTTTTTAAT -TGTCCTTGCAGAAAATGGAGTTCCTTTCCCTGCACCTAGCAAGCGCTCACAACCACCTTT -ATGTCCAGCTCCAGGAGACAAGATCACCACTGCCCTCTACTGGCCCCTTGGGCACTGCAC -TCAGTTGTACATGAACTCATAGACACACATGAATACTTCATTGGAAATAATTTTAAATAA -TAAAGCCTTCTAAAATACTCAGACTTCGTCGTGTCTTTCTATGGAGTTAGTGGCTGAGTG -GCTTCTGTGCTTCTATAGATAAAGTGGTTTCATCCTCAGGGCAGTGGCTCGGGGCTCAGT -ATTCCTTCCCCCATCATGCCTACTCTAGGCTCAGCTGTTTGATGGATAACAAATATTTTG -ACTTATTTGTATCATTCAAAAATACTCTCCTGAGGGTCATGCCGGGGTCGCCAAATCCCT -TTGATGTTAAGCAATTACATTAACTATGCATATAAAAATGCCACATGTTATATACGGGTG -GGAAAGACGTTACCTTTAGTTGAAGTTACAGGAAATTACTGTTTTTCTCAGTAGGAGTAC -CCACCCATCTTAAAGACACGATCAGACATTTGAAACTTTAATGTGAATCTCACCATAACA -GAAAAGGCAAATTTAGTACCTGCGGTGACCATGCTATGACTCAAATTCTATTCTTTCTAG -TTATTAAAAATAATGAAAACCAACAATGACGTGAGCCTTGTGAGCCGAAGCTCCCTGAAG -CTCCTGTGCTGGAGACCTGCACAGCCAGTCACCTGGGGCCCTCCTCGGGTGCACACATTT -ATGGCTTGGAGGAAAACCTATCAGATTGTAGTATTTAGCTGACTACTACTTTCACCAGTC -CTGAAGCTAAGAAATTTCACATCAAACATCCGCAGAAGCCACTATCCTGCTCTGTACTAA -CCTGCCTGTCTCACGTCCTCACAATATAATTGGCAAATGCATCGAGTTATGACTGTTGTA -CTTACTTATGTCTTCTCATGCTGCACTTAAGATGTCCATGGCTCCAAACAAGTATAAAGG -CCAGAAAGCAATCAACTTTATCTACCACTCTGACTTTTAAAATATAAACATATGTGTGTG -TGAAGTGTGTGTATGTGTGTGCTTGTGTGTGTGTGTAATATAAACATTCTATAATGCGTT -AAAAATAAAAAAGGGGGTGGGGAATGTCAGAACACACTCAAAAGAATGTCACAAGGTGAG -CCATGCCTTGGGGGAACTGTGTGAGAAGCCCCAGGAAGAAAGACAGAGGGCCTTTTACTT -CAAGTGCATTGGGTTTCCTGAATTGTCCTTGGACCTGATTTCATGCCTCTTGTGTTAAAT -ATCTGCATTCAATTTATAAGACAACTTACTGGAGGTTGGTACCTAGCTATAGAACCCAGT -CTGGTGAAAACATACAGCTGAGTTGCTGTCCTTAATCTCCCTGAATCTGAACATGGCCTT -CTGCATTGCTTTCGTGCTAGATATAATTAATAGCAGGGCCAGGCTATTGTGTTTACATTG -CTCTGTCCTGAAAGAGTTCTGGGAAAGGGCTACTCTGTTTATTTACATAAACTTTTGTGC -TTACTCATGTTTCTTTACACAATTTTCTGATCATGATTTTTCTGAACTCAAATGACCTGC -CTTGAATCACTACTCTCTTTATTACATGTATGAAAAAAAAGGCACACTGAAACTGAAGGT -ATCTACAGCATTGACTCTAGTCCAGTCCCTTCTTTAAGATCTTCAAATCCCAGAAGACAG -ATCTTCACAAGTCAGTGAAAGCCAAACATCCTTAAAGCTGTTACAACTGCAGACACTGTT -GGCAGAGTTATTGACCAGACACCTAGCATGCTGGGACAGAAGCATATCTTGTTGAAGAAG -TCCAACTGATAAAAACATATCACAGCCATTTCAGAGGAAACCTTGGGAAGATAACAGGCT -ACAGCACTGCACAGTGAAAGAAGAGAACAAGGTGGCCCTGGGGTAGGTAGCCTATGGTAC -TAAAATAGTGGACCACAGCACAGGTCTTCATTGCACCCAACATTGCATTCTGGGCAACGA -AGGAGTTCAGCATGACTGGTGTGCATCCTACTCAACTGGACGCTACAGGGAGTGGTTTTT -AAGTCTCCACCAAGGTATTTTTATCATATTTTTTTTTCAGTTCAGTGGAATCTTCTGGAA -CTCCTTCAAAATATCCCATTGGCAGGTTACAAACAGATGAGTAAGAAAATCACAACTGCT -GAGCCCGTGCAGATGAGCCTCAGCGTCAGTGTAGTCTGCTGCATCCACTCCTGCTAAAGT -TACAATGTATGCAGGGAGCTAAGGTGCAGAGAGCTCCGGAGGCTTCAGGAGGCAGAGGCT -CGCCTCGGAATGCGATGCTGGAAACCATGGGCAACTCCGACTGTGGCAGTGCTGCTGCAG -CTTCTTTCTGACAAGGACGCTCGCTGCTTTTGGACTGGTTGGTGTCGCTGAATTTAAACC -TAATAGTCTGAACTGGTTGCACAAAAATAGGAAGAATGAAAAACTGTAGTGAAACTTAGC -TGTGGGCAGTTTTATTATGCTAGAGATATGACTTGTAAAATTCCAGGTAGGAGCTTTGTG -TGCAGATTTTGACGCAGGGTCTCATGTTGGCTAACCATGGTCTCGAACTCCCTGAGGATG -AACTGAACTTCTGGTCCTCCCGCTTCCTCCCCTAGAGCTGGAATTTCAGATGTCTGAATC -ACACCTGGTTTAAGGGATGCTGGTATCAATGTATGCCAATAAATTGGGGGCCATTATTTA -GTTGTCTTCTTCTCTGGCTAATGTTCAGGCATGATGCATCTTTAAAATGGCTATTCCCTC -AAATTCTTTAGTGAAGTATTTTTTGTTTTTTGGTTTTTGGTTTTTTTTTTGTTGTTGTTG -TTGTTGTTTTTTTAAGATAGGGTTTCTCTGTATAGCTCTGGCTGTCCTGGATCTCACTCT -GTAGACCAGGCTGGCCTCGAACTCAGAAATCTGCCTGCCTCTGCCTCCCAAGTGCTGGGA -GGCATGTGCCACCACGCCGGCTGTGAAGCATTTTTTAAAAGCCATTTATGCTATTGCCTT -TTATAATGAATGGGTGTATTTGAAGTAGCACAAAATCATTTTAAAATTCATAACTGCAAA -ACAAGACTAACATCCTTAATGGCATAAGATCTAAACAATATAAAAATATTGATACTTTAA -TAGTTAACTTGTTGCCAGAAAAAAGAATTCTTTTGTGAAAGACATAACTTTTTCATTAAT -TTTTACTCTTTAAATAGACACTAAATTACAATTACATATTTCTTTCTGTTTTTGTTAAGA -CTCTGTAAATCAGTTTTCTAATTTTGCTCAGATAAAGTACCCATGCATACTATATGCATA -GTAAATATAATTATATAATAAAACACACTTAATTTCTATCATACATATGTGTGTGTACCA -CTATAAACAGGAAGTGGCAAGGCTTGAATGTCTACTTTTTAGAAACTGAATTTCATTAAG -CACTATTAAGAGTTATGTATGTACTTAGGTCCCTGACATTCAGTTCTAATGTAACCGTAG -TCACCTATGCTGGAGCCAGCTACTACCTCAAGCCTTCAAACAGCCATTTAGAAACGACTA -CAAAAACATAACACAGAAACTCTTCATTTAGACCCACAAGGTAACCCAAAAGGAGGCTGA -AGCCTGGTACCTTCGCCTTGGTTTTGTCTGACCCCTTTACTTTGGGTCAGAGGAATGCCT -ATCTGCACCGGGATGTTAACCATCCAATCATGGTCTGTCTATTTAAACTATCTCACCACC -CTTCAAAGCTGAAGATCTAGGCGGCCAAGAATTTGAGAAATCTTGGATTTCCACCAGGTG -CCTTGTAGCATGAGAGTTGACACCACAGGGGTGAAGGACACTACAACCTGGACTCACAAC -TTAAATGAGACCGTTATGAATACCTTTTATGCCCTGTTTAGTTTCTTCCTCTACTTAACC -CTTACGCTCATACCAGCCCCCCAAACACAAACCTGGGGCCCCAGGATTTTTTTCCTTATT -ACCCTCGCTAGTGTACCATGTTAATTACATCTTTCTCTACTGTTCACTTTGTGTGTCTCC -TTAATTGGTGTATTTGGGATGGGTGGCCAAGTCCAGCGTGTTGTCGCTGGAGCTTTTGCC -TTGTAACCCGTAATTAGATAACATGCCTAATCTTCCAATCCCCATCTCCTCACCTTATAT -CATGATTTGTGCTCCTAGCAGGTGGCAGGATCCCTCTAACTACGTGTAAACCTTGTTCGA -GATAACGAACATACTGGGACTGTATTCTGAACTCAGTTCTCACATTGGGTCCGAACATCG -TTTTCTGAACACAGTCCTCAAAACGGATGTTCATTTTAAAGACGAAAGTACCCCCCACCG -TCAAGCACTCCCTTCTGGTCTAGGTGTGCCACGTTTGTGTAAAGCCACCCCGTAAGAGTG -TTCTCACAGCTAGCATGCTGTCTGCCAGAAACCGCTTTCTTCCCCCCATATATCACGATG -TTTGTAAGGTATAATCTGCTGGAAGAAACTGAACTAGCATCTGAGCCCTGGCATCACATA -CACATACATACAGTGTGTGTGTGTGTGGGAGGGGGGGGACGGCTCCCGCTATCCGCGATT -ACCCTCGTTCAGCCGGCCTCGCAGGAGGGCGCAGCGGTGTTCGTGTTCTCTACTCGGGAT -CTTGAGCTGAGACAGCCAGGGGCCAACTGTTACGGCCGGTGTAACCGGCGCGTCTCCTAG -CAACGCCGTGACGCCGCTCGGCCGGTCCACGTGAGCGAGCCAAGCCCAGTTTCCTCCGAC -CCCGCCCCCCGCTTCTGGGTCTTTGTGCGCATGCACAAGGGCCAGGCTGGGCGAAGAGTT -CTCTGCAGAGGGGATTCCCCGGTTGGCGCTGCTCACTAATGCTCGCTGTTGAAAGCGTTT -GAGAGAATAGACATTTTACAGGTTCAGAATCCTGATAGAAGTGTGTGCTTGGATCACTAA -ATGAAAACGTTACCATCTATAGATTTTTTTCCCATTAGTATCTAAACGGATAGTTAATAT -ATCACCTATTTCGGTGAAAAGTGATTAACGATCCGTATTTTGAGTCGAGAGTCACGATGA -TTGTCTAATAAATCGAGGGTGAAAGGGAAAAGGTCAACGCCAAGTCATTGAAAAGCCCCG -GAACCAGTACTTAACAGTGCAGGGATTCTGTGAACTAGTTGTTAAACACAAGCCATATTT -TTTTACAGATCAAATTCAGCAAGGTCCTAGTTAAAAGTGTCATTTAACACTAAAGAGGTT -TTAAGTTTAAAAAAAAAAAACGGATCTATAACTCTCTAATTTCCTTAGCCAAGATGTATC -TCTGAACTTTAGACCTATCTAAACAGTTTATATTCCATATCCAAACAAAGGAAACTCTAC -TTACACATTTTCCTCTTTGACTAGCTGTTACCTACAATCCTCTGTTTCTATTATTCCATC -CATCAGCAAGACCTGTTGGCTTTAATAGCTCCCACCCAAGTCCAAAAAGCCATCTCTTGG -CAGTCTCTGGCCACCACACTAATTCCCAACCTTGATCCCCACCCCCATAGCCTGTTCTCC -ACACAACAGTCAGCACCAGACACTTAAAATCTAAGTAAGATTATGTCAGTCTTGGGCTTG -GGCTGTGACCCTGTAATAGCTTTCTATTTTATTCACAGTAAACAAACAAAATAAACAACG -AAAGCTTCAGAGGTTTATAAGGTCAGTAAAGCCTTGAAATTTCCATATGACTCTTATAGG -TTTGTTGTCTTCCTCGGTAATCCTGGGTCACTTTGCACCAGCCATACCTAGCCGAACAGC -TCCTAGCATGCAAATGTGTATGCAGCATGCTCAAAGTGAGGAAATATATTTCACCATCAC -ATTGCCGCTGCTGCCACTATGAGCAGGAAAAGCAAGGTAGCTACGAGGAAGGCACTTCAG -AACACAGGCCTTGAATTTAAGTCTGGACTCTGTTTACTGAGAAGACCTTGTGCAATTTAC -ATAACAATGTAACAACTGAACAATAAGAGCCTGTCTGCTTGGGTTGCTGTGAGACAGAAA -TACTAAACACAGGACACTTCAGACAGCATCTGGAACTCCCCAAGTGCTGGCAACACATTA -TGCGGGGTAGTCATTCTGTGAACAAGGGTTCTTTGACTGCTTTACACTGTGCCTTAGTGT -TCTGCCCAGGAGCTGTAACATTGTAGAGAGCAGATAACTACTTGTTGAACAAATAAATGA -GTTTTGACCATCAGATTTCCTAGAGTATGGCAGTGGGCTTCTTTGGTTCCTTACCTGAAA -CCTCCATAGAATCCTATATTCAGATTTCATGCATGTAAACGTTGTAACTTTTTTTTAAAA -GTCTGTCTCTGTCTCTGTCTCTCTGTCTCTCTGTCTGTCTGTCTGTCTCTCTCTTTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTGTGTCTGTACATGCATATACA -TGTGTATGTCTCAGTGAGTATATGCACCTGTGTACAGATGCTCATGGAGGCCGGGGGTGT -TGGATCCCCTGGGACTAGAAAGACAGGTGATTTTTGAGCCACCCGATGCAGGTGATGAGA -ACTGAAGGTGGTCTCTCTGCAAGAACAGTACAAAGTCTTAACTACCAAGCTGTGTCTCCA -GTCCTAAACAATGTCCTTCAATTATAGCCACACCCACCTCTCCCTCTCATTCTCTCCAAA -CACCCTAGCAGTTCCCCTTCACCCTCCATGACTTGTCTCCCTGTCTTAGTTTGTAAAGAG -AGTAAACAATTTCTGAACCCAAAATGGCCAAAAATGAACTCAAAAGCAAACACATAATTA -ATCTGAGGAGATCATACCACAGTGTATGTCTGTATCAAACAACACAGAAGTCTCTGTTCT -AGTGTTTGCTGTAGTTGTTTAGTGATGGGTCTCCCTATGTAGCTCTGGCTGACCGGGATC -TTGATATGTGAACCAGCCTGGCTTCAAACTCACAGAGATCTACCTGCCTCTGTCTCCCCA -GTGCTGGGAACAAAGGGTTTGTGCCACCACACCTGCCAGGCTCAATTCTAAACACAAAAC -ACACTCCACATTGCATAAGCTGTCATGGCACACAACACTGACAAACACTGCTTGAAGTAC -CTCACATTCAAGAACTCCAATTATTTTTGCTGTACATGCATTTTTTTCTTACATAGAAAC -AATGACTTAATTATGGAAAGCAAAGACTTTTAATATTTTCCTACCATTATCCTTCAGCGT -GTAAGTATATATGGATGGGTTGTATTGTGTTGAAATGTTCAATTTCCAAAATTATCCTTT -TAGATGCTGATTTGAGCTTTATAAAAAAGAAAAAATTGCTGGGCATGGTAGTGCATGCTT -TTGAGTCCAGTACTCGGGAGGCAGAGGCAGGCAGATCTCAGAGTCTGAGGTCAACCTGGT -CTGCAGAGCAAGGCCCAGGATAGCCAGGGCTACATAGAGAAACCCTACCTCAAAAAAAAA -AATCAAATTTACTTGGAAATAGAACAGAATTTTCAACAATTTCTGAAATGGTTGTAAATA -TCCATCTGCCATTTTGTTTGTTGTCTCATTTGTGCAAGGCCATAGTCTCTGCACAGATGA -TTATAAAATTAGTATCAATTGACTCTAAACAAAATGCTAAAGTTATTCTGCATCCTGAAG -CACCAGATATTGTCAAGATTTAATTCTTTCTGTAAAAAGAAACAGACCTGCCCATCCATT -AGTAGACTGATTTGGTTTTTAAATATATGTATACCAAAGACTTGTTTTCAAATAGATCTC -TTTAGGACTTATTACCAGCAAACTTTTTATTTGCATGCCTGTTTTATATACTTATGTGTC -CAGTGTTGTGTAAAACTTCTCAAAGGAAAGGGGTCTCGAACGGAAAAAGTTCAGTCATAA -GAATATAAGCATGCATGTTGCTTACAGTGACAACTTGATTCTCACAACTGTTTCCTACTG -TGTACGTCGTAACGAGAAAAGCAACGAACAAGTAAGTAAGAGTGAATTTTAGTTTGCCTT -GCCTCTCAAGGAGCTCCAACTTCTGAGAAATTCTGTCGACGACCAGACTCAGTGCAGAAT -GTATTGTCCTGTAGAGACAACCCATCCACAGCAATTGTCCTCCGGTAGTCTAGGAAAGAC -CATCTTATACAAAACCAAGGCTTTACCGGTACTACTGTGTGGAATGTATAAGTTGGTGTG -TATATCCAGAACACTTCCCTCTACTTCCCTGCTTCCTCCTTATGAATATCTGAATGTGAA -TAGAACCAGGTATTATGACTGCAAGAGTAACCAGATGTTCTCTGACCCTGGCATTCCGAC -CCCTCTGCTCAGAGCTTACTCCTGGCATCATCCCATGATCACTTCTGCCTCTGTGAAAAT -ATTCTTGTCATATTCTTCATTTTTGTGGCTTTTCAAATGTGCTGAACTCGGATGGCACAT -CAGAGTTAGCCATGTAACCACTGTGGATCGAGAAACCTCATCTTAAAGGGAAAAAGAGAG -TTTATTCTGGGGCCATTTTTAATAACCTTGGGGCTGGAACAGAGATTTGGGTCATCCTAA -ATTCCATGTTCCAACAAGGAAAGAGTTTCACAGTTTTATAGAAGAAAGTCTTAAGTCAGG -TCATATTTAGTGTACATCGGAGAGCAAAGATGAGAAAGCTTTTCTATAGGCCCGAGATGC -TATCTGATGACGTTCTTAATTTTTGGGTTAGGTGAAAATAGTGGTCTGCTAAACTAGGAG -ATTCCAAAAGGTTTTCATCTGTTACTCACAAGATGTTAATTCCAACAGAGATAAACAAGG -GATGGCTATTCCCAAGGGCTAGAACTAGCTCAAGATACGATAATTCGCTTCTGGATCTGC -AACATTCTAATCTCCCCACAGTACTAAAACCAGTCGCTCAGTTTTTGCAGACACTGCTTC -TTTTCAGTTTTCCTGTTTACCTCCACAAGGCTTGCCAAAGTGTTCTGCATAGCAGGGTTT -GGAGGTTCCAGTTGATCAACAGTGCTGAGTATCTGAGGAGAACTTGCTAGGAAGGAGAAA -ATAAATGCCACTGACAAAGTCTTTGGTGGATCTTAGTATGATTACTACACACTTTCCCAC -CCTGCCCCCCATCCTCTCCCTCTGTCTCTTTATATATCCTTCTGACTTCCTCAAAGTACA -ACTTAAATGATTACTGGAGGCCAGCAGATCAATGGAATCTTTACTCCCCCCACCCCTGCT -CTAAGAATCTATGTCTGAATTGTAGCCTTCAAAATATAGTTAGCTTATATAATACAGAAG -AGGGAGCAACTACCAATGGAATCTACTAACCAAGAGTCAGAGGCAATGACTCATCCAATC -CTCGTGGTTACCCTATAAAATACAAATTGGGATAAGATTTTTAAAAAAGTGAAAAGAACT -CGATCTTCACTAGATCTGAGGAAATGCAAGGCAATATGGTTAAGAAAAGGGAAGCTCTCT -GGCCTCCATTCTCAGTTGTGTTTCGTTTCCTGCCTTGGTTCCTCCACAGATGCGGGCAGA -TCTGCATTGCGCAACAAACACTTCGGTGTCTTTTCTTGCTTTCTGGCAGGAACGTGACTT -TCCATGACCAGCCAGTGCTACCCACAAACTACGCACAGCTGTTTCTCCGTGCCCAGCTGG -TGCAGTTATTTAAACCAAGGGACTTGGGAGGCTGGATCAGGATTGGATGCCCATTGGCTC -CGCCCCTACCTCAAGGGTCCTTTGATTGGATGTGGCTGAGCTCTGCCGGCCTATGGGTAG -GCGGTGCGCAGGTTCCCGGAAGTGGCGCCCAGGGTCAGTGTGTGCTTCTGTTTCCGAGGT -GGGCTTTGGGTCTAGTGTTCCCGGGTGCGATGAGCTCCTTCCAGGGACAGATGGCGGAGT -ATCCAACCATCTCCATTGACCGCTTCGACAGGGAGAACCTGAAAGCCCGTGCCTACTTCC -TTTCGCACTGTCACAAGGGTGAGTGAGCTCCTCTCGTTACCTATTTCAGGGGCGCTATGG -TCTGAAGAGGCAATGGCAGAGGTCGGCACCTGGTGAGGGGAGGACAGGCTGGGACTCCGC -GAGGCACTGGGAAGCACTCCTAATGCCAGTTGGCGCTTAACCTCTGGCTTTATTGAGCTC -CTGGTCTGTACCACCTCTGTAACCCCAGCTCCTAACCCCAGCTCCGGTTGCAATCAGACC -TGGACGCTGTGGTAAGGCAGAGCTGTTAGAAGTGCTGGTTGCTGTCCCAGCGGAGGGTAT -GTTTGGTAAGGCTTAATTAATTAGCTCATGCCCAAACTTCCCTAATTCTCGTTTATCTCG -AGTAAGGAAAACACGTTTCAGAACGTCTACACCCAAAGACATTAGGTAAGAGCGAAATGC -CCCTCTCTCACACAGGCACGTGTTTCAGAAGTTCTACATCCCGGAGATATTTGGCAAGAG -CCCAAGATCGATCTGTACATCTATCTCTGTCTCTCTGTCTCTCCTCCTCCCTCTCCCTCC -CTCCCTCGCTCCCTTTAACCCCCCCCCCCCCACACACACACAAATGTTTCTCACACTATA -CTCTTGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTACAACCAGTCGATAAGCTTGGCCAA -GTGTCCCCCATTTTTCTTCTTTATTATTTACTTATTTTAGGTTGTGGGGCAGAGCTTCAC -GTATCCTAGGTGGAGTCATATCAGCCCACCCAGGTTCTCATACTCGCACTTGATCTTCCT -GCGTATGTCCCCTGACCCAGGTGGGACTTGAATAGCTTTCATCAGCTCAGGGTCTAACCC -TTTTTAGTGGTTCCTGTTCCCTACTCTGAAAGGTTCGTCATGTGCAGAAGAGCCAAAGGC -CTGTGGGAATCTATTTGCTCAGAATGGTGAGCCTTAGGTAGTTTCTCACAGTAGGAAGCT -TACAAAGACAACCCAGCTGTTGCAGGGAAGAGAAATCCTCTAAAAAACCAAATCAAACAA -AACATGGTTATGATTTCTAATTCTTTTCCTTGTAGATCACATGAAAGGATTAAGGGCTCC -TTCCTTGAAAAGAAGGCTGGAATGCAGGTAATTGGCTTTGTTACTTATTTGTATTTAAGT -AGATATCTTAACTGAGAGATAACACCTAGGCAGAACAGGACATACACCCTAGCAGGGTAG -CCTGTATAAACTTTATGAGCTTATATAAACATTATGTGGCTTCCACACAGATAAGAAGTT -GAACACTACCATGTCCCAGACCCCTGTCTAGTCTTACCTGCTTCTTCTCCAAGAAGTATT -TCCTATTTTGAGTTTTTGTCACAATGAGCTAACTTTGGATATTCTTGAATTTTAATATAA -ACAGGTGGCTTAATATGGTGGTCTAATCACAACATGGAGGAATCAGGAGGATTTGTGAGT -TCAAGGCCAGCTTGAGTTACATAGTGAGAACTTGTCTTAAACAAATGAAAATAAATAAAC -AGGATCATATACTGGATAGATTAAGACATCTTCAATATTTTTCAAAGGTTTATTTATTTT -TTTATTTTACATGTATGCTTGTTTACCTGTGTGTAGCTGTCCTATGAGTGCTAGGAATTA -AACCTTGGCCTTCTGGAAGAGCAGCCATCTTAACTACTTGAGCTATTTCTCCAGCCCTGT -CTAGCTCTTACTATTGTATTTCTGTGATCCGTCTGTGTTGCTAGCTGATGTACCTTTGTT -TTTTTTGTTTGTTTGTTTGGTTTGGTTTGGTTTGGTTTGGTTTGGTTTTTTGAGACAGGG -TTTCTCTGTATAGCCCTGGCTGTCCTGGAGCTCACTTTGTAGACCAGGCTGGCCTCGAAC -TCAGAAATCCACCTGCCTCTGCCTCCCGAGTGCTGAGATTAAAGGCGTGCACCACCACAC -CCGGCTGTACCTTTGTTTTTGTAAGAGTATGTTTATGTGTGTAAATGGTGGTTCTGCTAG -CAAGAATGCTAGGCCGGAGAGGTGGCTCAGTGGTGAGCGATGGCTGCTGCGATGGGCCAG -ACATGATAGAGGTTGAGAATGTAGTAGTTCACTGTCGGACAGAGTTTTGAGTCAAGGGTC -AGTCAAAGAGGGTCACTCCAGAGTGTAATCAGGCTCTGATACAACAGGGAGGAGCAGCCT -TGATGAACAGAACGTCAAACAACCTCACCGGAAGCACGTTACGGATTACTACACAAAAGT -TCCTCCAACCAAAGCCCCTAATCTAATGTAGATGTTTTGTGAAGGAGATCATCCTGCCCT -TCGGCTTTTACCCTTAGGGTGCACTATTTGCAGTATTCAATAATGCAAGACACTCCAGGC -ATGCAAAGGATGGAAACTTCCTTCAGAATAATAACTATAGATAACAGAAAACAATCACTG -TTTTCTACAGTGATTTCTTCTAGGTCAAAGTACTTCTAGGAAACAAGTCTTCATTCTGAT -GCCCACCCTGGGTATAGGAAAAAACAACTATTTCATTCTAATGTTTACCCTAGATAGAAT -GATCCTACGAGAATTCTACTGCTGTCTACTTGGAGCTGGTGTCCTCATTAGAACTGCTTG -GTAACTTTTAAAATACCTGTTCTTATTACTTCTAATTTACAGATGAGGAAACAAAGAAGC -CAGGCAGGTTAAATTAGTTGCCCAGTGTCACAGAAGCAGGGTGTGGCGAGACCAGGGTTT -TAACCAGGTCTGAGCCTATGCATCCACTCTATTGCTGTGTGACACATTACCTTGTAACAG -AGTGTTTTCAAATGATACCCAGCCTCCAGTTTCTCTGGGGAATTATGACAGTGCATAGTG -GGAATTTCTTGTTTCTGCCTGCCTAGCATCAGGCAAGACTGAAATTATCTGAAGATAATT -CTGTAACCTGGGAAGACACACATAACAGCAACAAGGCCTAGAATAGCCGGTTTCTTGAGC -TTGTCTGTCTCTGAAAGGTTTCTTTAACCTGGGACGGTTGGTTTTGTTAATAGAGAATTT -AGGTTTTAAAACTGTTCGTCCTGGGACAGACATGGAGGAATGTGCTTTCAGTGAAAGTCC -TCACGAGAAAGATGCACTGACACATCTCTGTGCATTAGGAGCCAGCCTGGTCTACATAGC -AAGTTCCAAGTTAGGGTGACATAGTGAGTCAGCATTGAAATAAACAAACATACAAGCTAA -ACCCCAAGAGAGTCAGGAGGCAGGCAAATTCCCCTAAGCAAGCTTTAAGACTCTTGCAAT -TCGCTGGGATGGCAGTGGCTCATGCCTTTAATCCCAACAGTCAGAAGGCAGAGATATAGG -TAGTTTGAGACCAGCCTAGTCTACAGGGCGCGTTCTAGGATAGAGTGCCATACAGAGAAA -CTCTGTGGTGAAGAAATCCTACAGCTGCTGGGTGTGCTAGCGCATGCCTTTCATCCCAGC -ATGTGGGAGGCAGAAGCAGGTAGATCTTTATGAGTTAGAGGCCAGCCTGGTCTACAGAGT -AACAGCCAGGGCTACACTGTCTCAAACCCAAAAAAAAAAAAAAAAAAAAAAAAAAATCCT -GAACTTACAGAGATCTACCCAGTTCACATGAGGGGATATAAGTCCTCTCTTCCTGTTCCT -GGGGGAATGTGTGGGTGTATCAGACTTGCTATATAGCTCTGGCTCAATCAAACTTGCCTC -AAACGTGTAGCATGCATGTGCTTACCACACAGTTTTTTACCTTTTTTTTTTTTTTTTTTG -GTTTTTTGAGACAAGACAGGGTTTCTTTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTG -CTGTAGACCAGGCTGGCCTTGAACTGAGAAATTTGCCTGCCTCTGCCTCCCAAGTGCTGG -GATTAAAGGCATGCGCCACCACGCCTAACACCACACAGTTTTAATGAAGGATTTTGCTGT -CCATTTTCTAAGAATATAAACAGATGTGTTTATACTGGTGTGGAAATATAATCTACCGTG -GTGTATTCCTGATCTCCAAACTATACCTTTTTTTTTTTAGAATTTAATGTGAAATTAATT -CACTGGAAATATGAATACAAGGACTGGATGTATAGCACGGTGGTAGAGTACTTGACCAGA -CTATGCAAGGCTCTGGCTTTGCTCTTTTGCATACATAAATAAGTAGATTTATGTGAAGCA -AAAAGCAGACTTTTCTGTTGTCAGCACCCCTTTTCTGTTCTCTAGAAGCAGATTAGCATT -TGGCGGTATCCTTTCTAGATGTACCTGAACTCACATAAACATTGTTCTTTTTTACTTTCT -TCTGATGCTACACTTCCAGCCCCCAGTACATATGTGTGCTTACCAGCACGGCATAAGACA -AGTGGTGGTATTTCTTAGGAAGCAGAAGGCCCCTACGTGTCCCCTACTCCTGAACCATGG -ACAGGGCTGAGAGAAATAGTTGATGCTGTACTGGTACTGTGCTTGTTGTGGCAAAGCACC -TTAGAAAAGCAATCTAAAAAGGCGATTTACTTTGCCACAACCAGGCTGTGGTTGCCTGGT -CCCATTGCTCTTAGGCTCCTGGTGAGGTGGGAGCATAGCAATGGGCAAGGCAGATGAAAA -CTGCTCGCCTCCTGCAGACATGAAGCTGAAAGCCAGAGACAGAAGGGACTGGAGACAGTG -AAGTTTGTTCATTCCACCTCCAGGAACGCTGTCAGTTCATGGCCTATCACAGGATTAATG -TATGGATTAGGTCAGAGGCCTCATGTACCTCCAAAGCGCCACCTCTTTCTGAACATTACA -CTGGAGATCCAAGCCTTAGCACTGGGTTTTGGAGGGGATTTTATTTCCAAATCACGGCAG -GTGCGTTGGGAGCCACTGTCAGATTGTTGTCAACTGATTGTTATTTGCTGGAGAAAAATG -ACATTCTGCACAGAGCATTGCAGACTCAGCAAAGTGGCTTGTTTTGAATTGTGCTGAGAC -AAGCTTTTTTTCCCCTCTGTTTCTGTGTTTTGCTTTCAGCTTGAAGGTCTTCCTGTACTG -TTCTCCAGTCACTAAGGAGCTGTTGTTAACTAGCCCAAAGTACAGATTCTGGGAAAACAG -AATTGTAAGTCAACTGTAATTCAAAAAGTTGTAAGTTTTGAATAGCACCCCTTTGTTGTA -TACATGGGGAGTATTTTTAGAGGCATCTTTTGAAAAATCATTGGAATTACTCAAACCACC -TTTCTTCATGCATGTGAATTCATCATGAATTAGAATAGTGTCTGAGGTGTGACTCAGCAG -TTTAGGAGGTAGCAGGTTTTCGATACTTGTTCCTCAAGAGTGTGATTTAGGTCTTAATTT -ACTCTCGGGACTTAAAGTACAAACAAGATGTGCTTGATTATAGTTTTTAAATCACAGGTT -AACTCAGGAAGAAGAAACATATTTTAAAGGTTATAATAAAAAGGGTCGGAGCTGAGAGAT -GGTTCAATGGTCAAGAGCACTTGATGCTCTCCCAGAGGACCTGTGTTTGGGTACCAGCAC -CCACGTTAGGCATCTCACAACCCCCTGTAACTCCAGTTACAGAAGATCTGACTTTCTCAG -TCCTCAACAGGCTCCTACACACAGGTGGCATTCTTACACACATGTGCATGCACAGACACA -CACACACACACACACACACACACACACACACAAATAAAATTAAATCTTAAAAAAAGGGAA -AAAGTAACAATACTAAATATTAAATAAAGATAGAATGGAGCCAAACGTGGTACTACAGGC -CTGTGGTCCCAGTGTTTGGAAGTTTGAGGCAAGAAGATCACAAGTTTCTTTTTCTGTGGT -TCTGTGGAGTGAACCTAAGGCCTTGTGTGTGGCAGGCAAGTGCTCTACCACTGACCTGTA -TCCCAGCCCCAAGAACAAAAGTTTCATGTCATCTTGACCTACATAGCAAGAAAGAATGAG -AAATAGAATGGATAACTTAGAGTGTGTATGTGTGAGTACGTGCGTGCGTGTGTGCATGTG -TGTGTGAAAAAGAGAGAGAGAGAGAGATGGAGGGAGTAAGAAAGAGAGAGAGGAGAGAGA -CTCTTACTATATAGCCTTGACTAGTCTGGAACTCACTCTGTAGACCAGGCTGGCCTCAAA -CTCAGAGATCCACCTGCCTCTGCCTCCCCAGTGCTGGGATTAAATGTGTGTGCCACCATG -CCTGGTCTAGAATCAATAACTTTTTATTGTGGAAAAATTAAATAGATCTCTCCTCCAGAA -AGTAGTCAGAAGAAAATTGCTGCAACATATAAAATGCCAATGTGACAGGAAAAGCCCTGT -TATGATCCTTCCTACTTTAGGTAGGACAGACATCTCAGTTGAGGCGCCTTAAAAACTTTA -AGAAAGCCCAAAGGAAGACCAGTGCTAATCTAGATATAGATAAAGCAAAAGGATTGATTT -TAAAAAGAAAGAGGAAAAAAATGAAAGAAAGGGAAGGAAGAACATATACCAAACAGAAGT -CCAAAGTGCCAGAGTAGCTGTTTTCCCATCATATAGACTAGAACCTAAGGTCACAACCAA -CCAACAAAATACAACAGCCAAACAACAAAAATAACAGAGCTGCGTAACATCCAAGGAGGA -TGTTATCTCCTGTTTCGAGAGGGTATGAACATGTATGAACATGGAATCCCTCAACAAAAT -GCCTCTGACTCCTAACGTACTGACTGCTGCAATCCATCTGTCTGCTGCTCCACCAGAGAA -GGATTAGAGTTAGGACTTAATAAAAGTCTGCATGAAGGGTATCATCTTGCTGATGTCTGA -CAGATGACAGCCTAAATCCTTTCTCTTCTGTCCCCTCTGCCCCACATCTGGCCTGCCTCT -GGAAAAAAAAGAAAGTAAGATCAAAGCAAGCAAGCAAGCCCAAGCGCACTCCTTTACCAC -AGGCCAGGTGTGCAGCTCGGAGGCGGTGCATGTGAGCCTTGGGCGTCTGATCCCTAGTGC -TACCAAAGCAATGGAACAGTACGACAGGAGCCTGTACGACAGCTTAGCGGGTAAAGCCAG -CAAGCCTGATGACCTGCATTTGATCCCGGGGTTCATACAGTAGGAGAGACAGACTCCAGC -TTTGACCTCAAAGTGCTCACGGGCCCCGCCACTGCACAGTCACGGATTAAATAGGAGGAG -TCTTTTAAAAATAAAAGACAAAATGACTTTCTGTAGACTGAGTCTACTACAGTCTGTAGT -GATAATAGAGTCCAAAGGATGACTAGGTAAGGAGGTGAATTCTGATAACTGGACTTGATC -ATGACAGCACAAACCAAAGGTGACTCTGTATCCAATAAGTATATGTGGACATTATGTTTC -AACAAAAACAGCTGCCAATACCCATCTCTAAAGCCACAGAAGCCCCCTCATTCTGCTTGG -GTGCTGCTCCCAGAGGATCCTGTGCTAGGAGGAGCATTTCATCATGCATGTTTGGTCTCC -ATATCCCATCTGCCAACTGAAGGATGTCTGTCCAAACCTGTCATGGCAGCTAGGCTGCTC -TTCCTTTGCCTCTGGGATTGGCCCCGTAGTTGCCATAAATTAATCTGTCTGGGGCAGTCA -AGGAGTGAGGAAGACCAGACACAAGCTGGAATTCAGACATCTAGAGTCTGGGGGAGCTGC -CCTGTCAGAGTCTCCCTCGAGCCTCGATGCCGATTGTCTGCTTTGACCCTGCGTATGAGT -TATACTTACATTGGCCCCTGGCTGGGGAAGTGCAATCCCAGTACTGGGGGACTGGAGACA -GGGGGATTTCTGGTGCTCACTGGCCAGCACCAGGTTCACTGAGAGAGGCTGTCTCAGAGA -AGAAAAAGATCATCAAGAAAGACACCTGACATGAACCACTGGCTTCCATAGCACAGGCAC -ACGCACAGGCACACGCACAGGCACACGTACAACCCAGGAGTTCTAGCTAGTTCTGCTGCT -TTAGCTCAGTGGCAGAGTTCTTAACATGCCCATGCGTGTCACCACACACATATTCATGCA -AATAGAAAAAGTAGAGAAAATTAAAGTTATCAAAAATCTCTTCAAACCACATCTGAACAT -TAGTCCCCTTTCACCTCCTATATAGTCAAGATTTTTACTAGGCTGTCACTGAAAGTCAAC -CAATAAAAATCTCTAAACACCTCAAAAAAAAAAAAAATCACTTCAAAACCAGTCTCAAGC -CCGGGTGGTTTCATGGTGCATCATGAACTCAATGCTTTTCATGTATAAGTGTGATATGTT -ACTAGTGCGTGTGTGTGTGTGTGTGTGTGTTTACTGATTGTGTTTGTATGCAACTCACTG -GATATGTGTGTGCTGAGTATGTGTGCTAAGTGTGTGTATGCACCAAGTATGTGTGTGCTA -AGAGTGTATGAGTACTGAGGATATGTATGCTCTTTGTGTGTGTGCTGAACCTGGAACCTA -TGGCCTTGTGCATGCTAAGTGCTCCAACCCTGAGCTGCAACCCCACTGTAATAAGTGTGT -GTCTTATTACAGCATTTTTCACTGTGAATTCTACTGAGATCAGGAATGGTTATATGAAAT -CAGAGTGTATACATGGAATCAGAGCGTATGCATGGAATCAGAGCGTATGCATGGAATCAG -AGCATATACATGGAATCAGAGTGTATACATGGAATCAGAGTGTATACATGGAATCAGAGT -GTATGCATGGAATCAGAGTGTATATATGGAATCAGAGTGTATGCATGGAATCAGAGCATA -TACATGGAATCAGAGTGTATGCATGGAATCAGAGCATATACATGGAATCAGAATGTATGC -ATGGAATCAGAGTGTATGCATGGAATCAGAGCGTATGCATGGAATCAGAGCATATACATG -GAATCAGAGTGTATGCATGGAATCAGAGCATATACATGGAATCAGAATGTATGCATGGAA -TCAGAGTGTATGCATGGAATCAGAGCATATACATGGAATCAGAATGTATGCATGGAATCA -GAGTGTATGCATGGAATCAGAGCGTATGCATGGAATCAGAGCATATACATGGAATCAGAG -TGTATGCATGGAATCAGAGCATATACATGGAATCAGAGTGTATGCATGGAATCAGAGTGT -ATACGTGGAATCAGAGTGTATGCATGGAATCAGAGTGTATGCATGGAATCAGAGTGTATA -CATGGAATCAGAGTATATGCATGGAATCAGTGTATGCATGGAATCAGAGCATATACATGG -AATCAGAGCGTATGCATGGAATCAGAGTGTATGCATGGAATCAGAGTGTATGCATGGAAT -CAGAGTGTATACATGGAATCAGAGTGTATGCATGGAATCAGAGTGTATGCATGGAATCAG -AGTGTATGCATGGAATCAGTGTATGCATGGAATCAGAGCATATACATGGAATCAGAGCGT -ATGCATGGAATCAGAGCATATACATGGAATCAGAGTGTATGCATGGAATCAGAGTGTATG -CATGGAATCAGAGTGTATACATGGAATCAGAGCGTATGCGTGGAATCAGAAGTGCTTCTC -TGCTTACTCTCTTTTCAGATAACAATTGAAATTGAAACTCCTACGCAGATATCTTTAGTT -GATGAGGCTTCGGGTGAGGTAACTGTATAATAAATATTTTGTATTTTCTTCTTAGTGTTG -ATATGATTAACTTTCTCTTTAATTTAGAGTGCTTGTTTATTCATAAGGAATGATTTATGA -GTGAAGTACATTTTAGAAAAATAACTACAACATTTGGGAGTGTTTTGATCCCTATATACT -GGGTTCTCTCACTGTGAGCTGGGGTTCTCTGACAGTGGCCTGGGGTTCTCTCACTGTGAG -CTGGGGTTCTCTGACAGTGGCCTGGGGTTCTCTCACTGTGAGCCGGGGTTCTCTGACAGT -GGCCTGGGGTTCTCTGACAGTGGCCTGGGGTTCTCTCACTGTGAGCTGGGGTTCTCTGAC -AGTGGCCTGGGGTTCTCTCACTGTCTCTCACTGTACGTTCTTAGCTATCATTTCCTGGTG -TCTTCACACAGTGGTTAAAGTGAAACCCTTAAGGGAACTAAGCAGTAGGAACACCAATCA -CAGTCAACAGCTTCTTCATCAACCCCAGGCTTCAGGGGATGGAGTCATTCAGCCATAGAG -TGCTATAGTTATTTCCAACATTACAAGGATTAAACATGGTGTATCTATTTTTTAATTTTT -TGCCTTTTTTATTTTTAGTTTTACATGCTCATGATGAGAATGCTATTTGTTAATAGTACA -CAAAGTCACTGTCACATTTATTAAGTTTCTTATATCTCAGATATAAAGTAGTGGTTAGTT -AATGTTTCTTGAAGCAAATTCAAGTATAATGGTTATCTCCTTCTAAAATAATTTCCTTAT -TCTAAAATATAGTCTTGGGCTGCAGAGTTGGCTCAGTGGCTAAGAGCACTCACTGGCTGC -TCTTTCAGAGTCCTGAGTTCAATTCTCAGCAACCACATGGTGGCTCACAGTTATGAGATC -TGGGGCCCTCTTCCAGCACACGGGTGTACTTGCAGATACTCATACATTAAATAAATATTC -TTTAATAAATAAAGTCTCTGCCCAAGTCAATAAAATTTATTTTTCAACTTTAAATTTAGT -ACTAGAACTTTTTAAAAAAGATTTATTTTATGCATATGAGTACACCGTAGCTGTCTTCAG -ACACACCAGAAGAGGGCATCAGATCCCATTACAGATGGTTGTGAGCCACCATGTGGTTGC -GGGGATTTGAACTCAGGACCTTTAGAAGAGTAATCAGTGCTCTTAACTGCTGAGCCATCT -CTCCAGCCCCCGTACTAGTACTTTTTTAATGTATTGTTTTAATAGTAAATAAGACTGCAG -ATCTACCTTAAACAAAAGGCCCCCACCCCCACCCCCGGAGATGACACTGAAGTGTAAAAG -GGATTTTCTGTTTTCTGGCAGCTGACTTAGCATTTGCTCTGTAGTCTCATAGCACCGCCA -TGTGTGGCTTTACTGTGTGCAACTCTGTGGGTGATTCATGCTTGTGACCATCATCAGAAG -AGAGGTGACCTTTTGGATGCTTCTCCTTCGGAGAAGGTCACAAGTATTTGTCAGAATTTC -ATCCTGATAGAGCCAGGTCTAATAGGGAGTGGGGATGAAATGTGAAACAAGGAGGGAAAG -AGAGAGGGGGGAGGGAGGGAGGAAGGGAGGACAGGCAGACAGGCAGGGGAACAGGCCTGA -ATCTTTGTGGCTTGGGAGGGATATTTTTATTGGCCTTGTCACCTTCAGATGGTTCCTCCA -AACCCAGCAGTGAGTGGTAAGGCAAACTCTTGTGAGCAGTCTTGTGCCAGTGGTTACGTA -CCTTGTCCTGAGCCTGGCTTTTGTGCAGTGTGTCCTGCCCCAGCTGGAAGACCTCTGTGG -AAAGGGCCTGCAGGATGAGTAATGGGAGTGGAGGGTGAGGGGTTATTATTGGGCAGTGAA -CTGTTACAGACAGAGCTCTGTCCCCTTCTTGGAGGGCTGGAGAGTCCAGGCTCTGTCCTA -AAGGGACAATGCCATGTACCGGGTGACTGGAATCAGGCTGTGTCTACTCCCGTAGTCAAT -AATAGCACCATTGCAGTATTTATCGTCATACAGTTCACCCATTTGAAGTCTTGATGGCTT -CAGTACATTCACAGAGCTATCTCTACAGCACCACAGTCAATTTTAGAGTAATCTCATCAC -TCAGGACCCCTGGACCTAATCCAAGCACTCCTACCCCTCCTGTCCCAGCTCCTGGTAACT -GCCATTTCCTCTCTGTCTCTTTGGACTAGCCTATCTGGGGAATTATTCTCCACCATGCGA -CTTCTTTCTCTGAGTGTTTTTCAAGAGGCATTCGTGTATATGGGTGGCATACTTGTATAG -ATTTATCTTTATGGCCAAATGGTATTGCATGGTGTGAACAAAGCTCATGCTGTTTATCTG -TTTATTGGCTGCTAGACATTTTGAAGTGTTTCTGCTTTGGGGCTGGTGTGGGTAATCATG -CAATGGACATCTGTAAAGAAATGTCTGTATGGGCATTCTCCTGAGTGCATACCTAGAAAG -AGACCCGGTCCTGTCATAGCTCTGTTACGGGAGTAGACAAGGGTTCCACTTTCTCTGGGT -TTGGATCATGAGGGAGTAAGAAAGAGGTATGTTCTTGTGATACGTTGTGAATTTAGCCAC -TTCCTAATGATAACTTCCATTCCTGTTTTGTTTTGTTTTTTTGTTTTTTGTTTTTTGTTT -TCTTTTTAGAAGGAAGAGGTTGTTGTGACTCTCTTACCAGCTGGTCACTGCCCAGGATCA -GTTATGTAAGGGGGCCCATCTGTTTTTGTTTCTTTCTATATATATATATATATATACATA -TCATATTTGTAGAAATAGCTTTTTAGGATTTAAAGGTATTATATGAACAGAAATAGATAC -TCTTTTTCTGGCAGTGCCTTTAATCTTTATTTCAAAATTGAGCTCAGGAAACTGAGATGA -AGGCCATATGGAGTGTGGATGCCTTTAATTGATATTTCCCCTGTGACTTTGGCCTGTCTT -CTCATGGGCATGTCTCTCTCCCTGGAATGCAATGATCTGAGTGTATGTATGAAGTGTTAG -ACTATTACAGGCTACACCTAGTGCTCGCCCACCCTGCCATTTATTGTATTTATCTCATGG -GGAAAGGTGGCATTACTTGGGCTTAGCTCCACACTGGAAGGGACGTGTTGGGCAAGGAGG -CCTTTGCTGCGATTTTAGCCTTTGCTTGCTTTCTTAGGACTTTGTAATTTGGAAGTCATT -GAGATTTACTTATTTTTCAGGTTTTTATTTCAGGGCAGTAATGGAACTGTCTTATACACA -GGAGACTTCAGACTGGCAAAAGGAGAAGCTTCCAGAATGGAGCTTCTGCACTCTGGAGGC -AGGTATAGCACTTTCTGTAATTCTTGGCTGTGTACCTTGAGTTGAATAAATATGTGTGGG -TGCATGTGTGAGCACACAGGCCCCATCATTCCAAGCTTTTGTCGGATTAGATATCAATTT -GATTGTAAAAGTTGTAGTGAAGCTGGTGTGGTGGTGCATACACACCTTTAATCTCAGCAC -TTGAGAGGCCGAGGCAGGCAGACAAATCTCTGAGTTCCAGGTCAGCCTGAGTTCCTGGAC -AACCAGGGCTACGAAGTGTGACCCCATCTTTAAAAAATAAAAATTGTAATAGTAGCACAA -ATTTCCCTCTTTAAAATGAGGTCATGCAGTGTTCTCTACGCAGAATGGAATGATGGCGAC -ATAAATCGATATAAGTCACTGGATCAGGTGTGCAAAAGCCAATATTTTTACGTTTTATTC -ATTTGTGCATGGGTACTTTATTGTATAGAAATTGTTTATCAGTAAAGTTGATGAACAAAA -TGTTTGCAAGTGAGATGGAACACCTCAAAAATAACTGAGGGTCTATCTCATTTTATACAC -AATTATGTCCCACAAAATGGTTAACACTATTTTTTTTTTCTTTTCAGAGTAAAAGACATC -CAAAGTGTGTATTTAGACACGACTTTCTGTGACCCAAGGTTTTATCAGATCCCAAGTCGT -GTATGTTTCCCTGGGGTGACAGATATGCCTGGGGTGATGAGTCTCCTTGGGGTAGTGGGT -CTGCCTGGAGTGGTGACCTGGGGTGTGGCCACTGTCTTGTTGGGAGGGTATAGCTGTCCC -CTGGGGTGTGATTACTTCTGAATGTCACAGAGGAAACAGGTTATGTGCGTTTCTTCACAG -TATCACATTTTGTTGGTGTCTAGGAGCAGTGTTTGAGGGGCATTTTGGAGCTGGTTCGGA -GCTGGGTCACTAGGAGTCCGCACCACGTCGTGTGGCTGAACTGTAAAGCAGCTTATGGCT -ACGAGTATTTATTCACCAACCTAAGCGAGGAGCTGGGAGTTCAGGTACCAGTTCTTTTCC -AGGCCCTTCCCATCCCTTCCTCTCCCCTCCCCCAAATCCCCCGAAACCAGGGATGTGGGA -GCAGCTTGCCTAGACACAGCTGCAGCAGAGGCTGGCCCCCTGGGGCTCTTCTCATCTTTG -TAGGGGCCTGTCCTCACAAAAGGATGTCACAGCCCACAAAGGGCAGAACAGGCTTCAGGG -CCCAAGAGACAAAGTATTTTTTTTTTCCAAAGTGTGGGTTGTGAAATAAATACAATGATT -TGTGACCAGTATCAAAAGTAAATTTGAACCAATTAATATCTGAGTGTATTGCATACAGTT -AAGGTATTAGCAGTATTGTCCTTTAAAATTAAAGTCACAGTAGTGATAATATTCACACAT -CTCTCTCTCTGTCTCTCTGTCTCTCTGTTTCTGTCTCTCTGTCTCTCTCTCTCTCTCTCT -CTCTCTCTCTCACACACACACACACACTTATCTGAATTACTTGTCTTTTACATTCTTTTT -TCACACCTTGTCTCTGTAATGTATAAAGGTGGCATTTGCCTCCCCTAAACTTGCGGTGTA -ATTCTAGGGGTGTCTAAAGAGTGGAAGCTACCTCTCTGAACCCTAGGAGAAAGACGCCAA -GGGCAGAGGAGGGCTTTAGGGAGAGGCGTTTGATGGTGATCCAGAGTTTCCTTAAGTCCC -TTTGCCAGAGATGGGCACAGTTCTAGATCAGGCAGTCACAAAGAGGAACCCGTGATGTTT -ACAGCTAGGGTAGCTCAGGAATGGCCTGCAGCTGCCTTTCCAGGCATTCCTAGGAGGGTT -CTCTTGGGCCGCTCACTCTGCCTCCTTCCTCTTCTTTGTAGAGAGTCTGGGAAGTCATAG -TCACTGTTACTTCTTATTTCATCTTTTTCTGAGAGGAGCGGGTGCATGGCCCAGGCTGGT -CTGAAAATTCACTCTAGCTACATTGACCCATGATCTTCCTGCCTCAGTCTTCCAAGTGCT -GGGTTATAGTCCGGTCACTATACCTGGCGTAACTCTTAAATTTTCTCTGTATGTTTGCTC -TGTGTGTGTATGCGTAAATAATGTGCATGTGACTGTATATATATTAGAGACCAAAAGTTA -ATTTTTTTTTTTAACCTGGCTGGCGAGTGAGGACCAGGGGATCACCTCTCACCTCCTCCC -TTGGGATCACAAGCACAGGCCACCATAGACAGGATTTTTTTTTTTTTTTTTTTTTTTTTT -TTTGGGGCATGGATTCTGGGGGTTAAACTTAATTCCTTATGCTTGCAAGGAAGTCTTTAG -TGGCTATCCCCCCTCCACCTCACCCATTCCTTCCCTTCCCTTCTTATTGGTCATAAGAAA -GTCAGTTGTAAGCTGAGCGGCCATGTGGTAAGTGAGTGGCTGTGCTGAGTACTTTCTGCA -CCCTGCCTAGGTATAGGCCAGTGCAGCAATTGGACATGACTTTGTGTGTTTGCTGGCCTC -ACATAACATAGAGCGTGGACATGACTTTGTGTGTTTGCTGGCCTCACATAACATAGAATG -TGGACATGACTTTGTGTGTTTGCTGGCCTCACATAACATAGAATGTGGACATGACTTTGT -GTGTTTGCTGGCCTCACATAACATAGAATGTGGACATGACTTTGTGTGTTTGCTGGCCTC -ACATAACATAGAATGTGGACATGACTTTGTGTGTTTGCTGGCCTCACATAACATAGAATG -TGGACATGACTTTGTGTGTTTGCTGGCCTCACATAACATAGAATGTGGACATGACTTTGT -GTGTTTGCTGGCCTCACATAACATAGAGCGTGGACATGACTTTGTGTGTTTGCTGGCCTC -ACATAACATAGAATGCTACTATTTTAATTTTGTTTCATGATCCTAGTATCAGTTTAAGCT -AATATCATTTACTTTGAAAGAACTAGAAGACAAGTTTTTAGTCAAGCTGACATAATTGGT -TTTAATATTTTAAATTGTTATTAGCCGTAAACTTCTTAGGGGCAGCCCGATTTGGGGGGT -TTTTGTTTTTTGTTTTTTTCTTACATCTTTCTCTCCTCGCACAGTTAAGTTTTGTGAGAC -AGGACAGTCCAGGTCCTGCTGTTCTGTGTGGCATGTTGCATGCCATTACAATGGGCTGTA -CTTTGTTGGGGGTGACATGCACACCAGAGTGCTTGTAGAGGTCAGAGGACAACGTAGTAA -TAGAGTTTGTCTCCTTCCTCCTTTCTGTGGGTTCTGGGCCTTGAATTCACATCACCCAGC -TGAACACTCCTCTCTCTACCCGTTGAGCTGCCACACTAGCCCAGTAAGCTATTCGTTACT -GCTTCTGTCTTCCGTGTTCCCTGCTATATATATTACTAGGCTTTAGAACTGAGTTTGATA -TCCAGTAGATGCATAATCAATATGAACCAAGTGATTCTTGAAGGCCAGTATTAACACAAC -CAGATGGGGTTCAAACTTAATTCTTTATACTTACAAGGCAGACTTTTCTGGCTGCCCCGT -CTCCCCATCCCTTTTCCTAGTGACATCCTGGCAGGATACTACCACTCACTGAAATAGTCC -AGAACTAAATTGCAAGAGAAAATTGAAGATTTATTCATGCTGGACAGTGCACCTGACTAA -TGATCTCAGAACTATTTATTCTTAGGAATTCATTTCAGACAACGTGCTTTCCTCTGCTGT -TATGCACAGGTTCATGTGGACAAGCTGGACATGTTTAAAAACATGCCTGATATCCTGCAC -CATCTCACAACGGACAGAAACACCCAGATCCACGCCTGCCGCCACCCAAAGGTACTGGGG -AAACACCCGAGAGATTGACAGCAAGAAGGCAGCCCAGAAATACTCTTCCAAGCCTTTTTG -TGATCTAGACTGTTAGTTAGAGTCATGCAGCTCTGCGTACCTGTATTCCATGATCATGGA -CTTCAGAGTGAGGGACGGGCACGGGTTCTTAGATAATTTTTTTTTTTTTACATAAAATTG -ATTCTTCAGCATGAGAAAGACAATTTACTTATAATGAAGTTAGTAATCATCCTAGCTTAT -AATTTAAGCAAATTATTAATTCTTTGAGAATGTTACACAATGTACTTTGGTCATATTTAC -CCTTCCCTCCTCCCCAGATCCTCGCAGATCCACCCCCATCTCCCTACTGACCCACCGTCG -TGTGCCCTGATAGTTTTATTTGTTGGTTTTAATATCCCATAGAGTTCATTTTGCGCTCCC -CATATATTCCTGGCTGTGGGACCACCCACTGGAGTGCAGTTGACCTGCTAGAGCCTCACC -TTTAAAGAAAACTGACTTCTCTTAGAAGCCATTGTCTTTTCATAAGCGTCTCAGAGTCGG -GGCTCGTGAGCACTTCTCCCTCTGTGTTAAAGTGTTGTCTGGCTTGCTCTTGTGCAGAGA -ACCACAGCTGCAGTAAGTGTGCAGCACTTTAGTCATGTCTACACGACACTGCTTGGCCTC -TGGCTCTCACAGTCCCTCTGTGCCCACTTCTACGATGACCCTGAGCTTCAGGGGTGGGGA -TGAGATATAGATGTCTCCTGTGTAACAGAACACTACTCCTTCACATCTCCACATTCGGAC -CAGTTGTCAGTTCTTCTGTTAACCATTGTCCACTGCACAGAGAAACTTCTCTGATGCGGT -CTGAGAGCTGCCCTGGCCTATGGAGGGAGGTAACTGCTGTGGAGGCCAGTGTGTGCTATG -TCCAGCTTATCGTTTAAGCATATGTATTCATAGTGGGTTACTGTTTGTCACTGAGACTTG -AAAAATGTGCATGCTTATAAACTGTATTTTTCTCCTTCTTGCTTAAAATACATGTCTAGA -CATAACCTCCGTCCAACTTCAAAGGCATTACCTTATTGGTGCAATTCCTAAGCACTTCAG -TCTCTTGGCTGCTCGCTGGTAATTTCTTTGTAATTCTCCCATAGCCTCTCGAGTTACTGA -GTGCCAGACTGCCTTTTGAATTTGCCTTTGACATTTTCCCCCTGTTGATAATGCCTTTCA -TGTATACATTTTCATGTATGTGTACAATGCATTTTTAATCACATTTACTTCCAGTGTCTT -CTGCCCCTCTCCTACTCCCTCTGATTTGTAGCCTCTTCCCAACTAGAGTCTTTGAGATTT -AATAAAGGCAGTTAACCTAGTCACCTTCAGATACATTATGAGCCTGTCCACAATTTTCCC -CTAAAATGGGAAGCGCCTCAGCATAGTCCCCTCAGTGACACGAGCTTACATATGTAGCAC -TCTCTTGAGATGGCAGCCTTGCTTCATCTATGTCCTGACAGAAGCCTTTGTAAGAGAAGG -GCCTCAGAAGGGCCAGATGGCTCAGTGGTTAAGAGCTCCCGTTGCTCTCTCAGAGGACCT -GGGTTTGCTTCCCAGCTCATGACTGCCAATTGATCCAACTCCAGGGATTTAATGCCCTCT -TCTGGCTTCCTTGGGTACTCACACACATATATGCATATATAGACACACTCATATAAGTAT -AAATAAAAAGAGATCTTTTATTAGAAATTACTCCTAGTGATAGGTAGACTACATATTCTA -ACATGCATGCTTGTATTTAATCATATGGAGCTACATATCCAGTAGATTCTTGGATGGCTA -AAAGAATGCAGGTAAAATGTAAACTGAGAGGTCTGGGTATATTCAGGCTATTGGAGCATA -AGCTAGGCTAAAACTTTCTATCCTCCTGCCTTTGTTTCTCAAGTCACTGTTGGGTTTCAA -ACCCAGGACAACTGGATGAGATGCCTATTTAATGTTATCAAATTGGACCTGGAAGCCAAC -TTCTCCCAACATCACTCAGACCCTACCTGTTACAGGGCCCTCCTGGCTGGCATATACCAC -CCCCCACCCTCAACTCTGCAGCCCAGAGCGTGGCATGGGCTGCCCTTCCTATATGATCCA -TTTGGGTTACCTGCTCTTCTTGTTCCTTTGGGCCTCCTGGCTCCTGCTCTCTCCCCACTT -GATTCCCTTCCCCTCTCCCCCTTGCGGCCCAGCTTAGTCTGATCATGTCCTGGACTTTCC -AGGATGTCCCTGCCTCTGGCTCTGCTCTCCCACGGATCTACAGTAAGCCTTCTCCTCTAG -CATACCTGGGACCCGTCTTCTTTGCTTTCCTTTTTATTTACTTTTTTTTTTTTTCATCCA -GTCATGTGCCACCTTACCCAGCTCAAAGAGTAGCTTGCTTTTGATTTTCTTTCTTGAGAG -TCTTCACTCTAGACAGGGTCAGGTTGCTGTAGTCTAGGCTGGGCTCAAACTCATGATCTT -CCAGCCATGTGCCTCCTCCTTCTTCGCCATGAACCTGAGGATTCTCTTGCTACAAACCTA -TTCTCCAGCGTTCTGTCTCTCTTCCCTCATGTGGACTATGGTGAAGTGCTCAGGTCCCGT -GTTCTGTAGGCAAGCTCCCAGGCTCCCAGGCAAGCTGACCTGCTTCTTTTCTTGTCTCTT -TATTTTTTTAATGTCCAAAACCTCATCTGCAATTGCTTTTAAGATTCATTCTATAGAAGC -CTTGCTAAAAATATGTAACTGCAAGTTAAAGCAAATATGCTTTGGGGGGTTGTTTGTTTG -TTTGTTTTGTTTGTTTTGCTTTCAGGCAGAAGAGTGTTTTCAGTGGAATAAACTACCCTG -TGGTATAACTTCCCAAAACAAAACTGCACTCCACACAATCAGCATCAAGCCATCTACCAT -GTGGTTTGGAGAGAGGACCAGAAAAACCAACGTGATCGTTAGGTAAGTGCATCGCCCTGG -TCTTCTGAAACTAGAGGTGAAGTGTTGAGCTGAGTGTGGTTTACACACACATCAGCACAA -GCCCAAGGAGAGGATGTGTTAGAATTGTGGAAATACCCTTTTCACTTAAACATGACTTAA -AGTCCAGGGGTGTTTCTTCCAAACTATGGCAGTACATTGGCTGGTATAGCCAGGGGCTTC -CTCTGTGAGACAAGACGGCTGGACTCTTAGCCAGACCTCCTTGATTTGGGCTCTTCAGAA -TGCCTGTAGCAAGTTTCTACATCTGAAGAAGCTGACTCCTGTTCAAGCAGCAGTTTCTGA -AGCCACGCTTCCCAGAGCAGCCCAGTCGAAGTTCAAGCCTGGGCCCCATTTAGTTTTGCT -CAGCGTCCTTTTGTGTTCTGCTTTCCCCTCAGGACTGGAGAGAGCTCATACAGAGCTTGC -TTCTCTTTTCACTCCTCCTTCAGTGAGGTAAGTGTTCCTGTCAGCTTCTAACTCGGGCCA -GGCTATGTGTATGTGCGTGTAGGTGGGTGAGTGGGAGTGGGGGCCAGAGGACAGCCTCAG -GTGCCATCCTCAGGAAGGCTGTCCCACCGTTCGGCAACAGCTTCTCTCATTGGCTCCAAG -CCAGCTCACCATATGCTAGGCTCTCTGGGATTACAAATGTGTACTACTGTGCCCCACGTT -TTTTACACAATCCCGGGTATCAAACTCAAATCCTCATCCCTTTCTGACAGAAGTATCTCC -CCAGCCCTCTTTTCACTGCTTTTTAATGATGGTTCTTACTGGTCCAGTCCACATTTCTGT -GTTTGCCTGCTCGCTACTATAGTCATAATGCTAACATCCTGTCTCGTTCAGGAAAACACA -AATGCCTGGTAAGGTTTGTCAGACTCGAGTTACAGTGGTAGGCACTGGGTCAAATAGTCA -GCTGAAAGTGAAGTATTTGTATACAGGCAAAATAGAAGGATGGTAGGAGAATCAATAAAA -CACAACCTCTTGAAAATGTCATAATGATATAGAATAGTTTATATACTAATTTAAAGAGTA -ATTTTGAGCTGGGCAGTGGTGGTGCACGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCA -GGCAGATTTCTGAGTTCAAGGCCAGCCTGGTCTACAAAGTGAGTTCTGGGACAGTCAGGG -GGTGTCTTGTAGAAACCACGGCAACAAGGCTTGAGGGTGTTTATGTACGCTGTTTAGGCA -AGTGTTTGGTGGTAGGTCACCTTGAATGATGGAAAGAGGATGTTTCTCTATTGACTGTCT -CCTGTCTTCCTGTGGCTCCCTCTTCTCTAAGGTGTACTGAGTCATTCTGACAGAGGCTTG -CCCTTCCTGTGTCAGTCCTTTAGAAGTCACAGTTTTCTCTAAGTCCAGCAGGAGGTGGGT -GGGGGCAGGTCATTGTTTTTGTTGACATATCTCCCTAAAGGTATAATTAGGAATTGTGAA -AAGTGTGTAAAGGATAGATATTCTGCAGTTAGACTGTTTTCTTGGTTACTGGAGATCCCT -GGCGGTCTGTCTTCGTTTGATCCTTTGAGTTGGAGTTAGATACTGATTCCTTTGTATCCC -TCACCCCCTCTGCAGCGGATGGAGGTCTTTGCATTGTCACTATCAGCTCTGTTCTGGAGC -CAGCATTTACATGTATTTATATGTAAGTGAAGAATCTGAGCCTTTGACCTGATTGAGATC -AGTTTACCAAGATCTACTAAGTGAGCTTTGCCTGAGTTGTAGAACTGACAGGGTCCCTCT -GCTTAGCATTCTCAACATGGCAAACAAAACAAAACAAAAAAACCAAGATACTTGTGAATA -TTTTAAACTATCATTGTTGAGAATTGTTAGGAAATGAGATTGTATTTATAGTATTTCAAG -TCACACATACACACACATTCACACTTACGCGCGCTCGCTCACACACACACACACACACAC -ACACACACACACACACACACACAGACGGTCTTGGACCTGGAACACTTCCAACCAATTGCA -AGTTTCAGTCAGAATACACATAACCTGCCCTGCTAGCAGCCTTGTGCTTCAGACTAATGG -TAAGGGGCCCTTTGGCCCTAGGAACGTGCACAGGCAGGTTTGTGCGAAGGCAGGAGAGAC -CTGCACCCTTTCTGTCTCTGGGCTCTGTATGTAATGTGCTCTTGTATCAATCAACTGTGT -TGCTTACCTCAATGACTCCAGTCTAAGATTGAAGGGGCAGAAGAGTTTAGTGTCCCCGCT -GTGTGCTATTTGACTCCAGAAAAATAGGCATTAGAACGAATCTCCAAGATGCAGCTGCCT -TCGTAATGATTAATGGTCCATGGAAAGAGGTGTGGTTAAAGACCTTGTCGTCTTGTGTGT -ATAGTGGTCACAAAGAGGAGGAGTTGTGGAATAAGTGGACCATGCCACCAGACAGAAAAC -CTGTTAAGGTTGAGGAGACTCAGGAACCCTGGCAATTCTCATAATGGAGAATGGTAGGTG -CTTAAATCTACTCCTGACCACCTTCCTGTCCTGGAACAGGGTCTACTGCCCCACAACAAG -TCAGCTGTTTTCTGACTCACATGGAAGCAGCTTTGCACATGTAGGCAATTGGCCTTGGAC -AAAAGAAGAAAGGAGTGGACGTCATGGTGTAAAAGACAGAATCTTTAGATCCCATTTACC -TGGAACCCAGGAACTTTCTGTGGAGCTGGAACCTGAACAAAGTTTCAATGTGCAAGTGTC -CAGCCCCACCATAGCCCAGTGCTGGGAGGCTCTAGGGAAGGAGGCCTAAGCATTGCATGT -GTCCCTGGGTGGTCACATACAATAGATATGTTCATATAAATAGGTCTTCATACTTGTTCT -TATATGCTACCATTACCTTCTCCTCCTCCTCACTGGTCCCCTTGCTCTCCCCCAAACAGT -CCCCATCGGTTCTCATTATATATGGTTAAATCTAGTTCCCACCGGAGAGAAAACAGACTA -GACTATCATCTGATTTCCCATCTGATCCTCTCATTCCTCCTTCCCTTCCCCCACATAGTT -CCTTGTCTGCTTTCCTGTCATGTGTGTGTACATGTATGTGCCTGCCACATATCTGTACAT -GCATGTGTGTATTTATATAGGATCCCCATGAGACAAAATGCTTTCCTTATAACCAGAGAA -AATGCCATTGTTTCTGCATGGTGTTTCACCATTCATTCACCCAGAGATAGGCGTCTAGAC -TGGTTCTGTATGTTGGGATCTGTGAATAGACACACACTTCATTTCCTGTCATATAGGTAA -CTGGTATGTTCTGTATTCCTTCTAGATTAAAGATTTTTTGAGCTACATCTGCCCAGTGAA -TGTGTATCCAAATGTCATCCCAGTTGGCCTCACTGTGGATAAGGTCATGGACGTGTGAGT -AGATTCTAGGTTGGGGGGCTTGTGTTGCTGGTGGTGGTGCTAGGGGGAAGCATGAGAGTG -CTCTGAAAACTTGTGACCCTAGAGCCCATCTGTGGTAACATTTCTTTGAGCTTCCCTTTA -TTTCCACTTCTTCCTATCATTTTTAGTGGGCAGAATGTATGGGTACTGTCAGTTTGTCCT -AGGTGGAATCCTGTTCACCCATCACTTGCAGTGTGAATTTGGTCAGATCACTTCAGAACC -AGTCATATCTAACCCACAAATCAACAAATATTCAGTGGATCAGATGAATCCAAAAAAAAA -AAAAAATCAATGGATATTCATTCTTGCCTACTTTTGGAGTTCTCAGGGATCTATAGATAA -CTATGAGAAGCACCTGGCAGAGAGCCTATAGGTTCAGTCAAGGTATCTGTGGAATGGGAG -AGCAGGCAATGTAATAGTTAGCTGTCTTTTATTGGTACCACTTTATGTGACTTTTATATT -TCATGTTACGTGTGTGTGTGTGTGTGTGTGTACATGCATGTGTGTGTACATGCATGTGTG -TGTGGGGATGCGAGTGCCAGAGCTGTGACGGAAATCATCCTGGTGTTCAGGATTCTCCCT -GAGACTGAGGAAGACTGTATCACCATGCTTAGATGGAAAACAGGCTCCAGTCTCTGGAGA -GAGGTCTAGGAGGTGAAGGTGTAAGGGTCTGAAAGTCGAGGAAGGAAGAGCCAGACTTAG -ATAGTACACCAAAGCAAAGGGCATTTATTCTGCAGAACCGTCCAGCATGTGGGGTCATCC -ATTCTCTAAAAGGATGACTCCATGCAGGCCTTCTCACAGGGAACTGGCTGGGGAACCTCC -CAAGCAGGATTAGGTAATTTAAAATTTCATTGGTGGGTCCTGGGGGTGGGGGGCTGTCCA -CAGGTGGTCTGCATTCCAATGTCATGAACATTTAACTATATGATAAAATAGGGCTGGCCA -GCACAGATGGCCCATCCTGAGATAAGGTATTTCCCCATTTTTGTGGTTATCCCCAGGGGG -TTTTATGGTCTTGTTCTGGAATTTATGGTCTGTTCCTGGAACTGGTGCCTTAAGGTCTTT -TTCCCAAAATAAGGCCTGGTGCTTTTTTTTTTTCTTTCTTTTATTATTTTCTTTATTTAC -ATTTCGAATGTTATCCCTGTTCCTAGTTTCCCCTCCAAAAATCCCCTATCTCCTCCCCCT -TCCCACTGCTCCCCAACCCACGCACTCCCGCTTCTTGGCCCTGGCATTCCCCTATACTGG -GGCATAGACCCTTCACAGGAACAAGGGCCCCTTCTCCCAGGGGGCCCCTTCTCTACTTAG -TTTGATGACCAAACTAAGGCCTGGTTCTTAAATGGAGACAAATGGGGTTTATGTTGTCCT -TTCAAATGAAATAGGTGCAGTGAAGAATCCAAAATGCTACTCCATAAGTAAAAAAGAAGT -TTATTTTGAACAAGCAGGGCTGTCTGTCTCTAGGGAAAATCGAGAGAAGGGACAGGGGGT -GAGGATACCCAGGATTTTAAAAGGAACCTGGTACCTGGGAGGAAGGGACTGTGACTTGTT -GACTAGAGACTGAGGAGAGGCCAGAAGCCAGCATGGACCTTGATGTGCTAACAAGCACCC -AGGTGTGTTAATGGAAGAGCCAGAAGTGCCAAAAATCAGAAAAAAAGCTTCCTTTTAGCA -AATAGAAGCTATGGCTTTTGTCTAAAAGCCAAACTTTGGGAAAAGGGCTTTCTTGGGACC -AGACAGGTAGGAAGCACAGATTTAGAGTCAGTACTGAGGGCAGTAACTGAAATCCAAAAG -ACAAATCACCAGGAAAGCATGAAGAATGCTAACCACTCTGAGAGCAGAGCTCCAGTAGGG -AACCAGAGAAGAGCCAGAAAGTGAGATGCAGGTTCTGACAGTGGGGGGAGGGGAGGGGTA -GGAGGGGCAGGGAGGAAGGAGGTATTAGTGGCCAATTCTGGTAAGCTGGAGAGATGGCTC -AGGTTAAAAGCTCTTCCTGAGGACCCAAGTTTGGCTCCCAGCACCCACATCCAGAGGTGT -ACAACTAGCTGTAACTCCAGCTCCAGGGGACCCAGTGCCCTGTTCTGTCCTCCATGGAAC -ACATGAATACAGAAATAAAAACAAAATCTTTAAGAGTAACCTAGTGCAGGGACTGTGATG -TCTCTGGTTACCTTGGTAATGAGATACTTGTGAATGCTCACAGCAGCTTTAGTAGATTTG -TGAGTTAGAAGCCAAAACAGCATGGTAGTCCAAAGAAAGCAACATGCTGGCTAGCAAGGC -AAGAGTTAAGAACTTGATCTGCTAGCTGAGATTTAAGATTGTCTTGTAGATCTAAATGGG -AATATACTTAGAATCATTTGGAGTGCTTGTTAAAATGTATATCCTCCTATATTGGATTTC -TACTGGGGCAATCTGTTGTAGGCAGGTGAGTGGGTGGGTGGAGAGTTACCCAAAGAGAAC -GCATGGAATGGCTCCAGAGAGAAGCAGTACCAGCAGATTCCAGAATCTCATAGACATGGG -AATAGATGACAAATGGAAAGAAGTCTGGCTGAGTTAGGTGTCAGGATGGGAGCTTCAGGG -CTGTCATCATCTGCTATGTCAGCTGTGATCCTCGAGGCTTCTGGCAGAAGGAAAGAAGGG -AATGCAGCCTCAGTGAGGGCAAACCCTTCAGGTCTCATTTCTGTGTCCTAGCCTTCAGCT -TGTGGCTCTGCAAGTAGGAGATGAAGTTTGTGGGATTCTTCCAAGAGGGAAATAAGCTGT -GAACAGGGAAGAAGCACCGCCTCTACTCTGCACGCCAGGTGTCACTGGGCACTCAACCCT -GTCTTGGGGGAGTTCTTTCCTGACCTGTAAGAGCAAACAATCAAGTTTGCCTTTAATCTG -CTAAGGCAGCCCCCTCCATAGATCCGAGATCTATTTGCTGTCTCTAAGCGCTTCCATGGC -CCACTTTCCTGTTTTGCAGGCTCTTTATTAAGCAGTGCCCCTGTCTCCTACACGCTCACA -TGATCCCTATGGCTTTGTTGTCATCTCTATAAGTAATGCGCATGCTTTATCGGCTTTCCC -CAGTAACTCAGTAGAAAAGTCAACTTTTCAAATGTTCTGATTTATGGCAGTTTAAAGCCT -CTGTGCCGGTCTCCCCAAAGTGTTGAGCCAAAGTACAAACCGCTTGGAAAATTGAAGAGA -GCCAGAACAATCCATCTTGACTCGGGTAAGAATGGTTCTGGGCTTCCTGACGTAAGCCCG -TGATGGGTGTGGGCTGTGAAGTAAGCTGTGTTGTCACCCTGGGGCATTTTTGCTACATTA -GCAGATGAAGAGAGACCTGGCTGCCTTTAGTTCTGATCAGCCAGAGCAGTGAGGATATAC -AAGCAGCTCTTCCGTCCATTCCTCCTTTCCTATAATGCTCTTTCACTTGTAGCTGAGAAC -ACAGATAGACCCTGACTAGAAATGAGAACTTCAGACTCTGGACAAAGCTTTGTTGGCTTA -TAGCAGCCACACTTGGTGGTTACAACTTCAGATTTTCATCCTTTGGTGGAATGCCGTAAG -TGAATCCTCATTGGAGAAGGATGTTATCTATAGAGCAAGCAACTCTTAAAGCTCCATCTT -CTCCAGATATTATTTAACCTGTAAACAAACAAGTGACACCAATCTGGCTTTGCCAAAAAG -AACACTGGACTTTAGATCCCCCAACCCCTCCGCAAGTCTGGCAGGAAGTGATAGGGCTGG -GATTTAAACCAGGCCCTGTCTTCCAATTTTGCTTTTATATTTGTACTCTAACTTCAAATT -ACCTTGGATATTTTTACGTGTATGACTCTTGCTTGCAAGTGTGTCTGTCCATGTATGCCT -GGGGCCCTCGAAGGTCAGAAAGCATCAGGCTTTGGAACTGAAGTACAGTGATTGTGAGCC -ACCATGTAGGTGCTAGGAATGAAACCTGGGTCTTCTGCCAGAGCAGGTGCTCTTAACCAC -TAAGCTACCTCTCCAGTCCAACAGATTTCTTATAGTTCTGGAGCCTGGAAGTCTAAGAAC -AAAAGACTGGTAATGTAGGTTTCAGTGAGGTGGTTCTCATGGTTTGTAGTTGGCCACCTT -ACATGGCCTTCCCTTTATGGGTGCACACAGTGGAGAGAGGCTCCATGAGAGCTGGAGGCC -TCTGCTGCTTTATGAAGATTCCACAGGTGTCCGCAGGTCCCACCTGAGGTCTCCAGCAGC -TCCTAGAGGCGCACTGGACCCAGCAGCCTTCTCCTTAAAAGGAAAGCTGTTCTTTTTAGG -CACCTGCCGGATCTCTTAATATTTTTTAAAAATTTTGTTTGGAATGAAATACTGGCTTAA -GTATTTGATTAATGCTCATTTCTAGTTGTGGTTTTTCTTTTCCATGTTTATTGCCTTTGT -TTCTGCCCGTTCTAGACGCCTATGCTTATCATGCCTTACTACTGTGTAGTACAGTGATAA -TTCACATCACTTCTTTACAGGTGCTAAACAACCTAGTGGTATTCTCTACTAGACACTTTA -TAATACATAACAGAAGCAATATGTGTAATTTAGGCCATGCATGCCATTGATTTTATTGAG -TAGGTTTTAAACTGTATTTTTAAAACATGCTTTTAATTGGAATTGCATCACTCTCCCTCT -CCTTTCTCCAGCCCTTCACGTATCCCCCTCGAGTTGATAGCCTCTTATTACACATACACA -ACTATGCACAAATATATAGAAATAAAACTTGGTTTTGTTCATAGATATGGTGTCAGGGCT -GACAACTTTGCACTGGATAATACGGGGGCTGGCTCATCTCTGGAGGCTAATTATCCTTCC -TAGTAGCCCTTAGTTGTCTGTGGTTCTTTGTCTAAGCATAGGACACCACAAAATCTCCCC -ATCCACATTACCATGGAAACTGATATTGCCATCCCATCTTGCTCACACAGCCATTTCTAG -GAGAGACTATTTCACAGCAGACTTTCTGGTATTTTGGCTCATTTACAGTCTTTCTGCACC -CCCTTCCACATACTCCCTGAGCCAGAGCTGCAGAGCTGTGATGTAGGTATCTGATGGGGT -TGTGCTTTCCATTATCTGTTATTTCTGCATTGTGTCCAGCTGTGGTTTTTCTGGGATGGT -CTCCATTTGCTGTACAGAGGTTTTTTTGATGGGGTGGGGGAAGCTACACTTACTCAGGAT -AGGGGGCACATTCACAAAAAGGGCTCAAGAGCAGAAGGACTGGAACTAGACTCGTGGGCT -TACAGCTCATTCTCTACAAGTTTGTTAACCAGGCCTTCATATCCTTTAGTTCTTAAAATG -TTCTATGGGTCGGCCACACAGGTGGTCTTAAGTCAGCATGCACACAACAGCCTCTGACCC -CAACTCCAGGGATATAGCACCGCAAGCCTTCTATACACACATACACATAATTAGAAATAA -AATCCCTTTTAAATATGTCACCCTGTGAAATCTAGTGGTTACTCAAGTTTGAGAAGTTTG -GCCTATATTCTCAGCAGATAGCAGCCTCTTTGATTGTTGGCACCTGTGTTTTACACAATT -CCCAGACTAAAATCCTAGGTAAATGCTACTTCCCTGTTCTGTACATGCATGCCTGTTTCA -TTTGTTCTTCCCCTCTCCCTGTTCTGTGCATGCATGCCTGTTTCATTTGTTCTTCCCCTC -TCCCTGTTCTGTACATGCATGCCTGTTTCATTGTTTCAGAGGAAGACGATGATCTCTTTG -ATGACCCTCTACCGACACCTTTAAGGCACAAAGTTCCGTACCAGCTAACTCTTCAGCCTG -AGCTGTTTTCAATGAAGGCACTGCCACTAGACCAGCCTGAACTGAGACAAAGCCCAGGAG -GCTGCAAAGCAGAGAGTGTGTGGAGCCCTTCTTTGGCTAACTTCATAGACTGTGAAGAAT -CCAACAGCGACAGTGGAGAAGAGCTAGAAACCCCACCACCCTCACTGCAGGGAGGTCTGG -GCCCCTCGACACTCGTCCAGCAAAATGCTGATCCGGATGTGGACATACCACAGTGGGAAG -TCTTCTTCAAAAGAAGAGATGAAATCACAGGTGAATGTTTGGAACACTTACCTTCCTCCA -TAGAGACAGGGGGATCTCAGTCACCAAAGCTCTGCAGTGACTCACCAAAGCTCTGCAGTG -ACTCACCAAAGCTCTGCAGTGACTCTGATGGAGACTCCACCCATATCTCTTCCCAGAATT -CATCTCAGTCAACCCATATAACAGATCAAGGAAGTCAAGGCTGGGACAGCCAGTGTGATA -CTGTTTTGTTATCTTCCCAAGAGAAAAGTGGTGGGGATAGTACCTCTTTAAACAAGGGTG -CCTACAAACCAAAACTCAAAGAGAGTATTTCTGCCTCTCAAATAGAACAGGATGCACTGT -GTCCACAAGATACTCACTGTGATTTGAAAAGCAGAGCTGAAGTAAATGGAGCCCCTTGTC -TTGTAGAACTAGACACCCTGAGTGGCAGGAAGTCTCCACCTGAGAAGACATTGCTAAGCA -GCACACGTGCAGACTCACAGAGCTCCTCTGACTTTGAAATCCCCTCAACTCCCGAAGCGG -AGCTTCCTACGCCAGAGCATTTGCAGTGCTTATACAGGAAACTGGCAACAGGTCAAAGTA -TAGTTGTCGAAAAAAGAAAATGTTCACTTTTAGATAGTTAACAAATAAAACTCTACACAG -AGAAACCCTGTCTCGAAAAACCAAAACAACAACAACAACAACAGAAAAAAAAACCCTCTC -ATTCTAGCAAAGATGTCCAGCCTTTCGATGTTGCAATACAATGCTATACATAAAAGTCCT -GGGCAATATCCATAGCTGTGGATGTATGTGGCCTGGAGGGTAGACACACTTGTTAGATCA -ACCACAAGAAATCTGCAGAGTGACACATCTATATAATAAGATCAACATGAAATATTAAAG -GATGCTCAAGTGACCTAAAAGAAAGAGAAACAGGCTCAAAACCAGCATTGCATGAGATGG -TAGAACTAAATCTAAACATATAATCACATTAAATGCAAATGATATAAAAAGATTTATGGT -GAGATGGCTCAGTGGGTAAGAGCACCCGACTGCTCTTCCGAAGGTCCGGAGTTCAAATCC -CAGCAACCACATGGTGGCTCACAACCATCCATAACGAGATCTGACTCCCTCTTCTGGAGT -GTCTGAAGACAGCTACAGTGTACTTACATATAAATAAACAAATCTTAAAAGAAAAAAAAA -AAGATTTACAAAAAGACAGAGTACAGGAAAAACACTGCCCAACTATGTGCTGTTTTTAGA -AAACACAACTCAAGTGATGTAAAAGTTGAAGGTAAAGGGCAGACCACATAAATAATGTTA -AAGCCAGAATGATACAGTAGGAGCAGGCACCTTCCCCAACATAATGTCTACCTCACCAAG -AAGATGTAATGGTAAGGTTCTTGCCTAGATTGTATGAAGGCCTAGCTGCAGTTTCCAGTA -CAGTACAGTGCCATGCCCTCCACAAAAGAGCAAATAATACAGATACAAGCCATGGAACAC -GCTTTCCTAGAGAACCAGTGCACACAGGAAAGCAGTAAGACGAGAACTGACCACCAGTAA -CTGGATCTGATAGACAAGAGTATTTTACTTCATAGCAGAATACATCTCTTCAAATGTACA -AGGACCATTCCTCCACCAAGATACACTGTATCTTGAATCACTACAAGCAGTCTAGAAAAA -TAAAGGTGGGCTCTATTTTAGTAAACTGGTAGCAGGGGGTAAACCAGGACCTTATTAACC -TCTATCACATAAAGACCTGGGTGGGGGGGCAGGGCTGGAGCAGTTTAGAGCACTTGTCGG -TTTTGTGGGTTACCCAGATTTGGTTCCCTACACCCATATGGTGGCTCTTAACTGTCTGTA -ACCCCATTCCAGGGGATCCATGCACACATACATACATACAGGCAAAAGACTCATATATAA -AAATAAACCTTAAAAGCTACCAGCAGGCTAGGCAAGGCTGTGTTCTACAAGCTGAGACTA -GAGGGACTTGAGTTGGAGGTCAGGCCTGGGCAATGTATGTAGCAAGAGCTTGTTTCAGTA -CATGAAACTGTTCCCAATGCAATGATGTAAAGGAAAATACTTAAATATTTAACATACATG -CTCTGTGAATTATTAAAGTGCCTTAAGGTACAATGCTTTTGTATTGATGTGTATGGATTA -ATAAAGCTTTATAAGCATTTTCATAAGTACTTGAGTATGATGACATTTTACAAATCAAGG -GAAAAGATGTAGGCACACCACATAAGTTTAAAAGGCGTCTAACAATTTGACAGTTAAACT -GCATGTCACAGATCATAACTGCTACACAATTAGATCCAGAATTACTGGACCCAACCTGCT -GGGTGATTGGACTTAGAATATCTGTACATATAACTCTCCATTTGTGTAGTCACTAATACT -CAAAACTTAATTTTAATTTTGTTTCCTTTGACCTGAGCCACACTCAACCCAACTTGGTTT -TAATAGAATATTTCATGATCCAAGGTAACATGCCTGTAAACATTGTTCTCAATGTATTTC -TAACATTTTATCATTGTAATGTTCATGTTTTAGATCTTAAGTCTGGCATGAACACTGGCT -GGCAAAGGTCAAGAGCTAAGAATACATGCTTATCAGCTTAGGTTTCAAATACAGAACAAC -AGGAAATCTTTACATATGGTGTTTATTCTGTTATTAAAAAAAAAGCCCACTTTATAAAGC -TTTAATCTATGAAACCATACTTTGAGGTAGGCATGAAACTAAGGCACAAAGGTTAGTTCA -CATAGCTAGTAAGCAACACACACACACAGACACACACACCCCGAAGCTTTTAGAGTCCAT -GCTCGAGCACTCTGCTGTATGAGGAAAGCTCTTTACATAAAGCATTAAAACGGGCAGCAT -TGATTGTAGTGGCTACATCATTCTTCAAGAGTTCTAAATTAGCAAAGTTAAAAACATTTC -AAAATGCCAAGATACATCACAAAATCCTAAAGGCTAGCCACTTTTACTTCAGAGAAGAAT -CAAATGCAAACTGATTGTATATACCTTCTCATACAACTTGACAAGCCTAGGGTCACCTGG -GAAAAAGTAACCTCATTTGAGAAACTGGCTCCATCAAAATTGGCCTGTGGCATGTCTGTG -GGGATTTCCTTAATTGTAATTGATGTAGCGGGGTCTAGCTCACTGTGGGCAGTACCATTC -CTAGGCAGAGGGGCCTGGGCTATCTAAGAAACCTAGCTGAGCATGAGTCTGGCTGAGAGT -AAGCCAAGAAGCAGCGTTAGCTTTCCTACATGGTTCCAGCCTCTGCTCAAGTTCCTGTCA -TGATTATTTCCAAGGACATGTTGCTGAAGACACTACATACTTGGGACGTGTGACGTGAGG -AATCAGGCTCCAGCTGAATTGATCACTTTTATCACAACAATGTGCACACACATACACATA -CCCTGTATAAATAGCTAACATGAGGTGACAGTCTGAGAGGGATGTAATGGGGGAATGTTG -AGAGGCAGGAAAGAGTAATGGAATAGTGAAGGGAAGCAATGACCATTACATGTGTGGCAC -TCAGAGTGAAGTCTGTTTGTGTTTAAAGGTAAAAATCTCCAGGCTGGCATGGTGGCACGT -GTCTGCAATCCCAGCGCTGGGCCGTAGGGGGGCAGAGCTGAGGAGTTCACGATAATACTC -AGCTACACAGTAAATTCAAGGCTAACCTGGCTACAGATACTCTGTCCAAAGGCCTACCCA -CTCCCCACAAAATCTTAAGGGCACATTAAATTTCTATTAGTAAGGACAAAACAAAGCCAC -ATATTTATTAAACAGTATTTTCCTTCTTGCCCTCCTAAGTTTCCTTTTAACCTTAACAGT -AAATAAGACCAAATATCTAGACAGTCAAACACTGGGTTTTGGTTTTGTCTGTCTTTTTTT -AATCTTTAAACCTGAGAATAATTCAAGGTGAGCTTGGCCAAGGGGTTGTTAGGGGGTGGG -ACGGGGGGATGGGACGGGATACCCGTGTTGCTTTTAAGATTCTCAAAACAAAAGAAATGC -CATTTAAAATTATACTTTTTTCTTGACAAATTCGGAAATCTTTGGGTAGCAGACATACTA -CAAGGCCTCAAATATGCACACTGAATACTATGTACTGTGAACAGCAGCCCCATGAAGGCG -ATATTCTGCATGTACTGTTGTGAACAGCAGCCCCATGAAGGTGATTTTGAGTAATACTGT -AGCTTCTCTCAAACCAGGCCAAGAGTTAGGAAGATAAAGGAAATGCTGAGCTCCTGAATT -CAGTTCATTTTACTGACGCTTATCATAGTCTATTAAAGCCTGGAGCAGTGAGCCGGGGGA -ACTCTTAGGAAACCAAAAGCTTGCTTTATTTGCTGCATTTGTTTTGTCTTCACAGTGGAC -ACCATGATTAGAACTCCCAGACCCAGAAAGATGAAAGTAAGTTTTTTCTTTATTGGGTTT -TACTACACAGGGAAAAACCGCATCTAATCCCCAGAAGTTAATAAAAATTCAATCAGACAT -AACTCTGGCCAAGCTAAGTTTTATCTTATAAAAAAATTCTTGTATAAAACAAGTATCTGT -TCAAAAGGGCATGCACAAAATACAAAATTATTTAAATGTAGTGGATAGTAATTAAAAGTG -CCTGCAAGTGACCTGAATTACACTGTCATCGGGGCTTGTGTCCCTCACGGATCTCACTCC -TGCTCAGATGAGATACTCAGTGCGGACCTCCCACTCGCTGAGTGGCTCACTCTGCCTGGC -ACTCCAATGGGCCCTCCTAGTCACTGTTCTGTGTGTTCAAAGAAGCACAATGGCCAGCCA -CTATAGACTTCTAGAGAAGGTGATTAGGGGCTTTTCTTCTGTGCAACTAAAAAAAATCTT -TTAAGAATTTCAGGTTCAGATATACAACCTTTGTAATGGTATCTATTGCTTCAAAATAAG -ATCAAGCTAGAAGTAAGTCTTTCACATTTTTACACCTGAAATATATCATTAAGATGCCAA -TGTTTTTATGTAAAAGTAGAAAATATAGTAAAAAATTCAGCACTTATTTGTCTCTGATCA -GTGAGTATTAAACAGAAATAATATAGTAAAAAAATAAAATTTATACATTTGCCTAAATTG -GATTATCTGTTTGAGTCAAGATAAAAGGTTTCATAGTAACTGTGGTAGCCTCACTTTTCA -AACACTAAAGGGAATAATTGTCTATTCCGACTTCTCAAGTAAGCAAACAGTGATTTATAC -ATAGTTCACTTTCCATTTAACCACCAAATATCTACCGTTTATGTGCCCCGCAGTCCTTTT -CAGAATAAACAGTAATATACTTGGCAATGACTTGAGCCATGAACTGTATATTAACATCAT -ATAATACAATATGTAGGTAATAGAAAGGAGTCCCAAATACTTTTTCAATTGTTAGTTTTT -GTTTTGTTTTTCTTCTAATGAGCTTTTTCTTCATGAGCTCCGTTTCCTGACACTTCAGTT -GAGGTAACCTCTGCAAGTCTCGGCTCCACATTTACATTGGGTTCTGACCCTTTTTTTGGC -AGGGCTGTGGTCAATGGAGTCTGAAGATGCTTCTCCAGAACCTGGAAATACAGGAAGAGA -AACATATATTTGAGAACAGGGGCTGGAAGATGGCTGGGCAGGTAAAGGGTAGCTGTGGTC -TTTTGGAGGGCCAGAGTTCACTCCCAACATTCAAGCTAGCCACCTCCCTAGCCTCAAACT -CCAGCTTCTGGCCTCCATGGCACCTGCATTCACATGCGCACACACAAATCTTTACCTTTA -AAAAAAAAACCAAAACTTTACTTTAGTTGGGCATGATGGCATATGCCTTGAATCTCAGCA -CTTGGGAGGTAGAGGCAAGGCAGGTGGATCTCTGAGTCTGAGGCCTGCCTGGTCTAGACA -CTGAGTTCCAGGACAGCCAGGGCTACATAGTCAATGTTGGTTAACTCCCAAGGAAATAGT -TTTGTATTTCTGTGAATATTCTGAGACATTTCGTTCTGAGCTTTCTTGAAAGATGGTATG -CACTAGTCAGAATGCCTGCCATGATGACATTCATTGAGAAATCCAGTGCACAAGCGTTCT -TTTTACACATCACCAAGAGCACAATGATGTGAAATGGTCACAGCAGGAAAAGCACAGTGT -TTACAGAAGATATTCACGATCACAATCAGCCAACAGAATTAAGAACTTTAAAAAGCCAGA -TTCAAGAAAAAATAGAATTCATATTGATTGAAATGATACTTCTAATCCTGTCAACATATC -TTTTAGTAAAAGCTCAAAAACTGTAGTCCATATTTTTATTAGTGTTATTATAAGTCAAGC -TTCCAAAGTGGAAGTCCTGAGAAAAGTCAGGCTGAGATGACTTGGAAGAAAGACCAAGAG -CTAGCTTTAGTTGTTGGATGGGCTCTGGACCTTAAATAAGATGACTTATCCCACAATTTC -TTTCATGTTTAAAAAGATTTTTATCCTCTCCACACATAGTTTGTTTTGTTGATCCGCCTC -CGTACTGATTTCTTTCATCTTCAATGTTAGTTTGCTCCATGACCCAAAGACTTGCCTGCA -TTCTTGTACTGAAAGCAACACCAGTAAGATTATTTTTAAAAACCATACCTTTCATTTGAT -AGTCAAAAGTCAGCTCTTCTCCAGCGTTTATGGTTCTTGTAGAGAACAATGCTATCCTGG -GCAGCCGAGTATCAAGGTTATCGATGAAAACACTAAACACCTGAAGATTTGGGTCACACT -AAAAAAGAACAATAAAATCTGGTCAAGTAAAATTGCTAGGAAGGTGCCCGCCTTGCATGA -ACCATATACATCTGTTAACTGCCCACAGGATCATTTTAAATACAATTTTCATGTATAAGA -AGATCTTAATCATCCATACAAGAACAAAAAGATACAAGAAGTCAGATATCCAATATGTTG -CTTCCACAATTAATGAGATTTTTGTCTCAGCTTTTTTTCCCCTGGAGAATTTTAATCCAA -TTTCCATTTATAACATGGGCATTTCACTTATAACTATTTCAATAAGGTATGTGTGTGTAT -ATATACTTTAATTATTAGAATAATTTTTGGTTTTGGAGACAGGGTTTCTCTGTGTACCCC -TTGTGCTATCCTGAACTCATTCTGTTGAGACCAGGCTGGTGTCAAACCCATAGAGACCTA -GCTACTTCTGCCTCAAGTGCTGAGGTTAAAGGCTCACCATGGCTAGAATAATTATTTTAA -AATAAAACTAGCACCATGGAACTCAAATTTTATACTGCATAATTTCATTACTTAAACTTT -GATTTGGAATCGTTCAGTATTTCAATAACACTACACACGTGCAAGAAACTGTAACAAGTC -CGGCCAGGTAGGATGACGTGTGTGCTGGGCAGTAGAGCTGCCTTCTATCTAGATTTCAAG -GATCCCACATCTGGACTCAACCAATTGCAGAGTCAACTAACTATAGATTATAAAAGTATC -TATTGAAAAGAAAATCACACCAGAGTCCTGACCATGTACAGACAGAGTGTTCGTGCCCTT -AGTCCAGTATAACTTTGTATTCCATCGGGCATTAGAAGTAATTTATAGATGATTTAAAGT -ATAAAAGAGGCTATGTGGCTATGAGGTCTCAAGTTGAATGTAAGGAACTTGTAAGAATGT -TGTATCTGCAGCAAGTGCTGGAATGAATCCCTGGGATACAGGAGAAATTACTTAAAACAA -GCACTTAAATCACACAACCAAAGAGGGAGTCCTGACGGTCTCTTACATTTCACTGTGATT -CACACACAAACTTTTGGTAAACAATCTACCAGACAGTTAACTTGGCTACATCTTTTAAGA -TCAGCTTTGTGATATATCCTCTAAGCTATATCTCATTATCTGTCATGTAGATATAAAATG -ATGATAGTACCAACCTCCTGCCCTTATTGCCTGGTACTTGAATGATGAAACTATGCAATA -TAAAATTTGAATTCCACTGTGCCAATTTTATTTTAAGATAATTACTCTAACCACACATAC -ATCTTTAAAAAGACTGCAGATCTAAGTTTTCCAAACATCAACTAAAAATTAAAGAATATT -AATTTATAATTTAGGGAAATAATCCTAAATGCTCAAATGATCTAGAAATCCTTACATTTT -ACTTTAAAATGTTAACACAATGACATTAAAAACAAAATCAAACAAACACAAAAGCTCAAC -CCTGTTACTTTTAAGCTGTATCTATGGGAGGATTGTCCAAGATCTTCAGTAGATGCCTGA -AACTGTCCTGAGTATCAAACACTATATATGCTAGGGTTTTGTTCTATACATACATACATT -TTTAAAGATTTATTTATTATTATATCTAAGTACACTGTAGCTGTCTTCAGATGCACCAGA -AGAGGACGTCAGATCTCATTAAAGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGA -ACTCAGGACCTTCAGAAAAGCAGTCAGTGCTCTTAACCACTGAGCCATCTCTCCAGCCCA -GGGTTTTGTTCTATACATATATATTTATAGTAAGTTAACTTTACTTCAGACACAGTAAGA -GATTAACTACTAACAAAAACTGAATTATTTAAAGCTATATTAGTGGCCTGACTCTATGAA -AATATCTTATTGTACTTTCACCTTGTGGCTTCAAGGAAACATCTTGGCAAATCCAAATTG -CTAGTATTACTAATCTTGTGCTTATGAACAATTACTGAGTAAAACAGGGATACTTGACCA -CATGTAACTCTCTGATGGTTGGCCTGATAATCCAGAGGCTTGCTAAGTGACTGTCAGGTA -GCATACCGAGTGAATATACACTAGGGATGGATGGATCATATCTACAGCAGGAGACTTCAA -CTCCTAATCAGAATAACAAACAACTTAAAACTTAGAGTGAACTATTTCTAGAAGTCTCCA -CTGGTTATTTTTGGACCAGAGCTAAGTAGGCAAGTGAAACTGTGGAAAGTAAATTGTGGG -TAAGGTGAAGGACTACTAAAAACTTAAAAATTTTTGTATTAACCTCATTAAGGTAACTTT -ATTAATATTCTTAAAACATTTTACTTAACTCCCTTGCTTATTAATCTCCTTCTTCTGCTA -TTAAGTTATCTATTTATCCTATAAAGGGCCTGGAAAATGTAACTGAATTGAGATACAAAC -ACTGTTATAGAATGTAGTAATTGTCAATCACCTCAATAAATAAGTTCCTATTACAGCGGA -AATACCCCAATTTAACAGAAGCCCTATACTAAAATACTGTGAATGGCTGTGTAAGTGATT -GTCCTTCAGTTGAGGAAAAGAATCATGCAAGCAGCACTAATCTGAACCATCTTATCTCTA -AGTGCTCCTTACACTATGATTCACAAAATGGGATACGTTTCCATATCGAGCTGCATCCAC -TGTGAACTCATCAGACTCGTAGTCCAGGTCAAAGAGGTAGGTGATCCCTTTGTTGTCATA -GAACTGTCCCCGTCTCTCGGCCTCTTCACTTGTGATCACCTAAGGAGAAACAAAACAACA -GAACAAAACAGGACAACTATAGCTTTACAGTGTCTCTTTTTATGATAGGATCTCTCTAAC -CTGTGGACTCAAAAGGTCTTTCTCCCTCAGCCTCTCACATAGGACCACAGGTGACCCTGT -GTTCTCCAAAACCACAGAATAGTACAGTAGTGTGGAACCAAAGAAACAAACTATTAACAC -TGATACAAATATTTAAAAAGAAATTCAAGTTTCTTTTTAATCTATCTTATATTATTTATC -TATTTATTATTTAAATATTTAAATAAAAGATATATAGGAAAAAGTATTAAAAATGAGGGA -AAGTGATAGGATGAGAGATTAAAAGTATAATTTGAGGTAAGTTGAAATATGGTACTTCAT -TATAATCAGACTGTGCAAGCTCTCCACCTCTGCTATGCAGGACAGAGATGAATAGAAGAC -CACCTTTATAAGAGTATACACTCTCAATATGCTCTAAAGCACAGGTTCTCAACCTTCCTA -GTGCTGCGGCCCTATACAGTTCCTCATGATGTGCTTGCCCCCAACCATAACATTATTTGT -TGCTACTCCATAACTAATTTTGCTACTGTTATGAATTGTAATATAAATATATGATGTGCA -GGACATTTGATATACGACCCTGTAAAAGATCTGCTCAACTCCTAAAGGGATAACACCGCA -CAGGCTGAAAACAACTGCTCTAAAGGCATACGGTTCCTATCTGTGGACGAGAATAGATGG -AGGCTGGTTAGATAAGAGGCGTGCGGTGAACTGTCTGGGAAGCTTTACTGTTCACAAGAG -AGTCGGGAGCTGCTTCAGCTCAAAACTCACAGCGCAGGAGGACATCCAGGCCCATCCCTG -TCACCACATTACCCGCGCTGCTGTCCTTATGACCACAGCTTCAGTTCAGCTGAAGACTCC -AACAGTGCTCAAGTGAAACATAGCAACTAAATCTGGGTGCTGTTTCTGTGCCTCAGTTTC -TTCATTGGTAATAACGGAGAGAACTGTTCTTCCATAGAGTTGAAGACTAGAAAGTTAATG -TACTAAGATGTTCAGCTGTGTCCCATCCTGAGTACTACTTTAGTATCTATGCATATAATA -TTTATCAAAGTAAACATGCTAGTATTTGGTAATTAGAGAATGGTCTGCAGCTCTAAGTGG -CCAGAGTTTAGCTTAGTGGTTTTTTGATATAATAAATGCTTTTGTACATATTTCACAATA -TCCATAAAGCATGTTTTACTTAATAATGCCCATCGTGTTGATACCAAATAGGAAAAGAAA -TTTCATTATATTGGGCTAAGTAATGAAATAAATGTAACTTCTAAGTTTCAATGTCACCAT -GTATGTAGGTAGCATGTATGACTTCCTTCTTAGGACTTTTGCATAAATATAGTTGTTATA -TTTTAAAATTATATTTAAAAAATATGCTTTGGTCAGTGGCTATGAATGATAACTATTACT -ATATTATCTATTTGCTCATATAAAGTTTTACATTTCTAACTATGCCAATGAACCCTTCTC -CTAAACGTGAAAATGGATTTCTACATATCCGCAAATGACAACATCAAAATATATCAAGTA -TTTACATTAATAAGTTAGAAAGTACAAAGCTCATAAGCATAGGATGAATTTAATGTACCT -CTCCAACATATTCCATGACAAAACTCATTCTTTTAATCTTCACAAGGGTTTTTACACCCC -AACCACAGCCATTGCTAGTTCTAAAGATGCACAGTGAATATTGTGTGCCTTTTTGTACAA -TCCTATTGGGACATTCAGGTCCACATCGACACCTTGAGTTGCATTCGTAGATGGGAGTGC -CTGGTTGGATTTTAATTTGTTGCTTCTTATTATAAGCCAACACAACTCCAGCTTCAGCAG -GACAACACTTGTCAAAGAAGCAGTCTGTACATGAACATCCAAAGGTGGCTTCACTGTTTA -TGCTGATCCCGGGAGCTGGCCTGTACTCGTTAATGTAGTAGAAGTCTAAAGGTGGGCCCT -CCAAGTCAACAGTGTTTTCAACAAATATCATCCCCTTATGGTTCTTTCTTCTGTTGAGGT -AATCTTGCCATCTCTGCAGAGCTATTCTTTGCTTAGCTTTCTGTACAATATACTCAGCAA -TTGCAGGTTGCAAGGATTTTGAATTGACAGCCTTGCATTTCCTTTCCTGAGCTAAGTAAG -TCTTCTTGTCATCAGAGAACTGCCGCAGGAGCTGTGGACACCTGAGGTTTCTCAAGGGCT -CCCAGGTGTTTGTAGAATCTGGCCATCCTTTCCATTTTACAAGATAATATTCCACACCCT -TAAAGTAGAGAAGAAAACACAAATCAGATTATGGCAGTCTCTATAATGGCACTTCTCTTA -ATTCAAACTGCACAGAGTCACAAGTTTCTAAGAGAAAAGTGCGAGTCATACAAAACAAAC -TTTTGTATGCTATGTGAAACATAGAATTTAGTGGACTGTAACAACTAACAACAGGCCAAC -GAGTCCTAGCCAGGGAGAGATAAAGGCACTGAAACCTATGACTGTTTTACCAACAGTATT -AGGTCAAACAAAGTAGTTACCTTGGTCATGGAAACAGGTGGTCCCAGAGCAAACACTAGG -CTAGTAGCTCATGGCTAGCACAGTTCCATGCATTCTCTAAAGGTGTGGCAACTTCTATCC -TTCAGTGTCACGGCCAAGTATCCCTTAGCTGTTCTAAAGATAAGCTGGGTAAGTTACTGC -TAGCCACAGGTAGCTAATGAGAACCTGAAATGTGGCTACTCTCAAATGATAGACTTTGTG -TATAAATAGTGTACTGAATTTCAAGAAAATAGATGGGTGAGGGCAAACTATCTTTACCTT -TAAAAATGACTGTATGTTGAAATATTTTATAGATACTGAATCAATTACTGAAACCAATTG -CTACCATAAATGTGCACTGCAGTACACATGTTTCTACAAGTCATTAATATTCTAGTGAAT -GCTGACTAGTAAAAGTTATGAGTGGCTTAAGTAGCTAGCAGGCATGAAGGACAGCAAAGA -TCCACTTTTTATCACCTATGTACTGGCCATTATGGTTTCTGAAATCTCTTTACACACAGT -GGCTGTTTTCTTTCCTCAAGGTCAGCAGATGCCATTGCTATTTAGAATTCTAAAGTGATG -TCTTTCAGTAATCAGTTCTTCATCTCAGGATAGCAAGCACATATCCACAGGACCAGAGTA -AAGCCAGAAATGTTCTTGAAATATCAAAGTGTGTATATGGGGTGGGGGAGGGAAGGCTCA -GTGGTTAAGAACACTGGCTGTTCTTCCAGAGTACCTTGGGCTCAATTCTCAGCACCCACA -CTGCAGTTCACTGCAGTTCACAACTGAAACTCCAGTTGCAACACCCTTACATAGACACAC -ATGCAGGCAAAACACCAATGCACATGAAATAAATATCGAAGTGATTGAACATCATTTAGA -TTTTTTTTTAACATGACATCTATTTCTGTGTATATACTTATGTGGGTGCTCGTGTCCATG -GTATGGGAGTGCAGGCTGATGGTAAGATGTAGTTCTCTACGTCCACCAGTGGGTCTCAAG -GATTAAATTCAGGTTGTCCACCTTGGTGGCAAAGGCCATCCAGCTGGTGGCTATTTTCTG -AACTTGTAGATATTTGTAATACATTTGCCTATGACAATTTCAGTAACTTTTACCATAAAG -CAGGGATAGACAATAGCTTTTTTACTATTAATTACCCCACCCCCACCCCTACCCAGCATA -CACTCTATTACTAGAGCTTAAACTCTGGGCCTGACACACATCCATACTGAGGTATAACCC -CAGCCGTAACCCAAATTGGGTTCACAAATAGTTGCACAGCCGGGCATGGTGGCGCACGCC -TTTAATCCCAGCACTCGGGAGGCAGAGGCAGGTGGATTTCTGAGTTCGAGGCCAGCCTGG -TCTACAAAGTGAGTGCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAAAAAC -AAAACAAAACAAACAAAAAAAAAAACCCAGAAAAACAAAACAAAAAAAAGTTGCACAGAG -GGCTGGAGAGATGGCTCTTCAGTTAAGAGCTGGCTGCTCTTCCAGACGACTCAGGCTCAA -TTCCCAGCACCCATATGGCAGTTCACAACTGTCTGTAATTCCAGTTCCAGGGGATCTGAC -ATCCTCACACAGCATGCATGCAGGCAAAACACCACTGCACATGAAATAACAATAAATAAA -TAAATAAATAAATAAATGTTGCGCATCCACAAGTGAACTTACTTTATCGTCACTATCAAT -ACCTTAATGTTTATTATGTCCTACTCATCCGTCAGTAATTCTTATGAATTGAAAAACTCA -GTTTTATTTGGGAAACTGTTCATAATATATTGGGTTTTTTTCTGTTAAAATGTGTTTAAG -ATGTGAGTATAATGTAGCATATACATTATATTTACATAAGTATGTATGATCATCTCTGAG -AGAAGAAATGGAAAGCCTCACTATACAACAGTGTGTCAAGATGAGCCTCACTAAGGCCTA -AAGAGTTCTTCCTCTAGTCAGGTAATGATAATTTGGAACTGTTGGTACTAGATCTACTTA -CACGGAAGTAGATATGAGCGCCAACTGGCATTGTCTTAACTCTCTGTAATTCTTAAGGTT -TGACTTTTGACCTCAGAAGAAGGCAGTGACACACTGGTTCTTTTACTGCAGAAAACAATA -CAAGTTAAGTGCTGACACCAAGTTCATAACTAAGTCACCACCTGAATCAAACTTACCACC -ACTGAGGCTCACTGCCCAGATGACTTCCTCACTGGTTAATCTTGGATAAGGCACTTGTAT -TTAAAATGACCAAGGCTTATATATTACCACATTGGTAACTATTCAATTTCTGTACCGTAA -ATATACTTATTTATACTTATACAGAATAGATAAGCATAAGAATACAGAATTGATTTTGAC -AAACACTTTGGAAATTTTTTTTATCTCTGGTTTGTAGCCTTATTTTATAAGCATATTTTG -TTTTTAAAATCTGAAAGAGATTTCTAACTTTGAAAAATAAAATTGCTTTATAAAAACCAC -TCACTTTTAGGCAAATTTAATTAATTCAGTAACCTACAATTCCAAATAAAAGCTAAAAAA -CTTTGGCTTTTATCAGATCTAGGAGGTCTGATGAACTACAAGGTGTAAAATCCCTCTGGG -AGGTAAGGCAGTATGTGAAATAGACATTAATGCTTCCGTTTCAATATTAAATACCAAAAT -AACATAGCCATACCATTAAAACAGTAAGAAGAAAATCTAAGTCACATAATTTTTAAAAAG -TACAGAGGAAAGTAGTAAAAACTATACTGTCAAAGACTGACGGGTTATTTTTATGAATGG -AACATAGTAGGCTAGATAAAAGCAAAACCTGTGGCTTGTAAGGAAGCATTAAAAAAAACA -AAAACCAAAGTTAAGAGATGGTGTGTCTAGTTTTCAGCTGAGAATGTGAAAAGGACAATG -CTATGCCAACAAGTAACTGTGGACAACCGTAGGCACCTGCCTCAACTTTACTGCTGGCCA -CGCCAGTACTTCTTACAATTCTTAGAAAGCATGGTCCCTGAGAACCTTAAGTACAAGTGC -ACTTCACTCCGCTTTACAATCTAACTGCCAAGCCAACCAAGTCTTCTGACCTGACCTCTC -TACAGCAGTAGCCACAACCTCACACTCCTTAGGGGCAATGTATGATTTTTCTCTGTATTT -TTGTTTTTGTTTTTTTTCTACTTTCTTTATGGCCATGGCTTCTTGGTCCCTCTTTGTATT -AGATACTTGTTTCTGTTTTTGAGACTCTGAGAAACACTCTAAAGCCATATGTCACACAGG -CAACTCGGGTAACTCCAGGTCACTGAGATTCCAGCTCTAACACTCCTTCTGGGCAGCCTT -CTCACCTCACTATGATACAACAATCATATGCTGATGATTCCCAGACTTTACCTGCTGCTC -AGATAGTCAACAGTCTCCTGACGCCCAACCATGCTCAGGAATTCACCTGCTTTTCCTAAA -CCCTCTTCTGTATGACTCATCAAGGTGACCCTTATCTACCTATTGACACAAGCTGAGAAG -CAGGTAGGCTATCTTAATTCCTTCTCTCTAATCTAGTCTATCATCAAGTCTCATTAGAGA -TGGGCTTCTTCCTACCCATCTCCATTACAGAAGATTAGTTACTTTTGGCTCTCAGTTCTT -ATCTGGATTATCATACTAATCTTCCAGATTGTCTCCCTGCCTCCAAACTGGTAATTCTCC -AATCTGTCCTTCATGATGAAAACATAAGGTTTATTTTATAAAAACAAAAAATCCATAGAA -CCACTTACTGCTCTATTGTGCTTTGCTTGCAAATTCCCCTGCTGCCTACATAGAGGTTCA -ACCTTCCATTTATAACAAAGTCTGGCTGCTGGGGCAGGGTAACATCATAGTAGAATGCTT -GCCCAACATATCCAAGGCCCTGAGTTCTATTCTCAGCAACACAAAACAATCCCAAATACT -CCCTCAGTTGGGTTTAGTGGTTCACATGTATAGTCTCAGCTACTCCAGAGATAAAGGTGT -GAGGATTATTTGAGATCATAAGTTCCAGTCTGGACAACACAACATCTATTAAAAAAAGTC -AGGGCAGGAAGATGCCATAGCAGGTAAAGGCACACCAACTCCAGGCCTGACAACCTGAGT -TTGATCTCTAGTCCCCACATGGTGCAAGGAGAGAACCAACTCAAAGTTGTCCTCTGAACC -CTACATATTGCAACTCTAGGTTTGGAAGGGCAGAGAGGCAGATTCTGGGAGCCCAATGGC -CAGTCAGCATAACCCAAATGGAATTCATCTGGCTCAGTGAGAGATCCTGTCCTAGAGGAA -TAAGGCTAAGATGGATGGTCTTTCTGTAGCTTCCACGCGTGCTCACAGAACCCCGCCCCC -CCCAATATAAATAAATATATGAAAATTATCTTTAGAATGAGCAAAGGATCTGAATAATTA -GTTCATCACAACAGATACAAACGTCCAGTAAGAGAATGATAAGATGTTGAACATCATTAA -CCTCCAGAGAAATGTAACTAAAGGCCACAATGAGATGTACTTCTCACAACAATCAGCTAC -AGAGAAACTAATGCCCATACTCTGCTGGGGTACAAGCATAAGGGTGCAGAGCTCTGGAAA -AGGTTAGCAGTTCCCAAAAAGAGTTCAACAAAAATATCTAAGGACCTAGCAATTCCACTC -CAAGAGAAATGAAAACTATGTCCATACAGTAGTTTGCATATGAACATCATAACAGCATTG -TTTATAACAGCCCCCAGATGGAAACAACTCAAAATTTGTCTGTCCCACAATAAATGTGAT -GCCTCAACACAACTGAACATATCTGGCACAGAAAGGGAAGAAGTAAGATCTTACACTACC -TGAGAGAGCCTTAAAACATTATTCCAGGCCAGGCCTCTGGAACCAGAGGCAGGTGGACCT -CTGTGAGTTTGAGGCCAGCCTGATCTTCAGAACAGAAAAGGCTACCTAGAGAAACCCTGT -CTTGAAAAACCAAAAGAAAAAAGAAATTATTCCAAGGATGAGTCCAGTGGTGCAGACTTG -TAATCTCAGCTCCTCAGATGGCTAAAATGAAGAGGATTCCATGTTCAAGACTCTTCTGGG -CTTCAGAGTGAGCTCAAGGCCAACCTGTGCTACTTTAGCAAGGCTTCATTTCAAAATGAA -AAATTAAGGGCTAGGGACTATAACTCAGTGGTAGGGCACTTACCCAGTTCATGCTCCATC -AGTGAAACTGGTAACTAAGATGCAGGTATTAGACATACACTGAGAATGACAGGAACACGA -TGCATCACTGTGGAAGAGCACCTGCTCCAGAAAGATGAGGACCCAAGTTCCAGTCCCAAA -GGTCATAAGAAGCCAAGGAAAGTCGCATGCACCTCTAATCCCAGTGCTGCTGGACACAGA -CAGGATTGCTGAGGTCTGCGGTCTCCCAGCCTAGCTCAGGGTTCAACTAAAGACCAGGTC -TCAAAGCAATCAGGCAGAGTGACAAAGCAGAACAACAGAGGTCCTTCTCTGGAACACAGA -GCTGGAGGAGAGGAAGAAGGGGATGGGACAGCCCCAAAACTCTACAGAAACAGAAAATAG -ACTTAGCAGTTTCTTAGGGTCAGTAATTGAAATTTGGGCAGCAGTGGTTAGGTTTGGAGA -TTCTGTTTAGAGTAATGAAAGAATGCTCTAAAATTGACTGACTCTGTGAATAAACCAAGA -TTTGAACTGTGTACTTTTAAGCAAATTATATCTCAATAAAATACTATTTTTAAATGAATT -AGAAGTAAAATAAAAGAACTAGCTGTGCGAGTAGAGAAGGAAGGCCAAAGGGACCCAAAG -GTCAGAAAAGATGTAAATACAGTTTACTGATTCAGAAAGAGCTTAGTATTAAAAAGACAC -TAGCTGGAAATATACGTTATGCAAATAATGCCCGCACTGACGAGGCTAGAGCATGGTAGC -TGTGAGTTCAAGGTCAGCCTGGGACTAAATAGAACAGAAACCAGAGGTTTAGGCAAAGCC -CTAAGGAAGTAGACAGTGAGAAAATGGTGACATTTTTGAGAGACTGAGGACAGGGATAAC -TAGTGATGGAGGTGAGCTGAATGTTAAAGGTTACACTAATGGAAGGAGGGGTGCCTTCAG -CTCAGTGTGAGAAAGTAAGGGGAGAGGAAAGAACCAAAATAGTAACAAACACTGGGAAAA -CCAGGCACAAGAAAAAAGCAACAGGGAAAACCCTGTCCAGTAGAACTGAGCAACATGAGA -ACAGGAGAAATTTGGGGGTTTGCTGTTTTTCTTTTTTCCACGTGTGGACTGAAAGCATGA -TTGGAGCTTTATGTTTGCTGGGCTCTAACACGGAGCTGTAGTTTCCTTTAAAAACGTTCT -TAAAACTAAGTTTTAAGGAGCCTAAGTTGCGCAAGATGGGCATGAACTTATGAGCTTCCT -ATTTCAGCCTTGCTAGTCGCTGGGATTCCAGGGCTACCAGGTCCAGCAGGCACAGCTTAA -TGGAGTTAATGCATATGATCAAACGATACTCTCAGCTGGACTGCTCAGTCTAGGGCTCGT -AAACCACGATGGCACATGATTAGGCTCTTTTACTTACGAGCAGGATGCTGAGGGTGTTGG -GAGAGATGCTAGACCAAGATCTCTGTGCTGGGGAAGGCAATGCTACCACAGGAAGACAGC -ATTTCAAAGGATGAAATGCACTTAAGCTCAGCAGAAATGAAAAAAAAAAAAAAATCACAT -AATTTATGTAGGACTCCTGATTATTTATCTGTAAGATCTTAGATTACTGGCCAGTTCTCA -GAGGAAGGCTACAAGTAAATGGATTATGGAAACTATAACTATGGGATTTAGGTAAAATAG -ATTCTTGGAAGAACTAATTTGCTCACATTGTAAGCTATGAAACAGTGGACTGAAATGATC -ACACAAGTCAGTCCATCCTATCACACCACACCTGTAGGGCACCGAGTCAGACAGAATGCA -GGATGCTTGCTGCTTCTCCTAGAGGACATTCAATATTCTAGAGCTGGCTTGAAACCTGGG -TTCCTGCCAGTGATAGGAAATAGGATTCAGGAACAACACGAATTGCAGGACAAACCAATC -AGGCCTAACAAATTTGCTCTGGGAATCCATATGCAAACAGTCAAGAGTTGGATGCAGGAT -ATAAACACCCTAAATATTCTAATGCAAAAGCATTTGACGGTTCAGAATCCCCTCAGTGTT -GACCGAGTAACTCTATATCTTACAACGTTAAACAAGAAGAGCTTCACTTATATTGAGGCT -CTTTTTATGTTAGAGAAACATGAAACACTGCAGTGTGGACAGGTCTCTGCCAAGGGGCTG -GACATTGCCTTACCTTTGCTACCTTGTAGTCACACAAGTACTCCACCTCATAATTGTTTA -GATTCCTTTTGGTGATTCCAATCGATTTACATGTGAGCTTTTCTTTTCTACATAATTCCT -GGAGAGTATCAAGTGAAACTAGGCAAGGCACACACCAGGCTACAATAAGAAAATAGAATT -CTTTACCAATAAAATAGCTACTAGGCTGAAACAAAAACTTAAAACCCTCTCAACTGACAA -TGTTATAGTCTAGAAACACATATAACAAGAAGCTACATATGTGTGTTTAAGAAAAAGTTA -TAGGATAAAGAACTAGTTTTGGTAAATTGGTTTACTTTCCAGTGGACATCTATCCCACTT -TTACCCACATTGCCTAATTCTTGCTTGGCTAATTAAAATATTTCACATCTAAAATTTCTT -AGGGTTACATATAAATGCGAAGGTAAAATGAAGTAAATTTTTTTACACAGAATAAAACTG -TTCTCCTAATAAACAGCTAAGACATTTTGTTAGAAATATATCTAAAAGATATTCTAAAAT -GGCCACAACTTAAAAGTAACTTCACTTCTTTTAGTCAGATGATAAGAATTTAAATATGAA -ATCCATATCCTACTTTTTCCATTTTGTAAAAAGTCGAGAGATTTTAGCTTCATTTATTTT -GTGCATGGTAAAATGTATTTTCATCATGCATAAGCCAGAGAATTCTACTTTAAGTGGAGA -GCATAGTGAGCTTTGTAATACTTGTTTCCTACAGTTTTCAAGCCAGCAGTTACAAAACAG -AATACAAGGTGGAAATATTCCATAAGCCAGACTTGAAAATCAGACATACTAAACAATACC -CGTACGGAGGCCAGAAATGAACTGTATTACATCCTGGATTTAAAAATATAATCACACAAC -TGATGTCTAGAAAAATGTAACAAACTTCACTACCCCTACTATCAGGATAAATACAAGATG -ATCAAAAGTCCTCTGCTCTACCCGTTGGTGGGTCACCTAGCTACACAACTTTGGGAAAGT -CCCAATCTTTTTGTGTATGGGATTCACTGGAAAAAAGTGTGTTTTGTTGAGAACAGAGGT -GACCAAAGAAAATGTATCTCTAACTCATCAAGCTGTCTTTAGTTCTCCGAAGTGGTGGGC -AAAAACCTTTTTAAGGTAAGTTTCCAGGAAGGGACAGCGTAACCGCTCAAATTTTCCCCG -CAGTCCTTCCTCATCCTTCCCAGTAAGGACTTCATTGTCAGAAACCAGTGAGGATAGCTT -CCGAACTCCAGTGACTGCAAACAACTCATATTTCTGGCACCTGCAAAAAGACTTTCCTTC -AAATTTGCCAGAATACATTTATTTGCTTAGGTGTGGCGGTTTGGAGACAAGAAAGCTGTA -AAAAACGTCTCATAAATCGCTTCTAAAAATCTTAAGGCTGTTTTGTCTTAATGCTAATCT -CCTTATGCTAATCATCTGCAAAGGAGAGTCCTCTTGTTTATGTAACCAAGTTGTTTGCTG -TTTTATTTATCTTTTCAATTTTTACCCCTAGCTGAGAATCTGAAAACACAACACTATAAT -GGAGGGTGGTGTTGAATCGGAGGATCAACGTACATATATTCGTATGAAAACGTCATAACG -AAGCGTTACGTGTAATTACAATGCACCGCCCCTCGCAACAGAAATGCTACATTTTGGGGG -CATCTCGAAATGTTAAAAAGAAAAATTGCCAACACTTGGTTTACAAAATCCCACAGCCAA -AAATGATGAGAGGAAAACGCCTCATTGTCTAGATTATAACATCCCGTTTATAAAAACCAT -TCCACCATCCCATCCCCACCACGCTTCAAGGAGGCAAGAGCTACCTACGGGAATAATAGT -GTCACCATCTGGGTGGAGCGGAGGAAAGAGCTGGAGAACAACCTTTTCATTCCAGAAGGC -TTTGCACAACCCAGACTTTCAAAGGGCGCGCGACTCGAGCGCACGCACGCGCACTGCGTG -CCCCGGCTTCAGCATCCACAGAAATAACCTGCAAGTTCCAGCCGGGCCCCCCAAAGTTTC -CCGGAGCTCAGGGCTGCGTGTGCAGGCGCTTCACGGCGAGGCCAGACCCGCTCGAACGCA -GGCACCAGGGGATTCCCTTTCTCCAGCACCGCACCTCAGCCCCGCCACCACCCCCAACCC -CCGGCTCGGAGGTGGCGACCGCTACCGCCGCAGCGCGTGTGCTTTCCTGCTCACCCTTGA -ATAAGGCACCTCGTGCACACTCGTCGCCAAAGACCGCGGCCCGCGGAGCTCCGGACCACG -CTCGCTGGGAGCCGGCGCGCCTCTCGCCCGCAGACGGCCGCGAGCGTCGCGCCGTCAGGG -TCTCCGCGCGGCGGCGTCTCGCCGTTCGCCTGGCCTTGGGCCTCGGGGGCGGACCTGGAG -CCCGGTGACACCGCGCTCCTGCCTCACTGCCCCGTGCCTTGGCCCTGGCCGCCGCCATCT -TGCGGAGCTTTCATTCAAACTGGCGCGGTCAGCCCGAAGAACTCAGCTGGCCACACGCCC -CGCCCCGGCCCGCCAGGGACTCCGGAGCGGGGAGGCTGAGAGGAGCGAGGCGTTCTGACG -TCAGCGGAGACCGACCCCTGCGGTGGTAGCTACCGCGCCTGCGCCGCACGGTGGGGGCGG -GAAGGGGCGGGGCCTTCCGTGGAAACTGGCCCTGCCCGTCGCTGGCTTGTTACTCGCTTT -GACTTCGGAGGTCGCTTGCCATGATTCTTCATGCGGTCCCCTGAGTCGCTTCACAAAGAC -CTGACGTGCCCGCCACAAAACGCAAAATAGGCTGTGCGGGGTTAGTGTGCGCAGGTAGCT -CCTTTCCCACTCTTGTTCCTCAGCACTTCAACCCAACGAAGCCCCACTACTTTTCCTTTC -ACTCCACACCACCAGGACTCAGGATCTTAAAATTTGACTGCATGTTGGGTTCACCTGGAG -AGGTGCTGTCTGTTTAAACCACTCAAAGAGATTCTGATGAGTTGATGTGGCCATGTAGCA -GCTGGACTCAAAGGAAAAGCCTGACAATTGTGAGAATCCAACCAACCCCGCCAAGAACCC -TCTTAGTTAAGGCAAACGTAAAAGGTACACTTAGGACAAGGACTTACTAACATTAACAGA -CTTAAGCTGAGGGCAGGTTTTAGCCATATATGCTTGGGGAGAGTCAGGTCGTTCTCGGTT -TTACCACTGTAAATCTGAAAACTTGTAAGAGGAACCATTATACACAAAAGACCATCGGCA -ATTCTGTAAGCCAGTCATGTCAATGCTATTCACAAGCACATACTGCCTGTCTTCTCTTCA -GCCAAAACAGCCTAGCTGCCTTGACCTCTCCATTGCTCCCCTTCCAGCCACTTCCCACCC -AGCTAAGGAGACTTTAAAACAGAAAATGAAACAAGCCTCAGACTTGCTTTGTCTGAGAAG -CATGTTCAAGTCCTGACCCTTTTGCTTCCACTTTGGTGAGCTGGAATTACAGGTGCTAGC -CAAAGCTCCCTTCTCCCCCAATAAACACTTTAAACTGGAAATCACGGTCTAGATCAAAGA -ACTGACTGACTCCCCTTCATGTGCTGCTCCCTCTCACGTGACTAGATTTAACTCAAATGT -TACTTCTTCAGAGGCCACTCAGGCATTCTGTCTGGCTTTGTTCTCTAGCTCTTCTTTAAA -AGCTTTTGTCAAAAAACGGTCAGGGTAGAGTCTTACAAATATTTTTGGTCTTGCTAAGTT -TTATTTTAAAAATTGGCAAAGGATGCTGGAAGCAGAGGATAGCTTGGTGGAATAGCAGTT -GTCTGATAGATCCAAGGCTCTGTGTTTTTTTGTTTGTTTTTTAGACAGGGTTTCTCTGTG -TAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGGCTGGCCTCGAACTCAGAAATC -CACCTGCCTCTGCCTTCCGAGTGCTGGGATTAAAGGTATGTGCCACCACTGCCTGGCTCC -CTTGTTTTTCTTAATTCTAGGGCATAGAGTAGAGCCAGCCACTCCAACCTTCCTCAGTGT -CTACTCTCTATTCTCAGAGTGTAGAAGAGTAGGCCCGAAGCCTCTCAGGAAACCCATGAA -CACAGAACCCCAGTCTTCCCTGTGTAACAACTTTGTCTCCTGGTGACATGGTTAGCAGCT -CTGCAAGTGTTCTGTGATCTTTACACACTAACCTGCACAAAACACACCTCTCAGAACATG -TCCTCCTCGCTGAATGGCACCAAGCACTTTCTCCCGGATTCCAGGAATGCCCTGTCATTT -GATCTCTGTGGTTTTTCTCATGGATGTACTGTAATTTTCCAGAACTCATACAACATGTAT -CATATCCTAACAGAGGAAAGTATATATTAAAACATAGCTATCTCCTGGTCAAGCAAGATG -TTAAGAGGCTTGAAAAGAATACACAATACCAAACACTTCCTGCTAGAGCTTCTGTTTCAA -AAGTTTTTATAAAGATGCTATTCCCATGAAGAACGTGCTCAATTACTTTTTACATTTTAA -AGTTATTTTAGCCGGGCATAGCGGCGCATGCCTTTAATCCCAGCACTCGCGAGGCAGAGG -CAGGTGGATTTCTGAGTTCAAGGACAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAG -GGCTACACAGAGAAACCCTGTCTCAAAAAAACAAAACAAAACAAAATAAAATTATTTTAA -AAATCTATTGAATAACTTGAAAACTCTTTAACTGTCTAAGAAGTTGTATATATTATAAAC -AAAAGCTCTTTGGATTATCAACTTTACTTTTTTAAGGGACAGGATCACCTCAAGTTTTCC -AGGCTATTTCTGAATTCCTGGGTTCAAATGACCCTCCTGCCTCAGCTTCCTAAATAACCT -AGACTGCAGGGCAAGGCCATACTGCTTGGTCAAAAGAATTTGTAAGAAGGTAAAGGTCCT -GAGATTCAACCGAGGGTCATGGTAAACATCAGCTATCGATTGATTTGGAAGAAGAAAATC -AGAAGTTGCTGGCGGGGGGTGGGGTGGGGGTGCAGGCAGGCATCATGCTCTTTGGGGTAG -AAGGAACAGATTAGGATACGCCTCAATTTTCATGACCATTGCTGAAAATGTGATTGAACT -GCGGAGCCTGTCTTTTCCAACTTGAATGTTCTCTGAGAAATAGAGTACACTGCACACTAG -ATTAAAAAGGTGAATTTAGGGCTGGAGAGATGGCTCAGCGGTTAAGAGCACTGACTGCTC -TTCCAAAGGTCCTGAGTTCAAATCCCAGCAACCACATGATGGCTCACAACCATCCGTAAT -GAGATCTGACGCCCTTTACTGGGGTGTCTGAAGACAGCTACAGTGTACTTACATATAATA -AATAAATAAATCTAATAAGTAAATAAATAAATCTTTTTTTAAAAAATGTGAATTTAGTGG -GGCGGTAGTGGCGCATTCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCAGATTTCT -GAGTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTTATACAGAG -AAACCCTATCTTGAAAAAGCCAAAAAAAAAAAAAAGTGAATTTAAATAAGCATATAATAT -ACTTAAAATATTAAGTTGACAAAAATATAAGTTCAAAAAAATAATCTGAATATTAGTCTC -AAATTCACTAAGTGGTCAGTGCTGCATACCCTTAACCTCAGCACTCAGGAGACAGAAACA -GGGGGATCTCTGTGAGTGAGGCCAGCCTGGTCTACAGAACAAGTTTCAGGACAGCCAGGG -CTACACACAGAGAAATCCTGTCTCAACAAAACAAACAAAACAAAACAAAGATTCACCAAT -TATTCAGAACTGAGACTATGTAACACAGAAAAATTTAAACTCTAAAATCTATTTCACTAC -TAGAAAACAAAAACAATATACATCATATTACTCTCTACCCAGCGTTGCTACTCAGATCTG -TGGTGAGGCTCATGACGTAATAATGAATTAAAGCAGATGAAGAGTAGCATTTGTTGGATA -TTGTGCTGGATAGCTTTATGTCAACTTGACACCAGCTAGAGTCATTTGAGAGGACAGAGC -CTCAATTAAGAAAATGACTCCATAAGATCAGTCTGTAGGCAAGCCTGTAGGACATTTTCT -CAATGATGTGACTGATGGGCAAGGGCCCAGCCCTTTGCAAGTTGTGCTATCCCATGCTCG -TGGTCCTTAGATCTATAAGAAAGCAGGCTGAACAAGCTAATAAGCAACATCACTCCACGG -CCTCTGCACCATCTCCTACCTCCAGGTTCCTGCCTCGTTTGAGTTTTTGTCCTGTCCTGA -CTTCTTTTGATGATGAACAATGATGTGGAAGTGTAAGCCAAATAAACCCTTTTCTTCCCC -AGTTGTTTTGGTCATGAGGTTTCATCGCAGCAATAGAAACCCTAAGACAGGTATAGATAT -TATAATGTTCACTCACTGTCATTTTAGATAACTTGACTTTTTTTCCCAAATAACCTGTTT -TGATTTTCCTTTTAGCACTTAAGAATTTTTACATATGTCAAAGCTATCAACCTATAATGA -AATATCGATTGAATGCTTGTATCCTCTCATCTCTTAAATCACATGTTAAAATTCCACTTT -TCAATATGTATACTTAGGAAGGAGCCTTTGGAGGTAACTGGGTCACAAAAGTAGAGCCCT -CATTGATGGAGCTGCATCCCCGTAAAAGAGACTCTTGGTTATGATCCCAGGACTTGTGGT -TCTCCTATTTCTATATTTGGTTATATCCTTTACACACCTTTACATGGGTCATGCATTGGC -AAACTTATAATTTGATGGGCTGGGGATATGGCTTGAGTAAGTAAAGTGCTTGTTCTACAA -TTGTGAGGCTCTGAGATCAGATCTTCAGCACACGGGTTTAAGAAAGGAGTCAAGTTTGGT -GGCTCACACCTGTGTTGTGGTTTGAGTAAGAATGGCCTCCATAGGCTCATATTCTGAATG -CTTAGTCACTAAGGAGTGGTGGCACCATTTGAAAGGATTAGAAGGATTAGGAGGTGTGGC -CCTGCCGGAGAAAATGTCACTAGGGGTGGGTTTTGAGGTTTCAAAAGCCCATGTCAGACC -TCCTTCTCTCTTCCTACACCCACTCCACCCCCACCAATCTGGATGTAGAACTCTCAGCTA -CTTCTCCAACACCATTCTGCCTACAAACTGCCATGATAATGAATTAACCTCTGAAATTGT -AAGCAAGGCCCTAATTAAATGCCCCTCCCCCCATCTTTTTAATAAGAGTTGTTCTGGGGG -CTGAAGAGATGGCTCAGAGGTTAAGAGCACTGACTGCGGGGCTGGAGAGATGGCTCAGCG -GTTAAGAGCACCAACTGCTCTTCTAAAGATCCTGAGTTCAAATCCCAGCAACCACATGGT -GGTTCACAACCATCTGTAATGAGATCTGATACCCTCTAATGGTGTGTCTGAAGACAGCTA -CAGTGTACTTACATATAATAATAATAATAATAATAATAATAATAATAATAATAATAATAA -TAATAATAAAAGCACTGACTGCTCTTCCAGAGGTCCCGAGATCAAGCATGGTGGCTCACA -ACCATCTTTAATGGGATCCGATGCTCTCTTCTGGTTGGTCTGAAGACACAGTCTACTCAT -ATAAATAAAATAAATAATTCTAAAAAAAAAAAAAAAAAGCCCGGCGGTGGTGGCGCACGA -CTTTAATCCCAGCAGTTGGGAGGCAGAGGCAGGCAGATTTCTGAGTTCCAGGCCAGCCTG -GTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTATACAGAGAAACCCTGTCTCGGGGGGG -AAAAAAAAGTGAAAAGAAAAAGCGTTGTTCTGGTTATGGTGTCTCTTATCAGTAATAGAG -CAGTGACTAAGACACACCCATCTTCTCAGCACTGAGACCCAGTAACTGGGGGCTCCGTGG -TCAGCCAGTCAGTGAGCTACAGGTTCACTGAGAGACTTCATTTCAGAAAAGAACATGAAG -ATTAATGAAGGAAAATACCACTGGCCTCACATAGGGGGCACACACTCACACAAGTAAATT -ATAGTTTGACTTAAATGTAAATGAAATTAATATGGAAGAAAGGAAATTTCAAATAAGTCT -TTATATACTTTATTATAGAAATAATCTACTTTGAATTAACAGACCATTGTTATTATATTT -ATTACTATTTAGTATGTGACTATCTATGCATGTGTTATGATGTAAAGTCAGAGGAAAACT -TGAAAGGTTTCTTTCCTTCTTCCGTGGGCTCCAGGGATCTAAATCAGATCATTGAGCTTA -GGAGCAACTGCTTTGCCACACTAAGGCATCTCATAGACCTTCAAACCTACTGTGCAGCGT -GCTAGACAGTAAATATTTTTTCTTTCTTTTGTTTTTTTTTTTGTTTTTGAGAGGGTTTAT -CTGAATAGCCCTGGCTGTCCTGGAACTCACTTTATAGACCAGGCTGGCCTCGAGCTCAGA -AATCCGTCTGTCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCGCCATCACTGCCAGG -CTGACAGTAAATATTTTAACTTTGTGGATCACACATCCTGTTACATAGCCACAGAGAACA -CATGACCAAGGCTATGTTCTAATACAGCTTTACTTATAAAAACAGGTATAAGATAGATCT -GACCTATAAGCTCAAGTTTACCAACCCCTGATTTCTTTTAAAACACTAAAGGCAATAACC -ATAAAATAAAATCCTAAAATATTTTCCAAAGCACAAATATTTTATATTAGGAATTGAACC -GGTTCACCTGGCATTTTTCTTAGTCCTGAGGTCAGATGTCATATATAGATATCTTTCATA -TATAGATATCTTTCATATATAGATATAATCTTTCAACATCACATAAGTTTACACAAGAAG -CAGCAAAGTACTTAGTCAGGAATTTATACTTGAAGTTGTCTCCTTATTTAAAGATATGCT -TTCTATTCATTTTCTACTGATTTGATACAAAATTATCATGCAAACATTTACCTTTGCCTT -CTGCATCTTCAGGAACTTCTAAAGGGTACTGCCATCTCCTCAATAAAGATTTCTAATAAT -AAGCCACATCCATACGGTTTGAAGAAGTTATAGACAATATAGCTTAGAAACTTACTATGG -AGTTATGGTTTTGTTAGCTTGTTTGAAACAGGTTCTCTCATCATGCTGTCCAGGTAGGTC -TCTAATCCTGCCTACTTAGCATCCCAACAGCTCCAACTGCGATACGTACTACCATGTCCG -ATGGGAAAGGTTGTAAACTCTTCTCTTGGGGGTACAAATCTAGACATATTGCCCACTGCC -ATGTGGTTAGTAGTCACTTCTCTATAATCCTTTCTGTTATATCTTGGTCTCCCATGAGCT -CAGAATCCAAGAGCCAAAATACATAATTACTCCCTTACACTCTGTGACTGTTGGTCCTAT -GAGTAGCCAATAGGAGCTTGTGGCAGACCCTTGGACGGACGGTGCATCTTTCTTTGGCTC -TTTGCAGAATCCTCTTTGCTTCCTGTCTGTCACGTGACGGCCCTTTCATTGTTCCCAAGG -AGGATGAACTGAAATCCCTAAAATCATGAGCTAAGTAGATCCTCCTTCATTTTAAAGTGG -TAATCTCAGGTATTCTGTCACACTGCTGAGAAAACTAAAAGAAAACTAGTACTAAGGTAG -AGTCATTGTATTGTTACCTAATGATGTAATTCACCTTGGAATTGGAGTACATAAGGAATT -TGTAAACATGTAGAAATGAAGGCTAGAGTAGCGTAAGCAGTTAGATGGGCAATTCTTCTG -GGGACTTGGAAGGCCAGAACATAGATTGAATGTGGACAGTAGTGTGGCTCAGGGGGTACA -GATGGTAATGAACCTCTACTGGGAGGTGTGTTAGATCCTACCTCCTCTCAAAGCGCTTGT -CTACAGCCTTACTTGTGTCCTAAGATTTTGTATGAGGCTGAATTAAAGAGTGATTTGCTA -ATAAATTTCATCGAAAAAAATTAACGTAGTCTAATACTATGGTGTGATTTTTGCTCAATG -CCTTTAGTCATATTTATAGTTAAGAATGGGAAGAAAAGTACAGAAAGGTCTGAAAATAAG -ATTTTGATTAAAATAGGAATTGAATCAAAGTAGGGTTGTTAAGAGATTAGATTATTAAAA -AGAAGCCAAGTATTTTATACAAATAAGAAAAATGACTTGATGCCACCTCAGGAATCGTGA -CCCATCTACTGCAGCCCCACAGGTGAAAATCTGTTTGCTGAACCCGAGGCACTCTGCTCA -CATAGGGCTTCCTTGTCCTCCATGGCACCCCATTTTTTTTGAGACAAGGTTTCTGTGTAT -TTTCTGTATCGTCCTGGCTGTCCTGGAACTCTGTAGTCCAGGAAGGCCTCAAAAGTATTT -AGTGTTTGTCTTAGTAGGTTTGGTCAGGCTTTCTATGCCTGCATTTCTTTAGGAATAAAT -AAATATATTACTCAATACCATAGTGTGCTGGAAATATGTAAACTTGTTTTTTTTTTCCTT -TTCCAAGAGTTTCTCTGTGTAGCCCTGGTTGTCCTGGAAATTGCTCTGTACACCAGGCTG -GCCTCAAACTCACAGAAATCTGCCTGATTCTGCCTCCTGAATGCTGAGATCAAAGGAGTG -CCCCCACCCCCATGATGGCACTATAGGGAACTGAGTGGGAAGTAAGGGGTGAGTGAAGCA -GAGTTAAAGGAAGTATCTTGGGAAATTTATCTTGCTCTGGCTCCTTCCTTGTCTGCTTCC -AGTCTAAAATGATGTGAGCTGTAGTACCACACCCTCACACTGGAAAGAAATCTCTGAAAC -CATAAGCAAAATAAATGTGTCCTCTTCTTAAGTTTTTGTTAGGCATTCTGTCACAGTAAG -GAGGATGCTAATACACTATAGTCTACAACTATTCTCAATTACTATGAAGGGGATTTAAAT -GCTCGCTCTTATTCATCAAGAAACTAACAGAAGTTATTCAAATTAGAACATTTGAAACTT -CTAAAATTTTCAGTACATTTTATTTTAATCAAATCAAACTTACACTGTTATTCGACGCGT -TCTCACGACCGGCCAGGAAGAATACCACAGACCAGAATCTTCTGCGGCAAAGCTTTATTC -TTACATCTTCAGGAAAAGAGAGCAAGAAGCAAGAGAGAGAAGCAAGAGAGCGAAAAAGCA -AGAGAGAGAGAGAACGAAAACCCCGTCCCTCTTAAGGAGCATTCTCCTTCGCCTCGGACG -TGTCACTCCTTGATTGGCTGCAGCCCATCGGCCGAGTTGACGTCACGGGGAAGGCAGAGC -ACAAGTAGTCATAAGATACCCTTGGCACATGCGCAGATTATTTGTTTACCACTTAGAACA -CAGGATGTCAGCGCCATCTTGTAACGGCGAATGTGGGGGCGGCTCCCAACATCTCCCCCT -TTTTCTTTTAATAAGAGCAAATAGGCCACCCATATTAATGAGAGTGGAGATAGAGGTCAA -ATCCCCAGTGTGTAGGTAAAGGAGCCATGTACAGGATTAGCTCTTAGGCTTACAGGCTTT -TACCCAGAGCAACCCTGACCTGCTCCCGTGTCGTTTTGCCTGGGGGAAGGGAACTAGGAC -ACTGAACCTTCATGAAAGATGACATGTCTCCCTAGAATAGGCTCATATATGCCGCAGAGC -CTTTCCATTGCAGTGCTTAGCCTTGCAACTCTCTCGGGCTGCTGAAGCACACTCACTCTA -TCCCGTGCAATGAGTCTAGCCTCATGGGATATAAGAGCTGAGTGGCCAGCGACCTATTGC -CTAAGCATAGATAACCATATATCAGGGGGAGCTCCATGTTCTAGTCCTGCAAGCGCCTGG -GCAATAACCACCTTGTCTCTCCTAGTTTAGGCCTTAAGCTTACAGACCAATCAAAGAAGC -AACACTAATCCACAGCAAAGTGTATCTCCAAATAATATTAATCCCACCCATTTTTTAAAG -AAAGAAAATGCTGAGGAGATCCAATTGGGTAATCCTTTGGTCAGGGACAGGTCCAAGCGC -GTGGAGTTGACCTGAATGATGGCAAGCCTCGAAGGGTCTGTTCAAATTCAGCCATCCAAT -TCTGTAACATATACTGAAAAAGACTTTTTGACAAATTAGCTGCCCTAGTAAATTTAACAT -ACTGAATGGAAATAACACACAATCCCGGAAACTTTTGTTCACATCCCTGCTGAGTTATTT -GTCATAATACATCTAGTTGTTTCTGGACAAGATCTATGAGTTGATTAACCAGCATGAGAC -CTCTCTGTATCTTGACATTAGCTGAGGCCTGTTTATCTATGACTGTAGTCACTGAGGCTG -ACAAAGTGTTAATGGTGTCAGTTGTCTGGACCTGTCCAGACAGAGCCAAGGCTGTCTGAA -TTAAGGCCAAACCCAGTTCCTAGTTAGTGGTAAAAAAGCAGGAGAATACTTGAGCATTAT -ACATCACCGTCATTGGGAGTGGAAATGTCGACATTATCCCCCAACGCTGCTCTCTCTTTA -TTATTGACGCCCTGGACATCACCAAGACGAGGGACATTAGTATTCCCTTGGTCAGTCTGG -ATTTTTCGGGTGAGTCTTTCTGGTACCCAAAATGGGTTGTCTTCATTCTGTGGGAAAACA -CAGATAGCTCCCCTGGATCTTATCAAGATAGGATCCGGGCCATACCATTTATTATCAAGA -ACATTTTTCCATTTAACCATCTCATTGGGCCTATCTGGCTCTGAACAATGACGTTCAGCC -GCAGTATGGCCATGAGCATCAATATTTAAAAAATTGAGTGTAAAGAGTGCCAAAGACACC -GACACTCTTGGTGCTCGGGGTACAGTCTCCTCAAAAGTTCCCCTCTTCTGTTTTATAAGA -TAGGTTTTGAGGGTGCGATGCGCACGCTCAACAATACCCTGTCCTTGAGGGTTGTATGGA -AGTCCAGTCAGGTGGGTCACGTCCATCTGACGGCAGAACTGTTGGAATTTTTGAGACGTA -TAAGCTGGTCCATTATCAGTCTTAAGGAGTCTGGGTTTTCCCCAAGCATTCCATGCCTCA -AGACAATGTTGAATCACATGTGAGGCTTTTTCTCCAGTTAACGGAGAAGCAAACATGATG -CCAGAACATGTGTCAATGGACACATGGAGATATTGAAGTTTTCCAAAGGAAGAAACATGT -GTAACATCCATTTGCCAGACCTGTAGAGGTCGAATACCGCGTGGGTTAATTCCCACATGA -GGAACTGGCAAGAACTCACAGCAGCTTTGACATTGAGTAACAATGTCACGGGCTTCTTTT -CTTGTCAAGGAGAAACGACTGCGTAATGTTTCAGCCGTCACATGAAAATTGTTATGAAAA -TTTCTTGCAGCCTCTACCGGGGATGATAGGGCAGCAGCCACCACTTTAGTGGCCTTATCT -GCCAAATCATTTCCCAGAGCCATGGGGCCAGGTAGGCCTGAGTGGGCTCTAACATGAGTA -ATATAAACAGGAGATCTTCTAGATAACAAAACTAATTGTATCTGCTGAAAAATATTGGCA -ACTCTACTGGAAGGCTTAATCACTCCAGCCACTTCTAAAAGATTTACTGCATTAACCACA -TAATAGGAATCTGACACAATATTAAGGGGTTTTAAAAAGGTTTTTAAAACTTCTAAGACC -ACTAAACATTCTACCACTTGAGGTGAATTTTCATTATATTGTTTGGATACCACTTTACCA -TTAGCCACATAGGCACCTATGCCAGTTTTTGATCCATCAGTATATCCCACAATCCCATTT -TTAAGTGGGTTTCTTACTGTTATTTGTGGAAACACAACAGATTGATTTTGGGCAAACTGT -AAGATTGGATGTTTTGGATAATGGTTATCTATTTTTCCTGAAAAGGAGGTAACTAAAACT -GCCCAATCATTAGATGCGGCTGCCAAGGTTTGAACCTGTGCAGTGGTATAAGGTACAATT -AAAAGATATGGACTTTGCCCAAAGTGGGTGATTGCTGCTTTTAGACCTTTAAGGGCAAGC -TGTGCAATTGCATCAGGATACCAATCTATTATTTTAGCTGGGGATACGTTTGGATGGATC -CACAACAATGGCCCATTCTGCCACAAAACTGCAGTTGGCAATTGTGCTGTCTTAAAGACA -CACAAACTGAAAGGCTGCGAATCCTCAATACGTTGTAATTGTGCATTCTGTAAGGCCTTT -TCCACTTTTTGTAAGGCCTGGTTAGCAGCTAGAGTAAGAGTCCTAGGGGAGGAGATATGA -GGATCTCCTTCTAAAATACTAAACAAAGGCCTTAACTCAGCAGAAGGAATCTTTAAAAAG -GTCTGAGCCAATTAATATCTCCCAACAGCTTTTGAAAATCATTTAAGGTATGGAGGTGAT -CTCTTCTTATCTCTACCTTTTGGGGCACAATCTTATCTGGGGACACCACAGAGCCCAAGA -ATTGTCCTGTATCAGAAATTTGGACCTTTTCTGTGGCTATCTGTAAACCCCACTGACTTA -AAGTTTTAAGTAGAAAAGGATATGCCTTTTGTAGCATGGTAAGGTCTTTATGGCACAGGA -GGATGTCATCCATGTAAAGGAGCAAAATTAAAGAGGGGAACTGTTCCCTCATTGGCAAAA -GAGCTTTTTGCACATAAAGCTGGCACATTGTAGGACTATTGGACATCCCCTGTGGTAAGA -CCTTCCATTGATACCTCTTATCAGGTTTAGCAGAATAAGCTCTCTGACCCGTTAACAAGT -CAAAAGTCCAATCTCTCTGCTCTGGAGTTAAAGCAGCAGCGTTTGCTCGGTCCTGCGCCT -GTGCCGCCTCCTGCCACAGAGCTCGCCATTCCACATATTTGGCCATACTAGGGAGAGCGG -CTTTTGCAATCATTTGCCAGTCGGCAGGAGTTAGTGCCATGCCAGCGAGCCTGTCTAACT -GCACCAGGGTAAAATTAGCATTGGTTCCGTATTTACGAACCGACTCGGCAATTTCCTCAA -TCTGTACGTATTCTACCGGAGCGTGGACACGCCCACCCTCGGCTCCTTCAAAGACCGGAA -ATGCCTGTTCTATTTTCCTTTGTTCCTCTCGGGGAATGAATGAGTCTGCGCACTGCCTCT -CTGCGCACTGCCTCTCTGCGCATTGCTGACGCACTACGGGCTGACGCACTACGCAGGGCG -GGGACTCCGCATAGGGCGGGAGTGCACCTGGTAGCCGATTGCCCTGAGGCCAATCAGCAA -ACTGGCCTTCGCCAGCCGCTCTTGGCTTTTTTCTTGACCGATTAGCTGGCTGGTAATGGG -CTGCTTCTTCCTCCCAGTCTGTTTCCTCAGAGGAGGATTCTTCACTTGCTTCAGAGCTAC -TAAGAGCTGGCTTCCTGAGCTCATCTAGTGACGAGTATCTCCTAGAGACCTCCGCTAATT -GATCTTTTTTCTTTTCCCTTTTTCCTCTTTTTCTTCTAATCTCTCTCCAGGTATTCCTAC -CTAACCTTAACTTTTCCTCGGGTTCAAGACCCTTGGAAAGGCCTGTATACTTATTTTGTG -TACCATACTTCCTCTTTGTTCCTACTCTTTCTTCCCGCTTTACTTCTGATAGACTGTCCT -GAATTTCCTCTAGAATTTTCAGCCCTGCCTTAAGCACTATATAACATGTGAAAAGGAACA -AAAGGGCTCCTAACACTAGAAAAAGTTCAAGGCCAAACATACCTGGTAAAGCCATTTCTC -ACTTCCGTTCCCCAGCTGATGAGTTCTGAATTCGGCAGTTGAATCCTTCTCAACAGTCTG -CTTTACGGGAACCTTTATCACCGTCGTTCCCCAGCTGATGAGTTCTGAATTCGGCAGTTG -AATCCTTCTCAACAGTCTGTGTTACGGGAACCTTATAACCTTGATTCGCAGTTCTGGTTC -TGGAATGAAGTATCCCTCCTGCGCCAGTCCGGAGTTTTTTCTCGTCCCGGATTTTCTCGT -CCCGGAATTCGGCACCAATTGTTATTCGACGCGTTCTCACGACCGGCCAGGAAGAATACC -ACAGACCAGAATCTTCTGCGGCAAAGCTTTATTCTTACATCTTCAGGAAAAGAGAGCAAG -AAGCAAGAGAGAGAAGCAAGAGAGCGAAAAAGCAAGAGAGAGAGAGAACGAAAACCCCGT -CCCTCTTAAGGAGCATTCTCCTTCGCCTCGGACGTGTCACTCCTTGATTGGCTGCAGCCC -ATCGGCCGAGTTGACGTCACGGGGAAGGCAGAGCACAAGTAGTCATAAGATACCCTTGGC -ACATGCGCAGATTATTTGTTTACCACTTAGAACACAGGATGTCAGCGCCATCTTGTAACG -GCGAATGTGGGGGCGGCTCCCAACATTACACTTTAAAGAGCATCCCTATTTTCCATTAAT -TATGGTTAGTCTTATATGAAAAAGAAAACAAAGACTCCAGTACTTAGTAATAAATTGTAT -TTTAATAGAAACATAGCTTATACCTTCATTGAAAAAGCAGTTTATTATAAACAACACTTA -TACACAAAACCAAATTATGTTGATATTATAGTTCTAAAAACCATCTTGGTTTATCTGAAG -AGTCAGGATGCAACCTCAACAGTAATGGCCTCACACTTGCCGGTGTCTTGGTCTGTGCAC -GTCACCTGTAAAGATCCATCCCTAAGACAGACAAAAAACCATGTTTCATAAGCTCGTTCC -TACAAACACCAAGTCCCTGAGGAGGGCTTGGAAATTTTCAAAAGAAGTTTATTAAGATAA -ATTAAACACAAGTTCAGTGTCTTTAAATTTGACATGTGCCTTTTTCTAGGAGGCTCTTAG -ATTTACTTCTAGACCTCTGAGATCATAGCTATATTCCCTGGAAATCCAAGACGATAAACG -TTTTAAGACTTTACAAAGCTCAAGACAGGTCATGCCAACTTCAAAGCCAGGCTATGGCCA -GCCCACTCTAAATTCTTTCTAAATATGGTTTACAGACAATAAAGTCAATGAGGAACTTTT -CCTTGAAATAAACAATGACAAGATGGCCTTGCTAGGAAACAAACGGCGCCAGCTGATTTT -AACTAGGAACAAATTCCTTGGAGTTTCCCACAGAGACGAAAAGGGACAACAGGAGACCCA -CAAGGCTGCTAATTATTCAATACACACTTTTCTCAAAAATAGAAACTCTCACTAGGAAAA -CAACTGCAGCATCTAACAAAGGATTTGCCTAGAATGATAATTTAGCCAAGCTCCAAAAGG -ACCGAGCTTCAGAGAGTCTTCATAATATTGGAAACACTTCATTTTGTACCTTTTCATAGT -AAGAACAGCTAATATATCACGCAATCCATTTTCTTTTTTATCTAAGTCCTGGAGTACAAC -CTGTTGGTGCAAAAACAAAACAAACAAACAAAGGTAATTCAGCACTTTTTATTGTAAAGG -ATCAAGGCTCTAACCAAAACAAACCTTTTAAACTAGGGCAGCTTTCAAACTATCTTACCA -TTTAGGGAGAATTCAGAAATTAAGGAGTTAAGCCTTAAGAGGCTTCTATCTCCTTTGGAA -GGAGGATATAAGACAATTAAAGCATCTGTCCCTCTTTTATGTCATATCCAATTAACATGA -TTGTTGCTGAGAAGCACTGCCCTCAAAAACATGGACGATTTTGATGCTAAGTCATTACCA -TGGTAACATGGATTACCCACAGCACACTCTCCGTGTATACTCGGACTGCTATCCATTTCA -AAGAAATATACAGAGTTTTTGGGTAACATTTGTCAGCAAGAGGTATTATGAAAGTCTGTA -ATTTCTTAGTTCTGAAAGATAGATGTTCCAATACACCCAGTTAGAAGTTTGGCTTTGTGT -CTTGGACTCTGCCAAGATCAAGTTTAATGATTTTACAAGTCCCCGTCCTGTGACTCACTT -GGAAAGGGTGTGTGAACAGACGGGCGCAAAGAAATATTCTCTTCCCAGCTTGGTTCCATG -TATCTTCTGTGATTTTCTTTTTCTTTCTTTTTCCAAGGCAGGGTTTCTGCATGTAGCCCT -GGCTGTCCTCAAACTCCCTGAGATCGGCCTGCCTCTGCCTCCTGAGTGCTGGGATTAAAG -GCATGCGCCACCCACTACTGCCCAGCCTGCAATTTTCTTTTCACAAAATTCTTCTTTCTT -GTTATTTTGTGTGCACACATGCACAGGCGAGATAGGTGTGTAAAGGTCAGAGGACAACTT -GAGGCAGGCAGTTCTGTTTGAACATTACCTCATACAGCATCTGGTATTTACCAAACCGAA -AAATCTTTTCTCCTTCCAGTTGTCAAATTACTAAGATGAGCCCAGAGCACAGAGAAGCAG -TGTGAACACAAAATGGTTTCATTCTTATTGTTTCAGCAATTATTTCTTCTCACTTTCAAA -ACACGAGTAAGTAGAAGCAACTTAGTGTTAAGAATTACCAGAGTACATGTATTTTGTGTT -AATGGAGATGTTAACTGAATGGACTTCAGGAGGAAAAGTGAAATATTTGCCTGAGACAAA -GCTGTAATGTCCAGTTTTATATATTTACCTGTGCAAACTTGGCCTCCTCTTTAGCAGAGT -TCTTCCCCTCAGACTCATAGAGTTCAAGGCAAACGGAAGACACCCTCCCGGGGGCCTGCA -GTGTGTGCTGTCTTCGGGCTGGCAGCGGGGTCCCAGAGGGAAACAGTACTGTGAATCTGT -CGGCACCTGACTCATCCACTCCCTAAGAGTCAGCAAAGCAAGAAGGGCACGGGGGGGGGG -GGGGGGGTGTTAATCTTTTCAACTGAAAACAGCCCGTTACTCCTGCTGTAATGGAAATAC -ATAGTCCTCGCTGACACTCTGGAAAGTGGCAGAGAGAAAAAACAGGTACAACCCCCAGTC -CCACCTCCCTGTGTTTAACTACATACTGACACACAGTTCTCTCTGCATATGCTAGAAGCT -GGTGTTTAAAATTGTATTTTCATAGGAAATCAACATGTTCCATAGATATTAAGTGACACA -ACATAAAGAACCCATAGACATAATTACTAGTTCTTCCTGTACTTGTTACAGGGCTCATTA -CATGTTACAATATGAATGAAACTTACAGCAATTGTAGTAAATTTATGTAAATGCATGGAA -AACTAAACACACCTTAACTAAAATATCCTTGGCTGAACACTCTATCATGACAGAGTCATC -TCCTGACGTGCTCTCTTTCCCAACAAGAATCCCGGCTTCTATGGCTGCACCAATAGGGAT -GACCTCATCTGGAGGGATAGAGTTGAGGAGGTCCACGGCTGGGAAGAGATCTTTAATCAG -CTGCTGCAGCTTTGGGATTCTGGAAGATCCACCACACAGCACAACCTAGAACATGCAGGA -TAGGATGAGCCATCCCTACCACACGAGACCATGTCTGACATAACGTTACAATATACAGTG -GGCTTCTCAGCTTTTTCTCTCAACAGATATGGAATCACATAATAAATATAGCACAGCAAT -AGATACCGGGCTTATGACTAATATGGTACAGTTTAATCATATAGTCAATTGAACAGAAGT -AATTAATATTCTGTATTATTCCAACACTTTTAAAGAAATGTGTATATACATTACATCATT -TTTATAACCAGTATCGTTAATCTCTTCATAAGAAAACAACACCATAGATTTTTGGTTTTT -TTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTGCCTCTACTATGGAAAACTAGCAAGGG -CCTTGAGAAGAAAAGATGTTTATGTTTGTATGAAATGTTAAGCTCTTGGTCTGCAATCTG -AGTAAATCTCATCTCTGAAGAACTTCATATCAAACTACTCTGTAAAGCCCTCGGATTTCT -CTGACCCATCCAACCATCATCCCAGTCTCTGGCTATGCAGAGTGCTGAACACACACAGCC -TGGGAAGGGAGATTGGTGTCGGCTGCTTATGTAATCTTTTAATGAAGGCTTCTCCAAATT -CAACGTCCCTGAAGCCCAGTTAGAACACGGGTGCTCTTGAGTTTGTGGAACGAGACAGGG -ACCACAGCAGTCTGCAGGGGGGGGGGTAAAAAGACCAGTTGTGTTTGATTTTTAGTGTGG -GTTTGCCAGTGGAGGAGCCAGAGAGAGCACCCAAGGAGCTAAAGGGGTCTGCAACCCTAT -AGGTGGAACAACAATATGGACTAACCAGTAACCCGCCCCCCCCCCCCCCCAGAGCTCTTG -TCTCTAGCTGCATATGTATCAGAAGATGGCCTAGTTGGCCATCACTGGAAAGAGAGGCCC -ACTGGTCGTGCAAACTTTATATGCCTCAGTACAGGGGAACGCCAGGGCCAAGAAGTGGGA -GTGGGTGGGTAGGGGAGTTGGGGCGGGGGAGGGTATGGGGGACTTTTGGGATAGCACTGG -AAATGTAAATGAAGAAAATACCTAATTAAAAAAAAAGAAAATTTTTCCTAAAATTTTTGA -TTCTAATAAATACAGTACAAAAATGTAGAATTAAAAAAAAACTCATATTCAACAAAAAGC -TATATTAGTAAACTGTAAGCTAACATAATTCAACAAAAAATTATTAGTAAGTTCCCCTGC -GGGCCCCCCCACCCACCCAAAAATAAATCCCTGGAAAATTTTGGCTTTTAATGCTTCATT -TTCAGATGAAAAGTACCCAGTGGCACGTTGAATGCTGAGAGTAGACAGTCAGCTCCCGAG -AAACTAGGTTTCACTTCACGGCACACACCACCCTAGCCATGGTGCTAAGTACCTGTTCTT -ACTACTGTAGTGTCAGGGTTTTATAAAATAAAACATCTGCAAGTGTAGACAGTACCTACC -ATGTAGGGCTTCTGTGGGGATTCAACGTTTCCATGCCTATAAAGCCTAATCGTCCATCGC -CTTCTCTGTAAGAGGAGTGGCCTCACGTCAGGCCTGTCTAGGACCCTAGCTGTATACACT -GTCATACTACATAGAAACTGAAGCATTAGAGGTAGCAGACGTCCTCAAATGCCCATCCTC -TTTCAGGAGTCCACGGGGCCAGAACTGCTCATGGCAGTTCCTTTAACCTACATCCTGTGA -CTGTGAAGCCAGAGGAGCTGCCATGGCAGCAGAGCTCCAGCCACAGTCTGCTAGTCACGC -GGCCCGGAACCTGCTACAGCAAGGGCAGCGGACGAAAGGCAGGTATGGCTTTCTAAATTC -TTAAAAGCCTATATCCACAGCAACAGTCTAAGGCTTAAGAATACATCAATTCAAACAATT -CAGAGTTATACTGCAGTGACTGTTAAATGCCAGTGCCCCAAAGGGAACCGACACTAACTG -ATCACCCACAGTATGTTTCCGAATGTTCCCTGGGTGACAGGAGCCCTCAGAATCAGCTAC -ACCATTTACCTCTACAGTTAAGTATTGCCTCCATCTTCTAAGAGAGAAAGTAAGATGCAC -ACAAGAAAGCCGTCATGGTACAGCTATTTGTTTCCACTGAACTCAAACAGTGCCCCAGAG -GGACACCAGAACTTGAGGGAGCTGAGGAAACTTTTGAAGCTCCCACGAGGCCTGCCCCTA -GGTTACAGAAGAGTAACACTTGGCTTGGGGACAGCAGGCAATGTGGTAGGGTTGCCTGTA -AGTGCACAGGGAGTTCCAGGAGGCAGATGCTGGAGAGCAGATGTCATCTCTGCTGGTGAG -GGTTTTCCCACGATGCAGCTGCCCTGAGTTGCCTATGTTCCTATAGGTTATCTCCCAAAT -CCTGCTTCTACACCTCACTAATTTCAAGATCTTCTAGAAATTACTTCATCTCTGCACTTG -AGTGTCTCTCTTATCAAGCTGGGGCAGATGACAGGACCTACCTCAGAGCTGGTGGTCACT -GGCCAGCAAGCACACGTGCTGCTGCACAGGACATACTTCAGTATGTGTCTGCCTCACATG -TAGATAAACACTGGGAGGGAACTAGTCAGGTTCTTATTTGTGTGAGTGTGTGTGAGTGTG -TGTGTGTGTGTGTGTGTGAAGAAACAGAATATACACATACACATGAGTTCACCAGATCAT -TAAACATTAACAAAAGTTCTAAAACATAAATATTTTCCTACACCATTATTCCCTAAGTTT -TAAATCTGAAATTTTTCCTAAAAGAAATAGGGGAGAGATGAAGCCTTACCTTGTTGATAT -CATCTGCTGTGAATCCAGTCTGGCGCAAGAGCTCCCGGATTGCTTCTGTACATTTGTTAA -AAAGCGGAGAACAGAGCAGCTCAAATCTTGCTCTGCAGGCAGGCATGAACACGGGATGGA -GAAGAGGGCAGAGCAAACACTGAGTGCAGTCTGGCTTCTTGGACGACTAACTGATCCCTC -AAGAACTGGTTTGCATGTTATCAGACACTTTATATGCAACTCTACAGCATGCCCGACAGT -AAATCCACTAGCATGACTGATGGGCCGCTCCGCTCTCGTGTGCAAGCTTTCACAGGCATT -CCCAGTTACAAGCCTTTACACCTGAGATCCCGTCACAGCAACATGGAGCCTGCACTAAGA -AGGCTGCATACTGACATGGAGCATTGACACACATCTATCCACGAAAGCTGGACTGGCTCA -TTTCACTCAGTCTTTTTAAAGTTACAAGAAAAACTCAGAAATCCCCATTAAACTCATAGC -AAGTTCTGCAACTGCCAAGAGTGCCGGTTGGCTTCTCATATGCTCGTGTACTATTTACTG -TTTGTTTGTCCGAGTCCACATGGTGCGTACACACACAGAGGTAGATAAGCACCTTTACCC -GCTGAGACACCTTGCTGACCCTCACTTGATTTCTTAAATGCAAGTGAGAGTGATTTTAAA -TTTTCTTACCTACAAATACTAAATACTTTTTTTTTTTTTTTTGGTTTTTCAAGACAGGGT -TTCTCTGTATAGTCTTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGGCCTTGAACT -CAGAAATCCGCCTGTCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCGCCACCACTGC -CCGGCTACTAAATACTTTATGGTTGAAAATGTTGATAAATTCCTTTTACACAGATATGAA -TAAGCAAACACCCAGTGTGTGAACAGACCCAGCACTAAGGCATCCTAGAAATAGAAACAA -CATGAAGCTTCTCAACCTTTGAAGAGACTTCCATGCACTTCCATACATCTCCTGTCCTTT -GGGCTACACTAAAGAGCTAGCCACTAGCCACAGAGGCTCCTTGGGAAGTATCTGTAATGT -TTTCCTTCATCCAACATGACTTTAATTTAAGCATCATGGAGCAGGATTTTCAGAATAGCC -AAGGGAAGGAAAGAGGCTGTTTTATGAAAAAAGATCAAGGAGAAGGTGCCCAAAACCAGG -CAAGAGAATCTATGAGAGCAGGTGACTGACTATGCTTCAAAGTGCTGTGTTGTCAGATTT -GGGGAAATTGCAACAGGCTAACGAGTTGTTGCTAGTAAATGTTCAACGGGAGAGGCGGGG -AAACAACTAATTATTGGCCCTTGGGTTTAGGGGTAAAGATACAATCACTTGTAAGCCCTG -TCGGGTCATTTAAAAGACAAGACTATTAAATACAATTTTATTTTAAGTCTGTTTGTTAAA -TGTCATAAAGATTGTTAAAACATAAAATATTGGTTAGAGACATAGCTCAGTTGGTTGAGG -GCTTGGTTAGCACGTATGCAGTCCTGGGTTCTCCTACTGCACAAAGTGGCACTGTGGCGC -ATGCCTGCAGTCCCAGGACTGGGGAAGTAAATACAGAAGGCCATCCTCCACTACTGTGAG -TTTAAGGCTAGCCTGGGCTACATGAGACCCTGTCTCAAAATGCAAAACAAAGGGTTGAAG -AGATGGCTCAGTGGGCAAGTGCACTTGCCTGGTTAGGGTGAGTCCCCAGCACCCATATAA -CAAACTGGGCACGGCGGCATGTGCCTGCAGTGCCAGCACTGGGAAGGTAAGGGGGGACCG -CTGATAGCTTTGACTCCCTGGCCAGCCAGCCTAGCCAGACCAGCAAGCGCAGACAGCTAT -CAATCTTGAGTGAAGAGTAAAAACTACATAGTAAGAACTTTGGAATCAAACTGCAGCAGC -TATTGAGTCTTAAAAAATGAGCTCCAAATCTGAAGACAGGGACGTTCCCTCACCACAGAC -AACCAAGGAAAGAAAGGAAAGCTGTTCACTGGAGAACCACCGCGGAGCAGCTAAACTTCT -GGGGATCAGTTTTACCTGGACACATTGCAATCAAAGTCTTGACCTTCATACAAGGAATCT -ACAAAGCAGTTGGCACTTCCCAAGGTTGACAGAGAATGCTTGGCCACTTCAGCGCTGTTC -ATCAATTTCATCATGGCTCGGGCATTTCCTCTCACATCATGTTTGAACAACCTAAAAACA -GAACATTTTAAGTTTAAAGGTCCTAGGGCATTTACAATGTAATGTCACCAAATTCTAAAC -ACCATTATGGCAATAATAATCAAGAAGTAGCAACATGGCTTCAATGCTGTTAAACTTTTC -TACCCATATTGCCTGGGTCCTTCCAGGGAAAAAGTGTTTTTACACTACTTTGAATGGCTT -TTCTAAGTAACCATGAGACCCTGGTCTTTGGTCTGAGAGTCTATAGCAGACAAGCCAATC -AGACCAGAGATGATGGGTCACCACACACACTGTGTGCAGTGGGAGCTCGGTGCTAACACT -GCTGAGCTCGTGGTGGTTCCTCACACCCCCAAAAATGTGTAAAATTAAAGTCTCTCATCT -GCAGTGTGGGTTACTTTAAGTAATGACCAACTGTTTTGTTAAGCAATACCTTTATAATAA -AAAGCAGCACATTTTTATTCCACGTGGGAAATCACCCTTTAAAAATTAAAAATCAAGCTG -TCCTCAACTTGAGTGTCCCCGAGTGTCCTCTGCCGTGCCTTGCAGGTACTGAGGCTACAA -ATGTCACCGCCATGCCTGGCTTAAAAGGCGCACCGCTGGCACAGCCTCTACTTCTGAGGA -CACTATAATTTACAGATGAAGACACCTGGCTTCCACAAGAGAAACACATCTTCCTGTGTC -TCAGAACAGCTCAATACACTGGGACTAAAGAGAAGGCTCAGCTGTTAAAAGTGTCAGAAC -TGAGTTCAGTTCCTCTATGTCTTAGTCAGGGTTTCTATTCCTGTACAAACATCATGACCA -AGAAGCAAGTTGGGGAGGAAAGGGTTTATTCAGCTTACACTTCCATACTGCTGTTCATCA -CCAAAGGAAGTCAGGACTGGAACTCAAGCAGGTCAGGAAGTAGGAGCTGATGCAGAGGCC -ATGGAGGGATGTTCTTTACTGGCTTGCTTCCCCTGGCTTGCTCAGCCTGCTCTCTTATAG -AACCCAAAGACTATCAGCCCAGAGATGGCACCACCCACAAGGGGCCCTTCCCCCTTGATC -ACTAATTGAGAAAATGCCCCACAGTTGGATCTCATGGAGGCATTTCCTCAACTGAAGCTC -CTTTCTCTGTGATAACTCCAGCTTGTGTCAAGTTGACACAAAACCAGCCAGTACACTCTA -TAAGAGGCTGAGCTACCTCCCCAGCCACAGAAATCTTAAACAAAGAAAAGGAAAAGAAAA -AAAATAAATAAAAGGACAAGTTTAAATTGTCAAAATAAACCAAGGAAGAAACCCTTGAAG -TGAAATCTTGATCAAACTGGACTGGATACTCACCTCTGGAACTCCGAAGCCAGGTACTGT -GCTAAGGTGTCTGTGAAATGTGCGCCCCCTATGTTGTCACTGGTGTTTGTGGAAAGGACC -CGATACATCCCACTGTTAACTTCCATGACACTGAGCGATAAGGACGTTCCTCCAAGCTTA -AACACCAAAACATTGCTTCAAGAGAGAAAAAAATGGGTAAAGCATCTGAGAATCACATCA -TCTTAAAGCCAGACTGTACTTTTGAAGCCATTCGTTTGAATTGTTTATGAGGGCTGGAGA -GGTGGCTCAGCAGGTAAGAGCACTGGCTGCTTTTCCAGAGGACCAGGGTTCAATTCCCAG -CAACCGCAGTGTGGCTCACAACTATCTGTAATGGGATCAGATGCTATCTTCAGGCATGCA -GGTGTACATGCAGAAAAAGTGCTCATATACATGAAAAAATAAATTAAATGATAATGAAGA -AAGTCTACAGCCCAGATGAGTCATCGGCTTGTCTCCAGTCACCCGTGCTGGACCAAGCCT -TGAACTTACAATCTTCTGAAACTAAATGAAAGCTCCTTTCAGTCAGTTAACTGGAGAATC -TATTTTTCTGAGTGACTAGGTTTGAAAACACTAAGTTTTCAAAGTAAATCAAACAAGGAT -TTCATGATTATTATAAATCTGAAAGGAATTAAATACAGCTATCCTGTAAATATTTTATAA -GTTAATACAACATAGCTTATGGATCCAACCCAGGACAGTAGAAACCAGCTCCCCCATCAT -GTATTTAAATATATATCAGGACTCATAATTTCTAATATTTTTACATTAATCTGTTTACCT -CAAAATAATTTCCTAGTGATTTATACACATTAGTTTCTTTGACCATGAGATATTTGGACA -GGGTCTAACTATTTGGAAAGGTTAACACTGTATCTAAATGAATTTCTCTAACGTGTGGTC -ATCAACTCTGTTAACGTAACACCAGCTGTCTCTAAACAACATGTCTAAACACTGGGAGTG -AAATCAATGGTGGGAGTACTCCACAATTAGCCAATCTCCACAACGAAATGAGATGACAGG -AGACACTCAGCCTCTCCTTCCCTGCTTTCCCATCTCCGCTGCTCAGCATGACGGGAGGCG -AGAATTTCCTGTGTGAAGGTTGGCACCACGTGGCTGGGCTGCCAGAGTCCTACTGAAAGC -CGGAGATCTGGGGTTTACCTCTTCCCGGTAGGGTGGTCTTGTCCAATCCCATAAGCAAGG -AGAGCTGCAGACGGCTCATGGATCAGCCGCAGCACGTTAAATCCAGCAGCTCCAGCCGCC -TCCCTGCAAACAATTTGCTCTCAGTGAATTGTGGGTCACAACATACCCAGCCCTGCACTT -GTAGCTGTGCTGAAGGGCTCATGCTCTGGCAAACGATCCTCCAGAAGACACAGCTCGGGA -AAGCAGAACCCGTGGAAAGGAAGTGACTAGAACCGACTTCCTGTCTAAAAATGCACTGTT -CAGAGCCAGTGTTTTCTATAAAATGGTTTGCATTTATATTGAGTAAGAAAAAAACCCCAA -CAACCTGTTAGAGCTATGGGTGGTTTAGTCAGTAAATAGGCCTTCTACCCAAGCCTGAGG -GTCTAGCTTTGAATCTCCAGCACCCACATAAAACAAAGGTGTGGGGGTGCGTGCCTGTAA -CTTCAGTGCTGGGGCCGGGTGTGTCACACGCACATATGCATTTGCATGATCAAGTCAGGT -GGCAGGGCAGGATCCTTGATAACCAGACAGCCCAGGAAAGTGGTAAGCGCCAGGATCAGT -GAGAGAGCCTTTCTCACGAGATAAATAAGGTAGAGTGACAGAGGATACCTGTCGGGCCCT -CTGGCCTCCCAAGTCCCAGCAGATGCATATGCAACACACATGTGCAGATACACACAAACA -GAAAGAAATGCAAAACATAGCTCTCCAAAGGATCTTTTTTTTTTTTAAGGTTCACTTCTT -CTGGGCAGTCTCTAGGCCCTGAAAGTCTAGGAGCAGTACCTGGCCTCCATGTTGCTCAGA -ACATTCTCCTGACTCAATGAGCACACTGTCAGGATTAGAGTTAGCTCTGGGAGGTCAGAG -CCACACCCATGCACCCCTGTGCACTGTACCTGAATACACTGGACCTTATGAGGTAAAAAA -CATCAGTAATTTTTGACTGAATAAAGAAATCGAATATACGCCCATGATTATAAAGTTTAG -GAAGTAATAAAATGTCTGGAACATTATGGAAATGTTCAATTTCTTTCCTTTGGGCACACA -GCAGTTTTCTGCTTACCAAAGCACAGGTAGAACTGTACAGAGTAGAGTAAGGACCCGCAA -GCTAAGAATCGCATCGCATGACACCTGTGAGGGCAGAATCTATGTTCTTTGGTTTCGATG -TTAAACTGAAATAATAGTCTAGTTTCAGAAATCCTTTCCCAAAGTCTGTCATTTAGACAA -AAGCCAGCATCCGCTCAGGGACTTAGGAAAATAACTTCTACCCAATAAAAAGAAGTGGCT -CCTTATCTCGGGCTCTTCCATTGACATAGCCCGTAATAGCACATCAAGGTCTACGCTGGC -TTCTAGGCTCTGTCACACACTTCAAAGCTGGCTCATGGGGTCCCTTCCTCTCAGGCACAC -GTTTCCCTTAAAGCCTTGGGAATCCCCTCCTTCCCTCTGCTTTTCCCAGGGACAACCTCA -ATGGTTCCGAATAAACTTCCCTCTTACCTATGAAGCTGCTATTTTGGTTTCTTTACAGCA -CCCATTTCATTCAATAATTATTTTTTTTTTTAAAAAACAACATTCTTATGTATTTCCCAT -ATAAGCCTCAACGACATGAGACAGGCAAAATGATGCCTGAACAACAGTTTAATAACCTGG -TAGTAAAACAGCTCCCATCATAACAGCAAGAGGGCACACAACATCAATGACATTACCATG -AGATACTTACAATACCATGAAATAATGTGCTGCCTAAGCTATGTCCAAAGATAGCGTCAT -ATTCTATTACTGAGTGTAATCTGTATTTTAACTAACCATGTTAAGACAGTTACACTTACC -CCAGAGCAGACTTCTGCTTTTCTCCAAAGTCAAATGGGACAGTGACAACCACGTCATTTG -CATCTGAGCCCAGGACAGAATGCGCTGTTTCTGTACATTCAAGAGCAAACACAAATACAT -GTATCGTGATGACACATGCTAAGCAATAAAGCTCTTCCTAGCTTCCTAAGCCTGAGATTT -TCTCACCAGAGGTCCAGGTTCTGCCGCCCCTCCACTCCCTCCTGTGGCCCTTGGGTTATT -CAGTGATTCCTGTGGGTCTCATGATGGATGATGGACACGGGCCAGGTACTGTCCAAGAGC -TTGGCTCTTCAGCTTTGGGCTATCAAAAATCTACATGAGACTGGGTCCAGAGAACTAGTT -CCAAATTCATTTATGAGACGAGACCCTTTGTAAGGACTACCTTGCCTCTCAAGATTCCTC -GGGAGGCAGAGGCAGGCAGAGTTCTGAGTTCAAGGCCAGCCTGGTCTACAGAGTGAGTTC -CAGGACAGCCACGGCTACACAGAGAAACCCTGTCTCAAAACAAAAACAAAAACAAAAAAA -AAAGTGTTTCTCTGAGTAGCCCTGGCTGTCCTAGAACTTACGGTATAGACCAGGCTGGTC -TCGAACTCCCACATGAGCCACCACCTGGGAATTAGGACTCTTAACTGGCAGACTCTAGGT -AAATATCCCCAAGTTTAAAACAAAACTGAGGGGGGCTGGTAAGATAGCTTAGTGGTTAAG -AGCACTGACTGCTCTTCCAAAGATCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCA -CAACCATCTGTAATGAGATCTGATACTCTCTTCTGGAGTGTCTGAAGACAGCTACAGTGT -ACTTACATATAATAAATAAATAAATAAATAAATAAATAAATAAATAAAATTAAAAAACAA -ACAAACAAACAAACAAAAAAAACCCTGAAATTGTATATAGCCCTGATCCCAGGCATTTCA -GGCATGACCTGTCCTTACAGGGAAGGTTAAGGTCAGACCCAAGCAAAGTCTAACTGCTAA -CTCGTGGAATCGCTCATTGTTTCTCCTCAAATCTTTGTGTGTGTGTGTATGTGTGTGTGT -GTGTAACTCAAGTAGGCCAAAATGGGCAGCCAGCAGGCCCCAAGCATACATCTGTCTCCA -GCTCCTCAGCACTGGGAACTGCTGTCCCCACTCTTTTAAGGGATCATTTAAAGTTATCAG -TCAGGTGTTGGAGAGGTGGCTCAGTGGTTAAGGACATGCACTGGTTTCCCAGAGGACCTG -AGTTCAATTCCCAGCACCCACCTCAAGCAGCTCACAACTGCTTCTAATTCCAGTTTCAGG -GGATGTTTCTAACCTCAGGCAATGCACAGATACAGACACATACACAGGTACATGTAAATA -AATAATAAATATTTTTAAGAAATTGCAAAACAAAATAAAGTAAGTTATTAACTTCTGTGC -AGTACCTTTCATTTTACTGAATATCAGTCTGGCAACATCTTCTGGATTAACAAGTTTTGT -TTCTTCTCCTGTATCTATTTCATACCGCAACTTCCCATTTTTCTCAATGACCTAAAAAAA -TTATAATTATACCAAATATAGAATAATTTAAATAAAACTTTAGATGAGTCTCAGTTTAAC -ACTCTATGTCATGACTGTTAGTAATTAATCTTTGAATAAGGGGGAGAGAGTAAAGGAACC -ATACTTACTAAGCATTTACTTTCTGAGATGTATTTCTGAGCTTGTGGATCTGCAGAGCTG -TTCATGGGGAAATATAAAGATATCTCAGCATTAAAAAATTAATATTGTAGACACATAAGG -TGAAGTCTGTACTTTTCACCCCACTGGACAGATAAAGAATATGCCAACAAAATTATTAAG -CTGCTCAATAACTCAGAAGCTTGAATTCAATGGAGGGTTTACAACAGCTGTAATTCTTAC -TCATCATATTTGAAAGTATTAATTTTCTTGTTCAGACCTTGAATTTGAACACAGTCAATG -ATTCTTTTTTTTTTTTTTTTTTTTTTTTTCTTTGAGACAGGGTTTCTCTGTGTAGCCCTG -GCTGTCCTGGAACTCACTCTGTAGACCAGGCTGGCTTCAAACTCAGAAATCCACCTGCCT -CTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCGGCACCACGCCCGGCACAGTCAATGATC -TTATACCCTCCATTTTCATACCTACAATCCTGAAGACCCAACCAACTGAGATACAAAGGA -ATTTTGTAACACTAAACTCACATTTGTTGCTTGGTTTTTAAAATTAATGCCCAACACCAA -ATTGAGCAAAAGTATGAGCACTGTATATAGAAAGCTGTACTCTAGGTATACATACACTAA -GAATTATAGACTAATGCCTCAAATAAAATACCAAATAACTAAAGGTATGAAATAAAAAAA -ATGGGCATATTACTAAGATGTTAATACCAATGGATGCAACTGTCACTATTTTCCAACTTA -CCACCCATCTAGACCTTATAATACCGAGTGGGACTGCATTACTAGGCGTGCATCATTTTA -GACACAGGTACAGAGGGGCTTACACTGGGGTGTGCCAGGAGTCACTTACAGGCTAACAGG -GACAAAGCCAGGACTGGACCCCAGCTATACCTCAGCAGCCTTCTGCTAACATGGTAAATG -ACCACTCTAATTCTGTTCCCCAAAGAACTCTGATCCTTGGCTTAATTTCACAGTGACTAA -AATGCAAGTCAGCACCTTTCTAGTAGACTCCCAAGGAGCTGTGGCCTTTCTCTACAGAGT -CCTAAAAATTTAATAGGAGCTGAAAATTAATAGTGGACAACAGAGGGCCAGGAGTCATTT -GAGAACCTTGACCTCTGCCATCTAAGAATAGGCTCATTTGGTTTAGAACTCTGGAATCAC -ATGCAGGTTCATCTTACCTTTCTTAGATCACCAAAAAATTAATTTGAGAACAAATTAGTA -GAGGCCAGAGGTAGGAAGCTTGCCCCAAGCGTCAAAGCTAATTAATGGTGTAATTGGCCA -ACAACCAGACCTACAGTGTAGGGTTTAGGAAATGTTTTTTTTCATGAAATTTCTTGGCCT -TCATTTTTTCCAAACTATATGGATCTCATCCTAGATATTATAAGGGAGGGTAGAAAAAAA -AAAAAAGACAAAACATCTCCAGCGTAGGAATTTGTACCATTGCCCTAAGTTCCACATAAT -TCTCATGTGTTCAGAACAGAATTTAACTGGCCAGGAATATCTACTGACTGTAGAGAGTGT -AAGTTATTAACTGATAACATAGGGTTATTTTCAAGAAAGGTATTTTCTGGAATTGATTGA -ATTTTAGAAATTCATTTCTTAGCTGTCATGCAGAGAGGGCTTCTTCATCTGGGTATAGGA -TGCACACATAGGCACAGGAGGGATAACATACATAACTAGCACAGGTAGACACAGAGGAAG -CAGGACGGAAGTGACAAAGGGTCAGTTACCATGAGAAAGAAGTAGACAAACCCACAACTC -CACACCAGTCAAAACTTTTATTTGTCTACAGCAGGATTAAGTTACATGACAAAGATGGGC -AACTGGTCTGCACAGCACCTGGTTCACACCATGCCCTGCAGGAGGAGTCTAGTCTCCCAT -TGCACCACAAGTTCTTACCAGCAACCCAGCAATGCATGCCCACCTTATCCTCAAGTATCT -CTTACAGTGGCCCTGGGTTTGGCAACACCCGTGCTCACGTGCTGTGGGTTCTCCTTCCCC -ACTCCTGGTAAACCCCAGTGTCTACAAATCTAACTGAACATTCGTTCATCTGTGCACTGA -TCCTCACAACACCCCTGTGAAGTAGGTAGGACGGGCGATCGTTAGTTCCCATTTTAAGGA -AGAACCTGAGTTACAGAATGGTGAAAGGGAGGAGGTAACTTGATGGAGGAGGTACTGGGT -TAGGGCTAAAGTTCAGGCAGGACTCCAGCCTGCCTTCCTGCACATGGCCTGCACCGTGCA -CTGTCTCCTCTACCACTTTGCATGTTTTCCTAATAACTCTTCAGGACCTTGAGATTTATT -TCCTTATTTTGTTTACTCTGCCTATCAGGGTTTTCAAGATACCTCAACTTTAACTCCATC -TCTGCTCCAGCCTGTCTCTCACGTCAGGTAGAGGCCCAACCACACACTGCCACCGTTAGA -TCCTTACTAGGTAGTTAAATACTTTTCTGTTGTTTCCAGAATACTATGGTCTACATTAGC -TTTATTTGGTTACAACAGATATGTACTTTCTACATCATGGCCTCAAACAAAAGACAACAC -ACACTTATATATCCACTTCAAGGAAAGAAAGGCATCAGTGGGTGTCCATCCAGTACAAGG -CTTAGAGCTCTCACCAGCACAGTGATAAATGTCCACACTACAGAGGGTGCCTTTAAATAC -AGCCATAAACAGTATTTCAAACGTACATTAACAGCCACTGCCTGAAAATACTATAAATAG -CTCACCTCATTTTTACCTTTACCATATTATTTAAAATTCTAGAACTGAAAGATACTATAA -AAATGTAGTAGAAATTCCTCAACTTGGAGATAAAAGAAATCGAGGCACAAAAAGGGTAAG -TGTTGCCCCCAATGCCAACAGCTGTGGCGGGGACGGGGCTGGAGTTGGGTGGTCTAGCCA -GATTCCAGCGAAGTCCACAACACACTGCTCAGGCAGTCAGCGCTCACTCTACAGCTTGCC -CTTTGCCACCTACTCCTGGTTCCATGAGGTCCCACCATTTTTTTGTTTTTGTCCTTTTCT -TTACTAATTCAAATGTCCAGCTTCCACTAAGCCCCTGACTACAATGTGACACTCCCCCGC -CCTACTCCAAAATCCCAAAGCTCTCCCAACACCTGTTCATTTTCTCCCCGGCTTCTGAGT -GGCATTTAAATCCCCAGAGTCTTACCTGTGATTCTAGAGTTCTACAAGACCCACTAAGAA -CCAGTTCACTGAAGGCCAACAACCTCACAGGGCTGTGGTTTACTGTCACCAACTCCTCTC -CAGGACGTGTGCCTGGGTCAGGGGAGTGTACTTGCTCGGGGCGTGAGCTTGAAGAGAACC -ATCTCTGGGCAGAGGTCTTTACCACTTCTAGCATTCTCCAGGCTCAAGAGCAAAGGGAGC -TGCTCTCTATCATCACAGGCACTAACCCTACCAACTCTTGTTTACATCACTTGGAAAAAA -GTTCCTCTGGATCTAGGCTTGCCCTCAATTACATGGTAGGGCCCAAACAAAACACCCACT -AACAGAAACAAAGTCAATCAGCCACAAGTAGATTGGAAATGGATTGATGCAAATGCATTA -ATCCAAATTATTTCCATGTTCAAATGCCAACCACAATGTAAACACACAATTTATGCATTT -AAAGAGCCTCAGATAATACTAAATGCAAAGAATTTACTTACATTTTCTACTTCATAAAAG -TCACTATTTTACCTCATCAAAATCTATCAATATGAGATATTTACCTCCCACAGTGCTCAA -ATAGCTCATCTCTATAGAGACCAGGAACTAGTAAAATGAAAGAGAGAAACCTGGTTGGAC -CAAGGGGTGTTTGCTAGTAGGTAGGTCAGGGATACAGCAGTGAAAATGTAAGAGACAAAG -ACACAAATGCAATTGTGCCTAGACTAGGGAGCCACAGAGAGATGTAAGAAGTTGAGACCT -CTATCTAAGAGGCCAACAAATTAAACAGATAAAGACTCAAGCAATGAGGTCACAGGACAC -TGCTATACCTGTGTATGTTGTAAACGAATGTGCTTACCCCAGCTCCCCTTAGCCAAGGGC -AAATGCATTAATAACTTACATTATACAGTGCTTTCAAACTTTCAAACCTTTTCACATCTA -TAAACTACTTGATCCTCACAACAACCCTGTGAGGTAGGCAGGGCAGGAATGACTACTGAT -CTGCCTTGACAGATGAGATCGTGGTAGAGGTAAAGAAAATTGCTCCACACTGTGAGGAAG -CTAGAACAAACTAGCTCTTGGATTTGATTCCTTCTGGTTTCTACCAGGCCACTCTTCATT -CCTCAAGGGCCTTTCCATTAGTGGAGAATCTTAGGAAAAAGAACTCACTACTCTTCTGCG -TATTAACAGTTCATCTGTTCCTTTGTCTGAAGACACAGAAAGGAGCCAGGGTTCCAGAAG -GTGGTTGTTAGAAACAGACTTGTACCAGTTTGGGAAAGGTGTCCATTCAATCAGTTCCTA -GCTTTTGGTATTTGAAATCAACCTCTGAAGCAACTTCTCAAGCCCTTGCTGGAAAGCCCC -AGTTGCTTCTTCCACTGCTGTGGCCAAGCGTCTGACTGCGATGACAGCATCCCTGCGCAG -CTCATTGGCAGTGTCTTGCTGGGCACTGGCCTCCTCACCAATAGCAATCAACCTGTCCAG -CTTCTCTTCCTCTCTCTTGGAGAGTTCTCGCGCCAACCTCCTGTTTTCTGCCAACTCAGA -TGAAATGGTTCTGGCCACTGAGCGCCTTCTTCGCCTGGCCCACCTTGGAGAGGGCTCCCT -GGTCAGAGGTCTATCCCCACCAGAGAGAAAAGCAACTCTTGAGGAAGAGCCTGGAGGCTG -TGGTGTGGAGGCTGCCCCAGGAGGGTTGCGGCTGGTGCTGGTGCAGGGACTTGACTCCCT -CGACACACCCAGTCTGGTCATGGGGTTGCTCTGACAGGGGGCAACTGCACCTCTGAAAAG -GTGGTGGGAGCTGCTGTAGCTGGGGGTCCCTTGAGAGCACCCTGAAAAACAAAGCCACAG -CGTTGCAGAGAGGACATTCCGCTAAGGGAATGCCTGCAGCCAGCAGCAGAGCTGAGACAC -AAAAATATGTAATTCTTGGGAAGGCCTCTTTCCACAAGGGGATAAAAGGGAAATGATTCT -ATAATGTGGACATTTTGGCTTCTTTAACCAGTTATAAAAATGGCAGTATATTCCCCAAGA -CGCTTTTCATGTGGCTGTCCTACTCACAACCCCTCCCCCCATATATTCCTAAGTACCCAT -TCCAAATAATGCCCAAAGCCAGACAAGTCACTCAGGGTTGTAGCATCTGCCTAGCATGCA -CAAATAATGCCCAAACTAGGATGCTTTGAAAGACCATGTCTTTACGTGTGAAGAGTTTGA -CTATATACCAGGGTCATAGGTAAGAAATTGGAGTACTGTATTTAGAGAGGGGGCTCAATG -AGACAGAAATGAGAGTTATGCTCAAGAGAGCGCTATCCAATCTTTTAACACTATCTAGGA -CCAAGTGACTCTAAGACCCAGTCCCTCTCATGCTTGGGAGTTACCTGCACCCAAGGAGTC -ATCCCAGGAGCCCTCAAGGTCACTGGCTTCTTGTGTCTGGTCACTGATTCTTAGGTGACA -ATCCTCATTTGATTCCTTAACTGTTTGCAAAATACGATGATGACAAGCTGTCTGTGTCCT -TTTCATTTCCCGAATGCTGGTGCCCTCTTGCCCTGGCTTGTCAGAGGCTACCAAATTCTG -ATAACAGTGCTTGGCCCAAGCAGCAGCCTCCGTTAAGTTGTCTGGGTCAGTCACTATCTG -GTTTCGAAGAAGATGATCCAACGTATCATAAAATGGGCAGTGCGGTGGGTCCCCCATACT -TGTGGCATGGGCAACGTAGGCCTTTAAATACAATGCCTTCAGAACTTTAAACTTGGAGCG -GCACTGGCGTTCGGTGCGGCAGAAGCCCTCCTGCTGCATTCGCCTAGACACCGCCTGATA -GATATCTGCATTGTGATGCCTAGTCTGGAGGCGCTGGATGTACTCTGCCTCACCTAGGAT -GGAGAGAAGAGTTCGTGTCTCCTGTCTGGACCACCGGATGCCCGCACTGCTATTAGTGGT -TGCCATGGTGGGCAGGGAAGGAAGGCTACTGAAGCAAGCTCCCAGGCAGCAGGGCACAGT -TTTCGAGGCGTGGGGAAGCTCTGGGTGTTCTCAGCATGTTTCCAGGAGCCTGCTGGTTCT -TTCCTCCCAGGGCACTCTGCTGAGAAGGCAGGTCTGAGGACCACACTTCTGGCTGGAAGG -CCACAGGGGAACGAGAGTTACAGGGCAGGTGTGAGGATCATCCTGGCAGCAAGAGAAGCC -GTGCTACCTGTGTGCAGATTCCGCAGCATATGGTCAAGACTTTGGGAGTTCATCCGCCCA -TAGGAAGTGATGGACTGTGGGTTTAATGGCTTGATAACAAAAGGACTCGCTCTTCTACAA -GGGCTAAGCGCATCCATGGCTGAGACCCAAGATAACCATGGCTGGTTAGGTCAAGAAGGA -AACAACCCGACCATGAGGCAGCTAACTCAAGAGAAGTCTTAGCAGAGCCATGGCCTTGGG -TCTGTCTGAATGGCACTGGCCTTTTACTGGCTGCATCCATTTAGTGTGGTGTGCCTGTGT -GTTACCCATTGGACTCACTGCTGCATTCTTACTAAAAGGATTTAACCTTCAAGGCCAGAA -AAGCAAGCTTAAGCTGGTCTGCTGATACAAAGTACATAATCTGAAAAGTGACAGTTCTGG -AGGCATAAAGGAAACAAATCCAAACACTACTGGCTTCGAGAGGATCCTACAGAAAGGCTC -TCTGTCTTGACTGAATCAACATTAGTGTTCTGGTTGCGATGCTCAACTATAGTCTTGTAG -GACAATATCACTGACAGAAACGGTGAATCTAATAATATACTGGTCACCTTCATTCTCTCA -CAGGAAACGAAAATTATCTCCAAAGGGGGAAGGTTACTTAACAATTCCTGGCTCCTCAAT -GACTCTGGCTTTGAGATCTTTCATATACCCCCACTTACAATTCAAAAACATTTTATGCCA -ATTTTTTGTTTTGTTTTGTTTTTTTTAAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCC -TGGAACTCACTCTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCACCTGCCTCTGCCTC -CCGAGTGCTGGGATTAAAGGCGCGCACCACCACGCCTGGCTGCCAATTTATTTTTAATAT -GCTTACCAGTACATTTTAATACGCTTAATAACACCTACCAACATTAATGAATATAGGATT -ATAATCACACAAAAACATCTGAATTCATTCTTTAATAGAGTGATATCAAGTTTAGTGTAA -GCAGTCAAGAGCTCATGAAATAAACATGCCTATGTAAATGAAATATTCAATCTAATTAAC -AATCCCCAAGTTTTAAATTCAATACAAAGAAATGCCTAATATTTACATCCTACTTAAATG -AAGAAGAAAAGGCAGAGGGAGCTAAGGATTAGAAGTCCCCACCTGCAGGCTTATCTAATT -CACCACTGTAATTTGGGAAAGTCACAAATTCCGGGTGCCTTGACCTCCTGATACCTGGCC -AACCAGTTTTTATGGGGATGGAGAGGATTCAATAGCATCATAGATGTGAAAACACTCAAA -CATCGCCAAGCACCACACTCCAGAGGAAATGAAAGGGCCCTACTTATTAGGATAATCTAT -GATTCGAACAGACGGAAGTCTGGGGAAGCAAGCCTCTGGAATCTTCTAATTAAAGTCATA -ACAGATAACTGACCTGCTTCTTAAGATATTAATTAAACTGTTTCTCCAGCGATTACATTT -GTGAGTCAACTGGAAAAGTTAGTTCCCAGAAAGTGTCACAAAGGGCCAAGGAGGAAAATC -AATAGTAGCTGAAGAAATTATGACCAGTGATAAGAGATTTTACAAAACTCAACCACCATG -CAGAGAAATCATCCAATTCCAACAAAATAATTCTAGTTCACTCAGTTCAAGGAGATACAA -GAATGCAAAAGGCCAAAGAACCACTTGTGACTGGCATAAATGACTAGAAGTGAGTGCTGG -CATTCACTAATACTATGAGACCTGTCAGCAAGAAGCAAACTTCTGAACAACCCCCCTGGG -GCTCTCCCTAAAGTAACCGCCATTAAACAGTCTGGAGTGTCTCTCGTTTCCTTAGCATTC -TGCCCAGAATGTGCAAGCATGGTTTGAATGTTTGGCTACCATACCTTAAAGTACTTTATG -CCATACCTTCTGCCAAGGATCTGTTTCACTTTCACTACTGTGCTTGAAACATGTCTTATT -CTACTTTGTTTTGCTGCCAGTCCAACCACCTGAAAAAGAACTGCACATTAACAACAAGAC -TCTGCATTATTTTCAAGAACCACCGATGAGAGTACTCGACCGTACCTGTTCACGTTCCGA -GTAAGCAACAATGGCTGGTGTGACTCTATCCCCTGCATCATTTGCAACCACATCGGCCCG -GCCATCCTAAGGAAAGATGTGAGAGGGTTAGTTCTCTCACACTGGAATGCACAATCTCAT -TGAATATACCTGCAGATTGTAATGGAATTTTAGAAATGCCATTGTATCTGGCATTCACTC -AGGTGCCTGAGTGACACCCATTCAGGCCTTAAAGTCATCTTCTGTAAATAATCAGTGATG -GGACTTATGGGGTTGCTCTTCCTTTGGGAATTTCAAACTGAGGAATTGCATAACCTCAGT -AGCAAGACATTCTTGGCAAACCAGGAATTTTTGCAATGGTTGATAATTGCTTAGGCAATG -GGTCCTTCAGACAACGAGATCAGAGAAGACATTCTGGTATTCAGTAATTGACTTGCCAAA -AGGCCTTTTTTTCGTAACAATCAATAAAAGCACAAGGCTACCCGAGTTCAGTCCTCAGAC -TACTCCACCTTGCAAAACCTTACTAGGTTGGCAGTGTCTCTCTTTCTTAGATTGTCCCTC -ATAAACTGGTCTTTTAACTGCCACTATTTGTTTCTTATAGTTTAATAAAAGGCTTCTTCT -AGCCCATGCATTTTCCCGTTTAGATCTGTGCAGTAAGCTGGATCAAATGTATACAACATT -CTATACCTAGCAAGCATGATTACACGACTCTCCCACAAATACAGCTTTTCCACCTGCTTC -CCTACAAACGAAGTAGCTACTCCCCTGGGACTTTCCTGATAAATCGAATGAGACTTAAAA -CCGAAGATAGCATCGGTTAAATTCCTTAACATTGTTCCTTCTCCATCGATATTGAGGAGG -AAAAAGCTATAGTTCCTTGTTAAGTTCTCAGTTCTAGAATCAAGTGTGTACAGCAAGAGT -CAGTTCTTAACTAGGAACCCTTCTCTCGAGGGCAGTTACACAGTGCTCTGGTTGCTCAGA -AATTCAAATACCTCCCACCTCCGGGAACCCCGAACCAGTGACGTCACCGTGACCTCTTAG -GGACTCTGCGGTCAGTTGTCACTAGGACTTCTCTAGCATCCAGGGGGTCCTGACATCCAG -GTTTGTTCTAGGCGTCTTTACAAGAACGATGTCCCCCGCCCCGAGGACTCCAGGCATCCT -GGAGCCCTGACGTCTTTTGAACTCTTCTGGGCATCCTATGGCCCGGTCTCCTAAGTGCAC -CCTGCATGCTTGAGGCCTTTTCGTCCCTAAAACTCCTCAAACAGCCAAGACGTCCAGGAT -ACCCTGGAGTATCCAAGATCCGGCTCTCTGTATCCACCCTCCACACAGCGTGCTTGGCCT -TGGAGGGAGAGCCGAGAACCCGCAACATTGCCACTTGCTTGCACGCACGGTTCCCGGGCC -GATGACCCGGAGCCCAGAAAACAGGGTGGCCGCCACGGAACCCGGAGACAGCTTCCCAGG -CTCACCTTGTAGACAGCCACACAGGCTGATGTGCAGCCCAGGTGCACGCCGATCGCCGCC -ATAAGGCGGCGGAGACCACGGCAGCTCAACGAAGGACCCTTCAGCAGCTTCAGCTAGCTT -CCTCGGAACAAGCCCATCAGGCACTGCGGAGACTTCACGTTCCCGCCCGCCTACTGCGTC -CGGTCTGCTGCGCCGGCCTCCCAAGTCGCAGCCAATCAACATAAGGATGCCGCCTTTCAT -CAGAACGGTTAGCCAATAGTTTTAGCGCATCACTCCGCGCTCCTTGGGAGCCCGGCGTAA -ACGCCGGTCTGCTCAAGCTCAAGCCGGAAAGGCCCGGAAGAGGGTCATTAGCTCCTCCCT -CTCCTGAGCGCCGTTCATCAGAGCCAATGGGAACGCCTGGTGAGATTGCGTCACTTGTTT -CCTGCCTCTTTCCGGCTTCACGAGGCAGCCCCCACTACAGTAAGGAAGGTGTGGGTAGTT -CCGGGTCCCAGGCTCAGCATGCGGTGCATCAGTCCAACTGCTCTGGTGACCTTTTGCGCC -GGGTTTTGTATCTCGAACCCTGTGCTGGCGCAGGGCCTGGAGGCCGGTGTGGGGCCGAGG -GCTGACTGTGAAGGTGAGCGGTGTGTGACCTGCTTGCATGGCGGCGACACCGCGCTCAGC -CTAGCAATTGCCTAAGCAGCTTCTCCCGGCCCAAGCTGTAAATAACATTTCACCCTTCTG -CTTTTGCTGTCATTATTAAGGTGGCGCAGAAAAAGGAGTGAAATAGGATTCGTATTAGAT -TTTGTGCAAATGGTCTCCGCTGCCAACTTGATTTTGTTGCTCCTAACCGAGGAGACTTGC -TTCTCTGCTCAGAAGACATGTTTTGAGGTTCAAACTAATTGCCATTCCTAGGAGGTAAAT -AAAACATGGCAATACGTTAGGGTTGCTGAAATCAAAGACAAGGGTACGGCTGACTAGGAC -TTTATAGACAAGCTGCTTTACAAAGGAGCACATTAATTCCTAGAGAACGATAAAATAGAC -GCCTGTTTTCTTCTGTGGACTTGGCGATCATACCTTCAATTCCACCATCCCACCTGGTTT -TGAGGGTGTTATAGTACCTAGGTTTTGTAAAAACAAAACAAAACAAAAAAACAGTGTATT -TTGTAGAGGACTGTTAACAAGAGCCAAGATGAACAGTTTTGATAGTCCCTTTGGGACCAC -TGTAGCACTTCTTGTTTTATTGAAGTGATGTAAACATATATCTTCTCATCTTGAGAGCAG -ATGTACTGAACAGAAAATGGAGACAAGATTCATGTGGAATGGGCAGTTGAGTCTTATTGT -AAGTAAATAGTATTAATAGTAGTTGGAGTCCAGCTTTCTATCAGCAATTATCAAACCTTC -CTCTAGAAATTTAAAATAAGTTTAGATGTTATTTAAAATTTCTGTAGCTAAAGATACTGG -TTTAACAGTTATAATTTCAGTTAAAGATCTCATCTTGGGCAAGCAGGATTTTATTATAGA -ACTTCAAACTATTTTGAAATCATTATAGATTGATGTATGAAACTACTTTAATAAACAAAA -AAGGGCTGGAGAGATGGCTCAGTGGTTAAGAGCACTGACTGCTTTTCCAGAGGTCCTGAG -TGCAATTCCCAGCAACTACATGGTGGCTCACAATCTGTAATGGGGTCTGATGCCCTCTTC -TGGTGTGGCTGAGGACAGTGACAGTGTACTCACATATATAAAATAAATAAACCTTAAACA -AAACAAAACAACAAAGAAAACCCTGAACCTTAAATAACAACAATGTAACACACACATTTG -ACATCACACCAATGCACACAAATGGGGACCCTTAAGTTACTAGCTCCATCATCTGTGCTG -AGGTTATCAGAGACTAATCCAAGGACATCCAAGGGTTGAACTTGGGTTTCTCTGTGACTC -CCGACAGTATTAGAATTTTTTCTTTCCTGAAGTCCCTGCCTTGATGACTTTGACATTGCC -GCTGCTCTGTCTTTGCCTCCATCACGGCAAACATTTTCCAGATTTGTTCATGTGCTTCTC -AACCTTTGGCTATGGCTGGCTTCTGTTTTTTGTTTCTTCCTTTCTTCCTCCCTCCCTCCC -TCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTTCCTTCCTTTTGATACAGGGTCTCACT -ATGTAGCCCTAAATGGCTTGTAACTCACTATGAAGCACACTGTCTTCAAGCTCACAGAGA -GATCTGCCTGCCTCTGCCTCCCCAGTGTGGGGATTAAAGATGCGTGCCATCAATGCTTGG -CCTAGCCATGGCTTAGTTGTTGGAATTTTTCTGTGTCATGCCCTCTGTATTTATTATCAG -TCTGCATACAGTGCAAAAAAAAATCAATCTGCCTGACTGTCCAGTAAATTCTACATCTCT -GTATCCAAGCCACCTTCTCCCCAGAGTTCCGGACATATTTTCTGTCAGGTGATTATGGAG -TGACTAAGTATTCAAAAAACGTGATGTAGTTAAAAAGTAATCCTCAAATGGAACTTATTC -CTATGCTATGAGGTTATGAGGTTAACAAAATTAACTGGTTTGTTCTGTATTTCCTCTTCC -TTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTTC -TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTGCTGGCC -AATTGCTTGTCTATTGACTCTACCTTCCTATGGATTCTCTACCTTTCTTTTTCCCCAGGT -CTACTGCCTTGTCTTGGTGTCTTTCCATCCTGTAGCTTGCCCCATCTCTGGGAGGGTTGT -CAGGTTCTCCTGGATTTAATGTTTTTCCAGTTTCCACCAGGTAGTGTCTCCCCCTCCCCC -ACGGTTTCTCAGAAGATTCAAAAAATCATTTCACTACACACCACGCAGCTATGTACTTTT -AAAAAGTCTCTCTAGATGATGTCTCTCATCCCATGGATTTAAAACTCTGTTATTATACTC -AACAGGCAGAGTACTGATAAAGGATACATATGCACTGTGGCAAAATTTCATGCATGTTTT -GGTGAGACAAATGTCCATCTTTAAAAACAAAAGTTAGAGTTCTTGAGTTTCCTCATTTGG -ATTGATGATTCCTTGTCAGAATGGCAGAGATGTTTAGAAATCAAATGAGGATATGCTGGG -GAAGAGATATGAGACCTTTGCAAGACTGGATCTCTCTTATAGGAAGACAAGATGGGAGAT -TGCTTAGAGACTGATGAATTCCTGCTCACAACAGTGATCATGACAGCAGGTGTCTTCTTT -GTAGACTTAATGTATTTGATAATTAAGATGAGTAAAAGATACGTCAGAAGACATTTTTCA -TTCTATTGGTGGCTCATAACACTGGTGATCAGTTAGATGGGTTTTTGTTTGTTTTGTTGT -TGTTGTTTATTGTCATTGCCTCTGGGGAGAACACTGGGCCTTTATCTTGTCCTACCTCAC -TGGCTGTTCCTACGAGTCCTTTTCTCATTCTGTCTCACATTCTCCACCTCTAAACGTTGG -CGTTTCCTGAAGGTGGTCCCCAGGCCTGCTCTTCCTCCAGCTCCCTTTGTTCTGTGGTCT -CATCGTCTGACTATTGCTTGAATATGATGAATTACACATTTACATACCATCCTGGGCCGC -ATCCTAATTCTCAGATTTATAGTTATGTGTCTCATCAACATTTCAGTCAATGATGGACCA -TGTGCACTAACATGGTTCTATGGGATTATGAAAACATTCTACTGCTCAATGATATTGAAT -TCCCTGTTTCTAATCAATCGTTTGTGTTGGTCTGGATCCAACAGACCCAGGAAATGGCCG -GTCTTATGAATGACAGCAATATAACATGTAGAGCACAGTATTTACTGTTTACCTTCAACA -ATCATTGCTTGGATTCTTCTTAATTGAAAAGGTAAAGTGTCAACTAGCCTCAGGCAGGCA -CTTGAGAAAATATTCTGGAAGGGAGGGATTTGCTTCAGACCTTTAATCCTATCACTCAGG -AGGCAGAGGCAGGCTGATCTCTGTGGGTTCGAGGCCAGCCTGTTCTCCACAGGGAGATCC -TGTCTCAAAGCAAAAATAAACAAACAACCCAAGTATCCCAGAAAAAAAGGAATTTTACTA -CACAAGCCCAATCCATGTGTGCTGTTGCCTCTGAAAGGGTCATAGTGGGACAAGGTGGGG -GGCAGTGGTACCGTCATCTGGATCCTGTGTGGGCTTCGGCTAACGCATGTTTTTGTGCCT -TAGTTCTTTTACAATCAAGTTTTAAAAGTAAATAGATAAGTGACCTAAAGAATAAAGGTT -TAAAGAAGAAAGGTGCACTGCAGTATGTTTGTGTTTCGAGCTAAGTGTCATAACAAGACA -GGCAAACAGTTTTTTTAAATTAAACAATTTATATGGTGGAAAACTTATAGTAATCTAAAG -TTTATTTATCATGGAAGAAATAAGCTATTTTTTCCAAAAAATTCATATAGTCTGTAAATG -ATTGCAGTCTATAGTGACTTCCTCAGTGTGAACTATCCTCTCGGCCTTCATGTTGGCTCC -CCCAGCTCAGCTCCTAAGTCAACAGGCTCCACTCATAGTAAGGGCCATATGCAGGTACAC -TGTTTCATTTTAGAACTCTAGTTTGCAGACTTACCTTTATTTATGTATGTGTCTCTGTTT -GGTATGTATGATACATGTGTGCAGGAACTTTCAGAGGCCAGAAGAGGGAGCTTGATCCCC -TGAAACTGGAGTTTCCAGGAGTTTGAGAGTCACTGGGCAGGGGTGATGGGGACTGAACTT -GGTGGAGCAGCAGGTGCTCCTAACCCCTGAGCCAGTGGTCCAGCCCCGATTAGTAATACA -ATCTTTTCACTGCAACTCTCTTATGTTTACATACCTAAAGTTCAGTGAAACTTACCCACA -GCCCTCAGCATGGTAACATGTTCTACACACAGGCATGATCACCTTGTAGCTGCAGGCTGC -GTATGGCACAGGATAGCTATGGATGTAAGTCAACACAGAATCATGGGACATTGTAAGATT -TTGAATGTATGAAGTTTTTATTTCTTGTAACCCAATTACATGGCTCTTAAGCATAAGCTT -TGTAGATGACAATGTAGCATTATAAAAAGGTTGAACATACCTACCAGGCTTGTAGACTTG -GAGCAATGAACTGTACCATACGACCTAGGTATATATAGCAGGCGGTAACATCTAAGTTTC -TGTAAGTAACTCCTTTGATGTTTCCACAACAAAGTCACCTAGCAGCATAACTCAGATGGC -GTCCCTATTATTAGGAGATGTATGGCTGTACTGAGAGGCTTCCTCACTGTTTCTGCTTGA -ATTATGAATTAGCCAGAATTCGTCACAAAACAGAACCAATATATTAATGCACATGTGTGC -ACACCTGTGCGTTTGTGTTAGTCTTTAGCTTACAATGAAGCTACATCCCATTATAAATCG -AAAGATGGCCAAGAATGTATCACCGAGAGATGAAAGGAAAAGATGGGAAAGAGAAAGAGA -AAGAAAACTCCAACATACATTCATTGAATTCTAGGTCAGGAGAGAGGATGTGTGCATTAG -TGATGTCACATTTGCTGTGACCAAATTCCTGACTAAAACTCAAAGAAGGAAAGATTTATT -CTTCCTCCCACAGTTGGGGAGAACGTGGACCAGGGGCCACGCCTGGAGGATCAAATTCTC -TACCGCTGACCCTGCAGGTCAGGTGATGTTTCTTTGGCTCAGTCTCTCTATCTGTAAAGA -GAGGATAATAAAGTATCTATGTCATAGCTTTGTTGTGAAACTTGAATGAGTTAAAATATA -TGAAATGCTTGCATCATAGCCAGCCCCTGCCAGCTCCTGCCAGCTCCTGCCAAATGTTAA -CATGGTGGTTGCTCATGCCTTGCCTATCCTGAGTCCTGTCTCCCAGCTCAAAAGAATTGG -GACTGAGTATGGTTCTTCAAGTTAGGATTTAACTACTGATATGCATAAAGTATGGTTTAA -AAAAAAAAACCCAACAGTTAAGGTTTCCACCAAACCCAGTCTCATGATGGTGGAACATAA -TACTTGTGCATGATAAAGAGCTTCATTCAAGGTATTGTAGTTATTCAGATTTTTCTCTAT -GCCTGAAGCAAAGCTATACCCAAGACCATATTCTATAAAAAAGCTATCTTACCTTTTAGG -CTTTGCCAATGTCTATACAAAGGTTTTCATTACAGGTGAAACTTAGTTCTAAAGACTGAC -CGGTGGATTCTGTAAGCTCATATTAAATGTCTAATGAATTGATGGCTTTAGGAACAGAAC -CCCAAAGAATGCTTAGGGTTTGAATCCATGGCCATAATGCATTGAATCACATCTAGATAT -TTTAAATTTTTATTCTGATTTTATGCATATAAGTGTTTGCCTGAATGTAATGCATTTGTA -CCACAAGTGTGCCTGGTGCCAACGGAGGCCAAAAGAGGGTATCAGCTCCTTAGAGCTGAA -GTTACATATGCTTTGTAAGTTGTAGGTGCTGGGAACTGAACCTGGGTCTTCTATAAGAGC -AGCATGTGCTCTTAATTGCTGAGCCACCTCTCCTGAATTATATCTGTATTTTTTTCACTC -GGTGGATGAGTTATGAGCACAAATGTGGTCGAGGTAGAATGTGTAACAGACTCAACTCTC -TCTTCCTTCTAGTATGTAAAGAATTCTTAGACCGATTCTACAACTCCCTGCTAAGCAGAG -GCATAGACTTTTCTGCGGACACCATAGAGAAAGAGCTGCTCAACTTTTGCTCAGATGCCA -AAGGAAAAGAAAACCGCCTGGTATGACACATTTCATTTTCCTTTTTTTCGTTGTGCTTCA -AGAAAACAACTAATAGTTCCCCTTTGCACTTGGAGCTGGTGCTTTCCTCCCTCCATGCTT -GCTCTGAACATGCGTGGTGTAGACAGCGAGCAGAAGCCAGTTCTGGAAAACAAGGTCCTG -TGTGTTACGTCTCAAACCCTGAGACAAATGGCTGAGGTGCCTGTTTAACAAATCAAAGCA -GACCTGGCTGCCAGGTTCTCCCAGCATCCCTCAGTCCCTACCTGTTATAGAGTCCTCCTG -GCTGGCATACCCTACCTCTACCCCTCTCCAGCCCAGGGTCTGGGTTGCCCTTCCTCCAGA -TGTCCTTCCTTATATAATCCAGCAGTTTTGGTTCTCTCCTCTTTTGGGCTTCCTTTCTCC -CCTTTCTGCCCAACCCCCCACTGCCTGACTCAGGGTCCCATCTACTCTGGACTCTCCCAG -ACGATGTCCTTACCCCTGGCCATGTTCTCCCTTTTACAGTAAACCTTCTCCTACATTGCA -TCTTGGAGCAGCCATGTCCTTCCTGTTTTACTTCTTTTTCCATTCACTGTGAATTCTTAT -TATAAGTTGTCCAGTTTTCCTTTCTAAGTAAATCATGTGCAAGCAATTTCCCACTTCCTT -AAACAGAGTCGTCAAGCTGACAAGGATTAACTATTATGTGAATGGGTAGGCTTTTGCATC -TGCTACCAAGACACTTACTAGAACCCATCAATCATCTCAGTATCATTTACATGTAATGAT -TGAAGCTTTTATATTTTCTTTTTAAGATTATGTTTCCTGAATTTAATGTATGTCTTATTT -CAATATTTTTATATTAATAAAGACAATGTCTTTTTCTGAATTTTACTTTTTTTGTAATAT -ATTTTTATTAGATATTTTCTTTATTTACATTTCCAACATTATCCCCTTTCCTAGTTTTCC -CTCTGAAAATCCCCTATTCTCTCCCACCATAAAGACAATTTCAAATCAAATCCTCTTTTG -TTCCATCTTGGTATTGAACCCATAACCTTGTTCATGCTAAGCATGTGTTTTGCCACTGAG -CTATCCTTCAGGAACCAGTCCACCAGTTCTCTTTTTTTGCCTAAAGTGGTCATCTTTCTG -TGTACCACTGGACTCTGACTGGCTGAGGCACCAGAAGACCAATGACTCCAGCCTTGTCAT -CAGGCTAATTAGATGCACCCAATAATCCCCATGATGATGAGAGACAAGCGCATCTAATTA -GCCTGATGATAAGGCTGGAGTCACTGTTCTTGCTGTGTCTCAGCCTGCTGGGGCTAAAAT -TAAATATCTGGTCTATGAGAACAAGGGTAACCTCTTTCTCCCTTCTTTATACTGTTTTGC -TTGCTTTTATTCATTGTCAGGAACACTGTCTTAACCACATTCCACTTAGTTATTTTGTGT -CCATGTGTATGGCGTGCATAGAGAGCTCAGAGGACAACTCGCCAGAGTCGGTGCTCTCCT -TCTTCCATGTGGGTCTCAGGAGTTACACTAAAGTGGGTCTTGACGGCAGGTGCCTATGCA -GTTAGATTGTCTCACCAGCCCCGTATTTCCTACCATTCTCTTCTCAGTGCTATTATCTGG -GGGCCACCACAGATGCAGCCACCAAGATCCTAGGAGAAGTCACTCGTCCCATGAGTGTAC -ACATACCTGCCGTGAAGATTTGTGAGAAGCTAAAGAAGATGGACAGCCAGATCTGTGAGC -TGAAATACGGTACGAGAGACCCAACTGTCTTTCCCAGAATGTCACATGTGTTGTCAAGCT -TTGAAAACCTGGGCCATGTTATCTACAGAGCCAACATTGGAGGGAAGGGGTTCTCCATTC -ACTGATGGAATGCCAGGCTGGTGTTTTCCTGTCAGCTGAGCTCCTTCCTATAAAGGAAGG -GAAATGAATAAACTAATAAGAACCTGATACTAACTACTGGATAATAATGGATAATCAGTA -TTAAGTTGGAACCCCCAGCCTAAAGCTTAAGTTCCTAATTTACTAAGGTGATGTCAACCG -TGAGTGTCTGGAAGTTTTCTGAAAATGAATCTTGGAGGTCCTCTCAGTGAGCTACAAAGA -CTCAAGGTGCGTCTGCCCAATGGCAGCAGGACCTTGAAGTCGTGATATGACTTTGTTTCC -CTCCTTGGCAAGTTTACCCTTCTGCCAGATGTCTCTCTTAGGAGCTGGGCTTTTCCATCA -ATCAGGCTTTGCCCCGTGATGTAGCTTATCAGAGGTGCCTAAAATAATCAGTAAGGAAAG -AAGGTGATGTCCTATTTAATGCTCTGTCCTTGGCCTTATAAATTTCACATGGTTAAACCT -ATTCTTACACTGAAGGGTTGTATCTGGGCCAGCCTCTTGCGTAGGTGGAATCAGTGTGAT -TAAAGGCTGGGAAAGTTTCCCTCAGCTATCCTTCACGTCTGAAATTCCTCTAAGACATAA -GTTTTTGTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCAC -ACACACACACACACACACACACACACACATTGTAAATGACCTAAGGAATAATTTTGGCTC -ACTTTCCCCACAACCTTGTAATGAGTCCATCTACCACAGCTACATAGCAGATGTGAAACA -GGCTTAAGGTTGAAAGGTCCCAACAACAACCTAGTTCTTTGTTCAGCACAGGCCCTGACT -TGCAGTGTAGTGATTATGGGCAAATGGCCTCCCCCCCCCCCTTTTTTTCTGGTATTTTCG -AGACAGGCTTTCTCTGTAGCCCTGGCTGTCCTGGAACTCTCTCTGTAGACCAGGCTGGCC -TCGAACTCAGAAATCTGCCTGCCTCCGCCTCCGAGTGCTGGGATTAAAGGCGTGTGCCAC -CACTGCCAGGCTTAAATGCCCCTTCTTATAGGCTTCAAAGGAGCAATGATGTCCTGAGTC -CATACAAACCATGCGCACAGAGGGGAAACTGTGTACTGAGTCTTTCATTCAACAAAGACG -TGTACATGCAATGACTCTTTAAATATTGGAACAAGTATCGGATATTATAGAGGAAATTAA -TATTTATTTGTACATGGGAACACTGGTCATCAGGGAACCTTTGGAAGCCACAAACTCATT -TTTATTTTTGACTTCCTTCTTGTACTTTTAAGAGTATTGTGGCACTCCCCCTTTCAAATT -TAGTGTCAGATGCCATTTTTCCCCCTAGAAAAATACCAAGGAAACTGCTGTCATTTAAGT -TATGTTTCTCTTGACTTTCTCAGTAGTTATAAATTCTTCTCGGCTTATTATCAGACTCCC -TGCAGCTGGAGTTGTAGGTGGTTATGAGCTGCCTGGTGTGGGTGCTGACTCTGATTCGGT -CCCTCTGCAGGAGCAGTGCATGCTCTTAACCACAGAGCCAACTCTCCAGCTCTCATTTCT -TTACCTTATTACGGAGCCTCTATAACGTACATATACATTGTTGAAGATGTATTTTCTTTT -AGAACTACACTATAACCTGCTGGTTAGTTATGACCTGTGTCTTTTTGTTAGCCACAATAA -AGGCCCTGCCAACGACACTGGCTTTTGTTTATAAATTTCTGTCTTCGACCTTTGGAGAAG -AGTTTAAGTTTGTTTCAGGAATGCAGATTTGAGAACTCTGCGAAGTATCCAGCCCCTTGT -TTTAAAGCCTGAATAGGCCTTTAGAGGGATGGCTGGAGGCAGATGTCCTCCTAGTAGCTT -TATACAGTTGAGGATAACAGAAGCCTCAGGTAGTCAAGTTCCTAATATAAAACGCCATAA -ATTTTGCATAGAATTCCCACACATCCTCTTCTGAACTGTAAATCATCTCCAGATAGCGAT -CATTATATCATACAATGTAAATGTTATGTAAATAGTTTTCCATTACACATTGTGTGTGTG -TACATGTACATGTGTGCCCACACTCTTGTGCATGTATATGTATGTGAGTGCATTTGTGCC -CCAGCATAGCATGTGAAGGTCAGGGAACAATCTTGGGAGTCAGTCCCTTCTTTCCAGTGT -GTGGAATCACTGAAGATTCAACTAAGAATCCTTGGGCTTGGTAGCAAGTGCCTTCGCCCA -CTGAGCCAGCCATCTTGCCAGCCAGCAAATGGTTGTTATACTGTGTTGTTAAGTGGTTTA -TGACAAAAAGATAAAGAAAAAAGAAAAACCTCTGTCTATGCTTAACACAGATTTGGCATT -TTCATCCCTGAATATTGTTGGTCTATGGTTGGTAGCCTTTAAGCACTGAGAACCCAGGGT -GCAGGCTGACTGGTGATATCACATTCTCATTGGGTATGTCTTGGTCCCCATGGGAAAGGG -AGTTGTCTCACACTGAAGGGGAATGGAGTTTTATGAGATTTTGGGTTTGTCATTCAACTG -TGTGTTCTTTTTTGGCATTTAGGGAAGAAGCTGGACTTGGCGTCGGTGGACCTGTGGAAG -ATGAGAGTGGCAGAGCTAAAGCAGATCCTTCAGAGATGGGGGGAAGAGTGCAGGGCATGT -GCGGAGAAAAGTGACTACGTGAACCTCATTAGAGAGCTGGCCCCCAAATATGTAGAGATA -TACCCCCAAACGGAGCTCTGACCCCGTCGGCTGTCAGGAAGCATGGACTGCAGTTAGAAG -AAAATGACTGTCTAAGATGAGAGTGTGCTGGTTAGGGCTAACCAGGGACTGCCCAGTTGG -CCGTCAGTTTTGCTGTTGTATTGTGGAGTTGTGTTGTTTAGGCATATGATCAACCCGTGC -TTCCTCATGGTCGCTAAAATTGCAGAGCACAGAGACCTCAAGGTGCTTTTCTCATCCTTC -TTGGAGGATGCAGTGGTTGCCTTTGCATTGCTATGACAATAATGCTTATTGAGAGAGGCT -GGCCATGGCCACATGGAGAGAGGGGGAAGGGAGTGAGAGAAAGAGGGCTAGAGATGAGAG -TAAGAAAGGTGAGGGCTTAAAGAGAGAGAGGAAGGGCCAAGCAGCCCCCTTTATAGTGGG -CTGGGCTACCTTGCTGTTGCCAGGTAACTGAAACAAGTGTGGGGAGGGAAGAGTCACTTG -GGCTCAGGGATTTGGTCCATCACAGCAGGGTAGCTAAGGGCAGCACAGCTCAGAGCAGGG -CGACAAGAGCTTGTCATAGAGGCTGTTGTGATTATAGAGAGGCAGAAAGTGATGTCCAAA -TAATGATAAGGCTGTAACCTTCAAAGGGATAGCCCTATTCATCCACTTCTGTCAGTCAGA -CACCCACCTCACAGTTTCCCCAAATTACCACTAGCTAGGGAACAAACCTTCAAATCAAAC -CGATGCCAGGTGTGGTGGTGAATGCCTTTAATGCCAGCACTCTGTCTGGAGGCAGATCTC -TGTGAGTCTGAGGCCAGCCTGGTCTACAAAGTGAGTCTAGGACAGCCAGGGTCACACAGA -GAAACACTGTTTTGAAAAACAAACAAACAAACAAACAAACAGACAAACACTAAAATAAAA -TCCAACCAATGAACCAACCAAACAACCAAACAACCCAAACCAAACAAAAAACTGAGCTGG -AGGAGGACAGTTCAGATCCAAGGCACAGCAGAAGGACAATGTAGTTTATCACTACTGACT -CAAGTGTGCTATGGATATGATGGGATAATACATTTTAAGGAAGGAAAGAGACAAGAGGCA -TCTCTTTGGTCAAGGTTTTTAAAAAGAGTGCATAACAGAAACTATAGCTTATCTAATGTG -CGACTTCAATCTCAATAACCACCTAACATAGTTCAGAAGGTTCTTGTTTCATTTTGCTTT -TTAAAAATAGATTTTTTAAAAAACTTCATTCACTCTAAATATTTTCTCTCTTTTGCACAG -CAAGGAGGGAAGCATTCATTACTTTATAGGCTCTTGAGACAAAATACCTAAAAAAACAAT -CGAGAAAGGAGTTAATTTAGTTCATGGTTTGAGATTACAGTTCATCACGGCAGCAGGAGT -GTGAGGCCATTGGTCAAACTCATCCATGTCCTAGAAGCAGAGATGGAAGTAGATGCTCTG -CTAGCTGTCAGTCTGACCCCAGCACGGGAATGCCACTGCTCACATTCAGGATGGGGTCTT -CCTTCCACAGTTAAACTCTCTCTAGCAACGCCCTCCCACTCGTGCCCAGAGGTATGTGTC -ACCTAGGCAATTCTAAATTCCACCAAGTTAACAATGGCGATTAAGCATTGCACAGCACGA -ATGGAAGTTTCCGTTTCTCATATAAAGAAAACTGATCGGAAGAATACAAATCAGCAATCC -ATAAAAAGTCTGTGCTTGGCCTATTTATAACTACCTTTTTTTGTTGTTGTTTTTTGTTTT -TTGTTTTTTTGTTTTTTTGTTTTCTTGAAGCAGGATTTCTCTGTATAGTTCTGGCTGTCC -TGGAACTCACTCTGTAGACCAGGCTGGCCTCAAACTCAGAAATCCGCCTGCCTCTGCTGG -GATTAAAGGCGTGCGCCACCACGCCCGGCTTGTAACCACCTTGAATTGCCACGTGACCCA -AGCTCAGAGTCTTCTTCACTGCCCCGTGTCAGGCAGGATGAAAGCATGCTCCCCACGTGC -AGGCAGCAGGGGCGCTTGTGGTTTCTAATGCTAGCCTATCAGTCTTAAGAAGCAGGCAAT -GTTTCAGCTCCATTCTCTGTCCATAGATCAATAAGAAGCACATGGTTAAATGGTTGCCTT -TGGGAAATAGGTCAGGGTGTGGCTACTCAAGAAAGCATTCTCTTTAAAGTTTCTGGGGTG -ATGGGACTGTACTTTATCAAGGCAGGAGGTGAGAGATATGATCATCATATTGATATAGAG -GTACAATTAAGATGTGGGTATTCTATTGTACATCAATTCTATTTCATAAAAAGTTGTAGG -AGCTATTTGAAAATTACCCAAAATTAATTGATTAAAAGCAACTGTTCTTTTAAATAATCA -AATGTACTCATAGCCATCTTTTTTGTAGAGTAGAGAATAACTTAAATTCAGATAATAAAT -ATACATTGACAGAATAAGGTTTATTTTTAAATGGTGCAAGGGAATGCATTTTCAGCTAAG -CAATTGGGGTAAACGTGAGTTTGTTAGAGAAGTAGTGGTTCCCAAGGAGATATGGAGGTT -GCGCAAACGCAAAATGAAACTAAAAATACTAATAGAACAGACGGTCCACGGTGGTTATTG -TCTCTGGAATTCAGTTTTCTCACCAGGTGGGAATAGTCTCCTTCATTTTGAATTGTACAT -AAGAAATAACCAACGTTGGACTGTAGAAATGGTTCAGTGTTTAAGAGCACTGGCTCTTCC -ACATGACCCAGGTTCAATTCCCAGCCACCTACAAGGCAGCTCACAACCATCTCTAACACC -ATTTCCATGGGACTCCAACACCTTCTGACCTCCAGAGGATCCAGCAATACACATGCAGGC -AACACATATATGCACAAACTAAAAACAAAACTACCAAAGCTAAAAAGTAAAACCTTTTAT -AAAAACACTACATTTGTGTCTTAGGGTTACTATTGCTGTGAAGAGATACCATGGCTACAG -CAACTCTTAAAAAGGAAAACATTTAATTAGGGCTGGCTTTACAGGTTCAGAGGTTTAGTT -CATTATCATCATGGTGTGGAGCTTGCAGGCAGACATGGTGCTGGAGAGCTAGCTGAGAGT -TCTACATCTGGATCTGCAGGCAGAAGGAAGAGGAGACCCTAGACTTGGTGTGAGATTTTA -AAACCGTGCAACCTACCCACGGTGACACAGTTCCTCCAACAGGGCCATACCTCCTCCAAC -ACTGCCACATCTCCAAATTCTTCTCAAATAGAGTCACTCCCTGGTGACTAGGCATCCAAG -TATATAAGCTTAGGAGGTCATTCTTACTCAAACCTCTACAATCTGTTTCTATTTTGTACT -TTGAACTTATTTATCATGGATCTTGCCATTTGGAAATAATCTAGCTCTTTGATTTCAAAA -TGAGATCAAATTTTTGTGTCATAGCCCCCCCCCCCCACCCCCAGGAATCTAGGTAATGGG -AACACTGCTTAGTAGGCCATTCAAATCACTGAAGTCGCCTCCCCCGTCTCAAGTGATGGC -CTTAGTCTGTTTTGCTCAAAGAGATTTTATAGAAATGCTTCCCAAACTTCTGAAGTTGCT -TCTGTTGAGCAGTAGGAACATTTACTACACTGCATGTTCTTATCCTGTGAGTCTGAGGCA -GGGTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGC -GCGCGTGTGTGTGCACGCGCGCACATGCTGGATATGCACATATGCATGCTGGTGCTTATG -CATGCCGTGGGTAGAGGAGGATGTCAAGAGTCCTGTGCAGTAACTTTCCACCTTATCCCC -TGAGGCAGAGCCTCTCACTGATCCTGAAGCTTGTACTTTGCAGCTAGGCTGGCTGACCTC -TACTTTCCAGCGCTGAAACTGTAGGCATGCATAGCCAATGCTTGGCTGTATGTAAGTTTT -GGAGATCTGAACTCAGGCCCTCAAAGTTGTGTGTCAAGATCTTTACTCACCGAGCTGTTC -CTTAATCCTCAATCAGTTAGGTTTTCAATAAAATTTCAATATATCAAGAACATCAGAAAT -GCAGAAAGTTTATTCTTTGGTGTGAAAATAGTCCAGTAGTAGGAAATTCAGAGTAAATTT -AGTGGCTACAATGCTCCGAGGGGCTCAAAGTTGATTCCTTGTATCCTAGTGATGGTTGAT -TTCATTGCTGACCCCAGGTCTAAGTTGACTGCTAGACTCCCTCACTACAGAAGGCGATCT -GCCTCTGACCTGACCCCAGTCCCACCCCCATCCCATGTGCTGCTTCTACACCATTGACCA -GAACTGAATCATTGAACTCAGCTGTAAGGGATCTGGGGAAATCATGTCTCTTGGTGCAGA -GCCTGGCTGTCCAAATCAAATCAGGTTTCTACTGAGACGAGAGGGAGAAATAGTTTGTGA -GCACAGAGCCTGTGTGCGGAGTGGCATAAATCCTTCCTCGTTTCCTAGGCTGTAATTCTG -CGTTATGTACTCTGAGTAAGCCTTCTCCTGGCCATTTCAATCGCTCATATGTGTAAGTGG -CAATAGCTCTGCTTCTTTTATAGTTTTTGGCTTGAGAAGACGTATTCTCTTTCTGTTTCT -CCTTCATTTTAACTTGCTGCTTCTCTCATTGTGTGTGTGTTTGTGTGTGCACTACTCTCA -TTGTGGATGTATGTGTTTGTGTGTGAACTTCTCTCATTGTGTGTGTGTTTGTGTGTGCAT -GTCTCTCATTGTGTGTGTGTTTGTGTGTGTACTTCTCTCATTGTGGATGTATGTGTTTGT -GTGTGCACTTCTCTCATTGTGTGTGTGTGTGCACTTCTCTCATTGTGGATGTATGTGTTT -GTGTGTGTACTTCTCTCATTGTGTGTGTGTTTGTGTGTGCACTTCTCTCATTGTGGATGT -ATGTGTTTGTGTGTGTACTTCTCTCATTGTGTGTGTGTTTGTGTGTGCACTACTCTCATT -GTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTACTTCTCTGATTGTGG -ATGTATATGTTTGTGTGTGCACTTCTTTCATTGTGTGTGTGTTTGTGTGTGCACTTCTCT -CATTGTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTACTCCTCTGATT -GTGGATGTATATGTTTGTGTGTGCACTTCTTTCATTGTGTGTGTGTTTGTGTGTGCACTT -CTCTCATTGTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTATACTCCTCT -GATTGTGGATGTATATGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTGTTTGTGTGTGC -ACTTCTCTCATTGTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTACTT -CTCTCATTGTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTGTTTGTGT -GTGCACTTCTCTCATTGTGGATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTGTTT -GCATGTGCATTTCCCACGTGTGTCAATGAAAAATTCATAAGCACAGAAGATGTAGAAGGT -ATACAATCTGAAAAAAAGCAATACAATTCTGAACTAAAAAATGAGTGGAGGCTAGGGCAT -TGGCTCAGTGGGCAAAGTACTTGTCCTACAATGTAAGAACCCGAGTTCGGATCCCCAGAA -CCCACGTGAAGCTGTGTATGTTGATGTATGTATGTATGTGTTATTCAAGTTGTGCTATGA -CGAGATGAGAGCTGAAAACAGGAGAGTTCTGGGAAGCTCCAGGCAGAGTTAACCTGGAGT -AATCAGTGATGAACTACAAAGAGACCCTGCCTCAGAAATGAGGTGAGAGGGAAGGACAGA -CACCCAAATTTGTGACTTTTCAAGACTCCCATCTGAAAGAGAGGATAGCTGGTGGCTATC -CTCTCAAAATATATTTGAAAAAAAATTCCACCTAAGAAAAATCTTCTTGGGCATATGACC -ATTCTGAATATAGAAATATTTTTTCTGACTACCTATAAATTTTCTTTTATAGTGTGGGTA -TCAAATTTGTAATATCAAATATACTAGGTGATTAGCTGCATCAAGCTATTATTTCACACA -CACACACACACACACACACACACACACACACACACACACACACATTCTGACAACCTAAAA -TAAAGATCAGTAGAAAATGGAATGTATATATATATATATATGCTCCTCCTCCCTTTCCCC -CTCCTCCTCCTCTTCTGTCAACTTGACATAAGCTAGGGTCATCTGAGAAAAGGGAAACTT -GATGGAGGAAATGCCTATATAAGTCTGACCCAGTTGTAAGATTGTGGGGGCATTTTCTTG -ATTAATGATTGATGTCTGAGGGTCCAGCCCAATGTAGCTGGCAACAGCCCTGGGCAGGTG -TTCCTGGAGTGTATAAAAGAGCAGGTTGAGCAAGCCAGAGGGGATGATCCAGTAAGCAGC -ACTCCTCCATGTCTCTGCTTCAGTTCCTGCCTCTAAGTTCCTGCTCAAGTTCCTGCCTTG -ACTTCCCTCAATGGTAACTGTAAACTGTAAGCCAAAATAAGCTCACATTGCTTTCATTTA -GCATTTTATCACAGCAATAGAAACCCAATTAAGACAGCTGATACTGTTAAAAGGTGTTTG -CTATTCTTATCACTGATAAAAATGTGGAGAATTGTGGTTGGGTAGGCCTGGCTAGACCTT -GGTTTACCATTCTTTCTAGTAGACTGTGGGACTGATTTAATAAGTTAGAAGAAAGATTGA -AGATAATTCTTGCCACCAACTTGGATTTTCATATGCATCCTCATACACATGCACATATGT -CCACACTATGCAAATGAGCATATACTCAAATGCACACCACAGACATATAAAAGTGGAAAA -AACCAAATATAGTAGTTGACAGTGGCAGACCATTAATTGTAAGTGAAAGTATTGACCTAA -GGCATGTGCTCTAAATGCGAATCTTTTTTTTTTTTAAAACCTTCTGCTCTGTATTAGAGG -CACCTGGAGATAATTTAGCAATCCCCAATATTGGCTGCATCCTAGAGTAGTTCCTTTCAG -TCTTTGGATGAAGAAAGAGAGAATCTCAAAAGTGTCACTCCTAGGTGACTCCAGTGTGAT -GCTGAGCTTGGGGAGTCACTGTCCTAAGTACTCTGCCTGAAATGGTGGCAGCTGCCTTCC -AGGGAGGAGGAGACCCGATGTGTGAAGCTCACCTGGGCAGCTTGGCTTTCCTAAAGTTTG -ATGGTTGACCTTGAGAGCTAACACACATGGACAGTGTGTGGTGTACTTTCTGCGGACAAA -CACCCAGTCATTAAGATACTTGGTTTATCAGGGGTGGGAACTGCAGTCTTGCTAGTATGT -CTGCGCTGACCCGCTTGGTACCTTTTGGTCCCGTCGGAGGCCTCCTGCTCTGGGGCTGCC -GCCTGTGGGGAGCTGGAGACCATGGAGTCCGTCATGCTGGCGGTGGTGTACATATTCAGC -CCTGGTACAGGGAGTTTCCCCAGCTTACCTGGTCCCAGGTGATCCACGGTGAGTTCTTAA -GCTCACTCATGTGGTTCTGGATTCTTTGGTGATTTTGGCATGAGTCAGATGCTGTGCTGG -GTCACCTTTCATATCCAGATCCTTCACAGTGGACAGATGAAGAACTGGGAATCCCTCCCG -ATGATGAGGACTGACACTGTAAACTCTCTGAACAAGAGCAAGGGGAGACATTTCAAGAAA -TTACAGACTTCATTAAAGGTGTAAAGTAAAGTGGCTTGCCAAAAAAACCCAAACCAACCA -ACCAACCAACCAACGAACCAAACAAACAAACAACTTGGTTTAGTTGTCTACACCCTGACA -GTTACCCATCATAGCTGTGATGAATTTCTTGGCAAGGCAACTTAAGCAAGGATCTATTTT -GGCTACAGTTTAAGGGTATAGTCCATCTGGATGGGGAAGGCGTGGTGGAAGGACTATAAG -GCGACTGGTCACATTGCACTGCTGTCTGGAAGCAGCGAGAGATGGAAGCTGGCGCTCAGC -TGACTTGCTCCTTTTTCCGTCTGAGACCCTGGCCCATAGGATGGTACCACTCACATTCAA -GGTGCGTCTTCTTTGTCCTGCTAAACCTTTCTGGGAACTCCCTATGGATGCTCCCAGAGG -TGTCTCTCCACGGTGATTCTAAGCAAAGACCACCACTCTGGGTAACAGACTGATTCACCC -CATTGAGACGCAAGATGAAAAAGCACATATTGGTAACATACAGTCTCACATCCCGGCACT -GAAATCTCTGCAGAAACATGCATGTTCTAGGAACTCAAAAATATTTCTAAGTTTATAAAT -AATATGTTTCACAGAAGTACTGATATATAACTTCAAGAAATGGAACTCAGAGGCTCACTC -TGCTAGGTAAATGCTGTAACGCCAGTACATGTACTACTACTACTGACAATTTCTCCTCTG -TTAGTGGCTTGAAGCACCATCTTGTAACACCTTTTGTAAGTCCAGGCCAGACAGTGTCAC -TAGAATTCACGTCAGGCTTTGCTGTCCAATGAGATCGACAAAGGGACTTATGATTATCAG -AACTTTTTGGAACAAGCGACTAGGATAATAAGTGAGTGACAGATGGTGTTTCTATGGTAA -CTCTGGTCTAGGTGAGACTCAATCCTTAAATAGCATACTGGGCACTCCTCTATAAAAACT -CCCACATTCCATGGCTTCTAGAAGTTTAAAGGTATTTGAGGCCACCAGAAAAGCAGGGAT -TGGGGTATCTATCTGCTTTCGTTGCTTATTTTCATAGCACTCTGAGAAGCTTAAGTATCA -GATAGCTCCAGAGGAAATACATTCACCAATCCACTTTCCCTCTCCCAACAATGTCATCAG -GGATGGTTTTCTGTACTAGTTATGAGAGCCAAGAAGGGAGCAGCCACTCCCCCTTCTTGC -AGCCTCCACCCTCAGAATGTCACTCTCATTACAAGTCAGGCTCTCTGGTCAGCCTTTGGT -ACCCATCCTCAGATAGTCTTTCAGGCTGCCCCGTGTACAGCCAGCTGCAGAAGATGCTGC -TCACTGGGCTCCTACTCATTTTCCTCTTGCATTTTTAAAAACCCATTTTGGAAAGAACAG -ATCAAATGTTGGCTTCTTAGTCACAGGGCAGCTATAAATACACTGCAAAAAGGCTCTTGA -GCTGTGCAATTTCTACTAGGACATAACCTCACCTCTCTGCTGGGTACCATCTCAGAATGC -CTAGTATCTGGGGAATTCAGATCTTCTCCCAGTAGCTAAGGCTGTATTTACGTCTCTCCC -ATCTTTGTATGTGTGCATGTGTAAAGTATATGATGCAAGTGCATATGTGTGTGTTTGGAT -GTGGAAGCCAGAAGATGATCTCAAGTGTCCTGGTTTGTCTCTCATCACTGCATTACCTTG -AGACAGACTCTCTCATTGAACCTGGAGATAGCCTGGCAGCTATCAAGCCCCAGAAGTCTG -CCTGTTTTCTCCCTCACAGTGCTGTAGTTGCACACAGTCATGTTTTCCTTTCATGTGGTT -ACTGGAGATTTGAATTCAGGCCCTCATGCTAGCTTAGCAAGCACTTTTACCCAGGGAGCT -GTTTCCCCAGCTCCAGAGCTGTGATCCCATCCCCTCCAGTCTTCTCTGATCTATAATAGG -AGGTTCTTTGTTTTCTCCTTCACAGGTTATATCTGCTCCACCCCAAGCCCCCAGAATGTT -CACAGTGCCATTGTACCTTGACCTTGTACAGAAAACACTCCACGTCCAGCTCAGACTCAG -ACAGTAGGTTTTCTGATTGTTAGTGATCTGATCCCTAGACTTTTCATTCTGTGAGGGAAA -CCGTATAGTGATCACAGCCTCCAGAATATCTGAAGATGCTGATGAAAAGAGGAAGTTGAA -AAAAAAAAGGTGAATTAAAATTTAAATTCTAGGTTTGCATATGGCTGGTTGCACCAGCTG -AGGAGAAAAAATAGCCAACTTTTCTAGGCTTTGGTGTTGCATCTTAAGAATGTAGTCATT -ATGTACAATATGGGCTTATTATGAAAACTAAATGAAAGATATAAGCAAAATGAACAATTG -AGTACATAGCATCAATCAGATATCTCAGTATCTCAGTAGATATCATTTGAGTCTGCACCC -TCTTCTCTCCCCTCTCTTACCTTCCCTCCCTTCTTTTTCCTTGTGATTTTACTGTGTAAT -TCAGGCTAGGTTTGGATTCACCATCCTCCTGTCTCAGCCTCCCAAGTGCTAAGATTGCAA -GTGTGCACCACGACACTAACTCTGCATGGTATGTTTCTTTAGAAGATTTTGCTTGCCCTG -AGAGAATATGATATGAAAGCATGGTGAGTTCTGGCCAACTTATTTTATAGATGAGGAAGA -TGGGCACAGAGATGTTCAGAGGTTTGCCAACAGATGTCCAGCAATGAATTTGGTCCAGCT -GATGCCTAAACTGGAAATGTTTAGATTGAGAAATTCAAGGCTGACAGTTTGACGGCATAG -AAATCAGCTTTTAAAAGTGATCCTTGAGAAGCAAGAATGCTCCAGCCTTGTGTTGTTATG -ACCTAATGAGGCAGGAACTCAATAGATAGCCAGTACAGTGTGTTCTGGGTTGCAGCTATG -AACTATTAGGGAATCTCTCTTTTTTTGGGGGTGGCAAGAGGGTGGGTGACACGATGTTTC -TGGAACATTCTTTAGTTCTGTTCAACACACCTCTGTAACACTATTGCATCAGGTAGCTTC -GGGATAATTTAGGTAAACTGTTGGTTCAACAACATAGAGAATCATTCTTTATGTTTATGG -ATCTCTTTATTGCACACAGACCAGTTCTCTAGCAACACCAGAGAAATGGCCTCACTGGCA -CATATCTCCATTAACACTCTTGAGATTCAATTAGTAGAACTAGTTTTTCCATCTCTCTTC -CTGTTTTTTTTTTTGGGGGGGGGTTGGTTTTTTGGTTTTTTGAGACAGGGTTTCTCTGTG -TAGCCCTGGCTATCCTGGAACTCACTCTGTAGACCAGGCTGGCCTCAAACTCAGAAATCC -ACCTGGCTCTGCCTCCCAAGCGCTGAGATTAAAGGCGTACACCACCACTGCCAGGCCAAG -TTGAGCTACTTCCTTTTTATTCCCTTACATATTTATACTTATTTTTAACTGTGTGTATAG -GTGAGTGCAGTGCCCCTGGAGGTCAGAAGAGAACACTGGGTCTCCTGGTGCTGAGCTACA -GGTGGCTGTGAGCTGTCCCCCATGAGCGCTGGGGACTGAACTCTGATCTTCTCCCAGAGC -AGCAAGTGTTTCTAACCACCTAAGCACTCCCCACCCCCTCTTTCTTCTTTTTTCTATGAG -GCAGTGAAGGTAGTAAGTACTAGGGCAGGTGTGGTGTACCCCTGTGTGGGAGCTGAGGCA -GGAGGATCCTGAGTGGAAGATCAGCCAGAGCTGCAAAGCACGGCTCTATTTAAAAGAAAA -ACAAGTCAATTGTTTCAACTTGAAGATTTTTCTCCTATTTGCTTACATTGCTAGAAAATA -AATGAATTGTCTTTCTTTCTTTTTTAAAATAGTAGCACCAATTATTTCTATCTAACTATA -CTTACTGGTGTCCACCTGAAATTATGTCTCTTTTGGAAGAAAGAAAAATGCTCAATATAG -TGATTGGAACAAACAAGGAGTATCTGCAGTATGATTCGTCTTGGTCAAATGCCTTTTTAA -CATCTTGGTTTTAAGTCCAAGCCTTCCTGAGTAAGTTCATTGACTAAATAAAATTGCTTT -GGCTGGTCATTGAAGTTGACTCACATGGAGTATTTGAGGGGTATATAATTTTACTTTAAA -AAACATTTCTTATCAGTTCTTTGAGAGTTTCATACAGGATAACATGATCATATTTACCCC -AACTCCTCCCATAGCCTCCCTTCCCACCTCACCTTCTGGTAACACAACCCTGAGCTTTCC -CACTTCTTCTCACAATCCAGTTTGTGCTGTCCAGCTACTGTGGGGAGTAGGGGATAGTTT -GGTATTTTAAGGTGGCCATCGTGTATGGCTTAAGCACCAGGGTTGTGGCTGTAACATTCA -CACAATCCAACTCCAGTGAGCTTGACTCTTTGATGATGGCATCCTCAATGATCCTAGGGC -ACCTCTTCACCCAGAAGCCTCATAAAACACACAAACTTATTTTCTCTTGGCGTCTATAAC -TTGTACCATGTATTTCTGGTGGTTCTCAGGAGCAGTCAGTTTTGCAAGAGAGGCACCTAA -GCTTTGGGTGCTTGCCTGCCTCAGCACCGGTCCTGCTGTGGCTCAGGTCTGTTTTAGCTC -GGGCCAGGGTGATAGGGCTGCTTCCACGACTGGCTCAGCCTCAATTCCTTTAGAATGTTA -GATTCTTTGATAAGTGATCTCTTCCAGTCCCAGAAGAGTTGGGGAATAACATGGTACAAT -GCTGTGTCTGCAGAAACTTTGCTATTCCCAATATGGCAACCATGCTGTATTACATACTTA -AAAATTCTGTCGCGTGGAGATGTCAGAGCTCAACTGTTCTTTAGCAACAGGCACAATGAA -CTTGTTTCCCTGGATTCTAGTCTTGCTGATTTTGAGTATGGTTGGATAGTTTTGCACATG -TTTGCCTTCTGTAATAGAGCCACAATCAGTCCCAGGTTTATAAAGGCAGATAGGTGCCAA -TCCTCATTCCTTGTGAGGCTAACAAAGATTTCCCAGTCTAAATCAGATAGAGTCCAGAGA -GATGGCTAGATAGTGAAGAACACATGCTGACTGCTATTACCGAGGACCCAAGGTCAGTCC -CCAGTGGCCCCAGCCCACTCGCCCCTATAACCCCAGCTCCAGGGGATCCTGTACCTCGGG -CCTTCATAAGCACTTGCAGATAAATACACACAGAGACTCATAATTAAAAAACAGAAACAG -ACTTGGGGAAAAAGACAGAGTCTTGAACTTGAGTAGATTTCTAAAAAGAAATAAGGTGGA -GACACACATTGAGATTTGCCAATTTCCGTGCTGGGGAGTAGATGTATGGGATCATAGGCT -CCATTTACCTTGGATTTCTCATTACTTGTGAATCCTTTAGTAATTCAAGTGTGAAGAACT -TCCTTTCTCTGGCATTTGGTGGTTTCTATCCTGATTTTGAGTCCGTCATATAATATAGCA -GGATTCATTTAGGTGTTCTAGAGAATGTTGACTAGCAGAGAGAGGAGGTGGCCTAGTGAG -TAAAGTGCCTGATATGCAATCATGGGGACATGATTTTTGGGTCCCCAATACCCACGTAAC -AGCCAGGCACAGGAGCACTTTGTAACCTCAAAACTGGGAGTGGGTGGAAATGGGAAATAG -AGACTGGAGGATTCCTGGAGTTTGTTGCCCAGCCAAATATATGAGCTCCAGATTCAGAGA -GTTAGAGACTGAGACAGAGACTGATAGAGACAGAGACAAAGAGAGATAGAGATAGAGATG -ATGGAGATGATAGAGAGACAGATATATCTCTATCTGTCTATCTATCTATCTATCTATCTA -TCTATCTATCTATCTATCTATCATCTATCTATAGAGAGAGACAGGCAGACAGACAGACAG -ACAGACAGAGACAGAGACACACAGAAAAAAACAGAGAGACAGAGAGAAACAGAGAGAAAC -AGCAAGAGACAGGCAGAGACAGAGTGAGACAGAGAGACACATACAGAGCGAGACCTTATC -TCAAAAAAGAACGTAGAAAGCAATTAAGGAAAACAGCTGACACCAGCCTCTGTCCTACAC -GTGCAACACACTTGAACATATACATACATATTGTGTGCACACACACTTGAACATATACAT -AATACTGTGTCCATACACAAATGAACATATACATTTTGCACATTCACATGTAAGGAATAT -TAAAGAACAATGTAAATATCTTTTGATTGGGAATTGGCTTAAAAGTGATAGGTTATCAGT -TGGTGTCAATTCTATGCAGCAGATAAAAACAGTGTAGATTGATCTATACCAACGTGGAAA -GATCTCTATGACTTATTTTAAGCTAAAAAGAAAGCCACATTGATTTAGTGTGGTGGTGTA -GGTCTTAAATCCCTACACTTGGTGAGCAGAGGCAAAAGGGAAGGTACATCTCTGTGAGTT -TGAGGCCAGCCTGGTTTATATAGTGAGTTCCATGCTAGGGAGGGCTACATGGTGAGACCC -TCTCTTTAAAAACAAAACAAAACAAAACAAAACAAAACAAAACAAAACAAAACAAAGAAA -AAATAAAGAAAAAAAAGGAAAGAAAAAGCAAGCCACACAGAATAGTTTGATTTAATTTTT -ATTTTTATTAATTGTTTGTGTGTATCTGTGTATGTCTGACTTGTCTATGCAGGTGATCAT -AGAGGCTAGAAGGAGGCACTGGAACTCTTGGGGTTGGAATTATAGGGTTTGAGAGCCATC -TAACATGGGTGATGGAATCAGTATTGGTTTGTCTGATAGAGCAGCAAATATTCTAAACCA -TTGAGTGGTCTCTCTAGCCCCTGATTCTTTGTCTTTTAAACAACAGCAACAAAGTACTTG -TATTTGTACATAACTATAGAAAAGTGTATCTCAATAATGTTCTTTTGTTTTTTCCATAAT -GTACATTATTCATTTTGATAAAAGTTGGTGTTGACTGTTTTTGTTTGTTTGTTTGTTTTG -TTTTGTAGCCCTGGCAGATCTGGAATTAGCTTTGTAGGCCAGGCTGGCCTCAAAGTCACA -GACACACTTCTGCTTCGTGAGATTAAATGTATGCAGCACCACCTCCCCAGTGGTGTTGAC -TTTTAATATATGTTTTTCAAATAATGTATCTTAAAATAACTTGGCTTATTCATGATTTCA -TTAATGTAATTTTAATATTTAAGTTAAAATTCAACATTTGCAATTTCATGAATAGTACCC -AGAAATCTTATAAACCCTTCCCCAGATTTGCTAATGCTTGAATGCTCATATATCGCTTGG -CTCTTCCTCTACCTTTATCTATATTTCCCTACCTGCTTGAGAAACTGCTAAAGGCACAGT -GCTTCATTTTCTTTAAGTAAGGAAGCATCCTGCATAGCTACTGCATAGCCACAAAATCAG -GAAGTTAACATTGATATCACACTACCTTCTTATCAACATATCTCCATTCAGATTTCACTA -ATGATCTCAGTGATGATACTATGGTCTGGACCTCCAAATGGGTCCCGTGTTAAGAGACTG -ATCCTGATGATGGTGCTGTTTGGAAGAGATGAAACCTTTATTAGGAGGGCATGTTGAAGA -GGCTTAGGCCCTTAGGTCACTAAGGGTGTGCCCCTGAGGGGGATTTGGGAGCTGTACACA -ACTCACTTCCTGGTTGTGGGGTGAGCTGTACTGTGTCATTTTCCCTCACCCCAACACATA -TCAATGTCGTCCTTCATGGACATCAGAGGTCTAAAGCATCTACCCCAACTGATGCTGAAG -TTAAAGCTCCCAAAGTAGATCATACAACAAAATAAAACATAGCTCTATGTAATTTTGTAA -TTTCAGATGCCTGGTTACAGGAGTGTAAAGCTGACTAATTGGCATCATTGGTTTTTATAG -GATCAAGATCCAGGTTAGGACCACACATTGCACTTCATTGGCTGGCTTGTACCCGTGTGG -GCTCTCAGACACTGAAACACTAACCAAAGAGCATACACAGGCAGGACCTAGTGGCTCCCC -TCCCCCACACATATGTAGTGACTTTACAGCTCCATCTTCATGAGGGTACAGAATATAGCC -CACCCTTATTTCCGCCCGCACATACATAGCAGATGTGCAGTTCCATCTTCATAATGAGTC -AGGAACAATAGGAGCGGGGGTTATCCCTAAAGCTGTTACCTATTGGTGGAATACATTCCC -CTGCCTGGACTGCCTCATCTGGTCTCAGTGGGAGAGGATGCTCCTGGCCCTGCAGAGACT -AGATGTGCCTGTGTAGGGAGATGCTTGGGGCTGAGGGCAAGGGGTCTCTACCTTCCCAAA -GGAAAGGAAGATGGGGAATGGGGGATGGGGGAAGGAACAGGGTGGAGGGAACAGGAGAGG -AGGGGTAGCAATCGGGGTGTAAAGTGAATGAAAGAAAGGAAGGAAGGAGGGAAGAAAAAG -AAAAAAAAGTCTCTTTAGTCACCTTCAATCTGAAACAGGAATTTAGTCTTGCTATGTTTC -ATGGCTTTGCTGTTCTTGAAGTTCATCCTTGTTAGCAGGACGAATGTGTTTCAGTTCGAG -GTTGTCTGAGGTTCCGTCATTAGCTTATGTGTGTTCCATGCATGTCATCGGAATGTCACA -GGAAGGACAATGTGTTCATCTTAATACATAGTATCAAAGGCACATGATGATGATGATGAA -ACCTATTTCTTCTCATGTAAACTTTTCTCATGTGGTACAGAGGGTAGCTGGCCAGTTTCT -CCACAGAGATGCTCATTAAAGTCTCTGTGAAGGTATTTTAATAAGCATCTAATAAGCATT -GGCATATGTTCATAACAATTCACTAGGATGTGATTAGTGTTCTGTGGGGAAGACTGGGAG -ACTGTGTCCATGTCTATTGTCTCAGTGAGCCATCACCTGTTAATTTTTCATCTACCTAGG -CCAATTATTAATATTGATGAATAATTATAAAATGCAACCCATTCCTTCTAAAATGATCAC -TTAGCATTCTACTTCAAAGTGTAGTTATTTATTTAAGCCATTGTTGATTGGTGGGTTCTT -ACTTTGTAGAATGAATCACAGTCTGTTTCAACATTACTTCCTTTAATTCTCGAGCTGTCT -TAGATTTGGCCAGCAGGAGCCTCCTGACATTGGCTTTGGTGCTTCTTGCTGGACCCCATC -AGAAAAAGAAACAAAGAAAAAGTCCTAATTTTGTTACCAGAAATTCTATAACTTATCTTG -TTATGTTTCTTGCTTCAGTCAGTTATTTCTATAGAACGTTATAGTAATTTTTTTTTTCGG -ACAGAGTTTCATGTAGCCCAGGCTGACCTCAAATTCATTACATAGCCAAGGCTAGTCCTG -GACTCTTAGGTTCTCCCTCCCCCATCTCCTGAGTGCTGCAGTTACAGAAATTCACCATCA -TGCCTAGTTTTATGTGGCACTGGAGTTGAATTCAGGCCTTCTTTCATGACAGGCAACTGA -GCTGTATCTTCAGCTATGTTCAGTAAGTTTTAATTAAAAATGGTATTGAGAAACTGAGAT -TTAGGCATTAACAGTACTCTGTCTAGGGTCACACTGACCCCAGCAGTGGGGATAGGGCTA -CACACATCCTCATATACACACATACTTTATCAGTTTCTGTATCTAAATCTTTTGACATCA -CTGCATTCATTCTAATGCCCCTTATCATATAAATTATTAAAGAATATTGTGCTTTTTTTG -TCAGCAGAGAATGCTAGCCTCCATTATCAATACTTTTGATTAATTCTTTTGCACACAGTC -AATATTACAGTCATTGAAGCTTCTTCTCAATGCCAGTGCCTCTAACACACATTAGCCAGT -GTTAGACCAGGTACAGAGAGATTCACCACAGCTCTGGAGCTGAGACCGCCACATCCATGC -TGTCTTCAGGGAGTCCTGACTACTTCATCGAGGTGGCTTTAACTCACAGTTAAGTGTGAG -GATTCTACAAGCACATGGTCTAGCTTATGCAACATCCCTGCCACGTTATGACTGGGCAGT -CTTAAGCAAATTACTTAATGTCTTCTAGTATCTAAACTTTCTCTGTTCAAAGAAAAGCCA -TAACAGGGACAAAGCAGTTATCAGCCCCCCCTTCTCCTGATTTGAGTATGAATCTTTGTC -TCAGAAGAATAGTCATTAGCTGGAGGTTGTGAGGGAACTTCAGGGCAGACATCTCAGCCA -AGCGAGAGGGAAACACCCAGCAGGAAAACTATAAGCCATCACAGAGTGATGTAAGTCCGG -GTCTCCACTCTCCTTCCTCTCAACTTGATGGGGCCGTGCGTGGGCTTGCCTGTTGCAGAG -AACTAAGTGAGGACCAGATGAGGTGAGGCTCCCCAGTGCACGGAGTAGGAGATAATTTAA -TGAATGCCTTCCACTCTGCTTTCATATGCCTCTTCAAATGCAGGTCTTGTTCACTGAAGA -GAGTGTATAAAACTCAGCTAAGCAAAGCTAACAGCCATTACTGGCAGCTCCATTAGGCAA -GAATAACTGCTGTTTACATTTTGAAATCGCTCTTTCCAGACTGATTTCTTTGCACATTGA -ATGTAAACTTTATGTGATGGCATTCCTTCCCTGTTCTCTCCGTTCTGTGTGAAGAAAGAA -CCAGGTTCCCCATGGGGTGTCTTCCCTGCCCCTCCTGTCCATTGGCTGGCTGAACTCAGT -ACAACAATATCCCCTCCAAAGCACTGGTGACAGCAGAGCTTGTGTGGACACTGTGTAGTG -TATAAACATGCACCCCTCCTGATGGGTGCTTCTGTCTGGGGCACCTTCTTCCCATGGGAC -CTATCTTCCAGGTGGAGAAGGCCAGGGAGCATGTTTGTCACTCTGTGGTATTTCCTGTGG -AAGCTGGCTAGAGTCCAGATCCCTGAGGAAACACAGCACAGGCCTTTTCTATAAGCACAG -CTCTTAAATAGACTGGGAGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTATGTGTACTCTAGGCAGGAGGAGACCACTGTACTTGAGCTATAGACACACC -AACTCATGGGCATCCCAGGTCTCTGGCTTTCCTTTGACACTGAGTCAGTTGGTCAGCAGG -GAGAATAGCCTTATCTTGGAATTTTTACTGCACCACCAATGAAGAAAATACTACTCCAAG -GTCAAGTTTACTCTAAGATCTGTGGATGTACCCATCACGTATGTCTGTCAAAAGTCACTG -GATCAGCCAGGCATCATGACATAGGATTATAAAGGTAGTGTTTGGGATCACGGAGCAATA -AAGTCATGAATTGGGCTATACAGTAAGATACAATCTCCAAAAGGGACATAAAACAAACAA -ACAAACAAACAAACAAAAAAAAAACCCACTCCATCAGTAGGACTCTCTTCTGGCACTGCC -TAAATTTTCATTTCATTCAGAAACCATATTAGTGTGTGGTAAATATCCTGCCCAAATTTT -GTGATTTGCTATTTGCAAATGATTCAAAATTTTACCTTGAAATATTTGAGACCCCTATCC -AGAAAGTTTAATTCATCAAGATGAAAGTATCTAATCACCCCTAACTCCTAGGAAACACCA -TGGAGAAAGAGACAGAAGGACTCTAAGAACTGCAGTGGGGGAGGGGCATGGTGCAGAATG -CCAACATAAAGGTCTAATGTGTCCATACACTCTTCAAAAAAGTGACCAATAAAAACAACC -CTTGGGATTTTCCTGCGAAATTGTTGTTGTGTATCAGTTGATACCAGCTCAGTGCTAACA -ACTGGATGGCAGCAAGGACAAGAGGAACACAGGAGGGAGATGGTAGAAGTGACCTAGAAA -GTAAAACCAAACATCACTGCAGTGTGGTGGTTTGAATAGGTCTGGCTCCCATAGTGGCAC -CATTAGGAGGTGTGGCCTTGATGGAGGAGGTGTGGCCTTGTTGGAGGAGGTGTGGCCTTG -TTGGAGGAGGTGTGGCCTTGTTGGAGGAGGTGTGGCCTTGTTGGAGGAGGTGTGGCCTTG -TTGGAGGAGGTGTGGCCTTGTTGGAAGACGTGTCTCAATATGTAGGTAAGCTTTGTGGTC -TCCTACACATAGGTTCTGCCCAGTTTAGAAGATAGTCTCCTGGCTGCCTTCAAATCAAAG -TGTAGAATTCTTGGCTCCTCCAGCATCAAGTCTGCCAGGATTCAGCCATGCTTCCTGCCA -TGATGATAATGGACTAAACCTTGGAAACTATACTCCAGCCCTAATTAAATGTTTTTCTTT -ATAAGAGTTGCCTTGGTCATGTTGTCTCTTTACAGCAAAGAAACCCTAAGACACAAAGCC -ACTTTGTGAAGCATGTTGATCTCATCGTTTAGCTAGCATTTGGATGTGGGCACCTAGTAT -TTTTATAACACACCAACCCATCTATCCCATGCCCTTACTTCCTTCTCACTATGACTAGCA -ATATTAAAGTCATTGCAACCTCTGGCACCAGGCTTTGGCCCTGTACTTCCCTACTGAATT -ATTGTAGAATCTACCTTTTGCCTAGACTTCCCTGACACCCAGACAACTGGCCATGGATGG -AGAAAAGCTCCCACTCATGAGAACTGTCTGTAACCAACTCTGTGCCTCATCCTAGGGAGT -CTTCAGTGAGTCTGGTAGTCCTTCCTTGTTTTCTGAGTTATTTAGCTCTCCTATACTCAG -AGAAGACTGTTCTGTTTTATTAAAGGCGATGGTGTAGTGGCAGAAGGGAGCCTGGGTGGG -CCCATGCCTAAGCATTCCCTCTGAGAAATCAGCTTTAGGATAGGCTTAGTATAAAAGGGA -GTTTGTTTGGAACATAAGGAAGAGGGTAGAGGCAGAGAATGGGGCACAGAGAAGAACAGA -GAGAGGAGAAAGAGGGAAAAGACCAGCTGGGGACAGGTGAAGAAGAGAGAGAATAGGAGG -GGGAGAGAGAGGGGGGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAA -GGGAAGGGAAGGGAAGGGAAGGGAAAGCAGTCCTTATATGTCTGGCTCTTAGTACCTACC -TGGCCATTGTTAGTTAACTGTTGGGCAGAGCCTAGAGGAAATGCTAACAAGGACCTTGTC -CATATTCTGCTTTTTCCTGGAAGTCCAGTAGCTTCTGATTGGTTTGTCTCATTGATGATG -TTTAGCTGATGGCCTTGACTCTAATTTAAAAACCAGAAGTCATCACAAAAGAACACCTTT -GACTACTCCCACTAACTTCTCCCAGTGTTATGAGTGTGAGCTGTTTTCCTCTTATTACAT -AGCTGTGTTCAGTGATTTTTATTTTCTCTAAAACTTGTCTCAATCCTTCCCTCTCCTACA -ACTTGGGTCTTCTTCATTCTTTTTAATTCTTCTCATAAACATCTGAATATGCTCTATTTC -TCCTTACCTATAGATAGGAAGAAAACAAAATCTAAGATAGATTCACCAATTCACTAACCA -TGGCCCCATGTCGCTACCTCACAGCAAAATATCTTGAATACTATCTGTATTCCCAGACTC -CCACACTTGGAGGCAATGCTACCTTATTTAAGTATATGTGCCTATATATGATATAGAATG -TATATTTTAACTATGTAGATATTTTAAAGTCTCAACAAGAAGCCATATACTGTCTTCTTC -TTCCCCTTCCCCTTCCTCTTCTCTTTCTCTTCCTCTTATTTTTTTCTTCTTCTAACACTA -TCATGTTACTTTTAGAAATTTTGGAGTGTTTTACTTGTTGAAGTGTGAGCTTTGATGAAT -TCTATGTAAATGGCTGACTGGAGAGTATCTAGAGAAAACAGAATCTCAGGGAGAAGTGCT -TGGATATTCACCCATTCTAAGCTGATCTGTCTAGTGGAACCAGATGTTCAGACTGGCCAC -TCTTTATTCATACAATGTTGGCCTTGGCCTTCACAATATCTTCTAGTATTTAGGCTGCTT -TATTTCTCCAGTGCATCCCAAGAGCCTTCAGGATGAAGCTCATCTTTTTAGTGTGGCAGA -GAAGGACCACTTTCCCCTCCCCTGAGGCTTACAGCCAGGATGCAACCTCTCACCTCTATA -CCTTTTAGCCATATGAAGGACTGGTATGTCTTAAGGGAACTGCACTTTCTTTGGCTTCTA -GATTTCACTGTGTACTTCTACTTCTACATAGAATGTCCCTTCCCATCTCCATGTGTCCCT -CTGTTTCTGTATAATTCATTCCTATGCATATCTTAGGACTCAGAATAAATGCCACGTAGT -TTAGGAAGCTAAATGCTTCAGGGGCTATAGAAGAAGTTTTCCCAGTGTTCTCAGTGACAC -TGCTTCTAAAGTATACAAGCATCTGAGCCCATGCATTACCTAGCCTAAAGCCATTGATGC -ATCCCCTTAGGTAAGCATTTTGTCTTGTGTTGACTCCTTTGCTACCATAACCTAGATAAG -CGATGTTATTAAGTTGGTATAATAACCTTCCCAATGCACAGATGGGAACATCTACTTTCA -GGAAGATGGTGATGAAGGGGTTTGGGAGACAGTGAAGAGGAACTAAGAGGAATCTAATAG -GTGTGGGGTACATCCTCTTGTGGCCTGTTAGCTTCTTGCTATGTGAGTCTTGAAGATCTC -AGAGTAATCTCTGGTTATAACTAATTTAGATAAAGGAAGGGAAACACACAGGGAGGTTTC -TGTCATCATTCTGAGCCCAGCTGTTGAAGGTGATAAGAAAGTAGTTTTAGTGAGACTGAC -TGATTAGTTACAATGTGTTCTAAGGGTGACTTAGAATCTCCCTAAGCCTTCATAGAGGGA -AGCTCATGGAACCGCTAAGAACTGCCCCTTATGAGCTGTCCTTCAGTGATCTGACACACA -CAGCATGGACTGCTGGCCATTCTGAGTCACTCGTTAAACAACTGATAATTTGTATATACA -CTAGCATTCCACAACTTACACACACACACACACACACACACACACACACACACACACACA -CACACAACAATTGAGGGATGCATGTTTAAAATGAAATCATTTCATTAAGTTAATGAAATA -TTGGAACTCATTGATACTAGAAAAGCTTTTAGACATGTCTGATAGTAAAGATACAGCTTT -AGATTTTTTGCTTTTCCTCTGAAGACACAGAAGCCAAGAGAGCAACACAGTTTGCTCAAG -GACATTTTGTCATTTGGTGACAGAGCTGACACTAGAACACAAGGTCTCTGACTTTTAGCC -CCCTGCATGTTTGAACACATCACCAAATCCAAGGAACAGCGCATAGTACATAGCCACCAG -CAGGTGGCGGTCTGTCGAGCGGGCCAGCTGGTTTTCCCAGGTTTAGTTTCTTACTCTGTA -GAAGCAGCAGGTGCAGTCTCAGTTGCTTTAGACATCTCTACAGATTTTCTCCTCTCTGAA -TTATCAGGGAGTACAGGACAATGCAGACAAAGAAACATCTTATCAGATAAAGGATAAGGA -GAACAGATATAACAAAACAATATTTTCATCTTCTGGTTCACTGTGAATAAACATAAAAAA -CTGTTTTAGCTTAGTTGCTGACAAATTTTTTCTTACTTTTTTTTTTTCTTTTGGCACTAC -TGGGAACTGAACCTAGGATCTCATGCATTCTGGTCAAGCCCTCTCCCTGAGCTCCATCCT -CAGGTGCAGTTGTGAATATCTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTGTGAA -TATCCTTAATACAGCACCAGCCAATTTCTTGCATAAATGAATAAGACACACAAAGCCCAT -TCTCTCTGAATGTGCGGCACATGCCAAAACCTGAGAGATTGATTATATGGTTTCAGTTTC -TTAAAATTGCATGATTTTAAGATGCTCCTGCCTAAGGTGAAATAACAGCCTACCAGGACA -ATGATGAGTTTCATCAGTTCATTTTCCCCTATGTGACAGAAATTAAAATTTGCCATCTTG -CCATAATGTAGGCAGTCATACATGCTGTTTGCCCCTCTGGAACAGTTTTATGTGACTCTT -GCTCCACTGTGCATCTCAGGAAGCTGACCTTTGCGGGCTGTACCTACTGGATTCCTTTAT -CTGGTTCCTTGTTTGGCTTGAGCAATGAGGGGGCAGCAGTTGACCAGTAAGCAGCCAGTC -AGTCAGCAGCCTGCTTCCAGAGTTCCAGCTTTCTGTCTCTCTCTTTGTACCCTGCTCTTT -CCTCTCTCTTTCTGCATAATGTACATGTATGTATTTATGCATGTGTGCATAGTCATGTGC -TATGGCATACAAGTGGGTATCAAAAGACAACCTCCAGTGTCAACTTCTGCCTTGTTTGTG -GCAGGGTCTCTTCTTCACAGCTGGCAATGTTAGGTGGCTCACAGGTTCTGGGGCTCCTCC -TGTCCCCACCTCCTATCTTGCCGTAGGAATGGTAGGATTATGGACACACACCATTGCATC -TAAATATTCCTGGGCTCTTGTGATCTAAACTCAGATCCCCACATTTGTGCAGCAGATGCC -ATCTCCCTGACCCCAAGTTCCAGCTTTGTGTACCTGGGTTCATGCCACCCTCCCCACGGA -GTTCCCATGGATAGGAATGCCTTGCCTACTAGTTTTGGTTCCCTTATTCTGCCTATATTT -ATGGGTATAGGCCTTCACTATGCTTTATTTATTTTAAATTATATATATGCACATGCATTT -GGATATGAGTATGTATATGGGAGTGCAGGTACATGCAGCAGACAGATATGAGTGAGGGAT -CCCATGAAGCTGAAGTTACAGCCAGGCATGACAAGTGAGTTCTGGGATCTGAACTCAGCT -TGCTTGGATACCAAAGCAGTATGTACTTTTAATCCCTAAGTCATCTCTTCAGCCCCATCA -TGTCATCTTTAATACAAACCTGTAGTGTGTAATCCATCACCTGATGCCAATGGCCTCAGA -AGATATTAATGTTATAATGGCTGATCTTTCTCCCAGGAGAATTAAAACCCATTATTTTGA -AGTAAATCTCAGATGACATGGGCATCTAATATTAGTTTTCTATAAATTCCATCTCAATCT -GCATTTCTCTGTAAGAAGTATTTGTTTCTCTTCCCCATTTTATATTAGTATGTTCTATTG -TTATAGTTTGGATGGCAATTCAGTTTTAATTGTATCATTGCTATTTTGTTCTCCTATTTT -GTTCTGGAATGGCCACAGTAGACCCTTTCATGTTGACTCTTAGCAAGTCACAACTCCCTG -TGTTCACATTGTAGTGTTGTTGCAAAATGATTCTAAGTTCATCCTGAAACTTTTTTTTCA -AAGATTTTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTACCTATCT -ATCTATCTGATGAGTACACTGTATGTGACTTCAGAGACACCAGAAGAAGGCATCCGATCC -CATTACAGATGGTTGTGAGCCACCATGTGGTTGCTGGGAATTGAACTCAGGAACTCTGAA -AGAGCAGTCAATGCTCTTAACCGCTGAGCCATCTCTCCAGCCCCAAAACTTTTTTTTTTG -TCCTGAAGAAATTGGTTTCATCTCATTGGAGGGCAGTATTTAGAAATTCAGATATAAAAA -TTAAGTGTTCTTGGCCACAATGCTCCATACACAAATACCACCAGGAGAGAGTGGGTCTCT -CAGGAGTACTGACAAGCTTGTGAACGCAGGTAAGACCACCACTCCTGCTCCAAGGGACCC -ACCCAGAGACCCCAGGACAAAGGAACCGAGGAGCAGCCTGGGATAGGATCTTCCCAGTTT -CCATCTGCACCCAGAGCTGATCCTGTGCCACAGTGCTCCATACCCAAATATCTCCGGGAG -AGAGCTGGTCTTCTAGGAGTGCCAACACACCAGTGAGCACAGGTGAGACCTCCACTTCTG -TTCAAATTCTTGGCCCAAGAGGGACCTACCCAGAACCATCAGAACACAGGACCAAGAAAC -AGCCAGGGAAAAGAGCATTACAGTTTCCATCTGCACCCTGAAGCTGACCCTGTGCCATAG -CTCTCCATACCCAAACTCCTCCTGGAGAGAGCTGGTCTCCCAGGAGTATTGACATATAGG -CTTACAGGAGGAACAAGCCACAGTCAGAGACAGCAAGACCAGCTAACACCAGAGATAACC -AGACGAGGAGAGGCAAGGGCAAGAACATAAGCAACAGAAACTAAGGCTACTTGGCATCAT -CAGAACCCAGTTCTCCCACCATAGAGAGCCCTGGATACACCAACACACAAGAAAAGAAAG -ATTCTGATTTAAAATCACATCTCATGATGATGATAGAGGACTTTAAGAAGGACATAAATA -ACTCCCTTAAAGAAATACAGGAGAACAAAGGTAAACAGCTAGAAGTCCTTAAAGAGGAAA -CACAAAAATCCCTTTTAAAGAATCACGGGAAAACACAACCAAACAGGTAAAGGAATTGAA -CAAGACCATCCAGGATCTAAAAATGGAAATAGGAACAATAAAGAAATCACAAAGGGAGTC -AACGCTGGAGATTGAAAACCTAGGAAAAAGATCAGGAATAATAGATGCAAGCATCACCAA -AAGAATACAAGAGATAGAAGAGAGAATCTCAGGTGCAGATGATTCTATAGAAAACATTGA -CACAACAGTCAAAGAAAACGCAAAATGGGTAAAGCTCCTAACCCAAAACATCCAGGAAAT -CCAGGACACAATGAGAAAACCAAACCTAAGGATAATAGGTATAAAAGAGAGTAAAGATTC -CCAACTTAAAGGGCCAGTAAATATCTTCAACAAAATTACAGAAGAAAACTTCCCTAACCT -AAAGAAGGAGATGCCCGCAAACATACAAGAAGCCTACAGAACTCCAAATAGATTGGACCA -GAAAAGAAATTCCTCCTGTCACCTAATAGTTAAAATACCAAATGCATAAATATTAAAAGC -AGTAAGGGAAAAAGGTCAAATAAAATATAAAGGCAGACCTATCAGAATTACACCAGACTT -CTCACCAGAGACTATGAAAGCCAGAAGATCCTGGACAGACCCTAAGAGAACACAAATGCC -AGCACAGGCTACTATACCCAGCAAAACTCTCAATTACCATAGATGGGGAAACCAAGGTAT -TCCATGACAAAACCAAATTCACACAATATCTTTCCATGAATCCTGCCCTTCAAAAGATAA -TAAAGGGAAAATGCCAACATAAGGATGGAAATTATGCCCTAGAAAAAGCAAGAAAGTAAT -CTTCTTTCAACAAACCCAAAAGAATTTAGCCACACAAACATAAAAATAACATTAAAAAAA -AACCAGGAAGCGGACGCGAGGCGACAAGATGGCGGACAAAGAGAAAAAGAAGAAAGAAAG -CATCTTGGACCTTTCCAAGTACATCGATAAGACCATTCGGGTGAAGTTCCAGGGTGGCTG -GGAAACCAGCGGTATCCTGAAGGGCTTTGACCCACTGCTCAACCTGGTGCTGGATGGGAC -CATGGAGTACATGAGAGACCCTGATGACCAGTACAAGCTGACGGAGGACACTCGGCAGCT -GGGGCTTGTCGTATGTCGTGGCACCTCGGTGGTGCTCATCTGCCCGCAGGACGGCATGGA -GGCCATCCCCAACCCCTTCGTGCAGCAGCAGGACACTTAGCAGCAAAGGAGAGCGGTCCA -GCCCCAGGGATCTTCCTTCTATGGGGTGAACTTCTGTGTGATGTTTTGGTCTTTTGTTCT -TGTTTTGTTTTGTTTTGTTTTGTTTTTTAATAAAATTGCCCATGTGAGCAAAAAAAAAAA -AAAAAAAAAAAAAAAAAAAAAAAAAAACAAACAAAACCAGGAAGCAACAATCACTATTCT -TTAATATTTTTTAACATCAGTGGGCTTAATTCTCCAATAAAAAGACATAGAATGACAGAC -TGGATACAATAAACAGGACCCAACATTTTGCTGCATACAGGAAACACACCTCAGTGTCAA -AAACAAATGCTACCTTACAGTAAAAGCCTGAGAAAAAAACTTCCAAGCAAATGGCCCCAA -GAAACAAGCTGAAGTAGCCATTCTAGTAATGAATATACGCAACTTTCAACCAAATGTTAT -CAATAAGGATAAGGAAGGACACTTCATACTCATCAAAGGAAAAAATCTACCAAGAAAACC -TCTCAATTCTGAATACCTATGCTCCAAATGCTAGGGCACCCACATTCATTAAAGAAACTA -GTAAAGTTCAAGCACATATTGTACCTCACACAATAGTAGTGGGAGACTTCGACACCCTAT -TCTCAGTAATGGACAGATCATGGAAACAGAAACTAAACAGAGACACATTGAAACTAACAG -AAGTTATGGACCAAATGGATTTAATAGATATCGATAGAACATTTCATCCTAAAACAAAAG -AATACACCTTCTTCTCAGCACCTCATGGTACCTTCTCCAAAATTGACCATATAATTGGTC -ACAAAACAGGCCCTCAACAGATACAAGAAGATTGAAATTATCCCATGCATCCTATCAGAT -CACCACAGATTAAGGCTGATCTTCAACAGCAACAAAAACAACAGAAAGCCCACATACACA -TGGAAGCTGTACAACACCTTACTCAATGATAATTTGGTCAAGGAAGAAATAAAGAAAGAA -ATTAAAGACTTTTTAAAATTTAATGAAAATGAAGGCACAACATACCCAAACTTATGGGAC -ACAATAAAACAGTGCTAAGAGGAAAACTCAGCTCTGAGTGCCGCCAAAAAGAAACTGGAG -AGAGCACACACTACCAAGCTTAACAACACACGTGAAAGCTCTAGAACAAAAAGAAGCAAA -TACACCCAAGAGGAGTAGATGGCAAGAAATAATCAAACTCAGAGCTGAAATCAACCAAGT -AGAAACAAATAGAACTATACAAAGAATCAACAAAACCAGGAGCTGATTCTTTGAGAAAAT -AAACAAGATAGATAAATCCTTAGCTAGACTAACTAGAGGGCACAGAGACAGTGTCCAAAT -TAACAAAATCAGAAATGAAAAGGGAGATATAACAACAGAAACTGGGGAAATTAAAAAATA -AAATCAGATCCTACTATAAAAGCCTATATTCAAGAAAACTGGAATATCTGGATGAAATAG -ACAATTTTCTAGACAGATACCAAATACCAAAGTTAAATCAGGCTCAGATAAACCATCTAA -ACAATGCCATAACCCCTAAAGAAATAGAAACAGTCATTAAACATTTCCCAACCAGACTGG -CGAGATGGCTCAGAGGGTAAGAGCACTGACTACTCTTCCCAAAGGTCCTAAACTTCAATT -ACTAGCAACCACATGGTGGCTCACAACCATCCGTAATGAGATCTGACCCCCTCTTCTGGT -GCATCTGAAGACCACTACATTGTACTTATGTACATAATAAAAAAAATTCTTTGGGCTGAA -GTGACCAGGGACTGAGTGAGTGGAGTTGACAGGAGCGAGCCGGGCCAACTGGACCAAGCA -GAGGACCTAAAATTCAATTCCCAACAACCACATGAAGGCTCACAACCATCTGCACAGCTA -CAGTGTACCCATATACATAAAATAAATAAATAAATCTTTTTTAAAAAGCTTCCCAACCCC -CTCCCCCCAAAAAAAGCCCAGGACTAGATGGGTTTAGTACAGAATTCTATCAGACCTTCA -AATAAAATCTTATACCAATACTCTTCAAATTTAACTATCAATAACTATTAACTATTATAA -ATTATTTTGATGACTTAAAAATGTCTGTTGACTGCCGGTGGCTCCCCATTCCATAAAGCG -AGAAGACTGACCTGCGCGGATGGAAGAGACGGGGTGTGAGGTTATGGGTGCCGCTCAGCA -GACCATCTCTCCTGGAATTGTGGGGAGCAAGGGGAAACAGATCCCACACTTAGGACTTCA -GAGTTGTTTATTCTAGTGACAAAGCCTTCAGCCACTCAGCACTCCCTAGTCTTAAAACCT -TGCCTTCATTCATCCACGGGACACTTGGATAACTGAACAAGGCCTAGGAGTGTAGCTCAG -TGGCGTGTGTGTGCCTGGCTCTGTAAAGCCCTGGCTTCAGTCCTCTACAGGGAAGGGTTG -GGGGAAAAGCTAAAATGTCTTAAGCTAAATCATCCAAGGGTTGTCCTTCTCACCCTCACA -TCCTGGGACTGGGATTGCCCGACAATACTGTGATGTATTTCTCAATGAGGTGCCTTTCAT -AACTGACCAAATGTTGCCATGTTTGGCCCCTGTCAATAAAATATGTTGAAACTTTGAAAA -AAATTGTCAATACTGAGTTGTACATTTTAAAATAAATTTGATTAGTTTAACAAAAAAATG -TAAAAAAAAAGAAAATTAAGTTTGTTCATTATCATCAAATGTTACTGGCTTTATGGTTTA -TGTTTTTTCAATGGTGCAATTATGAAGTATATAGACACATGTATACATTTACACTCATAT -GCAAAACTCTTTATGTATATGTATATAAAATTACACACACATACATATATTACATAGCTG -TGTGAAGGTAGCCAAAGACATCATACTTTTAACTTTGGAAACAATGTTAGTATCTACTAT -GATATTAAAGGTAAAAGTACCTTAAGGAACAAAGATTGTTATATACAGATAATAGGAGCA -AATACAGAACATTAAGAACATAAATAGACCTAACAACATATGCTCAAAGTATATGAAGCA -GTAGAGAGTGTAAGTAGAAATGTGTATGCCAAAAGTATAACTGGAGGGTTAAATGTGATT -ATTTTAGTAGTAAGAAGAAACCAAACTGAAGCCATTTTGAATAAAACTTTCATTTTGAGT -AGAGGGTCAAATAAAGGTAACTGACATCCTGCTTGGCAGAAAGACACATGTACATGGGTA -AGTGGCATCCTGGTTGGCAGATTGAGATATGAAAGCTAGGCAAGTGGCCCTGCCGAAGCT -GCAAAACCTAACCAAAGGGAACAGGAATAAGTGTACCACTGAAGTCATGTTCCAGAGGAA -GTCCCCTATCCCTAAAATCAGATTGATGGGAAAATGTACCTGTAACTTGGCACAAATGTT -GTGGATTTCAGGATTTAAAACTCTGTACCATTCTGGCTCAGGGTGGTGTGGTTTAGCTCC -AGAATCTGCTCTGTAGCCCTGATCGATCAGTAGCAGCCTTTGTACAATAAAATTTTGTCA -TCTTCTTAAATACTAAGGTGAACGTTCAGAAATGAAGTGAGCTGCTGAGTGCTGCTGTCC -CTGACTGATCAGTTTTTGCTGGCTAATTCAGAAAAAAATTGTGCTTTAATGGGCTCTTGT -GACTGCTTGGGTTGTTTTGGATTTTTTAGACCCCCAACATAGAAATCAATAAACAGATTA -AAATAAGCAAAAATATAGATCAGAATTGTGCCATTAGGAAACTTAAGCTTGTAGCTGCTG -TAGTAATTTTTTTCTTGTTGCTATAAACTGCTACAAATCTGTGACTGAAATCAACACAGA -TTTATTTCCTCACAGTTCTAGAAAAACTCCAAATGAATTTTTGAAGATATAGCCAAGCAT -TTAGAAAATTAGTTATTTTTTAAAATTTCATGTGTGTGAGTGTTTGTGTACCTGTGTATA -TGTGTACCATGTACATGCCTGATGTCTGCAGAGGCCAGAAGGGGGCATCAGATCCCTTAG -ACCTGGAGTTATAGATGGTTAGAAGCTGCCGTGTGGATGCTGGGAGCTGAACCTGAGTTC -CTTACAATACAACAAGCACTCTTAACTGCTGCACCATCTTCTCAGGACTCAAAGCCAAGC -TCTTGATTTTGTCTTTGTTCCTTTTGAGAGCTTGAATGGAGAACTGTCTCCTTTACCCTG -GCTTTCTGTGACACTACTCAACTTTCACATGGCCAGCAACTTCTCTGTGTCCACATCTCG -CTTGCCTCCCTCTTAGAAGGATGCTTAAGGTTTCATTTATGATTCATCTAGAATAACCTG -TCCCCTTTAAGATTCTTGATAGGCTTAACTCTTGACTAAGCCTACTAAGAGCTTTGGTTT -TATATAAACCATTCATAACTTTTAGGTATTAGGGCAAAGGTATCTTTGGGGAATATCATT -TGATATTGATTCTAATTTCACACACACTTTTCTCAACCACACATAAAACATATACAAAAA -CAGAACACAAACCAGGCCAGGTGAGAAAACCTAACAGATTCTAAATCTAATGATTTGATC -ATTGTGAAAAATTGTTGTAAATTAGTAACAAAAGGATATGTAAACAAACTTTCTATATTA -GGTACTTGTTTCATAGCTAACAAACTCTCAACAAAAGAAATGTAAAAATTTGGCTTACAA -TTCAGGAGACACAGTCTATCATGTCAGGGAAGGGATGATGGCTAGTCACATCGTATCCAC -AGTCAGAGTGAGGGATACAGGAGTTAAACTCACTTTCTCTCTCTTTTTTTTTTTCATATT -CTTTTTTTTAATTAGGTATTTTCCTCATTTACATTTCCAATGCTATCCCAAAAGTCCCCC -ATGCCCTCCACCCCCACTCCCCCACCCACCCACTCCCACTTTTTGGCCCTGGTGTTCCCC -TGTACTGGGGCATATAAAGTTTTCAAGTCCAATGGGCCTCTCTTTCCAGTGATGGCTGAC -TAGGCCATCTTTTGATACATATGCAGCTAGAGTCAAGAGCTCCAGGGTACTGCTTAGTTC -ATAATGTTGTTCCACCTATAGGGTTGCAGATCCCTTTAGCTCCTTGGGTATTTTCTCTAG -CTCCTCCATTGGGGGCCCTGTGATCCATCCAATAACTGACTGTGAGCATCCACTTATGTG -TTTGCTAGGCCCGGGTGTAGTCTTACAAGAGTCAGCTATATCAGGGTCCTTTCAGCAAAA -TCTTGCTAGTGTATGCAATGGTGTCATCACTTTCTCTTTTTAATTCATGTCTGAAACACA -GATGATCTCATGGAACATTGTTGCCCACAGTTAAGGTGGGTTTTTCTACCTTAGATGACC -AAATCTGGAGACTCTCCAATAAGATCAACCCATAAGTTATTTTAAATGCCATTCTAAATC -CTGAATCCCATCAAGTTGACAACCAAGATTAACCATTATAACTCCAACCTTTGTCATCTT -GACACTCAAATATGTCACCTTTAAGCTGCAGCCTTATGCCTCTTGTCCCCATAAGTTAAC -AGGGTTCTTTTATAATACAAAATGCATTCATTGAAATTTCAAAAATTCCCACAGTGTTAA -AACCTTTATCTCACAGAGACAAAAATCAGAATCAAGGAACTAAAGAACGGAAGTCATAGA -GAAGATCAACATAGTCAGAGTGAGTTACTTGACTGGAGTAGTAAAATGGAAAGGAGATAA -ATAAGACCAAGATTAAAACAGGATGTAGGACATGGGAAGTGACTTAGTGATCAAAGCCAT -TGCAGCACAAGCTTATGAACAGTAGCTACATTCCCAGAACACAAGTTAAAAACTGTGAGT -ATGGTGACCAGCCTGTAATTCTGGCTTTGGAAGATGCAGCCAATTCTCAGAGAAAGCAGC -CTAACAAGACTGGACATATCAGTGAACTCTGGGTTTGATTGAAAGATCCTACCTCAAAGA -AGGCAGAAGAGAAATTAAGGATAATTTGGGACTACACATGCATGCTCATCTCACCCCCAT -GCATGCACCCACATGTAAGCTTAGATTTTTCAAAACCTGATTAAAAAGAGTTCTTAAACA -CTTCAAGCTCCCATCTAGCCCACTGACCAAAGGTAGGGAGAAAAATGGTTAATAGGACAA -AGGGAAGGTGGACCTGTTTAGAAGTAGTTTTTTGGGGGTGACTCTAAACATGAATTAGTA -GCAGCAGTCTAGTCTAATTGGCAAACACCAAACATAACTCATTAGTGGCTCTATCCAGAA -GAGACCTCAAGGCTCCGCTGAATCAACATGAGTCCTCAGAAGTGGCAAGAGACAGCTGGA -ATACCACAAGAAGTTCTTTGGCGCTTTTCTCTCTATGAAGTCATGGACAAGTGAAGACCA -GTGAAGAACAACAGAGTGTTGCAAGGCAAACCAATGCAAGAGTGTCATTCACTGTCTATT -AGGTTATACTAACACTGTTTCTAAACATCACTTGCCCTCTCAAGTGTCTGCTTCAGCAAA -ACATCCCATGCCCTTTCACAAGACAGCTTCCAGAAAAACACCACATGATACAACAGAGTC -TCCAAAGAAACCAGAAATTTCCACTTTACCTGTCCAAATGCAAACATAAACACACATATA -CATTTGACATAGATGTGAAAATAGAAAAAAAAAGTTGTAAATCAGCAACGTACAGAGCTG -TGGGAATAAAGAACCATGAGAAGCCGTGGCTGCATGCATGTTGATGGTGTAAGCTAATGG -ATGGGTTGTTCCTCAGGATGTCCACATGTAGTCATGGGGAGGATATGAGGACATTTTAAT -GTTATTTATAACAGCATAATCTTTTGATTTTCTTGCTTTTTAGAGAAGTCATGAGCAAAT -AACACCTTTAAACATTTTAAGCCAGGTTTATTAAAGTATGCATTTTAAATACATAAAATG -CACCCTTTAAAATATATATAATTCTGTGAGTTTTAAAAAAATGAATATAGAACATTTGCA -TCAACCCTAAAATCTTCTGATGCTTTTTTGGCAAACTTTTTGAGTCTTCTACGTCCCTTC -CTACAACCCGTGGTTCTGGGTAACCTCTGATAGTAAATTTGGTTCTTTAGGATACAGGAC -TAAAAATGTTACATCTTTAAAAAACAAACTCATGGCCTGAGCATCAGCAGCAGACATCTT -GGTTCCGGGACTCTGCCAAGAGTATTCTGCATAGGTGAGAGTGCGGAATACAGAAGCTAA -CAGCTTCTGGGACAGGCGAGAGCCACAGAGCTTCTAAGGCAGCCCCCTTTTCGGGCCCTA -GACATCCGGCTTCTTTCCCGGCCAGAGGATAGGGGTCCACCCGGCCTGGGAGCTCTTGGC -CTGAGCATCTGCTGCAGACATCTTGGTTCCAGGACTCCTCCGAGAGTATTCTGCACAGGT -AAGAGTGTAGAATACAGAAGCTAAGAGCTTCTGGGACAGGCCAAAGCAACTCAGCTTCGG -GACAGGTCCTATTTTGGGCCTTCATCTTCGGCCAGGAGGGAGGTCCTAACGCCAGATGTA -CACCTCCCCTGTAAGAGGAGAGCTTGCCTGCAGAGAGTGCTCTGACCACTGACACTCAGA -GGAGAGAGCTAGTCTCCCAGGTCTGCTGATAGAAGCTAACAGAATCACCTGAGGAACAAG -CTCTAACCAGAGACAACTAAATCAACTAACTCCAGAGATTACCAGATGGCGAAAGGTAAA -CGTAAGAATCTTACTAACAGAAACCAAGACCACTCACCATCACCAGAACCCAGCACTCCC -ACCTCGTCCAGTCCAGGGCACCCCAACACACCCAAAAAGCTAGACCTGGATCTAAAAGCA -TATCTCATGATGATGGTAGAGGACATCAAGAAGGACCTTCATAACTCACTCAAAGAAATA -CAGGAGAACACTGCTAAACAGGTAGAAGATCTTAAAGAGGAAGCACAAAAATCCCTTAAA -GAATTACAGGAAAACACGACCAAACAGGTGATGGAATTGAATAAAGCCATCCAAGACCTA -AAAAGGGAAGTAGACACAATAAAGAAAACCAAAAGTGAGGTAACGCTGGAGATAGAAACC -ATAGGAAAGAAATTTGGAACCATAGATGCGAGCATCAGCAACAGTATACAAGAGATGGAA -GAGAGAATCTCAGGTGCAGAAGATTCCATTAGAGAACATTGGCACAACAATTAAAGAAAA -TACAAAATGCAAAAAGATCCTAACTCAAAACATCCAGGAAATCCAGGACACAATGAGAAG -ACCAAACCTACGCATAATAGGAGTAGATGAGAATGAAGATTTTCAACTCAAAGGACCAGC -AAATATCTTCAACAAAATTATAGAAGAAAACTTCCCAAACCTAAAGAAAGAGATGCCCAT -GAACATACAAGAAGCCTACAGAACTCCAAATAGACTGGACCAAAAAAGAAATTCCTCCAG -ACACATAATAATCAGAACAACAAATGTGCTAAATAAAGATAGAATATTAAAAGCAGTAAG -GGAAAAGGGTCAAGTAACATATAAAGGCAAGCCTATCAGAATTACACCAGATTTTTCATC -AGAGTCTATGAAAGCAAGATGTTATACAGACACTAAGAGAACACAAATGCCAACCCAGGA -TACTATACCCAGCCAAACTTTCAATAACCTTAGATGGAGAAACAAAAGTATTCCATGACA -GAACCAAATTCACACAATATCTTTCCACGAATCCAGCCCTTCAAAGGATAATAACAGAAA -AAAAAACCCAATACAAGAATGGAAACCACATCCTAGAAAAAGCAAGAAGGTAATCCCTCA -ACAAACCTAAAAGAAGACAGCCACAAAAACAGAATGCCAACATTAACAACAAAAATAATA -GGAAGCAACAATTACTTTTCCTTAATATCTCTAAATATCAATGGACTCAACTCCCCAATA -AAAAGACATAGACTAATAGACTGGCCACACAAAAAAGGACCCAACATTTTGCTGTTTACA -GGAAACCCATCTCAGGGAAAAAGATAGACACTACCTCAGAATGAAAGGCTGGAAAACAAT -TTTCCAAGCAAATGGTTTGAAGAAACAAGCTGGAGTAGCCATTCTAATATCTAAAAAGAT -CGATTTCCAACCCAAAGTCATCAAAAAAGACAAGGAGGGACACTTCATACTCATCAAAGG -TAAAATCTTCCAAGAGGAACTCTCAATTCTGAATATCTATGCTCCAAATACAAGGGCAGC -CACATTCATTAAAGAAACTAGTAAAGCTCAAAGCACACATTGCACCTCACACAATAATAG -CGGGGGACTTCAACACACCCCTTTCACCAATGGACAGATCATGGAAACAGAAACTAAACA -GGGACACAGCAAAACTAACAGAAGTTATGAAACAAATGGATCTAACAGATATCTACAGAA -CATTTTATCCTAAAACAAAAGGATATACCTTCTTCTCAGCACCTCATGGTACCTTCTCCA -AAACTGACCACATAATTGGACACAAAACAAGCCTCAACATATACAAAAATATTGAAAGTG -TCCCATGTATTCTATCAGATCACGATGGACTAAGGCTGATCTTCAATAACATAATTAAAT -AATAGAAAGCCAACATTCACGTGGAAACTGAACAACACTCTCCTCAATGATACCTTGGTC -AAGGAAGGAATAAAGAAAGAAATTAAGGACTTTTTGGAGTTTAATGAAAATGAAGCCACA -ACATACCCAAACTTATGGGACACAATGAAAGCATTTCTAAGAGGAAAACTCATAGCTCTG -AGTGCCTCCAAAAAGAAACTAGAGAGAACACACATTAGCAGCTTGACCACACACCTAAAA -CCTCTAGAACAAAAGGAAGCAAATTCACCCAAGAGGAATAGAAGGCAGGAAATAATCAAA -CTCAGGGGCGAAATCAACCAAGTGGAAACAAGAAGAACTATTCAAAGAATCAACCAATCA -AGGAGCTGGTTCTTTGAGAAAATCAACAAGATAGACAAACCCTTAGCCAGACTCACTAGA -GGGTACAGGGAAAGCATTCTAATTAACAAAATCAGAAATGAAAAGGGAGACATAACAACA -GATCCTGAAGAAATCCAAAACACCATCAGATCCTCCTACAAAAGGCTATACTCAACAAAA -CTGGAGAACCTGGATGAAATGGACAAGTTTCTAGACAGATACCAGGTACCAAAGTTAAAT -CAAGATCAGGTTAATGATATAAACACTCCTATATCCCCTAAAGAAATAGAAGCAGTCATT -AATAGTCTCCCAACCCCCCCCCCCCCAAAAAAAAAAACAAAAAAAAAAACACAAAAAAAA -AACCCCAGGACCAGATGGGTTTAGTGCAGAGTCCTATCAGACCTTCAAAGAAGATCTAAT -CCCAGTTCTTCACAAACTATTCCACAAAATACAAACCGAAGGTACTCTACCCAATTCATT -CTATGAAGCCACAATTACTCTGATACCTAAGCCACAAAAAGACCCAAGAAAGATAGAGAA -CTTCAGACCAATTTCACTTATGAATATCGATGCAAAAATCCTCAATAAAGTTCTCGCTAA -CCAAATCCAAGAACACATCAAAACAATCATCCATCCTGACCAAGTAGGTTTCATCCCAGG -GTTGCAGGGATGGTTCAATATACAGAAATCCAGCAACGTAATCCAGTATATAAACAAACT -CAAAGACAAAAACCACATGATCATTTCGTTAGATGCAGAGAAAGCATTTGACAAAATCTA -ACACCCATTCATGATAAAAGTCTTCGAAAGATCAGGAATTCAAGGCCCATACCTAAACAT -GATAAAAGCAATCTACAGCAAACCAGTAGCCAACATCAAAGTAAATGGTGAGAAGCTGGA -AGCAATCCCACTAAAATCAGGGACTAGACAAGGCTGCCCACTTTCTCCCTACCTATTCAA -CATTGTACTTGAAGTCCTAGCCAGAGCAATTAGGCAACACAAGGAGATAGATCAAGGGGA -TACAAATTGGAAAGGAAGAAGTCAAAATATCACTTTTTTCAGATGATATGATAGTATATA -TAAGTGACCTTAAAAATTCCACCAGAGAACTCCTAAACCTGTTAAACAGCTTCAATGAAG -TAGCTGGATATAAAATTAACTCAAACAAGTCAATGGCCTTCCTGTACACAAAGGATAAAC -AGGCTGAGGAAGAAATTAGGGAAACAACACCCTTCTCAATAGTCACAAACAATATAAAAT -ACCTTGGTGTTACTCTAACTAATGAAGTGAAAGATCTGTATGATAAGAACTTCAAGTCTC -TGAAGAAAGAAATTAAAGAAGATCTCAGAAGATGGAAAGATCTCCCATTCTCATGGATTG -GCAGGATCAACATTGTAAAAATGGCTATCTTGCCAAAACCATTCTACAGATTCAATGCAA -TCCCCATCAAAATCCCAACTCAATTCTTCAACGAATTAGAAAGGGCAATGTGCAAATTCA -TCTGGAATAACAAAAACCTAGGATAGCAAAAACTCTACTCAAGGATAAAAGAACCTCTGG -TGGAATCACCATGCCTGACCTAAAACTGTACTACAGAGCAATGTGATAAAAACTGCATGG -TACTGGTATAGCGACAGACAAGTAGACCAATGGAATAGAATTGAAGACCCAGAAATGAAC -CCACACACTTATGGTCACTTGATCTTTGACAAGGGAGCAAAAACCATCTAGTGGAAAAAA -GACAGCATTTTCAACAAATGGTGCTGGCACAACTGGCGGTTATCACGTAGAAGTATGAGA -ATTGATCCATTCCTATCTCCTTGTACTAAGGTCAAATCTAAATGGATTAAGGAACTCCAC -ATAAAACCAGAGACACTGAAACTTATAGAGGAGAAAGTAGGGAAAAGCCTCGAAGATATG -AGGACAGGGGAAAAGTTCCTGAATAGAACAGCAATGGCTTGTGATGTAAGATTGAGAATC -GACAAATGGGACCTCAATAAAATTGCAAAGCTTCTGCAAGGCAAAAGACACCGTCAATAA -GACAAAAAGGCCACCAGCAGATTGGGAAAGGATCTTTACCTATCCTAAATCAGATAGGGG -ACTAATATCCAATATATATAAAGAACTCAAGAAGGTGGACTCCAGAAAATCAAATAACCC -CATTAAAAATGGGGCTCAGAGCTGAAGAAAGAATTCTCACCTCAGGAATACCGAATGGCT -GAGAAGCACCTGAAAAAATGTTCAACTTCCTTAATCATCAGGGAAATGCAAATCAAAACA -ACCCTGAGATTCCACCTTACACCTGACACGAGTCAGAATGGCTAAGATCAAAAATTCAGG -TGACAGCAGATGCTGGCGAGGATGTGGAGAAAGAGGAACACTCCTCCATTGTTGGTGGGT -TTGCAAGCTTGTACAACCACTCTGGAAATCAGTCTGGCGGTTCCTCAGAAAACTGGATAT -AGTACTACCAGAGGATCCTGCAATACCTCTCCTGGGCATATATCCAGAAGATGTTCCAAC -CGATAAGAAGGACACATGCTCTACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAG -CTGGAAAGAACCCAGATGCCCCTCAACAGAGGAATGGATTCAGAAAATGTGGTACATTTA -CACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTTATGAAATTCCTAGGCAAATG -GATTGACCTGGCGGGCATCATCCTCAGTGAGGTAACACATTCACAAAGGAACTCACACAA -TATGTACTCACTGATAAGTCGATATTAGCCCAGAAACTTAGGATACCCAAGATATAAGAT -ACAACTTGCTAAAGGCATGAAACTCAAGAAGAACGAAGACCAAAGTGTGAACACTTTGCC -CCTTCTTAGAATTGGGATCAAAACACCCATGGAAGGAGTTACAGAGACAAAGTTTGGAGC -TGTGTCGAAAGGATGGACCATCTAGAGCTTGCCATATCCAGGGTTCCATCCCATAATCAG -CTTCCAAACGCTAACACCATTGCATACACTAGCAAGATTTTGCTGAAAGGACCCAGATAA -AGCTGTCTCTTGTGAGACTATGCCAGGGCCTAGCAAACACAGAAGTGGATGCTCACAGTC -AGCTATTGGATGGATCACAGGGCCCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCT -AAAGGGATCTGCAACCCTAAAGGTAGAACAACAATATGAACTAACCAGTACCCCTGAGCT -CTTGTCTCTAGCTGCATATGTATCAAAAGATGGCCTAGTTGGCCATCACTGGAGAGGCCC -ATTGGACTTGTAAACTTTATATGCCCCAGTACAGGGGAACGCCAGGGCCAAAAAGTGGGA -GTGGGTGGGTAGGGGATTGGGTGGGAGGGTATGGGGGACTTTTGGGATAGCATTGGAAAT -GTAAAAGAGGAAAATACCTAATAAAAAGTATTAAAACAAACAAACAAACAAACAAACTCA -CTTTGTTTCTTGTGGTAAAGTTAATGGTATGTGTCCATCCTATTTCATTTCCTAGGGTGC -ACAGCTCTGGATTTCCCCAGACTCTGCTGTAATGGTTTGGGGGTTATGAATTTATGTTCT -ACACAATGCATAGCAGAAGTGATGGAAGGCACATGTAAACTTAGTTTTTGATGAATCCTA -GGTGACCCTCCATCCCTGTCTTCTATTTTTGTCACCATGTTAGGCATGTATCAGACAGTA -CTTTTCTTTTCTAGACAGGGTTTCTCTGTGTAACCTTGGCTGTCCTGGAATTCTCTCTGT -AGACCAGGCTGGCCTAGAACTCACAGAGATCCTCTTGCCTCTGCTTCCTAGTGCTGGGAT -TAAAGGTGTGTTCTATCACAGCCTGGCCTTTGGACAGTACTTTTAATAGACGAAACCTAT -GGGTGCCATTGAGTCCTTCCTAGGAACAGAACATAGCAGATGTATGTGGAACATGGACAG -TGAATGGGGCCATGAAAAACAAACAAGCCTTTGAGGGAGGGGGACAGGTAGACACAGAGG -CAAAGAAAGGCAGAGACAGAGAGGGGAGTGTTTACATGTATAGTGGTACATAAGGGCATT -TCCCTGTGCATGTGGAGGCCAGACGCCAACTCCAAATATCTTCCTGTTTTTTGTTTGTTT -GTTTGTTTGTTTTGTGTGACAGGGCTCTCACTGAAACTGGAGCTTAATATTATGGCTAGA -CTGGCTGGTTATTAAGTGTCCTGGAATTTGCCTGTGTCCAACCCCTCAGTGCTAAGGTTA -CAGACCACACCACTGCATCCTGCTTTTGTGGGGCGCTTGGGGATCCAAACTCAGGGCCTC -ATGTCTGTGTAACAAGGGTTTACTTCCTGAATGATCTTTCTAGTCCCAAATAAACCTTTG -TGAGTTAAACTATTGAACTTTATCAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGCCCACTCCTGGTTCCACAGCTCTCTACCTTATTTTTTTGAGACATGGTCTCT -CACTGCGTGAAACTTGCTCGCTGCCTGGACAAGATGGCCAGTAAGCCCCATGCAATCTCC -TGTCTCTGCCTTCCTGGGCTCTGAAATTGCAGGCATATTTTACTATATATTTCCATGGGT -ACTGGGGATTCAAACTCAGATCTTCACAATTGCATTGTAAGTACTTCACCGAGTGAGCTA -TCTCCTAGCACTAATAAACATAATTTTAGCATGGGTAGATAGGTTCGTTCTGTTTAAGAA -AAAAAACTGAGCACTCCTCAAATCTAGTTTTGTAACAAATTAAAATGTTTTCCCATCTTC -TCAAAAATGGTTGAGGAATTCTTGCCAAAACATTTTAAATAAAAAGTATAATATCATTTT -AATTCACTTTGAATTATAATTACTTACAAGAAAAGAGGGATATAAAACCAAACAGCAGCA -AAACATTACCTACAACTATGGAGATCTGATTCTTGACGGTTCTTGATGGGTTCCTGGCAC -CCATCTGCCCTCCTGTCTTGGGTGACCTTCCTTTCTTCTTTCACACTTAGAAGGAAATGG -CCTTTCCTGCCATTCTCAGCAGCTTATGCTGGGCTCCTAAATACAGCTGTGCATGTCTTA -CAGGATATAATCTAAGTTTTGGTGACAAAGAGGTCTTTCTTAGGGCAGAGGATATCCAGT -ATCCACAACTGTGGAGTAGGAAATGACAAGAAAGGAGGGGGAGAGTTGAAAGTCTTATCT -CTGAGCTCTCAATGGTCAGGAGTCCAGATGGGCCTGAGAAGGCAGGATAGTCAATTCTTC -TTGGAGATGGCATGGGAAACAGGCAGGGAGAAGGAGAAGGAGGAGGAGGGAGAGGAGGAG -GAGGAGGAGGAGGAAGAGGAGGAGGAGGAAGAGGAGGAGGAGGAAGAGGAGGAGGAGGAA -GAGGAGGAGGAAGAAGAGGAGGAGGAGGAAGAGGAAGAAGAGGAAGAGGAAGAAGAGGAG -GAGGAAGTTACATTCTCCTTTCTATTCAATGATGCCTGCTCAAACATCATGGATAATTTA -TTATCAGCTGAAGTGGGGAGGAGAAGGAGAAGTTATACATGTACATGGGTGGACTCCTGA -AGTATAGGGTAGTGCAGCCAAAGGCCATTGTGGCAGGACAGTGATTAGCAGAATATCCAA -GGAGAGAGTGAAACTAGGGATGTGAGGTCAGCCCACTTTCCCTTCTGGGAGTCACCCTGC -TTCCCTTACAACACACTCCCTTCCAAGATGCCCCACTGGCTGAGGCACTGAGATGGGAGC -CTGCTTGTCCTATTGTGGGCTCTCATAAGTTGTTTGCAGAAATGAGTGAAGTGTTAGAGC -ATCAACTCTGAGTGCTCTGTGGAAGATGCGTAATCTTAAGACCTGATGATGTTTTGGAGT -GACACCCCTTATTTTAGGTTGCTGTGGCCATCCCTAGTAAGTCTTTTTTAGTGAGCTTGT -GTTGATTAGGACTGAGTAGCAAGTTTTAAAACTTCCACTCAAAGCACATGGAGAAGCAAA -GGAAAAGGACTTGCTTTCATGGTGAACAGGGAAGTTGGCCATAGATGTATTGCAGGTAAC -GCTTGATCTAGAAGTGTTGTTGTGAGCCTTCTTTCACAGTCCTTAAGTTCTGCTCTATGT -TGGTTCAACTGGGTGAACTCTCCCTTCAAAGATGCTAGCAGCTATTCCACCTTTCACCAC -CTTTTTCATTGTTGTCTTCCTCCCCCTTTCCTTTCCCCTCCTTCTTCTTTTAGATTTAAA -CCTCAGATTTTAAATGTGCTGGTTTAAATCTAGTAAATCAATTGTATTTGGGGTTTCATC -ATGACTTTATGTGTATGTTATCTTCAGATAGATAGATGTAGGCAACTCTGACTTTCATAC -TTAGAAGGGTTTGCCTTTCATACTTAGAACAGTTAATCCTGTTCTTAGACCTACTATTAA -GATCTGATGCTTAGGGCCCAGATCAAGGGCACCCACATGATCCTGGAAGCACTCAGGCTG -CTTTCTTTCTTTCTTTTTTTTTCATACTTTTTTTTAAAAAGATGTATTTATTACATGTAA -GTACACTGTAGCTGTCTTCAAACAAACCAGAAGAGGGCGTCAGATCTCGTTGCAGATGGT -TGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCTGGACCTTCGGAAGAGCAGTCGGTG -CTCTTACCCACTGAGCCATCTCACCAGCCCCCCGGCTGCTTTCATTAATAACAATTAGTT -AATTCATTTCATGAATAATCATTCATTAACAATGTTACATACAGGTTTTTTTGTTTTGTT -TTGTTTTGTTTTTTTGTAGGAGGTTGTTTGTTGGGAGCCGCCCCCACATTCGCCGTTACA -AGATGGCGCTGACATCCTGTGTTCTAAGTGGTAAACAAATAATCTGCGCATGTGCCAAGG -GTATCTTATGACTACTTGTGCTCTGCCTTCCCCGTGACGTCAACTCGGCCGATGGGCTGC -AGCCAATCAGGGAGTGACACGTCCGAGGCGAAGGAGAATGCTCCTTAAGAGGGACGGGGT -TTCGTTTTCTCTCGCTCTTGCTTCTTGCTCTCTTGCTTCTTGCTCTCTTGTTTCTCTCTC -TCTTGCCTCTCTCTCTTGCTTCTTGCTCTCTTGCTTCCTGCACCCTGGCTCCTGAAGATG -TAAGAAATAAAGCTTTGCCGCAGAAGATTCTGGTCTGTGGTGTTCTTCCTGGCCGGTCGT -GAGAACGCGTCTAATAACAGTTGTTGAGTTTTCTGGTATATTGATGACCATCTTCTCATG -CTTTTTAGTGTTTAAACTTGAAGAGAATTCCATTAATGTGGTTGTATTGATTTCTTACAC -AGCAGAGTTTGTATATACACATGCCTAATTAGTACACTACATTATACCAGAAATTACTGC -ATCCTTATTTTTGATTACAGTGTAATATTTTTGTGTGGATGGCTACACACACACACACAC -ACACACACACACACACACACACACACACATTGGTTTTTTTTTGTTGTTGTTTTTTGCAGG -GGGGGCAGTTTCTCTGTGTAGCCCTGGATGTCCTGAATCTTATTCTGTAGACCAGGCTGC -CCTCAAGCTCACAGAGATCTGCCTGTCTCTGTCTTCTGAGAGCTGAAGTTAAAGGCATGT -GATACCCAGATGGCTTCTTATATAGTAACTTGTCTTCTGCCAACTAGCATCGGGTTCTAT -GTCTTTAAACTTTGTTATTATGAACACTTTCCTTTTGCACACGCACACATGCACACATGC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCACACACACACACACAC -ATGTGAAATAAAGTCTTAGAGGTAAGATAAAGATGGAAGAGCATTGGAAAGTTTCCCTTT -AAAGTGTGTGTGTGGGGTGTATGGGGGGACTAGCATTACACACTAATTAGGAGTGTACAC -TCTGGAACAGGCTGCCTGGGTTTGTGATTTGCCTTTCCTCTTTATTAGTTTAGTGGCCTT -GGACAAGTTACTTACATTTCTATGTCTTGTTTGCTAATGGGTAGGTAGGATGGGAACCAT -ATCTTTCTGCTAGGGTTATAAGAATTAAATGAGCGAATCTGCTGAGCTTCACGTGTGTGG -ATGGTATTCTAGTTCAGACTCAGCAACTACTCTAGTGGGATGTTCATATTCCAAATGGGC -CAAGACGGGGACGCTGGCTTACTCGGATGTGCTTCTGTGCAGACTCAGCACTCGGGAGAT -GGAAGCAGGATGACCAAGGGCTTGAGGTCAGCTGGGTGTACCAGAGAGGCCCCTTTTCCA -AAGGAAAGAGAGAAAGTGGCGTTGTTAATCCTGAATCTGCCACTTAGGCACTGATTCCCG -TGCACCTGAATGAACAAGTGAATAAAGCTAGACTTAAGAATTGTCTCAAGCCGGGCAGTG -GTGGCGCACGCCTTTAATCCCAGCAATTGAGAGGCAGAGGCAGGTGAATTTCTGAGTTCG -AGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAGGACTACACAGAGAAACCCTG -TCTCGAAAAAACCAAAAAAGAAAACAAAAAAGAAAAAGAATTGTCTCAGTGTCTTCCTGT -TACTGCCTAGCTTCCGGGATCCGTGCTAAGTAAACATCAGAGCCGCCCTTACCTAGAAGT -ACTTTGAAGGCAGCATGGAGTGATGCTGCCCAAACTGGCTGTAGCAAAGGGGCAAGTGAG -AAATGAAACACTTTTCCAGGCTCCCCAGGCATCTGCCACCACACCCAGCTCCATCCCCAT -ACAAATGGCTTGAAAAGTGGAACAGAAATTGATTTTTAAAAATTAGACAACACCTATGTG -TCAATTGAATAACACTCCACACATACACAGTATCTTCAGTAGCATAGTCTACTACAAAAT -TGTAATTGTTAGTATGCTCTATTTTTGTATTGTGTAAAAAACAATTAGGAAGTTGGTGGA -AAGGAAACAGATTAATAAACACCCATTTATAGTTACCAGATCCAACATGGACCCTGAAGC -CAGGCCACTGTATTGGGGGAAGATTCAGGAATGATCCAGAGAAGCCTTCATGACCTTAGG -TACAAACATGGATCTCTCTGGATGAAATATCCAGTGTGCCTTCTATTTTAATAATGAAGC -AGGTGCCAGGGTTGTGGCCTCTCACAGGGGTCTTCGTTTGCCACACTTAACTGGGTGGTT -TCTGTTTTGTTTGGGGGAATAAATATTTGAAAGGGGAAACTGTAGAAGGTTTTGCGGCGG -TTATGATGTTATTGATACACAGGCTGATGCTGTTATGGCGGGTGCTAACAGGCTACATTA -TCTTTATGCCTCCAAGGTAACCTGAAGCAGCTGTCTATTGCCTTGGCACTACCTTACCCT -GAAGCGTCTGCCCTGCTGGGGACTGTAACCCGAGCCAACTGCCTGCCTTACAGAGGCTTC -TTTAGCTACTGACAGCAAGAAAGGAAGGGAGAGCGTGAAGTCCCCCAGATGGATCCTTCC -AAGCGGCCCGATGCTGAGCGACTCTCTGAGAGGATGGCCCTGCCATCTCCACTTCTACGT -AAGGGCAACAGTCACTAGTGTGTTCTCTTCAGGCACGGAAACAAATACTCGAAGGAAACC -TCTGGAAGATTTCTTTTTCTCTTTTGAACTCTGCCATGTATTGCCGCAGGCCATGTCCAC -GTGGAAATCGAGGCTCACCAAAAGCCTGAAGCTCCCGTCTCGAAGGATGCACTCCTTCCC -ATGCTCGGCTTTGCTGTCCTGTTTTGGCAATACCAGGGAAAATGCTACCTTTGATCAGTC -CAGCTCGGCGGATACTCACTCTGCCATCTATGTCCAGCCCATGGCCAAAGCAGGCACACA -TCCAAGTCACCCAAAGGTGGAAGAAAGAGCTGCAGAGAAAAGGCGAGATTCTGGTATACA -CTTGGAGCAAAATGGCACCGCAAATGGCAATAACAGCAAACACACTGCTGTCCAGCCTGT -AGAGACCCCTGAGGATTTTGCCAGGTCCCTGAATGAGGAAGTAGACTGTGAAGCCGTTAC -TTTCCAGACGTCCATCCCTAGACCATCAATTATTGACATGCCAAAGGTGAGTGAGCTTTC -CCACTGCTGTTACAGATAAGGCTGTGTTAGGGAACGTTCTATCATTTTTTGGAAAAACTC -TGGCAAACATCCTTGTTTAAATTCATTACTGTATATGACACACAGAATTCTCTCTTGCTA -GTGAGAGGAACTGTGGAAAGCCTTTTAAATTTTCAGCGTGTTCGCTGAAGATATATATAG -AGAAATGACAAAGAATTCAGGAGCTGTCACAATGGCAAACCAGACTTTAGTGAACTGGTT -ATAATGCCTCCAAACAAACAAAAGATCAGAAGATGTATATATTATTCACACACACACACA -CACACACACACACACACACACACACACACACACACGTATATGTGTGTGCATGTAACACTT -GCATATAGTTAAAAAAACTGATCTATAACTTTCTATCTACTAAAATCCACAATATGAAGT -CTGACCATGGAATTTCAGAAATTGTCTTTAGCAGTTAGAATGTATCCTGTCTGGACAATT -GGGAATGATGGGGGAAGTTGGAAATGATAAGCAGCCCCATGTACAGAGCAGAAAGGAACT -GGCAGAAAATGGTATTCATAAATAAGGGATGATGCCTGTCTAACTTTTAAGATTTAAAGA -CAGGAAGAGGAGGGATTTGAAAGCTGGCGTCCCTGCTCTCCTGGGGCTTGGTCTTGAGTT -ACTGCTTTCTTGCCTTTGTTTCGGCATTACTGGATTTTAGTTTCTGAATGTTCTGAATTG -TTTGAGATGTACACACCATTTCATAGTCCTTGTCAATCCTGATTAAGAGGGGCAGTTGAG -AAAGAGACTTCTAAAGGATATAACCCCCAAAATGTTATTGCCCAGTTTGTTGTTGGTGGT -GGTAATTTCTTGCCCAAGTAATTTAGGACCAGAGCTAAAGAGCCTGAACGTTTTTCAGTA -TTCATTAATATGGTGTTCTGATTTAAAGCCTTTTTTCTCAGCTAGTTTATTAAATAAAAG -GTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGATTTGCTTACTTGGACTAAGTCT -TTTTAGCAATAAAAACTACAACTTGCCTGATAGCAAAGATAGAGTTAAGACATAATTTAA -AACATAGTTCAGTTTGGCAGTCTGTAGCAATGGTTCTCAGCTTTCCTAATGCTGTGCCCT -CTTAGTACAGTTCCTCACGGTGTGGTGACCCCAACCATAATATTATTTTCACTGCTACTT -CATAACTGAAATTTTTCTACTAGTATGAATTGTAATGTAAATGTGTTTTCTGATGGTCTT -AGATTACCCCTGTGAAAGGGTCATTTGACCTTGAAAAGCGATTGTGACCCACAGGTTAGA -ACCACTGGTCTACAACACTCTGTTAAGTGAGTGTATTTAATATAGCACTATGCTAAGTGC -TCTAGGAGCATAGCTCAGTGGCAGGGCATTTGCTTAGCATGCACCAGAACCTGGATTCCA -TCCCTAGAACTGCCAGGGAATGAAACTTTATTGTTTGAATTCTGGTATTCTGAAATTGAT -CAGAAGATTTCACCAAACCCTGTCTTAATAGCATTAATTTTTTTTTTGTTAGTATTGTTA -AGTCGACCCTCAAACAAGCAATAAAACCCAATATACTTGTTTAGTTTTCCGTGCATATCC -ATGTATAAATTGAGATATTTTTAGCGAATCTGAGTACACATCATGGCCAAGTTCATATAA -GCTACATGGCCAAAAGATGAATCTACATTACCTTGATGAGGCTAGAAGCATACATTCTGT -CAAGGAGGGAGGGCAGCAAGCCAGCCTCCACCCTCCACTGCTGAGCTTAGGAGCAATGAG -AAGGGCTTGGTCTGATTTTCTGTTTTAATGGTTCCTGTGACACAAGGGACCAGTGTAACA -CAGTGGGAGTCCCAGGAATCAACCTTGGGTCATCAGGGTTAGTAGCAAGTAGCAAGTCCC -TTCACTTACCTAGGCATCTTGCCTGCTCCAGCCTTAGTTGTTAAAACATAAGGGAAGGAC -CGTGTGATTAAGGAGTCATGTGACCAAGACTACAGACCACCCATAGACATTCAATACCGC -CTAGGAATAGGTATATCAGAGTGATTGAAAACGAGGCTGTAAGTTGGAGAAGCGCCCGGA -AAGATCCAAAGGCCCACAGAGGAGCATCTGGGATGCTACAGGGAGATGTGCAGCAGCAGG -AGCTTTGGGGATTTTGTGCAGAACTATGTCGTGGACAGGGCTATGATTCTGGGGCGGGCT -AGAGTTGAGAAGCTGGTTCAGTACCTCGGTTCTGGGTCAGTCATAAAAGGACGAGTAGGG -GATGCTACAGGCAGAAGTAGATGCAGCCGCTGACCTTGGGAAGGCTGAAAGCAAATGAAA -TTAAGGGGCAGAGAGTGTGCAAAGAGGAGGCGAGTGGGCTTCTGTTGTGGTTCCAAAGCC -CAGGGCTCACCTGCACAGAGCACCTACCTTCTGCCAGCCTTTCTCAACGCATTAAACGGA -GGCTCTCGTCTAACCCTAGAGACGGTCCCAAGTCCACAGAGGGAGGAAATGACAGACTCA -GGGTTAGAGTCGAGTTCTCCCCAACTCCCAAGTCCACCCTTGGAAATAGAAGGTGCTTCT -ATTCCTGATGCTTGAGACTTAGAACCAGATAGTCCTATACGAGGTCATTTCCTTTTCAAG -TCAATTAGAGCTCCACATAACGCATATATGGAGTGTATTTATAAAACTGTGCAGCACATG -GAAATGTAGCAGCTGGGCTAGATAGCCTTGGGTTCAATCCCCAGCACCGTAATGTATATT -TATAAATGCATATATGTGTATGATTATAATTATTAGTTTAAAAAATAATTTGCATAACTT -TTTTTTCTGCCACAGTGGCAGGCGTGTATCACCATGGAAAGAGATATTTTTCATTTTTTG -TCAGAGACAAAGCTTTGCTGATGGCCGTGGGGGAACTTCTGATTAAAAGTGCCAGCAGCT -TCTTTGTGACCTGGCACGTCTTCAGCGACGTGTTCCCCTAGGTGGATGGTGAATGAGCTA -GCTTTCCTACAGCCTTGCCCGGTGGCTCATGTACTTCCCCTTTAGGTGTACTGATCCTCT -TTCTGGAAGCTGCTTTGTTAGCAACCATAAATAATACTTACACTCTTTCTGAAGTTCAGC -TTCAGAGCAACCTGAAATGAAGACAGACACCCCTGGGGTGTCTTTCGTTACCCTGGTGAT -CAGAAGGGAAGGAGGATCATTTCAATCTGACACAGACTCTAGTCTGAGTGGAAAGCTGAA -AGTCATAAATATATAAACTAAGTTGAGGCAAAAGCATTTATCTGGGTTGCAGAAAGGCAT -ATGCTTGTCTAGCGAAAAGGTGCTTGTTGCTCAAGGCTGACAGCCTGAGTTTATCCCCTA -CATTATACACACAGCACACAAGCATAAACCATTTTTTTTAATTTAAAAAGTTATCTGACC -ACTGGACATGGTTGGTTGTCTATGCCTTAAATCCCAGCACTCGGGAGGCAAAGGCAGGTG -GATCTCTGTGAGTTCCAGGCCAGCCTGGTCTCCAAAGTGGGTTCCAGGACAGCTAATGAA -GGCAGCTACACAGAGAAACCCTGTCTCAAAACCAAAAATAAAAACCCAAAACTTAACCAA -CCAATCAAAAAACAAAAAAATGAAAGAAAAAGAAAAGTTATCTGAAAACTATAAGTGATA -TTAACTAGACTTCAACTCTTCTTCCCCCTCCTCTTCCTTCTTTTTTGAACTAGTGTCTCA -CTATGTAGATCTGGCTTAGAGTTCACTATGTAGACCAGAATGGCTTTGAACTCATGGAGA -TCTCTCTGCCTTTACCTCTGCCTCCCAAGTACTGGAATTAAAGGCATGCACTACCATGCT -TGGTTTCAACATCTTTTGTGTGTGTCCCTTTCCTGTTTCATGCTTGAAATCAAGGTAAAA -AGCTTACAATTGGAACATGTTGTAGAGTTGGGAGTCATGATGTTCCATTAGTGGTTGTCT -GTCTCACAGGTGAAGCCTCTCATAATTGGTGGAATCACAGACAGATCATGGAGTGAGGAA -ATGCTTCTGTTTATTGCTTTAGCTGAACGTTGCTGAGATGTCCCTCTGTGGAAACTCAGC -ACTGGCCCTAGGACCTGCAGATGAATGGACAACCCCTTAAATTGTTTGCATTCTAGAGGG -AGAGACAGATGTAGAAGCTGGCAATATCAGCAGAGCATGAGAAGGCTAAGGTCTGGAGGC -CTTACAAACTCAGGAGGGGCCTTGGGAAGATTGGGAGATAGGGCAGCTGGTAGAAGATTG -ACAGACAGGTTTCCACCCCACACTGCATCCTTCCCATATGGCAGGGAGTGCTTTATCCTG -CGTCATCTTGGCACTGTAGACAGAATAAGAAAAGAAAGGCTGCAAGTGGCTAAGGTCTTT -AGAGTACTTTTCATGTTTGAGAGAGTATATAGCAATGTTTTTTTTTTTAAAATCTAGTTC -TCCATGTGTGTGTGTGGGGGGGGTGGGGTGGGGGGTGGTGAACCAGTCTGACACAGAAGA -GGGAATAATTGTGGCTAGGAAATCATGCCTTCGTGTATTGAAACTAAAAAAAGTCAATGA -TATAAAAATGCAGGATAATAGGGTCCACCTTAGAATGACCATGGCATTTTGGAACAAGCT -TGTTTTGCAGTCAGACATAGAACAGCAACCAAGCCAGGCCTGCAGTCTCACAATGGCCCA -AGGAAGGATGCCGAGACTTGGGCAGTCATCGTTTCTCAGGGCATAGACCTTGGCTTTGCT -GCCTTTGAGACAGCTATCTTCCTTTGTCCTCTTTATCCAAAACACAGTCTTGATAAAAGT -TTTGAAGAGCCAAGTGTGTAAGTTAGAATGTCTGTCTCATCATAGACTCTGGGAATTAAT -TGTCAGAGTTGGACAGACCAAGCCAGATGCTCTCTATTAAAACATTATAAGTAGGGACCA -GGGGAATGCCTTAGTAAAGTGGTGGCTGCTTCAGCATGAAGAGTTGAGCTTAATTCACAG -GCATGGTGGTGCTCACAGACATGGTGGTGCTCACAGGAGTGGTGGTGCTCACAGGCGTGG -TGGTGCTCACAGGCATGGTGGTGCTCACAGACATGGTGGTGCTCACTTATAATCCCAGTG -ATGGAAAGGGAGAGACAGGTGGGTCCCTGGGGTTAGTGTGGTCATCATGTTCCAGGCTAG -TGAGAGAGCCTGTCTCAAAAAGCAAAGTAGATGCCTTGGGATGACGCCTGAGGTTTGCTT -CTGGCTTTCACATACATGTTCTCACACATGTGTATGCTCTCATATATACATACATACACA -CCAGCATTCACGTGTGCACCCACATGTGCAGAAACACACACACACCACACATAAAGATCA -GGTTGGCATGTGGGCATGTCAGCAGAGCATTTTCTTTCTGCTAATTGAAGTAGGTGGGGG -GGCTCAGCCCACTCTGGGCAGTGAACCTGGGCTGTAGCAAAGATAGCTGAATGTGGGCCA -GGAAACAAGCCAGCAAGTGATGTTTTCCACAGTCTCTGCTTCACTTCCTGCCTCCAGGTC -CCTGACTTGAGTTATTGCCCTGAATTTCCTCAGTGATAAACTGTTACATGGAACTGTAAG -CTGAAGCACACCCTTTCCTCCCCTAGTTGCTTTTTTGTTAGAGTCTTTTTATCTTAGTAA -CAAAATCCAACAAAGGCAGTGCCATTGGGAGAAACTCTGTTAGGCTACATATTGCTTTTT -TTTTTTTTTTTTTTGTACAAACTAATTTGCTTGCATTCTTTTTAGAATGAGAACTGCATC -TTTTTCTAATGGGTCTAAAGAACCTTAAGCTAGCTATAAAAGCGAGTGCGCTGTCAGGGA -TGCTTCCTGCTGAACATATGATTTGATGTGATCTTTAATAAACGTCCCAGTTCACACACT -GAGTCATGACAGCATTTTAAATATATGTATATGCCATGGTGACTTCTTATCTGCCTTCCT -TCCCCAGCTCTTCTATGTCATTCCTGCTGGGTTCTTTCTCTCTTCCTGAACCACACCCTC -TTCTGCTTACATGTTACATATACTTCTTCGCTCCATTTCTATTTCTTTCCTCCCTTTCTC -TTTGTTTAGTTAACTAAATGTTTTATTAACTAATTTTGAGTTTCTTACAATGTATTTTGA -TCATATTTATCCCCAAGTTTTCCTCTACCTCCAACTGAGATCCACCCTCATTTCTTCTGG -ATTTCATGTACTACTATATAAAAATTTATCAACTCTGATTTGTGTTGTCTTTGTATTTCT -GTGCCCCTGTGGGGCACAGGCCATGTGGTATCTCCCATGAGCCACTCCCTTAACAAACTA -CTTTCTTTTCTCCACACCATGAATTGTACACAGCTTCTCAGATGGGAAGGTGGGGTGGTG -AGGCTTATGAAGCCCTTGACACTCCATACTAGAATGCTGACAAGCTTGATCTTGCACAGG -TTGTGGCCAGGCAGCCTCAGGTGCTGTGAGTTCGTGAGTGTAGTGGTCCTTCCTGCTTTC -TCTTCTCTCCTCTTTCCTTAAAGCCTCTGCTTTCCCTACCTCACCCCTATTTCTACTTTC -ATAACACACACACACACACATGCACATACATGCACACACATGCACACACATGCATACTTA -AAACTAAGAGCCTGAATGTGAGGGAAAACATATAGTATTTGTCTTTGTGAATCTTATTTT -GCTTAATACAATGATCTCCAGTTCCATCTGCATTGCTGCAAAGGTCATGATTTTGTTCCT -TCTCATGACTGATAAAACCCCAATGTGTGCATGTCCACCATGCTTTTTTATCTACTCATC -CACTGATGGACATTTCAGCTGCTTCCTTTTGCTAGTGATCATGAATTTTCAGTGTGGCAA -TAAACACAAATGTCTGTGTGCTATGTTGATTTAGTGACTTTCAGACAGTATATCCAGAAA -TATTGCAGTTGGGTCATATGGTAGTCTTGCTTTTAGTTTTCTAAGGAATCTGCACAGTAG -TTTCATCCGACATCCTCTTTTATCTACATCCTGGCCAGCATTACCATTTGTTTTCAGGAT -AGCCATCTGGACTGGGGTGAGATGGATGCTCAAAGCAACTTCAGTGTGCATTTCTGTGGT -GGTTAAGGGTGTCAAGCACTTTTTCAAGTACTTATTTTTCATTTGTGTTTCTTCTTTTGA -AAACTGTCTCTTCAGCTCATTGGCTAATTTGTTGATTGGAACTTAATTTTTATGATTATT -TATATATTCTAGGTATGAACTCTCCTGACATATTGTTTGAATCGAAAGCAAATTAGAAAC -TCACACAATCACTGTAAGTTGTCTAGTTTCATTTTATGTACTGAGCAAGACAACCATCTT -TCACTTCCTCAGACACAGAAGATGTTTGAACGAGATAGAGCAGGTCCCATCCCGTTCCAT -TTAAGCACTGGTAATTTTTCATGCCAGGCATCTCCTTTCAAAAGCTGTTGAGCATAGCAT -GGGCTTGTGCACGAAACACCTATACACTCAGTCAGGAATTTTCTAAGTCAGATATTCAGT -TGAATGCCAACTGGAAAAAAAGAGAAACAGCTCCTTGGCTCCTCTCAGGATGAAGTAAAA -TGAATGGTCCTCATAAAACCGTGAAATTTACACTGCACAGCTTTGGCTCTTGGAAATCTT -CCATAGAAGACTCCAGAGGCCAGCAAATCTGCAGAACTCTCAGACCCTGTAGAGCTGAAG -GGAATGCACACTTCAAACCAGGAAAGAAGGCACACGTGTATGATTTAATAAAAACTGAAA -GCGCTGCTTTCAAGCAAGGTTACCGCTGCTTAACAACTCAGTTTAAAATAATACCCATTC -CAACCAAGATTGGCATGTCAGAGGGAGAGAGGTATAGAGGAAGAGGTTTTCCCATGTTTG -AGTAGCACCTATTTCCAGTTATACAGTGAGAATCTAGTATCTCTTTGTGACTCATTAGTA -CTCTTTCTTCATTATTTTTTAAAGACAGGATCTTGTGTAGCCCCATGCTGGTCTTGAACT -CCTATCTTAGCCAAGGATGACCTTGAACTCCCGATTCGCCTTCCTGCACCTCTATGGTAC -TAAGCTCTCAGCTTTGTGCTTCCAGACCAGGTTTATGAGCTATTGGGCACTGGCCTTCAT -GCATGCTGGGAAAGTACTCTGACAACTGAGCCATGTCCTTGACGTACTCTAACCCCAACT -TTTACAGAGTAAGTATAAGTTTTATAGGCAATGCTCTTGACCATCTAACCAAAGGAGATT -GTAATTGACAAGACTCTGACCCAAGAATATCTGCATCTGTTTAGCTGGCATTCCTGTCTT -CTTCATTATATAACCTGGGGTCATGCATGCTTCAGCTGAAACCCTCTTTGTTCCACCACC -ACACTTGCTGAATATGCTGGAAACTTGAACATGTCTTATGCTCCAGGAGCCACAGGGGGC -AGCTGAATGAATGTGCTGTATCCATCATGGGAAACTGGAGAGGATTTTTTCCAGCTAAGG -ACTCTGTTAACCTGATCTGAACTGTTGTTCATTTTCCACTCGCTGCTCTTCCTTTCCAAA -GAAAATATAACTTGTTGACTTAACGCTTTTTCCAATATGCTCTCAATGCAGTTGGTTTTG -TAATTCTGCACCAGGGGAAGTGAGAGGCTGGAAAGAGGAGGCAGTTAGAGGAAGGGAAGC -CTCCACCAGAGCCACTAAGGCTGAGACAGGAGGTGTGGACAGTCTCATTCTGAAAATCCA -GTATGTGTCTACCATGTTTAGTTAAATGGAGAATGACAGTTCAGTTGGAACCTAAGCCAC -AGGTGTTATTTGATTGTCTGTTGTAAGGAGAAATTCCTCTTTAGATGCTGCCTGCCTGGG -GGGAAAATCAGGCCATGTAACTTAAAGTTTCAAATCTTGGGCTGAGGATATAGGTCAGTT -GGTATAGTGATAACCTTGCAAGCACGAGGACTTGAGTTCAATCCCCAAGACCCACTTAAA -AATGCTGAGTATGGTTGTGCAAGTGAAATCCCAGGCTGGGAGGTGGAAACAGGAGGATCC -CTGTGGCTTGCTAGCAGTCCTGTCAAAAATGTTGGTGAGCCCCAGGTACAGTGAGAGACT -CTGACTCAACGGAGATAGGCTCTGTTCCTAAGCATGAGCACAGATACGTGTATACATATA -CTAATGAATGAATATATAGGGAAACACATCAAATCCTCAAAAAACCAAACCAACCAACCA -ACCAACCAAACAAACAAAAAACAGTAGGAGGAATCTGGGTCCCCTTTAACTTATTGCCAA -TCAAGAGTCATGCACTCTATCCATGTGACAAGGCACCATGACCAAGGCAACTTGTTAAAA -GAAAACCTTTGACTGGGGGGTTGCTTACAGTTTCAGAGGGCAAGCCCATGATCATCAGGG -TTGGGAGCATGGCATTAGGCAGGAATGGTGCTGGAACAGTAGTTGGCAGCTAACTCTGAT -CTACAGCCACAGGGGAGAGACAGAGCTAACTGGAAGTGAAATCTCAAAGCTAGCTCTCAG -TGACACACCTCCCCCTATAAGGCCATGCTGTTTGTGTACACACACACACACACACACACA -CACACACACACACACACACACACACACACAGCCTATATTTAAGGCCTCCTAATCCTCCTC -AAGCAGTACCACTAACTGTGGACCAAACATTCAAACGTATGAGCCCATGGGGACCTTCTT -ATTCCAACCACCACAAACTACAATTTGCAAGTCACAAACTGACTTTACAAGGAGGTTCTA -TTTTTGACAAAACCAATGCATACCTTTATGAATATGATAGTTTACTTTATGTTCCATATG -TATGCACATGGGATAAGCATTTGTATGTGTGTGCTCATATGCGTCATTGCACATGTATGC -ATGAGCATTAGGAGGCCCTAGGGTCACATCAGGAATCTTTCCTGTTGCTCTGTGCCTTAT -TCCTTGAGGCAGGTCTATTAGTCAAACCCAGAACTTGCTCACACAGGCTGGTCCAACTAG -CCAGTTTGTTCTGTGGGTCCCCTACTTTGTGGGATTCTGTTTTGTGAGTGTTATAAGTGG -GCTATCATGTTCACCCAATATTTTCATGGGTTCCGGGGATGCAAACCCCAGTCTTATGGT -TCTGGGGATCAAACTCATGCCTCAAACATGCTAGACAAATATTCTATCTCTGAGTCCCAC -CTCCAGCATCTTAATAATATATATTTAAATTTATTTTTATTTTATGTGTATATATTAGTC -TTTTGTTTTTGTTTGTGCACTATGTATGTATACACATTGCTTTTGGAGGCCAGAAGAGGG -CATTGGATTCCCAGGAAATGGAGTTACATATAGCTGTTAGCTGCCATGTTGGTGCTGAGA -GTCAAACCCAGCTCTTAACTGCTGTGCCATCTCTCTAGTGCTTTTATAATATTTTTGAAT -ATATGAAAAGACGAATCAGCCAATAAACCAATATCAAGGGGCAGACTTATGATACAGAGC -TTATTTGTATATATTCTTATTATTTAGTCTTTGTTCAATACTGCCAATGTCTTTGTGATT -TATTCCCTTTTCTAGAAATTCATGGAAATTATTTAAGCTTGTGTAGAAGGGGTAGAAGTC -AAGATATTTTTTCTCTGGAAGAATCAACTGCATGTCCACCAGGCTTAAGATGGAAGACTA -AGAAAATTTCCTTCTCAAGTGAACTTAGCCAGAGGGAAATGTGCTTTTCAACTCCCTAGT -TAATTTGTATATTCCGTTGCAATTTGTTGCCTGATATAAACTAAACTCTTTATGCTTTGG -TTTTTCTGTATGCGTATAGTAGCTTGTAGGATCCCAAGATTGTTTCAGAAAGAGCAACTA -CTTGCGTAGAACTTTAAACATTTTAGGAAAAACACACAACAGAAACAGAAGAAAACAGGG -GCCATGTTTTCCTCATGATTTTAATAGCAGACCAAGAAGCATAGGCAGCTACTGATCACA -TTAGCAAGGCTCTGAGCTATTTGAGGGACACAGGGTCAATTCCAGGAGTGCTTTTACCAT -TTTCTCACATAATTCTGGACTTCCAACATTCTGAATTCCCTGCCCCCTGATTTTAAGAGA -ACTTGATGCCCATAAGATGTTTTTGGCTAATCTGATTGAAGTATGAAATAAATACTCTTG -TACTTACACATACTACTTTCTAAAATTGAAGACTAGTCAGTCAAGGGCTTCTGTTTAGCT -AAGGTCAGTATTCAGAACCCATAATACTGCAACTATTTATTGGCCAACTAAGGATCATTT -AGTGTATACTGAAGTCCATGATGTTTGCATCTGCCCTGAACAGGTAGAGAGGTTTGTCCT -TCTTGTTATCCCCTAAGAGTAAATACAGCAACTATTTATATAGCTTTCCTTTCCTTTTAT -TTCCATTATTTTTCTGTTGCTTTCTTTTTCTTTATTCCTTTGTTTATTTTTCTCTTTCCA -TCTTCTTTTTCCCTCCTTCCTTTATTCCCCTCCTCTGCTTTTTCTATTTCCTCTCCCCCA -AATTTGTCTCTTCTTTCTTTTTGTGACAGAGTCTGGCTATGTAATCTGGGCTGCCTTCAA -ACTTGGTCTCCTCTTCTCTCAACTTCTAAAGTGCTGAGACTACAGGTATGTGCTACCACA -CTAGACTTTCATAGATCTACACTATGCTTAGTAAAAAGTAACCAAATAAGACTTGAAATC -ATCTTTATGGGTGAATTGGGTAGATTATGTGCACATATTACGTCCATTAAATAAAGCACT -TGAACATCTTGGGCTTTGGTGTCTATGGATGCAGAAGGATGCCTGTAATAGGAAAAAGTG -GTTTGACTCAGCAAAAACAAATAGTTTCAAACAAAACTATCAATATGTCATTTCTTCTGT -GCTTTCAGTAATTGGTGTCAAGTCTAAGTTTGAAGTTTTAAAGTTTGTGTTCCCCACGTC -CTTGGAATGAGCAGGGGCAGTACTTAGTGTTAGGCACTAGGACACTGACTCTGAAGAACA -AAGGGTGGCTTTGCCTTTGAGTTGTTGTTACCAGGCCAGCAATCAGGCAAAGAACAGCCA -CAATAAAAAGCAGTCAAATGGCACTTATCTCTGCAGTTGGGGCAAAAGGCATTTATATGG -TTTTAAGCATTTTTTTCCCTTCTCTTCCAGTGAATTTTCCATGACCTTGAGTTTGATTAT -ACATCGGAGTCTTATCACAGCCTCACTTTATTACTCTCACCTCTTTTTTTCCCAACTTCT -TGTTTTGGTTAGTATCAAAAATCCATGTTTTCTTGCAACATTCACAACACAGTTACTATA -ACCAGTGCTCCAATCTAAAGAGACTTTCTGCCCTAATCCACATTCAGTTGCTGCAAACTA -CCACCTAAGACTGAGTAGTTTATTTTAAACTGCATTTATTTCTTGTAGTGCTAGAGACTG -GAAAGCCAAGGGTCAAGGGAACACATAGATGACACCCTGCTCATTCACGGGGACTTCATT -TGGAGTTCTGAGGTGCTGTTGTGTATCACATGGCAAACAGAACACACACAAATGCCAAAT -TAGTTTGTATAACTGTCCCAGTTTGAAAATAACACATGAATATATCTATCAGGGGGATGG -ATAGTAGAGCCCAGGTGAATCAACAACGTCTCAAAGGCCTTACCATTCTGAATGCATGTG -TGTGTGTGTTCACACATGTGTGGATATAGGTGTGTGGCATTGGATATCCTCATCAAACAT -GCTCCACCTTACATGTTGACACAGGGTTTTCTCACATGAATCCATACCACTGATTTAGCT -AGTCTAGCTAGCCACCCTGCTCTAGGGATACCCCGTATTTAATTCCCAAGTGTCTGGGAT -CACAGACAAGCTACCATATCCACCTGGCACTTATGTGGCTGCTGCAGATGGAAATTCCAG -TCCTTGTGCTTGTGAGGTAAGCACTTTACTCATTGAGCAATTTCCTGACCCCATCTCTTA -GTACCTCAACTTCAATATGACTTTTGGTGGCAGCAGTCAAATCGTAGAAGATCCTTTTGT -TTTTCAGTTCTGCATGGTCTGGATAGACCTGCTTGTCATGTACCATTAGTGCCAGGAAAA -CTCGCTATTGCAAGTTTTAAAGACTATCTGTTGAATGACCCACTAAGGGAGCTTTGAACT -TGACTTATTTTCAAGAACACACAACTGGCAAGTCTCTGGCCTTTTCTCTCCAGCATCTTA -GTAGTACTGATACCCACTGCAGGGATTCTCATGAATGGTGGGGATGCTCATGGAGCCATC -TCTACGCAGTTGATTGCTGTTTTCACAGTAAAACTTGGCATTACTTGGGTAGGCCTCAAG -TCAGAAAATTTTCCACCTAATCATTCTTTTATCCAACAAATACTTAATAGTATTCAACAT -GTTCTCTTGAGTGGCCACATATTCTCATTGACTTAATAGGTTAGTGTTTGTAACTCAGGA -TTCTCTTAAGAAACAAAATCAATAGAATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTACAGAGAAAGGGATGTAGAGGTGTTTTAAAGGTTTGACTCATGTACTCATTGACAC -TAACAAAGTCAAAATCTACAGTGCAGTTCTGCCCCCTACAAAATACCTAGCCCCTGCTGC -CTAGACACAGAGTGCTTTCTTCTTCTTTCAGAACCTTACTAATTGCTCTGAAGGCCTATA -ATTGATTAGATGATATCCACTTAGTTTATTGACTGCAGTCTTTCTTCAAGTCAATTGATG -GTAGATTTTACCCTCCTCAAAAATGACCTCCCTAGCAATCCAGGATTACTGTTTGATTAA -ATACCTTGGTAGTATAGCCTGCCCAAGTTGACACTCAAGGAACTTGATAAAGGAAAAAGA -GTCTTGGATTTTGTATCCAGAACTCCTGAGCTCTAGTCCCAAATTGCTAAATGGTTCTTA -AGACCATTTCTTAAACATTCAGAACCCAATTTTACCTTTTCTGAAAATTATTAGGGGAGG -GACAATAGACAGGAACTTTCCAAGGTAGTAACATCCCATTTGGCTTTATAGTTCTGAGTC -TTTTAAGTTAATTCAGTTTTCGGAATGATTTTCTTCCTATCTTAAAGAGAAAGTGCCCCC -TGCTATAGATGTGGTGCTAGGAAATTGTAACTCAGTGAGGAAGTGTTCACTGGAGAGAAG -CAGATGAAAAATGAACTTTTAAGATGGCTCCCAGTGGCAGCCATCTTGAGGGGACTGAAG -GAGGGGTTGAAGCTGAGGACAATGCTGTAGCTTTCTTGTCATAGAGCAACAAAGATCCTT -GTGCTTGGATCTGCCAGTCACTGGATCTGACTCTGTTCCTGAGAACTCTAATCTGAGACC -CAACCCAGAGTGGTTACCACCATGACAGCCAGTTTTTTCTCAAGGATTTCTCTCATATAA -TCTAATTTTAGCTTAGAGATAAGCTGGCGGTGAACACAACTTTGAGAAGGTCAAGCCACA -GAGTCTATACATTTGTTGACTTGGTTCAGATGGTTGGTTTCCTTTGAAATGTGTTTCCCT -TCCCTTGGCAGTGAGAATGTTGTCAGATATATTAAACTGTCACTAAACTGGCTCCGAATT -CATGCCTGGCCTCTGAGAGCAGAGTTGTCTCAAATCTGTAGCTAGGGATCACATCCAAGC -CCTTGTGTTAAGAAACATTTTTCATGCTCCCCAGGCCTGTGTATTATCTTTGACTAAATA -ACCTTAAGAGAGGATAGCTCGTGAATTGTTCCAGATATGATGGGTTGTAAGAAAAATAAA -GTATCCATATGGTTATTACAGACACACAGCAGTTGTGATGTCTGGCAAAACTCAGATGCT -TGTATCTCAGATGCTCCAATTCAGATGAAATGTGATTGTTATTCAATTATAAAAAATTAA -ATTATACAACTCTTATTGGTTAAAAAGCCCATTGTTGAGGCTAGCTTTATGGCATCTTCT -CACAGTGGCCCCAAGATAACACCCAGAGCTTGCTTTCTTTCTTTCTTTCTTTCTTTCTTT -CTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTTCCATATTTTATTAGGTATT -TATTTCATTTACATTTTAAATGCTATCCCGAAAGTCCCCTATTACCCCCCACACACACCC -TGCCCCCCTTACTCACCCACTCCCACTTCTTGGCCCTGGTGTTTCCCCTGTACTGGGGCA -TATAAAGTTTGCAAGACCAAGGGGCCTCTCTTCCCAATGATGGCCGACTAGGCCATCTTT -TGCTACATATGCAGCTAGAGACACGAGCTCTTGGGGGTACTGGTTAGTTCATATTGTTGT -TCCACCTATAGGGTTGCAGACCCCTTCAGCTCCTTGGATACTTTCTCTAGCTCCTCCATT -GGGGGCCTTGTGTTCCATCCAATAGCTGACAGTGAGCATCTACTTCTGTGTTTGCCAGGC -ACTGGCATAGCCTCACAAGAGACAGCTATATCAGGGTCCTTTCAGCAAATTCTTCGTGGC -ATATGCAATAGTGTTTGCATTTGGTGGCTGATTATGGGATGGACCCCCGGGTGGGGCAGT -CCCAGAGCTCTTTCTGTTTTGTAACAGGTTCAACTGCTTTTAGGTTCCCTTCAACATGTG -TGTACATGAAGAGCCTACTCTGTATATATGTGCATGTGTGTGTTCATATATTTGTGTACG -CACAAGTTGATGTGTGTATAAATTGACATCTATTATTCATTACCTTTTTTACCACCTTTA -TGATAATGTCATACCTCTCTTTTGAATTAGATACTTTACAGGGTCAGCTTTGTACTTCCG -GGATAACATTGTGTTATATAATATTTGATTTGCATGGCTAAGTTTTCTCTCATATGTGAA -TGAGAGAATTTATATATACATATGAATATATAAATGTATTTGTGTGTGTGTGCGCATGTG -TGTGTGTGTCAGAGAGAGAGACAGACAGATATATATATATATATATATATATATATATAT -ATATATATAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAGAAAAGAAAGTGTAAT -GGAATATATATGTCCTGAAAATAGAAAGGGAGCTACTTAGAGGAAAGGGCCCAGCAACAG -TGGTGGTAATGGTCATGGTGGTGAAGGACATGGGGGAGGGGCAAATAAGAGCAAAGTATA -GCATGTATGTATGGAACGGTCACAATTAAATCAATTTTTTGTATGCTAATAAAAATTTAC -TTAATGCAAGAGTGGGGCTGGGAAGATGGCTCAGTGGATAAAGAGTTTGTTGCAAAACCA -TGAGGACCTGAGTTCAAATCCCCAGAACCCACATAAAAGCCAGGCATGGTAGTGTGTGTG -TCCATAGCCTCAGGTCTGGGGGAAGGGGTTGGAGACGGTGAGTTCCTGGAGCTTGATGAT -CTGACATTCTAGCATGACATTCTAGCCGTATGCTCAGTGAGAGACCTTGTCTGAGAAGAC -AAGGTAGAGAGCAATTGAGGAAGACTCTTGACGTCAACCTCTGACCTCTATGTGCATGCC -CACATGTGAGAGCATACCTGTGTTCACATATACACACAAATATAATGCTTAGACATTGCC -AAACACATTGATCAGATCATACACAGTAACGTAGATCACAGCACAAATTTGCTCCCATTA -GTGTGGGTTGTTATCATATACAAAAGTAAGTGGTGTGTATATATCTGATACAAAACTCCT -CTTATTCACAGGCAATAGCTGTTAAAACTGGTATGGTTCTATTTGTTCAAAGCTTTGAAG -AAGCCTTGACACTTTGGTCTGAAACTTGGTTTTTGGTTATTTTGCTGTATTTTATTTAGA -CAGGGTCTTGCTATATAGCCCATGCTGGCATAAAATTCACAATCCTCCTGCCTCAGCCTC -CTAAGTGGTGGAATTACAGGTATGTCCCACCATTCTGGGCTATGGTGTGTACTTTCTGGT -GGATGAAAGTACAACAGATACATTTGAGTATAGAGGAGCTAAAGCTGGGCTTCCTTTCTG -TCTTCTCCCAGCTGAATGAACTTGAAGGCCACCTTTGTAAAGCTGAGTGAGGGAGACAGT -GGATGAGACTCCAAAGCCAGGCAGATGAGACAGGAAAGGGGTCATAACCCTTTGTCAAGT -CCCCCTCCCCTCAGGTTGCAATAAAACCAGGAAAGATAGATAGACGTCTAGCTGCTCAGA -CCAGAGCAATGGTCAGTCTCTCTGTAAAAGCCTGTGTGTAATGGGATGGCTGGAAAACTG -CAGGCTGGAAGTGATATTAATCTGAAATGGAAATTCCTCCCTCACCTAGCAAGTCTAGCA -GGAGTATTTGGAAATCTTGAAACTAGTTTAAAAAACATTGGGAATGCAGAGGGAGAGTCT -CTGGGATGAATGTCCTCTGGACACTGGGGTCTCTCCAGTCCTGCTAACCACCTTGACTGT -CTTTGGAAGTGGGCTCAGGGCAGCCTTAGGATTCATCCTGGGTGACTTACAGTCTTCTCC -TAAGAATGGATCATCTTTGTCCTCTTGTCCTCTAACTCTAATAGCCTGAGGCCAGGGCCT -TGATACCCAGGACCATGTCTGTAGGCAGCTGGTCATGGCCTTGAGGACTGGGGATACCCT -GGGATTTCTCACTCTCCAAAGACTTCACATACAAACTCACTTCCGTACCCTTCTGTCTGG -AGCCATGTCCAGTGTTGGTCATTCTTCATTGATGCCATTTCCCAGCCTTAGCTGCTCAGC -TCCCAAAGGGGTGGAGAGGACCAGCCATGATGTTAGAGGGTGTTCAGTCAACTCCTTGCT -GTAGTACCAGAACCCTATATGGGAGAAATTACACAAATACTTAATGGTTTCCTAAGAATG -CCTCCTATCCTTCATAGCTAAAGAAATTTCTTTAGAAATTCACATTTGAGGGTTTGTTTT -GGAGCATCATCTTGTTTGGGAAGGCTGGGATGAGGTCTCTGTGTTTGGATTCCATCTCTT -TCTGGGGACAATAATACAGAAGTGAAGAAGCAGATGTGTGAGACCCTTCCGTACAGATGG -TGCTGTTATCCTCTTCCTCCCTCTTATTACCTAGTTTGTGCCAGCAGCAGATGGGACCAG -GCCCTCCCTTCACAATGTGCTGACATAGTGGTAGTGCTGGAGGCAAGACAGCAACAAATA -TCTGCAGAGCTCGTGTAGGCATGATGAAGCTGAGTCTAAGCCTTCTTCCTGTGCTGTCCC -TGATTTCTCATTATACCCTGTGGGGCCACTAGTACACACTCAGGTATCTTTCCACCTTCA -GGCCCTGCCTCTACCTATCACATGCCTCCAAAGAGCCAGGATGCCTTTCTGGACATGTGT -ACATACTCTGTGTGAGGTCCATCAGGAGCACAGTGCTAAGGAAGAGGGTGCAACTCTGGT -GGCTTGAGCAAGGAACTTCTGGGTACCAAGTATGAGGATCATCATCTGGCAAGGGTAGGG -AGGTTGAAGGAGTACTGCCTTGAAGTCTTCTGAAGTGCGGTTCTCTCCAGCAAAGTGTTG -GAGAGACACAGATGGTCTGGGTCTTAGGGCTAGATTCCAGGTCTTCAGTTGCAGTCTCCC -CAGTGCACCATGAGTAAGGGTGTCCCACTGCTCTTTTGTATGCTGTGTTTTACACAGACC -TGGATGCTCTTATGTTTGGTATGTTTGCACTACTCTGCAATGGGTTTCAAGAGAATTCTA -TTTTCATGTCTTTCCATGCTGATGAAGCTTTTAGTTTTCACTGATGTCCCAAGTCCTGGG -AACTGGCTTTGGCTATACTGAGTACTTGTCTGGGAAAGAAGTACTCAGAAGGCTTTACTT -TGTGAAAGAGTACAGTTCTACTTTGACAAGAAGGGCCTCGGGGATCCTATCAATGGCTTT -TCCTTCTGGTTTTGCCCCTATGTGCTTTTTCTACATACTTTGTCTTTATTGGGGCACTTC -ACATCTGTATCTTGGAGTGTCTAGTCTGTGTGTCATGTTCCATGCCCTGGCTGTTAAACG -TATCCAGGCATGAGTCCATAATTGTGTGATCCCCTCCCCAATACGATCTGTGGTATCATA -GAGGTAGTTTTGGAATCATGTCCTATTGTAGAAAGAACAAATAGGTCTCGGGGGTTAGCT -CCATCTGCAGAGTGCTTTCCTTGGAAACAGGAACATTTCTTTGATTCCACAGAACCCACA -CTAGAAAATGGGATATAGTGGCATGTGCCTATGATCCCAACACTGGAAAGGCAGAAATAG -GCAGATCCTGCGGCTTGCTGGACAGCCAGCCAGGCCTATTTGGAGCATTCTAGGCCAGTG -AGAGACTGGTATCTCCTATGCTGCTGACTTGAACATCTCTGGAGCACACTACCAGGAGCA -GAGAGTGGCCTTTGATTGTGCCTTAGTTTCCAAAAAGCCCTCCTGTCACTCACTGGACAG -GGAAACAATGACACGTAGTATGTGGGTTTACTAAATAGATGACCTCATAGTCTAGCTTTC -ATCTGCAGAGTAGAATTGAACCAGGTCAAGGGATGAGGCACTGGAAGCTCAGATGCCAGG -TAGCTTGAGAAGAATGGGGACCACAGGGAAAGGTCAGGATGTTGTTGTCAGAGGAGGTGG -CAAGCAAGCAGTCCATTTGGTCACATGGGCAGGGAAAGAACTTTTCACATCAGCCACTAT -CCCTCTGTGTCACTCAACTTCAGCATCCTCTGACAAGCTAGCTTTCAAGCTAGCAGGCAA -GGTCTGGGCTTCTGTTTCTCTCTCGTGGCATCGTTCCCTGGCTTACAACCCAAGCCATTT -CACCTCAGTGATTCCTCCTTTCCTGAAGACCGGCTGGACCCAACCTTTCTCTATTTGTTT -CGTCTGGTGCTAATCTCACAGTGTACTAGATAATACATGGACCTTGACCATGACACACAC -TTGGGATCTTTTTTTTTATTATTATTTTAAAAGAAAGTCACACTAGGCCCCCAAGGCATA -ATCAGATCTATTATTACATCCTGTTTCAAGAAAGGACAGGGGTAAAATCCAGGCCAGATG -GCACTTGAGCAAGCAGGCCACCTGCTCCCACTGGGACTGTTCAGGTTTTGAGGGCCCTGG -AAAGTTACCTAGGTTGCTTTGCGCTAAATCATAGTTAAAAGCTGTCCATTTGGAAGTCTG -AGTCTCAGTCAGGTGTTGTAGTCATAAGAAACAAGGACAGAACCATCAGGATGCTAGAGA -ATTGGGTTTGGGGGTAGTATCTGGGGACACCACTTCAAACCAGGCTGCAGAATGAGCCTA -GGAAGATAGCTATGTTGCCACTGAAAGTGCACACACTGCCGCTGAATCCTTGGACTCTGC -TGCCTATTATACAAGCATCTCTATTGCTGCTGGCATGGGAATACAAACTTGCTTAATGTA -CAGAGTTCCCGATTCTATTTACCTTAAACTGGTAGCTTCTCATTCAGTGCCAATTGATAA -TGGGCTAAGAATCTTACTTAGGAGTTCCAGTTAGGGCCAATGACATAGACGTGGGAAAGA -ATGGAATGTTGAACTACTATTTCTTCAGCATGCTTGACCTGAGTAGGCTTTGTTGCCTTC -CTGAAACCCCAAATGAGAAATCCTCTAGGCAGTGGAGAAAGGTATAAATAATAGGTCTCT -CAAAAGAATCACAGATCCCACCTTCCTCCAATAGATCCGTCCTCGACCTCTGTGTACTGA -TTCCAAGCTTAAGGACTCTCATTCAGTGTATACTTGAGTACTTGAGAATCAGTCATTATT -ATTTCTTCTGAGAATGACCTCTTTCCCATGAAGCCAATAATCTAGTTGGGAAGTTCAACA -AAATGAAGTATGGGGCAGTGAGTGTATGGAAGGACTGTACCCTGAGATATGTCATCAGGA -GAGGTGACATGGAATCCAGATGGATAAGTAGGAACTAATTGTCAGGGTATTGGAGGGGTA -GGGGCATAAGAGGAAGAGCTAAAGCTAAATATTGTTGCAAAATGGGATCTGGTAGAGCTT -GAAGTGAAGGGACAGGCACATCATGAGAGCTTTTCATGCCTTTCTGAGGAGTTTGGATTT -TATGTCTAAGATTATGGAAAAATCATTAACAGAAATTTAAGGCAAATCATTTTATATATA -ATGCCTCATTATGGAAAATAAATGGCATAGGGCCGACAGCTGAGCAGAGAAGTCAGTCGT -TGATAGTAGAGAGTTGGAGGAGAAAGATTCAAGAATGATGATTTCACATGGTAACTGGCT -AATTGTGGGATGTAAAAGACAGAAAGTCACAGATGATAGCTAATTCATTGCTTGAGCACC -TATGTGAAGAATAACATTAAACTTAGGGGAGAGAAGCTATATTGGGTGTGAGATGCTTAT -GAGGCACTGAATAGAGATAAATTACAGGCAGGTGGAGCTGTGGGTCAGAACATCAGGGAG -TAGACTACATTGGGAATAGGAGTGGTGGCTAACTGGAATAGATTGGGAACATTAGTAAAG -CACACCTCTGGGTGTGTCTATGAGGGCATTCTCAGAGATGATTGGCATGAGAACTGATAG -GGAAAGACCCACTCTGAGTATGGGCAGGCTTGTGTGGAACAGAAGAAGAAAGAAGGAAAC -GTAAGAACAAACATTGGTTGGCGCTCTCTGCTTCCTGGTTGCTGGGTGGTGAGCAGCTAG -GATTCACCAAACCCTTCTGACATTCCCCCAACCCAGTTCTATCTGCTTTCCCTACCCTAC -CCAACGTTGTGTTCTCTTTTACATTCTTCAAGACCAATTCACATTACCTGACTATTCTTG -GATGTATGACCTTCCATTGAAAAATGGTCCTACCCTTATATAGGCATAGAGACAATATAG -CTAGTCAACAACAGATTTTACGGTCCAAAACTATGAGCCAAGAAAAAGCTTTCTTTTAAA -TTCTTTAAAGTTCTGTCTCTCAGATACTTGCCACGGTTGCAAAAAGTAGTAAACACAGAG -AAGATTAGCATGTAGTCTCTGATAAAGTCATAGACAGACCCAGAATGAGAAGACAGGAGA -CAGAGCTGTGCTCCATAGTTCTAAGTAATTTGCAAGTACAGAGAAATTACAATGTTTAGG -CAGCTTATGAGGGAACTTGAAAGAGTCTAACTTAGAAGCAGGAAGAAAAGCCAAGGAGAA -AAATTTAAAGAGTGAGTATAAAGTCCAAGAAACATAAGCACTAAAAAACTATCTGGTGTT -GGTAGAATGATGTCCATGGTGACCTTAAGAGAGTTGTTAACATGGAGGAATATCCCCGAG -GTGTGTAGGAAACTGAAGAGAAAGTCACTACAGTGGAAGGAGAAGGAAGGGGATGCTTTG -CATGGGCTTTGATTACCAAGGACAAGAATGAGATAGGATTGGAGCTAAGGGAGACAGGGC -TAAAATCTGGTCATTACTATCTTGCCAACCTTAAATGATTTCTTGGAGAGTTTCATGAAA -TGTGTTTTGATCATATCCACCCCTCCCCCAACCCACTTCTATCTGCTTTCCCTACCCTAC -CCAACGTTGTGTTCTCTTTTACATTCTTCAAGACCAATTCCCATTACCTGACTATTCTTG -GATGTATGACCTTCCATTGGAGAATGGTTGACTACCAATACTCTGGCAGCCTTTTCTTAC -ATGGTGTACTGGCTAATTTTGTGTCAACTTGACACAGCTGGAGTTATCACAGAGAAAGGA -GCTTCCGTTGAGGAAATGCCTCCGTGAGATCCAACTGTAAGGCATTTTCTCAATTAGTGA -TCAAGGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGGGTTCTA -TAAGAGAGCAGGCTGAGCAAGCCAGGTGAGGCAAGCTAGTAAAGAACATCCCTCCATGGT -CTCTGCATCAGCTCCTGCTTCCTGACCTGTTTGAGTTCCAGTCCTGACTTCCTTTGGTGA -TGAACAGCAGCATGGAAGTGTAAGCTGAATAAACCCTTTCTTCCCCAACTTGCTTCTTGG -TCATGATGTTTGTGCAGGAATAGAGACACATGGCAAATACCAGTCTTTGCATGCATAAAA -TCTAATCTACTGTCTCCCCTACCCACTTCCAACCCCATTACCTTGGCCAATGAGGGAAAG -AGAAACAATTCATCCAACATTTAGCAGTTATCTCGTGAGCAACTTCCATATTCTAGGTAC -TGTTTTGGGGATTATTAGTGAATGAACTAGACAATGATGGCTGATCTCATGAAATTCAGG -TTCTCTGTGTGAGTCTAATAGCTAGACAGACAGAGATTTATAAAGTGCCCAGAAAAAAAA -AAAACAGGTAGGACAAGATAAGAGAAATTCCTATTGCATGGGAATCCCTATTGTATGACA -GGCTATTGACATATTAGATGCTGTGTGTGTGTGGGTGAGTGGGTGGGTGTGGGTGTGGGT -GCGAGCGCACGCTGTGTGTATGTGTAGGGAGGCTCTACACTAGTTTTCTAAATATTACCC -CCAGCTTATTGAACCAAAGTCACTAGTGAGAAAGAAAAGAAGACATGTTAGGTTCCCTAA -AGAGAGTGTTTAATGACAATAAGGATCAATCACATACATCGTTAAGCTATCTGACATCAG -AGCAGGCCTAGTGCTTACTGCCAGCTTCTGTTTGCTGCCTGTGCCTCACTGAGCAGTTAT -TTCATGGCTTCCGGATGGTTCTGTGGCCCTTAATTCCTGGACAATATGTATTTAGGAAGG -TAAGGAATCATTTGGGGAAATGAAAAAAAAAAAAGGAAAAATACTGTCTTTTAAAATGCA -ACCCTGAACTAAGCAAAATGCTGACTGTTGTGGTGCAGGCCAGAATCCCAGCTACTTAGG -AAGCCGAGGCAAGAGGACTCCAATCCCCAGGCCTCGTGGTGAGACCCTGTCTCCTGAAAC -AAAACTGCTGGGTGGAGTGCTAGCCTATCAAACAGGAAACACTAGGTGCAATTCTCAGAA -TTACAAACTGACAAGAACTAGTTCTGGGACCAGGGGTTGATAAGTTCATAAGATTGTATT -TAAATTGGTTTCCATGGAACCCAGACCTAGCATCTGTATTTTGGGTAGAAAAGGGTGTCC -TTGGTCCCTCTTGGAGATACTGAGATCTCTACTTAGTATTTCTTCCCCTCCCACTTCCTT -GAGGGCTATTCCAACACTGTCTAGCCTAAAACATGGCTTTGTGCCTGTTCCACTTCTTGC -TCCCTGGGATGACAGGCTATCCATCTGTCATCTGTCTCTGTCTCAGCTTCTCTCTCTCTC -TTTCTTTCCCCAGGAGCCTATAGTTATTGCTAATTTACAACAGTAGGACATACCCATTTC -TTGTACCTTGCTTTTGCCTTGTTCCCTGACCAGGCTGTTCTGGTGGTCTGCTTGGTGCCT -CAGCTCCTGCCCTGGTCTTCTCTTTCCTCTTTTTCCCAGCCCACTGTTATAACCTAAGCC -CTCACTGAATACCTCATTCTGACTGTCACATTGCCTACCACATCTCTGACTGCCACCATA -ATGGAGATTTCCATTCTTGTGCTGTTTGCTTGTTGGGAAGCCCTACTATCCTTTGCTGAT -TATTCTTGGGACTCAGTTGAATGCTCTTAAGAGTTTCATGTATCATTTTTCAGCCACTTT -GGAAGTTTGAGTAAAAATGCCCCCCATAGGCTCATAGGGAGTGGCCTAATTAGGAGGTGT -GGCCTTGTTGGAAGAAGTATGTCACTGGGGTGGGCATTGAGGTTTCAGATGCTCAAGCCA -GGCCCAGTGTCACTCTCTCTTCCTGCTGCCTTTGGGTCAAGATGTAGAACTCTCAGCTGC -TTCTCCAGTACCATGTCTGCCTGCATGCTGCCATACTTCCCACCATGATGACAACGGACT -AAACCTCATCACTGTACGACAGCCCACAATTAAATGGTTTTTTCTTAGTAAGAGTTGCCT -TGGTCATGGTGTCTCTGCACAACATTAGATATCCTAAGTAAGATAGCCACCACATGGAAT -TTTCTCTTAAGACCTCTGAGGATATCTCCTCTTCCTCTTCCTCCTTCTCTTCCTCTTCTC -TATCTCTTCTTCATCTTGTTGTTGTTGTTCTTCTTCTTGTTGTTGTTTTTCTTCTTGTTC -TTTTTCTCGTTCTTGTTCTTCTTGTTTCTTGTTGTTGTTGTTCTCCTCCTCCTTCTTCTT -GTTCTCCTTCTTGTTCTTCTTTTTGTTCTTTTTCTTCTTGTTCTTCTTGTTCTTGTTCTT -CTTGTTCTTGTTCTTCTTGTTCTTGTTCTTCTTGTTCTTGTTCTCGTTCTCATTCTCCTC -CTCCTCCTTCCCCCCTCTGTCTCTCAGAATAAAGCTCACTTACACTAAAAAGATAGACTT -TGTCCAATTGTCTTTAGTTATGATCAAATTGTCCTGAGACAGACTAACTCTGGCATGTGA -GAAATAGTATCCTCAGGATCCCATCTAATTGTTGAAAAATAGATTTAATAGTTTACAGTG -GTGTTAGGTTTATAGAAAAGTTGATTGAAACTATGGCAAGTTTTTATTTTTCCATCTTCT -CAGTTCTCTCCCTCCTTCAGTTTCCCCTACTAGTTTTCTGCATTAGCATGGTTATAATTA -AGTTGATCCTATCATTATTGATTGAAGTCTATAATTTAGATCAGGGTTAAGGCTCCTTAT -TGTGTGAATCTACAGTTTTGGGAAAATGTATCAATGTGTTTACTCTATCAATATAGATAT -ATACTGTAGAGATAATATATAGTATATATGATATATATGATGTATACATACACACACACA -CACACACACACACACACACACACACACACATATATATATATATATATTGTATCTACTCTA -ACAGTAGTGTAAACAACATTTAAACTGCCCTAGAAATATGCAGTGTCCCTCGTTAACCTC -TGGAAGTTCTACTGTTTTGCTTCTGAAGCTCAATGTTTTCCAGAATGCCACATAGTGGTA -ACTGCTTAGTGTGATACTTTTACTTATCTTGTCTACCTTGCTTCCTCTCCCTCTTCTCCT -TTTGCTCTCTCTTTCTCTTGCCCTCCTTTTTCCTAGGGCCTTGCACTCACTAGGCAAGAA -CTCTCATGCTGAGCTACACCCCAGGTCTTTTTATTTTCTCCATTGTATAATGAGGTGGGT -GCCAGGGGCTGGACTCAGTCAGTCCCTGAACCCGTGGGAGAATCAGGATCCCGGTGCTCA -GGTGGTCAAGGAGTCGACAATGACAAACAGACATGACACAAGGGAGTGTTGTATCTGAAT -GTAATTTCTCAAAGCGAACATCAGACTTATATTACAGAAGAAAACAAGGAAGTTAGGTGT -TACATAAACCAAGGTACATTGAAGTTATCCGATGTATGATGATACAAAACAGAGAAACGC -ATACATAAAGGACTAGCAGGAACCAGACAGTGTTTACAACTGAGATAAGATCAGCCCTAT -CTAAAGTCAGCTATTCTTAGGAGCCAGGTGAAAGGGCTAATAGTCCAGGTGCAATTCTAG -TCTATTGCTTATCCCACAACCAGGGGGTTTTGCTCTTGCTAACCTTTTCTCTAGTTCCTC -CTTAAACCACAACCCTCCTTCTTCCTAGACCATTGTAAATTCCTGCATATGGGGGTGACT -TGGCTGTAATTCTAAGTTTACTTTGTAGAACTTGCCCTGAGATTTCTAGCTCTTATCCAG -TAAAATACTGAAAGAAAGCATGCAAGACCCTCCACACGATTGCAGGGACAAATCTGGTTA -TGGGATGCCAGAGACTCTCCAGGAGACAAGTTTCTGTGAAACTTTTTGCCTCAGGACTGC -AGCCAAGCTTCTGGACTTGTCACTCAAACTTCACTGGAGTGGGTGTGTCAGGTGGGCCTT -GAACTCACTATGCTGATTCTTCTACTCCAGCTATGTGCTAAGATAGCAAGTGTGTACCAC -CATACCTGGCAGTAATTTTAAAAAAAAATACTTGAATAATAGCCTATTGATCCACTCAGG -TATTGGTGGTTATCTTGATTGCTTCCAAATTTTGCAAAGTTCTTGATAAAGCTGCCATCA -GGATCCAAATGCAGGTTTCGTGTTGGTCTAAGTTGTTGGTTAATTTGGGTAAATCAGCAC -TATTGATGTGTTGGACAGGAGGCCTTTGTGGACTGTTATAAGAGAGTGCTAAGCTGTGCT -GAAAAATAATCCTGCTACTCTCCACTCCCAACAGTGATGAACAAGAATTTCATTTGCTCT -ATGTCCTCACTGGAATTTGGTATTCTCAGTGTTCCAGATTTCAGCCATTTGGCTGAGTTT -TTCCTGAGCCAGCTGGATATCTAGTGATGTCACCAGGACCCTCGCTTAGTCCTTCTAGCT -CTCACTTGTCCTGTTCTTCCTGGGTTAGCTGTAGCATTCTTTTATAGATATTTATCCCAG -TGTCTCTGAGTGGCTCTAGGAGTCTTTCTAAATCCCTGACCCGAGACTGTGAATAAAATA -AATTGCCTTGAGCTGCAGTCTGGAGGTTGCTTGTTAGGATGAAGCTAATGTAATAATCCC -TGTGGTGGGAACTTAGCACATGCACACAGTAGGTGTGATGAATCTACTCACTTTACCAAG -CAGACTCCTTGCAACTACTGGTGGTCCTGCAGGTATTTAATCATCTAATCTAATTCTTCA -GGTGGTGTGTGGCATGCTTCAGGCTCCGTGGAAGTAGGCTATTGCCAAGAATCCTCAGGG -GATCTTTAAGAACTGAAAAGGTCCCAAGATACCATCTCATTGTGCAGCTAAGATTTAGAG -ACCTAAAGAGGTCAGGGGACTTGGCTGAATTCAAGTAGAAATGCAGGAGGAAAAGCCCAG -CTGTAACCCAAGAGGGATATCACTTTCCAGCCTACAGTGATGTCTTTGTGTAAGTTGGGT -GTGGCATGGAGAATCTCTAGTGTTTTGTTTTTAGAGCTGTACTTTATCTTTCTCTTAGTT -CTTCTCATCTACAACTGAGTTACTGTTCCTATTTCCTTATCTCATCTAATTTAAGGCTAT -CTGAAGACAGCCTGGCTCTGTGTTTCAATATATTTTCAGGTGTAAATACATTGAACACTT -GTTACCACTGTAACTTTGGGAAAGTTACTCAAATTTGTTGAGTTTATGTTTTCTTAGCTG -TAGAACAACTGGAGAACCTTTATTCCTGGTTGTTGCACATCTGAATGTGTAAATACTGTT -AAATTCAAAAAGTTCATGTATGTGAACTGTGCTTACAGAGTTAGCACAAATTGAGTGTTC -CACAGGGGGTGGTGTGGCAGGTATTTCTGATGTCAGACATTGAAAAGCACAAGGACAGAA -TTTTTGTCCATGAGGAATGTTTGTCCCAAGATATTCTACATATTTTATAAGGTTGCTATC -AGTCAGGAGTTGAATTTATATTTTGTAAGCAGAGGAAGAAAAAATGATCATCAAACTGAT -ACTTGGTCTGAGATTGGCCAGTAAATGTAGAATTTTATTCAGCTGTAAAAAAATTTGAAA -TCAGGAAATGTGAAGGAAAATGGATAGATCTGGAAAGTATAATATAAAGCCAGACACACA -CACACACACACACACACATACATACATACACACAGAGGCATATGCACAGACACACACAGA -CATACATACACATAGAGGCATATGCACAGACACACACAGACATACATACACATTGTGTGT -ATAAGTGTGGGTAAAGCCTAGAAAAGTAGAAAAGAGACCAAGAGGGGTTAATAATAGGTA -AGGAGAAAAGATGCGAGTGGGGCAAAGGCATATTGGACATGAAAAAGGGAGAGACTTAGC -TGGGTGGTAGTAGTGAACACCTTTAATCCCAGCACTCAAAAGGCAGAGTTAGGTGGATCT -CTGAGGTCAGTGTGGTTTACAGAGGGAGTTCCAGGACAGTCAGAGCTGCACAGAAAAACT -CACCTTGAAAAACCAAAAAGGAAAAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAG -AAAGAAAGAAAGAAAGGAAGAAAGAAAGAAAGAAAGAAACAAAAGAAGAAAGAGAAAAAG -GAAGAAATGAAGGAAGGAAGAAGAAAAGAAAGGAAGAAAAAAAGAAAGGAAGAAAGAAAG -GAAAAGACTTGGGGGATAGACATCTACTATCTTAAATGCTAATTTGAAAAATTAGGTGAC -AGGAGAGGTGGCTTAGAGGTTGAGAGAGCTTGCTGTCCCTGCAGAGGACCAGAGTTTGGT -TTCCAGTGTTCAGGTCCAGCTGCTTACAAATGCTTATAACTGGGGAATCTGATGGTACCT -GTGCTCATGTGTACACGCACATACAAACACACACAGATAGGCAAGTAAATAATAGAAACA -CACATTTTAAAATGGAGAGATGAAGAGATAGAGACAGAGATATAGAGAAAGACAGAGACA -GAGACAGACAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGACCGA -GACCTTAGGGCATTTACCTGTGGGAAGAAAATACTTTTATTGTTGGCAGAAAAGGACAAC -TCTCTTTTTCTCTTTCCCTTCCTCCCCCATCATCTCTCTTTTTCTTTTCCTCTCTCATCA -TCCCTCTATAATTCCATGATATACAGATAACAGAAGCCACATGCATGATGCCAAAGGGCC -CACCATGAGGCAGGTACAAATGGAGGCTTTTTCTGATAGCTCTCAGACCTCCAGCTCTGT -TCTGCTCCAGGAACTCCTCTTGGCTCACTTGCCTTTCTGCCTCCTTCATTTCCCCATCTG -TGGTTTCACAAATAAACTCTTCTCTTGCCTCTCTCGGGCAATGAGGTCTGGTGCATGAAA -TGAAGAGGCCACCTGGTCTCGATTTTCAATCTGAGAGCCTTGAACAATATCATCAAGGCT -CCATTCTATTGCACTGTGATTCTTAGCCGTGATTCTTATGTTTTGTTGGCAACACATACC -ATTACACTATTTAAATTCTATTTTTAGAAGACCTTTTCAAAATTCTATCATTGACTATTC -AGGAATAACATTTACTCCTGGCCAGAGTTAAGATAATTTTTGGAAATGACCAATTAATGA -TTCATGATGTTTCTACTTAGTGGAGGATTTTAGTGTATCTTAGACTTAGAAACTAGCACT -GATTGATGGAGATGGGGGCGGGGGCAGCAAATTGAGTTATAATATATATTTTATGTTTTC -TTATAAGAATGGATTTTGTGTGTTTTCAAAAACTATGATTCACTACAGTATGGTAGGAAG -CTGAAGAGTATACAAACGAAAAATGGCTGGAGGGATAGTCATGAGTCTACAAGAAGGCTA -GCCAAAGGTTTCAGCTTATCCCTCAGCTTGGGGCAAGCTTTCAAAAACATTCCCAACTCC -ACCTGTATTTTTCTTCAGCTTGACCTCAAACTAACTCTCTCTGTCTCCCTTTCTGTGTGT -GTGTGTCTCTCTCTCTCTCTCTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCT -TTCTTTCTTTCTTTCTTTCTCTCTCTCCCTCTCCCCCCTTCTCTCTTTCTTTCTGCCTCT -GTCTCTATCTGTCTCTCTCCCCTTCTCCATTTTCCCAACTCATCCTGTTTCTGTCTGTCT -GTCTGTCTGTCTGTCTGTCTGTCTGTCTGTCTCCCCTTTTCTGTCTCACCAACTCTCTCT -GTTTGTCTATCTCTGTCCCCCTCTTTATCTCCCCATCTCTCTCTCTCTCCATATATATAT -ATATATATATATATATATATGTCTTCAAACTCTGGATTGGTGTGGATGACCTTGAATTTC -TAATCCTCCTGCCTCTGCCTCCTGAATTCTGAGATCACAAACACACATGACTCCACCCTG -TGTTGCTTGAACTCAGGGTCTCATGTGTGCTAGGCAAATGATCTGCTAATTGAGCTGTAT -CTTCCAGCCTTCACTCTTTCTCTTGATGTATGAACTTGACCTTCTCACTTCCAATCAGTG -AGCTTGTTTCTTCACTCAAGTACTAGAGATTTAGCTTGGTTGATATATCCAGACCCCATT -GAGCATGCCCATTTTAAGGCTGTTCCTCACAGAATGTTCTAGAAGTTTTGCCATATAGAG -GAACTTTCTTTGAGGACAACTGTCTGCTCCCTACTTGTCCCTTAGCTCTTCCTTCCGCAG -GCACCTTAAACAAAGCCTCCTGTGTAATTTATCACCCGGAGCCTGTAGTCATGTCCCACT -TCCTCAATGACTTCTTGTAATGCTGAAATAGGATTCATGATTTCTAGGATATGTGCAAAT -TAAACAATATTTGATATGAGGGATGGATTAACATTCTAGGAAATTTTAGAGCAATATTAA -ATATTAGGCTTTAATATGGCAACATTTTCTAGGCAGGAATTCTAAGTCCACTTGGTGAAG -TGGGGACAAGCTCTCATCTGTAGAAGTGAATTTGGAAGGCCCTTAAATTCATGCCCTCAA -CCCCTGTGCTTTAAATGCTTTGAAAGGCAGTGGTTCCCATGTCCCCAGCGAATACTCCCG -TGCCTTATCCCCTACAGTTGAGGAATTCTAGAGCATCCTATCTTGTTGCCCTAAATTATC -TTACTGATGCACTAAAGATACATCACAACAAAATGGATCTGAATATAAGGCCCTTACTTC -CTGGGAAGGCAGACCTTCTGAACGCCTTACCCTCCTTGCTTTCAGCCAAGGCTACCATGA -CATGCCTCAGAATGATGTGTATCTGACCTATCACACAGGACCATCACCCCTTGGGGGACC -AGTTCTACTTAATTTTACTTTGAGGTTGCATAGGGCTCAGAGTGTGGAATGCTAAAATAC -AGTCCAATTTTGCAATGGAAGCCTACCTCAAGAGAGTGTGTGGGTGACATCTCACTGGAC -ACCAGCAGGTGTGGGAGCCAAAAAGGGCTGGTCTGAGACTCTGCTAACTTGGCAGGTTAA -CCAGGAACAGATGGGCATCTGTGTGCTGCCAGAGGAGATTAGGTACATTCATTTGTTTTC -TTCGACAGATTTATAAAAACTGTGCCCTCCTCATTTCACTGCCAAGGTCTTGACAAATAA -AGTGTTCAAAAGCACAGAGCAATACGGAAACGCCAGGAATACTGGGTTTATATACATGAA -TTGTCATGCACCTTGAGCTATGGGGACATGTCCTAAGCTTTGGAGCACAGAGTCTGCAAA -TTCTTAATAATCATGCTTATAGCCATCCTGTAGATACTTTTCAGTCCCATAGGTCAAGAT -GGGTCCATATAAAGGCCGTGTTATAGGGGCACAGCTTGGGTAGAAAGATGTTGGTGTTGG -TGAGCATGCCACTCATTCTCAGGGATTTCAGCCTGCCCCTTGACTCAATTTGACCCTTGA -CCTCTGATTCATGTATAGCAGGGTATTTAGTCTCCTTGCTAACTCAACATTTTCGGCTTA -CTTCAAATCATTGGTGTCATTTCACGGAAGAATTCTCCATTGAAGAACACGTGGTCCTAG -TCAGCAGTTCTTTTATTCACTTTAGGAGCTTGGCCAGTGCCAACACTGGTTGGCACCAGT -CCTCACAGAGTCATCTCTAAACACAAAGTGACTAGACACTCTCACCAAGGATATTCACTG -AAATGATACCTCATAGATTTACACTGCTAACATTGACAGATTAGAAACCTGTTGACGCAT -GAGAGGAGTTCATGAGGTAGCAAGCACGGGGTCTGCACAGGTCTGCACCAGGACACCTGC -ATAAACATTATGGATTGCAGTTCAGTGTTGTTATGGGATTCCTGAGTGTGCTAACAGGTG -AGTTTCTGAGTCTTGTACCTTCTCGTGGGCCCTTTCCCTCTGTTGGTTTGTCTGGTCCAA -CTTCGATGTGCTAGTTTTTCCTTTACCTTAGTATATTTTAATTGGTTATATTTTAATATT -ATCTCATAGAAACCCATTCTTTTCTAATGAGAGACAGAAAGGGAATGGATCTGAATGGAA -GGGGAGGTGGGGAGGAACTGGGAGGCTCAGAAGGAGGAGAAACTGTAATTGAGATATATT -ATGTGAGAAAAAAAATCTATTTTCAATAAAAGGAAAATAATAATAAGTTAATAATAATAA -AAAGGAAATCGATTGAAGAAAATGCTGGCAAGTGAAATGACTGTCCTCAAAAAAATAAAA -AAATAAATAAAAAAAATAAAAACAAAAACAAAAACAAAAAACACAGGAATTCTGGAGTTA -GACTTGACTCTGAACCTGGGTCTTAGCTACTAGCTTGCTATTTGTTCTTGGGCAAATTGC -ATAGGTTCTCTGAGACACTGATTTCTTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTATGTGTGTAGGCCCAAGGCTGATGTTAGATGTCTTCTTCAATGGCTCTCCACTTT -ACCTTGAGCCAGGATCTCATGTTGAAGCTTGAGCTAGCCAGCTTGCACTATGGGTTCCTT -ATTTCTGCCTCCTGATCATATCACAGGCAGGCCATGGAGCCCATTGGCCCTTTACATGAA -TTTTGGAGACCCAAATTCTGGTCCTCATGCTCACGTTTACACTTTATTCACTGAGCCATC -TTCCCAGGTCCAGATTTCTTTTTTTCTTTCTTTTCCTTTTAAAGATTTATTTATTATTAT -ACATATGTACACTGTAGCTGTCTTCAGACACACCAGAAGAGGGCATCAGATCTCATTACG -GGTAGTTGTAAGCCACCATGTGGTTGCTGGGATTTGAACTCATGACCTTTGGAAGAGCAG -TCAGCACTTTTACCCTCTGAGCCATCTCACCAGCCCGAGTCCAGATTTCTTATTGCTAAG -TAGAAATTATGAAATGTGACTCATTGACTTGTGTGGTAAACAGGTTAGGTGATAGGAGCC -TTTCATTATTATAGATAATTAATATTATTACTATGTTGGGAATTTCTCAAGGGCTGTGTA -TATCTAGTTTAAAGTTTCCTTCTAGAGCCAAGTGATAAATATATTATTTTCCAGTTTAAT -TTCCTAAACACGAGACACGCTGTTTTCCCACTATTCTATACTAAAAGACTTGTTTGTGGT -CATAGATAAAATAATACTATTTTTTTCTAAATATCATCTCTTCTTAAAGTAACTTTTATC -AGGCTTACATGAAATACAAGGAGATTTTACTAGCAAAATACAGAGTGCTCTTTTCATACA -AAGTTGACAAACTTGAAATTAAACACAATGTCTGTTGGCAAAACTGAATCAGGTAATTCA -TGTTGTCTCTGGGGTTGTTTGCTGTTTAAAAGGGGTGTGTGTGTGTGGATGGGGGTGGGG -CGGGGGAGAGGTGGGGTGGGGGAGGGGTTGGCTGATGGACCACAGCTCATTTTCTTCACC -ATGATGGCAATCAAGAGTGATGGAGGCTAGTCCAAATGCTGTGGATAATTTGAATAACCT -ATGTTATTACATGTAATGTTCTGTTAGATAGTATTACATAAAATATTTATAAAAGTAGTC -TCTAATTATTGTGAATGGTCCTGGTGATGCCTGAATTTTGATGTTAATTCTGCTTCCCAA -GAGGGGTTGTCTGGAAAAAGGAATAAGTTACATTCTCAGGTGACTTCTCATGAACCTTTT -CTCAAATGAATAAAGGGACCAATGACCGGGCAAGTAGGCGAGACTTCTGGGTTGAATGGA -GGAAGAGAGGAAGAGAGGAAGAAAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAA -GAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGA -GGAAGAGGGGAAGAGGGGAAGAGGAGAGTTAGGGGCCTTTTGGATGGGGATAACAAGATG -GTAAGATGTAGCTACTAGTGTCTCCTGGCTTAAATGGCAAATCCTCCAGGACTCACCACC -AGAGGATTTAGAGTTAATATGCCTTACAAGAATAACATTCTATTTGTTGCACCCAGCGAC -TGAGTTACCATTGTTTCTGAACTAAGTTTTCGTGGTGTTTTTCTTCGTGGGGCTGTTCGA -CTAGATTCAAGAGAGAAAGGTATGGCAGGAAAGCGTGGGTTTGCCAGATGTGTACCATAA -AGGCCATAGGTTTTGAAGCATGGGGCTGGCATGGTAATAACCCACCAGTGGGAATTTTTA -CTGGGTGGAGAGATTTTGGAGCTCTGAGTCAGAGTCTCCTGAAGATAAGAACTGGCCAGT -GAGGCTCAACTGGCAGTTATCATGTAGAAGAATGCAAATTGATCCATTCTTATCTCCTTG -TACAAAGCTCAAGTCTAAGTGGATCAAAGACCTCCACATAAAACCAGAGACACTGAAACT -TATAGAGGAGAAAGTGGGGAAAAGCCTAGAAGATATGGGCACAGGGGAAAAAATCCTGAA -CAGAACAGCACTGGCCTGAGCTGAAAGATCAAGAATTGACAAATGGGACCTCATAAAATT -GCAAAGCTTCTGTAAGGCAAAGGACACTGTCAATAACACATAATAGCAACCAACAGAATG -GGAAAAGATCTTTACCAATCCTAAATCTGATAGGGGGCTAATATCCAATATATATAAATA -ACTCAAGAAGTTGGACTCCAGAAAACCAAATAACCCTATTTAAAAATGGGGTACAGAGCT -AAACAAAGAATTCTCAACTGAGGAAAACCGAATGGCTGAGAAGCACCTGAAAAAATGTTC -AACATCCTTAATCATCAGGGAAATGCAAATCAAAACAACACTGAGATTCCATCTCACACC -AGTCAGAGTGGCTAAGATTAAAAATTCAGGTGACAGCAGATGCTAGCAAGGATGTGGAGA -AAGAGGAACACTCCTCCATTGCTGGTGGGATTGCAAGCTGGTACAACCACTCTGGAAATC -AGTCTGGCAGTTCCTTAGAAAACTGGACATAATTCTACCGGAAGATCCAGCAATACCACT -CCTAGGCATATACCCAGAAGATGCTTCAACCTGTAATAAGGACCCATGCTCCACTATGTT -CATAGCAGCCTTATCTATAATAGCCAGAAGCTGGAAAGAACCCAGATGTCCCTCAACAGA -GGAATGGATACAGAAAATGTGGTATATTTACTCAATGGAGTACTACTCAGCTATTAAAAA -CAATGAATTCATGAAATTCTTAGATAAATGGATGGATCTGGAGGATATCATCGGAAGTGA -GGTAACCCAATTACAAAAGAACACACATGATATGCACTCACTGATAAGTGGGTATTATCC -CAGAAGCTCAGAATACCCATGATACAATTTGCAAAACACATGAAACTCAAGTAGAAGGAA -GACCAAAGTGTGGATACTTCGTTCCTTCTTAGAAGGGAGAACAAAATACCCATGGAAGGA -GTTACAGAGACAAAGTTCAGAGCAGAGACTGAAGGAAGGACCGTCCAGAGACTGCCCCAC -CTGGGGATCCATCCTATAAACAACCACCAAACCCAGACACTATTGCAGATGCCAACAAGA -GCTTGCTGACGGGAGCCTGATATAGCTGTCTCCTGAGAGGCTCTGCCAGTGCCTGACTAA -TACAGAAGTGGATGCTCACAGTCTCCATTAGATGGAGCATGGAGTCCCCAATTAAGGAGC -TAGAGAAAGGACCCAAGAAGCTGAAGGGGTTTGCAGCCCCCTTGGAGAAACAACAATATG -AACTAACCAGTAACCCCAGAGCTCCCTGGGACTAAACCACCAATCAAAGAAAACACAAGG -AGAGAGGCTCATGGCTCCATCTGCATATGTAGCTGAGGATGGCCTAGTTGGTCATCAATG -GGAGGGGAGGCTCTATGGCCCAGTATAGGGGAATGCCTGAGCCAGGAAGCAGGAGTGGGT -GGGTTGGGGAGCAAGGGGAGGGAGCAGAGGATAGGGGAGTTTTGGAGGGGAAACTAGGAA -AGGGGATAACATTTGTAATGTAAATAAAGAAAATATCTAATAAAAAAAGAAGAAGAAGAA -AGTAAAAAAAAAAAAAAAGAAAGAAAAAAGAACTGGCCAGTGAGACTGCGGGGGGCTGAG -AGTAGCTGGGTGAAGCACAGGAAAATGCTGTCATCTATTTTAATATTTCCCACAACATCT -AATGTCATATGTCATACCACTAACTAATGCTGATAAAGCATTAGTACATATGGCTTTTAT -GCTTCTGTGCTTTAAAGTTCATGTGAGCACATATTTGTGTGTGAGGATGCTCTGTGTACA -TGCATAGGGAGACTGATGATGAGTCTTGTCCTGAGCAGCTAGACTGATCGGCAAGTCCCA -GGGATCCTCCTGCTCCTGCCTCCCCAGCATTAGGCCCACATGTACGTGCCGTTCCACTTG -GCCTTTTACATGGCTGTTGGGGACTCTGAATTCAGGTCCTCATGTGTGCATGGCTAAATA -ATTTCCCTGGCCCACAATGTATGTACTTTGCATGCACATTATATATTGCTATCATCAAGA -GTTACATTTTGCATTTACAATGCAATCATAAATGGATTCTCAAGTGCATTAAATTTTTAT -ATGACTATTTCATTTATTGTTACCTACTCGCATGCGTCCACTACCCACAAGCATGCATGT -AGAAGCCAGAGGACAACTTGGGATTGGGGCTGGTTCATTCATCCTACTGGAAATGAAACT -CAGGGTGTTGGGTTTGAATAGCAAGCACTTTTACCTGCTGAGCCATCTCACCCACCTGCA -CATATGCTTTTATTTTATTTTATTTATTTTGTTTTTTTGTTTTTTTTGAGACAGGGTTTC -TCTGTATAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGGCCTGGAACTCCA -AAATCTGCCTGCCTCTGCCTCCCGAGTGCTGGGATTAAAGGCGTGCAATACCACCGCCCG -GCTTATGCTTTTATTTTTATGTGTAGAATTCCTCTTTTAAACTCAGTACTGAAAGAAAAA -GAATTTATAATATTTATATGGCATTTTAAAATTTGGAAAACTTTCCAAAATTTGCTTCTG -AAAATACTCTAAAGTAGTCTAGGCAGATATTATTATCCACTCAGAAAATAAGGCCATTTA -TTGAAACTCTAATAGATGAATGACGTCATCCTGACTGGTAAAACCACACTGGCATAGCTT -TGCCTTCTGCCAATCAGTATCTTCCCACTGCCCAGAGCCAGCTCCCTGGCAGGCTGATTA -ATTGTCAGTCTCTGGGTGAGAATGCTTTATAGAGTGGAGAGAGAGATTTGCTTCATTTCC -TCAGCCGTGCTCTTCAGAGTGCAATCAATACCTGCTGAACAAAGGCATCTGTGCAGAAAG -AGAGCTATTGTCAGAAAATGAACACAGAAAATCAATAGCATGCTAGAACTGATACAGAGA -GGCTGGTGAGAGTTAGCTCAGTACACACTTTAACCGGATGCTCCCATGAGGGAGAAGGGA -CGTTACTTAAAATTACTCGGAGACAGCAGGTGTGAATTGGTACCTCCCCAGGGAGAGCAG -GTGTTTGGTCATTCTGTACGTGGTAGTATTAGGACAGGAAAAGAAAACAGCAAGAACCAA -GGTGAATATGGGAAATTAAAAGGAAACCGTGATGGACTCATCAGCTTCCTCCTCTCCCAT -GGAGTTAGTGCTCCCTAAGGCAAGCACACCTTTACCTTTTCACTTCCTGGTGCCTGGTAA -GTGCTCAGTGAGTGAATTGGTATATTCATTGACATTTAAATGCTGTGAGTCTGCTCTGTT -GTTGCTTAGATGCCACAAAATGAGCAGGTTTAAAACAAAGCCTAAAATAGCACCTGGACC -TACTAAACCTCCTCCCTCACCCCCTGTCCCTGCCGTGGTGAGAAATCATTTATCAGTTGC -CATGCTTAGAACTGGGGAGTCAGCATTACTGCTGCTGCTGACACTGCTGTTTCCTCTCTT -TCCCCTCCTCTTCCTCCCCTTCTTCCCCCTTCTCCCCCTCCCCCTCCTTCTCCTTGTTTT -ATCTTCTCCTTTCTCTGAACTCTTACTCTTCAAGCCAATTAACTTTTTACATCTCTAAAT -CCTATTCATGAATCTTTGGCTCATTTCTGCTACTACTGTTATGGTCTTCATGGACGACCT -GCAAGGAAGGCCTTGACTGTCCTGCAGGGACAATCTCTTGTGTATGGCGTGGAAGCGTCA -CCTGTCAATAAAAATGTGATGGCCAATATTAGAAGGAGGGACATGGAGGGGAGGGAGAGA -GACAGAGACAGAGAGACAAAGACACACACACACACACACACACACACACACACACACACA -AAGAGAGAGAGAGAGAGAGAGAACAAGAGAACTCTGGGAAATAGTCAGGTAGTCAGGGAG -GACTACCTGACTATTCACCATCGAGACATTGAGATACTGAGGAAGTTGGATATATGAAGC -TGCAGAGAAATAACCAGCCATATGGCAGACATAGAATAGTATAAATAGGATAATTAAGTT -ATGAGCTAGTCAGGTCGATATTCAGGAACTGGGGCCCAGGTAGAAAACCCATAGTTACAC -TGTTCTTGTTTGCCTGAGACCAGAACTTAAATGCAAAGGTCGGGACACTTCCAGGCAAGC -TGCGGAGGCAGGCCACCTTAGGTAAGACCAGGTAACTTCTTGCCTGGTGTTTGGGAGAAG -CGTCTTCACCTCTCGTTTGGTTTCCTACAGTCTATTCCAACAGAGTTGCCAAAATACTCT -CTGTGAGCGAGAACCAGATCCTGTTTCTGGTGAAAATCCTTCAACAAACTACCACGTTGA -TCTGGCTCTCACCACCAGCCTTGTCCTTGCCTGCTCCCCTGGTTTCTTGATGTCCCCAAA -CACAGTATATGTTCTACTCTCTAGGCTGTCATACAATGAGATCACTGCTTATGAATTGTG -TTGGTTTACTATGCAGTCACAGTATGACTATAGGGACCAAACTCGGCCTCATGCGTGCTA -TGCAAACACTCTTCCATTTAACTATATCTTCAGCCTATAATTTTCCCTTCAAAACCATAC -CTAAGACTTCTGTGTGGTATGAGTCACTGGTCCCAGGTGGCTTTATTATAGCTCGGTGGC -TCTCAGATTTATGTTGTGGTAGAATCACCTGGAAATCTTTAAAAGTTCCTTACATCCGTG -CTGTGTCAACCCATTTCCTGTCTGTCTATGAGACCGAGCATTATAGAACTTGTGAGCACG -TGTGTGATATACGTGTGTGGTATGTGCATGAATGTGAAGATATACATGTATATAATCTGA -AGGAGGATGCTAGGGGTCTACTGTAGCACTCTTTGTCTTAGTACATTGAGGCAGGGTCCC -TCACTGACCCCAGCAATCCTTCTGTCTCATTCCACCCTGCACAGTGCTGGAGTTATGGAT -GTTCTCGTGGTCATGCCCAGCCTTTAATATGCGGGTACTGGAATTCGAATTTATACAGCA -AGCATTTTTATCCATCTCTAAACTCCGAGGCATTGCAGTTAAAGCTGATTATTGTGCAGT -CTAGAGCGAAGCTCCTGATCGTATGGTTCTCCCTATTCCCTATGGCGCTGTTTTTTTTTT -TTCCATTTTTTATTAGGTATTTAGCTCATTTACATTTTCAATGCTATCCCAAAAGTCCCC -CATACCCACCCACCCCCACTCCCCTGCCCACCCACTCCCCCTTTTTGGCCCTGGCGTTCC -CCTGTACTGGGGCATATAAAGTTTGCAAGTCCAATGGGCTTCTCTTTCCAGTGATGGCCG -ACTAGGCCATCTTTTGATATATATGCAGCTAGAGTCAAGAGCTCCGGGGTACTGGTTAGT -TCATAATGTTGTTCCACCTATCCCTTTAGCTCCTTGGCTACTTTCTCTAGCTCCTCCATT -GGGAGCCCTGTGATCCATCCATTAGGTGACTGTGAGCATCCACTTCTGTGTTTGCTAGGC -CCCGGCATAGTCTCACAAGAGACAGCTACATCTGGGTCCTTTCGATAAAATCTTGCTAGT -GTATGCAATGGTGTCAGCGTTTGGATGCTGATTATGGGGTGGATCCCTGGATATGGCAGT -CTCTACATGGTCCATCCTTTCATCTCAGCTCCAAACTTTGTCTCTGTAACTCCTTCCAAG -GGTGTTTTGTTCCCACTTCTAAGGAGGGGCATAGTGTCCACACTTCAGTCTTCATTTTTC -TTGAGTTTCATGTGTTTAGCAAATTGTATCTTATATCTTGGGTATCCTAGGTTTTGGGCT -AATATCCACTTATCAGTGAGTACATATTGTGTGAGTTCCTTTGTGAATGTGTTACCTCAC -TCAGGATGATGCCCTCCAGGTCCATCCATTTGGCTAGGAATTTCATAAATTCATTCTTTT -TAATAGCTGAGTAGTACTCCATTGTGTAGATGTACCACATTTTCTGTATCCATTCCTCTG -TTGAGGGGCATCTGGGTTCTTTCCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACA -TAGTGGAGCATGTGTCCTTCTTACCCGTTGGGGCATCTTCTGGATATATGCCCTGGAGAG -GTATTGCTGGATCCTCCGGTAGTACTATGTCCAATTTTCTGAGGAACCGCCAGACTGATT -TCCAGAGTGGTTGTACAAGCCTGCAATCCCACCAACAATGGAGGAGTGTTCCTCTTTCTC -CACATCCACGCCAGCATCTGCTGTCACCTGAATTTTTGATCTTAGTATGGCGCTGTTTTT -ATCCCTCCCACAAGAGGCTTCATTGCTCCACATCCCAGAGAGTTAAACATTAGCATCACA -TGTGCCTGGCTTGCACTTCTCTGGTTAATTTGGGGACAGATAAGCAAGAGAGGATATTCC -TGACCTTGCTCCATTATATTAGTTATTGCTTCATTGCTATAGTGAAATGCCTGAAGCAGG -TTCCTTTATAAAGACAAAAAGGTTGCCTTGGATCATAGCTCTAGAGTCACAAAGTCCAAA -CAATGCTATATAGGCTCTAGCAAAGCACCTTTGAGCTATCTCATGGCAGAGGCATGTGTG -CATTGCATATCATGTGGCCTCTTTATCCCCATAAAGCTACCAGGATGTATGGGGTTCCAG -CCCAATGACTTTAATCACTTCTCAAAGCATGTACCTATAACTTTAATTTTTTTTCAAAGT -CGATTTTTTTTTTTTTTTTGGTTTTTCAAGACAGGGTTTCTCTGTATATCCCTGGCTGTC -CTGGAACTCACTTTGTAGACCATGCTGGCTTCGAACTCAGAAATCCGCCTGCCTCTGCCT -CCCAAGTGCTGGGATTAAAGGTGTGCACCACCACGCCCGGCTTCAAAGTTGATTTTTAAT -GATGGCTTTTAAATGCTTTAACCTCTCTTGTAGCTCACCACCCACCAGAGGTGGTGGAAA -AGAAAGGGTGGTGGGGGGTGGGTGGAGTGGACATGTTTAGAAAGGTTCTTTGGCCGGGTG -TTCAGGGAAGAGAAGATCAACGAAGATGTGAAACCCACAAGCATTGCACAGCTAGCTCTA -TAAGCAAGTCAAGCTCAACCTTTACCACTGTCTGTTGAGTCCTTTTTATACTCTCTTTGT -CTTAGTCAGGGTTTCTATTCCTGCACAAACATCATGACCAAGAAACAAATTGGAGAGGAA -AGGGTTTATTCGGCTTACACTTCCATACTGCTGTTCATCACCAAGGAAGTCAGGACTGGA -ACTCAAGCAGGTGAGGAAGCAGGAGCTGATGCAGAGGCCATGGAGGGATGTTCCTTACTG -GCTTGCCTCACCTGGCTTGCTCAGCCTGCTCTCTTATAGAACCCAAGATTACCAGCCCAG -AGATGGTCCCACCCACAAGGGGCCTTTCCCCTTTGATCACTAATTGAGGAAATGCCTTAC -AACTGGATCTCATGGAGGCATTTCTCCAACTGAAGCTCCTTTCTCTGTGATAACTCCAGC -TGTGTCAAGTTGACACAAAACTAGCTAGTACACTCTTTAAATATCTTGCCTCAACGTGTG -TCTTATATCCGCATCAGTTGACATCACTCTGCCAATCAGCCTGAGTCTGCTAAAGCAGCA -AGAAACTGCAGCACACCACTAGAAGGTTTTTGGTGTATTTCTCTCTCAACTACACAATGT -AAGGTAGACCTGTGTCCACATCAGCTAAGTTCTCCTTCATGGGTTTGCCCCAGCAAAACA -TCATCCAAGGACTTTCCAAAGAAGTTTCTTGTAAGTTTCCACATCACCCACCCTCCCCCC -CAACTACCACAGCAAACTGAGTCTCAATCTTAATAGTATTAAATTTATTTTTACATTTAT -TTATTTATTTTATGTGGGTGAGGGTACATTCATGCCACCATGTGAGAAGGTTAGAGGAAG -ACAAACCAGGTTGTGAAGTCTAGGGGAAGGGCCCTTACTCCTTGTGCTGTTTTGCACAAT -CGTAGATAATACTATTGACATAATAGTTGGGGTTTAAACTCTGCATGCATTTGGGGACTC -AAGCCATATCCAAATATTCACCAAGCCTCTTGTCAAAAATAAGAGGGATGCTTTCCCCCT -CTCTAACTCCTTCCATGTCCCCCAGTTAATTCATCACCTCTCCTTTAGTTAGTTTTTGAG -ACCCCCCAACCCTATATTTATTTTTGAGGTGCATCAGTCTGTCTGCCTGCCTGTCTATAG -TTTAATTAGTGTTTTCCTTACTTAAATGTTCCTGAAACAAATGAGGTTAACCTAGTTCTC -AAGAGTGAGTTGGACTAGGATGGCTACTAACTTGCTTTACTGCCATGCAGAAAGTCTAAA -TCAAAGCTCACGGCTCACGGCTCACCAGTGCTCAGAAGTCAAAGCTCACTGTTCACCAGT -GCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCA -GTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCAC -CAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTC -ACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGT -TCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACT -GTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCA -CTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCT -CACTGTTCACCATGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGC -TCATGGCTCACCATGCTCAGAGGTAGACTGGAGATGAGTTTCAGTGGTGTTTGCTGATGG -CTTTGCAAGCCTAGCCAAGACTAAGAGTTTTGCAAAGAAATCATCAGGCAGCAAATACAG -ACCTCCCTCTCTGGTCCATAAGGAAATATGGGGCAGGAAAGCAACTGACAAAGAGGAAGG -AATGGGGTCATCTCCATGCAAGCTCACATAAATTACCCCTGCTGGCCCAGGGTCCATACC -CAGGGGGCAGATCTTGTTAGCCTTTCCTTGACTGTGGTCTGCTTTCTCTTTTTCTCAATG -ACTTGACTACTAAAAATTATGACTTTTATCACAACACACACACACACACACACACACACA -CACAGACACTCATATACATCATACTATCAAAAATTAATTGAAATGGGGGACAGATACTTT -TTTTACCTTTTTATTTTTATTTTTTTCTAGAAACTTGATGTCTTAAAGCAAAGTCTGATC -AGTGAAAAACTTTGGATAAAGAAAATGACTCAGATGCAATTCATCTTAAAAATTCAAATA -TGACCTGAGCCATGGCTTTAAGCCCAGGTCTCAGACCACCCACTAACTCACATTCTGCTG -TCAGGGTATTCTGTCTTACTTTTTGACCTGCTCATTAGGCTTCCCCATAAATACACGAGG -CTGGGTGACAGTGAATGAGAGACAGAGACAGAGGCAGAGGGGGTGAAGTGAGGGGACAGC -AGTCTGTGAAGATGACAGTGACTATCACGCTTAGCCCAGTCCAGGCGCTTGTGCTCGGGA -ATTAAGAGCTTGCTGCTAGGGCTATTTCATCCCTTTTGCATCTGTTTACAACTTTGAAAA -TTTACAGATAACTACCTAAAATTGGTCTTTTACATCTTCTTGCCTAAAATTATTAGGAAG -AGAGGTGACTGTTCAAGTATGAAGCGTTAGCTTAGCATTCAAGTATGTTTTTCTTAATGT -ATTTATTTATTTGGGGGGAGGGCATGGCATGTGCATGAAAGTCAGAAGACTCCCTGTAGG -AATTGTTCCTGTTCTTCCACCATATGTGTCAAGGAATTGAGCTCAGGGTGTTAGCTTTAG -CCCACAGGCAACTTCACCTGCTGAGCCATCTTGCTGACCTCTGAGTATCTGTTTTATTGT -GAGTTTCTCCAAAAGGCTCAGTAGGAGAAGGACTGTGACCCATGGAGGAAACCTGTTATG -AAATCACTTCTCACAGTGGCTGTGGTGGTCCATCTCCATTGGTAACTTGACTGCATCTAG -AATCACCTAGGAGATCAGAGAGGCAAATCTCTGGGTGTATCTGTGTGCTACTAAAGAGGG -TCGTCTGAGGAGGTGACACCAGCTGGCCAGCTGGGCTCTCAGACAGATGGACAAGAATGA -AGGTGATACCGCCCTCTCCTTCTGCTTGTCACAGCTTGGACGGTTCAGCTCTGCCACAGT -TTCCTTACTATGATGGACTGGCATCTCCACCATCCAAAGTAACAAATTTCTCCCTTTCAA -GTTCTCAAGGAATTTGGTGACAGGGAACTGGCACAATAGATAACTGGTGTAATACCATGG -TGGCACCTCCTGGAGGTATCCAGCTGGAGGGTGAGAGGGTGGGCTTTTATATACCTGATC -CTAAGGGGCAACAGTGGGGGACTGTGAGGTGATAATTACCCCATCAGCCTGCAGGGTGCC -AGGCAGCCATCTTTCTTGATTCAGAAGCCCTCTGATATAAGGAGCCTCAGATGATACCTG -GAAGCCCATCCTGGAACACTTCCTAACAGACAAGAACAAGATACCGTATTCATGGCTTGG -GCAGTGTTACCAAAGTATGTGTAGCCCCAACATACGGTTTGTAGAATGACACATACCTGG -TTTTGAACATTAAAGAAAGAATATAAATGATTCATTTATAAAAGAAGACAGATAGAAACT -GAAATTTGAGAGAGGTGATTGGCCCAGGTCCTCTGGGGCAGTATTTCTTGTGCAGAGTTG -GAAATTGGAAGTGCAAATCTCTAGCTACCATGTGGCAAGGAGTGACTTCTAGGGGAAGTG -TGATGCTATTACCCCTAACCTTGGGATGTTACTCACCCACTGTCACCCTCAAAGAACCCC -TTGTGTCTTTAGAGTCTGGCTGTCTATTGTCTTATGCTACAGGTCCAACCTCCCACTGCC -CCCTGCCCCCCACTCCCCACCTTGCTCACAAACTAAACCGGTGTACCAGATACAACAGAG -GGCTCTTGCTTAGCATCATTGGGCATTCTTGTTCTTCAGATATGACTGTGTTTCCCCTAA -GCCTAGATGTCATGTAATGGTATTTGGAAGTTGGATCTGTTGGAGGTCATTAGCATCAGC -TGAGGTCATGGTGGTGGAGCCCCCATGAAGAGACTGTGTCCTTATAACTCCAGTAGAAAG -TCTGTCTTTGCTTTGTGAGGTTCAGTGAGAGGAAAACCATCTACAAAGCAGAAGGAAGTC -TGCCACAGCCTCCAGTACTCTGAGAAATACGCGTTTGGTGTTTAAGTCACCTAGCCTAAG -GAATATTTGATTCCATAGCCCAAATTGACTAAGCTAGACACTTTAGTTGAACATGGAGTC -CGGAGTTCATAGCGCTTACCTTTTGAGGAGAAAGCCCAATTTCTTCTTGCATCCCTCTCT -TTTCCCTTGTTCTCTCCTTCCCTCCCCTTCCCTTCCCCCTTCATATCCTCTCCCCCCATT -CTCTTCTTGCCCTCCCTCTCCTCCTTTTCCTCTCCGTTCCCCTGCCCTTCCCCTTCCCTT -CTGTTCCCCTCCGATATGACTCCCTGTGTCTCTGATTGCAAGTAGAGTCTAGTTTTTCTG -AAACCAGCCAAGCTCTCAAACCATCCTCGTTAACCTGGCTCTGCCGTGAGATGGATGAGA -GACTGGGGTGGGGGAGTTGAGGGCCTCAACAGTTCCTGCAGGCTCGAGAGTTTATAAACA -CATGGCTTCCCCCGAGGGCATCTGGCCCTCAGGTGCCGCTTCTCTTCCCCCGTGGGGTTG -TGTTTATGTTCATGAAATCTGAATCCTGCGTGTCTGACTCTGACATGGAATTCAAGGGAT -GCTGCTCTCTTGCAGTCTTTTGAAGTTAAGGGAGCTTTATGGGTGACTCTGCAAACGTTT -ATTTTCTAGCTTTATCCCAAATGAGATCTAGAAAGGCTCTTATTCTGTCTTGCAACCAGT -GACTGTGCCGCAGAAGACAGTGGAGTCTCATGGCCTGGGCACATCACTTTTCCTGGGGCA -TAGGTTTCTGCTCTCCCTCGGCTTTCTTCTTGCGTGTTCTGTGACTGGGCTCTGGGGGAT -TTGTATAAAGTTTGCTTGGGTCTGGTTTTTTACCTTCTGTTATTCCTGAGATTTGCAAGA -GAAAAACCAGTTCCACAATTCTGAGCCAAATTTGAAGCAAGCTTTAATTCCTGACCAGGA -GGAACTTTGGTCAGGACCACTCTCTGGAATTCCTATGAGTGGCAATGTGACACATATTGT -AGGGTTTTATTAAGGACAAAACTATTTGGCCATGGCATTTTCCAATGTGGTGTTATTTTT -CAAGAACTACAACTCCCAGCATTCCAGGAAGTTACCTGGTCCTTGGGCAGGTGGGGCTTA -CAGATTGACTTTTGGTCTTACACTTTGAAGACTCTGATCTAAAGTCCTGCTAGAAAATGT -TCTCTTCTTACAAGCAAAATTGTGGGTGCACACTTTAGACAGCGGCTAGTGCTGATCATT -GCTACAGTAGAGATGTTTTTTTTTTTAATGTCACACTAGTAGATAAGCCATATGTACATA -TAGAAAGCCTGTATAAGCAGACCACTAGCCTCTGTGACCTCCATATTGCTAAGGAATGTT -TTGTGTTTGTGTTGTGTTTGTGCCCAGTGTGTGACATATCATAGGCACGTGAGCAGTATA -TAATTAAAGGATAGATAACTCCTCTGTGGGCAAGGAAGAGTCATGTAAGCACATATCACT -GTAATATATTCCTGCATAAAGTTATACATAAATGTTAGCATTAGTAACATCTCCAGTTAA -CATGGACCCCTATGCAAGGTTATGAAGCACTTTTGTGAGGTATCGATTTGGTTTTTATTC -CTTAAAAACGACTCTGGGATATTTACTATAGATCAGTTCTAAGTAAGTATTTAAAGTTTG -TCAAAAGTAAGAAAAGCTGAAGGAGGGAGATGTTAGATGCTAAAACAAATTGATGCCTAA -TGGTCAGCATTGGACTCATTTTATTTTATTTTATTTCTTATTCAACTGTAGCCACAGTTA -GTAAGATCAGTAGGGAGCCGTCCCACAGGGTGTTCGTAGTTATAGCACCTGCTTTATAGA -AGGCAGGTAGACGATAAATAAGGGATGCATTCTTTGCGTCTTGGGATAGGGTCTCATGAC -GTGCTTGTCAGAACAACCTCCGGCTCCTCTTCCCCAGATGTGGGGTACAAGTGAGCCACC -ACACCCAGGGAGACTCACTTCTTCATATGGCATCTGCTTCCCCTGGATGCTGTACTATTA -GCGAAGTCTTGATGTGAGGCTGCCTCGTCTCAACACTCACTAATTCAGGCCGTTGATGAG -ACTGTGAGACTGGACGCTCCAATGTGTTTGTTTTCCTGGATTTGGGCAAAGGCTTCAAAA -AAAAAAAAAAAAAAAAAAAGCTAGAAATCAAAATTACAACAGGCTTTTCTTAGCTCTCCA -TCTCCTCTAAGTTCCTAAAATTTGCATTCCAGATTTCTCTGGACTATAAGCAAACACTCA -TTTGTCATTCAAAAGTGACAGGGCACTGTGTTCCAATTGCTTAGCTGTCTGTTCCTGGGA -CTGTTAAGTGGATCTTGCTGAATTCTGGTTTGCCAGATCTGCAGGATAAACCACATACTG -TACCAAAAGCCTTCTCAGTATTAATGACAACTGCGATTTACTGGTGTCTCCATGAACAGT -CATTTTTAAATAATCTGCATTCAAAGGAGTTGTGAGCAATGACAGGTGCACCACACTTTA -CAGAGAAGGAAACCACGGAAGGGGTTAAATGGTCTGTAGAGGAGCCAAGAGTCAAACCCT -GATTTTTTTGATTCCAGATTTTCTACTCTTCCTACCTTAGCACATTAGGCGTCTGGCACC -ATTGTGAGCTGACTCCCTACAGTGAAATCTTTCTTGACCCTTCTCCTTGGGCCAGACCTG -ATATTTTACATATATCAGACGATAGCACAAAACATGAAGTCTTTCTCTCTGCTCTCTCTC -AGACTGCTTTCTCTGGGAGAGGCCAGCTGCTGGGTCAGGAGAACACACAGCCAGCTCTTG -GAGAGACACATACAATGGGGGACAAGGGCCTCCTTCTACCAGTGAGCCAAGAAGTGACCC -ATGGGGAAGCCAGAGTCTTCACTACCATTCTGAACAGTCCGCACAGGAAGCATCTAGCTC -AGTGTTAGATGACCTACCAAATCTTTGTCTTCGTCTCTTCTCCTCTCTTCTCTATCCCTT -TCTCTTATTTCTTATTTTTTTCTTTTAATCTCCCCATTTAATTTTAACTTCAACGACTTT -TATTTTCTAAAGGTGCTCTTCAGTTGGTTGTTTATTGGTAGGTCACCTCTCCTTGGTTTG -AGACTTCTCCCTGAAGGTATTACCAAATCTTTAATATTTCCCCACATCTGATTCCTTAGA -TCATCTGGGTCTTTTTGAGTCCCATGTCTCCCTTTTCTCTTGTGTCCAAAGCCATGTCAA -GTGTCTGTTGGTCCTAGCTTTCACCCTTAAGAGAAGAGGCAAAAACAGAGACTGGGAATT -CTAGGGTGTGCCTACTTATTTATGATGTTACAGTCGGATGATGGGCACACAGAGGCCTTC -CTACTGTAACCATCCATCAGCAATGGTTGCCGGTCTTTTCTCTGGTTTAGCTCTGTGAAA -GGATCCTTCATTCACTCTTGAGGAAGAACTTGGCCACATGTGTGAATAATCTGATGACCA -TGGAAATGTAACACTGCACCCCTCAATTGAAGGAAGAGAGAGGAATTTATAGCTAGTTCC -TCCAAAGTGAAGCACTCCTTTGTGGAAGGAGGGTGAAGGTGCAGAAGTACCAGGAAGCCA -AAAGGATCCCTTCCAGGAAGCTCAGGAAGTTTAGGAAGTTCAGGAACTCCATGAAGGTAA -CAGGATTCACAAGGGTATGCCCTAAGTTTATAAAAGTAGCACATGGTTTGAAGGGATGAT -ACTGATCTATACTTCAGCAGCTCAGAATACTTCCAGCCACCAAGTTCTAAGCACAAGTGA -GATTTATTACCCTGGAGAGGCAAGCAGGGCAGTTGGTACAAGTTTGGGCTCTGCCTCTGG -GACAGGCAAAGGCAGACAGCAAGCAGACAGCAAGCAGCAGGGTTGTTGTTGTTTGTTTGT -TTGTTTGTTTTTTCAAGCAGTGAGTTTTTTAAGGAGAAAAGGGAAGTCTGTGCTAGGGTA -AGTTTGTAAGTCCTGTTTAGCCAGTATAATCAAAATATGAATCTTGATAGCTGGACCTTG -GAGTGTTAGGAATAAGGAAGTGGCCAAAATAAGGAAATGGACCTTGGGGGCTAGCTTTAG -GAATGGAATCTTGACTGATTAGCACGGAAGAGGGAAGGGGAAAAGAGAAGACCTGCCAAC -TCCATGCTTGCTGTGTCGGGCCTATCAGGGAACCCTTCACAGTTGTTCAAGACGATGCTA -ATCTTTTGTGGAGCTGCCTGCAGGACAGAGCTCTAGGGCCTCAGCTGTTGTGAGTTATCA -GCCAGCCTTTTAGGTGCTGCGGTTGTCTTCGAGTCACCCATCTTCTTGTGAGTAACTCCT -TACTCATTTTCCTGAAAGTTAACCCAACAGACTCATCACTTCCCTGGACTTGGACAGAAT -CAGTTCTTTGGTCTGTCGTGAACATATCTACCAAGGAGAAGTCATAAAACAGAGTTTATT -TTCAAGGACTGCTATAATCGTATTCCTCTGACCTCTAACACTATTTTGAGATGGAAAGGA -AACATTTCCCAGATTTTTGCAGTCAAAATAGTCTTTAAAGTCGGTTTGTTTGGATAAATG -TTCAATGTTTCAAATTTGCCTTATTTTCCCCAACTCCCCATCCTGGGAGTGAGTCTGATG -TTCAGGTAGGATTGTGGTGCTGGTTCAAGGCTGTGAGTTCCCTGTGACACCATCTGAATT -TCCTCTGCCTTCTATCAAAGACCGCCAGGCTGGATGTCATAGACCACTGAGGTGTGACAG -AAGGGATTTTTGAGCCACCCTAGCCTGGGTTTTATAGTCCCAGCCACTTTTATCTTGTTT -TAAAATTCTAGCTACTAATTCATTCTGAGTCAAGATCTCTACCAGCCATCATTTCCTCTT -TTCTTCTTCCCTCCCCTCCCTTCCTCACCCCTCTTCCCCTTCCTTCTTCTCCACCATCAT -TTCTTCCTCTTTTTAATTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCC -TTCTTTCCTCTTTTCCTTCCTCCCATAGAGGGTTTCATTATGTAGAGCTAGTCGGCCTGG -AACTCATTATCGAACAGGCTGACCTTGAACTTACAGAGATCTACTTGCCTCAGATTCTTG -GTCCTGGGATGTGCTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTCCCTCCCTCTCCCT -CTCCTCCTTTCTTCCTTCCTTTCTTCTTCTTCTTCTTCTTTTTTTTTTTTAACTTTTAAC -ATGTTGTGTTTCCAAAGAGTTGATATGGAACAGGGAAAACCAGCATGAAGCCTGACTTTC -CCTGTACCCCACTTTCTCATTGTAGAAACAGCAAGGGATCAGCATGAGCCCTGCCCTCTG -TATTTCAGTGGGCACCCTCAACCCTCACCTTGGAGCCAGAATGGCGCATGATTACAGTAA -CCTTTTTGTGTGAGGAATCACCTGCTTTCTGTGTTACACTGTCCATACTATAAAGCAAAC -ACACTTATAGAGAAAGCTTGCAGACTTCTGTGGAATCCCTGGGCCATGGACAGAAGCATT -GTGCAGACATTTGATGCATGTTGTCAGTTGCAGAGAAGGGTAACACAATAATCCATTATC -TTCCATTACCCTAATGTGGTTTGCTTAACCCAATTAGCCAGGTGAGAACATGGATTGTAA -TGAAACCCTAAACCTGTACACTGAGGCAAATCATAGCAGGGGATTGGTGTTGGGGAGATG -ACATGGAGAAACAAGACCACCCTGAAACTCCATTTCCTAGGACTGGGCTGTAGCAGAAAT -CCAGAAGACAGGAAAGAAAGTGCAGGAAAAAGATAGGAAGCCTTGAGGCTGTGGTTCTCA -ACCTTCCTAATGCGGTGGCCCTTTAATACAGTTCCTCATGTTGTGACCCACAGGTTGGGA -ACCACTTCCCTAAGATGCCCACTGAACACAGTTTTTAGTGACCACCGCTCTTAAGGAAAT -TGCTTAAAGCAAGATTGCCAAACAAACCCTTACTTGGGTTCAAGTTCTTTCTGATCACGC -CAATAAAAATAACTTCAAGGTATGCGAGCATGCACACACACACATACACACACACACACA -CACACACACACACACACACACACACACACACCCCTCAGCATCTCTGACAGTTTTGCACCC -TAAGCCTTTTTCAGCAATGTTGCGACCAGTTAGGTAACTCATTAAACCTTAGATCCTGTG -CCAATGATCTTAGCTTCTAGTCATTTCATTTGTACTTCTTTGACCTTTTATTAGTAAAAT -AAGTCTGTGGAGCTCTGCATAAGTGTGTATGTATTATGGTTGTACATTTTTCTGTTCTGT -GTGCATGTGCACATGTTTGTGTAGGCCAGAGGTTGTCGATGGGTGTCTTCTGAGATAACA -CTTTCAACTTCATTGTCTAAGGCACGATCTTGCAGAAAGCCAGAGCTCTTGGACCTTGCT -AATCTTAACCTAGCCAGCTTGTCTTAAGGGTCCTCTGACTTACCTCCCCAAATGCTGGGG -TTACAGGTGGTCTATCATGCTAGACAGGCATTTAAATGAGTGCTAGGGACCCAAACTCCA -GTTCTCAAACTTGCAAGGTAAGTGTTGCAGTCACTAAGCCACCTCTCCAGCCCGAGTCTG -TGCGCTTAGGTAATGCTGACCAACTAAGGGTTCAAAGTCTTGTTTCTTAACTCGGTAAAC -ACAGAAGTGGGTGTTGGTAGGGATTTCATACTCTTTGTCAATAATTTGTGAATTTAAGCA -TCAGACTTCCTCAGGAGAACCCATGTGGCCACTAGAAACTAATCAGAATCTGAGGTGGGG -CCTAGGCTTCAGTACTGTTTATGGATTCCTCTGTAAGTTCTTTAAATGTATAGACTTTTA -GAGAAATCTTGAGTGAACAGAGGGTACGTTTCCCGTAATGATCCATGAGCAGTGCAGATA -CAGTAGGGCTGGCTAAAGTCCAGACTGTTTTAGAACTCACTCGGAGGAGCCTATTTTCTG -TGTCTAGTCTTCAAAAAAGTTGTTTTTTTTTTAAATCTCTTTTTGATTGTTTTGGGAATT -TTATCCCTGAATTTAATGTGTTTTGATTAATCTATCGCTATTATCTTTCTTCTGACTCCT -TCTTTATATATCCACTACATACCTTTCACCTACCAATTTCATGGCTCTTAGAAACAAAGA -ACAACTCACTGAGTCCACATAGTGCTGCCTATGTGTGCTTGTGGGTATAGGAGCACCTAC -TAGTCCAACAGCCCACATTCCCAAGGAAAACTGACTCGACCTCCCCCAGTAACCCAATTG -TCAAAAGCTTCTCTGGGTGGGATTTTTTAGTTGCATATGAGTCCGCGTGTGGGTTTGTAT -ACAGAGTATAGCACTCTCAGAAGCTAGAAAAGGGCACTGGATCCTCTATAGCTGAAGTTA -TAGGCAGATGTCTTAGAAGCTGAGCTCAGGTCCTCTACAGTAGTGGTATGTACTCTTAAC -ATCTGGGCCATCAGCCATCTATTGAGCCCTCTTCTGTGTGCTTTTGATAGCAACACAATG -TAAATTCATGGGATTGTGTTGGATAATTTAGCTGCTTTAAAATTCTCCTGTTCCCCACCC -ATTTGATTCCTCACACCTGCCTTCAAGGCTACGGTAACACCTATTTGTTTTTTCCTTTCC -AATTTTGTATATAAGGTCATGTGAAGCATAGTATTTCAGTGGACAAGGGACTAGACATAC -ACAGTCTTAGAGTTCACATTACCCAGTGCACCACAGCCATTACAGTCTTTGTGAGATCTG -TTTCACATACGCTTGTGGTGATGCTGGTGAATAAAGCTTCATGTGGGGATAGAGAAATGG -CACAGCATACACAGTTATGTGTAATAAATGATGCTTGATCATGATACAGACTGTACGGCT -GGGTATGTACTTGTTATGCTATCTGTTTGCACTGCCTTTCTTGGGTGCACTCCTGTTTAA -CAAAATGTTTATTATGGGATACTCTGCGGTGCTATGCTGGCAACAGCTTCGTGTGTCTCC -TATTGATTGGGTATCTCGATGGCTTCATTTTTCTCTTGGGATTGCTTTAATCTTATACCT -TTCTGCTCATCGTGACCCTTAAGCACCAAATCTCCAGCACTAGTGTTGCCAGTATGAGCT -GGCACTGAGTGGCTCACCTGCAAATGAAGCTAACATTGATCAAGGACTATGAAAGTGGAA -AAGCAGCTGTGGGTCCTGTCCAGTCAGGTATGCCCCACCCCACCAGAGCTGTGATCCTGA -AGAGCAAAAGCCAAGTAATAGAAGCTGTGAGAAAGGATTTGCTTCATTGAAAGCAATGAG -ACTGGCAGAAATTCAAGGATATGAAGAAACTTCTAGAGACTTGCATTTAGGACTAAACAG -CATCTCATCAACATGGCGATGAACACAGCCAAATCGAAATGCTCGTTTGTGATATCGACA -GAAACAGCTGCACCCAGCTATGATGCTACCTTTCCAACTAACTCTGGGTAGCTCAAGTGA -TTGAAGGATCATTCTTCATTGTGTAAAGGGAGAGTGATTTAGTGAGGGTCTCCCCAAGTC -TGCAAGTGCTGACAGGAAGGCAGCTAAAGAAAATCTGGAACCTCTCCAGGAGTTGAAGGT -GGGAAGATGGCTGAGCAGCACAGTCTTCATTGGGGAGAAGCCTCCTATGCTGTGAAGAGA -TGCTTGAAAGGGCTTTCATCTATAAGGGGTTCAGCCAATGTAGGTTTAAAAGATTTAGAG -ACAAAGACACAGTCTTGCTTGCGAGCTATGCTATTCAGGTTTTTTTCATCGCTGTAACAA -ATGCCCAAGTAACCATATTGTGTTTATCCATTAATGAAGTCAGAATCCTCATGAGCCAAT -CATTTTCCCAAATGCCACTTCTGAACTCTGCTTGCATCAGGGGCATGAGCCTTTTAGGAG -GACAGACACTTCATGACCAGACCATAATAGGCATGATGTAACAGGCTAGATAGAGAGATT -TTGTGATCTGGCTTAATGAGAATGTGGACTCCTCTACCCCAGATTAGTAGCTCACACTAC -TAGTGGAGCAATAAGAAATCAGGGCTGGTCCAGCATGTCTTCCAAGAAGCCCACACTCTC -CTTAAATTGCCATAGCAGAAAAATGGAGAAAGAATGTTTGGAGAGCAACATGTTCTTCAA -GATGTGCTTGTTGTTAAAAATGCTCCAGCATAGTCTCCTCTTACTAATGATCTTCATTCC -AAGGATCTAGTAGCTTCCCCATTTAACAATAGCTCTTTGATCCAAACAATGGGCTGAGGA -ATCATAGCAGCTTTGAAGGTTGGCTACATGGGGAGAACCTTCATTACGGCTATTTTTACA -AGTGAGGCAGACGCTCAGAAGACATTGATTAATTCTGGAAGAATAACAGAATCTATGACA -ACACTCAGTGCCTTGCCTGGGATTGAGGTAATGTCATCAGGGAGTATGTGAGAGGCATCT -TGAGGAGGCATTCAAGAATTACTTGATGAAGACACATTTGCAAAACTCAACAGAGCTGTG -GCTGAGATGATGAGCAATTTTAGTGGACAGGATGACATTGAGGAGCCCTGAGAGGTGATT -TTGGATGACTGACTGACATTGTTAGAACTGTAACTGTGTAGTAAAGCAAGGGAAAAGTGA -GATTTGAGGGAGAAGAAAAAGAGCTTCCAAGAAAACCCACAGTGAAGGGCTTAGCTGATT -TTTAAAGACCTCAAATACTTTACAAAGTTTGAAGATGGGGAGGCTAAAGAGATGGCTCAG -AAGCTAATGGCCCATGTGCTTCTCTTGCAGAGGGCCAGAGTTCATTTCCTAGCACTCATG -CAGTAGCCCACAGACACCCATAACCCTGGTTCTAGTGCATCTCTGCCCTCCTCTCGCCTC -CTCAGCACTACATGCCCATGTCATGTAAAACACCTGTACACATAAAATAAGTATAAAGAA -ATCTTAAAACACAGTTTGAAAACATTCATCTCAATCCAGAAAGGTTTTACTTATTGAGAA -GAGTGTTTATCGAATGTTTATGGTCCTCTGTCTGCTTATAAACAGTTCAACCACAAAAAC -CAGAAAATAGCAAAGTAATCCACTGCAGGCATATCTCTGAACAGAATGATAATTCTTCAA -TAGCGCTCCAAGCACAAACTCTGGAGGGAGCTAGGAAAAGACCTTGTCACCTCAGAGATG -AGTTTCATTATCCTTGAGGATCTCTCAGTGTACTGTGAAGGAAGAAGAGAGATACATGCT -GTCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAGAGAGAGAG -AGAGAGAGAGAGAGAGAGAGAGAGAGATTTTATTTTAAAAGGCTTAAAAACTAGAAAACT -ATTCGTATTTGTTGTTGTAATTTTTAAAAATGTGCATTGGGGGTTTTGTCTACCTGTAAA -CCAGTACACCACATGCATGCTTGTTGCCACAGAGAACATAGGATCCTGGGAACTAGAGGT -GAGCTGCCATGTGGATGCTAGAAGAGCAGCCAGTGCTCTTAACTGATGAGCCATCTCTCT -AGCCCTGAACATACTTTAAAAAAGAATCTACCTCCCCAAAGACTAGCTTTCACAGTTCTG -GAAGGTGCTATGTAAGCTTCTAAGCAAGGAAGCAACCAATAGTCCCGCTCAGATGCAACA -CTATCTTTTGACATGTCTACAACACAATCACTGTTCCTAGTGCTTAGAAAGCACTGAAGA -TTATATATATATACGTATATATGCATATATATTCACATATATAGACAATGTGTGTGTGTG -TAAAACATTAACAAGAAAGAGAGGTAATAATTTCAAGAGGGAGTAAGGGAGAAAGGTATT -TGGGAGAAACCAGAGGGAACAAAAGAAAGAGGAAAAATGATTAATTGTATTTTAATTAAA -AAGTAAAACACTTTCAGAATAATATGGTGATAGAATATGAAAACAAAATATACAGATATA -TTTGAAATGGTTATTACAAAAGGGTTAAAATGTGAAATTGAAGGTACACAAGTGGAAGGA -GTTAGAGGTGGGAGAGGAGGAGTGAAAAGGCAGTACCTATAGATGAGATTTTAAAAAAAT -TTAACATTAAAAATTTAAAAGTATGTGACATGAAATCTTATACTTAGTTCAGGTTCATTT -ACTACTGAAAAAAAATTTCTATGAATTTGGTCAACAGTCTACAGAATACAGCAGTGGTCC -AGGGTTTCACACTCTCCATTCACCTACACATTCACCACAGAAATTATTTTTGTGTATATG -TCTGCCTGTGTGAGTGTGTGTAATGAGTGTGTGGTGACATATTCCATCACCAATTTAAGC -TCTAGTTGTGGGAAGAATTTTATGCAAGTTTACCATTTACAAAATCTCATGTACTGTTTT -CTTTTAATATTTTATATATCAGTGTTTTGCCTGCATGTATGTCTGTATACCATATGTGTG -CCCAGTGCCCACAAAAGGGCATCAGATCTCCCTGCGACTGGAGTTACAGATGGTGTGAGA -TGGCATGCATAAGCTTTAGATCAAATCCAGGTTCTCTGAAACAGTAGACAGTGCCCTGGA -CCACTGAGCTTTCCAGCCCCTATTCTATATGCGTACTGTACCTTTCTTATGCTTAGATAC -AAAACACCATTGTACAATCATGTCCAGTCACCGGCACTTGCTGCACAACTTTGTGGCTTG -GGAACAAAAGCCATCCCATGTAGCCTAGATGTATAACAGGCTGCACCCCCTAGGATTATG -TGAGCACACTCTGTGACAGCTCTCCAGTGACAACATCACCCAGTGACACTTTCTCGGCAC -GCATCCTGTCATTCAGAGATTCTTGGCCGTGGTTAGGGGCATACAGCATGCAGCTTTGTT -ACATATTGATCTACAGCTGGCATTTTCCCATTGTTTTCTCATGACTTTAAATTCCCAAAT -GATAATTCGTTGTGTGACGAAACCACAAGCTATCCACTCTTCCTTTGAAGGCCATCTAGG -TGGCTCTAATGTCTAGCAATTATGAGTAAAGTCTCCTCCATGGGCAGAGTTTTGTGAGGA -CGTGGTACCACTTGTTTTTGGTGCACACTGAGGAGTGAGGTTGATGGATCACATGAAATG -TGATTTTGTAGGATTATGTAGATTTTGTAAGAAACAGCCAAACTGTCTTGTTAAGTGGCT -GTACCATTTTGCATTCCCAATAGTACTCAAAGTTCTTCTTGTTCTTGTTTTTGCTAACAC -TCGGTGTTGTCAGTGTGGGGGATTATAACCCTTCTAACAGGTTTAAAGTGTTATGTTTTT -AAAAAAATACACAACAAACTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT -CTCTTTCTCTCTCTCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGGTATCTG -TGTATGACAGTGCAGTGCCCATATCGGCCAGCAGAGGGCATTGAGTTACAGTTACAGGCT -GGTGTGACTTGCCCAATGTGGGTTCTGGGTCTCTGAAAGATGAGCTAGGGCTCCTCGCCA -CCGAGCCAACCCTCCAGGCCCCCCTCCTCCATAGTATCTCATTGTTGTTTTATTTGCAAT -TCTCCAGTGACCATTTGCATGGTCGTTACCTGGATTTTTTATTTGACATAGTGTCTGTTC -AGGTCTTCTGCCCATTTTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGAGA -CAGGGTTTCTCTGTAGCGCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCAGGCCTCT -AACTCAGAAATCTGCCTGCCTCTGCCTCCTGAGTGCTGGGATTAAAGGTGTGCGCCACCA -TGCCTCGCTGTCTTCTGCCCATTTTTGAATAGTGTGTTTATTGGTGTTATATTTTAAGAG -TTTTTTTAAATGTATATTGAGCACCAGAATTTTACCTGCTGTGTGTTTTGCAAATTTTCC -TCCAGTCTGTGGCTTGTCGTCTTCTTAACAGGGTCTTTCACAGGTTAGAAAATTTTAACT -TTAGGGCCTGGGAGGTGGCTCAGGTGGCAAAGTACTTGCTGCACAAGCAAGGAGAATGGG -ATTCTATTCCTGTCACCTTTATAAAATACCCAGGTAAACCACCAGCATTTGTCTGTAACC -CCAGGGCTGGGGAAGGAGACAGGACAATCTCCTGGGGCTCACTGGCCAGACAGACCCACT -CAATCATTTGGCTCCAGGTTCAGTGAGATCCTGTATCAAAAACCTAAGTGAAGGAGTGAC -TGAAGAAGTCCTCTGATACCAATCTCCGGCACAGGCACACACAAATCCACATGGACATGG -ACACACAGTAAGAAAAATTTAGTAGAATCCAATTTATTAATTCATTTTTTTCATCAAATG -TACTGCTAGGGCTGGTAGCTAATGTTTAAATGTGTCTTTTACTTGCCAATGGTCTCAAAG -CCTGCTCCCCAGGGCATGTTGACACCATTGGTCATAAATGGGAAGCACCCCGACATGTCT -TCATGGCTGATGTGTGTCTGAGATGCACATGGAGTCAAGCGAAAGGGAAATGGTCAAGTT -GATCTGGGGTTCACACTTCCTAAAAGTAAGAGACTGGGCAGACGCTAGAGCAACTGCCAG -CATTGGGACTGTTCGAGGGTGGCTGGCTTGTCAGTAACTGGGAGCTAAAGGCTGTGCCAT -TTGTCACTATTAACGGATGCTGTGCCTTCAACAGCCAGGTCTGGATTTGCACATTTTTAT -TCATGAATTTGAGCTTGCCCCTAGATGCTGGGACTCACTAAGAGATTCATGACTTCTTAT -TAAAAGGTATTTTGAAATAAAATTTCACAATGTCTGCATATCTCACCAATATGATGATGT -AAGGGGTGAGAGCCATGCTTGTGGCTGAAGCAGCAAAAGAGATTTTTTTTTAATAGACTG -AAGAATGAGACAGAAAAGGAGAGAAAGCACTGGGGACTGCCCAGCTAAGGTGCTAAAGTG -GTCCATTAGTTTCTCCTAGCTGCCACAGTCCTCTGAAGGCACTAGAGGGTTAGTCCTCCA -TGAGACCAGCATCCTTGAATGTCAATAGATGCCTGGAGCTGAGCTCGCGGCTGTAGGAGG -AGAGCCTCCTTCTCTGCAGGAAGGGCTTCCCCTCTGCAGTCTCTTGACATCCTTCAGGGG -ATAATTATTCCTTTGATCCTGGTGACACAGTTCCAGCTAGAGCTTCTTGGCAGGTATGTG -GACACACATACTGTCTGAGTGCAGAGGAGTAGAGGAAGTCCTTCTCTATGTCCTTGAGGA -GAATGTCCTGATGGAACAGTAGGTCAAAGGTGGTTATGGCAGCCTACGGCATCACTTGAG -AGGGGGACCCTGAGTGAATGAGAACCAAACTCTTTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTATGCACAAGCCATGTGTGTATACATAATATAAAATGTTTTAGCCA -TTTTTAATGGTGTAGTTCAGTAACTCCAATCATATCTACTACCCATCTCTAGAACTTCTT -TCAATTCAAAGCTTAAATTATTCCCGTGAATCAGTCTACTCCAGCCCTGGCTTAGGTCCT -CTGTACTTTCTGTCTGTCTGTCTGTCTGTATATAAGTATCACACATGACTAGAGCTGTAC -AGCATTTATCTTTGTTATGTTTGATTTCTCTTAGTGTTATATCTTTAGGGTTCATTCATT -TTATAGCCTTCCTGTGTGTGTGTGTGTGTGTGTGTTCCTGTGTGTGCTTCCCCATGAATG -TGCACACATACCTGCATAGCCATGTATGTGTAACCCCCCCCACACACACACACAGAGAAA -GAGTGAGACAGACAGACACAAACCTTATAATAGTTTTGTATGTAAGTTCTGTGTTTTTCT -TTGTTTTTAGGAGGACTTCATGAAATATGTGTACGAAATCATTTTAGTGATTATAATCCC -TACACATTCTTGAAATGTACGCAACATTCTACATAAGAGAATTGGAAATAAAACAAGCAG -AAGGGTTTTTATTTGTGCCATTAAGAGGGCAGCTATTGCCACAGCCTGGAGCCCTGAATT -CCTGAGAGTCTGTTTTCGAACAGATGATGGATGCTCTCTTTTGTTTAACTTGAGGTGAGA -TTAGAACATTGAAGAACTTCTCAGGCTAGAGATATGACTCAGTAGGTAAAATGCTCGCCA -CAGACTCATAAGGGTGGGTCTGAGATCAGTTCTCTAGGCCCATTTAAAAGTACCAGAAAC -AGCAGTGTGAACCTTAATCCCAGTCCAGGGGAAGTAGAGGCGTGAGAAGGGACTTGCTGG -ACAGATAATCTAGCCAGGTCAGTGAACTCTGGGTTCAGCAGAGACCTTGTGCCCACCCCC -AAAAAAAAATTAAAAGGAGGGTGATTGAGTAAGACACTTGAGGATAGACTCTGGCCTCCA -TATGCACACTCCCAAACATATATGTGTACCCAACCGCACACACACAAAACATGCACAGAG -AGAGAGAGAGAGGCAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG -ACAGACAGAGACACAGAGACACAGACAGAGAGAGAGAGAGAACAGACTGACAGAGAATAA -ACCTCTTACTCCAAGAGACCTTCATTAAAAGATAGAAATACAGAGACTTTTTTTCCGGGG -GAAAACATGACTGTAACCGCCTCTGGTCCTTCTGTCAAGATGAAGCTCCTGCTCCTGCAG -AGCCTCAGGAGCCAGCTTCCAGGTGACGTGAGACGAATGTGCACCCAGCATGTTGGCTGC -TGTGCTGTGCCTTCCGGGAAGCCAGATCAAGACTGTATTTTCTCTGTCATCGTTTTCTTT -TTGCAATCAGCCTCCAAGTGGCCAGCTGGGCCTACAGTTCGTCTAAGGCCTGTGCCAGCT -GGGACCGTAGAGTACCTAAGGCCTGTGCTACTCATATGACTTTGGCTGCTGGAGCTGCCA -ACGGAAAATGGCTATTCAGTCTGTTTCAACATCTGGGAAGGAGTGTGTCACTGTTGCTCA -CAGCAGAAGATGGATGTTCTGGGTAGTCCAGCATTCTACACACGATGCTTCAGCTCGGGA -CACACACACACACACACACACACACACACACACACACACACACACACACGAGGCTGCTTC -TTTAACTTCCTTCCCACCAAACCAGCATGTTTGCCACGTCTGAGTCAGCACCTCCAATTG -TTTTTCTTTTTTCCATTTTCATGTGTGCCTATGTGCACGCTTATACATGTACCTGGTACT -CATGTGTGGGTGCTTGTACACATGTGTGCATGTGGGGGCCTGAAGGAGATGTAAGAACCA -TTCGAAAGCATTCTTCTACCGTATTTATTGAGGCAGGGTCTTTCAGTTAGACCCAGAGCT -TGCCCACATGTCCAGTCTTGTTAGCCAGGTTGCTCTGGGAATCCCGTCTCCACTTCCTAG -GCTGGCATTTATATGGTGGGTTCTGGGGACCTGAGCAGCAATCCCTGCGTTTTGACCAGC -GAGTCATTGCCTCAGAACACATACTTTTTAAAAATTGACTTTCCTCTGAGGTCATCACTA -GTTCCTTTCCCTGCATCCAGTCAGATATAGACGCTCAGTTGCCTTCAGGCTTCTGTAAGG -GACTGAGCCTCCATTCCATATTTCTTGAGTCTTGAAAGTTATGAGGCCCCGGCATAGTCT -CACAAGAGACAGCTACATCTGGGTCCTTTTGATAAAATCTTGCTAGTGTATGCAATGGTG -TCAGCGTTTGGATGCTGATTATGGGGTGGATCCATTGGACACGCAAACTTTATATGCCCC -AGTACAGGGGAACGCCAGGGCCAAAAGGGGGGAGTGGGTGGGTAGGGGAGTGGGGCTGGG -TGGGTATGGGGGACTTTTGGTATAGCACTGGAAATGTAAATGAGCTAAATACCTAATTTA -AAATGGAAAAAAAAAACAAGAACAAAAAAAAAAAAAAGAAAGTTATGAGGAACGGGGCCA -GGTGCTCTTTCAACCCCCAAAGTGCCCTAGACAATGCCAGTCTTAAGACACCTTCACTAT -GACAACAACACTCTTAAGTTCCATGAATTGCCCCAAATAAAATAATATTATTATAGTAAT -GGTTTAGTTTCAAAGACTAGTCTTTCTTCTGGGATTTTTCCTCAGCAGCTGATTTTTTTT -TTCTTCTGCATTGCGTTTGACTTCAGTCAGTGATTTCCCTGCATCAAAGTGATCTTTATT -GTTTTCTTTAATATTTATTATTGTTGTCTTAGTTATGGTTTCATTGCTGTGAACAGATAC -CATGACCAAGGCAACTCTTACAAAGAACAACATTTAACTGGGACTGGCTTACAGTTTCAG -AGATTCAGTCCATTATCATCATGGCAGTGTGCAGGCAGACATGGTTCTAGAGGAGCTGAG -AGTTCTTAATCTGTAGGCAGCAGAAGAGACACTGGATGTAGCTTGGGCTTATATATGAGA -CCACAAAGTCTGCCTCCACAGTGACACACTTCCTCCAACAAGGTCATATTAACTTCAATA -AGACCACAGCTCCTAATAGTGCCACTCCCTATGAGCCAAGCATTTAAACACAAAAATCTG -TGGGGGTCAAACCTATTCAAACCACCACAATTGTTATTTTTTAAATTAGTATGCAGCTTG -TTGAGGTGCTATAAGCCTTTCATCCCAGCACATGGGTAACAGAGGCAAGCAGATTTCTGT -GAGTTCCAGGCCAGCCAAGGCTATGGAGCAAGACCTTGTCTTAAACAACAAAAATAGCAT -ACAAAGTAACAGGTTTTATTATAATAGTTCATACATATAGCTTTCCTTTGTGTGTGCAAA -TGCATGTATGGCTATGAGTATGTGTGAACACGTGTGTATACATGCATGTGGTAGCCAGGG -GTTGGTTTTGGGTCGTTCTCTATCACTTTCCACACTTTTTTACCAGACAGGGTCTCTTGC -TGAATCTCTCCCAGATTTGGCTAGGCTGGTTGGTCTGCAAGCCAGATGGGTTCTCTCATC -TGTAGCATCCTGGTACTGTGGCTAAAGGTGCACACCAGTGCCTGCCATTCTCACCTGCCT -TCTGGGAGACTGAACTCAAGTCCTTAGGCTTGAGTGGTGAGCACTTTACTGTCTGAGCAT -CTCTTCAGTCTCATACCTTGTTTTTGTTGATTCACACCCACACTGGTCTCCTCCTCAGAA -GCCTCTGTTCTGCTTCATGACATACCATGTCTGTAACCTCTCCCTCACCCCTGCAACCCT -CTTAAGACCTCTTTTCCATCTCTCAGAATCCGCTTTATAGTTTCATAACCTATTGCCTTA -CTTACATACACACAATACATACATACTCATACATACACACCCATACACACACATACACAC -ATATACACTCACATGTACACAACATACACACATGTACACACATACACTCACATGTACACA -ACATACACACATGTACACACACATTCATATGTACACACATATACACACGTATTCATATGT -CCACATACATTTACATGTATATACACATATTCATATGTACACACACACACTCACATGTAC -ACACACACACACACACACACACACACACACACACACCATGAATTAAAGTCACTGGTCCAC -TTGTGAATGTAATATTTGGTTTCTGGGCCTGAATTACTTTTATAATGATTTTCAGTTCCA -TCTCTGTGTTTGTTTGTTCACTCATTAAGGTGATCCCATTATCCTTTTACTTACAGGAAA -AAGTACCCTAATCCAGACCCAACACTGTTGCCAGACAAATCTTCAGGATGGGCAACTTTT -AGTCCCTCTAGAGGCTTACACAACTTCACGAATTAAGTAAATGTTTGCATCATGGCTATC -AGATACTCCACAATATACACAAGAGTTAATTTATGTGTCTCCTCCTCAGGACTAAGGGAT -GCCAGGGTTGCTGGTAAAGCTGTCTCTGGGCATGCTATGAGGGCATTTTCTTGTTTAGTT -AAGCCATCACAATAAAGCTCTCTCTGTATGTCAGTCTGTGAGAATATTAACTGGTGAGTT -TCTCTGGACAACACACATGCAGTATGGGTCAGACTATTCCCCCATGCCTCCTCTAAGACC -AGTGCCCATTGCTTAGTGTTTACACAGGGTGCCACACATCCCTAGCTTTCTCTCACACTC -CCCTTTAGTGTTCAGTGCACCTTGCACCTCCTGCTTCTGTCTGCTCACAGTGGTCCCAGC -TTCCATGGCTTCACTACAGCTCTTTCCTGCCATTACGAGCCATGAAGATTTTCTCATCTC -CCAGGCAGCTAAGCTATACCTTTCTCTGACACTCCACAGCCTGTGACATAAGCTAATGCA -TCTTTATGGTGACCACACGCATGCTTTGTAGTTCAAATTGTATGTGTCTGTCTTGGCCTC -GAAGACATGACACTCTCCAGCCTAGTTTCCTGAGAACTGACGCTCTGCATGGTGTAGACA -CAACAAGCCAGCAAGGATACAAGAGAGCGAGCACATGCTGGAGATCAGACAGGCCTGGAG -CTGGTATTATTAGTCCCATGCTGACAATTGGCAGGGCTGGAGCAGGCATCAACATCCAGT -CTTGCACACTCTTGCTTCATTGAGGCCGCTATAGTTATGATTTAGAACATTGCCCAAAGA -CCTGTGAGTTCAAGCCTTGGTCCTAGCTTGTTACTTGTGAAATGTGGTAGAACCTTTGAG -AGGTGAGGTCTAGGGGGAGGTTTTCTAACTGTTGGAGACATACCCCTGAAGGGGGTAGTA -GGACCATAGCTCCTTAATTCTCTGTCCTGAGGTAAATAGAACTATGGGCTTCTCCTATGA -TAAACTGCCTTGTGCAATGCCCCTCAAGCCCCAAGAAATGAGGCAAGTCATAGACTGAAA -TATCTAAAACTGTGGGCCACATGAAACCTTTAATCTTTATAAGTGGATGATCTCAGGCAT -TTGTTACAGTGAGAGAACACAGACTAACACAGGTCCTAACACATGCAAGGAGAGAATAAG -ACATGTGTGGCAGCATTTTCCTCAAGGGATGCTACGTGGCTCAGTGTAGCTCATGTGAAA -TAAAATGAGATGACTTTTCAAACAGTACAGCACAACACATGTATGCATGTAAACCTATGA -TAGTTTAACCTGAGTGTTTATAAGTGATTGTTTAAAAAAATCTCAAGAACACAGGTATTC -TAAAAATCCTTTCTTGTTTACCTTGGCTCTACTCACAATTTTTAGCATCATTTATTTTCC -TTTTACCTAATTAAGAATTCTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTTTCTCTTCTTATCCTCCTCCTCCTCCTCCTTTTTAATTA -GGTAAATTTTCTGACTGCCCTGGAACACACTAAGTAGCCTTGGCTGACTGGCCAGTGAGC -CCCAGGGCTCCTCCTGTCCAAGCATCCCCAGCACTGGGACTATAAAGGTGTGCCTCACCC -AGCTTTGTTCAAGCTCAGTTCATGCTTATGAAGCAAGCCCATGGAGCCATCTCTCAGTGC -TAAAATTTATCGAAACAATTTTAAGGTTTGCTTAAATGTACAACAAAATTTTCAAGAGAC -AGAGGCCAACTGGTGAACAGAATTCCACTTGCTAGAAAGAAGGTTTGGGTCACCAAGCCA -CTACTGGGCTTCCTTGGAGTAGAGATTTCTTTAAAACTGCAGAGGACCATGGCAAAATTG -ACTGCTTCACTCTGACTTTTGTATGGCTCTCTAGAGCCCTGAGTGATCTCTTGCATGGAA -TGATCTTTTGAGGTGATTTTTAGCTCTAAAATCTATAACTCTGTAAACTACTTCATTTGT -TATTGTTCATAAAAGTCACTGGCCGCATACTCTATTCTCACTTGGCATATAAAGTATCTG -AGAAGTTAATTGAATAGTCTAGACTCATGTAGCAAGATGACATTCACTCTGAAACCAGCC -TTGGGCTGCCCTGATACTTAGTTATATAGTTTTGGGTAGTGGTAAAAATGTCCAGGGTGG -CAAAGGTCAAAGGCCAAGGTGCTGAGATGCCTCACTATCATAGTAAGGCATTTCTGGAAT -CTCAGGTGCTTGCTGACCAGGTTCTTACTGGGAGAAAGGAAGCTAAATCTGTGATCTAAC -CAAGGCTATGCAGCATTCTGCAGGTAGAGGGTATGGGAGTTTCGCACTCCCCAGACAAGG -TCAGAGAAGGAAAAGCCCTGCTAGTAAAGGGAGTCTGCCATTTTGCACTAAGCCCAGGGC -TTTGGGGTAATGTCAGACTTTGGCCTTAGTTAGCAAGGTGCTGGTACTTAGCTCTCATGA -GCTGCAGATGAGGAGGTGTCCCTCAGTATCCCTAAGTGCTTTGCTCTTAACTCTGCACCA -CATCTTCTCATGCTGTGACTGTTTTCCTTCTGAAGGGGCTCTTGGAAGACAGGACCATGT -ACCAGGTCCTCATACTAGTTCAGTAGCAAGTGTGGCGTTGGTATCATATCACTGCTTATT -GCTTGAATGACGTTTCCCTGGAGACAAAAGGTTGACAGTAGATTATAATAAAATCCTCTC -TGGATTAAAGTTCAGAATTTGTTCAGGGACACTGATGGGTTTGAACATCTGGAGCATGTT -AGCCATGGTGGTGGGAAGCATCAAACCAGCAGGAAGGTGTGGGTGGAGAGGGTGATCAGG -CTAGGGGGAGATGCCTTCAGAAAGGAAACTTCATCTGATTCATTATAAAAGAACCCTGGA -CACTCCTAAACCCATACTCAAATTCACTGTAAGCTCTCACGAAAGAGAAACTGAGACAAA -AGGCTTGTGTCCTGTTAGGAAGATCTGAGGCAATGCCAGAATGGGCTGAACTATCAAAAT -CTCATTCTGGGGCTTGTTGCCTATTGGTGTGTGTTTGTGTGTTGAGTGTGTATGTTTGTT -TGTGTGCGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGG -GAGGAGGTGGAAAGGGGATGGGAACAGGGGGACAAGGACAGGGATGGTGACTGAGATGGA -GATGAAAAGGGAGAGAGGGGCACACCTCCATCTTCATTGTCTAGAAATGGCTCTGTCAAG -TTCTACCCAGGAAAAAGAACTGGACACAGCAACACAGATGGAAAGAGCACAAACTAGAAA -ACAGGACCTCTTGGACATACTTTTCAGTCATGTTTCCCCTCTCCTCACATAACACCACTG -GCTTCTCGATAAGTTTCTCAAGGCTCTCCATGCTCTTGGCATTGTCTGGATGCTTAGGCT -AGCCCTCAAACAGTACATATTGCCTGAGCGATCATTGTGTGTTGAGTGACAGATATTCTG -TCCATTGTGCTGATTTCGGGGTTTCTGCTCAGGAATTTCTGAGTTCTCCCAACGCCATCA -GATAGATACTGACCTTCATGGCCTTTCCAAACTAGAGTTCTCGGCATGTGTCTCATGCTT -CTTCCACGGATTTGATCTGGAGATATATCCCACAAGGTTCCAGAGCCATGGTTACCCTCA -TTTTTGTTATGGAGAAGTGAAGCCTAAGAAAGAACAGGTTTGGTCAGGCTCACTCAGCCA -TGTTGGAGGGGAAATGTGGCTCTTCTGCCTCTCAGTCTCCTCTGTGTGATGCTGTCTTTC -TGTAGTGAGGTTACCAGGCCTGTACTCTCAGCACTTATGAGGCTAAGGCAGGAGGATTGT -GAGTTCCAGGCCAGCCTGGGCTATGCAAAGACTCCACCTCAAGAACTCAATAAAATATGA -TATAATAAAACAAAACGTTGATAAAGATTAGTGGGACATACATCATTTATTTGATTGATG -CCTTAAAATCCCGGGAACCTTCACCAGGTGTCATGAGCACAAAACTCTAAATTCTTGCAA -ATTCCCAAGTTACACGACATGGTTATTAGGCAATTAAGAGAGCTATCACGTTAAATTACA -TTAATTACATTAAAAATAATATTGTTGAGGCAAATAGATGTCTCGGCAGTTAAAAGCCCC -TGTTGCTTTTTCAGAGGACTTGGGTTGGATTCCCAGCACCTTACAGTGCCTCAGGACCAG -CCATAATTCTGGTTGTAGGGAATCTGATGCCTTCTTCTGATCTCTATAGGCACCAGGCAT -ACTCATGGTGCGCATCTATACTTGTACCTCAAACACTCACGCAGGAAATAAAATAAGTCT -TTAAAAGAACAGATTTTAAATTAAAATACAAGATAACATTGCCTTACAAGTTGACTTAAG -ATGTATGCTTAGCAAAGATCCTGTGTGTTGGGGTAGGCAGGAAACAATAGACTCTGCCTC -CTTGTCCAGCGTCTCTAGTACTGGCATTGGCATTGGAGAATCTTAATTAAGGATTTCTTC -CAGGATGAATTCAGATCATACTTTAAATTCATGTAGACAATTTACAAATTGTACTTCCTA -TCAACTGAAACTCAGGACATGTATTTGGGTGCCAGACCTGGAGTCTGAACTTCACCACAA -CTTCAACTTCAGTAAGAGCTGGAACAATTCAGGTTTAAAGGAAAACTAATCACCATGAGG -TTTCATTTATTCTGGAAGAGTCTGTCAGAAACCAAACACTGTTGTTTTGGGTGTTATTGC -TTGTGGCTGGGACTCCTACTGACAGATATAACTCCAGCTTCTGCAAATGACAGGGTTTGC -ACTGAGTTCTGAATGGGAGACTGGGCAGGGTGTGGCACGCAGCAGTCTGGGATCATCTTT -AAGAGTCTTAGGAAAGCCTCGAGAGAGTGCTCACCCTGGGGAAGTTTGAGGCAGCTGGCA -ATACCCTTTGGCTTACTTTCTGAACTCTCCATGCTGACATGACAGGAACCAATAGCAAGC -GGTGTCAGCTGCCTCACTGCTGTCAGATGCCTGAGAAGAGTGTGTTAAAGGACAGAGGCT -TTGCTTTGGCTCCTGGTGTGCTAGCTCTGTTGCTGCTGGACTGTGCTAAGATCAAACATC -CTGGTGGCAGGTGTGTAATGGAAGAGCTCACCTCACGGTGGCCCTGTTGGGGGTGGGGTG -GGGGAGGTGGGGGTGGGGCAGGCAGGACACACCCTCAGTGTCCCATGCCCTCTGGTCTAT -TTAAGTTTCCACACTTCCCAATAATGCCATCAAATCATTAACCCATCGGTGAATCAATGC -ACCCACGTGTCTCTATTGGCTCCCAATGAGGTCAACTAGACCAGAAAAAAAATCTCAACA -AACAATCCTTTTCGAGATACTTCATACCCAAATCACAATAGAGACGATCTCACCATACTC -CTTTGTCGTTGTTGTTAATTTTTTATTATATTCATCTGTGTATTGTATGCAGGTGTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGGTGGG -AGGTGTTCATGGATGCAGCCATACCACCTTATACTTGGGAAGATCACTGAATAGTGACCT -ACTTCTTTCCATCCACTATGTAGAGCATGGTGGGATTGAACTCCAGTTATCAGGCATGGC -ACTGATCGTGTTAACCTGTTGAGCCAGCTCTGTGACTCCTCACTGACCTCCTTCAATGGA -CAGTGCGTAGAGGGATTGACCTTGCATTTCTTCCAGATTATGTGGCTGTGGGACTCATAT -CTCTCATGCACAAACTTAGGGAGCAGGGACTTCCACTTTCCATACATACATAGTTACTAA -AGGAATCAAATAAACTATTGATTGTATCAATTGTATACATGGAGAAATATCAGATAAGTA -CATTGTATTATCTCTTGAGTCAATATGGAGATAGAACAAAAATGGTGCCTCAATGTCTTC -ATTCTCTCATTCACATATTATTTATGAAATATTTGACATAATCCTTTGTCTGAATGTTTT -TGTTTTCCCAAATCCATATGTTAAAATGATAATTCACAGAGTGAATTTAAGAGATGGTGA -AGTTAGGGGGTGAGGCACATGTAAGTTTAGGAGATTAACTTACAGGGTGGGGTGATCACA -ATGGGATTAGTGCCGTCATGAAAGTGGCCCAAAGGAACTCACTCATTACATTTCTCGTGT -AGAGATGGAGCTGAGCAGATGACATCTACCAACTAGGAAGTGGGTCTTTACCAGACAAAG -AATAAACCATTACTTTCATCTTGGGATGCCCAGGAGCTTGAACTATGAGAATATATTTCT -TTTGTGTAAGAACCACCCAATCCATAGTGTTTTGTTACAGCAGCCTGAGTGAGCTAAGCC -ATGCAACTCTCACACTGTATATATATTGCCTTGCAGGACAAGCTCTGTGCTCAACTCCAG -ACTCAAGTCAGTGTGCACACATAGCTTCCTGGCTCTTCACTGTTAGGCAAGAAGATTTCT -GAGAGGGAAGGTTTCTTTTTCTTTTTCCTCTTTGAAACAATATTAATTCACATTTTCATC -TGTCCATGTGTTTATACATGGGTAATGGATAGGTTAGAAGTTATAATAAGTAGCTGAAAA -ACCCATGGTTTTCTCTCATAATCCAGAGTGCAACATACATATAGAATCTATAGATTCATC -CATGCAGGTGAACAGTCAACAATGTAAGTGTGTCTTACCTCCTCCAATCCCAAATAGTTT -GATGAAAGTTTAGTTTAATTCAAACATTGGTTGCCATGGTTACTTATTTGACTTTGTACT -TTGTACTAAGAGCCATAAGGATTTGTCAAACCTTACCATGCAACTGTGCCTGAATGTCCT -ACCATGTGATAACAGCTATTTATTTGTCTTGTGTTTTTGGCCTGGGGCTCTGTAAACCTC -CAGATACAGTTATCTCTCTTTGAAGAAGCCTTCCAAAATGAGGAACAATAGTTCATTCCA -TTGCAGAGTTCTCTCTTCTATAGTCATTTTTGCTAAGCATAGCTGTCAATACAGTGCATG -TGCAGGTATGCACCTGCTATGGCACATGGGTGGAAGTCACAGGACAAAGAAAGTTAGAGG -TCACGCACCAAATACTCTTTCCTGAACCTTCTGCTGTACTCACTGCAATCGATGTACATT -CACAGAGAAATGTCCATGTTAGTGGCATTCTGATGAGAGACATGGGGTAGCACAGTGGAT -ATGGCATAACACTAGACTCCCCTCATACTCTCCTACCCTGGTGTCCTCCCTTCCACAGAC -CTAGAAATCATGGAGCCAGTGACGGTTGACTAAAGCCTGTAAAACTGTGAACCCAAATGG -CTCATTCCTCCCATAGGTGACCTCTCTTAGGTGTCCCTCACAGCAACAATCTAACACATT -ACACGTGGGTAGAGAGGAGCAGGTGACAATTCGGGTGCTGTTTCTCAGATGTCCTCTTTC -TCAGACTGTTCTTGGGATGAATACTTGAGGAAGGGAAGGAAGCAAGATCACTATGATCAA -ATGCCAGACAGAAACAACTTAATTGAAAACTTCATTCTGGTTCACAGTTTCAGACGGTCC -TTTCTCCTATCCTTTTTACCCAGGGTGAGGAGACAAGTATTCAAAACACCAGACCATGGA -GAGCATTTTATGTTCAACCCGTAACCCTGACCTGAACCTGCTTCAGGAATGGTTGAACTG -GGAGGTCAGTTGATGTCAGCAGGTGTCCTTCCATTTCTTGGCTCAGTCTCAGCTACATGT -GACGGTACAATGGGACATTATGAAGAGAGAACACAGAAGGGACGTTATGAAGAAGGAGCA -GAAAGAGGACATCTGAGAAACAGCATCTTTTGGACATGACAGGGCACTTCATGCAGGAAA -ACATATACACTGTGGGTATTTGCTACTCAAAATCCCAGCATGGATGGGGGAGGAACTCAC -AAAGCCCCGCCCCTAGCTGAGGTGAAATTGGCTGTTGATGGCATCTTGGGGGAGGGAGGG -TCAGTTTTCTTCAAGGCTGTGGCCACTGGTAAAGTGTTCATGCTTCAGAGATGGCTCAAT -GCCTATGCCCCATGGGCACAACTAATTGGACCCAGTTGATTATAAAAAGAACATGAAATT -GGGAAGACGAATATTGTGGTAGGGGGTCTAGGAGGGAGAAATTGTAAGATGGGTAGGAAG -TAGATACAATCAAAGTACATTGTATACACATGAAATTCTCAAAGAATATACATATGTATA -TATGTATATATACATACATATACATGAATATTCATATATTCATATATACATATGATGGGA -TGGCAACTATAAATAACAGCTCCAACCTGGACAGTGGCCTTCACTTTCAGGGCCAGTGGG -TAAGTCTAAGACATTTCCAGAAGTACAGAGAAAATTTGGCTCTTTTAACTTTAAAAAACA -TAGTGTTTGTTTGTTTTTTGTTTATTTGTGTGTGATTTATGTGCATTTATTGGGTGTCAA -TGTGTGTAGTCATATATGCCACAGTATATGTGTGGAGGCTGAAGGACAAGCTTAATTTTC -TTCCACATTGTTTAAGACAGGATCTCCTGTTCACTGGTCTAGCTGGCTAGCACCAGGGAT -TCGTTTGTATCTACTGGGGTTTTACACACACACACACACACACACACACACACACACACA -CACACACACACAAAACCTCACTTTGCTTTTACATGGGCTCTCAGGATTCAAACTCAGGCC -CTCACCTTTGTACAGTAAACACTTTACTCTTGGAGCTACCTCCCCTGGCCTGGTTACTTT -TCATTAGCTCTGATTGGATCACATGGCTACTCTATCAATGACATCTGAGTTCAATAGATT -GTTGAACCTTGGCTTGAGTCATAGGGGAGGCACAGGATCCACAGCTTCTTCAGAGCTGGA -CAGGATCCCTTAAGGAGGGAATTGGGACACACACTGAATACCAGGCAGCAAAATCTGCAA -CATTCTTCCCATTGAGCTGTTGTCATTTCATGGTAGCATTGCTGGGAAAGCCAGCCACTG -GCACACTCAAGAGAAGAGATGCATGAATATACAGCCTTCTTTCTCTAAATAGAACATCGT -CTATGCTACTGAAGACAGGTGCTTGTTTAGCTTGTGCTGAGCACTCCCCAGACAAGAGGG -TTGCAGCCATCCCTCCTGCTCTGGATTCTTGTGGGCTTAGCAATTTTCTTTAATGAGAAG -CTGGGCTAGGGGCATTTATTATGGTGTAATGAGTGTGTTCAGAGGGAAATGAAAGGGCTG -TGTTTGTTCATGTTCCTGAAAGTCAGAGCGATAAAAAGCAAGCAGTCTAGCTAGGCAGGG -GTAGCACATGCCTTTAATCCCCACACTTGGGAGACAGAGGCAGGTGGATCTCTGAGTTAA -GGGCCAGCCTGATCTACACAGAGAGAGTTCCAGGACAGCCAGAACTACACAGAGAAACCT -GTCTTGAAAAAAAAAAAAAAACAAGACAAAACAAGAAACAGCAAGCAGTCTCATGGGTAC -TAAGTGAGAAAGAATTGTCTCATCTATGAAATGACTTTGGATAATATTAGCATCTCGCAA -GATCTGTGGTTATATTATAACTCATCTTGTTTTTATTATGTACAATTCTGTTGGGCATTT -GGAAACAAGAACTCATATGCTGTGTTGAGTTGCTGTGCGTTGGTGGGATTATATTGCATA -ATTCATATGCCACTTCCTATATTGTTAGTTCATACCCTTTATAGAAAGATAACGGCAAGA -GGTTTCACTCCAATTTCTTACAACACATAAATTTGAGATAACTGGGCAGGGATCTTGTAT -CCTGAAGTTACCCATCCAATGCTCTTCTATGGGTCTTAAAGTTGAACAATGGGGGAGTCT -AGCGACCCTTTGGAAATGGTGTGGGCCCTGGACTGGGACTGTTTTCATTAACAAAAAAAA -TCAATCCTTAGGGCTGGGAAGATGGCTCAGTGGGGAAAGCATGAGGACCAGAGTTCAGAT -TCCCAGCAGCCATATAAAAAGAGCTGAGTCCACCAGTGCATGCCTCTTAGTTCAGCACTG -GGAAGGCAGAGGCAGGAGGATGTCTGCAATGTTGTTGTCTAGTCTTGCTGAAGTGATGAT -TTCCAGATTCAGTGAGGAACTCTGCTTCAGAAGTAGAGACTGATACAGGAAGACTTCTGA -TGTTAACCTCTGTGATGCAGGAAGACATCTGATGTTAACCTCTGGCCTCCTCATGCACTC -ACACCCATGGGCATCCTCTACACTCAAACACACGCATACCACACCACACATGCATGTAAT -GCTTTAAGCATCAGGTGTTGTGATGCCTCTGCAGTGAGACACCATCTCATCTCAGTGTGT -CTGTTAATATTTTTAAAATGTGGCAGAAAAGAAACTCACACACGTGTGGTGGGAGTGTAA -GCTAGTTCAACTGTCACAGAGAAGAATATGTATGCACCTCAAAGAGAGAAACCCAAAACA -GAACTATCATGAATCGTTATTCAACCGTTGCTGACATAGCCTAAAGAGATGAAATTAGCA -TATTAAAAACATACCTGCACCAAACTATCATGATTTATTATATTCAACTGCTGGTTACAT -AGCCCAAAGACAAAAAAAATTAGTATATTAAAAACATACCTGCATAGCTGTGTTCATGTG -ACACTATTCTCAGTAGCTATGGAAATAGCCTGAGGGCCTGTCAGTGGATGAATGGTAAAG -AAAATATGATATTCATAAACAAAGAAGTCCCATTCATCCATGGATATAATGTCCTGCCGT -CTGCAGCGAGATAGAAAGTGAATATATTATGCCACATATTCCTTCTCATAGCTGGAAGCT -AAAATGCCAGCTTCATGTAGAACATTGACTATTAGAGCTCCAGGAAGTGTAGATAAAGGG -AGGCTGGGCTTGAATAGAACACACTGAGCAACATTAATACACATTCATCAAAATAGAGTA -TCATCAATAAAGGACATTATTATGATAACCAGTATTCAGAGGAGATTGTGTATACCCATT -CCCCAGACAAAAAAGTAATGATTAGAACTTGGCCAAAGTATGTAAGATCAGCACTAAGCA -TTGGGAAAGATAGAGCCTAGTTTCTTTGTTCCACTATACTGCCAGAATTACTATACTGGA -GAAACTTATGAGTCTTTCATCTAGGTAGTTGGTACCTTAAGTCAGAGGGACTCATGACTT -GTACCATGCCACTCAAAGACTCTCTGGTATGAATGGCACCCAGAGACATGGTGCCTAGCA -CCCTCAGAGTTCCTACTCAACATCTGTCCATCTAAAACCCCAAGCCCTGGAGCTGGGGAG -ATGGCTCAGTTGATACAGCGCTTGCTTGCTACAAGCATGAACTAAGTATGAGCCACAGAG -ACTACACAAAACAGCCATGTGGAGACGTGAACTTGTCATGTTCTGGGGAGGTGGAGACAT -GCAGATCCCTGGAGCTTGTTGGCCAGTAGCCTAGCCCAGCTGGCAAGCTCCAGGTCAGTG -AGAGAAGCTTCCTCAAAAAAAAATCAAGGTTTATCTCCGGAAGAACAGTATCCAAGGTTG -ACCTCTGGCCTCCATGCACTCCCACCTGCACAAGTACATGCACATCAGCACCCACACACA -TAAACACAAACACATGTACATAGAGATACAGGACACACAGGAACACATAAATTCCATACC -TCAGCTCTTACCTTCTCCCCTCCTTGGTTTTTTGAGATAGCATCTCCCTGAGAGTCCTGG -CTGTCCAAGAGCTCACTGTGTAGACCAGGTTGGCCTTGAACTCACAGAGATCCTGCCTGC -TCAGTTGCTGAGATTAAAGGTGTATGCCACCATGCTGGGCCCAATCTCCATTACTTAGGA -CTTGGTTTAAATGTTTCTGCTTTTAATCTCATGTGAATTCAGATTTACAAAAACTTGCCA -CTGTAAATTAACTCGTATCTTCACATTCTCTCTGCTTTGTTTCTGGGGCTGGAATTTAGG -AAGAAGAACCCCATCAAGAGCCCCAGTGTCCTGAGTTGGAACAGAAGATGCTATCAGGTA -CAGTACGGTCATCGTGGCTTGTCTTCGGCTGGCTGCTGTTACTTACAGCTGGGCTTGGCT -CTGCCAAAAGATTTGTGGGTGACAAAGGCAAATCTCCCTGTTACAGATGGTTGGAAACAA -GGCTAGAAGTGTTACTAGAGATGAGGTCCAGGCAGAACACCTGGCCAACAAAACACATCG -TACTACAAAAATAGCTTGTCCCCATCCTTGTCCTCTTTCTTGCACTAGTAACATTTATGG -ATGAGGCGGTACTTAGAAGGGAGACTGTGGTGATGATGGTGATAGTATAGATGGTGGTGA -AGAAGGATTTCAGAGTCAGGAATAAAGATAAGGAGTCTGTGAGATCCAGAGGGAAAGGAG -GACACTGGGAAAACAAGGCCCTCTAAAGCAACATTACTGATGCTCATATGAACTCAGAGA -CTGATGCAGCATGCATAGGGGCTGAACAGGGCTGCACCAGGTCCTCTGTGGATATAAGAC -GGCATCCAACCTAATGTTTCCTACGGGATCCCCAAGGGTGGGAACAAGTGATTCTTGGGA -TCTTTTATTTTCTTTATTTGTCTTGTCCAACTTCGATGTGATAGTTTTTGTTTTATCTTG -CTATATTTTATTGTTACCCCTTAGAAGCTTGCTTTGTTTTTCTAGTGAGAGATAGAAAGG -GAGTGGATCTGGATGAGAGGGGTGTGAGAAGGAACTGGGCGGAGTAGAGGGAAGAGAAAT -GTAATCAGGATAAATCATGTGTTGGGGGGGGGTCCTATTTTCAATAAAAAGAAAAGGAGA -GTAGTTGTTTACTGAAATCCTTATAATTATCTTGGGAGATGTTATTTGGATCCCTTGGCT -GTTTTTCTTCTAAATGTTAGTGTGGAGTTAAGCCTGTAGTTTTGCTGAAGTTATTTATTT -CATAATGGGCAGGGCTTATGTGGAAACAAACAAATGATGAGAAAGTTTATAACTTCAGAC -TGTAGCCAGTGATGATCACGAGAAGCAATGGTTGGAAAAATAAACGTTAGTGGGGAAGAC -TTAAACAGAGTAAAAGCTAACTCTCAAGACTCCCCGCCTTTGTTTCCTAACAACCACTGT -GTTTTGTATGACTCAGTATTGAAAGATGGCTCCAGATATGAAGGTTGCTAGAAGACGCTT -ATCAGTTAGTAGAAATCAGGCAGTAAAGGTTACAAAAATCAACATGATAAAGGAAAGATG -AAGCAAAATCAGAAAAAGAAAAGTAGTCGTCTTTGGCATGATGGAGGAAAAGGTTAGCTA -TTAGCCAGCCATGGCATCTTCTACTATATGTATTTGTTTATGTATGTGTTCATGTCATTG -AGCATGTGGGGTGGTCAGCGTGCAGCTTGCAGGACTTGGTTCTCAGCATCTACCATGTAG -GTCTCGGGGATAGAACTCAGGCTTGGTAGCAAGTGTTTATGCATTGGGCTATCTCAGTAG -CATACCGTTTCCTTCTACAGCTATTCAGCCCTTGTTTCCATACCTGTATCCCCATCAAAT -ATGACCATTGCTTTGGTTTAGTGACTCTTTCTAGGATACGCTCCCCTTGCAGATCCCTGT -ATTCCTTGCTCATTGGTTAGATGTTAGCTTTGATGTACTGTTCCCCCAGAAAACTTCCCT -GATCACTTCATACTCCTCTGTGTCACTTTTCACCCTACTGCCTTTCTTTTTGGACACTTG -GAACATAGAGCATACATATAACAGTCATTGGTAGGTCTCCCCCTACCAATGAAATTGTTA -GATATCGGAGTGTGATTTCAATCCTCCTGCCTCTACCTCCAAGTGCCGAGGTTACAGCTG -TGTATTGCTATACTCACTTTATGTGATGCTGGGGATTAAACCAAGGGCCTTATGCATAGT -AGACAAGCACTCTTCCACCTAAGTTACAATCTCAGCCCTTAGGAGTCTCTTGGTAGTGAG -TCCCCTGTGTGCATTTGTGTAAGGTAGTGTTTTTCTTCTGTGAGGAGATGAACATGGTTT -GGTGAAGGCTATCTCTGTGCTTGGCTTTGATTTTTCAATTAAACAAAAAGAATCAGACAT -GGTGCTTGTAGTTGTGACAATAGAACGTGTTGAAGAGACAGATATGTTTATAACACAAGA -AATGCTATGAGATGACAGTGCCATCAAAGTGCAGCTGGCTGCTGGGAAGAGGAGACAGCT -GGTCCACACTGGGGACTGTGACCAGGAAGGCAGTGTCAACCTTGGGGTTGAAGACACTTG -CAATGATGCTTGGAGTTGGAAAGGAGGGGCATAAGGCAGAGATGACATCACACCCTTTGT -CCTGGAAAATGCCTCTAAGTGTCCCTTTGTACTTGTGCCCTTGATTGTCAACTCCTCAGA -TAATGCTCATTGCTGGGACCACACAAAATCAGCCAATGAGGAGATCAGGAGCCCAGGAGC -GTAGAAGTGGTATTTGCTTTGTTCACTGAGTGTCTACTGTAGTTTGAGGGCATTTGTTCA -TATGTGTGGGAAAGCACTGCCACACTCAAAAGCTTTTCTTTCGTGAGTGTACACATGTAG -GTGAGAGGGGTTTATAGGCATTCACAGGCATGTGCATGTGGGTGCCAAAGATCAACTTCA -AGAATCATTCTTCCAAATTTGCATCTTGGTTTTTTATTTGTTTGTTTGTTTTTGAGACAG -CGTGTTGCACTGGCCTGGATCTTGCCAAACTGCCTAGGTCAACTGGTTAGTGACTAAGCT -CTGCCTATGTGCCGACCTAGAACTGGCTTTCTTAATGGGTTCTGAGGATTGAACTAAGGT -TCTCATGCCTGCATGGCAAGAATTTTACCGAGAGGGCCATGTCTCTAGCCCTGTACAAGG -ATTTTCAAGGATACCATTGACTCCACTGAATTCCATGACATCCTAGGGAGAGAAGAATAT -TTCGTTTCCATTCTGCTAATGTCCTGGTCTTTAGGACCTCTGAGGGTGTCACTAGGAATC -GGGCATCCTAATAAGAGTCTTCTCAGCAAATACACTGGGACTCAGAGCACAGCTGGGAAA -AACACTTCTGTGGAAAAGGAGAAACTATGCTTAGTTTGAAAATTAGAATCCCAAGACAGG -TAACATGGTGTACATCACACCAGTCATCCTGGCATTCAGAAGCAAGAGGATCATGAAGCC -AGCCTTGGCTATGTAGTGAGTAAGACACTATCTGAAGAAAAAAAGAGAAGAAAGGAAAAA -GGAAAGAAATTTAGAATCACAATTTCTTTGTTATTATTGTCAATTTATATTTGGGACATA -TGAATACGTGGCTTCTGTCTTATTATCCTAAAATTCCACCTAATAATTCTATTCTGTAAG -TAGAAATTTCAAGCTAAAAACACAGTCTCTTACTACTTATTTATAGATTTAAGGTTTTAT -TTATTTGTGCATCTGTGTGAGATTTTCTGTACAAGTGAGCAGAAGGAGGCATCATATCTC -CTGTAGCTGGCTTTATGTGTAGTTGTTACCTGCCCAGTATAGGTGCTGGAACCAAACCCA -GATGCTCTGGGAAAGAAAAAAAGTACCCTGGTGTGAGGAGCGGGTGTGGCAGCAGTCCCA -AGAAGGCGCCAGGGACTGCAGCTAAGTCTTATGACTTGCACCTGACTTCCTCATACACCT -GAAAATAAGCCACAACCATCGTGAGAGCTGCGCAGGTGCACCATGATGCTGGCGGTTTAA -ACAAGTCCATATTTGGTGGAGACATGCCCCTGCCTCCCTGATTGGCTGAAGCTGCGTGCC -TGGTGAGGTGACGCGGCCTGCTGTGAGTGGATGGGGACTGAGAGTATATAAGAATGAGAG -GCCCAGGGTTCGGGAGAGAAAGATGAAGCAAGAGAGATGAAGACTGAAGTTTGCTGAATA -AACTGCTGTTAGAAGGACTGGTGGTCGTGTCCTTCTTGCTGGTCGAGAGCAGATGCGACA -CCCTGGACCCAGAGCCATCTCTCCAGCTGCAGAGTCTCAGCATTTCTAAAATTCTGTGGA -TTTACTCAGTCCGTGCTTACTATAGAGAACTTTATTCAGGGCTTACTGCTGAAGGGCTAT -TTCTAGCTTAGCTTTGAGATATCCTATATTTGTGAATCATTCTTTGAAATTCTGTTAGGT -ACAAAGTGGATAGGTTGTGTTGGCTAAATTATTTCAAAACTATGAAAGTGTAATATCAGG -AAGAATTTATTGGATGTCTACTATGTGTCAGATATCGTGTGAAGATATTAGGCAGCTAAA -TGCATAATTACAGCACTCTACCAACAAGAAATGAAGCCATTAAACACATTAGAAGAAATA -TATACTATACAAATGATAACCTTTAAACAAGTAAAATGTAAATTATGGAGAAACCAGAGT -GCTGAGGAAGCCTTGTCGCCATGGGCCTTATAGTCAAACATAGCCTGTAATTTATAGAGA -CAGGGGACCAAGAACAAGAGCAGAACATAGCATGTGTCCAATGAGAGACAAAAACAGAGG -GCCAGGGAGACAGTTTAGTCAGTAAAGAGTTTGCCTTGCAAGCACAAGGACCTGAGTTCA -ATCCCCAGCATTCATATTTAGAAAAACCAAACGCAACCCAAACCCGACCCAACCCAACCC -AACCCAACTCAAACTAACAAATAAAAACAAAAACCAAAGCTGGTATTGTGGAGTGTGTGC -GTACCCCCAGTGCTGCAGAGGTACAGAGAGCCGCTCTTCTTGGTCAGCCAGAGTCTTCTG -TTTGTCAAGCTCCATATCAGTATGATTCTGTCCAAAAATAACGTAGGGAGCTGCAGAGAT -TACTCAGTGGTTAAAGCATTTGCCACGCAAGCAAGAAGAGCAAAGCTCCCAGAACCCATG -TAAGTGTTTAGTGGGCCTGGCCACTTGCCTGTAATTCTAGCCTTGGGAGGCAGAGGTAGG -GGACTGTGCCAGAGCAGGTTAGTGAGGCAGGGTAGTTGTATTGACGAAGTCTGTGCTTGA -TTGTGAGACTCTGCCTCAAAAGGCAAGGTAGAAGAACAAGACAGGAAGATCCCCAGTACT -AACCTAGGACCTCCACATATGTGTTCATACACATGAGAACATGTATGCATACACATGCAC -ACCACACATACATGCACATGAAACAAAGAAAAGTCAAAACAACAGCAAAAATATCAAAGT -GGATGGTATCTGAGGGCTTACAACTCCAGGTTGTCTTCTGATTGGCACGTGTGTGCCTTC -AGGCACTCCTATACACACACAAAAAAATGCACATGCTTGCACATGTGTGCACATACATGA -GCACATGCACACATGCTCAAGAGTAGAGGACAACTGGAACTCTCAAGGGATGACATGACC -AACTGGGGTATTCAGGATTTTTTCTCAGAGAACATGATATATGAAGCAGGCTACAAAGAT -GGATATAGAATTCGTTTGTCAAGAGATATACATTATTAGCCGGGGCATTAATAACGTGAA -AACCAATTACTTTAATCGATATTACTCACAGTGATATCTACTTGGAGATCAGACCTTTTC -TTGGACTGATGACCTAATCCTTAGGTGTCTGTTACTATATCTGGCCTTGAGATCTATAGT -CTATATGTGTAGGGGCCGCCTGGGAAGCAATGGCAGTTCTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTTTAATCCTAATTACTGTCATTGTTCTCTGTTTTCAACAGTGCTTATGCTC -ACTTGAAGGGTTTCTTGACTGTAGTAGACAGAACCCCAGTGCCTACCTAGAAGCAGGTGT -CATTTCCCTGAGCTTCCATGGACATCTAGCTAGCACACAGGTGTCCCCTTATATAATATC -TGTTTCTCAGAGATGCATTGCTCAGTGCTATCCACTGCTGCTCCCTTTCAGCAAGGGGAA -CATGGAGCGGGGCTTGCAGGTAGATAACTGATTACTCTTACCTCCAGCCAGCTCTTCTTA -TGCCCCTTCCTCTTTGCTGGTCTTTCTCCCAGTATACTTAGCCACCACATGATCATCAAC -ATCTTGAAACTAGAGCAGCTGGGAGCACATCAGTGTGGTGTAGTCTTCTCACAAGACCCT -CTCTTGTGGGAACATATATGCTCCTCAGAGTAGAAAGGAGACCACGAGAGGAGAAACTCT -TAAGGAAGAAAGGGAAAGAGAGGGTAATTGAGTCCATGCCATGTTAACCTGGAAGCGGAG -AGTGTCTTCGAGAAGAAAGAAACAAGCCAGAGAAAGGCAGAGAGCCTAAGGCGAAAGGCA -ACAGAGGGCAGGGACAAAGGAGAACAAAGAGAACAAAGCATAATGAGCCACGTGTATGGA -GATGCCGCAATGAAACACATAGGCTGGCTTAAAAATTAATAAATAAATACATCCCCTTGT -TGAAGGATGGAGGGCACATGATGCCCCTCCACAACACTTAGCAAGGTGGGTAGACTCTTA -CTTAGGTTTCCTATCATTGCCCATATGCTGACCATGCTTTTGTGAATCCCCATTCCCCTG -CTTCTGTAAGCAATTCCAACTAAACTCACTGGTTCACCAAGCTTGCCTGGAACAGAGTCT -TTTGCTGGTGCCTTATTTCTGAAGCACAACCACATATCACCTCCTCCTCCTCAGTGTTTG -GCTCCTAGCTTTTTGAACAGCAAAGGGTGGGCTGTCAGGCACACAGCCATTACTACAGTG -GGATTTTAAATTTCAAAATTACCCAGAGAATGAAAACCTATGGAAGCTATTTTTAATATC -AGCACATAGGCAAAGAAGGGTGGGTGGAATGGAGGGTGAGTAGGGGAGACACTGTTGGAG -GTAATTCTGTCACGTGGCCATACCTTTCTTTACCCCAGCACAGGAATACCAAAATTCACG -GACAAACACACCAAAGGCTCCATTAGGCTGTGTGCTTCCTGAGAGCAGTGGACTGTGTCT -TAGTTAGGGTTTCATCGCTATGAAGGAACACCATGACCATGAAAACTCTTACAAAAGAAA -ACATTTAACTGGGGCTCTGCTTAGAGTTTCAGAGGAATATTCCATTGTCACCATGGCAGG -AAGTATGGCAACATTGATGCAGACATGGAGCTTGAGGAGCCGAGGGTTTTACATCTTCAT -CTGCAGGCTGCAGAAGGGGACCATGTGCCACAGTAGGGCAAGTAGCACAAACATATGAGG -ACTCAAAGCCTGCTCCCACAGTGACGCACTTTCTCCAACAAGGCCACACCTACTTCAACA -AGGCCACACCTCCTAATACTGCCACTCCCCGTGGGCCAAGTACCACACACACACATACAC -ATACACACACACACACACACACACGGACACGGACACGGACACGGACACGGACACAAGAGT -CTGTGGGAGTCAAAGCCATTCAAACCACTGCAGACTGCATCGGTTCAAAGATGAAGCCAG -AGCCAAGGGAGATTGAGCTCAGTGAGCAAAGTGTTTGCTGTGCAAGCTTGAGGACCTGAG -TTTGAATGCCCACACCTACACCAACGGCCAGCATGCCAGCAAGTGTCAGTTGGAAGCTGA -GCCAAGCATATCTCATGGGCTGGTTGGTCATCCAGCCCAGCTGAAATGGCCAGTTCTAAG -TTCTCTGCAAGACTCCATCTCAAAAAAATGAAGTAGACAAGTTGTCAATGCAGACCTACT -GATGTCAACCTCTAGCTTGCACTGCCCCCCCCCAATCCCTCACAACATGGGCAAGCACAC -TCACTTCACACAAATACGCCCCTCACATGCTTGCATGCACATAACTTTTAAAAAGAAGGG -AAAAATGAAGTCAGATTCTCCGTGGGAAGGTGAAATTTCAAAGATGCATCACATCTATTA -GACAGAGTACTCAGTGTGAAAATAAAGGGAAGGATGTAAGATCGGGCTTACAAATGCACT -GGGAAGAGAAAGACTGAGACTCTGGTTTTGTGAATAATCACAGCATGTCAGTGGAGGCTT -TGTGAGTGGAAATACTCCACACTTATGCTCTTCTGTGCTGTAGTCAAGACTGTGTTGTTT -AATAGACAGCAGGACAGAGCTACCTTACTAATAGTGACAAGAAGGGGGCCCAATGCCAAA -CAGAACCATTTGTCAGCACAAAGGTGCATCCTGAAGCTTGGCAGCCTGGTAAGCCCATAA -CTGGAAACAGCCGAAAACAGGGACAAACCTGCATATGTCTTGTTTTCTGAGAACAACCCC -ACTTCTCAGAAACTTCTATGCTCGAGGCCCTCTCTGACTATAATAATCAGGGTGGAGAAA -CAGAGCCACTAGGCTATAGATTAAGAGATGTTTGACGAGGGACTGGCTAATATAGCCTGC -GCTCTGTCACTGTGAACTTCAGCCCCAGGAAAGCTGGTAGTATAACTCTAAGTCTGAAGG -CCTGAGACCAAAGGAGCCACTGGTGTCAAATCGTAACCCAAGGTCAATGGAAGAGTTTTC -ACACTGCCTCAGTTCTTCTCGCCTCGATGTCGAAACACCTCATCTAAAAATGTTCATGGA -AGAACTGTTGCCTCTGGCTGGGTTTCAGAGGGTCTGGTTTGTGACTGATTGGCCCCACAC -ACTCGAGCAGAACCTCATCCTGGTAGAATTATGTGGCAGAGGACCTTCTGTCAGGGTGAA -GAAGAAGAGAAGGAGGAAGAGGAGGAAAAGGAGGAAAAGGAGGAAGGAGGGAGGAAGGGG -GAGGAGGATGAATAGGAGAGAAGAGGGGGAGGAATAGGAGCAAAGAAGGAGAAGGAGGAA -GAGCAGAAGGAGGAGAGAAGCATTGACTAAGATGTAATCCTTTCTACAGACTGTGCCTCA -CTTCCTCCAACCCATCCCTACCGTCTAAAGTTTTCATAACTTCCCCAAATATCACCGCCA -GCTGGGGACCAAGTGTTTAAGACAAGTACCCGTGTAAGCCATATTCAAATCTCAACACCC -AACCCGAGCAAACAAGCTTCTCCTCTGGCTTCATTCCGACTCTCTATAGCATAGATGATT -TTTCCCACTTCACAGGTAGACGGCTTTACTGAGAGCCCTCCTTCCTAATACTCACCTTCT -GGAAACATCCTGACATAAATACCTAAAATTAGCCTGTGCGCCTTGGGCCTGGTCAAGTTC -ACCCATAGAATGAACACTTTCCCCAGGGTAGGTTCCTTTCCTATTAGCCTGTCCATGGAA -CGTGTTCCTTCCTCTGAGTCCTCTATGCTCATCTTACATTTTATTTTAGAAAGCAACTCT -TTGGGTTTATGTATGTATTTGTTTTATGTGCATATGTGTGTGCCTGCATGCATATACGTG -CACTCCCTGTGTGTTAGACCCTGAAGAGGTCAGAAGGTGTTAGATCCTTTTGAAATGGGG -TTACAGGTGTTTGTGAGTAGTCGTGTGGGGGCTGGGAACTGATCCCAGGGCCATGAGTAA -TAAGTGTTCTAAACCAGTGAGTCATTCGTCACCCCTCTTTCCCAGTACCCGGGGGCATAG -TGGGGTAGAGGTCTGGGGGTGGGGGTGGGGGTGAGAAATAGGAGAGAGACAGAGACAGAG -GCAGAGAGGGAATTTTACTTATCGAATTAAACTTGTATCCAGATCTCAACTACTTCTGGT -CAGTGTTGCAAAGATTCCCAGGGTCAGCCGTGTAACTTAGAGCTACCAAGCAACTGTGGA -GTTTAGCGAGTACACCCTCTTTTTGCCAAGGGTCCCCTGGGGCTGATTGGGATCCAGCAA -ATTTTCAGAATTGGCAGGGTGACACAGTTTAGGCAAGTTTTCACTTCCTGTGGTTTGTAG -GTTACTTAAGTGTGAAGTAACAAACCTCAAACGGTTAAAATTCTCCAACCGAAAATGGTC -ACAGTGAGCACAAGGAGACAAAGCTCTGTGGTGTTTGTAGCCTGGGAGGAAGTGAGACCA -AGGCTTGGCGAGCAGAACCTGGTTTTTCCATACATGAAGCTAGCCCTGGGGGAGGGCCAT -CTGGGCAGCGGTTAGAGTCAGGCCTTCTGCCTGGGTAAAGATAGCAAGGCATGTTTGTTC -ACACAAATAAAATGTCAGGTTCTCTTTTTGCCTCCTCTTCCCTCCCTCTATTCCCCTCCC -ATTTCCCCCTCCTACCTCCCCCTCTGCCTCTGCCTCCGCCTCCGCCTCCCCTCCCCCTCT -CCTCCCTCTGTGTGTGTGTGTGTGCATGTATATTTACATGCGTGTGTGGTATATGTGGAG -TCTGGAGGATGGCAGGGAGTGCCTTCCTCAGTGACTCTCCTACTTACACAGTGAGGCAGG -GGCTTTTGATTGAAGCCACCAGAGCTTGCCTGGTCTAGCTAGACAGCTGGCTCCATGGTT -CCCTTGTCTCTGCCTCCCTAGTACATAAGTAGGCCACCAGGCTAGGCTTTCTGTTTACAT -GTATGCTCTGGGCCTGACCTCTTGTCCTTTACATATGTGTAGCCAACACTTTACCTACTG -AGTCTCTCCTCATGCCCATGGAGCCGCCTCCCCAGCGGAGCTTTTCTGCGTTCCTTGTAG -AACAGTCTAAAGTGAGCCCTCCACTAAAATAAGCTATCTGAAACACACATGCCCTTTGAT -GGCACAAATGATTCATGTGTCGCCCACCCAGAGTCTCCCCAGGCTCTGGCCAGAGAGTAG -ATAATTACTCACACACCAAGGTGAGGGGAAAGACAGGTAAAGTGGCAGAGGTGACTCCAG -CTATTTGGGAGGCTGAGGAAATAGGAACTCATAGTCAAAAGCTACATAGGCTACAGGGTG -AGTTCAAGGGCAGCTGGGCAACTTAGTGAGGCTGGAGAGCCGAGTTTTAAATAGAGTTAA -AGGGGGGGAGGAGGTTATAGCTTAGTAGCAGCCCAGCTGCTTAGCTAGTGCTCTTGGGTG -TGCAAGGCTCCCGCTTTAATCCCCAGGACTAGGAGGGAGGGTTAGGCGAACCTTTTACAA -GAGGTTTTACTGGGATTAGTGGTGAGTTTCTAGGGAAATCTGCCTGCTCCCCACTCCTTC -ATCCATAAGACTCTTAGGTTTGCATGGATTGTGACGTCACTGCACACCAGCACTGTGTTC -TCCCTGGGCTTCTCTATGCCACCTTCATTTGTTACAAGCAAGGGGAGAGGGAGAAAGAGA -GGGAGGGGGAGGAAGGGAGAAGGAGAGAGAGAGAGTAAGAGAGGAGAGAGGAGAGGGGGA -GGGGAGGGGAGGGGGAGGGGGAGAAAGAGAGGGGAGGGAGGAAAGGAGAGAGGAGAGAGA -CCAGAACAATCCTTTAATACAGTGAGCCAGGCTTGTACGTGGCTATTGCCAGGTTGGGCG -GAGTGCTAAAACATGCCAAACATCCTGAATGAAACCTGGGTCATAGCAGGTGCTTAGTAG -GTATCTGGATGAGGTAGGGATGTTTGTCTAGTCTCTTAAACTATTAGTTCAGGTGGGTGA -GCCAGAAACCAAACGCTTTATCTTCTGTTTGTTGTTTTCCTTCCGCTTCCCACACAATGC -CTGGAATGTGTAAGAACTCACTGAATCATGAACCAGGGACTGAGTCAATTAGAGTGATGT -AAAGACTTTTGCTCATTTGGGGATTCTGTAAACAAGAAGTTACTCAGGGTGCTCCATAGG -ATGTCAGAGCTGAGTCAGACTCGGATCCTGCCTCCAGGAAACCAAATGTTTCCTTTATCT -CTAGTTTACTGTCTTTCCATGTGCTTAAACCTAGGGCAGTTTCTGAGGCCTTTTACTAGG -AAAAACAAACAACAAACAAAATTATCATGGATCTCAGATGACTTCGAACAAAGACTGGTT -TCCTGAGTGCAGTTATGAGTCTTAACAAGGGCTTGGGGGTGTAGTTCAGTGGTAGAGAGC -TTGCCTAGGCTCTGGGTTCTGCATTGAACTCTCAGCATCTCAACAAACAAATGAGTGAAG -GGAAAAAAATTGATCATCTAACCTTCTAGCCTACATATCAAACCACTCGCCTTTGTTTCA -CACACTAGAGGTTGGATTTCACTCTCTTCCTGAAAAGGTGGGAAGAGGAATCAGTCTCAA -GGAAGTGAAATGTGGCAGAAGGCCATGAACTCTGACCTAATTCATAAGGAAACATTTCTT -GAATTTACTATTGATCCTGCATTGTCAAATATAGATAGGAAATAGAAGAGAATTGTTTAT -TATTATTATTGTTTATTATTATCATATTATTATTATTATTATTATTATTACTGCTTAGTG -TCTTCTACACTGGTTGCCTTAGACAAAGAAGAACCATTTCTCTAGTGACCAGAGAAGGGA -GTAACATGTTCCAGGGGAGAGGAAGGCAGCAATGGTCCCTTCAGGGTCTGGGATGGAAAG -AGATTTCTTTGTTTGCTTTAAATGATATGAAATATTCTTCTAGCCCACTGCCATTTTGTA -TCCAGAAGGGAGTCAGCCAGTGGCACAGAATTTCTAAGTTCTTAGTCCCCTCTTTAGCTA -AACTAAACTTAAAAAGTTCACCAAGATGGCAACCTCTGTACAAACACTGGCTTTCCTTAA -TTCAGAAAATGCCCTGGGGCATTAATTGTTCATGAATAAGAAAATGCCAAAGAATAATAA -AAATGAGGCTTTGGCTTAGACCTCTGCATTTAGCTGCTTTCCCATTTGACCTGCGGTTGC -TTAACTGGATATTTGTGTCCTAGACAGTGGCTTAGAGGTTCCACTTTGGCCTTAACTGAG -ATTGACACTGTGTCCACAAGGAAGATACCCTGGTGGCTCTGTTTCTTATGAATCTACATT -CTCTATGTCTCTTAAGACAATGAAAGTAGAGGCATGGAAATTTCCAGAAGTTTACCTACA -AGATATATTGGTTATCTAGGGTAAAATATTCAGTATGGTAATTTGTAGAATTGAACTGCC -TGAAATTTTAATGTCACAAAATCTGTACCTATACTACTCTAGATTTTAATTGTGACTATT -GTGTTCGTATGCAATATATATATATATATATATATATATATATATATATATATATATATA -TAGTCATGTGTGCAAGTGTATGTGGAGGTCAGAGGACACTTTTGTGAATTGCTTCTCTCT -TTCCAAATTCAGAGGTCAAGCTTGGGTTTCCAGGCTACCCAGGAAGCACTTTTACCCACT -GAGCCATCTCCAGACCCCAATTTTACCTTTTAAAATATATTCTTTGTATGCTTCAAACTG -AGTGTGGTCTCTTGGCCAAGAACTCTTGGAGGAGGAAGTGTTGTGAAGGGGATATTTGCG -TACGAAGTCTGAAGTCAGGCTCTCCAAGCTTCTCTTGGAAAAACCTGTAAGTCCTGCCCA -CTTCTCTTTTCACTCCCCCCTGTATGGGTTTGAACCCCTAACTCGCTCCCTTTTTGGAGT -GTTCCTTTCTTCCCATTCTCAGGATGCAGAGAGCAGAAATTATCTAGAAGTTCTAGCGGG -CAATAGCATGAATGTCTAAGATAGAAATCTCAGAGAGTCATGGATACCGTGATTTTTGCT -GGTTATTCTTGTCCCTTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTC -CTCCTCCTCCTCCTCCTCCTCTTCTTCTTCTTCTTCTCCTCCTCCTCCTCCTCCTCCTCC -TCCTCCTCCTCCTCCTCCTCCTTTTCCTTCTTGAGACAAGGCCTCATAAAAGGTTGAACT -CTCTACATGGCTGAAGGTGACCCTGAACTCCTGACCCTCCTGCTTCTACCACCTCCTAAA -TTTTGGATTACAGGTGCCACCATGCCATCCACATTCAGCTCATTTATTCTCATACATACT -CTAGTTCCACCGGTTTTGCAGATGTGATATCTTACCAGATGTTTTGATCTCTCAAGGCGG -GTCAGTAGACCCATCTCCTCAATGGCTACACAGGGGGATTCAGACTGGTCCTCACTGTTT -CTCCAGAGCCCTCAATATAGCAGTGGCAAACAATGAAGTTTGGGTGTGTGGCCAACCATC -TCAGCTGCCCATGTTCCCTTCTTGTCAATGTACTGTCCCCACTTCTAGCACCTGTATGCC -TTTGCACAGAGTCTCTTCCTACTTGTCTTGGAAATGGTCCCCTCTGAGAACAGCTCCTCT -TTAGTGAATGAATGAATGAATTAATGAATGAATGAATATGACAGTTTTCTCCCTTTTGCA -GAGGATGGTATAGCATGTTCTGCACTCCCAGTTTTCCCAGCAGAGTGAAGCCGTGCTACC -CTCAGGAGTATCTGGTGGATATAACTCCCTGGCAATTCTTTCCCTTGCCTATCTTATCCC -TACACCTAGCAACTCTTGCCTCAACTGCTCTGGTCAATATGTCTGTCTCATGGTCAGCTC -TGAGAGGACCTAAAAAGAGAGGGTCCATTGAGCATACTCAAGGATTAAACACTACTGTAT -CATATTTGAAAGAGAACACTTACTGAACAGGTGAAGAGAGGCAGTTGATTAGAACGGGTG -GAGAGAAGAGTCGGCTAAAGAGGTGGATTCTAGTAAATGGAATCTAATGTGATGGGTAGC -AGAAATCAGCAGAAGTAAATGATCTGTGTGTACCTTGGGAGAGTCAAGTCGGCAGCTTGG -TTCTGAGAGGCTGAGTCTCTTGGAAAATGACTCCTTCATACCACTCCCGGGTTTCAGCAC -CAGAGGAATGATGAGAAGGAGGAAGCCCCGACTCTTCTACAGTGTGGAGATTTCTATTGT -AGATATGAGGGAGAAGGCAGGCAGAGGGAAGAGTCCATACTGAACATGGCTGGCAGAGTA -AACCAGGCCTTGAGAGGAGACCAGAGGAATGAGAGGAGACACAGGGAGGAAGAGCAAGAG -AGGAGCTGATGACCAAGAGAGGTGACCCGGGCCAGGAGACTGGCATAGCCTAAAATGGCA -GAGTTCTATTGGCGTCAGGTTTGAGGAAGGGAAGTAGAAGCTCAGCCTGTGAGAAGGAGA -GGTTTAGGGTAGGGGATGGAATGGAGCCACAGGTAGTAAGTGAGACCTGTCCCAGGTTTC -CTTGAGACCAACATCTACTGGATAATAATAAAATTGTGACATGTAACAGGTTTAAATATA -AGTTAACGTATGTTCTTTAGAGTACTCATACCCGATTGGTCAGCATTATAGCTTGCCTCG -AAATTTCATACTTGATGGTCTTTTGCAGTTGTAATGTTCTAGTTGATCTATCTGTTAGAT -GTTTGATGATTGGTGAAAAGAAGTGATATTTATTCATCTTTAATTTCACTGTCTTGAAGC -ATATCTGTTCCCATATTTCAACTCAATTTGTGTATGCTTGATCTGACTTTGGATAAATTT -AAATCATGGTGTAGTTTAATTTTGAGTACTAAACCTGTACCCCAGTACTAAACCTGCACC -CCAGTATTCATCTCAATTGCTCATTGGCTCTGTGTAAACTTTTCTTGAGGGAAAAAAATC -AGCAAAAAATCAGCTTGGGAAAGAACACCTCTGGCTCTTTATCCCTCATACAAATGTTGA -AAGAGAACATAAAACACAGCAAAGTGTTAAAGCCTGTTCTGAAATAATGTTTTCCTGTCA -GCAAATTAACAGATTCTGGCTATAATTAGTAAATAAAGGAAATGCATGTCTATATTCCTC -ATAGCCACTGAGAAAATAGAAAATAATTCTGAAATCCCCCAAAGAGAGACCCTTACTACA -TGACTAACACCCTCCGGCGCATCCATTTAATTGTAGATTTTTGTTTGCTCATAGTCTTTA -AACAAACAAACAAACAAACAAAAAACAAAAAAAAAGCTCAGTTTCCAGGTTCCAGTTTCT -ACAGAAAGTGCAACAAGTAAGAGAAGCAGGCCTGTGTTCCTAAAGAAAACTCCAGTTGTG -CTCTCTCTCTAGCTGCCCCTCTGTATCCTGCCAGGCCCAGGCCGAGGGCATCTGAAGCTT -AAGCTCCTGGCTTAGAGGCTTAGGTTGTGAAAGGAAGTAGGAGCTGAGGAAGAGACACAA -ATAAGAAGCCATGCCATTTTTCAGACAAGAAGAAACTCTTCCCACGTGTTTTGTGAACCA -TGTTGTGTGTTTTTGCTCCTTTAGTAAAAGTTTCTGCTTTGTTATCAAAGGATCCAAGAA -GACAGTATGGGGCTGTTGCTATGGAAATGGGAGAGGAAATGCCCGTACCAAGCCTGTGAG -TGCTTACCTAAGCCAGAGATCTTTGCGCAATTCCCCAGCTTCCTGCAGTTGTGTGTTACT -TGGTACGAGGGGCTAATACTGTACTGTGTAAATGCTCTTCCTGGTTTCAGTGATGAAAGG -TTACGAAAGCTTTCACAACTCTGAAGATACCACTGAGAAATGCAGTCGTATCCTGGGTGG -TGTGGCTGGACCATTGGCAATAACCAGCTCTATCATGATGCTGCAGTAGCTGTCACCAGG -GATAGCCTGGGACCTGGGCTTCTCTAGAGAAGGGAGAGGCTCCTGCGTACTTCTGAGGGC -ACTGGGGTGGCAGTTGCTTGCCTCTGTTCTTGCTTGGAAACGCTGATGAGGTTAAATTGC -CTCAGGAGAATTTTTCCATCTGGCCGTGTGCCTGGCACCTTGCAGATGGAGTTTTGATCA -AGTACGATTCCAGTGTGTGTAGGAATCATGGAAAATTTCAGCTTGTTATGCTAAGGAGAA -GGAGACAAAGGGACAAACTGCCCTTAGCTTCCTCCAAGCTATGGAATCAAAGACTCAACA -AGTAGATGTACATTTCACCAAATCCTGGTTCTAATATTTGTCTTAGTTGTAATATGGTGG -CATCTGCCCATTCTGGACATATTTAACTTGTCCATGTGCTCCCTAAGTATTTACAGAGCC -TTTGCTCAGTGTTGGGTGAAGACGGGGGCGTCAGGTTCACATACTTGATGTTATGTTCAT -TTAAAGCCATTATTCTTGGCAACTTTAAAGTTCATGTATCCAGAACTTTATATAAACTTT -CATAATATTTTCAATGTGGATTCTTTTCACAGATGCCTTTTCTATAGTATGTGGTTTATT -CCAATGATGCAGAAAGACATAAAGAATGTGGACAATTACATGAATTTCTTAAAGTGACTA -CAAGTTCCTCAGCTAGCCCTTTGATTATCCTGAGGCCAGCTACCAGCTAATTTTCAGGAT -CGCGTTATCACAACCGATTTACTGTGACTGACTGCACAGGTGCTCAAGCTGGTGTCCATG -ACAACAATAACAACAGCTAAAACACTCCTGGAATACTTAGGATGTGTGAGGCACCTTGCT -CAATGTCTTTGGTAGAGTGACCATCTAATCCTCTTAGTAACACAGATAGGGGTATTTTGT -TTCTCCTTTGCAGATAACTCAGCAAGCTTTAAAAGTCCTTCTATCTAAGGTCTCATAGCA -AGAACAGGATGAATCTAGGATCCAGGCCTGATTAAGTCCAAAGGCATTTTAACTCTTGTC -CTTTCTAATAGCGTCTCAAATTCAGTATGTATTCTAGACAGATTTGATAATGTTTCATCA -ATACCACGTCAAGAAGGTTAGCTTTATATGCCTCTGATTTAGCAAAGTTATCAGCAGAGA -CTTTAGGTCTGGTGCCATTTAGAAAGCCCCACCCCATAGTTTCCCCCAATGAAGCGGGAA -CTCTGAGGTCTAGTGGGTTCTTAGAATCTTCTCTGGACAAACAATGTCATGCTTTGATGA -AGATAAAGTAGAAAAATGAGACATCATGTTTCCACTTAGCTTTGATGGACTTGAGTAGGT -GTTTAACTCTGACTTTATCAGGACATAATATTTACATCAGTAGAAGCAAAGGCAATAGAC -CCCTATACACCACCACCCTGAACTTGCCTTTTTCTCTCTGTATGGGACTAAAGACATATA -TATGCCTTTAAAATGATAACTACTGCCTGGCTTATCACTGACCTTTTTGGGTCCAAGTTT -TGCCTATTTTTATAAATCTTACACACATTGCTATGTACTTAGCCATAAAAATCTTACACT -CAGACTGGAAAGTCCAAGCTAGATTCTCTGGTATCACTGAGATAAGATAATATAAAGCAA -GACGTAATCCCAATAACCCCTTCGGATGGCCCGTATCTTCCAGACGTTCATGACTGTGAA -TGTGTTCCATCGCCAGTGTCAGAGATGGGCCAATTATTCATACTCTTCTTCATATGTATT -CTCTTCTGTAGCCATAGAATACTGATATCACTGTGTGCGGTCACAGTCTCATCTATAAAA -TTACATTCCTACCACCTTCACAGAAGAGGGCAGGCCAATGGTACGTAAGCTCAAGTTGTC -AAGGCTTGTCTTCATTTGTCCTCTGTGAGGAGATCCTGATACAGGGATTCTAATATGGCT -TCTTTAGCTTGGAAACGATATCAATATCAGCAAGTACAAGAAATAGCTATGAGAAAACAT -GGGAGATACTGCCAATCAAATGTTGGTTATTAAGAAACGATTATTAAGAGAAGAATCACA -TTGATACTTGGATTTTCATGTACTGGGGACTTTGCAATGCACCACAATGCCAGACAATTT -TTTTTCTGTTCCTACTACTTACAACCAACCTTTCCCAAATTTTGACTGATGCATGGTAAG -CAAGGGAATGTGGCTTCTTTGATTTTTAATACTATTTTCATTTTTCCTATAAGCATACAC -TATTCTAAAATATATAGTGATCTATAACAAAAACATCATATCAAAATATAACATATCATA -ACATATCAACATAGCAAAAAATGAACAAAAAAAACATTTAATATTAAGTGAAAAAGTAAG -GTTTAATTTGGAGCTGTGATATTAACTGCAGAATACAAACAATGAATGAGGCCCAGCTTT -GCCCAGGTGAGGAAATGAGTGTTCACATCACATGCTTACCTTTATAACTTTAGCTCCCAG -CATGCTAAGTAGACAGGGAATGCTGCTTCTAAATGAGTGTAGGAGTTAGAGATGAACTAG -TGTCTAATGTTCCAAGGTCATGGTAATGAGGTTTCACAAGCTTAAACTGAAGAAAAGGGA -AGAATATTCAGATATGACAAATTTTATAACTCCTAAATAGATTTAACGTTGTTCTTAGAA -AGCCTTTAATGTCGCGTCTGCTACACTGAGGTACATCGTCTGCTACACTGAGGGTTCTGG -AATGCTTCCTTCAGGGGACATACATTCTCCTTCCTGTCAGCCAGGTGGGACTATGTCAGG -ACCTCATAAAGATCAACCCATGTACTGAAGATGGAGAAGAAAATGTGTAGACATCTTCCT -TTCTTATAACCAGAAAGCAATAATGACAAGCTGTCTGTCTTTTTGTAGTATTATCTTGTG -TGTAAGAAACCCAAACTGAAACTTACATTTCATTTACCCTTCTGCTTCTTGTTAATTCTA -CTGTCAGCTAAACCAATCCTAAATGTGCATCTTTTTTGTTGTTGTTTTGTTTTTTGAGGC -AGTGTTTATCTGTGTAACCCTGGCTGTCCTGGAACTCACTCTGTAGACCAAGCTGGCCTC -GAACTCAGAAATCTTCCTGCCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCGCCACC -ACTGCCCGGCCTAACTGTGTATCTTATACAGGATCTTGTTGTGTGAGCTCTTCCTGGGGG -ATATATAAACAAATGTTTACTCAATCAAGACAGAGGACCAGTGATGGACCAAAGTAATGA -TTTCACCTCCCAAAGTCCAATGAATTTACTGGGCTTACTTGCATGTGTAGGGGGTTACTT -ATAGGAGAACAGGTAATCCCCAAACAGCTGCACCCCCTCCCCAAATCTCACCTTAGCATG -TATGCTGACATCCCCATAGTTGTATAGAAGGAAGTTTCCCACACTCAGTCTGTCATGTAC -AGCTGGATGGGTTGTGTAGGAAGGAAGGAATGGAATCTTAGGTGAGGCTCTAATGACCTT -CCCAATCCTCCCCTTCTATGAAGGAACCTCAAAAGACAGCCTCGAGGACCTATTTTGTAC -AGTCAGCTCTCCTGAAGGATGGATGGCTTTGATGCTCTAAGAATAGCTTTTCACAAAAGG -TCTGGAGACATAGTGAAGGAAAGATCTCATCTTTGTATTTTGTTTTGTTTTTGTTTTTTG -TTTGTTTGTTTGTTTGTTTGTTTTTCAAGACAGGGTTTCTCTATAGCCCTGGCTGTCCTG -GAACTCACTCTGTAGACCAGGCTGTTCTCGAACTCAGAAATCCGACTGCCTCTGCCTCCC -AAGTGCTGGTATTAAAGGCGTGCGCCACCGCATGCCTGGCCTCATCTTTGTATTTTTATC -TCCATCTGAGCACCCAACTCAGAGCTGAGCAAGTCCTGGTATGTCTTAATGAATGGAGAC -ATTGAATACAAGGAACATGGACAGCTATTTATGTGCAACTGTGTTGGAGTTGTGAGCATC -TGAAGATGAAAAAAAGAAAAAAAAAACATTGTCACTTCAAGGAGTTGTTAATAAAGTAGT -GGAAGAGAACGTCGCTGACTGCACCTAGCACACTCAGATCGGTCAAGGCGGGAACAAGCC -AGTCTCCTGGTTTCACAAAAACAAGACACCTGTTTATTTCTCCTTTCACCCCAGCACCTC -TAGCTCTTTGGCATCTGCTGGAAAAGGCCGAACTTGGCTTAGGGTAACCATGACGCCTGT -GCTTTGAGAGCTGGTCTTTCTCCCTCCTGCCTCTGGTGAAGCCTAAGAAAGGTTGTTCTA -GGGACTTCTGAATAGCCTGAGTTAGCTGCCCTTGGAACTAGGAGGAAGTGGTCCCCTAGC -AACAGCAGCCTCTGAAAGCCTCTTAGCCCAGTACTTCTCTGGCTTTTTGTTCCTGCTCCT -GCATGTTGCCTCTCAGCAACAGGCCAGAGTGACTGCGCATGCTCTGAGGGAAGACTAGCC -AGTTAAATTCTGGTGGTTCAGTTTTTCCAAGCCAAAGGCTTTCTTCCTCTTTGGGTCCAG -CTTCCTTGTGCGATCTGGGGCCCATTTTGCTGTTGGTTAGACTGTAATTACCTCAGACCT -TCCTTCCTTCCTTCCTCCCTTTAACTTTTGACCCAAAATGGAAACGACTGAGGTGACAAG -AAAACTTTAACCAAGCTTTCCTACACTGGAATATTTATTGCACATTTTCCAAACTTGCTA -AATTTATTAAGAAGGGCTAAATTTATTAAGAAGGTTTAGTATATTTTTTTGTTCTCTCCA -AAAGATCGATCCTTATCTCACTCATTCATTCTATTTTTCTATTGATACCAAAAATATTTT -TATTCCTTAATTATATCAGTACCTTAATAAAAATGTAAATATGCACGAGATATATGGGAC -AGGATAAAATGTCCTCCTAGAGAGTGTTGGCTGTACTACTTTGGGTTCCAGAGACAGTCC -TGACCAGAGGCATTGGTTCGGTCCCTTCTGAAGCCCCAGCCTTCTATATTAGCATTCTAT -TACAGCACAGAACTCTAACACATACCTTACCCTGCTGGCAGGAAATTCCTTGTTTTACTT -TCAAACAGCAACTGCACAGCAGAGCACCAGACTCACAGGAGATGACTATGTATCTGCCCA -GCACTTAACAACTTCTGCTGTTGAATGACAGCTGGTAGCTAGTTGTAACTGAGACTGATG -GCATCCTGAATCCTAGTCTGCTAATACCCTTAAATGTGGACTCTCCATCTACTCTTTCAA -CTATCAAGTATTGGTAGCTGAGTGTCTCCTAAGTGGGAGACTCTGTACTGTCTGGTGGGT -GGGTGGGGCATGAAAACATCACAGTTGGTTTTCAGGTCCCAAAGAAATAAATGGCTAACT -GATGTGTCTATTAGCATGCCAAAAACACATCGTTGGCCTTTTTAGGATCACTCAGTACCT -GTGGCTCCTCCCAGCACTTCTTGCCCAGCCTCCTACCCTGAAGCTCTGCAGCCTAGAGGC -TCCCCCCCGCCCCCTTCTGCCTTCCCATTCTATATATAAATCTGCCATTTTGGCCATGAG -CTCTCTTGACTCTCTTCCTTCTCTTTTGGTCTTCTTTCTTGTCTCTTTCTCTTCTTTCTC -TTCCACTCTCTGACTTCTCTCTCCTCTCATGGCCCTGTTCAGGTTTGCTAGCTATGTTCA -ATCTGCTTTTTTCTCTCCTTGCTCTGGGATCTTCCAGATGTCTCTGGCTGTTCTCTCCTT -CATATCTACAACAAAAACTATATCTAGGAGGGTCATGTTCTCATTCGCATCCATTCGTGA -CCTTGAAGAGACCTCAGTTTCAAACAGACAATGTGCTGTGTTGTCTGTAAGTCTTGTGGG -TTAAGTATCTCTTTCATCACGCTGCCCTAGCAAAAGTGATGGTGGTGATTTAGAATAAAA -CCTCCTTTCTTTGAGAGTGGTCCAACAAACTGAAGTACGAAGAGAGGTGTGAGCTTTATG -TCTGTATTGTTGATAGAAGACTTCATTTCTAATGCAGTGAGTCCAGCTCTTGTTATTATC -TTCTTAATAATCAAGATAAAAAAACAGTAAGCCCCCTGCCTCATGATGTCCTGTTTGTAC -CCTCCTGAAGTGTTTCTAATCAGTGTGACATATGTCAGCATAAGTGACAGAAAACAGAAG -TCGTTTATCTGCGACCTGGAAAAAGTAGAAAATGAATCCTAGCTTGGGGTGGGATTTGAA -TTGTTACTGTTTAAGCTATGCTTCCCCCCAACCACCCCACATAATTTTCCTCTAGTGAAA -AAAGGAAAAATAAATGTATCTAAGCAGCTAATTAATCCCCCAGTAACAAGCTCTTCCCTC -TTTAGCTGTATCTCTCAGAGGGATGGAGGTGCCTTTCCAGTACACTGCTCAGTCACAGTC -ATAACCATTGGGGTCACAGAAAGCCAGAAAAAAGAAAAAGAAAAGAAAAGGTAAAAAAAT -TATCAATGAATGAAAATACATGGGAAAAAAAGACCAGGTCAGACAGCTCACTGTGTCCCC -TTTCAGGTCTGCTCAGCCTAAAGGGAAGCAGAAACTAAAGGCTGATGTTGACATCCAGGT -GACAAGCCTTGGGGAGATCATTTCAGACTTGATCACTTTGTCTCTGCCTCATGATCATGT -GAAGATTCAGGATGTGGAGAATATGAGGCAGCTGATGAAAGTGGTCTCTAACCAAGCAAA -TGGCTTGTGCCCCAGGGCAGAAATGGCAGTTAGGCTTCACCTCCCAAAAGATTTCCTATC -TTCTGAATCCTGAGGCTAGGACTCTGGCATAACTAACCATCTTTCTCTTTCATCTATCTA -TCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTA -TCTATCATCCACTCATCTTCCTTCCTTCCTCCCTTCCTCCCTTCCTCCCTTCCTCCCTTC -CTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCTTTCCTCTCTCCCATG -AGTATATGGTCTATATGTGTTTGTGTATTGTATGTGCAGTATGTTTGTATGTTATCTGTG -TGTATACATGCATGCTATGTATGTATGGTATACTTGTGTGCACATGAGTATGTGATATAT -ATTTAAGTGCAGGGCATGCACATGTGTATGTACAGGTCAAAGGGCATTTGGGATTATGGT -CCTTATCTTTCTGCCTCATTTTTAAAGCCGTCTCTCTTGTTTTTGTGAGTGTTCACCAGG -CTATCTGGCCTGCTAGCTTATGAACGATTCTCCTGTCTTGGCTTCCTGTTATCATAGGGG -TGCTGGGATTACAGATGCGCAGTACTACATCCAGGCTGTTATGTGGGGATGGAGCTTGGA -TGCTCAGACATCTCCCCATTAGGACTATCTCCCCAGGTTCCACAGTTTCCTCCTCCCACC -CTGAATTGTATTCTTGACTGTGGATCTAATTCCACACTAAAAGTTCATAGCTGATTATTA -TTTCTAAGACATGGCAAATGGACGCCCTATAACACTTGACAGATGCAGACCAGGCTTTGC -TTCCTATGCTCTGTCACACAAACTAAGGGTGTTAGTATTTCCTGAGTATCTACTAGAGCA -GGCATCCTTCGTGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATTCCTA -TAATTAGCAAGAAGTTTGTTCTCTGCTTTGAAGATGTGGGCATGAAGATGATGAGCTAGT -GGGAACACAAAGAAAAACTCCTGTCTGTCACACAGAGAGAGGGTGGTTTCTGTATTTTAC -CAAAAAAAAAAAAAACCCCAAAAACAAAAAAAAAAAACAAAAAACAAAAACAAACAAACA -AAAAACATAATTATCTCTGAACCTGCACCTGCATCTTCTAAATGTCTTCATAATCATCTT -ACTTGAATCTGTCATTAAAATCCCCCAACATAGGTGGGACAGGTATAGCTTTTGCTTTAC -AGAATAAAAAACTGAGTCATAGTGATATCAAGTGATGTATTTAAGGTCAGAAAGCAAGTG -AGAAGCAAAACCAAAACAACATTCCCCCTTCCTGGTGTCTAATGTAGAAGAAAACTGTCT -GACGCAGTATTAATTTTGCTCATGAGCATAGTACTAATGAGCATCAGTAGTGAAAAGTAG -CATGCAAGAGATAGGACATGTTTTTCCAAGACACACATTTCCTGATGCATCGCCCACTTC -AAGTGTACTTGTTTTACTGGGAAAGTTCAGCTCTATAATAAGATCTACCTGATCAGGTAG -AAGTGAGGATAGCAAGCAGACTATATGGGAGGTGCGGTGTTAGGCACTGCAAAAGATAAA -CAGTGAACTAAAAATTAGAGATGTGTCTGGAACAGAGTAGGTATCTGTTAATGTTATTAT -TGCTACATCATTATGCAATCTCAGAGTTTGTCTCACAAAGCTCTGCTACATTACTGCAAC -AACAAGATGAAGTAATCAAAGCGAAGAAAACTATAAACAGGGTGAGAAAAAGACCTCCAT -CTCATACTACAGCCCCATATTACTAGCACTGTTAGTTTGTAAATAAATAATACAAGTCAA -CGTTAGTAATCCCACATTGATCAGCTGTTTTTCTTATGTTTTTGCTGAGCCTGAAGCTGC -TTAAGTTTTCCTCTAGAATTAATCCGGAAGCCTGCAGCTGCTGCTGAATACAGAGTTCAT -GTCCTGAAGGGTCAATATTTATTAACTTTACTGGGCCAGGGGTTATCAGACACTTGGTGA -AATATCGTTCTGGGGTTGTAGATATAGCTCAGGATATAGTCCAATTCAGGTTAGTGACTT -GGTGTGTGTGTTGGTTAAGATGTTTCTAGGTGAAATTAATATCTGAATAAAATGTATTGA -TCTCCCTATTGTGGCTGGGCCTCAGCCAATCAACTGAAGAACTGTGGAAAACAACAGCAA -CAAAACCAACCTACCAAAAACAAAACAAAACAAACAACACCCCTAACCTAAGTAAGAGAG -AATCAAGACATTGACTTTTTTTCCACCTCAGACTTTGAAACTGGCTTTTATTGAGCTTGA -AGCCTGTCAGCTTTCAGGTTTGAACTATACTGTTACTAAGACATGGTAAATGGACGCCCT -ATAATGATGATTATAGATTTGAAAGTTGTTGTTCCCTATAATTATACAAGTATATTCCTT -ACAACAAATCTGTCTATCTATCATCTATCATCTATCATCTATCTATCTATCTATCTATCT -ATCTATCTATCTATCTATCTATCTATCTAATCTATCTATCTATCTATCTATCTATCTATC -TATCTATCTAATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTAT -CTATCTATCTAACTATCTATCTCACCCACCTATCTTGTCTGTCTACTGTCTGTCTGTCTG -TCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTAATCTATCT -ATCGTCTATCCATATACCTATCTAATCTATCATCCATCTACCATCTATTTACTTATTATC -TACCTTTTCATCCATCCATCTGTCTACCCATATATCTCCCCAATTGGCTCCATTTCTCAG -CAAAAACCTGACAAACAAAATCTCTGGAACTAAGTTGAAGGGGCTGTTGTAACAAATACA -TCTAAAATGTGGAACTAGTTAATTAATGGACATGGAGAATTATGAGGAACCTATTATAAG -TACAGACACAGGGGATATTCCAATGACATCTCTGTCTATCTATCTATCTATCTATCTATC -TATCTATCTATCTATCTATCTATCATGTTATTGGAAACCAGAGGAAAGATGCTCCTCATA -AATTTGGCTGAGCTGTACTCTACTATTTTGTGGAAGCTACAGACTGTGAACAATGAAATC -AAATGCATAAACTTCTAAGCAAATTGTTGAATGGGGGGGGGGACTTAGTTCTTCTCAGTT -TCTTATAGTAAAATATAAAAGCATGGAAGTGAAAGTGTTTAAGATAGAAAGAACCAGAAT -TTGAAGACCTGGGATATCCAGTCTAACCTTCCTAAAGACAGTGGGTTCCAAAGAGAAGAC -TAATGGTTTCACTTATAGACTGGGTTCTTAGGTTTGATGAGATGAGGCGTTAGAGCTAGT -TGTCTACAAGCACTCACTATTTACCAAGAACAGGAAAAAATTATGCTGATGGCTACTGCC -TTGATTTCAGCAGATCTTATGGTCTCTGTCAGGCACTTTGGAAATGGGTCAATCAGGGGA -ACATTGTGGGTGGCAAGAACTTCTGACAGGACCTGTGTCAAAGAAAAAGCACAAAAACTA -GAACCATGGGGATTGTTGCAACTGCACTAAAGCTGGATGATGGAGCACTGAGCCACAAAG -AGCACTCCAAGCCTTATGATCTAATAATCTTTTATTTTTTATTTTGTTTTTGCCCTTGGA -AGGTGTTATACTTGCTTGGGAAATGTAATCCACTGTATCGTTTGGGTTTTCTTCTTAAGA -ACAGAGTGCTGAGGCTGGAGATATAGCTCATGGGGCGAGGATGCTTGATGCTCTTCCAGA -GAACCTGGATTTGGTCCCAGCACCCACATTAGGCCGTTCATAATCACCTGTAACTCTGGT -GCCATGGAATTTGCTGTCAGAAAACAAGAGTCTATGGTTTGATCCAACTAGACACCAAGT -TTCATGGGGAAGCCTGAAATAAGACAGCCAATCAGCCAGTTAAACTTGGTTTAACATCTA -TTTCTTTAACCCACATACAATGCTCAATGCACCAACTTTTATTTTCCCAAACAAAAATCT -CATAGTCTGAGAGGCCCCAAATTCTTAAAATGTGTTTTATGTCTCTATCTGCAAAAACTG -GTATTTCTGCCTTTTGTTCCAGCACTTGGGAAATAGAGGCAGGTGAGTTTGAGGCCAGGG -TGGTCTACAGAGCAAATTCTAGAACAGCCAGGGCTACACAAAGAAACCTGATCTCAAAAA -GCATCCCCCCACCAAAAATAAAAATAAAAAGAAAGAAAAAGAAAAGAAAAAATGGCATTT -CTCACGTCTTGGTAATTGAATACATTAGGTACAGAGAGTGCCAATATGGTTCTTCGATTT -ATCTGAGAAGAAACTAGAGTCTGGTTGGCTTGGCTGATAGTTAGTTACATTATTTCATAA -TTTGGCTGAAGCACATTTTCCCCTTCTGCTAAAGCTGTTGGTTAGGAATGCCAAGTATCC -CTTTCTTTGTGAGACAGAGGCACATTCATCTAGGAAGGCAGTAGGGAACCACCACAGATC -CTTTGACTCTCAGCCAGCTTGGAAGTAGAAGCCTTAGGTAATTGTGCTAGGTCAAGGGTC -ACTTTGAATTAAAATTCCTTCAAAGCTAGCTATTTATTTTTATTTTTTAGATAATGGGGT -GCAGGATGTCAGAATTAGGAGTTAGTTTAATACTATATTCCTAATTAGATATATTTAGGA -AGATTATAGTAGTAGCTCCATTAGTGCTCTTTGGGGGAAGGGACTATTTTATTGGGTGCT -TATATCTACCTCTTTTCCAACTCTGATTCTACCCTAATCCCTTCTAGCACCAGCCCAACA -CTAGGTAGGAGAGAAAGGTTAGAGGGGAAAAGGAGATAGACCTCTTTAGATTACTTCTTG -CTGATTAGGGATGTCAGGTTTCTAGGGCAAGTCCAATCTCTGTAGTCAGAATATACAGTA -ATCCAGAAGACCAGCAACCTAACAATAGCCAGCCCAGCAGTGGGAACCAGCAGCAGCTGG -GACAGTATCAGGGGAAGCAGCAGGCACCACAGGCCCTCTCGAGGTTCTCCAACTTATACC -CTCTCCAGAGTCCCCCAATTTAAACTATTTTCTTCTGGCAGAGATCATGCCCTTGCTGGT -GCACAAGGTAAATCATAATCACCTGCTATGAAGTAGCTTCTTATCCAACACCTGAGATGA -AAACAAATAGTCACTTAAAATAACTAGGTTTTTAAAGAAACTAAAACTCTCACTACCAGG -CGTTAGGGCTATGACTTGTCTAGCTATATGTTCTTGTCCTAACAATGGGGTCATGTCTGG -GGTTCATTGTGTATGAGCGCATCATGTGTGGAAGTCAGAAAACGACAACTCATGGGAGTC -ACTTCTCTTGTTCCATCATGTGGGCACTGAATATCAAACTCAGGCTGTCAGTTTTGGGGA -CAAGCACCTTTACTCTCTGATCCATCTTGTGAATCCTGTTTTGAAATCTTTAAAAGCTAT -TTTATGTCACTTTAAAAAATCAGTACTAATTGGGGCTGGAGTAACTCAGAATTAAGAGTA -TCTGTTGCCTTTAGAGAGGATCCAGGTTCAGTGTATAGCACCCACAACCTTCTTAGTGGC -CCACAATCATCCATAACTCTAGTCCCGGGACATCTGACACCTTCTGACCTCCTCAGTCAT -GAGGCAAGCACATGGTACACACATCCACGCAGTCAAAACATTCTTACATGGCTGGTGGGT -GTTACAAGTAGTGTCATCTCCTTCCTAAGTTGAACTTGTGCTCCACGAAATTCAGAGACC -ACTGAGTAGAAACATTCTAAATCTCTTGATATATTGGAAGTAGGAGAGATATGAGCTTAA -TCCTGAAAACCCGTTGAATTGGTATTTTCTTTGCATACTGTGTAGAAAAGCCATAAGTTT -CAGGCTGGAAAACTGTAGTTCCTTGGCCCTGTGTTCTGTTGATCCAGCCTTGCAATTCCT -TTGCCATGCTTCATCTTCCTGAAATCTGAGGGTTAATAAAAATTTTGCTTTTATTTTCTC -TTTGTTCATTTGCTCAATAAATATTTGTTAGATCACCTATTACAGATTATTATATTTAGA -CTGTTAAATGGAAAGCTAATTTAGTATTCCGTACATTAGGATTAACTGGTGTGTTCATAC -ACTCATTCATCAATAAACTAATTTAGTTCACAAATTGAGTTAATTTATGTATAGCTCAAT -GAGATAATTTGATTTATCATTACATTTCTCATGATTTTCATGATTATTTCAGGGCACTTC -ACAATCCTGGGACAGCTCTTAGAGCATTAGTTTAGTTGTGTTTGCTCTTTGGAATCTTTC -CATCTTGCATTATTTGAAAATCAGGAGTTCATGTATTCTCTTAAAGAATTTTGTAAATTT -GTTTTTATTGATTAGTTTCACAAATAAAGACTTATGTTTAAATTACACATGAACTCCTGA -AAAAAGCCGTCACCCAATTATATATATTGTGTGGATGTGTGTACACGTATGTATATATGC -ATGTCAAAGCTAGAAGTCAATGTTAGAAGTCCATCACTTCCTTTTTTTTTTTTTTTTTTT -TTTTTTTTTTTTGAGACAGGGTCTTTCATTGAACCCAGAGCTCACCAGTTTGGTTAGACC -AGCTGGGCACAACAATTACAGGCATTCTCCTGTCTCTGGCTCTCCAGGACTGGGACTGTA -GGGACTCACAGTGGATTTTATAATGTACATCCTAGGGGCTCAAACTCATGTTCTCATACC -TGCAAGACCTAGGTCCTAGGTCCTCAAGGAGATGCTTTTAATGTGACATATAATCTGGTA -CCTCTTCCCCTGCATCCCCTTGGCTCTGTCTTCTGCCTTTCTGGCTTGCAGTCCTTGTGT -ATATCTTGGTCTTGTCCTTCCTTGTCCCTACCTCAGACTTTACCCCTTTTCTCTCAGCCT -TACTTTACATCTGCCTTGTCCCTGAGAAAAGCTGCTTCTGCAATCCCTGCATGAAATAAT -TCTCATATATAATAATTCTCATAATTCAGAATTCCGAATCCAGTCACAGGAGTCCAGTGG -TTCCTATGGTTCGGGAACCTGTGATTCCCTTCATCAGTTACACTCGGAACAGTACTAAAG -ACTTATTCTCAGAAAGAGCCCACTTTGGCTTATACAGCGACCTTGTTGAAATGGCTAACA -TTCTGACACTGGACTCCATAGCCCAGAATTAAGAGATGTACAGTTCACTGTGAAGGGAAA -GAGAAGGATTCGTGGTAATGACAGTCACTGGGATGAGAGGTTAGAGGTAGAGGGTCAGCT -TTCCATAGCTTCTTCTTTCCTTGATAACCTCCTTTAATTAGAGGATCAGACCTGGGCTTA -CAAGGACAGCCTTCTTTTGTAATTAAATTAGAAAAATGTTAAATAAGCACAATCAAGTCT -AATCTACTCTTGAGGATTTTCTGCTGACCTCCAGGAAAGAAATCTGTCGCTGAAAAACAG -ATGGATTCTAACAGTTGTACCACAGAAATTACACATTGGACCATCTCTGCCATTGAAACA -GAATACCTGATATAGAGAGACATCTTTATCTCAGGAAGGTTGTTTGTAACCACGTCCTGG -GGTGGCAAGAATCCTTGTCATGGACATGCGCCATAAAGAAGTACTATGGTGGTGGTTCAG -GAAAGGAGTTCTGGTAAACCTGGAAAAGGACTGCAGTGCAGGCCTGCTGAAGAGGGGCTT -GAGCGGTGGCCAAGCCGAGCATGAGGAAATCAGTGAGATTCGTGCAGAAGAAGGAAGCAT -GGGAAACGTAGGAGACCATTATATTGTCCTGGAAAACCATGTCTATTGATCCAGGAAGCA -ACAAAACAAGAGAACGAGGGCCCAGTGGAGATGACTATTGTAAGCCTTTCTGTTGGCTTT -ATGGTCATGGTTTTGTTGACTCCAAGTAAATATAAAATGGTAATAAAATCCTTGTAGTTC -GAGCATCCCAAACAGACCGGATACTGTTATAATTCACATAAGTCAAACAATAGCATCTGA -AGACTCTTTGTTAGTGCCCTCTTTTTATTATGTATATACATATTCCACTGCTCTGAAAGA -GAAATACTTTCAAATCATGGTTTTGAAAATGTGAGCTCAATACATCTTAGTGCATTATTT -TAATTCTTAGTTGTTGGTAGATTTGTGAGCAGTGAGTATTTGTGGACAGCCCCCCCCTTT -GCTAATGATTACTGTGGTAATTATTACAATTCAGCTATTTTTCCCTGTTTGTGTGGTTTA -CTTTCCCAAAAGGAAGAAGGGAGGGCTTGTAGTAACAATAACAGTATCAGTAAACACTAC -AAACACATGTTAGTATTGCAGATGGGACAGAAAGGACTTACATTGGAGCACAGTGTTAAA -GTATATTTTCTTAAAAGCTTTGATTATTGTCCTGAGATTCAAAATTCAGGATATAAAATT -CTTCAGCCAAGGAAACTATTCCTGCCCAGTACCCGTAGAAGGAGATTAAACGCCATTGAA -GTGTTTTTCTTTTCTTTTGTTTTCTTTTTTTTTCTTTCCTTTTCTTTTCTTTTCTTTTCT -TTCTTTCTTTCTTTCTTTCTTTTTGGAAGATAATTTTGTAATTATATTTATGTACAGAAA -ACTTAGTGTACATTTAGCCCAGTTTGGTGGCGAGTTCTTTAGCCTTTGCTTTTTCCAGCT -TGGCAATGTGAGCCACAGACTTAGGACCCAGGACGTTGCCTCCCTGTGGCGACGGATCTC -ATCATATCTGTGATTGTAGTTGGTTCTAATAGCTCCTACCAGCTTAGCCAGAGCACTCTT -GTCTTCTGAGTTAACCTGTGTGAAGGCAACAGTGATTCATGTCTTCCTGTGGACCAGGCC -CCCGAGCCTGGCCTTTCTCTTGATGATGCAGTAGAACACACACTCCTATCTTTTGACACC -GGGGCAGGCAGGAAAACCACCAGCTCATTGGGGTCTACATCATGGGCAATCACCACCAGC -TGAGCCTTCTTGTTCTCCACCAAGGTGGTGACTGTATTGACTCCTGCTCAGAGAACAGGT -GATCTCGTCACTGGGACGTCCCCTTTGCCAGCAGCTTTCTTCTCAGCACAGGCCAGTAGC -CTTTGCTTCTACTCTGGCCTGTACTTGTCGCCAGCTAAAGCAGATGGGTAGATTTTGCCT -GTTCAGTGCCTGGGTGAACTGATTAATGGCAGGAGGTACTTTAAGCTGCTTATAGAGGAT -GGCTCTTTGCCGCTGCAGCCTGATGTAGCCAGGCCACTTGATGAAGCATGTGAGATCTCT -TTTAAGTTGGATGTCCTGCCCAATGCCGACGTTCGTGGGTCTTTTCTCAAATGAAGGTTT -ACTACCTTTTTGGACTCCTGTTTCTTCACGACGGCAGGGGCTGGGGCCACCTTCTTCCCC -TTGGCCTTCTTCCCCTTGGCATCTTGCACGGCTGGAGGAGAGAGCAGTTGTAGTATTTTA -TTATGATGCAAACAGTTCATTTAGCATGTAATCACAAAGAAGACATCGTTCATGTCTCTG -GTGCAAACAAAGATTGTATCTTCATGACTTAGGTGTTTTAAAACATATTCATATTATTAA -AGAATAAATTAAAAAATATGACTTTTTAAAAAGTGTATTTCATTATATTCCATAACATGC -TAACAAACATTCATAAAATTACTTTTATGCTCTTCATTGATAACTGGTCACAGTTATAGA -TTTAAACTCCTTAAATATTGTAGAAAAGTCTCCTAAGGCTTGTAATATAAAGCTAACACA -GATAATATATTCACATGTACTGATGTACAAAATCTTAGATTTCCCTAAGCTTTTCATTAC -TGTTTGAAAATTGGCTTTACTATGTCAGCTTAAAAACATGCGTGTAAGTCTATTATTGTA -GCAAATTACTTAGGATGATACAAAAAATATAACACACAAAGTATTGCATATGTTAACATG -TAAAATATTAATAGTATGATTTTTATTCACTGAATCATATTTGTACTTAATTCTAAATTT -TTTGAAATTAAAATACATAAGCACAGGGAAGGGAATTTTGTTTTTAAATGGGAATTAAAA -CTAGAAATAAAAATGTCAGATTCATTAACTAGACTGTGCTTTGCTCTTAGCTCTGCCCAG -TGTTTATTTCATATATTTGACAGTTTGATACACAAACACAGTAAATCTTTATGTGCTCTT -GGTTAATTAATTTCATCACTAAGAAATGACTTTTTAAATGGAATAATGAATATGCTCAAA -GTATATTATATGCATTGTAAAAATATAATAAAACCCATTGTTTTGTGCAATTAGTATGCA -CTGATAAAAAAACAAAAAGATTATATATATACATATATATGTATATGTGTATACATACAC -ACACACACACACACACACACATATATCGAGGAAGCAATTATATAGTCCTACTTTCATTCA -TTTATCTCCCAAGGAATGTGGAGATATTTTTTCAGTAAATATGAGAGTCCCATCCCAAGT -ACATTAAGATAAACCGTTGCACAGGCCAAGTTGCACATAAATGGAAGAGGCAGATATGGA -TGGGAAATGTAGAACTATCTGCCAGCAGCATCTCACCAGTAGCCTGCTCTGTTGGGCCTT -CAGTAACAATGGCTTACATCAAATTGGTTCAGACTCCAAACTGATGTCCCAGGTCTTCTG -AATTCATTCTCTTGTTTTTTTTTTTTAAAGCTTATTTATTTTTATCTTATGTGTATGAGT -GTGTGACTGAATGTATGTATGTGCACTGTGTGCATCCCTGTTGCCTAAGAAGGTCAGAAT -TGTACATGAGGCCCCTAAACCTGGATTTAAAGATGGTTGTATGCTGCTGTATGGGTGCTG -GAAACCAAACCAGGTCCTTTGCTAGAGCGACAAATGCTCTTAACCATTGGGACATTCTCT -ACCCTCCCTACTCTCTTGTTCTTTGTCATGACTGTCAACTGTTTCTGTCCTCTGACAATT -AGGGCAAGTGGCATCATGTGACTTTCCCTCTAAACCATCTCCCTCTTTGCTCAACTCTCT -AAATGGATTCAATCTACTTAAATGTTAGCTTCTATTCTGAGCTCTTTCTACATTCTTTCT -ATGGAGACATGAGCTGGCGTTTTAATTAACATTTTCAGGACCTCTGTTATCTCCTGCAGG -AGTCCTTCAGTCTAATGTTGAACAGAGCGGGATATGTCAGTAAGCAGGAATGTGATTAAG -GTATGCTTTGGTAGCAATGAGGTGGCGATGTTTTAAGAATTAATACCATTCATTTAGGAA -AGTTTCCTTTTTAGTCATTTCACAAAATTTACACTCTGCAGTTCAAGTCATGACAATTTA -CCTAAGTTGCCTGTGTGGCAATTGGTACCTGGAAGGAAGCAGGCCCACCGGTGTCTGCCT -TGTAAATGGCTTAGCTCGCTTTGAGGCCTTACTTGGATCTAATTAGGAACACGCTGTCAA -GGGAGAGAGGTTGATGAAAACAGGGACCATGGCCAAGAGGTTCAGAAGAAAATCAGGATT -TTAAGACAAGAGTTTATAGGTAGTGGGAAGATGGCTTAGTGGGCAGACGTGCTAGACACA -CTGACCTGTTGACCTGAGTTGGCTTCCCTGGAGCTGACCTGAAAGGCCAGATGCAGAGTC -ATAGCTCTGTCATCCCAGCATTCCAGATGGTGAGATAAGAGACAGAGACAGAAACATTAT -CAGAAAGCTGGGTATATACTGAGAGGTGTGGAGAGCCAAGAAAGCAGGAGAAGCCGTGCC -CAGCAAGGTGGAAGGCCAGGACTGACCCACCAAAGCTGCCCTCTGCCCTCCACCGAGTCC -TGTGGCTCAGGAGTGCTCAAGCTCATCAATATATGCCCCTCCCCCCAAGTTAATGACAGA -TGGCTCAGAAGTGGAATGTGGTATAAACAGATCACATCGGCACAGATTAGAAAGTAACTC -TGAGGCTACCTGCCCTGTAATCTTTTCAATCCAATGACTGAAGACCCTGGCTGAGATGCA -CAGCATCTTACAGGATGCTTAAAGCTATAAGATGTTCCATCTCTAATACCATGAAATCAG -ATTTTGTGAACATTGAGGTTGAAGATTGTGGAAGCCAAATAATGAAGGCATTGGGAAATG -CAGCCTTTGGCACCTGCACTCCAAGACTCCAAGCTCTGGACCTAAACAATTAATTGCACA -GTACAATGGAAAACTCCCCCTTGCAGTTCAAATACAAAACAGCATTGTTTTGCTTGTTTC -TCTAATGAATTGTATATTGAAACCAGGAGGGGAAGAGTCCCAGCTCCATTCACACTCCAA -GAAGAGTCCTGTGTAAATCCAAGTCCACCCAGGGGCTGGCAGTGGACAGCCGTGACCAGC -CGTGACCAGCCCTCCACAATATCAACATGGCAGGTGGGGTTTCTCCTCTCCGCAGTCTTG -CCAGCTTCCAAACAGTCACTGCCTTAAGAGTCCCTATCGTACCTTGAAGGGACCCAGTGT -CCTGAGGCTCCCTTAGCCCTAATGAGGGAGGAAGATAGACTGGCTTTGATTTTCAGCTGT -ATGTTTTCTGATGATGGAGGAAAGGGCTCACATTCCATTCGGATTTTGCCTTTTAAGTCT -TCATCATTCAGAAGCCCCGTTGAAATGAGCTGTTCATTTATCTGGGAGCAGCTGCATGCA -GGATTGCATGGTTGGATTGCTTATGTCACAGAGTGCGTCTGGGAGGAAGCACTTTTGAAT -ATTTATTTAATTCAATTATTCCTTGGTGGCACACCCACTCCCTTCTAAGCCGTGGCACTG -GATTCTGTAACCACTAGAATGTTGCCATGAAAGAGATCAAGAAATCTGACCTGACTTGTA -AAACGCAGCTCAGCCCTAATATGAGACAAATCTGCTCTGTCTCTTCAGCCTGTTTCTCTC -ACACGCGACATTAATGCCTATTTTGGCCCAGCATGTCACAGCTGCAAAGCAGGGCTGTTC -CCTCCTGTTCTGTTCTTATGAGCTCCCTGCAGAGTCTGCCAGAAGAGTCATATTCTTGAC -TGGCAGGCCCCAGTGGCTGGAACAGTTCTCAAATAAGTCATTACAAAGCTGGGCCAAGTA -AGACTTTCTGGCTGCCCTGGGGAACTGTCTGGGATTAGATGATGCTTCATCTAAGGATCA -GAGAAAAAAAAAACCCACTAAAGATGACCCCAAGACAAGGCATTGATTTAGTGTCAGCTT -GGAAAATCTGTGGGGCTCAGAGGACACACACACACACACACACACCAGACACAAAGACAG -ACAGACACACAGACAGGCAGACAGACATCAGACAGACAGACACAAAAGGACATATACACA -GACATGCACACAGACACAAAGACGCACACACATACAAAACACACACACAGACATGCATGC -ATGTATGCACACATACATGCACATAGGCAGACACAGAGACAGATACACAGATGTATAGAT -ACTGTCTAGATACACATACATAGTGATTGAAAGGATTATTGTCATGAATATAGGTCAACA -TACCAAAAGAAATACAAGTATTTTACTCTCTTTCTCTGTGTCTCTCTCTCTCTGTCTCTC -TCTCTCTGTGTCTCTCTCTCTGTCTCTCTCTCTCTGTCTCTCTCTCTCTGTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTATGTGTGTGTGTGTGTACA -CATGTGCAGGCTCACATGCCGTGCTGACTAGGTGGAAGTCGAGTGCCAGCTTGCAGGCAT -TAGTTCTCTCACTTCACTGTGTAACTTCTGGGGTGGATCTCAGGTCATCAGGCTTGGCAG -CCAGTGCCTTTACCTGCTCAGCCACCTCATTGGCCTGTATTTGTGAGGCAGGGTCTCTCC -CACTGACTCGACTGGCTATCCAGCAAACCCCAGAGATCATCTTTATCTCCCCAGCTCTGT -GATCACTGGCATAAGCGCTCCACCTGCCTTTTTGTATGTGTGCCGGAGCTCTTACATGTC -CTGGACAGCACTTTACCAACTGAGCTGGCTCCCCAGCCTGCATTTTTTTACTCTTAAATA -TTGGTCAGTGTAAATAAGCTCTGACATATGTATGTTTCTGTTTATCTGGTCTCTATATTA -TTTAGTCAATAGTTCCAACCATCTCTTTGTCTTTATTCTCATGTTTGGTGGCCACTCACG -TGATTTTACCACACTTGTCTTAAGCACAGCTTACTGTACCTAAATATGGGATCCTATTTG -GGTACATTCATACTCTCTGGGAGTTGAATGTCAAGTTCTTTTGACTTTGAGATAGCCTCA -ACACCAGCCCAGTGAGAACTGGCTCTCTCATTGCTCCGGGCAGGACTTTCAGCCAGCTAT -GCAGCAGCTTCTACACTTCTATTATCTGGTAGATTTCCTGGACTTATTAGTGTCATTATT -GTGGTCACTCGATTGTTCTCAATGTTTGTAGACTGTTTTCTATACTCCAGTGGCTTTTGA -ATGGTCTTCCACATGTTTTCTGAATGGGCTTCCTACCTCCCACACACTTTTTTTTCTTTT -TATTTATTACGTATTTTCCTCAATGACATTTCCAATGCTATCCCAAAAGTCCCCCATACC -CTCCCCCCCACGTCCCTACCCACCCATTCTCATTTTTTTTTTTTTTTGGCCCTGGCACTC -CCACACACTTTTTTGTCTGTTATTTGTTTACTGGGAACTGTTTGAGGATGAGTACTGAAT -CTGTTGACACAAGCAACTGGTAATTCATAATGCCTGTTATTTGGAAGTAGTCTATGTCAG -TGAGATTGGCAAGATCATTGAAAACAACAACGTCTTTGGTGGTATATGTAGTGTTTATGT -TAGGAGAGGTGATCTTGACATTTTGTTGAGGATTGGGAAAATTAAGGAAAAGGACTGTCA -TGTGTACCATTGAAGAGCAGAGCCTGATTGGGAGATACAGTGTGAAGCCCAACCAAGTTC -TGTGTCCTTGTCCTTTATATATTTGTGGGGTTTGGTGACCATTTCCATGTCACAGTGTTT -ATTCTCCTTTAGATGTCTGTGTCTTTTCTAATGATTTTTATAATTGAAAATAGATGTGTT -TTCCTACAGTATACCCTGATTACAGTTCCCCTTCAGCTGTTCCTCTGGGTTCACCTCCCA -CCTCCCCTCCCATCTGGATCTATACCCTTTCTGCCTCTCCTTAAAAAACAGACAGGAGTG -AGGTCGGGCCATGGTGGGGCAGAGGTTGGGAAGATGGCGTTGCAAGGTTGGGCACAGCTA -GGCTGGCGCTGTGGTCCGGCGTGGGCGCCTCCCTTGGGTGGCGGCTACCGGGAGCTCTCT -GCGACCCAGGCCCCGCAGCTGCTTGGACGCAGGTTTAACTTGTTTCTTCAGCAAACGTGT -GGATTTAGAAAAGCACCCAGGAAGGTTGAACCTCGAAGATCAGACCCAGGGTCAAGTGGA -GAAGCATATAAGAGAAGTGCCTTGATCCCGCCTCTGGAAGAAACAGTCTTTTACCCTCCC -CCTGTCCTATAAGAACTCTTGTGAAGCCCTTTTTCTTCACCATTGAGTTCACAGGCTGTG -CATTTGGGTCAGCTGCTATTTGGCAGTATGAATCACTGAAATCCAGGGTGCAGAGTTATT -TTGATGGCATAAAAGCTGACTGGTTGGATAGTATATGGCCACAAAAGGAGGAAACCTCGG -AAAGGAGATTAACAAGTGGTGGAATAGCCTAAGTGATGGCCAGCGGACTGTGACCAGCAT -CATAGCTGCAAATGCCCTCGTGTTCTCCATGTGGAGAGTGCCATCCCTGCATCGAACCAT -GGTCAGATACTTTACATCCAACCCAGCATCAACAAATACGTATGTTCTGTGGCGCTTCTC -ATCTAGCATCGTGAACATTCCGGGGCAGGAGCAGTTTGTGGCAGTGTATCTGTCTGCAGG -TGTTATTTCCAATTTTGTCAGTTATGTGTGTAAAGTTGCCACAGGAAGATATGGACCTTC -ACTTGGTGCATCGGGAGCAATCATGACTGTGCTTGCAGCTGTCTGCACCAAGATCCCGGA -GGGGAGGCTTGCTATCATCTTCCTCCCCGTCTTCACCTTCACAGCTGGCAATGCCTTAAA -AGCCATCATTGCCATGGATACAGCTGGGATGATCCTGGGATGGAAATGTTTTGATCATGC -AGCCCATCTTGGGAGAGCTCTCTTTGGAATATGGTATATCACATATGGACATGAACTCAT -TTGGAAGAACAGGGAGCCTCTAGTGAAAATCTGGCACGAAATAAGGACTAATGGCCCCAA -GAAAGGAGGTGGCTCTAAGTGAAGCAGAGCTGGCCAGTATGGTGCATCTGATCCTTGCTG -CTTGGAAAGTCTCAGCATCGGCCACCCCAGTGATTTAAATGTCCTCAGTACGTGTCTCCT -TAGCAAATTATGGCAAAGTTGTGAAATAAATGTTTATATCTCTAGTTTGTAAAAAAAAAA -AAAACAAAAACAAAAAAACAAAAAACAAAAAACAGACAGACATCTAAGGCATAGTAATAA -TAAAATAAGATAAAAATATGATGACAGAACAAAAGCAAACAAAAAGGAGTAAAACAGAAC -CAATAAATAGAGGGGAAAAAGCCCAAGAAAGGGCACAAAACAAACATGGATGCAAAGATG -GGTTTGTATACTCAGAAATCCCATAAACTGTAGGGTAAAATAAATAAATAAATAAATAAA -TGAATAAGATAAAATCAAAAGGAAAGAGAGAAGAAGGAAGAGCCCTGGAGTGACATTATG -AGACAGGAACCTCCTAAGATGGCGCTGAGTTCATTTTCAGTTGGGCATCTACTCCTGGGC -ACATAGCCTAGACTTGGTAGTTTGCTTCCCATGAGAGTCCCTTAGAGAAAACTAAATTTC -CATTTGCAATTGGTTATCCTAGAGATAGCTTCTGGGTTAATTATAGGGGCATATATCTAC -TTCTCTTTCTGCTCTAGGACCCCATCTTGTGCAGACCCATGTAGGCTCTGTGCATGTTGC -CTCAGTGTCTGTGAATTCATACGTGTGTAGATCTTGTTGATTTAGAGGGCCTGGTTTCCT -AGCTGTCCTCCATCCCCTCTGGCTTTCACATTCTTTCTGCCTCCTTTTCTGCAGGGTTCT -CTGAGCCCTGAGGGGAGGGATTTCATGGAGACATCACATTTAGGGCTGAAGATTCTGAGG -TCTTTCATTCCCTGCATATTGTCTGGTTGTGGTCTCTGTATTTGCACAATTATTGTTTTT -TAATTTTTTAAATTATGTGTATATGGTAGTCCAGAAGAGTATCAGAGCCCCAGGCATTGG -AATTACAAGCATTTGTGAGATGTCTGACCAAAAAAAAAAAAAAAAAAAAAAAAAAGAGTT -GCTTAAGACAGGTTACTGCCAAATTAGGTGTGGGCAAGAGAAATCGGGTCAGATGATAAA -AAAGTGAGATTCAAAAAGATTTCAATGGCTCTTCCATTTTCTCCCCATTGTCTCTCGCTG -TGTGTCTCTCTGTCTCTGTCTCTCTGTGTTTGTCTGTGTGTGTGTTTGTATGTTTGTATG -TGGGGGTGTGGGGAGGAGAGCTTGTTCATACCAAGGAATGCATACAGTTAGCAGGGAGCA -ATCTTTGGTGATAGTCCTCAGTCATCTACCTTGTTCCTATTTGACACAGAGTCTCTGTAT -GCAAAGTCAGCTGGTTCTCTAGAGAGAATTCTTTGGGAATTCTCCCGTTGTCTATTGCAA -CATAAGAGCCCTGTGATCACAGAGGCACATACTACTGTATCAGGCTTTTGAGTGAGTTCT -GGAGATCTGAACTCATGCCCTCATGCACACATGGTAAGCGCGTTTCCCCTGAGCCATCTC -CCTAGACACTATCCACGGTCTTGTTCTCTTTTTAAAGAAACAGAGTGTAAATGCTTTGTA -GTTAATGAAGTTTGGGTGATATTTCAGTAAGAAAGAAAACTGAGAACCCATCAAGAAGGT -TTATGCTTGAGATGGAAGGAATGACAATCCAGAGACTGCCCCACCTGGGGATCCATCACA -TAAACAACCACCAAACCCAGACACTATTGTGGATGCCAACAAGAACTTGCTGACAGGAGC -CTGATAAAGCTGTCTCCTGAGAGGCTCTGTCAGTGCCTGACAAATACAGAAGTGGATGCT -CACAGCCATCTATTGGACAGAGCACAGGGTCCCCAATGAAGGAGCTAGAGAAAGTACCCA -AGGAGCGGAAGGGGTTTACAGTCCCATAGGAGGAACAATATGAACTAATCAGTACCCCCA -GAACTCCCTGGGACTAAACCACCAACCAAAGAAAACACATGATGGGACTCACGGCTTTAG -TTGCATATGTAGCAGAGGATGGCCTAGTCAGTCATCAATGGGAGTAGAAGCCCTTGGTCC -TGTGAAGGCTCTATGCCCCAGTATAGGGAAATGCCAGGGCCAGGAAGCAGAAGTGGATGG -GTTGGTGAGCAGGGGGAGGGGAGAGGGGATAGGTGGTTTTCGGGGGAAAACCAAGAAAGG -GGATAATATTTGAAATGTAAATAAAGAAATTATCTAATAAAAATGTAAAAAAAAAAGTTT -ATGCTTAAAACAAAACCTTAAGATGACAGTCAAATGAACTGAGAAGTAGATACCCAATAT -AAGTTTAAGTTAAATTGTTTAAAATATTTACTATGTTTATGAAGTTCTCATTTCTGATCA -ACCACCCTGTGCCAAAATAGTCACATTAAGGGTTTTTAGTGCTCAAGAATGCACTTCTTT -GTTTAGCATGCTTCTTACACAGGATTGTCACTGCAAAGCTTTCTCTGACTGCCCTCTCCC -ATCTGTTATGAATCCCCTGCTGTTTATCCACTGTGGTACTTCATGACGTCATAACTGTTT -GCTGCATTGTCTTGTCTCTTCTAGAAGTCTCTGAGCTAGGGGAGGACAGTGACCCATTTT -AAATCTCCATATTCTTAAGTCATAAAGTCCTGCTTAGTCCCAGTGTGAACACACAGATGT -TTATTGAGTCAGTGATGAAAGATAGACTTTATTAAATGTGTTGGTGAGAAAACCATGCTA -AAATGGCAGGTGTCTTATTTTACAGGGATATAGAGAAAGGCTTTTCTGTCAAGAGCTATA -TACTGTCATTAGCTGAGGAATCAAGACCTTGGAACCATAGTATTTTTGGATTGATTTAGT -CAAGGATTCATTGTTGTAGTACGCCTTCTCTGGCTGCAGGAAGGTCGTGTGGGTCTTTCT -ACCCTATGTCTTTCTTTCCCATTATGTCTTTCAATCTGTGTGCTCTCTCCTGTTTCCAGG -AGCTGAGCCTTACTGAGTGAGGCTTGCCCTCCCCTGATGGGTTGGGAGGTCTCAAATAAT -CAGTCTGGGTTTGAGCTCCTTTCCTTCCTGAACCTCAAATCAACAGATGCTTCTAGTTTG -GAAACCTCCGGGAGTTCTTTAGGCCAAGTATCTCATTTCCTTTGATAGACTCATAGCCCA -GCGAAGGTAAGCATTAACTCCCCTGTCTGTCCTTTATATTCTCCAGTCTTCGGTCTTAAC -TCTTTAATCAAATGCTTTGCTTTAATTGCCCTCGTCCCTCTGGCATTTGGTTTTGTCTAG -CCCACAGAATGCTCTATTTTACCTAAGTTTAAAAAAGCAGACCACAGGAGGAAGTATTTC -ATTCAATAGGATCACAACAGTCTGAGCATTCCAGATCCAAGGCCAAAGAGTGTGTGGTAG -AGTCAGTCACAAGCAGTAAAAATACAGTTCAGCAGAATCACATATGGAATCTAATCTGCA -CAGTAACTTAATGAGTGCTTTCAAAGAATCCAAATAGAGCTAGCTGAATGTCATTGTTCT -TACTGGCTGAAGGTGAAGTCTGAAATCGCTTGGAACTTAATCCTTTTGCCTCAGTATCCT -TGGTGCTGGGTGCTGGGGTTATAGAAGTGTACTAATACTCTAGCTAGCTTTTTAATATAG -TAGCATAAAAATGGAAATTGAAAAGCTAAAACTGGGTTGTTTATGATAGTATCAAACCCA -AGCAATACTCAGGAATAAGGTTAACAAAGTGTATGTAAGGTTTGTATATCCCAAATGACA -AAATATAGAAGAAAGAAGCCTAAGAAGACCCAACTAAATGAAAAGATACTGGAACTGGGG -AAAAGTGCTTGCTTTACATTGTATGAGGGCCTGGGTTTGATTCCCAGGACTGTATAAACT -GGGTATGGTGGTGCATGCTTGTTGTATCAACACTTGGGAGGTGGAGGAAGGAAGATCAGG -AGTTCAAGGTCATTTTTGGTTATATAATGAGTTTAGGCCAGTCTAGGATTCAGCCTTGTC -TTAGAGAGGAGAAAGAAAAAAAAACCCAAAAAAACAAAAAAACCATGTTTCCATATGAAA -AAATATTGTTATAATGCTAGTTGATGTCCATTTCCCCATAATGACCTACAGATTTAATTA -AAATCTAGCATATAGGGGACAGTGGAGAAGGGGAAGAGAGTGGGCTGGAGGATGGGAGAC -GAAAATGTAGATAGCAGAGATCTCCTTTCAGGTGGTGGATCCATTTGGATCCGCTACTGG -GGGATTTAACTTAGAACAGCTTAGAAATTAGGATGTTCCAGCTTTGATGTCCCTCAACAG -AGGAATAGATACAGAAAATGTGGTCCATTTACACAATGGAGTACTACTCAGCAATTAGAA -AGAATGAGTTTATGAAATTCCTAGGCAAATGGATTGACCTGGAGGGTATCATCCTGAGTG -AGGTAACCCAATCACAAAAGAACTCATATGATATGTACTCACTGATAAGTGGATATTAGC -CCAGAAACTTAGAATATCCAAGATACAAGATACAATTTGCAAAACACATAAAACTCAAGA -AGAACGAAGACCAAAGTGTGGGAACTTTGCCCCTTCTTAGAATTGGGAACAAAACACCCA -TGGAAGGAGTTACAGAGACAAAGTTTGGAGCTGAGATGAAAGGATGGACCATCTAGAGAC -TGCCACACCCGGGGATCCATCCCATAATCAGCCTCCAAACGCTCAAACCATTGCATACAC -CAGCAAGATTTTGCTAAAAGGACCCTGATATAGCTGTGTCTTGTGAGGCTATGCTGGGGC -CTGGCAAACACAGAAGTGGATGTCTGCTATTGGATGGAACACAGGGCCCCCAATGAAGGA -GCTAGAGAAAGTACCCAAGGAGCTAAAGGGGTCTGCAACCCTATAGGGGTGGAACAACAA -TATGAACTAACCAGTACCCCCAGAGCTCGTGTCTCTAGCTGCATATGTAGCAGAAGATGG -ACTAGTCGGCCATCATTGGGAAGAGAGGCCCCTTGGCCTTGCAAACTTTATATGCCTCTC -AGTACAGGGGAACGCCAGGGCCAAGAAGTGGGAGTGGGTAGGCGAGGGTATGGGGGACTT -TTGGGATAGCATTTGAAATGTAGATGAAGAAAATACCTAATTAAAAAAAATAAAGAAAAT -AGAAAAAAAGAAAAAAGAAATTAGGATGTTAGTTGTTGTGCCCAGCGATTGAGTTACCAT -TGATTCTGAACTGAGTTTGTGTTGTGTTTTCCTTCATGTGGCAGCTCAACTGGGTTCCAG -AGAGAAAGGTATGGTGGTAAAGTGTGGGTTTGCAAGAAGTGTACCCCAAAAGGCTGTGGG -AATTTTGAAGTGTGGGGTTGGCGTGGTAGTGACCCACCAGTGGGACCTTAGTGAACTGGT -TGGAGAGATTTCAGAGCTGAGTCAGAGAGTCTCCACAAGATGAGAACAGGCCAGCCATGC -CCTCCAGTGCCTGGCCAGTCAGCCTGCCAGGGCCCGTCAGTGAAGCATGGTTTGCAGTTT -TCAATATTTCATGCTACAGATGGCGTCCAACATGACAGGCAAGAATCCACTAGAAATGTA -TGATTCTTAGCTTATCAGTTTGAAATTTAGTTAGAAACTTGGAGGTTTGTCAAGTGGAGC -AGAGTCAAGTCCCATGTGCAGGAACATTGAAACAAAGAAAGAGGGCTCTGAGTGCAGGCT -GCTCTGATCACTGAGAGCCAGAGAATGGAAGCTGCCTGTTTCCTTAGCAGATGTTGATTG -GAGTATGATTTAATTAAAAATTGGGATTATTTGCTTTTAGGATAGATTTATAAATAGATT -TTGTCTGAATCACATGGGGAATTTTGCCCATGGTTTGAAACTAGAATAGGGAAAATTTAC -TGGCCCCAGGTAGAGAGCATAACAGATAGATAAGAGGTATTAATAAATAGATGTCTGTGG -CTCCAGGTAAAGAGCATAAAGATAAATGGTATATTAAAGTCCGTGGGAACTCATATTCTT -TGTTTGTGGACTCCACAGGAATTTTGGGTTAATTTTCTGGCATGACTAAATAGAAAAAGC -CCAAGAATAGACTGGTACAGTATTTTAGTTTACTTTATTTATTTTAGATTGTCTTAATTT -TCAAAATAGGTGTGATTTTGAGTTTTGTGGTTATATCATTTCTCTGGGAGAGAGGTCGAG -CTAAAGGTTTTTCTGGTTACTGGCTCAAGGATATGCTGATTTGGGAGAAAGTTTTGTCTT -TGCATTTTTTAGAAAAGGTGATTATACACCTTCCAGAATGATATGGATCAAATGTGACAG -AGGAAGACCACCTGAAAATAGATTCAGGTGAATCAAACAAACAAAATAATATTCTTTGTG -TCATCCCTTACACAGCACGATTGAAGACTTATGATTGGAGCAAAATTTCATCCTAACTAG -TCTGAACACTTTACACAGACTAATTCAATCCATACAGATATCTTGATGATACTAAAATTT -TGTTTTGAGATTTGTATATTATAGAATATACAGCCTTGGTGAGTCTCATTGTCAGACATG -CTGAACTGACCTGCTTTGAACTCCCGATCTCTTGGACTTTCAGCCAGATCCAATCAGGAC -ACAAGCATCAGAGACTAAAACAATCGCTGGTGTGGCCTTCTTAAGGCCAACCAACTCCCC -TATTTTTTCTACTCTTCTCCCCCCCCTCGAAGATATCTCAGCGCCTATATTCAGCTTGAG -GAAGTTATGAAGAGTTGTTGTTCCAGTTCCCTGGACTTGGGAGTCTAGAGGTAGTTATTC -TAGTTGTCTTTCTGGGGAATTTTGAAATGGCCATAATTGAAACAGGGAGGAAATAGCTAG -AATTGATTGTGTAGCCATATTCCTATTTGGTAAAAATCTTTACAATAGTTACTAAGTTGA -AGTCATAATTTCTTATTTTGGTACAGAATTTATTTTGATACAGAGTCAAGGTTCTCATTG -GTATAAATTTCTTCTTTTGATATAAAAAATTTTAAAAGTACAAGGTTTGGACCCAGTCTT -TCTGTAAATGCCATTACAAACTGATCTGAGATGTTTAAGCCTGTGAGTTAAGGGCCAGGT -AACAAATTAATGGCTCTGAGTTTATTGTTAAGGTGTTTTCAGATAATTTAATTAGAAATA -GTTGAGAGTAGTTAACAGACAACTGTCCAGATGACTTTACATAGCTTTTTTACTTTACAT -AGGTTTTCATACTTTACATAGGTTTTCAAAAATGTCAGAAATCCACACAATGTGACATTT -AATGTTATTTATTCTTTTGTTGTTGAGACATATCTGCTCTTAGCAGCTCCCCTTTTGTGG -ATTCAAAGAAGAAATTGAGTGTCTCTACCTCCAGTTGAGGTAGTACAGTGGCTAGGTGGC -CACTGGGCAGAAATTGCCTATTCATCTATAGACTAAATACCATCCAGAAAAAGGACACAC -TATGCGGAATAGTCGACTCATAATCTCTGCCAAGTCAGGGTAATCAGTCCTTCAAAATTC -TGCAGTACAAAGGTCTGTCAGATGATCCTGGGCCAGAAGGCTAAAGACTGATGCTCCAAC -TTCCTGACATATAGGAGCTGTATAGGTAGGCAGCTGTCTCTACAACTTGTCTCAGTTCTG -GAAGATGTGCTAGGCTTCCTATATTTTCAGATAATATTGGTCATTCTCAGATTTCTGATG -GGATTGAAGACTAATTATAGTCTCATAACCAACCCAGGCTATTTAGCATTGAGAGAATAT -ATTTAAGAAGATAGTTTTCAGATAGTATACAAGCTAAACCAGGTGATAACATATAGATTT -ATAAGTCTTTTAAGTTAAGATAGATGACAGGGTTCTATTTAATTGATAAAAATTTTGGAC -TGGGTGTTAGGTCTCTTTTGTGCTTTATAAATTGCAAAATGTTAATAGCTGTGCTCAATT -TATATCTGAGATAAGAGTCTTTTAATTGGACAGAAAGGGGGAAGTCTTGTGGGTAGCCCT -GGTGCTGTTTGTATTTTGATGCTAATTCACCTTCCCCAAGAGGGGCTGTGTGGGACTAGG -AGTGAATCACATATTCAGAACTTCCTGTGACCCTTCTAATAAACAAAGAAACCAATCACT -GGGTGAGTAGGTGGGACCTCCAGGTCAGAAAGATGGATGGAGAGGGAGAAGAGGAGAATG -AGCCCGAGAATGTGAGATGAAAAAAAAATGTAGATAGCAGAGACCCTGTTTCAGGTGGTG -GATCCATTTGTATCCACTACTGGTGAATTTAACTTAGAATGGCTCATAAATTTGGATGTT -AGTTGTTGTGCTCAGTGATTGAGTTACCATTGATTCTGAAAAAAAAAAAAAATCTAGCAA -ATAGAGCTGGGCATTTGGAGGCAGAGGCAGGCAGTTTTCTGATCCCAGGCCAGCTTGGTT -GACATAATGAGCTCCACCTAGGACAGTCAGAGCTACATCATGAGAATTTGTCTCAAACAA -GCAAACAATCACCAGATACTTGGACAATCAAACTTGTACAACTAGAGAGTATGAATAACA -AAGGAACGTGGGCAACAAAAACAACTTCTGAATGACAGAAGTAGACAATCCACATGGCCT -AATTTCAAGGCATTTAATACAGCAAGGCAAAGAGTGCTGTGATATCATGGGAGGACAGCT -CACCAGACACAAGGAACAGAACAGAGAGGCCTGGAAGCTGACCCAAGCACACCCACACTT -GCACAATCGACTGATGTGTGATAAGCATCATTCAGAACAAAGTAATCAATGTGCCAGGCA -CTTTAAATAAATGAAGCCATGTCAACAGAGTGACTATACAACGAAAGAAAGGAACAGCAA -AAGGGGGCCACCGTGTTGAGCACCATACGAACATGTAAAAATATTCAAACACTGGGAGAA -AACACAAGAGGAAGTATTTGGAATATTGATTTGGGCCAATTTGTTTTCATAGAGGATCCA -AAAACAGTAACAACAACAACAACAAAAAAGGACTCACGCCACTTCATACTTTAAAAGGGT -TTATTTTTTATCAAAAGGAACTAAGAAAATAGTTTTTGAAAAGTTGCAGATAAGCAGAAA -ATACTTTTCAAACACTCATAGAGTGTCTTTTGGTGCTCACACCTGTAATCTTAGCACTTG -GGAGGCTGAGACAGGAGGATGATCCTGAGTAAAGCTGTCTCAAGTAAGTAAGTAAGTAAG -TAAGTAAGTAAGTAAGTAAGTAAGTAAGAAAGAATCAATAAAGCCGTCAAGGGAGTAAAA -ACATAGAAACCAACAAGCAAAGACCCTTTAACAATCTTAACAAACAAGGTGTAGTTACAT -AAGCCTGAATCCCAGCACTGTGCTGACTGAGGCAGGAGGATTGAGAGGCCAGTCTAGGCA -ACATAGTGAGATCCTGTCTCAAAAGAAAAAGAAAAGGGAGAAAAGAAAAGGAGGAGAAGA -GGAAACAAACAAAAACACCTCTTACAACTCATTTAGAAAACACACAACCAAAAATAGTGG -TTAAAAGAATTTCTCAGACTCTTCACTGTGGATTGGTTTAGAGACAGCAAGTGAGTTCAC -AAAAAATATGTTCAGTATCATAATACTGAAAATCAAAAGTACCATATACCTCCAAGAATT -GCAAAACTCAAAAACACTGATAATGTAGAAATCTATAATCTGGATCCTTTACGCCCTTCT -GGTGGGAATCTATACATGCTGAAAAGCAGCTGGGTGGTTTTTGTCAAGCAAAACATACTA -CACACTATTACCATACATACTAACAAATATTAGGAAAGTCAGCAGCCTCCAAAACCTACA -ACTATCCTTTCCACTCTCTTGTGACTTCTGTTACAAACTTGTAAGTCTTGCCATTCCTTG -TCTTGTAGAAGATCATTCCAGTTCCTGTTATATGACATATTCTCTTTATGGAGTAGGCTC -TGTGCTTTTCTTCCTCTAGGAAAATATCTCAGTACCTACTGTGTAGGTCTGATGACCCTA -GTTTGATCCTCAGCCTGTACATGAAATGGTATGAATGGTATGGTGGTACACATTAGTAAT -TCCAACACTGGGCAGGCAGAGATGGGAAGATCCCTGGGTCTTCTTGGCCAAGCCAATCTA -GCAGAATCAGCAGCCGCAGAGAGAGCCCCATTGAGAGACCCTTTCTCAATAACTAAGGGA -TGACACCTGAGGTTGTTTTGTGACCTCCATATGCACACTACACATGTGCCATTGCTTGTG -TGCACACATACAGTTATTACCCCCACCAGCACCACCCATCATATTAAGTCCTACACTATT -CCGGAATAACCTTATTTTAATCAATGAATCTATAATGGCTACATTTCCAAATAAAGTCAC -AGTCTCAGGTGCTGGGATTTAGCACAACATTTGGAAGATCAACCCACTGAATCTTCCTCC -AGGGTTGTGAAAACTGAAGCCATAGCTCAAGTGGTAAAGCACCCGCTGTACAAACATGAG -ATTGTAGCCTCAGAACCCATGAAAAAAGTTATATGGTGGTGCATGCCTGCAAACCCAGTA -CTCGGGGAATGAGGCAGAGACACATAGATTCTCAAATCTCATTGACAGCTAGCTTAGCCA -AGTCAATACTTATTCAGGTTCAGTGAGAGGCCCTGTCTCAAAAAATAGACAGACAGCAAT -CAAGAAAGGACAACCTATATCTACCTCTGACCTCCACATGCATGTGCACAAATGTGAACA -CAGCTACACTGACAAGTACACACACATGTGCACACACCTATACTAACAAGCACATGTACC -ATGCATGTACATCATAGACCCTCACACACACATGCACACACATATACACATGACATATAT -GAGATGTTTATAGCACCTCAACCTGGAAACAAGTCCTGAAGTATTAACCACAAATGGATA -AATTGCGGTGTGTCCATTCACTGGAATAGCACTGAATACCACTTGGCAATCCAGGCAAGA -ACTGCAGATATATCAAAGAACATGAATACATTTCATGAAGAAAAGCTCACTGTAAAATAC -CATTAGTGTAACACTTTAGAAAAGTCAAACACTATAGATGAAGACTCGGAGAAGAGCTGC -AGGGTCTGCTGGAGTGGAGGGGACAGAAGGGGATGGAGCATGAAGACGTGGAAGTCAGCC -TTCTACGGTGATAAAATATTGACTGCCATAATTGTGCTATTGTTACATAACTGCCTGAAT -TTGTCAACATTCATATAACAGTTCATTACACATAAATTTTTGCTGCGTACAGTTATATTT -TTAAAGTGGGTTGAATTATACCTTAAGAAAACATTAGCTATTGTCATTTTCCTTCAGTGA -GTAGTCACTGCTAAGCTGCCACATGCCCAGTAATAACCATACATACATGCTCATGCATGT -AACACTAACTAAACTTGGTGTGTTATAAACAAAGACATGGAAAATGAATTTTGTCACAGG -CCCTTTCTACATCTACTGAGATGATCATGTGGTTCTGGCTTTTAGTCTATGTATATGGTA -GATTGCATTTATTGATTTTGTGTGTTGATCCTTCCCTATTTGTTTCTTCTCCTCCCATCG -CCCTTTCCTGGACAGGCTGTGTCCTGCCTTCACTCACAGGACAGTTCAAGCTTGGTTTTC -TTCAGTTTGTCTTAACTCACAGTTCCACTTTCATATTCAAATATTTCCATTATTTCCACG -CTTCCTCAATCCTAAGAAGTGGTAGGTTGTGGAAATTTAATACATTCTTTCAAATGAAAA -AAGAAAACATGAACACTTTTACACTGTCCTATTCAGTTGATGCTTGCCTAGGTTAGCTTT -AACTGTTAGCTAGGACTAACTAGTATAAGCAATTCAGTTGAGGAATTGACTACATCCGAC -TGGCCTGTGGGTATGTCTGTAGAGGATTGTCTTGACTTTGTTAAATGACGTAAGAGGGCC -CAACCCACTGCAGGTTTGGTGGCACCAGTCCCTAGGTAGATGGTCCTGAACTGCCTAGGA -AAGCTTGCTGAATGCAAGTCTTCCTGCCAGGCAGTAAGCAGCATCTTCCATGATGCTACT -GCATTGCTTTGGCTGAGTTCCTTGGTTGCAGGTGATATGTCTGGGTTTTGACTTTTGTCC -ACTTACACATCGTTCCCCTTTGTGGCTTGGTCTCACAAACAGGCCCACCTGTGTGCACCT -GCCTCAACTTCCCTCAGTGATGGACAAGGACTTGGAATCATAAGCCAAATACTTTTTTCC -TTTTTCCCCCCAAAGTTGCTTCTGGTCAGGGTATTTGCCACACCACCAGAAATGAAGGTA -GAACGATGTAATTGATCTCACCCTCTCTGTGTATATTGAGATGACTAAAGGTTGCATGAA -AGTTCATATAATTAGACATCATATTCCTCCTCACACCTTGTGGCCCTTCACATCTCCCCT -CCCCCTCCCACTAGTCCCTTTTGTTCCCCTGGACAATTTTTGCTTCTACTTTCACAGCAT -CTGAAAGTGCATGAATCTATGCATCTGTGTGCTATCTAGGAATATCAGGGGGTTTTGACT -TTTGTCCACTTACACATCGTTCCCCTATGTGGCTTGGTCTCTCAAGCACAAGGCCTGGAC -TCTCCCATATTTGTAGCTTCAGGGTTGTTCTCCAAGGATTTAAATGTCCCAGCTTCAAGT -GTACAGCAACTGCACTCTTTGTGAATACTGTTATCTTGGTGCACAACAATTCCTCAACGG -AAAGTTCGCTTCCTTAGTCTTTAATTCACAGTTTAACAAGTCCATGACCTTCACATACAT -AGAGCCTTAAAATACCCTGACTTTCTTCCAGGCCATTTCCTTTTCCTTTCCTGCCTCTTC -ATTTCCTTGTCTTCCCTCCTACTCCAAACATGCCTGTGGTTAACACTTCCTGCCTGTTTT -TCTTCTCTTATTGTCCTGTCCTGTCCTGCCTGTTTCTTCTCATCCTCTCCCTGTCTTTCC -CACCCATCTGCTCCCTTATTTTTAAACGTTTACTCACCCATTATTTTTACTGCTTTTTAT -AAGGGACCCAAGGGTATCTGTCATTACATCTTCTTTTTATTCAGTGAAAATTTGTGTTTT -CCAGTAAGTCAAGAAAGAAGTCTGCATGGAACTTGCCAGGAATATGCCAACTGGGTCTCT -CCACTTTGTAATACCAGGCCTACACCTAGGCAGAGGGACAATACCTCCTATCAGCTTCTT -GGTGGAGCTCCAGCTCATGCATATTAATTGCCTGCATCATTAACAGTCCCTTGGGTTTAT -TGCATGTCATGGGGGAGGCACTGAGAATAGTTGAAAATTCAGTTAGAGCAACACCCTTTC -ATTTTCATTTGCTGTTAGTGGTTTGGACATAGATGCCTCCAGCAGCTCCGTGGAGTGGAT -CCAGTTCTTCCTTTTATTTATAAAACCTACCCAGAGAACAGCAGGGCTGTTAAGTGTGTG -GTGAACACCAAGTCCAGCTTTATCAAGTTCCCAGTGAAGTGCTCAGTCCTCCCATCCACA -GCAGATCATAACCATAATTTAAAAATCGTGCAGGCTGACAAGATGGATTAGCAGGCAGCG -TTGACTGCTGTCAGGCCTGGTAACCTGAGTTCCATCCCCAGGACCCACATGGAATGAGGC -TGCTGATTCCCACAGGATGTCCTCTGACCTTTACATTTGTGTCATGGCACAGGGGCTAGT -TCCTGCAATTAAATAAACCAATGTCGTTTTGAAAATTCTGAGAAAGTATAAAAGTAAATA -ACATTTAAGAAGCAAAATAAAGTAAACTACATTTTCAGTACTTTTATTCAATGCAGCAGG -AAAATAGCCTATATTAGACTCTATTATATATTACTACAAAAGTTTGAAAGAATAAACTAC -CACGTTAAGTTTTATACTATAGTGCTATCTATTTTTTCCTTGGTCTAAGCTGGCCTTGAA -TTGCTATAAATGCAAGGATGACCTTGAACTCTTGGTCTTCCTCTACCTTCCAAGTGCTGG -GATTATAGGTGTGAGTTACCCTACTCAACTTATAATTGTACTTTTTTTTAAAAAAAATTG -TTTTTATTTAAAATTATGTATATTTTATATGTCTCCCTGTGTCTCTATTCATGTGAGTAT -AAATTCCCACAGAGGTCAAAGGTACCACATGCTCCTGGAGTTACAGATGGTTGTGTACCA -TCTGACGTGGGTGCTGAGAACTGAACTTGGTTTTCCTGCAAAGCAGTATGTGCTCTTTAC -CACGAAGGCATCTCCCCAGGCCCCAGTGATACCTTAAATTCTTCGATCATATTGACTTTT -TTGTTTAATTTTTGGTGCCAAGGTCTGAACCCAGGGCTTTCTACCTCCTAAACACACACC -TTGATCCAGCCTTGATCACTAAGTTTGCTATATCCATCTATGGTGTGTTAGGTCTATTCA -ATAAGTATATGTCTAGCTTCTAATATGGATTTCTGATTGTTGAGAAAACTTAAACATTAA -TCTCATCTACTTTCAAAATTTGCAAGCTAAGTAAGGCAAAAGTCATGAGTATAACTGAGC -CACCAACCAGGCAGCATATATGAGCTAGCCTGAGGCCCTGACACAGGTACAGCTGAGGAG -TGCCTGGCCTCAGTGGGAAAAGATGCACCTAACTGTCACCTAACTCGCAAGAGACTTGAG -GCCCCTGGGAGTTGGGATGTCTGTTGGGAGAGGGGAGAGGACATTCTCTTGGTGACAGTG -GCAAGGACTGTAGGAATGGGAGGGGGAACAACGATGGGACTGTTAAAAAATAAAAGTAAG -AGAAAATTACAGTATAGGAGTAAGGTGTAGTGACACATACCTTTAATCCCAGCACTCAGG -ATGCAGAGGCAGGTGGCTCTCTGTAGGTTAAAGGCTAGCCTGGTCTACAAAGTGAGTCCT -GGACAACCAGGGCTATTACATAGAGAAACCCTGCTTCAAACAAACAAACAAATGATGGAA -TGTATACTACATTTATTAGCTTCATGAGGGCAGACACTGGACTTTTTTCTGTGTTGCTGT -TATCGTGTATGTGTCTGCATGATTTGTATGGGAGGGAATACATGCCACAGGCCACATGTG -AAGAGCAGAGGATAACTTGACAGACTCAGTTCTCTCCTTCCACCTCTCTGTGTGTTAAGT -GGATGGGACTCAGGTGGCCAAATTATGGGACAAGTGCCTTTACTTGCCTAGCTGCTTTGA -CAGGCTTATCACTACACTTTCAAATTGACATACTTCTCTTCCCAAATCCAGCTTAGTCCC -TTCCACACAGAGTCACTTAAAAAGACAGTATGGGACCATTAACATTGCCTTTTAGGACAA -CGGTTAAAGAAGAAACCAGCTTCATCTGTTTTGGGTAGTGCTGCGCATCAATCCTGGAGA -CTCAAATAAAAGTCAAGCTGTCTAGCACTGAGCCCCCCTCTGGCAGAAGAGTCCTTTCTT -AAAGAAGGAACTTTGAAATCATTAAACATTAACTGTTGATTGATCATGTGCGTGTGCGTG -TAACTTGATGTGTGTCCGTGAGCATGAGGTCAGAGGACAAGATTTTTGGAGTTGGTTTTC -TCTTTCCTTGTTTTAAGGCTGGGTCTCTTTGCTGCTATGCAGATACTCCATCCAGTCTAG -CTAACCATTTGTCTCCAGCCAGTTCTCCTGTCACGTGACCCCTCCCTCTGCAGGAGTTCT -GAGATTACAGATATGCACTAGTGTGTCCAACTTATAGCTGGGTTCTGGAGAGGAAACTCG -TGTTGCCAGACTAGAATAGCAAGGGCTTTTACCCACTGAGCCTCACACAGTACTTTGATT -TTAATGGAAGAAAAGCCAGTGGTCTTAGTTAACTTCAGATTAACTGAAGAAGCAATGCTT -CCTTGAGTAGCCTAGCTCGTGTGGCTGCCTTGCAGGATGGCTTGTGCTTCCTTGAGTAGC -CTAGCTCGTGTGGCTGCCTTGCAGGATGGCTTGTGCTTCCTTGAGTAGCCTAGCTCGTGT -GGCTGCCTTGCAGGATGGCTTGTGCTTCCTTGAGTAGCCTAGCTCATGTGGCTGCCTTGC -AGGATGGCTTGAGGAATTGTGTATAATATACTGTACATATTCCAGAAGCGGCCGGAAGGA -AGGCAGGTGGAGTGGATATTCACTCCATGAGGGGTGCACTGTCTCCCAGGCACTTTCATA -GTGAGAGAGAGAGCAACAATGAGTCTGTGTAGGGAAAACAGTAGCTTGGCATGGTTGCCT -AAGTAGATGCTGGCCTGTGATAGGAAAGTTTTGTCTTGAAGTTTGTGTGGCAAAGAGACT -ATCTGGGGTATACCTAATAAACGGGTTCTAGGGCAAGAAGGGAAGTCCCACTGGTAAGCC -ATCTCTTAAAGGATCTCCCAGCAAGTTGAGAATAAACAAATCTTAGTGAAACACAAGTTA -TCCAGCACTTGGGAGGCAGAGGCAGGCAGATCTTTGTGAGTTGCAGGCCAGCCTGGTCTA -TTGAACAAGTTCCAGGACAACCAGGGCTATGAAGAGAAACCCTGTCTCAACAACAACAAC -AACAACAACAACAACAACCAACCAACAACAACCAAGCAACCAGACAACCAAACCAAACAC -CAACCACAATAGCAGAAGTTGTTTTTCACAGCGCTACATTCTTCTGGTTCTGTGAGTGAA -CTCTAATTGCTGACTCATTTATTGAAAGTTTATAGACATCTCCAGGTTTCCTGTTTCACC -CTGGACATGTGCAGCCAAGCTCTTTCTCTCCTTCATGTCAAGACCAAGTGAGTCGTAGTT -TTTCTGTGTGCTTTTTCCTGGCTTTGAGTATCTGTAGCTGTTTCCTTCCTTTTCATTTCT -GTTTCTTTTTAAAAGCTTGTTCTCTGTATGTAGATTTGTTTTGTCTCTGCTTCTCTGTCT -CTCATTATTTTGGACAGAAATGTATCAAGTCTCTAGATCTCTTACAGAAAGAGACACTGC -CTATAATAGCTTACTGTTTCTTCCTTACATGAACTTGTGTATGAATGGTGTTGATAACAA -ATGGCTTCTCCACTTGTGAGGAAACTCGAGCTGAGTAAAGCAGGTGTGTGCATCCCTGTG -GCTGCAATCACTTTCAGCTGTTTGTTTAGAAGAGGAAGGTCCTGGGACAGGCTGCAAGCT -GAGGACAAGGCAGCATGTCCTGAGCACTGGTGGCAAATGTCTGGGATGAACCTGCATGAG -TGACCCTGGATTAGACTCTGGCCCTTATCGTTCCTTCTAATTTGTGTTCCTCCAAGCACG -ATCCAGTGAATGCAGACATTAGCTAGAGCTCTGTTTCATATTATAGTTGGTTAGAGCAAA -CAGGAGAATGTTATCAGTGGGAAAGGACTTTAAAAGTCCAGTAATCATTAGCAGTTTAAA -TGTGGGAGACATGCTTCTCTAAGCAGAGTTAATAAGAAAACCTTCTCTGGCAAGATTTCA -CATTCTCTGAAGTTTGGACTTTGCTAGTAAACTTCAAGTAGATCAAACAGTTTTGCTCCC -CAACCAAGTCTGTTGGCAAAACTACTACTGTGGAACGTTTTGTTCATATGAAGAGTCACT -TATTGGGTCCAGAGGCGAATGAAGGACACAGTGAGTTAAGTGCCAGTCACCTGGTGGCAG -AGCTGAAACCAGAAAAAACAAATCTCTGTAGGTTTGTTTATTTATTTATATTCACGTGTA -TGTGTGTGAATTCTGTGTGTGTACGTGCTGTTGGAAACTAGGAGAGGGAGTTCGACCTCC -TGGAGCTGGAGTTACAGGCAGCCGTGAGCATGCAACATGAGTGCTGGGAACTGAGTGAGC -AAGCACTCCTAATGGCTGGGCCCAGAGTTCCTGCCTGAACTCATCTCCCTAGTCCTGGTC -TAGCTTCCATTTCCTCACTCCATGGACTTGCTTGATTATACAAACCCAAGGTAGATGAAG -AAAGATGGCAATGAACTAGTTATTAGCTATCCAGACATTCTGAGGGATATTCCTGCCTAT -GGAAATGTTTTTACAACAAATGTCAAGAGGAAGAAAAAACAAACTGGAACAGATCATAGA -AACTCCTCAGTCGACTGTGGTATGAACGTCCTCTGAGCTAGTCCTGTGAAACAAGAATTA -CAGAGGGATGAACGTCACTGTTCAGATGGAGAAACAGTTGAATTATCTGTTAATCTCTAC -TGTTAGCTCTCTTAATGTTTTTACAGGATAAGCCATTGAGCACCACCCCCACCTTTCTTC -CTTCCTTCCTTCCTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTTTTCTTTCTTTCTTTC -TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTC -AGAGATTATTCATTTTAAACACACAGGAAGACCTCAAGAAACCCTTCTTTTCTGGTTTTA -GATTCATGTAAAGAAAAAGATGTGAAACTCAGATCTTTGCACCATTTGGCAATTGTTTAT -ATGGCTAACAGCTGTTTCTCTTGATTCTTTGTGATAGCTACAAATCAGAACCAGGATTAT -ACAGAGACCCTTGCTTTTAAAACTCCAAACAGTATAGAACATATGTCTTTTAAAAAGGAA -ATAAAATGTTTTAAGAAATACGTAGAGTAAATTTTTTGAAATTAGTTCTTCAGCTCTCTA -AAAACCATGGCATTTTCAGTCAGTTTATGGGATGTAGCTCAGGCAAGAAGTTTGTGAAGT -GCTCTGTAGTGGGTGAGTTCTACTGGGAGAATATTTATTTTTATTATCATTAACCATGAG -CATATTTTGTTAATATACTACTAGCATATTTAATGGAATATTTGTATTCCTTTGCTCATA -AGTGCTCATTTGGTGTATAGGATATAAGATAACTCATATATGCCATTTCATCCCTTCTGA -ATTAGTTACTTGTTTTCTTGTTGTGACAAAGCATCCGACAAAAACAATTCAAATAAGGAA -GGGCTTATTTTGTCTCACAGTCAGATCAAACCATCCATGGTGATGGGGAAAGCATGCAGC -AGGAGCTTGGGGCAGCTCCTGCATCCATAGTCAGGAATCAGAGAGCAATCAGTGTCACTG -TTTGGCTGGTTTACTTCTTCTTCCTCAGCCATAGAATGGTAACACCCACATCTAGAATGG -ATCCTCCCACCTCAATTAATCTAACCTAGAAAATCCCCCCCCCCCTTTTAGAAGGCATGG -GTCCACTGTCTTTGCATAAAAAGCCACAGAACTTTTCCCAAAATATTCCACAAGTGAGTT -CTATAAATGAAGTCCCAGGGTGATAGACTATTGGGTTACGGTTATATAATAACTGTGTCA -AACAGGCAATCAAAATAAGCAGAACATACTGTATTCACGTCACTCTGCTATTTAAGTGAT -AAAATTGGGGTGACATATTCTTAACTTTGTTTTTCTTTTCCCATTTTTCTGTATTGAGGT -CACCAGGGCTCAGTGAACACTACTACATGTCCAACTGTGGAGTCTGGGTGACTGAATAGA -AATATGTCTAACCAATTATCACCATCACAAGCATTCTGAGTCCTTGGATTTCTGGTCTAC -CTGAGTAACTGCTGAACTCTTTGCAGGATACATCCCCAGGGCTCCTTTCTTTAAGGTCTT -TACTTAAAGCAGAACACTTGATGTTATTTATTTTCTGTGCCTGTGGCGGTCAAATGGCGA -CATGTAGGAGGCGCTTCTTTCTTCCTTTCCACCATTTGGGTTCTAAGGATAAAACTCAGG -TTGTTGGGCTTGGCATTAAACACCTTTACCAACCGACCCAACTTGCTGATCCAAGTTCTA -GAAATTCTATGGAGACTGTCTTTCTGCCTCTGTACCAGTCTACCCATGTGCATAATTGTA -TGGATGGAATTCTAAAGTATCCTCAAAAATTGCTGACCTATAAAGCACCCATATCTTTCT -CAATTTCTTCTACCATAAACTATGCCCTGTCGTGTATTAGTCAGTTTTGCATTACCATAA -TGGAATATCTAAAACAGGATAATTTTATGAAAAAACAAACAAACAAGTTTCATTTACTTC -AGGGGTTTATCAGCTAAAAGTGCAGGATCAATTGGGCTCAGTTTGATTTCTGTCAGAGCT -GATGCTAACTAAATGTCATCAAAACCTGGGCTATGTGTGGGAGGAAGAGATCACATCTTG -AAACAGGAAGTCAGAGAGGCTGACCTCACAGAATCTCTTCTGAAGGCAGGCTCCCAATGA -CTTACTGACCTCCCATGAGGCTCCATCTCTTAGTGGTCCTCAGTCTCCCACTGCCACACT -TCCAACACATTAGCTTTTTGGGAAGATACAGCTCAAATCATTTTCAAACCATTTCATCTT -GTGATGGAATTTTGAAGTTTCAGGGAAGGCCTCATATTGATTGGTTGTAAGACACGGAGA -TGATCTGACCTTTCACTAGAGGCTAAAATGGAAGCCATTGATTAGAAATGCTGCAGAATT -TGGCAAGTCACTACTAGATTACTGGTGGAAAGGGCCATGCACTGAAGCATGTGGGAAGAT -CTGAGGAGCTTTGAATGGCTCTGATTGACAACCGGCAAAACCCCCACGAACTTTAGTGCT -GCAAGCACAGGCAGAAAATTCTGCCGTCGATCCAAATGAGCTTAGAAGAAGACCTTAGGC -TCCATGACTGGGAGAGTGACCACAAACCCTGTCAATATCTTGAATTTTCTTTGTGATTTT -TTTTTTTTCAGAGAAACTAGTTAGGGTGGATCTGAGCTGAGGGATATATGAGTGGTATTC -TAAACCACTTAGTCTCCAGTACTTTGCTTTACAATTTTGGTATTTTTAAAAAAAAATTAT -TATTATATCTAAGTACACTGTAGCTGTCTTCAGATGCACCAGAAGAGGATGTCAGATCTC -ATTACGGATGATTGCTAGCCGCCATGTGGTTCCTGGGATTTGAACTCAGGACCTTCAGAA -GAGCAGTCAGCATTCTTATCCACGGAGCCATCTCTCCAGCCCCACAATGTTGGTATTTAA -TATGCTATAGAATGAACTTTAGATACCTACTGGCTTACAACCCAATCAATCTTATGTCTT -GTCTAAAGCCTTTCTTCTTTAGCTCCTTTCTCATTGTTATTAAAGAAGAGACAAATATAT -AGAAATTTAATATTTTTGTTGGTCTATCAGTTTAGGACATAAGACCAACAATAAATTATC -AGACCTACCAAACCTATCTTGTGGGTTTAATGTACAATGATTTTGGGCTGTTTATTAATT -AGCATACATCTCTGGAGACTATTCCCCTCGATTGTCCTATTGATTAGTTTTTGTCAAGTT -GACATAAACTAGAGTCATTTGGGAAGATTGGTCCTCAGTTGAGTATTGCCTCCATCCGAT -TACTACACAAAGGCATCTATAGCTAGAGAAGAGCTTGGGATTGCAATGTATATTCCAAAG -TAGTATGGGAAGAAAGACTCTGCCACTAGTGATGAGTTAGATGATCATGCTGAGGACCTA -GTGAACAGGGTTAGTGACCAAGCTGACAGTGTTAGCCAGCTTCTGGCATTCAAGGCTACT -CAGGGCAAACCAATCCCTGGATGCCCTCCAATGACAGAGCCAAACAGAGGCTACACGGAA -CAGGATGGAGACATCACAGCTGAGCCGTGTCTACGTTGTCACAGCACTGTGAGCAAATTA -CTCATCTTTATGTTAAGACCCAAGGTTTGACATAATTGTTACAATGCATTAAGTAATGAA -TGTAGACATTAGAAAATATGATATGGGTAAAAGTCATGGCTTCCACATAGGATTTCAAAA -TGAAAATTGTATTTGGTTTTTTTTTTTTTTGAGTGAATTATTAACTCACATGAGACATAG -TAAAGATTTCTACATATGCAAGGATTAACTTCTTTTAGGGCACAATTATGCTTCTTTCTT -CAGAGCCCCCTCACATGATGGTTAGGATACAAAGTATGGGCTGCATGATGATGCATAATG -AAAATGACAAAAAAAAAAAGGACAAAACCCAGCATGTCTTAATCCAAATTGATTTTGCTT -TACTTTATGCCCCCAAATGCCCAAATGCTTATTTTTATCTTTCTTTAGTTTTCTTTGGGG -AATCAATTTGAGGTTCCTCCCTCATATCACAGTAAGTGCACAAGACTAATGCCAAGTTCA -CAAGTGACCTTATGGATGAGTGCTAAGTTGCAGGTGACTACATACGTTTTCCAGTAATGG -AAGATGAGAGGATCTGTCATCATGGTGGGTTAGGTGACTCAGAACACCCTGTAGAGGAGT -TTTCCTTTTGTGCTTCATCTGGTGATAGCCAGTCTACCAAGGCCCCCCATGGAGTGGGTA -CTCTAGGATGTCCAGCTGTTCTCAGAAGTTCCAGGTTCACCTGGGCAACAAGCACTGATC -ACCACTAACTGTGATGCCGGCACTGTGATGGATGTTGTGAAGCTGTGAACATAAATGATT -CTAACTTTAAAGCCCTATTTCCATGGTCTGCCCACAATGGCTCTAGGGATAACCAAATTA -AATTAGTTTACTTGAGCTTACCTGGATCAGAACCCTGTGGTTCCCCCAGGGTTGTGAGGC -ATTTGGCTTCCTAAAGTGGATTTCATACAAGGCTGTTGTCTACTGTCAATTGAATTTAAA -AAAGAAATCAAAGTAAATATTTTCTCTCATTCTTATTTGTTTTGGGGTTAAAGAAGATGT -GGTACCCAATACCACAGGGCAGGCTTTGAAGGCATTTTTTATCTCAGATGGCCAAACAAA -CCATATGTTTCCATTTCTCTGAGAGGGCAGGGAAGGTTCACTTATCATGTTCAGGCAGTC -TACCCAATGGCTTGGCATCATGGACGCTGGTCCAGTTTGTTTTGGAGGGACAAGTCAGGT -GCACTGGTAGGATAGCGTCTTACCAAAGTGAGAGTCCAAAGAATGCTTCTTAGGTCATTT -GATCAGGCAGCCACACAAGAATACCACAGACTGAGAGGTATATGAATATAAGGCCCTTTA -CTTTATTTTGATGCAGTTGTGGGGGTTGGAATGTAAGAGTCACGAAGCCAGAAAGATCGT -TTTCTGGTAAGGCCTCTGGTTTCTGAATGGCTGTCTTCTCTTTGTGTCCTTGTGTCTGTG -TGTCCATTTGTCCGGGTATCCGTTTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTCAGAGAGAGAGAGAACGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGAGAGAGATTGGGAGGAGAAGGGAGCTTGTCACTTTCCTTCCTATAAGATTGT -CTTGATGGTTAATAGTGGCTGTAAGGTTTACAGGGTCTAGAGTCACCAGAGACAAGCCTT -GAGGTATATCTGTGAGGATGTTATAAAGGTTAGGTTAATTGAGCGAGAAGCCCCACCTGA -AATGTGGCTGATGCTGTTCCGTAGGCTGTGGTCTAGGACCACATTAAAGGGAGGAAGAGC -TGAGTACCAGCGTTCATCTCTCTCTGCTTCTGGATGGTTGGCACAGTGTGAACAGCCACC -TCACACCCCTGTTACATGCCTTTCCTATAGAGGTATTTATGTCCCCTTGAACTATGTGTC -AAAAATGAATACATTCTTCCTGAAATTGCTCCTTCCAGGTATCCTGCTTCAGCAACAGGG -AGAGTCACTAATAATAAACTTATGATCCCATTTACTGAAATTACTTCTATCTAGGGACTA -TTGGCAAACTGCTCCATTGGGATAGGGGTAGTCAGGATTTCAATTTGTATATCAAGGAGA -GAATACAATCTAGGCCCTAGCACTTCTTATATGGCACATGCTAAATTAAGCCCAAGGATG -TATAGATAAGCTTATATGTCAGGCGCAAAATGCTCTCAGGGAGTGCATATTAACAGTGAT -GTGATAATTACAATGCTGTGCTCAGGTCAGATGGGAAGAATGAACCCATTCAGTTAGAGC -AGGTCAGGGAAGGCTTTTCAGAGGAGCCTTAGACTCAGCGAGACTTTTGGATGCTGGGAG -TGGTTAGAAGTATTCCAGGCAGAGGCAGAATCCCACTGTCAGTGGTCACAGAGCAGCAGC -ACAGTGGCTGAGCAGAGCCCCAGGTGCTTAGGGGTGTAGGAAGAGCATGGGACCATGGTC -AAGGTGGTTTCAGGGAAGGGTACTTTCCTTTGGAGGACTGCACTAAGCAGCTTGAACTTC -ACCTTGTAGCAGGAATTGGGAACCTGTTACACATTAGACATTGGATCTATAATGCTCCTA -AGAGGTTCATGCTTTCAGTGTGTGTTCTAAGCCAGTGGTGGTGCTTGGGGGGCTACGGTA -TTTTCAGGGTGTAGATTGCTAGCAGTGGGCTTTTGAAAATGATAACTGGCAGCTTATTCT -ACTCTTATTCTTGTCTGCTTCTGGACACTCATTTGTAAAGTCACCATTGGATACACCAGC -CACCGGGAAGGACACAAGCTTGTGAAACTGTGAGCCCAAGTAAACCCTCCTTCCCCTGTT -TCTATCAGGTGTTTTGTCAAAATGGCAGGAAAAATAGCTAAAACAATAGATATTGTAGCA -GCAGCAGCAGCAGCACCTGCTGCAGCAACAGCAGTGGTGGATCAGTTTTGATTTAAAAGT -TCACCCAGAAAGCAGCTGGGACCCTGACACAATGGTGGCTAGGACCAGTTAGAACACCAT -TACCATACTGTGGTCACAGAGCCCAGAGGCAAGTGTGGTGGGCACTACCGGAGATGGGGA -GGGGATAGCTGCTCATCCTATTCAGAACTTAGGAGTTGATGTCAGTGTGGGTAGGGGTAG -GAGTCTAGGCAGGATCCCTCTGCTTGGAGACTAGGGAGCCATCAGGGGGAGAGGAAACTC -CATGCATGGGGGTGAATGGCAGAAGACTGCGAGTGAAGCACAGCAGAGAGCCCCTGGGAC -TGGGAAGGCTCTGAGGAAATTATTGTTGGCTTACCTCTATGAGAAAGCGGCAAAGGAATA -TTGCAAAGTTATCACTATTACGTGCTGTATTTTAGACTAATGTGAAGTAATGTGAATCCT -GGGGTGAGTGTGTCTATTGCTCCTGGATTGGGAGGATGCCCAGGAGCTGGCTAAGAGGAC -TCTGTAAGACTGAAACATTTGGAATAGGTAATTTGCTCATTGAAATCCACTGACAGCATT -TTTCCCCCTGTGCAAATATGACCTAAGCTCTTTGAGTCAGAAAAGTTTCCTAATAAATAA -ATCCTTAGTCATCTGTTGCCAAGAAAATGAAAAGGCTTTGGTATGGAATCCATCAACCTG -CTGGCCTTGTTCTCACCCTGAGACAGGGCCTGCTTTTGAACTCGTGATTCATGTAAATGG -CTGAACTCGTGATTCATGTAAATGGCACCCTTGGAATTTTGGGTAGGGCAGGGAAACAAT -TCAGGAGAGCTAGAGAATGAAATTAGATTTTTTTTTTTTAAAGATCAGATCAGTCCTTCC -TTGATCTAAATTCTCCATCTGCCCTTTGGTGAGGGTGGAGAGGAAAGCCCAGGTCAGTGG -GTTCTGAGCCTTCAGTTGACTGTGACTTTATGTAATTATAACAAACTCCTTTTTTGATTT -TCTTCCAAAAAAAATATTTGGCAGGGTTTCAACAGACCGAAGAGAAAGGGGTGGGGGAGA -ACAAAAAGGAGAGAGAACACAGAGATACAATAAGAGATACACAGTAACATAGAGACATAG -ACACACAGTAAGAGAGCTACAGATACATAAAGACATAAGACACAGAGAGACAGAAAGGAC -AAACAGAAAGAGAAACAGAGAGAGCAAGAGAAGGACAAACAGAGAGACAGAGCATGAGAG -GGACAGACAGAGAGAAACACATATACAAAGGAGAGACAGAAAGATGAGAAATAAACTCAA -AAGCAGATGCATAATGAATTTTAAATTGTGGGCCCCGTGAACTTGCAGCTGACACCTTCC -ATTAGACAGGTGACAACTTTTCCTTCCACCTTCCTGGTCCTTTCCTGGGCACCCAAGCAA -AGGAAAGTAAACCCGCACAACAGAGGCCCCTGCCACATGACCAAGGATCCAGAGCTCTCA -TCTGAGTCCACTAGGGCAAAGCAAGGCTGAAAGCTCGGGGGGCGTGGTCGGCCGTTCGGG -GGCGTGGCCTAGGAGTTGGGCGTGACTTAGTGATGACTCAGCGGCCCCGCCCCGTCCCCG -GCCCGCCCCGCCACTTAATTCTGACGCGCGAGGCCGCCGGGTGCGAGAGCCGCCCCGAGC -CGGACGGGCTTCTTACTCCGGCGTTGCAACCGCCGTCGGAACCGCCCTCTCGCCACCTCG -GTGGCTAAGGTGCCGGGTACCAACGCCAGCAGCGGAGCGCGCCAGGGAGCAGCGCGCCTT -TGTGCGAGGTAGGCTGGCCCCACACTTACTTCTCACACAAAGACGAGGGGCTTGCAAGGC -GGCCGCCCGCCGGGAGAAAGCGACGGGTGTCTGACCCCGGCCTGGGGGACCCTGTCGTTG -GCCTGCAGGGCGGGCTGGGGTATGCGGTCCCTCGGGCGTAGGCGAGCAGCGGGGAGCCTG -GTGGCCCTGCGCTGCTTGGGGAGGTCTAGGGTGCAGGGCCCGGGCGGCGGCCCGGATCGA -GGGGCGCCGGGGCGGAGGGGCCCCCTGGAGAGGGGGGAATCCAGGCTGCTGCTTGGTTGG -TTCATTGTTGCATCCTCGGCCCTGCAGACCCAGACCTTAAGACCCAGGCTGCAGTGGCTG -CGCGCCCCGGGCCAGATGCCCGCCTTGCCTGTCCCGGCAGCAGGACAGGGTCAGCGTCCC -GAAGCCGGCTCCTACCCGGCAGACAAAGGCGGGGTCGTGCTGCTTTGAAAGGTGGTAGTG -ACACTGTTTCCTGTCTGCAAGTAACTTTTCTATGTTGGACTCTGCTGTGCCTCTTGGAGT -CCGGTCAAGCCAGGGGGTTTGGGTGATGTCAGCGCAGAAGTCCCCACATTTTTGGGGGAC -TCAGTGATTGCCTCCTGAAACATTTCTGGATGACTGGGAGGTAATCTGGTGTATAAGAGC -CAAGTTTTGACATGTGTGCTGGAAGTGAAGCGTCCCCAGCTCTCTTTGAAATGTAGAGAG -TTCCTGTTGAGAGGATGAAGTGCACACACCAGCCATCCCAATCCCTTCTCAGATTTTTGT -CCAGGACTGCTAAGTGAGGTTACTTAGTCAGAATGGGGGGTGATACTGGAGGCGCCAACA -GGGGAACAGAAGGAGCCCTGTTTGGCTTGACTTTCTGAATTTGAGCCTCCCTGCTAACAG -GTACACTTTCTCTAGGCATGCTACCTCACTAGCATTTGGACATGTTAAAGTTGCTCTAAA -TCCTGTCAGAGATGCCTGTCTAGGGACGGTTCCTTAGTGTTTGGAGTTTCAGGCTTTACA -ACTTTGAATTAATAATCATATATATTTGTGATAAATTAAAAACCAGAAGATAGGTCACTC -ATGTGGCCACCACCCACACATACCCTGAGGATGAAGGTGTATTTGCTTTATAGGTGGCAG -GGAAGTTTGTGTGTGTGTGTGTGTGTATGTGTGTGTGTGAGAGAGAGAGAGAGAGAGAGA -GAGAGAGTCTAAATGAACACATTGTTAATTCCTAACCTTTATACTTGTCTAAAGCATGAC -ATTTAATAATGATAACTTTGCAATGTTCCTTTTACTGCTTTCACAGAGGATTATACTAAC -AACTTGTTTTGGAATATATTTTCTCAGAGCTTTGCCAGTAACTATTTATTCAGAAGGGAG -AGGCGGGAAGATGAAGGGAAAGTAATGTGCTTTGCACTTCACTGGAGATAACACAAAAGA -CTTTATCATGTATATATATATTTGTATGGGTATATCTAAATCTATATCTGTATACACACA -CATATATCCATATATGGATATAGATAGATATATATCAGGAGTAGCTTGGGACCGTTTAAA -AGGTAAATAAATGTTTTTACTGTGAAAAGTTCTGAGAATCCTGAGAAATCCAGGATGGAA -AGAGCTGCCTGTAGAAAGACTAGCCGTGTTTTCCATGTGCCTCATGCACATCTCAGAAAG -TTTGTGTTGAGAAAGTAAAATATGTTTTCATTACAGTGAAGAGTTTCGAGTGTCTAAAAG -GCCATTCAGCTACGTACTTGGCCGGTGGACATCTTTGTCATTACTTATATTTTCCCCTTG -TAAAAATTTTGGTCTTTGAGTTCTTTAGTATGCAAAGCAGAAAGAAGCCTTTGAGACAGC -CCTTTAGAGGCAGGGTGCTCAAGAGATGATGAAGTATTCTGCAGTCATTTCTGAAGCAGG -AGACACCATAGGAGGAGGTTGGGACAGTGTGCTGTCAGGTCCCATTTGCAGTTTTTCATC -TGCTTTGGGTTCCTTAATATGCATGCACACTTGGAGTAGTTGCAGGGTTGTCCCCTAGGT -GGTGGGCAGAATATTTTGCCCTCCGTAGTGATTTCTGTTGCTTTTCTAGTCATGTACTTC -CTAACAGCATCGAGTGGGATGGAAGGTCCAGGAGGAAACAGCCGTGTGCCCAGTCTCATT -TCCTACCCCTCTGAGGGCTTTGGGCTGTGTGAGCAGTACAGGCAGCTTGGGCCTCAGCTC -AGACTTTAGGAGTCCCATGTAGGGCTAGAGCTGTTGCTGGAGAGCCCGCTCCTGAAGTAC -ATAAAAGACTTGTACTCTAGAGACACACCCAGAGCAATCGAGTTCTTGCCCAGAAGGAAG -GCAGGTGCTCTTACTAATTGACTAATTGCTCCGAGTTTTGTTTAAAATGCTGCAAGCAAA -GGAAGAAGGATTTTTCATTTTTCAGTTTTGTTTTTTTCTTCTGTGAGACTGAGGGATAGA -AAACTTTTTCTTCCACTGAAAGGGGGGACACAGACTGAATACTGTGGCTTAGTTGGGGTT -ATTGATGTCTAAAAGCCCCTTCCCTCTGGAACACGCTGTGCAGGAGTGGTTTGAGAACTC -AGACTTGGGAGTTTGGTTCAGTGAGATCTGGATTTTAAGATGTTTGTGGAAGTCCATATA -TACCTTGGTGAGTCTAGAAGTACTGGGGAGAGAAACTGGCCAGCTTTGGGGTTCACTGGT -TCCATACTGGGAAAGCTACTGTAGAGTGAAGATCTATGTATAGCTGGTCCCACGGGAACT -ACTCATAGCCTTGTGTCTTCCCCGGTCTAATCTTTTCCTCTTCTTGCTTTTCCTGTTTAA -AGCAATCTCTTATTTTCTCTTTTCCTTTCTGTGGAGAAGTGCTGGGCCTTTTCCATCTGA -ACTTTTCCTCACAGTGAGTACTTACTGAGTGCACTTAAAGGGATGAATGCTTTTATCCAT -CGGTGCCTCACCCCTGAAAGAATACATTTATTTGGGAAACTGACTTGGGTTACCTTTGGA -AATGGTAAATCAATGGGGGCTGTTTCTGAGGTTGCTGGAGGAGGCCAGACACTGAGTTTG -TTGTAGTTAACAAGATGAACTTGGTCCTTGTGGCAGAGTATGTGAGGATGATATTTTAAG -AATTGTACAAAGTGACCCCCACGTTATTTAATAGCTGAGACTTTCAGAGCTGTGAATAGG -AATTAGCACTGTTTGATTTAAGCTCCTTTAGGAAGAATGAGAGAAACCACAGGGAAACAT -GGGGAATACGTTCCTAATCCTGTAAGGCAGATACTTGGGATACCCTGGGAACATGAGTTG -CCCAGGGCTAGCTGGGCATAGTTGAACTAACTGATGAGGTAGACTGCTGTGTTTTGTCTA -GAATTTGGCTGGGATATTGGGACAGTTTCTAGTGCAGCTTCATTGTCCCCACTGAAGGGG -TCAGTAGGGCCATCAGGGAGTCAATTGTTGTAGTGATGTGGTGTCCTGACTTAGAGATTC -TGAGAAATGAGTGTTGGTGTCACACAGAGATCAGCAGACTACAGCTGTGTTTCCCTCCAT -TTCTGGAAATTCTATTACAGATGAAGAGACAGCTAGAGGAGCTTGTGGGAAAATAGATAC -TGGCTTGAGAGTGTTCCCAAACTCAGCTGGAATACAGGAAGGAAGAGGGGATAGGGCTGC -ATTTAAAGCAGAGGAATGCCGGACAGTTCTAGCAAAGATGTCACTCAAAGTGGAGTATCA -GGCGACGAGCAGCTGTACAGCTGGGCCTGTGGTTGGCCTGCCGTATGTAGTGGTGTGTGT -GTGTGTGTATGTGTGACTTATGTGAGATCACAAAGGACATGTGCACTGGCATTGATGACA -GTAATACTCACTCCACACTCCACAGGCATGGAGCAGCAATAGAGCTTGCTGCAGGGGTTA -AGGAGGCCCTCCTCAGCCCCCCTCCTTGGGCTGCTGTTGATTAAGCCTTTGCTGGTCATG -AGACACAGAAAGCTTTAGTTAGGGAATTTGCGGGGCCTCTGTAAGCTTCCTAAGAATGAG -TTATTAAGACTTCTCTCTAACAGGAGAGAATACAGCTTACAGTTTGATGACCTCTAAGTA -AGTCACATAGCCCCTGTGAACTTTTCTAATTTGTGAGGCTAATGTGAACTTGGTAATACT -GACCTCCTATGATGCGGTAGGTAAAGACCATCCTGAGGCAGTGGCATTCCAAGGCATGGT -CCCTGAGACTTGGCCAATCACCAAGTTGTTGATGCTTTCCTGTCAGTGTCTGTGGCCTTG -TAAAAGTGCACTTAAAAGTTTGTCATGATAGGGCGCTGAGAGATGGCTCAGTTGGTAAAG -CATTTCCTTCACAAACATGAGAACCTGAGAACGGCTTGCCAGCACCCATGTACAGAGCCC -CTGGGCAGGGGATGATTGTAATCTAGGTTCAGGGAGGCAGACAAAGGAGAGTACCTGGGT -CGTGTGTGTTACTGCTAACCACAGGCTTGGTTCTGAGCAGCTACTCTCTAAAAGTGATAG -CTTGACTGAAACTTTACGGCTGTTGACTGGAAGTCCCCTTTTCTTCTCTCCTCAGCCTCT -TTCAGCTGTCATTCTTCCCTTTGAGTCTGTGAGCTTGACTCTTGGATACTTCATAGAAAT -GTGACTGTGCACCCCTGGCTCCTGTGCAATGGGCTTCCTTCCCTCAGTATGACACCTTCA -AGATTAAGGTTGTAGCATACTGTAGGCTGAGTAGCATTCTATTGTAAGTGTATACTATAT -TGATCCAAAACCTGCAACCTGTTGGTAGATAGATAGGTGTTCCCACAAGACTTCTAGAAG -AGAACAGGAAGCCTCTATGCTATTGGCCTTAGGGGTGATCTCGTGGCTGTGACACCCAGA -ACACAGCAAAAAACAGAGTGAATGGACCCCGTCGAAGCAGCGCAGCAAAGCTGTGAGCAG -AAAGGAAGGACAATCTGCAGAGTTAGTTATGGTTCCCCAGCCATTTAGCTAAAGAGGGCT -CTTCTCCAAGTCTGTCAAGAACTTCAGTAGTGAAAAAACCCAATTAAGGGCTTCGGAGCA -GAGTCGGCATTGCGCGCAGCCTTGTAACTGAGCGTTTTAGTAAGGCAGCATGCCATGGGC -GCCATAGGGATGCTTGAAGAGGGCAGGGCTCCATCCCTCTCTTCACCTTGCTTTTCTTCT -TGTCATGTTCGCTGGAGCATTTTAAAGATTACCTGGCTGTGATGTTAGGATGTCCATGTT -GTCTTCTCTTCTTGCACTCAGGTTTTGGCCTCCTTCCTGAAGTGTCATAATGAGGTCTGT -AAGAGTGAAGGCTATTGTTTATGGGACGGATCCCCAGGTTGGGCAGTCTCTGGATGGTCC -TTCCTTCAGTCTCAGCTCTGAACTTTGTCTCTGTAACTCCTTCCATGGGTATTTTGTTCC -CCCTTCTAAGAAGGATCCAAGTATCCACACTTTGGTCTTCCTTCTTGAGTTTCATGTGGT -TTGCAAATTGTATCTTTGGTATTCCGAACTTCTGGGCTAATATCCACTTATCAGTGAGTG -CATATCATGTGTTCTTTGTGATTGGGTTACCTCACTCAGGATAATATCCTCCAGACCCAT -CCATTTGCCTAAGAATTTCATAAATTCATTGTTTTTAATAGCTACGTAGTACTCCATTGT -GTAAATGTACTACATTTTCTGTATCCATTCCTCTGTTGAGGGACATCTGGGTTCTACTGC -GGATGCCAACAAGAGCTTGCTGACAGAAGACTGATAGAGCTGTCTCCCGAGAGGCTCTGT -CAGTGCCTGACAAATACAGAATGGATGCTCACAGCCATCCATTGGACAGAGCACAGGGTC -CCCAATGAAGGAGCTAGAGAAAGGACCCAAGGAGCTGAAGGGGTTTGCAGCCCCAAAAGA -GGAACAACAATATGAACTAACCACTATCTCCAGAGCTCCCTGGGACTAAACCACCAACCA -AAGAAAACACATGATGAGACTCTTGGCTCTAGCTGTATATGTAGCAGAAGATGGCCTAGT -CAGTCATCTATGGGAGGAGAGGCCCTTTGTCCTGTGAAGGTTCTATGCCCCAGTATGGGG -AAATGCCAGGGCCAGGAAGTGGAAGTGGGTGGGTTGGTGAGCAGGGGGAGGGGAGAAGGG -ATAGGGGGTTTTCGGAGGGGAAACCAGGAAAGGAGATAACATTTGAAATGTAAATAAAGA -AAATACCTAATTAAAAAAAAAAAGAAAAAAAAATAAGAGTGAAGGCCGTGGAAGCCTGAC -ACCAATGTTCCTAAGGTGTGCACTCTTGAGAGGGAAGGGAAAAGTCAGGTCTCTAAGCTG -CCTGATATATGCTAATGAGACTTAAAGACTTGCATACTCACCGGATAAAATCCCATAGTC -TTCAGCGAGTACAGGTTATTTATGAGTTTCCAAGGTAGAGAGATGAAAATTCCTATGTCC -TGGACAAAGTTAAGAATGCCATCGTGGACATCTCTATGTAGATGCATAATGTGCCTCCCC -TACAATAATTGATGTCATTTGAAATAGGTATCACTGTGGGCACAAGTGTGACCAAAGTTC -ATCCGCAGTCTCTCCCTCCCTCCTCCTTTCCTCTGTCCTGTCCACTCTCCTCCACACTCT -TTCTTCTTCTCTCTTCTTCAGTGGTTGCACAGAGCAGTATAGCATGCCTGAAAGAGAGAA -GCCTAGACTACAGCCCAGCTTCCTGGGAGTTAGTGCATGGTTTGAGACAGGCTGTTGAGC -TTTCTCCTTTGTTAGCTGAGTTCATTCTATCTCTCTGCCTATGTTACCCCCATGTCCTTT -ATAACTAACGATGCATCCTATGCGGGTCAGTGGCTGCAGAAGAGCATGCCCTGGGTGGGG -AGTGTCTCAGAGCATGGGCTACGCCTTAGGAGATGGTGTAAGGAGACAGGGCCTGGACAG -ATAAGGAGAACACAATACATTTCCTATAGGTCCTGCTGTGGTGACCAGTTCAGCTACTCT -GTGTTCATGGAACCTGAAATGTTATACACTAAAGTTTGACATGGGCCGTTAGGGATCCTA -TATTCTTATCTGTGAAATACAGTGATAGCAACATAGTTACTACCAACTCAAAGGTTTTGA -TCGTGTCCTGTGTAGTAGAGTGAACCTTGTTCATTCAGTATTTAGGAATGCTGATGTGTT -CTAGTCCATATGGCAGTCCCTAGGATCTGGGGCTAGAACAGACTTCTTTGGAGTTAGCAT -GCTAGTGTTGATAGACAGTAAATGAATACACAGACCAGGTAGCTCTTTCATTGTGCTGCC -AGGGAAACAAGCCCAGCTCAGGGCTGCAACCTGCTGGAGAGGAAGTGATGCTTTTAATTG -GGTGAGGGTCCTATTTGAGTTTTGAACAAATGCAACAAGTCTGTGCAACCCACTCCAGTC -TCTCTGAGTAGAGCAAAGGGGCTAAGATCCATGGGTGCTTGCTATAGAAGGAACCACAAG -AAGGCTAATGTGGATGGAGCCAGGTGGGTGGTCAGGAGCAAGGCTTCCAGATGAGGCCCT -CTGGTGAGGAAACTTGCTGATACAGACCCCATGGGAGGGTCCTGTGAAGGGGCTGGAAGA -GTCAGGCCTTGCCTGTCTGTGGCTCTGGAGTGAGTCGTGGTGCCTGAGCATCCGGCACAG -GCATAGGAAGGTTGGTAGAAGTAGATGCTCCAGTAGCTGGATCGTATATTTTGAAGATAG -GGCCACAATGACTTGCTAATTATTTGGAGTTGATATTGGCTAGCAGAAGAATCATGAGTG -ACACATGGTCCCAGACACCAGGCAAACGATGATGTCATTTTCTGGATGAGAACGAATGGC -TGAGAATTGTCTCTATAATACACTGTGCTCTCTGAGATTAGTACTGCTTTACTCTTGTAT -CAGAGATGGGGAAACCAAGGAGCAGAGAAGGTGAGAGGCTGTGCTGGGAGAGGCTGGGAA -GTGGAGATGGGACACACCTGAGACCCTCCGCCTTTTCATCTCACGTTGGCTCCACTGTCT -GCCTCTGAACGAGGATGGCAGATGGGTGTGGTTTCATGTGAATATATGTCTTTTTCACAG -CACACCTTGGTTGAAATTGGATTTACATTTCATTGAATGTACCCATTATCAATGTATAGT -TCCATATTTTTTCATAATTTGTAGGCTTGGCAGCCACCATCCTGATTCAGTTTTAGATTC -CACAGTCAGCTCCCATTCCCATTCTCAGCTTTCGGCAACCAGGGCTCACTTTCTGTCTCC -ACAGAGTTTTCCATTTCAGAAATTTTGGACAAACGGAGTCATACAGTATACCATTGGGTT -GACTTTGTTCAGCTAGTTAGTGTTTTTTGAGACCCACTCATTGTTTTATATGTTTTATAA -GTCATATGCTTTTAAGGGGCATTCTTGGCCTTTCTTAGAAGGATGTACTCTGCTGATGGG -AAAAGCATCCTTAGGATGTACCTTAAGATGACATTAATAAAAATAGTACTCACCGATGCA -CGGCTCTGTAAACATTGTTATCTTTCGTGTTCTTCTAAGTGATTCCATGAGGGTGCGTCT -GTGGTTGGTGCTTGATCAGGGAGGGGCCTGAAGTGCTGAGGGACTAAAGAGCCTGTCCAG -GGCGAGAGGCTGAGGTAAGGTCCAGGCTTTGGCTCTTCCCATCCCATCCTGCTGGACTCT -ACTGACTGCGTATTTAAAGCTTGCACAGCTCAGCTTCAGAGAGGGCTGAGAACATAGGCT -TGCAGATAAATCTTAATTTGTAACTTTAAGAAAAGTGTTTGTTGTGGATTTTCAGTTTGG -CTTTGCCCCATGGAGATGATGGCATCTTAAAGCGATCCTTCTATGGGGCAGTTTTCTTAG -GCATAACATCAGAGTGGCACCAGATTAAAAGCACATAATTATGCCATTAGGCAGCGCTGC -GTGCTTGAGTTATGTTTTAAATATGATGCTTACCAGAAATACATTTTTGTATGAAGTACC -CTGAGGCTATTTATGAATTTACTGTTACTGGATGGAATTTAATTAGGCATCATACATTTT -TAAAGATGATTATATAATTGCATTAGATATTCTTTGTGCCAAGTACATATTTGAACAAGT -TTTTTTCTATCTATGTGACATTCCTATTAGAAGATTTCATATCCTGTATCGAAGAAGGAT -TCCTTATGTATTACAAGTATTCTGGAGTTGTGGAAGACATTTTCAACAACTCATTCACAG -CAGTAGCTCGGAGTTGGTCACGTGTGTTTAGCTTGGGTAAGCACTGATGAGCTGTGGCTT -TTTAACAGCCATGAGATGTTTGGAATAAGGACAGACTTTACACCCAGATTCCACCCTTGG -TCTCTGCTAAGACACTCTTCGCTAGCTCCACATTGTTCTAAGTTTCTAAAATGGAATTGC -AGCATGGTTACACTAGCTTCTCAATGGTAGTATATCTTCCATCTTTTAGGATTTTGTTGT -ATAATCCAGCTTACTAGTTCACAGCCACAACTAAAACCCTACATTTCTTTTTAGAATATC -TAGTTTTAAGAAGAAAAAACAATAACAATTTGAATTTAAAAAGTTTTCCTTTGACTTATT -TTAACTGCAGAGTCTGCTTTTTTTTTTTTCTTAAGAGATTAGTAGGTATGATGCTAGACC -CTGACAAAAATCAAATCCCACCCCTCTGGACCCCACTTGATCCCCCTCAACCCTCCTTGA -GCCTCTCCCTCTCCAAGCTCCCAGAGGCAGAGATGCTAGAATGGAACATTGTTCAAGAGG -CAAAAATCTCAGTAGCTTTTCAGCATCACTGTCTCCCTATCTCTCAACTCCCAGCATCTT -GCTCACTTCTGCTTCGACCTCCCTGTTAGAACACTGACTTTTTTTCTACAAGTTTCAGTT -AAAACCCTGGGCTGCTATAAACTTATTTGCAAAAGTACCTGGGTGGGAAGATCTGTAAGT -TTTTTCTTGGGGTTATCCCCAGGATCCCCCTGATTTTTCTGACCTCAGAGGCTTCCCCTT -GTGAGCTGAGTAGAACACACCATCCTTGCTTATTTCTGTTGCTAGGCCAGGCCCTTTGCC -CCTTTGCCTGAGGGGTGACTGAAAGTGATGTCAACCGAAAACTCAGGCAAGATGTGGGGA -AGCCCAGAAGTCTATTGAATTTGTCACTGTCGTTTTTAATATTGGCCTCATTTCTTAATA -ATGTGCTGTAGCCTTATTATACCTAGTTTCTTTGAAGCCAGATCTTTAAAATGTATACAT -GTAGTGGTTCCACCTCTTAAGGCTCGATAATCCACAGGGCCGTTCTTCCTCAGCACCTTC -TTCCTCGTGCTGTTGGTTGTTGTCTAGTAGAAAGGCCCACTTCCTTGACTGGGCTGCAGT -GTGTTTTGAGAACTTGTTCTACAAGTTCTTGTGGTCTGTAAACTGGAACTTAGCACCGCT -GCTCTCCTGGGTTCTTGCTCTTAGCACCCCAGCTCTTTAGAAAGGGCTAAGTTGTTGGTA -GTGACATCTGCTTCATGTTGCATCATCCCAAGGCGATGTCTGCTGTCACTCACAGCAATG -TGAACAATGGCCATTCGGTTTCTGTGTTGACAGCTTGATCCTTCATTGTGAATTTCCCCC -ATTGACCTTTCTCCTAACGTTGTTAGCGTCTATTGATGATGGTTGCTTGAGTTAAGTATT -TCATTGGAGATTGTTTAATGAGCAAGTTAGCAAGTGTGGGATGAGACCTGCAATGGCCAG -AGTGTCCAGCAAACCAATTGTTGGAGTGACTTAAGGACAGTGGGGACTTAATAGAGAAAA -ACAGAATGGCTAGACTTTCCCATTTACTGCATGCAATGTATTTCCTACCATCAAAGTTAA -TTGCTATTTATAAATCTTATTGTGTCAGGTAAGTTTTATAGTAATATTAACTTCTGTGTG -TTTATGCTCTTATAGCATATAGCATAGGGTCTTACAGCATAGGATTACAAGGTACAGTAC -CATGTGGTGGTATAGTCCATTGCCCATTATTTTCTTCAGTAGTCAGTTGAGCTTTTTTGA -TGTTTATGAACATGTATAACCAGACTTTTTAGGAAAGGCAAGGCATTAATAAACTTACAA -AGGAGTGGTGCTAGAGAGAAAGCTCAGTGGCTTACCTCCCTTCAAAGGATTAAGTTTAGT -TCTCACAACCTATGTTGGGTGAGTCACAGCTCCAGAGGATCTAATTCCTTCTGGCTTCTA -TGGATACCAGCACACAAGGCACATATACACATAGAGCATGCCTGCACACACATGATATAC -ATAAATAAAATTATTTTCAAAAGGGGAGAATGATGGGCTTGAGAGATGGCTCAGCTGGTG -AAGTACATGCGAACCTGAATGTGAGACCCAGAACCCATACAAAATCCCAGAGTGCCCTGC -ATGTCTGGAATCCCAGTGCAGGGGAAACAGGAAAAGGAAGATAATGGGTGCTCACTGGCC -AGCCAGTCTAGCTGATTTGATGAGCTCCAGGCTCACTCTAAATATAAGTAAGGTAGATGG -TGATTATGAAAGACACCTGACATCAGCCTCTGGCCTTCTCATATACCTGAGTGCACACAG -AACCATGTAGGCACTCACTCACACATATACATACATACATACATACATACATACATACAT -ACATACAGAGAGAGAATGAATGAATGATAAAGATGACTTCTTCCAAAACATAGGAGAAAT -GGCAGTTTTCAGCTTGAGTCTTACGTGGTTTGGAAAGATGGACCACTGCCATGTTTCCAG -AGTAGAGAGTACTCCTTTTAAAGGACAGTGTCACAGCAACTGAAATTGGCTCACTCTCCA -AGCAAGCTACACGCTGCCACTACAGTCAGATCTGGGGATACCCTCAGCATTTGATGGGCA -TGGAAATATATTGGTTCCTCCTGTGTGGATGATCATTCTCTTGGTATACCATAGCGTGCT -TCTGGAAACCACATTATGACAAGGATCATCATCACAACGGTTCTAAGAGTTGGGCATTCC -TCCCACAGTGCCTTAAGTAAAGACCATGCTTTTGACTGTGCAGTTGGTGTCAAGTAAATC -TTGGCTCTGACCATAAGGTATTGAAAAAAGATGAAACCTGGAATGATAGAAGATTTTGAC -ATTGTAAAGTGATGCTAACAAAAGCCACAGAAAGCAGGAGGCCATCTGATTTAATCCATT -TTTGAGGGGGTTGGGCAATGGTGGGCAATCTAATGCTTAGATGTTTAGGGAGCCTTCCCG -AGACTGCACAACTAGTGGTGGTTGCTTGGAGTCTAAACTCACAGTAGAAAAACACCCTAA -TACCTAATGTTTATGTGAATACTAAATGATATAGGACTATAACTAACGTGTCTTCACTAA -AGCAGAAACATTCCATAATCACCAGCTCACAAATACTTGATCATACTAACAACAGTGGTC -CTGCCTCTCTTCCTCTCTTACTATTTTAATGTCTTTTTTTTTTTGTTGTTTTTGTTGAAG -GAATACAGTATTTTATTGCCCCAAAACATTCTTTCCAGGGCCTTCTGTGTACCCTGAAGA -GCTGTATGAATTTTTTTTTTAATTGGTAATTTCTCCCAGCTTTTAAAAAGGCATTGCATG -AGCTTTGGGCTGCTAGCTGCTTCAAGTTTCCTAGAAAATGTCTAGGTATATTTGGACGGA -TAGTATGTTTTAATAAGTATCTTGAGCCAACTCACATGCAAAAGAAAAAAAAAGAAACAA -ATCGTTCCTTTGATCATTTCTATTTCATAAAATCACTACATAGTCTTTAAATACTTGAAC -AGTCACCAGGAAATTGACTTGGGAGCCACCAGGGAATTGCTCATCCCTTTCTTTTCCCTA -CACTGGGCAGTTCTAGACCTGAGGCTTTCTGAAGGTACCTCTGGGGAAGTGTGTGGATGG -TAGGTGGGGAGGAATTCAGGCCCTAAGTCACCCACTCTGGTGAGAGGGAGGGAGAGAAAA -GGTGTCTGGTGCCGACTTCCTGAGGTTAGCCTTAGTTCCTTGAGGCAGCGAAGGCTGCAG -TCACCCCTTCCCTGTGCAGCACAGGAAGCTCAGAGAGCTTGCCCCAGAGCTGTTCATTAG -ACTAGTTAACCGTGTTACCAGAGCGCTCCAGGATCAGATGGAGAACAGCATCCACTCGGA -TACGGTTTGTTCTCTGATCCATGATTCATACAGTTTGTGGTAAAATAGAAACACGCTTGG -CTTTGCAGCAGCACTCCTTAGATGTGCCCAGAGAACGCTTGTTTGCTTTCAGTGCCCCTA -AATTACAATTCTTTGTGCACTTCCTGTTTCACAGTTAATGGCTGAGATCTGTGACTCTAG -CAACACTGTTGTTTTTCACTCCAGTCCGTTTCTGCTAGAAACTACGCAGCCTGTGTACTG -TCTGGAACATGTTGCACGCATGTGCTTTGAGAAGAACAGCATGCATAGCTGACTAATTTC -AAAAACAGCCTATTTATAGTCCTTCAGAGTAATTGTCAGACACTTGGTCTGTGCGCTTTT -GCTCACGTCATGTGGATCAACATGGCTTTTTAAATGGAGATAAATTGTTTTTTATGTGTG -GGTGATTCATTTGATACTTCTCTATAAATTCATACCCCAACTGTGTCTCTGAAGTGTGTC -ACTGCAGTAATAGCCCAGGGAGGAGTTTTCAACAATTAGCATTGGATTCAATATGAGATG -GTGCTTTAGAGAACTTACAACTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTATGTGTGTGTGTGTGTAGAAAAGGGAGGGAGGGAGAGAGGGCTGGAGGGAGACTAT -AGTGTCTGTATATGGGTGTGGAGACCAGAGGAGGATTCTGAAACTCCCTAATGTATTCGT -ATGCCCTTGACATAGTCTCTTACTGAGCCTGAGCTAGCCTGATAGTGAGTGAGCCCCAGC -AACACACTTGCCTCTCCTTCCACTGAACCCCAGAGTGCCTGGGATACAGGGATATGCATG -GCCACCTGGCTGGATACAGGGATATGCATGGCCACCTGGCTGGATACAGGGATATGCATG -GCCACCTGGCTTCTCAGTGTCCTCATGCTTCATCTCTCCCTAGCTCTTACTTTATAAAAC -GTGCTGAAGCTGTGGAGTCACACAGGACCTAAAGGACTCTCGTCCTTGACCTCTAACTTA -CAACAGCATTGTTGGCTGTCACACATGGTCTTGCCTTATCATACCTAGCCCATGTGCTTG -CCACCACAGAGAATACAAACAGGAACAGGAAACGGAAGTCACTAGTTACTGAGCTGGTGA -TGGTTTTATTGCGAGGAAGAAATGATGAAGTTTGAAATTCTGTGTGGAAGAATCAGGTTC -CTGTTTATCTTGTAGAAAGTCTAAAACATATTAGGTATTAGAAATAGTTTCTCATATTAT -ATACAAAAGCCTCGGCATTTGTTTACACGGTTGAGAACTTTCTTTGCTGTTTCTCCATTT -TGACTTTTAGGGCCGAGAGACACCCTGTGGTTGAATATATTTGTGAGGTTTTTGTAAATA -AATATAAGAGAAATGTGTTTTTGTAGATAAACATGAGAATAAAACATGAGTTGTTCTCAT -GGTGGGTGACTGAGACATCTCAAACATCACCGTAGCCCTAGTCTTGCAGGCTTGTGACAT -CACTTATTGGTTCTAACAGCGCACAAGAGAGAGTAAGAACTTGATGTTGCCTAGAACTGG -GTGTTATGTGAGATGCCCTTTTCCCTCATGAACTCAGGAGTTCTCATCTTTGCTTTCTGC -CCCTCAATGAGCTGGCAGGTAAAGTGTAGGCACCATGTCTATGTGTAGGTGCCAGTAGCA -CCCTCCTTGTGTATTTCCCCAGGATGGTGTCATGATGTGACTTCGTACATGACTGTTGAC -GTGGCTGTCCAATGGCATGAGACTTTTGATCTCATTGGTACTCAAGAGAATTTGTCTCAG -ATTTGGGCTCTTGTGCTTTAAGCAGTGGTAGAATAGAGATAAGAGGGGCAGAGGGCTCAG -GCTGGAGCTTTGGGATCATCTTTGCTAGGGTTTCTGTTGCTGTGATGAAGCACATGACCA -AAAACCAACTGAGGAGGAAAGGGTTTGTTGGGCCTATCCTTCCAGCTTGCTGTTCATCAT -CAAATGAAGCCAGGACAGGAACCTGGAGGCAGGAGCTAATGCAGAGGCCATGGACTGATG -CTGCCTACTGCCTTGCTCCCATGGCCTGCTCAGCTTTTCTCCTCCCCCAATAACCCAGGA -CCACCCACAGGGAGCTGAGCCTTCAACCATGAATCAAGAAAATGTCCTGCCAGGCAGTGG -TGGCATATGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGCGGAATTCTGAGTTCAA -GGCCAGCCTGGTCTACAGAGTGAGTTCCCTAACAGCCAGGGCTACACAGAAAAACCCTGC -CATGAAAAACCAAAAAAAAAAAAAAAAAAAAAAAAAGAAAGAAAGAAAGAAAGAAAGAAA -GAAAAAGAAAAAAGAAACTGGCCCACAGCAGGCTGGCCCACAGCCTGATCTCATGTTCTT -AGTTGAGGTTCTCTCCTCTTAGATGATGTTAGCTTGTGTGACATAAATCTCTCCAGCATA -AAAGCTAATTGAAGAATGGAGGGGACACCTCTCGGCATAAAAGTGTGGGTGGCTGTTAGT -TTGGGCTGCTAGATGTTGAGTGTCTTAAGTGACCATCATTCCCTTCTTATTTAGAGGCAG -AGAATGCCAGGATGAAGGCACTGTCAGGGTCAGAGTTAGGAAGGGCCTGCATTCAGGTTT -ATGGATACTTCTTGCTATATCCTGACATGGCAGAGAGGAAAAGTAAAACACTTTTCTTCA -TCCCTTCTCCAAGGGTGTGAATTCATCACAAGGGCTCGACTCTGCATTTCCTTCACAATG -TCCCACTTCCAAATACTATGGCATTTTGGCTTAGGGTTCAAAAGGATAGATTTAGGAGTG -ACACAAGAGACGATCTGTGGTGTAACCAAAGCGATCAGTGGTTTACACTCCAAGGGAAGG -TGGCAAGGTTGGTTCTGAGATACAAGGAGGTGTTCTGCAGAGAAGGGAGGTCTTCAGGGG -TCCAGGATGGATGTGGAGGTGAAGGGTTGGGAGTGGGAATGGGAGAAGGAACAGTGTTGG -TAGAGGTCAGGAATCTAGCACATAACCAACCAGAACTGGTCACCCAAAGCCAGGAGAGCA -CTGAAGCTGAGAGGTGACCTTGTCTAGGGTGTTTGCTGTTTCTCACAGGCCTGCTACTTG -AGAAGTGTTTGCTGGTTGAGAGTAGCACTATGCTCAAGCAAGTGAGATCCAGGGTCCCGT -GTTAGTGGCAGGCGGAGAGCAGGAAAGAAACTAGCACAGGGTCAGTATTTGTCCAGGCTT -GAGTGATTAGTCCAGGTATTGTTAGTAACAGCGTCTTTGTGCACTCTTAAAGCAGTGATG -TGAATGTAGTTGTTAAATACAGACACCCAGCGTGCATGCACATGGTTGCAGAGAGATACT -CATTGCGTGTGTGAGTGAAGATTTGTCCCACAGGGGCTTCTGTGGTGTGTTGACCGTCAT -TGGAGAGACCTGGTTGTTCTCTTTGCATATTTACTGTTTGAATTCTAAAAGACACTGTGC -CTTGTGGTTCCCTGAGCTCTCTTCTCTGGGTTTGTTTTAGATGACTGTCTGTTTGCTCAG -CTAATATGGAAACTTGAGTCCAGCATATTGCCATGATATCTGTTATTGTAGCTCTTCTGG -ATTCTCTTAGGAGACAGTGGTCTTTTCTGGGAGCTCCTAGGAGCTTAGTAAACCCCTTAA -GACATAGCTGGCTAGGACTGTATAGAAAAGGAGGCAGGGGAATGCAGAAGAAGAAGGAGA -GGACGCTGAGTTCTTTTACTTTCCAGCCTGGTGAGAATTGGTTTGGGAAGCCTTATTTTC -CTTGACTTCTGGGAAGGTAGGGGTGAGGGAGTGAGGTCAGCGGGAGGAGTCTGGGGTCCT -CAGAGTTGCTTCTTCAGGCAGAAAGTGCCCCAGGCTTATGGTACTTGTGGTGCTTCAAGA -GTGAGGTTTTTATTTGAGCCGTTTTATTTGAAGGCTACCATATGTAGATTATTACCATGC -CCGAGGTGTCTTTGTTTGTGGTGCAAGGGGATGGAAGACCCTGGGTCCTGAACGCTGTGG -GATGGGAAAGCGTTCCCATGGGACATGCCTTTCCCACCGTGGGGTTGTTCCTGTGCTCAC -TTGATTATGCATTGAGGTTTTCCAGGTCTGGCTAGAAACAGGAATCTGTTGTTCCAATCT -TTGAGTCCCCTGTAGGGCTTTCCTGCTTCCTGAAGTTGGGCTCCTGACACTGATGTGGCT -GTACTCAGGCGGATGTGGGGTTATCTCCACGGGGGCTGAGTGCGCTTCAGAACGCCCTGT -CTAGCTCACTCCCCTCAGCTGGTGCTTGTCGGAAGCTGAGATCTGCAGGAGTAGCTGGGA -ATTCCTTTATAAGGCGGTGTCTCCTTTTGTGTTTCTATCATTTTTGTTTCACGCATCCTG -AGTCCGTTTCCCTAAGGGCCGTGACACCAGCAGGCCTCAGGGAGAAAGCCTCATCGTGCT -CTTTGAATGGCATCTCAACCATAGCATCCAAGCTTGGCTCCTAAAAGTGTCCCACAGGGC -TGAAATTCAGAAGGTCTTCTTAGCAAGAGATGGACTTGGGTTTCTTTTCCTTCCCTCTGT -AGCTGCTTCTAGCTGAACTTTTCCTTTTTCCTCCATCTGCTTGATAACTGCAAGTGAGTC -TCCCGTCTCCACCCACCCTATCTTGATGATTTGGGTGGAGTGGTGTGTCCCTTTTTAAAA -AACAAAGCAAGACAAAAACAAAACCCTTAAAACACACTAAAACCCAGAAGGGCAGCTGGG -GAGTCGGTAGTGTGTGCTCAGAAGGTGCACCCGTATCCTGTTGTCAGAGCTCTGCGGTCT -GTCCCGTGGTTCTGCACTGCATGCCCCTTATTAGTAACAGGTAGACGCCCTGCAGTCTGG -GGTGCATATATCTGGATCTTAGTGAGACCCCAGCTCTCGTTAGCCAAGGGGTCTATCCTC -ACTTCTTTTCTCTTTCCAGTGCTTTAAGTTAAGACACGGTGTGAGAGGATGGAATTCCAC -TGTTTGGGTCCACCTTCTGTGTCTGCAGTTCACCAGGCAAGTAAAGTATCTATCTGCCTG -AGTTTGTTTCCTTGCGAGTAGAATAGGAATGGTGCCCTTGAGTGGGTTCACAGCAGTGCA -GTCACTTGCCCCATGTGCCCGTGTAGAGAAAGCACTCAGTAAGACAGCTGGCAACATTGC -AGGTGCTTGGCACTGAGAGCATGTACCACAAAGCTCTGTTCTTGAACATAGGCTTGCCCG -CGTGTTTACTTTCTAGTCATGTCCGAGTGAGCCTTCTGGAAACGTTACATGCATTTATGG -GGACAGCACAGCTAAGGCACTTTGAAGCTGAGTGGTGTGTCCAATCGACCCACCCCTCCA -CATCCAGATTCAATATTCACAGGATAATAACAGTGTTATTAATTTCGAGGACAGAGGTTT -ATTCTAGTGTCCCACAACCAGAAGAGTCACAAAGGATCCGCCAGCACTAAGCTAGAATTG -AAATGGCCAACCTGGACAGACATCTGCTGCAATTGTAAACAGTATGGAACCTTACAGTAT -GTCTTATACCAAATGGACATCATTTTAAAACACTTGGCTGGTGTGGAAACCTTCAGGGAT -GCAGGAAGTAGGCGTCCCAGGCACGTCTAGGTGTCTGTATAAGGCTGCATCAAAAGGGAT -GTCTCTAGACATTTTCTAGAAGAGTTGGTTTCTAGTGGTCTGAGGCTAGACCTGAGGTCT -CCACGTATAAGGGTGAGTCCAAGTCTGGTCTTGCTGCTGCTCTGTCCTTGGCCTGGTTTC -CACTAATGTCCCTTCTTGTACTTGCCTAGGCCTTTCCTGTTCCCTAGCTACCTCTCTGGA -AAGGCCTGCAGAGGCCTTGGTCCCTCTTCACCTGCTTTGTTTCCCGTCCTCAAAGCTTAT -CAGGTACATTGTAGACAGTGTGTGTGTGCTTGTTATTGCTGGCCCTTCCATCTTGTACGA -GCTTGCTCTGTGCACACAGGCATGTGGTGTGTTTGTCCTTAATTTACTGGAGCCTAAGGT -GTCCTTCAGCCTGGGGAACCTCCTCTCAGGCTAGCTAAAGTAGCAGGACATGGGCTCTCT -AGCTCTTCATCCCTGAGGATGGCTGAATACTCCTCTGTCTCAGTGAGTTTGCAGACGGAA -AGGATATTTGGGGAGATTCTGCAGAATACGTTATTTTGAGATCCATCTTGGTCTGAAGTT -AAGATTCTGGGAGAAGTGAATTGAAAGCCAGGCATAATCTATGCCTTTGGCCTTTAACAG -CTTTTTTAAAAATAGAAATTAGGAAAGTAGCCATGTGTTCATTGTACTTGCATTTGTGTG -TGGATGAATGAAGGATATTGTCTGCACTGTTGCTCTTTGTTCTTTAGCTAAGCCATGTGG -GAAATGGCTTCTACACCCGTGTGCTAGGAGTTTTTTTCCTTTCCCTAGAGAAAAATTGGA -TGCTATTTTTTTTTCTTGCAAATGAAAAATATGTAACTTTTTGGTTCTGGACACCAGGAA -GCAGGTAATTCAGTTAACTTTCAGACCTGGAAATTACATTATTCCTGACCCACTTTGTGT -ATTGGATCCTTTGACTTTCTAATTCTACTTTATTTATGTACTTGTATAGCTAACTTAATT -TATATGTACAACTCAACATTTATAGTGCCATTAGTTTTCTTGAAAAAATGGCAAAACATT -TAAAATAATTTTATGTTCTTACATGGGACACTGAGGATGGTCCTTCTGTCTCTCTCTTTC -TTTCTTCCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTC -TTTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTCCCTCCCCTCCCCCCTCCCTCCCTC -CTTCCCTCCCTCCCTCCTCCCTCCTTCCCTTCTCTCTCTCTTCCTTTCTTTCTTTCTTTC -TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTCCTTCCTTCCTTCCTTCCTTCCTTTC -TCTCTTTCTCTCTTTCTCTCTTTCTCTCTTTCTCTCTTTCTCTCTTTCTCTCTTTCTCTC -TTTCTCTCTTTCTCTCTCTCTTTCTCTCTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC -TCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCTC -TCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCTCTTTCTCTCTCTCTTTCTCTCTCTC -TTTCTCTCTCTCTTTCTCTCTTCCTTTCTTTCGGTGTAGATGGTATATAAAATGTGTGTA -TGTCTGTGTGTGCACATGTGTTTATGTGGGCAAATGTGCAGCACAGTGCCCATGTGGAGG -TCAGGGAACAACCTTGGGGTTACTTGTTGAAGACAGGCTCCCATTGTCTCTAATGTGTAT -TCCAGGCTAGCTGGTTTTAGGTTTCAGAGGATTCTCTGCCATCTTGTCGGTGGATCACTG -GGACAGACATAAACAGAATAGGGCAGAACTGCAGGTGGGCATAGCCGTCAGAGCCCATTC -CTAATGACCTCCTAGCCTCAGCTTTATATGTATGCTAAGGATTCACACTGAACTGAGCCA -TCTCTCAAGCCCTGCAGCCAAATTTCTTTTGGAGTGAGACCACCTGACCCAGAGCCTTGC -CCATGCTGAGTTATATCCCTACTCCTTAATGTTTTGCTATAAGGTATTGAATTAATAATT -AGTTAATAAACCCAATGCAGGGTTGCTTCCCACCTCAGTGGTTGATGTTCTGGAACAAAA -CACACACACACACACACACACACACACACACACACACACACACAGACACACACACACACA -CACACACACACACACACACACACACACACACACAGCCTTTACATTTTAACATGCCCTAAG -CAGAACAATAGCTGCTTAACTGCCTAGCCTCCGTGCTGCTAGACTCTACCTCCCTCAGAT -AATCCCGAGTTACTACTTACTAGTTTCTGTCTTCCATCTTGGCTGCTCTTAACTCCAATT -TGTCAGCCTTCTGGGCCACGTTTTCTTAAAGCAGAGTCTGGGGTGCTCTCCTGGCTTCTA -TACCCCATGGCAGCCTCTGTGTCTCCTCTCTCCTAAGGTGTGGTAGATCTCCTTCCTCTT -CTCCTGGTCCGTAAAATCCTGCCTCTGTCTGTCCTCTCCAGCTATTGGCTGCTGGCATCT -TTATTTACCATTCAGAACCAACTGGGGGCAGGTTCCCAGAAGCTATACAAACCCTCTTGT -GCAAACAGGTTTTTTGGGGGGGCGGGAATAATTAGCATTTGTAATATAAGCATGTAATTA -AGGTAATGATGTATGTATGTATGTATGTATGTATGTTAACCTGAAACATTTGATCCTCCT -GTTTCAGTCTCCCAAGTACTGGGATTAGCTCAACTTGAATTTAAAATTATGTTGCTGCTG -TGTGTTTTACATCAGAGAGAGGGTCTGGAATACAGAACGCCTGTGTTTGCACAGGTAGGC -TTTGTGTTTGTTTGGCTTTGCTCTGGATAGCAGTTTTATGGTTGTCAGGTTGAATGTGGT -AGTAGATGCTGGCCAGTAATCCGTTCAGCTCTCATGGCTTTTACCCGATTTATTCCAATC -GTGAGATTCTTAGTTACTTTCCCCTTTGAAGTTAAATATTTAATATTTCAGTGCGGTTAG -AAACCTGCCTTCTGAGTACTATTATGATTCTCCGATTTTGCTGTTTCTAGGACTTGAGAT -TTTCTCCTTGGTGGTGTAGTACCTTCTGTTTCTGGAACCCCACCAGATGCTGTGGCCATT -TACAAATGTCAGTGTGCATAAACTACTTAGGAGAGAGCTGCACTTTAATTGGTCCTTAAA -GTTGTGCCAGTGGGTAACTATTTTAGCTGAAAATTAAGGAAAGAATTTACAAAAATTAGT -TTACTTGTTCCTTTGAGTTTAATGCTTGCTACACCATAGACATCTTCCCGATGCTTGTGT -TGGGGGTGCATTCTTATGAGAGGCCATGGAAATGAATAGACAATAACTTTATTTCCACTG -TAATTCTGACTCTGTCTTTGGATGAGTTACTTTTCTTGTTTCTGAGATAGACTACCTGAC -AGGAAGCAGTTGCAAGAGGACAGGTGCTTTTGGCTCGCAGCTTCAGAGGGATTGCAGCTT -GCTCTGGAGTGGTGGGAGATACGGTGCCCTGGGAGATGAGGGTGTGATGGTGCCCTTGCT -TTGAGAGTCACAATCACAAGGTCCATATTTGGTGACCTACTTTCCACAGCTATTCCTCAA -ATTTAAAGGCTTCATAACGTATCCAGATAGTCTTTCCATTTGGGGAGCGAATGTCCGAGC -ATGTGAGCTGGTGCAGACCATTTCAGACTCAAACAGTAGTAGCCTTACGAGAAAACATGG -GGTCGCGTTCTTAGGTTTTGCTTGAGTTTAAATGAAAATGTTGTGTCTTTTTTGGGGAGT -CTGGCCGAGAGATGATTACGTGAGTGCAGATGAAATCACTGAGCACACTCTGGACAGTTT -GGATTCTGTTACCGTCAGCCCTCAGCAGTGATTTATGAGGCAGGATACACAGATATCCTT -TCCTGCCCAGTTCTCCTCATTTTAATCTCTTCTACAATAGTCATAGTTGTCTTTACTGAG -AGGTGAGTGAGAGAGCAAGTGTGTGTGTGCCTGAGTGCGGGTGCTACAGAGACAGGAAGA -GGGTATCATATCTCCTTGGGCTGGATTTATAGGCAGTTATGAGCCTTCCTCACATATGTG -TGCTAGGAACTGAGCTCTGATCCTCTGGGATAGCAGCAAGCCCTCTTAACGGATGAGCCA -TCTCTCCAATCCCAATAGTTAAAATTTCATTTTGTAACAGGAATTCCCAAAATGACTTTT -TTCTTCTACAAGAAAGTATAGTTCGTAGCTTTCTTGCCTTCTGAATGGCTTCCTGAATGG -AAAATAAGTCCTGCGGGCTGCTGTGGTTTATTTTATAAACAGGGCTAGAAAGCGAACAGC -CTGGCAAGCTCCTCATCTCTCAGCAACTCTGAGACGGGTTCCGCGCCCCAGTGAAGACTT -GTCATATTTATAAACCATTATTATTTCAGAATCATCAAAGGAAATGTGTAGCGATGGCAG -GGAAGCAGCTTGCTTATTCTGGAATTTTCTTCACTGTATTTTTAACATTGAAGAAATTAC -TAGGAAAGCTTTGGCAAAGTGAAGACAGATGCGCAAAGATGAGACTGAGTTCGTGGACTG -CGTTAAACTCCTGAGTGGGGCAGTATCTGTATGACATGGGACAAGCCGGTTACCCTCTGG -AGTGTCTTGAGGGAAGCTGGGGGGGATGCTTCACATTAACAAAAGCTTTAGATTTAGAAA -TGGAGACTTTATCATTTTACTCTGTGACTGCTCCTTACTTTATTCAATTTTAGCATAGAT -GTCAGCTTTAGGACTATCCAGTTGGGAAGAATTTTGACTAGGAGCCATTCTTAAATGAGT -GTACCTCTTTCAAAAAAAAATGGTTTTAATTAACTGTACTTCCTGACCTGCTGTGGTCAC -AGAAATCTTAACTGTCCAAAGATGTTTAGGAGACAAAGTGGCTCATTTTCTTCCGGAGTG -TTATGTGAATAGAAGGCTGTGGATTACCAGTATACATTTTCTTTTCTTGAAAAGCAAGTT -CCTTTTTACCCAGCAGGGTCAGTGTGGATGTGTGCTTTGATAAGCACAGGTTATAGCCCG -AGTTTAAAGGACTCTATATCTGGGTTCAAGCAGAAATCATGCCGCTGCCATACTGTGAGC -TGAAGGGCAAACACAGTAGGCAGCATACATTTCGGAAAGAAAATACTTTCTAAAAAGTTA -TATAGTTTTAAACATTTGATTTTTTATTTATGTTTATATGTGCATGTGTCTGTGTGAGTA -TTTGTCATGTGTGGTGCCCCTGGAGCCACAAGAGGATGCCATATCTTCCAGAGTTATAGA -TGGTTGTGAGCCTCCCGCCACCCCCAGTATGGCTGCTAGGAGCAGAGCTGGGGTCCTCTT -CTTCTCCTCCATCCCTGGCTACCACTGTTCTGTCTTCTTTATAAATGTGACCACATGAAG -GGCTTTGCATTAGTGCAGTGGTACAATATTTGTTTTTCATCTTACTGCACCGAGTCTGTT -GTTCTGAAGTTTCGTCCAGGTCATAGCACGGGTCAGATGTTTTCTTTTTCTGGGTGAATG -ATTTCCCATTGTATGCAGATAGCTCATTTTGCTTGTCCATTTACCTGGAGCTGGATATTT -TTGCAAGGTGTGTTAGCAATCTACTTTAAGACACAAATGCAGGAGAAAATGGGTGACATA -ACCACTAGTATATTATGACACATAGATGTGGGTCTGGGTTAGGACCTGTTGTTTTCGAGG -GGGGTTGGGAATGGATCTTGCTGCCTTTGCCTCCTGTGCACTGGGATTACAGGTACATGC -CAGCACTCATGGCTGGAGTCCCGGGGTAAAATGCTTCCTTACCATCAGGGATTGACTGGG -AAGTGTGCATCTGTGTGACCTGCTCCTGTGGCTGCTGTTTGCCTGGTGTCTCAGGTGCCA -CACAACAATTTTTTTCTGAGTTTTTATGCTTTGTAGTGAGGCTTAGTACAGGGTGATATA -AACACCCAATATAGAAAATCTAGAAGCTCTGGCTCCTACCTCGTTCTATGAAAGAAGCTG -TGTTCCATGAAAGAGGCTGTGTCCAATTCTTTATTGATTCTTTTGGATAATTTACTTTTA -TGAACAGCTTACGGCAAAGGCCAACAAAATCTGTTTTCATGAAAGGCCACCAGGAAGCTG -CATTGTGAGTATAGGATGTCATATTTCCTTTCCTGCTGTGCACAGATGGGGTGCAGAGTA -ATGTAGACTAGTCTGATCTCTGGGATAAAATGGATCTGGACGCAGACTTCCTGCTACCGG -CTGGTTGTGACCAGATATGCACAAATTAGAAAGCAATTTCTTTTCTTCTTGCAGAATTTA -AAGGACCATAGGTGACTTGTGTTAAAAGTAAAGATACATTGGGGAAATATATGATGTAAT -ATTATTAAAGTATCACATAATCTATTTCTTTTGTTTCATGTAAATTTACGGATATAGTTA -CATACGGCTTTTCCTGTGGGTTTAATAAGTGATTTATTTGTGGTCCTTATGTTTTTCCTT -CTATCTCCCGTGTTGGTCAGTTTTGAATCACTATATCACAGTCTGTTAATTTGATTTACT -GCAAAGAGTAAGGCCTTTGTCGTCATGCCAACTACTATCCCCCGAGCGCACGCACGCACG -CACGCACGCACACACACATCTCCTACCAACCCAACACTAGTCTGTGGGTTCTCCTCAGAA -TGGGCAGATAGCAAAAGCAACAAAAACCATGGCTTGCTTTTGAGATACTGAGTAAGTTTT -ATGTACCATGCGTTTATAACAAGTGGTTCATTCTTACAGAGTCAGTCAGGAGTACTTACA -TTAGGATGCCTAAGGAAATTTTACCCAGCCATTTGTTATATACCAGATAAAAGACTTTTG -GGGGAAGGGTTATAATTCAATTGTGTGGGTTGGCAGGGGAGTTGAGTGAATGTGATTGAA -TTCTGTTCTCAGTGAACTGGGTTTTTAAATTTTGTTTTGTTTTTCTACTTTATTATTATT -TTTAACAAGCACACTGAAACTGAAATTTGCTAGCCATGTCTTGCAGGTTTTGTAACACCT -TTCACATTGGCAGCTGTGCAGTGCGTGCTGTGTGGAGGAGGCTGACGTACAGAAGGAGGC -ACAGATCATTGGCGCAGTTGCTCTTTAAAACCCCACATGTCCAGTGATAAACTTGGGAGG -AATAGGAGAGAATCACACAGGAGCCAGGCAGCATTGTTTGCAGTTTCTAGGGTCTCTAAT -GGAACTCTGAATCCCACAGTGCACTGTGAGAGCGAGCAGCATCCTTGGGCATGCGTGGTG -ACTGTCCTAGTGTTGGGTTGGTAGGAGATATAGCTCAAGTCTAGTCTTCTCCTTGTGATT -GGATCCACAGGAAGATCTACATTTTTAAGTGAGCTGTGATGTCATGAGCACACCATAAGG -CATGCATTTCTGATTTGCCCCGGAGCCTGTGCACTTTATAATGTCAGGGTGATATTGCAA -GGCAGATCTGAAGAGCCTTCTGTAGTTGGGCAGAGTGTTTATAGGTAGTCAGGAGTGATT -GATTCAGCATGTGCCAGATGGTGAAGCAGTGTGAATGTTGGCTGAGGGTGGCATCCATCC -AGGACTGTGAGGAGGTCTGACTTTTAGCTACAAGGCGTATTGTCACAGAGTGAGGGAGCT -GCTTCATCAAGAACAAATGTTTGCTTTTGTAACTAGGTTTCAATTAACTGACAATGAGGC -TATTTACTTTCCAATAGAGATGAGGTTTGCGCATCTGACTGAACTTTTCTTGTAGTGATG -GGGATGGTGCATGTATGCTCTGGGTCTCCAAGGATAGTAGCTGCTCTTGGCTTGGGGACA -GTTTGGTTTGCTTCATTTGTTCTGGTCTTGTGTTGTAGAGTTTCTGCCTTCTGAGACCTG -TATTTGTCGCTCTTCTTGGTTTCCAGTGGCAGAGTGTTCCTTCAAGGTGTCAGGTCCTTG -TTCTGAGTGCCTTTCTACGTCACTGTCTTGGCTTGTCCTGTGTGCTCTTCTATTCTGTGT -TCATGCTTTCTCTGTTCTTGCTCCATGCCCACTTCTGTTCCTGTCCTGTGGTCAGCCAGC -TCTTACCCCACCTCTGTACGCTCTGCTTTTTGGCAGCCTGCAGCCTAGGAGAGAATACCG -TGTCTCTCACACCTAGAGGCCTTTGGTCTGAAAACAGGAAATGGAGACCCTGCCCTGTAG -TCAGTCTTCTGTCTCTGGCTCCCTAGAGGCTGACCTTAGCCATATGTCTTGTTAGCCCTG -GTCCTCAGTCAGCATGAACTGGGGACAGAAGCCCCAGTTTGGTTGTGACTGGGGTGGCTC -TGGTATAGTGAGTCTGTGACCTGAAGACTTACTTGCACAGGACATGTGACTTTCAGAACT -CACATCAAGATGAGTGGGACACCCTTCTCTCTAGGATGCCGCTCCAGGGATCACTGCTCT -AGGTCTTGTTAGTAACAACTGCTTCTGGTCCAAACTTCTGAGATCTCACTGTTGGATGGA -ATTTTCTGGGCTCCCTTTAGGAAGGGTGAGTCCAGGCTGTGCTGGACTCCCTCATAAGCC -TCCTGCTGTCCTCTGCTGCTGCTCTCTCCCATGCGTTGGCTCTGCTGTATCGAATGCCCC -CCAATGGACACCCTGGCATCCCTTCCATCCTCATCCTCACCACCTGCTCCTGTCCGTAGA -TGGCTGAGCCCAGCCAGAGAAAGTCACTCTGTAACTGAGAAATCCCCCCACCCCCCCCAC -TCCTCCACCCCCCCACCCCCCCATCCCCCATCCCCTCCCCACCCCCCCACCCCCCCACCC -CCGCTTCGGAGGGCCTCAGGGCAGCCTGGAAATGGAACCCTTTCCTCCTTGGCCCACGCT -CTGCACAGTGACTTTGAATGTTTTCTATGCTTCCCCCCCCCCCCCCGTTAATTTATTAAT -TCATTTTCAAACCTGGTCACCACCCCCTCCTCCTCCTAGTCACACCGTCACATGAATTCT -GGAGTTTCGCTCTCACATCTCATTCCCATTTCATTCTCTAGTCAGTAATCCTCCCACCAC -ACACAAGTCAGACAGGTAAATGCTGATATTGCCGGTTCTTCCTGCTGACCTTAGATACTT -CTGCCTGCTGCTGGACCCCACCCTCAATTTGCATACTTTCTGTTCATAGTTGAAGAACAG -TCCCTCTTAATTCCTACAAATCACACCACTAGCCTATTTTTATATCCTCATTTGTCAAAA -TATGAATGTGTTTAATAACATGCTGATGTCTGTTTTATATACCCTTCTGTGTTTTCCAAT -TTTATATGATTTATCATTTTTAAAGTCAGAGCAAAGTTAAATGTTCTTGGTTGAGTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGTGGTGTGTAGCACAC -ATGCCCAATAAGCCTATTATTCCCTTATCTATGGGTTACATTATAAGGAAAACACTCTGA -TTCCAATTGGGACTGAAATACTCTTCCCCCCCGCCCTCAACTTTTCTACTGAACAGGTGA -GTGTGGCCTTCCTATGGCTGCCCTGAGAGTCTAGCTTTCCTTTTATTTTGGTAGTGGCAG -CGAGCGTTTCCGATGTAAGAAGTGATGTGAGGTGAGCTTAGCACGCTGGAACAGCATTGC -CTTTGCTCGGCTCTGTTCTGGTGCATGTGGAACTGTTTCCTTGCCTGAGAGCACGGCAGA -AGGTGTCTGTCTGTCCTGGGGTGAGCACGGCAGAGGGTGTCTGTCTGTCCGGGGCTGAGC -ACGGCAGAGGGTGTCTGTCTGTCCTGGGGTGAGCACAGCAGAGGATGTCTGTCCTGGGTT -GAGCACGGCAGAGGATGTCTGTCTGTCCTGGGGTGAGCACGGCAGAGGATGTCTGTCTGT -CCTGGGGTGATGAGGACATTCCTTTATGCCTGGGAAATGACCTGACACGAGCTGGCAGCC -ACTCCACGGGTTAGTGCCTGGGTCATTTGCAGTGACAAGTGTGTTACTTCACAGTTTTGT -TTTTTGAAGACTTATTTATTTTTATGTATGTGAGTACACTGTAGCTGTCTTCAGACACAC -CAGAAGAGTGCATGGACCCCATTACAGATGGTTGTGAGCCACCATGTGCTTGCTGGGAAT -TGAACTCAGGCCCTCTGGAAGAGCAGTCAGTGGTCTTAACTGCTGAGCCACCTCTCCAGC -CCCACTTTACAGTTTTATGGCTGGAAATTGAAGTGGTTTCAACAACATGAGGGCTCACTC -TCTGCTTACTACTGGGTTTGGCAGTAGTTGGCAGCTGTGTGGCTGAGGCAGCATTGTCCC -AAAGGAGTGCAGATCCTAGGCTATTGTCCTATGCTGGCAGGAATCCAGATCTGATGGCAG -TCACGCTCCTGAAAATGCAGAGGTTTTTCATGTTTTCCTCTCCTTGATTTACACCTTTAT -GCTATAATTAGTGATTACTAAGATGCTGGAAGACTCCACACAGCTTCCACAGAGCAAGAA -CAAAGCAGCTTTGCATCTGACACCTGTCATGTTAAAGCCGAGAGTGCATCATCACGTGGG -CAACGCTTGTGTGCTGCTGCGCTTTGCTGACGTGTCTCCCAGGATGTGTTGGTGGCTTTT -TGGCCACTATGGAAGGCATGGCTCGGTGATGGAAAACTGCACGACGTAATTTATATTCTA -ATAATGTTTTCTATGAAAAGACCATTTGAACCTCTACTTAAAACAATCATAAATGCTATA -CTTGACCGTATCCTTACTAATCATTATCCTTGGAAACAGGCTAATTTACCGTCCACCCAC -TTTAGCACAGGTTCTGGAGAATAGCAATGTACTCTAAGAACGCCTCGTGCTGTCTCCTCA -GAAGCTGAGGCTGCTCTTTACTTTCAGCTCCTTCTTGAGTTTGGAGCTGTCTTATGAAGT -AGACCTGGCCTGAAAGGATTTTCAGACTTTGCGGATCGGAAGGAGGGTTGTTATTGTATT -ACCATAACCACAACTGAATGGACCTTTACCCTTGCCTGCCTGTGATGCTGAGACCACGGA -AGATGCACGCTCCCCTCCCCACCACTAACCTAGATCCTGGTCACTTTCCCTACATGCCTC -TAGAACAGTTCCCATCATGCCTTGTCCTTCTGAAGGATCTGTCACCACAGGTGTCTGTTA -CTGACCGCATCACAGGTGAACTGTCTAGGACTCTAGAACTTATGTCAGTGGCTCCTCTCC -TTACTCAGCCACATTTCCTGTCACTAACCAAGTGACCTCCCTGTCAGTCACACTGGTTTT -GCCCCTTTGTGTGCCCAGGTCCTCTGTAAAGCCGTCCTGCCAGGACCGGCCACAGCCTGT -TTACAGACGTCAGCAGAGCTTTCCTTCTGACTACTGTCTTTCCCATTGCTCATGGGGCCA -ACATTAGGATTGAGCCGTCCAGTCACCCAGTCAGAGGCTGTGGGACATTTAGGGGCACTG -AGGACATCCTATTGATTGAATGAATGTGTTGTGTACTGCCCAGCCTGCCTGGTGAAATGA -GCTTGGATAGGCCAAACTATGGACTCAGTTTTCTGAAGACTGCAAAACACTAAATCCATA -GCTGCATTTAGTTCAACCAGGGATGAACCTAAGGTATTGAACGTGCTAGACAGGTACTCT -ACCACTAAACTTTGCTCCACCCCGACCCCAGTGCTTTCCTTTCCAGACAAAATCTCATGC -ATTACCCAGGCTATCCTCAACATACTAGAAACCCAGGCAAGCTGTGACCTTGTGATCCTG -ATCTGCTCAGCCTCCTGAGTAGCTGGGATTAGAGGCCTGCATCCCCAGGCCCGATGGCAG -TGGTATTGAAGTCTCCATGAGCCTGCCCTGTTTACATGGTGATGTTGTAGCGCATACCCT -GTAGTAGTTATGGCCACGGTGATTGATTCACTTTTAATGTCCTTATGCTAACTGGTTTGC -ATGGCAATACAGTCAGCATGGCCTCTAAGAGTACAGCTCTGTTGAACCTTTACAACTGAG -AAACTGACCATTTTCTATGGCTTTTTTCATGAAGTAATTGCCCACCCTTTCTGTTTAGCT -TCTGAGAAGGAGAATCTGAGTTCCTCGAACACTATGTGATTCTACTCAGCAGGGTGGATT -ATCAGGGTGCTGATGCATTTTGGAAAGGGCAGCAGCCCAGCCCCGATGGTCTGCTCCACA -GGATAGATGTACCAGACGCCTGCTCAGCGTCCTTCCCACCTGACCTCCACCTTTGCCATG -TTCCCTGCCTGCAGCAGAGGCAGTCAGGATCCACTTTACACTCTCAGAAACAGAGGCAGA -ATCACAGGAAAATCAGGCTCAGGAGTTCGCTAGCTAGCTGGCCTCTAACAATATCCCCAT -CTACTTCTGGAAATTTCTATCCAACTTTGTTCATTTTCTGGCTTCTTAGAAATTTAAATT -ACATGTTTACTAAAAGCAAGCAGTCTTTTGTTAGTTACAGGTTTTAGCATTTGTAGCAAG -GCCAGAACATTCCCTTTCATATCTCAGGGTGAAACATTTCAATTCTGTCAGAGCTAGAGA -GAGGTGTTGGAGTTTTGGAAGGGTGACTGACTGTGTTTAGCTAAGGGAGGTGAGTAATTA -TGGGTTTTGTTCTGAATTCCACAGTGTAGAGGTGCATAGCTCAGGGATTTCAGGGATATG -AGAGGATGCTGCAGATCAAGGGAGGAAAGCTTTGGGAACTGGGAGGGGACTCAAGTGGAG -GGAGCTTAAATGTGAACTTTGCCCTTTTGGAATTCCAAGCTTCTTGACTTTGGGTAGGTT -GCTAATCTCCTGATTTCTGCTACTCCTCCTACTCCTCCATCAGTAAGGACACAAATACTT -GCTGCATAGAACTCCCAGGGATTTTTAGAGATGAGATCCAAGTGTTGCAAACAATGCCTA -CAATGCTGTAAGCACTCAAAAGTTCCCTGGTAATAGAGTAGTGCTTCAGCGAGCCACTTG -TAGACCAAGCCATGTCACTCATGGAATTACTGTTACAAGTTTCAAAGAACTGATAACAAA -CCTATTTTAAGCACAGCTTTGCAGTAGTGAACAGGCCCGGCCAAGGTGGGTATTTCATAG -GAATAAATAGAGACTAGAAATTAATGTTTTCTAAGACCCGTGAAAACTCCTTCTATATCA -CTGTCCACCAGAACAGGATGGATGAACGGGCTCACAGATTGTGCCTTTTTCCATAGCAAG -TTTACTGAGACACTTCATCCTGTTAACAGTGACAATAGAGTGCTGTGGGGATGATTTGGT -GGGTGGGTAAGGCGCTAACCACACGGGCACGAGGACCTGAGTTTGTCTCCCCAGAACCCA -TGGAAAAGCTGGACACTGTAGCACACATGCTTGCAATCCCGGTGCTCGCACACGGAGGGA -GATGGGAGACCTAAATTGTCAGTCAAGCTAGTGAGACCCTGCCTCAAACAAGGTGAAAGA -TCACACAAGGTGAATGGCGGCTAGGACCAACATAGGAGATTCTCCTCTGACCCGAACATG -GCACACATGCACGCACGCACGCACGCATGCACGTACGCACACAAACACATGATGACCACA -CATTTGCTTTCTGTATATTTGGAGATACATCCATGTATAAGTTAGAGGTGGCCTGTGTTC -TCATGTCACTGTCAGATAACAGGTGTCACGATGGGAGAGGCTCCATTCCAGGTTAGGGGT -GCTAGGTGTACAAGCGGAGTTTGGTAGAGTTCTCAAGTTGGCCGAGGGGCAGGGCCATGG -TGAAACAGTGAAGTGTGGGGAGCAGGATGGGCAGGGTGGACAGGGAGGGCAGGGAGTGGC -AGGTCCTGCTCAGAGGACCCACTGGGCAGAGCCCTGGCACACTATTGGGAGAAAGCCAAT -TCCTGCTACAGAAAGTGTGACTGTTCCCTTGTGTTGTTGGCTGTTTGCACAGAGCTATCA -ACGCTGAGTGTCTTGGGAGGTAACAGTGCAGAGGTGTGTGTGTTCTCACCCTGCAGTTAC -ACTGGAGGCTGTACTGTTTTCAGCACAGGCATGGCTGCTACTGAAGCCAAGCATGGCCTG -GATGTTTCCCCGTGTGAGTCTCCTGTGAGAGGAGCAATAGCGGGAGTACAGCATAGGCTT -CAGTCATGTGTGGATCGAAAGCGGTCACACACTCTAGTGTCCAGAGCAGGGCTCGCACTG -CGTCAGGGCTTTGGCAGAGGACGACAGTGAGATCTGGGTTGATGCTGACAGGCTGGATGC -TGACTGGTATGTTTCCATTTTCAACCCCTGAGGCCTGGCCTGGCCAGGATCAATTCCGGA -ACGCAGTATCAGCACTTGTAATTCTAAGTCTTTTGTGCATCCCTTGGAAGGAACCACTTG -GGAAACCTTATCAGTTGCAGATTCACAACCAAATCAGTGGCCATTGAAGTGCTTGGTTCG -AACACCAGGAAGGAGAGAACCCTTTAGATAAACACTTAAGTTAAGCGTTGTTAGGTAAAG -TGTGTGAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGACAGAATTTTGAGAAAAGAATGAAATATTTTATGTCAC -ATAGAAATATTCTATGCTTTCTGTATATTCCTGGTCCTTTCTAGGTTCTGAGGAGCCCAG -TACTGGTGTGGAGCTGCACTGCAGGCATAAGCCTTTCTTTGGATTCCTGTGGATCACAGG -CATATTTGCGTGATAGATGAGAAAAACCAGACTTCTCTTGATTCTCCTTTCTGGAGAGGG -GAAAGTCTGTGTCTCTGAAAGATGTCACATATAGCCTAATTGAACTGCCTGGTGTAGCAA -TGCAATTGTGTACCTGCATGTGTGCACTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGCGCGCGCGCACGCGTGTTTGTATGTAAGGGTAGGTTACTTTCTCA -GGGTACAGGATCCGAGGGGTGACAGCTACTTTGTGCTGATGTTTCTTACCCTTGGGCCTG -TGCTCTTGGATGAGGTCGTGAATCTGAGTTAATGTAAGAGAAATGGCTCTGGAGCAGATG -TAATGAGAAACACTAATGGACAATTCTTCCAAGTCATTAAGGTGAATTTTTTCTATCTTT -GCAATGAACAGTTTAGGAGCAAAACTAAATTCATTTCTTTCTAATAGAATACAAATATAA -TTTATAGTAAAAGCTAAAAATGAGGTGAGATAAAGCCAAAAAAAAAGTTAGTCTCACAAA -AGCAAAGATTAAAATGCTTAAATTTTATATTACAAACACTAGTCTCAGATACCCTGTTTA -TTTTATAGTTACTCTGATATCTCTGAGGGGATGAGTCCAAATTCATATGTGTTAGTACTT -ACATCAGTAAATTGAGTTTTGTTAGATTTAGCTGACTGTGTCTTGTGTCATAGTAATATT -TACTTCAAGTTAAAAGCAAACATTTCTTCATCTTATTAAGTAGATTTATAATAACTGTGT -CCTGTTTTCTGAACACTTAAATATAGGCTACAGGTGCATTTTTCCAAATGAAGATGAGTA -CTCTGGGTTATCATCCTCCCTATTTTGAGATAAGTAGAGATTTCTTAATACTTGAGATGG -ACTTTAAAAAATAGTTAATGATATATGTAAAAGATAAACCAGGGAGCTTTATGGTTGGTG -ATGATCTGCGCGTGCGAGCGTGCACACACACACACACACACACACACACACACACACACA -CACACACACACTGTAGCTATGATAACATTTAAAATTTAAATTTATTGGTTTTACACGAGT -GACTGCTTACCATAATAAGTTTCCCTGACCACGGTTGAGAGCATCATACATCTATGCATA -TAAACATAAATACCTACAGGACCGTCCTGCATATTTAGCATTTTAGATATTGTAGATATT -TAGCAAAACAACATCACTAGCTTCTCACCTTGGACCTGGAACCTTCCGTAGCTATGGTTT -TGACCATATGTACTTTACCGTGCATGGATTTCCTCCTGTGGTGCAGGCCTCAGATTCAGT -GAAGAGGGTGTTTGTAGCCCCATAGAGTCTTGCTTCAGTTGACCAGTGGGCACTTGTAGC -ATGGAGGGTCCAGGACTGGGGAACACCTCTGATGCCTTCTACCCTGCAGCCCACATAGCA -GCGGCCAGCACTGTGAGAGCTAGCCCACAGGACAGGGAGTTTCCTGGTCAGTTCAAGGGT -GATTTCTCTGTCTTTTGCAACCAAGGATAGCATTTTAAAGGTCTAATGTTTACAGTTGTT -TCCCACAGGAAGATGTCTTTCATCCACTTAGTTTAATCTAGTGTATACACTTAGCCTGCT -TCCAGTTAATAGTCAAGTGTCTCTCTATACCCACTTTCTTGGTAAAGGATTGAAGACTTG -ACTAATGGTGTAGCCAGGAAAGAGAAAATGTAACCCTGTTTGGAAAAGCCCTGTCGGAAC -TTATTAGCAACTCTCCTGGTTTTTCCTCTTTCCCAAACCCAAGTTCACGCAGTCCTACAC -CACACTGAGACTGGACTGCCCGGGGCAGAATTCCCGGCATAGTTGAGGCCTTACCCCTAT -TAATTTCTGCCAGATTCCCCAAGCCACAACTGGCCCAGTCCATTTCACACCAGCAAAATT -CGCCTTCACCTCCTCCCTGCCCTCTTGCTGACTGTGCCAAAGGCATTGTTATGTAAGTAT -GCCAAGGGCCAGTGGTTTTGCCAGGGCACTCCCATACCTGGTTGGTGTCCCAGACTTTAT -GGCTTTCTGCTGCCATTGTCTTGGCTTTGAATTCAGCCTGACAACTTTGACTGTTTGACA -AATGTTAGATAACCCACCTCCCTTCCTTTAGTAAATATACCAGTGCTAAGTATTATATGA -CTTGTACCTGATGGAATAGGCCCTATTTCTCAAGGCCAGTGGAAGGAATTCGTGGGGGAG -GTATGCTTGAGGGGTGGGGCAGTGGGAGGGTAGAAGGAGAAAAGATAGAGAAGAAGTCAA -CTGCTGATTCCAGAACAGGCAAAGCCGGCTTCTCTGGGTAGACACAACAAGCCTGTGTGT -GGTGACAAAGCCCAGAGGACAGGCCAGAGATGGCAGTCCGCGCAACAAGGCTGAAGGGTG -ACGGTAAGGAGAGCTCCAAGGGCGGTAGGCCAGCACGAGGGTTTGGAGATGAGCCTGGGC -TGGAGTGCTGCTCTGTTCACTGCAGGGACTTGGGCTTGATGGCTCTGCTTCTCAGAGGGC -AGCTCAGCCTCAGTACTGCCAAAGCCCTGTCTGTCTGTCTGTCCAGCTCCCACTGTGCTC -GGCAGTGTTTACTCATTGTTTAGCTGTATGCTTAGCTGATCTGTGGTGCGGCTGGCTTGA -CTTGCTCGGATGCTGAGACTTCTTAAGCTGGTTTCGGTGTGTGGTGTTAGGCATCAAACC -CAGGTGCTTTGTGGGCAAGAGCTATACCCCTGAGGTACACCCGGGCCCATTTATTAAGTT -CTCTCTTTTGCTGTTACTATGTTACATTTCTTTTTGTCAGCAAGGAAACACTTTGTCTCC -TACCATCTGTTTCTCTGCAACTGTCCACGTGGCAGGACCTGGGTCCTGATGTTTTCTTTC -TGACACCTGAGCCTGGGGAACCCCTTTGCCCTTTGCTGACTGTCTTAGTGGAACTTTTTT -TTTTTTTTTTTTTTTTTTTTTGAGTTTCTATAAGTGAGTAGCCTGGAAATGTTGCTCAAG -TTGTGCTTTTGCCTAGCATACTGAACACTTTGGGTTCCATTCCCAGCAACGCACGCGCAC -ACACACACACACCACAGTTACACAGATAGAAGTATTGTTTTGGTATTAAACAGATCTTCG -TACTGAGGGGGGGGGCGGGGGGGGAGCCTCACCTGTCATCTCAGCACTGGGGAAGCTGGG -ACTAGATTACCTTGAGTTTCAGGGCAGCTTGGCCTACAGAGTGAGTTGGAGAGGCCCATT -TGGACTACATGAGAGCCTGTCTTATGAAAAGAAAACAGAAATGCGGGGCAGGATTCTTTT -AGCAACTCGTTGTACTTTTAAAGGCGCATGGAAACTTCCAGCAGAGCTGCTGTTTGCAGA -GCATCATCTCTTCCGAACCGCAAATGCTTGACTTTAGCGATTCTGATCTCGCAGCCATCA -GCTCCACTATGCAACCGTTAAACAACCCCCTCTCACAGAGCAGTCACAGATGCCTTTATC -TGTGTGTACATCAGGGAGGGGGTTAAAGATTATCGGGAGAATTATATTTGTTCATAGTGA -TATAGGTCTCCTCTCTCCCTGATGGAAGATGGAAAGCAGACTGGCCGAGAGAATTTTGTT -GTTTTGCTTCCATTTATTAAGATGTTTTCCAAAAGCAGTGTCAGAAATTTACTTATAAAT -AACAAAACAGCTACAATAAATCAAATGTTCAAAAGTAACTTTTCAGAGTTCTTAAAATAT -AGTGACTCAACACATGCAAATTTCTTTTTTAAAAATATTTATTTACTTATTAGTTTAAGT -GTGTGTGTGTGTTGGTGTCTGTGTGTACATGTGCAATGTGCCTATGCAGTGAAGTCACAC -CTTACATTCTGGATCCCCTTACTTCCACTTTCTTGGCTGTCAGTGCAGCCATTTGCCCCT -GAGCCTGGCTCTACCATTCATGTTTAGGTAAGTGAGACAGGATCTTCTGAGCTTCAGGTG -GGTCCTCAGTCTTGGAGTCAGTTTGGGAGGTCACAGTGAGCTTTTAGAAGCTGAAGCGAT -GGGCATGTCAGAATGCGCAGCAGGTAGGAGAATCATGAGACGGGTCCTTTGGAACCTTAA -CTTCATCTAATTGTAGGGTCTGTCCATGTCACTGTGTATAGTGGCTTATACACAGAAACA -TTTGAAAGTCACTGATCTGGGATAGTGTAGGTTTTACCCAAGTATTTCAGGGTGAATTTA -ATTATGCACAGGGGAAGTGCTGGTTACTATGTCTTTCTTAGCTCTTTTCCACAGCTAACT -GAGTAGGCTCAGAGGGAGCGTTCTTTAGAATTTAAGAATTTCTGAGTTGGAGGCCAGCCT -GGTCTTTTCCAGGACAGCCAGGACTACATAGAGAAACCCTGTCTCAAAAAAAAAAAGAAG -CTGGTGGTTACGATGGTGTTGTTTTACTGTGTCCTCCTTCCTTCACTGTCTCCCACTAAG -ATCTTTCAAGTCATTGTGAGCCACATTCAGCTGATCCCATTGTCACATGAAGCATGACGC -ACGGAGGAGGTGACCACTCAGACTGTAATTTCCAAATTTAAGTGTATTTTCTTTGTTCTA -CACTAAATATAATAGTTCCGGATCCTTCATGATAGAATCAAGCTATGTGTCCCCAAAAGC -AGATGTCTTAGAAGGTGAGTGTGTGTCACGCACACACACACACACACGCACACACACACA -CAGTGGACAGTAAGGGAAGGCAGACTAATTCTGTGAGGTCAAATAAGAGAAACTAGTATC -CCTTCTACCGTGAAGGCTTTGAAACGTGGGGACTTTGGAGACTGTGGTGGTAAGTGAAGG -TAGAAATGAGAGCTGCTGTTGAACTGATAAGTCAGAGGGTGAAACGGATTATTACTTCAA -TACTGAACATTCATAGATGAAATTAGGATCCTTCCCTCCCTACCTCCCTCCCTTCTTTCC -TTCCTTCCCACGGAGTCTTGCTATAAGGCTCAGGCTGGCCTTCAGTTCATGATCCCCTCC -CCTTTTCTTCTTTTTTCCTTTGTGGTGCTGAGGATAGAACCCCTGGCCTTATGCAGCTAG -GCAAGCGGGGCACCAGCCCTGATGGACTTTCTTCCTAACAGGTTACATGCATTCTGTGTT -TAAGTATTTTCTAACTATAAAATGAGGTTTTCTCATATACTTGGAATCTTATTCAGTATG -ATACTTATAAGATTGCAAACCAGAATTTAGTTCCAGGTTTTGTTCCTTTATTTGTCTTGA -AAAAAAAAAAAACTTTTAAAAGAATTGCTCATTCTTTTCCCTTATATTTTTTCTACATTT -TACTTTCAGCATTTGATCTCTTTAAGAAGGTAGAATCATTTTTTTTCACATTAGTTTTTT -TTTTCCCCCACAAGGGAAGTCATGATACATGCGCCCTTTGTTAGAGAATTATTTTATAAT -TGTTCATCCGGAAGCAATTCACAAGTTCCTTTATAGCCAACTGTAGTAAGGGTGAAGCTG -GTGTTGTGACTGTGCAGACGTGTCATTTGTCTGTGTCCTTCTTATTTACTTAGTCACCAG -TCGTCCCTATGTTTGTATATTTAAAGACAGGTTCCTTTAAAAGTAAGCCCTGCCTCTTGC -GACACCAACTGTGAGAGAAGTCGGAGCTGAGGGCAAGTCTCTGGGTGCTGAGTTACTGGG -TAATGAACCCTGTGGCAGCAAAGGACATGGAAACGTGTGGGACTCGGTTGGCTGCTGGGA -GGGTGATGGATTTTCATTGCATTAGGAAGGGCATGGGGTACAGCTCCCACTCTTTACTTG -CTCACTGTAGCTGTTAAGAAGGTTTGTTTAAGGAAGACATGTTGCACGTAGTTGAAGTTG -GTGTTTGGCTGCAGTACTGTCCGACAGTCATAGGTTGACAGCTGTGCCATGGGTTGCTGG -AGTGAGCAAGTAGATGGGGATGTGTTGGTTCCTGGGGCCAGAGCCCTAATACCCAGTAAT -CAGGGTGGGCCACAGCCTCAGTGGTGGGAGGTTGGTGTTTTCACATACGGTGTGGGAGGG -TGGAGCACCACGGGGAGTTGTCTTAGGTACTGTTCTGTGGCTCTGAAAAGGCCGTGACTG -AGGCAACACCTAGGAACGAAGAATCGAATCATGGGCTTGCTCTACAGCTTCAGAAGTTAG -TCTGTTATCACCATGGTAAAGAGCATGCCAGCACACAGGCAGAAGTAGCTGAGAGTTCTA -CATCCTCATCTGTAGGCTGGGGGCAGAGGGGGGCAGGAACAGGACTTTTAAACCCCCACA -GAATAGATGTGGCCTTGTTGTGGGAAGTATTTGGGTTCTGGGGATGTGAACTCAGGTTGT -TAGGTTTCCATGCAAGTATGGGTACTCACTGAGCTGTCTCTCATTCTGAATTTTGAAATT -TTTTTTTTATTCAGTTTTGGGGATAGAATTTGGATACTTGCATATTCTAGGCAAGATTCT -ACCACTGAGCCAGAACCCCAGTGCTGGAGTGTTTTGTAGGCAGTGAGCATCCTTCCGATT -CCCCTAAGGATAAAGGTCATTATGCCTTGCAGACATCATGGCACCTGAGGTGTAGCCAGC -TTATTCTAGCTCCTCACTGCCTGTGTTCCTTGTTTGCTAGGAAGGCAGTTGCTGTTTTCC -TCGGTCTGATTTGCAGAGTTCCCTGTGCCAGCCTGTGGCTGGATAGCCAGCCCGGGGCTT -AAGTTGAATCAGCTTCTTAAGTTGAATCAGCTTCAGGATTGGGTGTGTAGGGGGCAGGTT -ACCCAGGCCACTGTTTATAGCAAGGCAGTAGTTTCTGGGCGCTGAGGTGCTCTTGTCTTT -GTTTGTCTTGTGGCTCCTCAGGGCAGCCTGTGGGAAATGGGAAAGTGGAAAGGCCTGGTG -TCTTAGGAAGACAGGCCTGCAGAGGGAGTGAAATAATGTGTGGGGTTCATTCTGAGAAAG -AGTTGAAGGAGTTGACACCCCTGCGGTGTTCCTGTGCCCACATTGACTACAAATGTGCTT -ACATCTGGACACCTGCCAAACCTCCTTCCTATAAACGGGTGTTTCCACACAGTGAAGCTG -AGGCCCAGGAGGCTTCTATTGAAACCTTCCCATCCTTACTGATTACAGCTTTTGCTATGG -AGATGCTGTGGGCTCTAAATACTTAGAAGCCATATATTGTTTCTCATTTTCCCTTTCAGC -TTTGGAGCTGAGGCCCAGGGGCTCCTTGGCCAGGAGGCTGCTATGTCCACGAAGACAGGT -GAACTTAGTATGAGTTGGTTTGTTCAGCCACCAGCGTGAACTGTGACAGACTGGGTGGCT -TGTTCAGCATGTCTTTCTCCTCTTCAGTTCCAGAAGGCTGAGATTCAGACACAAGCTGTG -TGGGGTCTCGCTGTGGCTTGACCACTGAGCCATCCCTACAGCTCTTTGTTCCTTATAAGG -ACACTAATCCTGTCATAAGTCTCGTGGTTTCCTTTAAATCCACGTACCTTTCAAAGAACT -CAACTTAAGAAGCTCTCCCTTTGAGGGTGGATTATAGACTTAGCTCCTTTGAATTTTGGG -GGAACATAATTCATAACTGTACATGGATGAGGCTGGGTTAATTTTCAACTGAGAGTCATT -GCTGCTCCCTTCTCACAGACGCTATGCTGGGTCCGCAAGCCCCCGACTTGCTTTGTAGCT -AGGTTGTTCACACTGTTCTGGACACTGAGAAAACAAGCAAAGCCTAAGGGCTTCGGAAAG -TCCCTCCCTGCAGGTGAAGAGCCAGTGTGGGGCTTTTCCTGTCTTCCCTCCCCTTCCCAC -TGTGTCTACAGAGGGTGGTAGAGGCAGGGTTGGACATTGCAGAGAACTCAGGACGCCTAT -GAACTCTATGCCATTTTAGTGTCAGCTTCAGCTCCTTGTAGGCATGTTATTGGAACCCAA -GAGTATCTCACAGTAGACTCTAGAAGGGAGAACTTCATCTTCCTGGAGCTGACAGAAACC -AGGAGGTTGTCTCTAAGACCTTGTCTCTAAGCCTCTCTGTATTCTCACTCATAGAACCCA -TACCGTTGTCTCACTTCAGATTTCCTTGGTGTGTTTCTCTCAGCTCCTGGACACTCAGGG -CCCTGTTTTACTCACCGCAGGGCGTCAGGGTCTGCCTCCCAGCCCGTGTTTAGGAGAGAA -ACATGAAGATGAGTAAATGCTTGGGCAAGCTCTCCCGTTCTGGCCTCAGGCTGGCTCTGT -TGTTTTCTTCCTACCTTGCCTTTGATGTCCTTCATAACTAAGTGGCAACTTGTTGTTCAC -AGAAAAACCCATGAGGTAGCCTGAAGAGAGGTAAGTGGGAAAACAGACTTTAATTAGCTG -TATCTGAGCTGTGTAAATAACTGTTCCCGAGGGTTTAGTTAGAGACAGGCGTCCTCCAAA -GATGCAGACAAAGATATATCCCAGTCTCCACACTGTAGAAACAGAAATCAGGTCTAGTTG -TTGTACATTCTCTTACTAGGAAACATTTTAAGATGTCCAGAAAAACACATAATTGCAACC -ATTGTTTCTGGCTTGCAAATTTCTTCTTGATAATTATGAAAAGTGAACCTTTGAACTGTT -GAGTATGAAGCATCGTTCTGTAGGATTCACACTGTGGTTGCAATGCAGACTTTTCTGACA -CGGAAACCTGGAATGTGGTAGAATGAGTGACTATTGTTTTACCAGGAAGGACACAGGTGG -CAAAGGTGGCAAGTTTGGGATTAGGTTCCGGGTCTTTCTTTAAGGCTTTCTCTTGTACCT -TTTTACTCATAACTTCCTGAGCTGGAAGTATGTGCCACACCATCAGTGGAAGCTCCCAGT -GACACGTAGGAACTTCTGGAGGAGTGGTCTCACTGAGCTTTCATTAGCAGGGCCAGCCTA -GCCAGAAGGACCTGGGTTGTCCTGGAGGGGAAGGTCTGGCCTTCTGCTGTGCTGTGTGGC -CTGAAGGAGCCACTTGGGACCTGGGCTCTTGGGGTCGAGGCTGGGTTTGATGGTAAGAGC -ATCTTCAGGATTTATGGAGGAAGTAGAGACTGAGTTTATTCAGGGAGGGGATGGAAGTGT -GGCTTGTGTCCCACTTTGTACCTTCCTCAGGTCCTGGAGATATACTGGGGTCGAGCGTCA -CTGATGCGGTTTCTCGCTTCTCTGGGTGTCAGTGAGACTGACTCTCTCTTCCCCCACAAA -TGCAGTTGCTGATGCTTTTGAAAAGGCAGGTGTCAGGGGGATCAGATGTAAAGTAGAGAT -GGCTTTCTCTGAGAGATCACTGACTGAACACCGTAGTTACTCAGTCTCCAGGGGAAAGGG -GGGAAGATGACTGCTGACTTCCTGCAGTCTTGAAATTGGGTTCTTCTGGAAGCACACAAA -GCTGCCATGCTGTTATCAAAGTGTGCATCTCATTTAAATAGATTACCAAACATACCATCT -AATTATTGACCATGATAGTGCTGGTGTTAGTTACGGTGCCAGAATAACTCCAAATCAGGA -GAAAATAGATTTGGAAAAATTGGGAGAGCAACCGGGAGTGAGTGAGGTGGTGTGGTGAGG -TAAAATGTGAGCTCAGGGCTGACCTTGGGCTTCCACTCTGTCGGCCTCAGTTTCCTCTTC -TGTGACAACAGGGAAGTGGTCCAGGTCTCTCTGCAAAGGTTCAGCCATTAGGTCCTTTGA -ATGTTGAGCCTCTTGTTTGAATCACTTTGATGAGCTGAGCCCAGTCATGAATTCTCTGCA -TTAGTATTCAGTTCTTAAAAGCAGGAGTGTTTGAGGCTTTGAAATCGAGTCCAGCAGGAA -ATTTCTTCTGGTCTGTAATTTCCTTCCACTCAGGAGTGACAGGGCCCCAGTCTGCCTCCG -TCCTCCATCAGGAGTTTGAGGCAGTGGGATGACTTCTGATTCGTTTTCCCTCCCACCTTG -ACTTCTGTGAATATAAATTGGCATGGCATAAATATTTAAGCACTGCATTAATGTTCAGAT -GAAAGAATCATGCAGAAACCAGAACAATCAAAGTAAATTAGTTAAAATTTGCATAACGTT -AAATATGGTAGCCTTTGAGGCTTGTGGACAGTGGTTCCTGGCCAGCCACTGCACCATAGC -AGGTAGCAGAGATAACTTACCTGTGCATTTGGTATTTAATTGTTAATGATGTGGGCTGGG -ATATAATAACGGGCACTTACTAATAAATCTATGTGCAGTCCTCAAATGTGCTGATGGGGT -ACCCGTCTAGGCATGTGACAGTGGAGATGCTGGCACTAGGGAATGTTAGTAGCTTCCTAA -GGAAGGACTGACACACGAGGAAGGAGGAGAGGGTGCCTTGTGCTCCTCAGTTAGGGCAAA -GCACAGGCAGGCTCCCGAACGCCAGGTACAGAGAGACACGATTAGTGCAGGGTGTGTGGT -TGTAGAACGCTTACTCGATAGCTTGTCGGGCTAAATCTCCAGCTGCACTGGGCCTCAGTT -TCCCCATGTGCACAGCATTACATTTATGATCCCTCAGGGGTTGTGAGGCGCACAGCACAC -AGGACGAAGATGCGGAAATTGTGATTCAGATTGTGTTGGACAGTCTCCTGTGTGGCTTCG -GCTGCTGCTCTGGGGCTTAGGTGACTGCAGGTCTCTGTGCTGAGCTTTCCTGCACACAGA -TGAACCCAAAACAAAGTTCAGGCTAGCTGGGTGGTTTTTCCTCCACTTAATTAATCATGA -ATATTGTCCCCTTCATTATGTTTTCTAGTGATATCTAATTTTATGCTGAATTATATTCCA -TTCTTAGATATTTAAATACCATTTCTGCTATTTCAATATTTGAGGTCATGCTGGAATCAA -TGGTCTTGTTTATTTTTAAGATTTTATTCCTGTGATACACATAGGGATGTGTGTGTGTAG -GGGGTGGTGGTGTCTGTACATCTGAGGGCATCAGATCCCCTGGAGCTGGAGTTGAAGGCA -GTTATGAGCTATAATGTGAGTATTTTCATTTTCTCCTTCTCGGGTCCTCTGCAAGAGCAG -AATGCGCTCTTAACATCTAAGCCATCTCTCCAGCCTCCTGAGGTCAACATTCTTATCTGG -ATGCTTCTGTCAACATCTGTCTTTTCTCTAGAGCTGGAATTACCCAGTTTAAGAATGTTA -ATGCCTTTTGCTATATATTGCCAACAACTCTTCAGAAATGGAGTTGTAAAATATACCTTC -TCAAAAATAGATTATTAAGAGTAAACTCTAAATACAGGGAATGAGGAGGGAAAAGGTTTG -TTTGTTTGTTTTAATGTGTCTGGGCTTAGGTGACAGGGGCAAGAATAGCATGCATTTTTA -GAGAAGGTAAACACAAGTCAAGGAGAGTCAGGGAGCAGTGCACAGGCGGGGAGCAGTGCA -CAGGCTGGTCTGTACTTTTTTTTTTTCAGAGCAGCTTTTATGGTTCAAATTTGAAGGAAA -GCCATGATGCTGTGATATATACAATATCGTATATATACTATAACATATAGGCGACTGTGA -AAAGCAGGGTAGGCCCTGATGAGCTCTTCTTGCCACAGATGGTAATGTGCTGCTGCCACA -TGGTCACGGCCTCTCTTTTGCCTCAGTGGAAAGCTGAGGAATGAGATGATGGTGTTCGTG -GGATCTTGTTCTGCGTGACTTATCCCTTAGTTATGCGTGTGAGTGTATGTCTAGATGCAT -GTGTGTACATTGAGTACAGTACCCATAGAGGCCAGAAGAGGGCGTCAGATCACCCTGGAA -CATGGGTTACATACAGGTGGTTGTGAGCCATTCATTGTGGATGTTGGTAACTGAGCATGG -GTCCTCTGGAAGAGCAGTAACTGTTGTAAACTGCCGAGCCATCACTCTACCACAAAGGAA -TTGGTGTTTGGATTGAATGAAGTGTAAGTTCTTTGTTCTCTTTGGCCCTCTCTAGCCCTG -GGACTCACTGCTTGACTCTGGTAGACAGACATAGAGGGAGGATAGATAGGTGAGGAAAAC -TGAAAACCCGCTCAGAAGGCCTACTCAGTGTGGGTGTGTAGGAGGGGGTCCTAAGGGGCA -GAGTGGAGGTCCTCCTGGGGCCTCTGTGGAATCTGAGGGGAGCGCTCTCTATTGGATGTC -AGATGCTCTGCAGCCCTCAACACTATGCCAGGCTGGTTGAGTCAATGGGTAAGTTCAACT -CCTCTTTCATCAAAATGTTTAACTCTCAAAGGACCTCCAGGTCATCTGGCTTAGCTTTTC -CTTTGTACAGATAAGTACATTTTCATTATTCATTTGTTTGTTTAGCAATGATGGAGATCA -AACCCAAGGACCCATACATGCCAAACAGGGGCCTTACCATTGAGTTATAGCCCCAGGAAA -CTGATTATTTTCAGTTGAGCTTCACCATGTAAACAAGTGAAGTTTATGTTGCTCCTTTAA -AAAATGTATTTGTTATTACGTGCGTGCCTGTCTTTGTGTTGGAGGGTGTCTGTGTGTGTA -TGCACATGCTGTGGAGCTCTTTGGAGGTCAGGTAACAGCTCTCAGGATGAGTTCTCTCCT -TCCACTGTGGGTCCTGGGCATCAAGTGCAGGTCGTCGGCTGAGCTTATTTGGCTTATCTT -ACTTGCTGAGCCACCTCCCAGGTCCTGTTTCTTTCTTCCTCCTCCTTTTCTTCCTTGGTC -TTCTCTTAATTTGTGGAATCAAAGAGCCTACCTTGGAGTGGAGTTGGATGCTGAGAGTCC -TCAGCTCTCACACTAAGATGGCAGAACTGTAGCGGGCACATCTGGTACAGACAGCAGAGC -TGAGAGCCAGCTTCACTCTAGTCACTTCTTCGGCCTGGGGTTGTGGGCTCAGGTCTGCCT -GCAGTGCTGCTGCTCACAGGGGTGGCTCTTCTTCCTGTGTGGCTCACTGATGCTTCTGAG -TAGTCTTGGACAGAGAATGGCTCTCTCCTCTTTATGTTTTAGAAATTATCTGCTAGTTAC -TGTATTGTAATTCAAAATAATTTTTTTTCTTTTTCCTTGTAGTGACGGAATAATGGCCAG -TGCTTTCTTTAGGAGAGTGCCAGTGGCTCTGAGCACACCTTGTGCCTTTTACCACTGGGT -GACACTCTTAGACCAGAGTGCTGTACCAGTGGAACCCAGGGCCCTTGAACCTCAGACTTC -TTCAAAACACTTTATGCAGGAGAAAGGGACACTCTTCCATCTAAAGTGCATACTGGCCAC -TCTCAGACATGATAGGTATTATGTATCAGTCTGAAGCAATTTTTAAGGCCAGTGAGTATT -GGGCAATCAATTATTAACAGGATCATCAATTAGGCAGCCTTTCAGTTGCTTGGAGGTTTA -TTTAGATTCATGTGTTGCATATTAACTAGCTACTAATTATTTCAGGGGAACATTTATATG -AACTTATTATTCTAGTATTTATTTTGCACCTGACACAAATCTGTGTTATCTGTTGGTGGC -TAAAACCTTGGTGATGGCTTGCACATACTAATGGATGTCACAGCAAACCTTTGGCAGTCA -GAAGACAGTATGAGGAAGTTGTTTCTGTCCTTTCCTCATGTTAAATTTGGGAACTGAACT -GAAGTCCTCGGGGCTGGCACACATGCCTTTTCTGCTGATCCGTTCTCCAGCCCAGTCCTG -TGTATGGACTTCCACTGAGCCATCTTAAGAGGAAGCAGAGCAGTTACTTGGGAAAATGAA -CACAGGTTCCCTGTACAGATCTCTAGCAAATAGAACTTGTCTAGAACTTGTGCCAAGCAC -TTGAGAGCAGGTTAGAGAAGGACTTTGCTCAGAGCGTGTGCTGGCCTGCCTGCCCTCCTT -GTTTCACGGCTTCTTTTGTAAACCCAAGGCCCACCGTCTAGGCTTGGCATGAATAGCTCC -TAGTCACATTCAGCGGAACAACATGTGGTATTTCTCAGGACAAGGAATTTGGAAGAGTCA -GGTCTCTCCTCTGCTGGCTTAAGAGGAGGGATGACAAAAGTTAGAATTTTAGGATCCTGA -CAGAAGTATTTACTGTATCCCATGGGGACAGAAAGAAATGACAGTGGCAGAGTCAGAGAA -GAAAGAACCTAGTGAGGTTAGTGACTCCAGTGTATTTTGATCCCTCAGTATGTGCATCCT -CCAGTTAGTACATTGTTGGGTGACCCTTAGTGTGATACCCAGTGCAGGGGGTGGGTGGGC -TGTGGCAAGCAAAGCAATGTGAATGGAGTAAGACTTGAGGCACAGCAGGTCTCATGGGAC -TCAACCAAGGGCACAAGTAATTGACAGCCCCAGATTTCTAATAGATGGTGTCATGGTGTG -ACTGCTTCTGCTTCATGTGGCTTAGGCAAGAGGCATTGTGCTTGAGGTGGGAAGAGGTGG -TGGCCAGAGGTCTTTCTGCTGTGCTGTTAGAATCTGTCTTTGCAGAGACACACCAGAGAT -GGTGTACTGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTTACCACAGAGAAAGGAGC -TTCAGTTGAGGAAATGCCTCCATGAGATCCAGCTGTAAGGCATTTTCTCAATTAGTGATC -AAGGGGGAAAGGCCCCTTGTGGGTGGGGCCATCCCTGGGCTGGTAGTCTTGGGTTCTATA -AGAGAACAGGCTGAGCAAGCCAGGGGAAGCAAACCAGTAAAGAACATCCCTCCATGGCCT -CTGCATCAGCTCCTGCTCCCTGACCTGTTTGAGTTCCTGACTTCCTTTGGTGATGAACAG -CAGCATGGAAGTGTAAGCTGAACAAACCCTTTCCTTCCCAACTTGCTTCTTGGTCATGAT -GTTTGTGCAGGAATAGAAACCCTGACTAAGACAGATGGTATGGAAAGTTAGCTTCTAGGG -CAGAGGACTAAGTGTTAAGTCCTTGGGAGCAGGAGAGCGCTGGGTTGAATCTTCCACTTC -AGTTGAGATAAGAGGGAGCTATCCCATTTAGGAATACTATGTTGTTTACAAACAAGCTAG -GTCTTTGAAAGATGTATGGAGTTTTCATTGTTCTGGAGGATGGAATTATATGTGGGAGGA -AAACCATAAGAGATGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCTCGCACGCGT -GTGCGCATGTGTGTGTAAGGCTGCTGTGGGAGAGCTGGATCCTGATATTAGAAGTCTGCC -TGACGACCTGATTATGGAAACATGGGAAGGAGGCCAGGCAGCTGTGCACCATCTCCTCGG -GTGATGGATAGAGATGCTTTGCTTCTGGGACTTTGATCTGATTAGATTAGTAGCACATTG -GTTTGTCTAAGACAAGGAAGGATGGTCAGGAGAAATGGAGCCCAGAGAGGAGCAGGTTGG -CAATTACTACTTGGGATGAGAAGTGAAGAGGGAATGAGGCTCCTGGCGGTGGAAGAGGAT -GGGTTTCAAATACATTGATGGACAAGAATCCAGGATGGATTGGTTCTTCATGGAGGCTTT -GAGAGGACGCCACCCAAGATGGGTGTGCAATAAGGAGGTTAGAAGGACACAGGATGGCTT -CTGCCAATCGGAGGCTGGCATGAAAGGTGGCACAGTGGACATGTGCATTAGCCTGGGTTT -GTGTGGGTGATTGCTGCTGCAGTGGCAGCTAGTAGGGCGAGGTCTGCTGGCCTGTGGCCC -CTCAGTCTGTGTAGTGTCCAGTACTGCTGTAAATAAAGAATGAGGTGAGGTGTGGCTGTA -CACTGGTCCCGAGGTGGGTGCAGAAGCCCACAGTCAGCATGTTAGAGCCCAAGCTAGAAA -AGATGGCGACGGCCCTTAGGCTTACTGTAGAAATGGCTCATATGGCAATGTGAAGGGAGA -GTTTGCATTGTTTTCAGATGCAATTGTGGGGGGTTAGGGTGTAAGGCTCTGGACCTGTTC -TTGGACACCCTTGTCACTGAGGGCTAAGAAGCAATAAGCTTTGGTGCAGACCCCAAAGAC -TGGCTTTCTAATGCAGCAGATGGGCAACAGCTTCAACTTGGAGAAGAGGCTAAGGAGACT -GTTAACTGTAGGGAAGCCAGAAGCCAATTAGTCCTGAGAACGTTTCTTGATAGGATAGGG -ATGGGAGCTGGAACTTGTGCAGTGTTACTGAGCAGCGGAAGAACCACATTGCTGTTTTTA -GTGATGCATTTCCTGTCTTGGCTGCCTGTGGACCATACTTCTCATGCATGGACCTTGAGG -GCCATGAGTACAGGACCTTTTATCTGAAAGAGCCTCTGATTAGCAAAGAGTCACAACCTG -CCCTCAGAGGACGATTGAGGAGGAGGGTGTGTCTTAGGGTTTCTGTTGCTGTGATGAAAC -ACCATGACCAACAAGCTAGTTGGGGAGAAAAGGGTTTATTGGGGTTACATTTCCATACTG -GCATTTACTGGTGAAGGGAGTCTGGACAGGAACTCAGAACAGGGTAGGAACCTGGAGGCT -AGAACTGATGCAGAAGCGGGGAGCTGATTATTGGCTTGCTTCCCATAGCCTGCTTTCTTA -TAGAGCACAGGACCACTGGCTCAGGGATGGCACCACCCACAATGGGCTGACCCCTCCCCC -ATTTTCCACTAATTGAGAAAATGCCTTACAGCTGGATCTCATGGAGGCATGTCCTCGACT -GAGGCTTCTTCCTCTCTGATGACTCTAGTTTGTGTCAAGTTGACACACAAAACCAGCCAG -TGCAGGATGTTTGCTAAGGCTTTTCCCTTTGTGATATTTTCTCAAGAGTCCTCAGACTCA -GTCATTTGCTGGCCTAATCCCTAATTGATTCCTGGGTTTGATAACCCAATCTGTTGTTAG -GACCTCGGATGATACTAAGCAGGTATTGGGCTCTGGCTTCTATCTTCATCACACTGCGCT -GTTTCCACGTCTTCGAGTGGGCTAGCTGTCTGGTGGCCTTGCATAGATGTGCTTCTGATT -GCCAGGGCCAAAGAAGCTTTCTCCCACTATTATACACACCTTAAAGAATTAAATAATATT -AATAATATAGCTTATCATGGCATTCTAAACTCTGCCCTTAAAGGATCTGAGACACCTAAA -CATTGTCTCTCATAGCCTGCCATGTGGAGAGTTTTTATGTATGCATGTATGTATGTGTGT -GTGTATGTATGTGTATTTATTCTGTGATCCTGCCCTGGCTTCTGTAGGCAAGCTCCCTGC -CTCTGAGCCATATCCCAGCCTGGCACTGGTGTCTTTTTATTTGCCTTGTCTTCAGATTTG -TTTCTAAAGTTGTCTGAATATTCACCTTCCTTTCTAAATGGGCTTATTCAATAATTGTCC -TTTACTCTGGCTTTCCTCATAATTGGCCAACTTTAGACACGGTGTGTTTTTGGCAGTGCT -GGCTGTTGAATGGCTAGAAGGTAGAGGGAATACAGTTAGTTGTATTACCCACTAGCATTC -TTGGAAAGCAGCCCAAACTTTTGCTTGCTGATTGGCAGCATCACACTCTTCTGATGAAGC -CACAGTGCAATCTAGGGTGCTACCCGGACACACCATTCTCCTTCCTGTAGCCACGGTACA -GACATGAACAGCTTGTGGTTAATTGGCAGTATAAATTCACAGTAACACCAAAACTCGATC -TTACACACACAGGCCTAGTGAACGTTCTGTCTGATGTCAGCAACATGGAATGTAGACTTG -TAAACTATCATAGTGGCTGTCAGCTCATTGCTTATCTGCCTGCGCCTTTGCATAGGGTTT -CATGGAGCATTATACAAGCAATGCGTCTGTGAGGAGCTCCCCTCATTTCTGTTTCCATCC -TTTTGGAGTTCCATCAACTGGTGGTTAATTCATGTTCCACGAGATATGTGGGGGAGTAAA -TGCATTGCAAATGTGGACTGGGTGTACCTGCTTTTCTATAAGACCTCTGACATTTATGTC -ACTGGCCTATGTTCAGGACATATATTTATGCAGAGCAGATTACCAAAAAGCCCAATGAGA -GAGGAGGCCACTCAGTTGAAGAGATCGGACTGAATCAAGGAGATTGGGGAAGTTCTTGAG -GGTTTCTAGGCCTTGGCAGGATGGGATCCACTCAGGGCCTGGCCTCTCGGGGATTTTCTT -TCTCTACTTTTTCACTTTCTGTCCCTTCTCTTTCACCCTTCTGTGTCAAGACTGGAAAAA -AAAATGAACAGAGCCATTGACTTGGTTCATCCATATTAACTCATCCTGTCAGACTTGTAG -GATGCAGTCATCATCCATTTTCCTGGCACCTTCATTAACGGAGAGGTAGATGTTGAGCTG -GTATGTTGGGGCACGGATGGGCACTGCTGGCCTCAGGTGGGTCCCACAGGACTTCTCATG -CTTAGAACATGCCACAGCTATTGGATTGTTGGCTCTGATTTCCAGTTAAGAAAGTTGAGA -TGCAGAGTAAGCCATTTAATTAAACAAAACCACATAACTGTTGAATGACCTAAGCAAGGG -CCTATCTAGGGTCACTGGTCCTCAGGCCAGCTCCTTCTCATTGTGTGCATACATGGATGG -ACATGTAATGCATGCTTTATATAATAGCCAGTGGAACCTTATGGAAAGTATATAAAGCAG -ACAGAATAAAAATGTTCCAAGATGCAGTATAGTATTAACATGCATCCATTTTATTCTGTT -AAGTTTAGATGTAGGATTACTATGCCTACATTTCTAATGAGATGTGAGGCCAAATTCTAA -TAGCATTGTAACAACAAAGTGATTCTTAGTTGATAGTCTCAACAGCAGTGTTATATAAAC -TGTGTTCACTGAGGTGTGTTTATTATGCCTACAGAGAAGGTATCCACAAGAAAGTGCCAT -GTGATGATCTGTGTAACCAAACTGGTATTATTAGCACATGGAACACCATACTGTAGAATT -GCCCTCCTCCCACCTTATGTCTTCCCTTCACCATCCATGCCTAAGGTAACATGATATCGA -ACAAGGGGTTGTTTGACTGCTATTTACTTAAATTAGACACCCAGATGGTTCTTTTGTACT -ACTGGCACCTGATTGGCCCTGACACTGGTCCAGTTTATCATGGCTATTGGTATGTGCTCT -GACTATTGGGTATTTTTGATTCCCCTTCATTGTGCCTTCATCTTTCGCCATCTTCTAAAT -ATAAAGTATGCTCCTTGTTTAAAAATACATTGGTGGGGGAGGGGAGCTGAAAAAAAAACT -GATGAGAAAGTGAGTTTGGACATTTTCCCAAGAACGTCATTATGTGGTGTTTGGACAGCA -ACATATTGGGAGCAGATCAGTTGAGATTATATCACTATTTTAAATGGGCCACTTGGGAAT -CCTAGGGTCCCCTCTAACCGTCATAGAGCTTGGCAGAATATGAAAAAGTAACACTGCTGT -GTTTATGCAGATAATCCCAGAGGAGCGCCTTTTCCCAGCCTTTCTCCTAGCAGATTTGTG -TCCACAAAGGGTCCTTCAAGTATTTGTCAAATGCTTTTGGGTATCAGACGATGGCTCCTT -GTGGTAGAGTGAGTTTGTAGGTTCACCTCAAGGCCAGGCTGTCCTAAACACTGGCAGATG -AGGCCAGTTCCGCTGGAGAGAGAGACTTGCACTAACTCATTTTCCTGTCTGTCTGGGAAT -CCAGGGGCAGAGGGAGGAGATTGCTATGGATCCAAGAAGCCCCTTCCAGTTTTCAGGCTG -ATCCACGCCTAAGTTTGCCAGCTACTGTCTTAAGTGTTTTGGGGATCTCAGCTCCTAGCG -TTTGCCAGTCTTCTGGAGCCAGTTTGGGGAATAGGTTCTCGGAAAGAATGTCTTGAAATA -CTTTTAGCATTCTGGGAGTAGTTGTTGCAGTTCAAAAGTTCAGTTATTTGGGACTGACTG -AATTCTGCTGTATGTGTACGCATGCATCTGGTATATACATTGCCACGTCCTGATGCTTCC -AGATAGAATTGGATTTAAAAAAAAAATTGGGGCAAATGAAAATTGGCATAATCTCTAAAT -TCTGATTTTCAACCACGAAAGGTTAGTTTTTTTGCATTTTGTTTGTTTTATGTACAGATG -TGCAAAGATGGACCAAGAATAATAGCCTGATGGTGCAGCTCAGCCACAATAAGTGTGTGT -TCTCTTGGCTTGGTGGGGAAGGTTTACATTGGGAATCATTATCTAACTCAGAAAAGCACT -GTCTGTGGCCATTAGAATGCAGTGTATTACCTCGGTAATGTGGTAGGCAGGCCTTTTTAA -CTCTGCCATAAGGGTCTGTGTTTGTAGCTTTGCTGGTAGAACTGTGGGATGCTGGGCTGG -GGAGAGCACTTAATAGTTAAAGATGCTTATTGTTAAGCGTGAGGACCGAGTATGATCCCA -GCGTCCATAGAAAGCGTTGGGCACGTTGGAGTGCACAGGCAACTACAGCACTGGGGAGGC -AGAGATGGGGCGGCGGCACTGGCGGCGCGGCGGTGGTGGTGGTGGTGGTGGTGGTGGTGG -TGGTGGTGGTGGTGGTGATGGTGGTGATGGTGGTGGTGGTGGCAGTGTGGAGTTCTGTGA -GCTCACGAGAGGCCCTGTATCAAAAAACAAGGTAAAAGCCCCTGAGGAATGACTGTTGGA -TTTATCCTCTGCCCTCCACACCTAAATCTCACACACACACACACACACACACACACACAC -ACACACACACACACACAGACACACACACACACACACACACACTCATATACAACACACTAT -GCATCCACATGTACTTACTTACTGTTACTAATGAGGAAACTGTATTATTCATTTGAATTC -ATGATTAGAAGAAAATATGACCCAAAGAAGATAGATATCTCTAGATAAAATATGTAATGG -TGTCGGCTATAGCTTGGCTAGCAACACCGCCTACTCAAGTACTCACTCATATCCTGGGTA -ATAGCACATTGCTGCCACATTATTTCATTCATTTTCAAAGACAGCTGGGGAACTGAAGTC -ATGGAAGTTACGGCTTGTCTAACCACTCAGTTGTCTTTCTTTAATTAAGCCAGCACTGAT -TTTTCTTCCCTTGACTGATACTTGATAAAAACCAAACAGCAGCAGCAGCAACATACATAA -AAAACTTACTTTATGAAAGATCGTTAAACCATTATTTCATATGCAAATCATCACTTACTT -AAAATTCAAATACTGGTCTAAAGTTTAAGGTGATTTGGATTGCATTTGTTCCCTGATAGA -TCAGAAATAATTTATCTGTTTTCTTTTCTCCAAGACAGCAAAGAAATATATAAAGGTTTC -ACATTAGTCAATAAATATTGGCTGCTGAGGTATTTCATATTCTCATTTCAAATAAGATTA -ACTTAATAATTTATAATTGACTGAGGGCGAATTAAGGAGCTTCACCTAAGCAGATGTTTT -CATGTAAAGGGAAATCAATCCACGTCTCAGGTTACACACGAGCCCACCACTAATGTGCCA -TAAAAATAAAACCTAGAGGGGGCTTAAGAGTGTGACTGCCAATATTTCCAGAGAGAAAGA -CATACTAAACACAGTGATAAATTATTGCAGTCTTATGTAACAGAATTGTGCCAATTTCTA -ATCAATTACAGATAACTTATTTTTCATCAACTAAATGTAACTTTAGAAGTTTAAGCTTTT -TTATTGTTTCATTGTTGAGATTCTATTCTTGGTTGTACTTCCTGCCACTGAGAGTTGGTA -ATAGTCAGTTGTATACTTTATATTTTTATCTGGTCTAAATCATTGTGCTAGTCTAGATAG -CTTTCCTCTAAAATATGTGGAAATTTCTAGAATACTGACTATGTTAAAAAATAAAATAAA -GTTGTCTATTTGATCACTTTAAAGAGGTAGAGGAAGAAGGGTCATTGTAAGCTTAAAGCC -AGCCAGATCTACATAGAAAGTTCTAAGCCAGACATGGCTAGATTGCAAGACTCTCAAAAC -ACAAACAAACAAACAAACAGATTTAAAATGTATAAATCTGATACTTGTTCCATGGCAGCC -ATGATGCTGTTTTTGATCTCAATAAGACTCTGTAAGACAGCAAAATAATTTCCTAGAGAC -CTATTACTTTCACATTGGATAAAATATACTTAATATCCTTTCATTTTCATGTTTCAAAGG -AAGAGTCAAAGATGATTAAAGGGCTCTTTGAAGCGGTCAGGGCTTGGTCACTTCACATTC -TGTAGTCAGGGACTGAACCATAGTTACTTTTATAAATGTATTAGGATGTGAAGAACTGAC -TATTAAGTCTAAAGTAGCTGTATTATCAATAAAGCAATACACTGAGTTGGGGTATTGTTT -TTTAAATATGTAATTATATTTCTTTTCATGAAAAATCATACATAAATTGTTACGTTTATT -TAAGATGAAATTGTACAGCCGATAAGAGAAGAGAGAATCCACATTGTAGATTCCTTTTGT -GAGGGCATGAAGAAGTCTGTACACAATTGAGCATATTCCATGTTTAAAGGAAGAAAGTAA -ATAAATGCAAACAACTCCATAAAAAAAAAAAAAAAAAACTTACTTTATGGTCCAGTTACT -TGGTCAGTAACATCAATATGATGAGAATATCTTGTGTTAATGTCAAGAAGAAATCCCTCA -TGTAAGGATACTTACTTCTAGACTCCCCCCCTTACTCCTAGACTTTTCTATCACATCTTT -ATTCTCAGCCTTCTTGGTTGCTTAATGCTCAGTGAAGAACCCCACCTTGCCTCCCTGAGC -GTATTTCCAAAGGCCAAGGAAGTCATGTGGCTCAGGAGCGCCCTCTTCTGGCAGCTAACC -GCTAACCCCTGACTTGGTTACTTCTTTTAAATACTCTCCATAGAACCTCCATAGAATCCT -AGGTGGCTGAAGAAGAGGAGGAAACCAGTCTTTGCAATAAAGGGATGGAATGTTTCGTGT -AGATTTCAGTGCAGACTAAAGAGAGGAGGTGATTCCGTAGTTGTCGGAGGCCAGAGTTTA -ATTACAGTCAGGATGTTAGGAAAATCTTCCTGAAAGACTTGGCCACGTATCTGTATCTGA -TTCGGCTTGGTGTAAGGTGGATTAGAAAGGAGCATCATGCCTGCTAGGAGCAGCAGCAAT -GGCGAGGGCCTGCAGGTGGAGGAAGGGCCAAGGAGAGGGAAGGTGCGGTACATAGTATTT -ATGCCAGTTCAGTCAGAGCGTGGGCTTTGTGAGGACACGTCCCCACATGATCAGAATTCT -GTTGTCAGGCTTCAGTAACCACGGACAGGATGGCTGACAGGAAAGAGCATCAGGTAAGAA -CGTCACAGAGATGGCTACTTCTTTGCTTTTGTTGTGGGTGCAGAGTGAAAAGCCAAGGAG -AAGTGCCCCTATGTAGCTCCCAGCTCCTGTCCCAGCCGCTCTGTGGTAAAGCCATCCAGG -ACACAGGGAGACACTACTTCCCTTTCCAGACCCCTTTGCTGTAGTCTGGAGGAGCTGTAT -TGCACACACCTTCTGCTTGGCCTGCAGAAGACTCTGAGCCTGCGCATGGGACTTGGGCTG -CGGGGCTCTTGTGCCCACCCTCTGACTCCAAGACAGAGAAAATGAAGACAGTGCTGGCCC -TGTGCTTAGATCAGAACTCATGCAGGTTCACCCTGGGTCCTGCCCAGGGTCTTGTCTGGT -AGGAGACCCCCACTTGGGTGCTTCTCACCGACTGTTACTGTGGGGGAGAGGTCCTAGAAA -CTCTAAAAGAGAAATCACCCACTTGTGCCCCAGCATCCTGGCCTACGGCTCCTCTCCCCT -GTTGCTGACAGCTACCCCATTCTTTCCCTGCCTGCCTCCTCCCTGAAACTTTGACCTTTG -GAGTCCCTCCTGCTCTGAAAAGATGTCATGGCTTAGGATAGAGAAGCAGGTCCTTTTATG -GAAGCAGGCAGCATACTTTGTCTACTGATTAACCAGAGTGAATCTGCTCTGGGCTCTTTT -AGACAGGTTAGGCTGTAGAGCGGTGCCTTGTGCATTTGAGATTTCAAGCAGACAGCACAG -CCCCTTTAGCCAGGGAGCAGTGGAGCTGAAGTCAGGCTGGCTGTGATGGGCTCCCTTACT -CACTATGTGCAAGGTTTGTATTTCTCTCTCTGATTAAGGCTGCAGGAGTTCTCAGTTAAA -ATGTCCACAGTGTTTTGGGAATGTGTGGGTTCTCTGTTATGTTTTCCTCATTTGGTAGCT -CTGAGCCTTCATATTATACAGTGTTGCCTCAAATATTTAATTATGATGCAGTTATAGCTG -CTTTTATATTTTAATTGACTTGGTCTTTAGACATTTAGTAGCTTTATTTTCATGTTAATT -AAAAAATTTTTTTTACAACACTTGATGTAAAAAAGAAAAAGGTGGGCATTGCAGTTTGGC -AAACCTGGGTTTGGGGATTAGTGGACGGCAATTTGGTTTTAGCACTATGGCACTAGCAGT -ATAAGTACCAGCATGGTATAATCTTGTTTCTCTGAGTGTTGGTGTAGAGTCTGAGTCTTT -TATTCCTATGGTTGTTGCTGGAATCAGTTGGGACCCTGCATCTGCACGTGCCGTTCCCAA -GGCACTGATTGATAGTTGTTGGCTGTCAGTTTGCCTAGATTTGGCTTTGATGAACTGTTA -GTGACAGTTCAGGGCTTCATGCTGACATGGTTGCTTCTCTCCGGTGTCTACTCTGGAGTC -TGTGGATAGATGCCCTGCTCTCTCTCTTCCCTCAACATCCACGTAGCCCCACTCCTCCCC -ATAACTGTCTGCTGGGTGGCCTCCGTGGGCAGAAGTTAAAGGTAGGAGCTAGCATTGGAC -TAAGAGCTTGTGCACAGAGAAACTCTTCTCATTCTTCTGAAGGCAGGTTTCATGCCGTCA -ATAGTAATTCAACATCTTCTACTTATCTGAAGTGGCTGGGATTAGAACTGGGGCAGAGGT -GGTCCTCCCCCTTGCAGAGAATGGACAGAAACCTACAGTCACCCCGTATCCCGGTTTATC -TTGTGGTGTCAATACCAGGGAGGTGGCAGTGCAGTGCTAGGCATGAATGTTTCAGGTGTG -ACTCTTCCTCCCACACAGTCCCCTGCTCTCTGACCCACTGTATCGCCTACTAAGTGAGGA -GGTAGCCGTAGTTAGCAATCGGAATTGTGGACTTACAGAGAAAGCAAGGTTGCAGTACTC -TGGTATAGTCAGGCCCTTATCTGATTTTGAGTTTGAAAATCAAAGTCTCTGAACCAGGAC -AGGCAAGTAGGAATCTCCTGTTAATTATCATGGCATCTTCATCTGCTTTGTTCTGAGCAC -AGGGAGCAGGGATGGATGGGGTCAGCACTAAGAATGATCTTGGTACGCATGGTAATCATG -GCAATTACTGGCACCAACCTTTGCCTGTCTTCTGCCATGGGGTCAGCCCTGGTCCTCTTG -CTTCAGTCTCCAGAGGGATTTTTCTTCTGTCATGAAATGGTACTCGCATTCACAGGCGTT -CACTACATGTCCACAGCCCTAGTTAGTTACAGGTGTCCAAGAAAGGAGACTTTCTTTCTT -TGGAGAGGAAGTCTGAGGCCAGAGGGGTTAAGTGATCGCCCAGCTCTGTCAGCACATTGC -TCTGCTGTAGTTCAAAGACATGTTCTCTTTAGCCACCCCCACTGCCACTCTGCCCAAAGG -GGTCTTGCTCAAGCAAGGTCACCTACCTTCCCTTCCTCTGCTCTCAGTTCTAGCCCTGAG -AATAGATGGTCAGCCGGAAGAGGAAACAGACCGCCCGTTTTCCACGTTGACTGCTGGAAG -TTTTGTCTCTCTGCAGGCTCAGGCTTTACGGTGGTAATGTGGACTCATTTGCTGAGGTTG -AGGAAAAAGCTAGTACCCAAGTGTTTCTTGTGAGCTTGCTTTTGAGATGTGGTGGCAGGA -GGTATCCTTTGTGACTTGAACTCAGGGTGTGATTGGCACTGACTGGAGTCAGGTCAGAAG -ACTCTTACCTTGCCCCATTGCTTTCTAGTCCTTGGAGGATTAATCAGTGGCATCCCTGAG -GTAGACACCGGAGGATGGCGTGTCCTGGTATGACAGACCAGACATAGCTCTTGGGACCTT -GACCATCAGTGAAAGAAGTGTTGACAGAATAGGCTGCAAATGAATGTGCCTTCTCTTTGT -GTTTCAGACGGCCCCCTTGAGAATATTGACCCCAAAGACTCCTGTCTCATTCCAAGAAAC -ATCATGGCTGAGCCAGACTACATAGAAGATGACAATCCTGAGCTAATTAGGCCCCAGAAG -CTTATCAACCCTGTCAAAAGCTCCCGAAATCACCAAGACCTCCACAGAGAGCTTCTTATG -AATCAGAAAAGGTGCGTGGTTTCTGGGTGGTGTTTCCTTCCTCCAGGAAGCTTTGGGGTG -GCCAGGTTTCCTTTTGGGTTTACAAAGGCTGCAATTGCTTGTTTGCCATGTTGAAGGCAT -CCTTTTACCAAGCATGGGGGAGCTGTTGTCTCTGCACCAAGCTCCTAGGTACACTGGCAG -GGTCTGACACTGTCTCCTTTCAAATGCGTGCTCATTTTAAGGAGCACTTGCATTTCTTTT -GTCTGTGCCTGTGCTCAGGCCTGTGGAGGACAACTTGGAGGAATCCGTTCTCTCCTTCCA -CCACGTGAGGCCTGGGGATTGAACTACAAGCAGAGCTTGGCAGCAAGTGCCTTCACTTGC -TGAGCCCATATGTGCATATTGTAAAACTTGGGTAGAAGAGGCTGAGTTCGGGGTAGAAGA -GAGTGACTCTTCCTATGCAGAAGAGAAAGACTATTTCTTAATTTTAAGTCTCTGACATTT -TGGGAAGTGTAGGAATCAGATTTGAGCCCTGCCTGTGCTAGTGTTTTCTAGCTGCAGAGA -GACGTTTCTATAACTATTAGAAAATAATAAACAACAATATTCTTCCTTGTGTCTTTATTA -GTTTCTTTTCTGTAATATTTTAAATGTTATTGTCTTTCTGTTAAATTTTTAAAGGGATGC -AAAATATTCCCTGTCTTCTTGTGCAGTCAATCCTGTCTCTACCCCAAATTACTCTGGGTT -CTGGGACTTGGGCCTACTGCTGCTTGCTTACGTGTTTAATGCCTGTTGTATGCAGTGTGT -GTGTTAAGGCATGTGGAGACATGAGGTGGTCTCTCCTCAGTCAGTTTCCGCCTTACTCCA -TTTTAGACAAGATGTCTGACTGAAGCTAGGGCTTTCTGGCAGGCCAGCAAGCCTCCAGTA -CCATCTGTCTCCATCTCTCAGTACTGGGGAATCTCAGGTGCTTGCTCCGGAGACCAGGAT -TGTTTGGTGTTGATTGTGGATTCAAGGGGATTCAAACTCAGGTACTTATGCACTACACAG -CAGTCACTCCATCCGACAGAGGCAGCTTGGCCAGGATCTTAGGGCAGTTCGAATTCAACA -CGGAACCAGGGAACTCAAAGTGCACAACCTTTCCACACTGCAATGCCTGAGCTAATGTCA -GCCTTTGGGAACAGTGAGCTAGGGCTGCCTGAAGAGTCACCTGTGGGCCTGGGGAGGTGG -ATCTGTGGGTGAGAACCAGAGTTTAGACTCACATAACCTATCTAAATGCCAGGCAAATAT -GATGGCCCACCTGTATAATCTCAGAACTTGAAAAGCAGAGGCAGGGGCTGTGGAACAAGC -TGGCATTGGGCCAGCTGAACTGAGAAGCAGTTCCCTGAAGTGAAATGCTGCCTCAACAGA -GATGGACAGTGACCAAGGAAGACACTCAGTCAACCTCTGGCTTATACACACACACACACA -CACACACACACACACACACACACACACACACACACACTCACACACACTCACACACACATA -CTCACACACACACACACTCACACACACACACACACACACTCACACACTCACACACACTCA -CACACATACACGCACACACACACACACACTCACACACACACACACACATGTGCAAACACA -CTGTGTGTTCAAGTAGGCAAAGAAGGAATGAGCAAAACCAGACAGAAATACAAGGCTGCT -TCATTCTTTGGAAATGGGAGACAGCTTCTGTTGCTCTAAGACCTGTTTAGCATCAATAAG -ATCCAAGCTACTAGTAATATTTTAGCAGAATAGTTTGTTACCTATAATCTAGAAAAATGT -ATGCTCAGTAGAATTAGGATTGACTTTTGCTTTATTCTTCCTTTTCACAAATTTCTTTAA -AACTTTTCAGTTAACATGCTTCTTAGAGATTAACTGAGTAGCCCTTCCCCCACTATTCTC -TTTAGAAAGGAATAGAGGCTAAGAGCAGACTGGCTGGTCGGAAGAATGGGAACCTCCACA -AAGCTGCCCCTCAGTTTGGAGACCCCCAACCCCACCATTTCCCCAGCACAATGCAGACAT -AAGCTAAGCATTTACAAAAGATGCATAGACTTGTGTTCAGGGCAGCAAGCAGCAGTCCAA -CCACACACTTGCTTGTACTGGGGCCAAACCCAGTGATGGCACAGAGAACTCCTGGGTAGG -GAGTCCCCAGGGCTGGCACAAAGGCTGTACTCAGGGTGGAGAACTGCCCTAAAAGTGCCT -CACAGGGCCAGGAAAAGGCTCGGCGGGTGAAGGCTGCGCTTAGTCCTTACAGTCACATAG -TAAAAGGAGAAAGGTGACTCTAGCAAGTTGTCCTTTGGCCTCCATATGCATGTTGTGTGT -CAGTGACCACACACCACACACACACACACACACACACGCGCGCGTGTGTGTGCACATACA -CAAACCCAAATATATGTAATAAAATGATTTTAGAAGGCTTGTAATCTCCCTTATTAAATT -TAAATTAAGATAATATATATTCAACTACATTTAATTAGTATTACATGTAGTTTGAATTTA -AGATATATAAATTCAAACTACAACACCTACCACAAGACTACAGTATAACTGGTGCTTCTG -CAGTCTGTTTAAAGGGGAGAGCTTGGGTTAGGCATTCAACTTTTAATTTTATGAGTATTG -ATATATTTCATATATAAAATATGTGGCCTAAAACCCTAGCCCTAATTTTAGAAACTGGCT -ACACTCTGGCTGGAGATGTGAGAGTTAAGAGCATGTGCTGCTCTTGCAAGGACCCAAGCT -TGGATCCTGGTCCTTATCAGGCAGGTCACAGCTATCTGTAACTCCAGCTGCAGACCTTAC -GTCTGTCCTCCTTAGGCGCCTGTACTCACATGCACACACAGACATCTACACATACTTAGC -TCAGCTCTTAGGATTGATCCCTGGACAGTCATGAAGGGGTTGGAGAGACTTAGTAATGTA -GGCATCAGGGCTTGTAAGGACCCACCACTGTACGGCTGCACTGGTATAACCCAGAAAATG -TTATTACTAGTTGAAGTTACTTTTGCCGGTGAACTATGGGAGATATCTGAACTTAAATTA -TTCATATAACTAAATTCTTAATCTTAAAATGTAATTGTCTGCAGTTTTATATTGAGACCT -TATGTATTCATAAAACTGAGAAAGCCTTAATTCATTATTCCTTAGTGATGCTTTTGGGTT -TTGAGATGGCATTTTACTATGTAGCCCAGGCTAGCTTCCTGCTTTAGCCTTCTGAGTGCT -GAGATTACAGTGTGCCTTCACACCCTCCTGGTTAATGATACCAGGAACTCATATGGGCTG -TAACTATGCTGATTAAAGATTTGATTTCCTTGACACCCTGTGTGCAGTTGTGTATCTGTT -CATTCTTAATAGTTGTGAAATAAATCATAAAATCATAAAAGTAATCTCTCTTCTTTCATA -GGACTTAGATCAGTTTTCTTCTAATCAACTTCCTGCTATTGAAAATAGGGAAAGAGAAAG -TTCATTGTGATTTTTAAAAAAGTAGGTAGAAAAGATGCCAGAATCAGTGTGTGTGTGTGT -GTGTGTGTGTGTGCGCGCGCGCACGCGCGCGCGCGTGCATCTGTATGTTTGTATAATTTT -CCAAGAAGCATGAAATGTGGGCTTGTTTGGGTTTGTAGTGACTTGTATGGCTGTGTTTAA -AGAGGAGGATTTAGTATAACCCACCTATGATAATAAAGGATACACTGTTAAAATAACACA -CATATCTCTTTTTTTCCTATTTTTATTAGCAGGATGTTGGTTAGAAGAAAACTGATGTAA -GCTCTAATGAAGGGAGATTACGTTTATGATTTTATGGTTCATTTCACAGTTGTCAAGAAT -GAACAGGCACAAAACTGCACACAGGAGTCAAGGAAATCAGATCTTTAATTGGCATAGTTA -AAGTCCACATGAGTTCTGTAAGGTTTTGCTTTTTGGAAATCATTCTTTAATGTGTATTCA -GCAGTGACTAGCTGATTAATCAGTATGAGTTGATAGAATCCTTAGGAACCATTGTCTCCA -GAGCAGATCAATAGTCATCACCTAGGCAAGGTAGGCAGCGGTGGGATGGGGGTGTGATGA -GGGTGGAGTAAAGTGTGCCTTGTAGACGAGCCGATGAGTGCACAGTTGTGCATATATGCA -TAGCGTGAGTGTGTATTTAATACATTTTAATATCAAATAGATATTGTTTATGGATCAATG -GTGTAAATAAGGAAGACAGGGAAGAGGTAGGCAGGTCCATCTAGAATCTTAGAAACCTGG -GGCTAGATAGCTCCTAAAGGAAAGAGAGGTGAATGGCATGCAATTTAGAATTCCTACCAG -AAAGCATGCTAACAGGAGTCTGACTGTTGGATTGCCCCAAGCCTTTCATCGGGGTTCGTC -TGCTTGCGTATGGTTTTCCCCATGTACTGGCTGTTTTTGTGTGTCAACCTGACACAGCTG -CAGTTATCACAGAGAGTGGAGCTTCAGTTGGGGAAATGCCTCCATGAGATCCAGCTGTGG -GGTATTTTCTCAATTAGTGATCAAGGGGGAAAGGCCCCTTGTGGGTGGTTCCATCTCTGG -GCTGGTAGTCTTGGTTCTATAAGAGAGCAGGCTGAGCAAGCCAGGAGAAGCAAGCCAGTA -AGGAACATCCCTCCATGACTTCTGCATCAGCTCCTGCTCCCTGACCTGATTGAGTTCCAG -TCCTGACTTCCTTTGGTGATAAACAGCAGTATGGAAGTGTAAGCTGAATAAACCCTTTCC -TCCCCAACTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGGCTAAAACACT -CCATTTGAAGAAATGGCCACCTAGTTTTTCTCTGAGGAATGTAGAGTTTCCCTGAAGTCT -GCTCTCTTGTGTATCTCATTAAGCACACTCGTGGCGCTCTGTGATAGCTGGCTGCAGTTA -GGAGGAAGCCTACTCCACTTCCTTTGTCCTTCAGGACGCGCTTAGCCTTGGATGTTATCT -CTAAAGGTTTGAGAGCCTCCTTCAGGTCTGAAAGATGAGAGGAGAGAGACTTCCTCAGCC -ATTTTTCTCAACTGCTGTGCCACTAAACTGTCTTCAGAACGTGAGATTAGCGGCTGCAGT -GTGACTTCAGGTGGATTTGCCTCCTGTCCTAGGCATCTTCATCTCTCTTTTGAGGATCTG -CCCCACCCACTGTGTAAGCATACTGCTGCCTGCCTTCCCTACAGCCCTGGCCTTAATGTG -CTTTTATTGGATTCATGGACTCTCTCAACTCTTTGGAAGATGCCTTTGGCTTCTCTTCCA -GGCAGTAAGTGTCTGAGTGCTATTGAAGAACCATTTGGCTTAGCAGTAGATACTCTCCTC -TGGCTAATTTCGTTTCCATCTCTTCTGCAGCTCATACCTTCAGTTATATTTCTTTTCCTG -AGAGATACTTCCAGTGAGATGACAGTTTTTCAATCCTTTCTTTGCCCAGAGGTCTTGCCC -CTCAGAATAAACCAGAACTGCAGAAGGTGATGGAGAAGAGAAGACGAGACCAAGTGATAA -AGCAGAAGGAGGAAGAAGCTCAGAAGAAGAAATCCGACCTGGAAATAGAACTATTAAAGC -GACAGCAGAAGCTGGAGCAGGTAGGGCTTGAAAAAGGGGTCTGCTCTGAGAGGCAGGGAT -GCTGGATGCCAGGCAAGCAGAATTCCAGCAGGCCAGATGTGCGTGTGTGTACCCAGAGAG -AGACAGGAGTCGAATGCAGTGCCAGATGTGTGTGTGTGCCCTGAGAGAGACAGGAGTCGA -ATGCAGTGGAGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCGCTCCCTGAGAGAGACAG -GAGTCGAATGCAGTGGAGGGTGTACATCCCATTCAAGGCAGACACTCAGGTTCCATTAGG -AACCTAAAAGAGGCATCAGAGGCCAAAGCAAACTAGAGGGGCTGGGAAGGTGGTTCAGTG -ACTAAAGCATTTGGTAACAGCTGGACCTGATTCAGATCCCCAGAATCTATGTAAATGTGG -GGTGGTTGTGGCATGGTGGCCAGCCTGTAATTCCAGGACTTGGAAATAGACAAGGGATCC -CTGAAGTAAACAAACTAGATAGACTTTGTCATGTTGACCAACCCTGAATTAAGCCAAGAG -ACCCTGCCTTAAAAGAATATGGTAGATAGTGATTGAAGAAGATTGTCCAGGTCAACTTCA -GCCTTTCACATGGATGTTTACATACATGGTGGTGCATGCATGCACATATGTGTGTGTGCA -TGTGCACACACACACAAACACACACCGAAAAAAAGTTGAAGTATCTCTGTACTCCAAGTG -TTAGAATAAATTTGTTTGAGAAAGACTCCAGAACAGCTGTGTGTGAACCCAGGATATTCT -TTTAATTGTTGTCACCTCTGGGTATAGTTTATAGCAACAAACAAAGGGTCCATGCTTCTG -CACAGATTAAAATTCCTAAAGTTTATATACATATATATTTTTTTGAAAGTTGAGAGTCTT -TTGAAAAGCCATCCAGGACATAACTAATTTTTTGTGTTTGACATTCATTCAGCTTGAACT -TGAGAAGCAGAAATTGCAAGAAGAGCAAGAAAATGCCCCAGAGTTTGTGAAGGTGAAAGG -CAATCTCAGGAGAACAGGCCAAGAGGTGGCTCAGGCCCAGGAGTCCTAGGCCCAGGCTGT -GTGTGACCTGATGTGTCCCCACCATCTCTGTAGGAGCCCCGTCTAGACACCTCTACAGTA -CTGTTCTTGGGCCAAAGTCCTGAGGAAGAGAATCCAGACAGCTGAGAATTTTGACTATCA -AAAAAGGATTGCGTTTGATTTACCATTGTGGTAGATGAGTTGTCTCTGATGGTTGCAATT -CCCATTCGCCAAATGAAAGACATCGACCAGCACACAAGATACCATGGACCTGTGTTTAGA -CCAAGAAAGCCACAAAAGGAGTGAAAAGAGGCAGGAAGCGGGCACTGGAACACGCAAGAG -GGTTGTACTACTCGGCCTTTCTTCCATTCCAAGTTTAGTGGGACACAGAGCCTTCCTTGT -TAAGAGAATTGTTTGGAATCCCTCCTTGGGTTATCTGTTAGATTGTTTTGATTGCATCAA -AATGTATTTCATCTGTTACATCCAGTATTTGTATTTCATTCTGAGAACCCAGATTTCCCC -CCACCACCACCACATTATAAATTAAGAAAGGAGGCTATTACTGTTTATGTTTAATTATAC -CTATTACTTTGGTTGACATTGAAGTTCAGAAACAGGATAAGACATTTGAACATGTCAGCA -CCCATCATGAACTAACTGTAATTCCCTTAGGTTCTTGGCATGACAGTATGCCAGATATTG -CCTTTTCACTTCTAAGAAGGTATATACAGCTTGTCGATTCCTTTCTCGCCTTGATAACCA -TAGCCTTTCTGTTCCATTTTAGTTTGTCATTTCTTGCTCAACTATTCCTTTCAGTTGAAG -CAATTTCTCAGTTCTTTTTCGGATGAAACCAGAGTGTGTAACTCAACTTCTGTGTCCCAT -ATAGAGAGACCAGCTCTTTTGAGTTCTCCTGAGAGCAGTGTAGAGGAGTGTATATTAGGA -CTGGTGATGAGGCCTTTAGAGATTGTATGGAATGCAAATAGAGATCTGTTTCTAAGAGAC -TTTAGGGGAAGGCTTGATACTTTTTACATTTTGAATATTTTAGACTTGAGCTTTGAACAT -CTCCGGCGGATGGTCACAAGTTTCTTTCCCTTTTGTTTCCTGTGAAGATGACCATCTTGG -CGCTCTTGGCATGATGCTGTTGGTAGGATGATCCTGACTACTGTGTTGCATCTCTCAGGA -AAAGCTGAGGTGCTGGGCAAGGCTGCTCAGTTCCCTCTTGCTAGCTAGCATGCTGTTCAA -AGAGACATCTAAGTTACAAATAATATGAAAGTTCTCATGCAAAATATATTTTGTACTACA -GGCATGAGATTTTTTTTGGCTTTTTTTTTCTTTTTTGTATTTAGTACTTCTCCATAGAGA -TGATTTAACCAGTAATTTCTACACTGAAGACTTCTGTTTCCTTTCATGATGCATAGAATA -GCAGATGTAGCGCTTTGGAATCCTTGCTTAGCACACTAGATGCTAGTTTTCTCTGGGACC -ACTTCAGTCTGGTAGTTTACAGGCCCACATTCCCTTCCAGTCTGCATAAGAAGTAAGTGG -GTGATAATTCACTGCTAGATAAGAAGCCTGAGAGCTGAGTACAGCAGAGCGGATTCTTGG -TCCTATCAGCAAGTGCTATCTAAATAAAATATGAGACGCTGAAGATAAGGTGGTTTGCCC -TTGAAGATTGGCTCAGTGACCACTTTGTCATCTTCCTTTCCTTTGAGAAAGAAAAGTTCA -TTCACTGATTGTTGAAATAAGCCTCTCCATGCACACTGCTTAGTCTTTCTCTATGCATAC -AGAATAATGACATCAGGTGGTAGGGTGACGAGTCGGGGCAATTAGACCTTTTTATCTACC -TGGAAGCTAGCTCTGGAGATGTCCTGCCACTTGGCAGGATCTTCAAGGGCCATCGCTAGC -TCCCATAGAAGGCCTGATGCTGTTCTACTCTACAACACTGGGGGAAAAGTTAGCTACAAA -CATGTTTGCTTCCTGGTTGCACTCAGACCGGCCATCATCCTTGGTGGTTAGTGCTGCAGG -GTCTATCAAAAGACGACTTGTACATACAAGAAGTGATGGCTTCTGCTAGGTCTCAGAGCA -TCCGGGGAGCAGAGCGGGGCCTTTAGGAATCTGCTGGGAACTCACTGAGAATGCTGTCAG -TCACTCATTTCTTGCACTTAACACTGCACAAAGCCTCAGTCCAAAGCCTGAGGACAGGTC -ACCAACTGAGCAGTGTCGTGCTTTGAGCCACTAATAGGGGGGAAAAGGCTCCATTTTTCC -ACTCTGTAGTTTTCTTAAAATAGTTCTGTGTTTTGTAGTCTCCTGCTAGTAAAGTAGTAT -TGCTTTCTAAGCTATACCAGTTGACTTTATTCTTCTACTCCAAGAATCTAAACCCATTTG -AGTGTACATAATATATATAAAGGGAGCCTTAATGGATTTGTTTTCATAATTTAATATTTT -TTGTATTTGCTCTTGTATAATTGTTTTTTTAATGGAAAGTATTACAGAATCGAGGGTGAA -ATTCTTAGAACCAAAGTTATTCTTAATAAAAATCACCAATGCTTGGACCACGCAGCCATG -TTTGTCTCGTTTGTTTAAGGGCTATGTAGACCAGGAGGGGAATGTTGTAGCTTCCAAGCC -TCCCTTGGGTGGCTGTTCTCTCTGACAGCAGGTATGTCTTCTCTTTGTGCATTTGTTGAA -TCTGAAAACTTACATGGCGAACAATTCCATCCCCACATATCAGTGGCTCTCAGTGCTGCC -GCCCTTTGCAGGAAAGCACACAGCATTGTTGCAGTTGTTGTCCTTCAGGTCACAAGACTT -GGAATTTTAGGAGCTCAGGAGGACAGTAGAAGATGCCTTTTTGGAAGGTCCAGATTTTTT -TGTGCTTTTGGATAGTAAAAGTTTTAGGAAGTCTGCTTTTGTGCTGTTTTTGCTTACTCC -ATTGCGTGAACACTACCCTCAAGGGAGTTGGAATGCTCTATAAACATGGCTGTATTATAC -TGTTGCTCTTGGGGAGGTTCAAATCTCTCTCTTTGACAGGTCTCACTGTGTGACTTTCCC -TGGGCAGATAGAAGTGAATGTCTATTTCTCACAGATAGGATAATGAGAATATACCAAAGA -AACGATTCTCCCCATTTCTGGCTCGATCATCCACAGGGTTTGTTGGGGCTTCTTACAGGA -GTATGGGTGATTCAACAGAAGTCATCATCGAAAAGGCCGCCCCACATAAGGGCTCGTGAG -AGCTGCATCTGCCACAGGGAGAGCATCCTATCCCAGCAATCACTAGTTACAGCTGGATCA -GAAGCTTGGGTTTCATGTACTTCCTAAGTCTTACATGGTGTGTGTGGGTCTTAGAGCAGC -AGTGGGAGCAAGGCAGAAGAATGCCTGGGATGTGAAAAGCGAGGAGGGGACTGTTGGGGA -CAGAAAGGTACTGAAGGGAAAGAGGAGGCATTGCATATGAACTGAACATCGGTGCTTTTC -TTATCAGTGACAATACTCTTATTAACTTGCATAATATTTTCATTGTATTAGATATTATAA -ATATTTGACAACCCTGCAAGGGCCCTGTATACTCTTTTTAGAGACAGAACACCTATGTAG -CTTACATTAAGGCCCTGAGCTCAATCCATACAATAGAAATAAATAAAAATCTTTTTTGTT -TTTTTTTTTAAATACAAGCACTCCCTTTCAGGAGGGAAGACAGTCTGAAGAAAATAGCCA -CACAACACACTTTTACTTTCTATTTTGATCACTTGCCCAACTTTTAAGATCTTCGGAATC -TTGATCTTAAAGTCTGCTTTAATTGCCTTTGATAACTCAGTCAGTGGAGTGGAGAACTGT -AAAGTCCCTTAGAGCCAATTTAAGTTACACTGTAGACTCTAAAACCAGCACAGAAGGTGG -ATTCCACAAATGAGAGCTGCCCCCTTGGAGTAACTAAGTTCCCAGGGTGACAGTTATCTG -TGAAGTTTTAAGACTTTAGACTACTATATCTAAAATAAGTTTTAAAATTCTGTTACTAGG -TGTGCATGACAACTAAGGGTGTTTTATTTCCAAGGTTTTAAGATGAAACAATCTTAGGAG -CTACTAGGCTCACAGTTACAATTTTGCTTGATTTTTCTCTTGAGAAACACATCTGATTGT -CAACTAGGGATGTTTTCAGTATCTCCCCATCTGCTCATACGCTTTCTAGCAACGTATTAA -TTCCCAATTGGAATCTAGGATAAAAGTTACTTAGTTATTGAAGGTAACTTTATTGTTATG -GGCTTCATCAAGGTGTGTGTGTGTGCACGTGTGTGTGCGCGCATGCCAAGTGCTGCGGGT -GTTGTTGAGGACAACAGTGTTTGTGTTTACACGTGTTGAATGTGAACCCAGGGAGCACAC -TGTCTGACCTGTGTCCTCTGAGTATCTGCAGTTCCCATCTCCAGAGTGAGCCGGGCGGTG -GCGGCGCACGCCTTTAATCCCAGCACTTGGGAGGCAGAAGCAGGCGGATTTCTGAGTTCG -AGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAAGACTACAGAGAAACCCTGTC -TCGAAAAAACCAAAAAACCAAAAAAAAAAAAAAAAAAGTCTACTCCCCATCTCCAGAGTG -ACAGACAGGCTGTCAGCCAGCCTCCCTCCCCCTGCCCTCTTATTTCCTCAGTCCTGTGAG -TCTGCCCACTCCCCTGCCCTGCCTCAGCCACCTTCCCACATAAGTCCTGCCTACTGGCTT -TCTAAGTCAATTACAAAGGAAAACAACCAAATTTATTTTATCCCCCCCCCCCCTTTTCTC -TCCATTGTAGTCTTGACTTCACCCTGCCCTCCTCTGCTTCAGCTTCCCAAATGTTATCAC -GGGCTGACAAGCTTGCCTTGTATTTTCTCTCATCTTTCATTTTTCATTATTTTTCCGCCT -CTGAGAATTATTTTCCTCAACCAAATAAACATGTATGGTAAATATAATTACTTAGATGCC -CCAAACAGCCAGAACCAGAATGGCTGGCTTAGTGTGGCCGATGTTCGGGGACTTGCAAAT -CAATATTCAATACATACTTGAATACAGTGACCAAGACATTTTAGAAATAACTTAGATAAA -CTTAGTTTAAAGGTTTAGCCTTTGGCTAATGAGAAAGCCCAGTGGAGTAGAGTTAGTTGA -GATATCCAGCATCCACTTAAATGCCACTTAAGCATGACAGTTACCTGTAATCTTAGCCCT -TGGAGGTAGAGATATGATCCCCAGCAAGCTGGCTAGCGGGACTAGCTAAATCAGGAAACT -CTGGCTTCAAGTGAGAAACTCTCCCTCAATATATACAATGATGAGCAGTGAAGACAACGT -CCAACATTAGCCTGTAATCTCTCGTACAGGTGTGAGGCACATGTGTGTCTGCACACACAC -AAGCCTGTAATCTCTCATACAGATGTGGGGCACATGTGTGTCTGCACACACACAAGCCTG -TAATCTCTCATGTAGATGTGAGGCACACATGTGTCTGCACACACACAAGCCTGTAATCTC -ATACAGATGTGAGGCACATGTGTGTCTGCACACACACAAGCCTGTAATCTCTCATGTAGA -TGTGAGGCACACATGTGTCTGTACACACACACACAGGACTGTAATCTCTCACACAGATGT -GAGACACACGTGTGTCTGCACACACACAAGCCTGTAATCTCTCATGTAGATGTGAGGCAC -ACATGTGTCTGTACACACACACAGGACTGTAATCTCTCATACAGATGTGAGGCACACGTG -TGTCTGCACACACACAAGCCTGTAATCTCTCATGCAGATGTGAGGCACATGTGTGTCTGC -ACATACACACACACAGGCCTGTAATCTCTCACACAGATGGGAGGCACACGTGTGTCTGCA -CACACACACACACACACACACACACACACACACACAACAAGCCTGCAAAAATATGAAGCT -TTATTTCTATTATTTTTATATTTTAAAAATTACTTGACTACTACTATGGCCGTGCCTCTT -TAACATCCTCCTCAAGTCTCAGGAAAATTTGTCTAGACAAGATTACAGAAAGGGATGCCC -CTCAGACTCACTGAAGGAGGAAGGTCTGCATTTTTGACTGACTTTTTGCTTGCACAGAGC -CTGCCTGGACAGTTCTTCTGAATCCAACCATGACTCACAGGCCTTGGTGCAAAGCCTTGA -GTTGTTGCTTTGTCATGGGAGTTTTACAGCTTTTCTACTTACTGGGCGCTCGCTTGCTGC -CCTTCTCAGGAACAGTGTGTGCCTTTATTTCGCAAGGCTAGCACTGTCCTGCCTTTAGGA -TGCATTGATCTTATCCATTAGCATCGCCGAAACGTATGCCTTTCAGATTGCAAACTTAGA -GGGATCCGTTTGATATTTATTTATATTTGTCAAGGAGAGTAATCAGTCCTGTGTGAGGAA -TTTTGGGAATACTTGGCTATGTATCAACTTGAACATATTGATATGATATAATTTTCTGTC -ATGTAGGCTCTGCAATATTCTCTATATTTGGTACTCTAATTTTCTTTATTTCTCCCTTTT -TTATAGTAGTATTTCCTATATACCCAGCTAAAAACAAACATATCCATATACTTTTTTTAA -AACCTGTATATTCTTTGGAGAACAAGCAAGATGCCCATATATGCGAATCCTCTGTCAAAT -ACATTGGTTCTTTTTTCTTTTTTTTTTTATTAGATATTTTCTTTATATACATTTCAAATG -CTATCCCGAAAGTTCCCTATACCCTCCCTCCGCTTGCTCCCCTACCCACCCACTCCCACT -TCTTGGCCCTGGCATTCCCCTGTACTAGGGCATATAAAGTTTGCAATACCGAGGGGCCTC -TCATCCCAGTGATGGCCGACTAGGCCATCTTCTGCTACATATGCAGCTAGAGATACGAGC -TCTAGAGATACGAGCTCTGGGGGTACTGGTTAGTTCATATTGTTGTTCCACCTATAGGGT -TGCAGACCCCTTCAGCTCTTGGGTACTTTCTCTATCTCCTACATTGGGGTCCCTGTGTTC -CATCTTATAGATGACTGTGAGCATCCACTTCTGTATTTGCCAGGCACTGGCATAGCCTCA -TACGAGACAGCTATAACAGGGTCCCTTCAGCAAAATCTTTCTGGCATATGCAATAGTGTC -TGGGTTTGGTGGCTGATTATGGGATGGATCCCTGGGTGGGGTAGTCTTTGTATTATAGCT -GTTTGTTTCCTGAGTCAGGCTCTTGGTGTACAGCTCTGGCTCACCTATAGCTTGCTGCAT -AGGCTAGGCTAGCTTTGAACTTGTAGTGAGCCATTTCCTTATCTCTCCACCACCATCCAG -AGTTGGGATTACAGGTGCAAGCCACAATACCCAGCCTTATTTGTAAAGTGTTACACAGTA -AGAAAATGTGAATCCCAAGGGCTTAAAAGGGCAGAAATAAACATTAACTGGAAGTATTGT -ATTAACTCAATGTTCTTTATCATTCAGATACCATGTCTTGAAATTATTGGCATGTACAGG -ACATGTATTGGTAGGTAATAAACACAATGGTTTCAGCAATCCAATATCATAAAACCTAAC -AATTGATATTGCCAAGGTGAGGGAGTGAATGAATAAAGAGATGATAGGTGCAGTGTGTGT -GCACAGGAGGTGGAGTCAGAGGGGGTGCAACACCAGTCTGGGCTTTATCAATAAAGTGAA -GTGAAGCAGGCTCAGAATAAACTTCACTATCCTTTCTTGGCCCCTGCGATGGCTAGACTT -GGTTCTAACTGGTAAAGAGCACTTCTAAATCTATCTGGGTTATTTCCAGAAATAGTGGGT -CACTGTTGTGAATATGTATGTCACTGGGATGGGACAGGACCTAATGGGGCAAAAGCACAC -TTGTGCAAGCGATTCCTCCCTAGCAAGTGTGTTTAAGCTCCTGCCCTTGTGCCCCTCCCC -GTACCAGATCCTACAATCTTCAGTCTTTGCTTGCAAACCCTCACCAGCAACTTTCCCGAG -AGTTCCAGGCCTCCAGCCTCGATTGGGGCTGCAGACTTGACCTCCCCTGTTCTAAGGCTC -AGCTTCCAAACTGAGCAGCTGCTAGGTTCCCTGACTTTGCAACCCACAGACAGTCACTGT -GGGTTCATAGGACCTCTGCTGCTGTGAGCTGACCTACCACATTCCTGATTCCTGATTTGT -AAAATTGCAAACACGTTAGTTCCTTTGCTCTTGAGAACTTGTTTGTGTATGTAAGACTGT -AACTAGCTATAGGCCTTGTCATGGAAACAGTTTTGACCCTTATGTGGTTTCTCTGCTACT -GGAATTTAAGGTAAGTTGGTTCTACTCTGGTCCTTGCTGGCATTGTTTATATTGGCTGGG -GTCAAGGTGTCTGAGAACATGGAATAAATGGAAGCCCTGTAATGAGATACTGCTACTCTC -TCAGGCCTTGGCAGAGCCCCAGGGTTGTTCAGTCAAGGTCTTCCTGGATAATCCCCTACC -TTGGGTGATGCTGAAACTTCTGTTTACTTTCTTCTATGGCCCTGGGTAGGGCCTTTGTCA -GATTCCTTGGTACTTTTATTTCTCCTGCTAGCCAAATGCTTGAGATTTAAGCCTGGGGAA -AGGCTGACTTCTGCTTCTTCCTGAGGCCTCATAGGAGCTGTGACAGAGGCTGGCCTGAAT -AGAATTAGCAACAGAATGGAGGTCTGTGCCATTCTGATTGAATAGCCAAGGTCCACTCAC -TACAGCATATCTGCTGTCATCTGCCCTTTGTAATTTACTTTTCCCCATCATTCCAGGACA -CAGTTGCATCTGGATCAGCCAGGTGCCAGCAAGGAGGGAAAGTGTTTTGATTTAAAAAAA -AAAAAAAAAGAATTGCTGCTCCCAGGAGGGCAGTGCCTTACCCCAGGAACCAGAGTCAGG -GGTTCCTAGGTAGCTGGTGTGGAACTGATAAGCAGTCTAGGACCATGGCATGGAAAAAAG -TCACTATGTAGAACTCCAGTGAGCCAAGGCATTTTGCTGAGTCGGTGCCATTTTTAAGAA -GTGGTCACAGCGTGAGCTCTCTTCCCATTTTCTGCTTTCTTCCTCAGCGATTTTGGTGTT -TCTCAGAGATAAGCAGCCATTTAACTGCTTGTACTTAACAAATACAGATACAAGATGGCT -TGCTGGCTCCAGTGTTTGAAGTGTGTTTATAACTTTGTTCAGACATAAGACATTGCAATA -ATAGTCAATAAGAGTTCAATACAATGTCACAGGAATGACCAGAAGACAGTAACTACAGGG -AAAAATTCCAGCAAGAACACACACACTAAATCGTATGGTTTTATTGCTAGATGGGTGTTC -TCTGAAGGTGACAGTGGATGCCAGCAGCTCAGGTGATATAAACAAAACATGGATTTTCTT -TATCTTCCCATCTCTTTCTCTAGTTTCAAAAATTAAGACTGGGTAAGTTTAGGGGCTGGG -TAAGAACCTCACTTCAAATCTCCAGAATGTACCAAAAAGCCTACATGATTGGACACATCT -CTAATCCCAGCACCCTTAAAGAAACATGGAAGGTGGAGAGTCAGAAGACACTGATGAGAG -AATCCCTGAGGTTGCAAGGGCCAGGGTTACATGGTGGCAGATAAGAGACCCTGGGTCAAG -CAGAAGGCAATGACTTACACTCGTGGTTGACCTCTGATGACCACATGTGCATCATGGAAT -GTGTGTATCTGTACTTACATATCTGAAGGCAAGGCTCTCTCTCTCTCCCTCTCTCTCTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTCACACACACACACACACACACACACACACACACG -GATTGGGTGGGGAGAGAGGTACAAAGAAAAGCAGGCCCTTAGGATTAGTAGTAACATAAG -ACCTGGATTAGACAGAAGGAGAGCAAGTGAGCATTTCGTCTTCCCATGTACTGCATCCTA -GATGTGCCTATGGTATATGTGTCAGCTATCTCCACAAACCTTCCTGAGGGTGTGTATTGA -TTTGCTTACTAGCAGTGAAATTGTGTGCTCTGCCATGGCAGAGTCAATAGCCACCAAATG -GTAGGCTATTCTGACCCCTCTGCCCGGCCCCGCTCCCACCCCGTCCTGCATACAGGATAA -CATATCATGCCCATGCCTGAGACTGCAACATTGAGCTCAATTAGAGCCAGCACCTTGCCC -TTTTGAAACATCAAGGCAAGTCCAGAGACACACATTGAAAGAGTCACACAGATGCGATAC -CACGACAACCATGAAGGGTGGTGTGAAAACAATGGCCACGGTGTGAGAACAGGTCACCTC -AGCTTCTCATACAGCTGGTGCTGGGAAACATGCCCCCCATCACTACATTCTCTGTGTGCC -ACTTAGTGGGTGCAGTGTTTGACATTCAGGATCTAATAATCCTGTAGTTCCCCACTGGGT -GCTGCTGTCACTGCAGCTGTAGAGAAGAGAGAAATGTAGTTCATTAAAATTAAGTGAGCC -CAAGATCTACCTGGCCCTATGACACCCCTGTTCGCTCTCCAGTTCTCAGGGATGGGGCCA -GGCTCACTCATTGTCTGAGTTACTTTTCCATAGCTGTGATAAGATACTGCAAACAAGACA -ACTTATAAAAGAAAGGGTTTAAGTGAGGTTATAGTTTCAGAGAACTGGAGTCCATCATGG -GTGGAGCAGAGGCTGAGAGCACACTGGGAATGGTGTGAGTCTCAAAGCCTGCTCCCAGTG -ACACACCTCCTCCAACAAAGCCATACTAATCCCTCCCAAACAGCTCTATCAACTGGGTAC -TAAGTATTCAAGCATATGAGCCTACGGAGGCCATTCTCATCCAGACCACCACACTCATCT -AGATTAGGAGCTGGGAGTTAGCATACCTCCCCTCCTCACATCTGGCTAACCAAATGGTTT -TGCCCACTTAGCTCCCTAAATCCATCCTGAATTTTTTCATCCCTCCCCAGTAACACTAGC -ATTTCAGCACGACAACTTCTGGTATTATGGCATCCTTTTTGGTCTGTCTCTCATTTACTG -GCATCCTGTTGATTTGAGGGTAAAGACCAAAGCTATGTATCCATTACAAATGAAGCTCTA -ATGCATTTCTTACTCATTGCAATTTTTACGCTTCAGGCTTGCCAATTGGTAAGCATGCAG -TAAGTATCTGTTGAATCAAAGTCAGACCTTTCCAGAGTCCACACACTCCATCTCCGGCAG -AAGCAGCTCTCACACCCGTTTGGAGTGATTCCAAGGTGCATGCATGACTGCACTGGTGCC -ATGCATGCCCTGCCATGACATTGATTTAGGAGGGAAGAATGCAAGCGTGCTGCAGATGCT -TATGGTCAAGACTGTGCTCTTCCAGGGGATGCTTCGTGCTGTACCTCCACATGATCCACA -CAATTCCAACTCTCCACCTGTTCTTATATGTGCTGCTACTGAAAGGGTCTGTAAAAGCCA -TTTGTGATAAAAATCAAGAGGCCCAAGAAAATTATTTAGAAAAACAATTAGAAAGAAAGG -TTGGCATTTGATAGTGGTCGGCTGAGTTTTCATATTGAATGTGGGTAACTTGTGAAGCTA -TATCAGCAGGTGTTTTAGCCAAAATGTGACATTTGCCACATATGACACAGCACTGGAATG -AAATAGGAAAGACAGTTGAATTGCAAGTAAGATTAGGTGAAGAAAGCTCACAGTGTGACT -TCAGGTTAGACAGTTTCGTGTCTGTTCATGGCCACATCCCACCTCTATGACAAGTGCATA -CTAGATGTACTAAAGACATGTTGAATAAATGAATGAGAGTATGATTTCAGAAGTCTATGT -GCCAGTGAGGATGGATCCTGTAGTGTAAGAGACTAAAGTTAGATTTTGTTCTGTAAAGCC -CACCGTGGGCTCATGGGACTCTCTGAGAAGCTATCCACACAGCATGCACTCAGAGCTGGC -TGTAGCACCTCATTCTATATTACCATGACAGCAGGGTGCTAATTGGGCTGGAAAGTTGAG -GACGGTGGGTGTCATTATTCAAAGTGAATTATGTGGTTATACCTCTATACCTACTGCAAA -AGGAGAGGAGAGATCTCTAATCTCTCTGTATCTCTCTCTGTGTCTCTGTCTCTGTCTCTC -TCTGTCTCTCCAACCCCCTTTCTCAAACACACACAATGAGAGGAGTGAACCTGTCATTGC -TGAACATCAGTAACTAACCACAGCAGTTGCACATGGACAGGTTCTGGAGTTTCCTTGGCT -TTCATGATTCTTGAAAGCATTGTCTATTCTCCGACTTTCTCTGTAGTCACACACATTCAA -GAAACATATACACATGTAGATAGATGACTTTGTGATCTTCTTCACTCTGCCATCCCCGCC -CACTTTATCATTCCCATCCTTGATAATGACTCCCATCTTCTCAATTCATCTCTCTCTGTG -TATGTGTGTGTGTGTGAGAGAGAGAGAGAGGGAGAAGGAGAGGGAGAGGGAGAGGGAGTG -GGAGGAGGTAAGAGAGGGAGGGAGAGCAGCTCGTGCACTGTGTGTTGTGTCGATGATTAC -AGCAGCCTCGCATCCAGAAGGCAGTGTTTCATAGTTTCTAGCCATCCTTTGGCTCTTACG -ATCTCTCTCCCGAGCTGCTATGATTGTCCCTGGACTTTGGAGGAAGTGAGGTAACTTTCA -TTTAGGGCAGAACACTCAACAGTCACATATTCTTGACAGCATGACCAGGTATTAATTTCA -TTTAACATCCCCTGCTGCAAAAATGAAGTGCTCTGACTCAAGCAGAGAGCAGCACTAGTT -GATAGTATAAATGTTTCTGAGGCCGCATGACTACATTTTACTACATTTAGAAAAAAAACA -AAACATAACACCAAAACAATAACAACACAAACAAACAAATAGCAGTAGTATACTCTCCTC -CAGGGGCTGTGACTTCCCAAGCCGTTGGTTTTGATGAGGTTTACAGCAGCAGGTATATTT -ATGTTCACTGCTGCGGAGCAGACCTCAGATTCAATCAGAAAGCAGTGGGGGGGCCCCTAT -ATTGGACATTCCACTATTATACCAGTAGGTAAATCTGACATTTTTATAATATCAAATGAC -TCTGAGAATCTTTTAACCATGTGGATTTCTACATATTTCTGACATTTTTATAATATCAAA -TGACTCTGAGAATCTTTTAACCATGTGGATTTCTACATATTTCTGACATTTTTATAATAT -CAAATGACTCTGAGAATCTTTTAACCATGTGGATTTCTACATATTTCTGTCCAAAAGAGT -ATGGGTCAAAGTTGAGGAACTGGTTGCTTGAATTTCACAATTATCTTTCAGATGACACTA -ATGATATAAGTTATATAAGCTCAAGAAACGTATTCACAGATACTTGTATGTATGGTCAAG -GAGAGAGCCCCTTCTCTATGGTTTTTCCTCCATATCTGACACTGCAGATTTAATCAACCA -CAGACTGACGCTATCTGGAGAAACACTGCATCTGTATTGCACATGAACAGACTTTTACAA -ATCTTATTGGTCCTAAACAGATGGTGGAACAACTATGTACTCAGCTTTTACTAGAGAACT -GGAGATGGCGATAGGAAGACACGCATAGGTGACACATGAGTACGATGCCATTTTGAATGC -TGACTTGGGAGTACGAAGGTCTTTGAATAGTCCCTTGGGTTTATTGATGCTGAGGGTGCA -CTGAATGCCTCCCTTTTCTATCCCAGGTCTCAAGACTTGCAGTTTCCTCCCCTCCCCGTG -TCCTCTGCCCTCTTTTCTTTCCTCCCCATTCTATTTTATAAACAATTTATTTATTTAATA -AATAATAAATAGTATTATGTATTAGCTTTTCATTTTACGTGTATGAGTGTTTTACCGTCA -TGGTATGTATACTGTGTGCATGGCTGGTCCTCACGGAGGATAGAATATGGGAGAGGTACT -GGAGTTATGAGTAATTATGTGAGCTACCATATAGGTGCTGGGAACCAAATCCAGGTCCTC -CGCAAGAGCAGCTAGTGCTCTTAACCTATAACCCATCGCTCTAGCCCCTTCTTTGCTTTA -TAAAGACTGAATCGTGGGAGACAGCTGTTTGGTCAGTCTGGCTGTGCAGACCTCTGGGTA -ATCAGAGAGTCTGGGGCTCATAGCTCTGTGTCACAGCAACAATAGCATCTATAGAGCACT -TTTTTTTTTTTTGCTAAGTGACTTAAAAATGCAGGCTATGATCAATAATTTTATTTCTCA -TAAGTGTTCTTGAATTTGCATTTGCATTTTATTAAGGGATGTTTACTGTGTTTTATGATC -AACATTCCATGATGCTTTTCTTTGGAGCGTGTGGTTTGGGGGTAAAATAATTTTGTTTTT -GTTTTTGTTTTTGTTTTTGGGTTTTTTGTTGTTGTTTTGGTTTTTTCAAAACAGGGTTTC -TCTGTGTAGCCCTGGCTGTCCTAGAACTCACTCTGTAGACCAGGCTGGCCTTGAACTCAG -AGATCCTCCTGCCTTTGCCTCCCGAGTACTGGGATTAAAGGCGTGCGCTACCATTGCCTG -GTTAACAATTTTTATTATCTAAGGGAAGAAAGGGTATTAATAAGAAGGGTGAGAAGGGAA -GGCAGAGACATGGGGCGGTGACAATAGAACATGCACACAAATGTAACAGTTTGTAAAATA -AAAAAATCCACTCCACAAGAGCAATTTTTATTTTGAGATTTATTTTCTATTTGAATAAAT -ACAACAAAGAATTGTTTATTGTGACCTTCTCTGACCCCAGCTGGAGTAGTTCATAGCTTC -GTGACTTTGTGTCTATGATCACTGAATACGAATGTATGGAGAACATGGATTTGCATTATG -GAACTGTTACTGAAAAAATATTCTTCCTTCCTCTTGAAGAGTTATAGATTTCCATCAGGG -CAAGTGGGTATCCATTCTGGTGTCTTGGCTTCCTGTTGAAGAGGGTGTGAGGGGAGATCT -TTCCACAGTGGAAGAAATGTCTGGGCTGGAATTCTTTCAGTCAGTTCAAAGCCAGTCAAA -TCAAGGCATGACTGAAGTTTAGGAGCACACAATTCAAATCAGGCAAGAGAGATGTTTGCG -AGCAAACAGCCTTTAATGGTAAATGCATAGGCTCTGGAAACACAGTTTTGCATTGCTAAT -TGATTCTTACTGAATGCTTAGAGGCACTAACCTAAACCAGAGGAGAGGGGTTTCTGTGGG -TGTGTGGGCTGGCCCTCGGGCATGGGCATGACCTCATTCACATTGCCTTAGGGTCTGGAG -GTCCCCCTATTCTCTAAAGAAGTTGGATCCAGCAAAATAGAGGTGAACCCATGAGATAAA -CTGTGCCAGAGTCCAGCCGAATAGAAACTACAAAGAAAGATCAAGGCCAAATCTGAGAAG -CACACAACTGAATGTTGGCTGCAGTTCTTTCTCTTCCACATTTTATTTTACTTATTTGTT -TGTGTATGTGTGTGGTATAGGTGTTTGTGCTCCATGTGCACACATGTGGGGGAATGCATG -CATGCATGCATGCATGCGCGCGTGCGTGTGTGTGTGTTTGTGTGTGTGTGTCTGTGTATA -TGTGTATGTGTATGAGAGAGAATGCATCAAGGGAGGAGGACATCAGATGGCTCTATTACA -TTCTGCTTTATTTCCTTAAGGCAGGGTTTTTCACTGAACCTAGAGCTAGTGTTAGGGTGT -ATATATGCTCCGCCCAGGGAATGGCGCTATTAGAAGGTGTGGTCCTGTTGGAGTAGGTGT -GTCACTGTGGGTGTGGCTTTAAGACCCTCATCCTAGGTGCCTGGAAGGCAGTATTCTGCT -AGCAGCCTTCAGATGAAGATGTAGAACTCTCAGCTCTGCCTGCCTCCTGCCCGTTGAGAT -ACTGCCATGTTCCTGTCTTGATGATAATCGACTGAACTTGTAAGCCAACCCCAAACAAAT -GTTGTCTTGGTCATGGTGTCTGTTCACAGCAGTAAAACCCTAACTAACACAGCCTGGTTG -GCAGCTGGCAAAGCCAGGAGGCCTCCTGTGTCCCCCACAGCTCTGGGGTAACAACAGGTG -CACAGGCAGCCACACCCAACTTCTTATGTATGCTCTGGGGATTTGAACTCAGACTCTCCT -GCTCCACAAGCCCTCTTATTTGCTGAGACATATCCACAACCCTTCATTTGAGTTTTTATG -CATGGAAGCTTAATGTACAATAAAGACTTGTATTGTCTCAAGTGCGGCTATTTCCTTCCA -CTTGGGTATCATTTGGCTAAGATACCTCTTGCCTCATTCTTAGTACCATTTGCTGAGGTT -CTCTCATTCCTAATTTTTTTTAGGTTTTACCTACATTTACACACACACACACACACACAC -ACACACACACACACACATACACACACACACACACACACACACACACACACACACACAGGT -GGGAGCTGCATATGAGAGAGAACACGAATATTTTGTCTTTCTGAGTTTAGGTCACCTCAT -TTGGTGTAATACTTTCCAGATCGCCCCACTTTCCTTCCGGTTTCGTACTTTTGCTTTTCG -TTAAAGCTGAATAAAATTCCACTGTGTGTGTATACCATGTTTCTATGTCTGCTCACCTGT -AGATGGACATCCTGGCTCTTTCCATCTCCTTCCTGTTGTGAGAAGAGCAGCAAGGAACAT -GTCTCTAGGCAGACACAGGTTCCTTTGGGTATCTGCCTAGGAGTGGTGTACCTGAGCCAT -GGTGTAATTCTGTTTTTAATTTTCGGAAAACAAAAAGGAGGTTAAAAAGAAAAAGAATGT -TAAACAGGCAGAGAGATACGCATGATATAAAAGCAGAAAGGAGAGGGAAGATACAAGTTG -TGGGGCAGAGAGATGGAGCAGATAAGAGGAGACAAGAATCCACTAATATGACACTGTTTG -TAAATGTCATATTGATACCTATTGATTCATATTGATTCAGGATGGTTTAAAAAGTAAATT -TTAAAAAGATTTTCCCTCCCATCTTTCTCTTCTTGCACAGTGAAATGAGGGATGCCTAAG -TTGATCGTAAATCACCATTCTCCAGTGAGTTTCTTTTCTGTAGGCTCTGGGGTGGTACTA -ATGCAAAGCACTTTAGCCAAATTAAAACTCTTCCGTTCATCCCCCAGGAGCCTGCTTCTT -TCCAGGATCACCGTAGCCTGTTTGTCAAGGGTTGTTGTCTCTGCTGAGTGGCCGTGTTTC -TCTTACCATCTTACTCTGTACATGACAGCTCTGGCTTTGGATATGCATTGCCACGTATGC -CTTCAGCTGACAAAGAAGGGAAGAGGCATAAACGCAGACACATGGTGGTGGTGGTGAGCC -ATGACAGAGAACAGGGATTTGAGGAGCAGACATCTTTGGAAATAGAGACCCAACCTGCCT -CTTCTCTCCCAAGGCTGAGTTCATACCTTCTCTTGTGTGAACAAATGTTTATTCAGCACT -TATTACATGTCAGCCAGCATACAGATAGAGAAGGGGTAGTTGATGGTTAGTTTAGCTGGA -TTGAGGGACACCCAGGATACTCATAAAGCCTACCTCTGGATAGCCAATTAGGTCATGAGG -GCTCTGATCTAGTTACTAGTTTAATTCATTGACGGATTCAGTTTTAAGTAGACCCCTGGG -AGGTGGAGTTTAGTTGGAGGCATGGGGCTCCATAGAGCCCTGAGCCTTTCCTTTCCTGTC -TCATCATGTTTCCCGTGTACCCTGATATGAGGTGGCCTGCCTTGTTGTCCCCACCATGGT -GGAGTGAAACCTCTTCGACTGTGGCTAAAATACATTCCTCTCCCCTGATGCTCTTCTCTC -TGGAACTATGGTCATGGGGATCAAAAATAAGAACGAATGGAGAAAATTCTCACAGGTGAG -AAAGAATCCTTGCCATGGAAAGAGCCCCTCGTGTGTCATCCTGGGTGACAGGCAGGCACA -GAAGGGCAGCTGAGATTTTCCCATGAGATTGTGAGGAAAGCTCAAAGTTGGCTGTCATAG -AAAAGTACCAAAGTCTTGCCCTCTTCCCATGTGAACTCACCACACACATGCATGAATTTT -GTGGGAGAGCAAAATCCAGTAAGCCAGGAGCAGGGGCCAAGGGCAGCAGCCAAGAGCAGC -TGATATCCAAGACCAGCTTATCTCTGGCTTGTCATCTCCAGATGTTGGATCAGGACAAGT -CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTCTCTCTCTGTCTCTGTCTCTCTGTCT -CTCTGTCTCTCTCTGTCTCTCTCTCTCTCACTCTCTCTCTCTCCTGTGTGTCTATATGTA -TATGGATGTGTTTATGTGTGCACACATGCATATGTATGTATTCGCATGTGTAACAGGAGG -CTCTGGTGTTTCCCATAAACAGTTTCAGATGGAGTTCATTTTGGGTGTTAGAATTTGGGG -ATGGAGAGTGAGTGCACAGTAGAATAAGCTTAGGAACTCTCTCTGGACTCAGAGAATCTT -ATATTAGTTTTACCACCTTTTTGCTTTTGTAATACTGGAGAATTCTCTGGCCTCAGTTTC -CTCATCTATAAAATGGTCATAATGATTGTATTCTGCCGCAGACTAACCCCTTATTTGGGT -CTCCTGTCTGCGTGGAACAGGTCTCTAGTTGCAGGTGAGCAAGGAGTCAGCAAATGACAA -ACAGAAGCGACACAAGAGAGTGTGTAGAATCTGAGTGTATTGTCACAAAGTGAACACCAG -TCTTATATAATACAGAAAACAAAGGGGTAGGATGTCACGGCTGGCAAAGTACATTGAAGT -TACCTGACATTGAAGTTACCTGGAATGACTCCAAAAGGACTTACAGGAACCAGGTAATAT -TTACAGTAAAGATAAAACAGCCCTGCCTAGGGTCAGCTAATGACAGCTAAGGATTTCACA -CCCTAGTCACACTTTGTGCTACTCCTTTGAGCCTTGTGAAAGCTAGCACCAGGGGTTTCT -GCTCTAGCAGACCTTCTCATGATTAATGCAATACCACAAACCTCCTATTTCCTAGGCCTT -GATAAATTCTTGTATGAGTGTAACTTGGCTGTTCTTTTAAGTATTTGTAGGGAATCTCCA -TTTGTCAGAAGAATTCACCAACTTTCTTCTAATATGAAATGTAGCCTGTTATACCTGGTT -GTAGTGAAGATTCCAGTCTCAGTGGGATTCCCTACCTCTTACATGGTAAACCCACCTATT -AGCTAGGTCATTGTGTATTCCCTTGTTTGGGTGAGACTGGCTACTGTCCTAAGTAATCAC -TCTGCAGACCAGCCCTGAGCTATTCTAGCTTCTTCTTTGTAATGCCTACTTTCAAATCTC -TACTAGAAGTAAATTTGAATGTTACTGAATAGGTAACCTTTTCACTGAATTCCTACTGAA -TTCCAAGCTCGTTAGTTCGTTGGCTTCAAGGATTTTCTAGGACGTTGGAACACTGGTGGA -GGCTTACCTATGTCAGAATTCAATCTTTAAAGGCACTTATAATAAGATAATACTGAAAGA -GAGCACATGGATCCATACATCAGACTAACACGGGGATAGGGTATGAGTACACGGGTTATG -AGAATGCCAAGGTTCCAGGAGGTTGAGTTTCCTTGAAACTCCCTGCCTCGTGAGTGCTCC -CAGGCCTCTCGGCCTGCCAAGCAGACTTCACTGGGGTAGACGGAGCAGTGTTCGCCTCCC -CGGGTTATGTGTGAGGTGGTTAATAAGCATAAGTAGTTACCATTCTCGTATTTATCTATG -TTTTGTTTCTATGCTGTTCAAGCTAGGCAGGGCTCTGTCACCGGAATCCTATGCCATGAA -GGACTGCAGAGCCCATGTCACCAACAGATTACAGATCCAGCAGTAACTTGTATGATCTTA -AACTCAGATGTCTGTCTCCAGATTCCTCTTCTGAAAGTCTGTCCACATTGGCCTTAAGAA -CTTCAAGCACCATTTTGTGGGCTAACACTCCACTGTGCCCTCACTTAGAGAAAGCACACC -GAAGCCATGGTTCAAGGCAGAGACATGCTGACCCCTCCTCATTTTGTGGGAGCAGTCAAT -CAGGACAGTCCTGTTGGCACAGGAAGGAAAGCTTTAAGGCCAGGTCAGAGCCAGGCCATG -CCTTGCAAAGTCATTTGGGAAGCCAGAGGAACCTAGAACAAGAGGAGAATGTTTGAGGGG -TGAATTCTGTCGGGGCTGGAAGTTGGTGTTTTTCATGAAAGTCCTGGCATGAGTAGTTGC -TCAATAAATAGTTTCCTTTTTGGCAATATTGGAACTTGAACTTGTGCTTCTCACATGTTG -GGTGAGAACTCCATGACTGAGTTCCAGCTCCATCCCTTCATTTCCTGTTAAACAATAGAT -GCTCAACCGAAGCCCAACCGGAAGTCTAGTGAATGTTGTTTTTCAGCAGTGCGCAGAGGA -CTGGGCCAGTCACACTGAAGGTGGAGGGTCAGGAAGCAAGGCACACACAGCAGGCAACTT -GGTCCAGAAGGAGTCAGCGCAGGGGGTGAATGAGAGTAAGTAGCTTGTAGGAAGCGAGCT -CTCCCAGGGACACAGCGCAGCGCAGCGTTAGGTCTCCCTCCCTGTGCCGGCTTTTGACAT -CAGGACTCAGCAGCTCTGAGTTTGATCCTTTAGCCTAGGACGCTCATACCTATCGTTATA -AGTGATTGTGAATGAGGCTTAAATAAAGTAATAAAACCGACTCCTAGCTAGGACCTAGCC -CATACAGACCCTCAGCGCAGGTGGTTGAACCTGTTTGCAATGGCCTTAAAATGATGCCGG -ATGCTGCCACCTACTGGGATCCAGTGGAACTTTTAAAATATTTTTTAGCTAGAATAATAA -TCCACGTGTGTTAGTTTGTTGGTGGTGTTATTATTTTCCTTACTGGTCTTCGTCTCCTCA -CCACCCCAGGCCCCTAGTTTTCTGCTCTTGTCTGGCTGAGGTATTTACTGAATGAATAGT -AAGTGTTGTTTAAACCTGTCCGTGTGGTATCCAGTTTCTGCCTCCAGAAGAGTCCACTGT -ATGAATCTCAGGGCTGCTGTTTACTATGAGGCAGGGGACAGCGTCTGAGCTTCCTGACCT -TCAGTTTTCCTGGCAGGCTATAAAATGGCCTCCATCTGTTTGGAAGAATGAGTTTTACTC -ATTCATTTACTCATTCATTCATCCAGCGAGTGAGCTTTTAGGAGGAAGGGGAGTGTCAGT -CTGCAGAGGAAACAGATGGTGCATGGGGAGGGGCACCCCACACACCCATACCTTGCAGTG -ATTCACGGGAGACTGATTGCCCCCATCCGCTGTCTCTCTTCTTTTACTGTATGAGAGTCA -TTTCCTGAAACACAGATCTCCGCTTATGATGGCCTCACTTCAAATTTGTCACTACGTTGA -AGGCCAGTCTGCCTATCATGGAAACTTTGGTCCTATTCAAACTGGTCTGCTCTACCAAGC -TACTTCTGGGTTTCTGAAATGGTAGTAGACAACCTTTACCACAGGTTAGACATTGTGCTA -AGTGTTTTATTGGATAATTGTTATAGCTTCCCAGGACATGAGCCTTATGCCTGTTATAAT -CGTGGAGCTATAACAATAACGTCAAGGGACATCTTCAAGGAGAAAGCGTGGCTTTGGTTC -AGTTTCAGATGTCTCAGATTAGGGTTCCCAGCTCTATTCGATTCCCAGCTGGTGGGGTAG -AACATTATGCCAACAGGAACCTGTGTGTCTTAGTTTGGGTCTTGTTGCTATGAAAAGACA -CTATGGCCAAGGCAAGTCTTATGAAAGCAAATATTTAATTGGGGTTGGCTTACAGTTTCA -GAGGTTCAATCCATTATCATCATTGCAGGAAGCATGGCAGCATCCAAGTAGATGTGGTGC -TGGAGACGGAGCTGAGAGTCTTGATTTGAAAGCAGTCAGGAGAGACTGTCTTCTGCATTG -GGCAGAGCCTTAGCATAGGAGGAGTCCCCAAAGTCCATCCCCATAGTAATACACTTCTTC -CTAAAAGTGCCACTTCCCATGGGCCAAGCATATTCAAACCACCACACTGTGCTAGAGACT -ACTTATCTCATGGTGGATGGGAAGCAGAGAGGGGACAAAGAACTGGGGACAAGTTAGAAC -CATCAGAGATACGCCCTCCGTGACCCACTTTCTCTAACTTGAATTGGTCTCCCATAGTTT -CCACAGTCTCCATAAGGAGCCCTGCCAGCTGAGGGAGAAATCTTGAACATGTGGACTCCT -GGGAGAACTGTTCATATGAAGACCATAACACTCTTAGTCAAACAGTTCAAATCCAGGTCT -ACCCAGCTGCAGAAGACATCCCCGAGCCTCTCTGCCACAACTGCCATATAGCTGTCTGCA -TCTGTAGCCTTCTCTACACAGCTGGCACTCTGGCCTTTCCACTCCTTCCTGGGCCTATGA -CCCCGCTCAAATACCCCATTAACACTGCTACTTCTAACGTGCACACAGTGCTTATGCCCT -CTTCCCTGGGAGCCAACCCTACTGCCATGCCCCATCATGAATGTTAGAGATCCTTCATGG -ACATGTGTACCCCCTCGGCACATGGGGAGAGTCTTAGAAACACACATAGACTTTGAACTG -TCAGGACTTGCTGAATAAATGAGAGGGCACAGGAAAAAGTATTTGAACGGTAAGATATCA -GAGAGACAGAAGTCAGATGCACTCAATCACCCTTCTGCATAGAAACAGATCTAGGAAGTC -ATGTACTAATTATGCACAGTATTGTTTTTTTCACTGACTTTAGGTCACTGTCTTAGTCAG -GGTTTCTATTCCTGCACAAGCATCATGACCAAGAAGCAAGTTGGGGAGGAAAGGGTTTAT -TTAGCTTACACTTCCATACTGCTGTTGATCACCAGAGGAAGTCAGGACTGGAACTCAAGC -AGGTCAGGAAGCAGGAGCTGATACAGAGGCCATGGAGGGATGTAACTTACTGGCTTGCTT -CCCTTGGCTTGCTCAGCCTGCTCTCTTATAGAACCCAAGACTACCAGCCCAGAGATGGCA -CCCCCCCCTCCTTGATCACTAATTGAGGAAATGCCCCATAGCTGGATCTCATGGAGGCAT -TTCCCCAACTGAAGCTCCTTTCTCTGTGATAACTCCAGCCCATGTCAAGTTGACACAAAA -GTAGCCAGTACCATTGACCCCTTGTCAACTTGACTCACAAACACATCACTAGTAAGCCTC -AACCTTTAGTTTCTTAATCATCCCCAAGATCTAAACAACTTTAAAAGTCCCACAGTCTTT -ACATATTAAAAGTTAAATCCTTTTAAAATATCCAATATCTTTTAAAATCCAAAGTCTTTT -TTACAATTAAAAGTCTCTTAACTTTGGGATCCACTAAGATATTTTCTTCCTTCAAGAGGG -AAAAATATCAGGGCACAGTCACAATCAAAAGCAAAAATTAAACTCCAACTGTCCAATGTC -TGGGTTCTAACTCACAATCTTCTGGGCTCCTCCAAGGGCTTAGGTCACTTCTCCAGCTCT -GCCCTTTGTAGCACCCACCTTGTCCTGTAGTATCCAGATGCCTGTACTCCACTGCTGCTG -CTCTTGGTGGTCATCTCATGGTACTGGCATCTCCAAAACAATGCATGACCCCTTCAGTCT -TGGGCCATCAATTGCAATTGAGGCTGCACCATCACCAATGACCTTCCATGGCCTCTCACA -GTACCGAGCCTCAGTTGCTCTGCGTGACCCCTTCATGCCTTCAAAACCAGTACCTCTTGG -GTGACCCTTACACATTACCAAGTCCTGCTGCTGCACGAGGTACAACTTTGGCTATCTCTG -GAACACAGCCTCTTTGTGCTTTCAGAAAACACTTCCCAGAAGATGTCACCTCAATGATGC -TGGTCTCTTCTTAATCACTGCTAAATTCTTAGCTCCAGCTAACCAGCATCAATATTCCCA -GAAATGCAAAGGTTTCACTTAGTAGTTCTGGTATCTTGTTAACCACAGCTGATTCTTCAG -GCCCAGCTAACCAGAACCACAGAAGCATCCCAATCAAAACAGCAATGGCCCTGAAAAGAG -TCTTTCATTTTCCTTTTAAATTTCACAAGCCAGGCCTCCATTTTCTTCACTGTTCTCAAC -ATTATCTTCCAAACTCCTACACAACATCCCACAGAGCTCTTAACACTGAATGGATCTTCT -AGCCCAAAGTTCCAAAGTCCTTCCACAGTCCTCCCCAAAACATGGTCAGGTTGTCACAGG -AATACCCCACTGTTTTAAAAATAATTTAAAAGTAGAATTATGAAACACTTTTTTGCTATT -GTAGCTATTATTATTATTATTATTATTATTATTATTATTATTAATTGTTATTATTATTAC -TTCAAGAGATGGCTAAGCTCACAACCAAAAATAAAAAACGTAGAAGGCATCCAGATATTA -TGGGTGATGAGATGCCTCAAAGGTTAAAGTACGTGATGCTGGAGTTTGAACCCCTGAAAC -CACTGAGGTGCCAGGTGGGTGTGGCATCTTGACCACAGTTCCAGCTTTGGGAAGGAGATG -GATTTCCAGAGCAAGCTGGCTGCTGAGACTAGCTATAATGGCGAGCTTTGGCTTTGACTG -GAGTTGACTCCCAATATCAACCTCATGCACCCATCTTCACATAAATCCACACATATACAG -ACATACATGTATGCAAATGTACAGCATACTCACACGTATGTGAGAATGGTAAAGAAAAAG -TAAAGCATTAAAATATTGAATAATTGGAGAGAGTAATATGGTGGTTTCTAGACATGTTTG -GGAGGGGAAGTTGGGATAAATAAGTCAAAGTACACAAATACGCTGGGTAGAATTAACAAA -ATCTATGTGCGTAGTAGAGACAGTAATTAATAAGTCTTCTTTATAAACAGAAATTTGCGG -GGTATTTTGAGATATTTTTATTAGTTATGTATACAAAATGTCACTACAGACGGTGACATA -TGTTCATTTACTGAATGGCAGTGATTATTTCACTGTGTATTTGCATGTCAAAACATCATG -CTACATACATTACATATTTACAATGCAAATAAATTCGAACGTTATTAAATATGTGGTGAT -AAGTATATATGTTTGCCTTATGAAGAGGAAAAGGTTTCCTAAGTGCTTGAAGATTCCTGC -ATTCTGTTGTTACTTTTCCATGTTTATAAAAATTTTACTATAAAAATTTACTTTAAAAAA -TGAAAACTAAAAAGTAGTGTCATTAGCCTTCTAGAGATTTTTATGCTTTTAAAATTTTAT -TGAAAATAAGAAGTCTCAAATAAGATGAAGAAATATTCTATACTGTGGGCCAGAAGCTAT -TCTCTCCAAATCAGCATTGTATTCAAAGAAAGCTCAGTGTGGTTTGTGAGTTTGCACAGC -TCGATAGGCAGACTCTAAATTTAATTTAATTGCAGCAGGTAGGGTCAAGGACAGCTAAGG -GGGAAGTAAGGCCTACCAGATGCCATTGGTATCCAGTATAAACTACAATTGATATTTGTC -CCATATCAATGCAGAAATTTTAAAAATAGAACAATGAGTTGATATTTATAGGGGATGGAG -GGAAAGCTCAGTGATTAGGACCATGGCTACAGGACCCAGGTTCTATTTCCAGCACCCACA -TGACAGCTCATAACTGTCTGTAATTCCAGGTCCAGGGGATCTGATGCCCCCTTCTGGTCT -CCGGGAGCCAAACAGTCATGCATATGAAATTGTTAAAGGCATATTTCTTAGATACTGTAC -TTGAATATATAACTTAGGTGATATTGCAAGTCAATGAAGAAAGACTGACGTATTAAGAAC -ATTTAAACACTTATCTAAGTGAGAAACATAGAAGAACCTATTTCATTTTATATACAAAAC -AATTTTCAGGAGGATATATACACAGCTATAAAAGTATCATCTCTTAAGTTTGGCAAAGGA -TAATGTGATTTGAACTAGGAGGCAGTCATCTCGCTCAGGTCCTTGGGGTTGGATGCAGCA -TTCACCATGGGGAGAGATAAGGAACCTTCTTAGTAACTTCAATGCTCTGTTTCTCAGCTT -TGGTCATGCGTTCCTAAGCTTTTGCTTATTATTTATGATATAGCAAAAGACCTGTGCACT -CTTCTGTAAAAGGAAATACTTCATATTATAAATTTCAAGTGATGAATTCTCAGTGAAACC -CTGTGATTCATGATCTCGATTATAAATCTTGGTCATCCACGAAGCAGACACTAATATACA -GACACAAGAAGGAAGTAAGCCAGGTGTATTCTCAATGGAATAGTCTGGAAAGAACGCTCT -CCTCACTCGCTAATGGAGCTCCCTTTCCCACTGCTCGTCTGCCAACATTTCTAGTGGGAC -CCAACTGTCATCCCTGCATACTGAAGGAAATGCATGTATACTGTCCCGGGGACAACGGAG -AGACAGGATGCTTGCATCTTGCAGCAGCTGGATTTAGATTACATTCACTTTACAACTTGC -TTATTTTTAAGTCACTATGACTAGCAATACTGGCAGTAAATGTGCAGTCTGTGACATTTA -GCATTGCATCATGATTTCCCTGTGGCCCCTAAGGATGTGGCCCAGGGAACCATCCCCTAG -TGTAACAGTTCATCAAGGTTTCACATATATGGGCTGGTCCGAGGCCCCCCAGCACGCATG -TAGCAGAGGACTGCCTTGTTTGGCCTCAGTTGGAGAGAATGCTTGAGGCCCCTTGAGGGG -ATTGGCAGTCGGGGTGGGGTGGGGAAAGGGGAGCGGGGAAGGGAGGAGCACCCTCTCAGA -GGCAAAGGAAAGGGGGAATGGGATGAAAAACTGTGGGAGGGGGCAATGTATGGACTGTAA -TAAATAAATAAACAAACACATACATACATACATACATGAATAAATTAAAAAAGAAAGAAA -CAGGTTTCTATTAAATACACACAAGGGAAAGAGAGAATAGCAACCAAGCCTTTTTTTCTT -TGCCATGGCTTAACACATCCCTCTTCACCCTGTTTTATTTACTCTGATTTATTATTTATT -TATTTATTTAGTCTCAAGTTCTTCTTTCATGTTCAATTTACATGTTTGCAAGATCTTTCT -GCCTTTGAGGACCCAGAAAATCCAGGGATGTGTATGTAAGCAGGGATACATGAAATCTCC -TTTGTCCTTTGAGGATGGACTTTGAGATGCTCCCAGTAAAAAAATCTCTCTCTCTCTCTC -TCTCTCTCTCTCACACACACACACACACACACACACACACACACACACACAAGAGAGAGA -GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGAGAGGG -AGAGGAGGGGAGGGAGGGAGAGGGAGAGAGAATGAGACATTGAATTGAAGGAGAAAGAGC -TTGTGCAGTGATATCTTATTTCCACCATCTCCCCCTCCATAAATGTTTTTGCCATTTCTT -TAGTTGAAAGGATAAATTTATTTGAAAAATAATACCACACGAGGAAGAAAACATTAAGTA -AATTTAAATTAATTCTGAAACCTATTTTATTGTTTAAGTTTCTCCCAAGACACTGTTGGT -ATCTGGTGTATTTTGTAACCCCAGCGCCTGGCATAGTCCCCAGTAGTGGCTCACCAGGTC -ATGTTAAATGTAAGGAATGTTGGGGCTAGTGTCCAGGCTTTGACGACTGATCTGTCTCAG -TCACACTTTACGCAGGATCTATGGACTCAGATACTCTTATGAGAATTTTGAAAGGGGAAG -AAAATTCCAAGCACTAAATACCCCGGACTTGACTGTATGATGCTAAGATCCTAAAGATCT -GAGATGCTGTTGGTATCTGAAATGAAAAGTTGAATTGTTCTGCTTCTGGTCAAAGAGTTT -ATCATGTATATCTTGTCCCCTAGGGGTTTCCTTTTAATGAAATGTGCAGGTAACAGATGA -GTTTTGGTGGGTGGCTAAGAGAGATGCTTTCTACCAACATGGTTCAGGAGTCTGCATTAG -ATCTTCCTGGCACCAAATGCTCCTTGCATGATGGGTCTTGAGTATGAGAGAGAACAGGCA -TCTCTCGACAGAGGAAGTCATAGGACTTTCCTACCATTGGTCTCCATAAAATTAAGTGTA -CACAGCAGAGGATGCCTGCTCAGAAGCACAGAAGGTTAGGCCTGGGGTTTTTCTCCTGCC -GGAGTTAGCTCTTCCTGGGTTCCTGGAGAACTTCCCTGTCTTCTGAGATGTTCAGATGTC -TAGAATCCACACCTTTGCTGCTCCACACCCCCAATCAGCGAGCTACCCAATTACATTAGC -AAGTGAATTTCCTTTCATATATGAAACTTCCCATGTCCTTCTCCTGTCCTCTTCTCTCTT -CCCCTGCCCTTCTCGCCTATTTCTCCCTTCTCCTATTCTTCTCCCTTTCCTCTTTCCCAA -TCTCTCTCTTTTCCCCTTGCCCTCCCATCCCTCTTTCCTTCCCTTTCTACTCCTCTCCTT -CCTCATCCATCCTCCATTGTCTTGATTGATAGAAAATGCCATGGTGGAATCTTTGGGGTC -ATTCATACTTGATTCTACCAGACTTTGATACAAAACCCCTCAGAAGCCTAGAAAGTCATC -AGTCATTTTTGGATAACATATAACCAATGATCTATTACCCTCTTCTTGGAAACAGGCTTC -CAGACAACTAAAGGGTCAAGGAGAAAACCAAGGTGAGTTTGACTATGTCATAGCATGGAA -TGTTGAGAGAAAAGCTATCTATATATTATGGAGGTAATGGTGAGTCACAGTCTTTCCAAC -AAATCAGATCTTATATCATGGATGCCTCCATTTAACAAATGTTACTGCTGATTTATCAGT -AGACAGACAAAATCCAGCATCTTTATTGAGCTAAAAAATGGACAGTGAGTGAATTATTGT -GCTATGTTGATTCTGGAGAGCAAAATGCTTTACATTAGTACCTCCAAAGCTGGGATGCAG -TCTATGGTCACCAGCATCTTACAGTTAATATTGGCCAGCTAGTCTTTAGGTCATTGTTGT -TGTATAAGACTGCACTAACCTGGCACACTCTGTGTATATTATTGCTACCTGGCCTCAATA -TGGTTAACATTGACATTGGCATCTATATTATAGGATTCCATTTGTCATTAAAATATCTTC -TAGAAGGTTCTATAATGATCCATTGTTGAAATGGAAATGAAGAAGTAAAAAATATTCATC -ACTGGCAAACTGAACATAATATCTATTTTCCTGTAACAACCTTCTATTCTTAGATGCCAC -AAAAAAGAAACACTCTCAAATGGAAAACAATATGTCCTATATTCTTACTATGTTACAGTT -GCTAAAGATTGCTAACACGTGCCTAGGATGCCCACAAGGGCAAGAGACATCCCTAAAATT -TTTTCAGATTGATAAAAGAATCTTGTGAGGTATGCACTAAGTGAGGTCATAATTCAATTG -GCAACATTTCTCACTTGGTGAGAATATAGGACACACTTTTTTCCAGACAATGGGATGTGA -TTGACCACTTACATGAGTTACAAATGTTAGAAGACAGAGAGGAGTTTTGAATGTGTGTTA -TCAGATGAGAGGAACCAATGTGACTCCCTGGAGAAGGCCAAGCAGTGGAGATAGTTGGAA -GGCCAGGTTGTTGGTGGGGCTAGGAGAGAAGAAGGCATGAACAAGAAGGGCACAGAGGAT -TTACAGGCAGTGGAACTATTCTCTATACTGTACAATGATGGATGTGTGCACTTGCCTAGA -CCTGTAGAATGTCTGATGCTTGGGTGCACATGAGTCAGGTATGAAGATGTGTGTCTATAA -TCCCAGCATTGGAGAGGGAATGGCAAAAGGTCAGATGTTTAAGGACAGGCTAGGCTAGAT -GATAATCCATTTTAAGAAAACATCAAGCTCTTTATTGCCAACTCGACTGGGTTTGGAATC -ACCTAGAAGACACATCTTTGTATCTGTAAAGGCATTTCTAGAGAGGTTTAACCAAGGAGG -CAAGACCCATCCTGAAGGTGAGTAGCACCATCCTAGGGACTGGGGACACAGACTGAAGAA -AGCAAATAGAGCTCTAGAATTCTTCTCTCTCTGCCTCCGAACTGAGGATGCAATGTGGGC -AGCCACCTTCCCTCCACTGCCTCATCTTCACTGCCATGATGGACCCCTCAGATGATGAGC -CAAGATAACCTCCTCCATTCTCAACCTGCTCTCACAAGGTTCTTATTTTTTGGCATTGCA -ATGGGTACGGTGGTATAATATAGATACATATTATGACTTGTCTCCAAAAATCAAAAAGGA -TAAAAGAGTCTAGACTTTGCAGATAATAACAGATAAGCTAATATAGATTGGTTGGTTATA -CTAAGTGTAGGGATGTTGATGTTGGAGGAGTCAGTGTGAATACAGGGCCTGGAGGCATAA -GGTGAACTCTATTTTATTTATTCTTATTGTGAAGCTATACTTACGTAAAACATATAGCTT -ATTTAAGGGGAAAAACCCTCAATGATGTAAAAATAATTCTTCCTTCACGGTAATGATTAT -AATTTTGGCACTATGCCATATTGTTTTAACAAATCTCCAAAGCAAGGGAGATTAAGATTA -AGATAAAGATTAGGTGGTCACTAACGTGTTACTTCATTTGATTTAGAGAAGGGAGGTTAT -ATTATGCAACAGTTGTTGGAAACAATTATTGTTTAATTAAATTTAAGGTCGTAAGTTTTC -GTAGACTAGAAATTGGATATAGGACTTCAAAAAGCAGATAGGAAAGGAACAAAAAAATTT -AATGAGCCCAGTGTGCGTCAGGAAAGGAAACGCACAGGAAATGTAAATAGAAAACTTAAC -AGAATTGGTTACATAAAAGGTATCGTGGCAAATAGCGGCTTGCTCTTGAGACACAGGCTG -GTCCTGGGTCCAGTGAGGCATCAGGAGAACGCTGCTGGAGTTTTCTTCAGGACTCTGGTC -TGTGAACAGCCTCACAAATGCAGTGCATCTCTTCGAGTGGAGGGGTTCTTAACAAAGGGT -CTTTTGATGGCTTCACCCCTCTTTATCCAGGGCAGCCTCTTGGACAAGGCATCTGTTTGC -TGCCACTCAGGGAATTGACAGAATCTTCTTCATTTCCATCCTACCCACTTGGCTTGTGTG -ATCTTCCAGCTGCAGCTAGAGATAGGATGCGGTTATTATAAATTCCATTCTACTTTCACT -TCCTGTGTCACACATATAACCACGTGGGTTACCGCATCCTGGATCTCTGACCCACATCTG -TGTGAAGAACTGCTACCCTTACCTTGCAAGCTGTCCACCTACGTGAGTGGAGTGGACACC -TTTGCAGTCATGGAAGCTTCTCTGTATATTCCCTCCTCTCCCCTCATCAGCTAGAGCAGA -GAACTGGCACACACAGCACTTTATGAATGTTTGCCAAATGTGCAGTTCTGATTTACTTTA -TATTTCTTACCTTCGGTAGCGGAGCATCAGGGCCAGCCAAGTGGGTAGTTTTAACCAGTT -CCATTTCACTTCACAGGGTACTAAATTCACAAAATAACTTCCTTATATGAATATATTTTA -GTGGGTTTTTAATTACTAAATAAAAATATCTTTTATTTTATTGCAGAGCAATAAATTGAT -CTTTGGTTTAGCTTATCATTCTTTTATAATAGTGAATTCCAAATCTAGAAGATGTCACTA -AGCCAGCTGTATGAACCACACCATCAGTTTTTGTGGCATCTGGGGTGTCCCTCTGTGGAT -AACCTTTTGTTTGTGAGTACAGTGCTCCAACCTACCAGCTGGACAATCATTCAGAGATAA -TAAGGCAACACAGCAGTTCCTAGTGGCTGTGTTTGGTTGGTTCAGCCTTCAGCTGACATG -TTTTATTAATAATAGCAATCCTCCTTTGCCTTTCTATTATTTCCCAGTGTGATTAATAGC -AAGCTCAGGGATGCAGAGAGCTTTACAATAGTAAATGATCATTTAAGTTAGGTGTTGACT -GCTTCCTGCTGCCTGTTCGAGTAAAAACGGAGCTGTCCAGTGTGGAGAGCAGTTTCTGCT -ATAGAATTTAGCCACCAATAAATATTAGAGTTTAATATTTAAAAGAAGGCATTGAGGAGG -ACCTGAGTGCTGAAGGCTGACCTTTCTGAAGCAGAGTTTGGGTGACTGCAAGGATGAGTT -ATTGCATTAGCCTTTGGGTGTCCAGTGTCAGGTGTCCAGAAAGTCTTCTGGGAGATGTGA -GTTAGCTACAGAAGCGCAAAGCCAGGAAGGAAGGGCACAGAACTGGGATAGAAGAAGGAA -AAGGAAGTTGTTTTTTTTTTTTTTTTTTTTTTTTGGGACTGTATCAAATAACCCAGTTTC -CTGACCTCAGCCCCAGTTTTCTTTCTGCAACAGGATATGGAAGCAGAGCAAGGGTCTGAT -CACATTTCTCATTGACTTTGGGAGCCCATTGATCGGGGGCCAGTAGAGACCAGCTGCAAT -GTCTGGTAATGCTGCTGAAATTGTTCTGAGGAGTAGCAACCAGGTGAGTAGATATGGCCT -TCTGCAGACCTCCCAGCTATGAAAAGAAGGTGTTTGCAAGACGAAGATTAGCAAATATCT -TGCTTGCGTCTGCCATGTTTCTTTTTCCATGAGAATATAGAACCTTATCACTGACAAGGA -TCCATGGTCTGTCCTGGATTCCAGAATGCCTGTTAGAATATTTTAAGGTTTTCCTAATGC -CAGCTGCCATGCTGGAGTAGAACATGGGTATAGATTAAGGTTTGCTCAAAGGGGAATGAT -GGGAATGATATAAAGCGATACTCCCTTCTCTTGTGGGAGCAGTCTACATTCCCCTAGCTT -TAGTATATCTCACTGGCTCCAGAACCCCACGTGTTGATAACTGGTGATCCATATGAAAGA -AGATGGCAGGAATTTTACACTTCGGTTTTATTTTCAGCCCAGCCTTCTTGTTATCCTCTG -GTTTGTGCCTGATGTTCTAGGCAGACCGAGTCGTCCTGTTAGTACTGATGCTTTCCAAGT -TTCATTTACTGTATTGTCAACACAGCGGATCTTTCTCTGGCTGCGTATCTAATACTGGCA -TCATTTTAGCAAAAGTCTTGGGTTAGAGGAACAGGAGATTGCATAGGCTGAAAAATATGG -CTTACATTTCTGGAAAAAGCCAAGCTGCTCTCCTACATGAACTTTAGCTCATTCCCTAGA -ACTGGGTTCATAGTAGTCTATCAATTTACAATAGTTCGGAAATGGTCTAGAGGTCCATTA -GTGGATAATGACTCCCCTGCCCCCCCATACACAAGCAGAGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGAATAGAATTTTACTCAGCAAGTGAGATAACCAGGCCCAGAAACACAATTATA -CATGTTCTCCCTCTTGTGGGAATCCTAGCTTTGAAATTTTAGAGCAGTATGTTTAACTTT -GAGTACAAGTAAAGACAGAAAGGGACCATTGGGGAATAATTGTTCTGAGGGAAGTAGGAT -TACAGAACTCATTAGACATGAAGGTGGAGGGCTTCTGGGGTAAATAAAGCTAAGCAGGGA -GCAGAGGGAGGGTATGGAAGATGAGGAGCAAGGACAGAAATGGTAACTGAGGGTATATGT -AAAAGCCATAGAAACCTATTATTTTATAAGCTTGTAAAAAATAAAAAAACTAAAAGAAAT -AGGTTGAATAGAGGTACTCTCCATAGCAGGAGGATGCTGCTCCCAGAAGCCATGAGCTAT -TAAATAAAAATCTCAGTGCCAGTGCTAAGTGTGGAATATGCCCTATGAATTATTAGTCAA -AAAGTCTCGAGAAGCCAAAATAAATCCAGGCTATTGACACTGCTCACCAGAACTTGAAAG -GAAGCCCATATTGGTGAAGACATCACATTACTTGGGTCACAGGAGATCAAAATCAAGCTG -GGATTGGAAGTTTTCTCCTAATGCCTAGCTTTCAGGGAGCCAGAAGGTGCTGTGTGTGCA -GGGAGAGAAAAGTCACTAACAACTGCTTCAAGTGAATTCTGGAAACTACAATAAAACCTG -TCAGGCAAAATGTGGTCTTTGGTGCAAAAGGAGCATAAATGTTATGGGAGTAGCCAGTTG -TTTCCTGATGGGATTTGAGGTCTGTTCTGTAGGAGGAAATGAATGCCATCTGATTATATA -TATATATATATATATATATATATATATATATATATATATATATATATATGAAGAGAGAGA -GAGAGGGGGGGAGGGAGGGAGGGAGGAATGGGAGGTGTGAAACTACTAATACTATATATT -ATACATATATTAATAGCATACTATATAGTATATTTTATATATGCTAATATAGTTCATTAT -ATTTTTATTATATATGTATATATGTGCATATATATATAGTCAAAAGATTTAAAAAATTAG -AAAGAAATAAGAATAAAAGCCCAGAAGCCTGTCTCATAGATGTGCTCATGAAATGTCTAA -ATGCCCAGTGAACAGTAGCTAGCTACAATTTCCTGGGTGTTACTATTATCATTGGTTCTA -GTGATAATGAGGAGAGTTTGTAATACCAACAAAATTCATACCGGATCTTTTTCCAGTTGA -GGGAATTCTCCAAAATCCAAGACAAGAACTCCTCCACAAATTGTGACTTCAAATCATTGT -GAATGAGACCAGCGTGCATCAGCAGAACATCTGATGGCCAACTATCAGTAGGTAAAGGAC -TGCATTTGCTATGGTTCTTTCGGATCCCGTCCCTAGGGTCCTGACAAGAGGCCTTCAGAT -CTCCCCATGCATTTTCCAAGGACAGTGTTTTCAGCTCCCCCCCCCCCCCCCGTTCTCATC -AGGGTCTCGTCAGGGTAAACACTAGGCTGGAGTCTGGTTGGAGGCAAACAGAGGATTCCC -TCTCCCACTGAGCCCTGAGTCTTTATCTTCCTCTCCCCCCTTCCCCTCAAGCCCAAGAAC -TAGTATTCACCTCTGAAGATTAAACCCAAGAACACCCCTCTCTGTGAATCCTTGAACCGG -ATGCATCTGATCGGCCATTGTGGTTAAAACCTGAGCCTAGTCCTCTGGCTGCCCCCATCT -TAAGGCATGATGGGTGTTGCTGGTTTACTTCCATGCATCAGTTATTTTGTGTTACTCTGA -TAAAATATCTGATGAAAGCAACTTAAGGAAGGGTGTGACAAAGGATATAGTCCTTCGTGG -TGAGGTGGCACGAAGGTGACAATGACTTTAGCTGTAGTGGCAAGGGCTTCAGGCAGGTGG -TTATATTGTGCCCATGGCCAGGAAGCAGAGGAGATGAATCTGTTGGTCTGTTTACTAGTT -TTTTTCTTCTGTTCTTCCTTTTTATACAATCTAGGATGCATACCCATTTGATAATGATGC -CCATATTCAACCCAAGTCTTGTTTACCAGTTGAATCTCTCTGGAAACCTTCACAGTCATA -CCTAGAGGTGTATCTCCTGGGTGATTCTAAATTTGATCTAATTGACAATGAATATTAATT -ATTTCATTTTCCAAACATAGGCGGTCTCATGGATTTGAACTATCTCTTGCTACTCTTGGT -AGCTAGTATAATTTACAGTTATACTGGAATATAATGGGTCCATATGATGAAGGCGTTGCT -CCCTGTGTGGCACTATGGGGTGGAAGTAGAACCTTTTAGGGGTGGGGGAAGGGCCTAATG -GAAGCGATTTTGCTGTTTTTAAGGCGAGGTCTTGGTGTGCAGCTCAAGCCACTTAATACT -TGCTAGGTAGCCCAGGCTGGTCTTGAACACACAGCAGGTCTCTGTTCTCTTTGAGTGCTG -GGACTGCAGGTGTGCACCAGAAGCTGCCTCCAGTGGCGGTGCTCAGGCCTCTTCAAAGAG -GACAGTAGATGGCACCTCAGCCCCTTCCCCTTTCTTCTGCCTTTGCACCATAAGTGGATA -GCTCTGCCCTACCACACGCTCCCCGCCATGAGAGGACTAGATGCAACAGACCCTAGAGCA -ATAGTAACCAATGCAGACCCCCAAACCTAAATATATCTTTGTAAATGGAGCTTTTCTTTC -CTCTTTGTAAGTAGATCATCTCAGATATTTATGCTAGTGGCAGAAAGCTAACAGTGACCT -CTGAGCCACAATGATACCATCCCCTTCTGTGAATCCTTGGACCAGGTGCATCTGATTGGA -TCTGGTCACAGAAGATACTTTGCGAAGTATTCGGATGAATCAACAACCGAGAATCACCGC -CAGGAAGGAGGAACTGCCACACCTTCCTTTGTTTATGTTTCCTAGCTGTGGCCTACACAA -ACCCACATTCAGCCTGACAGAGAGCGGGATCGGTGCTTTCCGGAACCTACTGAAAAACTG -GTATTATGATTATATTTTCATGTTCCAGACTTATTGAAATGGCTTTTAGTCCCTATGCTA -AGGTCAAAGGTTTAATGGATGCTTAAAAAATCTATTATTTTTATTTCCTACATTTGAGTA -TTTGCCTGCACATGTGTATGTGTACCACGTGTATCGCTGATGATGGCAGAGTCCAGAAGA -GGGTGTTGGATCCCCTGCAGCTGGAGTCACAGATGGTTGTGAGCCTCCTGATGTGAGTGC -TGAGAACTGAACCCAGGTCCTCTGGAAGAGCAGCAAGTGCTCTTAACTACTGAGCACCTT -ATAGGTGTCTAATAATACTTTTTAATCACGTGACATTTTGCTCAAGTCTTCTTTAAACTA -GTATGTTGGCTTATATTTACCCATTCTCAATTTTCTTAGTTTTCCAGGAAGGGAGAAAAA -CCCACTTTTAACATTTTAAATTTAAATTTAAATTTAAATTTTAACATTTAAATGAATACT -AGCCTTCAAAGAAACTCTAATAATCACAAGGTAAGAGGTAAATATGGGGGTGAACAGCAA -CAGCGAGCAGTAGACAAGTAACTCAACACTAGAGGTCCCTCTCTTCTTAAGATCTAAAGG -CCTGCCCTGTCTGGGATCTTAGCCAGCTTCAGTGGCTTCTGACTGGGAACAGAAAGTGAG -GAGCAAAGGAAATCTGAACCAGAGAATTCTTTGTGGCATTGCAAATTAGATCTCAGGCAG -CAGAGGCCTGCATCACTGAGTTCTGGCTCGCCCACAAAGTATTTGCTCCCCAACTCTCAG -CCCCAGCTTCATTTTGTTCTATTTCTATCTGCTTCTTAATTTAGCCATGTGACTGCATTC -AAACCCTTTTATCTCGTCCCCATCTGGAAGGCAATCTGGGTTGGTCCTGAATTTTTATTC -CTGTGGAATAGAAGAGAGTGACAGAGTCCCCACTGCTCCTCCGAGGGTCACTGCGATGCC -GAGGTGAACTGAGGGATTTCACAGATCAGGTGGCAAGGGCTCATGGCAGACAGGAAGAAG -CTGACATTATTCACACGCAGCTAGCAAGTCAGAGAAATGAGGGCTTAGATGAGGGCTGTT -GTTTTCCAGCAAGGGCCAGTGTCTGGCAGGCAAAGAACTAAGGAGACAGTCTCGTGAGAA -GGCCAGAGCTTGCTTTTAAAACCGGGAAGACAATGGCGACCAATACTGGGAAGGAAATGG -AAAGATCACATAGGAAAGGAAAGCTCTCTTCTTCGTCTTAGTAGTGTCACCTCCGGTGAA -GAAGGGGACACCGAGGGTGACAGTCTCTTTGGAGGTCTCCATGATGCTCATGTTTTTCTT -TTTAATGTTGTGTGAAATTTTAGCTTCATTGTGAAGTCTAGACAGAGCCTGGTCCTTTCT -CTGTGTCTGTCTCCCAGAGGCTTCTGTTTTCTTCTACAGACACACATACCTCAGCATCCT -TTGTGGCCTGGTGGTGGAGCTGGAAGCAGCATTGGACACTCTGTAGTGACCAGAAGTAGT -GTGTGTGTGTGTGGTATTTGTGTGGTGTGTGTGGTATGTGTTTGTGTGGTGTGTGTGTGT -GTGGGGGTGTGGTGTGTATGCTTGTGTGGTGTGTGTATGTGTGTGTGGTGTGTGTATGTG -TGTGTGGTGTGTGTGTGTGCTTGTGTGGTATGTGTGTGTGTGGTGTGTGTCTGCTTGTGT -GTGGTACATGTGTGTGTATGTGTGCTTTATGTGGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGGTGTGTCTGTGCATGCAAGCACTTGTGCAAGGCTCATGGTGACTCTGGAA -GGAGGTCCAGAAAATTTAGTCAAAACAACGTTACAGTCTAGAAATGGGATCATAAACTCT -GGGGACTAGAGGATAAGTCCTTGGCCTTGGAAGCTCCTTTCTCCATTGTGCTAAGTTCAG -CCTGAGAAAAACCAGTTCAGGGCTCATGGCCTATGTGCAAGAGCTATGCCTAGTGTTTCT -TAGGTCTCAGTCCCCAGTCCCTTTGTTGTCTGTTACCATGTCTAGTGTTCCTTGGGTTCT -AGTGTTTCCAAACCTAGGAATTTCCTGAGAATCTCCTGACTAAAATGGCTGTTCTCACAC -ACAGCCAGATACGTCCTTAATGATTTCTACCAAATCCAGTGGCTTTGAATTTGGCATCCA -TTGCATTCTGCAAAGGCAATCTGAGCCCGAAAAACGCTTTGGCAGTGAGAGCCATCTGCC -TGTGGAGAGGCTGGACCCAGTTTAGGAGAGGCAGAAAATTATGCAAATTATCAGTGCAAT -CTGACATTCACCATTTAACTGACTCAGTCCAGAGTTGATTGTATAAAGAAGGAAGGCTAC -ATGTAGCTGGATGCCTGGGCTGGAAATCTTTGTGTACTGTGTTCAGGTACTTGTTATATG -AGGTGGGCAGAGAACAACCTTGGATATCCATCTTGTTTTATGCATTAGGCTCTCAGGCTT -GGAGCTCACCAAGTAGGCTAGACTTGGTTACCCAGTGAACCCCAGGTATCCTCCTGTCTC -CTTTTTTCAACTGTTTATAATTAAACGTGCTACTACAGCTTTTTGTTTGCTTGTTTGTTT -GTTTGTTAAACATCTGCTCTTGAATCCAACTTAGGCTCTTGGCTCTTGTACTTGTGTGCC -AAGCCCTCTACTGACTGAGCTGTCTCGACAGCCCTTAAATGGGTTTTCCATCTACATGAC -TAACGGTGGTCATAGCTACCTTCCTTTTGCCGGGAGAGTACAGAGAAGTTGGAGAACACT -GGTCCTCATGTTGGGAAAGCTCTACTTAAGTTTCTTGTCACCTGAGTGCTAGCAGTTGTG -GAATAGTTTACAGATGGGGATACATTGTTACCCCAGAACTCCATTCCAGGTTTAGTAAAA -CAAAAACAAAAACAAAAACAAAAACAAAAACAAACAAACAAACAAACAAAACAAAACAAA -ACAAAAACAAAACAGCTGTCTGTGGCAGAGCCACAATAGGTTTCCCATGTGGTTTGGCAT -CTCTGGGCTCACCCACAGTAGTGAGATGTCCCAGGAAACACCTTTGATTCTATGCTTCCT -TAACTTTCTCTATAAGGAAACACATCTCAGTTTCAAATGATTGAGCAGGGACACCTGCTC -ATTGCTGATGGCTTGAAGCTTTGGGAGACAGGATTCATGACCTGACAGCAGTATTCTTGT -TAATTCAGGGACTGGCAGGGTGCAGCCTCAGGCCCCAGGGGAAATGGGATTTTCTGGTGG -TCTCACACCTTGTTTTGTCTTGAACACATTCACTCTCCTATGAGATGAACAGACTCTAAA -ATGAAATCCAATTAACCTTTAGCAGTGAGCAAGCTGGGCACTGGCGAAGCACATTCGTTT -TTTTCCCAATTCTTCAGTTGTCATGACACCAAGAGATGATAGTACATGGGGGGACCTAAT -AGTCATTGCGTTTTTATAGCTTGGCAATTAACTTCTTCATTTTTATAGCAGCCTGGAAGG -CCGGGGTGTTGAAGGTAATGGGTGTTCATCATGGCTTCCCTCGCTTCTGAGTTTATGCAG -GTAGTCACAACACCCCCCACAGTCTCCCTTCTATGGGATTCTGATGAAATACCAGCAGCC -CAGGAAGAATGGGGGCTTTACATTACTGCTACTTCTTCATTTTTGGGAGACGATAGGACT -CTGTTTACAAACCGTTATGTACCAAATTACTTCCAGCTTTTAGTAGCCTAAGCATCACAG -ATCAAGTTTCTTTGTGATCAATTTGATCACAAATGGGGCGGGGCCATACATTACAAAATG -TATCTTCTTACCTTCCTATGGGTAGGAAGGCTGAGGCTTGGCTTCTCTGCAGCCCTTCTC -CCTCTGTAGTGAATGATCACGCTGCATGTGTGTCTGAGTCTTAATCTCTTCTCGTGGAGA -CAGCAGCCAGTTTGGATTAGGACTACTGACCTTATTTTAACTGAACTCAAGATTCAATCT -CCAAATATAATACCATTCCCAGGCCAAGAGGATTGGGGTTTAATAAATGAGGTTTTGGGC -GGATATAACCCTGACAACCATGTATTTACAATACAGACTGAGGTCAGAGGGCACAAAATG -TGGGACCTTAGTCATGAGGAGGAGAGACGTGGGGGAGCTGTGGCCTCCCAGGCATACTTT -CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCCCCACCCCCCTCACGTCTTAGC -ATCTCCACATTTTCTCCATGTGTATGGAGTGTTGTTTCTTTCAGGGTAGAGAGTCTACAG -CAGGACTTTTTGCAACTCAGCCTTAGAAGTAATTGTGAATCACCCTTTCCTCTGGGGCCG -ATATAGAATCAGTTTGATTTGACACAGATGAAATATAAGACGTGTATGTGTGTGTGAAGG -AGCATGTGCAGGGGTGGACATGGGATCGGGGAGTGTCAACATCCAACTTGCAGGAGAGAG -CATGGACCTGGCTCACAAAGCTGGGAGGAGACGTGTGTGGGCGTGGCGCTAGTGCCCAGC -CCTCCTCAGAGGGCTCCTAAACTGACATCTCAGCTTGTTCCAGGCCAGCCAAAGCTAAAT -AGAGGGAACTTGTCTCAATGGTACCCTGCAGAGGGCAAAACAATGTGTCACTTTCTGTAC -ACATGCACACACACATACACGCACATGTGCACACACACACGTGCACGCACACGCGCATTC -ACACACACACATGCACACACATGCACAGGTGCGTGCACACACACGCACAGGGAAGCCTTG -TAAAATTGCCCTGGGTTACAGTTGATGTAAATGGATTTCATAGAATCCAGTGTTTGCTCC -ACTTGCTAGGATTACCGAGTGGTCTCTGGCAGGGCCTCACTGCCACCTTCTTCACTGGTT -TTGGACTTTGCTGCCATCACTGGAATTCTTGCCATGCATATTAAGTTTTACTCATGTACA -CCCTTCCTTGCTCAGAGCTACTGTATTTTTTTTCAGTCAGTTTGGCGATATTTCTAGACA -GCCCCTTACAGGCTAGGCCTGGGACCTGGCAGTGGGATGTGAGGATGCTCTTCCACTTTT -GGGAGGGTCAAGGACCTGGACTCAATATGATGCGTGTAATAATAATAATAAAAAGTCCAA -GGAAATTAGTGAAGATGTGAGGAAGAGATTCCGTGAAAGTTCCATGAGGAGATCTTCACA -GCTGTGGGGAGTTCCAGGTACAAACCTGGCAAGAGCTTGATGGGCGGAGCCAGGAATGGA -GGGGTGTGTCTACCAGGTGAAAGCATTTGCAATTCTGTGGCAAACCTGGAGGCCTCAGAG -AATCCAAAGAAGGGAGAGGAAGAGAGAGAGACAGAGAGACAGAGAGAGAGACAGACAGAG -ACAGAGAGATAGAGAGAGACAGACAGACAGAGAGAGAGTGACAGAGAAAGAGAGAGGGAG -AGAGAGACACAGAGACAGAGACAGAGAGACAGACAGAGACAGAGAGAGACAGAGAAACAG -AGAGACAGACAGAGAGAGACAGACAGAGAGAGGCAGACAGAGAGAGACAGACAGAGAGAG -ACAGAGACAGGGAGAGACAGAGAGAGACACACAGAGAAAGAGAGACAGACAGACATAGGA -ACGGAGAACAGGGACCATGGGAAAGGTTGTAGAAGGAACAGAAAATGGTTATTTTCTCTA -CTTTGGGGATGAGAGTTGGTTTGAAGGAGGAGCCTGAGAGGTGGGGGCTGTGTTGGGATA -CTTTAGCAGAATCCTGAGATGGATCCTAACTCTGCCTGGCCCAGACCAGCAGCCATGGCG -ATGTGGCAAAGGACAACTTTGGCCCAAGTAAGTGGAGCAAGTGGCTGGGCATTGTGAAGT -AAGAGGGGATTTGCTTCTTTCCCCGAGAAGTCCTGGTTAGAATCTCCGTATGGTTATCGC -GGTTAATGGTCTGATTTCCATGAAGTCCACTTGACATCTCATCAACAATGTCACCTGAGA -AGTCTTAGAGCCTGATAAACCTCAATCCATAAATTACCTCAGGACCCCAGATGTTTCTAG -CTACAGAGGAACAAGTCTTGGCACTGTAGCTATGCCCACTTGGCAGGGTTTAGGAGTGGA -TTCAATGAGACTCGATACATTTTTCATGAAGGGTTTTATACCTGGTACACGAGAAACCTA -AGTTTTTTCTCCCTTTGTTTAAAAGAATATTTTCCTTTGTGTATGTATGTGTGTGCCCAC -ATGTGTGTGTGTGCACATGTATAAGTGCTTATGGAAGCATGGAGAAGGCATTGAAACTGG -AACTGTAGTTCCAGGCCGATGTAAGCTTCCGGACAGGAGGGAACCAACTTCTGGTCCTCA -CTGGGAGCAGAAAGTGCTTTTAACTGCTGGGCTGCCTTTTCAGCCTCCTTTGTGGTTTTT -AAAACTTATGTATATGGATGTTTTAGCATGCATACCTGTGCACCCCCTGAGTACCTGGTG -CCCACGGAGGCCAAAAGAGGGTATCAAATCCTCTGGAACTGGCATTATAGGTGGTGGTGA -GCCATCATATGGATGGATGCTGGGAATTGGACTCAGTTCCTCTGTAAGAGCAGAAAGTGC -TTTTAACTGCTGGCTGTCTCTGCAGCTAGCCACGCTTTTGCTTGAAAGTCTTAAACTAAT -TTCTTAAATTCCAGCAATGTTTAACAAATAGTCATTTTACTCCCCTAGTGATTTCAGAAT -GTTTGTTTTAGGGTTAGGCACAGTTTATAACTCTATATAATAAGTGAGCCGGTGAAGTAG -CTGAGCAGGGGGTCAGCCAACACAGTTGCCTCAGGAGTGCCTGAAATGGGCTTGTGGCAA -TCTTTTTCACGGTCAGCTGCAACTGGGTCCTTTCAACAGTTTGGAAAGCAAGTCTCAGGG -CGGTGGGTAAAATGGTTCCTTGGGAATGAGAGAGTCCCCGAGGAGTGCCATCAAGAGGCC -ATTCTTCAGCACATCAACCAAGAAGAGTAAACACTTCAAATCCAAAGCATGCCTTTCGCA -GAAGGAAGATTTATGATCTGCGTATAAATGGTGATGAATAACTTGGTGATACATGCTTTC -TGGCACAAGCTGTCAAAAGTAAAGAGCCATAGTGTGTTCCAGAGTTCATCTGGCCATGCG -TGTTCCCTATAAAATATGGAATATACTGGGCCACGATTTGTCTGAGTCCTTGCACAGTTC -TCTTCCAATTACTGTTGCTTCTATTCCTGTCACCAGTGGAAAACAAATGGGCTAATAATT -ATAGCCTCAGATAGACTCTTGTAGCCTGCATCTCCCTGAGCTTCACTGGCCCCTGTGTCT -AATGGGGTCACAATATGAATCATAACTCAAACCTTATCGTCTTACTAATGCTCCCCAGTC -CCCTGGCTCCTCCCCCGAAGTGACCTCCAATTGAGTGCAGAGTTCTCTGCCTCTGGGATG -CCTCACATGTCCTTGTGTGTAAGTCTGCTGCTTGCAGTACTGTCTTGCTGTGAGCATGCA -GTGTCCTGGTCACATTTGACATCTTGCCATCTTTGGGCCTTATCATTGCCCATCAATCCA -AATATATATGTTTTCAGGGCAACTGCCTCTAATTCAAATGTGACTGGCAGTCTGTGGCAA -GCTGGGAAAACTAAGTTTACGTCTGTGGAACCTTATGCTGTGTGTGCATGTATGAATATG -TATGTGTGCATTCATGCATGTAACTTGTGATCCTTGTACCCTACATGACTATTTTAATTC -AATGGCTTTCCTACTTCTTCTATTTACAGTCTCTAACCCAAAAAGGAGCCCATGTGCCTT -TTCTATAGTCTTTGCTTTCCAGACTTGGCTGCTTCTGCCCTTAGTCTGTTTCCTTCTTGA -AAAACCAGTAAGTTCTCAGTGCAAAGAGCATCTTTCTCCCCCATTCATCAGAAGAGCTGA -GCAAATGCCAGAGAAGCTCAAGCTGGGACCTGCATTTTCTTCCCAATGAAATATTTGCAG -CCTGTTTGCAAAGGGCTTCATTGTTACCCATGACTTCTAGGAAGGCAGAGAAGTGAGTCG -TGTTGAAACCAGGGCACTGCGGCGTCTCCCCTGAGCTGGTTCTTGGAGTATACTTTACTG -TTCATGTTGGACCATGGTCCTGGATTTCTGCTTGGTAGACATCATCTAGATACATGATGC -TGTTGGTGTCTTCATTTCCAACTGTGTCTGTTGGGAGCAGCAGCATAGGTAAAAAAGGCA -CTGAGTTCTGAGGAAAGAACCCTCACGTGGCATAATTTGATTTCTATTGCTTTTTGATCA -GCTTTGTATATCTAACATCAGAGAATCATCCTTTGAAAGACGTGATTAGGGAAGTTGAGG -TTGAAACAAACTAACTAACTAAAACACAAAACAAGGAACTTTAAACACTCTGAGCCCTGC -AAAAGTGTTCCGGGTCTTCAGTTGTCTTCTCTGGAGATAAATCAGGAAAATCTTTTTAAA -GATGGAAGAGACATTGTCATGGAAGGAAACTGAAGGCTGTTTCCATTTAAGTCTGGACAG -TGTTCTAGGGCTTTAGGACAGACAGATGTTTGTCTTCTTCTGGGATGACTTACGCCACAC -CGCTGGTGTTCCTGAACGACGCAGATCCAGGACACAGGAGACTGCTTACAGTGAGTAATG -TTTTCAAGCCCTGAGCTCTCCCTCTGCAAGAATGACTGATAGATGGTTGGGAGGAATGTT -CTTAACCTTCCCAGAGGTTACCAAGCAGACAGACAGATAGCCCAAGCCCCCTCCCACCCC -CACCCCCAAGCAGACAGACAGATAGCCCAAGCCCCCTCCCACCCCCACCCCAAATCAAGC -TATAACAAGTAACAGCAATTTGGAAATAAAAGACCTGATTCCCAATATTACAACTAATTC -TTTTCTGTGTTCTCTTAGGACATGAGAAGAAAAGCGGGTGCGGGACTTGGGAATTTGAGT -GTAAATGTATGACATTAAGTAGCAAAACAGAAAGGCAAGCAGGGGAGCTTGAGGGGAGTT -TATATTGAATGCACTCAGTTTATTAAAAGGGAAAAACTGACTTGAGAGAAAAAGTATTTT -CCCATTTCCTGATTTACTTCCCTTTCGTGGAAGGTAAAAGGTACTTCCTGTCATTTTATG -TTTTTGTGAAAATGATGTGAATATTGCTTTCTAAGGACCTTTTCTGACTGTAAAGAATTA -AACACCTATTGGAGAAAATCAGTAAAATGGAAGAGAAGAATTTGTCTACCACCCATGACT -GTTACATTTGTTCTCTCTCTCTCTCTCTAACAGTTTTATTATTTCTGTGTGTGAATGATG -AAGTATCTGGGTATGTGCATGTATATGAATGTACTAACCCTTGTATGTATATAGGGGTCA -CATTTTGATGGTGGGTGTCTTCAATTTTTGCTTTCTATCTTAATTTTATTAAAAATTTAT -TTATTTATTCTTCTCTCCTTTATTGCATCCTGACTGCAGTTTCTGCCCCTCTCTTCCCAT -TCCCTCCCTCCTCCATCTCCCCACTCTAGATCTACTTCTCCTTTTCCCCTTAGAAAAGAG -CAGGCCTCCCAGGGATATCAACCAAACAGAGCATAACAAGATACAATAAGACGGCACATA -TCTCCTATCAAGGCTGAATGAGGCAACCCAGGAGGAGGAAAAGGGTCCCAAAAGCAGGCA -AAAGAGTCAGAGACAGTCCCCATTCCCACTGTTAGGAGTCTCTTAAGAGCACAGCCATCA -CATATATGCAGAGGACCTAGGTCAGATTCATCCAGGCTCCCTGATTGTCCCTTCAGTCTC -CATGAGCCCCTGTGAACCCTGGTTAATTGATTCTGGGGACTGAGGCATTCTTGTGTCTAC -CACCTTAACTTTGAGAGTCAGGTCTCTTTAGTGAACCCGGAGCTGTCATTTGGACTGGAC -TGGCTATCCAGCAAGGCCCTGGGATCCTTCTGCATCTGCTTTCACCCAGTGTTAAGGTTA -CAGACATGTGACACTGTACCGGCTTCTGTATGATGCTGAAGAGCTAAATTTGGACCCTGA -TGCTTATTCGTCTGAGCCATCTCCACAGCCCTACAACTGTAAAAATGAATTTTATTATAA -ATGTATGCAGCATATTAATATAGTGGCTGTTTTTCTTTACCCTAATTAGTTCCCCAATAG -CACCACAGAGAGAGCAACGTTTATTTACAATTTAAAAACACAATAACTAATCTAATCCTC -TAATCTAATCTGGTTACCTCCCAGTCAAAATCCTCAAGATACTTGCATTTTTGTATTGGC -TTGGCTCTCTGGGCTTCGGGTATATTTTCTCCAGATGTCTCTCTGGACTCCTTTCTTGTG -GTGACCCATGTCTTCCACTCTTTCTCAGCCTCCTCCTCTGCCTTGCAGAAGTCTCACCCT -ATTCTCTCTATTGCCAGTCATTGGCTTTTCCATCTTTTATTAACAAGACAGAAAACAAAC -AGTGGGTATTGTTCACATAAACTTGAGACAGAAGATTTTTTTAATTAGGTATTTTCTTCA -TTTACATTTCCAACGCTATCCCAAAAGTCCCCTATACCCTCCCCGTGACTCCCCTACCCA -CCCACTCCCACTTCTTGGCCCTGGCGTTGAGACAGAAGATTTTTTAACATAAGCATTACA -ATGCAGTGTCTGGATTGAAACCAGGTAGTGGGATAGAGATATCAACATCTGAATCATACA -AGGGCAAACATTATACCTTCATGTAACTCCTGATTTACTCTGATAAAGTTAAGAGACAGA -GCTGGTGGTACAGGCCTGTAAATCTTAGGTACTTGGGAGGTTGAGGTGTAGGGATAGCCA -GGTTCCAGAACCTCTGGGCTACAAACCCCAACCTGGATAACTTAATGAAGAAGATGTTGC -CTCAAAATGAAAAACATAGAAGGGCAGAGTATTTAGCACAGCGGTAGAGTACTTATCTAG -CAAGGTTGAGGCCATAGGTTCAATCCCCAGTACTGAGGGTTGGGTTGGGAGGTGGCCAGA -GTTCATGCTTCTGCTCTGGGAACCAGAAGAACATACAGCTGTGTCTTCCACACGCTGGCC -ATAGGTCCTAACCATATATATATATATATATATATATATATATATATATATATATACACA -CACACACACACCCTTCACCCCTCTCCCTTCTCCCATTCTCTTCTTGCCAGCTGCTTGCAA -ATACACCCAACGTCTCCCCTGGCCTTAACTAGATTTAAAAAAAAAGATTATCTTTAACTA -TATGTTTTAAAAAAGATAAGCTCCCAGCCGGGCGTGGTGGTGCATGCCTTTAATCCCAGC -ACTCGAGAGGCAGAGGCAGGGGGATTTCTGAGTTCGAGGCTAGCCTGGTCTACAGAGTGA -GTTCCAGGACAGCCAGGGCTATACAGAGAAACCCCATCTCAAAAAACAAAACAACATCAA -CAAAAAACAACAACAAAAAGATAAGCTCTACATTTCCTGTTTGAATCCCTTTCAAATGAG -CAGTCCAAACACAATCCCTTGATGTTTCCTTCACTTTGCCACTGAGGTGCAATATAAAAG -GCTTGGAATAATTTTCTTTGTGTTTATCTTATTCAGAGTTATTTAGATATGATCATGAGT -CTGGCAGCTCTTGCCTTTCATCAATTTTAAATTTTCTTTTTCTTCATTTAAAAGATTTTT -TTTTGGTAGTGCTTATGATGGAACCCAGGGGTTCCCACAAGCTCTGTCTCTTATGGAATT -CGAACTACACATACCTTCAGACTCTTGGATGGTATCCCATCTGTCTCTCAAACTGCTATC -TCTCCCATTCCATTTTATTTTCTCTCTGTGTTTCCGTTTAATTGCTTTTGTTCACCAGTC -TTCAAGTTTGCCTACCTTTTCCCCTACACTTCCAGCCTTCACTTGAACCCACCCAGGAAC -TGAGCTGGGTCCAGGACTGAGTTGAGACTTTAAGTCTTGCTCATCGGAGATGGTAGGAAA -ACCTGTGTGGTTTATAGACCCCCTCCTTGCAGCAAGATTCTGAGCCCAGGCACTGGGAAG -TTACTATGTTTGTTTATGAGTCAGATTCCAAGACTGATACGTAGATGTTGCTGCTGTAAT -ATACATGTGCACACACAGGCACACATACACGTGAGAATGCACATATACACATCATGGGAG -AGAATAGTGAGAAGAGAGGTTAGCTCCAGCCTTCCCCAAGTTCTATAGACTCCAGTCTAA -TCTCTGTGACAATCCCAAGCCCCAGGAGTTTCTCCATATACACACAGTGTCTAACCATGG -CCAGCCAGGTTCTTGTTTGCTTATTTCTAGACTTAGCAGCTGACCAGGGAGGTACATGGC -CACTGGCATTCACCTAGGAAGTGCTCAATCTTCTTCAAACTCTTTGTATCCTTATAAATC -CAGAGTTTTAAAAATAATCAGTATTTTAGCTTATCATAGCATTTGGCTTCTTGAGTAGTG -TGCTGGTATGATGAGACCTCTCCCTTCCTATTCATAGGCAAGAAGCCAGTGATTCCTCCC -CTCACTCTGGGACACACATGTCCATATGTCCCATAGCACTCTGTCAGCTCGGTATACCAC -AGAAATAGTTGAAACAACAGTTTGCTTCCAATTTAGCCTCTTTGAGACTGCATTCCATAA -ATTTATCTAATTGTCCCAGTGTCTCCCCCAGGGATGTGTCTCTTACATTCACTTCATTTC -TTCTTTACTATCTTTGCTCTAAGAACAAGTCTTGGCTGTGTTGTCTTCCTACTCTCTAGT -CACTCATAGCCCTTAAAGTTTTGTTTGCATCTTCAGTGTTCATGTTTTACTGAGGTCCAG -TTCTTTACTTTTTCAACTTCTTGCTTATAAATCTTTTAAAAAACCTTTCATGGAAAGTGG -GTTAAAAAATTCTCAAATCATTTAATAAGAGCTGTGGATTTTTCTCCCTGGAAACACAGA -ATTTTGCACGTGATTTCAAAAGGGCTCAGAGTTGTCTTAAAAGTCCTCCTAGGGCTATGG -TTAGAATATGATTTGTCTTCCATCTTATCCCAGACTTACACAGCTGTCATTTAAAAAGAA -ATGTGTTAATCAATTCTGGTATATGGTGGTATGGCCTTTGGAAAGATATTTGCTTCAATT -GTGGAGTCCCCATGGTTCAGTCCTGGTAGGTTTAGAAGAGAAGGAACAGAAGTCACACAG -AAGGCATGTGCTTCTGCTGTTGATATACAGCTGCCAAGGGGCCCTTGCCTGAGTCTGTGT -AACATTTCCTGGACTTCCAACACAAGATGAGTGATGATCCTTTTCTTTTTATAAGTTAGC -TATTTCATGTATCTCATTGTAGCATTAAAAATGGACCAATGCAAAGTTACAGGTGCGTCC -TACCTTTTGATATTGTGATCCATCTACAGTTATAATTTTCATGCTTTAGAACTACACAAT -CATGGTAAAACACACACACACACACACACACACACACACACACACACACACACACACACC -AGTGTTTTAAGTAAATTTATGGTTTTGTGTTGGGCTGCATTAATAGCTATCCATGTGGCC -CAAGGGTCATTGATTAGACATGCCTGGTAAACTATCAGCTGGGAGCAGTGAGTTCTTTCC -TTCCCAGGGTGAGGAACAGATAAGGGAGTGTCCAAACCCCATCCCTGTTACAAGTACACA -AGTTGCCCACAGTCCCCTAGTAATCCTCATATACTAAAGATAACTGTCTTAGGGTTTCCA -TTGCTGTGAACAGACACCATGACCAAGGTAACTCTTATAAAGGACAACATTTAACTGAGG -CTGGCTTACAGGTTTAGAGGTTCAGTCCATTATCATCAAAATAGGAAGCATGGGAGCTTC -CAGGCAAACATGGGGCTAGATGAGCCAAAAGTTCTACATCTTGATCCAAAGGCAGTCAGG -AGAAGACTGTTTCGTGGGCATGAGGAAGAGGGTCTCAAAGCCCACTCCCCATGGTGACAC -ACTTCCTCCAAGAAGGCCACATTTTTTAATAGTGCCACTCCCTGGGTCAAGCATATTCAA -ATCACCACATTCCACTCCCTGGCCTCCATCAGCTTATACAAACACATGAGTCTATGGGGG -TCATCCCTATCTATAGCATAATGCAAAGTACATTTAGTCCAACATAAAAAGTTCCCAAAG -TCTATATCAGTCTTAACAATGTTAGAAGTCCAAAGTTCAAAGTCTCTTCATCCAATCACT -TAACAGTAAAAAAGCAGGTCACATATCTCCAACATCACAGGATATGTATTACCATCTCAA -AACATCATAACAAGGAAATACTGGACCAAAGCAAGACCAAAAATCAGCTGGGCAAACTTC -AAACACCAAGTCTCCATGTCTGATGTCAAAGCACTCTTCAGATCTCTAACTCCTTTCATC -CTGTTGACTATTGTTGGCAGTTCTGGCACTCAGGAGCAACAAGCTTCATTCCCTCCTTGT -TAGCAGCTTTCCTTGGCAGATTGCCCATGGTTCTGATATCTCTAACAACTTGGGGTCTCC -AAAGTAACTTCAGTTTTACAGATTCTTGTTCCAGTGTCTGGGATCCACACATAACCTTCT -GGGCTCCTCCTAAGGGCTTGGGTCACTTCTCCAGTTCTGCCCTCTGTAGCACTCTAAACT -CTGGTTGACTCCATTCCATGTTTTCTGCTGTTCTTGGTGATTATTTTATGATACTGGCAT -CTCTAATTTGCTCTAGTCTTCCATTGCAACTAAGCTTCACCAATAGCCTCTTACAGGCTT -TCTTCATGGTACCAAGCCTCAGCTTCTTTGCATGACCCCTTTAGTCCTGGGCCATCAACT -GCAACTGAGGCTATACCTTCATCAATGGCCTTCCCTGGCCTCTCACAGTGCCAAGCCTAA -GCTGCTCTCCATGACCCCTTTATGCCTTCAAAACCAGTGCCACACGTGTGATTCTTATAT -ATTACCAAGTCCAGCTGCAGCCTGAGGTACATCCTTGGCAATCTCTGGAAGACAATTTCT -TTGTATTCTCAGAAAACACTTCTCAGAAGATTTTACCTCAGTGATGCTGGTCTCTCCTTA -ATCACCACTAATTTCTTAGCTCCAGCTAACCAGCATCAATTGTCCTACCAGTCCCTTCTA -TTTTTGAATTTAAAACCAGAGCCACATGGCCGAAGCTGCCAAGTTCTGCTGCTTGGTAGG -GCTGGGACATGGCCCCTTGTTTTATTACATTATCACAAGCTTTCTGTTTTCCAACTCCTT -CACAGCCTCAACTTGGCTGCCCTGTAACTTGCTCTGTTACCTTGAAATCAGAGATCTGCA -TGGTTCTGTCTTCTGAGTGCTGGGACTATAGGCATGTCCCACCTCACCAGGACTTAAGAT -TTTCATAGCCACTATTCCTCAAGATTTGGATCAGAAGCTTGTGTGTCCCATTTCTGGATT -GCATTCATTCCAGATTAAAAGTCCAAGTGAAAACAGTAGCCCAGTAATAATAACGTCTGA -CATGGTGTAACTATTCCTTGTTCAAGGGCAAACATATAAGCAATAAGCTTAACTGGGTGG -GATCTTGCCCCAAAGGCACCACTCCCTTAATCTGTTTATCTCCTTGAACACAGGATTTAG -TTCCATTCCATTTTTTGGTGCCCTTTAATGCTCGCACCATACATTTTGGAGTTTTCCTTT -CTAAGCTTGTTACATTTTATCAAAATGCTCCTCATAAGAGTGAACCACAGGATAAAATCT -AAACTTGGTTGATTTGAGACTTCTTTTGTCAATGCATGTAATTTGAAACTGTTCATCTTA -GCCTCAAGCAAACTTTTAGTACAAGGGCAAAAAGGAGCTACTACAGTCTTCACCAAAGTG -TAACAAGAATGATCACATGAAAATTCTTCTCTTCTGAAACCTCTTGAGCCAGGCCTCCAG -AGTTCAAATTACCCTCAGCACCACTATCTTCATGGCTTCTACTAGGATGGCCCCTTAAAC -TCCACTTAAACCATTCTACTGCTTTCCTAATCCATAGTTCCAAAATCCACATTTCTCCAA -ACAAAAACATAGTCAGGCCTATCAGAGCAATACCCCAGTTCCTGGTACCAACTTTGGTCT -TAGTTAGGGTTTCCATTCTTGTGAAGAGACACCATGACCATGGTAACTCTTATAAAGGAC -AGCATTTAATTGGGACTGGCTTACAGGTTCAGAGGTTTAGTTCATTATCATCAAGGTGGG -AAGAATGGCAGCGTCCAGGCAGGTGTGGGACTGGAAGAGCCAAAAGTTCTACATCTTAAT -CCAAAGGCAGACAGGAGAAGACTACTTCATGGGAAGCTAGGTGAAGGGTCTCAAAGCCTA -CCCCCATAGTGACACACTTCCTTCAACAAGGCCATACTTGCTAATAGTGCCATTCCCTGG -ACCAAGCATATTCAAACCACCATAATACCACAGGCAAGCACCATCATTAGCCCAACACTA -AGAGAAAATCCACCTCACTGTTTTTCTTCAAATAACTGTTTATTTACTTAAATATTGGAT -TTGAAGGGTTTTTTTCCTACCCTAAAATTCAAACTTGATGAAATACCATCTCTGTTGGGG -TCTCAGCCAGACAGGGATGGTTTATTGAATGCACACCCTAAGACAGACTCAGAATGAGCT -ACAGTGCCACTGAACATCTATTTCTGTCAGCTTATAAATGCTAAAACTGCAAAAACTACA -ATGATCTCATACACAGATGCAGGAAGTGCTGCCTGGTGGTCAGCTCTGTCTCAAGCTACT -TTGGCTAGCTAGACAGAACAGTTCCAACTGACCTTTATTCTGATTGATCCTAAGTGAAGC -TTACAGTTGTTGAATTTCCCAAGATCAACAAACCTCAGAACATATAGAACATATCAGGAT -ATATGATCAGCATGATCTTGTTTTGAGTCAAGTCATTTCTCTGTGTCAATTCAATGACTG -GCAGGCATATTACAGCAACAAAATGAAATAGCTGGCAGGCATGGAACAAAATGACTATAC -CTATTCTGGAGGGTGGGGGCAGACCTCAAAATCTCTCTCTCTCTCTCTCTCTCTTACACA -TTACCAAGTCCAGCTGCAGCCTGAGATACATCCTTGGCAATCTCTGGAAGACAACTTCTT -TATATTCTCAGAAAACACTTCTCAGAAGATTTTACCTCAGTGATGCTGGTCTCTCCTTAA -TCACCACTAATTTCTTAGCTCCAGCTAACCAGCATCAATTGTCCCACCAGTCCCTTCTTC -TATTTTTGAATTTAAAACCAGAGCCACATGGTTTTAAATCTCTCTTTCTCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCATTTGTGTGTGTGTGTTGGAAAGGGG -CATGGTATGTTTCAGTACTTGTGTGGAGGTCAGTGAACACTCAGAGCCAGTTCTCCCCTT -CTACCATGGGGGTTCTGGGGATTGAACTCAGGTCTTCAGGCTTAGAGGCAAGTGCTAGCC -CCTCTACATTACCTACCTACCTACCTACCTACCTACATCTATCTATCTATCTATCTATCT -ATCTATCTATCTATCTATCTATCTATCTATCTATCTGAGACAGGGTCTCTCTACATAGCC -CTGGCTATCACTATGTATAACAGGTTGGCCTCACACTTGCAGAGATCCACCTGCCCACCT -GCCTCTGTCTCTCATTGATGGAATTAAGGCGTGCACCACCATGCCCCACATTTCTACCTT -ATTTTTTGAGATGGGATCTCCACTGAATTTGGTTAGGCTATAGGCCAGCTAACTCCAAGG -ATCCTCCTATTTCTTCCTTCTTAGAGCTGGGATTACAGATGTACTGCAAGGTCTGGCTTG -TGATGTGGCTGCCAGGAATGGAACACATGTTCCCATGCTCTGCGGTAGGTACTTCACTGG -CTGAGCCATCTCCATAACCCCTTGAGATAGCATCTTGATGAGGACATCTTGGTCAGCTCT -GGTCTAAGTGACAGGGAAGTTTCTAGTAGGATTGGGCTCTATCTAGCCTGGTTTCTAACA -GTAATAAATACCAGGTCACATCCCAGGACAACCACATAAAGTCTGAGGGCAACACAGCAG -CTTGAATTATCAAAGCACAGGACTTACCAGTTTGAGGCTTCCAGGCCCATAACACGCAAT -ATGCTATGTTTTCCATCCCCCATGCCTACAGCCATGTCTGACCTTAGACAGACAGGAAAG -AGAAAGTTCTCTGAAAGAGCTGATAATGAGCTCCAAGTCTCTGGGTTGCTTTTCCTCCTC -GGGCACAGCACACAACATTTCCCAGAAAACCACACTGGTGATGTCTTTGCCACAGTTTCA -CAAATGTCACAATTGTTAGGGCCTGAGAAGACAGAACTGCCAATAGATTTAGAGTAGACA -GAGCCAACTTCTACTTCCACCAGGATGCAAACTGGCAAGCCACTGAGTTTATTGGTATGG -ATAATGCCCCAAACAGTTATCCCAAACTGTTAGTTAACAGTGACAAAAATGTCACGTAGC -ACGGATGTCAACAAGCTCATGGGTACATAGATCATGGCACTTCCCCACCATCAGTTTGCC -ACACACACTATAAACACTGATGTCCAGATTCTACGAGAACCTGCTGTTCAGAACCCCGTG -TAGCTAGGCTGGTGGTACAGAGAAGAGTGGCTGGAACCTCAGGTAGGGTTATTCATCCCC -AAGATCTAAACAACTTTAAAAGTCCCACAGTCTTTACATATTCTTAAATTTTCAATCTCT -TTAAAATATCCATCTCTTTTAAAATCCAAACTCTTTTTACAATTAAAAGTCTCTTAACTG -TGGGCTCCACTAAAACAGTTTCTTCCTTCAAGAGGGAAAATATCAGGGCACAGTCATAAT -CAAAGCAAAAATCAATCTCCAACCGTCCAATGTCTGGGATCCAACTCACGATCTTCTGGG -CTCCTCCAAGGGCTTGGGTCACTTCTCCAGCCATGCCCCTTGTAGCACACGCGTAGTCCT -CTAGGCTCCAAATGACCCTCCCTGGCCCCTCTTATAAGACGCAAGTGTGGAGCCTATGCA -GCCTGGTCCCTGATCCAGCTCAGGCTTAAAACCTGGGAAACCGCAGGTGTTTGGCCACGC -CCCTTGGGCCCCTAGCTCCTGTCAAAACTACAGCCCTCCCACAGCTGATTGGTCTGTGGC -CATCAGTCACGTAGGAGCAGCACCAAGCCCTCCCACATGCAAATAAAGTTTCCCCTAGCT -CTCAGACTAAGCCAATGAGAAGTACCTGCTGCCAGACCCTGACCCACCCCCAAAACTGTA -TATAAGAATCCTATCCAGAAGGTCTGAGAGAACTACTCCATCCTCTGAGAGCTTCTGTCC -TAAGAGCTAAAACACTTGCAAAAAGGTCTGTTCTCCCGAAATGCCACCTGAAGCTCCCCC -ACACTTCTCCCTGGCTAGTCAGACTCTTGTCGGCCCAGCCCAGCCCGACTCAGCACGGGG -TAACATAGAACAACTGAGACAGCACGGTAGAGACAGAGGTGGAGCAGCGGAAGTGGTGGA -ATCGACTCGCCATACCTGCTTACACTTTCTCACCTTTGCTGGAACCCTCAGACCCAGCCG -GACCAGAGATCATCATGGAAAGCCTCCAGTACACAGGCCTACAGCAAGGACAATAAACCA -GTTCTTGAGGGTCTCTTGGAGTAGGCACAGCCACTCTGATTGAGATGCAAAAGCTGATCT -GTTGGGAGCACAGTGTTCCATAAGAATAACCCTGGGCATATATCCAGAAGATGCCCCAAC -TGGTAAGAAGGACACATGCTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAG -CTGGAAAGAACCCAGATGCCCCTCAACAGAGGAATGGATACAGAAAATGTGGTACATCTA -CACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTTATGAAATTCCTAGCCAAATG -GATGGACCTGGAGGGCATCATCCTGAGTGAGGTAACACATTCACAAAGGAACTCACATAA -TATGTACTCACTGATAAGTGGATATTAGCCCAAAACCTAGGATACCCAAGATATAAGATA -CAATTTCCTAAACACATGAAACTCAAGAAAAATGAAGACTGAAGTGTGGACACTATGCCC -CTCCTTAGAAGTGGGAACAAAACACCCTGGGAAGGAGTTACAGAGACAAAGTTTGGAGCT -GAGATGAAAGGATGGTCCATGTAGAGACTGCCATATCCAGGGATCCACCCCATAATCAGC -ATCCAAATGCTGACACCATTGCATACACTAGCAAGATTTTATCGAAAGGACCCAGATGTA -GCTGTCTCTTGTGAGACTATGCCGGGGCCTAGCAAACACAGAAGTGGATGCTCACAGTCA -GCTAATGGATGGATCACAGGGCTCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTA -AAGGGATCTGCAACCCTATAGGCGGAACAACATAATGAACTAACCAGTATCCCGGAGCTC -TTGACTCTAGCTGCATATGTATCAAAAGATGGCCTAGTTGGCCATCACTGGAAAGAAAGG -CCCATTGGACACGCAAACTTTATATGCCCCAGTACAGGGTAACGCCAGGGCCAAAAAGCG -GGAGTGGGTGGGTAGGGGAGTGGGGGTGGGTGGGTAGGGGGGACTTTTGGTATAGCATTG -GAAATGTAAATGAGCTAAATACCTAATAAAAAATGGAAAAAAAAGAAATAGATAACATTT -ATAATTGCTTTTTACACTTATAAATTTTGATTGTGTAATTGTCATAGAAATTTTATTTTA -TTTAATAAATATTTCTATAAAGAAAAAAAAAGAGGGAGGACTTGAAAAGGAGAGGGGGGG -GGCATCCATGAAAGGAAGGGGGGAGGTCCCAAGGAAATGAGGGAGAGGAGAACTTGTAGA -GTTCTGAGCACTGGGTATTGTTGATATACTCTCAGAAAGAGGCTTTATGTCACTGGAGAG -AACCTGGAGCCAGCCCACCTATGGTCTTCCTCACCAAGACCTTCTATGTCTGAGGTGTGG -GGGGAGGGGGGGCAGTTGGATTCCATCTGGCTGCAGAGTAGAGCTATTGGGATGCCCGAG -GTGCGAGAGTGGATGTGAAAGACCGCAATGGGGAGACCCCCACTCAAGTCCTGAGAAGGC -ACGCACACCCAAGGAATCATGAGAGACCAGCTTGATGCAAATACACACGAGGTAGTTTAA -TGACGGAGCTCCGGACATGTATCTCATGCAGGAGACAGAGGAGTCAACCCTGAGGCTCAA -AAGTTAGGGGTAACAGCAATTCTGAAGGGCGGGTGCTTATCTATGTCAGCAGAGCATCAG -GTTAACATTTAACCCATGTCAGAAGGGCGGGAAACAGGAGAATTGCTAATCTTGTTATGG -CTGTCTCTTTGAGAACAGCTAATATTATTTTGCTAGCTGCAGGCTTAATCATTTTGACCG -CTAAAACTATGTTTTTACATTTGTTTAGTCAGCCAGCTTCCTTATCTGCACTTTGCCTGA -TAGTATAGTTTGGAAAGTCCTTTTTTAAGGAGGAAGGTACTGGGTGGTCTTGAATTCATT -TTGGGTATTACAGATGAGCTCACCTGAGTCTGAGTCCATCTTTTGGTGTTTTTGTTGTTG -TTGTTGTTGTTTTGTTTTTTGTTTTTCGAGACAGGGTTTCTCTGTATAGCCCTGGCTGTC -CTGGAACTCACTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCGCCTGCCTCTGCCT -CCCGAGTGCAGGGATTAAAGGCGGGTGCCACCACGCCTGGCCCCATCTTTTGGTACTTAA -GTGGGTGGGTTCCATGGACAGGGCCCTCAGTCAGGGTGCCAATGAGTGAGGCACTTATTT -GCCTCTGATCCAGGCTAAGGATGCATAAATACCTCAGGTGTATTTATAAGAGAAATAATA -GTTTCATGTAATATTTGAAAAGTCTGAATGCAAACATTTCCAATGAGCAAAATACCCAGA -TTTTAAATAAAATCAGGACTCAATAATGTCATACTGAGCCATACTAAAACCTGAGGTGAA -AGTTTTAAAATGTTCCTGTTACACTAATTTATGCATTTTTAGTGTTTCCCCCCCAGATAT -TTGAAGTAGCATTTAGAAGTGGGGAACTAGGCATATTAAAAGTCATGTGACTATCTTTTC -TTTTGTAATGTTAGGAATGGAACCAGGATCTTGAACATGTATTCGTTCCACTAAACCACA -CCCCCAGCCTTGTGACCATTTAAACTTGAGATTCTCAGAATATTTATTCTTGACTCCTCT -AACATTCTCCAAGCCCACTTTCTAGTTACTTTCTTCCATTCAGAAAAACTTACAATTCTC -AAGAAAATGAAGATCACCAAAGATGCAGACCCCAGGGGGGAAAATGTTGTGTTTGCTTTA -AGAAAGAGAAATGAGAATAAGTTATACTTCATTTGAAGTATAAGTAAAACATTTCCATGT -GAAGTTCCATTGTGAGTTTTAATCCATTGGTTTCTCAACTTTTTAGGTTTCTGAAATTAC -TTTTATGGTCTGGAAAAGTTCCTGTCAAGCATGGTCATAAAATTCTCAAAGGCTCTTATT -TCTCTTCAACTTTACATCAGTGTGACTGTTTTGTGTTCCATCTTTATCTAAGATACACAC -ATTCATTAGGGAACTGTTTGTGTTAACTTGAGTTTTGTCTTCAGTCTTACCCAGAAGGCT -GAGCAGAAGTAAGTTTATTTAGATTAAAAATAAAAACGAAACAAAACAAGAATCACTGCT -TTAAAATGTTGGTCTTGATTAATAATTTTTAAATTTCTGAAACCTGTTTACATGTATTTA -GGCATTCAAAATGAGTGCCTAATATTAGCCCAGAGCTGCAGGAAACTATCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTCTCTCTCTGTCTCTCTCTGTCATAGGC -TTAGATTTTTCAAAAATCTACTTTAATTATGGTTCTTTAATGCTTCAACCTCCCTTCTAG -CCCACCACCTACCAGAGGTAGGGGAAAAGAAAGGTTATTAGGAAATGGGAGTTGTGGTCC -TGTTTAGAAATTGGTTTTTGGGGCGATTCTAATCTTTGTTGTTAGCAGTCCAGTCCACTA -GCAAAACACCAAACACAAATCAGCAGCAGCTGAATTCAGAAGAAAGCACAAGGCTCTGCC -AATTGGCATGAGTCTGAGGAAGTAATGAAGCAGCCAAAATACTACCAGAAGTGCTTTGGT -GCATTTCTGTCTATGAAGTCACAGCAACTGAAGATCAGCCAAGAAAGCAACCAGTACAAG -AGGGTCATCGGCAAAGACCAGTATCAGCGAAGCCCAGCGGTGACCAGCAAAGAGTTGTAA -GGGGGAACCAATCCAAGAGAATTGCCCACTGTCTGTTGGGTTCTACTCATACTCTTTCCA -AATATCACGTGTCCTCTCAAGCGCCCAGTCCAGCAAAACACCACATGCCCTTTTTCCAAG -CAGCTTCCAGAAAAACACTGTGTCTGTTCTCAGTAAAACATTCTCTCATGTATCTGCCTC -AGTAAATCATCCTCTCATAAGTCAGGTTCACATACACAATCGAGTCTCCAGCAAAACCAG -AAACGCCCCTCACACTGCCCCCCAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTATCT -GTCCATCTGTTATAGCTGCCCAGGTGGAAGGGATGCTGTACGAGGCAGTTGCAATTGGAA -CTGGAGAACACTAGGCAAGTGTAAATTAGGGTTGCCTAGCAGGCAGTGGCATCGGCGCTA -TTTTACCATATTTCTTTCTACTGGGATCCCAATTTGCTGGTTTTCACATTTACTTTTGCC -TTTCAGTATTATGATTTTGTCAAAGCTGAATTTTGATATCTCAAATCTGTTTTCAAAACA -AGCCCACTCACTCTATACTCACAAGTCTCTATTTTCCTTTAACAGTGGGATATTGGCACT -GAAGGAAATACCTGGGTGAATCTCCTTCTTGGTCAGGCTGTGCAGGCTAAATACATGTGA -ATTCAGTCAGAGGCAAGCTGGCTGCAACCACATCAAGGCAATGATTCCCCATTAGAGAGC -TGTGTGACACAGCCAGAGGAGCCTGCTCCCTTCAGCCGGCAGCATCTCCTCCAAAACTCA -GTACTGTGTCTGTCTGATGAGGGCTTTCTATCTTGTAACTGGTTAAAATATGATATTTAA -TTAAAATTAAGCTAGCTGTGTTCTTTTGAGTTCTTGAGACAAAAGCTCACTGTGCAGCCC -AGCCCAACCCCATTTGCAAGTTGGCTTCCCCATGCCTGGTACTAAGGTCACAGGTTTGAA -CTAGCTGGCTTCAAGGTTCAGTTTTGAATTATCTTGATTCATTACCTTCAATATTTAATG -GTGAAGAGCAGAGAGATGGAAATATTTCCTTCTTTCTTTCCTCCCTTCCTTCCTTCTGCC -CCTCCCCCTCTTTCTGTAAACTTTCATCTAAATGGCAGTTGTTGTGGCTAAGCATTTGCA -GTGGCCTTTTGCTGGAGATGGAAGGGCACATCACGGACACTTTAACACACTCTGGTTCAG -GGGGATACATTTCCTCCTCTGGACAGAGAAATAATTGGTTCTCAGTTAACTATGCAATGA -GGACTCAAGTGGACTTTTCACAGCAGGGCTCCATCAGGTGGCTCACCTTTTAGGCCCAGG -CGGCCTCAGCCTTAGGCCCTTCACTGCCCAGGTGCTTCATATGAGCACAGGAACATTTCC -AGAATCCTAAGGCAGGGTTAAATTAGGACCCAGAGCGGCAGTTTTCCAAACAGCAGTGAC -TGCCTGTGCTGATACATTCCCATCCTTTGGGGTCCAGCTCTGTATCAAAGGCTCATGAGT -CCCCTAGCTACTGTATTCCAGGAAGACTGATTAAATGCCCATCCCCCACTTTTTAAAAAT -TGCCTTTATTTAACACTTGTCACATGACCATGTTGTGCCATGTGTGGAGACTGTGGGTGC -AAAACATGCTTAAAACGAACACTTTGTTAAACACCTGTGGATTTAAAACCAAAGGCTGCT -GTTTGTTTTTGAGATTTATTAAAGGGCCATGAAGGAAGAATCCTGGGTCTCAGATGGCAG -GGATGTCTCTTTAGGGAGGGTACCAGCACTGAAACTGTCTCTCACACGAGGCATCTTTAA -AAATTTATCCTTTGACAGTTTCACATACATGTATAGCTAATCTTAGTAGTTTCACTCCAA -TTACCCTCTCTTACATCCCCCAATAAATCCCCTTCCTCTCATGACCTCCTGTGTATGTCT -CTGAGGTTGGCTAGGGTTGCTTTTATGAGCAAGTTATTTATTGGACATGAGCTTCTATTT -AGTGGCTTCACCATTGAAGAAAATGACAGCCTCTCCCTCAGCAACCATTAACTGCCAAGC -ATCTCTTAGAGAGGGTGTGATCTCATGAGACCCACCCAACCCCTGATGATGTGTTGACAG -ACCCAGCCTAATACAGGCAGCCATAGCTGAATCGAGTTCATAAGTACCCTGACCAGCCTA -TGCCTAGAGAAGTATTTTTATGGGGAAAGTGTGTTTGACTATCACATAAGCATGAAGAAG -CCTAGAGAATGGAGGGGGTTAGAGTGTTGTAGAGGTGGGATCTTTCCCTTCTCAGCCACC -CAGACTCCTCACTGGTAGGAGCCCAGTGATGTTATCTGTGCCCCAACTCCTAACCCAGGG -TGACATTAGCATTCCTTCTGCGTATTGGTTTGGGGACCTCATACTCTCTGCTCGGCAAGG -CTGTGTATCAGCCACTACTTTTTCTGAACTTCCATTGCACAATTCTGCCATGGTCGTGAA -GTAGAAGCGTTACTCCCTTATCTGTTAGTAAGTAAGATGAACTCTTATAGAAGTGAAGCT -CTGGCTTGCTTATCTGTCTCCATCTGAGGACACTATATCTGGGTTGTGCTGTGAGGCTGT -GTGAAGCCCAGCCAGGGATCTTGGACTGCAGCCCTTTAGCAGAGCATAGTTTGTACATGT -TTTTCTCCTTTTCTCGCTGTGGTTTTCTTTGCTGTGCACAGGCTTCTAAGTTTGATGTAC -TCTGTTTTCTGAGCTCTGGTGACACATCAAAAGAACCATAGCCAAGACCAAAGCCAAGAA -CCATTTTCCTGGGTTTTCCAATACCTTTAGGATCTCATATTCAAGCTGTGAATCCGTTTT -CACTCAATATGTCATAAAATAAGGTTCCAATTCTGTCTCCATGCAAGTTGCTGTTGACAT -CAAATATAACTCTTGTCCCACAGGGAATAAATAATTGTTTATCCTAAGCCAAACACAATG -ACCACTTGATTATAGGAACATGTATTCAGACTCCCTAAATGCACATTCCATCATCGAGTT -AGTTACACAAAAAAGGACAATCATAAGTCAACTTGTTGACCAAATACATTGGCATGGGCA -TCATCAGGTAGGCAGGTTATAGCAAGGCAGTGTGCTCTTTGCTGTAGGTCTCGTGCTTTC -TCCTGACAATTTCAGCTTTTAGGTTGGTGAAAGCTGTGGTCTGCAAGTTAAAGTGTACTG -AAGGTTTTACCTGATGGTTATAAGATTGTTTAGTGGGTAATAATGTCTGATGTCCAAAGG -ACTAAAGATAATTTTGGCTCTCCAGCTACAATATTCTAACTTTCTACAATTAAGTTTTTT -TTTCCAATCTGCAGAATCTTCAACAGAGGGTTGGTCTCTCACCAGTTTTCCTAATATAAT -TTTTTGAAAAAGTTCTATCTTAACTGTGTGTTTCCTACAGCTTATTAAGAATCAATAGTT -CGCGGGACTCAGCAGAACTTAGGAAATTAGTCTGAACAGGTGAGAGGGTGCGCCAGAGAA -CCGGACAGCTTCTGGGATAGGCAGAAGCACAGAGCCGCTGAGGCAGCACCCTTGGCGGGC -CGCAGACAGCCGGCCACCGTCCGGACCAGAGGACAGGTCTCCGCCTGGCTTGGGAGGCGG -CCTCAGCCTCAGCAGCAGCGGTCGCCATCTTGGTTCCGGGACTCAGCAGAACTTAGGAAA -TTAGTCTGAACAGGTGAGAGGGTGCGCCAGAGAACTGGACAGCTTCTGGGACAGGCGGAA -GCACAGAGCCGCTGAGGCAGTACCCTTTGCAGGCTGCAGACAGCCGGCCACTGTCCAGAC -CAGAGAACAGGTGTCCGCCTGGCCTGGGAGGCAGCCTCAGCCTCAGGAGCAGCGGTCGCC -ATCCTGGTTCCGGGACTCCCTGGAACTTAGGAATTTAGTCTGCACAGGTGAGAGTCTGCA -CCACAGAAGCTGACAGCTTCTGGGAACTGCCAAAGCAACACAGCTTCTGAGAAAGGCCCT -GTTTTGGGCCCTCTTTTTCGGCCAGGAGGAAGTCCAAACACAAGATATCTGCGCACCTTC -CCTGTAAGAGAGCTTGCCAGCAGAGAGTGCTCTGAGCACTGAAACTCAGAGGAGAGAATC -TGTCTCCCAGGTCTGCTGATAGACGGTAACAGAATCACCAGAAGAACAATCTCTAAACAG -AGTCAACTATAACTACTAACTCCAGAGATTACCAGATGGCGAAAGGTAAACGTAGGAATC -TAACAGGAACCAAGACCACTCACCATCATCAGAACCCAGCACTCCCACTTCGTCCAGTCC -AGGACACCCCAACACACCCGAAAACCTAGACCTAGATCTAAAAGCATATCTCATGATGAT -GGTAGAGGACATCAAGAAGGACTTTAATAAATCACTTAAAGAAATACAGGAGAACACTGC -TAAAGAGTTACAAGTCCTTAAAGAAAAACAGGAAAACACAATCAAACAGGTAGAAGTCCT -TACAGAAAAAGAGGAAAAAACATACAAACAGGTGATGGAAATGAACAAAACCATACTAGA -CCTAAAAAGGGAAGTAGACACAATAAAGAAAACTCAAAGTGAGGCAACACTGGAGATAGA -AACCCTAGGAAAGAAATCTGGAACCATAGATTTGAGTATCAGCAACAGAATACAAGAGAT -GGAAGAGAGAATCTCAGGTGCAGAAGATTCCATAGAGAACATCGGCACAACAATCAAAGA -AAATGGAAAATGCAAAAAGATCCTAACTCAAAATATCCAGGAAATCCAGGACACAATGAG -AAGACCAAACCTACGGATAATAGGAGTGGATGAGAATGAAGATTTTCAACTCAAAGGACC -AGCAAACATCTTCAACAAAATTATTGAAGAAAACTTCCCAAATCTAAAGAAAGAGATGCC -TATGAACGTGCAAGAAGCCTACAGAACTCCAAATAGACTGGACCAGAAAAGAAATTCCTC -CCGACACATAATAATCAGAACAACAAATGCACTAAATAAAGATAGAATACTAAAAGCAGT -AAGGGAAAAAGGTCAAGTAACATATAAAAGCAAGCCTATCAGAATTACACCAGATTTTTC -ACCAGAGACTATGAAAGCCAGAAGATCCTGGACAGATGTTATACAGACACTAAGAGAACA -CAAATTCCAGCCCAGGCTACTATACCCAGCCAAACTCTCAATTACCATAGATGGAGAAAC -CAAAGTATTCCACGACAAAACCAAATTCACACATTATCTCCCCACGAATCCAGCCCTTCA -AAGGATAATAACAGAAAAAAACCAATACAAGAACGGGAACAACGCCCTAGAAAAAACAGA -AAGGTAATCCCTCAACAAACCTAAAAGAAGACAGCCACAAGAACAGAATGCCAACTTTAA -CAACAAAAATAACAGGAAGCAATAATTACTTTTCCTTAATATCTCTTAACATCAATGGTC -TCAACTCCCAAATAAAAAGACATAGACTAACAAACTGGCTACACAAACAAGACCCAACAT -TTTGCTGCTTACAGGAAACACATCTCAGAGAAAAAGATAGACACTACCTCAGAATGAAAG -GCTGGAAAACAATTTTCCAAGCAAATGGTATGAAGAAACAAGCTGGAGTAGCCATCCTAA -TATCTGATAAGATTGATTTCCAACCCAAAGTCATCAAAAAAGACAAGGAGGGGCACTTCG -TTCTCATCAAAGGTAAAATCCTCCAAGAGGAACTCTCAATACTGAATATCTATGCTCCAA -ATACAAGGGCAGCCACATTCATTAAAGAAACTTTAGTAAAGCTCAAAGCACACATTGCAC -CTCACACAATAATAGTGGGAGACTTCAACACACCACTTTCACCAATGGACAGATCATGGA -AACAGAAACTAAACAGGGACACACTGAAACTAACAGAAGTGATGAAACAAATGGATCTGA -CAGATATCTACAGAACATTTTATCCTAAAACAAAAGGATATACCTTCTTCTCAGCACCTC -ATGGTACCTTCTCCAAAATTGACCACATAATAGGTCACAAAACAGGCCTCAACAGATTCA -AATATTGAAATTGTCCCATGTATCCTATCAGATCACCATGCACTAAGGCTGATCTTCAAT -AACAAAAAAAATAATAGAAAGCCAACACTCACGTGGAAACTGAACAACACTCTTCTCAAT -GATACCTTGGTCAAGGAAGGAATAAAGAAAGAAATTAAAGACTTTTTAGAGTTTAATGAA -AATGAAGCCACAACATACCCAAACCTATGGGACACAATGAAAGCATTTCTAAGAGGGAAA -CTCATAGCTCTGAGTGCCTCCAAGAAGAAACAGGAGAGAGCACATACTAGCAGCTTGACA -ACACATCTAAAAGCCCTAGAAAAAAAGGAAGCAAATTCACCCAAGAGGAGTAGACGGCAG -GAAATAATCAAACTCAGGGGTGAAATCAACCAAGTGGAAAAAAGAAGAACTATTCAAAGA -ATTAACCAAACGAGGAGTTGGTTCTTTGAGAAAATCAACAAGATAGATAAACCCTTAGCT -AGACTCACTAAAGGGCACAGGGACAAAATCCTAATTAACAAAATCAGAAATGAAAAGGGA -GACATAACAACAGATCCTGAAGAAATCCAAAACACCATCAGATCCTTCTACAAAAGGCTA -TACTCAACAAAACTGGAAAACCTGGAGGAAATGGACAAATTTCTGGACAGATACCAGGTA -CCAAAGTTGAATCAGGATCAAGTTGACCTTCTAAACAGTCCCATATCCCCTAAAGAAATA -GAAGCAGTTATAAATAGTCTCCCAGCCAAAAAAAGCCCAGGACCAGACGGGTTTAGTGCA -GAGTTCTATCAGACCTTCAAAGAAGATCTAATTCCAGTTCTGCACAAACTTTTTCACAAG -ATAGAAGTAGAAGGTACTCTACCCAACTCATTCTATGAAGCCACTATTACTCTGATACCT -AAACCACAGAAAGATCCAACAAAGATAGAGAATTTCAGACCAATTTCTCTTATGAATATT -GATGCAAAAATCCTCAATAAAATTCTCGCTAACCGAATCCAAGAACACATTAAAGCAATC -ATCCATCCTGACCAAGTAGGTTTTATTCCAGGGATGCAGGGATGGTTTAATATACGAAAA -TCTATCAATGTAATCCATTATATAAACAAACTCAAAGACAAAAACCACATGATCATCTCG -TTAGATGCAGAAAAAGCATTTGACAAGATCCAACACCCATTCATGATAAAAGTTCTGGAA -AGATCAGGAACTCAAGGCCCATACCTAAACATGATAAAAGCAATCTACAGCAAACCAGTA -GCCAACATCAAAGTAAATGGAGAGAAGCTGGAAGCAGTCCCACTAAAATCAGGGACTAGA -GAAGGCTGCCCACTTTCTCCCTACCTTTTCAACATAGTACTTGAAGTATTAGCCAGAGCA -ATTCGACAACAAAAGGAGATCAAGGGGATTCAAATTGGAAAAGAGGAAGTCAAAATATCA -CTTTTTGCAGATGATATGATAGTATATATAAGTGACCCCAAAAATTCCACCAGAGAACTC -CTAAACCTGATAAACAGCTTCGGTGAAGTAGCTGGATATAAAATAAACTCAAACAAGCCA -ATGGCCTTTCTCTATACAAAGAATAAACAGGCTGAGAAAGAAATTAGGGAAACAACACCC -TTCTCAATAGTCACAAATAATATAAAATATCTTGGCATGACTCTAACTAAGGAAGTGAAA -GATCTGTATGATAAAAACTTCAAGTTTCTGAAGAAAGAAATTAAAGAAGATCTCAGAAAA -TGGAAGGATCTCCCATGCTCATGGATTGGCAGGATCAACATTGTAAAAATGGCTATCTTG -CCAAAAGCAATTTACAGATTCAATGCAATCCCCATCAAAATTCCAACTCAATTCTTCAAC -GAATTAGAAGGAGCAATTTGCAAATTCATCTGGAAAAACAAAAACCTAGGATAGCAAAAA -CTCTTCTCAAGGATAAAAGAACCTCTGGTGGAATCACCATGCCTGACCTAAAGCTTTACT -ACAGAGCAATTGTGGTAAAAACTGCATGGTACTGGTATAGAGACAGACAGGTAGACCAAT -GGAATAGAATTGAAGACCCAGAAATGAACCCACACACCTATGGTCACTTGATCTTCGACA -AGGGAGCTAAAACCATCCAGTGGAAGAAAGACAGCATTTTCAACAATTGGTGCTGGCACA -ACTGGTTGTTATCATGTAGAAGAATGCGAATCGATCCATACTTATCTCCTTGTACTAAGG -TCAAATCTAAATGGATCAAAGAACTTCACATAAAACCAGAGACACTGACTTATAGAGGAG -AAAGTGGGGAAAAGCCTTGAAGATATGGGCACAGGGGAAAAATTCCTGAACAGAACAGCA -ATGGCTTGTGCTGTAAGATCGAGAATTGACAAATGGGACCTAATGAAACTCCAAAGTTTC -TGCAAGGCAAAAGACACCGTCAATAAGACAAAGAGACCACCAACAGATTGGGAAAGGATC -TTTACCTATCCTAAATCAGATAGGGGACTAATATCCAACATATATAAAGAACTCAAGAAG -GTGGACTTCAGAAAATCAAATAACCCCATTAAAAAATGGGGCTCAGAACTGAACAAAGAA -TTCTCACCTGAGGAATACCGAATGGCAGAGAAGCACCTGAAAAAATGTTCAACATCCTTA -ATCATCAGGGAAATGCAAATCAAAACAACCCTGAGATTCCACCTCACAACAGTCAGAATG -TCTAAGATCAAAAATTCAGGTGACAGCAGATGCTGGCGTGGATGTGGAGAAAGAGGAACA -CTCCTCCATTGTTGGTGGGATTGCAGGCTTGTACAACCACTCTGGAAATCCATCTGGCGG -TTCCTCAGAAAATTGGACATAGTACTACCGGAGGATCCAGCAATACCTCTCCTGGGCATA -TATCCAGAAGATGCCCCAACTGGTAAGAAGGACACATGCTCCACTATGTTCATAGCAGCC -TTATTTATAATAGCCAGAAGCTGGAAAGAACCCAGATGCCCCTCAACAGAGGAATGGATA -CAGAAAATGTGGTACATCTACACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTT -ATGAAATTCCTAGCCAAATGGATGGACCTGGAGGGCATCATCCTGAGTGAGGTAACACAT -TCACAAAGGAACTCACACAATATGTACTCACTGATAAGTGGATATTAGCCCCAAACCTAG -GATACCCAAGATATAAGATACAATTTCCTAAACACATGAAACTCAAGAAAAATGAAGACT -GAAGTGTGGACACTATGCCCCTCCTTAGAAGTGGGAACAAAACACCCTTGGAAGGAGTTA -CAGAGACAAAGTTTGGAGCTGAGATGAAAGGATGGACCATGTAGAGACTGCCTTATCCAG -GGATCCACCCCATAATCAGCATCCAAACGCTGACACCATTGCATACACTAGCAAGATTTT -ATCGAAAGGACCCAGATGTAGCTGTCTCTTGTGAGACTATGCCGGGGCCTAGCAAACACA -GAAGTGGATGCCCACAGTCAGCTAATGGATGGATCACAGGGCTCCCAATGTAGGAGCTAG -AGAAAGTACCCAAGGAGCTAAAGGGATCTGCAACCCTATAGGTGGATCAACATTATGAAC -TAACCAGTACCCTGGAGCTCTTGACTCTAGCTGCATATGTATCAAAGGATGGCCTAGTCG -GCCATCACTGGAAAGAGAGGCCCATTGGACACACAAACTTTATATGCCCCAGAACAGGGG -AACGCCAGGGCCAAAAAGGGGGAGTGGGCGGGTAGGGGAGTGGGGGTGGGTGGGTATGGG -GGACTTTTGGTATAGCATTGGAAATGTAAATGAGCTAAATACCTAATAAAAAATGGAAAA -AAAAAAAAGAACCTCTGGTGGAATCACCATGCCTGACCTAAAGCTTTACTACAGAGCAAT -TGTGATAAAAACTGCATGGTACTGGTATAGAGACAGACAAGTAGACCAATGGAATAGAAT -TGAAGACCCAGAAATGAACCCACACACCTATGGTCACTTGATCTTCGACAAGGGAGCTAA -AACCATCCAGTGGAAGAAAGACAGCATCTTCAACAATTGGTGCTGGCACAACTGGTTGTT -ATCATGTAGAAGAATGCGAATCGATCCATACTTATCTCCTTGTACTAAGGTCAAATCTAA -GTGGATCAAGGAACTTCACTTAAAACCAGAGACACTGAAACTTATAGAGGAGAAAGTGGG -GAAAAGCCTTGAAGATATGGGCACAGGGGAAAAATTCCTGAACAGAACAGCAATGGCTTG -TGCTGTAAGATCGAGAATTGACAAATGGGACCTAGTGAAACTCCAAAGTTTCTGCAAAGC -AAAAGACACCGTCAATAAGACAAAAAGACTACCAACAGATTTGGAAAGGATCTTTACCTA -TCCTAAATCAGATAGGGGACTAATATCCAACATATATAAAGAAATCAAGAAGGTGGACTT -CAGAAAATCAAATAACCCCATTAAAAAATGGGGCTCAGAACTGAACAAAGAATTCTCACC -TGAGGAATACCGAATGGCAGAGAAGCACCTGAAAAAATGTTCAACATCCTTAATCATCAG -GGAAATGCAAATCAAAACAACCCTGAGATTCCACCTCACACCAGTCAGAATGTCTAAGAT -CAAAAATTCAGGTGACAGCAGATGCTGGCGTGGATGTGGAGAAAGAGGAACACTCCTCCA -TTGTTGGTGGGATTGCAGGCTTGTACAACCACTCTGGAAATCAGTCTGGTGGTTCCTCAG -AAAATTGGACATAGTACTACCGGAGGATCCAGCAATACCTCTCCTGGGCATATATCCAGA -AGATGCCCCAACTGGTAAGAAGGACACATGCTCCACTATGTTCATAGCAGCCTTATTTAT -AATAGCCAGAAGCTGGAAAGAACCCAGATGCCCCTCAACAGAGGAATGGATACAGAAAAT -GTGGTACATCTACACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTTATGAAATT -CCTAGCCAAGTGGATGGACCTGGAGGGCATCATCCTGAGTGAGGTAACACATTCACAAAG -GAACTCACACAATATGTACTCACTGATAAGTGGATATTAGCCCAAAACCTAGTATACCCA -AGATATAAGATGCAATTTCCTAAACACATGAAACTCAAGAAAAATGAAGACTGAAGTGTG -GACACTATGCCCCTCCTTAGAAGTGGGAACAAAACACCCTTGGAAGGAGTTACAGAGACA -AAGTTTGGAGCTGAGATGAAAGGATGGACCATCTAGAGACTGCCATATCCAGGGATCCAT -CCCATAATCAGCATCCAAATGCTGACACCATTGCATACACTAGCAAGATTTTATCGAAAG -GACCCAGATGTAGCTGTCTCTTGTGAGACTATGCCGGGGCCTAGCAAACACAGAAGTGGA -TGCTCACAGTCAGCTAATGGATGGATCACAGGGCTCCCAATGGAGGAGCTAGAGAAAGTA -CCCAAGGAGCTAAAGGGATCTGCAACCCTATAGGTGGAACAACATTATGAACTAACCAGT -ACCCCGGAGCTCTTGACTCTAGCTGCATATGTATCAAAAGATGGCCTAGTGGGCCATCAC -TGGAAAGAGAGGCCCATTGGACACGCAAATTTTATATGCCCCAGTACAGGGGAACACCAG -GGCCAAAAAGGGGGAGTGGGTGGGTAGGGGAGTGGGGGTGGGTGGGTATGGGGGACTTTT -GGTATAGCATTGGAAAGGTAAATGAGCTAAATACCTAATAAAAAATTAAAAAAAAATAAA -TAAATATTTAAAAAAAAAAGAATCAACAGTTCACAATGTATAGGTTCATTTTAGACAGTA -TCCTGTTCTGCACATCAGGGAGTCTGCTCTTGCTCTATATACCAGGCTGTTTTTCTTCCC -ATTTGCTCTGTGTAATCCCTAGTGTTACTCTTGCTTGAGGTCATTAAGAGTCTCCATGAT -TTTTGTGAAATTTTAGGATTGATTTTTCTGTTTTGGAGAAGAAGAAGAAGAAGAAGAAGA -AGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGA -AGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAAAGAAGAAGAAAGAAGAAGAAGAAGA -AGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAAAGAAGAA -GAAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAAAGAAGAAGAAAGAAGAAGAAGAAGA -AGAAGAAGAAGAAGAAGAAGAAGAAAAGAAGAAGAAAGAAGAAGAAGAAGAAGAAGAAGA -AGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAAGATATTCACC -ACCAATCATCATAGAAATGAGAACCAAAAGCATGGTGATAAATAGATATTGTTTCATGGC -TATACTAGATTTCCCTAAAAAAGAAAAGAAAAGGAACAAAGTATTGGTGAGGGTATACAT -TATTTATGGGTTTCTAACCAGGTATGCTGCATGATATCACTTAGGTATGGATCCTAAGAA -GTGAAACCCAGGAGGATGTGGTAGAACAGTGGTTACTAGGGACTGGACAGGAGGCTGAGA -GAAATAGATTCTGGTCAAGAGATTCAAAGTTTCAGTTACACAGGAATGACAGTCTTTACT -GACTATAATTAGCAAAGCTGTATATCTGAAATTTGCCAAGAGTTTGGATCGTAGATGTTC -TCACCCCCTTCGGCATTCACACATACAAGAAAGAAAATAGTAACTGTGGAGTGATGTATC -TGTTAATTAGTGTTGAATGCATTGATCACTTCACAGTGTACACATACACCAAGATAGCAA -GTTGTTTTCTCAAATATAAATGACTTCGATTTCTTATTTATACCTAAAAAAATCCAGGAG -GACAAGAAAGAAGAAATGAAGCTACCCACCCAAGTCCATGTCCAAACTACATGGGTCCCG -AGGTCCTGGACAGTGAGGAGAGAGATCACTCTCCACATGGCTTATGGTGCTGTGGTACCC -TCCATTGATGTCTCCTATGTGAGGTCCCTCTGTGGCTCGAATTACTGTTCTTCCAAAATT -TGAGTCAGAGACCAGCCAGAGACGCTTTCATAATCAAGCTTTCTTCTACAGCTGGCATCT -TGCTTCTCTCTTAGATTTCCCAAGGGCAATGTTGTTGTAAACTAGACAGAAGGAGAGAGA -GGCATCCCAGTTACCCACTCGCTTCTTTAGCAGCTGGAATGATTTCCAAAAACATGGGTC -ATGTGATTGTTTCCTATATAGGGTGGTTCTGGTACTCATCTGCCCAGACCGAAACAAGAA -ATGTGTAAACATGATGTTGTCTTTCCTAAGAGGCCCCAGGCTGAAAATTTGACTTTTAAT -ATTCCCAGAAATTTATGAAGCAAGACCCCTGTCCATGGTCACACAATGGTTATTGTGACT -AGGCCTGGCCAAGAGAACTCAATGCTTTGACGTGAGAATCATGCTCCTGCCATTGTATCA -CATGTACGCTGGGCAGGAAGCCTTAAGTCAGACACTAGTGCCAGTATGGCTACTAACTTA -GAGACCGATCTTCTTAACTTCAGCAACCTTTAAAACTTCAATGGTTAACATAAGGTACAT -GTGTGCCTGTTTAAAGTCCTGACTCCAGAGACTCTGGCCTTGTTCCTACCAAGCTTGGTT -ATAGAATTATATAGAGAACCATAACCAACTCATTAATCTCACCCCACACCAAACCTTGTT -TCTCTCTTATGCTTGTTAGTTTTTAGTGTCAGCTTGACATAATCCCAGAGTCACCTGGGA -AGAAGGCCAAAGTGATGAGTAATTTATTGGAGTGTGGGCATGTTTATGGGGGATTGTCTT -GATTGTCATTCGAATATGGAAGATCTAGACCACTGTGGGTGGCACCATTCCCTAGTCAGG -ATTCTGAATTACATAAAACAGAAGCTGACAAAGCAGACAGTTACCATTGTTCCTTTTTGC -TGTGACTAGCTGCTTTGAGTTTATGTCCTGAATTCCCCTCAAGAATGGGCTGCAATCTGA -AAGTGTAAGCCACTAAACCTTTCCTCTCCTCATATGCTTTTTGGTCAAGGTGTTTGATCA -TAGCAACAGAGATGAAAGTAGAGCATTCTGCCTCTCCATGTGTAAAATGAGGGCTCTAAT -AAACAGCATGGAAGATGATATCAGGCAAAGAAGCTCTCTCTATAAATACAATGTGCCTTC -AGTATGCATAGATTCTGTATTTGTGAATTTGCCTACATGATAAAATTACTGTATAACTCC -AAAAACAGTACTTTCTGGGAAACATTTGACTTTCTGGACATAAGTTCCCTGCTGGGGTTG -GAGCTAGGCTCTGCCTATCTGGTAACCCTATCTAGGGATGGGCAGCAGAGGGAAGTGGCT -GGCAGGAAGCTCTATTCTGAGACTAGCTAGATGAGCTTGAGTCTTATCCCCAGTGCCTGT -TTGTGGCTTGGTCTCAAGCATGTCACACTTCTGAACTTCATTTCCTCATTTTGGAAAATG -GAGGCATCTCCAATGAATGAGCTGAGGACACCCCCCCCCCCAATTCATTTTCTCGCATGG -TACTGCCATACAGGAATTCTCTGACACTGGATGTGTTTGGTATTCTTCCTATCAGATAGG -TTATACTGCAGCAGGTACCAGATAGGAGCCCTCTAAGGAGAGCGAGATGACAGGCAGACA -GACAGACAGACAGACATAGACAGATCAATCAATAGGACTACTGACCCACAGCTTGAAGAT -ACTGTCCCTGAATTGTTACCACTTTCAGATGCCATTGTGAAGCTTCAGGGTCTAACCTAA -TGGGCAGTACACCAACGTTCCTTCAATCTCCTCTTCATTTAATTTGCTAGAACAGCTGTG -GGAACTTGGGAAAGCCCTGTTTATGTTTACATATATTTTAGAAAGGATATCATGGGAATC -TCAATAAATGCCACTCAGAGAGAAGCATAAGGCAAGGCTTATGGGAAGCACAGAACTTCT -ATACCCTCTCTGGGTGAGCAGGCTCCTAGAAATGTCTCTGTGTGAAGTTCTCTGAATGCT -ATTCTTTTGGGAGTTTTAGGAGGCTTTCATAGGCATGGTTGATTAAATTAGGGGCATTGG -CAATCAACTTAACTTTCTGTCTTCTCCCTGGACACTGGGAACACAGTGGGAGTTAAATAT -CTCAATCCTCTAACTATTCCTTGATAATTAGAGGATGCTCTAATAACATCCTTGACCATT -CTGAACCTACCTGTTGAATGACAGCCATCAATCAATTCATTGGCGTACAGAGACAATTGC -TTTGGAGAGTCTAAGGAATTTTTAGGGTTTGAGTGTCAGGAGTAGGCAAAGAAGCCAGGA -GGAGTATGCTTAGGATTTTAGGTTATAATCTATCTGTAGTTTTCTCTAGGAACAAAACTA -TATCATTCACAAATTCAGAGTTCATACATACTCAGTACATAAATTCTATGGATAACCAGA -TTGGGCTATGCACCAAAGTGATCAGTCAGCATAGGGACCTATAGCTTCCTTCTCTCTACC -AGAAGGATGTGTGAGGATCATATCCTGACTGGCCCTGCACCCAGGACCCTGAGAGTATCC -AGCATCTTTATTCAGTTTCTGTGTTGCAGTCTGAGTCTACCTCCCTTGATGTGGCGCTAT -AACTGACCCAGCCATGCAGGACGGTTGGTAGAGGGTCAACAGATTTTCTTCTTTGCTATA -GAATTTCCCAAGGAGTTGCTTCAGGAAGGTCTAAATAGAATCCATAGGGACCTACTGATC -CATGTGATCATGTTTCATCTCCAAAAATGCCTCTGCTTCGGCTGTTTGTGTTTGTTTGTT -TGTTTTTTGTGTTTTTGTGTTTTTACTTTACTGGCATAGGATGTGACTGTGTTACCCTTA -AATACTGTAGGGAGTTCATATGTGTGTATGCATGTGTAGATATGGACAGATACATACATG -CATTAAGTATTTTTATGTCTGTATTGGCTAGTTTTATGTCAACTTGACACAGCTGGAGTT -ATCACAGAAAAAGGAGCTTCAGTTGAGGAAATTCCTCCATGAGATCCAACTGTAAGGCAT -TTTCTCAATTAGTGATCAAGGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGG -TAATCTTGGTTCTATAAGAGAGCAGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAAGAA -CATCCCTCCATGGCCTCTGCATCAGCTCCTGTTCACTGACCTACTTGAGTTCCAGTCCTG -ACTTCTTTCAGTGATGAACAGCAATGTGGAAATGTAAGCTGAATAAGCTCTTTCCTCCCC -AACTTGTTTCTTGGTCATGATGTTTGTGCAGTAATAGAAACCCAGACTAAGACAAATTGG -TACCAGCATGGTGGGGTATTCCTTTGACAACCTGGCCATGTTTTGGGCAGGACTGTGGAA -GAACTTTGGAACTTTGGGCTAGAAGATCCATTCAGTGTTAAGAGCTCTGTGGGATGTTGT -GTAGGAGCTTGGAAGATAATGTTGAGAACAGTGCAGAAGATGGAGGCCTGTCTTGTGAAA -TTTCAGAGGGAAAATTAAAGACTCTTTTCAGGGCCATTGCTATTTTGGAGTTTGACTATT -CTGTGGTTCTGGTTAGCTGGGCCTGAAGAATCAGCTATGATTAACAAGATACCAGAACTA -CTAAAGCAAAACCTTTGCATTACTGGGACTATTGATGTTGGTTAGCTGGAGCTAAGAAAT -TAGCGGTGATTAAGAAGAGACCAGCATCGTTGAGGTAACAACTTCTGGGAAGTGTTTTCT -GAAAGCACAAAGATTCTGTGTTCCAGAGATAGCCAAGGTTGTACTCCTGCTGCAGCGGGA -CTTGATAATGTGTAAGGGTCACCCAGGTGGTACTGGTTTTGAAGGCGTGAAGGGGTCACA -CAGAGCAACTGAGGCTCAGCACAGAACAACTGAGGCTAGGCACTGTGAGAGGCCATTGAA -GGCCATTGGTGAAGGTGCAGCCTCAGTTGAAGTTGATGGCCCAGGACTGAAGGAGTCATG -CATTGTTTTGGAGATGCCAGTACCATGAGATGACCACCAAGAACAGCAGCAGCAGTGGAG -TACAGGCAGCTGGAGCCTAGAAGACAAGCTGTGTGCTACAAAGGACAGGGCTGGAGAAGT -GACCTAAGCCCTTGGAGGAGCCCAGAAGATCGTGAGTTAGATCCCAGACATTGGACAGTT -GAAGTTTAATTTTTGCTTTTGATTGTGACTGGGCCCTGATATGTTTCCCTCTTGAAGGAA -GTAAATATTTTAGTGGATTCCACAGTTAAGAGACTTTTAATTGTAAAAAGACTTTGGATT -TTAAGATATTGGACATTTTTTTTCTATTTTTTATTAGGTATTTTCCTCATTTACATTTCC -AATGCTATCCCAAAAGTCCCCCATGCCCTCCCCCCCACTCCCCTACCCACCGACTCCCAC -TTTTTGACCCTGGTGTTCCCCTGTACTGGGGCATATAAAGTTTGCATGTCCAATGGGCCT -CTCTTTCCAGTGATGGCCGACTAGGCCATCTTTTGATACATATGCAGCTAGAGTCAAGAG -CTCCAGGGTACTGGTTAGTTCATAATGTTGTTCCACCTATAGGGTTGCAGATCCCTTTAG -CCCCTTGGGTACTTTCTCTAGCTCCTCCATTGGGAGCTCTGTGATCCATCCATTAGCTGA -CTGTGGGCATCCACTTCTGTGTTTGCTAGGCTCCGGCATAGTCTCACAAGAGACAGCTAT -ATCAGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGATGTCAGTGTTTGGAAGCT -GATTATGGGATGGATCCCTGGATATGGCAGTCTCTAGATGGTCCATCCTTTTGTCTCAGC -TCCAAACTTTGTCTCTGTAACTCCTTCCATGGGTGTTTTGTCCCCAATTCTAAGAAGGGG -CAAAGTGTCTACACTTTGGTCTTCATTCTTTTTGAGTTTAATGTGTTTTTCAAATTGTAA -CTTATATCTTGGGTATTCTAAGTTTCTGGGCTAATATCCACATCTCAGTGAGTACATATC -ATTTGAGTTCTTTTGTGATTGGGTTACCTCACTCAGGATAATGCCCTCCAGGTCCATCCA -TTTGGCTAGGAATTTCATAAATTCAATATTTTTAATAGCTGAGTAGTACTCCATTGTGTA -AATGTACCACATTTTTTTGTATCCATTCCTCTGTTGTGGGGCATCTGGGTTCTTTACAGC -TTCTGGCTATTATAAATAAGACTGCTATGAACATGTGTCTTTCTTACCGGTTGGGACATC -TTCTGGATATATGCCCAGGAGAGGTATTGCGGGTTCTTCCGGTAGTACTATGTCCAATTT -TCTGAGGAACCGCCAGACTGATTTCCAGAGTGGTTGTACAAGCTTGCAATCCCACCGGCA -ATGGAGGAGTGCTCCTTTTGCTCCACATCCTCACCAGCATCTGCTGTCACCTGAATTTTT -GATCTTAGCCATTCTGACTGGTGTGAGATGGAATCTCAGGGTTGTTTTGATTTGCATTTC -CATGATGATTAAGGATGCTGAACATTTTTCCAGGTGTTTCTCAGCCATTCGGTATTCCTC -AGGTGAGAATTCTTTGTTTAGCCCTGAGCCCCATTTTTTAATGGGGTTATTTGATTTTCT -GGAGTCCACCTTCTTGAGTTTTTTATATATATATTGGATATTAGTCCCCTATCTGATTTA -GGATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGCCTGTTTGTCTTATTGATGGTGTCT -TTTGCCTTGCAGAAACTTTGGAGTTTCATTAGGTCCCATTTGTCAATTCTCGATCTTACA -TCACAAGCCATTGCTGTTCTATTCAGGAATTTTTCCCCTGTACCCATATCTTCGAGGCTT -TTCCCTACTTTCTCCTCTATAAGTTTCAGAGTCTCTGGTTTTATGTGGAGCTCCTTGATC -CACTTAGATTTGACCTTAGTACAAGGAGATCAATTCGCAATCTTCTACATGATAACCACC -AACTGTGCCAGCACAATTGGTTGAAAATGCTGTCTTTTTTCCACTGGATGGTTTTAGCTC -CCTTGTGGAAGATCAAGTGACCATAGGTGTGTGGGTTCATTTCTGGGTCTTCAATTCTAT -TCCATTGGTCTACTGGTCTGTCGCTATACCAGTACCATGCAGTATTGAGGTCTGGCATGG -TGATTCCACCAGAGGTTCTTTTATCCTTGAGAAGAGTTTTTGCTATCCTAGGTTTGTTAT -TTCAGATGAATTTGCAGATTGCCCTTTCTAATTCGTTGAAGAATTGAGTTGGAATTTTGA -TGGGGATTGCATTGAACCTGTAGATTGCTTTTGACAAGATAGCCATTTTTACAGTGTTGA -TCCTGCCAATCCATGAGCATGGGAGATCTTTCCATCTTCTGAGATTGTCTTTAATTTCTT -TCTTCAGAGACTTGAAGTTCTTATCATGGAAATCTTTCACTTCCTTAGTTAGAGTCACGC -CAAGGTATTTCATATTACTTGTGACTATTGAGAAGGGTGTTGTTTCCCTAATTTCTTTCT -CAGCCTCTTTATTCTTTATGTAGAGAAAGGCCATTGACTTGTTTGAGTTAATTTTATATC -CAGCTACTTCACTGAAGCTGTTTATCAGGTTTAGGAGTTCTCTGGTGGAATTTTTAGGGT -CACTTATATATACTATCATATCATCTGCAAAAAGTGATATTTTGACATCTTTTTTTCCAA -TTTGTATCCCCTTGATCTCCTTTTGTTGTCGAATTGCTCTGGCTAGGACTTCAAGTACAA -TATTGAATAGGTAGGGAGAGAGTGGACAGCCTTGTCTAGTCCCTGATTTTGCTTCCAGCT -TCTCACCATTTTGATGTTGGCTACTGGTTTGCTGTAGATTGCTTTTATCATATTTAGGTA -TGGGCCTTGAATTCCTGATCTTTCCAAGACTTTTATCATGAATGGGTATTGGATTTTGTC -AAATGCTTTCTCCGTGTCTAAGGAGATGATCATGTGGTTTTTGTATTTGAGTTTGTTTAT -ATAATGGATTACGTTGATGGATTTCCATATATTAAACCATCCCTGCATCCCTGGGATGAA -ACCTACTTGGTCAGAATGGATGATTGCTTTAATGTGTTCTTGGATTCGGTTAGCAAGAAT -TTTATTGAGTATTTTTGCATCTATATTCATAAGGGAAATTGGTCTGAAGTATTCTATCTT -TATTGGATCTTTCTGTGGTTTAGGTATCAGAGTAATTGTGGCTTCATAGAATGAGTTGGG -TAGAGTACCTTCTACTTCTATTTTGTGGAATAGTTTGTGAAGAACTGGAATTAGATCTTC -TTTGAAGGTCTGATAGAACTCTGCACTAAACCCATCTGGTCCTGGGCTCTTTTGGTGGGA -AACTATTAATGACTGCTTCTATTTCTTTAGGGGATATGGGACTGTTTAGATCGTTAACTT -GATCCTGATTTAACTTTGGTACCTGGTATCTGTCTAAAAATTGTCCACTTTGTCCAGGTT -TTCCAGTTTTGTTGAGTATAGCCTCTTGTAGAAGGATCTGATGGTGTTTTGGATTTCTTC -AGGATCTGTTGTTATGTCTCCCTTTTCATTTCTGATTTTGTTAATTAGGATGCTGTCCCT -CTGCCCTCTAGTGAGTCTGGCTAAGGGTTTATCTATCTTGTTGATTTTCTCAAAGAACCA -GCTCCTCATTTGGTTGATTCTTTGATTAGTTCTTCTTGTTTCCACTTGGTTGATTTCACC -CCTGAGTTTGATTATTTCCTGCCATCTACTCCTCTTGGGTGAATTTGCTTCCTTTTTTTT -CTAGAGCTTTTAGGTGTGTTGTCAAGCTGCTAGTGTGTACTCTCTCTAGTTTCTTTTTGG -AGGCACTCAGAGCTATGAGTTTTCCTATTAGAAATGCTTTCATTGTGTCCCATAATTTTG -GGTATGTTGTGGCTTCATTTTCATAAAACTCTAAAAAGTCTTTAATTTCTTTCTTTATTC -CTCACTTGACCAAGGTATCATTGAGAAGAGTGTTGTTCATTTTCCACGTGAATATTGGCT -TTCCAATATTTATGTTGTAATTTAAGATCAGCCTTAGTCCATGGTGGTCTGATAGGATGC -ATGGGACAATTTCAATATTTTTGTATCTGTTGAGGCCTGTTTTGTGACCAAGTATATGGT -CAATTTTGGAGAAGGTACCATGAGGTGCTGAGAAGAAGCTATATCCTTTTGTTTTAGGAT -AAAATTTTGTGTAGATATCTGTTAAGTCAATTTGTTTCATAACTTCTGTTAGTTTCACTG -TGTCCCTGTTTAGTTTCTGTTTCCACCATCTGTCCATTGATAAAAGTGGTGTGTTGAAGT -CTCCCACTATTATTGTATGAGGTGCAATGTGTGCTTTGAGCTTACTAAAGTTTCTTTAAT -GAATGTGGCTGCCCTTGCATTTGGAGCATAGATATTCAGAATTGAGAGTTCCTCTTGGAG -GATTTTACCTTTGATGAGTATGAAGTGCCCCTCCTTGTCTTTTTTGATTATTTTGGGTTG -GAAGTCGATTTTATTCGATATTAGAATGGCTACTCCAGCTTGTTTTTTCAGACCATTTGC -TTGGAAAATTGTTTTCCAGCCTTTCACTCTGAGGTAGTCTCTGTCTTTTTCCCTGAGATG -GGTTTCCTGTAAGCAGCAGAATGTTGGGTCCTGTTTGTGTAGCCAGTCTGTTAGTCTATG -TCTTTTTATTGGGGAATTGAGTCCATTGATATTAAGAGATATTAAGGAAAAGTAATTGTT -GCTTCCTATTATTTTTGTTGTTAGAGTTGGCATTCTGTTCTTGTGGCTGTCTTCTTTTTG -GTTTGTTGAGGGATTACTTTCTTGCTTTTTCTAGGGCATGGTTTTAGTCCTTGTATTGGT -TTTTTTTTTTTTTTTCTGTTATTATCCTTTGAAGGGCTGGATTCGTGGAAAGATAATGTG -TGAATTTGGTTTTGTCCTGAAATACTTTGGTTTCTCCATCTATGGTAATTGAGAGTTTGG -CTGGGTATAGTAGCCTTAGCTGGCATTTGTGTTCTCTTAGTGTCTGTATAACATCTGTCC -AGGATCTTCTGGCTTTCATAGTCTCTGGTGAAAAGTCTGGTGTAATTCTGATAGGTCTGC -CTTTATATGTTACTTGACTTTTTTCCCTTATTGCTTTTAATATTCTATCTTTATTTAGTG -CATTTGTTGTTCTGATAATTATGTGTCAGGAGGAATTTCTTTTCTGGTCCAGTCTATTTG -GAGTCTGTAGGCTTCTTGTATGTTCATGGGCATCTCTTTCTTTAGGTTTGGGAAATTTTC -TTCTATAATTTTGTTGAAGATATTTGCTGGCCCTTTAAGTTGAAAATCTTCATTCTCATC -TACTCTCATTGTGTCCTGGATTTCCTGGATGTTTTGACTTAGGGATTTTTTGCACTTTGT -ATTTTCTTTTATTGTTGTGCAGATGTTCTCTATGGAATCTTCTGCACCTGAGATTCTCTC -TTCCATCTCTTGTATTCTGTTGCTGATGCTCGCATCAATGGTTCCTGATTTCTTTCCTAG -GTTTTCTATCTCTAGCGTTGCCTCACTTTGGGTTTTCTTTATTGTGTCTACTTCCTTTTT -TAGGTCTTGGATGATTTTATTCAATTCTGTCACCTGTTTGGTCGTGTTTTCCTGTAATTC -TTTAAGGGATTTTTGTGCTTCCTCTTTAAGGTCTTCTACCTGTTTAGCAGTGTTCTTCTG -TATTTTTTTAAGTGAGTTATTAAAGTCCTTCTTGATGTCTTCTACCATCATCATGAGATA -TGCTTTTAAATCAGGGACTATCTTTTCGGGTGTGTTGAGGTTCCCAGAACTGGGTGGGGT -GGGAGTGCTGCGTTTTGATGATGATGAGTGGTCTTGGTTTCTGTTAGTAAGATTCTTATG -TTTGCCTTTTGCCATCTGGTAATCTGTTGAGTTAGTTGTTGTAGTTGTCTCTGGTTAGAG -CTTGTTCCTCAGTTGATTATGTTAGCCTCTATCAGCAGACTTGGGAGACTAGGTCTCTCC -TGAGTTTCAGTGTTCAGAGTATTCTCTGCAGGCAAGCTCTTCTATTGCAGGGAAGGTGCC -CAGATATCTGGTGTTTGAACCTGCCTCCTGGCAGAAGTTGTGATCCACTCACCAGAGGTC -TCAAGATCCCGTGGAGAGTCCTGTGAGTACCTTGTGGGTGTCAGCAGACTCCCTCTCAAG -GTACCCAGGTGCTCCCATGGACCGGAAGGGACTTGTGCCTCTGATCAGGCCGGGTTTTTT -GCTTCCCTAATTAATGCAGTCTCAGGTCCAGCATGCTTGGATTAGAGCAGAAGCTGTGTT -CCACTCACCAGAGGTCTTAAGATCCCATGGAGGGTCCTTTGGGTACCTTGTGGGTGTCCA -CAGACTCAGTGCCCAAGGTATCCCGGTGCTGGCATGGACCATAACGGACTTGTGACCCTG -ATCAGGCTGGGTTTTCTGCTTCCCTAATTAATGTAGTCTCAGGTCCCATCGATATTGGAC -ATTTTAAAGGGATAGACTTTTAATATGTAAAGACTGTGGGACTTTTAAAGTTGTTTAGGT -CTTGGGGATGAATAAGAAATTAAAGATTGAGGCTTGCTAGTGATGTGTTTGTGTGTCAAG -TTCACAAGGGGTCAATTGTACTGGCTAGTTTTGTGTCAACTTGATACAGCTGGAGTTATC -ACAGAAAAAGGAGCTTCAGTTGAGGAAATGCCTCCATGAGATTCAACTGTAAGGCATTTT -CTCAATTAGTGATCAAGGGGGGAAAAGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGCA -ATCTTGGTTCTATAAGAGAGCAGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAGGAATA -TCCTTCCATGGCCTCTGCATCAGCTCCTGTTCCCTGACCTACTTGAGTTCCAGTCCTGAC -TTCTTTCAGTGATGAACAGCAATGTGGAAATGTAAGCTGAATAAACCCTTTCCTCCCCAA -TGTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAAGCCTGACTAAGACAACGTCTGT -ATATATGCATGGGTACAAGCATATATTGGCCTGTTCATATATGTGTGCACATGTGCGGGT -ATATGCATTAAGTGTTTATATATGTGTGTGTATGTAAGCACATGTATATGACTGTGCAAG -TATTGAGTGTTTTGTATTTGTATATATGTGTGTGCATGTGTGCAAGAACACATTAATTAT -ATTCTTGCATGTGTATATGTGTGTATATGTGCATGCACACGCACGCACACACACACACAC -ACACACACACACACACACACACATGTGCATGTATGTTGGTGGCATAAGGGACAAGGCAAG -AAGCAAACAAGTAGAGTTTAAAGGCAGAAGAAAGACACAGATATCTTTAGTGAAGCAGCT -TGGAAGCCAGGACTGAGAGTAAATTAAAAGCTGATGTTAAAGACTTTTCACTTCTTTCCA -CTTGCACTATCACCCAGATGGTGCCCATGACCTGATCCAAAAAAAATGTCTTCTCTCCCT -TGCCATCTTTCTTTTCTTCCCTCTCTGCCTCATCCTTTCTTTCTCTCTCTCTTCCTTCCA -GGAGGCCCAGCCCCAAACTGCTCTCTTCTGCACTCAGCTACTCTCCCACCTACCAGGGTA -TCTTGGTGCATACCTACAGTAAGTGTTCTGGGCTCTTTGCTAGATCATATTACAGCCCAT -GGCCAGCACCCCTTTCCCATCTGGTTTCCTCCGTAAAGAAAGGGGGACTTGGTGGTATCA -AGGTTGGATGAGCCCAGCTGCCCCTAATCCACTTCCTTCTTTTGGTCCATGGATTTGCCG -CTAGAGAAGCAAAAGTGGAAGTCAGGGAGAAGTCAGAAAAATGAACATCTCTTGGTCCTC -AAGAGAAAGGATAGTAAGGGAAAGAGATGCAGCAGGGAAGGGCTCATGGGGGTCATCCAG -TCTGATCATCACCAATGAGAGGACAGGGGACTGACTCAATGGGGCTTCAGGACAGCTGTG -AGCTTCAAAGGGAAACTTGTGACAAGCCCTACATCTGTGATGACTTCTTGTCTTTGACAA -TACTACCTCTTTTGCATTAATCTGTGGATAATAAGGATAATAATAAGGGGATCACAGCTT -AAGGGGACTACAGCTTCATAGTGCAAAAGAGGAACAACATGAAAACGAACATCACTTTCC -AGTGTTTATTCTGTCCCATGCCATGGCACTGGTGGGTTGGAAGAGAATCTGTAGTGGAGT -CAGTCAACAATGCTACTTAACTATGTCCTCTGTCATTCATTTGCTAGTTTGTGATAATTA -TTGAGTGACTGACAAGAGCCAAGCTTAAGTGCTGGGCCTCTGGATAGTCCTCTGACTTGG -CTACCTAGGTGTGTCCAACTGGTTTTGGAGAAAGTGACTTCGTTTTTGGAGCCATTAAAC -ACCATATCATGTGGTGCCCAGACCAACTTATTGGGAAGCCCCAGACTCCATTCCCAGTCT -CCCTGTCATGTGCATAAGTCAAAGGCATGTTTGAGTTGCTGGGCTTTTGATATAAGCACC -TCTTTTCCTTGCCAAGAGGAGGGCTGAACTGACTATACCAGGTCTCCCATGCTTGTGTCA -CAAATATTCAACTTCTAAATCTGTTACTGATTAACAGTTTCTGAGCCTTTATCATATAAA -GCCGTTGGGAGTTAAAACAAGAGCCTGTAAACTTAGCGTCCCATTGAGTCAGCCTCAGAT -CTGGAAGTGAATTGACCATGATTTTCTAACCCCTGAGCCAGAATCTAGCTCTTGGCAAAT -TGGTTCCCTTGTTATATTTGCAGGGGTCAGGTATAATAACTGGTAACATTGTATATGGTT -ATTGTATATTTTCAAAAAGTTTTATATGCAATCAGTTATTAAATACCCATTTTTCCTTTG -TTGCAACGTCAGCAACAGCATTCAGTCTGGGGGGTGGGAAAAGCAAGAGTAGAAACCACT -CCCGAAATGAATGGCTGTCTGGATAATGATGGAGTAGGTTACACGAGCCTGTTTCCCCAC -AGCATAGCTGCATGATTAAAAAAATACCCGTGCACATTTGGGTCACTAACCTATCAATAA -TTAAATGGGATCCTCGAATAAATATTGCAGTGGTCTCTCCCCTCCCCCTCTTCTTTTCCA -CATGGGCACTTTGACATTTTGTGCTGCCAAAATGCCTGATAAATATGTCTACCACTGAGA -AATAAGCTGCCTTTCGAACCCAGAGGGGCGCCCAGCAGTGTCTGCTCTTAGAAGAAGACG -TAAAAATATATGCTTTGATTAAAAGAAAATGTCACCGGGGGAAAGTATTGGGCTTTCCTT -CTGGCCATGGCAAGCATCTGAAAAGCAAAGGCGGGGAGCATGAGAAATTACAGGTCCCGT -GCAGGAGAAGCCCAAGCCCGCATCACACTGTGCTCCAATGCTCTTCATTGTGCTGTTCAC -AAGTAAGAAATGATCCGATCCACGGCTGCTCGTTTTCTTCTTTGTATTTTTGTTTCATAA -TTAAAAGCTGATAGTTATTCCATGAAAATGCTATTGGCATATGTGTATGTGTAAGGTATG -ATAAGTAATTAACAGCCCGTGCTCAACACCTGCTTTAAGGATATTCCATGACTGGTTGGT -TACATGGCCTATAATAGAGCTACTCAGCAGACCGAGGCAGAGGATCGTAAGTTCAAGATC -AGCCTGGGCAGTACAGGGAGACCCACCTCTCCCAGGGACTAAACTACAAACCTAAGAGTA -CACATGGAGGAACCCCTGGGTCTAGCTGCATATGTAGCAGAGGATGGCCTTATCGGGCAT -CAATGGGAGGAGAGGCCGTTGGTCCTGTAAAGGCTTGATGGATGCCCCAGTGTAGAGGAA -TGCCACGGCAGGGAAGTGGGAGTGGGTGGGTGGGAGGGGGAATACTCTTAGAAGTAGGGG -GAGGGAGGATGGGATAAGGGTTTTGGGGGTAAGGGGGGCCCAGAAAGGGGATAACATTTG -AAATGTAAATAAAGAAAATGTCCAATAAAAAATTAAAAAAAAACCTGTTGTGAATAAATT -CAAAACAATATAATTTTGCTGCTGATTTGTGATCACACTCTTTGTTTATCAGGGAGAAAC -AATTCTCTCATTTTGTGCTCACTAACCCCTTGGTTTGGGGCATAGTTTTACAGCCCAAGC -ATACGCATTTAAAGGAATTTTGAGTATTTTCCCAGTTCCTTGAATAGGATGATACTGTTT -TTGCCTGGTGTAACTTTTTTCACCCCATGTTTCCTAAGTACAGTCCTAGAGAAAAATCTG -AGTGTTACACAATTATCACTAGTTCTTTCTAACTATGTTACCACAGTCTACAGGGTTGAG -GGAGCACTATTTATTTACCCACTTTCCTGCTGAAGAACACTGGGTACCCGGGGACGTGAT -ACTTCCTCAGCGTGAGGACCCCAGCTGGACTCCTAGGAACCATTCGAGAGTAAACGGTGT -GGTGGTGCCTCCTGTGAGTCCTGTGAGAGTGTTCTCCAGGGCGTGGCACTGTGGAAGCAT -GCTGAACACACACATCTGAGTTTAAAGATGATCTTACATTACTTCCTGTAGAGTTTCTAG -CAGATCAGATTTTTCCACAGCCTTGCATGAAAGTTCCCGTTGGGCCACAGTGTTACTCAT -AGTTGGTAACTGAAAAGTGTTTGCCTCATGTGGGTTTTGCTTGTGTCTCTTATCTCAACA -TTAAGGAAAGTATCTATATCTTTCCATAATTACATTTATGCTATTGCTATTTGTACTTTC -CTTTTTTGGTCTGTCTCATTTGGTTGTCTCTTTATTTCTTCTTTCTTTTTTTTTTTATTT -TTATTTATTGTACATTTTTCTTTATTTACATTTCAAATGTTATCCTCTTTCCTGGTTTCC -CCTCCAGAAACTCCCTATCCTCCCTCTTCTTCTATGAGGGTGTGCCTCCACCCACGCACA -CACTCCTGCCTCCCCTCCCTGGCATTCCCCTACACTGGGGCATAGAGCCTTCACAGGACC -AAGGTCCCCTCCTCCCATTGATGCCCGACAAGGCCATCCTCTGCTGCATATGCGGCTGGA -GACCCTGGGAGCTCTGGGGGTCTGGTTGGTTGATATTGTGGTTCTTCCTATGGGGTTGCA -AACTCCTTCAGCTCCTTCAGTCCTTTCTCTAACTCCTCCATTGGGGAACCCATGCTCAGT -CCAATTGTTGGTTGTAAGCATCCGCCTCTGTATTTGTCAGGCTCTGGCAAATCAAATACA -GCAATATCAGGTTCCTGTCAACAAGCACTTCTTGGCATCCACAATAGTGTCTAGGTTTGG -AGACTGTATATGAGATGGATCCCCAGGTGGGGCAGTCTCTGGATGGCCTTTCCTTAGATC -TCTGATCCACACTTTGTCTCCGTATTTCCTCCCATGAGTATTTTGTCCCCCCTTCTAAGA -AGGACTGAAACATCCACACTTTGGTCTTGAGCTTCATGTGGTCTGTGAATTGTATCTTGG -GTATTCCGAACTTTTGGACTAATATCCACTTACTAGTGAGTGCGTACCATGTGTGTTCTT -TTGTGATTGGGTTACCTCAGTCAGGATAATGTTTTCTAGTTCCATCCATTTGCCAAATAA -TTTCATGAATTCATTGTTTTTAATATCTGAGTAATACTCCATTGTGTAAATGTGCCACAT -TTTCTGTATCCATTCCTCTGTTAAAGGACATCTGGGGTCTTTCCAGCTTCTGGCTATTAT -AAATAAGACTGCTATGAATATAGTAGAGCATGTGTCCTTGTTATATGTTGGAGCATCTTC -TGGGTACATGCCCAGGAGTGGTATAGCTGGGTCCTCGGGTAGTACTATGTCCAATTTTCT -GAGAAACTGCCAGACTGATTTCCAGAGTGGTTGTACAAGCCTGCAATCCCACCAGCAATG -GAGGAGTGTTCCTCTTTCTCCACATTCTCGCCAGCATCTGCTGTCACCTGAGTTTTTTAT -TTTAGCCATTCTGACTGCTGTGAAGTAGAATCTCAGGGTTGTTTTGATTTGCATTTCCCT -GATGACTAAGGATGTTGAACATTTCTTTAGGTGCTTCTTGGACATTCAATATTCCTCAGT -TGAGTATTCTTTGTTTAGCTCTGTACCCCATTTTTAATAGGGTAACTTGATTCTCTAGAG -TCTAACTTCTTGAGTTCTTTGTATATATTGGTTATTAGCATTCTATTGGATATAGGAATG -GTACAGATCTTTTCCCAATCTGTTGGTTGCTTTTTAGTCCTATTGACAGTGTTCTTTGCC -TTACATAAGGTTTGCAATTTCAGGAGGTCCCATTTGTCTATTGTTGATCTTAGACCATAA -GCCATTGATGTTCTGTTCAGGAAAATTTCCCCTGTGCCCATGTGTTTGAGGCTCTTCTCC -ACATTCTTTTCTATTAATTTCAGTGTCTCTGGTTTTATGTGAAGTTCCTTGATTCACTTG -GACTTGAGCTTTGTACAAGGAGATAAGAATGGATCGATTTGCATTTTTCTACATGCTGAC -TTCCAGTTGAACTGGCACCATTTGTTGAAAATGCCGTATTTTTTCCACTGGATGGTTTTA -ACTCCTTTGTCAAAGATCAAGTGACCATAGGTATATTCTTTTATTGTTGAGAATAGTTTT -CACTATCCTGGGTTTTTTGTTTTTCCAAATAAATTTGCAAACTCTATGAAGAATTGATTT -GGAATTTTGATGGGGATTGCATTGAATCTGTAGATTGCTCTCATCAAGATGGCCATTTTT -GACTATATTGATCCTGCCAATCCACGATCATGGGAGACCTTTCCATCTTCTGAGATCTTC -TTTGATTTCTTCAGAGATTTGAAGTTCTTGTCATACAGATCTTTCACTTCCTTGGTTAGA -GTCACACCAAGGTAGTTCATATTATTTGTGACTATTGTGAACACTATCTCTTTGTTAACA -AGCTGGACACTAGCATTTTTCCAGTTTCACATATGGCATCTTTTGGCTTTGAGCTCTGAT -TGATGTCATTCAATTGCTGTCGGGTAAAGATTTGATTTTAGGTATAATACAAAATTGTTA -ATGTTTATTTCAATGACATTGTCCAAATTGCCAGGGTTTATTTTGTGTTTTGTTTGTGTA -ATATTCCCCAGTTTTCTTTAAGTCTGGGTTTCACTCTAGAGCCCTGGGAGGCCTTGAACT -CTCAGTGTAAACCAAGCTTGCCTCAATTCTCTCTATAAGTCAGGATGGCCTCAAACTTGT -AGCAATTCTTGTCCTTCTGCCTCCTGGATGCTGAACTCACAGGCATGTCTCAGCATGCTC -ATATTTTATGTTTTGTTCCTTGTACATATTACACAACAATTCCTCTTTACCTTAAGAATT -TACATATAAAGATTAAAGAATTTCCCTTTTTGAGCTCTTTCTCTCTTCTGCCTTGATTCA -GTTTTGTGTGTTCAGCAGAACTGACCCTGATGGTAGGGGTTCGGGTGAGCTGGGCTGAGG -GTGTGCACATGGGAGAGCTGGCCCTGCCTCTTGTTTGCTGTGCAGCAATGTGGGTGGGGA -AGAAATGCCCTCTCTCACCTTTGTCCCTTGCCACCTATGACAGGCAGGAGCACTGACCCT -TGGGTCCTGAGAGCAGGATGCTAACCCTGCCTCTCACCTGCTGCGTTTCTCAGGAGAGCA -GGCCCTGCACTTTGCCTGGGCAGCAGAGTAGAGCTGGCCCTGTATGTGGAGTTGCAGGTG -CGTTGGCCAATGGGCATAAGTACAGGAGAGCTGCCCCTGCCTCTTTTCTGCTGGTACTGA -TGGCACAGAAGAGGGAGAGGCACCCTCCTCCCTCCTCCCTCCTCCCTCCTCCCTTCTCCC -TCCTCCCTCCTCCCTCCCCATCTGTGGCAGATGGGAAACCTGGCCCAGGATTATGAGAGT -TGAGAGACCTGTCCATGTACCTCACCTGCTGCAGCACTCTGGAAAGCAGGCCCTGCACCT -CACCTGGGCAGCAGGATAGTGCTGGCCCTGGTTGCAGGGCTTGAAAGTGAGCCATCCCTG -AGGCTCTGAGATCATGAGAGCCAGAGGGCTGACCATCTCTGATGCCTCTCAGGCCCAGTT -CCAGAGCTCTGAGTTGGCCCACTCCAACATCTACCCTGTCAGTGAAATGCTCGTATGCAT -GAAGGGGCAGGCTCTCCAGATCCAAAACTACAGGACCTCTATGACACAGGGCAACAACAG -GATATCTGAGAGGAGTCCCAGTGAAGTTCCAGAATTGATAGAGTAGCAAAAGTCAGAGGC -CTAGAACCAGACCAAGAAGTCATTGCAGTGAACATTTCTAAGCAAAGAAGTGTGGGCAAA -AGGGAATCCTATGGGACACACTGTGACACATTACAGCTTCCACAACAAGACATTTTTCTC -TGTTGGTGGAGAGGTTGCAAGGCTAGAGGGGAGGTGGAGATGAGCAGGATTGGGGTGCAT -AATGTGAGGTTCACAAAGAACCAATAAAAATTTTTTAAAAATCTTAATTTTTTGTATGTG -TGTTAATGAAGCAGAGGTAAAATGTAATTCTTCCAGTGAATGGCTGTTGTTCTATCTACC -ATCTTTGACAAGTCTATTCTTTCCCCATGAGGTACAATGCCATTATCTTAGTTAGGGTTT -TACTGCTCATGAACAGACACCATGACCAAGGCAACTCTTATAAGGACAACATTTAATTGG -GGCTGGCTTACAGGTTCAGAGGTTCAGTCCATTATCATCAATGTGGGAGCATGGCAGCAT -GCAGGCAGGCGTGGTACAGGAGGAGCTGAGAGTTCTGCATTTTCATCTTACTGTTGTTAA -CAGAATACTGGCTTCCAGGCAGCTAGGACAAGAGTCTTAAGCCAGTGCCCACCGTAACAC -ACCTACTCCAACAAGGTCACACCTTCTAATAATGGTACTCCCCAGGCCAAGCATATACAA -ACCAACACACCTAGTAACTACAGATGTTGGACATTGTTACTGTTATTGTATATATGGTAT -AGATATGTGTGTGTTCAAGTGTGTGAGTGTGGGCACACATGGCACACTGTGCATGCGGAA -GTCAGAGGACACCTCAGGCTCTGGTCCTCACCTGCAGCTTTCTTTGAGATGAGTCTCCTT -TGCTTACATCCACCTGGTACCTGGCATCTTGCTGACGGATCACTGGGATTACAGATACAT -GCTACTAAGCTTGGCTTTACATAGGTTTGGGGAATCAAACTGAGGTCCTTACTGCACCAC -TGAACTATCTCCCCAGCCCATTTCAAGGGCATTTAATGAAGGCTTTTTTTTTTTCTTTTT -GCTCTCCTTAAGGATATGAAGAGGTTGTTCATATTTAAAAATATTTTTGTCTTTTCCTAG -TTGCTTTTATTTTTCTTACTAAATTCTAAGTGTCCATGGATACTCTAATTCTTAGTTAGA -AATGTCTTGTAAACATTTTCTCTCTGTAAATTGCAGGCTCCTTCACACTTTTAGAAAACA -CTTTGTCGATTCTTTGTGAGTTTCACATGATGCACCCAGTCATGCCCATTTCCCCCTCCT -CATCTATCTACCCGTTGCCCTTGCAACCTTCTTCCCAAAAAATAAAACACATTCAGCAAA -TAACAAGGACAAAAACAAAAATCAAAGCATAGAAAACATTGTGGAAGCTGTAGTGTGTCA -CAGTGTGTTCCACAGTATATCCCTTTGTCCACACATGTTCTTTGCAATGAGTCATTGGTC -TGGCTCAAGGTCTCTGGCTTCTGTAACACCATCAATGTTGGATCCTCATCAGGACTTCTG -GTTATGCTGTTGTTGCCCTGTGTCATGGAGATCCTGCAGTTTTGAAAGAGCAGAGCTGGC -CCCTTTACACATCCCAATCATTCATAGATAGTATAGAGTTTGTGCTGGCACATCAGAGCC -CTGGATCTGGGACAGGGTGGTAACTGAGCTGGTTGCCCACCAACCTTTCCTTTTCTACAC -CTCCAGGACAAGCTCTCCAGCACTGCTCTGGCTAGGGCACCCAATGTGTCTGTCAGCAGC -AGGCAGGGTCAGCATTCCTGCTCTCATGTCCTCCGGGCCAGCTCACCCATACCCAACTTG -AGCCAGAGCCAGAGCCAGAGCCAGAGCCAGAGCGCTGACAGGCAAGGTGCAGGCTCACTC -TCCCAAGTGCTGCAGCCTATGAGGGGCTGGAACAGCTCTCCTGTTCTCACACCCCCAGGG -CTGGCTTAGCTGCACCCCCTCTACCAGGGCCAGCTCTACCATGTTACCATGAGAGAAGGT -GCAGGGCCTGCTCTCCCAAGTGCTGCAGTCATCAAAGGGCAGGGCCAGATTACCGCCCCC -CTCATGACCTCAGGGCCAGTTTTCCTGTCTGCAGCAGGTGGTGAGTGGCAAGGGGGTGAA -GGGCATCACCCCACATTCATTCCACCTCAAGGCAGGTGAGTGGCAAGTGACAGGGCCAGC -TCTCCTGTTATTTCACCCTCAGAGCTAGTTCACCTGCACCCCCTTGACCAGGGCCAGCCC -TGCTGTGCTGCCCAGGCGTGATGCAGAGCCTGCTCTCCCCAGTGCTTCTCCTGAGTGTGA -GTGCTTCATCTGGCTATGGACATGGCCAGCTCACCTGTTCTCCTGACCCGAGTCAGCTCC -CCTGACTGCCGACTGCCACAGGCTGCAAGGAGGATGGGGAAGGGAGGGATCATCCTATAT -CCATGTTAGCTCATGGCAGACAAGTGGCAAAGCTAGTCCTCCTGTGCTCTTGCCCTGGGG -GTTGGCTCCTCTGCTCCCCTGCCTCCTGGGTCAGCTCTCCTGTGCTGTCCAGGTGAGATA -CAGGGCTTGTTCTCCTGAATGCATAGCTGATATGGAGCTGGGTTGGCTTTCCAGCTTTTC -CTGGTGCTGGAGGTGGAGGTAGGGCACCATTTCTGCACCTGTACCACCCCACAGTAGGTG -AGTGCAGGGTCAGCAGGTCAGCACACTCACACCCTCTAGCAGGTTCATCCCTGCTATCAG -GGCAAGCTTCACTGAACTACTTGGGCAACGTGTAGGCAGTCTCCCAAGTCCTGCCTGCCA -CTTGAGAGATGGGGGCCAGCTCTCCAGAGCTCGGCATCTAATGTGGGGTGGAGTAAGTTA -TGCATAGCTCCTGGACATCCACGCAGTCCTCAGTGGCTGCCCTGACTAAGGGCATCACTG -TGTTCTCTAGTGGTAATATGAGCCAAGGAAAATGACATGGACCTCTGTCATTGTTGCATA -GCCATGGACTCAGGCTTGACCCTCAGTAACAGCTCTGGCTGGGACCTCACCATGGCCCCA -GGTAGAGAGACTCACCACTCATAACAGGCTACTTTTTTCCACCCTTGAGTCTTCAGTTAG -ATCTCTCTTTATAATGCTTAATTTGTTCCAACTCTCTTTCTCTCCTATCTGTTGACCACA -TACTTACACATTGTGGTGGCTCCTGTTGCAGGCTAGCCATGTGGCTGGCAGGCCCCTGGG -TGACATTCTCCATCCACGGGCAAGCAGGTGTCTGGAGTGTCATGGACTGGAGGGCAGGTC -TGTGGGTAGCATGGTGCTCTGCAGGTCTTTCTCTTCCTGTGCTGTGCTGCCTGGGTTTGA -TTCTATTTCATTTGATCTTTATGAGTCCTAGGCTTAAGCCAGCTTTTGGCCACCAAGCCA -GGCATTAAGCTAGGATGAACAAAGGGCTGTCATCTGCCCTGCCCCTGACTGATACAAGAG -CAACACCACCAACAAGGCATCTCTTTGCCTGTTACCTAAAAGGGTAAGGCTCCTTTATAC -TTTTGTTGATTATGGCTCAAAAGACAAAATATTTGATTCATCAAATCAGTTTACCAGGTT -TCTCTCTTGTGGTTTGGTTCCATGCCGTGTCTGAGAAATGCTTTTGTTTTAACCCAGACT -CTCAGATGTTCTGCTGTTTCTTTACAGAAAAAAATCAAAACCCTTGAGTATTTACGTTTA -GTCTCTGATGCTTCTCGGGTTTTAGCAAATATGGTTTGAGTTGAGTTTGCGATTCATCTT -CTCGTTCATTAAAAAGCAGTTATTTCAGCTCCATTTGCTGAGCAGACCATCTTTCCCTCT -ACTCGATTGTCGTAGTTTCTTTGTTGAAGATTAATTGACCATATATGCACGAGTCTATTT -TGGGTGACTCTATTAAGTCTTATTGATCCACATTCTGTTCGAACTCACAGACTGATGACT -ACACCTTCTTAGCCAGTCTAAACACCAGAGTCAGTCTTCTCTCTTCTTCTCTGATTCATT -TCAACTTTTCTTCCCTCTGTATCTCCCCATAGATTTGAAAAACAACCTGAAAACTTCTTC -AAAGAAAGTCTGTTTGGATTTTAACACTATCAGGTCTTCTCCTATGACTTAGGTATCTTT -CTGTGTATTCAGGTTTCCTTTCTTTAATTTTTTTTTCAGAGACATATTTGGCTTAACTAA -CTTTCCAAGTCTCAGTTGTCTATTGGCAATATGTGAAAGAGTTATTGTTATCATTGTTAT -TATTATTGTTATTATTATTATTATTGTTATTATTATTGTTATTATTATTGTTGTTATTGT -TATTATTATTGTTTTGCCTCTATCTTGCAGCTTCACTGAAGACTCCTTCATGAGTTGTAA -TCATTTTTTAATGATATCTTAAAATTAGAAAATGACATCTGAGAAAAAAGACATTTCTCT -TTCCCCCCTCCCATTCACTTGCTCCCCTTTCCTTGCCTTGTCATGTTCACTACACAAGAT -GTTAAATAAAGGTGGTGTGAGTAGACATTGTTGCATTAATTCTAGAATGAACATTTTTTT -TCCTGGCTGTGTGTGGTGTGAGGGCAGATTTTCTTTTAAACTGAATTTATTTTGACAATG -AATGAAGATATTTCCCCTGAGCACTTTCACCTAGAAGGAGAGTTTGTTATGATGCACAGA -ATTTTGTATGATGCGTAGGAAAGGGATCTTGAATAATCTACAGGTATAAGATCTTGTATG -ATACATAGGTATTGGATTTTGTTAAACACTTATTTTTCATGGATTTTTGATGCTCACCCT -GCTTCTATTTTGTGCTTATTAGTATTAATCATTATGGTTAATTTTTTGAACATCAAACCA -ACCTTAAATGTTTGGGATAACCCCAACATACTAGTGGTATGCTATTTTTATAAGCTTCTA -AACAAAGTTTGCTAAAATATTATCGAGGCCTTATTATTTTATTTTATGTGTGTGCAGTAT -GCCACAGTGCACACGGGAGGTCAGCGGGCAATCTGATGGATTCAGTTCTTTCCTTCTACC -ATACGGGTCCGTGCTTGGCAGCCAGCACCTTTATCCTCTGAGACATTTCACTGGCCCACT -GGGTGAGGATGTATATAACTATGTATCAGTTTCCTGTTGCCTCTGGAGACAATTGCTATA -AATGCAGTGGCTGGGAATAATACAGAGTAATCTTTTTATAGCTCTGGTGGTCAGAGGCCA -GAGGCTGTATCAATAAAATGAAGTCTAAGAGGTGGCCAGGCTGGCTTCTAAGGGTACTCT -GAAGGGATATGTTTTCTAGTTTCCATTGTCCCCTCCCACCATCTTTAAGCTCTTCTCTGC -ACTCTCTTCTTTTACCCTCAGTGTCTCCTGTTCCCCTCCTGTGAAGACTGCTGTGGTCTT -ACCAGTTCCAACTGGTAATCTAGTTTATTTCTCCCCTTTCAATATCCTCAGTCACCGTCA -CCAAACCCCCTTTAATTACAAGGTAGCCTTTTGAGGTTTCAGAGTGTTTTCCTGAATTTT -TATGTAGTTTTGGTATAAGGATAATGCTGACCTCATTAAGCCAATTGAGAAATATCTGAT -ACCATTTTCTGAGAGTTATGTGTGTTGAAAGTGTATAATTTCTTTCTTAAATATTTAATA -GAATTTATGAGCAAAGCCATTTATCCCTTAGCCTTCCCTAAATCCCCAGCCTGTGTCTAA -GTCGGTTCTCCATTGTACTTTATCAATAAGTTTAACCCTTTCTTGGAGTACTCAGTAATA -CTCATGGTGTTCTGATTGCTCTCCTCACATGAACATCTCATACCATCTGTCCTTGTGTTT -GGCATATATTTGTTGAGTGATCAATTGACTGACTAAGGAATCAAATTCTCGTGACGTATG -CCTGTAGTTTTATGAAGTTTTCTTCCCCTATTTTTGATTAAGTTAGCTCATAGTAGTTTC -TCTTTGCAGCATCTGAAAGTGTGTCAAGGGTCATCATGGATGTGTTCAACTTTGTGGAAG -GCTAATGCCAATGTTATGTTCCCAGTGAGTAGAAGACTGATGTCAATGTTATGTTCCCAG -TGAAAAGAAGGTGTTGAGGAGAGCTGGGGATGGTAGGAGAACACATAGGAAGAAGAAGCC -AGGTTCACCCAGTCTGGCTTAGCCTGGAGGTCTAACACACACACATATTCTCAGAAAGAG -GTATTTAATGTTTCTTAGCTGGTTTAAGGAGGTTAGCATTATCCTGATACCAAAATGACT -TAAAAATTGATGAGAAAAGTAAAGATCCTCTGGAACCTCCAAACATTGCCTTGTAATTAA -GGGGACCTTAGGGCTGTGATTAAGGATTCTGAGAGGGTAGAGATAAACTCCCTTGCTTCT -CAGCTGAGCATGAAAATGAGCAAGACCAAAGTGTAGGCTTAGATTTTTTTTAAACCTATG -TTTAATAAGGGTTTTCAAATGCTTCAATCCCCTCTTCTAGCCCACCATCCAAAGATAGGG -GAGAAAAGATGGTAAACAGGACAAGGGGATGTGGACCTGCTTAGGGTAGTTCCTAGGGAC -AATTTTAATCTCTGTTTGTCAGGCTAGCAGCAGTCCAGTTCATTAGTGTCAGGAGAGCAA -GCATGAATCAGTAGCAGTGACAAGATCCAGCAGAAACAGCCAGGCCTCCACTGAGTCGGC -ATGAGTCAGCAGGAGTGACCAGGACCAGTCGGAGACTCCAGTTTTCAAAGGTGCCTCTCT -TAACGAAGTGAAGATCAGCAAAGATGAAAACGCAAGACCAATGAAGGGTTGTCAAGCTAG -TTTTCAAGCCCCGTCACTGTCCGTTCAGTCCTTCTTATACTTTCTCCAAGATCCTGCCAC -ATATCTTGCCTCCATGAAACACCACGTGAGTCTGTATCAAAGCATGAATCAGCGGCGCTG -GGCTTGAAAGAGCCTAAAGCTGATGTAACGTGTGACCTAGCTTTGACTGCACATTCCGAT -CTCTCCAGGCTTGCATCTATAGCTCTAGGTTACCATCTAATACAGCTTATATTCTTCCTT -CCCTAAGGATAGCTGTGCACACACTCAAACATATCAATATTTGCCTCCAATTTCTAAACA -TAGTTTCAAATGCACTGGGGAGAAAGGACCTCCTTCATTTTGATCATCTAGATGTATTAA -AATATAAAGAAAAAAATTAATCACGATGCTGAATTCCTTTTTATTTTTTTCCTCTGTAGG -AATTCATCTGTGTCCTCAGTTCCCCCGATTGGCTCACTTTATGATGGTTTCTGTCTGAAT -ACAAAGTCTCCGTGGTTCCTGCAAGTCCTTGCTGTCTGATTCATTGCTGTTGCTCTGAGA -TCTATCATCAACTACCAAATCTTGAAAATTTGCAAGAAATTGAAAGCTCTCCAGGGGAGA -CAGGGAAGGGAAATAAATGTATCCTCAGATGCCCTCGCTCACTCAATCTGACAAGCGTAG -ATTATGTTGTTTGAAATACTTTCCAGACTGCTAGGAAGTGTCCCCAAGTGGGGGGCATGA -AGGGAATAAAGCCTTTGTACCATCGGACACTGCCTCACTGTTTATGAAATCACAGTTTGG -AAATGAAAGACTTATTAAATCATCTGGCCCATGCTGCTAGGACAGACTTTTCTCATTCTC -ATCCTTCATCTTGGCCAGTGAGTGGTATTTGGGGTTTGACTGATCCCAAGAGCTTGTGTG -TAGCAAGGCTGCTGGAGGTCAAAGGTGAATTCAGTTCTTGTTTATATCTGATAACCCTAG -CTCTCCAAAGGTATCTAGTAGATGCTTAGTGTTTGTTAAATGGAAGGAAATTGATTTTTT -TTTTTATATACAGCAAAGTCTTTGGCATGGTGAATGTTGGCTACTTTGCTGATGGAATTG -ATACTGATGCTTTACAAATATTTGAAGCAACCTTTGTTAACTTTTTGACCTAGGCATAAA -AAATAGATACATCTGTTGTAACAAATATGAGGCCAGGGAACACAAATGAATACTAAGTAA -CAGAGCTCACTGACTACTCAGAAAAATAGAATCAACTCTTAAATTAGAGCCATGTCCAAA -GTGTGGAGCATAGATTCTGTTATGTCATCTTCTAAGAGGTCTTAATAGATTGCACCGACA -ATAATTAAAAGACCAGTGAGAAGCATGACAAGCACTGGGCTTGCAAGATGCTCCTCAGAG -GACAGCAGGAAGAACTGTGGGAAAAGTTAGGAAAGACAATGGACTCCTCACAACGAGATC -GAAATCACAGAAGGATTTTCATTTTTAATTCCCCATATTTCTTTTCTCTAATTGATTGTA -TACTGTGGATGTGTGTGTGGTTGGGCACATACCACAGGGCATGCATGGAGGTCATGGGAC -AATTTGCAGGGGTTAAACTCAGATTATCGGGCTTGGCAACTAGCACTTTTCTCCACAGAG -CCATTTTTCTGGCCCCTATACTTCTGCATAACAGAATCAGAACCATTCAGAAGCGTGGTT -CTGGCAGCCTCATCTCAAAGGCACCTGTATCATGACTTCAGTGTCCCTAAGTGTATGCGT -TGATCTCTGGCAGACATGGGAGTCTTTATCAGGCAACATTTGAATAGAACATATGGTAAA -ATGAAAAATTGCAAAATCAGAGAATTGTCTGCATATTAGACATATGGAGTCAGCATTCCT -TAAAACCCACCCTGGGTCTTATAATACAGTACTGTTAGGTTTAAGGGGAATCTCGGTCTT -TGTGTGAATGGTGTCCTCTGGGTCTAGTGGCTCTCCACCTTCCTAATGCTGCAAACCCTT -AATACAGTCCTTCATGTTGTGCTGACCCCCAACCATAAAATTATTCCTGTGGCTACTTCA -TAACTGAACTTTTGCTACTGTTGTGAATTGTAACGTAAATATCTGGTATGCAGTTGGTTT -CAGGTGACCTCCGCAAAAGGGTCATTCAGTCTTCAAAGGGGTTGTAACCCTCAGGTTGAG -AAACACTGCTCTGGGTCAGAAAGGAAAGAGCAAACCACCACTAAAAAGTGTAACTGCCTG -AATCTTCCTGGCTTCACACTACCCTGGTCATTAGAGTTGAGTTGGTTCAGCTGTCAACTT -TAGTTCTCAAACCTACTGTGATAAATTTTGACATCTTTCTTTCTGCCTCTTCTATTCCTG -TGAATAGTTGGTCATCAACTCCTGTGAAGTCCAAATCCTTACGTCCAAATTGTAGGCCAC -ATCCCCATTTAAATCCACTCTCCTGTTTGTGATCTGCCTGCCATCTTGCTAATACTCATG -AGGAATAGCAAGGAAGAAAATGGCTGGGCATGCTGAGGGCATGCCTGGGCAGGGCTGCTT -TGCTGTGCCAGTCTCAAGCTTCATTCTCTGTTCCCTGTCACTATCTTACAGTTTTTCATC -CTTACCAAGCTGGAGACAAAATTTTCATTTTGTATGAAGTTCCTCAAATGATAGAGCTGG -TCATCAGTCAACTCCATCTGTTTCTTAGAAAAGCAGAAAGTTGGACTTGGATGGAACACC -AGAGAAGGCTGTATCATATGACAGAACATATTGATGGTAAATCTTTACTTTTTGTTCCTG -TTTGATGATCATCATGGCTCTAGGGAAGATTCATTCTTGCTGGGAAATGGATATGTGTGA -GCCATCAATATGCTATGTATGATTCCTTACAGAGTGTCTGAAAAAGTCTGGGATATAGGC -AGCTCGAAAGATGGAAGGGAGGGAGGGAGAGAAGGATGGAGTTTAATTGGGGGTGTGGTT -ACAGTTTCAGAGGGGTAGATAGTTCATTTCTAGCATGGTGAGAAGCATGGTGGTGGGCAG -GCAGGCATCACTCTGAGAGGTTGCATCTTGATCCACAGGCAGCAGGAGAGAGAGAGAGAG -AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAG -GAGGGGAGGGGAGGGGAGGGGAGGTGGGCTTTTAAAGTCTCCAAACCCACCCTCAGTAAC -CTCCTCCAACAAGGCCATACCTCTTAATCCTTCCCAGGAACTGAGAAAATCATGTATGGC -CTTTGATGATCAATTGTCATACATTGTCCCTGGAACTTTGGTGACATTCCATGGGTCGTT -ATCTTTTGCAGGTCATTGATACTCTGGATCAGGATAAAACAATTCTTCATGCCTTATTAT -TGCCTTTAGATCTTTGTTCCGTTTTGGCTTAAAGAAGGAACATGTTTACAAACCTCTAGT -GGCTTCTCTTTAGCCAAAGGAGCTCAATATGTAGCTTATTCAGTGGAGATGTGTAGAGAA -TGTGATGTTGTCTAACCATTGCAACGCCAAAATCATAGTATTTTGAAACCTGGTGAGAGT -AAAAATCACACAGAAAAGTTTATTTGTGTGTTAGGTTTATTGATGTCCCTTCATGCTTCT -TAGCATCATATCTCACTATAAGACAGTCTTTCAGTATTGATTTATGGTGTGAGTGAAATG -CTTTCAATACATGAGTGGAAGCAAAGATGAAGATTTTCAGCAACAATTTCTGATTTCCAA -AAATTCAAAAAAGAGAATTTTTTTCTGTCTTTCACATGCTCATACAGAAATAGGTGAAAT -GAACAAAGAATGTATAAGATCCTCTTTTATATTTTCCCACATAGAGGAATCTCCCTAAGT -ATTGTGATACCTATCTGATTTGCTTGCTAATATATTTCACCAGCTGAGAACTGTACCAGT -TACACAGAGATATGCTATCAAATCTTCAGACGACTGTCCTGAGAACAGATGGTGGACATT -TCTGGAAATTTCTAGAAATGAAGGCACCTCTCTAAGGCTGGTGTCATGATTCCCCACTGC -TTTACTCACGTGTTGCTCTCTATCCAGCTATAAAAGGCAACCATCACGTTCAACAAAAAT -CTCCTGCTGAAGACTGCTAAAAGTAGGTCAGGGGTAGTCTTTAGATCTAGAAAACAATAG -TTTCGCAACATGGATTGATAATGAGCTATAATTTATTTACTGATAATCTTAGTTAGGATT -TTACTGCTGTGAACAGACACCATGACCAAGGCAACTCTTATGAGAGCAACATTCAATTGG -GGTTGGCTTACAGGTTCAGAGGTTCAGTCCATTATCATCAAGGTGAGAGCCTGGCAGCAC -CCAGGCAGGCATGGTACAGGCAGAGCTGAGGGTTCTACATCTTCATCTGAAGGCTGCTAG -CAGAACATGCAGGCAGCTAGGATGAGGGTCTTAAAGCCCACACCCACAGTGACACACCTA -CTCCAACAAGGTCACACCTCCTAATAGTGCTACACCCTGGGCCAAGCATATGCAAACCAT -CACAATCATTGTAGATACATTATTATAAGGTGGCTGAGGCTTTGCAATAAGATCCACTTT -TCAATAGAATCCAAGTGAGAAGAGGGCAAGGTGGGTAGGATTTCGGCAGTGAAGTATTTG -CCATATTAGCATGAAGCTCTGAGTTTAGTGTCCAGCATTCACACAGAGATATGGGGAGGC -ACAGGCAACACAATTCCTGGGACTCATGGACCCCTGCCTACTTTACAACTTCCAGGTCCC -AGTGACAGACCCTGTCTCAAACATGGATGATACTAGGGGGTGTCAAGTGGAGGTAATGGT -GGGTGGATATAGTCAAAATATTTTGAATATATGTATGGACAACCTCATCAACAATAGAAA -CACTCCAAACCATGGATGGCTTGACTTTTTGGCACACACACACACACACACACAGAGGCA -CACACTGGGAGAACTCATTTTCTTGGTAGTCTTCTGACTCAGCTCTATTACTAGTTATTA -TTATTACTAACTAGGGCACTTTCCAGTTGAGAACAGGATCATTGGAATAGCCAGAGCTCA -TTTCAGCTTTCATCACACATTCATTTTCCTGTTTAAACCTTAAGATGTACATTGGATGTT -TTCTGGTGTAGCATCTTCACCCAAATGCAACCTTAATTCTGCAAACTAGATCACTGAAGG -CTGGGTCTGAGGGGTGAGGGATAACAGTGACTCAGGGATTTAGGACAGGGATCCATCACT -CCTGGGGTGCGAGATCCTTCTTTCCATGCCCTGGGCACATGCTGTCAAGCAGCCTGCTTT -GGCTTTGGTAGCTTGAGCACCCTTAGCAAGGGACAGTTTCCTACTATGTAAGTGGAACTG -GCTATTTCCTTAGGTAACTTTGAGCAACACCACGTGTAATGCAGGGTTTGTACGATTAGG -CTGTACACACGGTGGAACAATTGTACAGATGGTCTTGTTTTAGTCCATATTTCCAGGAAG -CTGACTATTGCATGGACACTCGTGAAAAGGTCCCTCTTGATTATTTTCTTATTGAGTATT -TCTATCTCCCCAATGTAACTTGTAATAAATTACATCCAACTACTGTGGGCCGCCAAAGGT -TTCATTGGCTCTTTTGTGTTTCTTAGACTGCTTTGTAGCTAGGGTGAGCCAGGTAACAAG -TTCTGGCCATTTTAGCCTCAGAATATGCAGGAATCATTAATCCATGAATCACTGCATGGT -AAAATATTATTATCATCCTGCTTTGGGCCTTCATTGGCTCATGTCCCTTAAGGCATGGGT -TTTTTCTGTTAATACAACTACATTAATACACAATATGAGCGAAATACCACAGAAATATGG -ACAAGAAGGCTCGAGTCTGAGGGTAGTCTGACTGATCTTTAATGGTCAGTGGGATTCATG -CTTATATCAGGGACTTATATATCTGCCTTAAAACCAAGGTACAGGAAGTATATATGTAAA -GAAAAGAAATTGAAGATATATTCTAAATTATGCGTAGATACATGTGGGTTATGTGCAAGG -GAGTGTAGCTGAATGAGTGGGCCAGAAGAGGGCATCAGATCCCTGACCTGGGCACTGGGA -ACTGACTGGGTCCTCTGGAGGAGCAGCAAGTGCTCTTCACCACTGAGCCACCTCACCAGC -CACTGAAGGCTCTGTTCACGGCAGCATCATGCACAGAGGGCAGAAAATGGAACTGGAGCC -AAGTGTAGGTAAACAGACAAAGGGATAAGCAGACATACTGTGTGTGCTCTTGAACATGGT -CTGCCTTTAAAAGAAATGACACCACGGTATGGTAAGACGTGGCTGGAGTCTGCAGACATT -AGCCTGGGTTCAGTAAGTCACACACCAGAAGGTACTTACTACGGGATTCCATGCAGAGGT -GGTGTCTACAACAGTCAGATTGACACAGATAGAATAGTGGTTGCCAGAGCCTTGGGGATG -ATAGCGTGGGCAGTTCTTATTTCAGAGTTTGAGGAGATAAAAAAAATGCTCCGGAAATGG -ATGACATTGATGATTGTACAAGAACACAAACATGTTTCGTGCTAGTGAAGTGTCCTGGCT -AGTGTTACCACTGCTGTGATGAAACACCATAGTCAAAAGCAAGTTGGGGAGAAAACAGTT -TATTTGGCTTACATTACAATGTTGTAGTTCACCACTAAAGGAAATCAGGGCAGGAACTCA -AACAGAGTAGGAACCTGGAGACAGGAGCTGATGCCAAGGCCATGGTGGGCTACTGCTCAT -TGGCTTGCTTCTCATGGCTTGCTCAGATTGCATTCTTATAGACCCCAGAACCACCAGCCC -AGGGGTGGCCCCACCCACAATGGGCTGGGCCCTCCCACAACAATCGCTAATTAAGAAAAT -GCCCTACAGGTTTGCCAATGGCACCATTGTGTGGAGAAGTTTTCTTTATTGAGGGTCCCT -CCTCTCAGATGACTTTAGCTTGTATCAAGTTGACATAAAATTAGCAGACATCAACTGTAT -GTGGAAAAAATAGTTACGATGATAAATTTTGTGTTATGTACATTTTGACATGGCTAAGAA -AAAGGGGGAAACAAACAAACAAACAAAAACCCGTGGGTACACAGGACCTTGATTCAACTC -TGAGACAAATAATTATCTTGCCTTAACCAATGAATTTGGTATGTATGTGTGTGTTCGCGT -GTGTGTGGGTGTGTGTGGCTTGCTTCACGTGTGTAGGTCAGATGACAATCTTACGTGTGG -GGTTCATATGTTTGAGCTAAAGTCTCTTGTTTATTCCTGCTTATATCAGGGTTCTGGCCT -GTCAGCTTCTGAGGATTCTCTTATCTCCACCTCCCATCCTGCCACAGGAATACTGGAATT -ATAGATGCTTTCTGATGTCTGCTTTATAGGTATTCTTGGAATTCTGTTTTCTCACCCACT -GGGTCATCTCTCCTGCTATACATACACACGTGCTCGCGTGCGCGTGCACACACACATGTT -GAGTTTGTATATATGCACATGTGTTTAAAATTGTGCATATGTGCATGTGTTCATGTGTGT -AGGGGTGTACATGTGATGATCAGAGGCAAGTCTTGAGTATTACCCTCAGATACACAGTCC -ACTTTCTTTGAGACTGAGTCTCTTATTGATCTGGGGCTCACTAATTAATCTCACTGATGA -ATAACTAAGCCCCACGGATCCTCCTGGCATCTTTGCCTCTCCAGTGCTGAGATTACAAAT -GCGTGCTATTATTCCCAACATTTCACTTTGGTTTTCAGAATACCACTCAAGTCTTTAAGC -TTTTAACTTAAACAATGTGACACCAGAGCCACGCCTCAGCCCACCTGTATTTTGTCTTAA -TTCTCTCTTCCTAAAATGTCACCCCTTCTAAGCAAGCTGCTACTGTGAGCCCATTGCTAT -ATTTCTGTAATGGACTAAAAATAGTAGGAGGGTTGGGTCTGCCTGATCCATACACCACCT -TGAGAAATAGTTCCACACTGGCTACAGCAGGGTTTCTTAAGCCTGTTCTACACTTCCTCG -CTCAGCCAAGGAGTCATCTTATAACCCGTGGTATATAGGTGTGTAAAATAGGCATACTAA -TCAAATATTTACTGACAGTCACAAAAATTAAAAAACATTGTGTGTGAATATTATATGTGT -GTGTGTGTGTATACATACATACATATATATATACACACATATATGATTTTGCCATGTAGT -GGAGTTCAAACTTGTTTACAGTTAGCGTACTAATGAAATGGCTGCCCTTGTTTATTTTCC -CAGAAATCATTAAATCTTGGCTGCATATTTGATTCTGCAGGACACAGAACATCTTCAATG -TTGTTCCGAGTTGATCAATATTTTGACTTCATAATTGCTAGTGCTATAATGCTGTTTCAC -AGAAGCATGTAGTATAAAGTGGCAGGAGCATGTCTCAGGGCATTTCAGAAATTGTTGGAA -ATTCTATGCTAATCCCAAGCCAAAATCCATTAATTGAGTTTTTTTTTTTAAAATGAAACT -CAAGTGAGCAAACTCAAACAGCAATTTTAAAAATCAAACATACTGACACTATATAGTCCA -TATTTGGTATCAATGATCCATGCTGGAGAACAGCAGTAAGAAATAATAAGTCTCTGTTTC -TGTATAATTATACCATCATTGTTCTGTGTTCACAGAAAAGTTTGATATGGGCAGTAAAAA -CATGGCAATTCACAGCACACGACACTGCAACCTGAGCAGAGGTGTTCCAGGCAGATTTCT -ATGGCTCTGTTCCACGTGACGACATGCTCCATGCTGTGTGTGCATGCTGTCTGAAGAACC -CAGGCTGTGGTGATGTCACACAATGCTATCAGTGAGAGACAGAGAGGAGAGACAGACAGA -CAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGATGCCTG -GGGTTCATTACCCCTTTGAGTTTCAATTAAATTTTGGTTGTTGCACATTCTGAAATCTTT -TGTTGTTGCCAAATGTGTTTCCATCCCCATTCAGTTATGAGACTGTTTATGTCAAGACTC -ATGGTGTAAGGACTGGGTTTGCAATACCTAGTCATTAAAGTGCTTGCTGTATAAGGACTG -AGAACAGAACTTTGTTTTCCAGAAAGCCAAAAAAATATCCAGTGGGTCTACAATCCCACC -TGTAATTCCAGAAGGCAAAAATGTCGATCTATGGAAGATGCTGGCCGGTGAGACTAGCCG -TACTGGCAGGTCTGGTTGTGATTGAATGACTCTGCCTTATTGAACAGGGTGGAAAGTGAT -TGAGGAAGACTCTCAGCATCAACATTGGGCCTCTATGCACATGCACACAAATGTGTGCCA -ACATAGATGGGAACACACACACACACACACACACACACACACACACACACACACTTCTCC -TCCCCCCACCACATACGAAAAAGAATAAGGAAAAAGTTGTGGTCTATGTAAGCACAGAAG -ACAAAATTGCCATAAAACCTGGGGAGAAGATCAATGCGAAAGGAATACTCAAGACTGAGC -AGACCACGCCTCACCAAACCAATAATTTTACAGCCATGAAGAGCACCATGGGGGGGGGGG -GTCATCCTGAATTAGAATAGCTAGACTGTAAGAGGCATGTGTACAAAAATATCACTTTAA -AATATATTTTGGATGATGTATATAGTAGTACATGCTTCTGAGGATAGCCCATGGAGAGAG -CCCAGGCTAGCTCAGAGCTGCATTCTAAGACCCTGTCTTACAGAGACAAGAGCTTGGGTT -GTAGTGTAGTGGAGGTTTGTATAGCAAAAGCGCCTGGGCTCAAGACCCAGCACTGACTGA -TGTGTCCTCAAACTACAGTGTCCTCAAACTTGTGTTTGGCACACTGCGTGCTCCAAGTAT -GTCCTCCCAGTCTGTCCTTAGCCTTGCTCTTGGACACAGATGAGTTCCTCTTTTGCTTCG -GAGGCTCTGCTCTTTCACCGAGGTTGGTCCACATTTTTAGGACAATGAGCATTTCTTTGT -TCTGTCTGTCATGCATCCTTCATGGAGGGCTGGGTCTCCTCTTTGCCTGTTGATTTCAGC -TGTCACCACCCACTCTCGGGTCCAGAGGTTTCTGCTGGGAAGATGGCATCCTGAGCCTCA -TCCTTAGTCACCGTACATCAGGAAGCAAGCAGCATCAGGTTCCCTTTCCGAAATAACACA -CATTGATTTGAGTGCTTTCAGGAAGAATTCAGATGATTTGATATTCTTATTTATGGGCTA -CTGTCTCATTCAGGAGTTAATTCATTTTGGTTAATGAAAACAAATTTATGAAAACCATCA -GAAGCGTTTAGCCAGCGGCGGTACCTCCTCCAGTCATGAGGCATTTGGAAATGTGAGGAG -TGTGGTTTCAGTTGTCACAATGACTGATGGGACTCTGTCGTTAAGTGCCCGGGGACTAGG -ATGCTACCTATCCTGCAGTCTAAGCTGTGGCTCTGCATAATGAAGAGCTGTTCAGTTGAA -AATGTTATTATAGCCTTATTGAGAAAAGCAGCCTTGTGAAAGGAAGGTGGAGTAGGTCAT -AAACCAGGTAACCCTGAGGTCTCTCTCTCTCTGTCCATCCTCCGTGTAGGATCTCATTAA -GAAAAATGCAAACCTGTTCTCTAAGACAGCCCTGGGAAGGAAACTATTTCTTGAACTAAC -CTCAGAACTTTAAACAAAACAAAACAAAACAAAACAAATAAACGTCTTTTCCGTATTTAG -TATCCCTGTTACCAAAATCTTAATTCCAATTCTCTGAAAAGACCTGGAGCTGCCTTCTAG -AACAGCCTGACTTGGTCACTTCTCTACTGTGGGTCCTTAGCTTAACTTTTCATTTTAATA -GAAACGGAGTTGAATTTTTCTGCTTTCTTCAATTCTCCACCAGCTATATGTAGAAATTCT -GTGTGCATGTGTGTGAGAGAAAGAAGAAAGATGGGAGAGATGGAGTGAGGATGTACACAT -TTCTTCGTTGCTTTGTTAATAGGGGACGAGTTAAGACTTCAGGTGATCTTTTAAACTCAG -ATAACCGGGGGCACAACAGCACACTGCATCCGTTGCTCCTATCTTCTTTCCAGGCCAAAT -ACTTTCTCCAGCTTTCCACGTTTCACACGCAGCCTGCTCTACCTTATTCAAGACCTTTCC -GCTTTAGTACCACGTGGCTATCTCTCAGTTCCAAAGTCCTGCCCCTGAAGCGGAAGCTCT -TCCATCTGCACTTGAGTGCCGCCTTTCCCGGCGTTAGCCACTGTGGTGGGTAGGCTGACC -CTTCCAAGCTGTCAGTAGGCAGACCCTTAAAGAGTCGATGAGGAAGAAATGATAGATACC -CGTCGCCCAGCAACCCAGCTTCATTCAGTTCAGGGTGACAGATAATCAATTGAAGGAAAT -TCCAGCCTGAGTATGAGACAATATCTTGATCTTATTATTCCTCTAAGCAGCTAAACTAAT -CCTGCCAGCCAATTAGTGCCGAAGAGTGGGCAGTCCCAGCATGGTGCATCGTCTTCATTC -CTGACCCTTCCTGATTGTGGAGCAAGTTCAAAGCAGAGATTTACACTTTGAGTTTTCCTG -ATTTTCAACCAGTTTTCTCAAAAAAAAAAAAATAATAATAATAATAACATCAAGGGTAGC -CTGGCTATAAGCTCCTAGAACGTTTTAGTGTTTTAGTGAAATTACACAGACACCTAAAAT -GAAAGTGAGCCGACGAGTTAGTGCTGGTTCATTAACTCCGGGACACCAGAGATACTAATT -AATTTAAATAATTTCAAGGCCATTAATTAATCCACATTGCAATCCAGTGAGGTGTACTCA -ATCTGGGGAGATGTAATAAAAACTCGTATTCCTTGCTTCTAGCTAATATTTGTTGAAACT -CCATCCTTGAAAACATCCATTATTTTGATTGTTAGATGGGAAGATGAAAGAGAAGCCATT -TTATGTTGACAGAAAGTTAAACATACTCTTTCTAGCTAGGATCTTAATCAAACTGATGAC -TTGGGCGCTCCTGATAACCTATCTACAGCTCAGCCCTCACTTATGCACAGAAAGGAGAAG -GGGCTGCAAGCCCACGGCTCACTGAGAGCAAGGATCCTGACCCATTCAAAGGCCATCTCA -GGAAGGGTGACCATGGGCCGACGGTTAGATGCTTCTTAGTGGAAAAGATAGCTGTTCAGT -GATGGGCCCAGCCACACTGCAAGTCAGGGAGACAAGCTCCTCATTAATTTTGCTGCTTCC -TTAATTAGGTGTCTAGGATTCTGAGAACTCCAGATAGTGAGAAACTTTATATTGTTCAAA -AAAAAAAAAGTTACATTACAGCCTGTCTGCATGTATTTGAAACTTCATGTGTTCATACTG -TATTCTTCCCATTTTTCTTTTTGTTCAAGTTTTTATTTTTCAGAAAAAAAGTTTTCTGAG -AATTATTAATCATTTGGGCAAGGAGAAAGTAGGAATCATATGTAAATAATAGTTGAATAG -CAGATGAATATGCCCAGGAATAAGGATCGTTAAAAAGCCAAAGGGACTTCCTGAGAAGAG -AACAAAACATTTTCAGATAGACCAGATCATTATTCTATACTCAGCCATTGAAATTATTTT -TTTAAAAATTGATGACATATTAGAAACAAAAAGGTTCAGAGAAAAAGTTAAAGAATCTTG -ATTCTTCTTGAAATTTTAATTTTAAATTTATATATACAGATACAGGTTTATTTCTCTATG -CAAACACTACCCATAACAAAATGCTGGCATCCCGTGAAGGCATCCATTCTCAATCCAGCC -CTGTTTCTATAGCAATAATGACTGCTCTGACTGCCAGCTTCATTGGAGAATTATACTGCT -TATCAAAAGGCAATTAAATTTTAAGCCAGAAAAGTCTAATTTATTTGCCACTAATTACCA -AGTTTTAATGAGTATTTTATCATAAGCTTTACTCAAACACTAGAGACTTATGAATAAACA -CAACGGAAACAATTTCTCATTATTTCAAATAACGTAACCATTTTTTGAGGTAGGGTCTTA -TTATATAGCTCAAACCCAAACTTATGATCTCTCTGTCTCAGCCTACTCCATGCTGGGATT -AAAAGTATGCACTGTGACACCTGGCTTCTTACTATTCTCACTAGTATTTAGTCTTATTTA -GTACCCTTACATATTGCTCTGTGTATTTTATGAAGTATATTACAAATGTAATATTTGCCC -ATTTATATTACATTCTATAGCTTTAATATTTGACTTGAAATGAAAAAGACATAAAAACAA -AGTCCAAAGGGCTTGACTTTGAACATGGGGAGGGTTATGACAGTCTGTAACTGGTTCTCA -AGGGGATACCCTTGGGAGCGCTGAGTGTCAGGACTTAGTCACTGTGATGCCATGATGCTG -TTATTAACCAGCTCAGCAAATCCCTGGTAAAGACAGAGTGTTTCATGTCACTGCTATGCA -GGATGTGAACAAAGTGGTCCATGGGAAGATGTAAACATCATAGTAGCATGAACTATAGGC -TGAAACATCCCACTGTATCTCATCTTGACTGTGTTCACTTTGCTGAGTATAAGCAGGCAG -GTGAACCTCCACCTTGTATCAGAAATCTCCGCGCATATCTATATGGTGACCAGATGGCTG -CTGAGTGCACCTTCACTGAGCCACTGCTCCAGCCCATTTTACAGTTTTAAAATAGAGATG -CTTACCTTCATCAGTTGCAATTGATAGCGGACACCACTGAAAAGCCAGTGTCTCCATAAG -AAATGACATATGGGAAGCTGACTTGGTTCATAAGAAAAAGGCTTGCAGAGAGCCAGGGAA -CAACAGAGGCATGTGCGGAGCTGCCAGGGAGGGGCTCGTAGAGTCTGCTGTCTTTTCTTT -CTAGATGGTCTGCGAAATTTCCCAGATAAACACTTATTTCCAACAGCCATCAAGAGAGAG -TCGTGACTGACATGTTTTTATGTTATTCTTTCTCTGCTTGACAAAGAAAATCAACCGGAA -TTGGCTAATTTACAAATGAAGGGGTTTATTTTTCCCTTTGACTTGTGGACATAATTGTAT -CCGTTAAGTGCAGTGGGAGTTCTGTGGTCTGAAGGGGAATGCGTAGGGAAAGCTAGTGCA -GGGCTACAGAATCGATCCACAGACAGGAACTACGGGGTCTGTTTCAACACCCAACTTCTG -CACTGTGGAGAGCAATTTGAAAGCTCTCACGTTTTTCTCTACTGATACTCTACAAAGAAA -TAAAATGGAAGCAAGTGTATCCAAGAACAATTTTATGGGGCTGTTGAGAAGTGTGGGGAC -CATTTTAGCCCCACCCTGATTATTCTGCATTGCATAATAGGGAACAGTGGTAGGCAGGCA -CTCACAGCAGGGATCTCAAGTTTGCATCTTGTGACTGATCTGCATCTGCCTCTGGGAGGT -CAGGCCAGCTAATAAAAACTTCCATCCCATTCAGAGGAGCAGCCTCCTCTCCTGAGAAAT -GCACATGAGATGTTATCAAAGAAGAACTTCATAGGGTCTTGTTCTGTTCTAAGAATATGT -ATCAGGAGTATTACAGGTGTTTGGACAAAAAGAAATGACACATGCCATTAGAAAAACAGC -GGAATGAATGAATGAATGAATGAATGAATGAACCACCACTTGGCATGGCATGCTTTGAAA -AGGACCAAAGGACTCTGAGTAAACAGAATGCTATTGACAATTTTAATTCACTCTGCAAGT -GTTGGCTTGCTCACTTTCTGGCACATACTTGACCCCTCGTAGCATTTGTTGAATTAGAGA -ATTCTCATTCATGAGGAGATGGATCAGCAAGTAAAGTGCTTGATGTGTAAGCAGGAAGAC -CTTGGTTCAATCTCCCATAATCCATATAAAGGCACCAGGCTTGGCAGTGGGCACCTATAA -CCCAGTACTGGGGAGGTAAAGACAGAAGGAGCTCTGGAGGTTCCTGGCCATCCATTCTTG -TGGAATTAGCAAATTCAAGTGAAAGACTCTTGCCAAAAAATCAAGGAGGAGCGTGATTAA -GGAAGGCATTTACAATAGACCCTGGCTTCTACATGTATAGGGTCATATGAGAGCATGCTT -ACACATGCTCATTTATGCACACAGTAATGCAGGCACACACACACACAGTTCTTACCCATT -CCTTGACTTTCCCCCCACTTTGGCACAGATTCTCTCTTTTAGGCCTCAGGTAACTATTCC -ATTTCTGGCCAATAGGTTGTAGAAGCTACATTGTATAAGGACCAATGTTCTCTCTCCTCT -CTGTTTGTTCAGAATGAAAATGCACAACATTCCAGGTGGTTTGGCTAATAAGGCCTACCC -TTATTTGTCCACAAGTCTGGCTGGAGAATGAATGTCCTGGAGAATCCATTACCTGAGAAG -GCTTTGTTTGCAGCAGATATAATCCTTGGCTAACGTCATTGCAAATATCTTGGGAAGTTA -TTGTTACTGTGGCCTAGCCTAGCCTAACCTGATTAAGATAGTGAAATGCTCCAAATTCCT -TGCCCAGGGAAAGGAGAGCTAAGTATTGGAAGGAGTGAAAAGGATTTTGGAGATGGTGCA -CCTGCAGGATCATAAATGTGATTGGGAGATATATTTAGGCAGATGGGCAGAGCAACATTT -CAATGTAGAGGAAATGTCTCAGGTAGGGACTTGTACACCCATGTGTCAGGAAAATCACAC -ATGGGTTTGTCTAGTTGCAGCTAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTTTGACTGGGAAAATGGCATTTGTCAGACCTTGAATTGAGCTCATTGCTA -TGGAATGCCTTCCCCCAGAGTCGGCTGTGGATGGTATGAGACAGCAAGAGGCTCAAGTAA -AATGTCAGGGCATTTGCTTAATCATGATAATTAGAGGTGAAATGAAAGGTTTCCTTTCCA -CTTTGGGCATTCAGCCCTTGCTGTCACTAAATGCCATTACAGGAACTGACACAACCTGGT -AAGGTCTCTTCTTCTCCTGTCTTTGGGCTCACAGAGGCCTCTTTAGAGAGGTTAAACTTC -AGAATCAGTGGTATAAATAGGAATTATCCAGGCAGAATTAATAAGAGTGGGCTGATGCCA -GTCGAGTGTATACATTTATAGTCTTAAAAAGGGAAACCCAAAGATACCCTTGGTGCAGCA -ACATGTTTTGCAGCAGATTTGGTTCTGCAGAGAGTGACAAAGAGACCTTTTTCTAGGCTT -AATTATTTTTAAAATACCTTTTCTGGGGATTACAAGTTTCATATCATGGTCGTGCACACT -GTCATAGGACTTGGCTGCTCTGAGAAACTAACAGGCCAGAAAAATACCCTTTTATCTTCT -TGAAGCATTAAAGTTTGCATTCCCCCATTTTTCTTGACATTTATTTTAAGATGTACTAAT -TAATATGTGGTTTTATAACCGTTGAGTCTATAAACTCTAACTCATAGGCAGAACTAGGCT -ATTTTTTTGCTATTTCTCTCAAAGCAAGTTGTAAACCAATATAAGTCAGTCTATTCAATT -TTATAACAGATAATGCAAATGACCTATTCTGATTAGGCAGGATTTAAGTACTTTGGATAG -TATGGCCAACAAAATAGGGCCCCTTAAGAAGCTTTCATTTCAATGAGAAAGAGGGATGAG -TGAATACTTGACTATGGTGTTAGATGACATTATATCATCTCGGATTCTAGGAATCAGGGA -AGTGGTAAATCATTGTGGGTTGTTTTGCTGTGATGCTCTGTGGCTGGAAAGTTTGCTACC -TTGATAAGGTGGTATCTATGCAGAGACCTAAAGAAAATGAAATAGATCTGCCTTCCTGCT -TCTGCTTCTGCCCTCCGCGTATCCAGGCACCACAGCGCACTGGGCAGAATGGAAGGAAAG -AAGCTGTTCCTGTGGCTTCAGCAGAATCTTGGTTGGTGGTGAATGCCAGGAGAAATAGCC -TTCTCCAAGATGGTTTTCAGTGAAATGGCTGTCTTTTATTAGGGGGACAAGGGCTATATA -AAACTTGGGGAGTAGGTAGGGGTTTTCAGGGTGAGTGTATGTCATTGGCTGGTGCCGAGG -TGCCGGGAACACTTCATTTGATTAAGGTGCTTACTGGACATGTCCTTATAGGGAGAGAGG -AAGTTAAACCTGTAATGTGGTGACCAGTCTACATGACTACCTCAAGGGTGGTGGAGGAGA -GGGGTCATACAGGCTCCATGCACCAGGGCACGCAGAGCAGACCCAGAGCAAGGAGGGAAG -AGTCCCAATTCCTGCCCATCTGAGGATGAAATTTTCAGGGTTTAGCCAGCTCTCAATCTC -ACACTTGCTCCAGACTGGCTCCCCATGTCTCATGGCTTTCTGTCCTCACTAGAATCCATA -TGACAATTGTGAGTTGGAGAAGTACCCAGATAGGAAGAATGGGCAGAGTCACTTGAGGTA -GAATGTACTGGTCTATTTCAAGGATAAAAACTGAGACCAGTGTAAATGGGGTGATCAAGG -AACAGAGTGCTAGGAATCTAAAGTTGTCAGGGGTTGCCTTACTCCTTCTTTCCTAGTAAA -CTTAATCCACAGTGTTCCTTGGTCTACGCGTGCGTGCGTGCGTGCGTGCGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTAACGACTTCTTAGGCCATACCTCATAGGGCTGTGGTA -CTCAAGGGGTTCTGTCCCTGTATGGTGAGAACTAGCTCCCCATAGACCTAGTATGAGCTC -CTTGAAGGGCAGAGGGCAGGCAGAGATATTCCAAAGTTCCATCCCTCAACACACAGATAT -AAATTTTTTTGTAGACTACATTTTTCCAGCTGTTATTTTCTTCACTATTTAGATAACATA -CTGAAGTTACAAAAAGAAGTTTATAAGACTACTACAAAGATCTGCGTATTTCATAGAGTC -ACAATTATTGACATTTCTAGAATGCTCTGTGTGTGTGCAGTTACTGTTCTCTGCATTGTA -GGCAATCGTTGAAGACATCGTGCCCCTAGATATTTCAGCATACATTTTCTTACAAGTAAG -CATCCTGTTACATTAAGATAGCTATCATGTAAACAAAGTCTGGGAATTTCACACTAATGG -AATATATTATTATCCCAACCACAGTCCAACTGCCTCCCATTTTCTTCAACAATGACAATG -CTCCCTTTTGTAGATGTTTTCTTCACAAATTTCTGATCATATCTGATAAACACAGATGAC -CTTTAATTGTCCTAGCCTGATTCTCTTTGACATAGAACAGGTTCTCAGGTCTTTGCTTCT -TGGCTTTGGCCTCAATGAAAGACAGAGACTATTTATTTTCTCAGCTATCCAGTTGGATTG -TGACAGATAACCAGATTCAGTTTCTGAGATGGTACAAACAGCACAGATGGGACCCCATGT -CCTCAGCGCAGGCTATCAGGTGACAGGTGGTCACTAACCCTGATGACGGTGACTTTGCTT -ACATGTTTAAGAAGGTGCTCACCAGGCATCGCCATTGTAAATTTATTGTTACCCCTTTGT -GGCGACTTGTGGGGTGATAATAGAACGTGTATAAATAACATGTCTTCTCAGATGTTTTCC -TACTTATTTTAATGCCTGTTGATGAATTTCTCAGTTTCGTTTTAGTAGAATGAATTTTAT -TGACTATAAATGACAAAAGGAGCTTCAGAATATTTGATTTAGGTGCATAGAGTTTATTGA -ATAGATCATGTAGGATTATTTCTCCCTAGGTGCATTCATGATACTCTATGCATCATAAAT -GGGGCATGTACACACTCAGGGCCCTCATTGGTATCCATACCTTGATTAGCTAAAGCATTG -GGAAGTCATAAAAACTAATGGACCTCTTGGGAAGCTGGTGTGTCTCTTTCAGTCAATGCT -AATCCGCAGAGACCATCAAGCTGACAGATCTGTATGTTATAGGATGTGTACTGCCATCAG -GATCTTCTGGAGGTTTTAATAAAAGTGCTATAAAACCCGCCTCTGTTAATAAGATTGTCT -TGTTTTCATTTGCTGATCTTTTCAAAAGTGGAAAGTAGCAGCCTTTCTTGTTACTTGAGA -TAAATTTTATGTTCTGATACATTTATGTGTTGGGTGGGAAATGTGAAATGCACTTCCAAG -CCTGTTTCCTGATTTTCACATTTTAGTGAACATGTATTATGCCTTTCCCCCTTGTTTTAT -TTCTATGACTAACAATTGTGTGATACCAGGCAAAACAAATTTAAGGTCTAAATTATGTGT -ACATTAAAATGGTCATTCATCCTAAATGCTGATAATATTGACCAGGAGTATTAGATTAAT -TTATAAATGATGTTTTATGAATAATAAAATTGTTTTATCTATATTCATCCAAATGGAAAC -AAATAGTCTTAGTAATTCTGGCTTCTCTCCGGGTCATCAGGTAACATGGGGAAATCAGTT -CTGTCCTTGAATGGGACCAGATTCACTTTGGAGCAGCCTTGGTAGAGTTGAGGATCCTTG -ACCAGTGGTTGTTTCCTTCCCAGCCTTTCTCCACTTGTCATAAGCATACAAGTAGACATA -GACAGGGGCTTCGGTGAAAAGTTTCACTAAGGAACAAAACAAGCTCCTCCCAACATAACA -TAATTCACCACGATACTTAGCTTGAACCCTTAGCAACAAGGGGTTTCTGTAGGACAACAC -AGAGTGTAGAGAACTGGCTTCTCTTTGTCCATAAATGTGGATTTGACTGGAGGTCTCAAG -CAGCTTTGGTGGGAATAGCATAGATGGGATGCATGCTCGTCTCTCAGTATCATAACAGGG -GATAGGTACCTACTGTTCCTATAAAGACTCAATGCCTAATCTTGTGAGAGGCAGGACGGA -ACAAATTCTAAAGTCTGATTTAGGCACCTTCTCAAAGTAAAGGCTCCTCAGAGGGTGTTT -GTAGTAAAAGGGATGAGAGTGCAGAAATCTATCCATATAGAGGGACATGCTATTCTCATG -ATAGCCCTTTTAGTACTACAGCATATGTCCAGTATTGGATGGGAATGGATATTAATAGAC -TTTGTGTTCATGCATGGTCACATATTGAAAGATCCTTGGTTTCTTAGCTTGAGCAGAATA -TTGCTGAGTCCTTGCATCCCTCTAGGTACTTGGACCTGACTTGGGGTGGAGAGGGAATGA -AGAAAAGATACAGAAAGAAAATCTGGGTTTTGGTGGACTGAGTGCTCAGCACCCCAGAAG -CTCTGTGTATCTGTTATATAGAATTGAATCAGGAGGTGGGGCTTTTACATACAGCTGGAC -AAGAAGGCAGAGTTATAACATTCAGTAAATAAGAGGCAGGGTCTGTGAGATTCAGCTGGA -CCAGGGAGGTAGATTTAGCTAATCTCAGCAGGAGCCTTGTTGGGGAGCAGTCCTCAGACT -ATAAACAACCTCCAGGAGAGAGCAATGGTGGACATCTTGTGCACAGGCCATCAACACTCA -TGTGTGGTCCCTGAGGCAGGCTTTGGCATTTCCCTCTGGGCCTCATTCCAGGGGAAAGGC -TTTGCCATTCCTCCATGGATCTGTAGCTCTGGGGCTGTGACATGGCAATGCTCATGCCAC -CAGTCCCCATTAATTCAGGACTTCACTCACTCAGGGCTTCCTCCACTCCCTACAGAACAT -CACCATCAGCATGGGCTGAAGACCGCATCATGAAAACTTCCCTTTGGATATGCCTCCTTC -TGATTTGGTTATTTTGAGCATCACAAAATCCAGCACAATGTGAGGGAGTGAGTTTATATA -TGTATATATAGTTTATCTATGTATGGTTATTTGAATGGTCAATACAACAAGTACATTATT -TTTCCATGTGTACATGTTTGTTGGTAAAACATCTCAGTAGTTAGAAGAACTATGCTATAG -TTTAATCATTACAACTAAATTATAATTTAATCACACAGTAATTTCTTCATGTAAAGCCAG -ACAAGGTGTTACAGACCCAAATACGATCTTTATCCTCTTTGGGACAATGCTCATGTGCCA -AGTGGGTCTGGCTATTTAGCACTGGCTGCCCCCACATATACTGTGCCCCTCTGCTTCTTG -TTTATCGAACTTACAGGTTAATAGGTCACTGTTTTATTAAGTAGAAGGGTTTATGGATGG -CTGGATGTTCAATAACATTGACCACTCAGACATCAAATAATTAAGTCAAATATAACCTAC -ACAAGGTAGGCTTACCATTGAATATAAATTAATTTCCCCAGATACTTTGACTGCTGAAAT -ATATTTTTCTAGACCCCAGAATATACTGAGCTTTGATGTGATGTCAGTGGGTGCTGGGGG -TATTTTGTAATGAGCACACAAATGCCTGTAGCTGGGCATTCGTGAGTTTCTGTCACTAAA -GAAATAGCATGGGAATACGAAGTTCAGTAAACTGGTCATTCTCCCCAGACTTGCTACAAG -GCACTTCTGGATCTCCAGAACTCCAGCAAGCAGACTGAAATCACTAAGCTGCTCATACTC -TCACAGTACATTAACTGTTTCAGTACTATGTTCTTAGTTCTCAGAAACAGTGCTAGTTAA -TGAAATAACCAAGACAATCAAGTTAAAAAGGACAAGGGTTTATTTTGGCCTTTGGGAGGT -TTCAATCCATGTTCCCTTGGCTCTGTTCTTTGGTCCTGTGATAAGGTGTAACACCATAGT -GGGAATACATAGAGAAGAAGCATCCAGAAAGCAAAAATCATTGTATAAAAACGATGGGGT -TCATTGACGTTTTCCTCAGGCATGTGTCGGTTACTTTGCTCCTACTCTCTTGTCAATTTC -TCCCCAACACTGCTGGAACCCCTCCTCTTCCAAAATTATCTCCCTTCTAGGTCTCAAATG -AGAGAGGAAACATGACATTTTTCTTTCTGTGTCTGGCTTATCTTGTTTTTGATGATGATC -TCCAGTTCCATCCACTTCTTACAAATGATGCAATTTTATTCTTATTCTCTGGGTGAAACT -GCATTATGTGACCACATCTTCATTATCCCTTTATCTGTTGATGGGCAAGATCCTGTACCT -TGGCTCTTGTGGACAGTGAGTGATAATTGTGGATCTTCAGGTGACTCTGTTGTATACCTG -CCTGTATTTCTTCATGTGCTTACCAAGGGCTGTAACATCTTCTAAGGTTTAAATCGAAGA -GGCATCTATGAAAAGACAATTCTGACTTAGGAAGATGTTGACCTCCAACTTTTGTGTCCC -TTAAGAGGACAATGGATAGTACTTATGTAGTGTGTAGTACATTATAGTCATTATTCCATT -ATAATTACTTTCGTGGGTATATAACTGTGGCATTAATCCTCAGTGTAAGCTTCTGAGGTC -TCTGCAACCTACCTAGGTAGATAACAGTTTCCTTAGTGCTACAAATATTTCTCTAGCTTC -ATTGACATATGACTGACAAATGGCAATTGTTATATATCAAAGGTATACAATATGGCTATG -TATACATATCTATGTATCTATGCATACACAGTGCTAAGTGATTATCGTGTGCCAGATATT -TAACCATATGCCAGCCATCACCTCATCGTTATCTTTCTCCCTGTATAGGTATGTGTGTGG -TGAGGATAGTTTTGAACTATTCTCTAAGCAAAACTCAAGTTTACAATAGTCTGCAGCTAT -TTGGTCTCTGGAACTTACGGTATGAGTGAAAGTCGGCCCCCGATCCCATGTCTCCCAGTT -CCCCCTTCCATTCTCTCCCATATCTCTGTTCTCTTTCTGCTCCTGTGAGCTCCACTTGTT -TAGATTCCACATACAAATGAGATCATCCAGTGACTATGCTTCTCTGCATGGCTTATTTCA -CTTATTGCTGTATCCTCTGTGCTGAGCATTGCAGCTAAAAGTGAGATGTCCTTCTTCTTA -TGCGTGGGTAATATTCCATGATATGCATACATACTGTATTTTCTGCATCGACCTAGGGAT -ATTCATTTCTATATCTCAGGTATTATGAACAATGCTTCACACGGTGTGTTGGCTCTTCAC -ACCACAGTTGAGGCACACTGAAATTTGACAGGAGTGAAGACAGCAGTTTTTAATATCCAC -TCTTTCTATAAAATTCCCTTTGCTCAATATCTTGAGTTAAACTATGCAGTCTAATAAAGT -AAAAAACAGCCCTGTGTATATTTTGTTGAATTACATTAGCATGTCTCAATGACAATGATT -ATTTTTGTTAAAGTGATTTATAGAAATTTCCAGCTGAAAGCTTTTCATGAGACCTCTGAA -AATCCTCAAGCTGTGAGTAGGTCAGGTTGTCTCAGAGCAGTCTGAAGGAAGCCATTGTAC -CTGAGGTGCCCCCTTGACTTCTGAACTATTGAGTAGAGGGAACCACTGCTGTAAATGAAA -CTTAGAGAAAGCAGCTTTAAAACTGCATAAAGGGAGCAGACAGAGGTTTCAAGACTCCCG -ATGAAATCTGCAGTTAGAGCTGCAGTCAAATGTCAGTGGGATTTCTTAGGGAGATTAAGA -GGCCTGCAGCAGTTCACTTTTCAGTGAGATATGCCATAAGTTATTGATTTTCATGAAAAA -ATATATAGCTCTGTGTGGAACAGTGATTTACAGAGTCACTAAGGTCTACCATCTGAAGAA -ATCAAAGAACTAGTAATAATTCTCATCACATATTTTGCTATTTTCTGACTATTCCAGTAA -TGTGTGCCCTTGAAGGAAAGCATAACAGTTCAAATAAACAAGAAAATTCAAATAAAACCA -TTTTGAGTTGACTGGAATCTCATGACTCAGACAGAATCCCAGTGCTGTGTGGCTGTGTTT -CATGGTTCTTCCAAAGCCATCTACATTTCTTGGACACAGGCTAGCAACTGTGGGATTGGT -TTTGCCTGATTACTCTTGCCAGTCAGGAGGTGTCCTGATTTCTAGTCCCTCCCAAAAGTC -CTGATGAAGGTAGCTCAGCGGAAAGTGGACTGGATGAACTACCATTTTGCCTAAATAGTA -GGAAGGGATGAAACGGATTGGGACTTAAATATGGCAGAGTAAGAGACACATCATGACCCA -GAAAGACCAACTGCAACCCCACAAACAAAGCCAGGAAAAGCAACAGTCCAAAATGTCTGA -GTTCTCATTGCTCGTGATGACAAACAGGAGTCTGGGTTCCATGGGCTCCCTAGTTTGGTG -GATTTCTTTCTCTTCATCTTAACTCAATGCCTTTTGAGCTTCCAACTGCAGGTCATCAGG -GAAAAGGTTTTTTGCTTAGAAACATCTCCGCCTAAACTAAAGCTTTGGTGTTATGATCAG -AATGTTAAGAGAAAATATTTTGTAGTATCTGGTGCCCTCTTTAAATCTCATTTTCCCTAG -TGACAATTGAAGAAAAGTAGGGGACATCTGAGGGGATAAGATCTAGAAAGGCATGGAGAA -AGAAGTCGTTCCTTGGGACAGGGAGTGATTGACATTCATGGGAATGGGATAAGCAGTGAC -ATTACATAAATAATGCACACACTGAATTAAGGGGGACCAGGAAGTGAAAAGTGAGGTCCA -GACCCCAGAGAACTCTGACAAACATAGTTTTGTTCTCAGATCTTTCTACACACAAACAGT -TGTTGGTGGGGGTCATATTGGAATACATATATAATCTCAGTACTTGGGAGACAGAGACAG -GGTTGCCAGGGTGAGACCAATTTGGGCTATACAATAAGATCCTGTCTTAAAATGAATACG -CAAACAAATATAACAATGTTGATTTTTTAATGTAATATGTACTTTAGTTTTGAATATAGT -ATTGGTTTTTCTTGTGGTACAATTTCCATTTTATTTTTGTCATTATTGAAAATTACTCCT -GCTCTATTTATATCCACTAAAGACTGCCTCTTACCATCATCCCTCCACCAGTTATTCTTT -ATTAACTACCAAGTCTAAATTTCCTATGTTTTTATAGTCTTCAATATTATCCCCTATAGT -ATAAGTATATTTATTAGTAAGCATTCTAATTATACAATGATCCATATAAGTCAGCCTATA -TTTTACCATTTACCATGGTATGTCAGGAATGAAAAATGTGATTCCAGCTGTTTTTTTTTT -CCAAAGAGACCTCTGTCAAATGACTGTTAAAATATAAGTACGAATGGAGTGAAAATGGTC -CAGAGAGGACTATAAAATGTTATATTCACCAATGATGCTAGTTTTGATTCTGTTGGTCAG -TGAAAAAATTATAGTATTTCTCATGCCATCTAAGGGCTAATGTCAGATTTATGAACCATA -TAAAATGTTTTATTTGAACTCCTGGGAAATTTCAAAACTGTATAGAGCAAGACAATACTT -GGGAAGATAAAGAATCTTGTGCTTTAATTCCATGAAATCCTATAAAATTTATGAATATGT -TCACAGTTCCCTGGATCACTTGCTCCAAAGACTTCTCCAAGCTTTCTTCTTCTTTTTAAA -AATTTATTTATTTATTTATTTTAAACTCCAGATTTTATTTCCCTCTTGGTCCACCCTCTG -ACTGTTCCATATCCCATACCTCCTCCCCACGCCCCTGTCTCTACAAGGATGTCCCCAAAC -CCCACCCCACCAGACCTCTAAACTCCCTGGAGTGTCCAGTCTCTTGAGGGTTAAGTGCAT -CTTCCCTGACTGAACCCAGACCCGGCAGTCCTCTGCTGTATATGTGTTGGGGGCCTCACA -TCAGCTGGTGTATGCTGCCTGGTTGTTGGTCCAGTGCCTGAGTGATCTCTTGGATCCAGG -TTAATTGAGACTGCTGGTCCTCCTACAGGGTCGTCTTCCTCCTCAGCTTCTTCCAGCTCT -CCCTGAATTCAACCACTGGGCTCAGCAGCTTCTGTCCATTGGTTGGGTGCAAATATCTGC -ATCTGACTCTTTCAGCTGCTTGTTGAGTCTTTTGGAGGGCACTCATGACAGGTCCCCTTT -GTGAGCTTTCCATAGCCTCAGTAATAGTGTCAGGCCTTGGAACCTCTCCTTGAGCTGGAC -CTCTCTCCCTCACTTTGGGCCTGTCGCTGGACCTTCTTTTCCTCAGGCCCCTCAACTATG -GGTCAGAGTTTTGACTTGGGCTGGCAACCCAATCCCTCACTTGGTGCCTTGTGCTCCTGC -TGGAGCTGGGCTCTACAAGTTCCCTCTTCCCAATGTAGGGCATTTCATCTAAGATTCCTC -CCTTTGAGCCCGGAGAGTCTCTCACCTCCCAGGTCTCTGGTGCATTCTGGAAGGTCCCCA -CAACCTCCTACCTCCCAAGGTTACCTGTTTCCTATCTTTCTCCTGGCCCTCGGGACTTCA -GTCCTTTTCCCCTACCCAATCCCTTACTACATCACATTCCCCTCTTCTCCCCTCTCCCAT -CCACTTTCCCTCCCAAGTTCCTCCCTTCATCCCCACTTGTGATTGCTTTCTTCTCCCACC -CATGTGGGACTGAGACATCCTCACTTGGGCACTTCAGCTTGTTGACCTTTTTGATTCTGT -GGACTGTATCTTGGATATTCTGTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC -TCTCTCTCTCTAATATCTACTTATTAGTGAGTACATACCATGCATGTCCTTTTGGGTCTG -AGTTACCTCACTAAGGATGATATTTTCTAGTTCCATCCATTTGCCTGCAAAACTCAGGAT -GTCCTCTTTTCTAATAGCTGAGTAGTATTCCATTGTGTAAATGAACAACATTTTCTGTAT -CCATTCTTCTGTTGTGGCATCACAATTACTCTAAACCACACAAGGACCCAACCAAAAAAG -AGAACTTTAGACCAGTCTCACTTTTTTCTTTTTTCTTTTTTCTTTTTTCTTTTTTCTTTT -TTCTTTTTTCTTTTTCTTTTTCTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTC -TTTCTTTCTTTCTTTCTTTTTTCTTTTCTTTTGTTTTGAGACAGGGTTTCTCTGTGTAGT -CCTGGCTGTCCTGGAACGCACTCTGTAGACCAGGCTGGCCTCAAACTCAGAAATCCTCCT -GCCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGTACCACCACTGCCTGGCTCAATTCT -TACTTATGAATATTAATTCAAAAATACTCAATAAAATTCTTGCAAACCAAATCCAAGAAC -ACATCAAAACCATCATTCACCATGATCAAGTAGGCTACATTCCAGAGATGCAAGGTTGGT -TCAATATACTAAAATCCATTGATGTAATGCACTATATAAACAAACTCAAAGAAAAAAAAA -TCACATGATCATCTCCTTAGATGCAGAAAAAGCATTTGATAAAATGCTTCATGTTAAAAA -TATTGGAGGGATCAGGAATTCAAGGCCCATACCTAAACATAATAAAAGTAATATACAGCA -AACAAATGGTCAATATCAAATTAAATGAAGAGATACTTGAAGCAATCCCACTAAAATTGG -AGACAAGGATGCCCACTCTCCCCATATCTATTCAATATAGCACTGGAAGTGCTAGCTAGA -ACAATAAGAAAACAAAAAGAGATCAAGGGGATACAAATTGACAAAGGAGAAATAAAGGTA -TCACTATTTGCAGACAATATGATAGTATATATAAGTGACCCCCAAAAGCTCTACCAGAGA -ACTTCTACACCTGATAAACAACTTCAGCAAAGTGGCTGGATACAAAATTAACTCAGATAA -ATCAGTAGCCTTCCCTTATACAAATCGTAAACAGGCTGAGAAAGAAATTAGGGAAACGAT -TCTTTTCACAATAGCCACAAATAAGATAAAATATCTTGGGGTAACTCTAACCAAGCAAAT -GAAAGATCTGTACGGTAATAACTTCAAGTCTCTCAAGAAAGAAATAGAAAATCTCAGAAA -ATGGAGAGTTCTCCCATGCTCATGGATTGGCAGAATTAACATAATAAAAATGGCCATCCT -ACCAAAAGCAATCCACAGATTCAATGCAATCCCCATCAAAACCCCAACACAATTCTTCAT -TCAAAGATATGGAAAACGCAATTCTTAAATTCATCTGGAAAGACAAAAAACCCAGATAGA -AAAGCATTCTTCTTTTATTTTTAAAGATTTATTTCTTATTATATATAAGTACACTGTAGC -TGTCTTCAGACACACAAGAAGACAGTGTCAGATCTCATTATGGATGGTTGTGGGCCACCA -TGTGGTTGCTGGGATTTGAACTCAGGACCTTTGGAAGAGCAGTCAGTGATCTTAACCACT -GAGCCATCTCTCCAGACCGGCATTCTTCTTTTAAAGACTAAAAAGACCTATTCTACATAC -ATTCCTATAAAAAGGTATGCTGTGTATTTTCTGGAGGTAGAGAGTACAGAGGCTACATTT -TGGGACTGAGTTAGCATGTAGCACGGGGAATTGAGGCAACTGGGTTAGAGATAGGTCAAG -GTGGGGTTGTGGGGTGTACTTGATTAGAACAAAATGGACCAAAACCACCTAGGCAATTTG -TGTCCAGAGAAAAGGAACCAAGATTTTAAAAAGTAATTTTCAATTATATGTATATATGTG -TCATCCTCCCTGGAGCTGGAGATACAGGCAGTTGTGAGCTGTCTGAAGTGGGTGTTTGGA -ATACTCTTAGCTGCTGAGCTGTCTCTTCAGCTCTAGAGAACAGTGTAATATGATTTTCAT -AGGCTCTGTGTCTGACCTGCTTTACTCATTTAAAGAAGAAGTTGAAACTCTGATAGGGTC -TATTTTGTTCTGTGTGATTTGTAGCTATGTGATGGGGGATAGAACAATGTAAGGACAGTA -AGAACAGAGTCTGCTCAAGTTAAATTTATAAACATATTGGTCCTAACTTTACATATCCTT -TGTAATTAACTGATGATACAGGTGCTAACTCATATCATGTATAGGCATGAGAACATTGAG -GCTTATAGAGGAGGCACCTGCTGACCAAGTCATCTCAGATCCAATATCCAAAGCCAAGCC -AACTCTGTGCTTTGGTCTCTTTCGTCACGTTTAAAAGAAACTTTGAATTCAGACCATGAT -TTTCTGTTCTTTCTATTTGCGTGTTCAGAAACAAGGGTCTCTTGACTCCTACCATTGATG -AGCGATAAGCCACTGATAGGATGTATGGCTTTGCTCACCAATGCATTTGTCCTCTGTCAC -AGAAAGGCTCAGAGATTCCCAGGTAAAACAGAGACATGCAAATGCTTGCCATCTCGCAGA -GTTTGTGACGATTGCAGGACAAGGCTGCTGCCAAGTTCCTTCAGATAATACCATGTTAAC -AAGAATTAACTTCCTTCCCAGGGTCATCCAGAGGCCTTCCTGCCCCCTTTGTTAATGAGT -GTCTTGGCAAATCTAGACTATATTGACTCCTTGGTTCTGATGCTCTGCCTTTGCTCCATG -GGAACTGGTGAAGGGAAGGGATGGGGACAGAAATGCTGTCCCCCAGCTGTCTGTTTAACA -GGAAAAGCCTTTGAGTAAGCACTATACCTAGTTGGAGTAACAGACCCTGTAGAATAAACC -TAATGCAAACCCAGCACAAGAATAAATGGAGCCCCACAGAGCAACTTTTCTCCTCCACAC -AAGGGATCCTTTACCAGCATCCTCTGTCTGGGATAAGTGGCAGCGGCAGTAATATGGATT -TGGACTCTAAGTTTCCAATCAAATGAGTTCAGAATGAACTCTCTTACTTGTATTGATTTC -AGAATAAACACAAATCCAACAGAGGGGCATTGCTTTCTTTGCAAGTTTCTCTGTAATTCA -GGACTGCTTGGCAGATACTCTTCCCTTTAATGCCAGGAGTTGTTCAAAACTCATCTTAAG -AATAAGAGGAATCAAAGCATTTGACATTGGGAAGGCCAGCAGACCTGTTGTGTCTGTGCG -GTCAAGAGGCATTAGCATCTAGATTGGTAACTCCCCCACCGCTATCCAAGGCAGAGAAAC -TCAAAATGTAAAGTCTCTCTACAAAGAGACTAAAAACAGTGCGACTATTGCCATGCTGTT -TTTTGTTTGTTTGTTTGTTAAGTCCATAGTAGCTCTGATTCTATGTGTACTTAAAGTCTA -GTGATAATCATATATTTTTTTATTTTTACAAAAGTACAATGTGGTTCCAAGACTGGAGAA -GGATGGAAGATATTGGAGCCAAAGAATGAGACTCAGAACACCCCCTCCACCCTTTAGACT -CTGCTACTTAATTTGGTTCTTGAGAGCAGAGCCCAATACTTGAAAGGGTAAACTGTGGAA -TGAGATGGCTTGAATTCAGCCCTGCTCCTCCACTGTGATACTGGAGCCAAGTTCCAGGAC -TTCTGCCTACTCAGTTTTCTCATCTGTCAGATGGGAACAGAGACAGGTAACGTGCCATGA -TGCTTAGACTATGATATTTAATACAATATCTATGTCCATGGATCATAGGGTTAGAGTTTT -CAAAGTCTACTTAAATAAGGGTTCTTAAACACTTTAACCTCCCTTCTAGCCCATTGACCA -AAGGTAGGGGAGAAAGATGGTTAATAAGACAAGAGAGATGTGGAGCTGTTAAGAAGTAGT -GCTTTTGGGTGATTCCAGTCTTTGTTGTCAGGATATCAGCAGCCTAGTCTGAATCATCAA -ACATGAATCAGTAGCCGCAGTCCAGTCCCATTGGCAAACACCAAACATGAATCAGTAGCA -GTAGCTTGAATCAGAAGAAACTGTGAGACAAGAGTCCATGAGAGACATGAGTCCACAGAA -GCCACAGAAGCAGCCGCAATACCAGGAGAAGTCCTTTGGTATGTGTCTTTCTATGACGTC -ATGACAAGCAGAGATCAGTGCAGAGCAGCAAGGTGAACGGGTACAAGAGTGTCATTATCT -GTCTGTTGGGTTCTACTTATGCTCTTTTCAACCATCATGGTGTCCTCTCACGTGTCCTCT -CACATCCTCTCATCAGACAGCTTCCAGAAAAACATCACATGACATGCTTCTGAGTCTCCA -AAGAAACCAGAAATTTCCACTTCAATATATATTTATATGCACACACGTGTGTGTATACAC -AAACATATATATTCTTTAACTTTTATTGTGTTTGCTCTTTAACAATTTCACACATGTATA -ATGTGCATTTTGAATTTTATACCCACCCCAAATCTCCCTTTCATCTCTATTACCCCCTAT -GTGAGTCTCTTCCTGTATTTATGACTTTTTCTTGCTGTTTTGTTGGTTTTGGGAGGCTCT -ACTGAGCCTATGGGCCCATGGCTTTGCAAGCATCTGCTGAAGCCTCCTGGGCTCCTCAGT -AGTTGCATAACTGAGGACAATAAGTGTCTGTCACTCAGAATCCATCAGATGTTAATACTT -CAACAGGGAGGGATGTGGCCCTGTAAACTCCTCCCTGACCCATGATTGTAGTTTTAAAAA -TAGCAGCTGAAGTCTTTCCTTAGAAGTTCAGGAGTATGCCTGTTGTTTGATTGGACAGAG -CATCTGTCTGTGGCTGTGTGTTCTCCACATCTGCTTTGCCCAAGGTGTGTAATAAGGAGA -ATGGATATGAAGGATTTTCTTTTGCATCATGAATATGATGCTAAAATGAAGTTTATGAAA -ACATTTACATTTTTTTTCTGGTTGAACAAACCCAGATCTCACTGAATAGCTCTTTAAATT -TTAAAATCTCAAGGAAACTGGAGAAGTCAAAGACTTCCAGGCAGACCTGCCTGATAGTGC -AGGGTAACTCACTCAGGGTGGCTGCCAAGCATCCAGGCTGCAGGCTCCCTCAGGCTGCCT -GCCTGCATCCTTCGACCTTGACGGCAGGTTCTGGCAGACAACCCAGAAGCTCTCACAGTT -CATTAAAACAACAGATGCAGACACACTCAAAGCCAACTGCTGAAATCAGGTTAATTTCAG -CTTGGTCTGCTGTTGGCCTCTCAGAGCCCAGACCAGTTCCACCCAGAAATCTGCAAGGTT -ACGTCATGGGGACTTTCCACTTGTGGACATTTCTCAGAATGTCCAGGTAGGTGGGAAGTT -CTGACTAGGTGAGGAATTGTCAGCTTATGATTAGGAGATGAAAGTAGAACACAGCAAAGA -AAATTAGCAGGCAAATGCACCGCAGTTGAGTCTGGTGAATGGGAAAATGTCTAAGACCTG -ACCTGTGTTTATTTCTGTAATGATGCAATTGTTGGGATAACACTGGGTTTCTTTGGTTGT -ATGATTGGACTTTGCATGAAGCACATTTACCTTTTGCTGATTCTACAGTCACACCTGTGT -ATATGGAGCGGGAGCAGTGTGGAGTGGTGTGATTGCCCTCAGTCACACCTGTGTATATGG -AGCGGGAGCAGTGTGGAGTGGTGTGATTGCCCTCAGCCAGCTGCACTTGGGTTTTGGCCA -TTTGTTCTTATCTCCCTCTGCATTTTGCTTTGCTTAGTTGTTGCTCTTACTGCAGGGAAG -TACAAACTGTTAGGCTGTCTTTTGTGACTCAGAGCCAAAATGACCGAGTTCACAAGTTGA -AAAGATGAAAGATTGGAAGGCTGATGACTTTATGGCAACCACGACTCAGTCCCCCAGGGA -AACTGCCTTCCTGTGAGCATGGGAGGAAGATGACATTTGCCTCTTCCACAGCGTGGCTTC -TCATGACGGTGTTCTCCTGGCAGCCACATTCTCCCATGTCCTTGGTGGGACCCCTAATCC -TCTCTTTCTTTTCCTTCACCTTACTTCAGTGCAGCTCAGTGATGGCTATGTGCACCTGTT -CCATGTTGGCTGTGTGACGACATGGGATCTGACCCTTGGTCATAAGGGGTTGGTTCATAG -ACTAGTATCAGGTCATACCTGCCCCACATGAAAAGGACACAGCAAAGGAAATAAAACAAT -CTCAAGCAAGCCTCATTGCTCTGCGATTCCTATTTGGGACCTGAACTAACTCATGTGGAT -ACATGGAGACAGATGAAAAGTGGATAGTTCAGTCAAATGGACAAGATCAGGAGCAAAACA -GCATCTCACTATGCAGCTCTGGGTGGCTTGAAACTCACTAAGTGGAAGAGGCTGGCCTTG -AACTCATAGAGATCCATCTATCCCCTTGTCCATGGGCATTAGAGGTGTGTGCCACCATAC -CCTGACAAGGGCAAAGCATAAACTAGCAGTGAAGGCCATGGATAAGAGGCTAACCTTTAG -GATTAGCAGACTTTGCTTGAAATCATAGCGTTGCGTGTCCTCATTGTATGCTTTAAAAAT -GCCCCTACCCTCTCTGAGCATCTGCTTCTGCACTGACCAAAGCATAGAGCTGTTGGGTGG -GATATTACCAGGGTCTGCAACATAGCAGGTATTTTATAAGGGTGGCCATTAGTACTGTCT -AGCTATGTCCATCTTCAGATGCACTCGTTAATGTCTCTGAGAATGGTTACTTTGTCTTGG -GAGGAGGATAAGGCTGGAGTAGTCGAAGAGAACCATGCATGGGTACCCAGGAATCAAGGT -GAGAATAGGAGGCTGGTGACTCAGATAGCATCTTGGTTTGGGCAGCAGCTGGGTTTTTTC -TTCTCCAAGGGAAATGGCATGTTTGTCCAGCCAGAGAACCAAGCTGTGGCTGTCAGAGAG -CTTTTAAATGGAGCCTTGCAAATGTGGTGTGTGCAGCTGGTGGTAATGAGATTCATGTTT -CTTCAGTGGTAATCCTCCACTAGACAGCATTTTAAATCTTTTTTCCTATTTGGTACACGG -GACTGAGGTCCAGGATATACATATTTCCAACTGTCATTTTTAATTTAATGCATGATTGGA -CATATTACCACTGGCACAGCTAAATAGTTAAACTAGAATCCATCAATTTGTCCTGAACTG -TTGACATGCAGGGTAATGCTACGGTTAAATTAAATTTAAATGTAAGAATGAGAGTGAGGG -AGGCTTCCTGGCAGCCTGGGGCTTTGTCAGTGAGGCTTGGCAAAAACAGGAAGGGGACAT -TCAAAAATGTGAGGTACGTCTCTGTCTGTCAGCGTGGCTCGGAGAGAGCCGCTTCTGCTT -GCTCTGGTTCCGTTCCGGCCAGGTGTCTGAACCTGGCAGGCAGGCACTGCGGAAATGCAG -AAGAAACTCAGTAGGAAACACTTGGACTGCAAACCACACCATGTCAGAAACAAACCAGAT -TTGGGAGAGCCCAGATTGTTATGGTTACACAGGGTGTTAGAGCTTTGGTCCAGCCCAGAG -GGGTTATGCAAACCTTCTCAGTGCAGTTGAGGCTGGAGCTGGGCCCTGGGCTCTCAGTGA -GAGCTCTTTTCTAAGTCTTTGTGTTTTGTGTGAAAATGTGCCTGAGTCTTGTTCTCTGCA -GACCTAGGCAAAAGAAAGAGCTACTCCAAGCTGCTTTGTCCATAGAGTAGAGGTGGGTGA -TAGAACCTACATTATAGGTTCAAAATATTAAATGGATTGCTAGATAAAAAATAATGGCAA -CAGTGGCTGGCGTTCGAAGGACAATCAATAAGCACAGGCTATTCTTGCCACAATAACAAA -AATAGCTCATTTTTATTACTGGTCAAGGATTTGCTCAGAATAGCTTTTCCGTTCAATAGG -AAGCCTCTCGGCAAATCTGAAAAAACAATTCAAGTCATGCAATGTAAGGTGGAGGAAAAG -GGCAAGGGCTTATTAGGCTCGGGATTGACCATGGGAGAAAAGACACAGAGGTGAACCAAC -AAACTCAGAGACGTGGAAGCATGGGGACCAGGGTTCTTGGAGCATGGATGGAGGGGATGA -AGACATTGTAGTATGCTCTTCTAAGCAGATAGCAGGTTTCTTATCCTATAGGAAACCCTT -GAAGTTTGCTGAGCCTTTGCAAGGAGGCATAGTTGCCCTATAGAGGCTATACTCCTGCTT -ACATAGAAGAGATGAAGAAGGGTCTGTGGCAAGGAAGTTTGTGCAAAAATTCAGTTAAGA -GGACCAAAGTCCCTAATTTACTTATATGCCGGTGAGCTCTTGCAGACCGCATTTGGGGGT -GGGGTAAAGAGGGAGTGAGAAGAGTCAGGTGACAGAATGGCAAAGCGGTGGGAATGGGTA -TGGCCAGTTTGCAAATGGAAGAGCTGGGCGGGGCTGAGGACGCTTCCAGAAGCCGACTGA -CTTTGCAGCCACATTGTGCGTTTCATTCTGTGGGCTTGCTTCCTTTGTGTTCAGAAGCAG -AGTATGTAGCTCACGTTGAGGCAAGAATGGGGTCTTGGCAGGAAAGTGTATCCTTATTAC -CTACTTCTCTTGGACCTCACCCCGTATCCTTTCAAGTTCCACTTGTACCCCGTGTCCTTT -GCAACTTCTTCCCTCACCAAGTCACCCATCTTTGCTGTTCTTCTTCTGACTGTCTTTCAC -TTTGACCAAATGTTTTGTCGGTGAGACACGTTTGTTTAACACTTTCATGCATTCTTTCTC -TTACTAGATTTAAAATTCCCAGGGGAACCCAGCTTGGGATGCTGGGACATTCTAAAGAGA -GAATAGGACAGTCTGAGTTATAAACTTAGTTCATCAGCTGTGTCGGTCATTCTGAGAAAG -TCATTGGGGATCTGTTGGTCTCTGTTAATAGTGCAGGACTTTTATGATGTGCCGGGGGCA -ACATGTCACACCAACAAATTCCTTCCACCTGGTTGGTATCCAGTAACTAAAACTCTATCT -AGGAAGTCATCATTGATAATGGTGAGGAAATAGACATCCAGAGGTGAGGGTAAGAATTTG -TAATTCTCATAAGTCTTAAGGATGTAGTAATTGGTCCAGTATAGGTCAGGAAAACACATG -CAAGGGAGTGTTCTATTTTAAAAATCAAAAAGTCATATATTGCCACGCGCTCTGGTCGAG -TCAGCCTGACAAGCCGAGAGGCTTGGAAGCTACTCACTGAGGCAGAAGAGTTTCACGGAA -ACTCACTCCTGGAGTCTGGCGTTCTCTCTAACCCATAAATTAATTTTCCATTCCCACGTT -AGTCTAGTGTATGGATCCACGTGCTCTCCTTTAGTATTATCCTATTATAAGTGCCTTTTA -AGATTGAATTCTGACATAGCTAAAGCCAGTGTTCCAACAGTCCTAGAACGTCCTTGAGCA -AGACCTTGGGCTTGGAATTCAGTACTGCCCCTGGTATTACACTATCACTTTGAGTAAAAG -TTAGGTCACTGCCCTTCACAGGAATCTACCATCACCAAGGAAGAAAGAAGTTTCTGACCG -TAGGAGACCAGAATAGATGCTTAGAACTATAGCTGAGTTACACCCATATACAGAAATTTA -TAATGGTTTAGGAAGTAGATCGGGCTTGTGGTTTTAGAGTATTGCATAATTCATGAGATT -GTTAGCTAGAATGAAACTCCCTAGTTAGAACCATGACTTGGGTGTGAAAGCCCTGCCCTA -GGAGTGAAAAGATCTCACACCTGGCTTCTAAGACTATAGCTGACCTTAGATAGAACTGAC -TTTGTCTCAGTTGTTTTATTGCCCAGTTCCTGCCAGTTTTTGCATTTTCATTCCTCTGTT -CTGTTTAAGAGTCATTAAGCATCCGGTTACCTCATTTGTACCTTGTGGGTATGTCACCCA -ACTTCCTTATTGTCTTCTGTATAAAAAGTCTGATGCTCGACTTGACAAAAGGCATTCAGA -TCCTACACTACCTCTCCTGTGTGCATCTGTCTGTCAATTCATCTGATGCTTTGCCCACCC -ATAACTAGAGACCCATTCCACACAGACAAAGGGGCCCAGAGGGTCTGCGACAATATATAC -TTAACTTTTTTCATTACTGAATTTCTCTCATTTATTTATCAGCCACTACAAATAGATATT -CTCTGTGCACAGACTTAAAGTAGAGAAAGAAAGTTTAGTTACATGTTTTCATAGAAACGT -TAGCCTGACCACTTATATTTTGAGTAATAAAATAGGGGTTCCCTAGCTATAAACCACATT -ATTCACCCTTGTATATAGTAATAGATTATGAAATAATAAAAGGAATGCCAATGTTTGTAC -TGTCGTCTTATGTCACTTGCATTGAAGAATTCATCAAAAAGGAGTTTGATTAAAATTTAT -TGCATTTAAAAACGGGACTGGAGAGATGGTTCAATGGGCCAGAGCACTTGCTGGGCAAAC -ATGAAGAGGATCTGAGTTACAGTTCCCAGCACCAGTGTAAAAGGTTTGAGGATTGCTGAG -CTGTTCTGGCTTCTAACCTAGCTCAGGAACACTCTGGCTGCTAGCCTAGCTCCAGGTCCA -GAGGGACACTCAGGTTCATGGTCAAGGCGGTGGGACTGGATAGAGCAGCCAATGTCCTCC -TATGGCCTCTATATGCAGGCATGGGTGTGCATGCCTGCATATGCATGTATACCACATATA -CCACACGCAGAGTGAGAGACAGTCAGACAGACATAGAGAAGGGGTAGGGAAGAATGGTGG -AGAGAGGGAGAGGGCAAAGGAGGGGGAGGGATGGGAGAGAGAGAGAGAGAGAGAGAGAGA -GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATCCTCTATGGCCCTGAAAGGGTAGAAT -GCATACTTTGTTCTGGGCAGAAAAAAAAATGGTGCCAAGTTTTCTAGTTTGGACATTTTA -AAAACATTTATAGCTGTCTTTATTTTGAAGGCCAAGGTCAGTGGGTCCAGGAAAAAGGAT -AGTGAGGTCTGTTGACAGTAGTGGGATTAGACACAGGTGGCTGGCCAGGCCTGCCAATTT -CCACCTGTCCTGTTCCAGGAGCATTTAGAGATACGTGGTAGCCATCCCCGGCCTGGCAGC -TCTCATGGCCCAGCTGAAGCTGTCACTGTGTGGGGGGACAACCTTCCAGCCACCAAAGGG -AATTCTATGAGGGTGAGGTTTGAACCCTGCATGTGGCCACTCTCCCAGGGATGGAGATTT -AAACACCCTGTTATTTCTGAGTGTCCTTGGCCCTTGGTCTATAGGATGGCAATTGTATTT -GATGGGCTTTTATTTTTAGAGTCTCCAGACCTGCGCCTTTTATTTCTCTCTGAAGTAGGA -TGGGACTATTGTTCTGAGACTGGTTGTACTATAACAGGAATCAAGGAAACTTTAAAAAAC -AATTAAATGTGGTGTCTGTGTGTGTGTATGTATGTGTGTGTGTGTGTGTGTGTGTAAGCA -TGTGTGTGCACATGCAAATGTGTGTGTAAGTCTAAGGAGAACTTTTAGGAGTTGGCTCTT -TCACTGTGGTACTGGAGATCAAGCCCTGGTCATGGAACCCAGGGATCAGACATAAGCCAT -GGGGCCTGCACAAAAAAGCCCCATTGCCTTCTGAGTTATCTTTTCAGACCCCATAACACT -CTTGAAGAAGACTTTTATATTCTACCCTCTGGTGACATTAGAACTTGTAGTGTTCTGGAT -CCAGAAGAGACTTTTAAAGCATACATAGCTAATGAAACTTTGAGCTGGGATGGTGGGGAA -AATGGATAAGAATGAGACTCAGTGTGGAATCTACCACAGTGCAATGTGAAGGGTGCCAGA -ATATCCTTTTAACGACCATCGGCCTAGTAAAAATTGAAATTTTATTTACCTAAAAATATT -TCTGTGTCTCTGTCTCTGTCTCTCTCTCTCTCTCTCTCTCTGTCTCTGTCTGTCTCATGC -CAACGTTAATGCTATGTGTGCTCTCTACCACAGAGCCTCCCCCACAGCCCAGGAGATACT -CTTTTGGTCTAAAGCTGCTTGCTCTTTTATTCATGAGCAAGGGCTCCTGGGAGAAGATGC -GGGTTCATCCGCTTTCATTCACACATGCCTCAGTGTGAATGAGTCTACCATGTCACTTCC -TGGCTTGGAGTTGCTGTTAGAAGGGTTGAAAGGGGAGAGGAGGATCCTGGAATTTCGGAG -GATGTGAGGATCAGGGGCGGGGTCATTAGTGAGAAGGAGGCGGGGCCTTCAGTGAGAATG -AGTGGGGCAGACATCATCACATTTTTTTTCTGGACTGTGCAGTCTAAGGAAAATCAGGAC -ATCTTAGGTGATACCGACAGAAATTAGGGAATAGTTAGAATTCTGCTCTCATAAGATAAA -GCAAACAGGCCGGGCATGGTGGCACACGCCTTTAATCCCAGCCCTTGGGGGGTCCGGGGA -GAGGCAGAGGCAGGCGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCCA -GGACAGTCAGGGCTATACAGAGAAACTCTGTCTCAAAACCAAACCAAACCAAAACGAAAA -AGCAAACAGCTCATTGTTTAAAATACAGCAGCTCAGTGATTAAGTCCCAGGGAACTTTTC -ATTACATGTGGTTTTATTTCCCTCTGTGTAAAGCAAGGTCTAATACTAATGTTAACAACA -TTAATACCAATACTTTCTCACGTATTTTCTCTACAGCAATAAGCTATGTTATAGCTTAGT -TCCTGTTCTTGGCTCTTCTTCCACAAAATAAAAGAAGCACAAAGAATTCCCACAAAGTTA -AGCTAAAAGGATTAATTAAAACATTATACAATAGTATACCTCTTAAAGTTGTATTCTGTA -AACCCTGGGGAAGTAAATGTTTTGTGACTCCTTTATAGTCTCCAATTCAAAACAGTTTGA -TCTCTGTAAAAACTTTAAAAAAAAGTAGCAACTTAGAATCACATTATTGCAGCCTTGATC -AACACTAGGAAGAAAAATAAGATAATGATGTCTTGGTGGCATAAAACCTTTAAATGGAAT -AATCTTTGTTGACAACACTGGTTTAGGGTGGGGCTAAGAAATTCTGTTTGTCAACAAGGT -AAGAATGATTCAGTTAAGCAACAAATAAAATTCAATTACAAATAAGCCTTGGATAAAGGA -AAGGCCTTTTAGAGAAAGGAAGAGATAAATTATGGAAGTTGAATGCAATGCTTATCAAGG -CCCAGAAGTCTCATTAGTGATTCTCTGTAGGCTGAAAATGAAGGAACAAAGATGCTGATA -AGTCTCCATCCAAAGGACTATTTGGCCAATTTGAAGTTGGCTTACGATCAGCTCAGACTT -GATATTTAACCTGTTCAAGTTCATCATCTCCTCCAAGTCCTGCCGACTGATGCTCTCTCT -TCCTCTTTTTGACTTTGTGGGCCTAATTACGTAACCAATATTTACAGAATTCTCTTCATA -CTGGACTAACTGAGCAATTCTCAACCTATAGATCACAACCCCTCAGGGGTGGTCACATAT -CAAATATCCTGCATGTTAGATATTTACATTATGATTCAGAACAGTAGCAAAATTACAGTT -AGGAAGTAGCAACAAAAATAATTTCATGGTGGGGGGTCACTACAACATGAAGAACTATAT -TAAAGCATCACACCATGAGGCAGGTTGAAAGCCACTGAAGTAATTGAATGCCCACTGTAA -AACCCTTCCTCTTCCTGAATATTATTGATTCATTGACTCATTTACTCAATCATCCAGGTC -CAGTCTGTCCCTTCATGAGTAATGTTGGCAGGATTCCAGCCATGAGTCTGGGGTCAGTCA -CAATTACTGTTTGGACTCTTGTGATAAAATAGACTCACAGGGTTCATACTCTGGCACAGA -AGGCAGGCAAGGAGTATATAATGACAACTCATTAAATGCTTGCTTACAGTAGGTGAGCTG -CTGTGAGGTTTGAACTGGGTACCGTGAGGATGTGTTTCAGACTTGCAGAGGGAGAGAGGT -AGGCATTTTTGAGGCAGCTGAAGCTGAACTATGGGAGTGTGTGTGTCTAGCATAATGTAG -CATGGAACTAATTTTATTGTGGTATAATACATGCCTGTCTCCATAACCTGCTCTCATGTA -GACAATCATTTGTCATAATATATTTCCATCTTCTGAGTCATTCAAACACAAATGAAGTGA -TGAGGCCTGTGCTCAGGTCAACGGACAGAGGGAATAGCAGAGACTTTCTTCAACCTTGAA -TCTTGACTGTCTATAGATTTTTGTTTTATTTTAATTTTGGTATTGGGTGTTTTGCCTGCA -TGTATATATGTGCTCCATTTGTGTTTCTGGATCCCATGGATGCCAAAAGAAGGCATAAAA -AATTTTTGGAACTGGAGGTACAGACAGTTGTGAGCCACCAAATGGTTGTTGGGAATTGAA -CCCAGAACCTCTGGAAGGACAGCTAGTGCATCTTACCTGCTGAGCCATCTCTCTAGCCTC -TGTCAGTAGACTTTTATCTATAGATCTTAACCCAGTTTCAGGAGAGTCGCTGAGGTTATT -TAAGAGCCTTTGTTTCTACCCAAGTGCTGACGGGCACCTCAGACTTTCACTATCAAAGTG -AGAGGAGAAAAAGCCTGGAAATAAGGACTAAATAATTAGCTTCTCCTACCAACCCAGGTC -ACAAATTCTTCCCTTCCCACGTAGACCTCAGGCCGTTCTTCTGCATGCTTGTGTGTGTCT -CCCAGGGCCCTTTCTAACATCCATCAGTGACCCCAGGCTTGCTTACTCTGCCTCTGGCTT -TGCTACCATACTAGGTAGGAGGGTCTCAGTATTCCAATGCTAGCCTGGGTCTACATTCTC -TCATTTTGTTCAAACAAGGAGGCCATGTGCTCTAAGTTACCCAGAGGATACAATCTTGCA -AGCTTTCCAGAAAGTTGTTTCCAGTGCACTACAATCTGTCTACATCCTTGCAGAACTTGT -TACACCTTTAGTAAAGCAGAGAAGAAGGCAGCTGTCTAAATCCTCCAGCCTGGCTCTGAC -ACAGGGACTCCTGACAGAAGCTGGACCCGGTGCAGGAGCATCGTGTCCCTGAGAGCAATG -CAGATAGTTTGAGGGAGGGGCCCCACATTACTCACTGTTACACATAACTTTAAAGTTTCC -AAAGCTATGTGTGGGAACTGCTGTTAGAAATCACGTTATCTGTTAATGGGATTTGGGCCT -GAGACGCCCACATGCTGCTTTGAAATTTTCTCTCCATCTGTTCATTTCTGCAGAGCTTAT -TTATTTATTTAGGACAAGAGTAGTGTGGCCTACTAATGTGCTCAACCAAACAATTAAGAT -CACAGCTCTGCGGAGAAAGTGAGCCATGGCCGGAGCTCCTCAGGTGTGTCTTTTTCATCT -GTTCCTCTGCTGTCTTTAGGTGAGATGGTTCTGGTAGAAATGGACCCAAGAAAGCACTAA -CAATACGGCATAGACCTAAAAAGATGACCTAGGTTGTCACTCAACCTTGGACAACAAGAA -CAAAAGATTTAAAGGACTCTCTAGCGCATTGACTGAGCTTTTGCCTGGCTTCGGAAAGGA -TTGTGTCCTTCAGTTGTCTTTGGGGAAAAACATCTCTACAAATGCTGTTATTTTAAAATG -TTGACTCATATCTTTTTTTTTCTTTATTAATTCTGGTAGCTTATGGGTTGACTAACACTT -AAGACATTTTTATGCAGTATATTGATTTTCCTTCTCTGTCGTGACAGTTGGAGTTTTGTC -CCTAATCTCAACTCATAGGCTTTTTTTTACCTGCTTTGAGAGCTGCTGTCTACAAAATAA -GGCTCCAGCCCCCAGAATGTAGACCCTTTCTCTTGCTGTCTGTTACTCTGTAAAGCATCT -ATTGACCTAGTTTTGTTTCCAAAAGTAAAAAGCATTGTAAATACTTCATAATTATAAAGC -ACTTCTTGGATGTTTAGCCTTCACCAGATATTTCCTGAGTGTGCCAGTAGAAACCTGTTC -TGTTAGTAAGTACCAGAGATGAAAAGAGAGCCAAGGGTATTGCAATGAAGGAGTTTATGG -TTAGATAGAAGAATTAATATCACACCAGTAAACTCCTATTCATGCACAGTTTCCAGTATG -ATTAGTGTTGTAGGGAAAAGAACAGGGAAACCTTAAAACTGGGGACCCTGGTTGGGGTGG -GGGCTTCCAACTTTCCTATCAAAGGCATTATTTTTCCTTTATTTTTAGGTTTTATTTTCA -TTAAAGGCACAATAGAGAGTCAATACTAACTTGATGCTTTTAAAAGGTAACCACCCTGAG -TGTGGAGTTCTAGCCTTCGTTATTTATAATATTTTGCTCATGGATTTGCTTGTTTAGGAA -TGCTGTGGACTGAACCTGAGACTGACAATGCCCTAGACCAGTGATCTATGATTGAGCTAC -CTCCCACCTCTTGTTTCTCTCATGAGCTCACATCTGGGCACATTTACTAGCTTGTCCTGG -AACACATTATGTAGCTCAGATCTTCCTGCATCAGCCTCCTGAGGAATCAGGGTTACAGGA -CAGCACAATTACTCCTCATTTATCATTGGAACTAGGAAAGTAAAAACCTCGCAGATGTCG -GTTGCTTCTTCATACTGTGTCTTCACTGAGAGTAACTCATTTACAAAGTGATAGATTCAA -AGTTGTGTCCGCCAGTCTATTCTACAGAGGTGGTGGAGTCATCAGAGTTCGGGGATTTGG -TTTAGGACAGAGAAAGGGTGGAAGGAAGTCTTTGCTGACATTGAAGCTCCAAGGTGACAG -AGGAGGGACCTATCTCATATGCTTTGGCATAATTTAAAGTGAACAATAAAAATGAGTCCC -CAAGACAGAGGAAGAATGCTCACTTAGGCTTCTGCCAAGAAAAGTTGTGAAATCTGCTTC -CTGGAAATGCTAGGCTCACCGAAGTGTCTTCTAAAGACTCGGTGAAGAGTAAAGTCTTGG -ATAGAAACTGAGCTTGGAGGGGGTCCAAGAGTCTGCTTTCCATCACGTCCCCAGGAATTG -TCAATGCTAGCAGCTTCTAGGACCTGTCTCCTGCTCTCTCTCCCTGCTCCCCTCCAGTTT -CTCATATGTAGACACTTTTTTTTACCTCACACTTCTTAATGTTGTTTTCTCTTTCCTGTA -ATTGTCCCTGACCCCAGCTTCCATTTCAACTCAAGATTTGGTTGTTTCTGATGCGAATGA -AACAAAGATCACATAGTGGGTATGCTTTACTCAGCATCCTCAGCATCTCAGCATCCTCAG -CATCCTCAGCATCCTCAGCATCTCAGTATCTCAGCATCCTCAGCATCTCAGCATCCTCAG -CATCCTCAGCATCCTCAGCATCTCAGTATCTCAGCATCTCAGCATCCTCAGTATCTCAGC -ATCCTCAGCATCTCAGCATCCTCAGCATCCTCAGCATCCTCAGCATCTCAGCATCCTCAG -CATCCTCAGCATGCTCAGCATCCTCAGCATCTCAGCATCCTCAGCATCCTCAGCATCTCA -GCATCCTCAGCATCCTCAGCATCCTCAGCATCCTCAGCATCCTCAGCATCTCAGCATCCT -CAGCATCCTCAGCATCCTCAGCATCTCAGCATCCTCAGCATCCTCAGCATCCTCAGCATC -CTCAGCATCCTCAGCATCTCAGCATCCTCAGCATCTCAGCATCCTTAGCATCCTCAGCAT -CCTTAGCATCTGTCCCCAGGATTAGTGCATTACTACACAATATCTGGAAAAGATTCCTGT -TCTCCCCACATGTTTCACTGTCTTCGATGTCACTGAGTCCTTTGTCCTTCTCTTTATTGT -AATGGTTTGTCTTCTCAAGTAGCTTCAGCTTAACTACCGGGCTATGAAACAAAATTGTAC -AAAGCTTCCATGGTTGCCCTTCCACAGTAAAGTTCTGTTATGGTGTCAATAAAAACATTT -TGAAGTTATTTGAAAATTTAGCTTACAAAACTCACCAAATGGTTTATGCATCTTCTTGAG -TTTCATGTGTTTTGTAAATTGTATCTTAGGTAGTCTAAGTTTCTGGGCTACTATCCACTT -ATCAGTGAGTTTATGTGGTTTGGTTTATGTGGCTGAAATACAACCGTCATAACAGCCCAG -GTTGGTATGTACTATCTACGCCTGTGTTGGTTTGAATAGAAATGGGCTACATAGACTCAT -GTACTTGAATGCTTGGCCCACAGGGAGTGGCACTATCAGGAAGTGTGGCCTTTGCAGATG -CTGGCAAGGATGTGGAGAAAGAGGAACACTTCTCCATTGCTGGTGGGATTGCAAGCTGAT -ACAACCACTCTGGAAATCAGTCTGGTGGTTCCTCAGAAAATTGGACATAGTACTACCAGA -AGATCCAGCAATGCCTCTCCTGGGCATATACGCAGAAGATGCTCCAACTTGTAATAAGGA -CACATGCTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAGCTGGAAAGAACC -CAGATGTCCCTCAACAGAGGAATGGATACAGAAAATGTGGTACATTTATACAATGAAGTA -CTACTCAGCTATTAAAAACAATGAATTTATGAAATTCTTAGACAAATGGATGCATCTGGA -GGATATCATCCTGAGTGAGGTAACCCAATCACAAAAGCACACACATGATATGGACTCACT -GATAAGTGGATAGTAGCCCAGAAACTTAGACTACCTAAGATACAATTTACAAAACACATG -AAACTCAAGAAGAAGGAAAACCAAAATGTGGATACTTTGTCCCATGGAAGAACAAAATAC -CCATGGAAGGAGTTACAGACACAAAGTTCAGAGCTGAGACAGTAGAAAGGATCTTCCAGA -GACTGCCCCACTGTGGGAAGCCACATGTGCCATTGCAGGGTGGCGCTGGCTACCACTGGC -CACCACGCATACATAGGCAGTAAAGTTTTTTTTTTGCCAAGATGAGGTTTTGAGAATTAA -CCAATAAGATGAGAGAGAAGTTAACCAATCAGATGAGAGAGAAGTTAACCAATCAGATGA -GAGACATGTTAACCAATCAGATGTGAGACATACAAATGAGGTGGTAAGCATAACCCATGC -ATAACCAATCCGGGTGTGAGACACGCCTCTCCTAGGCCTATATAAGCAGCACCAGTTCTG -GGCTTGGGGTCTCTCTTCGCCTCTGCAATCAAGCTCTCCCAATAAACGTGTGCAGAAGGA -TCCTGTTGCAGCGTTGTTCTTGCTGGCAAGTCGGGCACACGCAAAACCCCACTGGGGATC -TATACCATATACAACCACCAAACCCAGACATTATTGCATAGGCCAGCAAGATTTTGCTGA -CAGGACCCTGATATAGCTCTCTCTTGTGAGGCTGTGCCAGTGCCTGGCAAATACAGAAGT -AGATGCTCACAGTCATCTATTGGATGGAACACAGGGCTCCTAAAGAAGGAGCTAGAGAAA -GTAACCAAGGAGCTAAAGGGGTTGGCAACCTTATAGGAGTAACAGCATTGTGAACTAACC -AATACTCCCCAGAGCTGTGTCTCTAGTTGCATATGTAACAGAGGATGGCCTAGTTGGCCA -TCAATGGGACGAGAGGCCCTTGGTCTTGCGAAGGTCATATGCCCCAATACAGGGGAATGC -TAGGGCCAGGAAGCGGGAGTGGGTGGGTTGGGAAGCAGGGCGGGGTGGGGCGAGGGTATA -GGGGACTTTGGGGTATAACATTTGAAATGTAAATGAAGAAAATATCTAATAAAAAAGAGA -AGTGAATAAAAAAGGAAGTGTGGCCTTGTTGGAGAAAGTATGTCACTGTGGGAGGAGGCT -TTGGGCTTTGAGGTCTCTTACACACTGTTTCCTGCTGCTGCCCGAGGATCAAAAGGTAAA -ACTCTCAGCTCCTTCTCCAGCACCATGTCTGCCTGCTCTCTGCTGTGCTTCCTGCCATGA -TGATAATGAACTAAACATCTGAAATTGTAAGCCAGCCTCAATTAAATGCTATCCTTTATA -AGAGTTGCTGTGGTCATGGTGTCTCTTCACAGCAATAAAACCCAAACTAGAACAATAAGA -CAACATACATTTGCATGTTTAAATGTTTCTAATCATAATATTTTTAAAAATAATTTACTT -ATTTTTATTTCATGTACATTTGTGTTTTGTCTGCCTGCATGTCTAAGTGAGGATGTTGGG -CACCCTGAAACTGGGGTTACAGGAAATTGTGATCTGCACGTAGGTGCTGGGAATTGAACC -CAGGTCTCTGGAAGAGCAGTCTTTTTTTTTTAATTAGATATTTTCCTCGTTTACATTTTC -AATGCTATCCCAAAGGTCCCCCATACCCACCCACCCAATCCCCTACCCACCGACTCCCAC -TTTTTGGCCCTGGCGTTACCCTGTACTGGGGCATATAAAGTTTGCAAGTCCAATGGGCCT -CTCTTTGCAGTGATGGCCGACTAGGCCATCTTTTGATACATATGCAGCTAGAGACAAGAG -CTCCGGGGTACTGGTTAGCTCATATTGTTGTTCCACCTATAGGGTCGCAGTTCCCTTTAG -CTCCTTGGGTAATTTCTCTAGCTCCTCCATTGGGGGCCGTGTGACCCATCCAATAGCTGA -CTGTGATCATCCACTTCTGTGTTTGCTAGGCCCCGGCATAGTCTCACAAGAGAGAGCTAT -ATCTGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCATCATTTGGAAGCT -GATTATGGGATGGATCCCTGCATATGGCAATCACTAGATGGTCCATCCTTTCGTCACAGC -TTCAAATTTTGTCTCTGTAACTCCTGGAAGAGCAGTCTTAACTGTTGGGCCATATAGTCC -CTGATGGACACAATTTTTAAAAATCAAAAGCCATAAGAAAAACATTTGTCTTTGACAGGA -TAGATCCAAAACATTGTTTCAACAGGGCATCATCATAAAAGTTACTAAAGAGAAGTATGC -ATTTGCAGTATCAGGTTTATCAGAGCCGGTGTGCTTTCATATTGATGATGTGCATATGCA -CATTTCAAATTCTCAATAGCCACATGTGGTTAGTGACCTTTGAATGACAGAGCAAGAGTA -TATAGCCTGGTTCTCTATGTTCTCTTCTCTTTGACTATGGAGCTTAAATAATTCCACGTT -TTGTAAATATGCAAACTGAGTCAGGAAGAGGACAGCTGGGGGAGGGGAGACTACAACAGA -TGACTTCCCAGAACCTACAGCATCTTTTGTCTTTTGTATTCACATCTTCTGTACCCAGGT -GAGAGCTCTTTTCAGACCCAGACTGCCTCCCCCAAGCCCCTGGGGAAGTGGTAGCCTAAC -TCACAAGATGCCCTGTCTAGAGAAGGACCAGGGCAGTCTTTGCCCAGGATGCATACTGTG -CTTTGCCTCTGATTTAAAATAGGATCAGTCTCAAATTCTTCCCCTGACAAATGAACACAC -TCACTTGTTCATGCAACCAGTCATTGATTTGGCAACATGCTACCCACTAGGTAGAGGCCA -TGCAAACAGACTCCAGAGAAAGAGCCCATGGGGAGGCAGACAGGCATCACAGCACTCAAG -CAGTGTCTTAAGAGATTCCAGAAAAGCCTGTTCTGGTTTCAAGCAGTACTGAGACCATCA -AGTGGGGAGCAACTAAAGAACAAACCTCTTTATGTAGCGATGCAGTGGGGAACCTTCTGG -AATAGCACGGATTACTGAGAACCAGGCTCAAGCTCAGACATTCACTCATTTTTGTGGGGT -AAATCGTTATCAAGCTTGCTTTAAGCACATAAACACATAGTAACAAGCAAGGGATAGTTT -GCTTGTCAAAGGAGGTTGCCATCTAGAGGGGAAACACACTAAAATCTGTGCATTAAAATG -ACAAAATTCATTACAGACAATAGGAAGTAAAAACGAGATGAATGTAAAAGCAGAGAATGA -CGACATTGGAGAGCTTGCCTTCATTTTCTTTGAGATAGGGACTCAACGGAGCCTAGGCTG -TTTTCAAACTCACAACCCTTCTGTGTTAGCTTCCTGAATGCTGGGATGACACCGGTGCAC -CCTCATGCCCAGCTAGAAAACTTTTTGGTCCTGCTGCATATTAATGAGCCATTCTGTTTT -ACTCATAGCAGAACAATCCTGCATGAATGACAGATGGCCAAAGCCAGACTGACCTTTCCA -CACACACATCCCAAAATGAATACTGACTGATCAGTCAGCAGGTGTTTTTTTTGGTGGTTT -TGGGTCCCTGGCCCCTCCCCTACTTGTCGCTTTGAAGTATTTTTATAACATGCCATTTCC -ATGGTAACCATGCTCTTGAGCATCAAAGTTGTCTTTTCAGGGGAATTAAAAGGCTGCCGA -TGATGCCCAGGCTGTGGTGATTGTCACCACATGCCACACTGAACTGCAAAGGAGGCTGGG -ATACAAGGTCTAGTCCAGGATGATCAGGTGCCTAAAGAAATGTGTGTACCCAGGTAGGAG -TGGGTATTGCGGCAAGTGTCAGGATTTCTTCTACTGTGTGGATCCCACACTTCACTTATC -CAATCATCTATCAGTGGACATTTGAGTTGTTTTGCATCCTGGCTGCAGTGAGCCATGCTG -TAGAAGTACTGACATGCAGATTCCTGGCTTTATGTGTCTTGGACCTATAGCAGAAATGAG -ATAGCCAGATCGCATTTATTGTTTAAATGCCATTGCAGAAGGATCAACCATGCAGAATGG -TCGCCCCTGCTTCCTATTTTCACAGGCAGCTCACCACAGCCCAATGTTCCCACATCACCC -TAAGTGTTGATAATTTCTGGATTTTGTTCAGTGTTTGTTTCTTCTGTTGCTTTGCTTTGG -GTCAGCAGTCATTACAATGCATGTGAGGCAGTCTCCCACTGAGGCTTGGATTTGCATTTC -CCAAAAGATTCACACGCTTGTCTCCGTACAGTTTCCTTAGAAGATGTCTATTACAGACCT -TTGCTCATTCAAGTTCTGAAAGGAAAAAAGACTTAGAGTAAGTATTGGCATGTGTGGGGT -GTGTGCTTCCACGCGTGAGTGCAGGCATGTGCATGCCATAGTGCTGCTATAGAGCTCAGC -TATTGGTCCTTGCCTTCAGTCTTATTTGGGTCAGAGTCTTGTGGTTTTTGCTACTGTGAC -TATACAAGTAGGTAGCCTTCTAGTCCCCAGGGGTCCTCCCTTGCTGAGCTGGGGTGATAG -GCATGAGATATGGTGCCTAGATTTATGTGGGACCTGGGGCCCCAAAGCCAGGTCATCATG -CTTGCCCAGCAAGAACTTTACCCTCTGAGTCACCTCCCCAGCCCTGGTTAAATATAGTTT -GCTTTATTCTGTTGAGGACATGGAGACTGTATTCTAAGTATGGTGTCAAGGCATCATGAA -GCCCAGGTAGGGGAATGACCTGAGTCAGCTTGGATTTCTGGTGTGATTTTCTCCCTGCCT -TGCAGCAAGAGGGGCAGGTGTTGACGATATCAACGAGACTGACTATTTGCAAGGTACAAA -AACTGTGTGACTAAGACAGATGGGAAGCTGCTTTTTCCCTTCACAAAAATCAGCCATGCC -CTGAATGTCTGTGTTGCTCCTGAGCAGTCCCATACATTGGAGTTCCACTGGGGTAGGCTG -AGGGATAAAGACAGGCAAAAGCAGGTGAAGTGTAATTCAGTCTCTGGGGTCCATTTAGTC -CTCGCCACTCTTACGGGTCTAACCAGCCGGATCAATTAACGCAAGTGATGATATTGGTTG -CTGTGAGTATGGCCGAGACATTTGCTCCTTGGGAAGTTGGTGGCACTGCTAATTGATTTC -ATGCCAGCCTGACAGGAACATCCTGATCAGGGTAAGGTCACAGTACTGGGGAAGCAGTAG -AGTGTACCCCTCTCCTGGACTGATCCCTTTTCCTCAGACACGCTTATCTCATATCCTGCA -CTTTAATGTCATATGCATTGCACCGCACAACTTGATATTAAAGTTTTATTAGCTTGTGGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGAGAGAGAGAGAGAGAGAGAGA -GAGAGAGAGAGAGAGAGAGAGAGAGAGACTAGGAGGTAGGTACACAAATATGTGTGCACG -TGGAGGGCAGAGAACACCCTCCTCTCTGATTCTGCAGATGCTGTCCACTCTGTATCTTTA -GACAGTGTCTCTCACAGACCTGACACTCACCAAGCAGGCCAGGGTGGCTGCTCAGCAAGC -TTCTGAGCTCTTCTGTCTCTGCCTCCCTGTGCTGAGGTTACAGACACTTGCCACGGTGCG -TTTGTCGTTCACACTTTGAGGCACACTACATCAAGCCTTCCATCAGGGCTTTGTGTGGGG -CTTCTGGGGTTCTGAGTTGAATCCCCATGCGTATCTTACAAAGCAAAGCTTTGCTAACTG -AGCCATTCCACCAGCCCAGGTTTTGCTAGTTTGGGATGTTCTTTTTCTTCCAATATTTGC -TTATTCAAAAGCAGTGGTTGTTCATCTTGGGAGCATCAGACTAACGAGGGTGGTATGTTC -AAATGTAGGTCACTGGGTCACCCTCGCAAAGCTTCTGTGAAGTGACTGTGAGTGCTGCTG -TTGCTGCTGCTAGTCTGGGCACCATACACACGGTCCTTAGTCTCAGGAAGCAAGCTAATG -AGCATCAGAGCACACCAGAGCCTGGAGACTGGCTGCTTGTCTTCTTTGGACATGCTTTCT -GCTGCACAACTGCATGTCTGGACAAGGATATACAAGCCCATGGCAAATGTGTGTGTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGATATTTTGAAGCAAGAATCAGCAGGGTTTATTT -ATTACACTTTAGAGCAGAGGCAGGAGAGAGGATTAAGGGTGACTTGGTGCCTTTCTTCAC -TGCTCTACTGCTGTGAAGAGACACCATGACCAAGGCAACTTATAAAAGGAGCATTTAATC -GATGGCTTGCTTCCAGTTTTAGAGGGTTAGTTCACATTCATAATGAGAAGGTTCATGGCA -ACAGGCAGGCATGGCATTGCTAAGAGCTTACATACTGATCAATGGGCAGCAGGCAGAAAG -TGAGAGACTGGGCCTGGGATTTTGAAACTTTAAAGCCCACCGCCAGTGACATAACTCCTC -CAAAAAGGCCACGCCCCTTAATCGTTCTCCAACAGTTTCACTAATTGAATATGAAACCTT -CAAGTATATGAGTCTCTGAGCCATTCTCATTCAAACTACCATGCCCAATTTGGGTGCTGT -ACTGGCTGGTTTTATGTGTCAACTTGAGACAAGCTGGATTTATCACAGAGAAAGGAGCCT -GCTTTTAGTAAATGCTCCATGAGATCCAAGGCATTTCCTCAGTTAGTAAACAAGCGTGGG -AGGGCCCATTGTGGATGGTGCTATCCCTGGGCTGGTAGTCCTGGATTCTATAAGAAAGCT -AGCTGAGCAAACCAGGAGAAGCAAGCCAGGAAGCAGCACCCCTCCATAGCCTCTGCATCA -GCCTCTGCCTCCAGGTTCCTACCCTGTGTGAGTTCCAGTACTGACTTCTTTTGATGAATA -GCAATGTGGAAGTATAAGCTGAATAAACCCTTCCCTCCCCAGCTGGCTTCTTGGTCATGG -TGTTTTGTGCAGGAGTAGAAACCCTGACTAAGACAGGTGCAAAAGTCATGAGTTACATTA -GTGTTCTAGTTGCTGTGTTCAAGAGAAGGTAAAGGCGATAAAAGGCAACAATTGAGGACC -CACGAGAAATCCCTGTCCCCAAGTCTCAGCATAGCTCTTGTCTGCTGTTTTATGTTTTCA -CCAGTCTTTTATTCCATACTCAATTCCACTCACATGTGTGTGAGTGTGTGTTTGCATGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTAGACTACATGTATACATACCTGTGTCTG -TGTATATTCTGAACGCTGGTGTCCTGCAGCCTTACTATCACATATAAACTAATGGGAACT -CATGGCTTTGGTGAAGGAGCACAGCGCCTCATCACGCTGTCTTCTCACCACTCAGGCTGC -AGAAGGCCAGGTGTTTTGGTCATAGTTGACTGACACTGAGGGATGAGTCCACCTGCAGGC -ATTTGACACAGTGTGAGCTCTGGGTCTCAGATATTCCATGTAATCTATACTGACACACAT -AGAGCCCATACGTTCCTCTCTTACCCCCTTGTGCCTGCTGTGCACTCCGGGGTCATGGGA -GAAGTACATTCAAGAAAACGCCAACCAAAAATGCTGTCCCTCAGGCACTACCATAAAATA -CCCACCTTAGAGAGCTATCTCTGTGTAAAACTCTCGCCTTCCTTTCCCAAATGTGGCAAG -GATAATCCATTATTTCTGCTGCCTGTGGGACTGGTGGAGACAGTATTTTCATGTGTATGC -ATTTCTAGCTGATTTCTTTGATAAGCAGGCAGATCAAGTCTCATGTGGGATTATATCCCT -CCATTCTGGGAGTCACTTATTGAATAAATCTGTGAGGCCTTCAATGTCCCAGGCAGTGCA -TTAGTGTGTGATTTGGGAACCTGATGAAGAAATGAGAAAACAAAATAAATTTTATATCCA -TATCCATACACATACACACATGTATGTATGTTTTTATATATGTGCATTTGTATGTATATA -TATCATATATATAATATATGTGTATATATATATACATATATATATACGCATACACACATA -TGTATGTATAATACACATACACATGGATGGTAGGAATGACCATAGAGAGAAGTTGGGAGA -GGCAAATATTCTGGTGGAAAGAACATTAAGTGCTTCTTAGAACAGGATGGTTAGATAAGA -GCTCAGCATGAGAAACTCCCTGAGGCTGTGAGCCATGTGGTTATAAGGATAGGAAGTGTT -CCAGACAGGAGCTCAGCTCATGCTAAGACCAGAGGCAAGATTCTGACACTCTAGGAGCAG -TTAGGAAGCCTGACATGGCAGAGAGTGGAGGCAGGGGAAGAGTCCAGTTCTGTTTGACAT -GGAAGGGGACCAGGGAAAGATTTGGATGAAAGCAGCCACAGGTCTGCCTTCACTGGAAAA -GGGTCACTGCTGCCACTGTATTTAGGATGAAAATCAATGAAGGCTGTTAATCTGCTGGCA -GCTGATGGCCATGGTCCAGAGGGCAAGGACATGGATTGTTGGAAAGAGAGAAACATGCCA -AAAAAAAAAAAAAAAAAAAAATCAAGGAACCAAGAAAACAAGCGTTCCTTTCTTCATAAC -TCTGCCTCAAAATGCTACCTCTTTAATACACATGTGGTTTTAGTACCACCCAAAACCCAA -TGGATGGGTCATCCTTTTACTGCTACGGGATGCACTTAGTCTTATGTCTTGACCAGCATT -GGCCCTGTGTGCCTTGGTCCACAGAATGTGAGTAGCGGACACCTCAGTGACTTTGGCAGG -GACTGGTGGGCACTCTGGCTGCTTTGTAGCAGATTGAAGTATTGACCTCATTCTAATCCT -TGGTGGTTCTAACCTGGGTGTATTTAAACAAATTCCTAAGCTTGCTCATAAGCTTTTTGG -AGACCAGCCTTTGTGGGATCAAGGATGTTTGACCAGCCAGTTTAGGCGCTTGTTCGGAGC -GGTGATAGGAACTTATATCTCAGAGACAGATATCCGGTTGGCACAGGAGGATGCTGGTGT -CCTGCTTCAACGCCCAACTTTGGTACATTTGCTGAGGTCCAGAGAGACTATTTCTGCCTG -TCTCCCCACATCCACAGGAATGGAGCCACAGATGGTCCCACAGTTTAATCTGCTTCAATG -TTTTCAAAGCTCTCTCAGTGGAGTGAGAAGCCAGTCTCCTGCTTCCAGAAAAGTGTCTCC -AATGTGAGAAACTTGTCATTTTGTCTCTAACTCCATGCAAGGCTTATCTCGCTACAAACC -CGAAGCAGAAATGGCCTTTTAGTAAATGCCAGGCAGTCGCTGGGCTGAAATGCCTTGCAT -TTGTAAGAAAGGGCTAAGCTTAGTGACTTCTTGTCCCTGGTCCCTCCCTAAGCTACAGCC -AATGTGACAGAACAGCCCAATAACATATGTGCCCCAAATATCTTCATGGTTTATTTCCTT -TATTTCCTTAGAAAAGATTGCTTTTATTTTATTTTCTTTTAAAGAGACTCCTGGAAGGTA -ACCTTCTTCACAGTGGGGGTTCTTTTCAGAGTTTAAAAATGCCAAGCCACAATAGCTACC -CAATGACAAATGTATTCACCCTTTTTGACAGAGATTTTTCATTTGGCGGCATATTTTAGA -TTCATTTCTCTGTATATGAAATGACATCAACAGCGTTGTCTGTGGTGACAATGAGGGGAT -GTGTCACAAGCGGCAATGACATATCCACACAGTGGGGTGCAGCGGCATTGTGGAAGGAGA -ATGAGGGTGCCCCCTCTCCTGACATGTTAGGGTTGGTAGGAGATGAAGCTCACTGAGAGT -GTAAAGGCACACCAGGAACAGAAGGATCTAACTTTAGCAGAGGACCCAGAGGGAAGTAGG -CATATATTCATATCTGTTTGCATATGCATCAGCTCTGGGAGCAAGAAAAGACACTAATAA -AAATGATTCATTTGGGAGCTAAGAGAGAGCCCACTTGGTAAAGTACTTGCCATGCAAATG -TGAATAAGAACATGGAATAGGCATCCCTGTTGAAAACCCAGTGCGTTGCACACTTGATGA -AGTGATAGAGACAGGCAGATTCCCAGGGCTCACTCACCAGTCAATATAGCCTATTTGAGG -ACCTCTAAGTCCCAGTGAGAGACTCAGTCTCAAAAACAAAAACAAAAACAAAAACAAAAA -CAAAAACAAAAACAAAAAGCGAGGGCTGGGGAGATGGTAAAGTACTTGCTATGAAAGAAT -GAGAGTCAAAGTTAAGCTCTTTAGAACCTAATAAAAGCTAGGCGGGTGTGTGGCCTGCCT -ATGATCCTAGTGTAAGTGAGGTAGGGACAGAATGTCTCTGGAGCAAGCTGGCTCTCCAAA -GTACACATACTGGTGAGCTCTGGGTTACAATGAGAAATCCCTGCTCAAGGTGCAGAGTAA -TTGATGATAACACTTGACACCAACCCCTGGCTTACACACACACACACACACACACACACA -CACACACACATGTATGTGCACATACATTATCATGTATAATACCTGCACACACTTTTCCAC -CTCCCCCTAGAATGGTTTCTTTCAGGAACAGTATAGAATGAATGACACATGAATGCAAAA -CCCCCTAGGTGCTTTTCCTTCTTAGAGTGTTAATATTAGAGCCATGTAAATTGTATTAGT -TCACAAAATGTGTCTTGAAAACAAAGACATCCAATCGTGTCTAATCCCAGTGATAAACTG -CTTGACTTGTGCCAGCAGAGAGCTGCAAAGAGTGTGTTGTCATGGAGTTTTCCAACACCT -TTCTGTGCTAGGTAGGGACTGAGAGGTGCTCTGCAGAGAAGGATGAAGGTGACCAGCAGT -GGTCCTGGAGCCACTTGCCACCCATTAGGGGAGAACAGTGAGCAAATAGTTGCACAATGT -GTCCCAACATGAAAGGGCAATACACAGTGTCATGGAGTACAAGAGCAATCTGAGCAACTA -CTGGAGAGTGAAGCTTGCGAAGAGACAGAGTTGATGGGCTAGCAAGGAAAGGGAACAAGC -AAGGGCAGGTACAAACCCAGACTGTGGGGAGACACAGTGCAGAGGTGACTGTATTAGTCA -GGGTTCTCTAGAGTCACAGAACTTATGAATAGTCTCTAAATAATAAAGGAATTTATTGAT -GACTTACAGTCGGCAGCCCAATTCCCAACAATTGTTCAGTCGCAGCTGTGAATGGAAGTC -CAAGGATCTAGCAGTTACTCAGTCTCACGCAGCAAGCAGGCGAAGGAGCAAGAGCTCGAG -CTAGACTCCCTTCTTCCAATGTCCTTATATTGTCTCCAGCAAAAGGTGTAGCCCAGATTA -AAGGTGTGTTCCACCACACCTTTAATCCCAGATGAAAGGCATAGCCCAGATTAAAGGTGT -GTTCCTTAACTCGGAGATTCAATCTTCTGGAATCCATAGCCACTATGGCTCAAGATCTTC -AAACCAAGATCCAGATAAGGATCTCCAAGCCTCCAGATAAGGGTCACTGGTGAGCCTTCC -AATTCCGGATTGTAGTTCATTCCAAATATTGTCAAGTTGACAACCAGGAATAGCCACTAC -AATCCACCCCTTGTCAACTTGACACAAATAATATCTCATGTTCACATGAAACAATAACAA -GGTTGTAAATACGCCTAACATGATATAACTATCCCTCGTACAATCACAAACGCATTAGTA -AATTTACAATGGGCATTCATATTACTTTATAATCCTCGTTTCTGCAACTGGTTACGTGGC -CTTAATTGGTATTTATAACTACCTTCCTCTACTACCCATTCTGTATTTCCTTCACCTTCA -GCCAGCACCTCAGCAGGTCTTGGCTCTTTTCCTGGAGGATTGACCCATACCTTCATTCCT -GATGGGTCTGCGTCCTTTGTCATCCTGCTTGGATTAGGCTGTTGTAGTTTCCCATTGACT -TTAATCACAGGACATGGTAGTACTAAGAGACGCCCTAAGGGATCTCCTGCACTCCAGACA -TAATCTTGCTTACCACCATTGTGAAGAGGTAATCCAATTTCCCCATGGTAATCTGGATCT -ATCACCCCTCCTAACACTGTTATTCCTTTTTTAGCCTGTTGGTTTAAGGGCATTAGAAGC -CCAAAATGACCAGGGGGAAGTCTGAGCTTCCAGTTCAATGAAATGTTTGTTGTAGCTCCT -GGTAGGAGCACTCCCCTCTCTGGAGCCAAAACTTCTAAGCCAGCAGAACCTAGAGTTATG -GGGACAGGAAGCAAAAATTTTCCTAGAGGGTCACTAGGAGTGATAGTAAGTGGAACTATT -CCGTTTTCCACCCCTTGATTCCTGGACCCATGAATCCTGGCTATGGGTGAAACTGTACCA -TATATCGAGCGCTGATTCAAAGCATATACTGCCTTCTGAAGAACTCTGCCCCAGCCTTCC -AAGCTGTTACCACCTAATTGGCGCTGTAACTGCGTCTTCAAAAGGCCATTCCATCTTTCT -ATCAGCCCAGCTGCTTCAGGATGATGGGGAATGTGGTAAGACCAGTGAATTCCATGATCG -TGAGCCCACTGTTGTACTTCTCTGGCTGTGAAATGAGTTCCTTGGTCAGAAGCAATACTG -TGTGGAATACCATGACGATAGATGAGGCATTCTGTCAGTCCGTGAATGGTGGTTTTAGCA -GAGGCATTACGTGCAGGAAAGGCAAATCCATAACCAGAATAAGTATCTACTCCAGTAAGA -ACAAAACGCTGTCCTTTCCACGAAGGAAGTGGTCCAATGTAGTCAACCTGCCACCAGGTT -GCTGGCTGGTCACCTCGAGGAATGGTGCCATATCTGGGGCTCAGTGTTGGTTTCTGCTGT -TGGCAGATCTGGCAATCAGCAGCAGCTGTAGCCAGGTCAGCCTTGGTGAGTGGAAGCCCA -TGTTGCTGAGCCCAAGCATAACCTCCATCTCGACCACCATGGCCACTTTGTTCATGTGCC -CATTGAGCAATGACAGGGATGGCTGGGGAGAGAGGCTGATTGTCCACAGAACGGGTCATC -TTATCCACTTGATTATTGAACTCCTCCTCAGCTGAAGTCACCTTTTGGTGAGCATTTACA -TGGGACACAAATATCTTCACATCCTTTGCCCATTTGGAGAGATCTATCCACATACTTCTT -CCCCAGATGTCTTTCTCACCAATTTTCCAATTGTGATCTTTCCAAGTCCCTGACCATCCA -GCCAATCCATTGGCTACAGCCCATGAGTCAGTGTATAATCGTACATCTGGCCATTTCTTC -TTGCAAACAAACTGTAATACCATGTGTACTGCCCGAAGTTCTGCCCACTGTGAAGATTTC -CCTTCACCTGTGTCTTTCAAGGTTGTCCCAGAAAGGGGTTGTAATGCTGCAGCTGTCCAC -TTCTGGGTGGTGCCTGCATAACGTGCAGAGCCATCAGTAAACCAGGCTCTAGTCTTCTCC -TCTTCGGTCAGTTGATCATAGGGAACACCCCATGAGGCTATAGGTGCATGCTTGGCAGCA -GATGGCATTGTAACAGGAGTAGAAACCATAGGCATTTGAGCAACTTCTTCATGTAACTTG -CTTGTGCCTTCAGGACCTGCTCTGGCCCGATCACGTATATACCACTTCCATTTGATAATA -GACTGCTGCTGTGCACGTCCCACTTTATGACTTGCAGGGTCTGATAGTACCCAGCTCATG -ATGGGTAGTTCAGGTCACATAGTGACTTGGTGTCCTATTGTCAGACGTTCAGTTTCCACT -AAGGCCCAATAGCAGGCCAAGAGCTGTTTTTCAAAGGGAGAATAGTTGTCTGCAGATGAT -GGTAGAGCTTTGCTCCAAAATCCCAAAGGCCTTTTCTGTGATTCACCTACAGGGGCCTGC -CAGAGGCTCCAAACAGCATCTCTATCAGCCACAGACACCTCAAGTACCATCGGATCTGCT -GGGTCATATGGTCCAAGTGGTAGAGCAGCCTGCACAGCAGCCTGGACCTGTTGAAGGGCC -TTCTCCTGTTCCAGGCCCCACACAAAGCTAGCAGCTTTCCGAGTCACTTGGTAAATAGGC -CTAAGTAACACACCCAAGTGAGGGATGTGTTGTCTCCAGAATCCAAATAGACCCACTAAA -CGTTGTGCTTCTTTCTTGGTTGTAGGAGGGGCCAGGTGCAATAACTTATCTTTCACCTTA -GAAGGAATATCTCTGCATGCCCCACACCACTGGACTCCTAAGAATTTCACTGAGGTAGAT -GGTCCTTGAATTTTGGTTGGATTTATTTCCCATCCTCTGATACGCATATGTGTTACCAAT -GAGCCCAAAGTGGTTGCTACTTCCTGCTCACTTGGTCCAATCAGCATAATGTCATCAATA -TAGTGCACCAATGTGATATTTTGTGGAAGATCCAAACGATCAAGATCCCTTCTAACTAAA -TTATGACACAGGGCAGGAGAGTTAATATATCCTTGAGGCAAAACTGTGAAGGTATACTGT -TGGCCTTGCCAACTGAAAGCAAATTGCTTCTGGTGGTCCTTATGGACAGGTACTGAGAAG -AAGGCATTTGCCAGATCAATAGCCGCATACCAGGTGCCAGGAGATGTGTTAATTTGCTCA -AGTAACGAAACTACATCTGGTACAGCAGCTGCAATTGGAGTTACCACCTGATTTAGTTTT -CGATAATCAACTGTCATTCTCCATGATCCATCTGTTTTCTGCACTGGCCAGATAGGAGAG -TTAAACGGAGATGTGGTGGGAACCACCACCCCTGCATCTTTCAAGTCCTTGATAGTGGCA -GTAATTTCTGCAATTCCTCCAGGAATACGATACTGTTTTTGATTCACTATTTTCTTTGGC -AGAGGCAACTCTAAAGGCTTCCATTTGGCCTTTCCAACCATAATAGCCCTCACTCTACAG -TTCAGGGAACCAATATGAGAATTCTGCCAATTTCTGAGTATATCTATCCCAATTATACAT -TCTGGAACTGGGGAAATCACCACAGGATGTGTCCGGGGACCTACTGGACCTACTGTGAGT -CGGACATCAGTCAAAACTCCATTAATCACCTGCCCTCCATAAGCCCCTACTTTAACTGGA -GGGCCACAATGTTTCTTGGGATCCCCTGGGATCAGTGTCAACTCAGAACCAGTATCCAGC -AGACCCCGAAAAGTCTGATTATTTCCTTTTCCCCAGTGTACAGTTACCCTTGTAAAAGGC -CGTAGGTCCCTCTGGGGAAGAACTGGAGAAAGGGTAAGAGCAAAACCTTTGAGTGTCTTA -TCAAGATCCTTCCTCAGCGGAACCTGGCCACCCCTTCAGTCAAGGGGTTCTGGATCTGCA -AACTGTCTCAAGTCTGGAAATTGATTCACTGGCCGAGATTGCTGTTTACCACGGTCTAAT -GTAGCCTTTCTTTCATTTGGCTGTTTACCACGATCTAATGTAGCCTTTCTTTCATTTGTT -TGAGAATTTTTCTGCTTATACAGATCAAACAAATATGCAGTAGGCTTCCTATGTATTTCA -TTCCTGGAAACACCATGATTGGTTAGCCAGTACCAAAGATCCAATCGAGTCATGCCATTA -TAAATTTCACCTCTCCTGTGCTGACCATTACTGGGTATGTTATTATAAACATTCTTTTGT -CTACGCTGTCCATTATAATAACTAGAATCACCTTGTCTCGGGCGATTCAATGCTGCCACC -TGGCCCTTGTTACCTCGGAATCCAACTAAACCCAGTGAATTTAATTCATCTAATTGAGCA -GAAGCATCTCCAATGCTAAGATCTGGCACAAGGAAAAGGGAAAGAACAAAACCCTTCAAA -TGTGCTGGTGCCCCTCTCACCAATTTGCGTCTTATAGAGCTGGTGAAAGGCATATCTTCT -GGACCTTCCCATTGTGGACAATTATGCTTTACACAATATATCCACTCTAGCATTGCAATT -TCCCTAAGTCTTAAAATCCCTTCATCAACACTAAGCCATGGAATATCAGGCATCTCCAAG -TCATTTCCAGTAGGCCATCTTTTGATAAACACCTCAGCCAACCATTCAAACAAACTTTTG -ACACCTTTTTTAACTATGCGAGCTTCCGTATTAAACCTAGAATCTCTACTCAGAGGACCC -ATGTCAATAAACTCAGCCTGCTCTAGTTTTATGTTCCTTCCACCCTTATCCCACACCCTT -AAAATCCATTCCCACACATATTCACCAGGTTTCTGCTTGAATGAATTAGCAAACTCATTA -AGCTCCTTAGTAGTGTAGCGAATTTCCTCATGGACTACACTTTCTACCTCCCCTCTAGGA -GCCTGTTTTGCTTTGAGTCTGGTTACAGGTCTAGAAGAAACTATTGGTGGGCCTTGAGCA -GACTCTGCAAAATTAATTTCCTCATGTGGGGAAGGCATTATTTCAAGAGGTGGGGCTGAG -GGTACTACTTCCTCAGGTGGGGCAAACCCTTGAGAATCTGAAGATTCAAAATTCTCAGCT -TCAACATGGTCTTCCCACACATCCCCGTCCCATGTTGTAGGATCCCATTCTTTGCCAATT -AGAGCCCTTACTTTAACTGTCGACACACTCTGAGGCTGAGACTTGAATTTTCGCTGTAGT -TCAGCCAACCTTACAATGAGAGTTTCTGTTTGATTTTCTGCAACTTGAGCTCTATTGCTA -CAAGAGAGAAGATTCTCCTCAAGGACACACTTAGCAACTGTTAGATCGTTTACTTGTGTC -TGGAGCCTTTCGATTTTATCACACAACTCCTTCCTTTCATTCATCATTTTTTCCACAGAT -ACTAAGAGCAGCCAGCCAGTAAAATCATTTTCCGATTTTTTCCCCATCTTGTAGAAAGCT -TTGTGCACTGAATCACCTAATTCATTAAGAAAATCAAGGTCATTAGCTTCTTTAAGTTCG -GAATATAGTTTCAACCATGGGTCTTCAAAATTCTCTGAGCTCCCAGGAGGGAGAGAATCT -GGAGAGGTTTCAATATTTGAAAGTGCTGGTGGATCAACAAGCCAATTCCAGTATTTTAAA -AGATTCATCCTTGTACTTCTGTTACTCTAGAACCACTCCTGGTACCAACTTCTGTATTAG -TCAGGGTTCTCTAGAGTCACAGAACTTATGAATAGTCTCTAAATAATAAAGGAATTTATT -GATGACTTACAGTCGGCAGCCCAATTCCCAACAATTGTTCAGTCGCAGCTGTGAATGGAA -GTCCAAGGATCTAGCAGTTACTCAGTCTCACGCAGCAAGCAGGCGAAGGAGCAAGAGCTC -GAGCTAGACTCCCTTCTTCCAATGTCCTTATATTGTCTCCAGCAAAAGGTGTAGCCCAGA -TTAAAGGTGTGTTCCACCACACCTTTAATCCCAGATGAAAGGCATAGCCCAGATTAAAGG -TGTGTTCCTTAACTCGGAGATTCAATCTTCTGGAATCCATAGCCACTATGGCTCAAGATC -TTCAAACCAAGATCCAGATAAGGATCTCCAAGCCTCCAGATAAGGGTCACTGGTGAGCCT -TCCAATTCCGGATTGTAGTTCATTCCAAATATTGTCAAGTTGACAACCAGGAATAGCCAC -TACAGTGACCATGGACACCATGGAGGGAAAGATGTCAGCTGACCTGAGCCTGGTGAGCTG -TTGAAGACAAGAGGGACAGACCACAAAGGGAGGGACTTTCTTGCTAGTTCATGACAAAGG -CTGTGCCTTGTGCCAACTACCAGTGTCCATTCTCCCAGCATCTGAACTCCCACTTTACTT -CACCTATAGTCCCTTGAAATAAGGACTATAAATTTAAGCCTCCTTTACAAATGAATATAG -ACATGTGACTAAATCCTGGCCAATGGCAGGTAAATGAAATGGGTGTGTGCAGCTTCTGGG -AACTATTCTTTAAGGGAGGTATGTGCATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT -TTCTTTCACTTCTTCCTTTGGTTGGAAAGAGAGGATGGTTGTGGCAGTCATTTTAAATCA -GATGAAAGATGTGAGCAGAGATGGGTAGAGTTATTGGTACCAACCTGGCTGGATGAGAGT -GGTTAAAGTCACCACAACAGTATCTATCTATCTATCTATCTATCTATCTATCTATCTATC -TTTGTTTCTTGAAGTTCTAAATATTAAATACCCACTGTATATTAACCTTTAGTGGCTTGG -GACTATACTTATATTACCATGTATGTTGTATGTATTATACTGTTTTGATCAATGAAAGAC -TACATACTCTGGTGGTCCATTATGGAGCTAAGAAATTCCTCCTATATGCTAGTGATCGAT -AACCATGATGATGTCCCTACTCATGTTTATGCAGCAATGCTCATATATGGAGACATAGAA -AAGCACAGCATGCAATTATGTCCTATTCATAATGATAGTCAGCAAGCAACTATGTAACTG -GCTTGTGCATTACCTACAGTGATTTTTCATTATTTTAGAATGTGTTTTGTTTATTTATTT -AAAGAATTAATGGGTTAGAGAGCTATCTCAGCAGCAAGAAACACTTGTGCTTTTGCAGAG -GACCTAAGTTTGGGTCCTAGCACTGACAAGGTGGCTCACAACCACCTATAGCTCCAGTTC -TAAGCAATCTGATGTCCTCTTCTGGCTTCTGTAGTCACTGCACTCATGTGGTGCACAAAG -CGAACATGTACACATTAAAAGGTTAGTCATATGTCAGGTTCAAACAGGACCTTCAAGAGG -GAATTCAGAATAGGACATTGTTACATAGACAACAGCTCTACACATTGTTTCCCCAAAGAC -TGACTGTCTGTCTGTCTATCTATCTATCTACCTACCTACCTACCTACCTACCTACCTACC -TATGAGCATCCTTCTCTGTCTTTGTCTCTGTCTCTCTCTCTTGCTTTCAATTTCATTTTC -CTCCCTTCTCCTCTCTCTTAATGTCTTTCACTTCTTCAGGTTGGAAAGAAAGGTGAGATG -TGCCGGCTCTGCCCCTCTGTTGACCTAGGCTAATAGGTAATAGGTTATGTCCAACTTATT -GATAAGAGCAAGAACAACAAAATAGTTGGAAAAGAAAAAATAGGAAAAAAAATCTTGGAC -TAAGGATGTAAAGTGATTTGTGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -ATGTGTGTGTACAAGGTTTCACATACTAGACAAGCAAGGAGATTTTTTTCACAGCTGAAC -AAAGTATTTTGTAAGTATTATCACTAGATTCAGTTTTCTACACAGAAATATTTATAAACT -TACATGTTGCAGTAAGCCAAGGTCAAGTTATTATCAAGTAAAGAAAAGAAATTAAGTCAT -TTCAAGGCAGGCAAGGCAGAGCCTGTAAATCTGTAGCTGTCACACCTGTCCTTGGCATTT -GGAATCCTTTTTCATCAGACACAGAGTGACTTCTGGCCTTGTGGGCCATAAGCATATGAA -CCATTTTTTAAAATCTTTACATCGTTCTTGTAACTGTGCCTTTCCTATCTTTAGCTGTTT -TGGGATATTCTGATGTTTTGGGTATCGTTACCAATAATGTTCATTGTATTAATGGGCTAT -CCTGGCTAGAAGCCACCTAGAAGCCACAGGTTGTACCACAGCCTAGGCAGCTTAAGCCCT -CTAGACTTCTATAAGCAGTCAGTGCTCACAGACAAAACCATTCATTAACTAGTGCCTCAG -AGAGTTTTCTGAGCAATGCATGACTGACTGTATAGCCAACTTCCATTTAATACCACTGCC -AGACTAGGAATGCTTACTCTGGCTTATATTTCCATGTTGAAGAAAATCTACCCTTTGAAT -GCATGTACCCTTATCTATTCTATTTGTTATATGTTTTATGAATAGTTAAAAGCCACCTCC -TTAAAAATTTGTCCCTCAGTATCAAGTTGCAAAGATTTGAATCCAGCCTGTCACAGCTAT -AGCTATGGGGCTTCAGATAAAACTGCACATGCTCCGATAGTCCCCTGTCCCTTTCCTTCC -TCCATCTATCTCTGTTGTCTTCATTTCAGTCACTGTCTGTCTGTCTGCTGTCCCCCATTC -TTTCCATTCCAGTCTTGGCAAGGCCTCATTACACAGCCCAGGAGGGCCTTGACCTCATAA -CTCTATCTTAGCTCCACTTCCCCAACCTCTGCCAAGTGCTGGGAGTCCAGGCATGAGACA -CCAGGCTGAGCTCTCCACCTCTAAAATGAGGGAATGAATAGTTTTTCCTTACCAGCTTTA -TTGAGAGACTCAACCTATAAAGATGCATGGAGGGCAATTAGCAGGGCACTTAATAAGAGC -CTGATTAATATTCACTGCTAGTCAGTTCCGTGTCTGCTCAAGTTTCCCAGTTTTGAGGGT -TTCTAAGCACATCTCAAATATAATCTCATCAATATACATGAAGTTCCTTGACACACGTCA -AAGCAGTCAATTATATATATGTGTGTGTGTATGTATGTATGTACATATGTACACACACAC -ACACACACACACACAAATCCTCTCTATGTATAGGTACCAAGAAGTGGAACTGGTTCCCAC -AAAGTCTGAACATAGGAGAGGGGAATAGTGCATGTAGTGGGACTGTGTTGGCTGTTGAGA -GAATTAGAAAGGATTTCTGCAGGTAGTATTTTCTTCTCCTTGTTCATCCTGTAATTGCTG -ACAGGCAGGTATAGTGGGCTGTCCCTCCCCCTTGCGTTCTTTCCCTTGAGTCTACTGAAC -GATAGAAGTGTTACTAGAATGTGAGGTGAAGGGGCTTTCCTACTTGCTTCTGTCATCATC -ATCAAACAAGAGACCTCCCCATCTCCAAGACTGTGCAATAAATGGGGGACAGGGTCCCTC -TGGGCACCTATGCTCTTAGACAGGAATGAGTTGAGAGTTGAGTACACAGTGAGGAGCTTC -CATGCTGCTCTCCTCTAGCTGACATACGGGACTTAAGAATAGCTCCATCAGATGCGTGTT -AAATTTTATATCAAGTTACCCTAAATATAGACAGACTGTGTGGTGAAGACTGGATGCTTG -GATTTAGATTCCTGTACTGCCACTCCCTTTCAGGCTGAGTCTAGGTGAGGCATTAACCCT -TGTCTGCCTGTGGAGATGTCCTATCCGTACTTAGGAGATGTGGCCACAAAAGGCATAGAT -GCTGACATGAGCGAGGATGTATCTGCATGGCGCTGGAACTTGTTAGACATGTAGTAAATG -ATTTCTGGGTAGGATGAGCTTGTGTTTAAGGACAGTTACAATTTCCCCTTCAGAGGGCTT -CCCTGAGAACTAAGCACGGATCCAGTTTTTAGCTCTCATCCAGCATATAGCTTTATATGA -ACATCATTTTCTCCCCTAGCCAGGATTCCAACTCAAGGTGTAGGACGGCACCTCTATCTG -CTAGTTAGTTTTGCTTCATTAAAAACACACTAACATTTTGTGAACTGAATGGCTCTATGG -TCAGCATAACATTTTGGACTGGGTTTGGCTGGCTCACGTGTCTTGGAAGGGCCAGCTAGG -AGTGTAGGCTTGTCATTTTCCCACACTCTTGCTTCCTCCAGTGGGATAGCCTATGCCTAT -TGAGATGCTGCTTGCAAACTCCCATAATGTTGGCCATGTTCTCAGGTGTGAGCACTTTGT -AAGTCCCTAACCCCATCACTTTCGTTTATATTGTCAAGTATACCAGACAAATCATACTGA -GTGGATCTCCAAAGTTACAGAGGCACTGAGGTTTGAGGTTAAAGCAGAGGCTGTTGCTGT -CACTGTCGACCACAACACCACGCTTCAGTCCATTCTCCATTGCTATAACAAAATGTCTGA -AGTTGTATACGTGTCCCAGCTTGCTTTCTGTTGCTGTGATAAGCAATATGACCAAAAGCA -ACTTCAGGGATGTCTTGGTTAGGGTTTTACTGCTGAGAACCAACACAATGACCAAGGCAA -CTCTTATAAGGACAACATTTAATTGGGACTAGCTTTCAAGTTCAGAAGTTCCATCCTTTA -TCATTAAGGTGGGAGCAGAGTAGTGTCCAGTCAATCATGGTGCAGGAGGAGCTGGGAATT -CTACATCTTCATTTGAAGGTACCTAGGAAAAGACTGGCTTCCAGGAAACACGTATGACAG -TCTTAAAGCCCACCCACAATGACACACTTCCTCCAGCAAGGCCACACCTACTCCAACAAG -GCCACACCTACTCCAACAAGGCCACACCTCCTAATAGTGTCACTCCCTAGGCCAAGCATA -TACAAACCATCACAGGGGAGAAAGGGTTTTATTTAGCTTTCACTCCTAGTCCCCAATTCA -TCATTGAGGGGAGTCAGGACAGGAGCTCAAGCAGGACCTGAAGCAGAGACCATGAAGAGA -TGAATGGTGCTTAGTGTCTCACTCCTTCTCTCTTGCTTACTGACTCATGACTAGCTAACT -TCCTTAGAACTACCTGCCCAGTGGTGCCACTGCCCACATTGGCTATCCCCCATCTATCAA -CATCTGTCAAGACAGTTCCCTAGAGACATGGTTACAGGCCAGTCTGATGGGGGCAATTCC -TCAGTTGAGACTCCCTCCTCCCAGAGGACACATGGTTGTTTCAAGTTGACAATAAAAACC -AATCAGGACCATGCTATACAAGAAAATAAGTGTTCACAGTTCACAAAGTACCAGCCATCG -TAGGGTTTCTATTGCTGGGACAGAACCTCATAAGCAGAACAAGTCAGGGAGGAAAGGGTT -TATTTAATGTACATCGCCACAGCACTGCTCATCACTGAAGGAAGTCAGGACAGGAACTCA -AATAGAGCACGAATCTGGCAGCAGGAACTGGTGCCAAAACCAAGGAGGGGTGCTGCTCAT -TGGCTTGCTCCTCACGGGTTCTCAGCCTGCTCTCTTATAGGACCCAGGAACACTGGCCCA -AGAATGGCACCACCCCCATGGGGATGGACCCTCCTCCATCAGTCACTAAGAAAATGGCTG -TACTGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTTATCACAGAGAATGGAGCTTCA -GTTGAGGAAATTCCTCCATGAGATCCAACTGTAAGGCATTTTCTCAATTAGTGATCAAGG -GGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGGTTCTATAAGAGA -ACAGGCTGAGCAAGCCAGGGGAAGCGAGCCAGTAAAGAACATCCCTCCATGACCTCTGCA -TCAGCTCCTGCTTCCTGACCTGCTTGAGTTCCAGTCCTGACTTCCTTGGTGATAAACAGC -AGTATGAAATTGTAAGCTGAATAAACCCTTTCCTCCCCAACTTGCTTCTTGGTCATGATG -TTTGTGCAGGAATAGAAACCCTGTCTAAGACAATGGCCTACAGCTGGATCTTATGGAGGT -ATTTTCTCAATTGAGATTCCTTCCATTCAGATAACTCTAACTTGTGTCGAGTTGACATAT -CACTAGACAGCACACTGGGTGATAGCTGTCCTGGCAGTAGAGAAGAAAGGGAAGTGGAGA -TGTCAGAACACGATCAAGCTTTTTTTTTTTTTTTTTTTTTATATCATCCTCTCTCAGGAC -AGCTAGCTGTTAGCTCTGCTTTGTTGCTTTCACAGAATGGAGTTCCCACGCATACCCACT -TTCCTCTAGGTTCCACCCCAACACTGTTCATTGGTCATTAAGAGTCAAATACAGAGGCAG -ATGCTCACAGCCAACCATTGGACTGAGCATGCCCAGTGGAGGAACTAGAGAAAGGACTGA -AGGAGCTGAAGGGGTTTACAACCCCATAGGAAGAACAATATCAACCACCCAGAGCTCCCA -GGAACTAATTCACCAACCAAAGAGTACACATAGAGGGACCCATGGTTCCAGCCACATATG -TAGCCACGTATGTAGCCTTGTCGTGCATCAATGGGAAGAGAGGCCCTTGGTCGTGTGAAG -GCTTGATGCTCCAGTGTAGGGGAATGCCAGGGCTAGGAGGTATAAGTGGGTGGGTGGGTG -GGGGAACACCCTCATAGAAGCAGGGGAAGGGGGATGGAATAGGGGACTTGGGGGTGTGTG -ACCAGGAAAGGGGATAATATTTGAAATGTAAATAAATAAAATATCCAACTAAAAAGAAAA -GAGTCCAACACAGCATGTTGGGGTGGGGAGCATACTCAGACTGACAAACACAACCACAAA -CACAACCCAGCTCGGCACACCTGTCGTGCTCCTTTACCTGTTGGTGGTCTCAAGCCTTGC -AAGCTCAGTAGTGTCAGAAGCCACCAGGGTTCTGCTTTGTTCAATAAGCCCAAGACTCCA -GCGCTCCACTGGGAGTCTCTCTCAAATGATTGCCTTTCAAACTCTGACAACCCAACAGTT -CACAGAACAAAACCTTAATTAACACTGCTGTAAACAAAAGTAAGGGAAAGAAAGGAAACC -GGCATTTGTCTAAGGCTGCTGATTACTGCTGATTGGGTCCTAGGCACCCCCTAAACTGCC -CCCATATATATTCTCTTGTCTTTACACTCAAAACTATCCAAGATTGATATGATTAAATTA -AGTCTGCAAAGAGTAGTGAGTTCAGAGAGGTTAAGAAACCTGCCTGAGGTCACACAGATG -CAAAATAGTAGGGAAGGGATTGAACTTAGGTCTGCTGGGACTGTGGCATCTCTCCTCTGA -ATGTTGCAGAGCCCAAGGGAAGCAGTGATTATCATATCAAGCCTGTCTGAGTGTGTGGCT -TCAGTGACTGACAATGCCCCTATCGCGACTGCCTGACCAGGTGGTGGGACCTGCCATTGG -CTGAATGCATATTCATTTTGGGGTAGAATCATCTGTTGACTATAAATAATAAAATGGGAA -TATTTCAGGATAAAGGGATATCTGCTTTGGCAGGGAGTGGTTTGGTGACTTACTGATGAG -CACTGGATGCTAATTTGAAGCCAGCAGATATCTCCATTGGTACCTAAGTTAGGCTGAGCT -GTTAAAACAGATGACAGATAAGCCCGGAGACAGCATCATTGAAATCAGATGGGATGCAGG -ATGCTTAGTGCTAGGTAATGACTTTTATTCTTCCTTAGGGTTGGAGACATGGCTCTGAGC -CTGTTTAGGTGAACAGACTGGCGGTGTGCATGGTGCTTCCTGCATGATCCATGCACGAGC -TGTGGGAGGGAGACACAGTAGCAGCACCAGTGCACCATGACACCCCTTCTGTGGGAGTGC -CTCTCTTCATAGTCTGCCTTTGGCCAAGTAGCAGAAAATCCAGTTTCTGGCCCAGCTCTG -CTGATGAGTGGCACTGGCCTTGGTACTTGGTAGAAGGGAGATGGCATGCCTGGGGAATGT -CGTAGTAACCTGGGACTCCATTCTGCTTGGACTATGCATGCAACTTCTGCAAACAATGCA -CCCAGCAACCTGTTAGTAATGTAGAGCTATCTGCTTTATGTAATGGGAACAAGTTACTCC -TCTTAGGAATACCTTGATGATGCCCTCTTTCTATTCAAACACATCCTGGAACACATCTGG -GAACCGGGGTTTGGAATTCTGTTTGCAATGATATACAATGCAAGACATGTGTGTGTGTGT -TGGGGGTGTCTGGGGGTGGCGCTGGGGTCAAACCTAGGGCTTCATGCTTAGTGCATGCTG -AGTGAGCATTTGGCTAGTGAGTTACATCCCTAACACATGTGAGGATATTAAGTTCCATTG -ATAATTTTAATAGTTACCACCTAATGAGCACTCACAATGCCCCAAGTGTTTTACAGACCT -GCTTAGTTTTGCAAACCACCTTAGAGTTAGGAATTATCACCTACAATTGGCAGAGAAGAA -AATTAAAATACCAGTAAGTCAGCTCTCTGCAGGGTAATGCAGCTAGTGAACGGCATAGCT -ATGTCTGTTTCCCAACTCTGAACAGGCCTGTTTCCCACATAGAACCCAGGTAGAAAGGCT -TAGACTAAAATCTCTGCTGGCAGCATGGACGGATGGTGGACTTAAAGTAGCCAGATTGGA -AGAGTTGGCACCTGGGCCTTGTGCTGGGCACTGAGTAAGACAGGTGTGGTGGTGCACACC -TTTAATCTCAGCACTAGGGAGGCAGAGGCAGGTGGATTTCTGAGTTCGAGGCCAGCCTGG -TCTAGTCTCAGGTGTCTGAAAAGGAGTGTGTGTGCGAACTCCCCTGTATAGGATATGACA -TGCATGTGAATGATCACTCTCCAGCCTTGATAGTGGAGCAAACTGTACCAGCAACAATGT -GGCAGTCAACACAGCAGAGAGACTGCTACTGCCCAACTCATATTGTGACACATCTCAAGT -CTAAGTGGGACTAAGTAAAAGACCCATAGAGAACAGCCAGTTACTCCGTTCAGTCCGTGG -CCCTTACTGGGGACTGTGTAGACTTTCATCATTAGCTACTGTGGGAAGAGAAGCCACATT -CCTTGACCACAGCTTTGGCTGAGTTTCATGATGCTTCACATTTTAAAAACAAGTTGGTTT -TCCTGTACTCAGACAATGCATGTGTGTATGTTCCCTTGAAAACCCATATGCCTTAACATT -GAAGAGAAAGAAATTCATGGGGAAGGGTTAATAGAATTCTGACATTTTGGCAGGATTGAA -GAATCATGATGTAGTGAATGAAATGTTAATGGAACAGAAAATATGTGAACGTCTGAACAC -ATCAGATGATGTTGACATCTGCCAGAACTTTTAAGTTCTATCCTTAGCCTTCCAGCAGCC -ATGGAGAACTGGGTGCACCTGAAAGGGGGCCCGGGAATGAAATAGGATGGGTGGGCAAGA -GAAGAATGAAGCCAAGACAAAGTTTCTCTGATCAAGGCTCAAGGTTCAATTATTTTCAGC -TCTGTGTTTATATAGGGGAAACCCAAAGACCCACCCTTTGATTCAGCTGGATTCTGTTGC -AAAACAAGCTCAACAGGGGGTCAACTCCTCAAGGCTCTGCCTGGCCAGGACAGGCACTGA -CTCCAGCCAGTAGGTCAGAGGTTTGTTTAACCTATTCAAGGCTGGGGGAAGGGCACAGTA -GAACCCTGGGCAATCCAAATGGTTTCAAACCCAAACCACAGGGGGTGGGCGTGGCTGGTG -TAGAACCAAGGTGCTGCTTTTTGAATAGGGTTGACCCTCCTTTGTAAACCTAAGAGTTGT -GGAGGGAATAGCAACTGCATAATTGGGCTGATCTCCATCCTAAAACAAACAGCATCTTTG -GGGTTTCAAGTCTAATAACAACTCTTGCTGCCCTAGTTCACAGCAACGAAACTGTAGAAA -AAATGTTTTTGTCTGTATCTTGCATGTAACTTTGGGACATTCATGTATTTTTAAAACACC -TGCCCTAAGCTGGAGGAGGATAGACCAGTTGGAACCAGCATGTCAGAACATGTTAATTTA -TTCCACTTCTAATAACCTTATGGGGACATAGATGACAAGTTCAAGTGGAGCCTGGAAGGG -TGACTTCCCTGGTAGAGGTAGACAAGCTCAGTCAATGTGAGCTCAGTCCTTTTTTCATGC -TCTTGTTACTGGGTTGGTTGGTGAAGAACATTCTTCCAAGATATCTTTTCCGTGTTCCAG -ATGGGACTATGAGCCTTCTGCAGACCCTCCAGCCTGTGAAAGTCTGTGACACTCCAGGGA -AAAAAATCTCTTCCTGTCAGCTCTGTTTCTGGTTATCACAGAATGGTGATCAGGAGAGAC -AGTACTAGGCTGTGTATCTCAAACTGGGGCTCTAAGTGGTACCTGTGTGTGGAAAGCTTT -CTGTTTCATATGCACAGGATTTTGACAAGTGGAAGAATCTGTTGGCTATATACATAATAA -GCTGCCATAGGGATTGAACAATGAATTTAGGTCAGCGAGAAGAAGTTGTTGGCAAAGGTG -GAGAGATGACATCTGCTCTTATGGGATACAGGAGAACATTGGTCTCTAAGAAAATGGCTG -TGAGAATGATTGAGTAAGTTTGTCCTAACTTGGGAGCTGTTGTGTCCTCTTCTTTAGACC -AGGACTCTCAAATGATAGGCACCAAGATTTTGTTGAATTTGTACCTCCCAAGTGTTTTTT -CTCTTAGTGTCAGTGCCCAGTAAATTTTTTGTGAGTTTTTTTTCTGAACTCAAATGACAC -TTTAAAAATCCTTCATTTGGAAATAATTCTTAAAAATATGTACTACGGAAAATGTGGAGA -GAACCATTGTGCATACTTTGTCCCAGGTCACATGGTATCCTGACAGTAGCCTTTTCATGG -GCTCTGTTTTTCTATCTTCTGGATTCTTCTCCATCCTTTTGTATTTACCTTTCACCCTGA -TGCCATAATCTTACCTTTTCCTGAATCATTTGAGCTACATTTGAGTGGCATATAGTATTT -CTTGAAGGATTTTTGTGTTGGCATTGATTAAGAATAGAAACATTTTCTACAAAACAGTCA -CTGACTATGGTAATTTTAACATCGACACAACACATCTACTCTCTTATCTCTGTCCACTTG -GGTCAGTTATCACTACGTATCCTTTGTAGTTTATTGTATACCTCTAGTACAGTAGCCAAT -CTAGGATAGAGTATTGTATTTATTGTTATTGTCATATTAGTCTTCTTCAATCTAGAATGT -TTCCCTAGCCTTTATCTTTTATGACACTAAAAGTTTTGATGATCAGGTCACCTAGTCTTC -TGGTTGAAATCATCTAGACTTAGATTACCTCTCCCTCCCTCATATGATGTATAGGACATC -TCTTAGCACAGGACCTTGGGTACCATTACCTCAGAGCAATAGACCAACCTTTTCACAAAA -GAGATGAACCAGAATGCACCAGTCCTATTATGCTGCCAACTTGAATGTCAAAATAGTTCC -TTAAAGGAGTAACAGGGTGCCAACTTGGAGTTGGGACCATGAGGGTTAGATGTTTTGCTG -GTTGTTTTTTTGTCAACTCAACACAACTTAGACATATCTGGGAAGAAGGAGTCTTAACTG -AGCAAATGCTTCCTTTAGATTAGCCTATGGGTAAGTCTTTGGGAGTTTTGTCTTGATTAA -TGATTGATGTGGGAGGGCTCAGCTTACTGTGGGTAGTGTGACCCCCTGAGAAGGTGGTCC -TGGATTATATAAGAAAGCAAGCTGAAAAGCCATGAGGCAGCAGTCCTCCATGGCTTCCCC -TTGAGTTCCTACCCTGACTGCCTTTGATGACAGATTTTTAAAGTGGAAGTATAAGCAAAA -TAAAACCCTTCTTTCCAAGTTTCTTGACATTGTGATATACATATATCTTAAATAAGACAG -GACAACTCTCGTTTAAGATGCAGTATGGATTATAAACCAACGATGCTGGACCCCTGGGAA -ATAAGGCTCATGAGTTTGGCAGCCATGGGTGGGTGTAGAAGTAGAAGTAGCTCATCTCAT -CAACCCAGTTACATCCAGGGAACTTCACTCTCATGGCCTCACAACTTTAGGTTCTCTTTG -GGATATGGGATTCTATCAGAGGACACCTAAAAATAACAACATTCAACCTAAAGCCATGGC -TACCTCTTGGCTATTTGCAGCTCCTAGAGCCACTAGTTCAGTAGTCAAAAGGGTCATGCT -CTCTACTGATAATTAGCACTGGTTATTACAGAAAGTTAGAGATATGCTGTATAACAGGGA -AGGAAAGATATCTTTTTCTATTTGTGCTGTTGTTATAAAAAAGTAGAGTGTGGAAAATTC -ATACAAAATGTAAATTTATTCCAAAAGTTTTGAAGTCTGAACATTAAAAAGTATTGGTAT -TTCATGTCTGGTAAGGACTCTCTTAACTGTGACTTCACTATGGCAGAAGAGCAGAAGAGA -AAACCCATTCTTATAAGTCCTTTACAATAAAATTCCTAAGCCATTCATGATTGCCCACGT -CTTAATCACTTCTTCAAGGCCTGACTTCTTAACACCTGTACAATAAAGATGAAGCTTCAA -CATGAATTTTGGAGCATTCAAATTGTCATCTGAACTGTAGCAGAGGAGTCACTCAGTCTA -GAGCCCAGGAGATCCATCAGGAGCTTGTTGACACTTTCAAACCACTGGCTACAAAAAACC -CACCAACACTGACAACCACAGCCTGACAAGAGCTCAGAGGCCCCCCGGGGAAGAGTATCT -GGATTGTCCACCATACAAAACAGACAAAAAGCAACAGAAGTGCTAACCACAGCTACTACC -ATCTTCAGCAATGTGGCTGTAAGGCTCCAGCACTTTGCACTGGTTCATGGTGGCTTTCTA -GTGATGGCTACATCAACAGATCATCCAACGCAGGCATGATTTTATCATTTTAGATTGTGA -CCAGCTACTGTCTTAAAGACAAGTGAGCACAGCAGTCATGGATTTGAGTTGGTACCATAC -TTACATCCTTTGCCACTCCTCTGTGCGCAAAGGCTGCTGCTTACCCTAAGCATAAAGATT -TATTTTCGTCTTAGAGAACATGCTCAACCTGCTTTCTGGGCAAGCTATAAATACTGGAGG -CTTAAGGGTCCATAAAGGAGCTCTGGATCCATGGTAGATAGAGAACTGATGAGAAAACAC -TTGCTATTTTACTCTTCACTGTCTCTCAGGGACCAGCCAGCTTCAGCTGTCCTTAGTGGT -GTCTGCCTTGATCACTGAGGCCTGACTTTGACTAGGGCAGTTTGAGTAAGCATCTACATT -CATCCTAGATATAACACCAACAACAGAAGACACCATTCCACCCAACTAGTGAATTGTGAG -GTTAGCTGGAGTTACTTATAGGAGCATGGGTGACTCAAGGCCAGCCACAGCACCAAGAAA -TTCTACCCAGCATGGGTGGTGATCCACAAGAGCTCAGTCTAGCTGGTCAGAGGGTCTCCT -GTCCTTGGCGGTTCTGCTTACATCTCAGAGAGGAGGGGCTCTGAGAATTCTGTAACTTTC -AGAAGTTTCTTAAAGCTTATAAGTTTTATGAACTTTATGATTGCTGTAAATATCATTCAT -ACACAATACACATACTGAGAGCCACACAGTTCCAGAATGTGCTGAAGTGAAGGCTGGATG -AAAGTGAAGAGCATCACTGCTCTACCCTGTTGCAAGGAAATATTAAAAAATGAACCACCA -AGTTTCCACATTCCATCCAGCTACTCTCTGCTCACCAACTCTTCAGTGGGGCTGGAGCTC -CCAAATTCCCTTTGCTGCCATGCCAGCCCCACACAACGACTGTCCACCCCATGGTCAGCT -GCCACAACACCCAACAACCCAATAAAAACAAACTCTAGAAGCTTATAATTGACAAGTCAG -ATTTATATATCAATAAATTCTCAATACACAAGATGCCCACATAATAATTTCAGGGCCAAT -TGATAATGGTACAAGCTGCCCACCTAGATTAGACAAGTTATCCCAATCATTCTATCCTTT -ATGATATCATATCTACCTGTGGCTATTTAATGCCAGGCTGGTTCAGGATCTTTTTCCTGA -CCATCTGCCTCCATCTTGGCTTCATCCTCTCCCTCCTCTGTCACTCTCTGTCCCTGCAAC -TTCTAGTTCCACCTCCCTTTTTCCTGTCCAATCACAGGCTTCCTGCTGCACTATTGTTTT -AATGTAATTGGACATGGAAAATCCTGAGACACTACACTGCCATCCTGTGAGCTTTGTAGA -TGTCAACTTTAGTAAGTGCTAGGGGAGAATTTCCCAAAGACATTAATTAATTCTTGACTC -CAGCAGCACATGAATTGCTAGCTTGCTTCAAACTCCTACCAATACCTGCTTCTACTGAGT -GTATAGTGATGTCACACTGTAGTTTTAATTGGCATTTTGTTGATGGCAGGGATGAGGAAT -GTGTTCTATAAATTTATGCCGTGGGGAAGTCTTATTTTGTGAAATATCAGTTCCAGGTGT -GTTTGTCAGTTTTTCTATTGGCTTATTAGTCTTTTACTTATCGATTAGTAGGAATTCCTA -ATGGAATCTAGAGAGGAGTCATTTGCCAGCTCTATCTGTGAACATAACTCCTTCTGTTCC -CTGAGTTATCTTTCTACTCTCTAAATAGTAACTTTCCATAAACAGGATTTAAAAATTTTT -AATAGTATAATTTATCTTCTTCCACATTTAAGTTTGGTATTTTTGTATCCTATTTGAGAG -TCTAATTCAAATATAGGATGGGGAGGATAGCTTAGTCCATAAAGTCCTTCCCTTGTAAAC -AGGAGTGTCTGAGCACAACCCCAGTACTCATATAAAAAGTTTGATCCTGCAGCATGTGTT -TACAAGCCCAACACTGGAAAGGGGTTAGCAAGCAGACTGCTGGGGCTCACTGGTTATCTA -GCCTAGTCTAACCTAATTGGCGAGTCCCAGGCCCCAGTGAGAGACCCTGTCTTAGAACAT -CAAAGTAGATGGTTCCTGAGTAGTGATACCTGAGGGTGACCTCTGACCTTTACAGGCATT -TGCAAACCATTACATATGTATACCCTCTAACCAGACCATACACACAAATACATAAATACT -AAGAAGAAAAACACTGAGGTGTTGAGCATGCTCCCATGTGACAAGAATCAGGCATCTCTC -TCTGGATCTTCTCCTTCAGTTTGTTTGTTTGCTGCTGTGTCTGCGTTGTTCTTACTTGTT -AGTCACACTCAGTCCCTGCTACCCTACATCTGTAACAACTCTTGACATTTAGAGATGGAG -GTTTTCCAATGTTGTCTATTTCTACAAAACAATGGTCATGGTTAAGTGAAACACCCTTCC -CAGGCTAGTTGGGGCACTATTTGGAAAGGTGATAAAATGTTTACCAACTGGGCATCTCTC -AAGGAAGCAAGTCATGGGGGTATGTCCTTGAGGTAATGTGTCCAAATGTGCCCCTGTATG -CCCTTCTACCATGACGTTTCCTTACCACAGGCTAGAAACTACACAGCTAACAAGCAAGAA -CGGACTGAGACCTCTGAAACGAGCCAAAGTAAGTCCTTCTTCCTTTAATGCATGTGCATC -AGGCATTTTGTCACAGTCATAAAAGTCCAACCTATGCAGTTAGCAGTGTTTTCTTAGGAT -CTGGACTTCTGTGAGCTTCATATAATTTTCTTATCTATTGCTAAAGTAAAACTATTCTAA -ATTTACAGTGCAGTTATACATTCATGTTCGAAAAATGGGTTTGTTTATAAGATTTATATC -TTGCAGTTGATGAATATGATATTCCTTATCTACCTTGGCTCCTTTAATTTTCCTTTATTT -TCATTCAATGCACAGAGCACTATGTGAAGCATGAGGCTACAGGAGTTAGCTATTTCAAAG -GCAACAAAATGATCAGCTGAGGGAGAACATATGCCCTTGAGTGACATTGAGCTAATTTTT -ATTAACTAGAAATGTCCAAGATAGTATATACCAGTAGAAGGACAGAATGACTGAATCAGG -GTAGGACTGCAAAAGGCAGCCTGGTTCCTGGTTGAGCAAAGGCTAGAAACCCAGGTGACC -CTGAAGGGATGGAAGGTGTTTTGCCTCACTCCTGGGCACCCAGCTCCTATCACATAGCTA -CAGCCCCCAGCAGCTTTCTATCAGTCACATAAAGGCAATGCCCCAACTCCCTCCATATGT -AGAGGGCATGACCATAGATCACCTAGGCTCAATACAGATTTCAATTTTAATGAGGTACCT -AAAGGCCTGAAGGGCTTAGCCAATTAAGCTTTCCTTCCCATACACTCCTCCCTGCAAAAG -GTATTTAACCTCAGGCCTGCCCTGAGAAGTGGGGTACAGTTTTACTCATCCACTTTACAC -CATGACAATATATGTCTTAAAACCATAGCCTGCATCTTTTCATTGGGATCTGTCATGGGG -ATCCATGGAGAAGGCCTTCGCTTAAAGAGCTGCTGTCTAACCTCCCATAGAAAGTCTCTC -TATGTTTCCAGCCATGACTGTCAAACCAAGGCCAAGCCCGCAGCCCTCCAACAAGCCAAA -GACTTTGGGATCCATCCTGGGCTAGATCCAGCCCATGGGCCCCACTCTAGTCTCAGCTCT -TCTATAGCTCCCACTGGAGCCTAGGTGTCCAAGAGCCCAAGAACCAGATGGCGGGCCCCA -GCCTCCCCTCAGGCCAGGGACCCCAGAGCCAGATCCAGCTGTCCAGCACCTCAGACTGTG -CTCCCCACTCTTGGAGTGGAATCCCAAGGCTTCCCTGTAGCCCGACAGCCTAGAGACTGC -ATGGGGTAAGTGCAGCCAAAACTTCCTCGTCCTGTCTCCCTGAGCTGCTGAGCCCTGTGG -AGTGACCAAGCCCTGAGGTGGAGTGAAAACCAATAACCAAACAACCCTACAGATCAGTGG -TTCATAACCCTCCTAATGTGATAGCCCTTTCCTATAGCTCCTCATGCTGTGATGACACCC -CAACCATAAAATTATTTTGTTGCTACTTTATAACTATAATTTTGCTAATGTTATGAATGC -TAATGTAAATGTCTATTTTCCCATGGTCTTAGGCAGCCCCTGTGAGAGGGTCATTCAACT -CTCAAAGGAGTTATGACCCATTGGTTGAGAACCATTGCTTTAGAAGGAAAATTATGCACC -CTCCCCAATTAAAGGGAGTCCAAATCTCATTTACCTCTAGATGAAATTAAAATGAGATAG -TAAAGGAGAGTGTGTTAGCTTCATTTGTTTTTAAAACTTATTTTTAATAAGGGTTTTTAC -ATGCCTTAACCTCCCTTCTAGCCCAACCATCCACTAGAGGTAGCAGAAAAGAAAAGTTAC -TAGGATATGGGGGAAGTGGATCTGTTTAGAGCTAGTTCTTTGGAGCAAATCCAATTCACA -TTGACAGGCTATCAGCAGTTTAGTTCACAGGAATCAGCAAAAGCAGGTCGATCCAGAAGA -AGGCCCAAAGCTCTGCTGTATGTTGTTTAGAAGTAGTTCCTTGTGGTGATTTCAATCTCC -AATTGTCAGGCTATCAGCAGTCCAGTTCAGTAGTGCCAGGAGAACAAACATGAATCAGCA -GCAGTAGCATGATCCAGCAGAAACAGCCAGGCCTCCACCTAATGAGCAAGAGTCAGCAGG -AGTTACCAGGGCCAGCAGGGACACCAGAAGTTCTCTGGTGTGCCTCTTTCAGAAGAGATA -AAGACATGAGACCAGCAAAGCAAAGCTAACCATGCAAGCCTGCTCTCACTGTCCATTGAG -ACCTATTTATACTCCCTCCAAACATCATGTGCCCTCCCACAGGTCTTGCCCCTCATAGGT -CTTACCTCAGCAAAACACTCTGAGTCTGTCTTAGCAATGCTCCATGGGAGTCTGTATCAG -CTGATAGATCCAGAACCTTCCACATCATTCTGCCAGATGGCCCAAGTCTGAGAAAGCAGC -AAGAAGCCACCAGAACACCACCAGCATTTTGGTATGCTTCTCTCTATGGAGTCACGACAA -ATGATGATCAATAAACAATGGTAAGGCATACCAATACCATCCAGCATCATCCATCGTCTG -TTGTGTTATATTTATATTACTTCTAAGCATCATGTGTCTTTTCATGATATGTGAAGCATG -ATATGCTTTAGCAAAGTATCATTTCTTTCACCTTTGTCTGCTTCAGCAAAACATTCTTTC -ACGTGGCTGCTTTAGCAAAATATCCTTTTACTTGTGTGCCCCAGCAAAACATCACTTGAC -TTAACTGACTTTCTAAAGAAACCAGAAGTTTCCCCTTTAAGAGTGGTCCCTCCTTCCACA -ATTCTAATATGAAGAAAAGACACAGACATTCCCATGGAAAGAATGTCAGGTAACAGTGCA -ACTAGAGATTGGTGTCCCATTGCTATCGGCCAAGGAGCACAAAGGCCTTTTGGACACCAT -CAGGAATTAGGAGAGATTCATGGAATGGTTTCCATTTCAAAGCCATCAGAGGGTACCATG -GGGCCAACTCTTTAGTTTCAGATTTCTGAACTCTAACCTTCAAGTGAATTAGTTTCAACT -GTCATAAGGTATATATTCGGTTATATGCTCAAGAGGAAAAAGCACAAGACACAGAGACTA -GGACTATCCAAATGCCACTCAGCTCTCAGGCTCTACCCCATCTCTTCTTTTGCTTCTGCT -CAGTATTACTTGGGATGACATCCAATCAGAACATGGGGTCTCAGGGCTCAGGCAAAATCC -TCAGATAGAAGAAAGTCTTAAGTCTAATTTGCTTGGAGAGAGTTCATCTCCAAGGCTTTT -ACATTTCCTAATATGTGAATACTTCTTTTATTAAGAAAATGTGATAAGTATAAAAAAATA -TGCAGAAGTCTTTTTTGGCTCATTTTTCATCTGGCCACTTCTTTACCTTTCACTGCCAAC -ACTGCTGTGATGAGGGAATGTGAGGGCTTCCCTTTCCCTCACACCAGACTCTTCACACAT -CTTAAAGATTCTCTCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCT -CCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT -CTGTGTGTGTGTGTGTGAGAGAGAGAGACAGACAGAGAGAGACAGAGAGATTGTGTCTTC -TCTCTTCTCCTAAAAACTGGGGTGAAATGAGGATGGGTTGAGTAGTGTGTTAATTAGAAT -TCATATATATCGAACCATCTCACCTAGCTGGAGCAGAAGGATTTGATACAGTATGTAGAT -GTCTTACAAAGAAACCAGTGGACAGGTGTAACACACACACACACACACACACACACACAC -ACACACACACACACCCTCAGCTCAGGTTTCACTGTGAGCAAGAAGAGAGCATGGGGCGGA -GCCTGCCGCCCTTTCGTTCTGCCACTCCCACTGCTGCTGCCTGCCGCCCTGCTGTTCCGG -AGCCAAACACGTGGTCACCTGCAACTTTACTCCAGGATGATTTGGCTGGAATGGGTCCCT -TCCCCTGCTTCATAACCCAGTGTCGGGAACAGTAAAATTGAACCTTGATCAGAGTGGTTG -TCTTGGTTCCATCTCTATCGCACCGCCTAGCCCCCTCTTCTCTTCCAGTATCCAAGATGC -CTTTCCAGACTAGAACCCAGACATGTGAGCGGCTGGTGGGCCGCAACAGACAGGAATTGA -GCAGCACCAGGGAATCCCTGGGAGTCACACTGCCTCTGCACAGTGTGGGTAGGTGGCTGC -TTCTGCTGCAGAGATTTTGGAGGCAGGAAGCCTGGTTGTAGAGTCATCCTGTCTGTCGTG -ATTTGTGCCAGCAAGATGGAAGATTGCCACCCTCCCATCTCTCTTCATAATCATCCTATA -TTTATATCTGGCATGAATCGCTTGGACCCAAAATCACACCAAGGTCACAGATGCAGGAAA -GCCTCAGAAATAATGTTGCTTTTGACATTTGAGCCTCTGCAACATAAAAAGACACATGAA -GGGGCTAGGATGGATACACAGAAGTAGACTGCAGTGTCTGTCAGAGACCAGAAGCTGTTT -CTTTGTTGCCATAGTCTTTTTCAGGAGGGTGGGCTCAGAAAGCGATCCCTAATTTGTATA -ACTTTGCCATGGTTGCTTCTTTAGGCGTACAGTACCAGTCTGCTTGCCTCTCTTCTCCTG -ATGTCTGGCAGTTCTGTGTTCTGAGATTTAACTCTTTGTGATGCTGTTTCTGCGGTGATT -ACGCTAACATTAGGGACTGAACACTCCAGAAAAATCAGAGGAGCCATTTCCCAGCCCATG -GGTGGAACTACCAGACTACCTGTCTTGTCAATATGTTTGAGGTAGGAGACAATTCTCTAA -CCCTGCAAGCATCCTTCTGCCATGGCTTTGTTCTTGTAGCCCTGTTCCTGGGATGGGCTA -CAGTCCTGTCTAACAATAGCACATAGCACTCTGCCTGTACATTACCTCTCCATCCTCTCT -ATCCCATGATGCTGCTGACATTTGAAATAGGATCAACAACACATGCTGCTAATTGGCACT -AGCACAGGATCACACATATGTAATGTGTGGTCTAGCCACCCTCTTCTACTGTGGCTCAAA -CCTTACAAGACAGCCCGGAAACAGCCAGTCTTTGGCAGCCAATGGGATAAAGATGTACTC -TGGCAATGGTCCCACTTACACAGGAAAGAGGGTAAGGATGTGATGGTGCCCAAACCTGGC -AGCCATCTTATGTCTTCTACTCAAGTGTGACAATGACAGGGGAGCAAGCTGGCCTGCATT -TGTGTGACTCTGATGTTAGGGGAGGGTCTGGGGATTTTACAAATCCCTGTGACATTGGCC -CCAGGCTCTGGTCAAGAAGAAACTGCTGCTGGTTAACTCTTCATGTTGCTTAAACTCATT -GTAGCAGTGGCTCTGATATGTTGGATCTTAGGAGAAGGAACAATGGCTCAAGCATTATAT -GATGGCATGTGATGAGTCAAATAATTCTGATTTCCTTTCCTGCGTCCTCAACCTGAGTTT -GTTTTTAAGAAGTATATCTATCAACAGTGTGACAGAAAACAGGTGGGATAGTGAAAGAGT -TCATTAAAGGAACCTTATTTATTTTTAACATTTTAAGAAAGGTTTTACTCATGTCAAAGT -ATGTATGCGTGTGTTTGTGTGTTTATATGTGTGTATATGTTTGTGTGAGTATGTGTGTGT -GAGAGTATGTTATGTGTGTATATGTTTATGTGAGTATGTGTGTGTGAGAGTATGTTATGT -GTGTACATGTTTGTGTGAGTATGTGTGTGTGTGCATGTGTGTGAATATGCTATGTGTATA -TGCATGTTTGTATATGTGTTCTGTGTGTATGCTTGTGTATGTATTCGTGTTTATGTGTAT -ATGTTTGTATGTGTATATCTGTGTATGTATGTGAGGGTGTTATGTGTGCGTTTGTGTGTA -TATGTCTGTGAATGTTTGTGTGTGTTTTACAATGGGGTTTTGTAGGACGAAAGAAAGGCC -TACCTAATTTTACTCCCAAGCACAAGAACAAATAACATTGGAAGCCAAAAGGCAAGGCGA -GGCTGTTGATGAGTCACTATGGAGAAGAAAGAAACAGCAAGCCTAGGGGATGTTATTTTA -AGAGACCTACCCTCCTCAGAGAAGCTTCTTTTCGCAGTGTTAACACAGAGACAGCCACAA -GCAGACAGAGAATATGCAGAGTGAGAGACTTTGGATCGCTGTCCTAAGCAGGAGAGCTTC -ATCCAACTCCTTTCCTCTGGGTACAGGGATCTCAGTGTAAGAGAAGGTGCAAAGATTCTG -AGAACCAGAGGTGTGAGATGATTCCAGGGAGACAGTGTCTTCCAGACACAACAGGATGGA -TACACATATGAACTCACGGAGACTGTGGCAGCATACAGGGACCTGCGGAGGTTCAAACCA -GACAAAATCCCTGCATTGAGAAGGGGAGGCAGACATAAGGTTCCATCTCTAACCAAGAAG -CTATTTACAGTTGATACCATGCAGGGGAGGGGAAATTAGATTCCTCTAATGGAGTGTCAG -TAAGTGTATCAACCACGCACCAGGGCAGGCCCCATGCCTGACACAAAATGAACTTTATGT -GGGCACGCGTGCGCATGCGCGCGCGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTACTTTTTGTTTTGTTTTGCTATTGTAATGGATAGGGATATGGGAAGGATCTGAGAG -GAGTTGTAGGAAGGCAAAGAATATGATCAAAATACTCTATGAAAATTTTTAATAAAAAAG -AGAAATGATATTAAAATAGAAAACAACATCACTGGACACACTAAGTCATTACCTGGGATA -TATAGTCCTTTATAGAATAATTTTTGGTGAGCATAGAAAGTAATAGATTATATGCATTGT -ATCTAATTGTACTTCATATTTGTTTCTTCACTCCCAGACCTCCTCCTCAGTGATTTCCTT -AGTCTCTCTGGTTTACCTTCTGATTTCATGCATGCCCTGACCCCCGCCCCCCCCCCCACA -CGCAAGCACACACACAGTGTATAACAGTCTAATTCATTTTTTTCCTGAAATGGCATAATT -TTGTTCAGCTTTGGAGCTGAATGAAGCTATTGTATATATAGACACATTTCCTTTAACTTG -TCACCGGATGGTGGGCAGCTAGAGTATGTCACTTAGCCATTGTTGACTGTGCTTCAGTAA -ACATGGAGTGAGTATATCGTTTGCATTCCCAGATTCTCCTGGGCAAATACCCAGCAGCAC -TATAGCTGGATCACATGATAGATCTATTTTCAGGGTTTTGAGGAACCTCTGTACAGATTT -TCTAATGGCTGCACTGTCAGCAGTGTGTAAGGGTTCCTGTTTCTTGAAAGGTACTTGCTA -GGCCAAGTCAGCATGGCTTTTGTTGATAGCAGGGGAAGAATTTCACCAAAATCGACAGTG -AGGGGTATGAGGGGGCTGGGAGGCTGAAGAGATGGTTTGGCAGTTAACTGTATTTGCTGT -TCTTATAGAGAACCTGACTTCATTGCCCAGAACCCATGTGGAAGCTCACCATTGTCTCCA -ACCCCAGGAAATCTAGTGCCCCATTTTTGGACCTCCACAGGAACCAGGAACACATGTGGT -ACACATATAAGTAAGCAAAACACTCTACATATAAATAAAGTAAAAATGAATACATATATT -AAAACTTTAAAAAGAGCAAGGAGCTTTTGGCAAACTGTTACAGTAGTATTATTGCTGAAA -CTGGGTGGAAAACGCCAAGGACAGAGCCCAAGTTTAGGGACCTTGAGAGCTTAAAGGAGA -TCGGTCAAGGAGAGAGTGTTGGTCAGGTCTCTGTCCTGTTCAGTAGAAATGTTACTCTTC -CTTTCAAAAATGTTAAGTCCACTATTTCACTGGATCACTTTGTACTCGTTAAGGATCTTG -GGATTTGCTGACCAGTGGACATTTACTACAGGAATCAGGTACTCCAATTGAATGTCAACA -GAACAGACTCGGGAGTCAGATTGAGATTCCTCATCTCCATCCAGTAATCCATACAAGGAC -ATCAAAACTACACACTTAGGATTCTCTAGACATGAGGACAAAGCAATCTCATCCAGATGC -AATAGATACCCTTGTTTAAAAAATGTTATCACACAAGGCTGGAGAGATAGCTGTTAAGAG -GGCTGGCTGCTCTTCCAAAGGACTGGCGTTTAAATCCCAGCACTCACATGGTTGTTCTAA -TTGTTTGTAATTCCAGTTTCAGGTGATTTGACATCCTTACTCAAACCTACATGGAGGCAG -AACACCAATGTAAATAAAAAATGTTAAAAATGTATCACACTAACTCTTCAGTGGTGAGGA -AGTTCACATTCAAGGGAAGCTAGTGGGGTTCCACAGAGAAGTGACTTAGGACTTCCTTTA -GGGATGGCCAACTGGGGCCAGTGATGAAGCTGCTAACTTCTGTTTGAGGGACAAATAGGC -TTACACTCACCATCCACACTTAGCCCCCTTGGGTGTCACTAAAGTGCAGCAGAGACACCA -ATAGAAAGCTCTGATATTCAGGACAGGAATGAATTTTCTTACTACCCATGAGCACTTGCC -CTTATTCTTCTGAATCTATTTTCATGGTAGATCACAAAATAAATGGCTGTCATTAGGATG -CCATAAAAAGTATCTCAAAATGTCCATGAGTATGGAAAACATTGGGAAGGACCCTTCCTT -TAGCACACAGTGACCACTGTTTGTATGGACTACTGTGTTTCTGCTGTATATCCCTTTAAC -AGACAGCCCCTGCGTTTATTTGGGAAGGACTTTTTCCTAATCATACAAGCTCAATGGAAC -TGTCAGTCATGTCTCCTGCCATTCCTGGATCACTATATGAACAAAAATGGTCTTCTCCAA -GGTGGTCTCACTCAGCCAAGGGGAAAATTTGCATTGGCCCTGAGCAATCAATGTCTAGGT -AGGAAAATGATGAGACCTGAAGCATCCCATGGCCAGAATGGACAGCACTGATTTTCTAGA -TCCTCTGACATGCTCTGATGTCTTACTTTCTAATGCCTAGTTTTCAGTATTCTCCTTGAT -TCTGTATGACACTCCCTTCTCTTTTTGCTGGTGGCCAGTGCCATTTTTCTTGCTTCTATG -TGAAGCACTGGCAGGTGCATCACTGTCACAGTAGCCCTGTCTGCTCTGGAGTTCCACTGC -AGCCTTGACTTGTAGGTGGTGACTGTAGTAATCTCTTTATAGAGATGGTACCCTCCACAG -GCTTAGTCAGGGAGAGCCCTTCTTACAGCTCACAATTCTGTGGTTTTACCATCCATCCTC -CCTGCTCTTCTGTTATCAGGGACCTGGGAGAGGGTGTGGATCATGAGTCCTTACCACTTC -TGGAACCATAGCCACTTGCCTGCTCCCTGTATGTGTGTATTCATCTGCATGTGGACGTGT -GTGTACCACAACATATGTGTCAGAGAACAAACTCAAGTGACAATCCTGGCTTTCCCCCTT -GTTTGAGACAAGTGGTCTTTTGTTCACTGTGGTAGGCCTGAAGGGAGATGGCCTGTGTGC -TTCTGGAGACTTGTCTTGCCCTCCCATCTTGCCATAGGAGTACAAGGATTACCTCCATGA -GCTACAGCATCTACCTGTTAGGAGAGTTCTGGGGGTCACAACTCAGTCATTACACTTGTA -TAGCAAGCACTTGACCCACTAAGCCCTCTCTCCAGCCTTGAAGTATTCCTATTGTCTGGC -TTGGACAGTTCTTTCTTTCTAGTTTGTGAGCTCTCCTCTTCTTAGGCTAATTGTCTCTCT -CTTCCCTTGGTAGCCTATACATTCGAAAACAAAACTCTATCGTTCCCTCTGAGCAAGGGA -AGCCCTGGTGCAGAGGCTTAAAAGGTCTTCCATTGTCATCTTCAATTGGCAGTGCTGGGG -AAGCACGCCATTCAATTAGCCAATGCATGGAGCACATAGGCATTACATTCCCTTCTCTTC -CTCCTCCCCATCCTCCTCCTCCTATTTCTTTTTCCCTTTGTTGCTATTTTATTTGTGATA -TTTATGTATCTATACCCATATCATGAATATAATTTACTGGACTGTGAAGGGTTTTCTGTG -TAAATAACTTCTATTTGTCCATAATTGAATACACGTCACTATGTGTAACGGTGTTTGTCT -CGGAAGTACTGACAAAAGGAATGAAATAATGTCTGCAGTGAATGGATCCCTAGCAACTCA -AGACACTGGTCTTTATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAG -TCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG -AGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTT -TAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTG -TAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACT -GGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAA -CCATTGTAATGGAGAGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACA -GACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAG -TCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG -AGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTT -TAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTG -TAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACT -GGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAA -CCATTGTAATGGAGGACAGACACTGGTCTTTAAAAGTCTTAACCATTGTAATGGAGGACA -GACACTGGTCTATAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGGCTTTAATAG -TCTTAACCATTGTAATGGAGAGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG -AGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTT -TAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTG -TAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACT -GGTCTTTAATAGTCTTAACCATTGTAATGGAGGGCAGACACTGGTCTTTAATAGTCTTAA -CCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGGCA -GACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAG -TCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG -AGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTT -TAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTG -TAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACT -GGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAA -CCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCA -GACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGACTTTAATAG -TCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG -AGTGCAGACACTGGTCTTTAATAGTCTTAATCATTGTAATGGAGTACAGACACTGGTCTT -TAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTG -TAATGGAGTGCAGACACTGGTCTTTAATAGTCTTACCCATTGTAATGGAGGACAGACACT -GGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAA -CCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACA -GACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAA -TCTTAACCTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAG -GACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTA -TTAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTA -ATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACATAAACTGG -TCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAATATTAACC -TGTAATGGAGGACAGACACTGGTCTTTAATAGTTTTAACCATTGTAATGGAAGACAGACA -CTGGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTT -AATCATTGTAATGGAGTGCTGACACTGGTCTTTAATAGTCTTAATCATTGTAATGGAGGA -CAGACACTGGTCTTTAATAGTCTTAACCATTTTCATGGAGGACAGACACTGGTCTTTAAT -AGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAAT -GGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTATTGGAGGACAGACACTGGTC -TTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCAT -TGTAATCGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACA -CTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTT -AACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGA -CAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAAT -AGTCTTAACCATTTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATG -GAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCT -TTAATAGTCTTAACCATTGTAATGGAGTACAGACACTGGTCTTTAATAGTCTTAACCATT -GTAATGGAGGACAGACACTGGACTTTAATAGTCTTAATCATTGTAATGGAGTGCAGACAC -TGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTA -ACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGAC -AGACACTGGTCTTTAATAGTCCTAACCATTTTAATGGAGGACAGACACTGGTCTTTAATA -GTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAATCATTGTAATG -GAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCT -TTAATAGTCTTAACCATTGTAATGGAGGACAGACACCTGTCTTTAATAGTCTTAACCATT -GTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACAC -TGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTA -ACCATTGTAATGGAGTACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGTAC -AGACACTTGGGCCTATTGCTCCCATCTGTCATCGCTGTTCACCTGGCTATGGATTTCATC -TCTGTCCCTCCTCCACTCTTATCATGGGTTCTCTTTGCCTGGGCAGCCTCCACCTGCTTA -GTCTTCAGCCCTGTAATTCTTTCGTGTCTCAGTTCTATCTCATCACCACTAAGACACTTT -TTGTGAATGGTTGGAATTTGCTTTTATATAAATGTGTGCACATATATACATATATACACT -CTATTTGTTAACATAAAAATATATAAACTTTATTAAAACTTACACACAAACAACATGCAA -GGCACCAATTGCAATTGGGATAAATACAGCTAAGTGTAAGGACGGAGTATAAAATCATAG -CCACAGTGCCTGAGGAGTACTCTATAGTACTTTAATGTCTTTCTATCTAGTAAGCCTATG -CTCTTCTTTTGGCAAACTCACAAGCTGCCAGTCACCATAAAATCCCAGATGATATTAATG -TTCTCCTTATGAGCAGATTATCTTTCCAGTAGCACACTCCCATAGGAAACAGTGATCTCA -CTTTTCCCACTCACCAAGTCTAGTGTATTTTCACCACATTTAGTGCACATAACATAGTAA -TTATGCATTAGTTGGCTGTCAATATTATTGTAGGACTTTTGATTGGCAGCAGGCTATCAG -CAGTTAAGTTTTTGGGTGAATCAAAAGTTATATGTGGAGTGTGTGTGTGTGTGTGTGTGT -GTCCCTCGGGTGTGCCTGTGCAGGCCAGGGATCAATGTCAGATGATTCTCCATGTTATTA -ATTAATTAGGGGGGCGGGTGGAACTCACAATCCTCTGCCTCTTGAGTGCTGGATTCAAGG -GTATGTGCCACTGTGCCTGGCCTTCCACATAATTTTTTGACTCAAGGATTCTCAGTTGTT -AGACTGGCTGACCTGTAAGCCTCAGAGATCATACAGTCTAGGCCTCCATGGTACCACTGC -TTTCCATGGGTTCAGGTCTGCCTGCTTGCTTGGCAAGCACTTTACTGACTAAGCCATCTC -CCTAGCCCCTACATGTGAATGTTTGCCTGTATAGATGTCACATCCCTAAACTACTGTTCT -GAAAAGTTATTCACAAACTGACTGCATAAACATACAGTAATATATCACTTAAGGGCAGTA -AGACATCCTTAAAAATGTATCACTAGGTACATTCATGGTTCTGTGCATATCATAAAGTAT -AGGTACACAATCCTACACTGGAGCTTTGCCTGGACTAACTAGTATGTATGTGTGGTATCT -GCATCTGGACCCATAAGGAATCAAAAACTATGAGCTAAGTCAGATGGTAGAGCCGCACAC -TCCAGTAAATGCTCCAGTATAGAAAAAAGGGAGATTATAGGACATACCCTAAATTTAAAA -TAAGGTCCACAAGTCTTAATCGCGTTCTCACGCCCGGCCAGGAAAGAACACAACAAACCA -AAATCTTCTGCGGCAAAACTTTATTGCTTACATCTTCAGGAGCCAGGAGCGCAAACCCCC -AGCCCCAAAAGCGAAAGCCACCCCAATAACGAAACCGAAACCCCTTCCCTATTTAGGAGA -GTTATCTTTCGCCTAGGACGCATCACTCCCTGATTGGCTGCAGCCCATGGCCGAGCTGAC -GTTCACGGGAAAGGCAGAGTACAAGTAGTCGTAAAATACCCTTGGCACATGCGCAGATTA -TTTGTTTACCACTTAGAACACAGGATGTCAGCGCCATCTTGTGACGGCGAATGTGGGGGC -GGCTCCCAACATCTCCCCCTTTTCTTTTAATAAGAGCAAATAGGCCACCCATATTAATGA -GAGTGGAGATAGAGGTCAAATCCCCAGTGTGTAGGTAAAGGAGCCGTACACATAACCTCC -TCCCAGGCTCATCACCCAGAGGGGTCCTGGTCTGGTCCCGTGTTGTTTTTCCTGGGGGAA -GGACACTTGAACACTCAACCTTCTTGAAAGATGACATGTCTCCCTAGAATAGGCTCATTT -TATGCCGCAGAGCCCTTCTATTGCAGTGCTTAGCCGTGCAACTCTCTCGGGCTGCTGAAG -CACACTCACTCTATCCCGTGCAATGAGACTAGCCTCATGGGATATAAGAGCTGAGTGGCC -AGCGACCTATTGCCTAAGCATAGATATATCAGGGGAAGCTCCATGTTCTAGTCCTGCAAG -CGCCTGGGCAATAACCACCTTGTCTCTCCTAGTTTGGGCCTTAAGCTTACAGACCAATCA -AAGAAGCAACACTAATCCACAGCAAAGTGTATCTCCAAATAATATCAATCCCACCCATTC -TTTAAAGAAGGGAAATGCTGAGGAGATCCAATTGGGTAATCCTTTGGTCAGGGACAGGTC -CAAGCGCGTGGAGTTGACCTGAAGTCTCAATTCTCGAAGGATTTGTTCAAATTTAGCCGT -CCAATTCTGTAACATATACTGAAAAAGACTTTTTGACAAATTAGCTGCCCTAGTAAATTT -AACATACTGAATGGAAGTAACACACAATCCCGGAAACTTTTGTTTACACCCCAGCTGAGC -TATTTGCCATAATACATCTAGTTGTATCTGGACAAGATCTATGAGTTGATTAACCAGCAT -GAGACCTCCCTGTATCTTGACATTAGCTGAGGCCTGTTTATCTATGACTGTAGTCACTGA -GGCTGACAAAGTGTTAATGGTGTCAGTCGTCTGGACCTGTCCAGACAGAGCCAAGGCTGT -CTGAATCAAGGCTAAACCCAGTTCCTAGTTAGTGGTAAAAAAGCAGGAGAATACTTGAGC -ATTATACATCACCGTCATTGGGAGTGGAAATGTCGACATTATCCCCCAACGCTGCTCTCT -CTTTATTATTGACGCCCTGGACATCACCAAGACGAGGGACATCAGTATTCCCTTGGTCAG -TCTGGATTTTTCGGGTGAGTCTTTCTGGTATCCAAAATGGGTTGTCTTCATTCTGTGGGA -AAACACAAACCGCTCCCCTGGATCTTATCAAAATAGGATCCGGGCCATACCATTTATTAT -CAAGGACATTTTTCCATTTAACCATCTCATTGGGCCTATCTGGCTCTGAACAATGACGTT -CAGCCGCAGTATGGCCATGAGCATCAATATTTAAAAAATTGAGTGTAAAGAGTGCCATAG -ACACAGACACTCTTGGTGCTCGGGGTAAAGTCTCCTCAAAAGTTCCCCTCTTCTGTTTTA -TAAGATAGGCTTTGAGGGTGCGATGCGCACGCTCAACAATACCCTGTCCTTGAGGGTTGT -ATGGAAGTCCAGTCAGGTGGGTTACGTCCATCTGACGGCAGAACTGCTGGAATTTTTGAG -ACGTATAAGCTGGTCCATTATCAGTCTTAAGGAGTTTGGGTTTCCCCCAAGCACTCCATG -CCTCAAGGCAATGTTGAATCACATGTGAGGCTTTTTCTCCGGTTAACGGAGAAGCAAACA -TGATGCCAGAACATGTGTCAATGGACACATGGAGATATTGAAGTTTTCCAAAGGAAGAAA -CATGTGTAACATCCATTTGCCAGACCTGTAGAGGTCGAATACCGCGTGGGTTAATTCCCA -CATGAGGAACTGGCAAGAACTCACAGCAGCTTTGACATTGAGTAACAATGTCACGGGCTT -CTTTTCTTGTCAAGGAGAAACGACTGCGTAATGTTTCAGCCGTCACATGAAAATTGTTAT -GAAAATTTCTTGTAGCCTCTACCGGGGATGATAGGGCAGCAGCCACCACTTTAGTGGCCT -TATCTGCCAAATCATTTCCCAGAGCCATGGGGCCAGGTAGGCCTGAATGGGCTCTAACAT -GAGTAATATAAACAGGAAATCTTCTAGATAACAAAACTAATTGTATCTGCTGAAAAATAT -TGGCAACTCTACTGGAAGGCTTAATCACTCCAGCCACTTCTAAAAGATTTACTGCATTAA -CCACATAACAGGAATCTGACACAATATTAAGGGGTTCTAAAAAGGTTTTTAAAACTTCTA -AAACCACTAAACATTCTACCACTTGAGGTGAATTTTCATTATATTGTTTGGATACCACTT -TACCATTAGCCACATAGGCACCTATGCCAGTTTTTGATCCATCAGTATATACCACAATAC -CATTTTTAAGTGGGTTTCTTACTGTTATTTGTGGAAACACAACAGATTGATTTTGGGCAA -ACTGTAAAATTGGATGTTTTGGATAATGGTTATCTATTTGTCCTGAAAAGGAGGTAACTA -AAACTGCCCAATCATTAGATGTGGCTGCCAAGGTTTGAACCTGTGCAGCGGTATAAGGTA -CAATTAAAAGATATGGACTTCGCCCAAAGTGGGTGATTGCTGCTTTTAGGCCTTTAAGGG -CAAGCTGTGCAATTGCATCAGGATACCAATCTATTATTTTAGCTGGGGATACGTTTGGAT -GGATCTACAACAATGGCCCATTCTGCCACAAAACTGCGGTTGGCAATTGTGCTGTCTTAA -AGACACACAAACTGAAAGGCTGCGAATCCTCAATACGTTGTAATTGTGCATTCTGTAAGG -CTTTTTCCACCTTTTGTAAGGCCTGGTTAGCAGCTAGAGTAAGAGTCCTAGGGGAGGAGA -TATGAGGATCTCCTTCTAAAATACCAAACAAAGGCCTTAACTCAGCGGAAGGAATCTTTA -AAAAAGGTCTGAGCCAATTAATATCTCCCAACAGCTTTTGAAAATCATTTAAGGTATGGA -GGTGATCTCTTCTTATCTAAACATGTAAATATTGATTTCTCTCAAAGGAGGAAATATGCG -TGACATCCATTTGTCAGACCTGTAATGGCCTGACGCCACGAGGGTTTACCCCTACGTGAG -TAGATAAAATTTGACAACAATCTAAAGGCATTATTAAGTAATCAGAATCATTTTCAGTAG -AACCAATCTCTCTGGCAGCTCTAGGAATACCAGAGGAAGAAAAAACAGCCATGTAGGCTT -GGCAAAATTATTAGTTGAGCTATTCTGTCCCCTTGTGATATAGAAAAGACAACTTGAGGA -CAAGAACAGAGAACCTGAAGTTCCCCTTTATAATCCTGATCTACAACTCCAGGGTGGATA -ATAAGACCTTGTAGGCTGCAAGAGCCTGTCTCTGTCATTATTGTCCAGTGGCTTCACCTG -CTCGGGAGAGCGCCTTCCAGGCCCTAATAGCCTTTTCATCTGATTCAGAACTATTAAGAA -CTGGCTCCTTGAACTCATCTAGTGATGAGTATAGGCTCCTTCTCCTAGAAGCCTCCGCTG -ATTGATCTTTTTTCTTTTCTTTTTTCTTCTCCTTCCTTCTAATCTCTCCCCAGGTATTCT -TACCTGACCTAAACTTTTCCTCGGGTTCAAGACCCGTGGAAAGGCCTGTATACTTATTTT -GTGTACCATATTTTCTCTTTGCTCCTACTCTCTCTCCCCGCTTTACTTCTGATAGATTGT -CCTGAATTTCATCTAGAATCCGCCCTGCCTTAACCACTTGATAACATGTGAAAAGGAACA -AAAGGGCTCCTAACACTAGAAAAAATTTAAGGCCAAACATACCTTGTAAAGCCATTTCCC -ACTTTACTTCTGATAGACTGTCTTGACTTTCCTTAGAAAGTTCAAGACCAGACTTACCTT -GTAAAGCTATTTTCCACTTTACTTCTGATAGACTGTCTTGAATTTCCTTAGAAAGTTCAA -GACCAGACTTACCTCGTAAAGCTATACTTACGGGTTACCGCCGTTCCCCAGCTGAAAAGT -TCTGAATTCACGCAGTTGAATCCTTCTCAACAGTCTGTTTTACGAGAACACTTCATTACC -GTGACCCGCAGTTCTGGTTCCGGAATGAGGGATCTTCCTTGCGCCGGTGATGGTAAACTC -TCGTCCCGAGTTTTTCTTCCCGGGTTTCCTCTTCCCGGATTTTCTCGTCCCGGAATTTCT -CGTCCCGGAATTCGGCACCAATTCTTATTCGCGTTCTCACGCCCGGCCAGGAAAGAACAC -AACAAACCAAAATCTTCTGCGGCAAAACTTTATTGCTTACATCTTCAGGAGCCAGGAGCG -CAAACCCCCAGCCCCAAAAGCGAAAGCCACCCCAATAACGAAACCGAAACCCCTTCCCTA -TTTAGGAGAGTTATCTTTCGCCTAGGACACATCACTCCCTGATTGGCTGCAGCCCATGGC -CGAGCTGACGTTCACGGGAAAGGCAGAGTACAAGTAGTCGTAAAATACCCTTGGCACATG -CGCAGATTATTTGTTTACCACTTAGAACACAGGATGTCAGCGCCATCTTGTGACGGCGAA -TGTGGGGGCGGCTCCCAACACACAAGGGTTAAACATACCAGAAACATATCCATGTTTTAT -CATTATCAAATATTATATATGTACTCTACTTTTACATGATTGACAATGCAGTAAGTTTTT -AAAGTTTTGGTTGGTTAAACAATATGAACAATATGTGGTGGTGAGTCCTACATTCTATAG -CATAATTCAAGGCTGGGGGTTGTGAGCAATTTGGTCACCGTAAATGGTTTCTGAATATAC -AGTAGCCAAAACGTAACTCAAATGTGAGTGGGTGAGAGATCTGAAGTATTTCTTGTAGAA -CTCACATTGTATTACATGACTCCACTGAAGCCTGGGTTCTGAAATGCAACATGGATATTT -CATGTGTTCAGGCTACCATACCACACATAGCCAGCAAACACTTCCTGACATGCCTCTGCT -CAGATTAGAGAATGCCGTGTCTTATGATTTTGCTTGCACTGTGCATGGAAGGGTTTCTGT -TCTTCTAGAAAGATAATGCCTACCATTTTCTAGTATGGACCAAATTTATATCTTTGTGTT -TGAATGTTTGATTTTCAAAAATCTCTGTGTGAGTTGCTCACTTACACTTCATAGAAATGG -TAAATTTTGGCTTGGGGTTAAAACAGAATTTTTACACATTTCCAAAACAACTTGAAATCT -CTGCCATTTTGCACTGTTTTTATATGAAGTAGCATTCTCATCACTGACATATAAAATCAA -AATATCAGTCAACTCTAAAAAAAACTGAAGGTGTTCTATGTCCGACAGTATCAAACATTC -AGTTCAATATTTAATTCATTATATAACAATAAATAAGCAAATCATCCCATTACTCTGCAC -ATTTGCTTTCGTTGTTAATAAGCAATAATATTTTATATAGATCAAAAAATAATGCTGATA -TATTATTAGTAAATATTTAATTTGTGTTTCTATCTTATATACATATTTTCCAGGGTTGTA -AAAATTTCTGGAGCAAAAAGAAGTCACAAATGGGAAAGCTTTAAGAAGCCCCATCAGTGT -CACCACAAACACATGTGCTTTGATATTTTGATGGCCATGAAGTCACTAGATGACAGAAAA -ATTTCAGCTCCACATTATTTGCTTTAATACCAGGGAGCAATCAGTGGATATGAGGGCCCT -CATTGACCAAACTGTTATACAAACATGACTGTGAATGTGAAGGGGGAGGAGGTAGGAAGG -GGGTGAGGGAGGAAAAAAGGAAGAAAAGAGAGGAAGGATTTATTATGTTAATTGCCTCAA -TAGATTACAGAGGTCATGAAACCCCACATCTGCTGCTGGAAGGCTGGTGAACAAGGAAAG -CCAGCCCAAACCCGAGGCCTGGGTACCAGAAGCACAGATTTCCCAAGAGAAGATGGACAG -CCCAGCTCCAACTGAGAGAGTGTTGTCCACCCACACCGATGAGGGGCTTCTTTACTCTGT -CCACCGATTCAAATAATAATGTTCCCAGAAACTCCTTCCCAGATATACCCAGAAACAAAG -TGTATAGATTTCCTGAGCATCAGCTAAACCATTCACATTGTCATGTAAAATGAATAACAT -ATTTTTCTCTTTTAAAAATCATAAGGGGTGTGTGCACTCACTGTGAAGATAGAGTGTGTT -CTCACTGTGAAGATGGAGTGTGCACTCACTGTGGAGATGGAGTGTGCACTCACTGTGGTG -ATACAGTGTGTTCTTACTATGAAGATGGAGTGTGCACTCACTGTGGAGGTAGAGTATGCA -CTCACTGTGGAGATAGAGTGTGTTCTTACTATGAAGATAGAGTGTGTTCTCACTATGAAG -ATGGAGTGTGCACTCACTGTGGAGATGGAGTGTGTTCTTACTATGAAGATGGAGTGTGCA -CTCATTGTGAAGATAGAGTATGTTCTCACTGTGAAGATGGAGTGTGCACTCACTGTGGAG -GTGGAGTGTGCACTCACTGTGGAGGTGGAGTGTGCACTCACTGTGAAGATAGAGTGTGTT -CTCACTATGAAGATGGAGTGTGCACTCACTGTGGATTGGAGTGTGCACTCACTGTGCAGA -TGGATTGGATGCTGTATAGGAATAGTATATTTAACAGAATAGCATGGGTAAGTGTAGCTT -GTAATAAATGGGTAGAGCTGTGAAAACCACACCATTTAGTTCTTTCTCTTTGGCATTTGG -AGTTAGTTATTTTATTTCATTTTCTAAAATAAATATTTAGGGTCCCTTCCTTACTTATCT -GGAGATATCAGAATTCTCCAGAAAGACAGCAGTAGGATAGCTGTATAGGATTAATAGAGG -GAGTTTTTTTCCTTGTAAAGGATTTGGCTCACTCACTTATGGGTGAAGAAACTCAGGGCA -AGCTATCTGCAGGCTGGAGATGCTGACATGTCAATGGCAGGGCTTAGTCCAAGTTCAAAG -GCCTCAGAGTTGTGGAAGCAAATGGTGTATCCTTCAGCTCAAGGCTGAAATCCCAAGGAA -CCCAATCACATCTTATCCTTTAGGTACTGGGTCAGATGTGGTATCTTGGGAAAGACTTTA -CAGGCACAGCCAAAATAATGCTTTTCCAAATAATTGTTATTTAATCCAGTCAAGCGAACA -CCTAATGCTGACCTGCCCAGGAGTTAGGGATTGCCTCTGGCTATAAATAAATTTTGAAAC -TGTTTGGAGCAAACACTGGGAATGAATGTGTTTCTATTATTTCCTTGTCCCCAACTCAAT -TACCTCTTATTCTTAGAACATGCTCAGAGTCCCATAGAACCTCCTGTTATCTACCAAGAC -GAGGACTGGAGTGCCAGCTGCTAGCTGCTGAGTTTTGTATTTCTCAAGTACAAACACTGT -TTAAAGTCCATATTAGCCCCAAATAGGCCCATAGGATGCCCTAGGAGAAATTACTGCTGA -GTTGAGAATTAACCAATAAATAACAAGTTGTAAACACTGATGCCATACAGATATCTGAGA -GAGAATGTGTTCATCACATCTTTTTTCCTTGTATGACTTGTTTAGTTTCTTCATGTTTTA -AATAATGTTGTACTTAAAAATTATCTTGGGATAAAATTTTTTATATAACATGTATAATTT -ATTGGCTCAGTTCCCCTCTAATATTTTAGTATTCAATAAGTAACATTCTCCCTGTAAATT -TTAGTAAAAATGCATATTAAGTAACATCCTCATTTTTTTCTAATTATATTTATTTGCTTT -GCATATCTTTGTGCATGTGTGTCTACAGATATGCATGGAGAGATCAGAGAATTCTAGAGT -CATTTCTTTCCTTTCACCTGTAGGGCCTGGGGATTGAATTGGGGTGATCAGGCCTAGTGG -CAAAGCACTCTTACCCACTGAGCAATCTCACTACCTAATATTAAGTAATTTTTTTAGAAA -CACCAATACTGTCATCCTCTTTCTTATATTAGTAAATATTATAAATGCTAAAGCTGTCTC -AATATCAGGAAGTAAATGAAGTTAAATGCATGCTCTACCTCTGAGCCCCACCCCAGATCT -CCAAAGTATTTTATCTCAGTGGATTGAGGTTATAGAAATGAGGCAGTTGGGAATAACTTC -TGAGTCTGATTTCTAAACCCATTTTAGCTGGTTTTCTCATTAATGTGATAAAAAATCCTG -ACTGAGCAGCTGAGGGGAGGGAAGATCTCTTTTGACTCATCTGAAGATTCAAACCATAAT -ACCACTTAAAATGTATTAAACCAGTTAGATAAGATCATGTTCATAGGTGTCCTTTGAGCC -TGATTCACACCCTACCTCCTGCCCTTTCCCCTCACTCCCTGTTGCCATCAGTCCCCTCTC -TTCACTAAACATTTTCCTTTGACTTCTGTATCATCTATACCTGTGCAGTTTTAGGAATTG -GTATAAAATCTAAGACCCACAAGTCGGAGAAAACATGCAATATGCCTCTTGGACATTGGC -TTGGTTTTTTTCATATGATTATCTCTGGTTGTATCCATTTTCTTGAAATTGAACTAACTT -CATTTTTTTTTTATGGCTGAAAAAAATCCATTCTGTATAATACCACATTTTCTTCATCTA -TTCCACTATTACTTCATACACATTTCTCCAAAGTGCCTATTCTTCATGATTTGAAGAAGG -TACAGTTAGGGATATACTCTGAAAGATACAACCACGGAGAGCCACAATTAAGGAATTCAC -CATTTGTGATTGCATAGCTCAGCCATAATCCCAAGGCCCTTTGCCTCTGGCTTATTTCTA -CCTTTCTGTCTTGAAACTAACACAGGGTGATGAGCTAATGCTGGCCTTGCCTTTGGAGTC -CTGTGTGTACAGCCCGTTGTTCTAACGAAGTCCAGTCCCATCAGCTCCTGTGGAAGGTGA -TAGAACTCTCCACAGTAGTCAATTCAGGAAGTCTTCCTTCTGGTCAACGTTTATGTCCTC -ATTGTGGATCCAGAGCTATGGTGATAAGACCTGCCTGGAGCTTTTGTTCTTTGTTTTGTT -TTGTTTTTGTTTTTGTTTTTTGGCCAGGGTGTCTTTTGTTTGACATCTACAGATACACTG -CATACTCTCCTTTTTTTTTTAATAGCCATATTCCTTGCTTTAAGTAAACAAAGTACATTA -AAGTCAAGATTTATAAAGAGGAAACACTCAGCCAAGTGCTTTATGAATGTCAATTATCAA -CAGTATTCATCCTTTCTCTTATTGTGAGGAGGACCCATGCTGTGCTCCATGTCAGATAAG -GTCAATGTTTGTCTCTTATCTCTTTGAATTTGTTGCCTCCTTTGCTTAGACTTTTATATA -GCAGGATTACTCTCTTATAAGAGTGAAAGACCCACAGCATGAGGACTCCCCCATGTGCTG -ACTCAGGAGAGATGACACCCCCAAATCACTCACGAGAAATGGTCTTGATGCAAACTGCAA -GAGGTTTATTCAGAAAAGACCAGTGCACTGGTGATGACTCATATCCCATGCAGGGGTGAC -AACGAGCTCAAGGGGTAAGGGGTTTATAAAGACACAAAAACCGCAAACACCTGGCATTGG -GCTATAGAAAGGGAAAAACGGCAAACACCTGACATCCTGGAACAATGGGGCTATTTTGGA -CACAGGTCTAGGGGCTTAAATAATTTTTTATGCTCTGTCAGAATCTTTTATTCACCACTT -CTTCTAGTTACTAGTTCTAATATTAGAACTACATTTCAATCTCTTCTTCAAGGTTCTGCA -GAGACTGGCACTGTTGTCTCAGCACCAACAGCTGGACTGCACTAATCCTTTCTCTTACAA -AGGTCACTAACCTATTAAGAATCAGCGGGCCAAATGTTAGCAGCAAAAAGGTCCCACTTT -GATAAGTGGAAATGAGGGTGGTTATTAAAGAGGCCTTCAGCCACGATGTGCCTGGGGGTT -CCATTTTTGGGGTCTGATGTGGGTTGTTACTCTTTTTCTGAATTGTGCCAGCATTGTAGA -TGCAGCTTAAGAGGATCAGCAGTCTTTTCTTGGGGTTGCGCAGGAGCTCATTTCACGTGG -GAGCTGTGGATCCAAGCGGAGCAAATCTCCTGGTTCATAAGCCTCTTTGAGCTGCTCCCA -GGTCGTGTTTCTGACCACTTCTAGGGCTTTCATACGTGCAAACAATGAAGGACTAGGGTT -AAATTCTAACACTCCCCAAGCCTCGGTGAGTGGGGGAGGCCCCCAGTAAAGCATTTCATA -GGGAGTGAGCTTAAGCTTCCCGGGGTGTTCCTGACACGGAACAAGGCGAAGGGAAGGAGA -GCTATCCAGTTATTCCCGCCGGTCTCTATGGCCAATTTGGTTAAGGTCTTTAAGGTTCTA -TTCATCCTCTCTACCTGTCTCTGTCTCTTATAGGCTCTGGGGCCTATAAGCACAATGTAA -TTTCCAATTAATCCCCAGTTGGGTGGCCAGTCCCTGACTTACCTAGGCAACAAAGGCGGG -TCCATTGTCCGACCCTATTACCTTGGGAATCCAGAATCGTAGAAAAATTTCCTCCAGGAT -TTTCTTGACCACGACATTGGCAGTTTCTTTTTTAGTTGGGTAGGTTTCCACCCATCCTGA -AAAGGTATCTATAAAAACTAAAAGATACGTATTACCATATTTAGCTGGTTTTACTTCAGT -AAAATCTATTTCTCAATAGGCTCCAGGACGGTCTCCTCATAGTCGTCTTCCTGGAGGATA -TCTTGAATGTCCTGCATTAGTCATGGCACACAGTACACAGTTTCTGACTACGGCCTCCAC -TACATCAGAGAGTCCGAAAACATAATAGTTGGAAGACTTAACCAAAGTCTGTAGATGCCT -GGCTCCTAGATGGGTTAATTGATGTCACTTTTCCATCTTTAGCTTCTCTCAGGCCATAGG -GATTCTCAAACTTGAAGCCTAATTTATTCATTTGTTAATAGTCTTCTGGGGTGTAATTGA -AGCTAACTTCTAAAGAATGATGGGGGTCTTCAAACTGATTATGCCAGGTTTTCATGGTGA -GGACCATAGGTCCTTGTGCCGCGTTTTTTGGCTTCTTGATCAGCCATCTGATTACCTCTA -GACACAGGGTCTTGGCTCTTTGATGTCCTGGACAGTGTATGACGGCCACTTTCATGTGAA -TAGCCTCAAGGAGACTCAAAATCTCCTCTTTATTTTTAATATCTTTACCTGCCGACGTCA -ATAATCCCCTCTGCCTATAGATGGTGCTGTGGACGTGGGCTGTAGCAAAAGCATACCTAC -TATCGGTGTAGATGTTACCCTCTGGCAGACTGCTGGCCCACACCACATATTTGCCATCTA -CCACCACCGCCCCAGCCATCCTTTTACTGTCCACCAAAAAGCTGCTTCCGTCTGTATACC -AGTTTGGAACGCCTGGCCATGGCTGATCACGCAGATCACTCCGGACCCCTGTTTCTTCAG -CAAGGATGTCAGCACAGCGGTGGATGGTGAGGAGTCTTCAGTCTCAGGTAGGAGGGTAGC -AGGACTGAGGATAGCAGGAAGAGCAAACGTTACTCGCTCAGTCAGCAACAGACTCTGATA -GTGAGTCATTTAGGCATTGGTCATCCATTGGTCTGGAGGCTGGCAGATCATGCTTTCAAG -AGAGTTGGGGGGCCATCACAGTTATTTGCTGTCCCAAAGTTAATAGTCTCTGAATATGTG -GCCTAATTCCACCCCTAGCCTCGTGGCTCATTGGATATTGCCACACCCCTATAGGGGTAG -TATTCATCTTCAGTCCCACAACCACGGGGGTTACTCTGACAGCCATCCCCATGCCCCCGG -TCTTCATCCATGCCCTAGGGAAGGCATTTAGCCAGTCTCTTAGGTCTGGCCCCTCTGCTT -GCTTCGTACATTCATGCAGGCGATACTCATCCTCAAGTTGTAGGGCCAGGATCATGGAGG -CAGGAGATTCCCAACTTACTCTTAACCCTTTTTGCGTGAATCTGATCTGGGCCTTCAGTT -TAGTCAAAAGGTCTCTCTCAAGAATCGTTGTGGGACACTCAGGGATGACTAAGAAAGAGT -AACTCACTTGTCCTTTGTCTAAGTCTACAGTACGTGCAGTGGTCCAAGGGTATTGTTTCT -GGCCTGTGGCTCCAATTACTATGTTGTTTTTTTGTTTGTTTGTTTTTGTTTTTAAGTTTT -TTTCCAATGGTTGTTTCAACACAGAGTGTTCTGCCCTGGGGTCAACTAGAAAGTCCATAG -GGGTCCCCTCCACAGTCAGGGTTACCCTAGGCTCGGGGAGGGGGTCTGAGCCCTGTCTCC -CCTAATCATCATCCTAGAGCCAGGACTTTAGGGGCCTTCCCCTTCTTCTTAGGGCATTCT -CGTGCCCAGTGTCCTTTCTCTTTGCAGTATGCACATTGATCTTTTTCCAAAGTTTTCTGA -ACAGGTCTTCTTCCACCAGGTTTAGATTCCCTGTTGCCCAGGTACCCTGTCCATCTATTT -TCAGATCCACCTCTTCCCTCACACTCTCCTAGTACTGTGGCCAGAATCCTGTTTCTCTCC -TGTCTTCAATCTCTCCTATTTTCCCTTTCTTCTTCCTTGCACTTTTCCCTCTCTTTCTTT -TCTTCCTCAGTCTCTCTCAGGTTAAACACTTTCTCTGCCTCTCTAACTAAATCTTGTAAA -GCCATGGCATGTAACTCTTCCAGTCTGTGTAACTTTCTTTTAATGTCTGATGCTGACTGC -CCTATAAAAGCCATAGCTACTATGGCTTGTTGACCCTTAGAGGTCAGGTCAAAGGGAGTA -TAGCACCTGTAAGCCTCCATTAACCTCTCTAGGAAAACAGACAGGGACTCGGTTGGCCCC -TGCATTACTTCTCTTACCTTTGTCAAATTGGTGGGGCATCTTGCTGCTCACCAGAGCCTG -GCGGTAAACTGTCAACCTCTTCCTACCTTGAGCTATGTTGTTGTCCCAGTCGGGTCTATC -GAGAGGGAACCCCACATTTATCTGTGTTTATCTCATTGGGCAAATTGGTCGGGGCCCCGT -TAATCCCTGGTATGTTCTCCCAGGCCTATAAGAGAATTCTTTCCTTCTTTTCCGTGGTGA -AAAGAACCTGCAAAAGGTGTTGGCAATCATCCTAAGTGGGCTAATGAGAGTCTACCAGGC -TGGTTAGTCTAGCCGGATTTTCTGAAAAAGTAGGATGGTTAGATTTCCGGTTATAGAGAT -CAGATGACAAGAATGGCCAGTACTGAAGAGTCTAGAGAGTGTGAGGGTCTGCAGGTAGCC -CCACTGTGCACAAAGGAAAGGCAGACATAGTGTCCGGAACCTCATCTGCAAAGGGACACT -GTGCGGTGCCAGCTTTGGGTCCCAGCTGCTGGTCCTCTGACTGCTCCGGCCCCAGGGGTG -GCCTCTAGATGTCATGGAGATGCAGGAACCGGAGGGGGCAAGGGATAGGGAGGAAGAGGA -GGAGGTTCTGGCCACTCAGGAGGCCCCTCAATCTCAAGATAGTTCTTGGGGGAAGCTGAA -GGCCAAGGCAAAGGCTCCATTTCGTTTCAGGAGGAACCTTCAGTTTCACTTTTGGTCTGT -GGAGAGCCAGGGCTTGGGAGCCTGGCTTCTGCTGCAGGATCCACGGCTTGACCCATGGGG -GTGGATTCTGGACGAGATCTTGTCACACAGTTACGTAGGGCTGCTAGTCCAGGTGAGACC -CAGGTTCATCCTGAAAGACAATGGCCTTAACTTCAAAGATTACAGTCAAGTCAAAAGTCC -CCTCTGGTGGCCAGCCCACATCAAGTGTTGGCCACTTGGAAGCACAAAATGTCTGCCAAG -GTCCCTGCTTGATTTCCACTGAAAGGTTGTGGACCCTCGACCTAACTTCAGTCCAGTGAT -CTAGTGTCAAACTTAGGGGAGTTGTCACAGTCTGTCCCATTGTCCAAGTCACAAAAAACA -CAAAACAGACACAGGAGATACACACACAAAGACTGACAAATATACAAAACCAATTCAAGG -ATGCAGAAGGTTGGGCTGGTCCTGACCCCATCCCTGTCAGACTCCTGGAGTCCTTCCCCT -CGCTCCGAGTTGTCCCTCAAAGCAGCAGTCAGTGATCCTGACATGTCTGCTGATCACACT -CCGGGTCTCGTCTCTTCTCAGTCTCCCATGAGAAGTTGTGACTGCAAACAGAAATTTCCA -AACTTCACTGGCACACAGAAACAGTTTCAGACAAGAAATCTCACCTTCAAGTGGGTCTTC -CCGATGACACAGATGAGACACAGATAAACAAACCAACACAACAAGCACACTTTCATTTCA -GAAAACAGAAAACAGACACTCAGAACAGAGACACAAGCTGGTACGCACACATTCCAGAGG -GGATCCCCATACCTCCAAGTCGATTCTCAGGTTGAGGGATGGTCGCAATTCCCAGCCAAT -GCACCAAATGAAAGACCCACAGCGTGAGGACTCCCCCATGTTCTGACTCAGGAGAGACGA -CACCCCAAATCACTCATGAGAAACAGTCTTGATTCAAACTGCTAGAGGTTTATTCGGGAA -AGACCAGTGCACTGGGGACGACTCGTTTCCCACTCGGGGGTAGAGGAGTCGACTACAAGC -TCAAGGGGTAAGGGATTTATATAGACACAAAACCCGCAAACACCTGGCAAAAACCGCAAA -CACTTGACATCCTGGAACAATAGGGCTACTTTGGACACAGGTCTAGGGACTTAAATAATT -TTTTATTCTCCGTCAGGATCTTTTAAGAGTAAGCAGCACAAACTATCAAGACAGTCATGT -GGATATCTTAATCTGAAGTTTAGTTTGAAATCTCTACAGGATTGAAGTTAAAATGTACCT -AGACCTGTGTTATCTTTTATTTATAAAACACCCAATTTGAATGATCATAGAGAACCTTCT -CATTATCAATGACAGTCCTAACAATAATTAAAATGGTGGCCAAGATCCAGCCCTGTCAAC -AATTCTATTTTTAAATACATTTCATAGCTTAGAGTAGTATTATATCTGGGGAGAACAGGA -AGCCTTGGACAAAGAGCTCCTGTCTATGCTGCACACTCTCTTACAGTGAGCATCCCGTAT -CTAACAGAAGAGTTGTCCCTATCAGTGAGCTGCTATGAATGCACAGATGCTAACGAGGAA -TTATTACCCAAAGTCTACACTTTATCAGATGTTCTCTTTTACTCTTGCTTCCTTCCCCCC -TTCTTGGGTCTATCTGGGCTTTGTATTTAATTGTCACGTCTCCCCAGGATGCTCTTGGCT -CAGGCAGCTTCTCACGCTTTCCTTGGACTTAATGATCATGATATTTTCAAAGGGACTCTG -CTCATAGACTTTGAAGACTGTCCCTCGGTTGGAATTTGTCTGCTGGTTTCTTCATGCTTA -GACTAGAGTTCCGGGTTTTAGAGAGGAAGGGAACAGAAGCAAAGGGCTGCTCTCAGTACA -AACTACCCCCACACACCTCATCACAGCTGACCAGGACCCGGATCACCTGTTTAAAGCCAT -GGCCCGTCAGACATAGCATGTTTAGTATAACATATTTCTGCCACATATTTAAACAATGAG -AAGTTTGCTTCTGTGCTACTGTCGGAAGCACAAGCTTTGGTTGCAGACTCAGGAACATTG -GGTCAGAGAAGCTTCCCTTTGCACTAGGTTGGGGGTCACTGCTGAGACTCATGTCAAACT -ATGGAGTATGAGTAACTATGTGCCAAGCTGGGAATGGGCCATCTCTATCTCCCTCCCACC -ATGACCCAAGGTTAGGCCACTCTGAGGAAAGGTGGACAGAAAGAATGTAAGGGGTGTGTG -GGGAAGAGAGCTGTGATGTGCTGACTTCAGGACATGGCTACACTGTTGCACACATCAGCT -CACAATGACTGTTGTTACCTGCACAACGTCAAGCCAGCCCAGATTCCAGCATGAATGGGG -AAAGGTCCCCAGGGTCCTACCTTTGGTAGAGGATTTATTAGCAGTAATGACCGCCGAGGG -AAGGACACTCACTCTCCTTGTGGTAACAGCCCTCATAGGCTGCTCATGCCCCTGTGGGTG -GCCACACACCCAGGTGTATGTGGGCAGAATTAATTGGATTCAGGAGGTTTTAATAACAAA -AGCATAGAGATAAAAAGAGGATATAAAGCCAGGAGGGAGATGGGATGGGACCATGAGGGA -CATTTAGAAGGGCATAGGAGTAGATGGATATGATCAATATTTGCTGTATAAATGTATGGG -GCTTTCAAAAAACAAAATACAGTTAAAAAACAGATTGTAATTGAACTAAATATGGCTTTA -GTATTGATTTTAGGTAACAAAAGATGTTATTGACACAAAATGTCTAGAGGTAGCTAAAAT -TGTCTGAATACTTGAAATTATGTCTATGTTAAATTTTAATATTTTAAAAAACATTAATTA -TTAAAACCTGCACCAAAGCTGTCTGTAAGCACTCGGTATCATATACTCAAATGAACCTCA -TACTCTCTCTACTGAAAGACAAAGGCTACTGGCTATAATAATATCTGAATGCTTTTCCTT -GTTGGACCCCTAGATACCCAAGCTAGCATAAAAACCTACATAATGGTTTTGCTTTCCTTT -ATTTATTTATTTATTTATTTATTTTTGCCAGAGTCCCCATTATTTGTATGAAAGAATAGG -GGATGGGAAAATTGCCAAATGTCAGTAAGACAGGTGGTCAGGAAAAAACTTAGAGGCTGT -GTAATCATGCTATGAAATCACATCTGCAGAAAAGTAATTGTTGATAGCTGAGCTTCCATC -AACAAATCCAGATGTTAAACAATGGTGTGCACACAGATAAAGTATACTCACAAGGGTCGA -TCTGAAGTATACTAATGCACACTTATTTTTCACGCAAGCTAAATCACTGAATCTTCTTCC -TCACTCTCTGAGACGCCAGCAATCATTTGTATCCATGAGAAATCAATAAGCACAAAGGAA -TAATCTATGACTAATATTTAAAGAGATATGTCTGGTGATTAATGTTATTTAATCAGTCCA -GGGAGAGATTCTACAGGGGACTATGTTAACCCTCCACAGTATGAGATGATATCTGACATC -GCATCTGCCTGATGAAGTAAGTGGTTAATCAAATCCAGCTTTTAACCAAATCTGTGTGAA -TTAGGAATAAAAATATTCCTACCATATATGAAAAAATCTACTGCATGGGATAGAAAAACC -TCATCTGTTTAGATATTTAAGAGTGGTTTTCTTTCATTGTGACAAAACAAATGTGAGTGC -TCATTCAATAAAATTATTTAGTGAACACCAATGCACAATTGTCTAATATTAAAAATATAG -TAGTAAGAAAAGCAGGAAGAAATTCTTCTCTGAAGCTTATGTTTTAGTTTTCTGGAAGAA -TGTGTGAGTATGAGTGTGAATGTGCATGTATGTGCACACGTTTGTATGTGTGTGTGCATG -TGTTTATGTGTGTCTGTGTATGTATGAGTATGAGTGCCTGTGTATATGTGTATGTGTGTT -CATGTGTGCTTGTGTGTATGTGTGAGCGTGTTTGTACATGTGTGTATGTGTGAATGTGTG -TGCATTGTGAGTTTGTGTGCATTTGAGTATGTGCATGTGTGAGAGTATGTGCATTTGTGT -ATGTGCTTGTGTGAGAGTGTGTGCCTGTGAATATGCATATGTGTGTGTGAGTATGCATCT -GTGTGCACACATGTGTGTCTGTGTGAATGTGTGTGCATGCATGTATGTGTGAGTGTGTCC -GTGTATGTATGTGAGTGTGTGTGCCTGTGTATATGTGTATCTGTGAGTGTGTGTGCATGT -GTATGTATGAATGTGTATGTGCATGTGTATGTGTGTGTGTAAAGATAGAGACAAGAAATA -AACACACAGAAAAAATGGCAGGTGGCAAACAGTTTAACAAAATAGGTCAGAAATTTAGGA -AAAGCAGAAAAGGGGGTGGGAGTGGGAGCCTCCAGGAAGGTCTCCCTGAGGATCTGACTC -TTTTTTTTTTCTTTCCATTTTTTATTAGGTATTTAGCTCATTTACATTTCCAATGCTATA -CCAAAAGTCCCCCATACCCACCCACCCCCACTCCCCTACCCACCCACTCCCCCTTTTTGG -CCCTGGCGTTCCCCTGTTCTGGGGCATATAAAGTTTGTGTGTCCAATGGGCCTCTCTTTC -CAGTGATGGCCGACTAGGCAATCTTTTGATACATATGCAGCTAGAGTCAAGAGCTCCGGG -GTACTGGTTAGTTCATAATGTTGATCCACCTATAGGGTTGCAGATCCCTTTAGCTCCTTG -GGTACTTTCTCTAGCTCCTCCATTGGGAGCCCTGTGATCCATCCATTAGCTGACTGTGGG -CATCCACTTCTGTGTTTGCTAGGCCCCGGCATAGTCTCACAAGAGACAGCTACATCTGGG -TCCTTTCGATAAAATCTTGCTAGTGTATGCAATGGTGTCAGCGTTTGGATGCTGATTATG -GGGTGGATCCCTGGATAAGGCAGTCTCTACATGGTCCATCCATTCATCTCAGCTCCAAAC -TTTGTCTCTGTAACTCCTTCCAAGGGTGTTTTGTTCCCACTTCTAAGGAGGGGCATAGTG -TCCACACTTCAGTCTTCATTTTTCTTGAGTTTCATGTGTTTAGGAAATTGTATCTTATAT -CTTGGGTATCCTAGGTTTTGGGCTAATATCCACTTATCAGTGAGTACATATTGTGTGAGT -TCCTTTGTGAATGTGTTACCTCACTCAGGATGATGCCCTCCAGGTCTATCCATTTGGCTA -GGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCCATTGTGTAGATGTACC -ACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTGGGTTCTTTCCAGCTTCTGGCTA -TTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTCTTACCAGTTGGGGCAT -CTTCTGGATATATGCCCAGGAGAGGTATTGCTGGATCCTCCGGTAGTACTATGTCCAATT -TTCTGAGGAACCGCCAGACGGATTTCCAGAGTGGTTGTACAAGCCTGCAATCCCACCAAC -AATGGAGGAGTGTTCCTCTTTCTCCACATCCTCGCCAGCATCTGCTGTCACCTGAATTTT -TGATCTTAGCCATTCTGACTTGTGTGAGGTGGAATCTCAGGGTTGTTTTGATTTGCATTT -CCCTGATGATTAAGGATGTTGAACATTTTTTCAGGTGCTTCTCTGCCATTCGGTATTCCT -CAGGTGAGAATTCTTTGTTCAGTTCTGAGCCCCATTTTTTAATGGGGTTATTTGATTTTC -TGAAGTCCACCTTCTTGAGTTCTTTATATATGTTGGATATTAGTACCCTATCTGATTTAG -GATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGTCTCTTTGTCTTATTGACGGTGTCTT -TTGCCTTGCAGAAACTTTGGAGTTTCATTAGGTCCCATTTGTCAATTCTCGATCTTACAG -CACAAGCCATTGCTGTTCTGTTCAGGAATTTTTCCCCTGTGCCCATATCTACAAGGCTTT -TCCCCACTTTCTCCTCTATAAGTTTCAGTGTCTCTGGTTTTATGTGAAGTTCTTTGATCC -ATTTAGACTTGACCTTAGTACAAGGAGATAAGTATGGATCGATTCGCATTCTTCTACATG -ATAACAACCAGTTGTGCCAGCACCATTTGTTGAAAATGCTGTCTTTCTTCCACTGGATGG -TTTTAGCTCCCTTGTCGAAGATCAAGTGACCATAGGTGTGTGGGTTCATTTCTGGGTCTT -CAATTCTATTCCATTGGTCTACTTGTCTGTCTCTATACCAGTACCATGCAGTTTTTACCA -CAATTGCTCTGTAGTAAAGCTTTAGGTCAGGCATGGTGATTCCACCAGAGGTTCTTTTAT -CCTTGAGAAGAGTTTTTGCTATCCTAGGTTTTTTGTTATTCCAAATGAATTTGGAAATTG -CTCCTTCTAATTCGTTGAAGAATTGAGTTGGAATTTTGATGGGGATTGCATTGAATCTGT -AGATTGCTTTTGGCAAGATAGCCATTTTTACAATATTGATCCTGCCAATCCATGAGCATG -GGAGATCTTTCCATCTTCTGAGATCTTCTTTAATTTCTTTCTTCAGAGACTTGAAGTTTT -TATCATACAGATCTTTCACTTCCTTAGTTAGAGTCACGCCGAGATATTTTATATTATTTG -TGACTATTGAGAAGGATCTGACTCTTGAGCAGCATGAGGGGGAAGTAATGAAATGAGCCC -CGTGGATACCTGGGAAAAGGTTTGCCCAGGAAATAAGAGAGTGCTCTATGTTCAGGGAAT -GCCAAGGATCTCCTGCAGCTCCAGAGGTGGAGGGAAAGAACAGGAGGAGTGAAGCCCACT -GGTGGAGCTGGCAGACCATGCAATAAGGGCTTCGGGGGCATTCAAGCATAACTATGAGAT -TCGACCTAAGTTCTGAAAGGTCACCCCAGTGCCCTTCTGGATTATGCTTAGATGGCCACG -GCAGTGATCCCTGTGAGAGTGGATGGCTGCAGAAAGCAGAGGGCAGATGGTAAGATTCTG -TTGGCATCATGAAGGGCGGACTCTGGAGGAGTTGGTTTGGCATAAAGGTGGGATGTGAGT -TTATTTCTGGCACCGGAAACAAGGAATGCCAGTTACCTTTTCATTGTGCATCAAAATACC -CAAGAAAGGCATGTGTATGGACAGGCGTCAGTCTGTGGTCAGCTGGCTCAAGGGCTTTGG -GCCCGTGCTAATGCAGAACATCTTAGAAGGGAGGGCATGGTGAGCCAGCGCTGCTTCCCT -CGTGATCGCCAAGGAGAAGAGAGGGAGGAGAGGAAAAGAAGAGGGATGAGAGAGAAATAA -GGGGGAGGGGAGCAAGATATAGTCTACACAGGCACTTGCCCAGGGGCCTCCTCCTGTAGT -TAGGTTCCACCTCCTAAGATTCCAGCAGCCCTTCAGGTTATCAACTCATGGTCTAGCCTA -TCTGTTAAGGTCAGACCTAGTTACTTCGTCAAAGCCCAATCTCTGAACACAAATGCATTG -TGGACTAAGGTTTAAGGTAAAAAGTCTTTGGGTTACATATCAGATCCAAGCCAGAATGGG -GAGAGAGGGGCTTTCATGGAATGATTTTATAGATATTTCTATTGTTGTATATGTAATGAG -CAGAAAATAAATGAGGCTTTATAAGGATCACTGTTGGGAAACTATAATTATAGAATAAGA -GCTAAAGTGCCCAGTTTTAAAGCTACCAAAGAGAATAAAGCTATAAAGAGAAATGGCTGG -TCAAAAGCTACAACACAAGGGGCTGGAGAGATGGCTCAGTGGTTAAGAGCACTGACTGCT -CTTCCTAAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCATAACTATCCATAA -TGAAATCTGATGCCCTCTTCTGGTGTGTCTGAAGACAGCTACAGTGTGTTACATATAACA -ATAAATAAATCTTTAATTAAAAAAAGAGATACAACACAAGAATCAGTCTGATACTTGGTT -AAATTTATTAGGCATCTAAAAATATAATAAAAACACTTCTAGTTTACAACAGCCATAAAA -TTGAGTTACCTGTTAATTAAACTTGTGTGGAGGCATATAATACATATCGAAAAATTCCAC -AATTTTTAATGTGGATAAAACCTTAGATATATATAGAAATATGTCGTACCCCAGGACAGG -AAGATAAAATGGGAAAGGCAATTGTTTGTGGCTTAATCGGTAGCTTTAATAGAACTTCAC -TTAAAATACCTATGATGCCATTGACATTTGTAAAATTTAAAATATTTAATTCTATAATAT -GCTTGGAAAGATAGACAAGAATATTAGAGGACTAATGAAAACAACAATAATTATCTCACA -AAATAGAGTGTTTTTATAGCAACAATAATTGAACCAGTGAAACATTGCATTAGGAGAAAC -ATTGGCCATTGAAATAAATGGGCAGTGAATTACTTACTTTAAGAATATAAAAAAAGACAT -ATATAGCAAGTGAAAACAATATAATTACAAAGAACATAATTATTTTCTTCATATGGCTGG -TAATAACTTTATTCTATTATTACTAAAGGAAATTTTACCTGAATGAGCTGTAATAAACAT -TAATCCAAAACTGGGCGTGGTGGTGCACGCCTTTAATCCCAGCACTGGAAGGCAGAGGCA -GGCGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAGTGAATTCCAGGACAGCCAGGA -CTATACAGAGAAACCCTGTCTCAAAAACAAAAACAAAAACAAAAACAAAAACAAAAATTA -ACCCAAAAGAGGTAGTGTGGTTCTTTTTAACTGAATAAGGAGCTGGCTGAGATGGTTGAA -GTTATAAAGAAAAGGTGGGCGTGACGTTGTGTTGGATGATTTTTTTGTTGTTGTTTTTTG -TTTGTTTGTTTGTTTGTTTGTTTGTTTTTCAAGACAGGGTTTCTCTGTGTATCACAGGGT -TTCTCTGTGTATCCCTGGCTCTCATGGAGCAACCAGCTCTGGCGTGTTGGATCATCTTGA -TTGTCCACCTGACAGGGTTTAAAATCATCTAAGAGACCCGCCTCTGGACATGCCTATGAA -AGTGTTCCCAGAGAGGCTTTTTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTG -TTGTTGTTTTGGGTTTTTCAAGACAGGGTTTCTCTGTATAGCCCTGGAACTCACTTTGTA -GACCAGGCTGGCCTCGAACTCAGAAATCCGCCTGCCTCTGCCTCACTAGTGCTGGGATTA -AAGGCGTTCACAACCACGCCTGGCTCCCAGAGAGGCTTAACTGAAGAAGGAAACCCCTTC -TAAATGTGGGTGGCATCATCTCACAGGCTGGAGGCCGAGCAGATGGCAGTAGTGAGCTTA -GCAGTCCTCTCTGCACCCTGCCTGTAGGTGCTTTCCTACACTCCAGCTGCCAACGGTAGA -GCTTAGTCATGCACCACCATGTCATTCCTGCCTTGGTGGAACATACGCTCCTTGTGCAGA -TCTTTTATTCCTCTTTCTTTTCTTTTTACTGATTATCTATGATGTACTATAAAGTATGCC -TTGGGCTCTCCTGTGTATAAGCGCCATTTTCAGAAAAACAACAACAAAAAACCAACAACA -ACACCTTCCCTCATTTGCTTTGTCTTATGTTTTCTCCCAGCAATGAGTAAAGGAAATAGG -GAAGATTCTCCAATACTTTTGAAAGATATGCGCAGATGTCATAAAGATAAAATATTAGCA -AATAAAATAGTTTGTTTTGAGTAATTGCAGGAGGTCCAAGCAGCATATTAATAACCCTAC -TAAGTGTTGCTTAGGGTCTCTGCTCATTTTCAAATCTATTAATATAATGGGAAGGGGATT -TATTGTAAAAATGGTATGAAGAACTCATAAAAGCTCTAAAATTACCAAGTCTCCAACAGA -CAAATATGCATACACTTATAAGCCCACAAAAGAAGAAATACTCAGCATTATTTATTTTTT -AAATGCATGGAAATTAAGTTGATGTCTCCAGTAAGTGGCAAACCCCAGCCCACGAGAAGT -TGATGTATCTTTCAAAACAGGTGCATCATGAGGAAGAAGTGGCAGCCTGAGAGAACTGAA -GGAGTCTTCAGTAGGGAAATACTTTAGGTATCATTATAATGTCTTAGCTTTATATGAAGA -AACTGGAAGGAGAAGGAAGAGAAGATAAAATCTTAGCAAATAAATAAAATGTTTTGTAGA -CAAGAGCCAGGCCACACAGGCACACTAGGGGACCACTTCCTCTCAAGTAGATATCGTTCC -CTGAATTTCTATTACTTTCCAATAGCTCATCAGAAGATGAACTCACGGACTAGCTCATTG -ATACAGTCAGACCCAGTCACTTACCCAAAGCCCAAACTCTGAACAGTGACTAAATTTTAC -ATTTTAATATGAAAATATATTAGGCAAAGACACATGCATCCTATAAAAAGATAAATTGTT -TACAAGCACCTGAAATAGCAAACAACGAGTAAAAACCACATAGATGTTCAGTCATGGGAG -AATTCTCAACAATTGTGGAGTTTAACAAAATCTGATGTGTGAGTAGAATCCTCGTTTGTT -TTCTAGAACTCCAAAGTAAGAAAATGTGACATATGTATCACATAAGAACTATTAGGAACA -ATAGCCAAACTAAAATTATCATCACAGTCCAGATATAGAAAAATGTCGACCTAAAGATGG -AAGATGTCATTAAGAGAAGCACTTGAGTCTAAGTGGAGGAATCAGAATGTAATTTGGTGT -AAAATTTCCAAAGGCAACATTAAAAAATTAATGTAGGGCCTTGGAAGATGGCTCAGTTGG -TAAAATGTTTGACATGCAAATGTGATGGCCTCTCAGGAGGAGACTTAGGGTGTGAGCTCA -GGCTTGGCTGTAGCAAGACAGGGCCAGGCTCTGAGCCAAAACCTCTGAGATGGCAGTAGA -GGGCTCAGGGAGACCTGTCCAAACTCAGGCTTGTTCAGGACAGCTGAGTCTTTCATAGTC -AGCTTCTCTTGGGTCTCCATACCTCCGAGCTACATCTTGTTGGCTGCTTCTGTATCCACA -CCTGAGCACTGCATTCCTGCAACTCACAGCCAATAGTCCAACATGGTAAAGTCAGCAGGA -GGGCTTGGGCCAACATTCTGGGCTCTGGTTACCATTCTGAAAGGTTCCCCATAGCCTCAT -CTTTTGAAGGCACAGTCTCCAGCCTGTGGTGCCATTTTGAAGGCTTTCAAGAGATGAGGG -TGTGGGGGACATTTGAAAATGGTGAATACGTAGGCAGAAGAGATGGGGCAGAAACATGCA -GGGGACTCTACCAAGATCCAGTTTTTGAAGGAAGGTTCCTCCATCAGATCTTTAAAAATA -TCACTTTATCAGCTTCTGGTGATTAACCTTAAGCCTGGACCTCTTCTTCCTTCAACATCC -AGGGCTATGATGTACCTCCTCCCTAAGTAAAGGCTTCCTTCTTATTCACACAATCAACTA -CTTCTAAAATTAAAATCTCAAAATGATATTTTGTTATTTATTAAATATTTTTCAAGTTTA -AGAAAATGAAAACACTATTATTTTTGCATATGTTTATATGTCTGCATGTGTCTGTATACA -TGTTTATCTTAGTGAACTTACTGCTGTGAAGAGACACCATGACTCTTATAAAGACAACAT -TTAGTTGGGGTTGGCTTACAGGCTACTGAACTGAGAGACTCAGTCCAGTGTCATCAAGAC -AGAAGCATGACAACATCCAGGCAGGCATGATGCAGGAGGAGCTGAGAGTTCTACATCTTC -ATCTGGAGGCTATTAGTAGAATACTCACTTCCAGCCCACACCCACAGTGACAAACCTGCT -CCACGGAGGCCACACTTACTCTAGCAAGGCCACACCTCTAAATAGTACCAGTCCCTGGGC -CAAGCATTTACAAACCATCACATTCCACTCCCTGGACCCCATAGGCTTGTTTAAACACAT -GAGTCTATGGGGGCCATACCTAAACATAGCATAATGCAAAATACAATTAGTTCAACTTCA -AAACTCCCAAAGTCTATAGTAGTCTCAACAATGTTAAAAATCCAAAGCTCAAAGTTTCTT -CTGAGATTCATCCAATCACTTAACTGTAATCTCCAAAGCAAGTCAGGAAACCAGCTGGGC -AAACTCCAAACTCTGCATCTCCATGGATGATGTCAAATTGGTCTTCAGATCTCTCACTCA -TTTTTCATCTTTGTTGAATGCAACAGGCATCTTTCTTCTGGGCTGGTTCCACTCCCTATT -AGCAGCTTTCTTCAGCAGATAGTCCTGGCTTCTTGAGCATCTTGGAGTCCCCAAGGCAAC -TTGAGTGTTACAGCTTCTGTTTTCAATGTCTGGGATCGACACATTATCTTCTGGGCTCCT -CCAAAGGGCTGGTGTCACTTCTTCAACTCTGCCCTCTGTAGCACTCTAAGCTCAGGTTGA -TCCACTCCACTGTTGCTGCTGTTCTTGGTGATTATCCCATGATACTGGCATCTCTAATAT -TTTGGTGTCTTCTGCTGCAACTAAGCTTCACCAATAGCCTCTCACAGGCTTTCTTCATGG -TGCCAGGCCTCAAATCCTTTGCATGACACTTTCAGTCCTGGGCCATCAACTGCAACTGAG -GCTGCACCTTCATCAATGCCCTCCATGGCCTCTCACAGTGCCAAGCCTCAGCTGTTCTCC -ATCACTCCTTCATGCCTTCAAAACCAGTACCACCTGGGTGAGTCTTAGATATTACCAAGC -ACAGTTTTAGCAAGAGTTACAACCTTGGCTATCCCTGGAACACAGCTTCTTTGTGCTCTC -AGAAAACAATTCCCAGAAGATTTCACCTCAGTGATGCTGGTCTCCTCTTAATCACCACTA -ATTTCTTAGCTCCAGCTAATCAGCATCGATTGTTCCAGTAGTCCCTTCTATTTTTCACTC -TAAAGCCAGAGCTACATGGCCAAAGCTGCTATGTTCTGCCGTTTTCTGGGGCTGGAACAT -CCCCCCCCCCCCCCCGTGCCTTATTCTATTATCAGCTTTCTGTTTTCTGATTCTCTCTCT -GCCTAGGTTTGGCTTTCCTGGAATTTTCTCTGAGGATTGACCTTGAACTCAGAGATCTGC -ATGGCTCTGTCTCCTGTAATTCTGGGATTAAAGGTGTGTACCACCATGCCTGGATCTAAA -CTTAGCTGGGCTGGATCTTGCCCCCAAATCCCTTAATCTGTTATATCCTAGAATATCAGA -TTAAGTTCCATTTCACTTCCTGGTGCCCCTTTAATACTTGAACCATATATTTCATATTTT -TTCCTTTCTAAGCTTGCTACATTTGTTCAAAATGCTCGCCATGAGACCTAGCTAGGGAAC -AAAGTTTCCGCTGGACTTTTTTGAGACTTCCTTTGTCAATGCAATTAATCTGAGTCTCTT -CACCTTAGCCTCAGGAAGACTCTTCAGACAAGGGCTACAAGACTATTGTAGCCATATTCT -TGACCCAAATACCACAAAAACAGTTTCTAGGCCACATATTGAAATGCTCCACTGAAACCT -CTTGGGCCAGCTCTGCAGAATTCAATTCACTCTCAGTAACAAAGTCTTCCATATTCCTAC -TAGGATGGCCCATTAAGCCCCACTTTAAGCATTCCACTGCTTTCCAAATTCAAAGTCCCA -AAATCCACATTCTTCCAAACAAAAGCATGGCCAGACCTATCACAGCAATACCCCAGTCCC -TAGTACCAACTTCTGTCTTTGGGTTTTACTGCAGTGAACAGACACCATGACCAAGGCGAC -TCTTATAAAGACAACATTTAGTTAGGGCTGGCTTACAGGTTCAGAGATTCAGTCCAGTAT -CATCAAGTCCGGAGCATGAATGTCCAGGTAAGCATGGTGCAGGCTGAGATGAGAGTTCTA -CATCTTCATCTGAAGGCTGCTAGCAGAACACTCACTTCCAGGCAGCTAGGGTGATGGTAT -TAAGCCCACACCCACAGTGACACACCTGCTCCAACAAGAGCATAGCTCTAAATTGTACCA -CTCCCTGGGACAAGCATATAGAAGCCATCACAATGTTCATTTGCATATGAGTGTATATAT -GAGAGATAGAGACAGACAGACAGACCACTCACATGCATAGAGGCTGGAGGGTAAACAGCA -GGTGTTTTTTTTTTTTTCCAGTTACTTTCCACTTTATTTACTGAGACAGTGTGATGGTTT -GTATATGCTTGGTGCAGGGTGTGGTACTATTAGGAGGTTTGGCCTTGTTTGAGTAGGTGT -GTCACTGTGGGCATGGGCTTAAGACCCTTATTCTAGCTGCCTGGAAGTATGTCTTCTCTT -AGAGGTCTACAGAAGAAGATGTAGGCCTCTCATCTCCTCCTGCATGCACCATGCCTGCCT -GGATGCTGCCATGTTTCCACCCTGATGGTACTGGACTGAATCTCTGAACCTGTAAGCTAG -CCCCAATTAAATGTTTTCCTTATAAGAGTTGACTTGGTCATGGTGTCTGTTCTCAGCAGT -AAAACCCATACTGACATAGAAATTGGTACCAGGAGTGTGGTATTCCTGTGACAGCCTGAC -CATGTTTTTGTGAGAACTGTGGAAAGACTTTGGAACTTTGGTCTAGAAGAGCCATTGGGT -GTTCAGAGCTCTGTGGGATGTTCTATAGGAGTCTGGAAGATAATAGAACACTGCAAATGA -TGGGGGCCTGGCTTGTAAAATTTCAGAGGGAAGATTAAAGATTTTTATCAGGGTTATTGT -TATTTTGAGTGTGGCGATTCTGTAGTTTTGGTTAGCTGTGGCTGAAGAATCAGCTGTGCT -TAACAAAATACCAGAACTACTAAAGAAAAACCTTTATATTAGTGGGATGATTGATGCTGG -TTAGCTGGAGGTAAGAAATTAGCAGTGATTAAGAAGAAACTGGCATCACTAAGGTGAAAT -CTGGGAAGTATTTCCTGAAAGCACAAAGAAGCTGTGTTCCATAGGCAGCCATGGTTGTAC -CTTATGTTAGCAGCCAGACTTGGTAATATATAAGAGTGACCCAGGTGGTACTGTTTTTGA -AACATGAAGGGATAGCTATTGATGCTTGGCACTGTGAGAGGCCAGGAGAGGTCACTGGTG -AAGGTGCAGCCACAGTGGCAGTTAAAGGCCCAGGACTGAAGGGCTCATGAGGCTTGGCAC -CGTGAAAAGACCCCGTGAGAGGCTATTTGTGAAAGTACAGCCCAGTTGCAGCAGCAGTTC -CAGCATTTTGGAGATGTCAGTACCATGAGATGACCACCAAGAACAGCAGCAGCCATGGAG -TACAGGCAGCTAGAGCCTAGAAGACAAGCTATGTGACTCAAGCCCTTGGTGGAGCCCAGA -AGATGGCGAGTGGATCCCAGACACTAGATGGTTAGAGTTTGATTTTGCTTTTATTTGATT -ATGACTGTGCCCTGATATTTTTCCCCCTTGAAGTAAGAAAGTATTTTAGTGGAGCCCAAA -GTTAAGAGACTTTGAATTGTAAAAGACTTCAAATTTCAAAAGAGATTGAATATTTTAAAG -GGATTGAAATTTTAATATGTTTGAATTTGTAAAGACTGTGAGACTTTTAAAACTATTTAG -ATCTTGGGGATGAATAAGAAAATAAAGGCTGAGGCCTAATAGTGAAGTGTTTATGTGTCA -AGTTGACAAGAGGTCAGTTGTATTGGCTAGTTTTGTGTGTCAACTCGACACAAGCTGGAG -TTATCACAGAGAAAGGAGCCTTCCTTGAGGAAATGCCTCCATGAGATCCAGCTATAAGGC -ATTTTCTCAATTAGTGATCAATGAGGAAGGGCCCAGCCCATTATGGGTGGTGCCATCCCT -GGGCTGGTGGTCCTGGGTTCTATAAGAAAGCAAGCTGAGCAAGCCAGGGGAAGCAATGCA -GTAAGCAGCACTCCTCCATGGCCTCTGCATTAACTTCTGCCTCCAAGTTCCTGCCCTGTG -TGAGTTCCAGTCCTGACTTCCTTCAGTGATGAACAGCAATGTGGAAATGTAAGCTGAATA -AATCCTTTCCTCCCCAACTAGCTTCTTGGTCATGATGTTTTATGCAGGAATAGAAACCCT -GACTCAGACCCACAAGGTCTCTACATTAAACCCAGAGCTTGACAATTTGGTTAGTGTAGC -TAACCAGCTTGCCTCAAGGAAAGGATGTCCCAGCTCCATCTCCTAAACACCAGGACTGTT -GGAGCTGTGCCAAATCCATCTGAAATTTGCATGGGTTTTGGAGATCCAAACTCTATTTCA -TGTGTGGAGGAGGGTAAGCACTTTCTCTGTACCCCTCCCCCGCCTTGTGTTCTCATCCAT -AAGCTTTAGGTGTTTAATGATTAGGACTGTAATACACGTTGAACTAAAGGTTGTTCCAAG -GTTGGACTTCCACAGATTGAAGCCTAGGCCTCTTTATAAATATCCTATTTTTCCAGAACC -TGCTGTTAGAATAGCCTTTCTCCATTGTCTTGGCATCTTTGTTTAAATGACCTGTTATGT -TTGTGTGGATGTCTGTCTGAACCCAGTCCAGGTTTGTTAAGCTATTTGTCTACCTAAGAC -TGTAATAAACCTTGAAATTATATATTATTTTCCAATCTTTCCTTTCCAGCTGTTTTGACT -ATTCTGTCCCTGCCAGTTCCATGTGAACTTAGAATCCATCTGTCACTGTCCTCAAGCAGC -CAGGGTAGAGGCTGAGAGCATTCTGTCAATTCCAGAGATCTATTTGGTGACTATTGACCC -CAGATTCATACTGAGTTTTAGTCTTTAAATGTTTATTCAAATCTTTATTTTCATTGGTAA -GATGTTTTAGCAGAGTTCAGAATCCCTTTTCTTCAATGATCTCTCAAAGAATTAATATGA -AATTAGTCCTACTTCTTCCTAAGTAGAATTCACTGCTGAAACCATTGAGACTGGAGATTT -TTTTTCCTAATCTCCAGTGCCTTTGGTTAATTTCATTTGTTTGTATTTTGTTTTCATTCC -TTTTTATTTTTCTTTATTCATTTTACATCCTGCTTACTGTGCCTCCTCCTGGTTATCCCT -TCCCACAATTCTTCCTCCCATTCCACCTCCTTTTCCTCTGAGAGAGTGGAGCCCCTGATC -CTGGGTGTCCCTCCACCCTGGCACATCAAGTCTCTATGGGGCTAGGCATATCCTCTCGCA -CTGAGGCCAGAAAGGCAATCCAGCTAGAAGAACATATCCCAGGCAATAGCTTTTGGGATA -GGCCCCACTCCAGTTGTTCAGGACCCACATCTGCTACATATGTGTGTGTGGGGGGGGGGG -GGAAGCTGAGTCCAGCATGTGTATATGCTCTTTGGTTGGTGGTTCAGTCTCTGAGAGCCC -CAAGGGTTCTGGTTAGTTGACTCTGTTAGTCTTCCTGTTAAATTCCTATCTCTTTTGGGG -CTGAAATAATTCCTGTTAAATTCCTATCTCTTTGGGGGCTGAAACTCTTCTATAAAAGTC -CCCAAGCTCTATCTAATGTTTGGCTGTGGGTGTCTGTGTCTGACTGAGTCAGCCTCTGGG -TGGAGCCTCTTAGAGAACAGCCATGCTGCCAGTCAGCAATTGGTACTTGCCCATGGGTGA -GGTCTGAAGTTGGGCTAGTTATTGGTTGTCCATTCCCTCAGTTTCTGCTCCACCCCCCAT -CCCTACATTTCTTGTAGACAGGATAAATTTTGGGTCTAACATTTGTGGGGGTGGGGGGTA -GATTTGCATCTCTATTGTTCCACTGGAATTCCTGCTTGATTAAAGGAGGTGGCCTCTTCA -GGTTCATATCCCCAATGTAGTGAATCACAGCTAGGATCACCCCTTTGATTCTAGGTCACC -TCCATGTTATGTCTTTGAGATGTCCCCTACCTTCTCACCCTAGTCAGTTGCAGGTTTCCA -TCCATTTTCATGGCCATCTGGCCATTTCTCTTGCCTCCTAACCTGACCCTGAATCCCCCA -TTCCCCTCCCCAGCCCTGATCCAACCCAGTTCCCTCCCTCAATCTGTCTTCTATGACTAT -TTTATTCCCCCTTATAAGTGGGATTTAAGCATCCTTGCTTGGCCCTTCCTCCTTGTTTAT -CTTCCTTGAGTCTGTGGAGTGTAGCATGGGTATCTTGTATTTTATGGCTAGCATTTACAT -ATGAGTACATACCTTACATGTCCTTTTTAGTCCGGGTTACCTCATTCAGGATGGCATTAT -CAACTTCCATTCATTTGCCTGCAAAATTCATGATGCCTTTGTTTTTAATAGCTGAGTAGT -ATTCCATTGTGTAGGTGTACCACATTTTCTCTATCTATTTTGCACTTGAGGAACATCTAG -GCTGTTTCCAGTTTCTAGCTGTTATGAATAAAGCTGCTATGAACATGGTTGGGCAAGTGG -CTTTGTGAGATGGTGGAGCATCTTTTGGGTATATGCTCAGGAGCGGTATAGCTGGATTTG -AAGTAGAACTATTCCCAGTTTTCTGAGAAAGAGCCAAATTGATTTCCAAAGTGGTTGTAT -GTGGGAAGCCACATGTGCCATTGCAGAGTGGCACTGACTACTGCTGGCCACCACGCATAA -GTTTGGACAAACAACCAATGTGTACATATGCAGTAAAGTTTTTTGCAAAGACACTGCCTG -GCCCAGGCATGATAATGACGCTTTGAGAGTATAACCAATCAGATGTGAGACATGCAAATG -AGGTATGATAATGAGGCTCTGTGAGGTACAGAGAAAGAGTAGCCAATCAGATGAGGAACA -TGCAAATGAGGCGTAGTGCATAACCAATCCGGGTGTGAGACACGCCTCTCCTAGGCCTAT -GTAAGCAGCACCAGTTCTGGGCTCGGGGTCTTTTCGCCTCTGCAATCAAGCTCTCCCAAT -AAACGTGTGCAGAAGGATCCTGTTACAGCGTCGTTCTTGCTGGTCAAGTCCAGCGCACGC -AAGAGTTGTACAAGTTTGCAATCCCACCAACAATGGAGGAGTGTTCTCCTTGCTTCACAT -CCTCATTAGCATGTGCTGTCACTTGAGTCTTTGATCTTAGCCATTGTGACCAGTGTAATA -TGAAATCTCAGAGTCATTTTGATTTGCAGTTCCCTGATGGCTAAAGGCTTTGATGATTTA -AGTGCTTCTTGGACATTCGAAATTCCTCTGTTGAGAATTATCTGTTTACCTCTGTACCCA -ATTTTTAAATTAGGTTATTTGAGATGTTAGTGTCAGATTTCTTGAGTTCTTTATAAATTT -TGAATATTAGCCCTATGTCAGATGTATGAAGAAGATATGTATGGTGAAGATCCTTTCCCA -ATCTGTAGGCTGCTGCTTTGTCCTGTGTCCTTTGCCTTACAGAAACCTTTTAGTTTCATG -AGGTCCCATTTATCAATGGTTGATCCTAAAGTCAGAGCAATTGGTGTTCTGTTCAGAAAG -TTGTCTCTTGTACCAATGAGTTCAAGGCTATTCCCCACTTTTTCTTCTATTAGATTTAAT -GTATCCAGTTTTATGTTGAAGTCTTTGATCCACCTGGACTTGAGTTTTGTGCAGGGTGAT -AGATATGGACCTATTTGCATTGTTCTACATGCAGACATCCAGTTAATCAAGCACCATTTG -TTGAAGGTGATTTCTGTTTTCCATTGTATGGTTTTGCCTTCTTTGTCGAAAATCAAGTTC -CATAGGTGTGTGGGTTTATTTCAGGGTCTTTGATTTGATTCCATTGATCTATCTGTTCCA -ATACCAATACCATGTTGGTTTTATTACTATTGCTCTGTCGTATAGCCTGAGGTCAGGAAT -GGTGACACCTTGAAAGTTCTTCTATTGTTCAGGATTGGTTTTGCTATCCTGGATTTTTTA -TTTTCCATATGAAATTGAGAATTGTTTTGTCAAAGCCTGTAAAGAATTGTCTTGGAATTT -TGATAGGAATTACAATGAATCTGTAGATTGCTTTTGGCAAGATGGCTATTTTCACTGTCA -ATCCTACTGATCCATTAACATTTTAGATCTTTCAATCTTTTGATACTTTCCTCAATTTCT -TTCTTCAGTGACTTGAAGTTCTTGACATACAGGTCTTTCTTTTGCTTGGTTAGAGTTACA -CCAAGGTATTTTGTATTATTTGTGGATATTGTAAGGAGTATTGTTTTCCTAATTTATTTC -TTGGCCCATTTATCATTTGTATAAAGGAGAGCTTCTTATTTCTGAGTTAATTTGTATCCA -GCCACTTTGTTAAAGGTTTATAAGATGTAGGAGTTCTCTGAGAGAATTTTTGGGGTTGCT -TATGTATACTATCATATCATCCACAAATAGCAATATTTGACTTCTTTCTTTCCAATTTGT -ATCCCCTTTATCTCCTTTAGTCTTATTTCTCTGGCTAGAACTTCAAGTACTATATTGAAT -GGGTAGTGAGAGAGTGGGAAATCTTGTCCTTGATTTAGTCGAATTGCTTTAAGTTTCTCT -CAATTAATTTGATGTTGGATATCGGCTTGCTGCATATTGCTCTGATTATGTTTAGGTATG -TGCCTTGTGCCCTCAATTTCTCTAATACTTTTAACATGAAGAAATGTTGGATTATGTCCA -AGGATTTTTCAGCACTAATGAGATGTTCATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGTTTTTTTTCCTTTCAGCTTGTTATATGGTGGATTACACTGACAGA -TTTCTGTATATTGAACCACCACTTTATCCCTGGGATGAAGCCTACTTGATCATGGTAGAT -GACATTTTTTTAAATATTTTCCTGGATTCAGTTTGCTAGTATTTTATTGATTGTTTTTGC -ATCAATGTTCCTATGAGAAATCAGTCTGAAATTCTCTTTGTTTGTTGAGTCTTTGTGTGA -TTTAGGTATCTGGGTGACTGTGACTTCAAAGAGTGAATTTGGCAGTGTTACTTCTGTCTC -TATTTTGTGGAATAGTTTGAGGAGCATTGGTATTAGTTCTTCTTTGAAAGTCTGGTAGAA -TTCTGCACTAAAAACCATCTAGCCTTGGGCTTTTTTGGTTTGTTTGTTTGATTGGTTGGT -TGGTTGTTTTTTGTTGTTGTTTTTTGTTTTGGTTGGGAGATTTTTGATGACTACTTCTAT -CTCTTTATGGGTTATAGGACTGGTTAAATAGTTTACCTGATCTTGATTTAACTTTGGTAA -GTGGTATCTGTCTAGAAAACCATCCATTTCATTAGGATTTCCCAATTTTGTGCATGACAG -GCTTTTGAAATTAGACCTAATGATTCTTTAAATTTCCCAAGTTTCTGTTATTATGTCTCC -CTTTTCATTTCTGATTTTGTTTATTTGGATACTATCTCTCTGTCTTTTGGTTAGTTTGGC -TAAAGATTTTTCTATCTTGTTGATTTTTCTCAAAGAACCAGCTCTTGGTTTTGTTGATTC -TTTGTATTGTTTTCTGTTTCTCTGATTGATTTCAGTCATGATTTTGATTATTTCCTTCCT -ACTCCTCTTCAGTGTGCTTGCTTCTTTTTGTGTTTTTTGTTTGTTTGTTTGTTTGTTTTT -TTATTTCTAGAGCTTTCAGGTGTGCTTTTAAACTGCTAGTATGAGAACTTTCTAATTAGG -CACTTAGTGCTTTGAACTTTTCCTCTTAGCACTGCTTTCATTGTGTCCCATAAATTTGTA -TAGGCTGTGCCTTCATTTTCATTAAATTCTAGAAAGTCTTTAATTTTTTTTATTTACTTC -TTCCCTGACTGAGAGATCGTTGAGTAGAGAGCTGTTAAGTTTCTTTGAGTGTGTAGGCTT -TCTGGTGTTTCTGTTATTATTGAAGTCCAGCTTTAATCAATGGTGTTTTAATATGATACA -AAGCTCATTTCAATTTTTTTTGTATCTGTTGAGGCTCACTTTGTGACTGACTGACGATAT -AGTCAATTTTGGAGAAGGAGCCAAAGGAGGTCCTGAGAAGAAGGCATATTCTTTTATGTT -TGAGTGAAATATTTTATAGATGTCTGTTAGGTCCATTTGATTGACAATGTCTGTTAGCTT -CATTATTTCTCTGTTTAGTTTTTTTCTGGATGACCTCTCAACTTTTGAGAGTTGGTGTTG -AAGTCTCCCACTATTAATGTGTAGAGTTTGATGTGCAATTTAAGCTTTAGCAATATTCCT -TTTAGAAATGTGGGTGCCCTTGTGTTTGGGGCATAGATTTTCAGAACTGAGATATCTTCT -TGGAGGATTTTTTCCTTTGATAAGTATTTAGTGTTTTTCCTTGTCTCATTTGATTAATTT -TGGCTGAAAGTCTATTTTACTAGCTATTAAAATGGCTACTCCAGCTTGCTTCTTGTGTCT -GTTTGCTTAGAAAACTTTTTTTTCTGTCCTTTACTCTGAGGTAATGCCTATGTTTTTTGC -TGAGGTGTATTTTTTTTAAGTAGGTATTTTCCTCATTTACATTTCCAATGCTATCCCAAA -AATCTCCCAATACCCTCCCCCCCAACTCCCCTATCCACCCACTCCCACTTTTTGGCCCTG -GCGTTCCCCTGTACTGGGGTATATAAAGTTTGCAAATCCAAGGGGCCTCTCTTTCCAGTG -ATGGCCGACTAGGCCATCTTTTGATACACATGCAGCTAGAGTCAAGAGCTCCGGGGTACT -GGTTAGTTCATAACGTTGTTCCACCCATAGGGTTACAGATCCCTTCAGCTCCTTGGGTAT -TTTCTCTAGATCCGCCATTGGGGGCCCTGTGATCCATACAATAGCTGACTGTGAGCATCC -AATTATGTGTGTGCTAGGCCCCTGCGTAGTCTCACAAGAGACAGCTATATCAGGGTCTTT -TCAGCTAAATCTTGCTAGTGTATGCAATGGTGTTAGCGTTTGGAGGCTAATTATGGGATG -GATCCCTGGATATGGCAATCACTAGATGGTCCATCCTTTTGTCTCAGCTCTAAACTTTGT -CTCTGTAACTTCTTCTATGGGTGTTTTGTTCCCAATTCTAAGAAGGGGCAAAGTGTCCAC -ACTTTGCTCTTCGTTCTTCTTGAGTTTCATGTGTTTTGCAAATTGTAACTTATATCTTGG -GTATTCTAAGTTTCTGGGCTAATATCCATTTATCAGTGAGTACATATCATTTGAGTTCCT -TTGTGATTGGGTTACCTCACTCAGGATAATGCCCTCCAGGTCCAACCATTTGCCTAGGAA -TTTCATAAATTCATTCTTTTTAGTAGCTGAGTAGTACTCCATTGTGTAAATGTACCACAT -TTTTTGTATCCATTCCTCTCTTGAGGGGCATCTGGGTTCTTTCCAGCTCCTGTCTATTAT -AAATAAGGCTGCTATGAACATAGTGGAGCATGTTTCTTTCTAACTAGTTGGAACATCTTC -TGGATATATGCCCAGGAGAGATATTGCGGGATCCTCCGATAGTACCATGTCCAATTTTCT -GATGAACCAAAAGACTGATTTCCAGAGTGGTTGTACAAGCTTGAAATCCCACCAACAATG -GAGGAGTGTTCCTTTTTCTCCACATCTTCGCCAGCATCTGCTGTCACCTGAATTTTGATC -TTAGCCATTCTGACTGGTGTGAGATGGAATCTCAGGGTTGTTTTGATTTGCATTTCCCTG -ATGATTAAGGATGCTGAACATTTTTTCAGGTGTTTCTCAGCCATTCGGTATTCCTCAGGT -GAGAATTCTTTGTTTAGCTCTCAGCCCCATTTTTAATGGGGTTATTTGATTTTCTGGAGT -CCACCTTCTTGAGTTCTTTATATATATTGGATATTAGTCCCCTGTCCGATTTAGGATAGG -TAAAGATCCTTTCCTAATCTGTTGGTGGCCTTTTTGTCTAATTGACAGTGTCTTTTGCCT -TACAGAAGCTTTGCAGTTTCATGAGGTCCCATTTGTCAATTCTCGATCTTATAGCACAAG -CCATTCCTGTTCTATTCAGAAATTTTTCCCCTGTGCCAATATCTTCAAGGCTTTTCCCCA -CTTTCTCTTCTATAAATTTCAGTGTCTCTGATTTTATGTGGAGCTCCTTGATCCACTTAA -ATTTGATCTTAGTACAAGGAGATAGGAATGGATCAATTTGCATTCTTCTACATGATAACC -ACCAGTTATGCCAGCACCATTTGTTGAAAATGCTGTCTTTTTTCCACTGGATGGTTTTAG -CTCCCTTGTGGAAGATCAAGTGACCATAGGTGTGTGGGTTCATTTCTGGGTCTTCGATTC -TATTCCATTGGTCTACTTTTCTGTCGCTATACCAGTACCATGCCCTTTTTCTCACAATTG -CTCTGTAGTAAAGTTTTAGGTCAGGCATGGTGATTCCACCAGAGGTTCTTTTATCCTTGA -GAAGAGTTTTTGCTATCCTCGGTTTTTTGTTATTCCAGATGAATTTACAGATTGCTCTTT -CTAATTCGTTGAAGAATTGAGTTGGAATTTTGATGGGGATTGCATTGAATCTGTAGATTG -CTTTTGGCAAGATAGCCATTTTTACAATGTTGATCCTGCCATTCCATGAGCATGGGAGAT -CTTTCCATCTTCTGAGATCTTCTTTAATTTCTTTCTTCAGAGACTTGAAGTTCCTATCAT -ACAGATCTTTCACTTCCTTAGTTAGAGTCACGCCAAGGTATTTTATATTATTTGTGATTA -TTGAGAAGGGTGTTGTTTCCTTAATTTCTTTCTCAGCCTGTTTATTCTTTGTGTACAGAA -AGGCCATTGACTTGTTTGAGTTAATTTTATATCCAGCTACTTCACCAAAGCTGTTTATCA -GGTTTAGGAGTTCTCTGGTGGAATTTTTAGGGTCACTTATATATACTATCATATCATCTG -CAAAAAGTGATATTTTGACTTCTTCCTTTCCAATTTGTATCCCCTTGATCTCCTTTTGTT -GTCGAATTGCTCTGGCTAGGACTTCAAGTACAATGTTGAATAGGTAGGGAGAAAGTGGGC -AGCCTTGTCTAGTCCCTCGGTTTAGTGGGATTGCTTCTAGCTTCTCACCATTTACTTTGA -TGTTGGCTACTGGTTTGCTATCTGTAGATTGCTTTTAACATGTTTAGGTATGGGCCTTGA -ATTCCTGAATTTTCCAAGACTTTTCATCTTGAATGAGTGTTAGATTTTGTCAAATGCTTT -TTCCGCATCTAACGAGATGATCATGTGGTTTTTGGCTTTGAGTTTGTTTATATAATGGAT -TATGTTGATGGATTTCTGTATATTAAACCATCCCTGCATCCCTGAAATAAAACCTACTTG -GTCAGGATGAATGATTGTTTTGATGTGTTCTTGGATTCAGATAGCGAGAATTTTATTGAG -TATTTTTGCATCGATATTCATAAGGGAACTTGGTCTGAAGTTCTTTTTTTTTGTTGGATC -TTTGTGTGGTTTAGGTATCAGAGTAATTGTGGCTTCATAGAATGAGTTGGGTAGAGTACC -TTCTACTTCTATTTTGTGGAATAGTTTGTGCAGAACTGGAATTAGATCTTCTTTGAAGGT -CTGATAGAACTCTGCACTAAACCCTATTTATTTATCTATTGTATCTTCTATGTCATCTTC -TGTATTCTGTTGGTCTTGGGCTTTTTTTTTTTTTTTTTTTTTTTTGGTTGGGAGACTATT -AATGACTGCTTCTATTTCCAGGATCTTCTGGCTTTCATAGTCTCTGGTGAAAAGTCTGGT -GTAATTCCGATAGGCCTGCCTTTATATGTTACTTGACCTTTTTCCCTTACTGCTTTTAAT -ATTCTATCTTTATTTAGTGCATTTGTTGTTCTGATTATTATGTGTCAGGAGGAATTTCTT -TTCTGGTCCAGTCTATTTGGAGTTCTGTAGGCTTCTTTTATGTTCATGGGCATCTCTTTC -TTTAGGTTTGGAAAGTTTTCTTCTAGAATTTTGTTGAAGATATTTGCTGGCCCTTTAAGT -TGAAAATCTTCATTCTCATCTACTCCTATTATCCGTAGGTTTGGTCTTCTCATTGTGTCC -TGGATTTCCTGGATGTTTTGAGTTAGGGACTTTTTGCACTTTGTATTTTCTTTGATTGTT -GTGCTGATATTCTCTATGGAATCTTCTGCACCTGAGATTCTCTCTTCCATCTCTTGTATT -CTGTTGCTGGTGCTTGCATCTATGGTTCCAGATTTCTTTCCTAGGTTTTCTATCTCCAGC -GTTGCCTCACTTTGTGTTTTCTTTATTGCATCTACTTCCCTTTTTAGGTCTTGGATGGTT -TTATTCAATTCCATCACCTGTTTGGTCGTGTTTTCCTGCAATTCTTTAAGGGATTTTTGT -GCTTCCTCTTTAAGGTCTTCTACCTGTTTAGCAGTGTTCTCCTGTATTTCTTTAAGTGAG -TTTCTAAAGTCCTTCTTGATGTCCTCTACCATCATCATGAAATATGCTTTTAAATCAGGG -ACTATCTTTTCGGGTGTGTTGGGGTGCCCGGGACTGGGTGGGGTGGGAGTGCTGCGTTCT -GATGATGGTGAGTGGTCTTGGTTTCTGTTAGTAAGTTTCTTATGTTTGCCTTTTGCCATC -TGGTAATCTCTGGAGTTACTTGTTGTAGTTGTCTCTGGTTAGATCTCGTTCCTCGGGTAT -TTATGTTAGCCTCTATCAGCAGACCTGGGAGACTAGTTCTCTCATGAGTTTCAGTGTTCA -GAGTACTCTCTGCAGGCAAGCTCTCCTCTTGCAGGGAAGGTGCCCAGATATCTGGTGTTC -CAACCTGCCTCCTGGCAGAAGTTGTGATCCACTCACCAGAGGTCTTAAGATCCCGTGGCA -GGTCCTGTGGGTAGCTTGTGTGTGTCAGCAGACTCTGCCCCCAAGCTACCCCGGTGCTGG -CAGTACCAGAAGGGGAGGTGTATTTCTTGTATGCAGCAGAATGGCAGATCCTGTTTTCTC -ATCCAATCTGTTAGTCTGTGTCTTTTTTATTGGGGAATTGAGTTCATCTATGTTGAAAGA -TATTAATGACCAGTAATTGTTGATTTCTGTGATTTTGATGTTGGTAGTAGTAGTATGTGT -TTCCCTTGTTTTTGCTGATGCAGAGTTACCTGTTTCTTGTGTTTTCTTGGATGTAGTTGT -CTTCCTTGGGTTGGAGTTTTCCTTCTAGGATTTTCTGTAGGGCTGGATTTGTGGATAGAT -ATTGCTTGAATTTGTTTTTTTTTCTTGTAATATCTTATTTTCTCCATTTATCGTGATGTA -GAGTTTTACTTAGTCTAGGTTGGCATCTGTGGCTTTTTAGATGTTGCAAAGTATCTATCC -AGGCCCTTAAAGCTTTTTATTAGAGTCTCTGTTGAGAAGTTGGATATAATTCTTAGTGGT -CTGCATTTGTATATTAATTGACCTTTTCCCCTTGCTACTTTTTTTTAAAAAAAAAGGCTT -ATTTCATTTATTTTCTTTTTTAAATTAGATATTTTCTTTATTTACACTTCAAATTTTATC -CCCTTTCCTAGTTTCCTCTCTGAAAATTCCCTATCCCCTAGCCCCTTCCCCTGCTTCCCA -ACCCACCCACTCTGGCTTCTTAGCCCTGGCAATCCCCTACACTGGGGCATCGAACCTTCG -CAAGACCAAGGGCCTCTCCTCCCATTGATGGCCAACTAGGCCATCCTCTGCTACATATGC -AGCTAGAGACATGAGTCCCACCATGTGATTTCTTTGATTGGTGGTTTAGTCCCAGGGAGC -TCTGGGGGTACAGATTAGTTCATATTGTTGGTTCTCCTATAGGGCTGCAAACCCCTTCAG -TTCCTTGGGAACTTTCTATAGCTCCTTCACTGGGGACCCTGTGCTCTGTCCAATGGATGA -CTATGTGCATCCACTTCTATATTTGCCACCCCTTCCCACTTTTAATATTCTTTCTTTGTT -CTGTAGATTTTGTGGTTAGATTATTATGTGACAGGAGGATTTTCTTTTATGGTCTGGTCT -GTTTTGTGTTCAATGTGTTTCTTGTATGTCTTTATATGTTTCTTGTCTCTCCTTTTTTTT -TAGGTTGGGAAAGTTTTCTTTTAAAATTTTGTTGAGAATATTTTCTGGGCCTTGGGTCTG -GGACTCTTTAAATACTTCTATTTCTATTATTAAGTTAGATCTTTTCACGGTGTCCCAGAT -TTCCTGAATATTTTGTCAGGAAATTTTTAGATTTAACATATTCATTGACTAATGTATCCA -TTTCTTCTATTGTATCTTCTATGTCATCTTCTGTATTCTGTTGGTGATGCTTACATCTAT -CCTGCTCTCTTAAAGGTCTTCCATCTCTATGATTCCCTCAGTTTGTGTTTTCTTTATTAC -ATCTATTTTTATTTTCAGGTCTTGAACAGTCTTATTTATTTCCTTTACCTATTTAATTAT -GTTTCCCCTGTATTTCTTTAAGGGATTTATTTGTTTTCTCTATCATCTTTATAAGGTTGG -ATTTAAGGTCATTGTCTTATCCTTTGGCTGTGTTAGGATATCCAGGACTTGCTGTAGTAT -GGTAGCTGTGCTCTAAAGGTGTTATGTTGCCCTGGTTTTTGTTGATTGTGTTGTTTCAAG -GGCCTTTAGCCATCTGGATGGCTTTGGTCCCTGGATGTTCTTGTTGTAATAGGTATTGGG -AGGGGGTTAACCTTGATGGTTCTGGTGGGGCAGGCTTCTGATGAGTTTCCTTTGGCTGTA -GTTCAGTATTGGCAGGTCTCATAAGTGTGGGTGGAGAGGTGTCAGGAGAATGGAGGTCCA -CCAGGGATAGCAGACTGCTCAGGATAGCTTGGGGGTGCTCCAGAGGATTCAGCAAGCAGG -GAAGATGTGTGGGACAAGACTTGGTTTTCATTCTCAAAATACATTTTGTAGGGCATAAAA -TTCCATATCAATAGCGTTTGTTTTGTTTTATGAAGACTATTCCTCAGTGTTCCCACACAC -TTCATTTTCAACAAGAAATCTATAGTAAGTCTGCTGTCATTATCATTTGTGTCCTCTGTA -TGAGACACATCTGTGCCAGTGTGGCTGCTATCACTGATGTTGATATCTTTAGTTACGCTT -AGTGTAGTTTGCTCCACAATTACCATGCTCAGCACACATGAGTTAGAGAAATCTTAGGCC -TTGTTTCATCTATATTTCCTGTGCCTTTCTTTCTTCTGGCATATAAATCACATATTAATT -GGTTTCAAATTGTATCTCAAAGTAGGAATTCTAATTTCTTTAGTCTTTAAAATTTTTTCC -TGTTAGAGCTTTCTCAGTGTTTAAAAACACTGTCTTATCTTCTAGAGGACCTAGCTTCAG -CTCTCAGCACCTACATCTTGCAGATCACATCTGCCTGTAACTTTAGATCTGGGTTATCTG -ATGTCCTCTTCTGGCTCCATGAGCATGGGCACACATGTGACATCCATTCATATAAATACA -CACATACACGTTAATAGAAAAATAAACCATTTAAAAATGTGCACGTTGCTGGGCTGTGAT -GATTCATACCTTTATTCCCAGTACTTAGGAAGCAGATATCTGAGTTCAATGCCAATCTGC -TCTACAGAGCGAATTCCAGGACAGCTAGGATTACACGGAGAAGCCATGTCTCAAAACAAA -TCAAAATAAACAAACAAGGAAGCAAACAAAAAACTAAAACTAAAAAACAAACAAAACACC -ACCAACAAAAAAGATCTTCATATCTCTGAAGTGAATAGTTACACATGTTTTCATGTTATT -TTCTGTTAATTTTTGTGTTGGCAGTGGGTGATCTTGGTTATTTTCTACTTAGGGATCAAG -CATTTCCAGTTTTCATGAATAAATTTGAGACATTATAAATGATCTTGTTAGCTTCTGTAC -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTTACAGGC -ATTCTTTTAAGATTGTTTAAGTATGGAGCTCGGCTGTGTGAAGACCATTTACTCCTTTGA -GATCTTACTTCTCAGAAGTGTTAGGCAGATTCAGGTTAGTGATCAATCTATAGCTAATTA -CTCTTCATTGCTGGAACAAGTGCCTTCTGAGGATTCTGCTAATGTTTCATGATTTATGAG -GTTTCCCAGACTGGCTTCTGTGAGCACACACTGTTTGGGCCCCCATGTGAACAATAGCCA -CTACTTTTTCTGACACTTTTACATAGTTGCTCCCTAGCTGTGATTGTCAACTTTCCTTTT -GTAGAACATAGAAACTGGTACAGGTTACCTCTAAAGAAAAAAGTTATCCTTTTCCCAGAG -TTTTGTGTTGTTGGCACTTTAAATCCCAATCCAGGGTTTCTACTCCGCCTTAGACCATTT -GGTTCCTGGAAAAAAGACACACACACACAAACTTTATATTTACAATAAGCCTTAATAAGC -ACTAGAGCTGGGCAGATATCTACCCTTGATGCTATTAGAATCTATTTTGCTTATTGATAA -TCCCCAATTACCTAACTATGTTTCATCTGGGCTGCTTTTAATTCCAATTTTCCAACCTTC -AGGACCATGTTTTCATGGCTCATCCAACCCATGGCAGCATCTCTTTCATTCCTCCATCAC -TTTCTTCTTCTCATCCTGGTTCTCCTCTGACCCCAAGCCCTGGAATCCTAAACCCCACCT -CTGTCTCTTCTGCCCAGCTCTTCGTTGTTAGCAACTTTATTTACCAATTAGAAATAACTT -GGGGGCAAGGTCACACAGTGTCACTTGGGTCTACTAGCAGACTCTCTGGGGCAGCCAGGT -CTTGGGGGCTCACCCTTAGCATTACAATATACAACAAGACCAAACCTCAACAGTTCTGTA -TGTCTCACACTTAGATTAGGCATGGTATGAAGGTGATGGGCAAATAATAGTGGAAACAGG -GGTGTGGACACATAGTCTCATCCTATGCTACAGCAGAGAAGGGACAGAGTTGCACAGTCC -CCTTCAAGAGGTGGCGCATGCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCGGATT -TCTGAGTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAGGACTATACAG -AGAAACACTGTCTTGAAAAAAACAAAACAAAAACAAGAGTACATCTCTAAGAGTACATCT -ATGAACATCCAAGTATTGCCTACCTTTAAATTTTTGTTTAAATTATTTATGTGTGGGTGT -GGGTTGTGTATTCTATGAGCTGGTGAGGAAGTCAGAAGACAACTTGTGCAAGTCGGTTCT -CCCCTTCCATCATGCAGACTCTGGGCCTTGACTTTTGACCCTTAGTAGATGCTGTTCATC -TGCTAAGCCATCTCCCAGGCTCCAGGCCTTACCTGACAACTTCTCTTAATTTTGCTATCC -TGATGCATATAGATCCTGGGGAGGGTTGGGGGGAGGGTGTGTTACTGACCATCCACTCAT -AGAAATAGCAGTGAATAATGGTTTCTTCACATACATGTGGGGATCAGCTTTCAACTGAAC -ACTTGATGGGTGTTACTCTGAATGTCTCCCAAAGGCCATCTTTGTACTTTCTTCCTCTCT -GGTAACCTGTCTTCTGAACTCTGTCCATCTATCTGCTTGGGATGGGGGACCACGTTCTCT -ACTTAGTTACTCCTTGTTCTGCGGCCTGGGAACAATCTTAATTCAAGTCTGTGATAATTG -TAAAATGTATATCATTTGCTTCTTATTTCTTATGGGTCATCCCATTTTGTCTTATATCCT -TTGACTTGGAAAGCATAGCTTCATGTGTTTTGTACAGGTTTTCGTCTGATCATTTGCGAG -AAAAAAATCTGCCCTATTACATTTGACTCAACCAAATGCAGATGTTCCTTCCTATCTCAG -TATAATAGAGATATGTCCAATAAAATTAGATGTACCATTTGATGATCAAATATATATTAG -TTTAGAGATTTGCCTTATTTATAAAAAGCCTTATAATTGCTATTATATTATTAGTTGAAA -ATAATTGTACAATATGCCAAATTTCTGAGTTCAGATTATAGATCAAGTATGATTTATTGT -GGCCTATATCTTTCCAAAAAAGAATTTCAGGTGGATTCTTGATACCCAGGGATACTAAAT -AAGGGTAAAATAGCATATTGATTAAAGGGGAAATTAAGTAATAATGTTATCTGTTATAAT -AGTTACTGTCATGGGAAGTAAATCAAGTTTGTGCATTCTGGTTATACAATGTGTCAAATT -TATTCAGTTTCTCATTTTCATTATCAAAATGAATAAAAGATTGGTGGGAACTTTATAGTT -ACTGAATGTCTACTATGTGCAGCCTAAATAAAGGTCTAATGGCAAGGTCGTTCAGTGAGT -AAAGGACTTGCTGAGAAGTTTCAGCAATCACTTTAATTCCTGAAATCCAAGTAAAGAGGA -CTGACTCTACAATGTTGTCCTCTACCCTCCACATATACATCATGGCATATATACCACACA -TGTGTGCACACATGCATACATGCACACATGCTTTTTATTGGCTATTTTCTTTATTTACAT -TTCAAATGTTATCCCCTTTCCTGATTTCCCCTTCAGAATCCCCTTCTCCCATTCCCCCTT -CCCCTGCTTCTATGAGGGTGCTCTCTCACTCACCCATACACTCCTGCCTCCCTGCCCTGG -CATTCCCCTACACTGGGGCATTGAGCCTTCACAAGGCCAAGGACTTCTCCTCCCGTTGAT -GTCTGAAAAGGCCATCCTCTGCCACATATGCAGCTGGAGCCATGAGTCCCTCCATGTGTA -CTCTTTGGTTGGTAGTTTAGTCCCTGGGAGCTCTGGGGTGGGGGGTCTGGTTGGTTGATA -CTGTTGTTCTTCATATGGGGTTGCAAACCCCTTCAGCTCCTTCAGTCCTTTCTCTAATTC -CTCCATTGGGGACCCTGTGCTAAGTCCAATGGTTGGCTGAGAACATCCACCTCTGTTTTT -GTCAGGCTCTGGCAGAGCCTTTCAGGAGACAGCTATATCAGACTCCTGTCAGTAAGCTGT -TCTTGGCATCCACAATAATGTCTGGGTTTGGTGTCTGTATATGGGATGGATCCCCAGGTG -GGGCAGTCTCTGGATGGCCTTTCCTTCAGTCTCTGCTCCATGCTTTGTCCCTTTAGACAA -GAGCTCTTCTGTGTTAAGAGTTTGGAGTTGCACACACTTTTTTAAGTAGGAAAAATAATG -TTTGAATCTTACATCCCATTTCTGAGTAGAAGACAGTTTCTATCATGTGGGTTTCTGGAA -CTAAACTCATCTTGTTAGGCTTGGAAGTCAGCACCTTTATCAACTGACCCATCTCATTGG -CCCAGTGGCTTTTGATGGATGTGATAATGACCTACCTACCTTTTACTTACAGATTTTTAA -TTAATTTCGTGTATGCATGTGTATTTCTGTGTGTGTATGTGCTTGTGTGTTTATGCTTGT -GTGTGTGTGTGTGTGTGTGTGTGAATGTGTAGAACTTAGAGGACAACTTCTTGGTCAATT -CCTGCTTTCAACTTACTTGTGTCAGGGTGTCTCTTGTTTACTACTGTGGCTCTGCCTACT -TCAGTTGAACAGTTCCTGAAAGTCCAGGGCAATTCTCCTGTCTCAGCCATTGCAAGAGTG -CTGGGGTTGCAGCTGCACTCCACCGTATCTGGCTGTTTGCATGGGTTATGGGTATTAAAC -TTAGTTGTCTGGCTTGTGTACATAGTGCTTTTCTGGCTGAGCCATCTCTCCAGCCCTACA -CACATATGTATAATGTACTTCCATTATTCTGGACCCAACTAGTCCATTCCTGAATAATCC -CCCTTCTATTTTCAAATCTTTTTAAAAGTACAGAATACCCAGGATATACCCCCACATACC -CAAAGAAGCTAAACAAGGAGGGTCCAAGTGAGGATGCTTAAATGCCACTTAGAAGGGGGA -ACAAAATAGTCATGAGAGGCAGAGGGAGAGAAGGAGGGGCCTGGGTGGAAGAGGGGGAAG -GGAAGGGAAATGGAAATGGGGGGCACAGAATCAGGCATGGGGAGAGTCAAGAGAAAGGCT -CAGAGGGCCAGGGGTATGAAGGAAATATGCAACTGTGGGGAGTCGGAGCAGGGGGAACCT -CTAGGAAGTCTCAGAGACCTGGGATCTGGGAGGCTCCCAAGACTCAATGCAGGTGACCTT -AGCTGAAATGCTCAACAGTGGGGGTATGAAACCTGAAGAGATCACCTTCAGTAGTCAGAC -AGGGCCCCCAGTGGAGGGATGGGACACCAACCCATCTACAAAATTTCTGACCCAAAATTG -CTCCTGTCTAAAAGAAATTCAGGGATAAAAATGGAGCAGAGATGAAGAAGTGACCCACCA -GTGACCAGCCCAACTTGGGATCCATCCTATGGGTGAGCAGCAAACCCTGACACTATTACT -GATGTTATGTTGTGCTTGCAGACAGGAGCCTAGCATGCCTGTCCTCTGAGAGACTCTACC -AGCAGCTGACTGAGACAGATGCAGATGCTCACAGCCAAACATGGAATGGAGGTCAGGGCC -CCTATGGAAGAGTTAGGGGAAGGATTAGAGACACTGAAGGGGATGGCAACAACATAGGAA -GACCAACAGTGTCAACTAACCTGGACTCCTGGGAGCTCCCAGAGACTAAGTCACCAACCA -AAGAACATACAGGAGCTGCTCTGAGCCCCAGGCATATATGTAACAGAGGACTGCCTTGTC -TGCCCTCAATGGAAGAGGATGGGCCTAATCCTGCAGAGATTTGATGCCCCAGGGTAGGGG -TATACCCAGGAGAAGACTACCCTCTCAGAGGCGAAAGAGGGATGGGGAAAAATTCTGCAA -GGGGAAGCCAGAAAGGGGTAAAGCTTTGGGATGTAAATAAATAAAATAATTAATTTAAAA -AATCTAGACTCTGCATATGAGAGAAATCATTCTGCTTATCTCTGGAGTTTGTCTTCTTTC -ACTTAACACAATGATCTCTGTTGCAGTAACTGAAAACAATAACTTTCATTCTCCCTTAAC -CCCAGAACCACTCTAGTGTGTGAAGAACCTGTAGGTTCTTCATCTACACATCTGTTGGTC -ACTGTTTTCTGAATAAATGTTTATTTAATATAGATGAAGTCTTTATTCCCAGAAGTGTTC -CATGGTGGCTTACATTTCTTATGTCCTTATCTCTACCACTTTGGGGTGCTTTCCCACCAT -CTGGGGTGCTCCATTAGCCTCTGAGTGTCCCCCACCCTCTGAGGGTGCTCCCCTACCCTC -TGAGAATGCTCCCCACTCTCTGAGTGCCCTCCCCTACTCTCTGAGCGTGCTTGAAGTTGT -TCCCTCAACCTCTGGGAGGTGCTCCCCACCATCTGGGGGTGCTCCCCTGCCCTCGAGGGT -GCTCCCCCACTCTCTGATGGCTCCTTCACTCTGTCTATCCCCCCTTTTCACCCATTGCCT -ACATTCTGCTCTCTCCCAGAGTGAGCCCTTACTCCTGACTCCTTATCTGTAGTATTTGAC -AGCCCTCTCATTTCTCAGCTTACCGCTGGCCATGTCTTGATGTTTAGAGCTGTGCAAATA -AACAAAATGGGTATCCAGTTTTGACACTGGATTATCCCTCTCCACTTAGAAGATAATAGC -GAGTAGCTATGTTCACTGTGCCATGCATATATGTATAAAATTGTCAAAACTTAAATTTAA -GAAAATAAAAAGTGTTAATAATATAAAGCACCTATGAATGCCCAAACAGAAAAGCCAGGA -ACTATTTCATTACCATGTGTGAAAATTTTGGCATCTAAAAAATACAATACATGTACTTTT -AGCCTATTTGATTTGCTTACTTCCTGGATTTTCTTGGGCCCTTGTTTTCCCTAAAATCCA -GCCACTTTCCAATTATGGCGCCCTAGCTGCTGTCAAGGCCGTTTTAACCCTAGTGCTATT -TGCTATCCCCACCTGCTCCATGATGCATCCAGGCTCTAGGACTGGTTAATCATGTACACT -GGACTGGGGTAGAGGGAAATCTATCTTGTAATTTCTTCTACTCCATTCTACTCATAGCCC -CTGAGATCATTTCTTCCTTTCAGTGAGGTGCACAGAAGAGATGGGTTGGATTCCTTCATT -TGTTGAGGGAATCTGGGCTTCCAGCAGATATTCGGTAAGTATCTCTACACAAAGGAAGCC -ATAAACAAAGGCAAATGTGCCAAGGGCCACAACTGTGGTAGATGAATGTCTCTTAAGTCT -CCATCCTTTTGCTCAACCTGGATTTCTCCACACTCGAAGCTACCTCTGCCTATTTCTGCA -GTATAAACCCAGCCCCTGTCCACATGTACCACTTGAAGTAGCTTCAACTGTAACGTGTTT -TACACTTCACAAGTACACGGTCCACATAGAACTAAGCAGAGCAGCAATATTTTACAAGAT -ACCTGGTTATTCCTTGGAACTCATTTCAGAGACTAACCAGAAAGGACTCTCCTGTCTCCA -TGCTACCTAACTCTATGTTTTTAAGCACCTGATAGCATTGTCCATAGCTTACATTTGTAA -ACAGTTCCTGTGTACATCTCACCTCCTCCAAAATGGAAAGTTCTTTGAAGGCAGAAGGGC -AAAGCAGGCACTGTGCAAGTATCAGCTGAACATTCAGAAGACTATGGGTGAGGATGGGCC -AGAGTGAAGGTCCCTAAGTCACTAACAAGATATGTTTCTCATGTCATCATTTCTTGATTG -CCAATATTAAGTTTTAAGTATTTTGACACTCTAGTGTGTCCAGAATTTCCTCACAGTTCT -GGGCTTTGAATCGTCAGGTTCCTGGTGGCAGCAAATGATTCTCTCAGGGACTCCTGAGGT -CAATTATATTTGAATCCAATCAAGTGACATGAAATAAAGGTTCCAGGTAATTAGGGCACC -ACAGGAGAAATTAGAAGAGTAGAAGAGCATCTTTTCTTTCTTTCTTTCTTTCTTTCTTTC -TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTCTCTCTCTCTCCCTTTCTTTCTTTCTT -TCTTTCTTTCTTTCTTTCTTTCTTTCTGTCTCTCTGTCTCTCTCTCTCTCTCCCTCTCTC -TTTCTTTCATCCATTCATGAGAATGGTGTAGTGATTATTCTGTGCTTAGTTCTATGGTGG -ACATATAAACACCTTAGAGCAGTGGTTCTCAACCTTCTTAATGCTGTGACCTTTTAATGC -AGTTCCTCATATTGTGGTGACCCTCAACCATAAAATACTTTTCAATGCTACCTCATAACT -GTAACTTTGTTGCTGTTAAGAATCATAATGTAAACATCTGATATGCTACCCCATGGGGGT -CCCAACCCCCGGGTCGAGAACCACTGCCTTAGAGAGTACATTCAGCTGGAAGATGACCAT -CACTACAATACTTGTCTTGCACTTGTGAGGACCTGAATTGGATCCCATATCCTGCAGATG -CAAGTCTGGGCAAGGTGGCACACACTTATGACTTCCATGTTGGTGAGATGCGGCTAGCCA -GGAATTGGGGCTCCCTAGATAGTATCTAGTCTAGCTTAGTTAGAAAAACAAAAACAAAAA -ACAAAAAACAGGTCTGTGAAACAAAATAAAGGTTGACAGAGCCTAAGCAATGATATGTGA -GGTTACCCGCTGGCCTCCACATGCATATGCATACATCTGCACATAGATTTGTGAATACAC -ATGCACACACAAGTGCATGCGAGTTTATGCACACACCCACACATAAAATATATAGGGACA -ACAACAACACTTATTCATAGGAACATGTAAAAACTATCTATTTCTTCCTTTTCCAGGTTC -CTCATGTACAATATCAGTCCCTTGTCTCTGCATTTCACACCACCCAGTTAATTTCCAGGC -ATTTGGGGGTCTTTACAGTAGGTGAGTGAAAGCAGAGATCAGAAAAAGACATTAAACACC -ACTGCAAGAAGTGCCAGCAATGGACACTTGTAATTGAATGAGAGTCTATAAGAGTCTATG -AATATCGCTGTGCTCCCATAAAGATGCCTTGATTTGTCTAATTTGGAGAAAGACTTAAGC -GACACTGAATATATAGTATATATGGTATAAAACAAAACCGGTGGGCAGCCTCCTGCTTTT -TGTTTTCCATTGACATCTTCAAGGGAAAGTATCCCAGCGATAGGATTTTCAATTTGCCTT -TTTGTCTTAAGCAATGTCCTTTCTTTCAAATTTGCTCCTCTGCCCTCCCTCTTCTGCACT -AGGGAGGATCCTTCAAAATTCCTAACAGGCAGCCCTGTGGAGAGATGGGAGGGAAGGGAA -GGGAGGGAGGAAGGGAGGGAGGGAGGAAGGGAGAGAGAGAGAGGTAGAGGGTGTCTGGCA -GTGTACATGTGGTACAGGCAGAGGGATCAGAACGCTCACAGAACAGGCAGTGTAATTCCA -TGTTCTTCCTAAGTATCAGCCCTGCGGGGAGCTCTGCCGGCAGTCTACTTGGAGAGGAAA -AGTAGATTTGGGGGAAGATGGAAGGAGTCAATTCCTAAGTGAGTTGGTCCTCACTCATCC -TTGAGGGCATCTCCTGATCTCCAGTGACTGCTCAGACTCGGCCCTCTCCCTCCCAGATAC -TTGCTTTAGCAGAAGAGACACACCTTTCTGCAGCAGGGAAAAGCAACTGACCAGATTGCA -AGCCGGTAGGTTGTGACATTCAGCATGTTTATGCAGCAGAATTTGCTGAGAGATGCAGGG -GGGCGGGGTGTTGGTCGGGCTGGCTGATTTATCTGCAGTGGGGAATGTTTTATTTTAATT -GTCAGTTCAAAGCAGAATTGTTGCCTAGGCTAAGGTGGCAGCTAGAATTGCTGCATTTCA -GGCTCCTGGGCTGCGTTTGTGTTCCATGTGGTTTCTGCATGCAGCTTGGAGAAGCTGGGG -AGAGCTCACCTTTAAATAACCTGCAGCTTGCTACGCTTCTTCTACTCCATATGTAATTTT -TGCTCTTCCTAAGCACAGTTCCCACCCTATCTTCTCAACATCCCCTGCCCCTCTCCCCAC -CCTGTGGGAAATGTGGCCTAGCTTCACCTTGAGCCCTTGGCTCCCTAAGTCTGTCTGTCC -GGCTGCTTTGCCCTAGGTGCCGGTAGATGCTGTGCTGCTGCCCTGGGCCCAGGCAGACTG -ATTCAGCAGAAACGTCTGTGCATGGGAGTTGCAATCAGGGACCATGGCAGTGCAGCTGGT -GCCGGACTCCGCTCTCAGCCTGCTGATGGTGAGTGTGCTGGGGAGGAGGTGGGGCCCAGG -AGGCCCCCACTCCAGCCTTCCCCTGCTGGCCTCAGGGACTGCTGCTAACTGCTGTGGCTG -CTGTCATGGCTGCAGACACGGAAAGCACGGCTCTGCTTCATCCAGCAGGCTCCTGTGAAA -GGATTTCTTGGGTCAGAGAATTAGCGTGACTAAGCACTCTCAGGGAAAAGAAGCAGTAGA -TTTGCCATTTTAGAAACTTGTTGCTGCTGCGTGCTATTTTGAGAGACGTGCTTACAAACA -GGTGCTAAGGGTGTCTCCGAATGGATCTCAAGACGCCTCCTGTTCGCTCAGCATCCTTTG -CTCTGGGGTCTTTCAGTCTAAATTCTGAGAGTCGTGCTTGTTTGTTTGATTTCTTTCCAT -GCCAGCTGTGGGGTTTATAAAAAGATTATTTTAATTTTTTTTGGGGGGGGGGTGCTCCAG -ACTGAATGAATAAGGCAACCTTCTCAGGTTCCCCTAGAGAACCCAGGGTGGTTCAGGGTG -GCCCTTCGGCTGTCAGATTAGTGGAGTCTCCTCTCCCATCTCCAGATGGCAGGGAGAACT -GACATTTATATGTGTGTGAACTGCTGACCTACTTTAGATCCCTACGGTTTTTACAATGTT -AAGAAAGCTGTTGCTCTTAGTGCTTTGAAGCAGGCAAGGACAGCGCCAAGCCCCTTGCAA -CCCAACTGGCTTTTGACTTGACCCTGGGTTCAGTTTGCTTTGCTGCCTTGGCTCCCCTCC -CTCCTCCTCTGCTGCCCAGTAGTTCACAGGCCCTGGCAATGCTGCCTCTGGAAGAAGGCT -GCGTCAGCTTGGCGTGGGAATGTACCTAACGTTTACTCCGGAGAGTTTACGAGCAGAGTC -TAAGTGCTCCTGTATGGTGTATTGATCTGTGTTTTCTGATGGAGATGGGAAAGTGCAGCT -TGGTGAGGGTTGATGAGTTTATTAAGGCGACTGGGAGGAGTGGCTAGAGTGCTTGCCTCC -TAAGTGGCGAGCCTCATCAAATTAAGAGGGACTTCCTCCTTGTGCTCCGTTAGCATATGT -ATATATGTATGTGTGTGTGTGTACACACACACACACATGCATTTGGTCCATGGAGTCACT -TGAATTGCTAGAAATTGCTTGGGCCTCTCGGACTTCTGGTCTACCAGAAGGAGGAATTAG -GAGTGAAAGTCATTGCTATAGCCATTACTCTTTAAATGGATTCCCTGATTACTAAGGCCA -CTGTGCGATATTGCTACATATTTCATTGTCTACTGTGGGTCAAACGAGTCCGTGGTCAAA -TTTCTGAGTATCTGTTATGGTTGCTAACACTGTACGCCAATGTCTGTGAGGAGATACTTC -GAAGAATGCTGGAATCATGAACATATGCAAAAAATATAATCACATATCCTTCTATGTGTG -AATATACATACATGTTGTCTAATATTGCTAGGTAAATATAAATTCTGCAGTATGTTCATA -GAGAGTAAAAAGTTTGTTAGGCCTGCCTCTCTGCCTCTGTACTGATGCTTAAATGTATGT -CTGTTTTTACTACATGACCCTGAGGATGAACACTTGGTATTCAAGCAAAACAAAGCTTTG -CATCCTAACTCATTGGGCTATCAATGCCATGTGCCACCGTGTGGACTCCTAATAATATTA -ATATTAACATCGTTTTGGCTATCATTTCAGTTTGGAGTTTATCCTCTACTTTGCCTAGCA -CTCGCTTCCTGCCTGGATGAAAAGATTGTGATCTTTTCTCTCTGGGAAGCCAGGAAAATA -GCCCTTGACACAGCTGTGGACCAGTAGGTTAGAGCCTCCCAGGAGCACTGCACATAACCA -GAGTCACTTCTAGTTCACATTTGGTTCAAGGAAGAGTTCTCCTAAGAACTTTGCTATGTT -CTGCTTTTTAAAGGGTAAATTCCAAAGTAATTGCTTCCTAGACATGTTTTTCAATAATTT -ATAAACAAGTGTGAGAGAAAAGAAATGGGAAGAAGAAGCCATTCAGTGGAACTGACTTAG -CTGTGAGTTCAGGAAAGAAACTATATGAATTATTATGTATCCTCTCATTAATTAGCCAAT -AAGCTCTTAGTATTTATCAAGCACTTGCTCGCTGGAGAGAGTAGCATGGTATAATAGCAA -AAGCCATAGCTCATGACAGCATGGTTTCAGGGACGGTCAATACCCTGTGGCCTGAGTGTA -GCTGTGGTTTGCTGTGTGCAGTCCTTGGGCTGCAGGAGTACAATCAGCTGGAATCTTTGT -TTGGTTCTGGAAAGCTAAAGATCTCTGCATTCTGTCTCCAGCTTCGCCACTTACTGGTAA -TATTGAGCATGTCGCTTCTCCTCTCCTGGTTATGTAGTCTGCTGACGGGGAGGGTCTAAT -GCACCTTTCTTTCTGTTGGGCAAAAATTAAGCTCTGTAAATATGCTATCTAGGATAAAGT -TCCTGAATAGCCAGCTTGAGTACTTTATTCAATGTTGTCACCTCCCCCCTCCCCCCCGCC -ACCCCCTGAAACCCAGCACGGGAACAGCATTGCTTTTTTAAAAGGTGGCATTTGGTTTCA -CCCAGGTGGCTTTTCTGCCAGAGAAAGTATGTTTCCGATCATTAGCTGGTTGTTTACACT -CTCCTGTCAACCCCAAAGAAGCCTGCTTTGTTCCCCTGAACAAAACCCACTGACCCCAGG -ACAGTACCTAACATACCTTTGCCAGTTAGATGTGGGTCTTTCAGGAGGAGTCCAGCATTG -TGTACTAGCCCTATGGGAGAACTACACTGATTCTTTCCATAGAGGGTAGGAAGGGTCAGA -TGCTTGTGAAAGTTGGAGCAACTCAAAGAATCGATGAAGGGTGAGTGGAAGAGCAGATTA -TCCCTGGTGAGAAGACAGCCTCACACGCATCAGAGACTCACCTACCCATCGATGTAGAGA -TTCTAGGAATCCAAAGAAGACACTGCCTTGTTCCCGATGCTACTCCATACAGCTAACTGT -AGAACAGGTTATTTGTTGAGACCATGTGAGTTCAGAAAAACTGAAATGACTGAAGCATGC -TGCCATCCAGAGGTTTGTTATTGATTGCTTGATTGATTAATATATATATTGGTATAAGGT -ATTTCTATGTAACCCAGTCTTTCTTGAAACACTTGATCCTCTTGCCTCTTTCTACTTCCT -GAGTGTCAGGCTTATAAGCATGTGACACCATCCCTGCCTTGGTGATCACTCATTTTGTGC -ATCCAGAATATACATATATGACTAAGAGGCTGCCAAGGTTGTCATATGCCATTTTGTGCT -TTAGATGACAAAGGCTCATGCCTTTGAGATTGGAAGATTAAAGCATTTTTAAAAAACTGT -TTTTGTTACATTTACACATGTGTGTCTGTCTGTCTATCAATATGCATGGGGAAATCTGAG -GACAGATTTTAAGAGTCAGTTCTGTCTTTCTACCACATGGGCCCTGGGGAACCAACTCAG -GTTCCTGAGCCTTGGTGGCAAGTTCATTTATACTGTGCACCATAGTGACAGTCCTACACT -AGTTTTTAGACTAAGTTAAGCTGTGAAGCAATAAATAATGGGAACTGTGCTTTTCTATAA -ACAGAATGTCTTTCCATATGTTATCCAATCTCTTCCAAGACTTTTTTTTGAGACAAAAAC -ACCTGGTAATCAAACATCGAGGACCTGTCAATGAACACACACCTGAAATTGATGGTCCAG -AGTCCCAAAACCAAGGCTTACTGCTACAGTATTAAATCAAAGAATTTGACACACAGGATC -TTCTAACACATTAGATGAGTATATATTTGGCCTAGATTCAAACATTCTTTTCGTCCAGTG -TTTCCAGTCAGAAAGTCTTATCCTCTTATTTAATATTTATTATTTTTCTGCATTAATATG -CAAGGTTGAAAAGAAGGTACAAGTTGCTGATGAAAGATACTTGGGTTAACACTAACAGGA -AGGACAATATTTTATCTACAAGAGACTCCTCATGTGGTCAATGTTCTAGTCCTTGAACTG -TTGTTGTTGTTGTTTGGTTTTTTGTTTGTTTGATTGTGTTAAGAAAGAATTTGCCAAGGT -CATGTTTAACAGTGGAGAGATTTAATGGGTAAAAACTCAAATTCATAGGTAAGAGAAATT -TATAAGCGAATCTTTGTAATGAAGGTAATAATTGAATGAAATGAGTTACTTTCAGATGTC -TGACCTTTTTTTGGAATGCACAAGCTTCCTCAAATTCTTTTTCCCTAAGCCATTTTTTCT -CATTTAGACATCTTCCTCTTAACTATTATTTGCTGACTATAAGGAATATGGAGGCTGATC -ACTGGCTTTAACAAACTTACAACTGAGTTGAACAGACAGGGTAGCTTCCTGGAAATGAGA -AGACAGCCTCTCTAAATGAGACGTGTATGTAAGACGACTTGATAGAATCACATAAATAAA -TGAGGCTTAACAGAGCACATCACCAAATGAGCCCAGGACAGAAGGCCTGGATTCAAAGGC -TCTGAGGCACAACTAGAGTGGGGCTTACTGAAGCTTAGGTAAAAAATGTTACAAATAGGG -GGCCAAGAGGGGGAATTTAAAGTCAAGAGAGTGAGTGAATTTTAATGGAGTCTGGATGTG -TTTGGCACATGAAGATCTGACAGCTACGGATGGATTTCTTTGGGGGCACAAATGGCTAAA -AGGTCAGGAGGGCAGGTGGAGGTGTTCTTGGAAGAGTTAAAGTCTTAGTTCCATCACCAT -GGTATTAGCTCCTCCCTCTCTCTGACTGTGACAGACTTATTCAGGGTTTATAATGAACTT -TCCTCACATCCCAAATGACCAAAAGTAAATAGAATTCAAGTTCTTTCCCAAGAAATCTTG -CTTCTGTGCTACTATTACTAATTTTGATGTTTCCAAACTGCTTTTGTGTCTGTAGTTTTG -CTAAATGTGCTCCACAGTACAAGAAAGTCAGATGTATCCCCCGTTCTATGAAGAAGCTGA -GGTCCAGAGAAGGTAAATTGCCTGCCCCAGAAGGCTCGTGATGCTGCTGAGCTACCATGC -TTACGTTAATGACCTGTGTCGAAAGTTAGAGAAGAAGAAGATGTTAATACAGGTGTGGAT -TTCTAAAAGTCCTCACATTGGGTCATCCAACCGTACTAGGTATCTGGGTATAAGGTAGAG -CTTATTATTAATGTTATTTACTCTCTAGAAGAGCTGTTCCCAAACTTCTATGGGAACTGG -TTATATCATTGTTACATCTAAGTCAATAGCTAATATCCTTCTTAAATTCAGTTATCTATC -TTCTAAGGTTCAATTTCTTGATCCATAACTAAAAGCTTGATATTAGTGAGTTTTAGCTAG -TGTTTAACGTATAAATGTATCCCTTTAAAAAGGAGAGATTTGATGTCAATGACAATAATG -CTAACTCATTAATTTTTGTTAGATTTGTAAATTTTCATTTTTATCTTATCTGCCTTATTA -TATTTAAATAACAGAAACTTGCTCAAACCACAGCATTTTTAAAAACATGAAAAAAAGTAA -ATAATTGAAGTGTTTAGCTTGGAATCCCTTCCCCCAGAAGCAGCCCTATGGTGACCAGTC -CTGAGGATCAATAAGGACAGATAAGTAAGCAAGCTTTTCCTCAGCTGCTTACATAGTCTC -TCTGACCCTCTGGATAATGAGCTGTCCCTGAGCCAATAACAAGGTCTGACAACAGGGATT -TCTGACTAGGCAGGATGGATTCTGGAACACATACCTTTCAGGAAGTAAGAGCTATATCAA -CTGGCTGGTAATGCCACCCAATCAAATGGAGTAGAGAGACCAGTTTCTGAACAGAGAAGG -GCTATATCCAGAAGAAGGAGGGGAGTCTGGCAAGGCAGAAATAAAAGATGCCCATTTGTA -ATAGTCTTTGTACCTTATATACCACAATCAGGCTCCAATAAAATTACTAAGAGAGATAAA -ACATCAATCAAGCACTGGCCAAATTTCCTTCAAAATAAATATATTTAAAGAAACCGAATT -ATCTGATTTTTTTTTGGAAGATCAAACAAATCTCACCTTCTGTAAAAATGAAATGGCAAT -TACTATATATGACTTAAGATAATTCACTGAGCTACACATGCAAAGTATTTAGTACTGCTC -TCAGCCCAAAGCAAATACAGGCTCAGTATTAGTAAGTGTTTGCTTTATCTTAAACTAACA -TAAAATGACTATCCTTCTATCTATCTGAACTTAGCTCTTTGGATTCCTGTATGAGCCAAA -CTCAAGTAAAAAAAAAATTAGTAATTACCTAATTCTGTCTCGGCACCCAAGTCTAGGAAG -CAAATGACCACGTTTTTTGCATTTGGGAAAAAGATGTTTCCAGGGTCACGAAAACCCATT -CCAGTCACACACAGATTGAAATTTACATTCCTGCCTTCAATCACCAACAAAAGTCTCTTA -CCCTCTGAAGAGAAATGACTAAAGTATAGGCAGCAATATGTTCTCTCTGGCAAATGTCAG -ACGCATGCCTTTCAGAGCTGCCACACATGATGGGGCGGCGGCTGCAAGAGCATCTCTGTT -AAAAATTAATTGCATGGCTGCTTTGCAAAGCTTAATAGCAGTTTGGAGAACATATGTTGC -AAATATAGGTAGCGGTTTCTCATTGAGCTCTGCGCCAGGATGTGATTTTTAATGGAACAC -ATGGTATTTAGCCTGGTCATCATCAAAGGTTCTGAAAACCGGCTTAACAAAGACCATATA -TAAATGTGGTAAATACCGAGCAAGGGAAACTGCAAGTGAGGAGAACCAAATTCCGGTGTC -AAGGTAACACTGGCTGGTGGCTCACACTGTATCATAATGAATGCTCTTTACAATCCTGGA -TATTGAAGTCTCAGTCTCACAGTCTAGACCTGGGGAAGCAATTTCCTGAGTGGTAGATCC -AATTCATCTCCCCGAGCAACATCATGCATACTTGCAGTATTAGCTATCTGCACATTGGTG -GTTTCCAAATCAGACCTTCAGCACCAGCCTGGCCCCCAGGCTCTAGCAACTACAAACCCA -AACTTATCAAATTTATCCCCTTGCTTATCCCACAGGTGCCTCAAACTCAGTCCCTCGACT -CCCTGCAAAGATTTCTGGGCTTCATCCTCATCTATATACTTTCAGTTCATGGGTGGTGAT -GCCATTTGGCCTGTTGACTGGGACCCATCTTTGATTCTGAGCTGTCTCTCATCCACCCAC -CCTAGTTAGCCTCAGGCTGAGCTCTGCCCGATTTCTCAGACTCTGTCAAAACTGGTTCTT -CCCACCTGTTACCCCCTTTCTCTCTCCTTGGCAGAAGCACACATCCTACCTGGGCCATCT -GTGCTGCCTCTTGCCTGCTACCTGCTTCTGATCTCTTTGTACTGTTGTCTTTCCTTAAAA -CTTCACCAAAAGTGTATTTAAAAGATCTAAGCTGTCATTTTTCCATTGAAAATTTCTACT -GATACTTGATGGTGCCTGAGATGAGCCTCAAGCTTCTAATACTCCACATGACTGATCTAA -ACATCAAGCCTCTGCCAAGCCATTGTCCCTTCCCAGGGCTCCAACCTCAGTTCCTCCATT -GCTTCACAATGACCACACTCTGATACACAAGTTTCAAGGTGACTGTGTCATTTTGGAGTA -GGCTTATGTAAGATGCAATCATCTGATGGACTGAACATGAAACATATCAGGCTGCTCCCA -TGTAACATTACAGTCACTTTTCAAATAAGTAGGAAAATACCATAAAGATTATAAGCATAA -TGGAGCAAACTCATGACCCAGTAACAGAACTGCTGCTCCTATTGTAAAGAAGAATGCATT -GTACCCAGTCATATGTGCTACACTTTAATACAGATGCCAACATAGGAAGCTCATTTATAC -CAGCATCGCCAAAACCTGACTGATGTATCACACCTCTGCACTGGGGTGACATCACCACAA -ACCTGAGTGATGTACTGTGCTGGGCTGGCTTTGTGCCACTCACAGTAGAAATGTACAATC -CTGCTATAATCTTACAGGACCACTGTCCTTTGAGCAGTCAGCCCTTTGTTGACCAAAATG -TTACATGGTACACAGGCGTACTTCTGTCCACCAAGAACACTGACTCAAGACTGATACTTT -CAAACAGATGTTTTCCTGTGGTTTCTTTTATTGCTATGTGATTATCTAACATACACATCT -GCTTTCCTTAATAGATCGTGTCTCATAAACAGAGTGCATCTTGTCTACTCACCCAACACA -CTTTATTGAGCAGCTATTCTCTTCCTGACACTCAAGCTTTCTTTCTGGTGCCTGGGATTA -AGCCTGGGTCATGGTGCATGCTAGGAAGGCACCTTGCTAGTGATCTGTGTGTGTCTTTGG -TTCCTAATATGCTTCCACACAAGGGATAAAGCAGCAAACAAGACAAACAAGGCTTCCGCA -GTCACCAAGCTTATGGTTTCTTTTGGAAAAGCAAAAAAAAAAAACGAAACCAACTGGGCA -CAGACAGGTGAGCCATCAGGAAAGAAACGCCTTATACCTAGTTAAATGGTGATTTTCAGA -CAGTGTTCAGATGGCAGTTTAGACTAGGTGGTGGCAGAAACTTTCTCGTGGAGGTGGCAC -ATAGCTGAAGAGGGAATGGCAAAAAGAAGACCATGGTAAAGTGTCTTGAACACTGTAGAG -TAGGAAAGAGGCCCATACCAAAACCAAGAGTGCTAGTGGTAAAAAGGAGTCCAGCGAGGT -ACACTCTAGAAATCTCATCAAAACAGAGTTTGTGGAAGAGGAAAATGACACAGAACCATT -TTGGAGAATGTGCATAATTAAGGAGGCAGAGGGAAGAGAAAGATTATCTCCCCAGGGGAA -GACCACAGGTAGGTGTTGGGTGTTGTTATGGGGGTGGGGGTGCGGTGGCAGGAGAGATTC -TGGCCTCAATGAAGCTGAGGAGTCACAGAGGAGCCACAGAGGAGAAGGAAACCGGATTTG -TTGTGACTGGCTGAGGAACCACATTTCAAGTCCTCTGGGTGAGACCCGCATTCGACCTAT -CTGCACTTGGGAGACTCTGGGTTTCCAGAAGGAACCGCTAGACGGCTGTCTATAACAGGG -ATGCTCTGGGGGAACTGCTCTGTAGCGGAGTCTAGCTTGCCCTTCAGAAGGCCAGTGGTG -GGACTGTGGGGAGGGTGGCATCCTAGCATTCACCACACTGGGCTGAGAATAGAGTTTGAA -GAATAATAGATTGTCATTCACTTAGCTCCACTGAATGGAAGGTGCTGCTTGCAGTAGAAT -TTTCTGGCAGTAAGGCCTGATGGGCAGGCAACAGAGCAGGCTGCAGCAGACCAGTGATTA -GATCTGGGGCAGAAGCATGTCTTGAGCGACACAGAAATCCTAAAGAGAAGGAAGAACAAA -GCCATGCCCAAGATAGGGCTTTGGCCCAGCTAGGATTAAAGTGACATTGTACTGATGCAC -GATGAAAGGCAGCATTTGAGTGAGATAAATGTTACCTTGACTTTTCAATCAACTTTGTTC -ACGTGAAACATACCACCTGGCCTGGTCTAATCGGCTGTGGAGATTTTCTGCCCTGTGTTT -AGTGCCATTCCATCATAAGATGGCACTTTTCTGCAGGGCACAACTGAGCTAAGAACATGT -GGACGAAACAAATATTAATGTCCCAAATGAGCTATTTAACTCTCATGTGTGGGAAGACCC -AGCATTTCTGCCACCACTTATACACTTGTGACTTCAGATAACCCCAACTCAGTATAAGGA -GTTCCTGTGAGGTACGCTGGACTTGCCTGTGCTCGACACTGGGAACTTGACATGATGTCA -TCACTGGAGCCTGTAATCTTCTGGGAGTTATCCTCACTTACATGGTAGGCAAGGGGGCAC -ATTGTCACCACAACCACAGTTGGCTTGCTGACCATAGGACTGACAAGATCCTCTTCACAA -GGCCTGGGTTGCCTATAATTGTTGCTTCTAAATTCTTGAGGTACACAGTACCCCTGGGTC -CCAAACTATGTCTGAGTCGACAAGGAAGAGCTGTGCAAATCTCTGTTGAGGTCCCTTCAG -AAACCCACACCGTCAAGTGTGCCATTAAGGTGAGACTTAAGTGAACAGAATACTGAGATT -CTGTGAATGAAGAGGGGATCAGCAGTGTTTAGAGTAAGTTTTAACCACTGCAGCATATTG -TTCATTGCCTGTAACTTAATGTCGTGTTCCTTGATGGTCTTTTACTCTTTGGTTTGAAAC -CTATCCATGTGGCTTTACTCAGAGTCCACAGTCCATAGCTAACAGGTTGAACAATAGGCT -GATCTCTGAAGAAGCCAAGACTATGATCACAGCACAGAGTCATCTATGTATAGCTCTGTG -TGCACATGCGTGTTGGAAGTCAGCCTAGGTTCTGAAGCCATCCGTCTCCCTTGATTGTGA -GGCAGTCTCTCTCTAGGACTTGGAGCTCACTGACTGGGATTGGTTGGACAGCAAGCACTA -AGACTATTTCTGTCTCTATTTCTCCAGAACTGGATTATAAGCATATGCCCACACATCCAA -CTTTTTATGTGGCTGTTGGGATCAAATCAAGTCCTCATGATTAAAGTTGACTTGCTTAGC -CATGCTCCCAGTCCCTGAAGAAGCCAGCTTCATTTTCCTACTACAAAGACCTTGCCCTTT -GAATTTTTAGATTTTCCTCTAAACTGTACATCTGGGAATCACTTGTTTAGTGCTGCACTG -TGCTGGGTTGCAGAGAACACCCAGCGTGTGTGTAAATCACTAGGAAATGTCTGATTTGCT -TGCTTTGTGACCTCTAAGGTCACGGAATTTAGTTCTCATTGATTGTGGAAGCTGATAAAG -CAATAGCCTTGCTTCTTTTACATGCTTGGTATTTAAGCTAATAACTTGTTTTGTGTCTTT -ATTGCCCATGTGTCAAGGTAAAAGAGGGACATAGTTTGGTACTAAGTCTCAAATGTGTTT -TTTCCTTATGAGGGGCTTGAGTGTAATTGAGCTGTAATGAGCATGGCTAAGGTCATTTCC -CAAGAATTAATGAACAGAAGGATGTGTTCTTGGCCAGAGGCTGAGTCTTTGGTCATTAAC -CTAGTTGGTCATTAATATTGTTTAGGAATGCTTTACACCAGGCCATTACACCCCTCGCCA -TATGCTACTACCACAGGGAAACGAGAACATTACCTGTGTCAATAACTATTTGTTTTCTTT -CTGTTCTTCTGGCTACTGATACTTTTACAGCCCTTTTAATACTTTTTCCAAAGGCCTGAA -GCACCAAGGTCATGAAGGAGAGAAAGGGAAGGGAGTGGAGGAAAGGAGAGGGGAGGGGGA -AGGAGAGGAGGGGTGTGAGGGGGGGGGGAAGGAAGAGAGGAGGGAGGAAAGCCCAGGAAG -AAGAGGGTAGCTCTCAGCGAGCAGAGTTGAATCTGAGTCATGATGAAGTTCATGCTCTTT -TCCATGTTTGGATCTTAAATTTTCCTCAAATATGTTTTGAAAATTTCAGGCTAGTACCTG -GACAGGGACATCAGTAGTCTGGGCTTTGCAGAGTAAATCTGTGATTGCTTTGGAGACTAT -GTGACCAAGTTCTTTCTCCCTAAGCAGCAAACCCTGGGTCTCTTCTCTTCCCTTTCTGAC -TTGCTCTCCTTCTTCTCGGGGCTCTTTCCCTTCCTCACATTTTCCCATTCTAAAACAATT -CATGGAGGATGTCAGGCAATGTCATCTCGGTATGTGCTGAGGAATGAATATGTGTCTAAA -TACCACTTGACCCCTCCTGTCAAGAAATTTAGAGTTAGAAAGGCCAATAAACAAATAACT -TCAATGCAGTCAGGTAAATGTTACAGCAGAGAAATCTCAATGTATTTTAGAGCAAAGGCA -CATAATCCAGGGCCCTGCAAAGTGGCTCCAAAGGTTCTGGTGGGGTTTTGTCTGTGGCAG -AGGCTTACAATGTAGCCAAGGCTTGCCTGGAATTCACTATGGAGTTGAGATTGCCCTCAA -TTCACATTATCTTCCTTTCTCTACCAGTGAAATGCCAGAATCATAGTATACACTGCCACA -CCCAGCTTCTGGTGGGATTTGAAAGGTTTGGTGAGCTTATAGAAGCCATAGGTGATGGTG -GGGCATAGATCCAGGTATAAGAAATGGCAACAGATTACTCTAGTGCAGGCGAAAGAGTCC -AAAGTCCCAGCAACTGTGTCATGATCTTGTACAGACAAGAGGGAATCGGGAAGAAGAGAC -CAAGATTGCCCGGAGCAGACATTAAATACCTACTGGATACACAGTAAGGAGTTTGAACAT -TGTCTGGAATTCCATGAGCAATCATTCACAATTTTAAACATAGGATAACATGTTAAGATC -TGAGCTATAGAAACGTTACTCTAGAAATTTGGTTTGAATGTAAAAATGTCTCAATATGTC -TGTGTTTCTATACTTGGTCCCCAGCTTGGGAAAGACCTTGAAATGAGCCTCCCTGGTAAC -AGTGGATGGACTTGTAGATGTCTTATCATGGTCCTACTTCCTGTCTTCTTTCTGCTTCCT -GCTTGAGGATGCAGTGTGAACAGTACTCCTTCACACTCCTGCTTTCCCAGTACGATGGAT -TGTATGCCTTAAAACTGTAAGCCAGGGGGAAACCTCTCCTCCCTTATGCTGCATCTTGTA -AGGTGTTTGTTCACAGCAACAAGAAACATATTTAATAAAGGAGGCCACATGGAAATGGGT -TAAAAGAAGCAGTGGACCCTCGGACAGGGAACTCAAGTAAAAGGCAGACAATTGAGAAGT -ACAATGGGCATCATGAATAGAGGAACCAATGCATTGTGGGAGGAGACACGGTGGGAAACA -GAGATCTTCCCAGTGGCTCCCATTGACAAGTAAATTAAAAATGAACACTTGTTCAAGGGG -CTTTAAATTAAAGTTCTTAAAATCTTCTGTGTGTGCATGTGTGTGTGCATGCATATGATT -GCATGTGTGTGTGTGTGCATATGCACACACGCATGTACTTGCCATGGTGCCCATGTAAAG -GGTCAAAAGACAACTTTTGGGAATCAGTTCTTCCTTGTTGAGGCAGGGTCCCTCTCCTTG -TTTCTGCCACTGCACCCTATACCACAGGCCAGCTGGCCTGAGAGCTGAGAATTTTGTCAC -TGCCACTGTCTTCCCCATAGTGGTGCTAGGATTACAGATGTGCATTACCACATCTAGCTT -TCTATGTGACTTCTAGAGATATGGGATCACCAGGCTTGCAGAGTCAACACTTTTACCCAC -TGGGCCATGTCTCTAGTCATAACACAAGAGAGTCTTTTGGTTCACACATTGGGTTATAAG -GTGAAGCTATGGCCAGACTCTGGATCTGGCTCCATACTTACCCTCACTCCCCTTAAGTAT -TTAGGTTCTACTCTTGCTCGTGAGCCTTGCCTCCCTGCTGACTTTCCTCACAGATTCCAC -CTCTTACAGTGTCTGATCTGTAGGCTTCCTCATTCAAACCTAAGGAGGGAGAGAGTAGAA -GCAATGAATTCCATTTCTTCAGTTCAAGTGATAGAGAGTCCTGCCAAGGGACTTTTTGTG -ATCCCATCACATGGTAGAGGCAGAAAGACAAGAGGCCAAGACTACTAAACGTACCCTTTT -AGAAAGACATCAATCTCCCTCATGGCCTATACCATATCAAACAGGTCTATTAATATAGTT -ACAGTGACATACATTTCAATATGATTTTTTGGAAGAGACAAACTTTCTGACAAGCAGTTG -TCTTCATTTTGTACTGAGAGGGGTGGAATGACCATGCTTAGCTTAGCTGTGCCAGTGTCT -GCTGTTGTGGTAGAAATGGGCTCATTCCAACAATCAGATTTGAAAGCAGAAAGTGGTATC -AGTGTAGACAGCCTGTGGTGTCTGTGGTTGAAAGAACAGCCCATGTAGAAGAACTACATG -GAGAAAAGGAGGTTAGTGTATGGGTAATGAATTTATTAAGAACAAGGACTATGACTCCTT -CACCATTTATCTTGGTTCAGCACTTAGTTGAATGCCTACATATATAGCACATGCTCAGAA -CATTTTTCATGTGAATGAAGATGCCTTGGAAGAGATTCTATTAGAACTCCATGGTACAGA -CCAGGTGATAGGGTATACAAAGAGTTTCAGCAGAAGTAAATATCCACAGACATCGTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATACACATGGTACTTATGGC -TATTATATCTATTGCTAATAATGATATATATAGAGAAGACAGAGGTTACTACTAGTTCCT -TCCTCCACCTCTTCTCCACTTTAGATTTTGAGATGGGGATCTCTCACTAAACCTGGATCT -TGCTTATTTTGGCTAGACTGACTGGCCAGCCATCCCTGGTATTTACCTGTCTCAAACCCC -AATGTTAGGGCTACAGGTGTGTGCCAGCTTTGCCTAGCTTTTCATGTAGATGCTGGGGAT -CCAAACTCATGTCCTTGTGATTATGTGGAAAGCATTTTACCCACTGAGTTGACTCCCCAG -ATCTTTACTCTTATATTCTTGTCTTTCTAGTACCTTATCATATGTGCCTTTCTGTTTAAG -CTAATTAGAGTAGGTTCTGTTGTCTGAAGCCAAGGATTCTAAAAACCTCCTCTGCAGCTT -TCATGGAAATAAGGCAAGAAGTCAGCCATCAGTCTAGTCTCATTGCAAAGAGGAAGCATG -CTAATGACTACTGTGTAGACAACCAAGACCACAATCTCTGGGTAAATGCAGGCATAGTAG -GAATGCAAATAAATAGGACAGACGAGAGAGACACTTTTTATTCTTCATTCAGGACATTTG -CTTCTCCCAGAGAAAGCCCAGAATACTCAAATATAGTCATTATTCTGTGAAAGTTGGTCC -TGTAAAGAGTATGAAGCTTAGACTATCTTAATCTCTTACTGCTGCAGACTTCACCACAGG -CATGTCCACTGTCCAGATACCAGCATAACAGAATAGTTAGAATGTGATGAGGAAATAAAG -AGCAAGCCATGATTTAAAAATGAGTATTTTTAATTATGGTCATATACACAAAAAGTAATA -TCAGAAAGATTTTGAAACTTTATGTAGATATCCAGCATACACATGTGCAGTCTAAATCAT -GAAGTGTGAATATCATTACTTGAAAGTTCCTTTTTTTTTTAGGTTTATAAATGAAAACAC -CTTTATGGCTAAAATGTTCTTAAATATAAATAAAAACATAATAAAAATGAGCTTACCCCC -CATGCCAGGTTTTAGTTTCTTGTATCCTTCCAGAGACTCCCTGGGCATATGTGATCTCTT -TCCTTGTCACTCCCTACAGCTCAATCACATTCTTTACAAAGGCTGTACAGGTTTTGTTAC -TTGGATGACTCATAATATATTTAATAGTCCCTCACTGATGGGTACTTAGGCTAGTTTAAT -ACATTACCATTACAAACTACTCTACGGTGATGCTCGTACACGTGCAGGCATCTTTGTGCA -AGTGGCTGGCACATGGCATGGCACAAAATTCTAGGTGGGGAAGGATAGATCAAGACAATA -TCTCCTCACATTTTTATAAATATTATACAATTACTTCAATGGCACCCTGCCAATCATTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCATTTCAACTTCGGAA -GCTTGAGTTCAGTAAGATCCAGTTCATAGGGGCTGGTTGCAGGGAGATGGAGTGTAAGAA -GTAAGGTAGTCTCTAAAGGGTATTTATAATCTTACTGTATAAACAATTACAGCATTAAAT -GTCTACAAAATTCAAGTGGCAAATGAGCTGAGAATATCAATTGCACATCTGCCGCATCTC -AAAGGCAGATGGCCTTTTAATTTTATATCCCAAGAATTACACCCAAATTTCATTCCTCTC -CCCAGAACGCTTCCTCACTCTTTTTACTTTCACACTTTTCAAATATCACGTGCATTTTAA -CATAAACTGCCACAAAACTATCTTGTATCTCCCACTGTAAAGACATCAAGAACTGATTGA -CATTTAACCCATGGACCCATAAAAAAAAAGACTATAAGGCACCATCTCTGTTGTCAGGGA -CCTTACAATCTAGGTTGAGAAATCAACATTTAAAACCAAGTGGTGATATGCCAGAGGAAG -GGGAACAAGTGTTCTGCTGTATAATTTAACTATCCACACTTGGAAAGACAAAGAAGGGAG -AGATTGTTTTTCATAAGAGCGGCTGTCAGAGATGCTTAGGAGACAGATGGGTGTTGGCTT -GGGCTGGGGCACAAGAAAAAGAAAGGCAGGAAGAAAGAAAGGAGGAGCAAATGAGGTTGA -GTAGTATATAGGCTGGAGGGAGAGTGGATGAGATTGTGTACCTATGGGAGGGAACAGTGG -GACCATGGAACAAAAGACCCTGCTTGGGATGAGTAACAGGAGGTGACCAGGAGCCATTAC -AGCCTACTGATGAGGGCATCCAATGAAAGATGGTCTGTACTGTGTTCAGGATATTCCTGC -AGAACCAAACTGGCTCAGATCTGGTCACATGCGCACAGCAACAGGAGTTACAATTGACAT -TTTAGTGTCACCCGCGTGTAATATGGTCCTTATGGTTAAAGCTTTGTGAATTTACCTAAA -TATATTGAGTTCCCAGAGGTTATCAAGGCTGTCTGCCCAACAAGCATTGTTTGAAGGAAG -ACTTGGGTCATGGTGGGAGTCATCCAACAAGGGGATGAGTGTGCAGGTTCCCAGGTCTGT -GGCCACAGAGGGCTGTACTTGTAGTGATTGGTAGAGAGGAACACTGCTGGTAGAACTCAG -GCTTAGAGATATGTAAGGACAAGAAAGGAAAATCTATGTATTACTCATTGTACCCAGTCT -CGTACTGAGTACCAAAGGGGAGCAGAGCACTGTCCAAGACAGTATTCCATCCAGGGACCT -TCAATGTGGGCTGGCTGAGAGCATAAAGAAGAAAGGACAAGGACAAGTAATGAGAAACCA -ATGAGAGATGGGCAGAAATGCTATGGAGATTCAAAGAGGAGCTCTTGGATGACAGGGGAA -CCAGGATAATTAAGTATTGGACCTCTCTCGAGGGGGTATTAGAGCCCAGGTTACAGTGTT -GAGAAGAGTAGAAGGAACATGTATGAAAACCAGAGCACAATAAATTCCCTTTTGTCTTTG -TGTAGTCTTTCATTTTAGTAGGAGGCTGGGTATCAGAGCTCATAGGCCCCATTTGTATAC -CTGTGAACACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -ATGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGGTGTGTGTTTGTGTGTGTGTGTA -TGTGTTTGTATGTGTTTGTGTTTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTTACATGTGGAGGCCCAAGGTTAACACCAGTTAGTATCTTCTTCAGTTGTTCTT -TACTTTAAAGTCTGACACAATCTCACCCTGAACCTGGACCTTACTGATTCAAATAGGCTG -ACTAGCTAGCAGGCCACATGGCTCTTCCAATCTCCACTTCCACAGAGCTGTGATTGTGGC -CATAGACTTGATATAGCACCATGGGTTCCAGGGGGACATGTCACAATCAGGTTCTAATGG -ACTCATGGCAAGTGGTTTACTGACTGAGCCATATCTGCAGCTCCAGAACACCCTCTTAGT -AAACAGCCACAATGGCGTGGACACACTTCCAATCAATGCCTCCAGTTCTTTGAAGGAGGC -AGTAGCTGTTAAACCTGAGACTTAAAAGCAGTGCACGAACTGCTCTGAGATGAAAGACAT -ATACGGAGGGAGAAGCATCTTTGAATTTAAAAAAAGAATTCACTATTTCATATGAAAGCC -AGGCTGTCTTTCCCCCTCAATCTGCTTCTGCATAATTTTAGTCTATTTTTCTAATTATGG -TAACTGAACAAGAAAAGTCCCAACTGCTGTTCACATTCTTACAACTTCTCCTCAAGGAGA -AAAAAAAATAATAACTTGGAAGTCCGTATCTGTGCCAGAGAAAATGGAACAAAGACAGGG -TGTTAATTTTCTTTGTGTAAGTTGTCTTTGGCACATTTCTTTCCTTTCCTGCCCAAATAA -TTTTAAAAAGGAGTATCATTGAAGACCAATTAAAGGGATTTGGATGAGGTTCTGAGTTTG -CGGTTGGTATCAATCAATTGTGCAATTTGGCCATCACTAGCCCTTCAAAAATGGCTACAT -TTAACTGTAGCTGAAGGAATAGAAATGAGATGGAGCCCTCTTTTGTCTGAACAACAGCTT -CAAAGGGCTGAAAATGTGGGGGTTTCTTCATTCTTTGAATCAGAGGTTGTCCATTTGGCA -AGGAGAAAATGTAGCCAATGTGCCTTGGATTCTTGGCCAGTGAATGCTGGCCCGCTACTT -CCAACAACAGAATCATAATGAATCCAATAGAGAGGAAGAAAGGACAGCAGGGCAGGAGAT -GGGAAACTGGAGTTCGGACTCTGTGAGGGAGTACTGCGACTGAAAACACAAGCAGCCATA -TCCTTCGGTGTGCCTGTATCACCAGTCCTGTTGAGACCAGTCCCCTGGCATTTCTCTAGA -GCTCGCTGGGGACGCCAACGGATGGTGTTAGACAACACTGTTGATGGAGGCTTCCCAATC -CCCACTCCTTATTTCTGAAAGTCCCTAGTACAGCTGACTGCCTGTCTTTCAAGTTATCAC -CTTGCAAAAGGACTACTTCTTGGTTTTCTCTCTAGTTTTCTCTTGTGGTTAGCAAATTGG -AGCGGTGTTCAGTGGGAGAGAGGGGGCTCTTCCTTCAGGTCAATGTAAAGCCTTGTTTCT -GGGGTGTCTATAAGACACAACAGAGATTATGTATCTGTGCATTCTTTTTTAAGCTTATTT -CTGGAGAGTGTATTCCCACCGAGGACCCTCCTCCTGATTGGCTGGTAGATCACCCTGCAA -GTTTCTGTTCCATTATGATATGTTGACTTCACCCTTGAATATTATTTCTGACTTATCCTT -GGGCTCAAATTAGGAGCTTTCTGATATTTATCATGTTCCTGGTGACAGTGGAATGCAAAA -AATAAACAAAAAACACAATGTAGCAAAGAGAAGTATGAAAAGTCAGACACCAAGAATAAA -AGAAAACACAGCCATTCAAGACCAGCTAAAGGGGATTTGAATGGGAGGCTCAGAGTCTGC -AGTTTGTACAAATCAATAGTGCAATTTGACCATCAATAGACTTTGAAAGGCTCTTCCAAA -ATGGTTGCATTTAACTGTAGCTGAGGGTTAGAAATGAACTCCAGTGAAGAGTCCTCCTTT -GTTTAAAAGCCTGAGCTTCAGATGACTGGGAAGTGGTTTTCCCCTTCAATGTTCAAACCA -ATGTTTGTCGATTAGCAGTGTGTACTGGTGACAGAGAAGAGTAAAAACATCTTCCCTCAA -GCAACACTCTGTTTCAAGTGGTTTCCATTTTCTTGGACCCTGTGTCAGATAGGGATTAGA -ATCTTCTTAAAACCCAAAACAAATATCTTTATATAGTTATGAATTTCCTAAATTCTCAAT -CATTTTCTCAGGATCCCCCTTTCCTTCATATCCCAACCCCCTCCTCAGCACATACACATT -TCTACAGGCTGAGAGTTTCAGATATATGAAATAAGCTGTAGCTTTTGGTTGGTGGTTGAA -TCATGTCACATTTTTCAAGAGCTGGATGAATGTAAGGTGAGAAACATGAACACTACTCCT -CAGGCAGAGCCTCCCTGGGTGTTTGCTTAGTCACAAGCTCTTCTCTCCATCTTTTCTTAT -AGCAAGTACAGTTTCCTATAGCAGCCTGGTTTGAACTGTGGCTTAAATGCTAGACCAAAC -TTCTTTAGCCCTTTTCCATGTAGAAAATACACAGCACATTGTACAGAAGGCCCTTGTCTA -TAGTTCTTAATATTCATGGTTGCTTAAGCATTTCCTTCATTTACCATCAAAGCCATGCAG -GAAGATGAAGAAGTTAACTCAGAGCACAGCAGAGGCAGGGGCGAGGCCCTACCCAGCTAG -CTTATCCTCTGTGCTTAACAGTGGCAAGCAGATATCTGAGTTCTTTTGCAATGTTAAAAA -AAGAACTATGTTTGCTGTCTCCTAAGAATGAAAGGGCTGGGGTCATGGGATGGTGATTGA -TAGGATAATCAAAAAGAAACCTGGAGCAAATGACTGGATTGATATGCAAAATAAAAGACT -GGGCTTATGATCTGCAAGAGATGAGCTATCCAGAGAAATTTTTAGAATACCAAGAGAGAA -CTGCTTGGAGAACTGTCTCAAGCAGGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGAGAGAGAGTCTGGAAAGCTGTCTCAAGCAGAAATAGGTCACCATCAGCTTGG -ACCCATGATTTGACCTCAAGTCATTTGTTTAATAACTCTCTAAGCCAAGGCTGGTCCTTG -ACAGGCCCAAGTATTGATACACCAGTATCCCTTTGCCCCTGGGTGAGAGCAGCCATTGGA -GAATTTATTCTCAGGAACATATTCTTTCTATTTGTGGTGTGCTTGTGAGGAAAGATAGCT -CTTCTGGTAGACAACAGAGTTCTCAGACAGAGAAACTCTCAGTCAACAGCACAGTTGGGA -AGGGACCCAGCGGTCTTTTCTCACTGTCCCAGTGAGCAGATGCATCCACTCTGAGCTTGG -TCAACCATTCCTTCAGTGAACACCCAGAATGGCACATAGGTAACAGCATGAGAGAATGGG -AAATGAGGTTGCACCTTATGAGATAAAAATATGCTACCTATAGATGCCAAGAATGAAACC -ATACATTTTACCAAATGACATCCCCTAAGGTCATAATCCTTAGCGAGATGCTAAGCAGTC -AAAGCCAGATGGACACAGTGACCCTCCAGTGATGGAAATGCTCATGGAGCAAAAGTCTAC -AGTGAACAGCAAGGGAGTGGAGACTGTGTGGGAAAGATAAGGCTGCTGTGCCTGGATGGG -GAGAATATAAAACAGCATAGCTGCAAAGGAAGAAAGCATGTCAAGTCCTAAAAACCAAAA -ACCAAACCAATCCACAACATCCACAAAAAGTTTAAAAATAAAATCCTTGTAATATCCAAC -AATTCTGCGATGGAGATTGGGAGCAGATCTTAGGAGCTTCCTGGGCATTTTTCTAACAGC -ATTCCAACAACAGGCAGAAGATGGAAACTGCCTAGGCTCCCATCACTGGTGCGTGTATAA -ACCTGTGTCACGTGCATGCAATGGAATATTTCCTATGAAAAGGATAGATCTGACATATGC -CAAAATATGGACAAACCTTAAGGACATTATGCTATGTGAAATGAGCCACTCACAAAAATA -TAAATATTATACAATTCTACTTACATAAGGTGTATCTGATAATAAAATTAAGAGAGAGAG -AAAAAGTTGAATGATGGCTATAAGGGCTAGAGGTTAATTGGGATCAGAGAAGGAAAAAGC -TATTGGAATTCTGATCCCTCCACTTCTCATTTGTAAGTCTTAAATTCCCTTATCTCAGGT -ATAATAGATGTCCTGGTGTCTGCTGATGCAGCCCAACACAGTTGAATTCACTGGCTGCCC -ATTAGCACCACCTCCAATGCTAGGACCCCAAACATTTTAAAGAGGAAAGTTTTATGGATT -AGATAGAAAGTGTCCTTTCCAGAAGCTTCTGTAATAAGGGCTTGGTCCCCAGCTAGTTGT -ACCACATTATTGACTGCTGATTTGGTGACGATGTGTAATAATCAGTTCATGGCTGGATGG -GCTGTTAGCAAGTGGGGCTTGGCTGTATAAGGTGTGCCTCTGTCTCCCTATCTGTCTCTC -TTCCTTTTCCTGGCTACCATGAAATAAGCAGTGGTGTTCTTCTTCCACCACAGTACTCGG -CCTCAGCAGAGGTTCAGACACAATAAAACCAGCCAGTTACTTGACACCCGTAAAACCATT -AGCCAAAATAAATGTTTTAACTTCAATTGTTTTTCTTGGGCATCTTTTCAGTACTGAAAC -CGAACACCAAGACGCTATAGATTTTCCTGCTTTATTTTTCATTTCCAGCAGGAGTTGAGG -TTGATTGGCATTCCCAAAGCCAAGACACAGTAGCCAACTGCCGTTACTGAGAACTCGAGT -GGACCATTTCTCCAATCACTGCTGGTGCTTGTCCGACTCAGAGACTACAACCTGAATAGC -AGCATCAATCACCTTGACCAAGGGAAGCAGAGTGTGTGCTGGAGTAAGGATGTGCTCACA -GCCTATTTGTGCAGCAGTTGGGTCCATGCTCTGGAGAACTGGTTTCATTCCTGATAGTGT -TACACATAGGGGATGAGGGGACTCTGGAGGAACCTTTTGAAAGTGTTGCCAATACTGCTT -TTGTAACTGGGTAGCCTTGTGGTTGGGCATAGGCATTGACATCTCACAAGGGGTCTTTGG -AGAACTCTACAGTGACTCATCACTGTAGGGCAAACTTGGGAACCTTGGACTGGCCCTGTT -TGAAGAATAGAATTCCCACTGGAGACATCTTTATTTATAGCATCTGGTTCCCCTATTTCT -CCGGAATCAAAGACATTTTTCTCAATGATCTTGTCAAGTGCCCTATATTTGGATTCAAAG -CTTAGGTACAGAATCTACTGCTGACCCTGTTCTGTTCCATGAAAATACTTCAAAAGAACT -GCCTGATGCATTCTTATCTCTGTCTGTCTGTCTGTCTGTCTGTCAGTCTGTCTGCCTGTC -TCCATATAAAGTGTCTTAACAATGGGGTTACTTGGATGCTACCCGAGTATCATCAGTCAG -AATTTGCATGTTTTAGCAACTTCCATATTTAGCATCTTAACTCTTGTGTTTCTTTGCATT -GTGTTTCATTGCAGTCTTGTTTCTTAGCATGATTAGAACTGCATCCGTTCCTTCCCTCAC -GGTCATTCACAGTATTTTACGCAGATGGCCTTTGTGAGTGTCACTCAAATGCTGATCTCT -ATCACTGAACTACACAGCCTCATGAGGGCAAGGTCTTAGCCGGTCTTGGCCACCACAGCA -GGCTGACAATTAGCCTAGTGCTTGGCTTGGAGAATTATCATAGGACATGAATAACTATAG -AGTGGGCTCTGGAATTAAAAGGAAAACAAAACCTTGTGGAAACATAGCCATGTGTGCTAT -ACTGGGCAAGCAAATATGGGACAGAATATTTTTGTGATGCACAGAGCAGAGAGTCCAGAA -AGGTCATACTCATGTTAGTCCATCGAAGTTCTAAGCTGTCTGTCTTGTGTAGTTGAGAAC -TGATGGGTTCCGTAAAGTAATTCACTTCCACGTGTGAGTTACCTGGGCTACCTGGCTGTT -CAAGAGACCCAGCCAAGACTTTGAACTCAGTGATTTCTGCAGTTGACTTGGAAAGGGGAA -AACAGAACTCCTGGGATCTTATCAATTACTTAGGGTACATAGACTGTGTTCTTCAGTGGA -CCCTGGGGTAAGCATGGTTCTTGAGTTTATATATCCTTCAGGTTTGACTTTGTGTGTTTA -CCATTGCCTCTTTGTATTGTGTGTAGCCAGCAGAAAGCCCACCTAGCCTGTGAAAACATT -ATTCCCTTACTCCTCAACACCCCCCTACTCCTCCTCCCTCGGCTTAGCTTAGGCAAAGTA -CACTTTATTGAATTCCTCTAATCTTTCCTGACAGATCAATTCTTCTGGGCTCTTAATTAT -TCATGTGGCTCCCCCTTAAATTTCCTTCAGGCTACTGGCTCTTTTGAGGCAGTAGGCTAG -TTCTGTCTCAGGCAGCTCATTTATTTCCCAGGAGGTGGGCATCTGTGCTCAGAGCCAGAA -CTATAAAGAGGGCAGATGTGGGGATGGCTGAGGAGGCGGGAAGGGGGGCAGTGGTGAGGT -GTCCTGCAGGGAAAGGAGTTAGAAGGTCTCGTTTTAAAATATTACTGTCCTGCTTAGGAG -CTGGCAACGTTATTCAACATCTTCAGCAATCTCAACTGTAAAAGAATTTTTTAAAAGTTC -ATTAATTGTCTGGGACATCACAAATATCAAGTAGTAGGGTGTCACAAGTGGACCCTCCCT -GAGAACCTTTAGCAGTTTTGTAAGCTTCAAACTTTTCTTCCTCTAGCACAGTGGCTCTCA -ACCCATGAGTCACAACCCCCATGGGGGTCACATATCAGATATTCTGCATATCAGATATTT -ATGATTCATAACAGTAGCAAAATTATAGTTATGAAGAAGCAAAAAAAATAATTTTATGTT -TGAGGGTCACCACAGCATGAGGAACTGTATTAAAGGGTCTCAGCATCAGGAAGTTGTGAA -GTACTGCTAACATATGGTTTTCTGCACAGTAGCTCCTCCGCGGCTGGCCATATGTGTATA -TTCATACCATTGAGTCAGTATAGTTCTTTAATACAAGGTTTTACAGCTAGAATACACTCA -GAACAAAGGAGAGTTTCCATGAAAAATTGGAAAGACATCATTCATTGGAACAGAATAGAA -TAAAGACCCTTTAACACAAGAACCTTGTTGTCTTGTTTCTAGATTGTAGAATTAGCCTCC -TTGCAATTCTCATGCCTATAAGACTTATCAACTATTCATTCTCCAAGACCAACCAGCCAA -AGCACTGGATATCTTGTGACCAAGAAAAGAATGAAATTCTGAGCAATATGGGACCTTTGG -TTACCCTGCAATAAACCACCTTTCCCCTCATACTGTAATACTCATACTCCGCCATAAAGT -TAAACTACAAACACCATTTTATTGTGGAACAATGCCCTGACCATCTCGTTCTTTAATCTG -GAATCTGAAGCCCTTCCCTAAAATCTACTACTCCAGCTTCATCTACGTGTCCTCCTCCTG -CACATGTGGCAGCGAACAGCAGCTCCCTGTCTTCTGATGTCCTTTCACACACTGGCCTTT -ATTCAGTTACTTTCTATCTATCAACCTAGTCTTCAGATGTGATTTTTCCTGTAGAGTCTA -TTAACACAAATCTAGATGACCACCAAATAGCTAGCCAACAGTCAGAGTGGAAGTCCAAGG -CATAGGTGTGTCATAGTCAGATGTGTGTTGATAAACTGAAAAATTATGTCTTAAATTATA -CCATGTAAAAATGCCCATGTAAAGCTGGGAATACAGCCCTGTGCCAGAGTCCCTGCCTAC -CATGTATATGGCACTACATTCAGTTCCTTTTAGTGATGGGGAACACAACGACATGGGAGT -GAAGGCAATGGGGGAATTACATCCCCTTGTGGTTAGGTTGCTACTGTCCTCAGACAGACT -TCCATTCAGCATAAAGTTCACCCCAGATAGATACAGAAGACCAGCTGGGATTTTCTTTGT -GGTTTTTTTTTCTATGAAAAAATATCCCTCTCTGCTAAGTCTATGAAAACTGAAAGGATG -AAAACTAAACCAAGGAAAGCCAGCAGCTGTCCCTTACTGCTCCTCCTTGCACAATAATGA -AGGCAAAGATGTAAGGATGAAGAAGCTGATGGTAACGATGCCCAGGAGTGGACTGGGGAT -GGGGTGGAGCTGTACATACTTAAGCTGTGAATGATTACCTTAGACAGAAACCCAGGAATG -ATCAGCTTTGAGCATAAAGACTCAATGGCTTTTACTTGAGCCATTTTATAAGGATCTAGA -GGTACTGTTGCTTTTCATTGGTATGCCTGAGATCCTGAGTGTTATCTATGGCCATTAGAC -ACTGATATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTTTCTCTCTCTCT -CTCTCTCTCTTTCTCTCTCTCTCTCTCTCTCGTGTGTGTGTTATTTGTACTGTAAGAAGA -CATAGTCAAATGGTACCTTGGGGCAGTCTGGAAGCAGGTAGCAAAGAGTATCACATAATA -GCACTTACTGTTAATCTATGAAGAAAATAATGTATTTCTTCTATTTCTGGTAATGGAGAA -GTCCAAGACTGGCCAGCTGCATCTTTTGCTGCATCCCATAGTGAGACAGAGCAAGATTAT -CAGCTTCTTCAGTGTCTTACCTGTGATGCTGAGGCCATTAGTGCCATGGTGAGGAAGCAG -GAGCATCCTCTTGTCCTTCTCTAACCCTAACTGCTTCCCAAAGACCCATTCTCAAAATAC -CATCAAGATAGGGATTTGAGGATTCCATTTCTAGTAAACTCAGAGCAGGATACATTCAAA -CCAAACAAGGCTGGAGTACAGCTCAGTGGCAGAGTGATTAGCCAGCATGAGCTCCTGGGT -TCTATCTCCACAGGTAGGTAAAGAAAGGAAAGAGGGAGATAGAGATCAGTGGATGGATCA -AGCTGTAGCTTAAAATCTGGTGCTCAGAGTCTAAACAGGAGCCAAGGAGCTGGCTCAGCA -GGCTAAGCAAATATGCACAAATATGGGGTCCTGCACTCACATAAAAAGCCAGATATGACA -TTGTGCCCCTGAGATCCCAGCACTGGGGGCACAATAGGAAGGTCACAGGAGTTTGCTAAC -CAGACAATCTATAATCAAAGTAGCTACATGGTCAGTGATAGAGCCTGCCTCTAAAAGCAA -CTTGGGGTGAGGTGAGGAAGACACTCTAGTCAACTGCTGAGCTCTGCATGGCTGTGTAGA -CACACAGGCACCTGTACACACACCCGTACTCACACACAGAGCTACACTTGGGGCTTGGCA -GAGACAAGGACAGGATGGCCTTCCCAAAAAGATGGCAAGGGTGAGTGAGGGTGGGAGGGG -ACCTCCTGTGGTCAGAGGATTCTGCATTTTATAGCCTTGAGCAGGAGGCCCGGCATTCTC -CTTTCACAGAGCACTAGTCCATGCTTGTGCCTTTGCCTCTGCGTTTCTGCCTGTAAGTAG -CCTTGTTGGGTCAGCTGGGATTCTATTGCCTTGGCCAAGGGCAGTCACAGGAAATACGCT -CATCTGACAGCATGTTCATGACCAAGGTAACGTGAGCATTTAAATCCTCAAAGCCCTGCC -TCCACAGTGACACACTTCCTCTAACAAGGCCACTCTCCTAATAGTGCCACTTGCTATGGT -TAAACATTCAAAGGCACGAATCTATGAGGGACATACCTATTCAAGCCACTGCAGGCAGGT -ATGTCTTATTATACAGTTCTCTCTCTGTCTCTTTCTCTGTCTGTCTCTCTGTCTGTCTCT -GTCTGTCTCTGTCTGTCTCTCTGTCTCTGTCTCTGTCTCTGTCTCTCTCTCTCTCTCTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCTGAGATTGCAGTACATGATTGT -TTAGCTAAGCTGGAAGCCAGCAATCCAGCAACCCTCTAATAATGTGGTAGTGGGCACACA -CAGCTATGCCTGTTGCTGTAAGAGGGTGCTGAAGATCTGAACTTGGGTTTTAAGATTGCC -CAGCAAACACTCTTACCCACTCATCTTCCAGCTCCTTTGTTAATTCTGTGTAATGGAACT -GCATGATGGGCTGTTTTCCTAGGACTGCAAGGATCTATGGTTTACTCTGCATATCACATT -CTCAAAAGGTGAAAGAAGCCAGAATGTCTATATTGCTGTCTACCGCTCTCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCCTCTC -TCTCTCTCTCTCTCTCTCTCTCCTGCATTCATTCCAGAATGGCTTTGGCCATCCACAGCC -CCTGCCAGCGGCAGATTTTGTAGACTATGTCCATTGCTATCTCCTGACACCTGATGCCAC -TGGATAAAGGCTAGCTCGGGACAGAGTCAGTGACTTTGTATCTGACCAGGAAGCTCTTGC -ATCCAGAAATGAGTGAGGTGAATTCCTTAGTCTACCGGGGACTGGAACACTGAGATAAAG -TCAGAAGATGTTGGAATGGAGAGTTCAGGAAATACAAAGACCAGAAGGACCACAGTAGGC -CTCATCTTTGTATCCAAAAGAACCAAACCAAACCAAATCAAATCAACCTATATTTTCCTC -TTGATTTGCAGTTCCTTAATTACTTTTATTAAAATGGAGGAGATTACATCTTTAGTGTAA -GTTGAATATTTTAAGTTTTAGAAAAAAAGATCCTCCCTATAAACCAGGATACCACAGTGA -CTTGATGGTAGAATTGTGGGGAACTTGCCCATCTCCCTACATGCCATAGAATGGTTACAA -GATCTCAACACCATACTAGGATTGACTCCCCCTCGTTCCTCCCATGTATGTAAACCCATC -CAAAGACCTGCGTTTGTATAGCCTGGTCCTCCTCAGCATTGGTATTTTAGGAAGGGAGGG -AATCTTATTATTAATAGTATTCTATCTGTATCAAACTCAGTTTCTGCATTTGCTAAAAAG -CCAGGAATACTATACTTCACAGAAGTTGCCAGCCCAGATCAGCAGGGAAGCCTGCTGAGT -GATGCAGAAGGAGACACCACACAAATGTAAGATCCAATCACAACCTCCCTCGGAGCACCT -GAGCCCTCAGCAATCTTCTGGGGAATCAGATAAGAACTGATAGTTGATAAAGCTCTTGGT -TGGTCGAGGAGCACTTCGGCAAATCCAACAGAGTGCGTTTAGGCTGTGGTGGCCTTTCTA -AGCCATTGCCAGGAGGTTAAAGAGATGCGAGAATGCACTTGCTGTCCTGGAGAAAAGCTC -TATGTCTTTACTAGAGTTTTGATAGATGTTGCTGTTAAGAATGGTACAGGCCTCCCCGTT -TTCACTGGCCCACTCCTTTGGATCTGGTTGAATTGGAGTCCACTTCTGTTGCAATCATGA -TGCCAATATGAAGGGTCAGTGAACTATGGGTTGTGTGATATTGTGCAGAGTTACTGTACT -CAGCGTAAATCCCACAGACTCAGCCTTATTATTTCATCTGCTTCCAGCCATGCGGACATG -GAGGGACACTTAATATTTGTAAGCCTGTCTGTTTTATTAGTCCACATGAGGCCATGTGGA -CCTCTGGCCTTTGAAACCCTGCCTTATTGAATCATTAATGGCTTAAAGCAACGACATAGC -TATTTCTTTTATTTAAAAAGTAGGAAATATACACTGGCCAAAAAAGAATATATCAAATAT -ATATGCCGCTTAAGGAAAAATACAAGAGCACCTGTGAACCTTGTCAGTCTGCCAGGAATC -CGTATTTGTTGCACACAATGGTTATCATGTCTTAAATCACCTTCTTTGTCCTACCTGAAG -TCAAAATAGCCTCCTAAGGAGTATGATGTTAGCCTTAGTTTGGTGTTAATTGTGCCTTTA -CTTTTCTTTCTTATATTTTATAAATCTTATGATAAGAAAACACTCATCAAAATGAATGAG -ACTGAAAGTCCACACATCTGAGTGAACTTCTGTACAGTTAGAAGAGCCATTCTGAAGCAG -TGGACTTTGTGCTTTCGTTATCAAATACATTTCCACACACTTATCTACCACCAAAACCAA -AAACCCAATGGCTGAGAATGAAAGCACTTAGCTTTTCTAACTCCTGCTGGCTCTCTGTAT -GCAGTCCTCATTCGTCCCTTAACCATCTTTCCTCTTTCCTATATGTTACACTGAGCCACT -TCTTTCGGTAGTTGTAGTATGTTCGTAACTGTCTCCAATAATGTAAGACCTCCTTTCTTT -TCTGCCTTAATGTTGACTTTGAGCTTCCTTCATTCCGTCGTAGCAACGTTCACTTATGAA -TGTGCTGTAATTCACTCTACTGTAGGTGACCATCTGGACTGTTTCCAGAGTTTTATTAGT -AGCACCATGCTGTTTGAACATTCTTAGATGTGTTAGCTGGTAGCTAAGAGCATGTGTTTC -TGTGGGATTCACACCAGAGGGTAGGAGTACTGGATTTTAGCCATCAAGGTATTCTGCTAT -GCTGACAGACATTCTGGTTTAATAGGCAGGCACTTTTTGCTTTTGTTTGTACTTTTAGTT -TCTTATAGCTTTATCCAAACTTAGAATTGCCACCCGATGCCATGAAAGCATCATCATTCA -ATTAAGTGCTTGCCTTGCAAGTCTGAGGACCTGAGTTTGGTCCCCAAATCCCACCTCAGA -AAGAGCCGGGGATGGTGGTGCACACTTGCAGTTCCAGATTAGGGAGGCAGAAATGATCTC -TGGAACTCACTGCCCAGCCAATCACGCCTACTCGGTGAGTTCTAGTTCACTGATAGAACC -TGTCCCAGTGAAACTAAAAATAAGGTAGACAGTGCCTGAGAAATGACACCATGGGTGTCC -TCTGTCCTCTACATGACATTATATGCCATGCATACAAACACACCGAGATAAAAAATAAAA -GGAAAAAAAAACATACACACTCAACTAGGCAATATCTAAATGCTTTTATGCACTAATACT -GTTCACTTAATAGGATAATGCAATACCCCTCTATTTTGAATCTGCTAGGATATTTATCAT -GAATGGATATTATATTTTGTTAAATTATAATTATTAGTTTATAGGTCTGAGGAAAAATCA -GATGTTTATAATTTAAGCTACTAATGATGTAAATTTCCCTATTAAGCCAACTCCACATTC -CTGATATCAAACCAAGGAAGTATGGTGGGAGCCTTAAACCTTTTACTTACATTTATTTAC -TTGTGTGTGCACGTGTGTTCATGCATGAGTCCTTCTAACTCACTAACAAGGGATGCCTTT -CCTTTTCTTCAATTTTAATCATAAATTTTAGCTTTCATTGTACATTCTTTGACATTGTTG -CTTGTTTATTCTCAAGAATTTTATTCATTTTGATATTATTAGAAATAGGATTGTTTTCTT -AATTTCCTTTTTACATAATTCAGCGCTAGTGTGCATAAATACAAACGACCTTTGTATACT -GATTCTGTATCTTTAATGTGTCCACTTATTAATTCTAAGAGTTTTTATTGGTGGAATATT -TAAAATCATATACAAGTGTGTATATGCATAATTACATATGATCGTGTCATCTGCAAAAAA -GGATAATTTCTCTTCTTCCTTCTGATTTCGGTGCTATTTGTGGCTTGCCTTCTGACTCTG -GCTCTCATTACTTGTTCTTGTTCTTATAAAAACTGTTTAGTGTTTTTGACATTGAATATG -GTGTTAGCTGTGGGCTTTCTCTGTGTGAACTTTATTATACTGAAATATGTTGCTTCTATG -CCTATAGTTTGTTGTCAATGAAGTTTATAGAAATAGAAAAAAACAAAAACTATATAGATG -ATAAGTGATTAATATACAAAATAGGTATTAATATCCAATTCTCCAAATCAAATAGCAATC -ATCAAACTAATGGTAGTGGAGTTGAAGTCGGACACAGGATGTAGAAAGGGAATTCCCTAA -GGATGACGTAGAGATGACCAGCAAGTATTTAACAACTGCTCAGCATCACTAATCACTGGA -AAGGGAGGTCAAAACTGCACCCACTTAGTTTAGTCATCACTTTAGTTCTATTAGTATGAG -ATCTTTAAGAAGCAGGAACAAAATAGATGTGGGGCTAGAGAGATGGCTCCGTAGGTAAAG -TACTTGCTGCTTAAGCAAGAGGACCTGAGTCCAGGTCTCCAGCATCCACATAAATGCCTG -TGCACAGTGGCCTGTGCCAGTAACCCCAGCTGTGTGTAGGGTAGCAGAGACAGGTTGTTG -CTAGCGGTTTGTAGGCCAAACAGTTAATTTCAGGATCAGTGAGAGAACCTGTAGATAGAT -AGACAGACAGATAGATAGATGATATACATAGATATACATATATATAATTTAATATATCAC -ACAAGTGTGTCATAAACATATAACATGCACACCTCCACAAAATAAATAATATGCAAGTAA -ATACAATTTAAAATATCATGCTCCAAGCATGACAGTATATACCTGTACTTTCTACTCACA -GAAGGCTGAGGCAAAAGAATTAGGAACTCGATGCTGCTGAGGTAAGGGGGCTGAGGGTGG -GATCAGCAGGAGGGGAGGTAGGGAGTTGAATTTGGGATGTAGAGTGGTTAAGTAAGTAAG -TAAGTAAACAATGCATGTCAGTCAGGTAAGTGCTCCCTCCCCTGCCTCACCCTGAGTCCC -TGGCTTGCTATTGACCCCTCATCTTATAGAAGCATCATGTTTGCCTTGACCCCTCGTCTT -ATAGAAGCATCATGTTTTGCCTTCTTAAGAGCAGCCTCTACCAGTTCCTGGGCTCATTTC -TGCAAAGGATTGGGAACCAGGCAAAATGGTAAATTCTAGGTTTGAGAGACACCAGGTATT -TAAGACAATAATTCTGCAATGTCAAAAATGACAAAATAGCTCCTATCCAAGAAGCTCAAA -GTGTCTCCTAAACTAACTTCTCCCTAGACTCTGGTGGAAAACTGATTCTTTCAATGAGAT -TATTTTCTACACTGAAGTTGGGGGTGGAAGGTGGAGATATGGGCCTGAGAAGAGAGATGG -GTCCCCTCCCATTAACTCTTGTATTGCCGTTCTTTTTCCTGGAAAATGTGAGAGTGATGT -GAATTGTTTAAAAGGTTAGTTAAGAATCAGAGCATAGGGGAACTTGTAGCCCAGTTTCAT -GATAAGAAAACCATGTGATCCTACATAGACTGCAAATAGAAATAGCCAAATCTTACTTTA -ATGTGAGTCCCCAGTCCTCTTGGAGTGTCCTGATGTGGCCTGAATGGAATCGAGACAATG -GGAGAAAGGGAAACAGATCTGTTCCAATCCAACCAAAACTTGGCAAACAACAGGAAGTAA -GTCATGCTCTGCATGGCATGGTTAGATTTCAGGGCTATTTTGCCCAAACCCAGAGCCTTT -CAGCCACTGGCACAGAAGAAAGGCCCTTGGGGTCCTCCTTGGACTCCGTGGATGAGAGGC -TGCATGGTAGCAGAGGGTAGAAAGAGGTTTTGAAATATCCTGGGCCCACCTTCTTGGAGC -AGTACCATAGTTAGCTCTCATAGTCTTCAGTTGGACCCTTGTCCTCCTGTCCCTCACAAG -ACAGCTACATATTCTGGTGCTCTGAAAACATGGTGATGCTCAACGACTTTCCCTGCAGCT -TGTGTCTATTCAGGTGGCTCATGACCAGCTGGTCCTGGGGGCCAACTGCCATCTGGACCA -ACATGTTCTCCATGTTGAAAAAGATATCCACTCGCTGCAGGACACCGTAGACATAGAAGA -GAATGAAGAGGCTTCAGGATGTGACTCTTTCAGGGTTCAGGTTGTTGACCAACAGGACAG -AATTCCCAGCTCCTGCCAGGCCTAGGATGGCCCCATGGACAGCCTTGGCTTCAACTGCTG -CACATAGAACAGCTAGATGGGCCAGAACTCTGGGGATGTTAGGAGCAGAGAGGCAGGAGG -CTGCAGCCATGGGTAGGTCCAGCAGCCCTGGCTGTCTCCATAGGGCAAGCCAGGGTAAGT -GTAGTGTCTGCCCTTGTTAGTGTATTTGACATTAAGGCTTCTGAACTTGGAAAAGTCAGT -GTGTAGCATGCAGCAGGCTTTGTGTGCTCTGGTCATCTGGTGACAGCTTGGTGTGCTGTG -TGCTCTCAGGTCAGCATGCTACAGCAGCATCTGGAATTGGTTGTTCTACGCAAATGAGAT -AAGCTTGAGAATGGTGTCAAAAATTAAAGAACCTGATAAAGCATAGCCAGGGGCATGAGT -AGAAGAGGGTTTCCATGGTGATCCTGAGCATGGGGACACAGGCCTGCCATGGCCATCCTC -AACCTCAGTGGAGACAGTCAAGGCCAGGCTTCCCAGCTGCACTGAGATCACAGCCTGCAG -ACCCACCTGGGCATGCACCTGATGGATCTAGCTGGTGCTGAGCTCCTTGAGGCTGGAGAA -CTGAATGTAGATGGGCTATCCATATCGGATGGGCCCCACTGACTGTAGTAGTTGACCATG -CCATTGGCAACCTCCTTTGCATATACCTTGATAAAGGACTGGTTCTTCCCCACTGGCATG -AGGAGGCTGCTGACTTCCCAAAGGGCAAGTCTAGGGAAAGAAGCTCACCTCAGTGACATC -CTTGCACAGCTGGCATTTAAATGACTCTGGAAGGGACTCCTACCCAACTGTGGTCTCCTT -TCAACTTATTGCTATTGTTACTACTGGCTGCTTCAGCTAAGTGGCTGTTCTTGATGAAGG -GACAGTTGCTGACATAAAGAGCTTGTCGGACCTGGCTTTGTACCTATCTACAACTACATC -TGGGAGTATGCACACAGAGCAGACCCAGGGGGACAGAGAAGAGGTACAGAAGTCCCAAAT -AGACATTTTAAAAGGTGACTTTTATGCTTGCTTTACATAAAGAAGATTAAAGGTTTTCAT -TTTCTTCAATCTGTTGGTACTGGGAACTGAACTCTGGTCCTCTGGAAGAAAAGCTGCAAG -CACTCTCAACCTTCAACCTTAACTCTGAGTCCTCTCTCTAGCCCTTCCCACTGTTTTTCA -CTAGGTATGGCCTATTCATTTCTGTTCAGACCCATAGATCACAATCCATGACTTCCAATT -CGCTGTCTCTGAATCTTGAACACCAAACTAGATGACTGGTTTGGAGGAACAGGAAGAACA -AGAGGAATTAATATGTGCTAAGTAAATTCAATGATGGGCCTTAGAAATACTTAGTACCTA -GAAATTTGCATAGATCCTACCCCAGTCTTGAGGTAGATTATACCCATTTTACAGATAGTC -ATTTGGGTCTGCTTCCTTGCTAATGCCTTCACAGATAGTGAAATGGGGAGAAAGTGGAAT -TCTTCAGTGTGACAGAGGCTTTCTAGCCTCCAGTGAGAGTAACTCAGAAGTTAGGGTGCC -AAAAACTCATGATCACATAAAGCTTTCATTGAGTCAATGGCCTCAGGTTCTTGTCCTACT -AGATGGGATGGTCTCATGGAGCACAGGAAGGGTAAGAATTTGGAAAAGAGCTTATTATGG -GTGTGCAGATTAGGGCATAAGATAAAGCAAGGTCAGCTCCTGTGAGGCAAGAGGACTTGA -ATGGAGGCATGTGGGGGGAGTTGGTCCATCCAGTTGACCCATCCACATGGGTGTCTATGT -GCTTCTTGATCTCAAATGTCTTGATTAGAGTTTTGGCCTCATCTTCACATAAAGCTATCA -AGCAGATGTCTGAAAATAGAAGAAAGATAACAAGAAGCCAATGGTGGTCTAGAGTGTCCT -AGTACATATGGGATTTCTGACCTCTGGCTGGGACAGAACCAAACCCTTTCTGGCCAAGGA -CAAGAAGAGAGGACTCTCTATAAGCTGCCTAACCAGGTTCTATCTCCTGGTCTCACCACC -AGAATGTTTTAGAAATGGGTGAGCATCCAACGTCCCTCTGACTTTGTCTCCTTTCCACAC -TACTGAGGTCTGTAAGTTGCCTCACTCCTGGAAGGCTGTACAACTCCACTGAGTTAGAAG -CCTCCTGTAATGCATTGGGGTTCCCCTTCAGTATAGCTCTGTTTGCTGAGTTCCCATCTG -GACCACTTCTGAGTAACACTGGCAGCAGCTGGCATGTATCTGCTTGCAGTCTTAGCTAGA -TTGAGCCCAAGAGAGGGCTTTGTGCTGACAAAAGGGGGACTCAGACCCAAAGCAAGCAGG -CAAGGGAAGATGAGGTCCCACTGACACATGCATCTTTGATAGTCTGGAATAGGCTCAGCT -AGCTGTTCTACATCGGACCCTCAGTACAGCCACTATACATAACCTCAAATATTTAGGATA -AAAACAACTCAGAATCACCACACTGAAAGCATTCTTCATTAACTGTTCATTAAAGAAACA -GTGGTATATCTTCTATATATCAGGCTACGTAAAGGTATTGATGTAGAATGTGGTTCCCAC -CCTTGACTACCACCTAGTGCTATGTTGCTATATTACAGACAAGTGGGGTTTGCTCCCTTC -TCCTCTGGGTGTAAGAGAAAGAATTCCCAGAGAAAAACCACTGGGGAGGGAGCATTGTAG -AATGAATAGGAAGGGAAGGGCAAATGACAACTAGAGATCTCTTTCCACCACCCACTCCAT -GTGGAGGGTCATTTTGTAACCTCTGTACCCGGGAGGCTGAGAGAGGAAATTTGCAATAGG -TTCAATGTCACCTTAGGCTACATAGTGAGTTTCAGAACAGTATGGGTTATAACATGAGAC -CCTGTCTCAAAACAACAACAAAATGGACACCACTACTCATAGATATGATTGTTGAAGATA -TTAATATATTTAGCCAATACCAAGAATTGGTCATTAATTTTTCCTGTTGTTGGTGGTGAC -GGTACAATTCAAGTTCCCACTATCAATATTCAAAGTGTTTATATTTTGCCTTGTGTGGTC -TCAGTGGTGAGTTTTCTTGCCATTGCCTGCTGTTTTAACAACTGCAACCGTTGGTGAACA -TCATTCCCATCTGAAACCTTTTGGACTCTGGGATCTCCCTTACTTAATGTTAGCTTTTGG -TACAAATCCAAATCTAAGAATGAGAGACATGGCTGGGAATTATGCTTGAAGATGCTGAGT -GAATGACTTTTAACAGGTGCTAAGACCTCTGCTGATGTCGACTAGTGACCATCCTCTTGG -ATTTGATGAGTTTGCACTTTTGGCTCAAACTGAAGCTCATGTGAGACACTAACATCCTTT -GAAGACAGAGCTCTTAACTGTCCGGTGATGATGTTTGGGCTTGAGCTTTTATAGCACCTT -CTGGAGAGACACACTTTGATGTCATTTTAAACCTCAAGAAATCACATTTTCGGGTGTTTT -AAACAGTGTTTCCAGGCTGAAGATTCTGAGCAAGAGGGCATGCCTACATGGATAACAAGC -CGATCTGAGAGCAGCCACATAAGGAAAGAGAGTCCTGGTGTTAATTTTGTGCAGAGGACT -TCAGTTTTGAATTCTTGTAGTGGTGGAATGCTTGATCAGATGGTGAATGAATTTGTCTCC -ATCTTCTCCTGTGTACACTTATCAAGCCTGTCTTTCCAGCTACAGGGATCATGTGTGATC -CGTGGTCTGCACTCTACTGATCTGGCAGTTTCTAAATTTTCTTTATTTTGCTTTTGTTGT -CCTAGAAGTTTCCAAGAATATTGTTTGGGGAGTGTGGTTCATCAGCTAGCCTTGGGACTA -GGAAAGAAAGACACTCTCCTCAAAGCTGTGCCAGGACCATGTTAGAATTGATTCCTTCGC -TGCCTCTCCCATCTTTATTTAATCTACAGGTTCTCTATGGCTTGAGCAGAGACAATTACT -CATTTTATTGGAGGACTTGCCTGGGGAGCTTCTAGAAGGATGGATGAGTCACGGTTGCTG -GTTAATCTTGTCTGCCAGCAAGAGAGTTTTATCTAAGTAGGCAGTAAGCTTCATCTGAAG -CCATCTGATAACCAAGTTCAACCCATGGCCAGGGGCTGTAGGCCACCAAGCATGATTTTG -ATGTGATGTGACCTGACATAAACTCATTAGTTTGCTTAAAAAATTATGATTTGGGGCAAG -TTTTTGCAGCCTGGTTATATACAGCTCCTTATGTATACTTGAAGATGATAATGTCATTTC -ACAATATCAAAAGTTTAAACACATTTAGACCAATTCCCAATAACTTGAGAAGCAAACTTT -CAGACTCTTGTGGATGGCCTCATACACAGTTCCTCTAATTATATTTTTGCTCTGTGTCCC -CTATCTGTGACAATTCACCAAGGTCAGAATCAAACCAGAATAGCTTATAGAGGCTCAGAG -CAGGGCAGTTGGATTGCATGATGGGTTGGGTAGATGGCAATGGTCTGTAGATATTTAATT -GGCACAGAGTTTAATCTGGGAAGTGAAGCAGAGAAACTTCTGACTGCTTCTCTGCTAATG -ATTGTTACAGAAAGAGACAAATTTTATGCAGCTACATTTTGCCGAAATTGTATTCATTTG -CTATCCTGTCATAATAAAGCACAACAGGCTAAATCTAAATTCACGTGTCCCTTCCCTGGA -GAATAAGAGTCTGAGATCACAGTGGCAACAGGGTTGATAGTCTTCTAAGCCCTGTCCTTG -TCTTACTGAAAGCTATCCTCCTGCACGGTCTTCAGAAGGACCTCCCTATACAGTCCCCTC -GGATCTGTTTTCTTCCTCTTTAATTGAAATCTGTCAGATTGGATTAGAACCCATTCTGTA -CCCTCACTTTACCTTGTCACCTCCATCACCTCTTTAAAGGCTATGTGGTGAGGTGGGGGA -GCTAGGGCCTCAGCATATAAAAAAATTTGTAACTCAATTGTTCTCAAATGAACAATGAGA -GTTGCCCATGAGCTTTTGCCAAAATTTGCCTCCCTAGTGTCCCTTCGAATCCGTATACCT -CAGCGCTTTGAAAGACTTCTGTAGGAACAATGTGTGGTTGGACAGGAAATGAGAATGGGT -TGAATAGATTCCAGAGCAAAACCCATGAGCTGTTGAGTCAGTGAGATCTGTTTGGACTTG -ACAGTGGTGCTTGATTTTCACAAACTGATGGTTGCAAATGTTTATATACAAATCAGTGGT -GTGATGCTTTTACCTTTCGTGGGGCTGAGTGAGGAGGAATTTCATAGTGTGTACAGCTAA -GGTCAGAGTGACAAAAAGCCACATTCACAGGAGGGGGAATCACTTTGATGCTTTTCTACC -AAGCTGAAGTTCCAGGAGGGTGGCTTGCTACCTCCCTGTCCTTGTCTTCCTTCCTGATAC -CCTGAACCATCCATCCCCAGCCTGTACTGCCCTGCTGAATGCTACTCAAGTTAGATTACA -CAATTGCTCTTTGCCATAACCACCATCACATCCATCCGTGTATGATGGACAGGTGTGGGA -TCGATCAGAAAGAAAGAGCACAGGGGAGATTAACTTATTCTCCCACTGACTGCTCAGGTG -AGAGCGAACAGTCTTCATTCTGTGGATCTCAGTTTGGACCCATTCAATACATTTGACATG -GGTAGGATGGACATGGTGCATAGTGGTTATGGACATAGGACTGAGCTGGACTAGAAGACA -ATGGCATCTTTAATAAGTTTTTGACCTTCAGTTTCTTTAAAGTGGGATAATTAAGAGATG -CTCCTCTATATAAGCTTTGGAGATGCAAACCAGATGCTTATGCTTGCATGACAGGTACCT -TCCATCTCAGCCATCTCACCAGCCCTGGATATCTTCATAAAGAAGCCAGTCTGTGTGATT -CTGTTATAGCAGCACAACATAGACTGAGACAATATAACTTGGGTTGAGTGTGCTCCACAC -TCTCTGAACACCTATGGATCAGTGTGAGCAAGGTCACTGCAGTGGTTTCTAAGCTAAGTG -GTTAGAACACCCTGAAATTGTCTCTGCCTCAGTTAGCTGCCTTGGAGAAAAGAAATGGCT -GTGATTTCCTCCATCGATGAACAAGGAAACCAAGCACCACACAGAAGAGGAAGGACAGAC -CTGAAGTCACCGTGAGATAGGAGGAAGAAACCCATATGTTTCTTCCTAAAAATACAAGAT -TAAAAAGAAAAAGGTAAAAAGATTATAGGCCTGCTGTCCCAGCTCTGGTTTCTTTGTAAC -ATTTGTCAGACAAGAAGAAATTGATTGCTTCATTAGACCAGAGCGAGCTCTAGGAGGGAA -GGCCGTGCTGCCTGCTTTACATGATCAACTGCAAAATTCAAGATCCCATTCAACCTCCAG -CCAGAGCAACCACAGCTGTAGCTCCACTGAACCCATGGGATTTTGCTTCAGTTCAAAGGA -AAAATAAAGGAAAGGCTAACCTTGTGTATTCTAAGAAATGATAATTAGAGATAGGCTTCT -AGCAGTGTGGAGTGGGGTAGATGGCTTAGTTGGTGAAATAGTTACTAAACACAAGGACTT -CAGTTTGATTTCCAAAACATCACATACACACACACATACACTCACACACACACACACACA -CACAAACACAAACACACACACACACAAATGCACATACTTAGACACACTCACACACACAAA -CACACGTACTCACACACATACATACACACATATTCAGACATACACATGTGCACATACACA -CACATACTCAGAAACACACACTCACACACTCACACACTCATACACACACACCCATACACA -CATATACACACATGCTCTGACACACACACTCATACACTACTCACACTCACACACTCACAC -ACACACACACACACACACACGGTGGCAGGATGCACTTATAATACAAGGCCATCACTAGCA -GACAAGTGGGTTCCTGGAGTTTGTTGGGTTTGCCTTGAAAGTTAAGTGTCTCCTATTGGC -TTATGTGTTTGAAATGTTGGTCCTCAGCTGGTTGTGCTGTTTGGAGAGGCTACGGAACCT -AGGAACCTAGCAGTAAGGCTTTGGTACGGTGGATCTTGAATGTCAAAGGCTTGATCCAGG -TCTGGTTCCTGCCAAGTTCTCTGCTTTCTGATCACACACTCTCAGCCATCTTTTCTTCCC -CACCATGATGGACTGTATCCCCCTTAAGCCTCAAGCCAGAACAAATCCTTCCTGTCTTAA -TTGTCTCTCTCTGTCAGGCATTTTGCCACATTAGTGAGAAACATAGCCAATACAATGGTC -ACCTGTTACATTCCCACAAAGGCAGGTTTAAGTGAAGGGCACTCCTTAGGTTTAGTTCCC -AAGCGACCTAAGAATTAGAACCCAACATGGCCAATCCCTGCCTTTGAGAGGACTTGAAAC -TCAGAGCCCCGATGTTTTGCAAGTGCAGGATGCCAGAGAAAGAGTGCTAAACATTATAAG -GAGCCCCACTTCTGGAAGCTGGGTCTCCAGGCCAGGTCAGCCGTTGCTAACTGTGGACCA -GAGCAATTGAGGACAATTTAAAAAAGGAAAAAAGCAAGTCACAGTGTCTGACCTTCAGCT -GCTGTACTCATAACTAAAGCACACTGGTGGTAGAGGGAGCTCAGGTCACTGGGAGAATGG -AACCTTGAGGAGGCAGGCAGGGGATTCCTTAGCTCCCATATCTCTGGGTCTCGATAGACT -TAGGGCCCCTGTCTAAGCAGGCAGTGAGCTTAAGAGGCTATGTGAGCATCTTCAGACTCT -TGACACCAGAGAGAAAAGGCCAAGGGGCATATGAGGGAGAAGGTAAAGAAGGTGGGGGAA -GGGCTTACCTCCTTGTCCTCATTTGCTGTGGGGTTTCTCCTCTCTGTCTCTTCTCTCTGT -GTTTCTCTATTTCTGAGTGTATCTGTCTGTCTGTCTGTCTTCTCCTCCTCTCTCTCAGAA -GCTGACTTCCTTGCATAAGGGTGTCTGGCTAAATATTCACCATGGTTATCTGGAAGAACA -TAAGCAACAGACTCCAAATGAGGAGATTTGTAACCTTGGCTCATGCAATTGGGAGTTAGC -ATTTCAATGCATGAACTGAGTTTGGAAAAGCACACACTCAGTCCAAGGCATTCTCCATCT -CTCCCAGATAAGCAGCAATAGCTGTCTATAAGCTGGAGAGGTAGAGATGGGGATTTGAAT -TGTTCTAAAAAGCTGTATGCCTCAAACAAGGAATTACAATGATGCAGCCATAATCAAAAA -CAGAACATCTGGATGCTGTCTGGATCCATTGCTATGAGCCAGGATGAGCAGCTGGAATGC -TCTGTATCCACACCATAGGCCACAGTGGCAGCAACAGTACCTGCATTTATGTGGCAAGGG -TGGGGCTTGTGTGCACCAACTGGCTTTCTCCTTCCCCACCTGCATTTAACTCAGGTCTCC -GACCCAGTGGGCCATGCTGCCCACAGTAAAGGCAGGCCACTGTGTTCTTAGCTCCTCTCT -CACACACCATTCTTCTCTGCAGAAGCCTCCACAGACACACCCAGAAGAGTGTCTTACTAA -TTATAGACATCTCTCAGTTCTCACAAGTTGGCCATCAAGATTAAGGTCACAGGTGGCTGT -AGCAAAGTGCGACAAATGGGACACCTTAAATAGTGTGGCTATTTCTCATCATTCTAGAAA -TTGTTATGTACAAAAGCAAATCATTGGATGTTCTGGTTGGTGCTCACTTCCTCACATGAT -GGAAGAGTCAGGGAAGCTCTCTGGTGACCTCTTTTTTAGGGTCATAATCCAAAGACCCCA -TATTCCAACACAATAGTCTTGGGAAATAAGATTTCAATATAGACTTGAGGGTTGGGCAAG -GGGCACGTGAAGTCCAAAGCATCCTCCATCCCTTCCTGACAACCAGGATGGCTTCTCTTG -ACAATGTCACTTAGCTACATGCTTACTGAGCCCCGACATGGAGGTGCGAGCTTCAGGACA -GAACATGACAACAGCTTCGTGCTGCTCACATCAGGAGGGTCAAGAATTAACACTTCAGAG -AGGCAGGTGGTAGCCAGAAAGCAAGGCCCTCTGTAGTCTCTTTCTGGCCTTTTCCTTTGG -TCTCAGGGATGAGTGTTTATGGCACTGAGGCCAGGCTTTTCCTGTATAATTTTATCCCTC -TTTGAACTTTCCAGAGCAGGAACAGAAGCCAGAGGCAGAGGGCCAAAGGGGTGAAATTGT -ACTCTGAAAAGGGGGCACCGAGTTCCTGCATTGAAAGCCCTCACAACTAGGGCCTCCTCA -TTAAGAGATTCTAAAGAGAGCCCTCCCTCTCAATAGCTTTCCCAAGAAGCCACTGGAAAG -CAAATACTGGGTGGCAGGGTTTGTGCCAAGTGGCTTTTGTGGAGGTCTCAGGGGAGGCTC -CTTAAAGGAAGTGTCCAAAGTGAATCACGACTTGGACTGATTGTCAAACTGGTCACATTA -GCTTCTCCCTTGTTTGTCTGTGGGTCTCCAGAACTCTCAGGGCCCTGGGATGTCCAGTAA -GCTAAAGCTGATCTTCAAGAAACTCGGCAACTTTAGCTTGCACTTTAGAGCCTAGAGTCC -TTACACACTAACCAAACATAATACTGTTCTTCATCAGGGGAAAAAATACCCCTATAAGTC -CTGTGATTTGGCCAATGTCAGACACAACAGAGTCAAGATAAGAACTAGGTCTCTTCATCT -CCTCTGTTCTTCTACAGTTTTAAAGACCAGGAATGGGGCTGGGGAGCTAGCGCAGTGATA -GAGACTCCCAGAACCATAAAAATTATAACAATAATAATAACAAGAATGGCAATATAGTAA -GACCAGAAGTGGACTCCTGATGGAAAAATTAATTGTACCCAAATTCATAGATATTTGCAT -TTACCCATTGGCTCATTGTATTGTGGTCTGCTCTGCATAGAATAAAGCCTGAACTTCAAA -ATAAACCAAAACTGTTTTAACAATGTCAACAGAAATGTAGCATGACCTTATTCTCTGCTC -TTGGGAATACTTCGTTCACCCTTCCTTCACTCCCTTTGTTTGTACTGTCTGATGTATTTG -CAGGGACTTATTCAAATGGTTGCTGTTATGTTATAGTTTCAGAGGCCCCCACAGGCCCTT -GTGTTTGAACACTTGGTCTCCAGCCGGTGGTGGTATTTTGAGAAACTGTGAAACCCTTAG -GAGGTAGGATTTAGATATAGGAAGTAGGTCACTAAGGGGGTAGAGTGGTAACAGGCTTGT -CCCAGTATAGTCTAGCCCTAGTTCCAGCTCTGGCCCAAGCTTTCTAGTTTTTGGTCCACA -GAGCCATACCTTCTTGTGAAAAGTCATGTTCACTGCATTGCTGTGATCTACCATCACAAA -CCCTGAGCCCAAATAACTCATCTCTCATTATGCCACCTTTTGTCATGCATTCAGTCACAG -TGACAAGAAATGACTAATAGGACACCAATCACATGGCCGTTTATGGAAATCCACACAGTG -TGTGAACAGTCAGGTTAAAAACCACAGTAGGAATGCTTTTAACTTGTCCAGCAGTGGTGA -TACACACCTTTAATCCCAGCTCTTGGGAGGCAGAGGCAGGTGGATCTCTGTGATGTGATT -CATCCTGGTCTGCAGAAGAAGTTCTAAGATTGTCAATGTTATACAGAAAAGCCATTTCTC -AAAAAATAAAACTAAGAACAAACATAAATAAAAGAGAGAGGAGAGAGAGACAGACAGAGA -GAGAGAGAGAGAGAGAGAGAGAGAGAGCTTTTTACACCCCAATACATTTCTGTACCATGG -AAATACTCCTCTAGCTATTTCAAGTGGATTGATACTATCAGTCTTGATTTGGAGGAACTG -AGATGCCAGGCACTCAGGAGGAACTAGATGACCTTGTGGAGACAGGATGGAAGAGACTGG -CATGAGCCAGGAGTTAGAGTTAGTACCCGAGTTTTGAAGGTTTGACTAGGACAGGAGGAA -ACTTAACCAAAGACCTCCTAGAGCAGACCTTCTAGAATGTTCTGAGACACTGAAAAAGAA -GCAATGTTAATCTGAAAATTAAAATTCCACTTCTAAGTCCAGGAGCAGAGATAAGACCTG -ATTCGGGATTCACATGGAAACCCAAAATAGTTCTCCCAAGAGGGGCCTGGGAGAGGAAGT -ATCCAGTAGCCCCTAAGAACAGCACTGGTGTGCCTTGACCTGCCTGCCTGGCTGATCTGT -AGAGGCTGTAGGTGCTACTTAGCATAGAGTTGAGCTGGACAGTATCCCGTTGACACAAAT -GTATTAATTCTTATGTTTATAAAGTGTGAGACTCTTTGGCCCTTCCTGTCTCCAAGTCCT -CCTTGGTTGAGGTTTAAAACCTGTCTTTCCAACCATAGAAAAAGACGTTAGGGATCCCAG -TTTCCAGTTTCCAGTTCCCTGGCCTGGTTCACTGAAATCACACCATGCTGGCAATGCAGC -AGCCTTTCAAAGTACTGACCATGCCTTTCCTTCTCCCTTTTCCAAGCTTTTGAGTCTTCC -ACAGCCTCTCTGCTCCTCAGAGTGAACCATGGAATTTAAGGCAAAATAATGGAGTGGAAG -GGAGAGTGAGCCATGGAATTCCAAGCCATATATGAAGTGTAAACGCTACTGTGTGACCTG -TTTGTCTGTACCTCAGAGTGCTTACAGTTTTGATCTGTAAAACTGATTCCTGCATATCAC -CCTGACAGTCTATCTTTATGAAATGTTGTCAGTCATAACCAGCAGAGAGACAGAGGACAG -ACCTCTAAATTCTCCTCCTGAAACCTGCATGTTTCTTATGACTTTCAAAGCTAGTAAGAG -CTCAAAGGGGTTTTGTTTGTTTGTTTGTTTGTTTGGGGTTTGTTTGTTTTTTGAGACGGT -CTTACTATGTAGCTCTGGCTGTCCTGGAACTCACTGTGAAGACCAGGCCGGCCTGAACTC -AACAGTATCTAACTCCCCCCAACCCCCTTGCTGCCCGAGTGCTGGCATTAAAGGCATGTG -CCACTATGCCCAACCCAAGGTATTTATTGAATTCCTGGACCATCATAGTTTCTCTATGAC -ATAGTCATAACCTTCAGGCCCATGAACTTTATTGATTAAAGGAGCAGACTCCCTCTCAAT -TCTTTCCAAAGCAACTGGATTCCTGATTTTGAAAGCAAGGGCTGTTGAGTCACAGTTGCA -AGTATTGTATGGAATCTGGGCCTGGAAAAGTCTATGAAAAACTTAAAGTTCACCTCTCCT -AAGCTGTTTTAACTTGAAAATGCAATCAGGATTGATGAGAGAGACAGACAGAGAGAGAGA -GAGAATCATATTACCAGTTTGTGGGAATTTCTATGCCCACAATAAAATTAATATTTTATT -TGAAAAGCTATTTTGTGGAAATTGATGGAAAATAAGTGTCATGACTAATAAACAAAAGTT -GAATCATTGAGCAGCGATGAACAGAAAAGGGGGCATCTGTAACCCAGAGAACTAATATTT -ATTGTATGCATCTTTTCTGGCTACAAAATCAGTTATTTCACCATCCCTAAGACCTGTTTT -CTAAAAGCAACAGTATAGAGTTTCAAATATCAAGGTGTCTTTTTGGGTCAAATATTTGTA -AGTTACATTGACTTCAAACATTTAAGAGACAGTGAAATTCAAACCCCTTTGTGAAGACTA -AGCTTAGAGTGTTCCAGCATGGGTGACCACCTAAAGGAAGAGTAACCAGCGAAAGTCATG -TAATATGACTTCAAAGTGTCAACATTGAAATGTCCATGATGGCAAGGGAAATTAGTCACA -CTTGATCACCTCAAGAAACTGAGAGAAAAGAATGATCTGACTTTCAGAAACGGCAAAGCT -GGCCAACAGCAAAAGATAGGTGTGTGTGTGTGCGGGGGGGGGGGGGGGGTCTTGGTTGGC -TTAGATACAGATACTTATAGGTGGAGGGGTTGGATGGGGTGCCTTGGTTGGCTACCACTG -TTCCAGTCAGCCAAGCCTCTTTCCAGCAGAACAGAAACTACAAGTTTATTGCCTGATGTG -GCAAGGAGCTAATGGATGAAGCAATTGAGACTAGATCATCAACTCCCTTAATGATGAGAC -CTAATAATATTAATCATTATTAGCTTTCAATTATTAACTCTTCACTTAATCAAACTGGCA -TCTCAAAGTCATCATCAATTCACAAATATATTTAAGCTTAAGGACTTATCAGTTCATGGT -GCCCATAATCCTAGCATTTGGGGAGCTGAAGCAGGAGGATTGACATGAATTAATGTCTGC -TGGGTTACAAAGCTAGTAGAATCACCTTGGAAGAGTGGAATGTGTTCCAGTTGGAGGTCA -GAGGAAGATATTTGAAAATGGAAGCAGGGGCATTTGCTTAACCTGGATACATCAGCAGAA -ATGAGTCATGGTCCTTGTGATCTGCCGTAAGAGGACGGTATTGTTGGGAGATGTTGTCCT -TTGCCGAGTAACATTGTAATTGAGAAGAGTTGTTTGTTTCTTGCTGCTCACCTATACTCT -GAGCTGGAAGTTTTTTTCAGACATGACCTCAAATCTCAAATAAATATATGGCTAAGTTGA -TAATACAACAATAGACATCCATGCACAAATACAAATTACAGTAATTCGTTTCCTCTCTGT -TTTCACTTAAAAAGTAATAATACCATTACCTACTGGTCATTTTCCTAAGCATGCGTCATT -GACACAGCTGAACCATGGCATAGTTGAAATAATTGTTGCTTTAAAAGTTATAAAATACAT -TCATAGCCCACAAGTAAAGTGCCAGAATAGAGCAAGATAAAAATTCCAGGTTTTCTCCAC -TTAACATCAGGCTGAATTCTAACGTGTAAGCTAGTTACATAAAGTCCACAATGCATTATT -TGCATTGTGCATAACTGCAGTTAGTAGTTAGGGATCTAGGCTAGGCCACCAAGCCTATTG -AGTCATAGGATGGCATTCAAGTCTTCATAAGTTACATGTTATTCTTCAAGATTCAGAGTT -AGTAAACAAAGGAGCCAGAACTCAAACGTCAGAAAAATCTGAATTTATTTAATTATACTA -ATGTGTAGTTAATATATGAACATTAAATGAAGAGTTATTTATAGCTTAAAATGGGTTATT -AACCTCAGTGAATTCCTAGTTGGCTGAACTACAGATGGCAGGAGGAGGGGAGAGCCACAG -AGTGTTATCCATTCTTGATATAAAATATATAGTCTGGCCAAGCAGGATGCTAACACAGTT -ATTAATCAGAGAAGGACCTTAGCATTGGACATATCTGTGTATAAACTGTAATGTTTTTAC -ATTCTTAATTGACAATAAATAAGTTAATTGCTAACAATCTAGTTCCTTTTGTTATTAAAA -TTGGCAAAATTAATAACTTATTACTCACTAATTATTATTGATAATAATTCTTTTCAGAAG -GTGTTATAGAGGTTAAATGAAATTGACTATAAAGATACATCTTTGAACTGCATCTGTGTG -CATGCATATGATGTATGTATGTGTGCATGTTTGTGTATGTGTACCTGTGTGTGTGTGCAC -GCATACGAGTGTGCGTGTGTGTTTGTGCATATGCATGTATTCATGCATGTAGAGACAAGG -TTGGCATCAGGTGTCTTCCTCTATCAAATCCCACCTTTTCTTTTATTTTTTGAGACAAAG -TTTCTCACCTAACCTGAAGTTCGTGAATTCAGCAAGTCTACCTAGCCAGCGGGCTCCAGA -GATCCACGTAGCTCCTCTGCTCCAGTTCTCTGGTTGTGGACTCTCTCTTCCTTCCTTCCT -TCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTCCCTTCCTCCCTTCCTCCCTTCCTCCCT -TCCTTCCTTCCTTCCTTCCTTCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTTCCTTCCT -TCCTTCCTTCCTCCTTCCCTCCCTCCCTCCCTTCCTTCCTTCCTTCCTCCCTTCCTTCCT -TCCTTCCTCCCTCCCTCCCTCCCTCCCTCTCTCTCTTTCTTTCTTTCTTTCTTCCCTTCT -TTCTCTCTCTTTTCCTTTCTTTTACAGGACTTGCATACTGGGTATGTCATCTTCCCAGCC -TCATGCTTTTTCTTGCTCCCGTACTCTATCTTTTCAACTTCCAACCACGTTCACAGGAAC -AGGAGCTTGCGTACACACAGCCTCACTGTCTGGACAGACATGGCTAGGCAAAATACTCCA -GCTGCAGAAATAGAAACACTGCATATCTTCACACATGTGGAAAGATGGAAATGCTAATTA -CCCTGAATTGGCTGTTTTAATTATAAATATGGTTTAAATTATTACACTAGCTTCTATGAA -GATGTGTGCATACTACATCTCAATATAAAATAGTAAGAAAGATACTGTGGTGTTTGCCTG -TAATCCCAACATTTGGGACGCTAAGAGAGGATGCTTAATAATTAGAGGCCAGCCTGTCGT -ACATAGGGAATTTCAAAGCAATTTGAAGTTCAGAACAAGATCCTGCCTCAAAGAAAGCTA -AATTAGAGGGTTGGCTCAGTGGCTAAGTGAGTGTATTGCTGTTGCAGAGGACCCAAGGTT -GGTTTCCGTTACCCAGGTCTGGCTGACTACAACCTCTTGCAGCTCCCACACTCCATCTCT -AGGCCTCCAAGGGGACCTGCATTGATGAGCACATACCCATACCCATGCGTGCGCGCACGA -ACACACACACACACACACACACACACACACACACACATGCACACACACAATTAAAATTAA -AAATGAATCTGAATGAAACCTAAAGATCAGAGAGATGGCTGAATGGATAGAGTGCACGCT -GCGTTAAGAAGAGGACTGGAATCCCCACAGCCAGGGTAAAACCAGGCAAGAGTGGCAGCA -GCCTGTAACCTCAGCACTTGGTAAAGACTGGGGATCCCTAGGGCAAACTGGTTAACTAGA -CTAGCTGGAACTGGTAAATTCCAGGTTCAGCCACAGACATAAATTTTTTTAAAAAAATTA -TTTATTTATTCAGCAAATAAAGTGAATCAAAGTTAAGGAAGACACTGGATATAAACTTTG -AGCCTTCACACATATGTGCAGGCACATGTACCAACACACAAAGGAACATATAACATAAGT -ATACATATGCAGAAAAAGTCCTTAATTAAATAATTAATTAGGAATAAATCACTAAAATTC -ATTTTTAATATGTCAGGTTCTTGGACCTCGAATTAACTCCTCTTTCTCAGTTCAGCCATG -GATTTTATTTTTAGAGTTCCAATTGGTGGCAGTATCATTGTGTGCTTTTGTTCTGCTAAC -TACATCTGTCTGCCTGCCCCAGGCACTGAAATAGAAAGGTCTCGTCATTATGCAGCCCTA -GCAAGGCTCCAACTCAACTCTTCCTAGGAATTCCAAAGACAAAACTTTGTTCCTGTTTAT -ATCCCTGACCCAGCGTGAGAACTCATGTGCGCACTTCCTTGATGATATCAATCACATATT -AACTACAAAATGCATTTTATACACATCGACTTACCCTCAGATTCCTGGTATTCCCCAGAG -AGTGATAAAAGGATATAATTTATAATAGTGTAATTAACTTTTGACTATATTTGCAATTCG -ATTTCTTGAAGTCTCTTCACTGTTAGGAAAAATTAAGGTGGTTAAATGAATGTGTACTCT -GAAGTTTGAAAATATGAATTTTTCCAGCTTCATTTATTTTTTCTTTCATGAATATATTGG -ATTTATATCATTAATCTCTGGAGAAGCGTTTTCACACAAATTTTTCTGCTTTATGCTTTT -CTGAGGATTAGCACACATGCAGAGCATAGCACACTTCATGAGCTCCTAGCATCAAATGAA -ACAGAAATAAGATTCTTTCATTTGGTATTTCAATTCTATTTTACCAAAAACGATTACTAA -TAATCTTCAGGCACCTTTCCAAATTATTTCTGACTTTGGGGAAAAGCCCTTGAGGGATAA -ACAGTGACTCTCAGCTGGGGACTATTTTATCCACTCTTCTTCCCCCAACCAGGAACATTT -TTTTGTTATCTGGAGAGATGTGGGGTCATCAGAATTCACAGGAGTGATTGCTATTGACCT -CTAGTCAACAAAGATCAAAGATATCACTAAGCATCTCTCAGCAAGGCAGGGGAGATGGCT -CAGTTGGCAAAAGTATTACCCTGCAAGCATCAGGACCTGTGTCTGATCTCTAGGACCACC -CCCCCATCACACACACACACACACACACACACACACACTAAAAGACAACTACAGAGATAC -ATTCCTGTGATCTCATCATTGGGATGATAGACAGGCATCAAGAAACCTTGTGTCAAAGGT -AGATGGTATCTGAAGAACAATATGGGCTTTCCTCCACAAGAAACACACACATACATGCAC -ATGTATACACACAAACTCACACAGATACACAGACAGACACTCAGACACACACACATACAC -ACCACAAATCCTAACCAAACTCTCCTAGACAAAGAATTCACTGGTCCAGCATGTCCATTT -GTCAAGACTGAAACACCCAAACTCAACAACAAGTTCCACTGACTATCTCCAGATACGTAT -AACAATTTTATGGTTGTTTAAGTTCCTTTTCTTCCAAGATTTGACTCCTTTGCTGTAGAT -GGCAGGTGAGGCTTCTGGCTAAGTTCCTGGTTTGTCTGTATAGGTATGTATGTTTGAGTA -CATTAGCATCTACTTCTATACATTCCTCTCCCCAGCCCCAAGCTGCTGCCACTGTGCTGG -GCGACACTTGATCACTCTTAGTGACTTTATGATATAAGGTCCATTGTAAATCATGAGTGC -ATAAGTTCAGATACCCAGAACTCAAGTAAATAAGCCACACATATGCTGCCACTATGTAGT -CCCTTGAGACATCCAGACCAAATCCAAATCTGTGAGTTCCAGGTTCAATGAGAAACCCTA -CTAGATAGTAATTAAGGAAGATACCTTACAACTGACATGTGCATATACCTACATTGACAC -ATCCATGCAACAGACTTATGTGTGCACATCACACACACACATACATACATATACACAAAT -TATTCTAGAAGTAATGGGTTCTCAGTATAGCACAAATCCCAGGGTATTTGACAAATATCT -ATAGATACGTCAAGGGTAAAAAAACCAAACCAAGCAAAAACTTTCTTGCATACAGCCAAA -GATAACACATTACTCAACTTAATTGGGTACTTTTTAAAACTAAGAGCACTGAATAAGAGG -GTTTAAAATAACCATGATAATAAAAATGAACACATTTTGTTATAATTATGCTACCCTTTG -AAACTCTAAAATCAAGGCATGGCAGGGTTCTTATTATATGAAACTATGTGTCAGGGATAT -AAAGATTTTCATGTGGATTAGTTCTTCTGGTTCTTACCAACAGCTCAGAAAGAACTACTG -CTTTTGATCTGTTTTAGAGGTGAAGACATTGATGACCTGGAGACATTAAATGCCTCACCC -AAAGACTGATTCAGTTCTGAGTTCTTTATCAAGTGCTTGTGTGCTGCACCACAATGAGTT -AGGAATGCATGAGGTCAGGATCAGCCACCCAGTCCCATAAAGCAAACCTAGATTGACATC -CTTTATGGGGCTGACGTCTTTCCCAGAATGTGCACATACCGTTTCTTCTGTTCATAAACT -TGACATCTACACTTGACATCCAAGACATCAGTGCCAATGTCAGTCAGCGCCTTCAGTCTG -GAAGCTTCAGATCTTTCTCTGAGTCTCCCTGAGATCTCCTGTGGATATCAAATCAGGGAC -ATGACTTCACAGATTGAACGTGCACTACCTCTGACCTTTAGTAAGGTCTCCAATAGGGTG -GGGCAGCTAAAAGACCACTACATGATAGGCACTTGAAAATTCCTACACTTGAGCTACGCC -ACACCCTAATCTTACTGAGTTTATTACAAAATTAAATTTTCTTTGTGTGTGAGTGTGTGT -GAGTGTGTGTGTGTTTGTGTGTGAGTGTGTGTGTATGTGTGTTTGTGTGTGTATGTGTGT -GTATGTGTGAGAGTGTATGTGTGTGAGTGTGAGTGTGTATATACATGTGTGTATGTGTGT -GTGAGTGTGTGTGTATGTGTGTGTATATGTGTGTGTATGTGCGTGTGTATGTGTGTGTGT -ATGTGTATATCTGTGTGTGTATGTGTGAATGTGTGTGTGTGTATGTGTGTATGTGTGTGT -GTGTATGTGTGTGTGTGTGTGTATGGGTACTGGTGCATGTGTGCATGGATGCATGTGCAC -ATACATGTGGAAACCAAGAGGCAACATTAGGCATCATCTTACTTGTATTTTGAGACAGGT -TTCTCACAGGTCTGGAACTTCCCAAAGCAGCTAGACTGCCTGGCCAGTGAGCTTGCCCGC -CTAGTACAGGGATTACAATTATATGCTACCATTAAAAGAATTTTCTACCCCATGTGTGCA -TTTACACACATGCACATGTGGAGGTCAGAAGGCAATGTGTGGAAGTTAGTTCTCTCCTTC -CACCATGTTGGTTTCAGGAGTCAAACTTGGGTCTTCAGGATTGATAGTAAGCACCTTCAC -CTTCTACTAACCCATCAGATCAGCCCCGTGCCTAGCCTTTTAAAGATGGGGGTTCTGGAG -ACTGACCTCAGCTCTGCATGCTTGCAGTGAAAGCATTTCACCAGATGATCTATTTTCTCG -TTCCTAGAAAAATGACATTTGAAGCTAGCTTAACTTCTAAAATCTCACCCAAAGTTGTAC -CATGCATGGTTAGGTTATTTTACCTCTGAGGTTCAAAGTGACATTCCACTAAGGAATGCC -TGCTCGGCTTCAGGTACAAAGGGTGAAAGGCTACTCGTCCCAGTGGTCACAGACAGTGGC -TGCTGAAAACGTTCACGGGCTGCAAGGGACAAACTTGTCTTCCAGCACTCAGATTGGACA -GATAGATGGATCTCAGTAATAAATGATCAGTTGCTTTGTGAGTTACTTCATGTGTCAGAT -GAAAGAAAAATGAAGTGAACAGGAATATGGAATTGCAGTATTTGTTTAAATGCTCTCTAG -GGATTCCTGATATTCAGGTGAAAATAGCATTATAACAAATTAAAAGTGAAACCACATAAT -TTTTAATAGTACATTGATACGAGTACATGGTATGATCTTTGAAATATGCAAGGTAATTGT -TAAATACCCTCTGATTGAATTAATTTACTGTTTTGGATAAGTAGGTCACGAACTATGGTC -CAGTTATACATAATTTATAACACATGGACTTTAAAAAGTAATGATTATTTCAGAGGGAAA -TTAATCAGTGATGACTTGGAATCTTCAGCCTGCTCATTTCCTCCCTGCTTCAGGGGCTCT -GGTATCCATGGGAAGCTGCAATCAAAGGAATGGCAGAATTATACAGTGCAGTGGCTGTGC -TCTGTTCTGCAGAGTGGGAAGGGCTGGGATGTGCCCAGGGATTCTGGGCAGTTGCTTCAT -CTCGGCTCACTTGCTCCATCTTTGAACTGGGCATAGTAATAATTACCAGCTTCACAGGAG -GACAGAGTGGATTAATGAGCTAATCTTGTAAAGCGCTTGGCAGGTAAGACGTTCTTGAGC -GATGCTATGATTGTGCTCATTAGTTTTCCTTGACACTCTGGGAGTGAGTCTTAGCAAGGA -GACGTGTAATTAATGCCACTGCTCTCCGTGGTTAGCACAGTGCCTGCTCATAGGAGGGAA -GGGCGCAGTACTTCTTCAGCCCATTGCTTTCTTTGAGAACCACTGAATGTGGGCTCCCCA -GCATCTGCACACCCCAAATGCCTTCCTCTCAGTTGCCCTTACTGACAATGGAGCAGGCTA -CAGGAATCTCTGAATCTGGGATCCTACTGTGGGTAACAAACACCCCATTAGGCATCTTCC -TGAACCAACAAGTAGCTGTTCATGGGGCGGGGGGGGGGGGGACGACCATGTCCAAGAAAG -CCCGAGGCAACTGTGGACTCAGCTAACCTCCTGATGGTGGGTGAAGGTGATGTACAATGA -ATAGCTTTAATATTCCAAAGCACATGAAATGGATGCACCTGTTTTTAAAAATAATCAGTT -CATGCAACAAAGGACGGAATTTGGGGAGCTTCCTAGCAGCAACAGCTTGGTATAGGACTG -GCATGCATCATCAGAATGTTATGCCATCTCCTGAGGGTAGACATTAGTTTCTTGCTTTCT -AGAGTCAAGTCAAACCTGAACTTACATCTCTGTCTCCGTTGATGCCACCACCGAGAAGTA -GCACAAGAGGTCCCTTCCATGGCCCCACTGTTGTGAAACACATTTCCAAGCTCGGATCAC -AAAGATGCAAAGCTTGAGGAACAGCTGTGCTGGTCTGTTTACACCCCCTCCCCACCCCCG -CGCCTGCTCTGATGGACGGAATGGGAGCAGCACTGTGCTGGTTTAATGGCTTGACCTCCC -AACGTCTCTGATGAATTCAGTATGCATCCTTGTTTGATTTATTTGTGAAAGAAATGGTTC -TGCTAAGACAGGAAGGCCTTCTCATTGCAATGTAGGGCTCACCCAAGGCTCTAATCAGCT -GGTACCATCTCCTGAACACCCCGTCCCCTCAAAGCCACCTAGAGCTCTATGATGCTATGC -CTGTAATTTTTCTCCATCCCTGAACTCACCACAAACTCTTCAAATGAGTCTGCAAAGATT -CTCATTTCAAATTCCCCCAGCTCCTCACCATCCAAGAAGCCTTTGTGTGCCTTTAAGTTC -TGTGCTTTGGCTAGAATCTGGGTGTGGAGACTGGGTTGAAGGCAATGTGGCCAAGCAAGG -GCAGTCAGCTCCTGCCTCTGCCTTGCTGCTCTCCACTGTCCTCAACAACCATGCACCTCA -CCCCAAGCTCGGAACCATTTTTTTTTTTTTTTTACATAAAGCTGTATGCTTTAAATTTTC -ATTTGTTCATTTATGTTTTTGCATGGGAACACATGTTCTATGCTGCATGTCTATGTGGAG -GTCAGACGCCAATGTCTGGAAACATTCTCACCTTCTATCGTGTGGGTCTTGGGTATCAAG -GTCAGGTTGTTAAGCTTGGTGGCAAGCCCTTTTACAGGCTGAGCTATTTAGCCATAAGCA -CTGAATTTTTAGTGTCACATATAACAGCATCATAAATATATATTCTGCATATATTGTATG -TGTGCACACACACACACACACACACACAGGCTCATATCCATGAGAATGGCAGTGGACAGC -ATTGGGTATCCTGCTCTACTACCCTCTCCCACATTCCTCTGAGGAGGAGTCTGCCATTCC -ATCTGGATGTCTGCCTGATCCTCCATCTTCTGCCCTTCACAACACAGGTTATGGGCTTTT -CACATGGCTGATAGGATCCAAGCTCGGGTCCTCGTGCCTGCACAGCAATTGCTCTTCCAC -GTGGAGCCATCTCTCTAACCCAAATTAGTATTTTAAAGAAACCGGATTCAGAGAATATGG -GTGGCAGCCCTGTCCCAGAGTTAGTGTTTGGAGCCAAGAGAAGAGATTATCAGGCAAGGC -CATGGAAAGCTATATGTCAACCCAGTTTTCACATAGAAATTTGGAGAAAGACACAGACGG -GCATATGATATGGTCTACACTTTGTGCTTTGACACCTAAGCATTAACTGTCTCCCAGACT -CTTCATACTTATGAATCAAGGATTAATCCTCGAATGTTGCAATTGAATTAAGGAAGAGGA -AGTGGGTACAAGGAAGCTAAAGAGAGATGGAAGGGCTGGAGGGGAAGGAAGGGGTACAGG -GGATGGAGGGGATGAAGTGGTAGAGGAGTTTGCTCAGTTGGTAAAACATAAGCAAAAGGA -CCTGAGTTTGGCTCCTAAGAACCCATTTTAAAAAGTCAGGCACAGTGACATGGACTTGGA -ATTCTATTGCTGTCAAGGATCCTGGAGTTTGCTGGCCAGCCTAGCTTACTTGAGGATTCC -TAAGCTAGTCAGAGTTCCCGTCTCAAAAAACCTGAGGTAGATGGAGCCTGAGGATTGACA -CTCATGGGCATCTTCTGGCTTCCATATGCACGGGCACAGACATAAGCACACCACACATAA -GCAAGCATGCTCATGCGCAGTTAGAGGCTGAGGGAAGCTGAGAGCAAGGAAATGGGGAAA -GCAAAGAAGCATGAGGGTATGGCGGGGAAAACAGTGTTTCTTTCTTCTTCACAGTGGTCT -CTGGTTGGTTATCAACCACTTTGAGAGCTGTGACAGGTGTGTGTGTGTGTGTGTGCTTGT -GAATCTCATTTGATAAAATATTCTCAAAAATGCTAGAGTATTAAAATACCTTTACTTACT -CTATGTTGATGTTAGGAACCACATAAGTAGCCCCTGCTTGTAACTGTCAGGTTGCAGATG -AAGAGGACGCATCTGTATAAGTTACTTAAGGTCTCACACCCAAGTACTGGCAGAGATGAA -CTAGGGTAGCAGTTATTATTAACTAGGCTGCCATTTTAGAGCTCAGGACCTCTTGACTAA -GTGATGCCTTTTTCAGGACACTGAGGGCTGAAGTGTGCCAAGTCACAGTGGGATGGGGTT -GCAGTGCGACTTCCTACTGTTTGGAAGGGCAATGGCACAAGAGGGGTGCTGCTTCTCTGA -CAGTTTGCTCTGTGACACAGGTGGCAGCTTTGATTTGAGTCACCGGAAGGGAAGAGGTGG -TGTTAGGGCTATAGGTGGTCAGGTCATCTTCAGTTCAGGGCTACCTGGATGGGGGCAGTC -TGATAATCAGTTTTATAGCAAGATTGACCCTGAGCACATACCATAATAGCATTGTTTAAT -TATTTCCAGGCCACTGGTGAGAAAAAAAAAAAAAGCAATCACTGAACTAGGATTTGCTTA -ACGGCTGCAGAAATTCCAAGCGTCAGGCGTGTGCTTAGCAGGACCTGGAGACAGCTCTCC -CCTCAGAACTCAAAGCCGCTTTTGCTTCTTTTCCTTTTCCTTTTCCCTCTAGGAGATGGA -TAGGGTTTGATCCCCTGAACCACCAGGGAAGGAAAAGGGAAAGAGAGAGGGAGAAAGGAA -GAGAGGAAGGAGAGGGAGGAAGTATAAAATTGAGGAAGGGAAAGGCATCAATGAGACACC -ACAATGACTTTTGGTGCTTGCTGACAATCTGATGATCTGTGTTCGATCCCTGGAACCTGT -GCAGTGGGAGGAAAGAATTAACTTCTTCAAAATTGTCCTCTGGCCTCCACATTTATACCT -GTGGCATGTGCACATACAAATGTACACATATCCATCCATACATCCATACATTCATCCATA -CACACAGACACATACATACATACATGCATACACATGTACCTAAACAAATGAAAGAAGAAA -CTTAGCCAGAAAAACACAGAAAAAAATAAAAACCCACAGAAGTCCATGTTGTCATGGTTA -AAATCCAAGGACTTAGAAGCCAGAGTGCTTGGTTGGAATTCTTGTTGCTATTTGGTGTAA -TCTAAATTTAATCTTGACTAGTCCTGTATCTTACTTTCTTCATCTGTAAAATGGGTCTTC -TAATGGGGGCCTGTCTTATTGGATGATGTTAATGAAGATAATATCATACAGCATCAAGAG -CTGTACCTGATATATTGTATCTCTTACCGCTCTATGTGCACTTACTATTTTTATTAAGAT -TGTAAATTAATCTCAAATAGAGGGGTGTAATCACGTGTCATGTTTGGGTGAAAGAATACG -GTCATAGTCCTAGATTCTTCTAGGCAAATTAAACATGGCACGTGTATGTGCCAGGAACAC -TGTGACCGTGCATTCACTCCTCTGCAAGTCTGAACACTTATTTCTCACATCTCACCCGAC -AGTACTAGAATTTCTTCATCACCCCTCCATCCCAACAGGAACCTTCTCTGCTTCTCAGTA -ACACGCAACCATTTACGGGATGGGTTGAAGTAGAGAACTTTGTTTTCCAGCTAGCCACTA -AAGTGATTCACTTTTGCTGAGTTGTATTACAAAAGAAACACAACTGATTATTTAAGTGAC -AGAGTTCACATTCCCAGGTCCCAGAATGGTGTGAACACCTCTTACACGTGGTCCCTAAAG -ACCCTACAAGAGCTAGGGAGGTGGCTCAATGGGCAAAGTGTTTACTGCATGTCTAATTAT -CTGAGTCTAGATTGCTAGAACCCAGGTAAAAAGCTGGGGTTAGAGTATATATGTCTGTAA -CCCAGTGGAGATAGGGGTAGGTCCTGTAGCCTGCCAGGAGAGAGGAGGAGGAGAGAGGAA -GTTGCAGAAAGCTCTGTCCATGGACCAGATAGCCTGCTATATGCAATAGTGAGGGAGAGA -GATTGTGTCTCAAACAAAGTGAAAGGTGAGGTCTGACACCCAGGATTGACCTTGACTTCC -ACACACGTGCTACGATGCATATGTGAACACACACACACACACACACACACACACACACAC -ACACACACACACACAGAGTTTTACTGTACTAATTCAGTAACGGTGTTGCAAAACAAGACT -CTCTCTGCTTCCTATGTGCAGTTGAGATCAGAGCTTTCAGCTCTGGCCACCATTTCTTCC -CCACTGTGGCACACTCTAACCTTCTGGAACCATAAGCCAAGTAAGACCTTGTGTTCTTAA -GTTGCCTTTGGTCATGGTGTTTATCACGGTGACAGAAAAGTAACCAATCCACCTCCCTAT -GACTCCTGATGCTGTGTAGCCTCTCCCTCCAAGACTGCAGGGGGTGGGGGAGGGGTGGGG -GTGGGAAGTCCCTTTGTCCACATCTTGTCTACATTTGTTGTCTTTTGATTGTAGCCACTC -TAATTCAAAGGTGGCAATACTTAATTGTGGTTGTAATTTATAGGCGATAATTTGCCTTTA -TAAAAACCTGTGCCTATCTCCTAATTCCTGAGTGTTCTTAAAAATCAAAGGTGAAAATTG -TAAGCAGAGCTGGGAACTTTTGTACCACACTGATGAAGAAAGGGTTGGCAGCCAAAGTAT -TAAGATCAGATTGTGCCTCGCGTGATGAACATACGAGGCTCAGTTCTCATCTTAAACCTG -ATTGCAGAGCCTTTGAGGTGTCTGGCTATGAAATAAAACACTAACTTGTAACTTCATATG -GATGCAGGACAGCTGGCAGCCACCTGATTGGATCAGCACGTGACCCCAGAGCCCAGGAGG -ACATATCAGCCTTTCCTATGTTATTGAAGCTGCTCAGTGGCTTGACCTGTTAACATAGTC -ACCATTTGGTGTCAATATTTGCAAAATGGATAACTACACTTTGCTAGATAGTTTGTATGT -GATGATAAAAATTTATTAGTCCAGTCTGGTCAAAGATAGAAGTAGAAGTCTGATTATCTT -GGAGGTAAAGGAGAGTCCACATGGTAAGGGAGAGGGAGGAGATGTGAGTAAATGTTGAAT -TGTGGTATGTTTGTTCTGATGCCACCCTCAACCCCCTGAGGGAAATCCCACATACCCCTT -CCTCTTCATTATTATCTGCTCCCAGTTTATGGCCTTCTCCTAAATCTGACATATCTATGA -ATGAAGGGGAATGAGTCAGACTTTATGCCCCCCCACACTGGACCTTAGCATAGACCAGTA -GTTCGCAACCTTCCTGATGCTGCAGGAAGCATTTAATAAAGTTAAATGCTTTTAATATAG -TTCCTCATGTTGCAGTGACTCCCCAACCACAAATTTATTTTCATTGCTACTTCCTAACTG -TAATTTTGCTACTGCTTTGTATTATAATGTAAATATCTGATATAGAGGATATCTGGTATA -TGACTCTTGTTTGACCCTCAAAGGGCCTGTGACCCACAGCTTTAAAAAAGCTGGCATAGA -CTCTTCCAGGTAATTTTATCCCTGTGAAGGTAGTATTACTTTTCTTAACACTTCATGATA -TCAGGAAGAGGCAGAAGACATGAGAGGGTAAATGGGATCATGTGACTAGGAAGTGCTAAG -GGATTGAAGGAGGCTCTGCACCCTGTTCCCCCTCCCGCTCAGGAACGCAGCAGTGAACAG -GCAGGAGCAGCCCAGTGATCCTGTGTGGAATTTTGCAAAATGAAGTCCATTCCAACCTTT -CCTCCTTGAGAACATTTTTCTCTGTTTGAGGAATGTATAGTTAGTGTTAAAAGTATAAAT -AAAGAAAATTATAAAAGAAAATGTTAAAATGGCTCCAACCCCCAGCACCAAGAGATGGAA -AGATCTCGAGTTACCAATAAGTGGCTTCTGTAGAAGGTTTTCCAATCATATCCTTAAAGT -ACTATGAAGGCCATCTCCCTGTGTAAACTATGAACAACTGAAAAAGATGGGCTGATTTTG -TAAATGAAGACTGACAGACAGACAAATCATTGTTTTAAATATTTTTGTTAATATGACTAT -TGCCAATATGTGTGGTTTTAAGTTGCACAGTAGGCTTATACTTTTTTTAACATTTTTTTA -AAAAGTTTATGGACTTTTATTGATCAGTAAAAGCACTCTGTGTCTGACACATTAACAATT -TATGTTAATGTTATTATAAAACTTTTGACTTATTGCTTATCTGTTACATTTTTATGATTA -TAATCTTTTTATAGGTTTATTGGGGTATAATTAAGATGAACAATGGAACACATTTCAAGT -GCACAGTATTTGTAAGGTTTGTACTTATATATAGTTTTAAAAGTATCACCACAATAAAAA -TAATGAATATATCCATCTCTTCCTCCACATATTCTCATTTCTGCTTCCAGCAGTCGCTAT -TCTAAATTCTGCCAGCATACATTTATTTGAAATACCTAGAAGTTCTTATAAACGGATTCA -TACCACTTATATTCCTCTACGGTTTCTTTCACTCAGCATAATTATTTTTGAAAGGCTGGG -GATGGAACTCAAAGCATTGAGCATGCTAGGCCCGCCCTCTCCCGACTGAGCCACGCCCCC -AGCCCGGCACTCACCAATCACTGCATCACTACTTATCACACAAGGTGTAAAATGGCATTG -CAGTAGGCATGCTTGGTTGGTTAAGGGCCTCCATAACCAGTGCTCAGAACAAGGTTGCCA -GAAATAGCCCCCTCGCCAGCATGTGGCATCTGACTTGGGGCTCCACAGACTCACTGCCAT -TTTTAGATTCTGCATCAACTGAAGCCAAGAATGAGGAAAGGAACTCCAACAGGAACCGGC -TTCCGGGAGAGTGCGGTCGGGTACTTCAAAATGTCTCTAGCTGCATATGTATCAGAAGAT -GGCCTAGTCGGCCATCAGTGGGAAGAGAGGCCCATTGGTCTTGCAAACTTTATATGCCTC -AGTACAGGGGAACGCCAGGGCCAAGAAGTGGGAGTGAGTGGGTAAGGGAGTGGGGGGGGG -GGCATGGGGGACTTTTGGGATAGCACTGGAAATGTAAATGAAGAAAATACCTAATTAAAA -TAAAAGAAAAAAGAAAAATATCATTAAAAAAAGTCAGATCTGTTACAGACTAAAGACACT -AGAAAGAGACTGTTTAATGATTTTTCCTTTTGAAAAGTATCACATTGACTTATTCCCTGT -GTGTGCATGTGTGTGAGTGTGTGTGTGTGTGTGTAAATGTGTGTGTGTATGTGCATGTGT -GTGTAGTTGGTTCTTTCCATCCACCATGTAGGACCTAGGACTGAACTCAGGTGATCGATC -AGGTTTGGCAGCAAGCACCTTTATCCATGGAGACATCTTGTCAACCCCATTTTAATGATT -TTTTTTCACATGAAAGGAAACTTTATCTGGGGAAATTTTCTAGATGTATTTGCTTTTAAG -TGATCATAGAAGAGCACAGGGACACAGATGAGGAGGTCAGGACAACTGTGCCAAAGGTCC -GTGTTTGAGGATAAAGGTGGGAGCACTGGTGACATTTCTATTCTTGAAACTGTCACAAGT -CTGAAGCTTGTTCAAAGAACATTGGAAAATTAGGGGATGGAAGAATGGCTCATCAGCTAA -GAGCATTTTCTCCTCTTACAGAGAAGTAGGCTTTCGTTTCTAGCACTCTAGTTCCAGAGG -CTCAGATGTTCTCTTCTGGCTTCTGAAGGCACCAGGTACATACCTGGTACACAGACATAT -GTGCAAGGAAAAATATTCATACATGCTATTGAAGACAAATTTAAAAATAGAAATATTAGA -AAATTCAAATACAATGGATAGCTCTTTTTATTACCCTAGTACAATCATCAGCATAGGAGT -CAAGTGGACAAGTTAGTTTATATGCACACATATGTGCTATTATATGTTGTGTATTGTATA -TTATGTATTATACATTATATATATATATATATATATATATATATATACATACATACACAC -ACACACACACACATATAAATACACACACACCTTGAGTTTTTTTATACACTGGGCATTATG -TAATTCCTATTTTCAAAGCCAGAAATGGCAGTTCAGAGAGGCTGAAATCTTGCCTCTACT -ATATACTTACATTTATACATATACTATATATTTATCCATATCCATATACTATATACTATA -TATTTATCCATATATATATATATATATATATACACAAACATACATACATACACATACATA -CATACATACATACATACATACATACATGCATGCATACATGTACACACACAGACACCACAC -ACACAGTGACTTTTCTATACACTGGGTACTATATAATCCCATCCTCTAACCCAGACATGG -TGGCTCAGAGGACTGAAAACTTGCTTCTGTATTCCCAGTAGTACATTTTAGAGCTGGGAT -GTGCACTCCTCGAAGCTACCTGGAGCTCTTTTGGGAAAGCTTTCATTTGGGGGGAGGGCA -TATATTTGTTTACAATTTTTAATGTAAGGCAATTTATCAAGAGAGACAAACCAGAAGATG -AAAATGAAGGCAACAGAAAAATTCAACTTCTCACAACCAAAACAATTATCACATCCTTAA -AAAATAATTTAGAAAAGTGTTATAAAAGATGTTGCAGATTTGCATTCCATTTATCCACAT -TGTGTTAGTTCATAATTCTGAACAAATCATTTTTAAAGTGTGAGACTTAAATCATTTTTC -AGTGTATATGTAAATGTTTTATCCCACACATGTTTATTCAACTGGGCCATTTAACGTCAT -AGCAATTTATATTTCTTTAAGTTTCATTCAACTTTCCTTAGGGTTGAATACACATGAAAT -GTGCTTTAATGCGTAAGAATCACAGTGGATAGCAGCAAAGGACTGGGAGAGGCAGTAAGG -AGAATCTGGTCATTCACACTGTGATTATTCTGCACATTAAGGAAAGGTAACTCACGCTTA -TAGACCCTCAAGACATCCCTTTCCAAGAACCAAAATCAACTCAGGACGCCTTGCAGACAC -TTCCCTACCCCTGAACAAATCAATGACTCTCACACATAAAAACTAAAAGTTATAGCAGTA -AAGACTTCACTGGCGATGTAAGTCTGTAAACTATACTCATGTCTTGTTTCTGAACCCCAA -AGTGCAAGAAACAGGACTCCCAAGCTCTCTGGGCTGCAGTAGCTCCCTGGGTTGCAACTC -CCGCAGCTCTTTGCACACACCGTTGACTGGTCCTGGGCTAGCAGCATGCACCAGCTCCTT -GCCTTCACTTGCGTCTCCATCTTGATGCACGTTTCCTCCAAGCTGGTGGGACGCAGCGGC -CAGGGTGTAGGTATAATGGTGGTGATGTGGAGCGGACGGGCCGTGGAGCACGCACATCCT -TGAGGCCACCAGGAGCTGAAGCTGAGGAGATGGTGTCCCCATCTGAGGGTGCAGTGGGGC -ACCTGCCCTTGGTCTTCTGCTTGGCGGACAACTGCCTCTTCAAAGCGTCCACCAGGTTCT -CGCTTTTGGACCTGCTCTTTCCTTTCTCATCCTCGCTGCCAATGTCACAACTGGCCATGT -CTTTGCCATAGCAGCTCCTGAAGACTCATCTTTCATCAAGTCGCCAGCAAGGGACTGGGG -CTGAACCACCATGAACTCAGTTTCACCTTTGCTTTTCCTCGGGTTAAAAGATTTCCTGAA -TGTCTTCAGACTGATTTTCCTCATTTTGACAAAAGTTAACTAATCCAAATGGGTTAAGCC -GCTTCTGGAGCAGCTACACCCAAACATCGGGAGCGGCTGCAATGCATCATGGGTGAACTC -TGCCTGGCTTCATTTAACCTCTGATACTATTTTCTAGCTTACACATTCTGATCACAGTCC -ATCACAGAGTCAGGTCAGGAACTCAAGGCAGGAACCTGGAAGCACGAACTACAGACAAAC -CTTATGGAAGCATTTTCTCAATTTAGAGTTCCTCTTTCCAAATAACTGTAGCTTGTGTCC -AGTTGACAAAAATCTGACCAGCATACTACCATACGAAATGAAAACCCTGCTGCTTGTGGG -CTCTGCTTCCTTTCCACAGCTGCGGGACTGCCACACTTGGCCCTCTTGGGAAAGCTTTCA -TTTCCAATCTTTCTTACTTTCCTGTTTGTGTATAACGTGTCACTCCCAACTTAATATAAG -ACAGCAAATCTCTAAAACCGGACAGTCTCCGCATGTCAGAGCTCGGTGCAGCTAAACTGA -GTACTTCTGACCCCAGTTCTCCCATGAGGTGGCAGGGAAGCTGGTGGCTGGAGCTGAGGT -CTCATGTGCAGGGCCTGGAATGGGATATTTACTGACAAGTTTGCTTACAAGATTTCATGG -ACCTCACACAGAGTTGTGTCAAGATCTAGTAGCTCTCTTCTAGCATCTTGAACCATGATG -GAGAAATCTTGCCTTGGACAGAAGCCACATCTTTTGCATCTCAGGCTCTGAATTGACATC -CAATCTACATTAGTTGCTTTTCCTCTTGCTATGACAAAGGAGGGTGTATTTGGATCACCG -TTTAAGGGTACAGTCCATCATGGCAGGGAACTCATGGTGGCAGGGGTGTGAGACAGTTGG -TCACAAGGCATTCACAGTCAGGAAGGAGAGGGAATGAACGAATGAATGCTGGTGCTCAGC -TCATTTTCTCCTTTTATCCCAGCCCAGAATTTCAGCCCATGGACCGTTGCTGCCCACATT -TAGGGTAGCTCTTTCCACTTCAGTTAACCCAATCTAGAAATTTCCCTCTCAGGCATGGCT -AGATGTTTGTTGCCATGGCGACTCTAAAGCCCATCAAGATGAATTCTCACACTACCCCTT -CTGCTCTAATCTTTAGAAACAAGTCAGTAGCTCCACCCACTCTGGAAGAGAAGGGATGGG -CATGGGACTAAATTCCAGGCACTGGAGACTGTCTTAGAAGCTGCCTGTCAGAGAGCTTTT -TAAGTTTTATCAGCCCCTCTGCTTACTTTCACCTTTTTCTACAGACACCACAGCCTCTCA -AAAAAGGGCTAGTTTTTACACACAACCAAGTCACCTGACCAGTGTATGTAGCTGTGACTT -TGTGACTTCTCCTTGGCCACAAATACAAGTCACCTCAGAGGACCTTCCCGAGTCCATTAT -TATGAGGCCTCTAGGTGCTGACTTTACTCACAAAGACCTGCCAGTGATCCCTGTGGCTTT -TTTCCCTTCCCCTCCCCCCTAAAATGTCATGTTCCCTTTCTGCTCATGACGAAGACATGT -CTTCATCAGCCAATCCTCTCCTGGACTTGGAGACACCCTGAGGGTAGAGAATGTGTCATC -TTTGCTAAACTCATTACTTCCCACCGAGCACAACCTTGAGGCCATGGACCGGGTTAAAGA -GAACTGCCAAATATCTAGGAGAGCTTGCTTGAGCTTCGGCCCTAGCAAGAGATCTGGCAT -CTGGCCGAGTGGCTTTATACACTCAGCTGGTTCTGCAAGACAGACTGTTATACCTGGGCG -GCTATAATAGAGCTCACAAGCAGATTGTGGACTTGATACCTTCCCAGGATTACAGCCTTA -ATCTTTTCTCCTTAAGTGGAAAATCCTTTGAAAACGGGAGAAGGGGGGAACAATGTAGAA -AACAAGAATCCACTTCCTGCCAAGTATTGTCACTGTTAGAGTCACTATTCTCTTCTCTCT -CTCTCTCTCTCTTTCTCTCTGAAGTGAAGCATCAGAGAAGTAAAACTAAAAGAACAATCA -TATTTAATTCCATGTCTAGAAATCAATCCAATAAGTATGACAGCATGCTTCCCATTCCTC -TTGACCATGTGTGCGCAGCTTAAATAAAATCAGAGCTGGGCAGATGGCTCAGTTGATGAG -GTACCTGCTGTTCAAGCATTAAGTCCTGAGTTCAAATCTTGAGCATCTGGGCATGGTGGT -GCATATCAAAATCCTAGCACTGTTGAGAATGAGGGCACAGGGGGATCACTACAGCACTCT -GACGGCCAGTCTAGCGAGTCAGTGAGCTCTAGAGACCATCTCACTGAACTGCAGGCCATA -GTGGGAGATGTGAAAAGTATAGATTGTGGTTCAGCGAGAGACCTTGTCTCAAAATGTAAG -GTGGAGGGAGAGTCATTGTGAGAGACACCCAATATTTACTTCTGCCTTCACATGCACATG -CATGCACTCACACATATACCAATATATGTATGTGCATGAGCACCAGGAGATCAAACACAC -AGACAGACAGACAGACAGACAGACACACACACACACACACACACACACACACACACACAC -ACACACACAAATTCATCTATAAATGCATGTGCACATGCACCAGGGACAATGAAACAGGAG -ACCAAACACACAGAGACACACATACACACACTATACACATACACACACATAAGAATTAAA -CAAAATAGAATCATGATATATAACCACTCATTGTATCTCACAAACACTAACCATAATTTC -TGAGTTTTCTAGCCCATGCAGGAATTTTAGTTTGAGGCCATGCACCCATCATGAATGTTG -AGTGTGTTTCCAAGGTTTTAACCCTTGCAAAATGAAAATATTTGATTCATTTGTATATGT -GCTAAATCGTTTTGCACATATTTGGTAACTTCATTTAGAGACATCCCTGTAAATGAACTT -TCTGGGTCAGATGTTGATGTGAATCTTATAATCAATGCTGAGAACAGCCAGAGGGTCTAG -AAAGGGATTTGGCTGCACAGTGGTTATAAACTGCAAGTCATAGTGAGAGTTTTGAACAGT -ATAGATTATGATTCATTGTTTAGGATGTCCTGGCTGCCAGTCCTAACCATTACTGTCTAG -CTCTTTGATCTTAGAGGGTCATTTCAACTCCAAATTTCAGCTTCATGTTTCGTAATATGA -GGTTAAGGGAGTCACCTGAGTTGAGGCTTACAGATCCGCTTAGTTCTGCCAAGATCATCC -CTTAAAAAAGAAGTCCTTTCAAATGCTAGAGGCTGCACACATGCCTCAATAATTGGAGAT -TCTGTTTCAATTTCAATTAATTTAATCTGAAAAACCTGGTGCGATGTTTAATCTTAATTG -TCAGCCCTATTGGCTCTGGAATCAAGCAAAAGACACACTTGGATCTGTAAATGTGTTTCC -ATAAAGTTGACTGAGCAGACAAAATCCTCCCCCAGAGTGGACAGGACCTCCTTGTGGCAG -TCCTGATATGAGGAGAGGCCCATGAGAGAAGCTGTTGCTTTTGCCTGCTTGTTTTGACGT -CTTACTTGCGAGTGCATCTACTGTGTTGCTGCTGCTGCCACCGTTTGCTGACCACAGAAC -TGTAGAACCCAGTTTCTTTGGGCTGTGAACTTGACCAGTGACTTAAGACTCTCCAGAAAT -CCTCCCAGCCTTCAGCATTAGATAGGGATGGATGAGGCAATCAGCTTCATGAATAGAGCA -GCTACCATGATCCCAGCCATTGCTGAAGACAGCCATTGTTGGATTACCCAGACTGCACTG -TGTAAGGCAATCTAAAAAATTCCCATTGAGTAGATACTCACTCTGTCAGCTGTGGTCCCT -TAGAGAACCTTGACTAATGTCCATGGCACTGCTTAAGAGAAGCACATCCACCAAAAGAGG -CTTCAGTCCAAGGCATGATCAGAATTCTCTCCAAGGTTTCCTGACAGAAACACATAGTAA -ACATATAGGAGAAAAATCAGTCAAGCACATTTTTATGGCTGTTATTTCTAGGAATGTGCC -TGTGCAAATGTACATACTAGATGCAAGCAAGCTTCCTAAAGATTCTTTTAAAGGGCAATA -TGGTAGCCAGATGTGATGACTTTGGCCTAGAGTCTCAGTATCAGGAAAACCAAGGCAGGA -AGATTACAAGTTTGAGGCCAGCCTGGTTTAGATAGTACGGCTCTGTCTCAGCAAATCAAA -CCAACGCCAAACAACCAACCAAATAAATAAAAAGCGATAAGGTTAACGGTTATATAAAGA -GCTCACAAGTATACAGTAAGTCTTGAATAAACCAGACAACTGTCGTGATGCTGTGTGAAT -GCATATTAACTCAGCTCTTGGGATAAGGTTTCCAGTGACAGCGTGCCATATCCCAAACAA -TTGAGATGGAAATGGAGATAATGTGTCCCGGAAAAATGGAACCGAATGACTCAAAAATTG -GCCCTAGAGATAATTCTCAGAGTTTATGAATAAAATTATGTAATGATATGTAAGACTGGA -AAAGTAATATCTCTACTTTAATGTATTATTTAGAGTATGTGATTTTAAATATGCATGTGC -AACTGAATTGATAAAATGAATTTTCCAAGTCATATTTATTTTATCTACACCCCTAGGAGT -TTATAAATCAGCTAGATAAAAGTTTTATTGAGGGATCTTCTCATTGGGTATGATGGTTTT -CCCCATATGGGCAGATTTATGAGCTCCTTAACACATGATGTTGTGTGAAAATAAAACAGG -CAGTTTACACTATGCTTTGTACTCTGTATACAACACAGCAGATCCTCAACTAACGCTAGA -TCCATTTATACGTGGGGAATTGGACAGTCGCTGGGGAAAAGTGGCTGAAAGCCACTTAGG -TCCAAGGGGTAGAGGCAGTGTGAAGGTTCCAAGGGAGAGGGACGGGAACGAAATGGGCTG -AGGCATAGCTTAGTTGGTGACCTGCTTGCTTTATATGTACAAACCCTTGGTCAGTTTCTC -AGCACCACATAAACTGTGCATGGCAAGGTATGCCTATAGCCTCAGATTTCAAAAAGCAGG -GACAGGAATATAGCATCATCCTCAGCAACATAGACATTTGGATGTCAGCCTGGACCACGT -GATACTTTGTTTCAAAAAGAAAGAAAAATAAAACCAAGATATATTATTTCTCCAGAGCGG -CGTAACTAAGGAGTAGATGCTGGGACTCTGCCCAAGGCTGAGCCTTCCAATGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGGTGTGTGTGTGTGGGGGG -GGGGGGTAGAATGGTGGCCCTCGACCAGCCAGTCACAGGGCTAGGGTCGCTCATTGAGGC -AGACACCAGAAGTTTGACTGTGAATACCCGAGGCATGCATCAGGCTGTGAGAAGCCACAG -GACCCGCTCCTGGGGTAGGGAGGCGCAGTCTGAGGTCCTCGGGAACTGCCAGGAGCAGGT -TAGTGGGTGCCCGAGCTGTATGGAGGCCAGGGACGGCAGGCTCTAGCTCTTGGGCACCAC -AGATGCAGCTTGATACTGTGAAAGAGCTGAGAATGGAGTAGGGGCCCGAGGGGCTGGCTC -TGACTTGGGGCCAAAGGGAAAAGAGGGGAAGGCGAGTGCTCCAGCTTGATCTTGGAGGGA -TGAAAGGCCTTGGCTTGCTCAGGTGGGCATCTTGGCTAGGTAGAGACTGTAGCTGAGAAT -GCAGAGATGCCTTATGCAGAGATTAGACACGTGGCTCGTTAGAGGAAGACCTGCTCCATT -GCTCCCGCACAGCGGATCCCGATGAGAAGAAACAGTCTGTGGTTTTAAGGCATTTATTGT -CATGGTGGAGAGTTGTGTTGGGTGAAATCTTACCCCACTTTCTCAGGATGGGCCAGAGGT -TAAATACCTTTTACAGGGAGGAGTGTCTGGAAGGGGAGCTGAGATGATAGTAGAGGCAGA -GAAAGGCAGAAAGAGGGAGAGAGTAGAGAAGTAGAGGCTGGCTCCATCTCACGTGGAGAG -AGGGTAGAAGGGAATGTGGAGAGAGGGGGAGCAATAGGGCAAGGGAGAGAGACAAGAGTA -AGAGATTAAGAGAGGGAAGAGGGGGCAAACAGCCCCTTTTATAGTGGGCCAGGCCTACCT -GGCTGTTGCCAGGTAACTGGGGGGGGGGGGGAGTCCAGACAGAATACAAGGGGCTTGGGG -CATTGCCCAACGTAACTGATGGCCACAGAATTATGGAGAGCTAAGGCCTAGTGTCAGGAG -TCTGGTGTCTGGGGGCATGGCAAACACCTTCCATGAACGCCTGCTGGATCTCTGGGGTTT -AATCCTAGCTCAACCAGAAAACAGGCTGCCTTTCATGGTCCTGAGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTATCAAGTCCTTTATCCCAGAGGCTTCTGCTCA -CTCCTTCATAACTGGAACCTGACTATATGGAGGTAATACATCAAGCTGAAGTTGTCAGGT -GGCAACATATGGATCTTTGTGATACAGTCTAGAAAACTGGCCTGGGTGGGATGGAGGGAG -GGAGGGAGTCAAAGTCAAAAAGCCAGATAGAGGCAGAGAGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGAGAGAGAGAAGGAAAGGTAGAAAGATAAGCCCCATCTCCTTGTTAACCTATC -TATTTCAACAGAAAAAGAAAACAGCAAGAATATAATATCATCTTGGGCAGACACCAAGAG -CTGTGTTTTCAGATTACTGTTGTTCTTAGCACTGTGAAAATGCCTGCACCCCAGGGCCTA -AGGCATGAGTCCGGTTGTTCATGTGCACAGCTCAACAGAGACTGTGTGGAACAGAGCTGG -GTTGAACTGAGCTACTCTCAGAAGGTCCCCCCAGCCATGCAGACGTGAACTGACTCCTCC -AGGAGAGTGGGCTGACTTCTCCCACCCTGCTTCCCAGCTTCTTGCTTAACTGGACCTTCT -GTGTGGCCAGTGGTTTCTGTCTCTGTTCCAAGGAGGGCAGGGTTGATCTGAGCCTGTTGT -GTGTATGATGCCCAGCCTGGGCAGTAACATAACTGAGCCCAGGCATTCCTCCTGGATCCG -GAGTGGAGTCATCCCTCCTTTGTGAAAAATCCTTCTCTTGAGAAAAACTAATCTGCAGTC -TGACAGTTTTGAGAGCCACCCAGTGCATTGGCAGGCATTGGCAGGCATTGGCAGGCGTTG -GCAGGCATTGGCTCATCTACACATCTGTACCTGCTCTCTGGAAGTTTTACAGACTGACAA -CAGTTGCCTCCCTCTTCCACCTCTATGCCTGATACCCTTCTCTTCTTGCTATCAGATGCA -TATTCTAGTTACTATGCAGAGCAAACACATTCTTCTCAATGGCTTTAATGTCTTGAAGAC -AGCCCTTGCTTCTCTCTCTAGCTTAGGGTACCTTAGTGTCTGAGAAATGGTATCAAACAC -ATTTGCCTAGTAGACTTTGTCTTTGTTCAAGTAATTTAATTACTTATAGCTCATTGAATT -GAGGCCATGTACAGTGTGTGTGTGTGTGTGTGTATGTATTAATGCTTGTATACATGTGAA -TGTATGTGGGTGTGTGTAGATGTGCCTTTAACCAACACTTCTTGGTTCTCCAAAAGTACT -CCCCAGTGGCTAGAAAGTCGGGGTTGATGTTTAGTTATGATAAGACATTTCACCCTGATA -AACTGCTTTGCCTCTAGCTCTCTAACAATTTTGCATAGAAGACCTTAGAGGACTTACGTG -ACTCAACAAAAACATCAAATGTTGATAAGGCTTTCTCTGGAGCTTCATGCTGGACTTGGG -ACCACCTGAGTCTTTGGGAAGCCCTCCTAATAGCAGATCAAATAGTCCTGGTGCCATTCT -AGCTCTGTGGATAAGTGCTACCTCTAATGTCCTGCTTAGGAGGCTATCTCTAGCCTCTTT -TTATCTAATGACTCTGAGTTGCTATGGCAACTATGAGAACAAGTATTAGTTTGCTCAGGC -TGCTATAGCAAAGCACCACAGACTGGGAGGCTTAGAAAGCAGAAATTTCCTTTCTCACTG -TGCCAGATATCAGAATTCCAAGGTCAAGGGATCAGCAGGGTTGGTTCCTTCTGAGATTTC -CTTCTGTGGCTGGCAGGTGGTTGTAGGGTCATTGTCTTCCTGTTTGTCTGCCTCAAATTC -CTCTTTTTATAGACTTCAGTCCTATTGTATTAGAGCCCCTCCAGTGACATTTTTTTTCTT -AATTACCTCTTCAGAGGCTCCATCTCCCAAGACAAGCATACGCTAAAGTACCAAGATTAG -GACTTTAACATGTCAGTCTCCAGGGTCTAGAATTTTACCCAGGGCATGAAGCTGATGTTT -TGTGTTGTTTCTCTTTTGTTGAAAATAAAATTTGTCCTCACATGTTATAAACTGATTATG -TCTTCCCCTCCCTCAAGCCTTTCCTGTTCCCTCCCACCTCCTCTCTCATATGAACCCTAC -TCCCTTTCTCTCTTTCCTTAGAAAACAAATGGGCTTCTGAGGGATAATAATAAAATAAAA -TATTATAAGATAAATAAAAAACTAATACATCAGAACATATATATGTGTGTGTATATGTAT -GTATATATATATATCCCTAGTTTTGCTTTATCTTACCTTATATTTTATAATAAATATAAC -TATATTATATATTATAATATATCATCTTATATTATATATATCAGATATTATATATTATAT -GTTATACACACACACATATATACAAACACACACACACACACACACACACACACACACACA -CACATATATATATATATATATCCAAAGAGAAGGCACAAGAATTAGAGACTCACACACAGA -ATCTCACAAAAACACAAGACTAGAAGCCATGATACACACAGAGGACCTGATGCAGACCCA -TGCAGGCCCTGTGCATGCTACCTCAGTCTCTGAGTTCATGTGAGCCCTGCTCATACTGAT -TTACAGGATCTGGTTCCCCTGGATCTCCTCCTGGCTTCTACACTCTTTTCCTGAGCCCCA -AGGACGGGATTTGATGGAGACATCCCATTGAGGGCTGAGTGTTCCAAGGACTCACTCTGT -ATAATGTCTGTCTGTGGGTCTCTGTGTTTTTTTTTTCCCGTCTACTGCAGGAGGAAGCCT -CTCTTATGATAACTGTGTTCTTATTTGCTTATTTGTTTATTTATTTATTTAATGCCAGAA -TTCTGAGACCACAAGTTTCTCCTGGATATACATCCTGTGCATTATAGGTATGGACTCACT -TTTTTTCATATATACATCCCTTGGGGTAGACATTATCATCATTTTGCTTATGAGGAGACT -GAAGTAGCTGAAAGACCACCTGAGCACACCTCAGAGCGGCTCCTTTCTGATGAATCCAGG -GACCTGTCTCCATGCCTTTTTTCTGTGTAGACCTGCAGCTGGGACTCAGCCAACTGTCCT -TTACCACTGCTCCTGCCTCTGGACATTTCAGGAGGCGACATGAGCTCATGAATCCTGTGT -GCTCAAGTCCAGGCTCTAACTGTGTAGCATTTGTGGAAAAGCTCATGACTGGATGGGTGT -TAGGTTGCCGGGGACTCCCATCTGACAGCACGGGTGCCGGGAGGCGGGGGGATGCCTTTG -TGCAGAATCTGCACTCAGAAGATCCCTGTTTACCCAACAAAATTGTGCTTCTGCAAAAAT -TGTGTCTATCTAGAGGTGGATAGAGACAGAGACTCCATCTTCTCTTCCTTGGGTTGATAG -GCAATGATTCAAGGTAGATGTTCATGTTCACAAATACTAAAGGGAATGCTGTATTATGGA -AGGAAGAATGTAGGCTTTGGAATCATATGCATTAACATTTGCTCACAAGTGAGACTCTGC -CGGGTGATTTTCCTTTGTTAACTGTTACATGGGATATGAGTGCACGAAGGTGTGCCTACT -GATGTGGGTGGAGGCCAGAGATCGAAATCTAGCGTCTTCAGTAACCACTGCCTACCTTAT -TCTTCAAGACAAGGTCTCTCACAGAATCAGAGCTCATAGCTCTGGCTGGACTGGCTGGCC -AGGGAGCACCTGGGCTCTGTTTGTCATCTGCCCCACCCATCTCTGCCCCACCCCTCTCTT -GCTGTTGGGGTTATATACATGGGGCAACATGCCTGGATTTTTATGTGTATTCTAGGTTCA -TTTATGTTTCTGCAATTAAAAATACCCTAACAGAAAGCAAACTAGGGAAGGAAAGGTTCG -TTTGGTTTACAGTTCCACATTACAGTTCATTTTTGTGGGAAAGACAAAGCAAGAGCCTTA -AGTATCACATCCATAATCAAGGGCAGAAAGATAATGTATGTATGCATCCTTGCTTGCTCT -CAGCTGGCTTTCCCTTCCCTTGTACTCTTCAAGACAATGCTCTACAGACATGCCCACCCA -CTAGCCTGATCTAGATAATTCCTCATAAAGACTCTCTTCCCAGTGATTTTGGGTTGTGTC -GAGTTGACAGATAAAGGAAACCAGCACAATATGGGAGTTGGCTATCGAAACTCAGATTCT -TACACTTGCAAGGCAAGCAGTTCACCCACTTAGCCATCTCCCTAGCCCCTTGATTAATCT -TTAGGACATAATTGCTCCATCTGAAAAAAAAATAGGATATGCTGTCTCTTTACAGGGTCA -TTACGATATTGCACATTATATAAATTGCATTAGTATATAGTTTTGTTTTATTTTATAGTA -AAACCAGGCTAGGCTACACTGTAATAGCAAGTAATTCTTGATCTTGGTTATATGATATAA -TTATTTACATCTTGTGTCATAAGTCTGCCCGTGGCTTCTCACTCTGATAGAAAAGCATTG -TCTAAAGCACAGCTAAATACCTGACAAAGGGCAACTTAATAAAGGGGGGGTTTATCTTGG -CTCGCAGTTCTTAGGGATACAGTCCATCATGGTGGGGAAGGTATGGTGGCAAGTGTGGCA -GATAGCTGGTCATGTTGAGTTCACAGTCAAGAAGCAGAGAAGGAGGAATGTTGGCATCTC -TCTCCTGTCTACTTTTCACTCAACCTATAGAATAATACCATCACCCATATTTAGGGTGGG -TCTGCCTTCTTCAGTTAAGCCTTTCTAGACAAACACACACTCACACCCTCACACACTCAC -ACAGTCACATACATATGCTTAGAGATATGTTTCCATGGTGATTCTCAACCCATTCAAGTT -GAAAATGAAGGTTAGCCATTAGATCTATCATGTAGTTATATTCCTCTTTGAGTGAATTTT -GTACTGCTTTCTCTAGTACCTACATTACTCTCCCATTTACTGGCATTATCTTATCCCTTT -GAGGTTTATCTCCTTGCCTGCACCATCCAGGAAGAGCTGGGGAATACTTGTGGCTCTGTT -TCACATTATTTGTGCAAAGGACAGAGTCTCTCTTGTGTCATTAATCATGGCTTAATCTGG -CATTTATTACTCCCTCCTCCTTGTTTTACTTTGTAATTTTCTCCAGAGGTCATGGCTAGA -GGCATGGGTTATACTTTAAATCCTTAAAAAGAACATGAAAATGCAGAAGTTATCCTTTAT -ATGCCTTTATTGGACTTTTGTCATTTTTTATTACCACTAATATACTACTTACACCTACAG -ACTATCTATCACTGAACTTCTCCAAGATCCTTAGCAATGCCAAGTAAGGAATGTCTGTGA -GATCTAATATAGAGATTCAGCCCCATAGAGAATTACAAGAATAAAATTAATTTGAGGAAT -TCTTTTAATTTCAGTTAGCATCTGACTTGTAGGTGTGCGAGATGTTTCTGATTTTATGCT -ACTGTGGGAAAGGGACACTTGGGGAAGTTTAGAGTCTAATTTTTAGACACTCATCCACCC -CTCTCCACCCTCTATGAAACACTGAATTTGAACAAATATCTTACCCTTGGAATTTGTATT -TATGTCCCCCTGGTGTTGATCCTTTAACTCTCGAAATGGGGACCTCTTCCACCCTGTCTT -GACCCTCAAGTGTGAAAGGCTTCTGCTCTCCTCTGTTTGTGGCACCAGATAAAGACACTT -TGAGATATACAGTTTTGTATATAGAGATAACAGCAGTAATTTCCTTCCTTAGTGTCCTAG -TTAGGATTTCTATTGCTGCAACAATACACCATGACAAAAAAAAAAAAAAAAGCAATTTAA -GGAGGAATGAATTTATTCAGCTTATATTTCCAGGTCATAGTTCATCATTGGAGAAAGTTA -GGACTCTAACAGAGTTGGAAACAGGGGGCAGGAGTTGATGCAGAGACCATGGAGTGTCCT -GCTTACTGGCTTGCTTCCCATGATGTGTAGTACGCTCTGTCTGCTTTCTTATAGAACCCA -GGACCACCAGTTCAAGGATGGCACCACCCACAATGGGCTGGGCCTTCCCCCATTGGTCAG -TAGTTGATAAAATGCCTTACAGCTAGATTTCATGGAGGTGTTATCAATAGAGGCTCCTTC -CTCTTATGACTCAGCTGTGTCAACACACAAAAAACCATCCAGTATGCCTAATTTGATAGC -CACTGATGCAAGCTGACTATCCTTAGTTCTCAATGTTTTGTGAGCAAATAACAACAGTCT -AGGTCACCTACTTCCTGTGTGCTTACCATTCTAAGCAAGGCAGCCCCATGTGATCAATGC -TTAGGGAAACAAAAGGCACCCTAAGGATGAAATGTTCTATCACTACCAAATCCCTGTAAC -TTCTGCTACCTTACTCCCCCTGTCATTGCCAAATACCTGACAGAATCAACATAAAGGCAG -AAGTATTTTGTTTGGTCACAGGAGTTAGACTCCATTAAGGAAAGCATAGCATCAGGCTTA -GAACACCATTGTGATACTATTCTATATGTTTGGCCCAGGGAGTGGCACTAGTAGGAGGTA -TGGCCTTGTTGGATCAAGTATGTCACTGTGGGTATGGGCTTCAATACCCTTGTCCTAGCT -TTCTGGAAGCCAGTGTTCTCATAGCTACCTCCAAATGAAGATGTTGAACTCTCAGCTCTT -CCAGCCCCATCTGCCTAGAGGCTGCCATGCTCCTGCCTTGATGATAATGGATTGAACCTC -TGAACCTGTAAGCCAGCCCCAATTAAATGTTGTCCTTATAAGAGTTGCCTTAGTCATGGT -GTCTGTCCACAACAGTAAAACCCTAAGAAAACTGTGATATGAGTGTATGGTAATGTCTTG -TTCTATGACACCCAACAGGAAGCAGAAAGCTTAGGTAGGAAGGGAAGTCAGTTGACCTAT -AACCTTAAAACATTGGTCCTAGCATCCTACTTCTGCAATTCAAACTCCATGTCCAAAGGT -TTACACAATCCCCCAGGGACAGTAACACCAGATGAGGCCATGGGTTCAAACACGTGAGCC -CATGCAGGACACTTTACATCTAAACCATCATACCTTTCAAAGGTGGTATTTATATGGAAA -CTTCTATTTTTCTTAGGGTTTCTATTGCTATGAAGAGACACAGTAACCACAACAATTCTT -TTAAAGGAAAACATTGAATTGGGGCTGGCTTATACATTCAAAGTTTTAGTCCATTATCAT -CATGGCAGAAAGCATGACAACATGCAGGCAGATATGGTGCTAGAGAAAGAGCCTAGAGAT -CTCTGGATTGACAGGCAGCAGGAAGAGAGAGTAATATTGGGCCTGGCTTGAGCTTCTGAA -TCCTTAAAGACCACCCCTGTGACAGACTTCCTCCAGGAAGGCCACACCTCCTGATAGTGA -GACTCCCTCTGAGCCTGTGGAGGTCATTTTCCTTCACACCATCACAGGAACTGCGCTGCT -GGGTGGGAGTTCTGAGAAGGAAAAGTACAATATCTTGTTCATGGAATGATTGTTCCACTT -ACCTTTGTAGCATAGCTTAAGGCAAGCCTGCCTCCCTAGGGTTGGTCCCTTGACTAGGAC -ATTGACTTGGCTCAGTTGGAATATTAGACCTCTACTATTGCCAGAGATTCTAGTCTCTTG -AGCAAAAGTTTTACAGTAATAGACCTTTATTGTTACTCTAACAGTGTCTCATTCAGTTCT -CATTTAGGTCTTTTTTGTTTTGTTTTTAAGGGACTTAAAATCCTCTCTCATAAGTGGTGG -AAGGAGATTACAATCACTATGGAATTCTGTATTGGCTAATAAAATTACTTAATGTCAATT -AGCAATTTTGAAGACACCAATCTAAACCTCCCAGTGTATTCAAACCATGTACAGATTTCC -AAAAAGTGAAGATTTGGGGTTGTTTTGTTTTGTTCATTTTTGTTGTTATTTTGCTACCAG -GGTCTCATTCTGACCTTCCATCAGCTCCCTAGTTCTTTGGAATCCATTGAGAGAGTTCAG -ACATGACACACAGAGACAAAGCCATGGGATTTATCCCACGGTAATGTGGGGACACTCTCA -AGAGTGAGAATGGACAATGACCAAAGGACCAGTGCAGAGAACACTCTCAGGGAAGGAGAG -TGGACAGTAACCAGGGAGGCTGTTATGTAGAGTACATGCTTTGGGGGTGCAAGTGCACAA -GGGACAACCCAACCATCGTGTAAGCACATTATCAAGGGAGAGGAATGACAATAGCTACAC -AGACCGTTATAGAGCATAAACTCTTGAGGAATGAGAATGGATGCTAGCCAAAGGTACCTT -GTATAAAGCACATTATCAAGGGAGGGGAGTGGGTAGTAGTCAAGAGGGTTCATTTCTCAA -CCTGTATTTTAGCTAAGTTTTAAAATACATTGTATTGTGTGTATTCGTACAATTATGTGT -TGAGGCCAGAAGTAAACCTTTGGTATTTCCATATGTACCCATTATTTTGTTGTTTGTTTG -TTTGTTTGTTTTTGTTTTGTTTGGGGGTTGGTTTTTGTTTTGGTTTGGTTTTGTTTTTCA -AGACAGGGTTTCTCTATGTAACCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGG -CCTCGAACTCAGAAATCCGCCTGCCTCTGCCTCCCGAGTGCTGGAATTAAAGGCGTGTGC -CACCACGCCCAGCCTGTACCCCTTGTTTTTTGAGACTGATTCTCACTGGCCTGGAACTCA -CTGATTAAGTTAGGCTGCCAAGCTAGTGAGTCCTGCCTACTGTCTCTGTTGTCCCAGAGC -TGGGATTATAACTGTAAACCACCACACATAACTCCTTTGCTGAGTTACATTCCCCCATTC -CTACACTATTTCTTAAACTCCCTAGTTCCGATTCCTTAGGACTGTTTTCATGTCTAGGTG -ATGGACATGATCATTTTGATTAACTCTTGAGAGAGGGGTAATGGTATGTTTTTATTCTCT -CCCAGAAAGCCTCTGGCTAGATGGTAATCTTATGATCTTTTGGGCTAGTCACAATGTTCT -GTCTCTATCTGGGGCCAGAAATACAGGTCAGAACACATTCTTTTGCACAATAATCAGTCC -TTCTGTTTCAGTCCCTGGTTTTACAGGCTACTGATTGTGAGAAAGGAGCCCAGCCTCTGT -GACTTTCCAGCCTATGTATATTTGTCTAGCAGGTCAAGGCAGAGTCTCCCTGTGGTGTCC -AGGCTGGGCTTGAATTAGTGGGTTGGAGTAAAGCTCTCACCTCATCATCTCAGGTAACTG -AGGCTAAGATGTGCGCCACCATGTGTGGGCTAGAAGTCTTTGATTCTATACCAAGATTTA -AAAAGAAACTTCTGATAAAATCTGTCTCATACCAAGGGAAAAATCCTAATTGTTGCATAA -TTAGCTTTTTCAGGATCTAAGGTTGTCAGAGGCTGGGGGGCTGGGGGGGTGAGGTTGACT -TCTAGGAGAAGGAAGATTCTAGGAGCTACTTCAAACAGTCCTGTAACTGCTGGCAGGAGA -GAAGATATTCTAAAGAGAGACAGTTGTCCCCCCTGTCAACTATCTGACTTTTCACACTAG -AGTTTAACAGGCTTGCAGGTCTTAAAAACAAAACAAAACCAACAAACAAAACAAAAACGA -AGAGAAGATTCAACTCTACCTGGGGCTGCAGAGGTCTGATTCATCAGCGGGGATCTTACA -CCCAACAATTCCAATGTTTTTCAATAGGACATAAACAAAACAGAACAAAGACCCAGTCCA -TTCACCCCTAGGGAAGGACAACCTGTGTCACAGGTAAATCTGTGTACGTTATAGCTTTAT -TTGTCTCAAGGCTTTCTACAGACTCTAAAGCGGCCATTGCTACCATAGGGAAGGAATTAG -AATTTTTTCTCCCCATTCAGCAAAACTACATATGACTCTATTTCCCTTTACCAAATTCTA -TTTCTAGAGAACACAGAGAAACTAAGGCAGTGAGTGTTTAGACCTAACTGCCAGGTTCCA -GCCATGTTACTACTGTGCTTTGTTTTGTTTTGTTTTGTTTTGTTTTGTTTTGTTTTGTTT -TGTTTTGTTTTGTTTTGTTTTGTTTTGTTTGTTTTCACAGGAAGAGCTTGGGTCAAAGCT -GGTTTTTGCTTGGCCTTCACTATGTTCCCTTTCTGTGGCGAATGGGGGACCGAGTGTCTA -TTTTATAAATATGGGGATGTGAAATGAAATGTCACATGAGCTGCGATGCTTTATTATGTT -GTTTTATGGGTCATTTTTAATATGGGTTATTTTATGGAGCTGTGTTACCATGTAGCTCGA -AAGCACTGAATTTTGGTGGGAGATGCTCCGCTCTCATTACAGCTACCAAGAGGCATGGGA -GCTGAATTAATAGACATGGAACAGAGACAACTGCTGTCTTTGCAAAATGCGGGGGGCCAT -TAAGAGGATCAATCAGTAGGGGGTGGTGTAATCCACCAACATAGGCATTTTCCACACAGT -TCTGTTGCTGCATCTCAATGCAAAATGGTCCAGGATTTTTTTTTCAAGTGCATTAAAGAG -GAGAGAATCCCAGCAGGGGCTTAATAAAGGATTTTTTTTTCCTTTCGTGCTCCCCCCACC -CCCACCCCTTGACTTTTTATTCTTGCAACAAGCTTCATAGTTTGGAAATCATTTTTGAAG -TCAGTGTTGTGAATATTAAGTAGGGAAGGAAAAGAGGCCAAGCTGTTACCTTGTAATAAA -AATCAGACACAAGCCCTTTCCCACTGCCTGCATAGAAGGCGCAATAGTTTTGGGAACTGG -CCTTTCGTTCTCATTCAACAAGCAATATTTAGTAGTGACAGTTAAACCTTGAGCAGGTCT -TAGTGAGATTATAACCTCTATGCCTTTGTGAAGGACTCCTGTCCTCTAAGGTATAAACTT -GAACCTTCTACAGGAGACCAAAGATGTCTTGTTGCCATTGAATTAAACTAAACATGCTAG -TGTTGCCCATAACAACAGTTGCTAGGCGACCTTTGCCTGCATGTGGAGGGGCGGGAAACA -TTGTGGCTCATGGCTCTATTTATCATCATATTTCAGCAGTCTTGCTAAGGGAAGGACCTG -ACACACACATGACAGAAATGTCACATGCACACTAGAAGAGGGACATGGGCTGAGAAATCT -TCAATAGTTGTTATACCTTTGCCTGTGATTTCTTGACTGACTCTCACTGTAGACATAGAG -CTGTATGCCTGTACTAGATTTAGAATGTGTCCAGCCCACCTCTTCCAGGGAAGACCAGGA -GGGAAGGGAGGAGCACAGGGGAGAAATAATGAAAATGTCATTCCTGTGTCAGCAGTGGGT -CTGAGGCTCCAGCAACAACTGACATCACTCCACACACAAACAACACTCACCCCCAATAGA -CACTAGTTTGGAATATCAGTTAGTCAGGTGTGGTGGTGCCTGTGGCATAATCTCAGCACT -CAGAGGACTGAGGCAGAAGAATTGCTATGAGTTGTGAGCCATCCTGGCATACATAAAAGG -GCCCTGTTTCAGGCCATCTTCTGATATAATCAAGATTAAAGGTCATAGTACAGTTCCATT -TCTGAGGTATGTACCACTATAGATTGTTTACTGTTTGGGGTATATATGGGATTATGTGGA -GGGCAGTTTACATGTGTATGACAGGGCATGCATGAGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGGCCAGAGGACAACCTCTAGAGTCATTC -CTTAAAAAACAACCTTGTTCTTTGAAGTATTGTCTTTCATTGGCCTGATTCCCACCTGGT -AGGCTAGGCTTGGCTGACCAACAAGCCCCAGGGCTCCCCTGTCTCCTTTCCCAGCACTGG -AGTTATTAATGTGTGCTACTTCGCCTAGATTTTAGGGCAATTAACTTTTTAAAAGATGTA -CCATCTCATCAAAGTGTCCCCACTGTTCATTAAGCCAATTGGCTGAACATCATTGGAACT -TAAACAGGTGTTTCCAAAAGTCAAACCACCATTTGAGAAGAGCACCTGCTCACTGGCTCC -CCACCCCCTTCCTCTTGCTCTCTCTTACACTGGGCCAGAACATGAAGTCTCAGCAGCTAG -GCTGAGATCCACAGTTTAAGAATTTAGATTGTAGCTGGATTGAAACCCACCTTGATTCCA -CCACCCTCTTTTTGCCAGGCCTAAAGGAACAGTCTTCAAAAAGTTTTTTTTAAATACAAT -TATATAAAGCCACATTTAAGTAGAACAAATTAAGATGTTCATGCGTGTATTAATCCATGC -AGTCACACAATGTAAGCAGCATCTCTGTTTGAGACCTTCTGACTTTTGAAGGATACTGCT -CATCACCACAAAAGAACCGAGAAGGAAGAATATCTAGGATATTCTGTATGAAAGTGCCAG -GTGATTAAAATGCCAGTAGCTGTGGAGTGAAATGTCAGACCCACCTTCTGTATTCTGCAT -TCTCAATATTAGAATCACACAGAGATGATACTTTTACAGGTTGCAAGGAAGGAAGAATAG -AAATCAATTTGTGGAGGGAAGAGAGCATCTTCCTATAAAAACAAAAGGGAGAGAGGAAAC -AGCCATGTAAAGGGGTCTTTAGAGAAATTATGGGGCCAGATACGAAATTATTTTCCAAAG -GAAGAAATAAAAGGACTGATGATCCAATTAGTTGTCAGAACAGCGCAGTGGTAAGTCCCT -GACTCTGGGATCATGTCTGAGCTCACCTGGAGTTGCTCCTGCTTACTGCTGAGCCACATC -AGGACAGATATTTCATCTAGAAAAGCCTCTGCTTGTCCTGTAAATGTGGGGCATAATTAT -TTTTAGTTCCCTGGCAGAGTGAGTGTGAGAATCAGCTGACTGAGAGAATAAAGGGCTTTG -CAGTGTGTTTGGCACAAGGGAGCTGGCAGCAGACGCTGGTGTGGTATAGCTGGTATCTCA -TTGCTACTGTTAAATGGCAGGGAAAGTTCTTGGGCACAACTCCAAGAGGGAGCAATGGAG -TGGACTTGACCAGGAGAGCAGCCATTGCTGCTTAGCCAATTGTAGGTGGGGGACATTGTA -TACAGAGGTGGGATTAAGGGCAGACCTATTTCCAGGACACTGGGATGTCGTGGATGGAAT -TGGACACAATGGCTACTACATGCCAGTTAGAAACCAGGGCTATATTACTTTGCCACTAGA -GAATGTCAGAGGATGACCTCGGCCAACAGCAGCAGCAGCAGCAGGCTCAGTACTCAACGT -TTCAGCTGACCCAGAATAAACTATGGAATCCCAGAAGGGACATAAAGTGGTCAACATAAT -GAACAGCACTTGACTCCCACTTGGGTGTTCCTCGAATTATCCCATTAGGTTGTGGCAAGA -GCCAAAGAGCACAGACAGGCCATAAGCCTGGAATCCTTTCTCTTCCTCCCCCTCCTCCTC -CTCTTTCTCCTCTTCCTCCCCCTCTTCTTCCCTTTCTTCCTTCCTCCCTTTCTCCCTTTC -TTCCTTCCTTTCTTCCTTCCTTCCTTCCTTCCTTCCTTTCTTTCTTTCTTTCTTTCTTTC -TTTCTTTCTTTCTTTCTTTCTTGTCTTTTTCTTTCTCTTCTCTTTCTGTACTTAACAAAG -AGGAAAGCTACTGCTCAAAGCATATGACTGATACCAGGTGAAGTGGGTCAATGCAAGAAA -TATAGGAAACATGACCTAGTATGTGACTTCTGACGCCCAAATGCCACATTCCTGAACTGT -GACTTGCTGTACTGACTCAGGTTCTACCCCAGGTCACTCGCTCTGCAGTGAGCTTCGGAG -CAACTGTGAGACAGCGTCCCTTGGATGCCCAGGAGCTCACTCACCTGAACAGTACCTGGG -TGTTTTCCAAGTTCCTCACAGCCCACTAATTCTAAATTGATCTTTCGGAACAGTTTTCGA -CCCAGTGAAATAGGAACTAGGAAACTGCTCACCTCCCCGTTCCAAAAGAGGCAGTTTTGA -GACACATTCTACAAGGTTCCTTAGGGATCCCCAGTGATTCCGATCCCCATGTCCTGTCTC -AGTGTGAAGCCTGGTAACTATGTGGTGGTTTCTCTTCTTTCCTGCCCTCCTCCAACCTCC -CGTCATCAAGTCCTGAGATTTCCTCATAGATTGAATAGTCATACTCTGCTCTGAAGGGGT -CCCAAACTAAGACAGTTTTTTAAATCTTCAGCAAAGATAGTCTTATCTGTTCTTTGCCCA -GAAGTGGGCTAAGACCCAAAGCCCAAGTTCACAAATGAGGGAGGTGAGTTTTCCTCAAAA -CATCCATTGTCCTTATGTTGAAGTCTTTTCTATTCTGATGTTTGCCTGATGAATCGATTG -TCCATTTATTTCTTGGCTGACCATCTTCTGAACCTCTTGCTGACTTAGGAGAATCTTCCA -TGCATTGAGAATGGCAGGCTCCTGTTGCCCAGGCTGGACTGAACACGTTTGTGACTGGGA -CTCTGCCAATGGATGTCCCTGCCTGGACATCAGCATTGCCACAAACACATACCATGAAAT -AGTTAGAGAGAAAAGGGGGCCATCCAACGTTTAATGAGAGTGTTAAGTGTTCAATGTTGT -GGGCCAGCATCCCATTGCAACCTGAACCTCACTCATCCCATGACTCATACTCTAATGTCC -TTCTCATTTCACTAATCCTCACAGAACTTTCCAGCAACATTTCTTTTTCTTGAATCATCC -AGAATCACTTTCTTCTATCACAACCAAAAGCCTTTATCCATGATGCTAAAAGACCAAGCC -AACAGTTCATGACATAGGTACCACACTTGGGAAAAGATGTCCCTCTTAAGGATCTAGGGT -GAGGCTGGAATGGTTTTGTTCTTTTACTTTATTGATTCAAGATTGAAGGCTTAGACACTG -TATTAGTCAGGGTTCTCTAGAGTCACAGAACTTATGGATATCTCTATATAGTAAAGGAAT -TTATTGATGACTTACAGTCTGCAGTCCAATTCGTAACAATGGTTCAGTAGTAGCTGTGAA -TGGAAGTCCAAGGATCTAGCAGTTACTCAATCCTACATGGCAAGCAAGTGAAGGAGGGAG -AGCGAGACTCCCTTCTTCCAATGTCCTTTATAGTCTCCAGCAGAAGGTGTAGCCCAGAAT -TAAAGGTGTGTTCCACCACACCTTTAATCCTAGATGACCTTGAATTTGGAGATCTCCCTG -TCTTAATCTTCTGAAATCCATAGCCACTATGCCTCAAGATCTCCATACCAAGATCCAGAT -CAGAAACTTCTATCTCCCAGCCTCCAGATTAGGGTCACTGGTGAGCCTTCCAATTATGGA -TTGTAGTTCATTCCAAATATAGTCAAGTTGACAACCAGGAATAGCCACTACAGACACCAA -GAAGACCATCCCTTGTAGAAAGTCTTCAAGAAAGTGAATGGAAGCCTCAGAGGGACTCCA -TGGAGGACCAGCATGGACTTAAAAAAAAAAAACCCAACATTTACTTGGGGCTGGCTTACA -GGTTCAGAGGTTCAGTCCATTATCATCAAGATGGAAGTATGGCAGCATCCAGGCAGAGCT -GAGTGTTCTACGTCTTCATCCAAAGGCTGCTAGTGGAAGACTGACTTCCAGGCAACAAGG -GTAAGGATCTTATGCCCACACCCACAGTGACACACCCATTCCAACCAGGTCACACCTCCA -GATGGTGCCACTCCCTGGTCCAAGGATATACAAACCATCACAAAGGCCTACCTGTTTATA -GTCTTCCTGCTGAATGCTTGTTATGGAAACTGGTTAGAACCTTTTATCTTGGGAAATTTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCACACACACACACACAC -ACATATTTATTTATTTATTTTGTTTATATATCAGTTTATTTCAATGGTAAGAGGGAGACT -AATGTCTTATGCATAGTGAACATATATTCTTCTAATGTACTACATTGCTAGCCCTTAAGG -AGGCTTTTTGTTCGTTTGTTTGTTTGTAACGTGATGGAAATTCAACCCAAGGGTTTGTGC -ATGCTAGGCAAATGCTCTACCACTCATCCATGTCCCTAATGTTCTTGTATCATTAAATAT -CAAAGGTTGGATTTTTATGTGTATGTATGTGCACATTTATGTAAGTGCACATGTGCGAGT -GCACATGTATGTGTGTGCATGTGGAGGCCATGCACTTTGGACATTGTTCCTGGAATGCCA -TTCACCTTGGATTTTTTGAGACATAGTCCCACACTGACCTGGAGTTTGTCAGCTAGGCTA -GGCTTGTTGGTCAGCAACCCTGAGAGTCACCTGTCTGCCTCCCACGTTCTGGGATTACCT -GTATGTGCCTGTGGATTTTTGGAATTGAACTCAGATTCTCATGATTGCATGAAAAACACT -TTTCCCACTGGGCTATCTCTCTAGTCCCCTCAAAGACTGGAATCTTAGAAAACTCGTGGC -AAACATTTGGAATAGGGATTATGGTGTGTATTTATTTCATGTATTTGAAACTCATGGCAG -CTCAATTCTAATGACTTCCTTTGCCTGCCATATGGCAAAATGAGTACATATTCCCAAGGA -CAGAAGATAGTCTGCCAAGGCATGGACCTCTGAATTCTTCCTTTGAACTCTGCAACTGCA -CAGCTGTCTGGGGCTGACTGGAGAGACCTTGGTAGAAGGCTCGACAATAGAACACGTGGC -CATGGTTGCTCTGTAATACCCATGTTAACAGGCATACTGTTCAGTAACAACACCCACTGA -AAAACTGGACAGAATTTACATTGATATGGAAGTTGTATTACAGATCACAGAAGGATAGAT -AGACATACAGATAGATATCTTTATGGATATACATTTCAAAAATTGTATATATGAATAACC -ATAAAACTCTTTGTAGCAATTAAGAGGTAAGTGTTATGGAAAGGAGAAAATGGGTGTGGC -CCTGACAAGAGACAGAATAGGTTACCCTTCCCCCATGATACAGCACAGACTGAGAAGATA -TGGGTTTCAGCACAAGCTATAGGTGGAATAATTACTGATTCAGAGGTGAGCTGGACATGA -TGATATACATCTGTAATCCCAGCACACAACCAGTCTGGACTACATATATCCTTTCATTTC -ATTTTGAAGAAATGAGAAGACAGGTGTGTCTTCTATTTCCATCATGTATTTATGTAGCAG -CAAACTAGAATCAATAGTTAGGAAAATACAGTGGATATTAATGCCTTAAAGTCTGCACTT -TGAGCCATTTTTTGCCACTCTGTTTCTCTGTAGTCTGTGGGTCCTTATAAGAGTGATTGA -TCTAATGGAGAGCCATGGGGTTCTTATTGGCTGTAGGTCTTGGAAAGATGAAAGAGAAGG -AACTGAACGCTCAGAGTAGACACTTCCCAGGTGCTCACGGCTCAGAGTCACAGCCATCTT -AATAAGAAAGAGTTGGTTTTAGCTGGAAGTTCATGTAGGACTACCAAGTTCTATTTCCAG -AATATGGCCTGGGCTCCTCTGGCTACGTGTTACCCATATTACAAAGCCACAAGACCTACC -TTGATATTAGATATGCTTTTAGACTGCCAACCCAATCCTAGCGCCACACCCCCATGGCCA -CATTTTAGGGCAACAACTCAGCACCCCTGTATTTGGTGTGTTGGTTAATAACTGTGAAGA -ACTCCCTCGGGCCTAATTTATCATCAACTTCAGAATTCCTGTGAGGTGTCCAGTAGACAC -AAGGGAGAGCAAGTTGCAGATAAAAACTTCGGGTGATGTTTTGAGTTGTGTTGTGTTGTG -GGCCACCTCAGGTGTTCAGCGTCCCTGGATACCCACACCATCTGATCTGGTGCAGGGTAT -CAGAGGATGACATGCATAGCCCTGGACATCTCCCTCTCCTTCCTCAGGAGAAATTCTAGG -AAACAGGGGATCACGATCAATATCTTTAGAACTGTGATGTCAAGCATTCAGTCATGGACC -ATGCATTTCATTTATTTGCTCCCCTGCTGCTGAGCACAAGAAGAACACGTGTTCTGGGTG -AGCTAGGGAGAAATATCTCATTTCTTATCCATCAGCTAAGCAGACATTTCTTAGCCCCGT -TTATCTCCATACTTCATCCAAGCAAAGATGTGTGAGTTGTCATCAAGTGGCAAAACATTG -CCCTGTTAGAATCTCTTCCTTCTGTCATTTAGATGTGTGGTTGTAGAATGACTTTCAAAA -AACATCTCTCTGGTCTTATAAATACTAGCTTAAAACAACCATGAAGGCGAAGGGCTGAGA -TGGCTCAGTGGGAAAAGTGCTTGTGTGCAAGCATGAAAACTTGAGTTTAGAGCCTCAGCA -TCCTATTAAAAAAAAAACAGGTCTACCAGAAAAGAACTTTAGACCCAGAACTAGGAACAC -AGAGACAGGTAGATTCTTGAAGCTAATTGGCCAGCCAATCTAGCTAGATTAGCAAGCTCT -GGGTTCAGCAAGAGACTGATTTAAAAAATAAGATGAAAAGCAGCCGAGGGAGACATCCAG -GATCACCCTCTGGCCCCCACATGCACGTGTACCCATTGCACATGAACATAGATACACACA -CATATACACTGAAGCATGTGCACACACATATACACTGCAGCCGCATCTGGATGTGATGTC -AGTACACATGTCACAGAAACCAGCCAGGCTGCCCGGGCGCTACCATCGCACTGAGCTGCT -TCCTGTCTTCTGCCTGTGCTAACAGCATTCTTATGTAGAGATCCCAAAGCAATTAGCCTT -TCAGCTTACCAGCTTATATTCTCCCCCACTCTATCCCTATTCTGTGGGTTTGCAAACATT -AAACATCCAGACAGTAAACATTTAATGACTGCTTCCATTGCCCCAGGTATCTCTAGGAGC -ATTGCCTGTTGCTCGCAGTAATCCTGTGGTGCACATATCATTCCCACTTAGAGGCAAGGA -TACCGAGTGTCAGAAGGGTTTAGAAAGTGCCCAAGAGTCATGCCATGAATCATGCTGCTG -GTTTGTGCCTGGCACAAGTTGGGATACAGACCTGCCTAACTCATAATTTTCATTTGGATT -TAGGGTTGTGGCTTGGGTGCTAAGAGCTGCCTGGTATGTTCAACAATATAAGTGAAAATA -ATAAAGACTATTTTTCCTACTCTACAACCCTATCTGTGCAACCAAAGTTATTGCATGGGC -TCAGGGGAATCGGTGAGAGTTCTTAGGAGTAGAAATCATGACAGCCGGGACAGAACCAAG -GGATAATGACAGCTGTTGCTGTGAGGTACCTGCTGGGTGCCAGCACTATGGGGTGGCCTA -TTTTGGGGACACTCATATCCATTTTGTGATATAAAGACTTTTTGTTCCCATTTTATAGGT -GGGGAAGCTGAGGCCTACAGTAGCTAAGGAAATTTCCTGATGACACATAGCTGACAATGA -ACAGAGGCAACCTTTTTCCATTTTGGTGGTATCCAGACTCCACATCTTAACCATGCCCAC -AGTGGTGACAACCAGAAAAAGCTTCTCTAGACTCAGTGTCTTTGACCCATAATTCCTGGA -GAACTAGGGTGATATGTTTCTGACTTTGGCAGTCTGCCATAATAGTGAACCTCTACAGTC -TGCGAGAAGGTGTAACAAATACCATGAAGTGTACACACATGCATGCACGCGCGCGCGCGC -GCGCACACACACACACACACACACACACACACACACACTTCACAATTAAATCAGCTCACC -TCCGTGGGCATGGAAAAAATGAAGCAAATTGGATTATTCCACCGATTCTCAGAGAGCAAG -AGGACAATTCCAGTTTGATATGGGACAGAGTAACCCCATAGAGTGAGCATAGGCTGGCTG -GGTTGTGAAAGCTTTGAGCTGTATTTCAGTATCCTGGCTCCAAAGAGTCACATTTCTTTC -TGTTTTATATAGAATTGATTAACTTTACAGTACTTGGTTATTTTTTAAAGGTGTGTGTGT -GTATGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGCGCGCATGCATGCCTGTATCTGTAT -GTGATTTATTAGGACAGCTTGAGAAATAAAAGGAAAACAACAGGAGATCTAAAGGTGTAA -CTGTGTGGTAGAGTGTTTGTTTTGTACATGTGAGGCCCTGCCTTCAGCCCTCAGTGATTC -AAGAGATGGGGAGAAACAGTTAGATTCAAATGCATTTTATATAAGACTATATACATATTT -ACATATTACATATAAATGTATGTTTTATATAGAATTGATTATATATTGAATTATATATTA -TATAACTATATAATATTACTATGTTATGTTAAATATTACATATATCCTTCTTTGGTTCCA -TTTCTACACGTGATTTCATTTTTAGAGGGGCAGTTACTTAACGAAGTCACAATGGCAAGG -GGAAATCCATATGAACCGGCAATCCCAGAAGTGCTTACGTTAGGCTATGGGCTGTAGTTT -CATGCTTACACTCTACCCTGGTTAAAATGGTACTGAGGGAGCATTTAGCATGGAAACTAC -TTGAAGCGGCCTTGAGAAGACTTATAGAGAGAGGCTGGAAGCTAAATTGACCTCCCTCCT -ACCCCTACCCCACTCCCTGCTTTTAAACAGCAAGGGTTTGGTCACGATTTTTCTTAATAT -AAGGAAATTAATTGGATATATTTTTCAATTAGTAAAAGAAATAAACAAATGGAAATTGGT -GATTTGTTTTCATCCAGAACTTAATCTGCATTAACTCAATTACACCAGATACATGAATTC -CCCTGTTGGCTTGATTGCAAGTTGGCTCAAATTCATTTTTATTGTTTGCTCTGTATTAAA -AAATCTGTGCCTCGTGTTGAACACCCTTGCCACTCTTCTAGAGGAACAGAGTTCAGTTCC -CAGCACTAATGTCAGGCCACTTACAACCTCCTGTTCCTCCTGCATCAGGGGCTATAACGC -CTTCCTCTGGTAATTTTGGGTACTGCACTAACATGGGCACTCACAAACATACACAGAATT -TAAAATAATACTTTAAAAAGACTTTTTTTTAAAAATATTATTTATTTATTTTTATGTATA -TGAGTACACTGTAGCTGTCTTCAGACACACACTAGAAGAGTGTGTCAAATCCCATTACAG -ATGGTTGTGAGCCACCATGTGGTTGCTGAAAATTGAACTCGGGACCTCTGGAAGAACAGT -CGGTGCTCTTAACTGCTGAGCCATCTCTCTGATCCTTTAAAGACTTTTTACAAATCTTCC -CTCTTGTCACTTTTGATTCTGAACAGCACTGTCTCAAGTGAACTTCACTGTGAACTTAGT -GCTCCCTACCTTCCCTTAAGAGATCCAGGCAAACAAAACACCATTTCCTTCTGCAAAATT -AAACAATGCAAACCAGCTGAAGAAGAGGTATATATACAGTTAATCATACAGAGTACTTGT -AAAGTCAACAGGAGCATCAATGACAATCATTCTCAAAACACTCTCAAATAGGATAGTCCC -AACCAAACAGGCGTATATGGTCACTGTGCTTTCATGAAAACATTGTCATTACATACTGCT -TATGAGTATATCAAATTTAAATTTTAGCCCCTCAAAATTGCAACAAAACAACAGGTTTTT -TTCCCTAACATCAGAAGCCTTAAGAATAAATTAGTTTGATTAAAATGGGATCTGGTCAGA -AAGCTTAGTCAGATAAATGATCATGAAGCACTCCCCAAGAAATTATTCCTTCCCCAAGTA -CTTAGCAACGCTGTTCATTGCCGCTTGTGGGTCGGGAACCAATGGGAGGTAGGAGGGAGG -CGATAGCCTAGGGAACAAAGTCTAACCCATCTCCAAGTTTCTAGTCTACTGAAGAAAGTC -TATGAAGATGGACCACATTGGTATTATATGACAAATACAGAAGAAAGGACATTTCATATA -GTCCTGGTGTGGTGTTCAGCTGAGGGTTTATGATGGCTGGAATGGGGTGGGAGAGTATAT -AATCCAAAAGGTTCCAAGTTGAGGAGAAGCATGCTTGAAGTTCTGGGTTTAACAGAAAAT -GTGTCCCCTTGGAAGGGATGGACACAGTAGATCAATCTCTCTGCATGTACAGGACTTCCA -GGAGGGCAGTAAATTAATGAGGCTCAGTGAGTGAGCACCAGAGCTCCAAAGGTTTGCTTA -GAACCTGTGCTAAGCAACTTTGACTTTATACTGACTGTCATGGTCACCCCTGAAGTTCAT -TAAAAGCAACAGAAATGTGTCAGAAGAAACCCTCTTGGTCTGGGTTTGAAGAACCAAGTA -GGCTCTTGGGGAGGAAGCAGACCAAAGAACAGGAAAGAAATCTGCCAGGAGACAAAATGA -AGTGATGGGGAAGCCAAACTGGTGGTGGCTGCAGGGAAGGGGAATTCTCAGGATGTAGAA -TTAGTGGGTTATTGATAGCTATGCTGTGGTGGGTGATGGAAGCAGAGATTAAGGATAGTG -CCAGAGTTGAATCTCCCCAGCATCATGTGTTGAAATCCTAATGCCCCGTGTCTTTATTAC -AAGGTGACATTTGGACACAGACATGGGGACAAAATGAGAAGACACAGGTAAAAATTGTTC -ATCTCAACACCGAGTGGGAAGATCTAGAACAATTTCTCCCTTGTGGTTTGCAGAAAGGTC -AACCCTGGTGACAATCGAGCTAGTGAATTCAGCCTCCAAGACTATGAAATGGTGAATTTC -TATGATTTAAGCCTCCAAGGGTAAGGAGCAGGATCAGAAAAGGACTCCTGCTATGAGTGG -CATGAACACAGCTTTGAGCCTATTAGTTGTGCTCTAGTTGGCTATGGCATGGATGGTCAA -GGCTCAGGAGAGAAAGCTGGATGTGTAGTGACTGATTTGGGAGAGTCCCTGGCATGTAAG -CAGGATCTGACACAGCAGAGAGGCCCTTGGAGGGAATATGGTGTAGAAGGTGACATGAGA -GAGGGTGAGCCCTGCTCTAACTTTGGATTCTTTGCTTCTGTGACAAATAAGACAGCTTCA -TTATGTGCTGTCTTGGAATAGTTGCCATAGGAACCAGCAATAGAGTAGTGCATAGCAAGA -CCACCCAGAGGCTGTACTCAGGTGTGACATGGGTTAAGAAATTGAGCCTTGAGATGGTCC -TAGACACAATGATGAGATTCTGACCCTCACAAACTTGTCTTGTTGAAGACAAGAGCTAGA -AAACCCAAATATTAAATCGCTAATTTCTGTTGAGAAATAGGAGCATGTGGTAGGACATAC -ATGTGTGTCTGCCTAACCAGCTTTTTTTGCAAATGGTAGGAGAGATGGAGAGAGAAACAC -AGCACAGGCATCAAAGGATTGTTTGGTGTATGTCAATGGATAAGCATTATAATTAGAATT -TTACCCCTGTAAGCTAACCCATAGGATGCTGGTATCTGAAAACTCTTCACAGGAAAAAGT -AGTTCAGAATTTAACAAAAATGCAAGCAATTTTAACATTGCAAACTACTTCCCAGGCAAG -TACATTAGCCTATCTTTTGGATTTTTAATGATTTGTTTTAAGGCAGTGTCTCATATATCC -TGGAGTGACATTATTATTTATCTCCGGATGATCTCTAATCTCCCTTCTCAAGTACTGGGA -TTATAGATGTGTGCCGTGTGCCACCTTTGAGATTTGTTTGTTTGAGTTAGGGTCTCACTC -TGTAGCCCAGGAACTAATTACGTAGCCACCCTGGGCTTCAAACTCATGGCAAGCATCCCA -AGTGTTGCGAGTCCAGGTCTATATCCTCAGGTCTGCTATTAACCAGTCTTAAATAGCTGG -AAACACGATCTTTGTTCTTAGGGGTGATATTGAAGGAAGGAGTGAAAAGAAAATACAATT -CAGTTGGACTTTCCAAGGACCCCTATCTCATGGGAAGATTGTCACAGAGAAAATTATGAC -CATCTAGTGTCAAGTGTTCTAGGAGAACTACAAAAGGCCACAGGAGACAATCACGTGCCA -GGGCGGCCTCTCAGAGGAAGGTGTCTTTCTAGAGGTGCTTGCTCCATGTTTAGAAATAAA -AATTCGTTGATTTTAAGACATTCTTTAGAAATAGGGCTGTATTAGTACCGTTTTTCATTT -TTGTTGTAGTTTATTTGTTTTTACTGAGGAGGCACAGATCTGAGTCATCCCCCTCCTCTC -TTAAATGGGTAAAATCTTCTCTTCCCCGCAGAGCTGTGGACTCTGAGGAGCTCCTGGCAC -CAATTTATCTTATCACAGGAGGGATTTGAGGGAACACCGGGCAAAGCCTGTTTCTGCAGA -TGATTGATTTCAGTTAGACTTTTAGCAGCAATGAATTAATAGGAGTGTAGAGGTATAGGG -GCAGGGAATCATGCTGCAGCTACCTGTACAGTCATGGAGAAGAGTTCAGCAACAGGGAGG -TTGAAGGATCGGCCTGTTCCCTCCAGTCACAGTTGCCTCTTGGAGGAGCATATATGGGAT -TCTTGTAAGCCACAAACTATAAAGAGTGTATCTAAGGTCTAATGGCACTGGAATCCACTG -CCTTCCATAGGACAACCCTTTCTAGATGTTAGCTTTGACTAGTGTTGGGGAAGAAATAGG -GGAATTCTTGGCTACGACAGTGTTCTTATAGAGATAGCGATAAAAACAAACAAACAAACA -AACAAACAAACAAACACCAATACTCTGAAGGGTCAGTATGCCGATCCGCTAAGAGGTTTT -CCCTGCTTCATCCAGAAGTGGAGACCATAGCAGGTATCATCTCATGGGACTGGGAGTTCC -CTTACCAGTGGCTCTAACATCTTATTAATTTCAAAACCCACTGAGTCACCAAGATCTTGT -ACCACAAGAAAATGTAAGCAATATTACTCTTTGCAAAGCTTTTATTCTGGTGGAGTTCAT -CTATTTAAATTCATGACTGATCGTGGGAGGAAGGGTGTGGCCCTAGTACAATGAGAAGGG -TCGTAAGCAATGACGTCACACTTTGAATGGTTTAGAGGTAGCTTTTAACTTGAATCCTTT -ATGATGTTAATTTATACTGTCTGTTATTCCTGGTGTTTCTGTCTGTCTCCCACTGTGCCC -TGCTCATGCTCTTGCTCTTTTCCTCCCTGCCTTCTAAGGAAGACCTTAACTATAAGCCCT -CCCGAGTAGCTATCCTTACCTTTGGCAAGTTCGCTCAGTGGTGAGCTCATGCTTAGCTAT -GCTTGCCAGCACCTCTGCTTCCGAATTCAAAGCTGCACTCACATGGAATAATGAAACCTT -CTGCTAAGAGAGACTGACTGAGGTTAGTTGATAATTATTCTTCTCTGCCAACAAAGAGCA -CAAACACACAGGAGTTTCTAATGATTTCACAGCTAATTTGTATGCACCAAAAATAATTAA -CATCATGTAAATTTTCCTTGCCGGTTGAGTCTTTTTTGAATATTGAGAGATATGTCATTT -TAAAATAATTTCATACTTCACTGATGGACTAGAATTGAGACATTGGATGCCTATGGCATA -CAGGTGCTGGTGGGCAAGTGCTCCTCAACAGAAGACAGGGATATCTAAACCGTCCAGAGT -CAGTTACCATCCTTCAAGAGAGACAACAGTCTTAAGGCTGTTATCTACGGAAGCAAGTAA -CACTTTCTCAACATTCAACACAGAACCACAGTCCCTGTAGTAACACTGATGGGTTCGGAC -ATAAAATCATTGGCATGAGAATTCCTTTTGAATTTGAAATAACAAGTACAGATGTGCTTG -GATTTTCTCTACTATTAAAAGATGATGGACTGGAGAGATGGCTCAGTGGTTAAGAGCACT -GACTACTCTTCTGAAGGTCCTGAGTTCAAATCCCAGCAACCGCATGGTCGCTCACAACCA -TTTGGTGCCCTATTCTGGGGTGTCTGAAGATAGCTACAGTGAACTTACATATAATAAATA -AAGAAATCTTTTAAAAAAGGAAAAAGAAAGAAAAGAAAAGATGATGCAGATATAAGTATA -CCAATCCAGTTTTAAAGAAAACAGTGAAATTAGTTTAGTTATGATGGAAAACAAAATACC -ATTTCCTCAGAAAACTGAACACAGAAGTGTTGTATGATTCAGCCATTCCATTTCTGGATT -TGTTTCTGAGTATAGATTCACAGATGAATGGATAAAGAATGCATCACACACACACACACA -CACACACACCACATACATATGACACATTCACACAAACACTTAACACACACATATCACACA -CACACATAACATACACTCACACACATACACACACATCATGGAGAGGGAGAGAACATAGAG -AGGGCAGGGGGTGTTATTCATCCATGAGGAGGAAGAAAGCATATTCTGACACTGGAGGAA -ACTAAAGGTCTTTGTGTAAGTAAAATAATCCAGAAACACAGCTGCATGGGCTCTCTTGCA -CATGAAGTCACAACAAGCTGGCCTGCAAATAGAACACTGATTACTAAGAACTGGAAAGGA -TGCAGAGCAAGAACGACGGTTGGACATGATCAATACATATAATATGCACGCAGCATCCCG -TTAATATGTATTAGCAAAATATTAATACTTAAAGTGTACTAATAACACCCAAGAGGAAAA -GAACAGTGTTGAGTCTTCCCCAGATCACACCATGGAGGGTTAGCTCTGAAAGGCTGTAGG -AAGAGTACAGCCCCACCCAGGATCTGCCATGAGGTATCTCACCTGACCCCCAGTCTTCTG -TCTCCACAGTCTTTGAGGCAGTGAAACTAGGCTTCTATTTTCACTAAAGCCCCATGTTTG -GCTCTTCTCCCACAACCTATGTACCCAGGAAGAAGTCATCCCATACCCATTTAGGACAAG -TCCTGGCTCTAGTTCTCCCCAGAGTCCTGACTCAGTCCAGAAGAGGTAAGTCACCTCCCA -TCCAAAGGACAGCACATTTGATGACATGTCAGCTTCACTTTCATGCTTCCCAACTGTGGG -CCTGTGTATGCACATGTGTCCCCTGTGCCCAAATCTTGGTGGACACCTGGGTAGGCACCA -TTGTCATCGCCTGTGAACTTTCTAATGGAGTTGAAATGTGAGATCATAGAATTTTCAAGA -GGAAAACAAGTCAAAGCATTGTGTCCATCAGTCTTAGGGTCTTGTTGCCTTGAAGAGACA -CCATGATCACTGCAAGTCTTCTAAAGGAAAACATCTAACTGGGGCTGGCTTACAGTGTCA -GAGGTTCAGTCCACGACCATCACAGAGGGAATGGATCATGAAGGTGTGCAGGCAGACATA -CTGCTGGAGAGTAGCTGATAGTTCTTAACATCTTGATCAGAAGGTAGTGGGTAGAGCTTG -TGCATATTAGACCTCAAAGCCCACCTCCACCGTCACACACTTCCTCCAACAAGGCTACAT -CTCCTAATAGAGCCACTCCCTAAGGCCAAGGATTCAACTACATGAGTCTATGGGGCCATT -CCTATTCGGACCCTCACACCAGGCTGGAGGGTGAAATGATGCATTTTGCAGCAGGCTTCC -ATTGTTTGGGGGTAAAACTTGCTGAGTCGCCTGACTGCACAGTTAATTCCCACCTCCACT -CCCATATTTGCAATATTCTTTTAAGCTTTATTCAAGATCTGCAAATAGAAGCCCTAAGAA -AAGCTTCCCACACGAGTAGGAGAAAACTGCACCCTGCTATCGTACTCTGTGGGGAACTCT -GTGATTATGCGCAGTTGTATTGCATGTGCTTTTAATCTTTCATTAGCTTTATACTTTTTC -TCTCTCAGAGAAAGAAGATCCCAAACTAAAAATTCACTTTCTTACTTTTAGGTTATGAAG -CTAAAAAATTACAGTTCAAAAGAGAGAGACAGAGAAAGTCATTTTTTTAATGCTTTCACA -AAGACTCGGTAGTCTGTGGCCCTAATGATCATATTCTGATGATAAATTAACTTAACAATG -CCCTGCAATTTAAGTAGCAGACAGCATAGAAATTCTTAGTCCTTTCAGCCCTGAACAGTA -CATATTGATGGTTTTAATGATTGAAGGCCTGGCTTGTTTTTCATTAAAGTGTACACATGG -AATCTAAAATAACTTTTGAACTCCCAGGAAAACATTTATTTTCTGACTTTTCCATTAATG -TCAAGACAGTGGCTTCTGGAGTTGATGAAATCTACCTTCTGTTTAATTGGCTGTTGTTAT -GACGTTTCAACAGAGTAACGTTGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTCATGCGTACATGTATGTGTGTGTGTGAGTCCACATATGTGTTCATATGCAC -ACATACCTGTGAGGAAGCCAAAGAAGAGGATGTCAGATGTCCAGTTCTATCATTCTTGGC -TTTTGCCTTTGAGGCAGCATCTGTCATTGAACCCAGAGCTAGCCTGGCGACCAGTAAATC -CCAGATACCCCACCCCCATCCCCAACTCCATTCTCAGCAGTGCCGGGGTTATAGGCATGT -TCAACCATGCACAGCTTTTTATATGGGTGCTGGGGATTTGAACTCAGGTCCCCATGCTTG -TCGAGCAAGCACTCCTACCCACTGAGAAATCTCGTTTTAAATTTCACATTTTGTCTGAAA -TCTAAACTAAATGGTTCAGTCCATCATGCTTGCTCTAAGGTTTTTGGCGATAAGTTGGAA -AATGGAAAAAATGTGATTTTTTTTATGTACCTGTTAGTTTTACTGGTGTAATTTATATAT -ATATATATTATTAAATTCAAGAGTATCTTATCAGAGAAGCTATTGCTTTGTAGGTCTGTG -TTTATAATTAGATATTGCACAAAGCACATTTTAAAAGATCACAGTTGGTTTCCTTCCTCT -TGTCAGAATGCTATAGGTTTTGGTTTGTGCATGCGATATCATGACTGTATATTTTGAGGC -ACACAGAAAACATGCCACATACAAGATAGAGTGGGCCTCAAGGGTTCATGACCTGTAAGC -TTGGTCACCCACATGGTGATGTTAAGAAGTGGTGGGACCTTCCAAAGGTGGAGTCTAGGG -AGAGGCCTTCGGGTCATTGGGAATTTCCTCTGAAGAGTTGAGTATAATTCACCTGGGATA -CAGTTAGTGTTTATGGAAGAGACTGTTATAAACAGACCAAGATTGGTTCTACCACATACT -CTGATTCCCCATGCATGCTTTGAGTTCAAATGAGTTTTAGAATCCCAAGCCCCTTAGGAA -CAATCTGGTCTCGCTCTTCTATTTTCCAAAGACAAAACAAAAGTCAGAAATGTTAGGAAA -ATGTTTGTCTGAACTCATCTGGCTTGTTAAGAGAGGAGCCCTGGGCAAGTTGGTGCTGTG -TGGACTGTTACTACCCAGATGTGTGATGTGAGAAGGACTTTGAAGGACCACATTCAGGAC -CTCCATGTTGAACATGCAGACTGGGCACTGTTCATCTTTAGGAGGTGCCACTCCCATAGA -TTGTGACCACTGCCTAGGGAGGGGGGCACATTAGCTGAAAGGAGGATTTATATAGACAAA -ATGGTAGATAGAGCTCTTTCACTTTCTCCATACTAAAGAATGGTTTTGTCTGTACAGAGC -ACCTTAAGCCAGAGTATCCCCATGGAGTTATGTCCTTGTATTAGGATATCTATCTTCCAG -ACACTGGTATTGTTTACATTTTGACTTGGATTTGGAAACTAGGTCCACAGTCTGCTATGA -GTGTGACCTTACCTAAGATATTTGCCCTCTCTGGGTTCAAAAGTAATTGTAGCATCTGCT -TGCTCTTCAAGGTAATTATGCAAAACAAAATGAGATCAGGGCCTTGGAAATGGCATGCTC -AGTAAAGTCTGGTTGTGCAGGCATGAAGATCTGAACTTGAGCACCCAAACCCACATTACC -AAATTTAAATGGTGGCATACCCTGGTGATCCTGGTGCTGGCAGAAGTAGGCAGATCCCCA -AAATGTGGATCAGCCAGCAAGTCCAGCCTAACTTCCCACAAAGATGAGCTCCAGGCAAAT -GAGAAATTCTTTTCTCAATTTAAAAATAAAATTTTGAGTAGTTCCTACGGACTAGCACCT -TCTGGCCTCCACATAGACATACACATACATGTGTGTGAGCTCCTGCACACACACATAAAC -ACACACACACACACACACACTAAATGATATCATTAGACTATTTTCAAAGCACCTGCTTAT -TTGTGCCTATGACATAAACATTCACTATTATAACCAGGAATTTTTGACTCTACCCTGTGT -TTCTTGGTTTGCCTTGAGTGAACCTTCTGAGAACCTGCGAGCTTTGAGCAAAACTTTTTA -TGAAGAAATATGACCCCAAAGACTCATATATTCAAATACTTAGTTATCAGGGAATGGCAC -TACTTGAGAAGGATTAGGAGCTGTGGCCTTAATGAAGTAGTATGGCCTTAACTAGAGGAA -GAGTGTCATTGGGTCAGTGGGAGTGCTTTGGGTTTTCCAAAGCCCAAGCAAAGCCTAGTC -TGTCTGTCTGTCTGTCTGTATGTCTCTCTCTCTCTCTCTCTCTTTCTCTCTGCCTATGGA -TCAGGTTGTAGCTCTCAGCTACTGCTCCAATGTCTGCCTGCACATGCTTTCCACCATGAT -GATAATGGACTAAACCTTTAAAACTATAAGCAGGACCCAATTAAATGCTTTTTCTTATAA -CAGTTACCTTGGTCATGGTGTCTCTTTATAACAGTAGAACATTGACTAGAACACCTTAGC -TCTGCCCTCATGTCAGTACGGTTGAAGAAGAAGAAGACATAGTAAACACACACCTGGATG -GCAGTGAAAACCACACTCATGAGCATAGCCCTCTAGCAGCTCTGCCTGGTGATAAGGAGA -CACTCAGTGATCCACACAACAGCCCCCAGGTGGCACAGCTTTGAAACTTTGAAATCTTCT -TTAAAACAGCATACCATCTTTGCTCTAACAAGAATGGTAACGAAGTCACCGGTGGTCACT -CTCTTGGTCCTCTCTTGTATACTTTAAGGATTATATGCAAATGGTCCCTGAGACACAAGG -ATCCATGTGTGCTTTTACAGCTTTCCAAGGGTGAGGAAAGTGTACATTCAGTGAGAATTG -TACTCTGAACTCTGAATTTTGGTCTTTTCTTGCTTAGCAATAGTGATGTGGGTACATCAT -TTCCTCCTGCTGCTGGCTGGTGACATCAAGTGGCAGGTCCCTTTCAATCAAGGGGTGGGT -ATGCAGCTGGTATTAGTGGGTGCTATATCGCTAAGCTCTGATGCTGATTTGGTCAGGTGC -ATTAAATGCATTTTCTATTTGCAGTATTTCTAGTTTGCAAAAGGTTATTGCGATGTGGCC -TCAGGATGAGTGAGGCAGCAGCTGTACACGTGTATCTCCCCTGGCATCTCTTCTGGAGTG -CAGCAGAGCTGAGCTCGGAAACACCATTTCAGGGGCAGGAATGATTTTCCCTATCAGAAG -TATAGATCTGGTTTCTTCACTGAGTGGAAATAAGATCACTAGGTGTCAGGAGCTCAGGGG -AAACATTTGATACAGCTGAGTAGGAACAGATGTCATTTAGACGAAGATGGCTGGAGCCAT -CCTATCTCTTGCTAGAAATAAAAAGTCCAAAGAAGCCAAAGGATAATGACATCCCATCTC -TAATAATTGCTACTCTTCCTGGGCTTCCTCCTGGCGCTCCTAATGGGGAAGCTTTGATGA -TGCTGTGGACGTAGCTGAACAGCGCCTTGCTATGAAGGATTCTGTAGGGAGGAGGGAGAG -GTGCTCTTGGGAGCCCCCATTCTTTCCTCCCCTGGGAGAGGAGGGCCAATTTGGAACTGT -CCTGGGGCACATTTCCTTCAGCCCAGACAAAGGCACAACTGTTCTTGAACATCAAAGGGT -ACAGCTAGTCACACCCCAGGCATCATTTTAGAGCTTGATGCCACCTCATTATGTCACTGT -TTTGCAATAAAGAGACTAGAAGCAACCGCCTTTTCCCCATGCTGGAGCACTAGTGAGGGG -ACTCCAGGCTTTTAAGCCCTTCAGATGTAAATCTCTGTCTGGCAGTCCCTCTCCAGCTTC -CATTAGGAAATTGGTTTATAATGTGTTATAATGGGTGACAGTTTTTCAAGTCACTTAATT -GGAATTGTTCTTGTGATTTTTTTTTTTCACTTAGCTCTTATATCCTAGTCCTAAACACTT -TCTGATCTTTGGAACTTTAAAAAGTCCAGGCTGGGGTGATGGTTCAGGGGCTGGGATGGG -GAGGGGATCTTGTCATGTAACGGTGAGTACTTGGGTTTGGACCCCCAGAACCCAGGTAAA -GCTGGAACTGTAGCGCAAGTGCCTGTCATCTTAGCATCCCTGTGGAAAGGCGGAACGTGG -AGACAGGAGACTATCCCGAAAGAAGTTCATCGCCAGCAAGCCTGGATTATGTAGGAGGAT -GAGACCCTGTCTCAGAAACAAGGTGGGAGGTGAAGTCCAGTGCCTGAGGCTGATTCACAT -TGTGGCACGCATCACACCAGGCATGGGGGGAAGGGAGGGGAGAATTTGGAATTCCCCACC -ATCCTTGCTTAGCTGCAAGTAGAGGTAGCCACTTGCCATGCTAGGGAGAGAGGTACAGAT -GCAAAGGGATCCCAATGTAATAAAATCCAACCTTTACCTTTAAGATCTTGTCAGAAAGAA -ATGCTAATTGGATCTTTACAAATATGCACACTTGAGTTTGATTCCAGACACAACACTGTA -GAAGTGTCTGACCTTCTGTCTCTCTGCCCATGAAAGATTATGGTTTCAATGTAAAATGGC -CTCTGTGGACTTGGGTGTCTGTGATCCCTCTTTTTTGTCCAGACCTTGTGCTTTCAGATT -TTGGCCATCTTGTTAGAAGAACTGAAGAAGCAAATTAGTAAGTCATTTGATTCAAAGGCA -AAACAAAACACAACTTTGATATGTCTGCAACATATCAAAGCAACAGCCTAAATGAGACCG -CCTGAATGAGTCGGGTTACTGTTTGTGGCATCCCTTGTGGGTCCACTGGAGGAATTTCGC -TACTGGCAGGATATGACTATTTTTGTTTTGATTGACAGGTGTAGGTTATACAAGGCCTTG -TTCCTTTTGGTTTTAGTTATATGCTTACCCAATCATGTCTAAGCATAAAACAAGAGATTT -GTCCTAAAAGTTCTCTTAGAGAAAACAGTTTACCTTAATGCAAACTTAATGCTTAAAAGT -CTAGGCAGGATAGAACCCTGTCCCTAGTTCCAGGATATTTCAGGATGTGCTTGACTGCAG -AGAAGGAGTTACTAAGGGTTGCTAAGGAACCATAAAGTAAAGTGGCCTGGTTGTGCGTTG -TTTGTTGAAGGTTATGTGTAGCTCCGTGCAAATGGGGTCATGGTTGCTAAGTGCTTTGTT -GGGAAACTAGAAGAGGTGGCTGGTGCCAGCTTGGGTCCTGGGTTGCTAGACTTCTCTCTA -CACTTGTCTCATTTGCACACTTGGTTCCCACTTGATGCTGTTAAAGGGGGAGGTTGTTGA -ACCTAGCTGACTGATGAAGTAAGAACTTGTAGAGTATAGCCCACCCATAGACGGCTCACA -TATTCAGATCTGAGCTCTTGGTTTTCTTTATGCCCCCATGAAGCAAACAGACATGACAGG -TTTCATTCACCACCATGAGGGTGCCAGCTGCAGCCACCATGCCATCTCTGCATTGACAGA -CTGTTCTATGAGCCAAAATGAATCTCCTTAAGGTGTAGTCTGCCAAGGTAAAGAGAGAAG -TAACTGACGCATCCTTAGGGGGCTACCATAAAGCACAGTAGTCAAAAACCTGAGTCTAAT -ACCAAACAGCTTCAGTTCAGGCCACAGGTCTTCCTCTTGTTGGCTCTCCAACCCTGACCA -GGCTGCCTAACACTCCAAACTTCTGTCTTCTCACTCATCACTTGGGAGTGGAAATTGCCC -TTGCCCCTCAGTGTTAGCAGAGGGTAGATTTAGTGTAGTGTAAGCTGTCAATAAAAATGA -GCTACTAGCAGTTCTCATGTCCTGAAATGTTATTAATTAATCAATTTGACTGGTAAAACT -AGGAACCAATACAAAGAGAGGTGGGGCATTCAGATCTGGGAAAAGAATCCTACAGAGATG -ATCCCTGCTTTATATCTGAACAGAACAGCCAAACAAGGGTACAAATAGAGACCCAGGGCT -CACCCAAAGTTCTACAATTAAAAATACAACAGCTTCAGACCCATCCACCCAATGCCCAGA -AGGTCTGGAAGAGGCACTACAGCAGGAAATGAGAATACTCAGAGAGCAATAAGAACTTTT -CCATTCACGCTGCAAGAATGACACTATTTTAATTCCCATTTGAAGTCTTTGTTAAAGCAA -AACAGGAATGCTTCTGTGGGACTCAGTTTACCTCCTTACAAACTCAAGAGTTTAGGTTCA -GGAGAGATCAGAGATCATTCAGATTTTGACATCTCTAGTCTATAGGAAAAGGTGACTGAT -CTGCCTAAGAGCACAGAAGGTCAGGGTTGGGAGCCCTGTACAGGATGATTTCCTTTCTGC -CCCTAGACACAGCATCCGCAATGAGCTTTGGCCCATCAGGCTTAGAGGAACACCTAGAAA -AGACCTTGACCTTCCCCCACAGTGTCTACCTGGTACACAAAAGGGGGTATACGGATATGA -GAACAAGTGGGCCAGAGGGCTACTGAAGTCTTTTCTGTGTTATGGGGGCAGTACCCCTAA -CCAAGGGCCTCAGGTACCTGGAGCAGAGAGCAGCATACATACAGATTACTCCCGTAACAG -CTATAACCTCAATACCAGATTCAGAACTCACCAAGAGAGTGTGGGGCATTTAGTCCACAG -CTTCATTTTAATTATGTTAGGGAGAAGCTTGTCCCAGCTCTTTACAGTTACAAAAGTGTA -TGCTCACCATGTAGTGTAAGGACCCCTAACCCCAAACCAAAACTGTTTCTGATTTCTGAA -CATTCACATACACACATACTGAGATGATGCTCAAGCCAGGACACACACATCACTTCTGTT -CACTGACCCTTTATATCCAGATGGTGCAGTTAATTCTAAGCGATTTGTAGTATGCCTGCG -CTCCAACTTCTCATGAGATCACTTGGGAAATGGCCCATTTGTGGCACATCACATAGCCCT -CAAAATGTTGCACATTTTGGAGAGTTTTGGATTTTGGATCTGTAGCTTGGGGTGCTCCCA -TTGGATGGCAATGAAAATCAAACTAGTAGAATGGAAGAAGGGTGGAGCTGGAGCTCTGAC -AGGACTGAAGGTCAGTTCTCAGCACACAAGTAGGACAGCTCATAACGAGCAGCAACTCCA -GGCAGATCCGGGGGATCCCATACCTTCTCCTGGCCTCTGTGGACACCTGCACACACACAG -TGCACATAAACCCACATAGGCGCATACATCATACATACATACATACATACATACATACAT -ACACATATTCGTACATACATATAAATAATGATAAAGCTCTTAGAAAAGAAGGAAATAGGA -ATCAGTAGTAACCTCTCTGTTCGGATCCCTGCTATGTTGCTGCCTCATCTGTATTCTCTC -TGTGTGTACACTTGTAAGCTTCTAATATTTCTATGTGTTTTGTCACCTACGCTGTCATGA -GAGCTGGCATTTATGAGTCTCTTACCTGTGTTCGGCATTGTGTTAAGCAATTTATGAAGT -CTATTTCATTTAATCTCTACAGAAAACCTAAAGTGAGGAAATCTGTAGTAAATTTACAGA -TGGAAAGATTGGGGTCTGGTTCAAAGTCACATTTTATATATCAGGTACATTTTTTGCTAT -TACCTGTTCTTCAGAAGTATGGTCCTGGCAGCTCCATCCCTCACCAGACAACGACTAACT -GTTTATCAACTATCTTATTCCTCTGAACATTTTAGGTCTTCTGTCTAGATTCTTATATTT -ATAAGTAATAAAGTTACAAATACTGGAACCACTTGTACATAAGACTTCATGGAAATATAG -ATATTCATCCTAATATCATAAAATAAAATGAGTATTTTTTTTTAAATCACTGGTTTGGTC -TGGAAGCAGTGGCTTCCCAGACAATTTAACTCCAGTTTGTATTAGTATCAAATACTACAA -AGTGAGGATGGCTCTGTTGATTTTACCCTCCAGTGTTGTTGCTAATTAAACACGTGCATT -GGGGCTGAGGTTTTCTTTGTAGGTAGAGTGTTTGCAAGAGACTTTGACTTTGAATCCCAG -CACTAAAATAGCAACAAAAACAAACAAGGAAAAACCAACGTGTTTGCTTCCCTTGTTAAA -GTCTGGATCTTCAGGTAGGTGATTACCAGGGCATAGTGCACGTGCCAGGAAGAGGCAGAG -GAATGGAAGGAGCTCAGCACTGACCAACAGGGCAGGGATTGGGTGGTTATGTACTCAAAT -TCAAACCATGAACTTCTAGCATGAAGATACCTGCGGTTGTGAGATTTCTTTCTCACTGTA -AGCGAAGTGCTGGCTGACTGTCAGTTTGTTGCTGGGATGGAGAGAAGCCATGTGGACTCA -TGTTTGAGAAGGTTATGAGAGCCATGGATGCCCTTGTGGTGATGTGAACATCCATTAGTT -TATCTGGATGTCGAGCTTTGAAAGGAACCTAACAACCAATCAACTTCTGGGCGTATGTCA -CCAGTAGCAGGTCATGTTGTACATCAAATGGACAAGAGAAGCAGCCCCTGGGAAAGCTAG -GAAGACGCCAGCCTGTCTGTCTGAGTCCCAGAATATATAGTAAATTGCAAAAAGAATGGA -AATCTCACAGAGTGATAGGTTCTGAGGTTAACCATTGTCCTTGTGTGATAATCACACTGC -TGGTACAAGTTTAGACCAGGCAAGAAGGAACCCCTCCACTCCAGGGGTAACCAATCAGGA -TGCCTGGTAGCCCCAAAGAGTCTCTATGTACCTTCATCCTATTTCTCCCTGGCATTGTCT -TTATTGCATTTGAGAGACTGGAATTCAAACCTACACCTGTGTTCAAGGTGTCAGCTGGTC -CTTGTACCAGGAGAGCTGAGTTTTTGCTGGTATAAGAGTGTATGTGAGAGAGCTACAGGT -GTAGCACAAACAGGAAGGCCACAAAGTTCAGAAGGGCCACATCAGATTACAGATGCACCT -CCCCTCACTCTTCCCAGTGACGAAAGGAAAGTGAGAAGGGGGTCTTGGATAAGCCATTGA -AAACTAGGAAAAGTTCCTTTTGCATTATCCAGTGAACCTTTGCAAGGCTGAACCCAGTCT -CTAAATAGCTAGAGTCACTTGGCCTTTGGGGGAAATCTATGGTTTCTTATTTCCTACTAA -TGGTTTCTGATCACCTGGGAAGCAGGTCAGGCATGGTACTGGAGCACCAGAAAGATTTTG -GGAATATAAACACATGTCAAGATCTGTAACCATGTGGCCTCTCTGTGTATGAGCTGTGTG -TAGGTATGTGTGTGAGCATGTGAATACAGCTCTGGGGGTATGAGTGTGTGTGTGTGTGTA -TATATGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGTATATATATG -TATACATATATATAGATATATAGATATATATAGATATATATAGATATATAGATATATATA -GATATATAGATATATATGAATGAATAGGTGGAGGCCATAGATTGATGTAGAGTATCTAAC -TCAATTGCTTTCTACCTTTTAGGGAGATAGGGTCTCTCACTGAACCTACTGATTTCTCAA -GTCTATCTGGGCAGCGAGTTCCAGGAATCCTCCTGGCTTTGCCTCCCAGAGTTGAGATTA -CAGACACACACTATACCACCACATCCAGGTTTTGACATGGGTGCTGGGATCAAACTCATA -TCCTTGAGCTTATAAATCAAGCATTTACAGAATGCCCTATCTGCTCAGACCCCCTTTTAT -GGTTTTTCTGGGAAGAGAGAAATATCCTTATGCTAGCAGTAGCCAGTACAGTAGCCAGTA -CAATAGCCAGTACAGTAGCCACAGCCACACAAAGTCCTCAGCTGACCTATGGCCAGTACA -ACTGAGCAATGGAATTTTCAATTTATTCTAGCTGATTTTTATTTTGAAATTGATGGCAGC -ATTTCATAGCACAGAGATGACAACCTGACAGAAATCTTTCTCATTTCAATGGCTAATAAT -ATTTTTATATTTTATATAAAATTGTATTTTATATAAAGTTTTAATCTCTAATGACTAAAG -GAAGTCAAGTGTTGCATTTAATCCAAAAAGAATGAGCAGACAGAGCTTTGGTAAGGATGG -TTAGAGAGGAGGCAGTTAACTTAAGGCGGGGCCCAAGGCAGGGAATTTGTTTAAATGCAT -TTGCCTTTGTGCAGCTCCGTGCACTCCACTGGGAGCTGGGGCTTCTCCTTCCTGGGTGAA -GCAGTTATTTCAGAGTCTCAGTGTTTTCAGACTCAATAGGCTTGATATTTCATACAGCTG -GGCTATCCTGGGTATGAAAAGCCTCTCCTTCAGCTTCAGATTCCCATTTCTTCCAGCTGC -ACGGATGTGATGCTGTGGGTGCTCCATCACAGTGCTGATCCAGTAATGACAGCCCACATA -TAGAATTAAATAAGTTGCCGCTTTATGGTGGAAAGACAGTGCTATGCAGAAGGATCTGAT -CATCCCAAGTGCAGTGCTTTGACCCAGTGGGTCCTGATCTCTTTATTTTGCAGTGATAAA -GGAGGATTTAGCTGGCCTTGATGGCACAGGCCTGCAATCCCAGTGGTAAGCAGGCTGGGG -CAGAGCCCAGCCTAAGAAAATCAATGAGACCCAATCCCAAAATAAGTAGCAAGAGGGCTG -AAGGTGTAACCAAGTGGTACAGTACCTGCCTAGCATATGTGAGTCCCAGTATCACACACA -TATAAAGAAATTAAACCCAGCTATGGTGATTAGCATTGACCCACAATGGCTTAGTGCATG -GTGAACTTCTTTCTACTCACTCAAAGCCCTCTTAATTAATATTTATTTATGAGTGGCTCA -CTTTCCTAGGGCCCATTAAAGACAGAAGAAGTATCTGGGGTACCTCTGAGAGCCTTCAAA -CGCTGCTGAGCCCCCTTTTTACTGACACGTCTGTGGGAGCTGAACCTTCCTAATGCTGTG -TGACCTTTTACCACCTTTCTTCATGTTGTGGTGACCCCCAACTGTAGCATTGTTTCATTG -TTACTTCATAACTGTCATTTTGCTAATATTATTATGAATTACAGTGTAAATATATTGAGA -GATAGAGATTTACCAAAGGAGTCATGATCTACCAGTCGAGAGCCACTGCAGGAAAATCCC -GAGCAGAGCCGCAATCATTTGAACAAACAATTAATCATCTGAGAAGAGAGACAGCTTTAA -GTCAAGGGAAATCCCAATCCAATGGGGCAGCTGGGTGTCACATTCCTGTAACTGGACTCC -ACTAGCTCAGAAGGGTTGGGGGGTGAGGGGCGTCTATCATGATTAAACAGTCAAGTAACC -AGAGGCCAAACAAGAGGACTCAAAGACTCAGTGGCAGGGACAGGAAAGTAAGAGAATAAT -CAGCTGAGCTACCCTTGTTCCGTATGAGAGAGAGGTGACATCAACTGATATGTTGTTGAT -GAAGTCACACCATCTCTACCCACTTCCAAATGCCCAGGCATGCTCTAGAATGTAGTGTTA -TCTTCAGTCTATCCTTCCTGCCCTCACCCATCTCATCAAGGTGATATTACAGAAGTGTTC -TGCGTGGATTACAGGAAGACAGCCTGAGCAGTTAATCAGCATTAAATGTCCTGTTGGGAC -CCGTAGCCAGGCTGACTTGAAGTAGACGGGAATGGGAAGAATCAGAGATCAGCTGGAAGA -ACAGGCTCCTTGACTCTGTCTCCCTCCAGTACTGCCATGCCTCAAGGCAGAGCCTAGAAG -AGGAGCTAGAGACTATGCTTCCATAAAACCCTTCCACCAACAAAAAGAACCATCTGGGAA -GGTGGGTTTTAAGCTAAGAAATAGTAACTTGATTGCAACCCCAGCGAGTCAGAGATTTGA -TTGAAGGATTAGTAGAGAAGTATAAGAAACTGCACATTGTTTGGTGCTCAGCATTTCATA -ACCATCTTCTTCTACAATAACCCCCACTAAGCTTCCCTTTCCTGGCGTCCTTTTTGCTTG -TTTGTTTGTTTGTTTAGCCCCTTTCTATGATTCTCTTCTCCTTCAGAAGTGAAACCAAGT -TATGTGCTCTATTGTGGCAAACCTGTACCTATCATCCTGTTGATAACAGTTGCTGGTATG -TTTCTTAGAAGATAGAAAAAAATTACACACTTTATGTCAAAACCAGTATCTTTTAGTCAT -ACAAGAATTAAAAACGAGCTGGGCATGGTAGTGCACGCCTTTAATCCCAGCACTTAGGAG -GCAAAGGCAGGTGGATTTCTGAGTTCAAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGA -CAGCCAGGGCTATACAGAGAAACCCTGTCTCGAAAAACAAAAAACAAACAAACAAAAATG -TAAAACAATGCTCTCAGTACTGGAGAGATGACTTCAGAGATAAAGGATGCTTGCTGTTCT -TGCAGATAACCCAGGAACCCAGTAACATAATGCTTATTGAGAGATTTATATTGATCAGAA -GTTTTTAAGGACAGAATTTCAAACCAACATCAAGATAAATGAAGAAGGCAAGGCACTAAA -CTATGATGCATTTAATATTAGCTCATAGGGGTGGACTTCTGCATTGGTTACGTATCATCT -CACTGTGACTGAATACCCACAAGAAGCAATTTAATGGAAAGGGGGCTCTTTTGGTTATAT -AATCTCATGGTGTCTGGGGCTCTATCCGAGATGGCAAGAACTCACAGCATGACCTATTCC -ATCTCTGTGGATCAAGCAGCATTCTCAGGTCAGGACTGGGGTAGACCACAATCCTGTCAC -TTGTGTTTTCCATCTAGTACCCATGTTCACAAGGTTCTATAGCCTTTCAATGCAACACTT -CTAGCAGGAGACAAATATTCAAACACAGGAACATTTCATATACAAACCATAAAAATATCC -CCCCGTAACAAAGTAATGTCTAGGTACCATTGGTTTTGGATTTTCTCTTCCAGGAATAAG -CATGTAACAACTGGATTTAAACCCAATTTTAGCCTTTAATTCAAATCATTCAAATTCTTC -AAGTACCCCCGTGGGAAGCTAGATCAGCCCAAGGCTTTCTCAGAAGCCCCAGTGAAAGGA -CAAAGGGTACTTTCGTTCTCTGCCCTTGTCCAGGAATGGACTTAGCAAGGCTTGTCTGAC -TCAGTGTCTTAGAGGAGTCAAGGTTGTGGCTTCTGGAGACCCAACTCTTCCCCTCTGGGC -TGTGCTTATTGACTAAAGCAGCATTATCTGAGGTCTATCGCGTGCTCTCTTTGACAACAC -TGTTTAACTTAGTACTTCTTAATTAACTGGCTTCACACAAGACGAAGCTTATGAAAGACT -TCCATACCTGAGATTTTATCTTCTCTTTCTCATCCCCTGCTACCTTACCAGTAGGGCCCT -GTCAATGAAGGACCCACTGGTCCAGATCAACTTAACTGGAACACAGAGCTAAGGCTCCCA -TTGTCCTTTCATCTGAGCCTCTGAGAAAGGTTTGGGTAAGTCTGGCTCTTCACATACCAC -ATATCTATTTGCTAGCAGGTACATTTTCATGTTAATCAGGAACTAACTTGATAACAAAGC -ATTAAGCTCAGCATGACCAGAGACCATGGGACCAAGCAGTGGGGAGTAGATGGGTTTGGA -GTAGTTTAAAGTTGAATTGATCTTAGTAAAGTGACCAACCACTCTTAGCTTTAGCTATCC -CAGGTCCATTAATCATAGTTCCATGACTATATGTGCAGATGTGTATGCGTGATGGTATGT -GTGTGCACACATAGGGCTGGACTGTCCCATCAGTGAGCCATGTGCTCAAAAATGGGATGC -AGAATAGGTTTTCACAGTTCCTGGCCACTGGTACTAACTTGCTTTTCCCTGGAAAAGCCT -GTGGATTGAAATGCCCACATAGATCCTTGGAAACTAGTGAATAGAGAGTAGCAAGAGAGA -GTACAGAAATAAAAACGTCTCTCTGCTATTGATGAGTTTGGGCTATGATTAATCCATCCC -AAATTGAACGATCACCAACCAGAAACCTATTTAACATGCCAAAGCTTCTGAATACTCTAG -GAGACTTTAACTATGCTCAAAACAGTTATCTTAGACTATACTTGAACAAAATCATCTAAT -ATACACTCTGTTCAATAATAATGCCGAATACCTCACATAACTTATGGAACACTTTAATGA -AAAACAGGATTTGGGGCAGGTATACTTTTATACCATCATAAAAAGTCATAAATATATTGG -TTACATGTTGAAGACCAACTGTCTTTAAAATTGTTCTGAATTTAAAATTTCAGAGTAAAA -TGGTGATAATAAATGTGCTGAGAAGATGGGCTTTGCTGCTAAAGTGCTTGCTGCCCAAGC -ACGGGGAGCCAGAACCCATGTCAAATAGTGGAGCACAAGATGCATGCCCCTATAATCCCA -GTACTCTAGCTGTAGATCCAGGAAGATACCTGCAGCTTGCTGGCCAGCTGGCCCAGCCAA -ATCAGCAAACTCCGAGTTCATATTTAAAAAAAAAAATAACATAGAACGTGATTAAGGAAC -ACATGTAGTGACATCTACCTTCATGCACATACAAGCTCTCACACACGTGTGCACACACAC -AAATGTATACATAAATGTCCACACAGAGAAGTGGTTAAGAACAGCATCATTCATATTTTT -CATTTGTCCGTGCTCAGTGTGAGCACAGGAAAACTATGACAGTTGATGGCAATGGCTGGC -TACCTTGTCGGTGACCTTCCCTGGGCTATCTGCATGAAGGAAGGGGGCTCTAAGTCACCT -AATCCATGCAGTTACTACTATTAATTTTTATCATAGAGCATATTCTCCAAAAAAGAGCTG -GCACCGCTCTGGGTGATATGGTCATGAATATTACCCCTTCCTGCTGGCAATCATGTAGGA -ATTGATTGGACTCAGCGTGACTCCTTCTGCTACAGTGCACACCTGGAGATCTCACTGCAT -GAAGAGTCAGACTGGATGTTCAAAATTGAGCAAGTTTATTTATTATATGAAGAGAGAGTT -GGATAAATGGGGAGCCTTGGGGAAATAATTTTGCAGGTAGCATTCAGCTTCAAGCGGCTG -TGATATCTCTCTGCTATTTCCTGATAGCAACTGATTTTTTTTTTTTTTTTTTTTTTTTTT -TTTTTTGTGCAAAGAAAGACAGGGAGACTTTTTTTTTTCCAGAAAGATTTACTATCTCGT -GTCAAAATGATCTTCTCACAGATATGGTTTCCCTGTGAAATTTCACTGACATCTGGGCCA -GATTCTTGAAAAATGATTTCTGGCTTTTTTTCCCCTTCATTTCTAATTTACTGGATTACA -ATAGATAATTCTTCACCCCCTTCTGAACCTGTTTCCACGAAAGCGAAAATAAAAACCAGG -ACGTTTAGACTATATTAAAAAAATGTCAAGGGAACAGGGTAGAAATTTTTGATGTTATAG -AAGAAAGAAACAACATACGTTACAGTCGTGATTATTTTCATTATTTTTTTAAACCTGCCT -AGAGAGTAAGGCTCACGCTTCAGTTTTAAAGAAAAAGGAAAAACACAGGTGGGGAAAAGA -TGATTTAATGCTTCAGTCAACTGAAAGGGAGGGGCTCTTCCCCAAGGCCTTCATGGGGTT -GGCAGTTTTCAGCTCCTGGTATCTGAACAATCAGGCAGGATTTCAGTAAGGGTGTCTGAA -GTACAAGTAGAATGTCTGTTAGGCCAAAAGTAAGTTTTAACATTTCACTGAAGAAGACAC -AAAGATTTCTGAAACCAGAGATTTCAGAAACTCTGTTGACTTCCCAGATGGTAAAAGCCC -CTAAAATAGGAATTATTATTTTGTACCTCATTTTTCCCATCATGCTTTCTACTAGTCTAG -TCTACTAGAAGAGGGTTTCAATATATGGTTGATGAATAAGGAGGTCATGTAACTGTGGAT -GAGTTAAAAAGACTCCTTGGGCTACGGAGTAAGGCCAAGACCAGTATAGGCAATGTAGTG -AGAATCTGTTTAATTTTTTGTTAATAGAAGAAAGATCTTTGCATATAAGTCACAGTAGAG -CATTTGCCTAGCATGAGAAGGGTCTTGTGCTCATTCCCTAGTATAAGGCAGCAGTGTGTA -GTGGGGATGGTCTATATATGACAACCCACAGCCAGAACCACAAAGAATAAGGACACATGC -TATCATTTATTCTAGGATCAGAAACAAGGTAAAGGTCGATTTGCTCATACTGTTAACCAA -CACAGTATTTCAAGTCTGAGCCAGCACAGCGAGGTAAGAGAGAAAAATCAAAGGCACCTG -AATAGGAGGGCAGGAGGAGAAGCTATCCCGATTTGCAAGCAGCATGATTCTGTATGGCGA -TAAGGCTAGACTGCACCGAGAATGTTAAAACTGACCAGCCAATTCAGTAAGTTGGCACGA -TATGAAATCAATTTCAAGAATCGATGGTATTTGTATATATCAATTGCAAAACTGCTGGAA -AAACAATCTTAATGCTAGCTGTTACAGCAAATAACCTGTATAAATAAATTTAACCGAGGA -AGTGAATTATCTCCACAATGAACATTACAGAACACCAATGAAGGAAACTAAAGATAACAC -ACCAAATGGAAACACATTCCATTTTCCAGACTAATTAATATTGTTAACATGCCCACACTA -TACAGCATGATCTACAGAAGCAATGTAATTCCTATCAAATGCTAATGACATTCTTCACTG -AAATAGGAACAAGGAAAAAAAGAAAAAGCTCCTAAAACTTAGATAAAACCACTAATGACT -GTGAATAGCCAGAACATTCCTGAGCAAAACAAAGAAAGCTGGAGGCAGAATAACATTGCA -CCCCAACACACTGCAAAGGACACGCACAGAGAAGTGCAGTGGGAAGGCGAATGTGGAATA -ACAGCCACATCATTATGACCAATCTGTCCCCAGCAACAATAACAAACCAGCAAAAATATA -CATTAGGAAACGAGTCTCCTTAATAAAGGATGCAAGCAAGGCTGGCCATCGACATGCAGA -AGAACGAAGAGCTTTTTCTCTCGTGTTTTTTAGATACACATACATGGAAAACACTCTGAG -ACACTGTCTAGGTGAAGACTTTTCCTTCAGCTATGACCACCGAGACCACCACCTACAAAA -GTAAAAATGGACCAATGAGACTGGCTGCAGTCTAAAAGCTCTTGCACAAGTGGAATAATC -AAGAGTTTAAACGATGACTTACAGAGTGGGATAATATTTGCAAACTACTTATCCATGATC -AGAATAGTAACCAGAAATGGGTAGTTCTTAAAAGACGCGTGCAGATGGCCAATAAGAGCG -GGAGGATGTTCTTAGCATTTCTAATCATCAGGGAGGTACAAATTAAAACCATGATGAGAT -ATGACATTCCTCTGTGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTACATGTTTGTTTAGGTGCGTGTGTATGGGTGCACATA -TGCCCATGTAGAGGCTACAGTTCAACATTAAGTGTGACTCTTCAGAAAGGGTGTATATCT -GGCCTGAGGTTTGTTGAGTAAGCAGGCTGGCTGGTCAGGAAACCCAGATATCTGACTCTT -CTTTCTCCCCAGTTCTGGGATTAAAATATATTGTCTTCCCATTACTGTATACACTGAATG -AATGAATGAATGAATGAATGAATGAATGATAACAAATGCACATCACCATGCTCACCTTTT -TATATGGGTTATAAGGATTGAATTTAGGTCTTTGTGCTTGCATAATAAGCACTTTGCCAA -ATGAGCCATTTTTTCAGTCCCTATTCATACATAGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTACTGGCAAGGATGTGAAGAAAGGGGAATTCTCCTATGCTGGTAAT -AGAAATGCAAATTAGTGCAACTATTATGGAAAACAGTATGTAAGTTCCTCAAAACATTAA -AAATAGAGCTGCCACATGATCTGGCAATCCCATTCCTGGGTGTATATCCAAAGGAGAAAA -AACCAACACGTCAGAGAAATATCTACACTTGAGTGTTAATGCAGCACTCTTCGCCCTAGC -TAACATGTAAAACCGAGCTAGAACTCTGTCAGTGGATACACAGATAAAGGAAATGGAAAC -TTAGTTGCCACACAAATAATAAAATCTGTCATTTGCTGCAACATGGATGTAAGTCAGGAC -TGGCTCAGTGACCTATCAGGCATGAAAGACAAACACTGCACATTCCCTTCAAAGAGGACG -CTGACAGTTGATTCCAGAAGTCAAGAATAGTGATTTCTAGAGCCAGGGACAATGAGAAAG -GCAAGGGAGGAGGAGAAGTTGGAAATGGCTTCAGGGGTTTGATTGGCAAAGAGGAATAGA -TTCTCATATTCTGTAGCCCATTAGGGTGAGTATGGTTCAAACTAGTTAACAGGTATGAGC -GACCCATTAAAATAGCTCATGAATTTTGAATGTTTCCAATACAAAGATATGATAATTCTC -AGAGCTGCTTAATGGTCCTCGGTCCCATTGGGATGATGAACATATTTTAGACCTAGACCT -AGATAAAGGTCTCGGTTGTACACTGTTAAAGTGTGAAATTGCTAATATAAGTGACATGGA -TTTCACTTCAGTTAAAAAGGAAGGAAATCCAGATGTTCATGTGAAACTCAGACTCATCCT -GTAAGAGCTAAGGTACCTTATGGGCATATGGCATGCACCTATGGCATCAGTGTGAGAGCC -TAGGCACACATGTGGTATGGAACCAGCATTAGAATAAGGTACCCAAGGAGATGGCATGAA -GACACAGTGTAGGCTTAGGGGAACTGGGGAGGTGTGGAGGTGAAACACTGGTGACTAAGA -AAGAAGCAAGTTGGATATAAGAACTATCCGTACCCCGTGAACAGTGGGGGTGGGTGTTAT -GGGAAGGCCTGTACTCTCCATTCATTCTCTGACAGTTTTCAAAAGGTTTTCAAGGCCTCC -CTTTATACACATTTCTGGTTTCTGGAGTTAGAGTTTTGTTTGATATAATGAGATCTCCAG -ACATAAATCCACACAATACAAGTATTTGGAGCCTCCACAGCAGAGTTCCGAAGTGAGGAA -CATCACTTGGTACATTACTCTTGATTGATGGGTAGATTAATTAAGAAGCAGCCTATCAGA -GGAGAAGCAGCACACTGTTTCATTGACTTACAGACAGTCTGTATGTGTTTCAGTCATCTG -CAGTAGGAGCATCCTCTTCATATTCTTCCCCAGATCATGAGTGCCAGGCATCTTATTCAA -ACAGAAAACAAAATTAGCCATGGTTGGTCCAGAGTGGAATTTCTGAAACAGTATTGGAAT -TGACCTAGATATTGACAAGGATAACAGCAGAATGCTTGATAGTGGTTGGCAAATACAGGT -AGTTCTTCTTTATTTCTTTGTGACATTACTGTCTGTGCAAATATATTTAATTCACATTAC -TGTGTACATGGTACTGACAGCTGCAGCCTATTGAGGTGATTATAAATGCAATAGGAATAA -ATCATCCTTTGCTGACCCCTGTAAGAAAAAATGTACACAAAACTGCTTCCCGTCTTCCAA -GGGAGCTCTTACGTTTTCCCAGTGATTAACCTGGAGGAGAGACACACAGAGCTTCCTGGA -AACACAGAGCAAGAGTCACACATCAATAGTATTCCACTCATGGATGCTCTTGAACTTTCT -CCTACTACTGTGGAAAGAGTGTGAAGGCTCTTCTGTGGAGAGCTTTATAGAGAAGAAAGC -AAGTATGAGGGATTCCACAACTCTCTCAAGGAGAGAGATTCAAGAGAGGGTCTTTCTGAA -CCGGATTGAGACTGGATGAATAAAAACAGTGTAGGGGAGCCTTCCACATGGCAGCGGGAC -AACTTAAGGGGCTTCTGTTAGCAGTGCTTTCTTATATGAATTTTATTTCCTTAGAATGCA -TTTATAATTTTCCTTTCATTTTCTTCAATACTAAATAGGTTATACACATTTCTGTTTTAA -CAAGCTAATCAGCATCTTTTGAGTAAGTTTAGACAACATGATAGAAACTTATGAGTAAGG -CATTAGCCAGGCCATGTCATATGCAATTGGAAGTATTAGAGATAGAAACGGAGCTCCGGG -GTAAAGCCTTTACTTGCCCAGCAAGGACAAGGCCATGAGTTCTAGCACCAGGACTGAGAA -GAAGAATTAAAAGTTTAAAGAGTTGAAATCACTGTTTGCAGAGGTTGCAGCTAGTGATAC -GGTAGACGGCTTGACTCGGATGTGTGAGGACTTTGGTTCTAACCCTAGCACAGATAAAAA -AATTAAGAACTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTGTGTGTGTGTGTGTGTGTGTCTGTGTG -TGTGTCTGTGTGTGTGTGTGTGTGTGTCTGTGTGTGTGTCTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTCTTATACAGAGGTAAAGAAAATCCTGTTAGCAG -TTTTCATAAAAATGGAGAACAAGAGCCTCTTTTCGCAGACCTAGAAGAGCAGTTTTATGC -AATGCTCCTGAGCGTCAGTGAATGGGAATCATCTTGGGTGACAGCGGATTGTAACTTGAG -AGACAAAAGCATGAGGGAAGTAGCTGTGCACCTTCAGCAGAAGTGCAGACCTGTGTGTGA -GTCCCCGACTAATGCATATGACATGAGATTGGTGGAGAGCAGTGGAGACGATGGGCTTGG -GGCAGTTGTATCCAGGGCTGTCAGAGAAGAGGCTGGTAGAAGTAGACGCAGACAGCCTAG -TGAGAAAATGATCATAATTGTGGAATAAAGAGGAAATAAGAAGCAAGAATAAAGCAGCAT -TAAGAATAAGAAAATAATAAATAAGAAAAGAAAAGCAGAGAAAAAAATTATCTTTACTCA -TAAGGAAACCCAGCATTTACCAGGAAGGGGCGGGGTGGGGGTGGGGGATCCAGACAGTTG -AGCTGAAAAACCCAATCTAAATGTGAAAGCGAGGTATGTGTACTGAAGCTGGGAATATTC -ATCAATGTGTTAAATGTCACACGTTCTAAAAATATGAGATAGATTTCAACAGCCTATAAA -GACCCATGATTGGAATCTTGCTTCTATGATGCCATAGCAATTCAGATGGTTCTTAAGTCT -CCATGGCAACAGCCAACACTACATTTTGTCCTTTGAAGTCACATGACACCTGATGTCACA -TAACAGTTAGGGAGCAGAGAGAAGCAGCCAATTGTATTTCTAATCAGTGGCACAGACACC -AAGGGCTACTGTGGAAGGCTCTTGTTGGCCCTATGGATTATAGTGGTCAGAGCCAGCAAG -ATGGCTTAGCAGGTAAAGACAACAGCCTCCAAACCAAAGAACTGAGTTCAGTCTCCAAGA -CCCACTTGGTAGAAAGAGAGAATCGATTCCTGCAAGTTATCCTCTGTCCTCAACTGGTAT -GCTGCAGCATGTGTGTGTGTGCCAACACCCCCCCACACACACACACACAGACATACACAC -CCACATACACACACACACACACACACACACACACACACACACACACACACACAGACATAC -ACACAAAAGAAATAAAACTGTAAAAACAAGTTTCAAAAAATGCACCTTAACTAGTAGGAT -CTGGGTGTTATCTTGTTATCATGAGCAGTTGCTCTATATGAGCAGTGGTGTGATTTATGG -GTTGAATATCAGTTCAGGGAAGATCCCTTCAGGCTTCCACTTGTAATATCTAATCATCTT -AGTTGTACCAGTGATACACTGGTTAGCCATGAATAGCCTACCACCTCAGGGTAAACAAGG -GCCTCACCCACTAAGGATATAATGCTATACCATGAGGAATAAAGTATAAGTCTCTTTCTT -GGTTTTCCATCTATGGAATAGAAGCAATCACCAATGTTTTTTTTTTTCTTAGTCAAAGGG -GAAGGTCTATAAAGCATTTAGTCAAATTTTGTCCAATGCTTTTTGGGGGCCTGTCTGAAA -GAAACAGCAATCTTGGCTTTGGGTATGGAGGTGTCAAGATGCTGCATTTCTTAACCTGTA -GTTGGATAGAGCATCCCAAATCTTGCATGCATGAGAAAGATAGAGGGAAATCTCTTTTGA -GTGTTCCTTAAAGTCACAAGGAAAGATTCAATCCAATCCCCAAAGCTTTTACCATTATCA -AGCTGGGTGAATTAAGACCCATAAACTCAATATGACTTTGTTTTTCAGTGGAGTTACAAG -TCCACAGGCACTAGACTCAATGATGATGCTAACACGTATCACTGCCCGAACACTTGTCAC -TGTCCCTCCTTATTTATCTCTTCCTTTAGTGTGAGAGGATTCCGAGAGAAGAGCAGAGAT -AGCCCATGCATATTCATCTTCTTCCTCTTCCTTCTTCAACTCATATGCCTGCATTCTTGC -TATTTTGCTGTGGAGTTTAAAACATGAGAGAGTGATACAGGGGTTCTTGGAGCTAAAAAC -ATTCTATAACAACAGTGTTGATGGAAGCTATTAAGCTCTTATCTTACAGGCCACAGGATA -GAGAAACAGAAAATACAGAGCTGGGAGACCATATGCTTAAAGGCTAAAATACAGCTGAAG -GTTAAAAGATAGCAAGGACACAGAATAACCTGAACTAACTGCTGACTGTGCAGGATAGAT -GCGTGGGTGAGAGCTGGTTACTCAGAGAACGTTCCTGGAAGAGAGTTGATACACACTTGA -AGGAGACCTAATATTTACTGAGTGCTTATGAAGTAATGGACTTTGGGCCCTTTGCCTTCT -TTTTCTCATGGATTGAAAGGTAGATTCTGGATAAAATAATGCACATGGGAAAGAATTATT -GGTATCATAGAGCTGGTTGTATAGTGCATTTGCCAAGAGTGTGGACATCAAAATGAAGAT -GCCAGATGACGACAAAAGGCCAAATAAGGACTTCAGGTGTAAGGAGGAACCACAACCTTT -TTTTTTTTTTGTATAAAATTATTTGTCCCCAACCATGGGACTTAAGAGAAAGATGTCCTA -TATTGGGGAAATCAATGTGATTACTAAACACATTCAAGCATTATGTTACAGACTATAGTC -TAGAGGAGGCAAAACCAAGGATGCATGCAAGGCAAGCTAGAAGAATGATTGCCGTGGAGA -AGAGCATTGGTGTAATGTAAGGACAGATCTCATTATGGAAAGAAAGTAGGATTTGAGTGT -TAAACTTGAAAAGACTGTACGGCAGAGATCTTTGCTACAGAAAATGAGCAAGCTGAGAAG -TGCCCAGTGGGAGCTACTCAGATGTATCTATTTGGGTTTCTGGTTTTGAAGGGCTACAGT -CCACCAGTCCACCATGGCAGAGAACTCATGGTGACAGGACCATGAGGCATCTGGTATCAC -TGTATCTGTAGGTAGGAAACAGAGAGTAAGCAGAAAGCACCCCCGACCATCAAACTTCAA -GACTCACTCCCAGTGACCCACCTTTTCCACCAAGGGAAACTGTCTCTTGACAGTTCTAGA -ATCTTCCAAAACAGTTAAGGACCAACTTCAAATACATGAACCTCTGGGGGACATTTTACA -TTCAAAGCATGACAGCACAGCCTACTTCCCCCAACACACATGATTTCTTCTCACCTAATG -GTCCATGAAATAAAGCAAAGTCAGACAGTCCACATGTACTAACTTCCAAATAACTTCAGT -ATTCCTTGAGTCCGTTCTCTGTATGGTGTATGAGCTTTTGTTACATGAAGCCAGGGCTTC -CAGGTGCTTTCGTATGTAAGAAGAGAAGTCTATTAGCTATAGCACAAACTAAATGTCCAT -GGAGATAGTTTCCCAAACCATTCCTCTATAATAACTGTTCCTTTATTGTATGCACAGCAG -ACACGATGCTGAGGGAGACACAAAGTTTTAACCTTCCGCAATCTTAGAAAAAAACCATCA -AACTCTCTGAGACTTGATTTCTCTGTAAAACGAGTGACTAGATTAGGTAACGTACAATTC -AGCTCTAATATCCTACGGAGTTTATATCATGTAGTTAGTCTTAATGATGCCTTTAAGGAA -CAGTGTTGCTGCTTTTGTGAGTGTAGGCTACTTCTTGTTGTGAATAAGCGTATTCTTGAA -ATGTCAGCTTGTGTCCAGGGCTACCAGACGCTGCAGTCTCTTTTGATGAATCTCTAACGA -AAACCCAAAAACTACTGGGGCTCAAATAAACCAATGAATTCTTAAATTATGCTCTCTTCT -ATCATGACATTACAAATAGAGTTAAGAGGAAGACTGTTCAGTTCCCAGGAGTTAGGTCAT -AGGAGTTAGACTGACTATAAGTGTGGTCCTGAGACCATAGCATCTCCTTTACAACACTGC -TTCAAGCCTACCCTACCAGTCTTCATTGTTCCACTCACCCCAGACCTGGATAGCTGGCCC -ACTGCTCTTCATGCTGCCTTCGACACAAATGGTTCTGCTTCGCCTGCCACCTGCACTCTT -GCCAAGCCATTTTCTATGGGAGGCACTAACTGCCTCTTCCCCACTGTCATCAGCACTCTA -TCCTGCTCTCTGCAGAACCTGGTCACTGTTTCCCCTGCTGTACCTGCCCATAGATTCAAA -TGTTCCTGATCCCACATCCCTACAGGCTAGGTAGGTACCAGCCCTCTCTACTCTGGCCAT -TATGACTCTATAGAATTGCCATAGATACCCATCCCCATTGTGGCTCCTGATATAAGAATT -GTTCTGCCATGGATGCCAACTGATTATCACTCTGTTCACCTTAGCACTCTCTTGTAGAGA -GCCTCACTGATTGTCACCTGTAACAGTAACATCTATCCCCGAAGTTCTTACCCATGAAAT -CAATTCTCTCTTCCAAATATTGTACCTATTTCTCCAACAGGAACTACTTTTGCCTTTTTA -ACGGTCTGCCTCTATTCTTCAACGGAGTTAGACAAATGCAGAGAGGTTAGTGTGCATTAG -AAAACATACATTGTGTGACGGAATTTGCCAGGGTTCCTGGGCCCTGCCTTTGCTGCAATC -TTCTGATCTTCTTCATTCTTTTGTTTCTGTTTCCCGAGACAGATCTCAGAGTCTCAGAGT -ATACCTGGGCTTGTCTCCAACTCACAGTGGTTGTTCTATTGCTGTCTCTTGAGTGTTGTC -TCCTATGCAAGTACCATTACCCAATTCAGAGGAATAATTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTCTGTCCTTGTACATGTGAAAGCCCAAGGTTGACATACCAAG -TGTTCCTCAACTACTCTGCACCTTACGCATTGAGGCTAGGTCTCTTAATTGAACCCAGAG -CTCACTATATAGGCTACTCTAGCTAGGAGTTTCCTTTATTCTAGCTAGGAGTTTCTGGGA -GCCTTTCCCTTGGCCTTCTGAGTGCTTGAATTATAGGTGGGCAGCTATGCCTTCCTGGCT -GTTATCTGGGTTCTGTTAGTCCAAACTCTAGTACTCATGTATGCACAGCAAACACTCTAT -CCACTGAGCGGAAACTCTTGGTCCCTAAAACCTGCTTTCTATGTTGAGATTTAGTGCCTC -ATCTATCTCTGCGGAAAGACAAGGACTCAAGAAAAGAATGAAAGGCATCTGTTGCTAATC -CTTTCTCTTGGGTTTCTCTGGAGAAAACGTCTTAGGCAAATGGTCTTCCTGGATTCCTGG -AATAAGCATGTAAAATAGACCCCCACAAAGGCAGTGCACACACCATATTATGCACACAAT -AGGAAAGCAGGATGCACTGCCAATTCTCAGCTATGCGCTTAGGCAACACTTGTCTGCATA -CAGGGACAAGTATGATCAACATGTAGAATAGCCTTGGGTTCTAACAAAGAAATAGCCAAG -TCAAGGCCCCAGGGAACCAAATCCAATGCATTCCTTTCTCCTGGGCATTGTTTTCTGTGA -TCCCAAGCTCTCTGGTTGCATAGCTGTCTAAACACATTCTGACATGAAAGGGAAGTACCC -TGAGCTCCCAGAGTGGTCATGTTTGTTTATGCTCCACCGCTCGCTTGTGCCTGCACAGTC -ACATCCTGGCAGTCCCTATCAAAGATGCTGTTACAGAAATCCACATTTCCTTTAAAAACA -GAAAAAGACAAAAAGAGCTTTTATTCACCAAACCTCTTCTCTTTCACTTCTAACACACAG -TTCCTGTGCAGCGCACCTGGGCTCCTAGGAAGGGAAGAGTCCATTCACAGGGAGGTGAAG -GGAAAGCCATCCTGGCAAGCTTGGGCAGGCAGTGCTGCCAGTGCACAGAGAACCTCTTAG -GAGATGGGCAGAGTGCCTTGAACAAAATACTTCCAGCTTCATTAAACAAGTGAATTGTCT -TAAATTGAAAAATATTATCCTTTCTACCTTTGAATATTTAGTAGAAAGTTGGCTAAGATT -TCAACAAGCCAGAGATTTAAAAAGGGGGGGGGGGGCAAATCTGTTTTGTTTTGTTTTAAA -AAAAAAGAAAGAAAGAGAGAGAGAGAGAGAAAGAGAGAGGGAGGGAGGGAGGGAGGAAGG -AAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGAAAGAAAGAAAGAAAGAAAGAAAGA -AAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGGGAGGAAGTCAAG -GATGTTTTGAAGAGCCAGGTAAGGTGAGGAGGAAGGGGGTGCCTCTGTGGGCCCATGCTG -AGGCATCCCTTCCCCCTGAGGTCCTAGCCATATGACAGACATAGTATGGAATCGACTTTC -TTTGGGGAATGGGAAGGGAGTTTATAAAAGTTTATAAAAGAGGTAAGTTTGTTAGCATGA -ACAGTCTTTATGGTGAGCTATGGGAAGACAACCCTTTCGTGGAGCAGAAGGAGCAAGAAG -GGCTTTTTTCTTCTCTCTAGGAGACTGTATGTATATATGTATCACAATGAGAAACAATTT -TAAGTTCACATTTAAAAGAGAAAGGAATCTCAAAACCTTAGCCTTGTGAATATGATAGTT -GATCATACAGTTTAGCATGAGAAGCACCTTAAGTCTATAGTTACAAGACAATCAAAGGAA -ACAAAATTTTAACTTGTGATTATGAAAGTTGGATCGTATAGTGGAGTCTTTTATTAGAGT -TAGGCTAATTTATAAGAACTCTATCAATTAATGTTAGGACAGTGGCATAACAAAGGGTTT -CGGGGATCTGCTTTTTAAAGGCCAAGTGCCTTTCTCTAAACTATATCCAGGTAAATCGTG -CTTGGAAACCATTCAAAGTTTTAAAATAGAGGGATTTTGCCCCATGGCTACTGTCATACT -AATAGTTTAGGTTTTTATGATTAATTACCAATGGGTTTCAAATCAATGCAGTTCTCATCT -TGAGTTAGATTCCTTAGGTTCAGGCTGAGGTTCTGAGCGAGGAAAGATCTGTTCTCATTA -AAAGAAGGCATCAACATTTATTTCCTCAGCTGATGGAAATCCAGGCATCTCTGATGGCTT -CAGGCACTGGGACCTATTCTTCTGTTCATAGAAAATAAAAGGATTGGCGTTTCGCTCGTA -AGGGACACATTTAAATATCAAGGTAAAGATGCGTCTCACACAAAGCAGAATTCATTCCAA -ATTCCTGGATAAAAGATGCCGTGAGAGTTGGTCTACGATGACAACTAGAACGGATTTAGA -TGGCACCTCCCCCTTTGTCTTTGAAGGTGCTTCGGGGGTGTGCAAGTGATTGTGCTGGTG -TGCAAGTGATTGTGCTGGTGTGCAAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTG -TGCGAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTG -TGCAAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTG -TGCAAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTGTGCAAGTGATTGTGCTGGTG -TTATTTTACAAGCTGGACTCCAGGCCTGAGTAAAAGAGGGAAACGAGAAATCCCCCAAGC -ATGGGCCTCCACATCTCTGCTTACTGATCTACACAGCCGTAAGCCTTATGCTTTTGTCCC -ATGGCCAAGAGCAGCTTAAGATGCCACACCTCCTGCTCTGTGATGGATTGTACCACAAAG -CTGTAAGCCAAAATAGGCTGCCTCCTACTTAAGTTGCTTCCTGTCAGGTATTTGGTCACA -ACAAGGAGAAAAGCAAGCGATGCCAATTCCCATCAATACCCAACACCATTAATTTAATTC -TCTTGACTCAGCTAAAACAAACCTCCAAGTAAACAATTACTTTCTTTTGTGCCTTCAGTA -GAAACTGACCAAAACCTTAAGATTTAGTAGCAGGCGATGCCCCAGTGTATGGGAATGCCA -GGATAGGGAAGCAGGAGTGGGTGGGTTGGTGAGCAGGGAGAGGTGGGATGGGATAGGGGT -TTTTATAACATTTGAAATGTAAATAAAGAAAATATCTAATAAAAAATTAAATGGAAAAAA -AGATATAGTAACAGGGGGTTAGGGAGATAACTCAGGGCTTGCTGCTTTTGTGGAGGATCT -GGGTTTGGTTCCCAACATCTACATAACCGCCAAAAGCCCCTGGAACCCTAGTGTCAGGGG -TCCAGTGCCCTCTCCTGACTTCCCTGGGCACCAGTGTGTATGTGGTATATAGAAAACTCA -AGCAGGCTCATACACCCACACTAAATAAATAAATCCTTCTTTTTAAAAGATTCAGAATTG -ATTTGGGAAAGTAATCAAAGCTTGTAAATAATGCACAGAAGGGTGTGTTTGTTGTATGGA -AAGTCACAATTTCCCCCAAATCGAATTAGGTAATCCTAGCAATTTAATTAAAAGTCCTGT -CAAATCGGATGCAGGTGTTTTTATTTTATTTTAACTTCTAAAATTAAATAACTTAAAAGG -AGCTTTTACTATAAAAGAATTTCCTGCAGGGTTTTCAATAAATTAATGTGCAATTTTTTC -AAGAGACTTGTAGTGAAGGGAAAGGAGCCCTGTCATTTCCTTCACTTTTGGCATAAGAAT -GGCTTCAGGTAGAGCGAGGTATGAATTAAGTTTTAAAGTAAGAAAAGTAAAGGGTCAAAG -TCTATGACCAAGAAGTCAGACAGTACTATTCATAAGTCTGCGGCTTCCTGTTGTCTTCAA -ATAAGATATTTTCTGCCAGGACTGGAGGAGATGGCGCGCTGGTTAAGAGCACTTGTTGCT -CTTCCAGAGAACCCAGCTTCAAGTCCCAGCTCACACGGCAGCTCACATCCTCTGTAACGC -TAGTTCCGGAGAATCCAATGCCCTCCTCTGGCTTTTTAGGAACCACCATGTATATGGTGG -ACATTCAGATAGACAGACCAAACACCCACACACTTCAAATAAGAAAGGTTAATTAAATAA -GATAATAAGTTAGATAAAATAAGTAAGATAAATACAGACATGGTCTGCTTCTCTGCTTTT -TTCATATAAGTTGTTCTTAAAATCCTCTCTCACCACTAACTCCGCCCCTCCATCATGACA -GCCCTACAGATACTTAGACCACCAGTTCATGTGGACAAGCCTGACCTAATGTCCCTCAGC -ACAAATTCTTGGAAAACGGAAACAAAAGTGTTCAAACAGTGCCCTCCCCTGCATCTTTCC -TCGGAGCTGAGTGGAGAAGGTTAAAGAGATATGCTAGCTCCTGCTCTACCAGATGCCCTG -TCTCAGCTTCCTCCTCCATAACGACTTCCCAAATGTCTTCTGAGGGGTCCCTAGAGCAAT -GTCCTGGGAGGCAACAGCTTCTGGGGTTCTCTGTCCTAACAAAAGCTCTTAAATGGAAAG -TCTTAAAGGCAAAAAACAAAAACGCAAATATCTCTTTTCAAAAGCTTCAGAGTAATCCCT -CTGTCTTTTATGTATCTTCAACAAACACATGAGTAGATAAAGACCCATTTCCAGCTCAAG -TTTTTATGATAATGACAAAAAAAAAAGCAGTTCTATTTTCTCCGCTGTGTGGCTTTTTTC -AGAGAGACAGGAAGCTCTGAAGGAAGACGTCTCCCAGGGCTGGATTCCAATTAACTTCTG -CACCAAGTGCTGATAACTTTAGGCAATCACTGTTCTTTGGAAAATGGGGCAGAGAATCTA -AAACATCATAAAGACAAGATGACTGATCAACCAAGACCCAGCACTGTCTGACTGTTTCCC -CAGACGGCCATAAGTGTAGAGAATCGTCAACAAAGCACCGTAAGTCTTCTTGGAGGTAGT -CAGTGATGTGACAGCGCTGGGCTGTGTATACAAGAGCAAAGATTTTGGAACAGAGTCTCG -GAAAACACTTTTGTAAAGCACATTATTCCACACAATGAGCTTTCCGGGTCTAGTAGAATA -GGAAGAACTTGAGATCTGGAGTTGAAGACCCACATTTGGGGTTTCTATGCTGGATCTGTT -CTGAATGTGCACATGTGCACAAAAGTGTGCGATTCCTTTGACTTAGTTTTTTGACGCAAG -CTCTACCACTGAACTTCAGCCAATTTAGCTAGATTGCCTGGCCAACAAGCCCAGGGCTCT -TTCTGTCTCTGCCCCACCAGTCCTAAAGTTAAAGGCCCAAGGCATTGTCTGTGTGCCTTT -TTATGTAGGATCTGGGGATCTGGACTCATGTCTTCATTCACACAGCAAGCATCTGCCCCA -TTGAGCTGTAACCCCGGGATGTACATTTCAGCAGTTCTGTGGTCTTGGGCTAGCTTTTGA -ATCTTTGAGCTGTATAACAAGCACAATGCTTCATTTCATTCATGGAGACCAGGATGAGCT -GCTCTGGCTAGCCTTGTTCATTTCTGAGTTGTTGGCTTGTTCATTAGGCTATACATTGAC -TTTTTCCTCATGTTCCTCTTGAGATCAGCAAGCCAGCCTCATTGTTTCTTCCCCATGGAC -ATGCCAAAGATTTCACTGTATCAGTTATCCTACTATCTGAAGCAAGCCATGGAGTCATGC -ACACAGAAATCAAGAATGTGGCGAGTCACATGGAAAATATCATAGGTAACATAAATGTAC -AGATATCTGGGACCAAATGATGCTATTTACCACCAGACCTAATTCTCTTTTTCTGACCAT -CATCTGTTAAGTGGGGAGGGATGAGATACTCATGAACATAAAACCAGATGCAACTTAACA -GAATCTAGTATAAATCCTAGAAAAATAGTTAAGATCTGTAAATACTGCTTTCTCCCACCT -CGCCTCTCTACCCTTGTAAACAGGGAAATTAATACCTGCCATGCTATACTGGATTCTTTA -TTGTAGTGTTCTTTAAAGGTAGCATGGGAAAGTCCTTCAAAAGAGCCCCAAATGCTCTAT -AATTTCCATAAAGCAGCAACTTATAGAATGTTTATCCTTATTCGGTCACAAAAAATTCAA -GTACTTGATTTTCATCCCGATTTTTTGCTGAGTACATTAGCAGGTAGTCAGTGATGGTTT -TCCCTGTGATACACTACAGTTCATGTTATAAGCCCAAGCACGTTAGTGTGACTTAGGATG -AGAGTCAGGGTTGCCAGGAAGGTGGTTTGGAGGATATTAGTTAAGTAGCTAGCTCACTCA -GTGTTACTTGAGGAATCTAGGACTCATCTGGGAAGCTCTCTTCAGTCCTTACTGCCCTAA -ACCCGAAGTGTTAATGAGGATGTTTGGAAATACGATGTAAAGGGAAGGAAAGGATGTGAA -TGGCTGTCAGGTTGTGATCTTCTTACCTTAATGAATGGAAAACTGTTTATGAAGCAGGGT -ATCTCAGGCCCCACATAATGAACCACAATTGTGCAGGGAGCTGTGATCCCCAGAGACTCC -AAGGGACTTAAGGAAATTAACCTCAATGACAACAAGGATGTTAAGAACAAAGGGTCGGGG -TTTTAGTCTGAGGTGGGCAGCCTCACCTTCTGACTGGGACAAACCTAATGGTCCTCATGA -TATTTACCTGTGTTTCTAATCTAGAGAAGTTTACCTTGAAGTTATCTCCTCTGTCTCTCT -GTGTCTCTGTGTCTCTGTATCTGTCTCTGTCTATCTCTGTCTGTCTCTGTCTCTGTCTCT -GTCTCTCTGTCTCTGTCTCTGTCTCTCTCTGTCTCTCTCTCTCTCTCTCTCTCTCTCTCT -CTCTTTCTCTCTCTGTGTGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTATTC -TATATCCAGATGGTAACAAAGAATAACTCAAAGGACAGAGGCCATTGGCTAGCACCTCAT -GCATAGGCACATTTCCCCCTGAGTTTAGAAGCCCTGAGCCCACAGCAGAAAGCCCATTAG -CTGGATAGCAGCCAAGATTCTCTTTCAAAGCAGCTCCCATTTAATTCAGATTTTTGCCAG -TTTCCACATGTTTAACACTCATTACCTTTTCTCCTAAGACCAGGCCCATCTAGGGTTATA -AATCTTGCCCTTCTGGAAGGTAGAAGATCTTTTAGAATGTGAGGCTGCAAGCAGAGAGCA -GTCCCAGTTAGAAAACTCTGGCCCTGAACCAGACAAATTGGTACTCCACAGCTAAATATT -ACTGAAATGTTGATGACTGCAGAGATCATCAGGGAACCCATACTGGTCATGGGAGTACAC -TTGATTGCCAGGTTCCTACGTCTACCATAGCTGCTCCTGCCTCTCTGGGGGTCCCTCCCC -TCCTCAAAATATTGTCACTTTATGCATTTCACATGAGCAGTAGCCATTGATATTTAAAGG -GCTTGGGGGATGATTGGAAATAACTTGACATTGCATTTTATAAATAACTGTCTCTTATAG -AGAGGGGAGACCTTTCTCTTGAGAAGTACTCTGGCTTGTAGTAAATTGCCAATGAATATT -GGTTTCATGAATAGATAACTGGTTGAGGTACTGAATATTAATGCATCACTCTAAAATAAT -ATTTTCTCATGCTTACCTTCATAACCTCGCACTACTAAAGAACAGAAAGTAAATATGTTT -TTAGCATGTTGGATGCCTTAGACTGGAACAGAAGATTCTTTTGATGGGATGGAAACCATG -CACCAGGATTCGCCTCACTGGGCTAAACTCAGTTCTGTTAGGTGGGGTGTGTGACTTAGC -TAAAACATCCTCAAAGCAAGACTGAGAAGAATACCTCCCTTAAGAGGGCAGAGTGTGAGA -AGTAGATAAACTAATGTTGGGAGACACTCAGTACGGTGCCTGGCACAGTGTTTCATGGTC -ACCATCGGAAGTAGGGGCCTCAGCAGCAGTGCTAGGTCAAGCTCTGCTTTACTGTTTCAG -GTCCTTTACATTCCTGGGTTCCATATTCATTCTCTGCAACCTCACAGACCACAGGGAAAA -CATGCAAAGTGGAAGCTAAGGAAATATCTCCATGACTAAATGCTCTCTGTGTAGCATGAG -AACCCAAGTCCTTAATACCCATAGAAAAAATGTAAGAACTCCAGGGACCCGTGGGTGAGA -TTGCAAGTCCAGAGTTAGAGGCTGCCTGGGCTTGCTGGCCAACCAAGTAGCCTGACAAAT -GAGCTCGAGGTTATCTGCGAGAACCTGTCTCAAAAATTAAGGTGGGGAAGGACAGAGGAA -GACACAACATCAGCCTCTTGCCTTCTCACAACATGCACACATACACCTATGAAAGAGTGG -GAAAGACACATGGCAAACAACCCCAAGTTCCAGGAACTTCGAGTTTGAGAAGTTGAACAT -AAGCAACCCCAAGAGTTATGCCCCTCTTGGAGGTGCTATATATAGGATCTTCAAAATTCC -TTCCCAGAATCCCTTCCTCTGGCTTTGGTGGGCTGTTCTGGTTCCAAAAACCCATGCTTG -GAGTCTGTCAGACACCAAGCAGCCCAAAACAGGATCAGTGTAACTTTTTTTGTAAGCCCT -GACACAGTTCTGCTGTGTCCTACCCACTTAGGAACACTTGGAGAGAGGCAGAGTAACAGG -GAGCAGTTGTGCCCCGGCTAAAAGGTCAAGGAGCAAACACTGTGTATGTCTGCAAGTGGT -GGTGAGGGGTTCTGGGATCAGGACAGGTGTGAAACAAAGCAAAATGTTCTAGAGCATCCA -TCTAGGGCCTAGAAGCAAGTCATGGATGTAGCTTGTTGTAGTCACAGAGAAGCCAACACA -GTGAAAGTCTGTGTGGCACACAGAGTGAGTGAGAGCATCTCCACAGGGAAGACAGGAAGG -TCTGCCAGACAGGAAGGGAGGTAGGGGGTGAGCACCGGGCTCTTCCTTGAATAATGGAGA -TCGAGCTTCTCCCATGACACCCCCAAAGTAAGGCCCGTGGACACGTAGAGGATAGGTATG -GAGAGGAGAGCGGAGTAGAATGAGGGATGGAGATGAGGGAACAGAATTCTTTGGAGACAA -GCCACTTTAAGTCTCCTGAGAGAGAGCTGACAGTGAATGTCCGGGAAGGAGAAATGTCTC -ACAGGCAGCAGCCCTTGAAGTCAAGAGGAGGTCACACGAGCACATCGCATACATAATCAC -TGTGCCAGTGTCATGGGCACAGAGTGAGGTCACGGGGACGGGGGACGGGGGGGGGGGGGT -GTTGCATCCGCCACAAGGTTGTGGACCAGGCCTTAGGCTACACTGTTCCCACTGTGTCCT -TAGGAACTTGAAGGGGTCTGACCCAGCAGACAGCAGGTGCATTGTAGCTATTTGATGAAT -GACTGAAAAAAAAATTGTAGGAGACTCCAAATACTTGGATACTGAATAAGACCAACTAAG -ATAGTTGTGAAGGGAATACGGTCTGGAAGCCACCCCAAGGTGACAGGAATCTTTTATATC -AGGACATGGGCTTATTCTCCGTGTATCTGGATGATTTGCTGGTATGGTGAGAGTCTGGAC -AATGAGATGAGCACTTGGCTCAGGGAGAATGTAATTTCAGCCTGATACATAAAGTTGAAT -GGAGATGCATTGAGCATAGAGAACTCCAGTGCAGGCGGAGAGGTCAGTCAGGAGTCGAGA -GAGTTCCTTAGCCCATGGTTTTGAGAACTAGTGGAGGAAAAGTGGATTAATACATGGTTG -AGGGTGTAGTGAAGGAAGACTGAGTAAGAAGGTCCACCTGCAGCTTCATCTTGGAGCTGT -GTTGGGAGTCGGGTATAAGAGAAGCAGGTAAAAAGAGGGACAGGTCCCATTCCAGGGACA -AGAGACAGATGGCGGTAGGTGTAAATGCCATAGGTCAGCTCACGTCTGCTGTGTGCATCA -AATGTATGTATGAATATGCCCTCAAGCTCTTGCAAAGACATGGGTGTTCTTAGGTATGGT -GACACACTCATTCATGGAGGGGCAGGTTTTGAATTCTTACCACACAGATAACCCTTCAAG -CTGAAGGAAGTACATCTGTTCAGGTTCATTCCATTCCAGTTCATTCCATTACACTCCTCT -TTGGTATGTTTCTTCCATTGTCTGCTTTTTCCAAGTTGCTGGCAATACTAAATGAGATAC -CTAGTTTTGGCAGTATAATACACACACACATACATATGCACAAACATACACACAAACACC -ACATGCACACAAAATCCCCCATTATGCCATAGACACCCATTTATACATATATACACAGAC -AGGCATGTACACATAATCTCCATTATGCCATACATACTATATACACACTACACTACACAC -ACCATCCACACACGCTACACTTACACACAAGTCCTCATAACACACATACGCAAGGAACCC -CCATTACAAATCAAACATACTATACATACATACTACCCACATTATGCACATACACATACA -CACACACAACTCCTTATAGCACATACCCACACATACATAGCTCCCAAATAACACACACAC -ACACACACACACTGTTTAATGCTCAGCCTCTCTGGAATAGAATCCATACATTTGATTTTG -AAAGTTTTCTGGAGAAGGTGTGTCCAAACATCTGATCAAACATCAAAAATTCCAGTTCCC -TGTCCAGATGTTGTGTCTACACTGGGTTTAACAAATGGTTATTTTGAAATATGTAAGTGA -CACGATTTTTTTTTCTGCTTTCTGCATATGGACCAGAAAACCATCTGAATAATGGTGTCA -ACTGATTCCATTCAGGATCCCCCTTTCTAATGAAAGACGAATAGATGGATGGATCTACTC -TCTCACTCCTGAGAGAGCACGCTGCCTAGTGAAGCCGAGAGGCTGGGAGCGCCAGGCAGC -AGCAGTTCTGTTTGCCTCTTCTGTTTTGGGTGAGCTGCCCTGTAGTTTGTTCAGACCACT -TTTCTTGGCTCAAATACAATACCTAAGACAGAGATCATTTGTCAAGTGAGCACGGTACAC -TGAGAGCTGTAGGCAGATTATGGAAAGAGAGAGGGAGGAGAGAGAGGGAGGAGAGAGCAC -CGGAGAGAAGAAAGAGGGGGAAGAGGGCGAGGAGTGGAGCAGACTTCTCCCCGTACATCC -TTTCTCGGGCACCTCAGGCACCAAGAATTCAAGTTAGACTGCTCGCGGTGCAGAGGCGCC -ACCCGCGAGAGGGGAGCCACTGGAGGCTCCAGGCATGGCTCTTTTCATGTGGGATGCTTA -AGGACTGCAACACAGACAGAGTAACTTGCAGAGAAGAGAAACTGGCATGAGGATTCCGCC -AAAATGGAAGGGCTCCTATCTCCGATGAGAACCAAGGTAAGGGGGACTAAACCCTGGTTT -CTTTGCGCGCTCCTTGGTGGTTTAGGGAAGGCTCACTGAAAAGGAAGATTATACTAGCTT -TTGTCTCGTTTCGGAACTAGGCTGGCGAATGCAACTGGACCTCTCAAAGAATAGCTTTGC -CTCCAAGGCAGAGCTACTACAATCAGTGAAAAGGGGAAGGGGGCGGGGGGCCATCTGTCA -GCGTGGACAATGGGAATCTTAGTAAATGAGTTTGCCTCTCGGTTGATTAGACAGCCATAT -TTTAGCAGGATTTCCAATCATTCTTGCTTTGGGACCGGAGCTGCCCTCCAGCTGTTGGTG -TGCTTGCAGGAAGTACGGATTTCTCTGGCTGCGCTGATGTTTCGCAGGATGAGTCCCGCT -TTTAAGGCAAAGAGCATGCCCAGCTTTCACTGGAACATCCTCTGGGCTCCTCCTCCGGTT -CAGAGCGGAGGATGGGGAAGCCTCTCTATTGAAAGTAGGTTAATGCATTCTGGAGAGCGT -TTTGTTCTCAGAAAACTCGCCGACCTGAACAAGAGATTTCAGGGCAGCGCTAATCAAACA -CACCTTGAACTTGTTCCGGAAGCCTATAGAAAAAAGCTCCAGGAGACTGATCCCAACCTC -GTGGACATTTTTCTCCTTGGTTGGAGTTTGCTTTTTACTTGAAAAGGACTGCCTTGTACA -TGGACTTTCCCAAGGAAAGCTCAGATGAAGAAAGGGCTACTGAATTCATGCATAACTTTG -AACAGAGGCTGAAAGTTTTAAATAACGCTAGCAATATTATTTTTCTTAATTGATTAATTT -TAAAATTTAGGAGGCAAATAGCTCTTTAAACATATAACAGTGGTGAAATCAATAGGATCA -GGCTTTTATTTAACTCGTTTCTTTGATGTTCAGCTAGGGTTAAAAAACAAATAGAGCCTT -TTGTCAAGGAAGTGGTCTTGGTTGTTTTCTTGTTGTTTTGTTTTTGTTTGTTGTTGTTAT -TGTTGTCTGCCCCTTCTAGTTAAGGGGCATGACTGTGACACTTTGAGACAACATTGGAAT -GTTGGGACATGCATGAAAGCACCACAGCATGTGGGGGTGGACATTCTGCTGGGTTCACCC -GTCCTTTGATAATCACCCTTCATTAGAAGGACAGCCCCAGTGACAGTTGCTACAAAGCTT -CTGATTCCAGCCCCTTGGCTGGCTAGCTGAGAGATCTCCTTGGAGACCTGTGTGGTGGCC -TGTTGTTCTCTCCTCCCCAGGTGATGTCAGGTTGCTTGCAGGCAGTGTCTTCCAAATGTT -CTTCTCTGGAGGTAGCAGGCAGAGAGCATACAGTTTTCACAGCTGCAGAGAAAATGGCAA -ATGCAGTTGGCTTCTCTCTCTTTATTGACAAGCTGAGATCCGAATGCTTGGTGGAATGGC -TGTGGAATCTGTTCATTTGGCCAGCTCCTGAAATCACTGCTGCAGACAAACTGTACTCTC -CTAGCGGTTCTTGCTGAGGCTGACTATGTCTAGCAATCTGAGCATATAACCCCATACAAG -TCCAACTCGCACGGACTTCAAGGGGAGTTCCCTATGGAAATGAGATATACCCAGACACTC -CACAAATCAAGCAATGGGCCCATTAAAATGGCATGCTAAAGTATCCAGGAGAAATGGACA -TCTGTGGGTCAGATTGCGCATGTACTATGTTTACTGGCTGAGTTCTCATCATGGTTGGTT -CTTTGACCATCACGTCATCTAGTACACATTGAGATTAGAGGCTCAGGTCCTTCCAAAGTT -CAAACCTGATATTACTACACACCAAATGGACTCTGGTTCTGACCCTTCCGTTGCCAGGTT -ACAAGGGATTTGCCCCTGTGCTTGAATTGCTTCTGTGATTTCCTTTTTAATCTCTTTTAT -TTCTGACTCTGGAAATTGATATCTCCCTATTTGAAATTTCAGCGTACATTTGAATTTGGT -AACCTACAATAAGTCCTGCCAGCTCAGGGAATGAGACCTGACTGCATAAGGATCAAGAAC -AAAATCCCACTCCTGAGCCTCATCTTCAGTCTCTGAATTGCTGAGTTGTGTGTTGTTGAA -ATGAGCCAGCGATTTTAATTTGCCAGAGTCTGACAATACTGGTGATCTCTTGCCTTTCTT -AAACTTTGATCACACTATGCCCTATTAAGTCTACTCTGGAATGTTTTTTCATGTTGATGA -GGATTTAGCTCGAAATGTCTGATTTCCTAGTATCATGGTTGGGCAGACAAAGGACACTTC -CTTCAGCAAAATTTTGGTGTGTTATGGTTACTTAATAACTAACTGACAATTTAAAGCAAG -TGTTGAGATAAACTGGACATCATGCAGTAATTTCATTGTGCCATGTAATAGACTTAACCA -GTCTAAATCATAGGTGCTTAATGCATTTTCATCTTGGGATTTGCATAATTGGCACATAAA -TATGCATGAGGTTCACTGGAAGGGGCCAAATAGAATGGGCAAAATGGTCAGGCATGCTGA -AATTAAGGCTATTTCCAGGAGGACACCTGAGCTTGCTCTGTCTCCTGGGTGGGTGGTCAC -ACTTGACATACCTAGAAACAGACAGGGTGACAGCTGGCTTCCTCTAATAACAGTGTATTG -TGAGCCACCCAGGTTTTAAACACAGCTCTGGCCTGTGGCTAGATACTTGGGCTCACTGTT -CATGCTTCCTTTTGGATACTATAAACCAGTGGTTCTCGATCTTCCTAATGTTGCCACCCT -TTAAAGTAGTCAACATGAAAGTTGCCACCCTTCATGTTGTGGGGACCCCAACCATAAAAT -TATTTTCATTGCTACTCCATAACTAATTTTGCTCCTCTTATGAATCATAATATAAACATC -TGATATGCATGATATCTAGTATGTAACCCCTGTGAAGGGTCATTCAACCCCCCAAAGGGG -TTGAGACCCACAGGTTGAGAGCCACTGCTATAAACCAAGCTAGGAAAGTCATTAGGCTGT -TGGTTGTATTTTTGACTGTCCCCCTAGCAGGTGATGGCTGGGGCATGGGATACAGGAGCA -CAGCAAATGATGCTTGTAGAGGCAAGATGGAAAGAAAGAAGGGAAAGATGCTGATTGGAT -TTCGACTCTTAGGAGGGCAAATAGAAATAATGCTATTCTTTGTTGCCATTGTGTTGCTTG -TAAATGTCTCTCTTCAATTCCATTCTTCACCTTCCAACCTCCTCTGTTCTCCTCAGTCTC -CTGAGTATTGATTGCATCCAGTGAATGAGGCAAGGGCAGCAGCCTCCTGTTTTCAGTTTC -TTGGGGTTCCTCTCTTCCTACTGTGAAATTTTCAGCAAGAACTGGGGGAAGGCAAGGAAA -TCCAGCCAAGCCTGGCTGTTATGAATGCAAGGAGACAACTGTAGAATGGGGGCAAGATGA -AGAAGGAGGGGTGTCGGGAGAGGAGGAGAGAGGAGTTGGGGAAGACAGAAGAAGGGAAGG -GGAGATAGGAAAGAACTGGTATGGAGAGGGGAGACAACAGGAAGTAAAGGTAGGGAACCT -GAGAGGGGAGGTGCAGGAGGAAAGTGAAACCAGGAAGGGGGAGGAGAAAAGAGAGTAAAC -AGAAAAGAGAGGGTAGGAAAGAGGAGAGGGGTGGAGTGGGAGGAGGATGGAATAATTGGC -CAGACTCCATTACAGCTGTGCTTTGTTAAATGTTTATGAAGTAAAGAAAACACAGGTCCA -CAGTAACCTCTCTAGAAAAGGTGGACATTGACTTTTAAAGCTTCACAACTATTTCATGTG -CTAATTGAAGTTTTTAAGAATACTCACCACACTGCTGTCTTTAATATCTCTTCTGGTTCA -CAATTACCTACATCCCCAGGGACAGTACATTTTGATGTGTCTGGACCTGTCTTAATTCTG -CCTCCAAGACATAAAGACATTGCATCATTTTGTGAATTAAAGTCACTTTAAAAAAAAGGG -GGGGGGGGGAATGGCTTCTGGTTTGTGGCATCAAATAACTTTCTAAAGAATATCCTCTGA -GAAGAATGGTCTTTCTGATAAAAGGGATACTTAAAAGGATGGGAGGCTGATCTTTTAAAG -GAAACTGTCTAAGGGGCTGAGGATATAACTTAGTGGTAGAGAGAGCTTGTGCAGAATGAT -CAGGGTTCAATCCCTGCAGTGAAACTTGCTGCACGGGAGCTGTCTATAACTCTTCCCCTC -AACTCATATTGCAATTTTGGAACTGCATTAAAAATATAGATGTAAGATGGTAAACAATTT -TTAAAAAGTCAAAAAAGTGCAATCACTCTGTGGATATTTAGATTAATTATCAGAGAGTGT -CTAAAATACATGAAGTCACTTCAAATTTTGTAAACCTGCTTGAATCTTTACCAGGCATCC -ATGGACCATACTTCCTTAAGTGATCTATTGTATTCCTCTCACTTGATTTATCAATTCCGA -CAAACTGTTAGACCCCATGAACCAGAAAACTTAAAAAGCATGTCTTAGCCTGTGCAGAGC -AAAGCTAAGGAGGCCGTGGCAGATGCTTTCAGCTGTAGTAACCAGGACTTCGCATAAGAT -TATGGCGAGCTAATGACAGCCTGGGTTTCATCTTAATGAGGACTCAAATTAAAGAGGACT -CCCTAGAGCTGGAGAATGACAGGTCCAGATGAAATACAAGGAAATATTTGTTAATAGAAA -AATATTACCCTATGAAGTGTTGAAACAGTCTTGAAAATAGAGGCGTCTGAGGCAGGCCAG -GAAAGATCCTACCCAAGAACATATAATCCTATGTGACACGCCTGGGAGAGCTGAGGCAGA -CATTCTGTGTTTTTATGGTGCGGCGTCATGTTTTACCTTAAATCCATGAAGCCAGAAATG -GGTTTGTGTGTGAAGCATGCATCAGATCTTCTCACCCAGAGCTACTACACGTTATGTGTT -GAACTGCTAAAGTCAATTCAGCAAGCAAGAAACAACCTCACTCTTCTCTAGAATGACCCA -GTTAAAGGCAACTGCGGGGTGTGCAAAGGAAGTTGAGGCTACGGCACTACTCATCTGGTT -ACATTTGCCTGTGGTAGTCAGCTTCCCGTTACTGTGACAGTGTCCTAGGATGACAAACTG -TCAAGAGAAAAAGGTTCATTCCACTCATAGGTTTGGAGGTCCAGTGATCTCCTGGAGCTG -CTTTTCTAGGGACTGTGGCACCTATCATGGTAGGGGTAGAGAAAAGCTGTCCACCTCACT -GCAAGGATAAAAAGCAAAAAGAAGATTCCACAGGACCCTTGAAGGCCTCCCTGAAAGGAA -ATTAAAAATCTCCCATTAGACCTTGCCTCTGAAAGTTTCCATCCACCTACCAGTAGGAGC -AAGCCTGTGTTGTAGGGGCTTTGGGGGAGACTCTCCATAGTCACACTAATAGAACCTACT -AAAGAGACAGTGAGCAGGGTGCTATATCCAGTTCCAGTTAAATTACCTGGGTTCAGACTC -TAGGTGTCACCTCCTGTAGCATGGCATTTCTGAGTCTCAATTTCCTTGCATATAAAACAA -ATACAATAATAAAATCTAATTTTTATTTACTTTTATGCATGTTTTGATGCAAATTTATAC -ATACCATGTGCCAGTAGAGGCCATAAGAAGCCATCAGATCCCCTTGACCTGAAGTTACAG -GTGCTTGGGAAACACTCATTGTGCATACTAGGAACTAAACCCGGGTCCTCTGCAAGGGCA -ATATTTCTTAACCGCTGAGCCATTTCTCCAGCTCCAGATAACAGGACCTATATCCTGGAT -CATTATGAGAAGCAAACCCATTCATTACCAGCAGGTTTCAGACCCCCACAATAGATATAA -TAATAGTATGAATGTACAAAACATTAGGTGTGTAAATACGCACAGAAGTTCAGACTCATG -ATACGTGTTTGGAACAAGTTGTCCTCCTGAGAACTGAATTGTAAAAACAGATGATCTGTC -TTTCATATGATGTAACTGAAGTGAGGAGGGACAGCATCACCTACCCGTGAGCTCCCTGCC -AGGTAGGGTCTTCACCTGTCACCTGTCACTGTGCAGCTCCAGGGGCTTAGGGGAAAGCAG -ATACCATTGCAGCATAAATCAGTGCTCATTACAATAAACCCTTTCTCAACAAATGACTAT -GGCACATGGAATGTTTAAAATCGAGCAGCATCAGTTAAAGGTATCCAAATCAATTAAAGA -ACAGCAGCTTTTCCTTTTTATGGTTTTAGTCTTTGTAGGAAAGACGTGGGTTATCTCACA -GCAATCTCCCCTAGAGTAGATAGGATCCCAGAAGTTTGCTCCCCACCCCTCAACCCCTGA -GACATCTATTTATTATTCCCTAACACTCCACTATCTGGAACCCTCATGAGAGAGTCTGTG -CCTCACCTGGATTTCTAGGATGCCCAGGATCTCCTTGCTTACCGTGTCCTATCCCACTTC -ATTCTCCCTTTGACTTTTGACATGAGCAAATCAGGCTTAACTTAGTGCCCCAAATCACCT -GAGTGTTTTAAAGTGCAGTTTCCAGGACGCTCTTCCTGAGATACTGATTCTGCCAGTCCG -AGGAGGTGGGGCAGTGTGGGTGGGGAGAAAAACCCTGCATTTTTGTCAAAAGGCTCTCGA -TGTCCTTTCATTGGTTGTTAAAAGAAACAGCATCTTGTGAGCTCTTGCCCTCCAGACACT -AGTGGGCGCTGTTCTACCCAGACCAACCACTGCCTCTCCTTTCCAGTCCACCAGTCTGAG -GACTCAAACTCGCTCTTCAGTTACAGGTCAGAGATAACTTTCTCGAGTTGTGTCCCTAGA -GCATGCTCTGTTTGCTTTCTTTCCGGTCTTCGGCATACTCCACGTAAGATCATGTTCGTT -TGTATGTCTCTTTGCAATGGGCAATGAGCCTCTGGACTGCCAATTTCACGCTATCTTCTC -ATTCCCCTTAGACACAGAGTACACAGTGTAGCGCACCAGGACTGCAAGCCCTTGGTGACA -CAGAAGTTATCTAAGAGTCCTTAGGCGTTCCATAAATACCAAGAATTGAGCAGATCTTGT -GTCGCCAGAATAACTGCTTAGGTCAGTCTAGAACTATCTCCAGATAAGGCAGGCGGATTC -CACACTGTGGGGTCATGGATGCAGAAGTTTCTGGGACAAGTTGTGCATAGGTCTTTTCTT -ATTCTTTCCTTTCAGAGTAATGTTAAGAGGTACTCAGTATTTTAATGATTGCCAAGGTAT -GAGATTGGATACAGGAAAAACATAACTAGAAAACAACATTCACCTTAGGATGGGGAGTCA -TCTTCTAGACTAATATTCAGAACTTCACTTTCCAAAGTGTTTGATGGTGTTACATTTTGC -TAAAGCTAAGGGCTATTTTCTCGATAAAGCATAGCTGCACTTACTCCAGGCAAATGGTCA -AAATTGCTTGCCTTCTGTCCCTACCTCCAGGATATCTATGTAGAGAAAGTACACCAGTTA -AAACCAGGAAAGCTGCCAATTTGTATGATCATTACAAAACAAAGTGCACCTGTGTGTGCT -TTCTCTTTGTGTATATAAAATAATTTTATTCTGTTAAGAGTTGAACCTGGGGCCTCATGC -TGAACAGGCACAGGTCCACTGAGATACATACTCAGCCCTACAAAACATTATTGACCAAAA -TCTGAAGATAGAAAAATAGTAAATGCATATGATATAACAGCACACAAATGCTTATTATAG -GCATACTAACATGTTAATATATAATATGTAGCCGGGGGTGGTGGCCCACGCCTTTAATCC -AGAGGCAAGCGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGTCA -GCCGGGGCTACACAGAGAAACCCTGTCTCAAAAAAACCACACACACACACACACACACAC -ACACACACACACACACACACACACACATATGCAAGGAGCAAGGCAGCAAAGCTGGTGAGT -AGCAAAATGAAACAGGCCATTCCTGCAGCACACTTATTTATCCATCCAACATGGACTCAT -TAAATGTTCCTCCTGAGAGTTAGGCAACAAACAGGCTTCCTTCTGTCAAGACAGCACAAA -CCACAAGGAAAGGTTTAACAAAGAGATCACAGCAAAACAGAGCACTTTCCACCTGGAAAA -CAAAGTGGGGGCAGGAGGGGGGGACACATTCTAGAAGCTGGAAGCTGGAGACAAGAGTTT -GTTTCTGAGGCCAGATTACGTCTCAGGAAGTATGACAATTTTAATACAAGTGGATGATAG -TAATTGGAAAAACTAACCCCACATTGATATTCAAGGAGAATTGTGGTAATGGCAATAACT -TCGTGCCTTCCAAGGAATAAAGATGCCTTCTGGAAGATTCTGTTAGTCTCCTTTATCTTA -CACAAAGAGCACAAACTCATATATTTCAAAAATTGGAAAACTGAAATTTAATAATTTTTC -CCATAATTTCATAGCAACATGCTGTATGCAATGCTACCTTAGAAAACACAGGGCAGGGTA -CTATGAAACTTGAGCAAGATTAAAGTTCTTCCCTGAACAAAACGTTCCCTTGAGAATAGA -ATAACCCTCTATTATCTTTGTAGAAAGTCTGGTACTCTTTGGTCTCTGTAGATTTTTAAT -TAGATATATATTTAGTGTGTCTGTATCTGTTTACCTGAGTATGTCTCTCTCTCTCTCTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGCCTGTGTTGATTTGTTTTTTGAGTCAGGGAAATCACTACGTTGCCCAAG -CTGACCTTGAAATCTTGAGTTCAAATGGTCTTCCTTCCTTCCATCCATCCTTCCTGATAG -GATACAGGCACACACCACTATAACTAGTGAAACTAATTTCTACTTATATGATTCCTCACT -GTCCAAAGTTTCACCTTCCAAGTCATATTTGCAATTAGGCATGTTCTAAGAACTCTAAAT -ATAGAAGTCTAGAAATAATTTATAATTTTTATCTCATAAGCATGGTTGAAATATTGCACC -ATCCTACTGTGTCCCATCCAGAAGGAGTCCTGCCTTTGTCAAGAGTATACACATAGTATA -CACCACACACTTTACTAGGCATCCCAGTTATCAGATTCATTGAAGTCATATTATGGCTGT -ATGTGGGGTCAGATACCCAGTGAGTGTCTTGAAGTATATCCCCAGATGAAGGGGGCTACT -GTACTTTCCAGGCTGCGTGTACAGTGAGTAGCTCTTTACTATGTTCCTTACATGCCTCTC -TTAAAGATGTCACATTTTGTCTAAGCTGAACATGCTTCTACCTTGTGACCTCATCGTCGT -AGCTACAGAAGGTCTTGTCAGGAATGTCGTTCAGCAGAAGGAGAAGCCCCAGATCATCAT -TTTACACGGGGATCACACACATATGAAACAAGGGTTATGTTCAGTTTTATGAGCTGTGTC -CCAGGAACATCTGGGGGATCTAGCAAAGCACTGAGGTGCTACTACAATGTGTCCTAAGCA -GAAATAGGTTTTATGAAAAATGACTAATTTGCTTAAGTGTTTTATCTGCCATTTTTTAGC -ATGTAAGACCATATGAAGAATATAGGTTTATGAAATTATTGGCCAGTAAGGATAAAGCAT -TGCCAGGAGACTAAAGGGCACCTTCCCTTTCCTCCCAGAAGAAACAGCAATCATGAATTT -AATGTTTATCACCTCTTACTTTTATGGATATTTTATTATAAATGTTTTCAATGAAACTGA -TATTATATATGTTTTAGTGCTTTCAAGAATGGTAGCCTAAGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGTGTGTCCCCTGTGCAGTTTATTCATCTCACTCATTACTTTTGTGT -AAAAGTCACCTTATGGATATATACGTAGCTGACGTCCATTTGCTTTCCCCACTGAACAAA -TTGTGTGAGTACAATCTTACCACAAATCATAGATTCATCCTCCTGTGGGCAGACGTTTCC -ATTACAAAATTACAAACAATACTTCTGTGACGGCACATACACACGTTTCCTGAAGCACAT -GAACAAGTCTGCTAGTGTGTCCACTAGGGAGAGGAACTGCTGAGCTGCGAGGCAGAGGCA -CCCCAACATTAAATCACTCTCCAGAGACATCAATGGTTAAGATTGGTGTCTTGGTTTCTA -CACTGACACCCTCCCTTCCCTCTTCTGTGGCAGGTGCCTCGATGCACACATAGGAGGAGT -GCGGCTGAGGAGACAGCTCAGGGCCTGCTCCACAAGCATGGGGACCTGATTTCAGATTCC -CAAGATCCACATAAAAGCTCAGCAAAGCAGCATGTGACCACAGCCCAAGGGCTGGCTTCC -ACATGCGTAGGCACCTCATGTGCACATACATGTACACACATGTCCACACATATACAGAAA -GTATGAATACTTCTATGTACAATGCATTTACTGTACTTGTTTTATCGTGTCCTAAAAATA -AAAGATTTTATTATTCCTTACCAAGACTCTATTCCCCAGTCTTTAGTAACATTTGCTGTC -AATGTCTTCACTCTCGTGCCTATGAGTATGAATGGCATTGCATGTGGCACCAACCACCAA -GTACTAATCAGAGGTCACTTAAGTTGACTTTCTGTACATAAAACTCAAAATGGTGCAAAG -AAACTTGATAGATTCCATGATCCACCATATTTATTTCATGCCAAAGAAAAATGGCCAGAG -ATTTATCTAATACAAATGGTGCTTCTCTGCCAAACATAGACCTGGAGAATCACAGAGTTT -TCTAGTTTGATAAGAGAAAAGAAATAATAGAAGAATTCACTTTCTACCCGAAACACAGTG -ACATAGAAATGCCACACTCAAAACAATCCACCAAATGTCAGGCAGAAATGGACTCACCTG -AGTGGTGGTGTCTTCCCATCATCACACAGCTACACCATGCTATTAGTTTGAATTGTATTC -ACTTTATATATGTTTGTTTTTGAACTTTATTAGACTGTACAATTTTATAAGAACTTTAAG -GAGATTAGTTTTTAATAATTATGCATATTTAAGGAGCTATAATTAAGACAAAAATAAGTT -AATGAGCACTGGATGAGCTGGTAATTGGTTGCCTTGGAAGGGATCCATATATTCCTTAAG -TGAGATTAATGGATAGGGCTGATATGTCTTTTAAGTCTTATAGATATCTCTACAAGGACA -ATCCTGAGCATGTGAAGTAATATGCTTGGTGGCCTACTGCTTGCCCCTTCTTAGACAGAG -ACCCTGTTTTTCTTCATCACCTTGTAGTTCTATTGTAGCTCATAAGTGATCAAAATTTTA -GAGAGCTTGTAGTCCAGAGAAAGAACCTCTCTGCTCAACCTCTCTAGAGTCATGCTCAGG -TATTTCCCAAAGAAATACTTCATATGCAGATCTTTTAATTATGTGCCGGGAGAGCTAAGA -TACTACGGAGGGGGGGGGTGAAGACAGGGGGAGGGAAGGGGAGGGGAGGAGAACATGGAG -CTAGCAGGCAGCTTTGACCTCCAGCCAGGAAGGAAGGGTACCAAAGGCAGAAGCTAGAGC -CATGTGTCTGGAGTCAGAATTATAGCAGGGATGTCTGCAGGAGCTAAGTTTGGTAGAGTG -GCAGCTCAAACAAGGCAATCAGAGGCAGAGAAAGATTTTCCCTTCTTACCTGCCCTCAAA -TCTTCTCTAAGCACTTCCCTCTGGCAAAGCCAGTTAGCCAGTCTTGGAGTCACACATCCT -TGTGAGAAGAAGATCCAGGGAAGTGGGAACAGACACTAGATAGCAACTTCTCCCAGATTC -TGTTGTCGTCTGGTCTAATCTCTTGGATAGCTCCCATTGACAGTGACTGCTTAGACATAA -TTCTATACTCTCCACTCCAGTAGAGCTGCACACAGTGCCAGAAAAGGCAAATGGCGTTCC -TGCTCTGTACCAGGTCTGATTGGAGGCTGTTCTGCCTGGGGCCCTTGTGCGTGTGTTCAG -AAGGATTGATTGATTAATAGTACCTGTTGTGAGTGCAGAATGGGAGTTTCCACACTCATA -ACTGATATATACCACCCCTTCCCATCTCCCTGGATCTTCTTCTCACAAGGATGTGTGACC -CCAAGACTGGCTAACTGGCTTTGCAGGAGGGAGGGAAGTGCACCACCAGACAAAGCACCC -GGAAGGAACACACAGCAGGAGCTCTTGTCTGGAGCAGATGTGAATTTTACACCTATGAAC -CCAAGTGTGTGAGGATGTTCATTACTTTATCATTTTAAAATTAATTAGTGTGCATCTTAA -TCTTCATCTCTGCCTAAGCAGGCAATTCAGTTTCCCCACTTTCTCATGGGGCACATGGAA -AACAGGAAAACTCTTTGTCTTAGTTAGAGTTGTTAGTGCTGTGATGAACCACTAATTACA -AGTTGTGACCAAAAGCAACTTGTAACAAACAGTTCACCATCAAAAGCTGTGAGGACAGAG -CTCACACGGGGCAGGAACCTGGAGGCAGGAGCCATGGAGTGGGGCTACTTACTGGCTTGC -TTCTCATGACTCCCTCTGCCTGCGCTCTTATAGAACCCAGGACCACCAGCCCATCAGTCA -CTAATTAAGAAAATGCCCTACAGGTTTGCCTAGAGCATTCGATCTTATAGAGACATTTTC -ATAATTGAGGTTTCCTCTTCACAGATGACTTTAGCTTATGCCAAGTCGACATAAAACTAT -TCAGCATGTTCTTACACCACAATCCTCTGCGGTCACCACTGAGAGCTCATTGTCTGCCCT -GCAAACTAGAAGGCAGATGGCTCTCTCCCTCTATCCAACTTTGCAAAGGCCTGTGCCCCT -CAAGTCCCAAGAGTCCCATGCTAGCTAACATCTTTCCCTGGGCCCTTCTACTTCCTGGTG -CATTGACAGGGAGGTATAGATCTCTGCTGCTCACACAGTCTTTCCGGGCTGGGGATTCTC -TTCTCTCCATTCAACACACACACACACACACACACACACACACACACACACACATACACA -CACACACACACACACACACACACACACATACACACACACACGCACACACACATACACACA -CACACACACACATACACACACACACACACACACACACACACACACACACACACATGTAGG -CTCCACAAGGGAATCAGAAGCAGACACTTGCTCCCTCTTATCTTTTTTACCAGTACAATC -AAGCTGCCTATCAAGCATCCTTTGTATTTTATTTGTATGTGCTTGTTGGTTTTAAATTTT -ATTTTGATATGCTACATATCAAATATAAATATTGACCTTACAGCAGTAGAGCAGAAGGGT -GGGTTAGCAGAGCCTCGGCATGTTTGGAAAAAGGGAAGTGGTTAGCATAATATTGCACAT -AGTAAGGCTGACTGTGTGTGCATTCACATGCAGGAGGCACATGCACGTAGAGATCTGAAG -TTGACATTGATCATCTTCTTACATGGTTCTCCACTATATTCATGCCTTTTCATAGAGGCA -GGATGTCTCTGTTGAACCTAGGCTTTGAAGGCTTGTTTATTCTAGCTATCAGTTTTTCTC -CAAAGATCTTCTGTCTCTGCCTCCCGAGTGCTGGATTTACAGATGGGATACCATGTGCAC -ACAGCATTTGCATGGATTTTGGAATCCTGTCTCCTGTGGTCCTTACATTTGCATGGCAAG -CACGTTGATCAATGAGCAATCTCCTTATCCCCTCAGTCAGCTGTTTATTTACTTTTTTAT -AATATACTTTATTTCCTTCTCCTATGTACTTTGCAAAAACTCCACAGTAAATGACCAGCT -TCACTCAAAAGCAAGAGTCTTTCCAGAGGAAACCAAGTTCATCTCCGGGAGCAGCTTGGC -ATGGAAAGTGAGTTTGTATTACCAAAGCCAACAGCCTCAGGAGTTTCCCTTATTTCCCAC -TGCCCATCTCCCTGTGCATGTTTGTCTATGAAAGAAGGAAAAGATCTGCATAGCACTGGT -GGCAGCAGCTTGTTGTCACAAGGAACCTTCCATAGGAACCGTGTGTCCGTGCTGGTGACA -TTGATGTTGATTTTGCTACATTCAATTAAGAACATGTTCCTTTGAGGAGGCCAGGTGGAA -ATCTTAAAACTTGCTGCATCCTCCTCCTCACGTTCCACCTCTGCATCACCATCCTCATCA -TCTCTGGCTCTGAAGTGCATTTTTCTGAAATCTCATCTGCTCATCCAGATGAATGAAGAA -GCTGGTGGCAGACCCTGCACAAACTCAACATTCCGGAATAAGCGAGTCACAGGTCTGGGC -TGGTTGCCGTCATCATCTAGGAAGATGCTGCTGTCCATGGTCAGCACGGGTGCCTGCACC -TCCTCTGTCCTCAGTACAGGCTCAGCCTGTCTGGCAGCACTGTCATCGGGCTCCTGGGCT -GCAGCAGCACTGCTGTGTTCTGTGGGCAGGCCATCTGCAGCCATTGCTGAGGGCTCCTCA -CTCACAGGCTTGGAGCAGCCCTAGGGAGAACTCCACTCTCCCTAGTGGTGCAGGGACCAC -TGGCACCGCTTTTGGGAAAGAAGAAATGTCACTTTTAGGGTTAGGTTTTTGAAGTGGAAA -CTTAAGCTTTGGAAAGTCGGTTGGATGGTGTTTTGCTGGGGCAAACCCATGAAGGAAGGA -TTTGCTGAAGCAGACATGCGTGAAAGGATGTTCTGCTAAAGCAAGCAGGTGAAAGGAAAC -GTGATGATGGATTCTTTGCCAACAACACTCATGGTCCGCCTTACATTGCAGAGTTGAGCT -GCATTTGTGGGACTCCATAGAGAATAACTCACCAGGAAACTTCTGGTGCTGTGCTGCAGT -TTCTTGCCACCTCCACTGGGCTGATCTGCAGAGTCATATCAGCTGAGACAGACACACTGC -TGAAGCAAGGCAAGACCCTGGAGGACACGTGATGTTTGGAGGATATAAATAGTACTCAGT -GGACAGTGACAGAGGCTGAGCTAGGTTTGCTTATAGAGCTAGCTGTGTACCACTTGTGGG -TCTCTCGTCTTCACTTCCCTAAGAGAGGCACAGCTGAAAACTTCTCATGGCATTTCGCCT -GGTCCCTCCTGCTGCCTCGAGATGAGGCTGAGGCCTGGCTGTCTCTGCCAGGCAGTGCCA -CCACGGCTGATTCCTTTTTGTTATCCTGACTCTACCAAACCGGCATATCCAAACTGGTGT -ATTCATGAAGTGTTCGTGAGTGGATGGAGCTGCCGCTGCTGACCTGTGAACAGAACTGTG -GACCCCAGACAACACAAATATGCGTTGCATCAAAGAACCTTTCTAAACAGGTCCACTTCC -CCGTATCCTTTCTTTCCCACTATCTCTGGTGGGTGGTGAGCTAAAAGGGAGGTTAAAGTA -TTTAAGAACCATCATTAAAAATAAGGTTTGAAAAAATTAAAGTTACAAGTTTTTGTAATT -CTGTCTTCCCAAGGTGACCTTTGTCATACATGAACTTTTTTGAAAGTGCATCTGTCCGTA -GCCTTGTGCGATAAGGAAGCCAGACATGTTGTTTTGACAGATGTAGAGCTGGTGATGTCC -CCAGCAGAAGCCAAGCTGCCTGAAGAATAACTCCAGGCCTGAAGGCACACTGAAGATTAA -TTCTGCCTGTGAGCTTCCTATTCCTCATAGGCCAGTGCCCTGGCCTCTTTGCCCTCTTTA -TTTTTTATTAAGTATTCTGAATAATTCTTTGAATTTTCCAATGAAGTATGTGACTGGGCT -CTGGTTTAATCACATACTCATTTCTTTTCCAGCAAATTCTAGCTTCCCATGAGAAATAGA -GTAAGGGTCGATAGCTGTACCTTTGAGCTTCTCCCCAACCCATGGCTGCTTTATGACCTG -CTCAGGAAGCATGGTGTTTATGCAGTGAGCCTCTTTTCTGAGAGCTTGTTGCTGAGGTAG -GAAGTGTCTTGCCAACCACTTTTGCATTGTGGAAACAGTGAAAATGTCTGTCAACTGAGG -GGCAATGGGGCCTGAGGTTTTCTCAAAGCAGAGGAAAAGATAAGGAAGAAAGAAGGGAAA -AAGACATCTCCAGAATATGAGCTTACAGGTTTCCTAGGAACCATGCCCTGGGGGCTTTGA -GGAAAGGGGGAGAAGCTGTTTTTATGGTCCAAAGGCCTACTCTTCCCACCAGACCTTCCT -TCTTCTACAATGAGCAGAGACCATCTGTATAAATTTCTTTTTGTATCATTGACATCAATT -TACCCAACAGAACAAGTTAAGGGAGGGAGGACAGGATTGCAAAGACTTATGGTCTCATAG -TGTTGCAGTCCTCTCTCTGTAGCAAGGGATGCCTGGTGGAGTCACCTAGTCCTCGTGGCA -GAAACACAAGGCTGAGCAGCTATTCAGATGGTGCCAACCAAGAAGCAGAGAATTCAGCTG -GGACAGGGGTGGGAACATGACCTTCAAAGGCCTGCCCCAGCAGTCTATTTCCTCCCTGGC -AGGATCCAGCTCCTAAAAGCTCCACTGTTTGCAAAATTGTACCATAAGCTGGGCTCCGAC -CATTCGAATCATGAGCCAGAGGGGACATTTCAGATTCAAAGTATACTCCCCACCCCTGAT -ATGCTCAGGAGGCCCCAGCAAATAGAAATAGCCACAACTTCTGGATGGAACTTTAAAAAC -TGGGCAGTCAGGAAATTGCCCCGATCTTGGCCTCTCAGGAGCATGTACAATTTCTGACCA -TGTAACACATCCAGCACACAGATTGGCAGCTGCAATTCTAAACGGTGTTTCCTCTAGATA -AAAGCCCGGAGTCTGCTGATTACATGGTCTTTCCATGAATGGAGATGGAATTGGTAACCT -GCCTTTGTGGAGTAATTTCTAAAAGTGCTGATGCGTTTCTACCTTGTTTCATTAGCCAGC -GCTTATTGGAAGAGGAGGGAGGAAAGGGAATGGAAATGTGCAGTGTGGGGGTCTTGGCTG -TGAGTGGGTTTCCTAGGAAACCACCTGCGATCAAGTGCGGCGGGCTCTCTGCGACGTGGA -GGAGGGATAGGTATCAGAGTGAACGTATATAGAGAAAGAGAAAAATGCACCATTGCCTGA -GCCCCTAGGTCTTTAATTAATGAAGAGCATACACTATTTTCAGAGGAATCCCTTGGAGCA -GCAGAGAAGATGGAGACTGGGGTGGTAGGGGGCACACGAAAGGGTGCATTAGCTGCATAT -GGAAATCATGTAGCACAATTTGGTCCTATCAATATGCAAAAAAAAACAGCAACATGTGAG -CAAAACAAAAGCATCAGCCCCGTTTCTGCTTGGCACAAGCAAAACTGCCTCTAAGAACGG -AGGTGAAGCCCCTGACTCTCAGCAGATCACAGGCTGGGGTATGGCTGTGCCCCAGATAGT -TTCATCATCTTCATTCTGTGACACACAGTGTGAACCTGGTGCCTGGAGGAAAGAGAGCTG -GCTGGGGTTAGCATGCCATCTAAGGATGTACTGCATGGTCATTAACTGTCCCTGTGTCAT -CACAGCACCGATCCTTCCTGCGAGTAGGAAATAAGATGCCAGCAGACTAAAGGAAGTGTG -TGTGTTTAGTTTCATTTTCTGTGATAAAATGCCCTGACAGATGTAGCTTGGGGAGAAAAA -GGATCCTCCTATTCCTTAAAAACCTACATCCAGGAAGGCGATTGGGAGCTTGAAGCAGAT -CACCTTAAACACATCAAGGAAAGAGAAATAACTGCCCCCGTCCTTCTTTTATTCTTCTTT -CTGTATTTTTACACAAGTCAGGGCCTAGCCTAGGGAATGGTCCTGCCCACAGTGGCCTCA -CTGTCCCTATACCAACCAGCAATGAAGACAATCCTCCAGGGGCTAGCCTCAACTAGTTAC -TCCCTCACTAAGAATCTCATCTCTGGTGATTTTATGTTGCATTATGTTAATGGAGAGAGC -TAACCAGCACAGGGAGGACTTAAAGGTTTATTTCTTTGCTTCAAATATCACTAATGTACA -ATACCAGTCACTTGGTAGATTTATAAATTTATTTATTTTTATTAAAATCCATGTACTTCA -AGGACATGAGTGTTTGGTGTAAGCACAAGTCCTTGAAAGTGTACGCTTGGACTATGAATA -GGTAATGCATGATAAATTTTCAAGCATTTAGTATCGATTGATTCTGTGTAACTTAGCAGT -ATAGCACTGCCTAGCATGTACGAGGCTATGGGTTCAATTCCTAACACTATAAACAAACAT -ACAGAACGTGGCTTTTAGTTTCTCACGGCAATTGTGAGTTCCCAGAAACATCTTGATGAG -AATTTGTTGCTTCTTGTTCTGGTGTGTAAATCAGGTTTGTTTTCAGCGGAATGTATATAA -TCACACATCGCAACTCATTTGTAATTAAAGTGTGGAACTATCTTATATGTCTGTGTATGT -ACAGAGAATAAAATCTTAAGACCAACCTAATAATTTATAAATTGCACGAACACCATAAGG -TCTCACCCTGTGTTTTAAAGCTATGTGTTTTTGGATCAAAATGTCTTTATAATAATGGGG -GAGGGAGTTTCTTTGTTTCTTTTAAAAACATTGAAGAGGGGCTGGATACAGCCCAGTAAT -AGAGTGTTCGCATAGCGAGTGTAAGGTGCTGGGCTTTAGTCTCTACCACTGCACGGTGAT -CATGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTAGCAGTAGT -ATTAAAAGATTTTTCTTAATTCTGAATGTTTTTGGAAGTGTCTTCCCTGCCTTTGTTCTC -TTGACATAGGAAAGCCCTGGCTGAGAGCATGGTGATCCTATTTTAGTTGACCCTGTTGAC -AGACTAAATGACGACTTCTACAAAAGAGATAAACACAATAACATGGTTATGCATATGAAA -TCTGTGTATGCTCTGAGCCTGAATCCTGAAGGGGAATCCAAGTACTTTAGTTTCTTTTAT -TGTCTGACCCCTTGTTGCAGACTCAGGCATGGTAGGAGAATTCAAGCACCCATCAAATGT -TTGGTAGAACTGAGTTTTCTTTGACAACTTCTGCATAGTTCTGAATCAATATCTTTAATG -CAGCACATTACTACACAGAAGATCCCCCTCTGTGGTGGTATAATAGCCAACACCATGAGC -GTGTTGCTCTGGGCAAGGATGTATCACTGTAGGGTTAAGAGTGGCACCACACCCATAGGC -TCATGTATTTGAATCTACATCACTGGAGAGTGGAGCTATTTGAAAGAACTAGAAGGATTA -GGAGGTGTGGCCTTGCTGGAGTGGGTGTGGCCTTGTTAGAAGAAGTGTGTCATTTGGGGT -GGGCTTTAAGGTTCAAAAGCCCATGTCAAGTGTAGGCTCACTGTCTCTACCACTCTGCCC -AGGATCAGAATGCAGCTCTCAGCTGCTGTTCCAGCATCTGCCTGCATGTCTCCATGCTGC -TCACTGGGATGATAATGGACTAAGCCTTGGTCATGATGTCTATTCATAGCAATAGAACAG -TGACTGAGATATATTGGAACTACATTATCTTCAGACACCTTATGGTAGGAGTAAAGTGAA -CCATTATTTCATTCAAGACAAGGAGGTGAAGGCACAGACACAGTGACTAACTAACTACCT -TCCAACCATAGAGAATGGAAGAGTCAGGATTTCTACTGATGCAGTTGTGGGCCTAGAGCC -CACAGGCTTTATGAGATATCTCGTCTCCCACTGCATTTTGCTTCCAGCATGCAATGCTGC -TAGTGTAAGAACAAAATGATCGTCCATCTGGCATGGCCTGACCCATACTGGACCTTTAGC -GTCTTGCTCAATTTGACTCAACTGCAGGTTGGCAGTTCTACCAGTCAACATAGCCTTGGC -TTCCAAAATTTACAAAATCAGGTCATTTTTCAAATCACTTCTCTGATCCTAACCTTTGTT -TATTTCTCATTAGTACATTTTGTCCTAAAAGGAGTTCAAGTAACTACAATAAAAACCATG -CATAGTATGCTTATTAAAGCAAAATGGAATATTGCAAATGGAAACAGGAAATTAAGCAAA -TAGATGATTACATATTTACTGTAATTAAGCATTACATTAAGTTATTACTCTGTCATTTTC -CTGTACTGATTAGGTACAGATCTGCATTTTTTTCCCAACTCACGTGTCTAGAATGTGCTA -TGTAACTTGGGCAGGACAAAGGTTTTTAAGATGAAGACATGGATAGGTCTGTCCCCAATA -GGTAATACCTGTTCTTAGGAGGGAAATTTGACCCACATGGGCCTGTAACTGAAAACTATA -TTACGTAGAAGACAGATCTGTATTGAGTTGTTAATGTTGTAAATACAAACTCTGGAAGGT -AAAATTCAAGACAGCTCTGGGAGTACAAATTACTGGATTTCCAAGATTCTGAAATTCATC -AGTGACCTCATTATTGATCATGGTCAGCAAGGAGGGGTTAAGAGGAGGACAGAGGAGGTC -TGGAGAATATCAACAACTGCAAAATTAACAGAAAGTTGATAGGAACGCTAAGTATTTGGG -CCAGGAGACAACTCAGTCATTAAAGCGATAGCTGTACAAACATGAAGGCTGGAGTTTAGT -CCCAAACGCACATGTCAAAATCACACATGGAGACATATTCTATTATCTGGGCACTGGGGA -GGCAGAGACAGTAAGGTCCCTAGGGTTCACTGGCTACTGACTCTCCTAGTCAGTTAACTC -TAGATTGAGTAACAGACTCTGTCTCAAAAGGTAAGGTGGAGGAGTAGTTGAGGAAGACAC -TGGACTTCATCCTCTAGCCTACATGTGCACACAAGACACACACACACATACAGAGAGAGA -GAGAGATCACACTCAAACTAGATATTGTTTTACTAGTTATACTACTGTGTTATATATACC -CTATCATCTCAAATCATATTCTTCTGTGGCTGCTACTTACAATAGATGACAGGTGACAAA -TTCTAGAGCTAATATTGATTGGGCATCCATTACCTCTTAGGCTTTGGTCACACACCAACC -TACTTGTTCCTTATTTAAGTGACTCTGTTAGGTGGATCCCCATCACAGAAATGAGAAAAT -TAGTTGTGGTGAAGTTCAATAATTTGCCCAAGGTCACAGGGCTAAGCAATAGGCAGAGCT -CAGAAACACTAAGCATTTTGAGATGGTTCTTTCATTTCTGAGTTGGATTGTTAAGAAAAT -ATTCTAGCTGGGCGTGGTGGCACACGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGG -GGGATTTCTGAGTTCCAGGACAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCT -ACACAGAGAAACCCTGTCTCGAAAAACCAAAAAAAAAAAAAAAAAAAAAAGAAAGTATTC -TAAGCATCATCACAGATCCAACTTCAAAATCCTGTGGCAAACTAAGTCTACATCATTATT -CTTTAATGAAAAAAATAATCTCATTCAATAAAGAGAAGTTCTGTGTACCGTATGATAGAT -GCCCTATACCCTTGTATCTGAAGGATGAAATACCCATTCCCCCCTTTGGGTCAGTTTCAA -CCTCTCAGGACAATGGTATATTGATGACATATTAAAATCATGTCTCCTACATCTAAGAAG -CTCAGGTTCACATCAACGTTGAGCCAATCACCAGCTTCTGCCCCTGGAGATGTTGTTTAA -TGCACCTGTGCCTCCGTCTTCTCAGCTACAATAGTGAAAGCAATTTTTTGACATAGCTAT -CAAAATATTAATACCTGCAAATCAGCCTTGACATAACTTTCTATGTACTGCTAAGCCAGG -TAACTCCTGTCTATAATCGTGGTATTTTGGAGTCTGAGGCAAGAAGATAATGAGTTCAAG -GGTAGCCTGGGCCATGTTGAAAGTTTAAGATCAGCCAGGGGTACAAAATTTGACCCTAAT -CTCGAAACAAAAATGTGCGCATATATGAAATTGAGCCTGACTAGGACGGAGCAAGTAGGG -TGCTATAATAATAATAACAACAATTATTATTATTATTATTAATCACCCTTCCTGGGCCAT -ATTCTGGTCACATATCCTCATTGGGCATTGTTCATGACCCTCTTAAAGATCAGTACAGGG -ATCTGAGACACAGACTTTCCCAATACTTTACAAATAGAACTCGGTTCTTACATCCATGAG -GAAATGTTAGCATGTGTTATGTTGATAAAGAGCAGAGAACTGGATGTTTGATATGAGGAG -GGCTAAAGGAATGATTTCTCCTAAATGGCTCTACACCAGCAATGGAATGGATGTGAACTC -TCCTTTCCTGTGACTTTCTTGCTTACTTAACAATTCTGCCATATGGCTGTCACCCTCCCT -GTGGGTGCCATTGGTGCTTCCTCTCTTTGTCTTTCTGTGCCTGAGTGTTAAGCTCTGCTT -CCTGTTTCTTTATATTTTATATATCACTTCTGGCCACCTTTCTCCATGTTGGCCAGAAGT -GAGCTTTAAAGTGACCCTCGCTCATTCCTTTGTTCTGCTAATCAACCACCAACAGCTTCT -GCAGGTCTCGGTTAAACAAAAGAGCAGTGAGAGACAGTTCCAAAGGACCTCTCAATTCCT -AGAGCCCGTTTTCGCATCTTTGCCTACATCTGGTCACTTCAGTCTCTGGTCTTTCTTGTG -ACCCCTTCAGACCTCTCCACAGTTTTGCTGCCCTTCCAGGATTCCTCACTGCCTGTTCTG -GAGCCAAGTTTCATATGAAGCAATCAAGATTCTTTCCTTAAACCAACCACCTATTTGACT -CCAGGCTTGAGAAGTTGCCCCATCTCTTGAAGGCTTGTAGATGGCATCCTACAAGGCAAA -GCAAATTTCTACAGGGTACCATGGCATGAGAGGCCCCTTTTGAGTGGTATAAACTGTCCC -AAGGCAATATTTAAACATGGGCAAATGCACGGGTATTATTCATGAAATGGCTGTAAAGAT -ACATACATTAAAGACTGGAGATGTAGCTGAGTGAAGGAACATTTGACTGATGAGCACAAA -GCCAGGCTTAATCCTGCAGTACCGAAATACAAATAGATATTGTCAGTGGCGTTATTTAGA -GCAGAGACTCATGAGGTTTGGTGAGTTTTAATTTGTGGGCTGAAAGCTGATAGATCCAAA -CTTTGCATCCAAAGCAAAGAGACTTGCCTGACCATAATACAGAGTGCATCAGAACCTAAG -AGTGAGGGAATAGGAGGGAGCTCTTTGGGTGAGTGTACTCTTGATTTTGCAGTTGTTGTC -CTCCCTTCTTGTCTCTCCTCTCTTTCACAGCCAAATTCTCAGAGGAGGCCTCCAAAGGCC -AATGCCTGGTGGGATTGCACTGTAGCTCTAATTCATTAATTAAAATTATTTTTTATGTGC -ATTGGTGTTTTGCCTGCATGTCTGTCTATGCACCACTTGCAGAGTGTCTATAGAAGCCAG -AAGAGAGTGTTGGACATCTTGAGACTGGAGTTATAGACAATTGTAAATTAATCAGACCCT -TTCTGATTAACCACCACATGGGCACCTGGAATGGAACCTGGATCCTCTGGAAGAGTAGCC -AGTTCTCTTAACCACTAAACCATCTCTCCAGTCCTATGATTTTCATTTTAATACAACTTT -GAGTCAAAAAAAATTGAAATTCTAAGAATGGATATTTTTTTTGACTGTCAGCTAGCCTGT -GATGAGAAAACTGGGAAACACTGAGTACCTTCAAGAGCAGAGAGGTGGTATCCCCCCCCC -CCACCCCTTACACTTGGCTCTCCTCTTAGCCTCTCCCTGTTGGAGAGGCTTACTCCAGCT -TGTCCTAAGTCCTGCCCCTTTGCCTCAGGTCATGAAGACGATCATATTGTATTAGTAACT -TGTCATTGCTGTGACAAATGCCTGTCAAGGGTTATTAAGAAGGAAGATTTTATTTTGTCT -CACAGTTTGAGGGGACACAGTCAGTCATGGTGAAAAGAGCATGGTAGCAGAGCTATAGGG -CAGCTAGTCACATTGTGTCACATCCACAACCAGGAAGCAGGGATAGTCACATTGTATCAC -ATCCACTGCCAGGAAGCAGGGATAGATGAATACTGGCACTCAGCTTGCTTTCTTTTTCAT -ACCTTTTCATTTACTATAAGGCCCAGCCCACTTTCACAGCAGGTCTTCTCCTCTCAACTG -AATCTTCCTGGAAATATCCCCATAAATACACCCAGAAATTTGTATTTTATGTTATTATAG -ATCCTGTGAACTTGACAGTGGAGAAGATCAATGATCACATCTACACTTGTACTTCATTTA -ATTATTTTTTATTCTAATTGTGGAAAATCTAGTTAGCCTACACTTCTTATCTTAGTGTGC -AATTCAGTGACATTACAAAGAGTTGCAGCAGGAGTTACCATCAGCACTGTCCATCTGTTT -GGCAAAACCCAAAGCTTTGTATTTATTGAACAGTTTCCAGGGCTGATTTTCTGTTCCACT -TATCCTTGGGCAGTTGTCTATTTTCTATTTTGATGAATATGATCTCTCCAGGTGCCTCCT -ATAAGTGAGACCACACAGCAATTGGTGATCCCTTTGTGAATGGCTTATTGCATTTACTAT -CATGTTCTCAAGGCTCATTCACTTGGTGGTATATGCCAGATTCCCCTTCCCTGTCAATGT -GAATAGTAGTCTATCATTTGCATATAGGATTTTGTTTTACTCACCCATGATGGGGGAACA -CTTGGGCTGCTTCTGTGCTTTGGCTGTAGAAACAATGGTGCTATGAACATGTATAGACAA -ATGTCCCCATAAGCTCCTACTTTCAACTTTGGGAAATATATGCAAATTGCCAGATTATAA -GGAAATTCTTTTTTCAATTTTTTGGTTTGCCTTTTTAATGAACCACCATTTATTTCTTAT -AGCACATTATATTCCCACTAAAAGAGAACATGTTTTCCAATTTCTCCACATCCTTGCAGG -ATAGTGTTTTTATTTATTTATTTTTTTTCATTTCTGTCATAGCCTTCCTAATAGCTATGA -GGTAGTAGCCCATTGTGGCTTTGGTTTGCATCTTCCCAGTGATTCATGGTGTTGCTTATT -TTTTAATGTTTGATTGGCCACTTGTATGTTCTCTTTAGCTAAGTATCTGTTCAAATCTTA -TGTCCATTTTTTTAAATCAAGCTTGGGTTTTTTTTTAATGTGCATGTGTGTGTGTTGTCT -TCGTTTTGTGTGTACACATGCACACGTGTTCATGCAGGTGTGGCTATATGAGTGTATATT -ACCTGGAGGTCCACACTGAATGTCTTCAATCGCTCTCCAGCTTATGTTTTGAGACATGTC -TCTAACTGACCCTAGAGCTCACTAGTTTGACTTGACTGGCAGGCCAGAGAGCTCCAGGAT -TCTCCTCTCTTTGATCTCCATCACAGGGCTTTTAAACATGTGATCCTGTGCGCCTTGTTT -TACATGGCTCCTGGGAATCTACTCAGGTCCTCATGCTTGCATAGTGGGCACATTACTGAC -GAAGCCGCCGAAGCCATCATCCCATCCCTGGGCGCTATTTGCATTGCAGAAACAATGTGC -TGGCAGCCAACTGTAGGAAAAAGTGCAAGTCTATACATTTTAGGAGGGTTGGCTTTTTTT -AAATTGACTATTAAAATACTACCTAGCTGAAAGTGCTTGTCTTTGCCTATCTATAGAACG -CTCTCCCACCCCACCCCCCACACCCATTTTTGGTAAATGAGGACACTAGAGTAACATCTA -AGATGCCTTCCCAGGTCATAATATCTTAGATGCTTAGGAAAATCTAAGCATTGCTTTTGG -TGTGTGTATTCTAGGCAAATCCTTCAAATCCACATCCCAGCGCAGATTTCCAGCTAAGGG -CACAGAGCTTGATGCTATGGTCTCTCTTAATTCTTTTAGGTGTTTTCTGGAGTTTTGACA -GTACACTCTGAGAGGCAGCCACCATGAGACTGTACCTTTTGAATGGTCAGCGTTTTCCTC -AGTCAGATTTTTACTTAAATCACTTGACAGTTTCCCTTAACAGCTCACTCCGCTTAGAAA -ACCTGGGCTCAACGGTTTACAGATGATCATCAGCCCGTGTACATAAATGATGTGCATGTC -TTGAATAACCATTACAGCAGACAGAAAGAAAACACACTCAAGGGATTTAATGAAAGAGTG -GAAAATTCCAGTTAAAACTAAATATTTTCTTTTCGAAGCAGTTTTGCTTTAAAATACTGT -TGTTCATTTCTTGTAATGCTCCTGTCTGTAACACAGACTTTATCATATAGTATTGATCCT -GTTAAAAGCCAGTCACCCAGCTTCTTTTATAACTCTTCCTTTATTTGAACATGGTATGTT -AGAGAAAATACATGCTTTGTGATATTTAAAGGGAAGTAAGATTTTATTTGGCCAATCAAC -CTTTATTGAATTCTGTTTCTATAGCAGGATCCAAAGATAAGTAACTACTGGTAGTATATG -TGAATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTCTG -TCTCTCTCATATCACTCTCTAAATTTGACCAAGTTCATGGTGGGAAACATTGTGGAGAAG -GAAGTGGAAGCAGCTGTTATAAAATGTTGGAGAGGATGGAAGCCATTAGTGACCTGCAGT -TGCAGTGGCCTGTGGGTAGAAGAGAGGAGGAGAAGACCTAGGTTAGTACCCAGGAAGGAT -ACCTGGGACAAGAAACCTGGTGGGTTGGGCCCAGCTTCAGAGGGGACTAGCTGGAACCTC -ATCATTGGATGGAGGGATGAGGAAGGGTGTTTTGTGCCAAAGGGCAAAGCAGGATGAAAA -TGCTGGGCGTGGTTCCTGGGCTGAGACTGTCACCTAACGAACAGGGAGTGACAGGGACAG -GCTGAGCAGAGGACTATTGGTGTGGAGGTTGTACCATGTGTCCAGGTCATTTTCTTATGA -AATAATGATAAATAGCTGCTGCTGCACTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTTC -TCCTCCTCTCCCTCCTCCCTCTCCTCCTCCTTTTTGTCCTCCCCCTCATTTCCTCCTCTT -ACTCCTTCCTCTGCCGCTATGGAACTCAGATGCCACTCCCAACATAACCATACAGTTTTG -GGACATACAGACTATTCACTACACTTCTTTGTCTTCACTTACGTCTTCTGGGTGGAGGCT -TTACAAGCAAATTCTCTACCCATGTTCAGGGCCATAGGCACCCGATAAAATTAGTACTAT -CACCTAAGTGCAGAAATCTTGCCTAATCTCCATTCCCTGACTCCACGTTCTTCTTTCTCC -TTGGCATTTATGTCAGGATCTGTCTTCTCATTCTAAACAAAGCTCTTCAGATACATACTC -ATTGTCTTTCCCATTATCCTGTAGACAGAGTCCCTGCCATGCAGTACCTGTCATGTGGCC -TCAGGCTTCTGGCCAGACCTCAGTACTCCCAGAACCGCCTTTTATCTGAAAAAGATAATG -ACAAATTTCTTGTTCCTTTAGACTTCTAGTCTTGTAGATAGATAGATAGATAGATAGATA -GATAGATAGATAGATAGATAGATAGAGATACATATATACATATCTGAATGTACACACACA -TACACTGGGCTGAGTGGAGCAACAGCATCTTATCTGTTATTAAAGGGTTAATAAATATAA -TGCAATGGTCTTTACTTTCCTTGTATGGACACAGAGAGGGAAACTGGACCACAGATGGAC -AGTTCTAAGACAGACTGAGGAAATCAACTCAAGATAATTAAAGTACCAAAAAGAGAAAGG -AGGAAAGTCTCAAATAGAAGGGTTGATGCTTAGGACAAAAGACATGTACAGGTCAATGAT -CCTTGTCGGTGTTAAGGATGCTGACCATATTCATCTTACAGGTTGTAGTGAGTACTACAT -AATACTGCCCGAGGGATGCCAGATGCCCCTTCTTTGTAAAAACAGATTTCCCTCATACTG -TCTATGCATCCTGGAGTCTTACATTTAGATGCCCTCCAAAATATACAGTCATACAATTTA -GCACAAATAGAAAGGAACACAATGGGATGTTATTTCTAAAGTGTTTGATAGAACATGACA -CACATTAGAGGCCAAAGCAACAGATTACAGGATGTGTAGGACAATCACAGAAATGTGGAT -ATCATCATGTTCTAGATTGGACCAGGACTGCTTACCAAGAAGCTCAGCGTAACAATCTCT -TGTAAAAAGCACTAGTTGATAGGTTGTTTTTGGTTTTTGGTTTATTTTTTGTTTTGTTTG -TTTGGTTTTTTAGTTTTCATGATCATTTGAGAAAAACAAAATGAAACTCCCACTGCTCAG -TATACAATTTTGGCCATTTTTAAGATGACCCACTTAAGAAGTGGAGGATGCTGTTTATGC -CATGGTGAGCACAGCTCTGATTTCCCACCACAATCATACCTAGTCTTTGACTACCAAATT -TCAAATTTCCTTAGATGTTGTCTGTGTCTTCCTGTTCTTGCTATTTGTATGTAATCACAA -TGCCAACAAGGTAATAACAAACATGTTAATAGACAAAAAAAAAAAAAAAAAAAACAGACA -AACTCACGGCTCAGAACAATGGTGAGTAGGTTAAAATTTCTTGATTTCTGGCAGCATCAG -AAAAATAACAATGTAGATTGAATTACTAATTTTGCAGTGATGGCCATAAGACCTTACTAT -GTAACTAGAAATACATCTTCATATTTACAGGAAGTTGGAATTAGCTAATTCCCCTGTTCA -CCATGCTCTGAAATGTTTTGCTGAACATTTTAGTGTTATTAGCATATGACTAGGCGCTAG -TCACAATGAAAGTGGCCAATAAATACTCCTGGATGAATGAACGGGTTTATCAGTTCCTTC -ATGGATCAGTGCTAGTTGGAAACACAGCAATTCATTTTCCAATCGATTCTAAATCTTCTG -GGATCTCAATTTATCTGCTGGGTTACTGAAGTGGTCTTTGCAGTTGATCCAATTCAAACT -TACCCCTGTCTAGCTTACAGATGAATGAGTCTCAAATTATGGTTATTTTATTTGGCTTTG -TCAATTCCTGTGGGTGACCCCTAATCTACTTTTCTATCTGCTGAACTGACTACTTCCCCA -GCGGTTTACCCCAAATACTTGCTGCTTCTACTGGCTCATGGTCCCTCTCCCTCATGGCAC -CTTCCTCTTCTCTGTCTGTCTGTCTGTCTGTGTGTGTGAGAGAGAGAGAGGGAGAGAGAG -AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATGTATGTCTTCATGTGAA -GGGTACAACACATGTATGTGTATGTGGAAACCACAGGTCAACCTCAACTGTCACTCTACA -GGACACTGTTCTTAAAAAAAAAAAAAAAAAGACAGGGAGTTTGCTGACATGGAGGTCACT -AATTCAGCTAAACTGGCTAACCAGCCAGCCCCAGGGACCCTGTCTCTGACTCCCTGGTGC -TGGGATTACCAATGAACAGCACAACACATAATAATTTGTTTGTTTGTTTGTTTGTTTGTT -TGTTTGTTGTGTGTGAGTTGGAGCTACCCCACAGTGGCCTCTTGTCTTGAAGAGCACAAG -AGCGTACAGGGTTGTTTATGAAGTAACTCTGTTCAGAGTATTCTGACATCCCCAGCTCCA -AAATGCTTCTTAGAAAAAAAGACACTTAGTACTTAAAATAAGCCCATTTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGAGAGAGAGAGGAGGAGGAGGAAGAGGAGGAGGAGGAGGAGGAGGAGGAGGAG -GAGGAGGAGGAGGAGGAGGAGAAGGAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAG -AAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAG -AAGAAGAAGAAGAAGAAGAATTACCAAAATACATAGAAATAAAATCAGAGGATCAAGAAG -TAAGGAAAATACACTCTCGTGCATTCAGAAGGAGAAAACATGCACACACAATTGATGATT -ACTGAAGAGAAATCAAGGCTAGGAATGGGAGAAGATGGGGAGGGGCCATCTGTAGAATGT -CTCTGTTTTATGACAATAGATTCTTCTGGGCTGCATAGTGTGAATTACCATGTGCCTCTA -CCCAACTTTAATCACTTTAAGACTCATATTAAGCAAACAATTTATGTTGAAATCATTATG -TCCTGATAGCTTTCAAGTCACAAAGCAAAAATAAAGAAGTACAAAATAAAGAAGTCTCAG -TAGGAAAGGAAGGAAGAGAGGGAGATACCAAGGAGGCCTCTGTTCAGTCAAATGCAAAAC -CCTTTTGACTCTCTTCATAACTTCAAAACACATGCAGTTCATGATGGATTTAAAAGCACA -GCCCATAAGCTCATGTGCCCACAAGTATTGTGTGTATCTTGTCTCAGAATTGGAATATAT -CCTTCCACAGAGCATAGGGAAGAAATCCCTGCATAAAAGATGGTTTTTAATGTATAAAGG -TTCAAATATAGTTATTCTATTTCAATTGATGTGAAACAAGGCCAAAAATGTGTCTTTAGG -AAACTGTGCCCTTGTGTGGTAGCTTAGGGAGGTCAGGAAGCAGACCCAGGTGACTTCATT -TAGTGTCTAGCCCTGGTTGAGTTGGAATTGTCATGAGGTAACAGTTACTGAAGGGAGATA -TGAGAATAGTATCAGTCCTGAGAGAGTTTCATGCTGGGGAGGTGGACATTTCCTGTCTGG -GATGTTGGAATAATCTTGTTAGCTATACAAAATTTTGCCACACTGTCTCACACTTGTCTT -CTAATTAATTATGAACATTCAAAACTGGCTTTCAAAGATTCATCAAAAGATCTCAGGACA -GCCAGACGAATCAGAGTTGTGTGAGGTTCAGGACCAGCTTTAGGGAGGGAAACGCAGCAT -CCACCGATCATTTCTGACACCTGATACATCTCTGAGAGCTTGAAATTTATCAGATCTATG -AATTTTCAATGCTGATTAAGAGAGATTTATTTTTCTTTTTTTTTTAAAGATTTATTTATT -TATTATATGTAAGTACACTGTAGCTGTCTTCAGACACACCAGAAGAGGGCATCAGATCTC -ATTATGGATGGTTGTGAGCCACCATGTGGTTGCTGAGATTTGAACTCAGAACCTCCAGAA -GAGCAGTCAGTGCTCTTACCTGTAATCTGAGCTGCCTAAATGTTAAGAGACATCTGGCCA -GACATGAAGAACCCATGTGTGCTTTTCTGTCTGTGATGGAACTCCAACCTCACTGTTACA -TTCTCAATCACTGTTTTTTTACTGTTTCTTTCTCTATTCGGTTTTAAGACCCTGGACTTA -AAAATAAAGTGATCTTTTTGCTTAGATGCTTCAATCCCCAAGTAAAATGTTTCAAAAACC -CCTTGACAAGCTTCCATCTTCCTCGGATACATCAACACACCTGTTTTCTGCTAAGATGAC -ATCCGTGTTGTCAACCAAGCACAGCCTGCCACCTCTACATCTTGAACCAAACCTTCTGAA -GTTCAATAAGAATTAACTATCTCAAAATTGTGCAGATTTTTCTCCTTCTTATCCCAACCT -TCCTGCTGAGGGCCAGAGGGCACTGTAGGACTGTCTTCTTACAAAGAACGGGGACAGCTT -GGGGATCTAATGCTATAAGGAAATGTATTGTTCCCAGATCAGCCCAAAGCCATGTCAGAA -CTGGGCTCCTGTTGGTCAGGTTATAGTGGGGCAAGGCAGAATGAGATTCAAAGGGGAGGT -CTGGGATTTGGAAGGTCCTCCCACAACTGGGTTTATATCTGACATTCCCTCCAACTGGCT -CTGAGCTCTCCAAATAACTGCAAGCCTTCTGGCTTATGTTTACGTGTAAATGTCCCACCA -CCCAAAAACATTCAGAGGAGAGGAATAGGGAACTATAGCAAAGACCTCAAACCTGCTGTT -TCTAATGTTCTCTCCTTTGTTTTCCCTGACAAAATCTTTGCAAATTCCCCAGCTGCCCAT -GAAGAGGCCACCAAAGCTGGCAGAACTGTCTCTTCTGGGTTTTAAGAGGTAAACTCAGCC -TCATATCCATCCCCATCTGCTACTCCCAGTGCATTGCTCCGCTCTCTGTTTTCTTCGGCA -TTTCCTGGTCTGCTTGATGAACAACACGAAAACGGTTGAAAGGTGCTTGGAGAACTCCCA -CATTGAATGTGTGTTTGAGTTTTGCGCCCCACTGGTCAGGGAAATTGCCTGTGTGGCTGC -AGACTAAAGGGTAACCCACAACCAAGCAGAGGTCTTCAGTCAGGGCTGTAGACGGGGGAG -GGGTGTGTTTGGAGCAGAAGCTAAGAGGTTATTATTATGGTTAAAAGAAAAGGCCAGACA -CGCGTGATTTCAACAACCTCAATCTCAACAAGGGCATCTTATAAGCCCTGCAGGGAAGAA -AGGCATGGTGTTTTGGGTCAGTGGACTACAGAAATTGGCCCTGTGTAGCCAGAGGCTCAG -AATCATATTCCCTTCTGTCTCCAGAGCAAAGGTGTTGAACCATGTATTCCCCCAAGTCCG -AATTTCTCAAAATAGACTGACAGATGGGTCAAGCAAGGTCTCAGTTGAGGACCTCAGATA -TCTGCTAGGAAAGATTGAGCCAGCAAGCCCAGGGACAGCTACAATCTTACATGAGACTGC -CTTGTACATCATTTGAGTCTGTTTCACAAAGTCACACTGAGCTGGATTTCATCATTAAGG -CTGAGTATTGAGGCCAAGATGACCCAAAGGAGCCACTACATAGAGGAGATGACAGAGTGG -GTGGGGCAGTGGTTTCGGGAACTGGCAAAGGCCCCAGAAGGTCCCCTGTCCCTCTGCTGT -TGTCTCTTTCTAGCTAATCTAATGGCTTCTCCCCATCAGACAAAGGTTTCAACTCACCCC -TGCCTCCCATCCTCCTGTGTTATCGCTCACTGTAGTGTTTTAAATACAATGATCAGAGGG -AAGTCTGAGGACCCCATAGTTAATCATTTCCTTTGTTCTAGCAAATGCTTAAGTTGGGGA -TTTTGTGATTGGGATGCATAGCACATACTACAGTTAGAGGCTAATGGCACATCAGTACCA -GTAACAGCAGGTACCAATAACTCCCTAGCATTGCCAACTCTTTCTGAAAGAAAAGATCCA -CACTCCCCCTCCACAGAGCCAGACATACAAAGTGAGGGTTTTTTGATTTTTACCTTGGCA -CATCAAAATCAAATTGAAGGTTGCATTCTAACTTAGAAAGATTGGATCTCAGAAACCAAA -AATATACACATACTTGTGCATGTATGTATGCAATGCCTAGTGGTTGATTATTGTCATGGT -TGGAATATGCTTGACCCAGGGAGTGGTACTATTAGGAGGTGTGGCCATGTTGGAGTAGGT -GTGTCACTGTGGGCATGGGCTTTAAGACCCTCATCTTAGCTTTCTAGAAGTCAGTATTCT -GCTAGCAGATGAAGATGTAGAATCTCAGTTCCTCCTGTACCATGCCTGCCTGGATGCTCG -ACATGTTTCTGCCTTGATGATAATGGACTAAACCTCTGTGCCTGTAAGCCAGCCCCAATT -AAATGTTGTCCTTTATAAGACTTGCCTTGGTCATGGTGTCTGCTCACAGCAGTAAAACCC -TAACCAAGACAGTCATCGAAGCTATGTGCAAACTTAGCTATTGCAGTTGTCACTCTGCTG -GGACAAAACTACCCAGTAGAACTTATTTAAATCAGGAAAGATGATTTCAGCTCACAGTTG -TGGAAGGCTCAGGCTGTGGCTGAAAAGCTGCATGCACTTGAGCAGGTGTCACAGTTGCAG -AGATGTATGGCGAGGATCACTGTTCACATCACAGCAGATATGGAACAGAAAATAGCCGCA -GGGAAAATCCAGGGCAAAGGACCCAGCTACAGTGTTAGACGTTCTCCAACTAAGCTCCAC -CCCTAAAGCCTCCAGAACCTCGCACATAGTGCCTGCCACCAGCTGCAGAGCAGGAAGCTT -TGGACAACATTTCAGAGTCAAACAAATGAAAACAAAACTCTAAGAAAGAAACAATAACAG -CCCTCATGATGCAGGTCTGAACTTCAGCTATGACAGAGGCTGAGGCAGGGGAATCACAAA -TGCAAAACCTGCCTGGGCTGCAGATTGAGTTCTAGGTCATCCCGTGTCATTTAGTGAGAC -CCTGTCTCAAGATGAAAAGTGAAAAGAGGGCTGAAGATAGAGCCCAGTGGTTGAGTGTTT -GCTTAAAATGTGCAAGCCCTATGATTAAGCCTCAGTTCAAACCATATGAAGAATAGCATA -GCATAGCATAGCATAGCATAGCATAGCATAGCATAGCATAGCATAAAACAAAACAATAGT -CTTCATAGAGAAACCTATACATAGTATGTCAGAGGACAAATGGTCATCAACTATTAGAAA -GATAAGAACAGAAGGTTTCTGGGACAAGCAGTTAGAGATAAAAGAAATATTGGTCACAAC -AAAGTGAATATGTTCCATCAACCTCTGTGCATGTCCAGGGTCTCAGGGAAGGGAAAGGTG -CTCTGAAGAGAAGGCAAGCCAGGAACCAGGTGGCTAGACCCAGTGGTAAGACTACAGCCT -GAAAGAGTGTGAGGAGGCTATGGCCAAAGACCACCCCTGGGTCACAACAACAGAACAAGG -GGTAGGCTATCCTGTGGAAGGAGGGGAAAGAATGTGTTCGCACAGCTTCATCCATGAGAA -GCTAGCTACCAGGTGCCCACAAGATGGAAAATTTGGCAGCATGTGGGCAGGGAGGTTTGC -CAGCTTCAGATATCAAAGACTGGCTTCTTTCTGTCGAGTGCTAATGGAAGCTATTAATAT -CCAGAGGTCATACTTCCTCTTAGACTCTGGATGTTTCCCAGGAGCACTGAAAATAGAGAA -TAGAAGCATGTTCACCCATCCGTAGGACACAGAGCCAGTGGCCTCAGCAGGACCTGCAAG -AGTCCCCTGGCATGGGTGTCGGGATGATTCTACTCCCAGGAGAAAACCATCTATCTATAA -AAACCAACCTGCCCAGCATACAGGCCCCCAGGGAATTCTCCTTCCTGATGGGACATTGTT -AAAGTCAAATTTCTGCCCTGTGAGCTAATTCTCCTCTGGTATTGTCCCAGTTTTGAACTG -ATAAAGTGTAGGCTGTGTCCTACAGATTGTGTCATAATAATAATGTTCTTGATATAAATT -ATTAGTAATTTTACATCAGTAAGCATCTCCTGAGGCTCTCAGAGGGCTGTTTTGTTCTAC -TTTGTTTTACTGATTTAAATCAAGTGATTAAAGAAAAAAACAACACTCCCTTGCCTTGGT -TCATGCTGTTAACTAGATTCACAGTAATGAACCAATTCTCAGCAGTTCACCATGGTAGAG -AAAGCAGGTAAAGAAGACAGGCCCTGGGGCTGACTCGGCTGAATCCTTGTTACACAAGTT -CTGGGTTCAGAGAAGCCCTTGGAGGGGGAACAAACATATCCTTGGTGGGGAAGCACCCCC -ACTGTGGCTGGACACACTTACCAGGAGGCTTTCTCACAAGTAAAAAGCAAAACACATCAC -ACAGTCTTAGATCTCCCCGGGACCAGCTGACTTGTGCAGGCACTCAGCAGTTCTTTAAGG -TCTTTATCTCATCTGACCTCCTGACCCAGTGATGGGGAATGAGAGGCACACAGAGTGGAG -TGAGGTGAAGGGAGGACTGCAGACATGTCATTAGTGATGGCAGCCATGATGACAGTGACA -TAATGCGACTGCTTACTATGCACACAATGCTTTGTAGTCAACACACCATGCATTTCCTCT -GCACAACTAGCAGATATATCTGCAGTAGCACACAGGACATTGTGTCCAAAGACTAAAAAC -CTTCTATTGAATATTTGCTAGGCAACAATATGCTGGGCAAAGATGTGTGCTAGCAAGCAA -ATTTATTTTACTATCACAGGAGAAACACACCAAAATTTGCATCACATTTGAGAACTCTGG -ACTCTTTGGATATGGGGGTAAATGAGGCTTGCTCTCAACAACATCTCCTTAAAATGAAAA -GGAGAAATCATGCCTGTATCTATAAGGATTTATAACAAAGAATCAAAGTATAAGAAATGA -TAGGGAAATTGACAAAGTACAACAGTTGAGGGTTAATTGAAGTAAGCTTTCAAAAAATTC -TTTATTTATATGTATGTGTGTACGCCTACATGACTTTATGTGCACCATAAGTGCGCAGAT -ATCCATGGAGACTAGAAGAGGGCATTGGAGCCCCTAAAACTGGAGCCTCATGTGATTGTA -AGCTACCCAAGTAGATGCTAGAAACTGAACCTTGGTCTTCAGCAAAAGCAGTAAGTGCTC -TTTCTGCTGAGCCATTCCTCCAGCCAGGAAGTAAACTTTTTAGAGAAAGGATCTTAGATT -TGTGGAGGTGGGGTTTGATTCCAATCATAGGAACACGGTATTATTCTTAAGGGGACAATG -TTTTGACTAGAGATGTGTAGAGAGAAACAGGACCATTGAAGCAACAATGAACAGTGCTAT -CAGAATGTGGCAAGGCTGGGAGAAGCAGATTCTAAGTCAAAGGGCTGAAAGGTAATTCAT -CCAGGGGTGAAGGACATAGAGGCAGTCAGGCTTTCTCATCATGTTGCTTACCAGATGAGA -CAAAGGAGAAACAGAGAAGTCAAGACTCTCAGCCAGGAAATAAACCTGGGTGCTTGACTC -CAGGCTTCTCCTCAAATGTAGTCTGGAGTGGACTTGTGATGCATAGGCCTCAAGTGCGTC -AGGACTGTTTTGTATGTGACAGAACACAAAAATCACACACTTACTTCAAACATTGTAGTT -TTTGTTGCAGTTGATTTGGGGGGATTCTTTGTTTGTTTGTTCCTTTGTTTGGTTTGGTGT -TTTTTGTTTTTGTTGTTTTAGTTTTTATTATTTTTGTTTGTTTGCTTGCTTGCTTGTTTT -TATAACATAGTTGCACAATTTGGAAGCCCAGATTTTATAGATGACAGCATAGGATTGCAA -TGTCAAAACATTGGACACGCCTGCAGTATTAGGACCTCTCATGGTGACCCTCTAAAGCCC -CTTCCCATGTAGCTTCCCCAGAGCAAGGAAGAATTCCCCCTTACTGCCTAGGACTAGGAA -GAGCTTAGAAATAGTTCTCCTGATCTTGGTAGTAAACAAGGCTACTGGAGGCCACTGTGC -AGTGAAGACATGGGAGGAACAGACAGAGTATACAGACTCCCAAGAAAGGAGGAAAAGGCC -AACAGGCCCTGGGGAGGGTGGGGATGATACTCAGAATAAGAAAGACATTTGTCTCAAAAA -GATGTAGGTTTCTGGCTTGGACGTGTGTGTAAATGGATGGAGGTTCCTATGACTGAGCTG -GAAAACACTGGAAGAAGTGAAACTCCTCTCAAGTCTTTCATGGGCCATTCCACTATCCTC -AATGCCATAAATTAGAGTGGAGACTCACCTCTGCCTTGTGCTTGCCTCTGTGGCCCTGTG -CTGGACACTGGTGGCTCTGTTTACCACAGACTTGCTTGTGGCAGTAGTGTTTTATTTACT -ACTGTTTCCCCCACCTCCTCCCAGGCCTGCAAGCTCTGAGATAGCCCAAGTTGTGGTGTG -CCTTTGCTGGTGTGTGGGTGGGTGAGCGTGTGCGATGGCATGTCTTGTGGTAAACTGTTG -ATTTACTGCAGTGAGAGATAGATTAATACTTGCTTGATTTGTTGGGGCCATAGCATTGTA -AAGGTCAGATAGTCACACTTGGCAGGAAAGCTGCATTTGAACCATGAAGCAGGGAAAATA -TTCACCTTAGCAGCTCTTCTCATCCTGATTATGCCTTCGTCTAGTGATTGCAGTGCTTAA -AGAGTTCATCCCGTAAGCCTTTTACATTACTATTTGTGTGTGATGTGTCGGTCCTTGGGA -GACAAGGACTTTTAATCTTGCTGGTCCCCAGTGAGATTATGAGGTATAAAATTGGGCCTG -TGCAAACCTCAGACTGTTAGTGTGGTCGTGTGCTTAAATTTCCTGGAGGAGATCACTTAT -CTTTTGTCTTTGGGTGAAGAGAATATACTGTCCCATCTTCCTTGTCAATAGTTGAACAAT -TGGTTCGGGAGCTCTAAAATACCATTTCCAAAGCAATGGAGAAGCAGCCAGTGGACACTA -CTCGTAATTGTTTAATATTGTTACCACATTTGCTTACAAGAAAAGCGAGACAACTTGTCA -TCCATCAGGAAGGAAATATTCCTAGGCAGCAGTCATGGAGGATGCTCTGCAGTGTCATGG -CAACCATCCCCCAGCCCCAGACTTGATTACTTCCATTGTATCCCTGGTCATAGCTGAGCT -GCCCCATTAACTTCACTTTCTCCCTCCTCGTTTGTGAAGGGGACGCTGGGAAGCAGCCCA -CCACACACTTGCTCTGAAAGATGCACAGGATCAGAGGGATCCTTGCATGTCCTTCCTGTC -CTCTGGATGCAGTCAATGAGAACATTCAAAATATCCTGGACTGCACCATGAGCCACCAAG -AGAATCATGTGCAATTAAAACAAGAAATCTAGGGGGAATCAGAACCTCCTGTTAGAGAGA -GTGCTGTTTGGTGATCTGTAGTCACAACCTGGTCCCATTGCTTACTATACATCAAGCCTC -AGTTTTCTCTTCTGCAAAGTGGGGAACACAGCAACTTTGCAGAACAATTATAGCTCAAAC -AAGGATCACAGTACCTGGCACTGAGAAAAAAAATATTCAGTATCCAGTACTGTAATTATT -GTGTCTAAAGTCACAAGAGAGGGCCAGTGAAGATGGCTCTGTAGGTAAAGTTACTTGAGA -CCAGTTCTAGCAACTTGAGTTTTATCCCCGCAACACACACGTTTTGGAAGGAGAGAACTG -ACTCCTGCAAGTTGTCCTGTAACCACTCCCTGCGTCTACATACTCAGGCATGCATGCATG -CATGCATGCATGATGCACACATATTAAAACGTAATAATAAAATAAAATCACAAACGATGT -GGTGGTGCATACATGTAATCTGAGCATTTGGGGAAGTGAGGTAGGAAGAGCCCTAAGAAC -TTAAAACATGTATGTATGTATGTATGTATGTACGTACGTATGTACATATGCATGCATGTA -TGTGTATGTATAGATAGATGATAGAAGATAGACAGACAGATAGATAGATGGACAGGCAGA -CAGATAGATAGACAGATTCAATCACAAAAAAGGTTTAGGGGAAAGTAGAGACCCAACTTA -GGTCTCCTAATTCTGGTCTCACTAGATGACACTGCCTGGTTTCATTAAACTTCAATAAAA -CAGCCAGGAGCCTCCAAGATGAGAAAGTGATGTCTGATCACAGGGAAGATTCAGAATTCT -GTGTCCAGAGACTAACACTGCTCATGTTCCAGGGAAACTCTGGTATAAGTTCCTAGCCTT -CAGTTTATAGATTTGCTCAGAACCAAGGTCCACAAAGCATGCCTCAGTCTTCCTAAGAGA -GACAGAGCATAGTCAGTGGGTTGTATTATGGATTATAATAAAATGGTCCAAGTGCGTGTT -CAGTTTGATTTGAATGTGAAATGTCCCCCATAGGTTCCTACATTAGACGCTTGCTCTCCA -GCTGGTGGCATATTTCAAATAAGGTTCTATTGCTAGGTTCTGCTTCCGGTTTGGTAACTT -CTGAAAGTTGTATAACGTTGGTGTTGTTTTATAACAGAACAAAACCATGAAGGAATCTGC -CTGAAGTCAGGCTTGCTGTTATTTCTTTTTGAAGTAGTTACCCTTATAGTTGTGTGATGT -ATGGGGCTTTCTTTGGATTATCTTGTTTAATCTCAGAAGCTAGGAAGGACCTTGACTTCT -ATGCAACAATGAGAGACAATGGAGTCGAATAGATGCAGTAATTCAGGCAGAGAGTTCAGA -TGGGTTTTGGGCTAACGTCTGGTCTCTCTTCTAATGGTAGCCACACTCACACACTGTAAT -AGTACAAGGCTTATGGTTGACATAACAAACTTATTTTGTACCCACAACGGTCATATATAC -ATCAACTACACTTTTATAACTACCCTCTAAAGGGAGAGTGCTTTCAGCTCCATTTAACTG -ATGAATAAACCAAGGAACTGGTAGGTGAGGTAGCTTGTTCAAGATGATGTAGCTTAAGTG -GCCAGCTAAGCTGGATGGCTCCCAAGTACACACTTTGGTCCTTAGCATGTGACCTTTGCA -TGGAAGTGTGTTATCTAAGATCTGCTAGACAGGTATCTTGGGACCCAACTAGAACAACTG -GACCAGAACTTGTGTTCTAATAAGACCCATAGGCACCAGGCATACATGTAGTACACAGAC -AGACATGCAGAAAAAATATCTATATTATATATTTTTAAGTTTAAAATATCCCCAGGAGAT -TCTATAAAGGGTAAGAGCCACTAATCTAGGCTCTTTCAATGCAAAATGATACCAGGAAAA -CTGTCCTTATGTCTCACAACTTCCCAGATGGAGAGAAAGGAGAGCTGCCCTGTTTAGGCA -TTGTGCCCTGCCCCATAGAAAGGGACTATAGCCCAGAAGCACAGATGTCAGCTAGAAGAA -CTGTGTGCTAGCTAAGCCAGTAGCAGATACTGTAATAGACAAACCCTTTATTTTAGTGGG -TTCATAAAATGGTTTTTTTCCCCTCATACATATAAAATCAATCAGTCAGAAGAGCTTTCT -TCACCATCAAACTAGACCTAGTCCCCAGGTCTCCCTTCATGCGCCGCCACCAGTACTAAG -CAAAAGGGAAGGTGGAAATCCATGCTCAGGGAGGGCTACTGAGCAACCGGCAATCAAGGC -TACAGTTGGCTGCAAGTGATTGGCACTCAGTTGTTCACTTATCCATTCGATGAATTAATA -ATTTGCTGAATAATGAACAAGATCCACTTATTCAGTCATGCACTCATGTATCCATTCAAC -AGATGTTTATTAATGGCTGAGAGAAGGAGGATCTTAGATAGAAAAAAGTGCAAATCTGGA -GGGATATTCTGAGTGGGTATCAATATGCACAAGTACTTTGAAAACAAGAGAGAGGGGATA -AATATATGCCTGTATCAGGCAAGGGGAGGGAGAGAGAGAGAGAAAGAGAAGGAAAGGGAG -AGGGAGAGGGGAACACTTGGGGAAGCCCCCCTGAAAGAGATGGTAATAAACCAAGCTTCT -ATATAGAAAAGGGGCAATCTACTTCACAAGAGAGTGGATTATGAAGATTTCAAACTCCAG -AAATTGCAGAATGTAGAAGTCATGAAGTAAGTCAGGTCAAGAAGCAGAAATGTTGGTAGA -CTGGATGATGGAGAGACAGAAGGACTGGGACACACATACAACAAAATTCAAACCTGGCTG -ATTTGCTTGTCTCCTGGGAGTTGAGTAGAATGGAACCAGGATCTGCCTCGTCCTGAAGAA -AATATGCAAATAGTTGTGTTGTATCACTTTCTCAGACAGAAAAAAAAATGACATTGTGCT -TCCTTCCCTAAATGCCCTTTGTAATCTATGAGAGAGGAGGAGCAAGCTGTTTAAATTCAC -TCATATTTTATAATCTGGGAACAGCTGTCACCTGCTGTGCCCTGGGGAACTCATTACTTA -CAGAGGGACATGCAGATATCACACACTCCCTCAGTCGTGCTCGGCCCTGGGCATCCCGAG -AAGCAGAGCCTGTGTCTTGCATAAGTGCCACACCAAGCCCCCTCCCCTGAGTATGTCCTC -TGAAGGGTCTATGGGACAGGATACAGAATTCTGTCCTTCATAATTATGGAGTGATTAATT -ATTTAATTATAGTACATAACAGCTCAGGCAGTGCCACCGCCTCTCGTTTGTTGGACTCTG -AGCCCCCATTAATCATTTGAAATTTTGAACTTGAAAGAGATGGGCTGATACAAAGCGTGA -ATTGTAGTACTCTCCCCAGTACCCATGATCTGCTTCAAAAACACCACCAATATATCACAG -CCACCATTGCCTTCAGCAGCCAGGGCTTTAACCCCAGGTGAGCATCTTAGGAAGGGGATG -CCGTGTGTGCACATCAAGGACATGTGCTCCAGCCATGGAAAGAATCCTGTTTTGCTAATA -AGCCGTGACTCCATCTGCTGCCTGCGAGGAGAGACTTTTCTCCAAGCTTTGAAAGCTGGA -ATCTCCTTCTGGCTCTGTCTTCCTGCCTTTGTGATGTTCCTGGTAGATATGTCCCCAACA -GTTTTTTTTCTCAGAAGCTTGCAGCCTGGGTACCAGCAGGGCACGGCTCATCCATAGCTG -CCTGACACCCTCTGAACTTGGGAAGTCACCTGAGTTGACCTGACTGCTGGTAGGTTGCTT -CTAGATGTCTTCACCTTACTGTGACCACCTCCTGAACTGCACACTCATTTGGGAATAGAG -ATCACCTCTAACAATGATCTCCCTCCTTCCTGTGAAGCTTCTTGGCATCCTGCTGCAGAG -ACATACCTGGTTGGTTATGGGGGTGGGGGCGTGAGAGGGGTGGAGGGGGTGGGGGATGTG -TTGCAAGAGAGATTACTCAGGAGAATTACAGAATGCCAAAGAGATCCAAATGTGATTGGG -GATTCAGGATTGAATAGCCAGAGAATGTATGATTACAAATCCCACCACTGAGCGAGTACC -ATCGCTTCAGCCAGCCAAGATGCTCAGGCTTATACCACTGTGCTACTGATCTTAACACAC -TTTCCACACTCAGCATGATGACCCTGGTGCTATCCAGAGGTACCCAAGGCCTGACACAGC -CATCAAGCACTGCTCTAACCACTCTACTCCTCTGCCAGACCCCTTTCAGTTCTGTGATAC -AGGGTCTTGCTGGGCAGCTGGCTCTCAAACGGATGCTCTTCCTGCCTCGATCATCCCTGG -CTCCACGGGCTTCACTATGGGCTCCCAGAACTGATGCTTGTGTATCTGATTGAAAGGTCC -GGGTCTGATACCCACACCACGAAGGAAGAATGTGGGAGAAAGCAAGTGAGAACATAGGAA -TACCAGTCTCTCCATGATGGGAATAATTGACCCATTAGGACTCATAGAGTGGGGAGCTCT -CAGAAGGGAGTTAGCTGCTTTGTGGCTTCTGTATTTTGCCTCTATGGGATGAAGTGGGTT -TAAATAGATCAATACTGGGCACCTTGGAGTTTGGATCCATATTTAGCAGACAGCACTTTC -TGACCCTGACGATGGCCAGTCTATTCTTCTGATTGCTTTGCCTTTGCCTCTAAATACTTC -TTGCTAGTGGGGGACAAGAGGCCCTGACAGTGAGAATTCAAGGGAAAGGGCCCAGGATGA -GGTGCCGAGGTTACTTTTGGTCACTGCTGAAGCCTTTCAGCTGTTTCTGTTACATCCTCC -TTCTGTTGCCTTTCATTTTGTTGCCAAGAATGGCCCTATTCTTCCTAGAACTGCCAAGAG -CACTGTCCCGAAACATGCTGGCCACGTGAGCTGGAGCTAATGGCAGAAGCTCTGCATTGC -TCCTTAACACTCAGACTCCAAAGCCTTAGGCCCAGAGCTTATAGATTGAGATATATTTGA -TTAAAAAAAACCTTAGACATTTGGAGTGTACATTATTTGGCAATTTTAGTCTCCCCAAAT -AGTGCCGATTGTCCTGTGCTACACAGTTAAGGACTTGACTCTTTAGGATACCCATTCCCC -ACTCTAGGCCCTAGAAGGAATCATAGTTCCAGAGCCAAAGAAAGACATTTCAGCTATTTG -TGGTGTCTTAGTTTGGGCTTTATTGCTGTGAAGAGCCCATGACCAAAGGTCATATTCTTA -TAAAAGGAAACATTTGACTGGGGCTGGCTTACAGTTTCAGAGTTTCAGTCCATTATCATC -ATGGTAAGAAGCATGGCAGTGTGCAGGCAGACTCGGTGCTGGAGGAGCCAAGAGTTCTAC -ATCTTGATGTGAAGGCAGCCAGGATAGGACCATCTTCTGCAGGCAGCCAAGAGGAAAATT -TATCTTTCACATTGGGTGGAGCTTGGGTGCGTTCCCTCCAACAAGGCCACACCCACTCCA -ACAAGGCCACACCTCCTAACAGTGCCACTTCCCATGGGCCAAGCATATTCAAACCATCAC -ATCTAGCTTCTGGCTTACCTAAATGTGTTCCCAGGACTTATAAAAGTACACTCAAAGATT -ACATCAATACCTGGTGGGTGCTTACATCATCCATATTGAGCATGAGCCAGCTCTTCAGTC -TCCATTTCTCATCTCTCCTACTACCTGCTCATCACCAAGGTAACCAAATTCTCATGTCTC -TAAAATCTGTCTTTATCTGGGTGGATCCTTCCTTTGGCTCTATCAGATTAAAAGAAGGTA -CTGGTTGCTTGATATCTTAGGAACCTTGAACTTGAAGAAGAAAGTAGGCTGCTGAATTCT -AGGTTAGACTTAAAGAGACAGCAATGGGTAAGAAAAACTCTGTGAACTTCCAGGAAATGT -GGCTTCTGCTTGCTCAGAAATAAATGCAAGAAAGTGGCCATAAGGATAAGAAAACCAGAG -CAGAGTCTTGCCCAACACCCGCAAGGGTCCACACGGGACTCCCCACGGGACCCTAAGACC -TCTGGTGAGTGGATCACAGTGCCTGCCCCAATCCAATCGCACGGAACTTGAGACTGCGGT -ACATAGGGAAGCAGGCTACCCGGGCCTGATCTGGGGCACAAGTCCCTTCCGCTCGACTCG -AGACTCGAGCCCCGGGCTACCTTGCCAGCAGAGTCTTGCCCAACACCCGCAAGGGTCCAC -ACGGGACTCCCCACGGGACCCTAAGACCTCTGGTGAGTGGACCACAGTGCCTGCCCCAAT -CCAATCGCGCGGAACTTGAGACTGCGGTACATAGGGAAGCAGGCTACCCGGGCCTGATCT -GGGGCACAAGTCCCTTCCGCTCGACTCGTGACTCGAGCCCCGGGCTACCTTGCCAGCAGA -GTCTTGCCCAACACCCGCAAGGGTCCACACAGGACTCCCCACGGGACCCTAAGACCTCTG -GTGAGTGGATCACAGTGCCTGCCCCAATCCAATCGCGCGGAACTCGAGACTGCGGTACAT -AGGGAAGCAGGCTACCCGGGCCTGATCTGGGGCACAAGTCCCTTCCGCTCGACTCGAGAC -TCGAGCCCTGGGCTACCTTGCCAGCAGAGTCTTGCCCAACACCCGCAAGGGTCCACACGG -GACTCCCCACGGGACCCTAAGACCTCTGGTGAGTGGACCACAGTGCCTGCCCCAATCCAA -TCGCGCGGAACTTGAGACTGCGGTACATAGGGAAGCAGGCTACCCGGGCCTGATCTGGGG -CACAAGTCCCTTCCGCTCGACTCGAGACTCGAGCCCTGGGCTACCTTGCCAGCAGAGTCT -TGCCCAACACCCGCAAGGGCCCACACGGGACTCCCCACGGGACCCTAAGACCTCTGGTGA -GTGGAACACAGCGCCTACCCCAATCCAATTGCGTGGAACTTGAGACTGCGGTACATAGGG -AAGCAGGCTACCCGGGCTTGATCTGGGGCACAAACCCCTTCCACTCCACTCGAGCCCCGG -CTACCTTGCCAGCTGAGTCGCCTGACACCCGCAAGGGCCCACACAGGATTCCACACGTGA -TCCTAAGACCTCTAGTGAGTGGAACACAACTTCTGCCAGGAGTCTGGTTCGAACACCAGA -TATCTGGGTACCTGCCTTGCAAGAAGAGAGCTTGCCTGCAGAGAATACTCTGCCCACTGA -AACTAAGGAGAGTGCTACCCTCCAGGTCTGCTCATAGAGGCTAACAGAGTCACCTGAAGA -ACAAGCTCTTAACAGTGACAACTAAAACAGCTAGCTTCAGAGATTACCAGATGGCGAAAG -GCAAACGTAAGAATCCTACTAACAGAAATCAAGACCACTCACCATCATCAGAACGCAGCA -CTCCCACCCCACCTAGTCCTGGGCACCCCAACACAACCGAAAATCTAGACCCAGATTTAA -AAACATTTCTCATGATGATGATAGAGGACATCAAGAAGGACTTTCATAAGTCACTTAAAG -ATTTACAGGAGAGCACTGCTAAAGAGTTACAGGCTCTTAAAGAAAAGCAGGAAAACACAG -CCAAACAGGTGATGGAAATGAACAAAACCATACTAGAACTAAAAGGGGAAGTAGACACAA -TAAAGAAAACCCAAAGCGAGGCAACGCTGGAGATAGAAACCCTAGGAAAGAGATCTGGAA -CCATAGATGCGAGCATCAGCAACAGAATACAAGAAATGGAAGAGAGAATCTCAGGTGCAG -AAGATTCCATAGAGAACATCGACACAACAGTCAAAGAAAATACAAAATGCAAAAGGATCC -TAACTCAAAACATCCAGGTAATCCAGGACACAATGAGAAGACCAAACCTACGGATAATAG -GAATTGATGAGAATGAAGATTTTCAACTTAAAGGGCCAGCTAATATCTTCAACAAAATAA -TAGAAGAAAACTTCCCAAACATAAAAAAAGAGATGCCCATGATCATACAAGAAGCATACA -GAACTCCAAATAGACTGGACCAGAAAAGAAATTCCTCCCGACACATAATAATCAGAACAA -CAAATGCACTAAATAAAGATAGAATATTAAAAGCAGTAAGGGAGAAAGGTCAAGTAACAT -ATAAAGGAAGGCCTATCAGAATTACACCAGACTTTTCACCAGAGACTATGAAAGCCAGAA -GAGCCTGGACAGATGTTATACAGACACTAAGAGAACACAAATGCCAGCCCAGGCTACTAT -ACCCGGCCAAACTCTCAATTACCATAGATGGAGAAACCAAAGTATTCCACAACAAAACCA -AGTTCACACAATATCTTTCCACGAATCCAGCCCTTCAAAGGATAATAACAGAAAAGAAGC -AATACAAGGACGGAAATCACGCCCTAGAACAACCAAGAAAGTAATCATTCAACAAACCAA -AAAGAAGACAGCCACAAGAACAGAATGCCAACTCTAACAACAAAAATAAAAGGGAGCAAC -AATTACTTTTCCTTAATATCTCTTAATATCAATGGACTCAATTCCCCAATAAAAAGACAT -AGACTAACAGACTGGCTACACAAACAGGACCCAACATTCTGCTGCTTACAGGAAACCCAT -CTCAGGGAAAAAGACAGACACTACCTCAGAGTGAAAGGCTGGAAAACAATTTTCCAAGCA -AATGGACTGAAGAAACAAGCTGGAGTAGCCATTTTAATATCGGATAAAATCGACTTCCAA -CCCAAAGTTATCAAAAAAGACAAGGAGGGACACTTCATACTCATCAAAGGTAAAATCCTC -CAAGAGGAACTCTCAATTCTGAATATCTACGCTCCAAATGCAAGGGCAGCCACATTCATT -AGAGACACTTTAGTAAAGCTCAAAGCATACATTGCACCTCACACAATAATAGTGGGAGAC -TTCAACACACCACTTTCTTCAAAGGACAGATCGTGGAAACAGAAACTAAACAGGGACACA -GTGAAACTAACAGAAGTTATGAAACAAATGGACCTGACAGATATCTACAGAACATTTTAT -CCTAAAACAAAAGGATATACCTTCTTCTCAGCACCTCACGGGACCTTCTCCAAAATTGAC -CATATAATTGGTCACAAAACAGGCCTCAATAGATACAAAAATATTGAAATTGTCCCATGT -ATCCTATCAGACCACCATGGCCTAAGACTGATCTTCAATAACAACATAAATAATGGAAAG -CCAACATTCACGTGGAAACTGAATAACACTCTTCTCAATGATACCTTGGTCAAGGAAGGA -ATAAAGAAAGAAATTAAAGACTTTTTAGAGTTTAATGAAAATGAAGCCACAACGTACCCA -AACCTATGGGACACAATGAAAGCATTTCTAAGAGGGAAACTCATAGCGCTGAGTGCCTCC -AAGAAGAAACGGGAGACAGCACATACTAGCAGCTTGACAACACATCTAAAGGCCCTAGAA -AAAAAGGAAGCAAATTCACCCAAGAGGAGTAGACGGCAGGAAATAATCAAACTCAGGGGT -GAAATCAACCAAGTGGAAACAAGAAGAACTATTCAAAGAATTAACCAAACGAGGAGTTGG -TTCTTTGAGAAAATCAACAAGATAGATAAACCCTTAGCTAGACTCACTAAAGGGCACAGG -GACAAAATCCTAATTAACAAAATCAGAAATGAAAAGGGAGACATAACAACAGATCCTGAA -GAAATCCAAAACACCATCAGATCCTTCTACAAAAGGCTATACTCAACAAAACTGGAAAAC -CTGGACGAAATGGACAAATTTCTGGACAGATACCAGGTACCAAAGTTGAATCAGGATCAA -GTTGACCATCTAAACAGTCCCATATCACCTAAAGAAATAGAAGCAGTTATTAATAGTCTC -CCAACCAAAAAAAGCCCAGGACCAGATGGGTTTAGTGCAGAGTTCTATCAGACCTTCAAA -GAAGATCTAATTCCAATTCTGCACAAACTATTTCACAAAATAGAAGTAGAAGGTACTCTA -CCCAACTCATTTTATGAAGCCACTATTACTCTGATACCTAAACCACAGAAAGATCCAACA -AAGATAGAGAACTTCAGACCAATTTCTCTTATGAATATCGATGCAAAAATCCTCAATAAA -GTTCTCGCTAACCGAATCCAAGAACACATTAAAGCAATCATCCATCCTGACCAAGTAGGT -TTTATTCCAGGGATGCAGGGATGGTTTAATATACGAAAATCCATCAATGTAATCCATTAT -ATAAACAAACTCAAAGACAAAAACCACATGATCATCTCGTTAGATGCAGAAAAAGCATTT -GACAAGATCCAACACCCATTCATGATAAAAGTTTTGGAAAGATCAGGAATTCAAGGCCCA -TACCTAAACATAATAAAAGCAATCTACAGCAAACCAGTAGCCAACATCAAAGTAAATGGA -GAGAAGCTAGAAGCAATCCCACTAAAATCAGGGACTAGACAAGGCTGCCCACTTTCTCCC -TACCTTTTCAACATAGTACTTGAAGTATTAGCCAGAGCAATTCGACAACAAAAGGAGATC -AAGGGGATACAAATTGGAAAAGAGGAAGTCAAAATATCACTTTTTGCAGATGATATGATA -GTATATATAAGTGACCCTAAAAATTCTACCAGAGAACTCCTAAACCTGATAAACAGCTTC -GGTGAAGTAGCTGGATATAAAATAAACTCAAACAAGTCAATGGCCTTTCTCTATACAAAG -AATAAACAGGCTGAGAAAGAAATTAGGGAAACAACACCCTTCTCAATAGTCACAAATAAT -ATAAAATATCTTGGCGTGACTCTAACTAAGAAGGTGAAAGATCTGTATGATAAAAACTTC -AAATCTCTGAAGAAAGAAATTAAAGAAGATCTCAGAAGATGGAAAGATCTCCCATGCTCA -TGGATTGGCAGGATCAACATTGTAAAAATGGCTATCTTGCCAAAAGCAATCTACAGATTC -AATGCAATCCCCATCAAAATTCCAACTCAATTCTTCAACGAATTGGAAGGAGCAATTTGC -AAATTTGTCTGGAATAACAAAAAACCTAGGATAGCAAAAAGTCTTCTCAAGGATAAAAGA -ACTTCTGGCGGAATCACCATGCCAGACCTAAAGCTTTACTACAGAGCAATTGTGATAAAA -ACTGCATGGTACTGGTATAGAGACAGACAAGTAGACCAATGGAATAGAATTGAAGATCCA -GAAATGAACCCACACACCTATGGTCACTTGATCTTTGACAAGGGAGCTAAAACCATCCAG -TGGAAGAAAGACAGCATTTTCAACAATTGGTGCTGGCACAACTGGTTGTTATCGTGTAGA -AGAATGTGAATCGATCCATACTTATCTCCTTGTACTAAGGTCAAATCTAAGTGGATCAAG -GAACTTCACATAAAACCAGAGACACTGAAACTTATAGAGGAGAAAGTGGGGAAAAGCCTT -GAAGATATGGGCACAGGGGAAAAATTCCTGAACAGAACAGCAATGGCTTGTGCTGTAAGA -TCGAGAATCGACAAATGGGACCTAATGAAACTCCAAAGTTTCTGCAAGGCAAAAGACACC -GTCAATAAGACAAAAAGACCACCAACAGATTGGTAAAGGATCTTTACCTATCCTAAATCA -GATAGGGGACTAATATCCAACATATATAAAGAACTCAAGAAGGTGGACTTCAGAAAATCA -AATAACCCCATTAAAAAATGGGGCTCAGAACTGAACAAAGAATTCTCACCTGAGGAATAC -CGAATGGCAGAGAAGCACTTGAAAAAATGTTCAACATCCTTAATCATCAGGGAAATGCAA -ATCAAAACAACCCTGAGATTCCACCTCACACCAGTCAGAATGGCTAAGATCAAAAATTCA -GGTGACAGCAGATGCTGGCGAGGATGTGGAGAAAGAGGAACACTCCTCCATTGTTGGTGG -GAGTGCAGGCTTGTACAACCACTCTGGAAATCAGTCTGGCGGTTCCTCAGAAAACTGGAC -ATAGTACTACCGGAGGATCCAGCAATACCTCTCCTGGGCATATATCCAGAAGATGCCCCA -ACAGGTAAGAAGGACACATGCTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGA -AGCTGGAAAGAACCTAGATGCCCCTCAACAGAGGAATGGATACAGAAAATGTGGTACATC -TACACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTTATGAAATTCCTAGCCAAA -TGGATGGACCTGGAGGGCATCATCCTGAGTGAGGTAACACATTCACAAAGAAACTCACAC -AATATGTATTCACTGATAAGTGGATATTAGCCCCAAACCTAGGATACCCAAGATATAAGA -TATAATTTGCTAAACACATGAAACTCAAGGAGAATGAAGACTGAACACTATGCCCCTCCT -TAGATTTGGGAACAAAACACCCATGGAAGGAGTTACAGAGACGGAGTTTGGAGCTGAGAT -GAAAGGATGGACCATGTAGAGACTGCCATAGCCAGGGATCCACCCCATAATCAGCATCCA -AACGCTGACACCATTGCATACACTAGCAAGATTTTATTGAAAGGACGCAGATGTAGCTGT -CTCTTGTGAGACTATGCCGGGGCCCAGCAAACACAGAAGTGGATGCTCACAGTCAGCTAA -TGGATGGATCATAGGGCTCCCAATGGAGGAGCTAGAGAAAGTAGCCAAGGAGCTAAAGGG -ATCTGCAACCCTATAGGTGGAACAACATTATGAGCTAACCAGTACCCCGGAGCTCTTGAC -TCTAGCTGCATATATATCAAAAGATGGCCTAGTCGGCCATCACTGGAAAGAGAGGCCCAT -TGGACTTGCAAACTTTATATGCCCCAGTACAGGGGAATACCAGGGCCAAAAAGGGGGAGT -GGGTGGGCAGGGGAGTGGGGGTGGGTGGATATGGGGGACTTTTGGTATAGCATTGGAAAT -GTAAATGAGTTAAATACCTAATAAAAAATGGAAAAAAAAAAAAAAAAGGATAAGAAAACC -AGTAGAAGGTTACTTCTGAATTTTATGGAAATACTTATCTCCATAGGGCCACCCCCTCAC -TAGCAGTTTAAGGGTCGTATATTCATTACTTTATTTATTCAATAGCTATTCTTGAGTGTC -TACTCCCTACAAGACTGTTTAGATCTTACCTTACAACAGACCCTCATCTTTTCCTGAGGC -CTGGAATGAGACACAGGAGTCTGTGTCCTTGAGACATATGCAAGCATTTTCTCAGAAGAG -TGTATGCGTGAATAAATACAGATTGCCTGGGAGGTGGGTGGGAGAGTGCACGGGAGGTCG -TGACCCTCACGTGAGGGGATGGACACGCTGAATGGAGGCATCTTAGTGCACTGTGAAGTC -ACAGGACTGCATGAAACACTGGAGAGGACACAAGTCTAAACCAGCCAGCAGGATTGAGCC -AGCATCTTTCAGGAAAGAACAACCTTTTGTGACTCTGTTGTCCTCTGTCCTCATGGGAAG -CAGTCCACAGAGGAAAGGCCTCAATGCGAGCACAGGCTGGGTTTCCACCCATAACATCAG -GCCCTCAACTGACTATGTCCTATGTCAGAGGAGTTCTGTCCTTGGGCATTCTCCTTTAGC -CACAGAACCATGCTTTCATCAAAGTCAGACCAAGAAAGAAAGTTCCAGGAGATTTCACAC -ACATAAAAGGATATTGCATATATCTCTCAGGGGTGGTATAGATTGGTTGGTCGCTGGCCA -TTTCCACTCTTGTAAAGACAAAGAAGGATCGATAGTGAGTGACGGTAAATTACAGTAGAT -GCTGGTGCATAGCCACTGTCTTATTTATAGAGGACCAGTAATCTGGGCATGCGTTTTTAT -GAGATGATATCTGTTTACTGTCTGGTTTCAACACAGCTATAAGCCAAGTACCCATGTAAT -AAAAAAAAGCTGAGTTCCATGGCCCACTGGGCCTCGTCTTTCCCACACAATCCCAGGTCA -GAGGGCTTCCTTCATCCTTTCAGGATTTTGGACTCCAGGGCTCACTGATATGGTGATACT -CACTGAACCAGTGCTCAGTGCAAGCCGGTGCCAGCAAGTGCTGGGCTTAGTCTCAGTAGC -TGCTTTCAGCCCTGGTAGGCAATAGAAGATTTCTAACACTTGATTACGTCTGTTCATCCC -ACCCACCTGACAAGTCCAATCTGATCTTAACAGAAGAGTGAACATGCAAGCAGCACCCTT -GCCCTGCAAGGTGTGCACGTTTCAATTAGACCCAAGGTGGAAAACAACCTCTGGTCTCAG -TTTTCATGTGTCCCTAACATGCCGCACACGTTTTCAGGGTGAAACATGTCTTTTCTTTCT -CTCTCTCTCTCTTTCTTTCTTTCTTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCC -TCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTTCTTTCTTTCTTTCTTTCT -TTCTTTCTTTCTTTCTTTCTTTCTTTTTCTTTCTTTTTCCTGTCAGCTCCAGTTCTTAAT -AGAACAGTGAGTGTAATGAGGCAGGGCATGAAATTTTCATAACCAACTCCTCCATTTACA -TACACAAAAGCCAAGATAGCCGGAAGAGAAAAACAACTAAGGCACGTAAGATCTGAAGTG -TTTCTGAATATCACTGCTGCTCGCCTGATGCTTTGAAATTGATGTGTGTGGATGGTGTGT -GCAAACTGTTTCTTCAGCCATTCAAAGCTATTTATCGAGTGCCCATATTATGGGTGAAGT -TTTCCTCTGAGAATGTAGTACGCTGACAGATGTTTAAGGCAAAGGGTGGGAAAGAGAGGA -GATGGATGGAGTGTTATAGAGACATCAACAATGAGGGATAGGAGATAGAGATATCATAGC -CGTAGTCTGCGGCAAGAAGATTAGAAGGCTAGTTATGGTAGGATAGAATCGAGTGATGTT -CTGCGAATATAAAATGTACATCTGATTTCAATGACAGAGCTGCTCTTGACTTTGAACTTC -CAGAGACTAGATTCTCATTATATTCTTGGGACTCAGGGCAATTCTTAGAATGTAGTCACT -GGTCTAACACGTCCGCTGGCTGGCTGCGTGGATTTCCTACATAGTAGCTATAGGTAGGCA -ATACTCTAATACTCTATAGCCACTCCTTTGAGCTCATTCATTCTCCCACAGTCCTTTAGA -GCCAGAAGTTGCTGTTTAGCATGCAGGCGGCTGTAACAGATCCCACCCCAACACCAACAT -GTGCCAGTCCCTGTGGATTATCTTGGGATTTTACAGGATGTTTCACCTACTGGTTGATCT -GAAGGACTCTTTTTGTTTTGGTTTGGTTTGGTTTTTCGAGACAGGGTTTCTCTGTGTAGC -CCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCTGCCT -GCCTCTGCTTCCCGAGTGCTGGGATTAAAGGCATGTGCCACCATGCCCTGCGATCTGGAG -GACTCTTAAACTCTTTATATTTTCTAGTTTTATGTCAACTTGATACATAGTAGAGTCATC -TGGGAGTAGGGATTCTCCAGTGAGAAAATGTCTTTATTAGATTAACCTATAAGTGAGTCT -GCTGGATATGTTCCTTATTGCCAATGGTGTGGAAGTGTTCCTTGTAGTTTTATGCTACCA -CCTTTTGCTCCGGGATCAGCCGTGCTACCAGCTCCCTCCCCTCCCAGCTTCCCTTCTGCT -CTACCCGCCTTTAGCTCCAGAGATGAAAGTGCTACCAGCCCTCTCCCAGCTCCCCTGAAA -CGGCAGAGGAAAGACACACACAATTTGTTCCTTTATAATTTGCCTTCTTTGCACAAGTAC -TGGGTGTGCTAAACACCTTTAGCCACCTACCTGTAGTAGTGTTCACAAGCTCCAGCTCCC -CCTTCGACCTCACACGGTGTCTGTGTTGTTCTTCCTTCAAAGCATGGCAGAAAAACCTCC -CTCTCCTACCTTGTGTCTACCTTTTTCTCCAGGGACATGGAGGTCCCACTTATACCTTTA -GCCTAGCAATTAGCCCCCAGTTTTCTTTACTGACAAATCAAGAGCCAATTGGGGAACAGG -ACCTTAGCATCAGCACCACCCCTCTTCATGGGGGTGGCAAGCCCACTTTGGAAAGTACCA -CCTCCAAGCAGGTGGGCATGAATTGTATATGAAAACAAGCTTAGGCTAGTCCTCTGGTGG -TGGCTTATCTTCCAAAGAAGCAGACTGTGCAAACCATGAGGAGCAAGCCACCAAACAGCT -CTAGGGAGTAAAGTCAGGTTGTCTGCACAGACCTCACTTACCCAAGTGAGGCAACTATGA -GTTCCAGAATCAAAGCACACTCAAAACTTAGTTATTCTTAAAGTCCTTCTCCCATCTCAG -AACCAGGATGGGCCTAACGTATAGGCCATAGATCCTCCAGAGAGAAGAGAGCCCATAGGA -AACTGTAAACAGGAGTGGGTAAGTGATACACATATGTGTATGAGAAGCTTGCCCAAGCCA -TTTTCTTTCATCTTTGCTGGAGCATCAAATGGGAAACAATGACTGTGACTTTTTAAATTT -TTGCTTCTCCCACCTCCCTGTTGCTGAAGACCAAAGCCAGGGCCTTGCACTTTCTAGGTA -AACACTGCACCACTGAGCTAAATATCAGTCTTAGGAAGAAACAGAACTTCTAAAGAAAGC -TGTATTCAAGTATGGATTTGCTCTAAAGATACTACTGAGGTTATAGCATTGGCCACCTAC -AAGAGTGCTCAGCACCCTGATGTTAGAATAAGTTGGATGCAGAGCAATGGCCTTGGCCTT -ACCCTACCTGGAAGCTGAGAAAAGCCATTCCCTAATTATCTGGATGAGATATGAATGATA -AGAATGTTTTATTCAATAACAGCAATGTGTTGAAGAAGGAAAAATAAAAACAAAGAGGAA -AAGGTGGAAGAAGAGGAGGAGGTGGTGGAGAAAACAATAGCAATCATATATACATACATT -TCTAATTGGAGTCTCACTATTCTTTGTTTAGCATAACTCAAAAACAAAAACAATCACTGA -ATAATTCTTTTAAATAAGCCTTATATATACTTGTATTTAAAACTTTTAAAATATATTAAT -AGTGGTAAAATGAAAATTGATACACTACCCAGAATTAATTGAGCTCTACCTACCTAGTTT -GCTTTCTGTTACTGTAATAAACACCATGGCAAAGGCAACTGAGTGGGGAGAGGTTTTATT -TTGTCCTGCAAGCTAAAGTCCATCATTAAGAGAACTCAAGCTGGAAACGGGGCAAAAACC -AAGGAGAATGCTGCTTACTGGCTTGTTCTCTAGTTCCCCCTGCTACCTTCCTTATATGAC -CCAGGCCCACCAGCCTAGGGATGGTATTACTCAGAATGGGCTGTGTACTTGTACTTCAAA -AAGCAACTAAAAACTGTTCACAGACATCGCCATAGTCCAGTCTGATCCAGGCAGTTCTTC -AGATGAGATTACCTCTTCTCAGGTGACTCTAGATTTGTTTCAAGATAAAACTTGAATCTA -TGACAATATATATATATGCCATAAAAAAGGGATCAGAGAATCCAGATATGGAAGCATACA -ACTGTAATCCCAGCACAGGAAAGGCAGGGAGGAGGAGAGCATGTTTGAGGCCAATCTGAG -GTGTATCATAATACCCTTCCCAGAATAAAACAAGAGAATAAAGTTAAAAAAACACACTAG -ATTTACAAGCTGCTCCTGGACCCAGTACAGTCATTTGTGGCCAACCACTCTGAGTTTCAC -AATTAGAACACACTTAGCTAGAGTCACGTTTTATAGCTTCTGTCTATCTCCATAACTGTA -ACAGTTACACTCAATGAACAAGGAAGGAGGTAGAAGCATCAGACAAGCCTTTATTTTGAA -TTTGGAAAGAAATTGAGTGCGGTAATTTGCTTCCCATAAGCCGAGGTTAATGTGAAGATG -GTGAGGTCCCCGTGGACCTATTGTTCCCTCGAAGAAGCTCATTCCTTCTTTAATTATCAT -AAAGTGTAAATGTGGCCACTCTAGACCACCACAGACGGCTCTCACCATCCTCCACTCCCT -CATCTCTGTGCTGACCAAATGCACACACCTGCCAGATTCGCTCTCCGAAAATGTCACATT -AATCATGTTTTCTCCAGCTCGCTGATCTTCACAGCTCCTAATTACTGAGCAGATTTCCTT -CCAGAGCAGACTTGACAGCCCCAGGCTCTCCTTGCTGGGCTCTCGTGTGGCTGACTTTCT -GTGGGGCCCCCTTCCCTCCAGTCCTATCCTCCTGACCAGCCAGACTCAATATTTCTGCAC -TTAGCCATAAGCTTTGCCCAACACATAGAATTTCTTCTAACCGCCTGAGGCTAGGAGTCT -CTACATTTCTCTGCCTTCCTCTATTCCAGAATCACAGAGCATCTGCATGAATCAGAGCCA -TGGGTGATTCTACTTCCTCTTCCTGCCCCATGGGATGTCTTTCCTCTTCACTGCCTCTTC -CTGCCCCATGGGATGTCTTTCCTCTTCACTGCCTCTTCCTGCCCCATGGGATGTCTTTCC -TCTTCACTTCCTCTTCCTGCCCCATAGGAGGTCTTTCCTCTTCACTTCCTCTTCCTGCCC -CATGGGATGTCTTTTCTCTTCAGAGCTCTTACAGCTTAATTTGTTGTCATCTATTTGCCA -ATTAGTCATATACCCTCTCCATGTTGAATTTTCTTTGGATTTCAGAGGCAGGGTCTCACT -GGGTAATCTAGACCTGCCTAGAACTTTATATGGAGCTGACCTCCAATCCACGAGCCTCTT -GCCTCTTCCTGAGTGCTGAATTTATAAGGATGTGCCATGGTGCCTAACTCCTGTTATTTA -AAATTAGAATAGTTAACTCAAAAACATTAAGAAGTCTTACCACCGTGATCATTACAACCA -CGTTCTCCTTTCCATACTTGACATATTTTGCCTGTGGTAGATATGCTCAATAAACATGTC -TTGTACTGAGAATGTTCTTTGCATGGATGAATTAATTAATCCATAATTAATTAATGGGTT -GATTTCATTAAAATTCAGTGTCAAAAGACTTCTGTACTCTGCAGAGCAGAGCCAGTCATC -ATGATTCAGGCTTAGCAATGACTCCAGAGTAGACGACTGCCTGTGTAAGGGAAAAGAATC -TTACATTCTTACGTCCATGACTTTCTCATCGCTGAACCAAAACAGCCATCAGAAGCATGG -AACAGGGGGAAAGGCGCACAGCTGCAGGGGGACGTTGGTTCTTTGTGGAGGTGAAGGCAT -GGCAACAGAAGCATCTCCATCAACAGTAGTGACAGTGTGTGGTGGCAGCTTCTTCATGTG -GGGGGTGCAGACCGGGAAACAAAGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTAGTTATACGTCTGTCAAAGGAATGTGGAGAAAAGAGGTTTCTTTTTCTG -TCACTGTCACTCTGTGAGCAAAGCTTGGTTGTCATTTTGACTTGCCTAGGAAGAAGGAGG -AATTTCCTCCACCATATTGGCCTAGGGAATGTCTAGAGAACATTTTCTTGATTGCTAACT -GTTGTAAGAGGGCCTGGCCTACTGTAGTTGCAAATAGTGTTAGGAAGAGAGTCCTGGGCT -GTATTAGAAAACAGGCTGAGCATAAACTCACTAGCAAGCCAGTAAACAGCATTCCCCCGT -GGTCTCTGCTTCAGTTCCTGCCTTAAGGCTCCTTCCTTGAGTTCTGCCCTAACTTCCTTC -AGTGATGGAGTGATGGCAGGAAATAAACCCTTTCCTCCCCAGCATGTTCTGTTTCAGCAA -CAGATATCAAACTAGAACACACTCTTTCCCCTATAGGGTCTCTCAATGAACCTGGAGCTA -GGCTGCTGGCCAGCAAACCCCAGAAATCCTCCTGTCTCTGCTTTCCAGTGTGGGGTTACA -AGTAAGCATGGCAAGTCTTTGTTTTTAACAGGTTCTGGGGTCTGATCTCAGGCCCTCGTG -CTTGAACAGCGAAAGGTCATACCCACTGAGACATCTCTGCAGAGTCACAATTTGCTTTAC -AAAAAAAAAAAAAAAAACTAGCAAGACCCTGTCTCAACACACACACCACCACCACCACCA -CCACCAACAACAACAACAACAACAACAACAACAACAAAATAGATATGCACTTCAGTTATC -CAAAGTGTTTTATTTCTGCATTCTCATGTCGAGTCAAAAAACAAAGAACCTTGCAAATTT -TGTTGACATAGTAACTTCCATGCCACCCTGGGCAACTTAATGAGATACTCCTCTCCAAGA -AAGAGCCGTTTCTGTTTTCTTTCCTTTTAACATTGGTGGTTTTTTTTTTTAAATCTCTCT -CTCTCTCTCTCTCTCTCTCTCTCCTTTCTTTGCAATGCTGTCATTTTCTTTGTGGTTTTC -ATGACACAACAAAGCAAACTAGAGATGATGTGCTGGGCAGATGACAATGGAGGAGAGCAG -GGAACTGCCCATCCCCCTCCCTGGCTTTCCTACGATGTTGGTCTCCCTATTTCCTCACAT -GGACTATCTTGTCCTCTGAGATGCTTTCATTCAACAGCAGTTTTTGATTCCATGATTGCT -CCTCAGTCTAGAAACTGTACCCATACTCACAGGCTAAGGAAGCTGATCCTGCAAGCCTGG -AGGAGCCTTCTCATCGCAATGGAGACAGTGAGCTGGTGTGACTCGGTGGTGGAGCAGTGA -CTGCCTTGTGACTCGGTGGTGGAGCAGTGACTGCCTTGCACAGAGTCCTTTATGTCTCGG -GGGCGGGGTGGCTCTGAGGGATAGCATCCCCAGCCAGGTAAAACAAGGAGAGAAGATAAG -AGATTGGGACGAAACATGAACAGTGAACTGCTAAAGATGGCCGTGGTGGGCAAATTGCCA -AGTAGTCCACCTTTTCAGAAAGGCAGAAAGTGAGCAAAGTACACAACCCACAAAGATCTG -GGATGATCCCATGGCAGCCAGTGACATTGGGTGCATGAAAGCCTGTAGTAATTTTTACTC -TGTGCTTTTTCTTTGGTGGGGACAGTGGGAGGAAGAAGCAGGGGGCTAAACTCAGGGTCA -TGCAGGTGCTCAGTGGATGCTCTGCCTCTCCAACCTCAGCCTTCCTTTCTTCCTTTCTTC -CTTCCTTCCTGAGTTTGTTTCTCTGCCTACAGAACTGTATTCTGTGGCAGACCATTTTCA -TTTTATGGCTTCTCTCTAGGAATTTATTGTAATTAATAATTTTTCCAGTCAACTTGTGGG -CCGTAATTTTGATCTTCCTCACTGTTCCCCATGAGGAGACAGATGCTGGGAATGAATCGA -CCCCTTGTCCACCAGGCATCTCTTCACCTTTCTGTTTGCTAAGAAGGGTGGCCTAATCTG -ATTTTGCTTCCTGAGGGAAATGCTTAGGTTGGAACAGATACTCACTGGGACAGAAAGTAG -ACTTCTCCTTGGACATTCTTCCATGCACTCTTCCCATCTAGATGTGTTTCCAGTCTCAGG -GGCTCTACTTAACTAAAGGTTTGAACCTCAGACTACACAGCACCTCTCAAGGGTATGTGT -TCCAAGATGGACAGATTTGACAGGCAGTATTCACAAAGATTGTCTGAGGAGCTAGCCCAG -GTTACTTCATACCACTAAACACATTCTAAAAGTTGTTGCTAATTTATGATGCATAACTTA -GCACTTGTTTTAAAATCAGCTTAATTGCAGACCTACTTGAAATCTAAGAGAGATGCTCAC -CTCCCCTAAATAAGAAAAATATCATGTTAATCTACATCATATTGAAAATAAATACAGGAA -TGTAAAAATCCAGAAGCCTGGCAGTGACCTCTATTGGTAGCACTGAAAGGTTAAATCTTT -CTGATAGGAATACAAAATGGTGCAAGCTCTATAGAAGAGCCTTTGGTAATGTACTAACTA -ACAGCAAAATGGCATCTGTATTCACTCCTGGGTCCATTTCTAGAGATCTGTCCCTAAGAT -AGACTTCGATATGAAAATCCTTTGTAAACGCACAGACAGGTGTCTGAGTAGATTGCCTTC -AGTCTAACCATGTAAAGGAATGCCGTATATCACTAAAGATGAGCAGGAGGTTAGGGAAAT -AGCTCATTTGGAACCTGAGTTCCCCAGGCCCCATATAAAAATAAAGACTGGGCCCACGTT -TATAGTCCCAGTGCTGGGGAAAGCTGAGACAGGCAGATCCTGGGACTTACAGCAGACCTA -CTCAGACATACATACATTCCAGACCAGAGAAAGACCCTGTTTCAAAAGGCAAGGTGGGCC -GTGCCAGACGAATGACAGGCGAGGTTGATTTCTGGCCTCCATATGCACGTGTACCATACA -CACATGAACACACACACACACATGAACACACACACACACATGCATACACACACACACACA -TGAACACACACACACACAAGGATGAGCAGCTTCTCTTGGCCCAACTGAAAGTAGGCTAGT -TTTCTGAAAATGGAAGGATAAATGCTTACCCATTGTTTTATACTTAATAAGGCAAAGATC -AGTCCTCATAACCACACAAACCTGTCTATCTGCAGGGACTGTGAGAGAGAACAGTGGGAG -CTGTAACCTTTGCCTGCGCTTTGTTTATAGACCTAAAATTATGTAGAAATGTAATTACTA -AAAAAATTAATTTTAACTAAACATTCCCTAGATATTAAATAAAGATAATGTGAGCCTAAG -ATTGTATCTACCTTGTGTAATAAACTCACTGAGAAGATCACCGTTTCAATCACCTATCTG -AGAGACTGGAAAGACGGCTGAGCAGTTAAGAGAACTCGTCTTTCAGAGGAATTGGGTTCC -ATTCCCAGCATTCATGCAACTTTCCTTACTGTCTGTTTCTGTAGTTCTGGGAGATCCACC -ACCCTCTTTTGGCCTCCATGGGCACTGTACACACATGATGCACAGACATACAGACCGACA -AACAACACGCATAGAAAAAGAGAAATAAAATCTCAGAAAAAGGAAAAATAATATACTCAG -AAATGTTATTATAGCTCCCTAGAGACAAAAGAATTTTTAAATGATCTTCCATGGCCGTTG -GGCACATCAGCATTGGGAATGCTGACTGGTTACTCTGAAGCTGTGGTGTGAATAGTGAGC -GTAACTATGTGAGTATTGATGCACTTGAGATCTAGATTTTTGTCTTGGGAGAGATAAGAG -GTTGGTAAATCTGAGAGATATTGTCTGGCCAATCTAAATTGAAAATATATGGAATACACT -GGAAATGTAGGATACAATTTATAATAAGTAAAAGAAAATACAGATGATCAATTCGAACCC -GGAGGAACCCCCAGAAATACACAATACATTAATAATCACTGTTCTTGATCCCTATGTTAT -GGCATTTGCACACAATTTTCAATAAAAGAATCAACCTCCTTCAGGAAGTACTCATGCCAA -AAGCAAGGAGCCTATACACACCTAAGGTTATATCAAACAGATCCTGCAGCCAGATGGCTG -GTTCTCATTGTCAATGGATTATCTAACCGATAATAATGAGTGGCTTGAAATGCTTAGAAT -TTGCCTTAATCCTGGAACTGATGATTCTTGAAGTAAACTCACAGATCACCTATAGATGCT -GCTAAAGAAACCATTTTGCAAATTTTATGAATACAAGGAAATTCCCCTCGATGGCTGCAG -TTCCAACAAATAAATGAAGAGAAATTGATGGGATAAGAATGCCACTTACAACACTTAGAG -AATGAGTAGAGTTGGACAAAAACTCCCTAGCGTAATGATATCATCCAAGTAAGAGACTCA -GACTTGCATAACCCTAAGCAGCAAGGGACAGTTATAGAAGAGCCTCCCTCACCCAACATG -TACAAGGGACAGAAGGGCATGTCAAACATACCACCCAGGGAGCTGCACAGTGTATGAAGT -CATGGTGGCAACTGACCTAGTCTGCTCAGCAAGTATACAGGGGAAAGGGAAGCGGCAGAA -GAGACTCTACACCACAAGGGCACAGACGCGTCCTAGCCTGGCCTATGGTTACTCATGGCA -CTTATCTGAATCTCGCTTAAACAAACAACTCTTAAAGGATGTACCCTCAGTTGAGTCAGT -TTAAGCACTACTTGACTGCATTAAGAAATTACCATCTAGTTACATGAAAAGTGTTATACT -TATTTTCTTTACATTCTTATATTTGAAATTTGTAAACTCTACTATGATACATGACAATAT -ATTACGTTATATAGTACGATTAAATCACCTATTTCTGGTAAGTTGCAATCCAGCCAACTT -AGCCTACAGAGGGAGTTTCAGGCCACTGAGGGATCCTGTCTCAACAAACAGGGGCTGGGG -CAGTGCCTGAGAAACAGAACAGTAGTCCAGGTTGTCAATATTTGCATTGGTACAGAGATT -GAACCTAGGACTTTTTCTATGCTTGGTAAGGACTCTTCCATTAGGCTGTATGTCCAGGCC -CCATTACATATCTTATTGAGAGCAATAGAAATTCAGATCTAATATTTTATTTTTGTGAAT -ATTAATATATGGGGCGCCCATGTGAAGATCTGGCATGACCAGAGCCACCACACTAAATCC -AGTGCTGTGTTGAGTCATGTAAACTGAACAGCCAAGGGTCAACAGTGGCTGAGTCCTAGC -AATTTCCCACACTCCAGGCTCAGCATCTTGACTTCTTGAACTTGGCCATTGGTGACAGGA -GTAGTCAGAGTAGTCTTGGCGACTTGTCTCCCTTACTTTCTTCCAGGTAGTCTGCATTTA -GAGGGGACCCTAAACACAGCCTGTGGAGCCTCTGAAGTGGGGGAGGGGTAGAAAGTTCTC -TAAAGGTTCACTGTGTTTGAAAGCTCTCCATCATCAAAACCCCCATGATAACCTCCTGTA -GAGGAGAAACTGCTTTATTTTGGCTAATGGTTTGAGACACCTCAGTCCATGGTCACGTGG -CCCTGTGGCTTTGGGCTTATGGTAGCACACACAGCTCCTTGCAATAGGAACTCATGTCAA -CCAAATGTTTGCCCCAATTTACAGCAAGGATCAAGGTCCTTATCTACATTTGTTTGTTCA -TAGTTTAATGGGAATTGCAAACTACCTATAAGTCTTACAGGTTTTCTCAATATTTGTTTG -AAATTTATCATTTCAATGTAGTGTTTATGAAAATTGGAGTGTCTATCATTATGGTTGGGA -AAACAGATTGAAGCTGGGGAGAAAAAGGAGAGGAACCCTCCCCCTGCCCCCAACGACACT -ATCCACCTCAGCTTCTTAAGGAAATGACTGTTCTATAGATCAAGTAGCCAAAAGAAGCTA -AACCTCTGAAAGGCCTGCTGGACTTAGCAATTGTACTCTGGTTAGAATCTGATTCTATAA -AGACAGTACTTAGGCACAGCTAGGCTTGCATATGATAACTAAAGCTTAGCATTATTAATT -ACTGCTCAATGAAGATAGACTTCTTTTCTCCAAGTGAATGCATCACAGGAAGGTTACCCA -GAATTCCTTTGGATGCTCTGTAATCATTAGAGTTCAAGACCTCTGAGAAAAATCGATTTC -CAACCTTCAATATGTCTCTTTGTATGCGCGAATGGCATTTTGGGATTCAAGCATCACATC -TGGATCCGCAGCTGGAGTAAGAAAGACAAGGGTCCACCTCTTTGGGTTCAAAAAACTTCT -AGTAGCACTGCACTTAGTCAGAGAACGCATGGGAGCAAGGATGAGTGCACATAATCTCTT -TGATCAAGTCAATGAATTGCTGATATGATTCTAATATATATATTTGGCTACATGCAGATC -ACAAATAGCACTGGGGTTGATGCGGGAGGCCTCTGTCCCATGGACCTCTGTATATCGGTA -GCATCTGCAGAGGTTGTATTATGAAATCATACTTGAATGATACCCAGATATTTTAAAAAA -GAAGTATTTTCACATTCCTCCCTCTGGGTATGTTTTTTTTTCTCTTATGTGTGGTTGATT -TCCTGTGGGCTGGGTTCTGAATTCTAGAAGGTAAAGCTTCAGGAAGGAGCTGTGACAAGT -TGCCCGGTTTGAAATCTCCTGCGTACATAATCACTGTAGCAGATATAATTGGAGCTAATT -TCATATTTCCTGCATATCATATTGGAAAATTGAGCTGTCATATCTATTTAAAGGCTACAT -GCCCAAGTGAGAACACCCAAGGCTTGTTTCTTTCAATACATTTGTGCAGGAGGATTTCTT -CTCTCATGAACGTTGACTTGTACTAGAAGCCAAATTTGTCTAGTTGAGTGCACTTTGAAG -TTTACATCTGCATTGTCTATGGAATTTAGAAAATGGACAGGGGACAAGCTGAGAAAGTAA -AGTCATTTTTGAGCTGTCCTTTTCCATTAAAAATCCCTGCACTTCCAGAGCGTTTAAAAT -TGTGGGTTATTGTAAGGCCAGTATGTTACACGTGGGTTCAAGTAGGTCTTGTTCATCTGC -TATCTGTGTGTCCTCTCATACCTATGTAATCAAAGCATGGTTAATAGAAATGGTTGGGAG -CCTGTCAGCCTGCCTTGGAGAGAAATTAAGCTATGTGCTATGAAAGTATACCCTAGAAGA -TAGGAACCCTCAGCTGTGGCACTTATCAACCATCTAACCTGTCAACTTCTACATTCATGT -CCTTTCCCTGTGGCTTTTTCTGACCTTGTTTGCATCTTGTGTGTTTTCACTAAAGAAGCT -TGGCTGGGAGGAAGTGTGTGTGTGGGGGGGTGTCGCTAAGTGTACCCTTATACAAGTATG -TAGGTTAGAGGACAACCTTGAATACTGTTCCTCATAATTGGTACTCATCCTATTTTTGAT -ACCATCATCTAGGTGCTTGCCCATTAGGCTGTGTTTCAACTGTTTAACCTGAGACCAAGG -AGTATAGGAAATCATGTGTCCTGTAAGCAAGGTTTTTTTTTTTTTTTTTTTTTCCCTTCA -GTGGAGCAAATTGCCCTCTTTCATTTATGCAGAATGGAAACTCTACATGGTAGAGTTTCC -TCTGAAAGAGTTCTTCCTGAGAGTTCTCTAATCCTCAGAACCCATGCCCAGCCGGACCTC -ACAGAGCAGGGAATAGTCATTTGGAAACACTCGAAATGGTCTTTCCCCAGGCATTCCTCC -CAAGTGTCCACATCTTAGGCTCTGGCTCTAGTTGAATGTTTCTAATGAATTCTCATAAGT -TCTGGCATGGATGCTCCCTCAAACCAATACAGTGCGTTTACATGCATATCTCTGTGTGGA -CCAAGAGGAAGAGAAGAACTGCACATAAACAATAGGATAGGATGGCCCCAGACAATGATT -GACTTTGCTGGGCTGAGTGTAAAGCTGGAAGAATCCGCATAAATGACCAAGAAAGGGAAT -CAAGGGGGCAGTTGAGTTCTTAGCTTATAAAGTTGTTTTGGCTTCAGTCATTCTGTCGGA -GGCTAAGCGCTGTCTTCTGCCCTAGTTCCTATTCTTGCCGCTGTAATCAAGTGCGTGACC -AAAGCATCTTACAGGGGGGTGGGGCACGGAGGGGAGGACGGGTCTGCTGTGGCTCATAGT -TCAGAATGCACGTTCCTACACAGCAGCAGAGTGGAGAGCCAGTGGCAAATAGTTTAGTGT -CTTCCAAAAATCGACACTTTCTGTTCCTTCGTGAATAAAGAATGCAGAATAGGTAAAGGA -GATGAGTTAGTTGATAATGCCCTCAACAGGACATCTGGGGAATAATGCAGCGCTGTCATG -TTTCCCTGTCCAGCCTGTGCTCATGTCTCATCCAAACTCCCAAGCCCTACACAGAAGCCT -CACGTTTTCCAGGGCTAAGAGGGCTGAGCTCCATGCAAACTGGTTGCTCCAAACTTACTC -ACATTAAGTTCTCATTGGTAACTTTGGGGGATGGGAAATATCTAATCCTGAACATATTTA -TTTGTAAAAGTTGGATTAAGAAGGTTGGTGCCTGGTGAGATAGCTTACTTGTAGCTTACG -TGACAGGACCTGAGATTAATCCCCAAGAGCCATATTATCAACAAATCTAGGCCTGGGTGG -TGTACATTGAATATATGTCTCCTATGGAATCCAATTAGTGTGGACCTTATTTGCATGTGT -TTATAGCTGACCACCTAGGACTGGGGTCTCTCATCCCTGAAAAATCAAACATACAAAAGA -AATCAGCTCTCTCTCCCTCAGCAGCCCCTGACTACCTATACCTCTTCATCTAGGAACAAG -CCTTATGAAATTTTCCTCTGTCCATGTTGGCCTCTCAGCTGATGTGGTTGTCATGGGTCT -TGTGTAGACAGCCATATTGACAGTTTAAGGGAGCAACACTCTGTCCTGTTCAGAAGGTAC -TATCACACTTAGACTCTTTCAGCCCTCTCCTCCACAATGTCTCCTGGTCTTAAGTGTAGA -TATTATGTTATAGATGTCCCATTCAGAGAGGAGTAACCCACTGAGATGTCCCATTTGGGG -CTGATCACCCCACTGAGCCTTAAATGTAGGTGTTATGTTACAGAGCTGAGCACTCCACTT -ATTCTCTGCCATTTGGACCATTTGTGGATCAAAGATTATTTTAATAACCTGTCTCCATCT -TCAAAGTCTAATTACGTTATTCCAGTTTCCACCTTTATTCCAATTTCCTTTTCCTCTTCT -TCCTCCTTTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCT -TCTTCTTCTTCCTCTTCCTCTTCCTCTTCCTCTTCCTCTTCCTCCTCCTCCTCCTCCTCC -TCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCTTCTTCTTCTTCTTCTTCTTCT -TCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTTTTCTTCTTCTTCC -TCTTCCTCTTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCC -TCCTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTTTATTGAT -TCATGGAGAATGACTGTTTCCATGGGTGTATGTTTGTTTTGCATGGGTTGAGACCAGCAG -CCTCCAGCAAAGGCCCAGGTACAATTAAGTCCTAGAGGGGTTGGTGGCAGCATAGAAAGT -TCTAAAGTGTACATGCCACATATTACGAACCAAAGGAGGCAGCTGAGGTAGTTGTTTTAC -TACTTCTTGTAAGATATGGATTTGATTGGCTTGCAACATTGAAACAGTATGTAGAAATGG -ATCCAGAAAGCCTCACTGTCTGGCAGGCTAGCAAATGCTTAGGTCCAAAGTGTATATCTA -AAGTCATCCAACCAGTGATCCCCTGTAGTCTCCTTAGGTGCCTATGCATTGCTCTATTAA -TAGTTCACGTCCCCATGGACAGTTCAAGCATTACAATTCAATTGACAACTGTAAATTACA -ATATAAATGCCATCAAATCAGTGGATGGCTCGCTGCCAAATTAAACCACCATGTTTGTAA -TGGGACAGATCAGTTCCCAGTTTGAAAGTAATGGCTAGCAGAAAGCATTCAGTCCATTCC -ATGCAAATGTTCTTCAAACTTCAGCCAGTTCCTGGAGAGGGGCATATACTCTATCTAGAT -AGGAAGCCAGTGGGAGATGTCATGAGCTAAAAGTCTAGTTCTGTCCTGAGTGAAAAAATG -TATCGATTTAATTTTGTTATCTCTCCCTCCCTTTCTTCCTTGATCTCCCTTCCCCTCCCC -CTTCCCTTCCCCTCCCCCTCCCGCTCTTGCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC -TCTCTCTCTCCCTACTGTGTCTTAAGATCTCTATGGCACCGGGCAGTGGTGGCACATGCC -TTTAATCCCAGCACTTGGGAAGTTCCAGGACAGCCAGAGCTACACAGAGAAACCCTGTCT -TGAAAAACCAAAAAAATTTAATAATAATAATAATAATAATAATAATAATAATAATAATAA -TATCTATATTGCAGAGGGTGGTCTTGAACTTCTGGTCCTCCTGCCTCCACCTCCCAAATT -TGGGGATTAAAAGGTGCCCAGTTTATACTGTTCTGTAGACCAATCCCAAGGCCTTGTACA -AGGCAAACACTCTACCAACTGAACTAAATCACCAGCTTTAAGTCATGGGATTCTTTGAAA -AGCAGACTTAATCAATCCCTTTAATTTTAACAGTCATTAAAAGTCACCCATTAAAGGTCA -TGCACATCAATAAGAGGCTAGATGTCACCTATCTTGTATTGTTCACATACATACACACAT -ATTGCACATACACACACAAGCATGCATATTCATAGATACACAGCCATGTATACACACATA -CGAGCATATACATGCCTGAATGTGTATACTCAGCACACATACAATTACAGTACGGTGTGT -TGAAGTATATACAACCATGCATGCACACTTCATGACAGCAGCCATTGTGTATCTCCAGTG -TTTCTTTAGGGTGAGCTGAACAAATACTGTTGCTCCAACCTGAGCAATTCCCACCGGAGA -GGTGCAGAATGGGTGCCAAAGGGCCACCAAGCTGAGCTATGCAGACAGAGCTCCCTGAGT -CGGTCCCCGCCCACCTCTCTTTTCCTGTTTTATTGGGGAAGGAGCAATATTTTCTTTGAG -CACGGGGTTACCCTGGGGGTAGGCTGGCACTCTGTTTAGGAGAAGCTCTGCCTGTTCATG -CTGAGAAGGAACTGGCCCAGGACAACAAAGAGTTGCAAGCCTACATTTCCATTCTAATTA -GCATTTTCTTCACTTCGGGAGATTGTTACCCCAGGGAGCCTCATTAGCATAGTTTTGATG -CCTCACCTGTACACAGGAACTCCTGTGGTGGTCTCTTCATTCCACATGCCTCTTACTCTC -TAACTCTAAAATCCACAAGGCACACATACTGGCTCAATCTGTAGAGCCTGCCTGTCAGAC -CAGAAGCCCTGGACAGTCTCTCACCAATTTCCTCACCAAGACTGCTTTTGGCAGAACCTT -CCACTGGATTATGGCTTTGTTTACCTATCTTCCTTGGCTGAGTTGGACTGCATTATCTCA -TCAAGATTCTCTTGCCAAGAGCCCACACACACCCTGCTTCATTATAATTTGACTCCGGAC -ATCACGAGTTAAAGCTGTAAGCTTGCAAGGAGCACTTCCTTCCACATTAGCCTTTCTTTT -CCAAATAAATTCACTAGGTGGCAGTGAACAGCGAGGGAAAGAGCACTGCTTCTCAAAAGA -GGCAAAAGCAAGGGGAGCTAAGCATATCTAATCTCGAATTCTAAAGAATCCTTTTAGGAG -CTCTGATATACGTTGCTAATGGAAGCAGCTAGTCTCCATTAAATGATGAGATGCCAAGAT -ATAATGTCAAGTCTCTTCTCAGCACTCCACTGATCATTTTCAGACCAGCTGTGTTCATAT -ATTAAAGTTGTATGCATGTGTGTATGTGTGCATGTGTATGTATGTGTGCATGTGTGTGTA -TGTATGTATGTATGTGTGCATTTATGTGTATATGTGTGTGCATGTATGTGTTTATTTGTG -TATATGTGTGTATGTATGCATGTATATGTATGTATGTGTGTATATGTGTGTATGTATGTG -TGTGTATTTATGTGTGTATGTGTGTATATGTACATGTATGTGTGTGTATATGTGTGCATG -TGTATGTGTGTATGTGTTAATATTTATATGGGTATATGTCTATAAGTATGCATGTATATG -CGTATATGTGTATGTTTGTGTATGTATGTATGTGTATGTATGTGTGTATATGTGTGTATT -TATATGTGTATGTATGTGTATATATGTGTGTATAAGTATGCACGTATATGTATGTGTGTA -TGTGTGTGTACATATGAGTGTGTCTATATGTGTGTGTATATGTGTATGTATCTGTGTATG -CATGTGTGTGTAAGCATGCTCACGTGCATAGCACACTTTCTTTAGAAGACAGAGAAGCCT -CATTATCAGATTAGAAATTTTAGGATTATTGTTTTATAGTTAATTCCTCCAGATGACCAT -CATTTCAACTAACAGCCCCCATTTCTTCCTACTAAGCTCTGACTTCCCATTTGCTCAGCA -GGTAAAGCTTAGAGTCCTAAGTGCCTCAGTGTGGAGAAGACTCTTATGTCTTAAGACACT -GACTGAAACCTTAGTGCACGCGTCCTCTGAGTTCCCTGGGTTTTAACCTATAGGCACTTT -GTTTGGTGGAGAAGAAAACAACTGTAAGCCAGCTAAGACAGCTTCCAGATGGTCTGAGCA -TTGGTGTGTGCTGAGAGTTCCTTTGCACCAGACTCAGAACTGCCACCATTGTTATCCCAC -CGCCTCCTTGTCCTGTGGTTTCCATCCTAGCGGAGATCCAGTGGATGCCATGCATGGAGT -GATCTTTCCAGACAGGCATTTGACACCTTTTGTTGGTCATATTATCACTGGGACTCTGAC -TGAATTCCACAGTTCTCAGGGCCGTGATTCACCCTATTGCCGGCTTTCTCCATACCCAGA -CTCTGTCTTTGCAGTTCCCATGAATTTAAGTACTGTCTTGATGAGAAACTAACCCAACTA -CTCCTGCTTTTCCTAACCACATAACCTCTGCGATACTTAGTCTTTGTTATCAGCCTGACT -GGATTTAGAATTGCACAGAAGGTTAAAGTACACCTCTCCATGCATTGTGGAGGTCTCTCC -AGAAAGTATGAACTCAGAGCAATGAAGCAACCCAAATGGAGGCAGCATATATACAGGAGC -AGGTGGGGAAGGGGGTGAGCAGAAATAGAAAAAAGGAGAAGATGAGCCAAACACCAGTAC -TCTCCCTTCTCATAGCTAGCAAGAAGTAAAAGAACAACATCAATTCCAAGCTCCAATCAC -CACAATGTCTTAAACAAGGGTTTGGGCTAGGATATTGATTAGACCCTCTGAAACCATGAG -CCAAAATAAACTATTCCTCCTTTAAATTGTTTCTGTTGGGTATTTGATCACAGTGACAAA -AGAAAATGATGAGCACATACCCTCTGAGCTCTCAAGTTCTACACTGTATCCTAGGCTGGT -CCTAAAATCTCATTTTCTAATGGCTGCCTCCCTCCCTCAATGCTGACTGTGTTCTCATGC -ACTATTGGGTATTGTTAACCTCTAAGTCCGTAATAGTGTCCAATTCCATGTTGAATTCCA -CCCTTGTCCATGTGGAAACCATCCAATGATGATCACCATGAACACTCAGCTTTTTCTGAT -GTCTAACTCAGTGAGCACTGATGATAGAGAGCTCTGTTGTACATACTGAGACACAGCTTA -CAGCCTTCATATAGATCCAGGTTCTACCTTAGCATCTTCTCAATGCCAGCAGCAGCATCT -TTCACAGCCATGCCCCACCTAGGATAGGAAGGCCTAGTTCTGTTGCAGCAAAGTCTTATG -CATGGTTGTGCCCAGGGCATCAGAGTATCCAGCTCCATCATAACCAAGACCAGTTCCAAA -GCAGTCGCCAGGCAGTGACATTGATTCAATAGAGAAAGTGAGTCTATGTGCTAAGTGGCT -GCCAGCCTGGCTTGCAGTGTGAGCCTCCACCTGGTTACCTTCTATAACACAAAATAACAT -ATCAGAAACATAAAGGGAAATGAACTCAGCCTAGCTCCAGTGACAGGGTGGCAAGGTGAC -CTGGAGATTGGGCAGATGAGAATATAAGCTACCCCTTGCTAAGTTGAACTCAAGCAATGT -CAAGTTTCTCTCTATGGAATGCAAAGTTGGATCTTCCAGAATATCTGTGCTTCGGATGCC -ATGTTAATTATCCTGTAAAGGATGTAAAGGACTAGCTTGGGCTGTTAAGAGCACTCGTGA -TTCCTCTTGGGAACTTAATACACACATAATAAATCTTGCTGAGGTAGCCAGACAGCAAAT -GAGAAGAGGCCAAATATTTCCTAAGGAAAATGAAGACTCAACAAATCAGCTCAGGAAATA -AATGTTAATGCAGACAATGAGATATTTTTATACAGCTACTGACTCCAAAGTAGTTGAAAT -ATTTTAAGGTTTATTTTTTCCTAGTGCTGTGTGGGAGGTATTTTTCTATGCTACACAAAC -ACACACACACACACACACACACACACACACACACACACACACACACACACTCACACACCC -TTTAATGTACTTTTAAAGGGTAAAATCTCAGTTAAAGAAACTGGCTGTGCATGGTGCTAT -GCCTGTAATTTAAGTACTTGGAAAGTTGGAGCAAGGAGGGGTGTGAGTTCAAAGCCAGTC -TGTGAAATGAGGTCAGGGCTGGGGGTGGGGGGGCAGGACATGTCACACAAGGCTCACAAC -CTGAGTTCTGTTCCCAGAACCTGTGGTGGAAGGGGAGATGCAGCTCTTAAAAACTGTCTT -CTGTCTCCCACAAGCATGTCATGGAACACCCATATGGATGTGTACACACACACAGAGAGA -CACACACACAGAGACACACACTCACACACACACAGAGACACACACACACACTCACACACA -CACACACAGTGATGGAGATGATGATGATGATGATGATGATGATGATGACCACAATGGTGA -TAAAATATTTTTAGAAGAGAGAGAAATAAAAAGAGAAAACTAAGATTAGTGGGCTCTGGA -AAGAGGTGAAACTCCTCTTTTAAGACTTTGGGAATCTGTCCATTTTTAACTCTCTTTTCC -TGAAATCCTGTTCACACTTTGCAGTTAAAGCAGGTTTGGTGCCATTTGCTGTCTCGCTGG -TCTGTTCGATCGAAACCTCAGCTCAGCCACTTCAGTGTTAACTCTAATGGATACTTAATG -TGGGCAATTCTTTTTAACAAAATCAGAAACTGGTATGGTTTACATATGTACTGGCCTGTC -GGCTCCTGTGTTTGAACTCTAGCAATGAAGCTTAAAGAGGCTGGGGGGGGGGGTGCGGGG -GGTGCTTAGGAAGTGTCCTTAGTTGGAGGAATGGGCTCATTGGGTATGGGAGTAGGTTTT -GAAAGGTTATAGGCAGTGGGCTCACTTCTGAACCAAGCTCTCCACTTTCTGGTTTGTCGG -GATGTGACAAGCCTTGAAGTCTTAAACACAGTCCTGTGGCTACACAGTGCCCCAGCCTCC -ATGCCTTCCTCACCATGATGAACTGTGTCCTCTTTAGCCATGAGCTCACAAACCCTTCCT -CCCTCAAGCCATATCCATCATGCCTGCTATTCAGTCACAGTAATGAGAAGAGTAATATAA -AAAGCTTGAGAATTCTCACCAACCAAAAGATGTATCTCGAGGCACTGAGCCCAGCCTATG -GAGTTCACTAGTCACAGTTATAAAGTTAAAAGATTTAAAGTACTTGAGATACCTCATTGG -CAAGTTGATTCCCTTGCTAATAAGGACCTTTGATCTCTAAACAATTGCAGATGCTTCAGG -TGACACACCAAATTCTAACCCCATTCCATTTCCCTCGACCAGAGTCTACGATTTCTGACT -GAGTCCTTCTCAGGTCCACTGTACCTTCCCCAGGCCATGTGCCCATACCACGTGTATGTC -ACCAACATACAGACAGTGGTGGTGTTCTCAGGTTCTCAGCCTCCCACCCGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGTGTGTGTGCCCCTTCCTCCT -GAGGATTCTGCCGTAGCAGTGAAACACGCATCCACTAGGCTACCAAGCACTTCTCTCTCG -GCCATGTTCTTCCCATCTTGTGTGAGGCGGAGCTATAGGAAGTGTGACTTGCTCATGATC -TATGACCAGCACAAATATTCTGTCTTGGTGATCCTGTAGCTTCCAGGTCTCAGGCAGAAA -TAAGAATATCTTTTAGACAAAACATCAGCTTGGAGCCTCTCCGCCAGTCACTATTCAGAG -GGTTTTTCCTCCCCAGTCATCCTTAGGTCTCTGCTATAAATACTCTCCCTGCTGCCAGCA -ACACGTTACTATTTTATACTTACTGTGTGTGCCACACAGTCACAGTGCCACCCACTCCAG -AGACATTTCTGCTCTTCTCTTCCTCCCTGAGAATGTCACCTTCGCTCTCCCAGGGAATAA -CTGGACTTACTCACGTGGAAGAGTACAAGTCTCACAAAGCAATGTATGCCCAGGGGCTGA -ATTTATGGACTTAGAAAGATAGCACAAAACACGTTCTAGAAAATACCTGTGTATCTGACC -TATGAGCCCTGGCTCTCTGCCATAGGCTGGTCCCATCCAGTCAGTGCACACTATGGCCAA -TGGCTCCCCTCAAGCGGCAAAGGAGAGATTTTCCCACAAGGGAAAACATTCCAGTAAAAC -TATACCTTCTTGGTTTTAATGGTTAAAAAGGGTGAATTTTTTTCCACCCTCAATAAATAA -AGTGTTTTGAGGCCAAGACTCTCGGGAGATAATCATTATAAAAGCTGCCACAGAAACTAG -CATGTTTGAAAACACAGAATGAAGCTGGCCTGATTCCCAGCACTCTGGGGAAGAAGATGG -GGGGAGAAGGCCTTTGTTCTCCTACAGCAGGTGACAGCACACCGCTGGACTCGCCAGTCC -TGTGTGGGAAATGGTGCTGATAAGCCGCCTCATGTTGTGCATGCATGGGGCTAGCTGCCC -AGACCAATGAAGAACAGTTGGACAATGGATGGGAAGCTGGCCAGCAGCAATCACATTAGA -TACCCTTCCCTCCCCCGTGGAAATACCCTTTGAGAGCCAGCAGCAGATCCTGTGGGAAGA -AGATGACACTGGGAGCCAACTGTGACAGGAAGATCAGCTGTGAGAGGAAAGAGATTTCAA -GTTCTAGGGGCACTCCAAGAAAGTGGCTTTGAAGAGGTGGTGACAAGACTATAGGGGTTA -AGGGGATGAGTCCCCACCACCTTCTTTCTCAACTAGGATTTCCTTACAGGTCTGTGATAG -AGAAGACCTCTAATCCACCTTGCCTTTGATACCAATGTATCAATGACGGGGGCCCCGCCC -TCCGCCGCCTCTGCGCCGTGTATTATCTTCCTAAGTGAACCATGAGGGCTGAGATAGCGG -TGTTTGCTATAAGAAGCCTCCCTTCCCCCTGTGTTATTTTCATGGAACCTCCTAACAGCA -GACCTGAACTGAAGGTTAGCGTAGCAGTGCTCAGAGGCAAGACATCATGAAGGAGGATGT -AAAAAGAAGTTGTGTAAGGTGTGGGGTCAGATGAAGCCCTGGGGAGCTACTGAGAGTAGT -TCCAGAATTAAATAGAAACCCAGGATTCCACAATCCCAACAGGAAAGAAACAGTCAGCAT -GTTGAGACAGAAGCAAGCCCCCCCCCCCACACACACACACATACACATACACACACCTAC -AGTGGTCTTCATGAGCCAAACAGCTGAGCCCAAAGACAGATCCTAGAAGACACATGAGCA -CAGCGCAAAGAGAATCTGGGGGATGGGCAGGCTGAAAGAGGTGAGCAAGGTCGGGCACAC -TTCAGAGTGACTGTCTCATTCATTGGGATCCCTCCTCTGCTCAGTGACATTGTCAGGCAG -ATGACACAAAGCCAGGCAGAATGGGTAATCTGCTGGTGACAGAATGAACCTCTAGAGGGA -ACTGCTGCAGGCTGGAAGGGCAGAGTGAGCAGGAGAGAGGAGAGATGTATGCATTTTCAG -CTGCTAGGAAACAGCACCAAGGACTTCACTGACAATAAGCCCTGTGGTGTCCACACACAG -CTGAAACCATTAAAAAGACCAATGCTCTCTAGCTCTGAGCACGAAGCTATCAGCTTACGA -TCAGGACAGGAAGAAGATCTTATCATAAGCATCTTGTAGAGAGTCACATGGCTGAGCTGG -GGAGATGGCTCAGTTAGTGAAGTGCTTGCCATGGAAGCTCCAGGAGCCGAGTTCAATTTC -CAGTTCCCATGGAAAGGGCTGGGAGTGATAGCATTTGTCTGTAATCCCAGCTCAGAGGAG -ACAGAGATAAGAGGGTCGCAGGGGCTTGATGGAAGCCAGTCTAGCCATTCAGGGAGCTCC -AGATTCAGTGAGAAAGCCCGATGCCCAGGAGTAAGATAGAGACCCATAAAGGAAGAACTC -AGTGATGGCCTCAGATCCTGCATGCACATTTCTACACACGTATATGCATCAACCCAGATG -TGTGTGTGCAGAGGAACATGTGCATCTATCCAGATGTGTGTGTGCACATCAACATGTACA -CACACAAAGAAGTAAGACAGGTCACTCTGCTCTTGTCACTGTGCTAAGGACTATTGTGTT -TAGAGAAGAAAATTTGAATTTTATTGGAATGGAGCTGAAAGTATTTGTCCAGAAAAAAAA -AAAAAAAGACAAGAAAGATGTTGATAACTTTCTTCAGATATGCAAAGAAATCTCATATGA -TAAAAGGAGTGAGGCTGGGGAGGGAAGATCTGCAGAGAGGAAACTGCATTCAAGTTCTTG -ACCTTCCCCATCATTAAAATGTTCCAAAACCCACTATTTTCCCAGAAGCCGAGCAGGATG -CTGCCTTCCTTACCACCCAGGTGCTAATGCAAGAGCCAGCAACTGTAAAGGGGGCTCGAG -CATCCATCAGAGTGCCATATCTTCCTCTCTCTGCCAAGGGGTGTGGTGTGCATCACAAGG -CAACCCAGAATGGATAAATAGATGATAGGTAGTCAGACAGGAAGTTCAGGCAGAGGACAT -CTTGATCTGTTTCCTCGTGCTGTAGTAGACTACCTGAGGCTGAGTTATTTACAAAACGAG -CTTCATTATATTTGACCCATGGTGGAAATCAGAAAGGAATTAAAGACATAATAAAGTGAA -GTTACAGCAAGAAGGGCATGGGTAGGGGAGCTTATATTTGTAACGACCCATTCTAGTGAT -AACAGACTCCATCCCCAAGAGAAAGGAAGCAAGCCACTCAAAATGCTCCAGCTGTGTAAG -TCTGCCCTTAGGTCTGCCTCTCAGCCTGCCGGACCAGCAGAGGTCAGGGTAAGTTTCAGA -AGAGACAAACTATACTAAGACCAAAGCTGGAGAGATACGTAAACAAATGACAGATATATG -GATGGATGCAGGACACAGGATCTAATAGAAATAAATAAACAGAACCCAGCCAGGTGGCTC -AGGGGCTAGAGGCACTTGTGAGCAGGCCTGAAACCTGGTCCCTATATTCATATTCACTCC -CTCTCGCTCTGACACTCACACCCATACAAACACACACACAGATAAATAAATGCATATTTT -CTTAAAAGTCTATCATGACTAGCCTAGGAAGACAAGTGACTTAGGACTTAGCTATATTGC -ATTGGGTCCAGGGCTAACCAAGGCACACTTTCTACTCGCAGAACGGGCAGGCCTGAGTCC -TGAACAGAGATGTATACACTTACATAATGTGACTTCCAAACACCCAGCTGTGATTGGTTT -GTTCAGTCTTTGATTTCCCTTTTCAATCACCTCAGCAAATCTCTCCACGGGGACTAAATT -ACTTTCCCCTTTCATAGATAAGGTCATTAGAGTACGGGAAAGTCAGAGGAATTTGCATCC -CAGACGGTCAGCCTCCATAGCTGCTATTGTCCTCCCAGATACCAAGGGGACTTTATAAAT -ATAAAGGGATCCTGTTTGCCCCCTTGTAAATAGCAAATAACCCCCACCTCCCCTTTGAGG -TACAACAGAAGCTATGGTAACAGTCTCCTTCAAAGATAACTCTTAGTCTCTGTTTCCTCC -TCCATTTTAGTGATGTAGCCTAGGTAGTACTGTCGTTTAGATTAGCTATTAGTTGCAAGT -GACTTTGAAATCTATGTGGTATATAGACAAATCAAATATGGCCATATCTGGGTGAAAGGG -CTTTATGCTTTGATGCCTGTTTCTCATGGAGGTAAACTGAGGTCAGTGAGCCATGGCAGC -TGTTTGTGCTAACAGACTTGTCCATTCTGGATTCTACCAAGAACCAGTTTACTGAACACA -TCAGTCCACGTGGAATTGCTATCAATGAAAAGAAAACTGAAGAAGCCCAAATAGTAACAA -TAGCAGACTGTAGTTGTGCAAACGGATGCGATGGTCTGCTGTCTCGTTCTATCCTTACTT -CAACATCTGACCCCAATTCGAGTAAGACATGTTGTACATCTCAGAGTATCTCTCACCCCA -AACTACATGCCTACTCCAAACCAACCGCTTCCGATTTGCCTTCAATTTTCCCAGCATTAA -CACCAAAATTCCCAAGCCCAGAGGAGCCCCCTCAGTCTCAGGCAAACAAGAATGGTTTAT -TCCCAGCATTCACACACCATAAGCATCTGGAGTCATAGTCACATTGTTCTGAAGCTGGCA -GAAGCAGAAACCTCCACACTCCAACTAAGATATCAAGAAGCTGAGCTTAAAGTGGCGGAG -TCCTTTACCTCCCGGCGGCAAACTGGCAGAGGCAAGCCTGTGTTCTTCCACACTCAGACA -AGTCAGCAATGACAGCTTTTGTTTTATTTTTAGAGATGGGGAGGGGGTCTTGCTATGTAG -CCCAGGCTAGCCTTAAACTCTCTATTCTCCTGCCTCAGCCTCTCAAGTGTTGGGATCACA -GGAGTGGACCACCAATTCAGGTAATAGGTGTTTGTCTCCGTTGGTGCTCGCTTGTGGTTT -TAAGGAAGCATACACATCTATATAAGCTCTCAAGGGGGATCCATGAGTAAAGGAATTTGC -AGATAAGCTTTCTTTGCCATGTTAAGACAACTAAATAACTTTTCTCAAGAAAAGGGGGGG -GGGGAGACAAGAAAAAAAATCAATCCTTTAGATCATTGTTGAAAGCAGCCATGTTCCTAT -GAGCTGAATATGAAGAGAATTTATAATAAAATCCTCCCTAACTACAGATTCTCCCAAATG -CTCTCAGGTCGAGATAACCCTTTCTTCCCTTTATGAAGCAGAAAATATAAATCAGGTACT -GCAGTTTGAGCCTGGGTCCTTGCACACGCATACTGATACACACTTTACCACGGACCTATA -CCCAAACCCCTTTGTTGGTTGCTGCATTTGAGACAGGACGTTGTTCTGTAAGTTTTTCAG -GCAGGCTTTAAATTTGTGATCCTCTTCTTCAAGCCCCATGTAGCTGGGATTTCAGGTGCA -AACCACCAGCCCTTGCTAAGCTGCAAGTCATTAAAAACTAATTTCTCTTAAGAATAAGTT -TTTCCGTAACACATGTTGAAAATGCATGAAAATTCAATCATCAATCCAATGGACTTGCTA -TTCATATTAATGAATTTTGAGGCACTGTTAGAAGCTGAGTTATCACAGCTGACCACATGT -TCTCTCTGTAAGGACAACAGAAGCTAATACAGTGCAAAGATACTTTTGTTTCCAGGATTC -AAAACCACAATGAGCTTTGTGTTCGGCCCTTGATTAAACAAACAATTAATCAGCATTTCC -ATCCCCGTTTACCTAATTAGGTTTTCTTCTTTGCAAATAAGACAGGGTCACATGTCATTT -TGATTTATTTCCATTTCTACCAGTGTAAATACAAATGTACCACAACATGACCTGTGGAAG -ATGAAGGCCTGTGATTTGAAATAGGAAGGAGAGGGTCAGGAAGGCTGAGGCACAGTGGAC -TTGTCATAGAATATATTAAGGTCGAAGGCAGAGGATTTGGAAACAATAACACAACATAAA -ATAAAGGGAGCCTCGGTGCTAATGAAAAGATCAACACTCTTGCATGCTGGCTGTGGTCCA -AAAAAGTGCAAAAGCTCAGAGCTGTGAAATGAATGGATTCCTCGCGCTGCAGCGGAACAG -TTAATGCAAATTCCTCCAGGTTCATGAATCGCATTTGGGATCAGGCAGATGGTCCATCCC -CAAAACCACGACTCCACCAATTTCACAGAGAGCAGGTTTTCACAGGACAGTGAGCACAAA -TGAAGAGATGGAGAGAGAGAGATAGCTACCCACAGCTCACTCTGTTCCGCTGGCTGCTAT -GTTTCCTGTGCCATTGTGTGAGGCAGTCTGTCTTCCCAGCATTCCCAGGGGCACAGAGTT -GCAAGGCAAGGGTGAGCTTCTGAGACCTGTTAAGTCTCTCTGCCTTTCTGAGGTTTTCTG -ATAAGGAAGTCTGTCCCCTGTGAAGTGCCAGAGCCTCGGGCAGAGGGTGTTGAGTGATCG -CATGAGGCTCTTGGTTGTACTGGGTTCCTTGCACACACCATCTGCTTTGGTGTCGTGACA -CTAAGAGGGAAAACAAACAGCAGCATGGGTGGAGCCAGGATTCAGCTGCTTCTCTCTGTT -ACTACATCACAGCTTTATCATCTCAAGATAGAAGTTTTCTTTTACTAAGTTTTTCAGAGA -TGTAAAGGTATTTGCTGATCCACAGACAGATGGTGGAGTGATTAATAAAGTTGAGGAGAA -TCAATTAGTTTTTAAAAAAATACTCTTTTACAGCCTTTCCAGAAGATTTTATGTTCTGCA -TGTATGGGAGGTCAATAGATCCGAGAGTAACTGCCTTTGAAAGGATGAGTTGTGCTAGGT -GTGGTGCTTATGCCCAACTCTACAGGTCAAGGCTGTAGGCTTCCAAGTTCCAGGTCAACC -TAGGCTATATAGTGAAATTCTGTTAGGAAAGGGGAAAAATGTAAGGAAAGAAGGAAGTGG -GGAGGAAGGAGACAGGAAGGGAGGAGGAAGGGAGGAGGAAGAGAGGGAGGAAGGAGGCAA -AGAGGAAGGGAGGGAGGAAAGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAG -GAAGGAAGGAAGGAAGAAGGGAAGGAAAAGATATTTGTAACAAATATCAAATAACAAAGA -GGAGAAGGCATGCCACACTGGGTAAGAATGCCTGGGAACAGTAGGTTAGGAGGAAGGAGG -GTTAGGAGGTAGAAGGTAAGGATCAGATGGGAGCCAAAGCCTTCATGGGAATTTTCATGG -GAAGAGATGAGAAGCAGTGTAAGCTACCGTTCTAGCCCAGAGTTAGGCGCTTGCAGAATT -TGGTGAGCTCTGGGCTACAGGGTAGACCATTGTTCTGTGATATTCAACCCTGTGGTGATT -TGCAGTAGGGGACAGTATCTCAGACTACAGTTGCTAAAGAAGTCATGTAGAAGAATTGAG -TCTGAATTATTGGTTTGCACATCAGGGACATTCAAGGCAAGTCATCAGCTGTGAGAATTA -GCCAGCAGTATAACAGGCCTTCTCTCTTCTAGCCCTTGTAACTCTGATGTGCCGGGCACC -TGGAAATACAGAAAATAAAAGACATGGTCAGGATAGGAGGGTATAAGATCACTCTGCCCC -TGCCTTTATACGCTCTGTCATGGTGACCCAAGCAGAAGCCGTGACTAGAAACATTTTGTT -TGGTTGGTTTTGGTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGATATCCTGGAACT -CACTCTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCACCTGCCTTTGTCTTCCAAGTG -CTGGGATTAAAGACGTGTGCCACCATTGCCCAGCGACTAGAAACATTTTTAATGGGGCAA -TTTTGCTACTGTCTGAAGTAGACTGCGTATCTGTTATAAGCCATGGGCTCAACCACAAGC -TCCTCTGTGAACAGCCTCTCATCAGGGCGACACTTTCTTATACATTCAGAAGTCGGAGCT -GGTTACCTACCTTCTGATTTGATGCAGTTTGGTTTTCCTGTCTCTAGAATGAAATTGACC -CTCCATCCTAAGTTTGGAAGAATATTTTGTCACTGTGTCAATGAGTGGATAAAGATGTTA -ACTGCCTTCCGAGTACTCTGTGGAACACCGTCTTTTCAAGCATGGCCACCTTCACTAAAA -TTATTAAAGTTGCTCGACACAAGGGCACTAGAGAATCTGTCTTTAGAGAAGGTTTCAGTA -GTCTGAGTCCTAGCTAGCTCTTTTCTTCAATCTCTCTTCCCCCTCCCTCTCCCCTTCTCT -CTTCCCTTCCCCTCTCTCTCCCCTTTCCCTCCACCTCTTCCTCTCTCTCCCCCTTCCCCT -CCCTACCCCCCTCTCTCTGTACGTGAGTGTGTGTGTGTGATGTTCATGTGGGAAGGAAGG -GTTATTTACCAGTGCATATATGAAACTCAGAGGACAGACTGTGGTTTTGATCCTCGCATT -CCACACATTAGAAGCAGGGTCTCTTTGTTGTTTCTTGCTGCCTATGCCAGGCTGGCTGGC -CAATTTGTGCTTCTAGGGCAGCAGTTCTCAACCTGTGGGTTATGACCTAACTTAGGATCA -TATATCAGATATTCCTGTATATCAGGTATTTATATTATGGTTCATAACAGTTATAAAGTA -GCAAGAAAATTATTTTACATTTGGAGGGTCACAACATGAGGTACTGTGTCAAAGAGTAGA -AGCATCAGGAAGGCTGGGAACCTTTGGTCTAGGGTCTCTCCTATGTCTGGCTTCCCTGTC -ATTATATGCATACTGGGATTATCGGCAGGCTTCCATTGGGGGATCCAAATTCAGGTCCTT -ATACTTGTGTAGAAAGTACTTCACCCACTACACCATCTTCCCAAACCTCCAGCTGTCTCT -CACACGTTCCCAGGCCATGATTGATGAGAGCCCTATCTTGGAACTTGAGCCTGTATCTGA -TTCTGTGGTTGGAGAAAGGACTTTGCAGCCAGGTAGACCTAACTTCAAACCTTCCCTTCA -CTTCTTAGTTGAATCTGTATGGTGGATAAAACTACTAAACTTAGAATCTAGGAGCTTTGT -TTCAATAAACTGAGATATTATCTGTCTTTTCCAGTATATGATTATTAGTCTATACTATGT -ATAAGGCACTCTGCTAGTTACTGACTTTGTGCTAGGTCACATTCATAGCTATTCTTCACC -ATATGTGGCTCCTTGGTCACAGGCTGGAAACTCTGTCATTTATTTGTTTAGACAGTGTCT -TTCTGTGTAGGCCAGGCTGGCCATCAACTTCCAATCCTTTGATTTCAGTCTCCTGAGCGC -TAGGGTTACAGTACTCACTTAGATCTCTTTGTCAGACCTTTGCTGCACACTGAACATCGT -TAACCGTCAAAACCACCTGTGGCTTATGAATGCCTGTAACCATCATCAGTAGATCTGAAA -ATGTTATAGGATGGGTGGTTAATAGAGTCAATTTATGGACTTCCAGACATTCTCTTTTCA -TTTGGGAACACCATGCACACCCTAGCTCAGATGTACTTCAGTTTCAAAGAACCCCTCCCC -AACCATCGTTAGCCCTGAGGTCTCTGTTCCACCTTGCCACAGCTGAGGTTGCACTGAAAC -AGAGACCAAGGCCATGGGTTGCAAAACTCTGTGTAAGCCATAGCATGGATGAGGTAGTCC -ATCAAGCATGGCCTCCCAACATGTGTCACCTATCCTCCACTGTCCCAGGGTGTGACTTCT -AGCTACTCTTAGGAAAGAAAAGTCAAGTCCCATCGAAAACTACCGCTGTTCTCTGGGGGC -TATCACACAGCCGTTGCAGAGCCTCCACCTGCTATATCAGCAGAAATATCCTCAAGAGGA -TCTGTGTCCTTAACAATTCGGAGAAAATCTCCGGGACATATGGTCTGAATGAAGACAAAT -ATAACTTAAAAATCACGTGTTGACCGGTTTAAGGCAGTGGAAGGTGGAAACTTGGAGACT -GATTTTTGCCCTGGAAATTTTGTTGTGTGCCATCCCCTCTGAGCCCGAGGAGCCTGAGGC -TTGCCTTCTGGGAGCACTCCAGTACGAGGAAACTATATTGAGTAACTAGTCTTATGTGGT -AGATGCTGCTTGCTAGTTCACAGCTCCTATCTATTTGTGTTGCTATTGTATAATTACACT -TTGACATTCCCCATGTAACTGAACTTGCTCCTGAATTGTAAGTTATCTTCAACACCTCCT -GTGAAGACACATGACTGACATTTTAAATGCAAGTTAAGATCCTTGCTGGGCCAGCAATGG -TGCTACTCAATCTACCACCGTATAGTGTCAACCCTTCAAAAGATCTCCATCGATGGTGTC -TCTTCTGCCTATATTTACCTGTCTGTCTCTCCAGATAGATGTTTGCAACAACACCACCCC -CCGAAGACCTTACAGTCCCCTGGAGCCTGAGCAATTCATTGACTTTAATCCAGCCACCCA -ATATGACAAGAGATAACTGTCTCCTGAGCTCACATTTGCTTCTAATGACCCTGTCCCCTT -CACTACATGCCTGGATGGAAGGAAGCCTACATCAGAAACCACTTCAACACAGTCCAAACC -TAACTACTGTGGTTTCAAAGGTCACAGGGAGGTTACTAAAAACAAATTTGATAGCTCAGA -AGGCCTCCGACTGGGAAAAGCCCTATAAACTTAATGGCACTTATGAATTTATGGGCTATT -GTTACTAAATGAGTCATCTTTATACAAAAAGAAGCAAGGAACTGTGATTTTATTAGGGTG -ATACGACAGTCTCGGTTTACAGAGATGACTATAACCTATAAGTCTAAGTGGCTTGTGTCC -CCAGAAATTGCCCTCTTCTACAAAGTAAGGTGTCTTTCTTTTCTCCAAATATCTGTGCCG -CTCACTTAACCCATTTATCTCATTAAGATCAGTTCCCGACTGTGATAGGACAAAGTCTGG -AAAACTGGTAGGAAGGCAACTCCATGGATTAGAAAGATGCTGTCCAATACTGACCAGCAA -TGTCCCTTTCTGGTGCATCTTCCTGCAGGCTCAAACTGAAGCCGAGCACCCTGCTTCCTC -AGCTGCAAACACGGAGAGGCTGGGATTGGTGGACGATGCCCTTGGTGGGATTGCACTTTT -GCCCAGGCTTTTAAAGTCCATCTGGCTCAATAAAAGGTTGGCAAACAGCCCCTTGCCGAG -AGGAATTCAGTTAGCCTACCCCATGCAGTAACTTATCCGGAGGCAAAAACCAAGATGCCA -ACAGAAGATGGCTCCCTGCTTGTCAGATTGCTGCTCCCTGGGAACTAGTTAAGTTGGGGT -GTGGAGGCACTACAGGGCTCCCATCAACACAGGTAGAGTTCTCTTTCTTGAGTAATCTGT -ACTTTAGCAGCCTAGTTTTGTGTGCGCGCGCATGTACATGCATGCATGCATGTGTGTGTG -TATAAATATTGGACAAATAAGAGGGGAAGGAGGTATGCGGACCTGGCATTTCTTTAGACA -GTAAGTGAAGTCTCTTTCTAGGTGAGCCAGGGCATCATCATGAGTGACTGCATTTGACAT -ATAACTTGTCGCAGCCATCTCTTCTGTCCAGACCTAGGCCCGGCTGGCGCAGAGGTCATG -CTCCCTGAGACCGCCCCCAAAGCACTGACAAGCTTGGCTTCTTCCTCCTACTTGAAGCAG -CCATGCTATATTCTATGCCAAGCAGGCAGGACCCAGGGAACGATCACAATGCATTCCTCA -CCCTTTGGAATGGACAATACATGCCTCATAGTCTCGGACACAGGGCCAAGGTCTCGCCTC -TCTCTCTTTTTACCCAAACAAGCTTTTCTACCTGGTTCCCTCCCCATGTCCATGTCTGTT -TCTCCATATTACTGGATGGAAGTCTAACAGGTGAGCATACCCACCATGGAGACTGGTTTG -AACTTCTCTCTGGACTTTGGCAAACATATGTAGCTTCCTTGAGACCCAATTTCTTCATCT -ATCTGTCTTATAGATGTCGCATCCCCACTGTGCCTGTTATGAAAAATGTGAAATGTCCCC -AAGGGGCTTCTGTGTGTGAAAATTTGTTCTCTAGCAAAGGGGTGTGGCTTGAGAGGTTTT -AGGAAGCGGGAGAAGGCAGACCCCTGGAAACAGGATCTTAGAGGTATCTAATCCCCATCT -CTTCCAGTCATGGTCTTTGTTTCCTGGCCTGCCACGATATGAACAGCCTGCTGAGTGGCC -CAACCACAGTGGTGTCCCCACCACCATGCCTTCCTTGTCCCTGTGGACTAAAATAAATTG -AAAGCATGAACCAGAGTCAAGCCTCCCTTTCTGGGGTTATTTCTCAGGCCTCAGCAACAA -TGAAAATAACACATAAAATACCTTATCAGCTAAAGCTGTGGGCGTGAATGTTTACACGGA -TGGTAAATTGTATGTAGTATAATTTGTGCAGTAGAGCATCTGTTACAGAATAGGTGTGTA -ATAAAGTATTATTGAGAGAGGCCATTTTCACCCTGATGATGATGTAGCATGTGAGGCAGA -ACCTAAAGGTCTTTTGGGAGTGATGGCAACAATCTCTTTTATCTCAGATGTCTTTGGTTA -GGTCCTGAGAACACTGAAGATCAATGTTAGATTTGAAACAAAGGTGGAAGGCCTTGAATA -TGTTCTCCATTAGAAGATCAGGATGGTTCTTATCCCTATAGTTCCCCTGAAAACAAGACA -GAATGGCCCTTTAGAGCTTCCTTAATGCTAGGATACCACAGTAATAGCTCTAATAATGTT -ACAGCCTGAGGTGTACTCAGCTTTCAGCTGAGCAAATGGTAGAAACTAAACCCATGGCCG -GTATTATCTGTTTATTATAAGTACTCATTTATGAAAGTGGTCTCTTGCGATGAGATGTTG -TCTGCTTTGGACACCTCACCAAAGAGTCTTGAATCCTCGAAGCCCAGGTGATCATCATGT -GGACTGAAGCTGAAACTATTCACTGTTGTGTAATATTGTTCTCAAATGGAATCACTTTAT -AAAACCCTTCTCACCTTCTTTCCATGCCTAGTCCCCAATCACATGTGTGTGAGTGCCCCA -GAGCTAACACCCACCATCTAGCATGTGTGTCCCAGGGTGAAGCAGTGACACTATTCAAGA -AGGATTGAGACTATTTGAGAATGAGGCCCTTTATCAGTCTTTCAGAAGGCTCAATTTAGC -ATTTATGGTTCAATTATGCATTCCTCTGGGAAATATCCATAAAACCTGAATTCAGTCAGG -TCTGCTTCTCTTTGTGTCTGCTTCTAAAAATTAATGCATTCATCAAGCCATAACAAGAGG -CTGCTCTGCTCCACATGAAGCATGTCTCACAAGATGCAACACCAAATTACCATGCAGTAA -TGGACCTCTCTGTACTGACACAATGACCCACAGACACAAGAGTGAGGAAAAGACTCTGCC -CAGAGCAAGGGGTACAGACAGTGACACTTTGTTGAGTGTGGTAATTACGACTGTAAACAG -ATGCAGTGCACATGCAGAACTTAGAGAAACCCCTCACATGCATTACTCCCTGTGAGTCGT -ATAAGAACCCCAAGAGATTGGCAAAGTCAGCATTATTATTGTTCTCATTAGTTATTGTTT -TCTCAATGGTTCAGCTTGCCTGTTAACGTGAGTGGATTTAGAATCAGTTAGATTAATAAA -GGATACAGTTGGATGGATCTATGGAGAGGTTTCCAGAAACTATTAACTAATAAGGGAAGC -TCTGCTCTGCCTGTGGGTGTCATTGTCCCATGGGCTGGCAACAAAGAGCGTTGGGGAGGA -AGCCCAGGCACTCAGTACTTTATATGCGTCCTGACAGTCATGTGGTGGGTGGTTTTTCTC -CATGTGCCCTCGTGGCCATGGTGGTTTGGAAGCTCTGTAACCACAACATAGGTATATCTA -TCCCTTCCCTACTTTGTTCATATCAGGTATTTTGTCACAAGGATGAAATATTAGATTAAC -ATAATTATAACTGATTGTCCCAAACATCCTTACATATGCTCTCCTCTCAAAGTTTCCATT -AGCATTGAGGGAGTTAAAAAAGGACCTGAACTCCAGTCATCAAATTTAGATCCTAGTGCC -AATCATAATCTGCCCCTAAACCCTAATGTTAGAACCCTGAAAGGTTAAACCCCTTAACGT -CTGAAAGTCCCCCCAAATCACAATCCCCAAATACTGAAATGCCAAGTGTTGAAATATCAG -ACAGCATGTTCATGAAAACGAGAGTTTATGTTGGAAATGGTTGTCTAAGCAGATTGGGGG -TGGGGGGCAAACCCTGGAGAAGGGACCAGTGTGTGATAATGCTCTGGGGCTGACAATTAC -ATCTTGTTGGTAACACATATCTAGAAGGCTGGAAAACAACCATTCTTAGAGTACTAATTC -ACTTTACACATTTTTTGTTGTTGTTGAAAATTTGATTGGGTCAAAGGTGATCACCCAAGA -AGTCACTAAGTGTACAATAGTGTTCATGTGCAGAAAGATATTGAGACCTCCCCAGTAAAT -AGGGAGAAGGTGCCATTGCTTTTTTTTTTTTTTTTTTTTTTATGTTTGCCTTTGTGAAAG -ATAAAAATTCTTAAGATCTGGTGCTGGAGAGATGGCTCAATGGTAAAGAGCTCTTTCAGA -GGGTCTAGGTTGAGTTCACAGTACCATGTTGAGATCACAACTTCCTATTATCTCCAGCTG -TAGGGGATGCAGTGCCCACTTCTTGCACTCATATGTGCGCACACAAGCACACATGAGCAC -ACACACACACACACACACACACACACACAAATATATCCATTATTTTAAAAATAAAATAAA -TTTAAAAAAAACTTGCAAGATCTCAGCTCTCTTACACTATGAAGGCTGTAGTAGCTTACA -GGCATGAGAAATATGTCCTCATAGAACAATATATATATATATATATATGTACGTATATAT -ATGTATGTATGTATATATACATATATATACATATTGTGTATTTATTCTTTTAAGTTTTAT -TTTATGCGTGTGACTATCTTGCATTCATGCAAGCATGTGTACCATATATGTTCCTGGTAC -CCTCAAAGGTCAGAAGAGGGTGTTAGATGTCCTGGAACTGAAGTTATCGGTAGCCCTGAG -CTGCCATGTTAGTACTGGGAAGCAAAACTGAGGCCTCTGCAAGAGCAGCCAGTGGTCTTC -ATGGCTGAGCCATTTCTCCAGCCTCTGTTGTATAGTTCAAAGTAATGAAAAGAAGGGCTC -TCTAATGCTTCACTACAAAGAAACAATAAATAGATGTTGATTTGATCGTTATATAATGGA -TACATATCACAGTGTGCCCTATAAATTTGCTCAGTTACTACTTACTGACTAATAATAAAA -TTTTCAAAACCTCAAAAAATAATTTAACTTTGAAAAAATAAGATTATGAGACTAAGAAGT -AGGCTCGGTGGTAGAGCATTTGCTTAATATTCCTAAGGCCCTGGGTTCTATACACAGGGC -TACAAGAGAAATCAAACTCAAAAAAAAAAAAGAAAAAATAATATGTGATATTGTTCATAT -GATTAAATACAGTTATGGGAGATAAGTATCTAACATGTGCCAAGGCTGAGCAGGTCCCAA -AGAATTCCATCATCACAAAACAGTAAAATAATAATATGAGCAGGTTTCTACCAGAAACAG -TTGTGGAAGAGAAAATTGGTTTTAAAGAAATCGGCTGTGTTTATGTAAATGCAATTATAA -TTTGTAACAAGCCTCCTCTAGCTCTTGGTAACTCGGAGCCTTGTCTTGCACTGCTGTGTC -AGCACTAGAAACTGGTCCAAGTTCTTGAAGATTTTAAATTATTGAGGCCATTTTTCTTTC -ACACTATCGTAGAATCTGTAGACTTCCCTTGCCGGAAGTATTTGATGTTGTATAAACTTC -TGTAATATCATGAAGAAGTTTAAACCATGAAGAAGAAGGGCTGAAGGCTCTGGTCACATG -CAACATCCCATTACCCAGTCCCACGTGGTCCACTGTGGCTTAGCTGTGTCATCCACTCAA -CTACTTCCACATTCCAATTGTTGTGTAACCATAAGGTACCTGATCATTTAATTCCCAGAT -TCTCTCTAGTGTAGTGGGTACACAAATTTAAAAATATATATATATATAAATTTCACTATC -CAAGAGGACATGCAGATAGAATCAGATCAGAATGCCCTGTATGAGACACTCGCTGTTCCG -TGCATCCGCTGGGCATGAACTCTGGGCATAATCCCCAAAGGCAGTGTCAGGCCACGGAGA -TCCTGCTGCTCTGCCCAGCAGTTTATAGGAGCCATTCCAGCTCAGATGTTTTTCAACTGT -TGGTTTTGATTGCTGTTGCTTTGATTACCTTCATAATCCAATATTCAGCCATTAAACAGT -TGAGAATTCAACCCCAAAGCTTGTGTACCCCCCTGGATCTGATGATCAGTTGCTGTAGAA -ATGGAGGGTTGCAGCTCAGAGCCTGGTGGGAAAGATCTGATGTGTTTGTATGGTGTATGC -TTCCCCTACTCCACTGCTGTGCAATCTACTCCATCAACAGAATCCTCTTTCTAAACTCTT -CACCTGTACAGCCTGTCTTGTCCACCCTTGTACTTCCCTTGCAAGTATGTTACTGCCCTC -TCACCCACTGGTAGCATCTATTGAACATATCTTGGCCAAGATACTGCCCACTCCATCAGC -CTTCCTGCCTGAGCTTTTCCCTATCAGGCACATCATCCAGGTAATGACCTCATCCCCCAT -TATATTTTGGTTTTAGAGAAGGTATCCAAGGTCCTTTGTGTCTGGTTCCAACTACAAAAC -CACAAAGCTGAACACACAGACTGGTGGGAATTCTTGCAGATAGCACAACAGCTCTAGTTC -TGCATAGCCTAAAATGCCTGCACCACACTCAAGAAGCTTCCAAGCAGATTCAACCTGTCA -ATCAGTTCACCTCAGCGTCAAGAGCATCCTCACTCCCCTACCCTCGCCCAGCAAACGGGA -CTTCAAGAAGCACAGCCACCAGTAAAAGCTGCAAAAACTCCAGGAAGGGGTGTGTGAGGG -AAAGTCATGCTTGGCATCAAGAGCGAGCCAAGCAGTTGGGGGCACCCTGGGTTGCTTGGG -CTGCCGGGAAGGATGGTTTTTTCAGAGAGTACTCTCATAGAGCACGTATTGTTCTCATTG -ATTTTCATTCTTTAGTTTCATGTAATTACTGTTTCTTTTATCTCCTTTCTTTGGCTTTCT -CTCTTTTCCTTGGCATATATTATAAACATATGTGTTCATTTTTCTGGAAATCTGTAGCCC -TTGCTAAGTTTTATTAAGGGGTTCATTTGAAGAAACAAACTCCCAGTTAGTGAGATGCAG -GACTGGGGATTCCGGGAAGGTGGAAGCTGATGTCCAGAGTATGTTTTATTACTCGGGTCT -CCCTCTCACCTCATTTGCCTTTAAAACTAAATATGTGACAAACTGAGCTATCTCGGTGAG -GAATGGGTGCTCACAAAAGGCTAATTACTTTGGTTTCCTCTTGTCTTTAAAAAAAAAAAA -TTCCCTTTCCCAAAATAGCTGATAAATGGTTCTTTGTAGGGATGACCGGGCGCAGCTTCC -CCTGCCGTTAAACGCCCGTTTGACATCTTAGTGGGCGTTAGGGTTGCATATCAGATCCAG -ACCTCAAGCTGGGATGCTTGTGTGTGAGGGTCTCAGAAGGTTAGGAGCTAGAGGACACAA -GCTGATCCTAACAGGAAATGTTTACCTTACAATATTTTAGATTTATAATCTTCCGAGTTC -AAATGCTCCGAAGTCAGAAGAGGGGGCTGTGAACACTCTGTGGTATCCTCATTGCACAGC -CACATGTGCCATTTTGGTTGACTTTACCCAAACTCCCCTTCACTTGGTGCTTTTTGGATT -TTACCATAGAAGTTACAAAATTCTGAGTTCCTGAGACCCCTCTCCTCCCACCCCCTTTTG -CCCGAACTCAATCCCGTGACCCTAAATTGCTTCACATCTCTGACTTTGCCGCCAACCTCC -CATTGTTCAGTTGATCTCTACTAGATATCCAGAAGAAAGCAGCCTTATTAAACGGTCATC -ATAATGAATGGATGGATGATTGATTGAGCCTTCCCAAGAGAATTTTGATTTAATAGTGTT -GTTCTCATAAACCTGTGTCTACTGGACAGAATCTCAGGTACCTACATCAACATTTACTGA -AGGCTTATTAAAAGTTGGTTGTGGTCCTTAGTGCTTTGTGGCAGTCACAGAATTAAATAA -GTAACTATGCAAAACAGGGAAGAACTCTTTTCTAACACCTCAGTCTTTCGTCCCTCACTT -TATCCTAGCCACCAACTCCCACTTCATCCAGGTATCTGCTTATATATACACCGTATCCAA -TCTTCCCACCAAACCTCGTTCTCACGTGTCCCACACTTGGAGAAGATGCCAATTAAGTAA -AGCATTTTGCACCATAGAGTGGTTCTCTCTGCTCTATTATCACCTTACTCTGAACCACTG -CACCCAGACCTCACTCTTCCACCTCCAAAGGATTAAGCTCCACGACAAAAGTAATTTGAT -GCTTGTGGGTTTTTTTTTTCCCCTTACCATTCGCATCTCTTCATCTCCTAATTTGAAAAT -GTTTTCTAATCCAAAGCAGCTCTTCCTTCTAAACTTGGCTTCCCCGTGAAGTTCTTTCAT -ATGGTGGAAATTACCATACTTTATTGGAATGTATGAGGAAAAATGTTTCCATTTTCTCTC -TTTCTTTCTTTACAATAAATTCACCTTTTTGTTTTGTTTCCAGACAAGGGTTTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGCCCTGGCTGATCTGG -AACTTGCTCAGTAGACCAGGCTGCCCTCAAAAGTCTCCCAAGGACTGGGATTAAAAGCAT -GTGACACTGCACCGCTATAATAATTCATCTTATGCCAAGTTTTTTTCCCTATGTTCTGTG -AATGAGCAGGGTTTGCACAGGGGCTCCTATTAAAGTAAACTATGTACTTGTTTGTTTGTT -TGTTGGACAGGGTTTAAGTATTTTATTTAGTTTACAGTCTCATCAACATTTGTTTTCTTT -TTTCTTGGATATTTTCTTTATTTACATTTCAAATGTTTTCCCCTTTCCAGTTCTCCTCTT -TGGAAACCCCTCATCCCATCCCCCTTCCCTCTGCCTCTATGAGGGTGCTCCTCTACCCAC -TCACCCATCCTCTCGCCCTGGCATTCCCCTATACTGGGGCATTGAACACATTCAGGCCCA -AGGGCCTCTCCTCCCACTGATGTCCAACAAGGCCATCTTCTGCCACATATGTGACCAGCG -CCATGGGTCACTCCATGTGTATTCTTTGGTTGGTAGTACAGTCCCCAAGAGCCTTGGGGA -GGGGGGTCCTGACCTGTTGACACCGTTGCTCCCTCCATGGGGGCTGCAAACCCCCTCAGC -TCATTCAATCCCTTCTCCATCTCCTCAATCGGGGACCTCCAAACTCAGTCCAATGGTTGG -CTGCAAGCTTCCTCCTCTATATTGGTCAGGCTCTGGCAGAACCTCTCAAGAGACAGCCAT -ATCAGTCTTCTATTAGCAAGCTCTTCCGGGCATCCACAATAGCATCCTGGTTTGGTGGCT -ATATATTAGATGGATCCCCAGGTGGAGCAGTCTCTGGATGGCCTTTCCTTCAGTCTCTGC -TCCACAGTTTGTCTCCATATTTCCTCCTGTGAGCATTTTGTTCCCCCTTCTAAAAAGTAC -TGAAGCATCCACACTTTGGTCTTCCTTCTTCTTAGGCTTCATAAGGTCTGTGAATTGAAT -CTTAGATATTCCCAACTTTTTGGCTAGTATCCATGTATCAGTGAGTACATACCATGTTTT -TTCCTTTGTGACTGAGTCACCTCACTCAGGATGATATTCTCAAGATCCATCTATTTGCCT -ACGAATTTCATGAAGTCATTGCTTTTAATACCTGAGTAGTACTCTATTGTGTAAATGTAC -CTCATTTTCTGTATCCATTCCTCTGTTGTGGGACATCTGGGTTGCTTCCAGCTTCCAGCT -ATTATAAATAAGGCTGCTATGAACATAGTACAGCATGTGTCCTTATTACAAGTTGGAACA -TCTTCTGGGTATATGCCCAGGAGTGGTATTACTGGATCTTCCAGTAGTACTATGCCCAAT -TTTCTGAGGAACTGCCAAACTGATTTCCAGGGTGTTTGTACCAGCTTGCAATCCCACCAG -CAATGGAGGAGTTTCCCTTTTTCTCCACATCCTCACCAACATCTGCTGTCACCTGAGTTT -TAGCCATTCTGACTGCTGTGAGGTAGAATCTTAGGGTAGTTTTGATTTGTATTTCCCTGA -TGGCTAAGGATACTGAACATTTCTTTAGGTGTTTCTGAGCCCTTTGAGTTTCCTTGGTTG -AGAATTCTGTTTAGCTCTGTTCCCCATTTTTTAATAGGGTGAGTTCTTTGTATACATTGA -ATATTAGCCCTCTATCAGAAGTAGGATTGGAAAAGATCTTTTACCAATCTGTTGGTTGCT -GTTTTGTCCCATTGACAGTGTCCTTTGCCTTACAAAAGCTTTTCAGTCTTATGAGGTCCC -ATTTGTCAATTCTTGATCTTAGAGCACAAGCCATTGGTGTTCTGTTCAGGAATGTTTCCC -CTGTGCCCATGTGTTTGAGGTTTTCCCCAATTTCTCTTCTATTAGATTCAGTGTATCTGG -TTTTATATGAAGGTCCTTGATCCACTTGGACTTGAGCTTCTAGTTTTGTTTTTAACATTT -ATAAGTCCTTTTTTTTTTAACAATAAAGAAATGTTTTTAATGGAAGTATTATAGATGTTA -CAACCTAGACAATTTTAAACATTTCATTGTAGAAATTGGTAAATAGAAAAACAAATCTAA -GCTTTTAAAGTAAAATTGATTGTATAATTTCCTTTTTCTAAGTAGCCTTCAAGTGTTTCA -AATGTATAATAGTGGTAACTAGATTCTAAGACTGTACACTCTCTTCCTGTTGTCCCTCCC -TGTCTGTCCATCACTCACATCATCTCCCCTGATCATGCTGCTCTATTGCTCTGGACCATG -CCTCACTCATAGAGCCCTTGGCAGCTACAGTAAACAGAGAAAGTGGAAGATAGGAAAGAG -AGGGAGGGAAAGGAAGCGGGAGAGAATGAGTGAACATGTGTCAGGCAGTCAGTGGCGCTG -GGCTTTGCTTTGGCTATTTTATGTTTTCTATAGTTAAGTCGATGTTCTCGTTCAAGTGGC -CTATATCTTTGTAAAAATGTGTTTTTACTTATTATTTGAGAAATTTATACGTGTATATAA -TGCACTTTGACAATACCCACCACTGTTCTCCTCCTATGATTCTTCTCAGACCCGTCACCA -AGTATCTGCCCCCCACATCCAGGTCCTTTAACAAAAAGACATGCCACTGAGTCCAACTGG -TATTTCCTCGGTGTGCACAGACACAGAGCAAGGGCCACGACCCTGAAGGAAACGGACTCC -CCTTGAGTAGTCATCTACTGCCATTAGGTCCTCAGACACAGAGCTTCGCAAGCTCCTCCC -CCATCCATAGTGGAATTTTGACTGACTGGGTCTTATGCAGCTCTTCTGTGGGCAACTGCA -CCTGCTGTACGTTATTGAGCACAAAGGCACTGTCCAGAAGACACTGCTCTGTAGCAGTTC -AATGTGACCTCTGGGTCTCGCAGTCTTTCTACCACATCTTCTGCAGTGGTCCCTGCCTTG -GCAGAAGAGGATGTGATATAGTTGTCCACCTAAGACTGTGCACTCTGCTATTGCTTAGTC -TTTGCACCTTGGCCAGTTGTGAGCCTCTGTAGTAACCTCATTCCGTGCATAAGAAGCATC -TCTGACGCGGGCTTTAAACGCACTAATCTGTGGATGTAAAGATGAATATTTAGAAGACAT -CGTACCAGGCATGATCTCCATGCTACTTTTATGTTTAATTAGCTTATAAGGTTGCATGTT -CCCTTGTTGATTTTCATTCACACTTGGTTTTAATTGTTCCTCTCTTTCCCCTCCCCCTCA -TTTCCCTCTCTCCCATTCCTGCTTTACCCGCCCTCCCCTTCCAATCCTGTAGATTCAAGT -CAGACTGTATCACCCTCGAATTTGCACGTAACTAGCTTGTGAAAACACGAGCTCTGAACA -TGTCTTCTTAGCAAATGGTGGTGAGTAGTAGGGAATGTCAAGTCACAAGCAAGAGGGTAC -ACATATACAAGGATGTGGGCTCTTTCCCTTTAAGAGGGGTCTGCAATGTGAGGCAGCTTT -CCTTTCCTGTGAGAAAATAACAAAGTGTCATTTTTATGGAGAAAAGATTTATCTTGTTTC -AGAGGCTTCGGTCATGGTACCTGTTGCTTCTGTACAGAACATCATGGTAGGAAATATGTG -CCAGAGAGAAGCAGCTTACCTCACAGAAGGCAAGAGACAAAGTAAGAGCACAGGGAAAAG -ACCAAGGGCAAGAGCACACCCCCTTTAACCAAGCCCTACTTCCCGAGTGTCAATTACTCC -ACAACAGACCATCAAATTAGGAATCAATCAATGGGCTAATCTATCATTAAGGTCCCAGCC -CTCATGTCCAGTCACTTCTTATGAGCCCCACTTAGGAGCATAGCTGACCTATGGACCAAG -CCTTAGCCTTTGGGAGGATTTCCAGGTCCAGACCACAACGTTTGCGTTGGTCCATCAGTG -ACACTCGTTTCAGTTTTTATCAGAGAACAGCTACTGAAGAATCACCAACATCGATTATTT -TTTTAATTTTTTGAAACTGACTTAACTTTGAAAGGGGATTATCTAGAGTGGGGAAGGGAG -GGTGTCCCCGACATTACTGTCATTTTATGTTAACAAATTTAACATGCACAGTTAAAACAA -TATATTTTACTACAACCTTTAGAGTAAGTATTACCTTAACGTTACAGCTGTTTCCACCTT -TCTTATATCGTCAGGGACTAGTGAAAACTGTCTCATGGGACCCCAGCACAGTATCAAGGA -ACCACCTGACCCTGCAGCTGGAGGGCAGGGTCTCTTGAGGACCCTGGTATAACCTGGAAA -ACCTCTTCCAGGGAAATAGGCATGAAGAGCCAAGCTTCTGTGAAGACTGTCAGGCTGTCC -CTGGCTAAGATACGACCCTGTGTGGCAGAACCAGCTGCATGGCTAGAGATGGGCCAGTGG -ATTCAGTAGACTCTGTCATCGACTGCACCCAGGTGCAGAGCTCACTGCCCCTCCCTACAG -GAACTAGCAGTAGAACTCACATTGTAATTGGTATGACCCGAGTCTAAGTGCTTAACGCCC -CCAGCATATCACAGAGTGGCCAATTGACGCTTTCCCAGAACTACAGAAACACAAATCACT -AACACCATTCTCTGTCTACACAGCAGTTGGGGAGCCGAGGTTAAGTTGGAGGCCCTAGAG -ACAGAGAGCCTCTGGGGACAAAGAACAATAGGAATGTACTTTGACACCAGAGGATAATAC -AGCCACAGATCACTTAAGACGTTTTGAATAGATACAACTGACTAAAAGAGACAATTTCCT -CCCCTCCTACTACTTAGCCTGGGGTGAGGACAAAACCCAGCAAACCAGTCCCATTAACCC -TAATAAAACTAATCCATTAATGTGTGAATGAGCATAATTCTACATAAGAGTTCACGGTAA -TATATGCCTGAGAAGTTTGAGCTAATATACACATAAATAATAGTACATAAAAGGTATTTT -TGTTTCTGTACAATTTAACTAATTCCTATGAGAAAAGCTGAAATTCCTTACAACCTCCCA -AAACTTTTTCAGATTCCCCAAAGGCTAAGAGCTCTACATATGGTTAACACAGTCCAAGGC -TGGGCCAAAATGCAAGTATAATGAACGATATAGGGAAACTGATAACACTAAGTAATAAAT -AATTAATGCTTTCCCAAATTGCAATAATGTTTTCTTCACACCGCTTGTATGAGAAAGTGC -ACAATTAATAGAGACAAATAAATGTTAGGGATTTAATATGTATTGACTTTTTTTTAAAAA -AAACACATTTATTTTATTGTTTTCAGTTGTGCATATATGTGTGTCTCTGTGTGGGGGGTT -GTATATGTGTGTCTCTGTGTGGGGGGTTGTATATGTGTGTCTCTGTGTGGGGGGTTGTAT -ATGTGTGTCTCTGTGTGGGGGGTTGGGCAGGTGCCAGATGGGAATTGATGGGTTTGTGAG -GCACCTCACACGGATGCGGGGAACCAGGCTCACATGCCCTGTCAGAAGAATGTATGCTCT -TAACCACTGAGCCATCATCCCCCATCCCCATAGTATCATTTCTTGTTCAAACTGGGCCAT -CCTCCCACACATCCCCCTTAGGTAAGTGGTATAACATCTCAGCAAGCCAGCAGAGAAATG -GCACATAGTCCTTTCTTCTAACAGGGGCCTGAGCCTCTGCTTTTTACTGGAAATCAAATC -GGAAAGGTCGATTTCATGACATTGTCCCCCATTCCTGCTAAGGCATCTGCATATTGACAC -TCTAAAAGATGACCCGAAAAAGCACGCTGTTGGGTGGGTTAAAATAAACGTCTAGTGCAG -GGTGACATATAGAGAAACATTGCGATAGAGTAGCTATTTGGGCTGGAAGAGAACTTTCCT -AGTGCAGTCTTGCTGGAATCACCTGCTTGCTTCTTCACAAATACTGAGAACCTATGTGAG -CCATGTTCAGCCAGACCCTTGGTCTTAGGCTCTAGAACTCACAGGTGCAAATGCACATCT -TCCCATTCCAAGTGGCCACAGTTGCCTGCCGCCATAGTCAATTGTTAGAGAAACTGGGCA -GAAGCACATAGCTTCCCACCAACTCCTAGAGCAGTTTTCCCTGCTAAGATGAATCCCCTC -TGCCTCAGGTGACCAGAGCCAGGCAACTCTGACTTTGTCTTCTGAAAGCATATATGTTGT -TTCCAACCCCTGCTGTTGTGGTCCACGTGCAAAAGATAGACCTGTCAGATGGCACTGCTC -ACCACACACACACACACACACACACACACACATAAGCACATAGTCACACAGACACTCACA -TATACACCTTCTTCTGGCGATGTTAGCAAGGGAAACTGGGAGCTAGGACTATGGTCACCA -CTAAGCCATTATATGGGTAAGAAAGCATTACAACTCCCTCTTTTTATTTATTCAGACCTT -GGTTCTGTGCCAGCGGACATCCAGAGGAGCAAAGTACATTTCTGTCTTCTTTCATGACAT -ACTGCTTCTTTGTTTCATAAAGTTAAGCACGGTTAGGCCATGCTTATGTATGCTTATGTA -TGTATGCTTGTTTATGGAGCTTTTTGAATGTTGGTATGTATTTACATATTTGTGGTGGAG -TGCATATGTGTCCGTGGAGTGCATGTGCAAGTGTGTGCAAGAAGTCAGATGTCAGCCTTT -AGTGTTGTTCCTCTGGTACCCTCCACCTTGGCTAACCCAAAGCTTGCTAATTTGACTACA -ATGGCTGACCAGGAAACCCAGAGACTCACCTCTCTCCACCACCTGAGGGCTGTGATTACA -AGCACATACCATAATAACAGGATTTTTTAAAAGAAGGTGGCTTCTGAGGGTTCAGCACAG -GTCCCCATGCTTATGCTACAAGAACTGTATTGGCTGGGCCATTTCCCAGATACTATTTAG -CATTTGATTGTGGTCATTTCTTCAGGACGTTTTCCTACTTAAGTTGGAGGACTCAAGTGG -CTCCCTACCTATCTTGGTCTTGGAAATCTCATTTAAAAAGTGCCAACGCCTATATGACGG -CCTCCACCCTGAAAGTCTCACAGCTGGAGGAAAGGCAACCACTGTCCAACAAGACACAGC -GACAGGTTTAAAGAAGCACAGCTCCCAGGAGTCCCCTGACTGGGTGGAAGTGGCATTCCC -TCTCCTGCAAGTTAGGCAGCATGGATGAAATGTTTATAAGCAACATAGTAGTCCCCATAT -GCGTGGGAGCATTGATAGGAGCTAGTCCAACTACTGCAGCCTTGTATTCTTAACTTGCCT -CTGCCAGCAATGCAACAAATGAACTATCTCCTCCATGCTCAAAATAGACACGGTTTTCTG -AGGCCCAAAGTTCACCAGCTGGTCCCAATAAAGTGCCTTTAAAATTCCTGCAAGAAGATT -ATGCTTTGTGATTGTGCAAGAATATATATTGTCCCAAGCCTGTTCAGATGACCATAGCAA -TGTAAGGTGGAGGGACTTGTGATAGTGTTTGCATGACTTGTGATAGGGTTTTACAAGGAG -AAATATTTCAGACGCTACAGGAAGTGACCATAACAACAAGTCATTTAAACAGCTCCATGA -AGGGAGAGTGGAGCTGGGGACACGCATTCTTTCAGCGAGGCTGTAGCTAGGGAAAACGCC -AATATAAAAACAACCTATTTTTAGGGGCTCAATATCTCTTCTGTAAATGCTTGTGAGTCA -TATTTTACAAGGGCAACACACTCAGCCACTGTTGTACCCCAGCTCCCAGCCACCTTAGGA -GAAACAAAGAGGATTCCGTCAGTGAGCGCTTCCTGGCAAAATTGCTTGTGAGCTTTTGAT -TGCAAAATCATTATGTTTGGCACTGAGTTAAGTAGCAGGAAGAACCTGACTTGATTTTTC -AAATCCCTCGGCTGATACAATGCTGCTCTTAAGCTTTTAAACTGCTCAGTTAGGCTCAAA -AGTCTCAGGGAAGCTGTAAAATGTCTATTTTAGATTCTTAGTTTTTAGTGTGCTTCCCAA -GCCCCGGCAGGATTTTAATGGCATATCTGTAACAGGAGACCCCCACGCTCATATCTGGGC -CGTGGTGTCTTCTCTGCTGAGGCCAATAGATAATCCTCAGGGGTTAGAATACATAGTCTG -GAGAACACATGCCAGCTGGGAGTCTGTGAAACCCCCAGGCGAGCCTGTGTGATGGGATAC -TATGCAGATGGCAGAGAACTCTGACCCATGTTCAGCTGAACCCTGGTGGCTTCCCAAAGA -ACTGCAGGGAGGGCCTTTAAATGACACTATGTGCTTCAAGTATAGGACATAGGATCTTTG -TTTTAGTTGACATTGTTTTATTATTATCTTTCTCTTAAACTGGTAAACACAATAACGGGC -CTTACATAAGCTCTGCATACATTGCTTTTTATTGCTTCTCGTCCCTTCTCCCTTCTTTGG -GACCCTGCCCACCCCTGCCCCTGCCCCTGCCCCTGCCCCTGCCCCTGCCCCTGCCCCTGC -CCCTGCCCCTACCCCTGCCCCTGCCCCTGCCCCTGCCCCCACCCCCTACCAATTCTCCTT -CCTTTTCCAAGTCTATAAATTCTGTTATATTTTTTCTTACCACCCCCTACCTCTAGCTAA -AGACATCTGGTTCCTTTTCTAGTTCTCTCTCTCTCTCAAATGCAGGAGCCACATATGAAA -AAAAATATGCAGTATTCATCATTTTAGATCTGAGATATTTCACTTAATATAGTAGTGCCC -ACTTCTACTCATTTTGCTGCAAATATTATAATGTCATTTTTTCTTTCACAGCTAAACAAA -ATTCCATTGTGTGTAGGTATCATAAGACTTTTTCTCCATTCATCTGTTGTTAGACATTCC -TTTACTGTAATGCAATAGTGAGCAAGGCATGCTGGCTTATCTGTCGTAAAACATATAGGC -CTCTGGGTGATACCCAGGAGCAGTACAGCTGGGCCACTTCGTGGTTATGTGTTTAGTGTT -TTGAGACTTCTATTCTGATTTCCACAGTGATTTAACTATTTTGCAGCCCCACTAGTCGTA -AGTCAGGGTTCTGCTTTCTGGACATCCTCACCAGATGTGGTCTTTTGCGGTGCCGTAGAA -AGAACATTAGCATCATCACAGTTAAATTTAAATAAATAAACTTAAATTTGGGATATGTCC -ATTATACGCTCTGAGCCTTAATTTCCATATCTGTGAACTATCCAGAGATAATAAGATCAA -CCCAACATCATCACCAAGAGAAGGATGAGCATGGGAAACCTCTGCCTTCTACTGATGAGG -TCAGCTTGAGCCCACAATCCTGCCAGGGCCTCACCAGTGGTGGGAACACAGACTAGAATC -ACAGCTCCAGACTCTTGCCTCGGTCTTGAAGTGCCAAAAAGTGACTTTCATCTATATCCA -GTAGTTATTCAAGTACAACACATACTCACCATAGCACTCAGGAGACAGCCCAATGTGCTG -TTATATCAAAATAATTAAAAGAACATATTTATTTTGAGGAATGGAAATATTCATTGACTG -CATGATGCATCTCCCTTTCCTATGTATAAATCATACTGTCTGCTAGTGTTACTGTGAAAA -ATGCTGTCAGGGAAAGAGGAAATATGCATTTCTTCTCTTAATACAATGTCAGGGCTATAT -CAGCCACCTCGCTTCTGCAGGCTTCTTACTGCCTGCCTCAGGATGCAGCCTACATTGAGG -AGTCACAGAATGGACTGAGTCTTAGATGATGAACTCAGTCAACCATCCCTGAGTCAACTA -CAGCTGAGCTCTGACTCTGGTCATGAGATGGTCATTTCCTCATTGTTTGACATTGGGCAT -TCTGAAGCCGACCTCTAAAAGCATGCAGATAGCATCCAATGACACTTGTGTAGGTGCACA -TGTTAGTTGCTGTTGTACAGCTGTGACAAAACACTTGTAGGAGAGACAATGGATTTTGCC -TCAAGGGGTCAGAGCATTCAGTCCATGGTCCCTGGCTCCATGTTTTGAGGCCTCAACCTA -ACTGTGCTGTGAGTTTTCACTATGCCACATTGGACATCATAATAGTCTAGACCCTACCTA -CTTCATGGAGTTAGGTACTAAGTACGTTAATTCGTGCAAGTCACTTAGTGTCTTTCCCTA -AGGGAAGAGTGTCATCAGTGTCAGCTACTGCTTAATCCAGGAGGGAGGTCATCACACTGG -ATAAAGGCATAGATTCTGCAGCCTATGCAGGCTAGGAATCCTCTCTACATGTACTACTGA -GTAATCTCTAGTTGCTGCATAACCTACCATGTCTCTGACTCCTCAACTACAAAACAGAGG -TAATAATAGTGGCATCTGGTTCCCAGAGCTAGAATTATTAAATTGATCAACACAGAAGAG -TGTCTGGTATGGAATACATTAAAAAAAAAAAAAGATGGTCACTATCTTGTGTTATCCAAA -AAATACCATCATTTGATTCTAGACAAGAGCCAGATTGAGCTAAAGTGGTACTCCTTAAGC -CTGCATATCCTGCGACCCTTTAATCCAGTTCCTCATGCTGTGGTGACCCCCAACCATAAA -GTTATTTTTGTTGCTACTTTATGACTGTGATTTTGTTACTGTTATGAATCATAATGTAAA -CACCTGTGTTTTGCGATGGTCTTCGGCAACCCCTGTGAAAGGGTTGTTCGACTCACAGGT -TGAGAACCTCTGAACTAGAGGCTATGTTGAGGCTATGTTGAGGATGGAGAGCAATGAGGA -GAAGTTCTTGGGAACTTCCATTCATAAACCACTCAGCTGAATATGCAGAACAGTCATGTC -TTAGCCTGTTCCAGCTGCCATGAAAACCCACCACAGACTAGAGCTCTAGACACTGCAGAG -TCTCAACTCAAGGTTCTTCATCACGCGACTCCACTTAGGCGTCTCACCTTAGCTTAATGA -GGCTCAATGGCTTGTTTTGTGCTTCCATGGCCCTGCTTCGTGAGAGAGGAGAGAGAGAAA -AGAGTGCCCAAGAGTTTCCCTCCTACAGAGCATGTCTGAGTTAGGGCTTCTGTTTCTGTG -ATGAAACACCATGAGCAAAACCAACTTGGGTGTCACTCATATTTCCACATCACAGTCTAT -CATTAGAGGAAGTCACTGTAGGGACTTAAGCAGGGTAGGAACCTGTATCAAGAAGCTGAG -GCAGAGACCATGGAGAGGTACTGCTTACAGGCTTGCTCCTCATGGCTTGCTCAGCCAACT -TTCCTATAGCACCTAGGACCACTAGTCCAGGGATGGCACTACCTACAATGAGCTGAACCC -TCCCTTTCAGTCACTATTTAAGAAAATGCACCACAGGCTTGGTCACAGAGAAACCTGGTT -AAGGCATTTTCTTAATTGATGTTTCCACTCCCCAAATGTCTCGAGCTTTTACCAAATTGC -CTTCAAACTAGCCCACTAAGGACACTCATCCCAGTAGATCAGAGCCCACTCTTCAGATCT -TGTTTAAGTCTCGCTATTTTCTTAGAAGTCCTGTCTCCAAATGCAACCACCCTGGGGAGT -AGACATTCAAAATCTGAATTTTCAGAGGACAATTTATTTATGTGAGATTCCAGGCAAGGG -CAGAGGGGAGTAAATGGAAGTTTTGATCATGTGTAAATATTTATAATATCCCTGACCAAA -GCTAGTCTTTAATTCTGGGTGAGATTGATGATTGATTGGTTGATTGGCTAAAATCACATC -TATTAGTTCAGGCCAGCAGACTGGATTTGATTCCAAACAAATGGACATTTCACACAAGAG -ACAAGGCTATAAATACACAGTCCGTGGGAAGGGATCTTTTGTCTTCAATTGTCACATTAG -CCATTGATTTCAACATTTCTATCACACTTTATTTATCGTGCATAAACTTAGTTGTATGTG -TATGCGCGTGCCTGTGTGGAGGTCAGGGGAAAACTTTAAGGAGATGGTTCTCACCTATCC -ATAGGTCTTGGAATGACACTCAGGCAAGTTCCTTTACCCAATGAGTTACTTTACAGGCGT -CTCCTCGTTGACTTTTGTCTTCTTAGATTCCTGTCTCTTTTGTCTTAAAAAATTCCTGAG -TTATTGCAAGAATGCAAACTTCCCACAGAGCACATCACTTATTATTATTATTTTGCATTT -GTCAACATGCCATATTCTCACAAATCAGCTCCCAGGTAAAGAAGCTGAGACACATCTCTG -TTGAGATATGTTGAGGAAAGAGTACACATAACCTGTCTGAGGCTCTCCTTTAATTGAGAA -TGGCCTGTGTGTTGCTTGGCATTTGAAAAGTCAGATAGGTATCTATTCTCTACTTTGCCA -CAACCAAGAGGCAAATAACTGCAAGTCTAGAAATTTATCATGATGATATGCATACCAAAA -TTTCTTCTGATCCAGAAGCAGATAATTTGATTGCAAAGCTCTCTGAGGCCCCCTCTCCTG -AGCCTGACTGAAGACAGCTTGCAGTTTTTTATCATTTGCTGATTCTTAGCTATGATAAGC -CAAAGGAGATATAGAGCATGCCAATCTCCTGACTAAGATGTCAAGGTTTAGTGACAAAGC -ATAGTCTGCCAGATTTAATAATGCCAAATAGAATCATAAAAATTCACTTGCTACTCCGGA -GATGCCTGTGACAATTGTATTCAAACTATATCAGCAATATCTTTAAAAAAATGTATTCTT -TTATTTAGTGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGAACAACAGAAGAGTTAAGAGTAGAGGATAGAGAAGTGATTTTACAACAAAATTTCCA -AAACAGGTTCTAGTGGGGCCAAGCAGGGAAGGAGTGAGGAAGAAGACTAACACAGCCAGT -GCCTTCTCTGTACAACCCCAGCTCGGAGCTTCCTCTCTCTCCAACCCTGGGGACTGGCCC -TGGATGGCCTGCTCTACATTTTTACTGTAGTCATGCACACTGGATAGCCTGAGCTGCACT -TTACTGCTGAGACTAGAGATTCTCTGAAAGATGAGCCCTTTGAGATGATGCTTTTACAAC -AAGGGTGGGGGCCTAGCTGCGTCTATGTGGCTCTAAAGTCCATGGCTAATGTTCTCTAGG -ACTGTTACGTGCAGGTGGGAAAACCATACCCAACATCAAGAGAAGGCTTATCACAAAAGA -TGGTGGTGGGGAAGACCAGGCTGGCGAAAGGGAAGGATTTTCATCTGGATCAGGCATGTG -GAATGCCTCCAGTATCTGTTGCAACCTTTGTCATCTGTGTGCAGGTCACATGGGTGTCTG -CTCTATAAAAACATCTTTAGACTCTAGGTATGTTTTAGGACATCTTCTGCACCTCACATT -TATATCACATACCATACATTATAGTGAAGTTTTTTGTTAAATTGTTTATGGATTAAGGAT -TGAACCCAGAGTCTTGCATACACTAAGCACGCACCCTTCTACCACTGTGTCCCTGCCTTG -GCTCTTCTTGTCCTTGTAATGTTTCGTCAGCAAAACACACTCGGACAACCAGATCCTTCT -ACGGCAAAGCTTTATTGCTTACTTATCAGGAAGACCTCGAATACAGGAAACTCAGTCCTT -TTATAACCCACAAAGAGCGGTTGGAGACATGTCAGCTCCTGATTAGCTGCTCACCATTAG -CCCAGATAACGCCACGGGACAGGCAGGGCACAAGGCATGGAAAAATAACCCAGCACATGC -GCAGACTACTGGTTTACTAGTTAGAACACCGGATATCAGCGCCATCTTGTAATGGCGATT -GCAAGGGCGGCTCCTCACAGGCTCTTGTACTTTTCACAGTTGCTCAGACTTGCCCTGGAC -CTTCTCTAGCTCAGGCTAGTCTTGAACTTGCAAACCTCCTACTTCAGCCAACCCATTAGC -TAAGACTATTGGCCTGTACCACCAGTCATGACTTACGTATCTTATAGTAAGAAATTTAAA -GCACAAAGAGATTCCCTACGCCTTGCACTCCATCCGCTGATTTGCGTGCTCATGAGGTCA -GTGCTAAGTATCTTCCTTGCTCACTCTCCACCTGACTTTTTGAGACAGGTTCTCTCACTG -ACCCAGGAGCTCGACAATTCAGCTATGCTGTTTAGCTAACAAGTTCCAGGGCTAGACCAG -CAGTGGTATATCTTCTCCAGCACAAAAGCACAGACCTGTACCACTGTGCTTAGTGTTTTA -AGTGGACACTGGGGAATTGAACTCTGGTCCTGAGGCTCACATAGCAGACAGTTCATGTCT -AGTCCAGCTCTCTGATCAGTACCTTTTAATTGTTTAATAGGCAGAGAGCAGAGTCTGTCA -AGAAATTTTTTTTCACTCGAAGACATGGAGAAGCAGGAATGAGTTTAGCAAAATCTTTAA -AATGCCTGCTTGCATGTGAATGAACCATAGCACAAGACCAGGAGGTTCCACTGGCTTCCA -TGGGCTGTGAGTTTGGGGAGAGTACTATTTGTTCTTTAGAATTTGATATTTAAGACTGAA -AAAAATTGAAATATCATAAAATACAAGCAGATGAGTTACTTAGTTTCTCATTGCTGCAAC -AAATACCTAAGGAAAGTAACCTTTTATAAAGGAAGGCTGGGCTTGGAGACATGGTTTAGC -GGTAAGAGTGCTTACCATACGAGCATTGGGGCCTGAATTTGGATCTCAGCAGCCATGTAA -AATACCAGGCATGGTTATACACACCTGTGACCATGACAATGTGGGGGATTCCTGGGGCTT -GCTGGCCACCAGCATAGTTCCAGGATCAGTGAGAGCCCCTGTTTCAAAGGAACATGACAG -AAAGTGACAGAGTAGGGCACCTGAAGTCCTCCTCTGCCGCCACATGGGAGCTTGCAGAGG -GCTGAACGGCCTGCCCCCTTTCAGTGTAGACAATGTCAGATCCATGCAGGGCACAGGATC -TGTAGCAGACTCCAGTATAGATCTCTGCTTAAAAACAAAGTTTAGCTTTTCTTTGCACTA -AGGAGGAATAAGTAAGCACTTGCTAAGTGCTTCCACTTGGTTAGAGAAACGAGAGTGTCT -GTGTCAGTCATAGAAAAGAATTATAGGAAGAGAAATCAGTGCATATCTTCATGGGCCAAG -AGTTGAGGTGGAGCAGTGGGCACGCTCAGTAGGAGAGACGATGCCCCTAGGGTCATCAGT -AACAGAGTAGACAGCAAAGCCAGAGAAATGAATCAGCACAGCTGGACCCAGGGACCAGAG -TGTCAGACAGAGCTCTTTGATGCTGTAACATTCAAAGCAAGTGTCTCCTTGCTTACAAGG -TCCAGTAGGTCTCCTAGGCCATAGGAGTGATAATATAACAAAAGCAAGCCCTCCAGAAAA -GTGAGGGGGGCGGGATTTGCTTAAATTTGAAGAAGATAGTGAGGCAAAGGATTATGGGGA -AGTCTCTAAGGAAATAGAGACATGAAAACAAAGCATTCTGACTTCTGGCCAGGGAAAATT -TGCAGGACTGGGCTCTGCTGATAACAAAGCCGTATGACTGACGTGGCTATGAGTCTACAC -GGCACTTTCAGCACATCCCTGCCCCGTGAGCTCATGTCTGAAAGGATCTGACTGAGGCGG -AAGTAATTGCTCACTGGGATGTGACCTCCCTTTGGCACAGCTAATCAGCCATGCTCTGCC -ATTATGGATCAGTGGCTCTAGCTCTCTGTTAATACGGTGCTGTGCAAATACACACCCCTC -TCTGACCTCCTTCCCTTGTAGCTGGTGCTAGCCTGTGAGAAAACATCAAGAAGAAGCCAC -AGGGCAGCACTTAGTCCGGCTTTGCAGCCTCTACAGGAACCCTTCTAAAATGTACCCACA -ACGTTTGGGGATTCTTTGGGGGATACTGTTTTGACTGGCTACAAGTCAATGGTTCTCACC -CCACGTCTGTTTCAGTGAGTGGCTAGAATGGATCAGACTCAGAAAAACACTATGTTTAAC -AGTTTGTGGGGAAAAAAAAAAGTTCCGATTGAGGAAGGGCACAAGGCATACAGAGAAGAA -AGACAGGACAATCAGTGGCTTCTCTGGATGACCCGCTCCACCCCATCCTACCCTGCCTCA -CCCCACAACTAGGGTTCTTCAACACAAAAATTCAGAGAGCTCTATTCTATAGAGGTTTTG -CCAAGGTTAAATTAAATATCATGTGTGATTAAACCATTGGCCACAGAAATGGACCTGATC -CTTGTCCTCCCCTGCCTCTCTGTTGATATGGCGTCTTAGTGACTGGTCCCCATCTGATGA -TGATACCGGAGTCCTCCCTTTGTCTCTTAGGACAATCTCATCAGCATAAGACTGAGTAAA -TTCCCAAGGTCTCTAGAAGCTCTATCCCAGGCATCTGGAACAAGAGCCAGGTAAAAGCAC -GTGGCGCATGGGTGCATGAGTGTGCCAACAATGCCATACTGGCCATGGAAGTCTCATCAG -ATTCCAGTGGAGCTGCGAGACTCCTGCTCACTACAGTGTGTGTTTCGAGTATGGTATGGT -GATGCACAGCTGTAATCCCAGCATTCAGGAGGCTGGGACAGAAGTGAGTATCGACAAAAG -TGAGCATCTCATGATCCATTTTTAGCATGAATCATGCACTGACGAATAAAACTCTTTTAT -ACCTTAGATACGGTTTGGGTTTTGAGACAGGACTCAGTATAGTGCAGGCTGACCTCAAAC -TTGCTAGGTATCCAAGGATGACCTTCAACTCCTAATCCTCTGCTTCCATCTTCAGGGTGG -TGAGCATACAGATGTGCACGACAACATATGATTTATCCAGTGCTTGAGTCAAAGAACTTG -ATTTCCATAAGCTGGGCAAGCACTACACCAACTGAATGGCATCCCAGCCCTTGATATGTT -TAGATACACTAGTACCACCATGTAATACTTGCCTTTGGTATTCAGTATAGCAATGTGCTA -AACAGACCTGTAACCAAGAGTCATAGGCTTATACCATCACAAAACCTCAGTATGTAGCAG -GCTTGATGCTTAGATTTGTCAAAGTAGATGCTGTCATGGTCACAAGGTTATCTCCTAACC -ATGCATTTTTTTAAAACCAAAAACTCCCCACAGTTGTAGTTAAATCTTTCTACAGTGATG -GCCCAACTGCAGGGGAGGGGGGAAAGAGATAGATAATATCCAATAGTCCCAAAGGAAATT -AGGAAGGAAAGAATTCCTCCAAAATTCCCTATATTGTGAGGTGTTGAAGGACAGTTTGGA -TCATCCCTCCCACAGTCACATCCCTGACTGTGAAAAACACTAATAACCCTTCTGGGGGAC -TTCCAGTTTTAGGGGGGCGCCCACCTTTGGTCCCTAAGTTTCTTGAACACCAGCCAGCTC -ATTGCTTCAGCTTCCTGCTTGCTTCCTGTTGGGAAGACACTGTGTGAGACACTACACCTC -ATGGCCCCTCAGTTACCTCTGCTGGCTCCTCACCCCCAAATCTTCATGGCCCATGTTTCA -TGTCAGCCATTCTGTTTACCACCTCTCAAGGTTTTTAATTTGAATAAGGAGCTCCAGAGA -GACTGCCACCTCCTCTGTTATCTTACAGACAACAAAACGAAGCTCACAGCTCTTAAATGC -TGAGTCACTAGAGGCTCAGCTAGGTAACAAATGCCTTAAACACTGTACATCAAATAATCC -AATGAGACTGGTTTCATCGTCCACATTGAGTAGGGAAGGAAGCTGAGGCCTCACTCATCT -GCCCCAGGGGTAGCGTAGCTGGCTGGGCTCAGTTGGAGAAGTGCTTATTGCTCAAGCATT -ACTCACACTAAAACAAAAAACAAAAAAAAAAAAAAAACAACAACAACAACAAAAAAAAAA -AACAGCCTGGTGTGTCAATGCGTGCTTGTAATCTCAGCACAGGCAGACAAGAGACATGGG -CCACCCTGAGGCTTGCTGGCTGGCCAGTCTGGTCTAGTCAAGTGAGTTCCAGGCTCAATG -ACTCTATCTAAAAATGGAAGGTAAATCATAATTGAAGAAGAGAACTACTATCACTCTCTG -GCCTTCACAAGCACATGTGCACACTCTCTGCCCACCAGGCACACACTCTGCCCCAGGCTT -CACACGTCAAGGCAACAATGCGGAAGCCAAAGCCAGAGCCTCTCTCTCCCTTGATACTTG -CTGGCATTGAAACCCAAGAGGGTCCATCTTCCCATACTTCCAGGATGTAGAAATTCCTGT -AAAAGACTTCTAAAATAGAAGTTACCTTTCAACCCTAAAGCTGCATCTTGTGTTATTGCC -AGTTCTTTCTGGGTCATTCTGGACCACACAAGATTTTCTTTGGGTTTTTAACACAGCAAG -GGAAGAAACTTTCAGGAATAAATTATTGCCCCTTCCCCATTAACTGATAGTCAGCTGGGA -GCATTAGAGGGTGAGTGGATAAAGGATAGTCCATATCAACCCACCATGAACCTCTGGCTG -CTCAAATGACTGATGATTGAAAATTGACTATGTTCTAGTCTGAATGGTTGAATTAATATG -GGAGAATGTTTTTCTTCCTTCTTTTCTACTTTCTTCCCCTTTCTTTTCTCTAGGTCTGTT -GTTTGTTTGTTTGTTTTTGTTGGTTATTTTTTCATGGTTAATGATGATGTCCTTTCAGGA -AGCCTGAATCTTGTTCATAAGCTAAATCCATGATTCTTCTACCTAGAGTAGTGGTTCTCA -ACCCCCTCTAGGTGTTGAATGACTCTTCCCAGGGGTGCAGATCAGATATGCTGTATATCA -GATATTTACATTTTAATTCATATCAGCAGCAAAATTACAGACATGAAGTAGCAGCAAAAA -TAATTTTATGGTTGGGGGAGGGGGATCATGACAACATGAGGAACTATATTAAAGGGTTGA -AGCATTAGGAAGGTTGAGAACCACTGCCCTAGCGCCATGCATATAGTTGTTGACATACAC -TAGGTGAAAGGTCACAGCATTTTGCCAGTCCCATAAAGACCCAAATCCTTGTAAATATGA -TTAACACCTGCTCACAAAGAGCTTCTAAAGCAATCGAGTCATGGTGTTGAGGTCCAAGCA -GTGGATAGTATGAATACACCTTGAAGACTTTGTATTTCCCTAGTCATTTGCAAAAGCAAT -ATCAGCTTGGTTACCTCTGGCCCAGGCTCCAGCAGGTATAAGCCGACAATCCAAGACAAC -CTGCCACTTTGTCCTGGGCAGATGGAGTGCTACGTTCAAGGTCATTTCTAGTGCAGTTTG -CAGTGTTCAGAGCTGGAACCTTCCACTCCCCACAGATACAATGAGCCAACAGTCCAGCCA -TCTCCAAAAGGCTGACCCTGTAGAGCATCTAATGATAAAATCCAAACACCCATACACAAA -TAATTTTGACTTCTATTTCTTTAAAATGTTGTCAAGTTGGGCCTTTGGGTTCAGCTGATA -TGGAAATATAAATGTCACAGAACAGTTTTGCGTTATGCCCTGTGCCTTCATGTTTTATAA -AACATTCCTACTACTTAAGAGGAAATACTGGTTCCTGGTATTTTTTCACAATTTGAGTCA -TACACATCAGGTGTCACAATTCTAATCATTATTCACTTTAGAGTAGTAGCAATTGTATTG -TTTGGTGTAGTTTAAGAAAATAGTTTAAATATTTTAATATGTTCATAGACTGGGGCATAG -TTCCACAGTACAGCACCCAGCAACTCAAAGCCTTGGGCTCAATCTCCAGCATTCCAAAGC -AAACTGAAAACAAGCAACAAAACAAACTTATAGTAACAAATTATTTAGCAATATGAAAGT -TAGCAAGAGTTTTTTAATATGAGACTGGAGAGAAGGCTCAGCAGTTAAGAGATCTTGCTG -CTCTTCAGAGGACCCAGGTTCAGTTCTCAGCACCCACCCCAGGCAGCAGTTCACAGCTGC -CTGGAACTCCAGCTTCAGGGACCCATTGCCCTCTGATGTCCTCCATGGGCATGCACCTCC -ACATACGTGCACACACTGGTGGTCACACACACATATACTTATAAATTAAAACATCATCTC -ATCAAAAGAATCTGTGAAGACAGTGGAATAAACCCAAGGTGGTTAATGAAATGCCCACAG -AAGGGATAATCAGGATATCAGTAAGCTTTCTCATTACTGTGACATAAATACCTACACCTA -AGGAGAAAGGGCCAATTAGGATCACGGTTTCAAAGGGATTTCATTCCATCATGGCTATAA -ATGAAAGGTAGAAAAAGGAGCTCCTTCGTAGCACTAGGACTGTGAGGCAGCAACTGTTCA -TGCAGAATGACCAACAGGATGAGAATAGAGCCCTTGTAAGATGTGACATCACATCTTAGA -ATTTCCTTGGAAATAATGTGGGGCACAACACTAACATTATTCCATTGAAAACTGTTCTTC -CATTCATTCAGTCCTCAGCAAGTTCAATGGCAGGTGGTCATAATTTAGATAAAGAAAATT -TTTTTCTGTCTCTACCTAGACAGACAAGAGAGTTGGGTGCCACATGTAAAAGCGTGCTTT -CTTATGTTCCCATGTCCTGTTGTACATTCACATCTGGAAGACTTCAACAGTTTTCAAGAG -TGACGAACATCCACGTGTACTTTCAAATAGTTGGAGACTGAGTTCCCTGACCTTCTTGGA -TGGCTATCATCTGCCTATGTTTTTTTTTTTTTTTTTTTAAAGATTCATTTATTTATTATA -TGTAAGTACACTGTAGCTGTCTTCAGACACTCCAGAAGAGGGAGCCAGATCTCATTACGG -ATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCTGGACCTTCGGAAGAGCAGT -CGGGTGCTCTTACTCACTGAGCCATCTCACCAGCCCTCATCTGCCTATGTTTAAGTCATG -GTGAGACGGCATAGGATGCATGATGCAATATGGACATCACGTGGACGGTTGCTATTCCGA -TGCATCTTTGGAGTGAGACAAGATGGGGAAAGTTGGCATGTCTGTGGTACAGATACAACC -ATTGTAGACCAACTAGCTTCTTGGTCTCTGACTGGGTAAATTCAAGAATGTATAATTGGC -AGATATAGAGGCCAGCTATACAGAGATTTCACTATGAGATTTTAGGGACTGACTTCTTCA -TTAAACAAGAGATCATTCTGGGTTTTGTGTGGTTTTCAAACAAATTCATTATTATAACAT -AAAATTTGCATTTTGGAAAGAGCACAAAACCCACACGAAAAAAAAAAATCTCTACCAAGT -GAACAATGAAAGTGGCTGCCAATGCCAAAATAATTCAGGACACCCACACAGCATCCCCTG -ACCCTCTGTCCCTCCCACTGTAAACATAGGTCTATTCTTGTTTCTGATTGAGTAGTGCTT -GCTGGTCTTGAACTTCACATAAGCATGATCATATATCACACGCCCTTTTTGTCTGGTCTC -TGTTATTCAAAAGTACATTTCTAAGATGGCCTGATTCTGCGCTCCACAGAGACTCACTCA -CTTCCCTTGCTGGAGTTCATCCCTCAGATGATCCTCTAGTAAAATATATACACATAGCTA -TCTACTCTCTGATGAATGTTTGCACGGTTCGTGGAAAATATTGCTGTGAGATACCTGTTT -GCTACCCACATGGACTTGTTTTGTTTGGATGTGAGCTCAAAATAAAATCTCTCTCTCTCT -CTCTCTCTTTCTCTCTCCCTCTCTCTCTCTCTCTCCCTCCCTCCCTGTCTCTGTCTCTCT -TTCAAGCTCTGCATGTGTATGTGTGTGGCATGCATGAATGTGTCTATGTGTATTTCATGT -GCAGAGTCACTTGTGTATACGAACGAATCTTTGTGTTAGCAAATACATGTGAAGGCCTGG -CATTGGCTTCAGGCATCTCCATCCATCACTTCCACTTTTTAAAGCAGAGTCTTTGGATGA -ATCCAGACCTAGCCAATGCTGGCTAGTCTAGCTAGTCAGCTTACCTCTGCCTCCTGCTTG -CTGGGGTTACAGGTAGCAACTATGCCTGCCTGGCTTTTCACACGGGCTCCTGGGATCCAA -ACTGATCAGAATGCTTGCACAGCGAATCCACTTTATTCACTGAGCTGTCCATCCCCATCT -CCAGACCAAGTTAACTCTTGTTTAACAGTGCAGCTCAGGTAGAAAGAGTGGACTGGGTTT -CCATTTTGCTGCAAATACACAAGTTTATTTATAACAGAAGAAAGACAGTCAACCGAGATT -TTCAAGGCGGAAAGCTGATGTGTAAAATGAAACTGGGAAATATCGGAGTGGGCACAGAAG -CCAGGATTTTGGAGAATGTCCTGAAAAAGGTTTTGTGAAAGAAGTGAGAAGGAAGCTGAC -TGAGCGGCCTCGAAAGCAGCTGGGAGAAGAGTGAAGGACAGATGGAGCTCTGTTCTATTG -GAGAAAGCAGAACTGCTCTGATTGCCCGGTTTCAGCACACACACACACACACACAAACAC -ACACACACACACACACACACACACACACACACACGCATGCACATAAAACTGAAAAGCCAA -AACAAAGCAGAAGAAAAGCCCATGTGACTCCTCCACTCTGGGACGTTTTCACTGTGCACC -ATGTCACCTTTCCAGAGCTTCTACATGACAGGGCCAGCCATCCGGCCTTCCCGAGAGGGA -CCCAGACAGGACCAGTCATCTTACCTTCCCGAGAAGGACCCACAGAGTTCTTTTTATTAA -GAAGTGGAACCTTCTCCAGCTACAAAGGCTGCCCCTGCTACTATACAGGCCAAAGAAATG -TCTTCTGTCTGCTGGCGGGTAATAGACACCTTCCTTCTCTTGTGTGCTGTATATTTCTCT -GTCACCTACTTTCCCAGCAACACCTCATTAGTAGGAACACCTGATCACTAAAGGCAGAAA -GCCCCACACCCCACTGTGGGGTGAGTTCAGGCTCTGTATGACCTGACTGACTGGGGAGAA -TACATTTGCAGCGTGGGGAAGAGCTACCTGAGCTAGTCTGGGTGTCTGCGGAGTGCCATT -GAATTACCAAGGAGTGACTATGAGTGAACATGCCCACCTGGGCATCCCAGCCTTTATTCT -GGTCACCAGCTTCACGTGTGGTCATTTGCCAACCAACCAAATGAGACCAAATGTCCCCCA -GGGCCTGTTCCCTGTCTCTCAGGCCTGTTGACCCTCCCGGCTTTAAGCATGGCATCACTC -TGTGTTCCCCCACAGTCACTTGAGCTAAGTCCCTTTTGTCCGGTCCTCCGAAGCTCTTCG -TTGCACAATGGGCATGCTATTAAGATCATCGAGGACATGAATACTGAACATTTTCTAGCG -CTCCTCCCCCATGGCCCTGCCACACACTCTTCCCAAGCAGCTCCGCCACTCCACAAGGAC -ACTCTGTTTCGTTCCATGGAAGAATGGTCTTCCTTGGTGGCAGGGAGCAAGTGATGGCTC -ACAAAACTACTGTTGTATCACGTGATCCCAGTGTAATGGATGAATCACAGATTTCAAAAC -TTCTTCTCAAATTCCTTAGATTTGACGGAGTGAGCAAGTATAAGAAAGTTCTGGACCTGA -GCAGGTGCCAGGCCTTTGTAGCTAGAGAAGTCTCTACTTCTTAATTCACAGAGCTGTCCA -TACCTGAGCTCATCCCTCTGGGGTCAAAATGAAATGGTGACTACCATAGAGGGCTATGGT -GAGAGTTAACTAAATTCATATTTGGGGGCTGGGCAGGTGACTAAGTCTCTAAAGTATTTA -CCTTGCAAGTATGAACATCTGAAGTCAACCTCCCCCCCACCCCCCTAGAACTCACATAAG -AAAAGTCAGGCATGAGCTGGGGCTGTGGTTCAGTGGTTAGAACACTTACCTCTCATGCGT -GAAGTCCTAGGTTCAATTCCCAGTATCACCAGGAAAAAAAAAATCCAGGTGTGATACTTG -GAATAGTTCTGGAAAGATGGAGACAGGGGGGAGAGCCAGCCTAACCTGTTTGGCAGGCTC -AGGACAGTGAAAGACTGTCTCAAAAAAGGGTGTCTGTGAACTGACAACTAACCTTGTTCT -CTAGGTCTTTGTACATGTTAGATAAGTGCTCTACCAACTGCTCCCATATTCCAGTGCACA -TATATGTATGTGCACACACATATACACATATACACACATACACAAGTACATATCACAATA -TATAATATACAGTGTATAATAGGGCTTGTAATTAGATTAGATAGGTAGGTAGATAGATAG -ATATTCATACATAGATGATTGTAGATAGGTATTAGAGAGATAAACAGATAAACTAGATAG -ACACCTAGATGCTAGCTGAAGCTAGATACAGATTATGGATAGAACAATTAATAAGATCTT -ACTCGGGCATTAGAAATACAAATTCATAGACATGAAAGTTCTATATCCCCTCCAGCATAT -TCAGCACTACATATAACACCTTCCTCACGTGAGTAGAAAGAACATTATGAAGTGACACTA -TGAGTGAGCAATCTAAATACAGTCTAAAGACAAGAGTCTTCCAGCAATTTATGACCCTAA -GCGTTTCCAGCTGCAGGATTAATAGCCTGGTGTCTGCAGAACATGGCAAAAAATCACTAC -AACCTCAATACAAATTCAATAGAAAACAGCAAGCTGTGTGAATATTTAATATGTTTAATT -ATGTTATATTAATTAAATCAATTATTTAGTGTCTTGGCTGCTATTCTATAATGATTTTTT -GCATGTTCAGGAAATTAATGGTGTCCACACTGTCCCTTGTTTGCTCCAGTAAAGTCCTGC -CGGTTGACACTATTGTCTGCCCAAACACTGCTTGTGACCTTGAGGATAAAAGGAAGCTGA -CACGATTTGCAACCGAAATAAAATAGGCTCTGGTCATAAATGTAATGAGACACCAGGGTC -ATCCTGACTGATAAAAGTCACTGGTGATGAGTCTCCATTCAACCTAATCCTAGAGAAGCC -CGCAGACCCTTGGAGTCCTGGGGTCTCTCGTATATCTTAGTACACTGTGCAAAGTCTGAG -GACCTTTGTTGGCTACATCGCCGATCACTTATCAGATCAGTTTCTCATTTGGCGAGTTAA -GCTTGGATAGCTGACAACAGTTATCAATTTCATATGGTCCACATCTAATCAGGTGTCATG -GTCCCCAGTCATTCAGGATGCAAACCTTTCTTTCATGAGCTGGTTATGTCCTCTCAGATC -AGAAGGGAATTTTTCCTAAGAGGAATATTTGAATGACTCGCCCTTTGTAATTGCTTGGTG -TGGTTTTAATTTTTTTCATTCATCCTTCTAGGTGTGCTTTGGGCAGATAACACAGAAATG -CATAAAGAAACCGTTAACATGGATTTTATTAAGTTGCTTTTAAACATGCACTTTACTGTG -TAGATGGTTTTAGCATCTCTCTGTTAACTACTCACTTGTGCCCATTACCAGCCGTATTTA -TGGGACACAGCTGGATCTATTTGAATCATGGAAGTCTTGGTTTAGAAAAGAGAATTTGTG -GGCTGTGATGAAGCTCACTTCCACGAAGTGCTGGGTTTGCTCTCCAGTGCAGCATAAAAC -CAGTCATAGTAGCACACTACCATGACCTCAGTACTCAGGGAATGGAGGAGGGCAGATCAG -AAGTTTTTCATAACCATACGGGAACTTAAATACAGCCACCTATGTTGTGTTTTTATGAGG -GCAAAATTGTTTAAGAATGGGAAGCTTGCCTAATGAAAGATATTTTTTATCCATTTTGTC -CAAAATTCAAAAGTTGCCATTAGACTATGTGGCTTGACTTATCAAGAGTCAAATGCTGTT -TAATACCCTGGGTGTGTGTACATTGGTGCAACGTTCATGCAGAGTCAGGTTGAAAATTAT -TTATTTTTTAATATGCCCGTGACTTTTGAGTTAATAATTCCGCTTCAAAAAGACTACCTC -AAAGGCATATTCATGCATATGCAAATTACATTCTCTCTCTCTCTCTCTCTCTCTCTCTCT -GAGTAAATACTCTCTGAGTAAATACATGTATTTAAATGTCCATATATGTAATATGAAACC -TGCATTCTGCATATGAAAGTAAACATGCCATATTTGTCTTTCTGCGGCTAGCTTATTTTG -TGTAATACAACGATTTCCAATTCTGTCCATTTCCTTGAAAAGGCCATAGCTTCATTTTTC -TTTATGGCTGTACATTTTGCCTTCTGATCTCAGACATCTGCCCCTCACCTGCCAAATAAC -AGTGCCCTTACCCTGTTTGTTGCCTAAGAGAGAAATGGAGACAACAGTTTCTGTGAAGAT -ATGTGTATCCCCCCGCAACACACACACACACACACACACACACACACACACACACACACA -CACATACACACACTTTAATCCTGAGCTCTGTGCTTCCACTGGACTGGCTGGCGAGCTAGC -CCTTGGTATCTACCTATTTCCAAGAGCGCACCCTACTCTCTCATGCTAAGCATAGAGACA -GGAGCACCATGCCTAGCTTTGCATGGGTTCTGGGAATCCACACTTGTGCAGCAAGAACTT -TATCCACTGAGACATCTCCCCAGCCTCTCTGACAAATATTCTTAAATGCCTCATCTTGTA -CCCAAATAACGTTCCTGAATAATAGTCCCTGAAGTTATAGCCCAGTGGTAGTTATAGCCC -CACTTGTCTAGCATGTTGGAATGTCCAAGGCCCTGGGTTGGATCACTAACATTTAAAAAT -AATCATGGTGGAGAAACCAAAGTATTCCACGACAAAACCAAATTCTCACATTATCTCTCC -ACGAATCCAGCCCTTCAAAGGTTAATAACAGAAAAAAACCAATACAAGAACGGGAACAAT -GCCCTAGAAAAAACAAGAAGGTAATCCCTCAACAAACCTAAAAGAAGACAGCCACAAGAA -CAGAATGCCAACTTTAACAACAAAAATAACAGGAAGCAACAATTACTTTTCCTTAATATC -TCTTAACATCAATGGTCTCAACTCCCCAATAAAAAGACATAGACTAACAAACTGGCTACA -CAAACAAGACCCAACATTTTGCTGTTTACAGGAGACACATCTCAGAGAAAAAGATAGACA -CTACCTCAGAATAAAAGGCTGGAAAACAATTTTCCAAGCAAATGGTATGAAGAAACAAGC -TGGAGTAGCCATCCTAATATCTGATAAGATTGACTTCCAACCCAAAGTCATCAAAAAAGA -CAAGGAGGGACACTTCATTCTCATCAAAGGTAAAATCCTCCAAGAGGAACTCTCAATTCT -GAATATCTATGCGCCAAATACAAGGGCAGCCACATTCATTAAAGAAACTTTAGTAAAGCT -CAAAGCACACATTGCACCTCACACAATAATAGTGGGAGACTTCAACACACCACTTTCACC -AATGGACAGATCATGGAAACAGAAACTAAACAGGGACACACTGAAACTAACAGAAGTGAT -GAAACAAATGGATCTGACAGATATCTACAGAACATTTTATCCTAAAACAAAAGGATATAC -CTTCTTCTCAGCACCTCATGGTACCTTCTCCAAAATTGACCACATAATAGGTCACAAAAC -AGACCTCAACAGATTCAAAAATATTGAAATTGTCCCATGTATCCTATCAGATCACCATGC -ACTAAGGCTGATCTTCAATAACAAAAAAAATAACAGAGAGCCAACACTCACGTGGAAACT -GAACAACACTCTTCTCAATGATACCTTGGTCAAGGAAGGAATAAAGAAAGAAATTAAAGA -CTTTTTAGAGTTTAATGAAAATGAAGCCACAACGTACCCAAACCTTTGGGACACAATGAA -AGCATTTCTAAGAGGGAAACTCATAGCTCTGAGTGCCTCCATGAAGAAACGGGAGAGAGC -ACATACTAGCAGCTTGACAACACATCTAAAAGCTCTAGAAAAAAAGGAAGCAAATTCACC -CAAGAGGAGTAGACGGCAGGAAATAATCAAACTCAGGGGTGAAATCAACCAAGTGGAAAC -AAGAAGAACTATTCAAAGAATTAACCAAACGAGGAGTTGGTTCTTTGAGAAAATCAACAA -GATAGATAAACCCTTAGCTAGACTCACTAAAGGGCAAAGGGACAAAATCCTAATCAACAA -AATCAGAAATGAAAAGGGAGACATAACAACAGATCCTGAAGAAATCCAAAACACCATCAG -ATCCTTCTACAAAAGGCTATACTCAACAAAACTGGAAAACCTGGACGAAATGGACAAATT -TCTGGACAGATACCAGGTACCAAAGTTGAATCAGGATCAAGTTGACCTTCTAAACAGTCC -CATATCCCCTAAAGAAATAGAAGCAGTTATTAATAGTCTCCCAGCCAAAAAAAGCCCAGG -ACCAGACGGGTTTAGTGCAGAGTTCTATCAGACCTTCAAAGAAGATCTAATTCCAGTTCT -GCACAAACTTTTTCACAAGATAGAAGTAGAAAGTACTCTACCCAACTCATTTTATGAAGC -CACTATTACTCTGATACCTAAACCACAGAAAGATCCAACAAAGATAGAGAACTTCAGACC -AATTTCTCTTATGAATATCGATGCAAAAATCCTCAATAAAATTCTCGCTAACCGAATCCA -AGAACACATTAAAGCAATCATCCATTCTGACCAAGTAGGTTTTATTCCAGGAATGCAGGG -ATGGTTTAATATACGAAAATCCATCAATGTAATCCACTATATAAACAAACTCAAAGACAA -AAACCACATGATCATCTCGTTGGATGCAGAAAAAGCATTTGACAAGATCCAACACCCATT -CATGATAAAAGTTCTGGAAAGATCAGGAATTCAAGGCCCATACCTAAACATGATAAAAGC -AATCTACAGCAAACCAGTAGCCAACATCAAAGTAAATGGAGAGAAGCTGGAAGCAATCCC -ACTAAAATCAGGGACTAGACAAGGCTGCCCACTTTCTCCCTACCTTTTCAACATAGTACT -TGAAGTATTAGCCAGAGCAATTCGACAACAAAAGGAGATCAAGGGGATACAAATTGGAAA -GGAGGAAGTCAAAATATCACTTTTTGCAGATGATATGATAGTATATATAAGTGACCCTAA -AAACTCCACCAGAGAACTCCTAAACCTGATAAACAGCTTCGGTGAAGTAGCTGGATATAA -AATTAACTCAAACAAGTCAATGGCCTTTCTCTACACAAAGAATAAACAGGCTGAGAAAGA -AATTAGGGAAACAACACCCTTCTCAATAGTCACAAATAATATAAAATATCTCGGCGTGAC -TCTAACTAAGGAAGTGAAAGATCTGTATGATAAAAACTTCAAGTCTCTGAAGAAAGAAAT -TAAAGAAGATCTCAGAAGATGGAAAGATCTCCCATGCTCATGGATTGGCAGGATCAATAT -TGTAAAAATGGCTATCTTGCCAAAAGCAATCTACAGATTCAATGCAATCCCCATCAAAAT -TCCAACTCAATTCTTCAACGAATTAGAAGGAGCAATTTGCAAATTCATCTGGAATAACAA -AAAACCTAGGATAGCAAAAACTCTTCTCAAGGATAAAAGAACCTCTGGTGGAATCACCAT -GCCTGACCTAAAGCTTTACTACAGAGCAATTGTGGTAAAAACTGCATGGTACTGGTATAG -AGACAGACAAGTAGACCAATGGAATAGAATTGAAGACCCAGAAATGAACCCACACACCTA -TGGTCACTTGATCTTCGACAAGGGAGCTAAAACCATCCAGTGGAAGAAAGACAGCATTTT -CAACAAATGGTGCTGGCACAACTGGTTGTTATCATGTAGAAGAATGCGAATCGATCCATA -CTTATCTCCTTGTACTAAGGTCAAATCTAAATGGATCAAAGAACTTCACATAAAACCAGA -GACACTGAAACTTATAGAGGAGAAAGTGGGGAAAAGACTTGAAGATATGGGCACAGGGGA -ACAATTCCTGAACAGAACAGCAATGGCTTGTGCTGTAAGATCGAGAATTGACAAATGGGA -CCTAATGAAACTCCAAAGTTTCTGCAAGGCAAAAGACACCGTCAATAAGACAAAGAGACC -ACCGACAGATTGGGAAAGGATCTTTACCTATCCTAAATCAGATAGGGGACTAATATCCAA -CATATATAAAGAACTCAAGAAGGTGGACTTCAGAAAATCAAACAACCCCATTAAAAAATG -GGGCTCAGAACTGAACAAAGAATTCTCACCTGAGGAATACCGAATGGCAGAGAAGCACCC -GAAAAAATGTTCAACATCCTTAATCATCAGGGAAATGCAAATCAAAACAACCCTGAGATT -CCACCTCACACCAGTCAGAATGTCTAAGATCAAAAATTCAGGTGACAGCAGATGCTGGCG -AGGATGTGGAGAAAGAGGAACACTCCTCCATTGTTGGTGGGAGTGCAGGCTTGTACAACC -ACTCTGGAAATCCGTCTGGCGGTTCCTCAGAAAATTGGACATAGTACTACCGGAGGATCC -AGCAATACCTCTCCTGGGCATATATCCAGAAGATGCCCCAACTGGTAAGAAGGACACATG -CTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAGCTGGAAAGAACCCAGATG -CCCCTCAACAGAGGAATGGATACAGAAAATGTGGTACATCTACACAATGGAGTACTACTC -AGCTATTAAAAAGAATGAATTTATGAAATTCCTAGCCAAATGGATGGACCTGGAGGGCAT -CATCCTGAGTGAGGTAACACATTCACAAAGGAACTCACACAATATGTACTCACTGATAAG -TGGATATTAGCCCAAAACCTAGGATACCCAAGATATAAGATACAATTTCCTAAACACATG -AAACTCAAGAAAAATGAAGACTGAAGTGTGGACACTATGCCCCTCCTTAGAAGTGGGAAC -AAAACACCCTTGGAAGGAGTTACAGAGACAAAGTTTGGAGCTGAGATGAAAGGATGGACC -ATGTAGAGTCTGCCTTATCCAGGGATCCACCCCATAATCAGCATCCAAACGCTGACACCA -TTGCATACACTAGCAAGATTTTATTGAAAGGACCCAGATGTAGCTGTCTCTTGTGAGACT -ATGCCGGGGCCTAGCAAACACAGAAGTGGATGCCCACAGTCAGCTAATGGATGGATCACA -GGGCTCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTAAAGGGATCTGCAACCCTA -TAGGTGGATCAACATTATGAACTAACCAGTACCCCGGAGCTCTTGACTCTAGCTGCATAT -GTATCAAAAGATGGCCTAGTCGGCCATCACTGGAAAGAGAGGCCCATTGGACACACAAAC -TTTATATGCCCCAGAACAGGGGAACCCCAGGGCCAAAAAGGGGGAGTGGATGGGTAGGGG -ATTGGGGGTTGGTGGGTATGGGGGACTTTTGGTATAGCATTGGAAATGTAAATGAGCTAA -ATACCTAATAAATAATGGAAAGAGAAAAAAAAAAAAAAAAAGAAAGTTGCTCTCAAAAGT -AAGCTAATTATATAACAGTAACACTGTGTTTCTATAATTTTTCTTTTGCCACAATGTGTC -GAGTGATCAACCCCTACCTTCCGCATGGATAGACACCTTGGCTGGGAGGGTCAAAAAAAA -AAAAATAAATAAATAAAAAAAAAAATAAAAATAATCATGGATATCACAGCATGCTTATGA -CATGTTTTAAAACTATTGACACAATTCTGTCATGTAAATAAGAAAAAAAATAGCATTAAT -CTATCACCAAATAATATTTATTATAATGTGTAAATATATGTGTGTGGTGCAAGTGTACTA -GAGGTCGTGGGAAGGCAACAGATGAGTTAATCACCATGAAGACCAGAGCTACAGAAGTTA -ACTCTCCCCAGCCTGCTTGACAGAGACTTAGCACATCCTGGGACATTGCTGTTGGTATAC -TGCTGTTCTTACAACATACTTCATTTCTCATGACATTTCAATAGAACACAGCATGGCCAC -TCCTTGATCTTCATGACAGCTGTCTTCCTGGGATAGTCAGTAAGTAGTGAAAAACTGCAG -AGACCATGATCCACACCCACTGTCCACCACCCTACCCTCTTGCTGCCTGGGAAATCTAAT -CGACACTGTCCCTCAGATGTCTGCTCACAACCAGTCTCACCTTATCTCTTGTAGGGAGGA -CAGCATCCTTGGGCTAGAATAGTGATGAAAAGTAAGGGAGGATTCAGGATGGGAAGAAAT -ATGGATTGTATATGCACATGCATGCTAGTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC -TCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATATGCACATTTTCAGTAGAGAAGGGT -TAGTGGAGATCTCACAGATTCTTTTTAGCCTTTGCAACTTTCCCTGTTATTTCTGGACAA -ACCTCAAATGCAGGAGGCTGTATAGTTAGCATGTGCATCTCTGATAGAACTGTGTACCCA -GCCTTCTCTATTGTGTTCCCAGGGTAGCTTGGCCTTTAATGGTAAGAGCTCCCTGCTATC -ATTTGGTTACTTTTTTTTCCATTTGGTCCCTAGATTCTCCCACTAAAGACGGTCTGGGCA -TACACTGTGCACATATCTTTGCCAGGTGTGCATCAAATGTCTTTGCCATACTGTGTGCAT -GCTGGTCCCACTGACCATGCTACAGAGACACTGAGCGGGCACATCAGACATCTGAGCAGG -CTGGCCATGTGTGGGTTTAGGTCTTACTGGTCAGGGGTGACCAGAATCCACAGATGAGTT -CTCACTGCTTCTAAATCTCTGAGTTGGCCAGCGCCCTTGTTTCTCATACTCAGTCTTTAT -GACCAGGGAGTGTGCATCCGGCTACAGAATGACTGTGGGCTGTAGAAATGGCTTGGGGAT -ACAGGGCTTGATGCTCAAACATAAGAACCAGAGGTCAGATCTCCAGAACACAAATAAAAG -CCAGGCAGACGTACAGGCTACCTATAATGCTGGCACTCAGCATGCAGAGACAGTATTCCT -GAGGCAAGCTGGCTAAATAGAATACTTGAGCTGGTGCACTCAAGGTTCAGTGAGAGGCCC -TGCCTCATTAAGTAAAGTGGGGAATGGTTGAGGAAGACACTGAAGTCAACCCTTGACTTG -CACTTCCACAGACAAGAGCATCTGAACATACACATATAGCACACACACACACACACACAC -ACACACACACACACACCCTTGTTAAATGCACTATTGTCTGCAAAAGCATTAAGAGTCATT -GCTATGTAAGTCATCACAGGAAGCAGGCACATGGTAGAAAGGCACACATCAAAGTCAAGG -TTACTTGAATGGGATGGCGGTTACACTGGGGTGCTTTCTTTCCACCAGAAGGTTAGGGCT -AGGATCAGAGCCTGGACTGGGGTTAGCATTATAGGTTCATTTAGGCAAAGATCTAGAGAG -CAACCCAGATCACTCAAAACTACCCAAAGCAGAGAACATGTACCCAGAGTAACCATCCCA -TACCTTAGTGATTTATGCTTTGCCCAAAATATCTTTACCCAGACACCACCCTTTGACCCC -CCTGTGCCTGTAGAAGATCTGTGTTGCCATGACATACATTTGAATTCTAGGAAGCAAGGT -GCCTTTAGAAAGTCCACAGAAATCTGAAATGAATGTCCTTCATGCCTTACAAATAAGCCC -TTCTGGTGGCAACCTCAGAAGCCCTTCTAGGGACAGGGCATGTGATGGGCAACAAGCCCG -AAAGAAGACCAGACAGGTTCTTGTACACCCTTTCCATCAGCACCCAGGGCGCCACAGCCA -GTGCCTGACACTAATGTCACTTAGTTGGCTCTCAGAATCATGACACTGATACTTGTGAGG -GAGACTTGTGGGTGCAGGAGATGGGTAGGGGCAGGAAGCATGTGACGAATAGACCCTTTG -TGCTTGGCATAAAGCCACCAAGATACAAAATGCAGTGTAAATGGGAGGACAAGGCTGCCT -GTGAAAATCAGCTGATCACCACAGTAGGAGCATGTGGACAGGCACCAAGAGATCCCTACA -GCCCCATGCCCAGCCAGTGCCAGCCTGCAGGCTCATAGAGACGCAACCCTTTAAATTAGC -ATGTTTGTCCTCCCAGAGCCGGCCACAGCAGACAGGCTAGCCTTTATAACCCCACTCCGA -CAGACAGCTGTCTGTACAGCTATGAGAAGAGAGCTGTCTTACTGATACATTACATCTCTA -GGATTCGCTGGCTATCTGAATATAAGGTGAAACAGAAGTCGGACAGGCAAGCAATCAATA -GGCCATTATATTAGTCACCTTACATGTGTCCTGGAGGGTTTTCCCATCCTACTACTATTC -GTATAGAAGAATAATTATAGATATATATGTATTGAGCTTTGTGGGGGGAGGAGTGTTATC -ATATAAGCTAGCAAATTTAATTATTTAATTCTGTTAATCTTTTAAAATTATTTAATTTTA -TTTTTCACTTATTCACTTTACATTCCACTCGCTGCCCCCTCCCAGTCACCCCCTCCCACA -ATCCTACCCCAGCCGCCCCCCCTCCTCTGAGCTGGTGAGGGTTCCCCTGGATATCCTCCC -ACTCTGGCACCTCAAGTCTCTTCCAAGCTGGACACTTCCTCTCTGACTGAGCCCAGCTAG -AAGAACATATCCCACAGACAGGCAACAGCTTTTGGAATAGACCCTGCTCTAGTTGTTCAG -GACTCACATGAAGACCAAGCTACACATCTGCTACATATATACAGGGAGGCCTAGGTTCAG -CCAGTGTATGTTCTTTGGTTGGTGGTTCAGACTCTGAGAGCCTGACTCTGTTGGTCTTCT -GTTTTTTAAGATAGGATCTTGCTTTTAACCTAGGTTTCCAACTTGCTATGTAATTAAAGC -TGGTCCTTAGCTCTTGGTCTTTATATCTACTTCCAAAGTACTGGTATGTGTCACTACACC -CATGCCCAGCTTGCTCTCCTGGGGATCTCTCTCTCTCTCTCTCTCTCTCCCTCTCTGTTT -CTCTCTGTCTCTCTCTGGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATGCGAACTTG -TCAAAGAGAGGAAAGAGACTTAAGGTTGACCCCCAAGGAGGCCAGTTTCAGGCATACAAT -GCAGCATTGTTAATTGTGCTTAATTGAGGGCTGACTTTGGACTTGCAGAACTTCTGTACC -CTGCATAGCCAATGCTTTGTCCCCTCTGACCATCACCTTCCCACACCCCCTCCCCAGTCC -CTCAAACCCACCAGTCTACTCTCTGTCCTCTCCTCTGACTGTTTGAGATTCCTCCTGTAA -GTGAGTCCATGCTGGGCTTGTCCTTATGGATCTGTCTTGTGTCAGTCAGCCTAATGCCCT -CCAGATTTGGGGGAAAAGGATGGTTTCTTCAATAAATAGTGCTGAAGAAATTGGGTATCC -TTATGCAAAATTAATTAATTAATTAATTAAAAGAACTCCCACAACCATATAAAAGTCTGT -TCAAAATGGGTTAAAGACTCTTTTGCTGAGGGTTATTAGTTCAGTATATTCCAAATGTGT -GTGTCAAAATAGAGTGATCAAGACAAAAGCCAGTGATTTTGCTTATAAAAAACATCATAG -CCTTGTTCAATAATTGGATCCAATTACTACTAATGTTCATTAGTGAAAGCATGCGGTGGT -TAACTAGGTTTTTTGTGCAGCAGTTCTGAACAGTCCTGCGGGGAGCTGACCTACCATTTT -ATACTTGGTCTTCAAGTAAGTGACCTAGAGTGGACAGGAAGATGTTCCCAGGAAACTATG -TTCGTATGTTCCACTGCCTGGTGCCCGGGGCCTGCACCGCTGTCCTTAATATTGGCTTTC -TGGGAGGTGAAGTGCTGTCTGGTTGAATGGAGAACCTCAACTTGATAGAGCATGTAAAGT -GGATGGTTATTTCCAGGAGTGAAAAGCAAGACAGAATAAAACAAAGCATAAACAAACAAA -CAAACAGAAAACAACAACAAAATAACCAGAGCGTTCTAGAAGAATGATTTCCTTTCAGTC -CTAGAAAGAAGGAACAAACGAGAGAACAATTTTGTGTCTATAAAGCAAAGGCAGCTAATT -GTGCCCTCCGTAGATCGGAGTTGGAGAAGTGACTCTGCCTCTGACGAGTTTTGCCATTCA -CATAAGCAGGAGGACCTCTGTTCAGCCCTCAGCACCTGCCTAAAAAGTGAGGCACGAAGG -TACCTGCTTGTAATCCCAGGACTGAGGAGGTGACAAAGGTACAGAACTAGGGTGGTCCTC -CCACCCTATCCAGTGACTGCATGTCATTTCCGAGTTCTTCATGACAGTCTTTCATGAATG -ATACCCATAATCCATTGCATAGTTCCTGTTTGCATGTCAGGCTAACCCCCTTCTGATCAA -TTGCTCCCTTTTAGAAACTATTTTAGAGGCAGCCTCACTAGAACCAGGGGTACGGCTCAT -CGGTTAAAGTCATCTGCCACCAAGCTTGATGACCTAAATTCAATCCCATAAACCCACATG -GTAGAAGGAGAGAGCCTCGTTTGGCAAGTTGCACTCTGACTTTCATACATGTGCCACGAC -CTGGATGCAACACACACACACACTCACATATACACACATACACACAACTTTAAGACATGT -TTCTTCGGGCCTTGCTCTAGAGTACTAGCCACTTGTGTACCTAGACTGTACAGAGTTGTT -TACCCATGACATCTTTCTTTCAAGCTCAAACAATTGTAGAAAATAACCATGAAAAGCTGC -TGTTGAGCCTGGAAGGCTGACTCATTAAATGAAAAAAGTTTAAAACTATCGCTCATATTA -ACCAACTATTCTCCATCCAGTAACCACTGATTCATCCAAGAAAGAAGGCTGATAAAATAA -ACTAGGATTTTTTTTTTATAAAGATTTATTTATTTATTATATGTAAGTACACTGTAGCTG -TCTTCAGACACACCAGAAGAGGGCGTCAGATCTCGTTACGGATGGTTGTGAGCCACCATG -TGGTTGCTGGGATTTGAACTCCGGACCTTTGGAAGAGCAGTCGGGTGCTCTTACCCACTG -AGCCACCTCACCAGCCCTAAACTAGGATTTTTAGTGAATAAAAAACACTTCAGAGGGCCA -GTTAGCAAAGGGCTCACTGTGTAAACTCAAAGGCATGCGTTTCATGGCTAGAACCCATAT -CAGAAAGCCGGGCATGGTGGCAAGCACTTGTAACCTCAGAGCTGAAGAGACAAGAATCCC -TGTGGCTCACTAACAACCCAGCCTGGCCTAGTTGGTGATTTCCACTCCAGTGAGAAACCT -TACCTTAAAGCAAACCGGGATACACATGCATACCCCAACACATGTACATACTCAAATGTA -CATGTGTACATAAAACCAGACAAATAAAGAGTACCTTTTCCCAAACTTAATCTGTAGAAG -AATGGGCAGAGGATAACTTGATTTGAACACTCCCCTGAAATTCCTAGATGACTAGAACAA -TATCTCATTGATATACACACCTCTGCCTTCTCCTAACAGGCATCTAGCACATGGCTTAAC -CGGTGAGACATGCCTGGCTTCTCAGGTGTCTTCCAGGCAGAAATAGTTTTAACAAAATCC -TTAGGAACTTTGTGAGAAGCAGCGCTATCGTCAGCAAAAGGTGGTGGACAAGAACTCATG -CGGCAAGACATGAGACTGTAGTTTAAACACAAGATGGCAGCTCTGTGGCAAGAAAGTCAT -CTGTAGTGAGTCTTAGTTGCTGATGTGGCTCTGGTTACAGAATCAGTGTCAGATGCTGGC -AGCACATTAGCAGATAGGGAGGCCTGGGAAGCCAGTCCTCTGTCAGGGAAATATGTTTTC -TGTATAGTCTCAGCTATTGAAGCTGTCCATCACAGCATCACCCCCCTCACGCCCCCGCTC -CTCCTCTGACGCCACTGCTTAACAAGAGACACCTGTTGTGGCACTGGCTTCTCTGACTAG -AGGCTCAAAATCGGACTCGAGAGTGTACCATGCCAGACCTCTCTGTAACTGATGACAGAC -TGTCAAGCTAAGCCAGTTTGACAAATCATCAAACTCCTTTTAGAACAATGTTAAGCTTTT -TATCAGGATTTTCTTTCTGGTGGGGGAGTGACTTTATTTCATGGTGAGTCTGTATTTAAA -CAGACTCATACATACTGAATCTGTCTACCTCCATCTTTGGGAAAATGAACATTTGTGTGA -AAACTAAACCTGGGAGTTTTCCTGTCCTCCTTTTAAAGAACTGGAGTAGAAGGAATAATT -CTTTTAGTATATAGCAGAAGCCTCTGGAGTACGGACTTCTGTCTGTTCCTTGATCTTACA -CGGGTTATCTTCTCTGACACGGGTACTGACTTAGTAAGTGCTTCCCCTGTTTGGAATCAA -GACACTAGACTTTGTGAGTTAGGACTTACATGGTAACTAGGAGGCCATCTGGTCTCTTGA -CACTGTTAGTACAGCCACAGCACAAATGTCTACTAGAGTCTTGACAGGCAAGTGTTCCTT -GCAGGTTTTCTAAGGTCTGAAAATTTGTCAAAAGTGATGTTATTTCTTTGGATATATTAT -TCCAGCCTTAAAATGAAGAGAAATTTTAGGCTGGGGAGATGGCTTGGTGGCTAACGTGCT -TATGCACAAGTGTGAGGACCAGAGTTCAAATCCCCAGAACCCACATAAAAGTGTGGTAGG -CACGGCAGTCTGCACGCAAGCCTGGTACTGCAGGAGCATGACAGGGAACTCTCAGAGCAA -ACTAGCTAGTCAGCCTAGCCAAAAACACCAAGCAGTGAGAGACCCTTCCTTAATAAATAA -GGGGAAAAGCAATCAGGGGAGCCCCCAACATCAACACTGCACCTCCACATACATGTGTAC -ACACACGCATTAGCAAAACTATGCACACATGCAAATCATACATCACATATGCATACCACA -CGTGGGTAATCCTAGCACACGCTTGAGGATGTTATCCTAAGTGAATAAGCCACTCACCAG -AAGCCAAGGATGGTATGTCACTCATAGGGCATCTGTAGACAAATAAGATGCATAAAAAGC -AGAATGTAGGACTTTACATGGGAGGGGCATTGAAAGAGGAGAAATGGAAAGACATAAAGA -ATTGGTGTTTAATGGTATGGCAGTTCCATTTGACAAAATCACCATTTCCAGGGCTGGACA -ATGGTGATACTCTGATATATAACTGGACAACATATAGCTGGGCACACACACACATATGAT -AAGAATGGATTTAGTGATGTGAAGAACATTCACAACTTAACGGAGTTGACATGAGGCTGG -AGAGGTGGCTCAGGGAGGAAGCAAACTTGCTGAAAACGTATGAAGCCCTGACCTGAATTC -AGCTCTCCAGGCTATGCTTGCCTGTAACCCCAGAAGGCTGGTGAGGGTAGGGATGGAACC -AGAGACAAGAAGGTCCCTGAGGTTTGCCAATCACCAGCATAGCAGGCAAAAGCAAAATAG -CCACCTTCAGATTTAGTTCTGTCTCAAGGGAATAACATGGGGAGTGAGCGATTGAAGAAG -AAACACCCAACATCCCTCTCTAGCCTTACATACATACTTACACACACACACACACACACA -AGCACACACACAAACACACTCTTACCACACACACCACTACAAAAAGAAGTCAAAGTAGCA -ATTTTGTGTCATGTGTATTTTACTACAATTTTTTAAAAAATGCTTGCATGAATAAAAGGG -GTACATTTTAGAAACAGAAAAGAATTTCCAATTTTTATGAGTATTCTACCTGACAGATGC -TGCAGGACTTGACCCAGAGATTAAATCTATTTCTGAGATGTTTATCTACCCTTGCATGGT -GGGGGTGTAGAAGGAGCAGGGAAGATCGTATGGGATCTAATAATATTCGGGGGGAAAAAT -TTAGTTCCCTCCAACTTCATTTCCTTGTTTTCCACAAGACTGTGTGTTTCTCTGTCGTGG -TGCACAGAACAAGGTCTGATGCGTCCTTCACAAAGAACCATTGATGGCGTGTCTGTGTGA -ATTGCCCTGGCTTTGGTCACAGCCAAGTTCTGCGGGACCCACTGCCCCTCGTTCGACAAT -ACACTCCACTGTGTGTAGCCATTTATGAAAGGTCAGAAATGAACTGAGAAATGGCTGGAG -TCAAAAACATGTGGCCCTATAAATATCAGAGTCAGACGGCTTCAGGCATTTCCCCAGTCT -CGTTTCTGCTCCATTCAGCTGTCTCCGCAAGCCTCTGCTGAGGTGCCTGGCATTTTGTGG -GCACCTTACTTTGTACAGTTCTGCAGAGGAAGCTACCTTCTTCACTTGCTGCCCTTCTTG -CCCAGCCCAGTAGCATAGAACCATTAATAGAGTTGTTTTGATTTGTTTTTGTTTTTTAAG -TTAGAATTTCTTCTCGGGAGCCCTGGCAGCCCGTTCTGCAATGCTCTGTCTTATTTTAAG -ATTTTCCACTTTGCATTAGTAGCGACTTTGCCTAGTTACCGACCTGACACCAAAGGTGTT -CTGTGAGCTGAAGGGTTTGCAGATTTGGGCTCCGTGAGTCCTATTGGGACATTGACCATG -ACATTAGCTGCCAGACTGGATGACTTCGAGATGACACTGGAGCACCTGTTCATGGATGTG -TTTGTAAGTAAAAGCTTTCCATTCCCACATGCAAGGATTGTCCCTGCAATCCCAAATAGG -GATTGTGTCCCCATATGAACAGAAGCTTCTAGCTTGCAATTGTGCTGTTTCTACTCCAAT -ATACAGAAGGGGAAGTTGGGGTGGGGTGGGGTGGGGTGGGGTGGGTATTGTTCCTAAATG -TCCAGTGACACAGAACTGCCCACATGGATCAATGCCACACCACTGGCAGAGGTGTGGCAT -TTTGAATGAAGTCAGCTCTAGAGGTCTAAATGAATGGGCGGAACAGAGAAAACAACACTT -CCCACTACCCCCGCAGAGATCAAACCACTTCTGTTTGCGTTCCCTGGAGGAATCAGATTT -GTTTGTGAAGCAATCATTCCAGAGGGCTGGGGGTATGGGGTGGGCAGTGAGGAATTCACA -GTGCTCAAAACACTGGTGATTCCATGTAGAGAAATGCAGATTACTAGGTAGTGCCACAAA -TCACACTGTCCACAGAAACTGGTTTCATATGGGTTCTCCAGGAATTTGTTTGATAAGATG -AAGCTGTTTGGTTTGATTTATTTTCCTTTAAAGAAAAGGGCAACCGACAGGGAACACACA -CACACACACACACACACACACACACACACGCACCTCTTCCCACAATGATTTTCTGAATTT -TAGCAAAAGCCATGTCAACAAAGTCACTCCCCCAGCCCAGCCACCGGGGCTCCTTACACT -TTGGGCTCTCACTATGGGGCACAGGTCTGCTCTCTGTGGGTCACTGATGGTGAACAGGGA -CTGCAGAAGCAGAGGCTTGCAGGTGGCAATGCAGCTGGAAGGTGTTGGCCTGTGCTCTTT -CCAAGAACAACAGTTGTTCTGCCAGGGGAGACGGCCGCAGCGCTTGCTGTGAGGGCACAC -CGTCTGTGTTTAAAATGAGGAAAGGCCCCAGAGGGCTGGCCTTTCTTGGCTATACATCAC -TGGGGCCCTTTCAGGGACTTCACAATGAATGGTGTATTTTGGCAGACAGGAGAGTCTGGA -GCATTACTTATTATTAATTTATAATTTGTCTTCAAATGGATACCATTCCATGCTGGCGGG -ATTCCCAGAGGGCCGGTCTCTTGAAGGAGAGTGTGGGGAGCTGAGTCACTTGCGTCCATT -CTGATCATAGTCATGGCACTGAGAAGTAAGCTTGAAGATAGAGTATGTGGTGGACCGTGG -AGAGGGTCCTCCTGCATGTCTAGTCCTCGGTTGTCAGGTCACGGAATGTATAGTATGAAA -CTAGCATTGATCTGACTCGCTACCACGGCCTGAAGTCTGGCAGCAGTGGGGCAGGACTGA -GACAGGGGGTGGACTCTGGCATAGCAAAGGATCAGTGGGAGTTTGATTGTCTCAGAGGGG -AAAAATAGAATAAAAAAATGTCTTAAAATACTCCAAGTTCATTAATTTGTTGCTTTGACC -TCTCTAATTTCCCTTCTACTCCCTCTAAACTCCCATAGTCTTGTTTCCATGTCTGGCAAT -GCTCTCCCTCTTCAAGAGGATGCTCTCAAATGCCCCATCCTTTTAAATAAATATCTCTCA -GTTGATTATTCTAACCATTTTTCCGATCCCAATTGGACAGTTTGTTCGCCCATGCTCTTG -AGGAGAATGTTGACTGCCCTGCTCTGTCTCTTTCCCCTGGCACAGTGTCTCTCTGAACCT -GAAAACAGGCTGCCAGTCAGCACGCACCAAGGCTTCTGTAAGATGAGAGAGTCGGTCACA -TCACTTGTTTCATAATCCCTTGTTACCACGTGGGGCTTCGCTAGCTGCAGCTGTGCAGCT -GCCTTCAGTTCCCAGCACCCGCATCACACCACCTTTACCTCCAGCTCCATAGGACCTGAT -GTCCTCTCCTGGCCTCCAAGGGTAACTGAACTCATATATACCCCCTGCCAAACAAATGCA -TACATCTAAAATTTTTATTAATGATAAATATTTTAAAAGAATAGCAAGTATAGAATTTCT -TGTTATATGTGAACTGCTTCTGCTGTCAGTCCATCTTCCTCTTGTTTCAGAAGATGAGAA -GACTTGTTGCTTATCTCTCATCTCTAGTAGGCATAGCTCAGTGGCTCTGCCTTCCACGGA -CATTCCAAGACCTCTCCATAGACCAACTGAAGAAAAAGGACAACAGGAAACCAAGCAGAT -GTCATGAAACATTCTTTGTTGCATTAAATAGCTTGATTATCTACACTTGAATCTATCCTT -TCAAAAGGAGGCAGATGCCTCCAGCTCTCGACTCTTCTGTCTAGCTTCTGTTGCCAGCAT -TCCATATGCACATTCTTATGACCATCCAGAACTTTCTCATTATTAACCTGTTATGCTGAG -TTCTTTCTTAAATATTATTTATTTATTTTTATATAAGTACTCTGTAGCTGTCATCAGACA -CACCAGAAGAGGGCATCAGATCACATTACAGATGGTTGTGGGCCACCAGTAGTTGCTGAG -AATTGAACTCAGGACCACTGGAAGAGCAGTCAGTGCTCTTAACCACTGAGCCATCTCTCC -AGCCCCCTTATGCTGAGTTCTTATCTGGCTCAAGCTTCCTCTAACATTGCTCCTTCTGTT -TGCAACTTTATTTTGATTCTTATCAACATTTGTGCATGGCAATTTCATGAACATAAAAGT -CGAATACTAGAAGGTTTATGAAGAAATCTTCCAGGTTCCAATCCCTTCCTTCCAACCTCT -GAGTCCCTCTGAAATCATGTTCTTCCAAATGTTATATCTGGTGGTTTTCTTAATAATATG -TTATCTTAGACACTTTTATATTGCTGTGAAGAGACACAATGAACAAAGAAACATTTAGCT -ACGGTTTTTGCCCATAGTTACAGAGGTTAGTCCATTGTTACTGTGACAGAGAGCATAGCA -GTACATGATGCTGGAGAAATACTTACATCCCAATCTGCAGGCAGACAAAGAGAAAGAGAG -AGCTTGGACCTGGCATGGGCTTTTGAAACTTCAGATCCCATCCCCAGTGAAATACTTCTT -CCTTCATTAAGGTTATACCTACTCCAGCAAGGCCACACCCCTAATCCTTCTAATCCTTTT -AAACAGTTCCACTTCCTGGTAACTAATCATTCAAATATATGAGCCTTTTGGGGGACAGGA -ATTACTACTCAAACCACCACATGTATTTACATAGTAATTTCTTAAATACCTAATTTTGAA -ATTGTATGCTGCCACCCTGACAGATAAGGATTTAACTTTTGGTGTATGTGTATGTTCCTG -TGTACAGAGGTACATACATATGTGTGAATGCACATCCATATGTGAGCACACACATTTGGA -AGCTAGCAGACAGGTGTTAGTCTCTCACTGGTCTAAAGCTCATGAAGGTCAGGGTTTAAT -CTTAGTCAGGGTTTCTATTCCTGCACAAACATCATGACCTAGAAGCAAGCTGGGGAGGAA -AGGGTTTATTCAGATTACACTTCCATATTGCTGTTCATCACCAAGGAAGTCAGGACTGGA -ACTCAAGCAGGTCAGGAAGCAGGAGCTGACGCAGAGGCCATGGAGGGATGTTACTTAATG -GCTTGCTTCCCTGGCCTGCTTACTTGCTTACTTATAGAACCCAGGACTACCAGCCCAAGG -ATGGCACCACCCACAATGGGCTCTCCCACCCTTGATCACTAATTGAGAAAATGCCTTACA -GCTGGATCTCATGGAGGCATTTCCTCAAGGGAGGCTCCTTTCTCTATGATAACTCCAGCT -TGTGTCAAGTTGGCACACAAAACCAGCAAGTACAACCATTGAATTTCAAGGATGAACCTG -TATACACCTCTCCAGTTCTTTTGAAAACAAAATGTAAGTTGGGTTGGTTCCTGGGATCGA -ACTCAGGTCTTCATCCTGTCAGGATAAATATTTTACTTGTTGGGCCATCTTCTCAGTCTG -CAGGTCTCTTATACCCCCACCCCCAACTCACACACACATTGCTCCTTTCCCCACTTGTAT -TCTTGATGGACTGATGTTGCAGTTTAATGTAACACCTAGTTTTATTGTGCTAACAAAATA -TTGTTTATATCTGAGAGATAGAATAAATTATAACTACATATCCTGATGGGCTTTACAACT -TTATGTTTTTCCTGGAATTAATAATTGTCTCCTTCTAATATTTTCTTAATATCCCATATT -CTCATCAGCCATTTAAGAACTTCAATAGAGTTATATGACTTATGTCAATTTGGAAGCTTT -ATTAGGCTCAGTTCACTTCCATTTTGTGGTGGGGTGTATCTTTTCTAGACCTTTCCATCC -TTCATCTGTTAGAGGAGTTCCCTTCTTGGTCTCCTGAATAGCTGTCTTCTTGATACCTCT -CTTGCTCATCATCCTTTTGGGCCCCCTTTATATCTCTCCTGCGTCCAGTCCTCCTTTGCT -TGGAATTCTTGTTGGCCCCTCTCTCCAGGCTCAGTGTTCAATCAAAGTGCTGAAGAACTT -GATCTCCAGTGTTCACAAGAAGTAAGTCTACCCATTGTTGAATGGCTATCCTATGCTTTT -CATTAAAAGACCATGTCTAGTGTTTGCTCGAGTGATGTTGAAAATCAGAGCTACATTTTC -CGGTTTGACTCCTCTCTTAAATCTCATCTCAAAACATCCAAGCACCAGAAACTAAGCATG -TCCAGAAGCCACTCAGCATCTTGTCAGAATTCCCCCTCCTTCTATGCATCTGTCATAACA -GATAACATTCTTTCTCTAGTCTCCCAGATAGAATTTATAGAAGAGTAATATCCAGGTTCT -AGACTTTACCTTTCCCCATTTGGACTACTGCAATAGCCTGTGACTACCCAGTTGACCTTC -ATTCCTTCATTCACTCTTTGTCAATCAGCTCCTCAGAATGAGTGTCGCTTCCTTGCTAAA -AGTATACATTGTAATGGCTTCCCTTTTCTCATAGAATGAGGCTGCCCTCCTTATAGTTTC -TATTGCTCTGATGAAACACCATGACCAAAAGCAACTTGGGGACAGAAGGGTTAGTTCCCC -TAACAGCTTGTAAGCCCATCACTGAGAGAAGCCAAAGCAAGAACTCAGGGCAGGAACTGA -AACAGGAGGCGCACAGGAATACTGTTTACTAGGTTTCTTCTTGAGGCTTGCTCAACATGA -TTTCTTACACAGCTCAGGACTACCTGCCCAGAAGTGGCTCCACCCACTGTGTGCTGGGCC -TTTTTGCATCATTCATCAATCAAGAAAATACTCCCACAGGGTCGCTCACAAGCTAGTCCG -GTGAAGGCAACGTCTCACTTGAGGGTTCCCCTTTCCAAAATGACTCTAGCTTGTGTCAAG -TTGCCATAAAACTACCCAGCACAGAAGTCCCAAATATACTGTTCTATAGTATGCAGGTGA -TAATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATACAGGCCCACACATGCCA -CAGCAAATATGTAGAAGTCAGAGGCCAATCTTGAGTATTGGTGCTCATCTTCCAAAATTT -TTAATTCTCTTTGTTGATTTTTTTACTCTGTGGATGAGGCTAGCTGTTCAGAAAACATGG -GAGGATTCTCCTGTCTCCATTGCTCATGCTTGCATAACAAGTGCTCCTCCCTCCCCCAAG -CCATCTGTCCAGCCCCCTGGTGTCATGTCTTACCACCCTTGTTCTCACCACGTGACTCAG -TATCTCAAGCAATTTTCACAACTTTTCTTTCTGTTGTAGAGGCTTAGAATGCAAACAGAG -TGGGGTAGGCCAAGAAAACTGTAACAGAATCCTCTATTCATCATCATTTGCCTCTAAGAA -TTGCTCCATTGAAGGTATTTTACCCGTTTTGGCCATGAACTTGTACTGGGAAGCCCTCTG -ACATTTTGATGTACGGGTTAGTGGGTGCGCACTCAAGATAAACCATATTCCCACAGCATG -AGGTTAGGAGATGCCAGTCATTCTGACAAATTCAAGTTGATTTGTCCCATCTCATTGGGA -AAACATGAGACTCATGGTGAAGGGTAACAATTGCCTTTGGTAGTAATGCCCATGTTCCCT -GAGTATTGGAGAGGGAAGAATCAGACACCATCAAGGAAAGGCCCCACTCTCCTTTGCAGT -GCTGGAAGGGTTCCTTCAACTATAGGGATCCATTCTATAGAGGAAAATTATATGTTCAAG -TTCTCTGTCTGGAAAAAAACAAGAAAGGAAGTATACAAATGAGAAACAGGTTTAAGAGTT -GGTCATTTGCCACCCAGCACTTAGCTAACTAAGTATCTCGGATGCCTGACGGGAGAGAGC -CAAGCCTATTGAAAATCAAAAGCCAACATGTACCGGTTCTGCTTAGAAGTGCACCATACA -TATCCAGCTAATTCTGGGAAGTCAATACCACAGATAAGGGCATTATTTATTTTGCCATTC -CAGATGTAATTACACAGTTTACCCTGTGCAAAGTGCACTTCATAAACATGGCGGATCGAT -GCTAGTTATCAAAATCTATCTACAGCTGACAGAACATGAAAAAGGGCTTTGCAAAATGAT -CTTGAAGCCCATCCACAGAGCCAGCCCCACAGGTCAACTTATTACCTGCTTAATCACACA -GGCATCCTGGCAATAGTATTGATTCCCTGGGACCAAGACATGACATCACTCTTCACAGCA -TATGCAATAAGCTATTCCCACCATGCAGAGTGGCCATCCGCTCAATGCTGCAGCCTCTCA -GTGTCTGGAGTGGCCTCAAGCAGTCAAGGGCAAGTCAGGTGCTGATGGGAACCAAGCATA -TTAAGGCAAGGAGTGAAGAGCTTTCATACAAAAGAGTGAAATCCTCCTGCTGGCCTAGAG -AAACAGCTCAGTCAATGAAAATGTTTTCTTTGCATGCATGGAGACTCGAGTTCCATCCCA -AGAAACCACATGAACCAAAGCCAAGCCTGGCAATATGCTCTTGTAATCCATGCACTGGGA -GATGGAAACAGACAGTGGCCTGGAGCTCTCTGGCCAGCCAGCCTAACCTATTTGCAATTT -TCAGGCCAATGGAAGACTATCAAAAATAAAAGATATATGACAGCTGAGAAATGACAAATG -AGCTTGTCCTCTGGCCTCCATATGCATGCACATACATGCACTGATATACACACATGTACA -CTTTCACATAACACACACATTCATACACCTTCACATAAGCAAAGGCATGCACATACACAC -TGCTGCTGCTGCTTGTGGACAAGACCTCATGAGTGAAAACTTAAGCCATGCTACCAGCAG -GTCAACATTCATTTGTTTGGTGATCCAGGCATGCTCAGACAGAATACCGGTATCTCCACC -ACAACAGGCATTAATATTTTCTACAATCTCTACAGTGTGATCATTGCATTAAAGATCTCA -GGAAGTTCCATGACACCCGATTATCTCAAGGTGTCCCTGTGGCACATACTGCATCTTCCC -CTATGGCCTAAAGGAAGGCAAGGTCTTTGAGTTGATTGAATCAGGAGCCTTATGGGTGAA -CTAATTTGCCTACCAAACCTACCAAACATTGAGTGTTCGAAGGCTAAGAAGACATTTCAT -TACTACTGGGATAGGTGTCCCAATGGGGCAGCCTTTAATGAACCCCATGGAATGAAGCAT -GAGGGAGGTGGGAAGATGGACAGTGAGGTCCACAAAGGCTATTGTGGTGCCTGGGCCCAC -AGGAAAATGTAACCAGTGTGTGAGACACAGCAGTGACATAGTGGTTAGGGAGCCCCTTAC -AGTGTGACTGTGGGCAAGTGATGCCTCTTTTCTGTGCCCCCACTGCTTCATCTTTATCCA -GGGAAACATGAGTTCCAATTTGAAAAAACATTTCGAGAACTAAGTGTATCACCATCTAGA -ATGGTCCCTGCAGTAAGATGTGCCACTGAAAGGGGCTGTGCTGCTTCATCAGTCAGTGAG -GTAATGGAGGAAACATAAACAATGAGAAGAGATATTAAGAGAGGTGTGGGCAGGGCCAAG -GTCCATTATCATAATATAAACGATGAGAAGAGCCAGGCGTGGTGGCGCATGCCTTTAATC -CCAGCACTTGGGAGACAGAGGCAGGCAGATTTCTGAGTTTGAGGCCAGCCTGGTCTACAA -AGTGAGTTTCAGGACAGCCAGGGCTATACAGAGAAACCTTGTCTTGAAAAACAAAAAACA -TAAAACAAACAAACAAACAAACAAACAACAATGAGAAGAGATATTAAGTGAGGTTTGGGC -AGGGCCAAGGTCCATTATCATACACATGGGTATAGTTTACAAGACAATGTCATCTCAGAA -GCAAGCTGACTCAGCCTTGAGCACCACACTGCCTCAGCAGGGGCAATCAGAGTCAACCTG -GGCAGATCCACCCCAGCCAACCAGTAAAGGAAGAGACAGAATGGTGGGCGGGGAAGAGAG -GCAATGGAGGGGAAGGAGAAAAAGAAGGTAAAGGGGGATGGGACCAAGGAAGGAAGTTTT -ATTTCTTCTTTCCTTGGTCCCAAACCAACTGCAATTCTTCCTAGGGCATCTTCCACATGA -CACAGGGAGATAAGCTCGGTCAAAGACAGACACTTTGAATTGTGTGATATGTAAGAATAA -GCCCCAATTAAAACCAAGAGAAACTCAGTGCTCCATACTGACCCGGGGAACTTCCCCCAG -TCCCAGGCAGGTGAGGTCTGGTGACAGAAGTGTTGCTTGTTGTCTTGGTCCTGTTTGGGG -GATACTTTAACCTCTGACCTCACTTATGGAATCCTTCTTAATAGTCTATGTCCACTAGGC -AGTGTGTCCTGATAAGACAAGGCAGGGGCCATCTGAATGGGCTAAGTTTGGAAGGAACAA -GAATGAGGCTGGGGTGCTGGAGGAACACAGGACTTCTCTCCCAGAACTCCCCTTCAGACT -CTAGGAACTTCCTAGACATGTTAAAAATTTGTTTCTCCCATGTGACTCTGTCCTTTGATC -ACTTTCTCGTCCCACATGGCAACAACTAAAACCCAAGCTTCTCCCCCAGCTATAGCTTCT -CCACCCCAGCTCAGATAATGGTGGGTAGAAATTAGACCTGTTTGTGCCCCTTCCCTCTCA -CCCCACACTGGCACATCTCCCTTAGTCCTCCAGCCCAGCCAGGAATGAGGCAGCTACAAG -GAAAACCAGTGCAAGTCGCATTGCCTGCTTAGTGAGGTGCTGGATGCCACTGGTTCTCTG -GAACTGTCCAGTGTTTAATCCCAACTTGGTCATCGCAGATCCCCTGAGGTCTGTTTAAAG -GCCCTGCCTTTCCTCCCCACTCCTGTAGCTAGCTGAGAATGCTTCCCTTGGCCACCAATA -CTACCAATGTCTTTCTTTCAGTTGGTCACCTGTGGTGCCGCTCTCAGCCTGGAGCCATGC -TCCTGCCTTTTTCACCTGGTTTGCTTGCTTGCTTGCTTGCTTGCTTGCTTGCTTGCTTGC -TTGCTTGTTTGTTTTAACCCTCCCTCCATACCATACCAGAGCACCTACAATACCCCGAGA -CCCAGTCTCAGGCAGATCACAGCAAACCTAAGACCTCCCTCAGGACCTCCCTCTTCCTTC -TGTTCATTGATGGGCTGCTGCCACATGAGTCAGCTCCCTGGGTCAACCCCAGTGCACTTC -ACTACGTACCTCAGGCTGGCCTAGAACTCACGATCCTTTTGCCTCCATCTCCTCTACTAT -GATTACATGCATGCGTTACCATGCAGGGCTCTCTCCTGCACTTTCTTTTTCCCCCCCTCC -CCCCCCCCCCCCCCCCCGCCTTGAATAGCCTGGAAGATGAGGTCAACTTACAGTTTCAAA -CCTGGCTCTGGGATGCTCCCTTTCCAACCCTGCCTGTCCCTCCAGGACAATAAACAAGCC -TGAAGTAACAGTGGCTAAACTAGCTGTTGTCCCAAGATCTCAAAACACTGAGAAAAATTC -TTTTTTAACATTGTGTACAGTGTTCCGAGGACTCACTACAGCTGAGGGTGCCATGTCTAT -TCTGAACTTTTTCTACTATCAACTTTGTAATGACCTTCATCCCTCATAATTAGGGCGTTT -CGCTTTGGTGAACAGCAATGAAATTGTTAGGGCTTGGGTGAGAAAAGGCCCTCACAGGCT -CTTGACTTTGCACATTTGCTCCCCTGCTAGGGGGTGCTGTCTTGGGAGGCAATTGAACCT -TTAAGATGTGATGCCTAGCTGGAGAAAGTGCCCTTGAAGGTTATAACCAGGCCTCACTTC -CTGTCCAGTCTCTACTTCCTAATTTCTGATCTTCTGGGGAGCTGCCAGCATCATGCCTTT -CCACTGTGATGGACTGGGTTCCCTTCATGAGCCAAAGTAAAAAATTCCCCCTTAACTTGA -CTCTGGTAGTATAGTAAGAAACACAAACACACAAGGGATCCTATATTCTACCTGACAGTG -AAATTCTCACCCAAAAGGGCCTCTAGCTCACCTCTGAAGCACCTTTGTCAGCTCAAGGTT -CTTTGGTTTTCTTCTCACGGTGCCCTCAACCTCTAAAACTTCCACTTGTCACCCCTCCTG -CAGTGTGCACTCCAGCCCCTTCCTCCCACAGGAAACCACCCGGCCTGATGACCTGCCCTC -CCAGGGCTCTGTCAGATGAGCAGAGTAGAAGGGATGAGTTCACTGTGAGCCACTTACAGT -TCTCAGTAAGAGTGTACTGTGTGGACTTGCAAGGGGCAGAAGGATTTAGCCTCACCACTG -GCCATTCACAAACCTGGCAACAGCTGGATAAGCACCAGGCTCACCTTGGGGATGGGTGGG -GCTGGGGAGCAGTCTACATTTATGTGGCCAGGCCCAGGGTTCCGTCAGTGTCTCTTTTGT -CCTGGGTGTAGCTTTTAGCATGTAGCAGTAGGCCCATTGCTCTGATTCGCAATGTTCTGT -ATGCAATTGTGAGTATGTGACAAGCACACACACAAACATACAGACATATATGAATGCATA -CATATAAAAATACAAGCACATGCAAACAAACGTACTTATATACAAACACATGTACTTACT -CAAACATATACATACATGCAAACATACATTCATACTTATAAACACAAACACATATGTACT -CTGATTTTTATATATATACACACACATACATATATATTTATATGTATATATACATACATG -TATATTGTATATATGTATATATACATATATGTATATGTTATATACACACATATATATATA -TTATATACATACACACACACATGTACAGAGATATTCATGCATAGGCACACACATACACCA -GACAGGCTCTTTCCTTCTCCCTGTCTCTTTCCACCAGCACTGGTGTCATAAACTGCTTTC -TGTCCCACAAGCCATCACCCCCATGCCATCTTTCACACCCTATTGTCAGTGACCTATAAT -ACAGCTTAGACTTGATGCGCCTTGCTTTGGCACATTGAAAACATTGATTTTCCTACAATG -CAGTTCACTTCATTCCTCAACGGCTTCACCCAAGACTTTCATGTAAATGTTTTTCTCTGG -ACTGGAAGGAAATGTTCCAAATAAACAAACAAACCCTCCGTCCGCATGAGCGCTCTAGTC -CTTAAGCGTTAAGCCGAGCAGCGTGAGGAGCTGGAGGGTGAGGATGCCTCCCCAGGACTC -CAGCCCCACAACTCACTGACGCCTAGCCTGTGGTGTCTTCCCTGGCTGTCCAGGGCCCTC -TCGACTGTTCCCTGATGTACATGACCTAGGGTGGCTGTGACCTACTGAAGATGCAGTCTC -TGAGATAAACCTGTTCCTGATCCTTCCTCTTCGTCCCATCCTCGCTCAGCCTCCCTCACT -TCCCAGTCAACTCTTAGTACATTGTCGACACTGGTCCTGAACCCACTGCTTCACAGAGCC -TTTCCCATTCTGCCCTCGTCCCTGCTGTGTGGCTCTTTATCCTCTCCCTGTCACTTGGCT -GGCAGAGGACTGTGTAAAACTGGAGGCTGTCACTCATCCTTGTCCCTCCCCTTGGCTCCA -TCAGTGCCTTATGTGGAACTTGTCTTGGAATCCACAAGGCCCTGGCCTACCGTAGGTGAC -CTGTCTCTGAGCACTTCTTACTCAACCCCTCTTTGAGTCCCTGAAGCAGGGTCTCACTGC -CCCATCTCCATCTCTTTTGGACTGTCGGTGGCCTAGAGTCAAGCCTGGGTGACATGCCAG -CAGCAGATCCAGAGACTTTGAAACTGCCCATCTAACCAATCCTGTAGCAGGCAGCTTCTG -TAAGGCCATTAAGAGGGTCTCCTTTCTAGACTCTGAAACTGCTGGATGCCCTGTGATGGG -TGACCATAGAATAGGCCAAGTTGGACCCCGCAGTTACACAAAGTTACTTTGGTTTACAGT -TGAGTTCTGACCTGCCCATCTGTATACTCTGCTCACCTTACTCAAACAGGAAGGCTGTTT -CTTCACCAGTTAAACACAAACAATGGAAGCCATTTGGTTCATTGAGGGTAGCCTTTGGAA -ACCTCCCAGCCCGGTGTCTGGTAACTAAGCAAGCATCCATCCAGTCTCCTCCCCTCAAGT -GGTCATATCAGTATGAGTGTCTGTCCCCTCCTGGGAAACATACCTGTGTTTTAATAATGA -AAATAAGTAATGGATAATAACGCTGTAGATTCCGTAGGGAACCTGAAATGCAGGGTCTCA -GAATTCCATGGATAGACTATCAGATACTTCTGGGCAAACTGACTACTCAGAACCGTGAGG -TCATAAGGAAGAGCTGAACATTTATTCTCCAGGGGCTGGGGAGAGCTTCCTAAGTGGGAG -GAAACTTTTCTACTTATAGAAAGCATGACCGTGCCCCCGCCACATTGGGGAGGGGGTGGA -ATGTGCTGGGCCTCAATGTGTGCGGAGTCTGGCTCAGGGTTATTTTGATTTCCATTAACA -TTCTCTTCTATACGTATTTAACCATAATTGAACACATGTGCTTCTGTTTTATTTGCACTC -AGTTCATCAAAGTGTCCCTTACAAGTCTGAACTATACCACCAGAGCCTCTAGTTTTTCAG -CGAAACCCCCACTAATACCCCTGGGAAACAGGAAGTTGCATTTACTGAAATATAAATAAA -TTCAGCTCCCAAGGGCTTTGCCGGGGCTGGGGTCACAGGAGAGGCAACCATGTACTGTAT -TCTCTCAGAACACAACCCTGGAAGAACAAAACCCTGTAACTCCGGACATATAAGTGTTTG -CATCCATCCTTTGTTCAAAGCTGTGACACCTTCTAGTGTGATTGTGGAAAATCAAGAGAC -CCTACAGACTGGGGTGAATGTCTGAGTATCGGTGCAGATGTAGCCTCTGCTCTGGGGACA -AATGACATGTAACCTGAAACCTCTCTCCAAAGATATCCAAGGGCTCCTTCTCTCGCAGCC -TCTCCCCTCTCGCTCACCCTCTGCTCGCCCCAACCGCACACATGGAACCAATTATGAACA -AAGCCTGATTGTTGTACACTCGGACTTTCCCACGTGGGCCCGCTGCTTTCTTTAACTGCC -TCTTAGTGTGTGTCTGCGTGGGAGGACCCTGCCCACCGTTCGTTCCAGCCCAGCACCACA -GCTTCCCAGTCCTCCAGGTCTCTCTGCTCTGATTCATTCCTTAACAGCATAAAACCTCTC -TTCCCTTCCCGCCCACCCCCATTTCCTATTAGGTTTGTCTGAATAAACAGAACTTTCTTT -TCCATCACTCTAAATAAACTGAGCTCAGGGGTTTGTGGAGAATAAAGAAAAGCTAGTTCC -CAGCATGGGAGCAACATCAGGCTAAGCCTGGGATCCCCTCAGAGGAAGTGACCGTCACTT -CATGAAAACCAGGGCAGACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTATGAGTGTGTATGAGTGTATGTGAATGTGAGTGTATGAGTATGTGTATGTA -TGAGTGTGTGTGTAGAACTTTTTTCTTTTCCTCAAGAGAAGCAAACAAAAATTCCATTAC -TTGTGACCTTTCTCTGCAATGGAAGTGAGCTGATTTGAGGAGGTGAATTGATAGGAATGG -GGTGGGGGTGTTAACTGGCGATGTAGCCATTACAAATGCTATAGAATGTTAAAACTATAG -CCTACTTGAACCACCTGTTGAAATGCCACCTTAATCAGAAAAGAATCGGCTGATGTGGCA -GATGTGGATGAAGCTGCGCTTGAGTCTTCTCAAAGCTTTGTGAAACCACACGTGACTTAG -TCCTGCTCGCTAGCAGGCATAAAAAGCGAATGTCCTAGAGCAAATGTGGCGTCTCAGCAG -GTGAGGGCACTTGCCACCAAACCTGAAGATTTGTGTTTGGTCCCCCGGACTGACGGCTAG -AAGGAGAAAACTGATTCCCGGGTATTGTCCTCTGACCGCACCACTACTGGGGAGTTCCCC -AAGCCGACACCCCCATGCACACAGGCACACAAAATAAAAAAATAATGTAAAAAATTTAAA -CAAACAAACAAAAAACAACATTCTAAGCACATTTGCACAAGGTGGGGCACACACAACAAC -TTTGGTCTGATTCATCTGAACCATGCATACAAAGGTAGCAAAGACAGGTTTCTTTCTCCC -ACCACAACCCCCACCTCCCTTCCTGTGGACTGCATTCATATAATTAATTTGATGCGTACA -TTTATTTTCTGTTGGAGGCACTAGTGGGAAAAAACATTCGTGTCTGATGTTCAGTTTCAT -AGAGGTAATTTATGAATCCAAAGAGACCCTCAATCCTCCTGTGTATTGTTCCTAGTCTTC -AAATATTTTTTAATGTTTAGAAGAGAATGAAATCAGAATGCAGGATTTTGAATTAATCTC -TGCTGCAGATGTAGGGGAGATTCCACTTAGTCCTTTTAAGGGAAGCACGTGACCTACTGT -ACAGCCGAGGGGCTTGGGCATCACGTGGTGGGGTGAATAATGCGTCCGATACTCCCTTGA -TGAGACAACTGACCTGGTTGCCATCCGAAGCCCGGAGAAGCCAAGTTGACATTTCTGGAT -CATTCTCCTCACAAGCACCACGTACCCACTCCTGGGGCAGCAGGTCACGCTGAGCCAGAG -CTGCAGGGACAGCTAGAAGGAAGCTGAAGGCGCTGCTTCACACAGCTGAAGTTGGAGAAC -TTGGGCTGTTTTCCTTTCTCCCCCATCCCCCACCTCCTGACCAACCACATCTTAATTCAC -TGGGCAGAAAACGCTTTCAGCGTTTAGATATTTGGGAAACCTCTCCAGAAGACCACAGTT -TAGCTCTGAGAAGGACGCTAGCTAGTCTCTCTTTGCTACTAGCAACACACACACACACAC -ACACACACACACACACACACACACACACACACACACACACGATCACTCCCAGCTCCACAC -CATGGTAGTTCAGACTGCCGTGACTCCAAACAGACCTCAGAGACTTCTGAAAATACCTTA -TGGATCTCTGAGAAGGCGCAGCGTGGAGAGGGTAAGCTACGTGGCTGTAGTCGGCTGTTT -GTTTTCATTAAGCAGTTGCTACAGACTAGAGATGCTGGTTTACATTGTGCTACTGCTACT -GATGTTGCTACTGATGTTTTTCCTGGGCAATAGGGGAACTTCCTGCGGCTGCAGATACGA -TTCTATTTTCTATATGGTGATGTTCTCTCTCTCTCTCTCTCTCCCTCTCCCTCTCCCTCT -CCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCGTCTCTCTCTCTCTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGAACAAAT -AAGGCTGAGAATTCTGAAATGGAAATGTCTGTCAGTTGCAGATGCCAGAGGAAAGATGAA -ATGGGAAGGTAGAGCCGTCTGTCCCCGTGGAGCTTGTTAAGAAGTGTGTCAGGGCTTAGA -GCCGACTGCGCCTGTGCTCACTGAAACAGCACCCAGTTTCCTTTGCTGGGTGAAAAAGAA -GGCAAAGGTGGTATGAAGGGGCTTAGGCAAGCTAGTGTCAGTTACCAAGCCGGTTTAAAG -GACCCTGCTCATCCTTACTTGTTTTTGTTGTTGTTCTTTCAAAGATAGTGCTCTGCTTTG -GGCTCTGTTCTTTCATAATCCTACCGATTTCGGCAGAAGTGACTGTTAATTTCCTGAAAG -CATATGCCCTGCATGGTAGCCTCTGGCAGAGAAGAACCTATAAAGAAGTAATGATTTATT -TCAACTGTAGGAAGGAATAGCCTTTTGAGGGTGGCTGTCGTTTATGCAAAGTGGGAGAGA -TGTCTGGAGGAGGTCGGCTCAACATGTGGGGATGCTGCTTACACCTCCATGGTTTATTCT -GTGTGGCTTAGGCACCCCCAGATTCCCCGTTGGAATCACCACAAGCCCTTCCATGAGCCG -GATGTCTGCATCCACGTGTTAGGATCAAGCACAGGCCAAACCCAGCCTATGAGTTAAGAC -CGATGAATATAACATGACCCAGCTCTGGGACAGGAACAAACCTTAATTCAAACGGCTTAT -TCTGGCTGGTCTACTTACTAGTTAAGGGCCTTTTAATTTAAAGAAAATCTAATTAAAGGT -TTCGACATATGGGGACCGTCTAGAATATACAGGCAGAACTGAGTTGCTGGCTCTAATAGT -TATAATTTTTTTCTATTTGAACTTTTTTTTTCAAAGGACATTGCCTATTCTGGTTGTACA -TAGGTAGGTCTTCAGTTCAGTTTGAGACATGTTCCTGTGCTCAGTACTATTCACCTGACC -TAATGGGTAGTAAGTGCCTACTGTGTGCAGCACCTACTGTGTGCAACACCTACTGTGTGC -TTACTTTTGCAGCTTTGGAGCACAGGAATAAAAGAGCCCACATGTTTATAGGTCGCTTCT -CTTGTTTGTCTGTTTCTCTGCTTTGAAACACTGTCTCGCTCTGTGGAACTCACTGAACCA -TCCAAGCTTCCCTCCAACTCAAAGCAATCCTCCTGTGTCCTCCTTCCAAGTGCTAGGATC -ACAGGTGAAGCCAGAACTCCCAGCTCAAGTGCATGAGGAACGTGATTTTCAGTTCTGGTG -AAACCCCTTTCCTCTGTGATCACTAATTGTGCGTGATATGTTTTATTATTGAGGTATTTA -TAAATCATGTCTCTCAGGGCTGGGCAACGGGGTAATATAAAGAAGAGTATTGATGCTGAT -TCTTACAGAAACAGAAAGTCTCGCTACCTCGTGATCTCTCTGTATTGTTCAAATCTCTAG -ACCCGTACTGAATATTTAAATATAGATTTGCATAAATACAGATGTGTACCCTCTAGCACT -TGGTCTTTTACTGTTCTCCATTTTAAAGCAAATCAACAATCCAGCAATCCCAATCTTACC -TATCATCTCTGTCTGTTGCCATGTGTATTTATAAGTATAGTAGTATATTTGAATCATACG -TAGCTAATTTCTGCCCTTGAGTGTAGGCCATGGTTCATGGTCTTAAGGGATGGAGCTAAG -AGGTCTGGACCCTTCAAAGCAGCCTGTGCTTCCTTGGAGTTTGGGCATTCCAGATGGACC -CACTACCTTCCCCCACCAAGACAATGGAGTAGACACTAATTAAAATACATGGCAGCCTGA -CAGGTCCAATTGGGTGTTTAACACTGCGGTGCTTCGGGGACACTTCTCAGAATGGCAGTC -ATATATTTATATAAGAGGACGTTATTTGGGAGATAAATAGTTCCAACCATGAAGGCTGCC -CTTCTTCCCCGGGACTCTAGCATCTGGCCTTGTTACAGTGGAGAGCGTGCCCGACATCTG -GGCCACCATTATTATCTGGGAAGGCTTAAAAACTTCAATTTTTCAGAAGGCCTTTACTCC -AGGCCTATTGTGTCTTTACCACCCTGAGCTGCTAATGAAACATGGAACAAGCGGCCTCCT -CCCCTCGCGCAGCATGAACAGGGAAGCTAGGTACAAAAGACATCGTTCTCTGTTCAGACC -CATCAACCCACAGGATAAACCTCAGTCTTGAAACAGAATGCTACCTGTCCTTGCCATCAC -ACAATGCCTTGTGACCTTTGCTCTCTGGTGGCACTGTGTTGTGGCACCTGGCTCTGAACA -GAATTGTCATCAGCTTATCGTCAGAACTGCCCATAAAAGACACACTTAAATATGAGGCAT -GTGGACCAAAAACATGATTTCAGAGCAATTATAATACACATGTGTACATGTGTCTCTCTT -TGTGTGTCTGCACATGGAGGCTAGAGATAAACCTGAAATGTCATTCCTTGTGTGCCAACT -CCTTGTTTTTGGTTTGTGTGATTTTGATTTGTTTGAGACAATCTCTGCCTGCCACTGCTG -CTTAGAGCTTACCCGTTAGGTTGGCCTCAGGGTTGCCCATATCTCCGGCATAGGATTATA -AGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATATGTGTGCATGTGTGTGTGTGCA -TGTGTGTATGTGTATATATGTGTGTGTACATGTGTGTGTGTATAAATGTGTATATGTGTG -TGCATGTGTGTGTGCATGCGTGTATGTGTCTGCATGTGTGTGTACTTGTGTGTATATGCG -TCTATGTACATGCATGTGTGCATCTGTGTGTGCAAGTGTATATGTGTGTGTATGTATGTG -TGCATGTGTTCATGTGTGTGTGCATGTGTGTATGTGTGTGTGCATGCAAGTGTGTATGTG -TGTGTATGTGTGTGAACATACATGTGTGAACTAGAAACTGGTTCACAAATTGCCAAGAGA -GCTCCTGAGAAAGCCAACGCAAGTTTTGTTTTGTTTCGCTTTGCTTTGCCTTTTTCTGGT -GATGACTTCCCTTGGGCTCCCAACTTCATGTATAATCCATGGAAAACAAGGTGCTCCAGG -TTCTGTGCACAGAGGCATCAGATCACTCAGCCTTCTTGAGCTCAGGGACCCCTCCATGTA -CTCTCCCTTCTAAGGGTGCTTGGTTGGTGCCCAAGGAGAAACGAAGTGAGTGGACCTCTC -ATGCGGTGCACCTCAGGTGGTCTGGGTTTGTGATTTGAAATTGAGGGTAGAACTTTGCAG -AATGCCACTTGGCAAGATGGCTGCCTCTGTCTCAGTTCTATGCTTTTGTGACAGAGGCTG -GGTAATGTCTATGCCTTTCCCACTCTGAGATTTGATCTTTGATACCTTTGAACTCATCCT -GCATGGACATCATGTCAGATTTTGTGCTCTGATTTCCCAACTGTAAGGATACAATGCTTG -ATCCCCTCCCTATTGTCTTACTCTCTAACACCTATATCCAGACCCAGAATGCACTGGGCA -CCTCTGTTCTCTTGCTGATCTTCACATTTTGAATCTAATATGTCCAAAGTAAAATTTAGT -ATCCTACACACAGACACACAAACACAGACACACACACACACACAGACACAGACACACACA -CACACACACACCTCAAGCCTGCTCCCTACCCCAGCATGAGCTGAGTATAATATAGCATCA -GTAAATATGGACATTCTTAGGAATGCATAACCAGGGCCACTTCATGCTATATCAACATCA -TAAAGTGTATGTATACAAACCTAGGCAGCATAGCCTACTGTAGCCCTAAACTATATGGTA -CACGCAAGCATGCACACTACATCCTCTTACTCCTAAAGTCATAACACATGAAATATGCAA -TATTAAATCAAACATGATAAAATATAATGTCATGGCAAAAGGAGATAAACCTGAGACATG -TTGTTAGCATATCATGAGACATCATTCTCCCACCTATTATGGAATTTTGATCACTAGAAT -GATTCCAGTCTAAGATATTGATAAAAGGTAACACTAACCTGGCAGTGTGACCATTCATAC -GCACTTTCGAGTGTCATATACTATGTATAATAATCAGTGCTAGACTTTGATAAGGCTGGA -AGCAAGCTAGGGTTGTTGGAAGGAGAATCCAATGACTAGGAACACAACCCAATGCACTGT -GACCTTATGGCAGCAACAGCTTCACTAGCTTTAGAACAATGGTAAGCCCCCTCATGATCT -TATGGAGTGTTGTATGTGGGTCTGTAATTGACAGATACGTTGATATGGGACATGTGCCTG -TGCCCAAACTAGAACCTAGGAATCCTCCTGTCCTTGCCATCTTCTCTGTCTCCCTTGAAC -AACTGCCATGTGTGGTCCCATTTCTGGTTTTGCTATCTCTCCCTCATCTTGCAGCTCCTC -CCAACTGCCAAATTAAGACCACTATCATCTTGTGCCTGCATACAGCTTTCTCAAGGTCGC -TAGTCTGGCACCGGTTTGGTCCATTCATACCTTCTTCTGTAGTCATTTCAATTAGATTGG -GGCAATTATATCTCTTGTATACATAAAGAATTTCAGTTGTTCTGTGCCTCAGGACAAGTA -CCAATAGCAGGGTGCAACCAGAACACTGCTAAGGTATCGACTCTTACTTCTTCCTTATCT -TGCCCCATTTAGATTATACTCAAACCACATATAAACACATTCCTACTACTTTTAAAGCAG -TGTCATCATCTCTGCTGCTTCAAAGCCTTTGAACATTCTTTTCATTAATCTGGCACTTGC -TGCCTCTTCTTCCCACCTTGTCTTCCTACTCCTACCCTTTTGCTTCATGCCTTTCTAGGT -GACACATTTCCAGACCAAGTAGACAAAAACACACTTCCTACAAGATACCATAGTGTACTG -CACTTCTCTTGTAGTGACACAGATCACCTGCATCCAAGCCGTCATTTCTGGGGGGTGAGA -TGTTCCTTGAGAACAAGGAACCTGGTTCATAACAGGAATACTAGAAATAGCTGACCTCAG -ATTTTTTATCCATTTAACATCAGTATGAGGATTCCAGGTGAAATCAGTCAAGGCAACCAG -CCATGCCCAACACTGATCCAAGAAGCCATCCTGATCTTCCTAAAATTGGGAGTCATTGGC -CTAATCTAACTCAGGCTGCTGTAAGACATAAAATTGGGGAAAGAGAGATAGCTCCATTTG -GCAAAGTGCTCATCTTGCAAGCACAAAGACCTGAGTTCTATCCTCAGAAAGAACTCGTGT -TTTGCTTTTGCCTTTGTGCTGGGGATTAAATAGATAAACAAACAGGACATAGTAAAACTT -GTAATGAACTATTCCATGGCTATGAAAATGAATGAAATCTGGGAGTTCTATCATTAACGC -TCCTCAATGAGAGGACTTTGGAAGAAGATCAGAAGCAAAACATAAATAGGAACACCTTAA -TTCCCAAGCTGACTTCCTGGAAGTCCCATTGTTGCTGGTGGAAAACATGTTAACTCTCAA -ATGTTTACACAAACCAAGGAAATGGATGTTCTTTCTTAGGTATTCAGGACTCTATGAGCA -CACCAGGCACCTCTAAGTGGAACATAGTGGTTTAAACTAAATGCACTTCACAGAGTGGTA -TAAATTTGATGATTTTATTGCAGGGGAGGGGATGAAACAAGCAAGCACTCTCTTTTCCTG -TCATTATTTGAATATTTTAGGTGAAAAGGTCTTTTTTTTTCTCTCTCCCTTTCTTTCATG -GAAACACTGAGATGGTGTGATATTTCTGGAGTGGTATTTTTAACACAGCATAAATTAAAC -CTCGTGGCACCCACAACATTCATTATCCGATGTGTTATTCCAGGTTGACATATTGCCAGT -CTATTATTTTGCAAACCATTACATTATCCCAGCTGCTAAGCTGCATAACTTAGGGATCCA -GAATACAACAACTTCTCTGTTCTCGTGTGTGTGGTGCTTATATTTTGAATGTATTCAAGC -AGGGAAGTGTGAGACACTACACAAAACACATACAGCAGACAGCTCTCAGTGGATATTTAT -TACCATTGAAAGCAGACAGCCAAGGACTGTTCAGACAGATCAGCGTATTCGCATGTATTA -TTATCCATCCCCCTCATCCAAGAACACTTTTGCTCCTTCTATAAATATACGCCTCTCTGG -AAAAGAAGATCATGGATTCTCGGGGACTCCAATTCTGTGGTTCACAGAAGGCATGAAAGG -TCATTTTCCTCTTCTTGCTAATGATTAGATTTAAGTGGAAAATAAAATATGTCTATCAGT -GTGTGTGCGCATGCTCGCATGCCTGTGTATGCGTGAGAGAGCATGTATGAAAGAGAGAGC -ATTATGTATTTGTGTATAGAGGTGTCTGAAGAGACCAAACGAAGGCATTGGATCCTTAAA -TCTGGAGGTATGCATTAGCTGCCCTACGTGGGTGCTGGGAAGTGAACTATGACCTTCAGC -AAGGGCAGTACACACTTAACCACTGAACCATCTTGCTAGCCCTCTACTTGTTTTGAGACA -GGGTCTCTTACTGGCCTGGAAACTATCAAGTAGACTAAGGTAGCAGAGAGGCTTGAGGGA -GTCCCAGGATTCCATCCATCTCTACCTCATACGGAAGATGTAAGAAGCTTTGAAGACTTC -CTGTGCCTACACTGCACTCAGATCAGACTGTATCTTAGTGGATGGAATCCTGAGATCGCT -ATGTAAATCTCCCAAGTGACTACACTGAGCAGCCAACATTGAAAACGGTGCCCCAAGGTA -TACGGAGGCCAAAAGGGATCATTTGGGTCCCATCCCAACTTAAGGGCTTTAGATAGTTCT -TGTGTTTTGTGGTGTTCTCTCCTGAAAGGGACACTAAGTAAGTGAGTTGGGGTGAATCAT -TTTTGTGGCAGGATGGCCAAATGTGTGGTTCTTGATAAAAGAAAACCCATGTCTTCATAT -TTGCACAGCAAATCCTCTTAAACACTGAGCCATCTGCCCAGGCCCAATAATTCACTTTAA -TTTGTAAAATTCAATTGGCTTTAAAGAACAATGTTGTTTTATGTACCTAAAACAATTTAG -AAGACTCTATGCTATGAACAAATGTTCTCAAATATAGGAGTCTATGAACCACATGTGTGG -GACACTTCTCCCCTGCCTTCCACCTCTTCCTCTCCTTCCCCCTCCTCTTCCTCTTCCTCA -TCTTCATAATTCGTCCTTTCCTCACTGGTCAGTGTTAACCACGTTGGCCATTTTCCCCAT -TGCTGTTACAAAATACCTGACCAAAAACAGCTTAACTGTGATCCTTCCACTGGATCACAG -TTGAGGGAACTGAAGTCCATCGTGATGAGAAGGTATGGTGGTAAGGGTGTGAGGTGGCCA -GTCACATTGTGTCAGTACAGGAGAGAGAGGCTAAAGCCACTACTCAGTTTGCATGTCTAG -AGGTGTGTCTCCTAGGTGACTCTATAGCCCGACAAGTTGATGATCAAGAAGATCAAGACT -AATCATTGAAGAAGTCTTGATACACCGATGACTTGAGATGGTCCACAGAGAAAGAATTTA -TACCCATGAATTGGCAAATATGCAAGTCGGAGCTTTTGTTCTCTCAGAACTGGTACATCC -TTGTCAGGTGCTGAAAGATCACAGGACTATGGGATGTTTCCTAAAGAATGAGTGTGGATG -GATACAAAGGCATGCCAGCAGATAAAGACTTGCAAAGTTTGGGGACCAATACTATGAGGG -TAAACTAGAGAAAAAGGAAAACAGCAAGGAGCAAAAAGTGACATAGAAATAGAATTAAAG -AGAAAATTTGACCATTCTATATAAACTGAAAATGACTCTTTCTCAGAGACATGTGATATA -GACTACTATCTGAGAGGTGGTACCATAATATACTTATCAGGAAAGAGCAGTCAGTGGTGT -GCTGGGAAGGGGAAATAGAGCAGGTATAAGAGGGAGACTCTAGAGACAAGCTTCACTTTC -CCTAAGGGCAATCCTAAACAGAGTAACTAGAGACCATGGTGGAGTCTAAAGGGATCAAGT -TATAACAATTAAGATGGTGAAGCATCTTTTCCCTATGGCACCACAGAAGCACGTCACAAT -GGATGATATTCTTATTTGAAGGGATTATATATATACATATACATATACATATACATATAC -ATATACATATACATATAACATATATAGTCAATGTACAGGCACCTGTCCATGTGTGTAGAG -GCCAGAGGTCAATATCAGGTGTCTTCCTCAATGACTCTCAACCTTATTTTTAGAGATAGG -TTATCTCACTGAACCTACTGCTCATTGATTCAGCTAGACTGGCTGGGCAGCAACTCCAGA -GATTCTCATGTGTTTTCCTCCCCAGTGCTGTGAGTAAACTTGTTACTGCTTTTGTTTTTC -TTTTTAAGTTGGGTTCTAGAGAACTTGAGCAGAAGTCTTCATGCTTGTGCAGCAAGCAGT -TTTTCATCTGAGCTGTATCCCCAGCTGACAGAGATCAATTTTAAACAGTACCCCCCACAC -ACACCTTAAACCAGGTATCCAAGCTTATTCACCATCCTCTGTGTTGCTTTCAAAATATAG -TCAAAGAAAAGATGGAGGAAGATTTGAGCATCCTGTGTTGGTCACCGGTGTCAAGCCACC -ATCCCTCCCTCATGGCTTAGTATCCTTGATATCTAGCCTTCTGTTTGGTTTTGGGTTTGC -CTATGAGAAAATAGTTTTTAAAATGCTGCGACATAATCATTGTGTCAGGGCTTCAAAACC -CAGCTGAATCCCATAATATATTTAGAAAGTATAATTTACAGCCAAACCACTGATATAATG -TCCAAAATGAGTGAGTCCTAGTTTGAACTCTGAATTTGGGCATTTAGACATACTCTATAA -AGGAAAATGGATGTGAACCAAATGGGGTATGGGGAGAGTCTGGTCTTTAGTATGAAAGTC -TGTGCTGCTAGACCTTTATGGACCTTGTAGAGGAAAATCTTCCTCTTCTCTACCCAGTGA -TCTGAGGGAAAGGCATGGCCAATGTTCCATATACAGATCTCACTCATAAGAAGTTTCCTC -TTGGGGATGGTGAAGGTCTCTATTACAGCACACATAGTTCCCCTCCCCTCAAGCTCTCTT -AAATTTTTCTTTATGGCACCTCAAGTTCAAGTCAGTTAAAGGTAAGTTTTTAAAGTCAGA -CAGTGATGGGAGTCCCACCCCAACTTGAGCTGGGACTTGTGAATTGGACCATTGCACACT -CGTTGCACACCCATTGCATACTCATTGTGTACCCACTGCACACCCATTGCACACCTGTTG -CATACTTGTGTATACTCATTGCACACTCCATTATGTACCCATTGCACATCCATTGCACAC -CCTGGGTCTAAGTCTAGCTGAGTCACAAGAGCTCCCATATGTTTCACACTGCTGCCTTGC -AGGGACAGGTTCATCTACATAGGAGTACTTGGTTCTGACTGACTACTGACCCAATATGCT -ATGATTTAGATGTTGTACTACTGGGTACTGGAGATCTGAACTCAGGTCTCTGTGCTTACA -ATGCAAACACTTTACCTATTGGGCCATCTCCCAACCTCATCCTTTATTTCCATTGCCATC -TCTCTACTTGTACTCTGTATTCCTCCTTATCCCGTATTGGGCCACCATTTCCCCAAAGCA -TCCTTTTTCTTTTCATCACATGGTGGCAGGATACGTAAGAAAAACATAGTTAATTTTCTT -CACAAAGGACCTTGAAGGATAAGAAAGCTCTGTGAGACCCACTCATCTGAATGGGCTGTT -AACAAGTTTATTTCACCTTGAATTGTATCCACGAGGCCCAGTATTTCATCTTCTTTCTCG -GGGATGGCCTCTGTTTGTGTCACTCATTCTGTAAAATCGGACCCTACACAGGCATTACAG -AATCAAGCATCTGTTGCTGTGGTGTAGAGTAGTAAGGAAGAACCATACAGCGATCGAGGC -AGCTGCCTTCCAACTTTGTCACAGGGATACTGATCCTGTCTTCCTATTTTTAAGCTTTTC -AAAAAGAAATCTTGTGTGCTTTTCCAAAAATGAGTGTGTTTATGGGAGTGGTGTGTGTGC -ATGTTTGTATGGGTCTCTGCACATGTGCATGTGGATACATGTGTGTGCATGTGGAGGTTA -GAGGTCAAAATCAGGTGTCTTCCTTGATGGCTCCCACCTTACTCTTTTGAGACAAGGTCT -CTCTCACAGAACTTACAGTTCACCTATTAGGCCACACTGTCTGGCTTGTAAGTGCTAAGA -CTGCTTTCTCTGCCTCCACAGTGCTGCCTGGGACTAGCAATACACACCACCACACCTGGC -TTTTTATTTGGGATCCAAACTCAGGACCTCGAGTTTGCATGGCAAGGAATTTGCTAGCTA -ATCCGTGTCCTTGGCTCCTGCACAGTTTTACATTTTATGTGCATGGTGTTTTACTCCTGT -GTATATCTGTGTACCATGTGTGTACAGGGCCCACAACATCCACATCCCCCAGAACTGGAG -TTGCAGGCGGTTCTGACCACCATGTGGGTTCTGGGACTTGGACTTAGGTCATCTTGAAGA -GCAGCCAGTGCTCTTAACCACTAGGCCATTTCACCAGCCTAGTTCTGCTACACTTTTTAA -AAGGCAGGACTTTAAACTGGTCTAGGCTGGTCTGGAACTCATTCAGTACATGGTGGCATA -ACCACTCACACCTCAGCCAACTCAGTTCTGGGATTATAAATATATACCACCATGCCTAAT -GCATTTAAGGTGACTCCTTTTTTTAATTTCCCTTTTCTTTTTTCTTTTTTCCTAGTCTTG -GGGATGGAATCTGGGGCTTTGCATATACTAGGCAAGGCTAGTACTTGCATATGCTATAGC -TAAGGCTCTACTCCTTAGCTACATCTCCAGGACTAATTTTCTTGTATTTGTGAACAGTGT -ATGCATATATGCAGGAGAATGAAAGCAAAAGAAAGATCTGATATGTACCATCTTCTATTG -CAGTAAAGCATAGCCATGGCTCATAAGATGCCCACTTTCTGCACAAGAAAAGCAATACCA -ACTCACCCTCGGTGTCTGTGCACTCCTCCTTCCTCCCACTTTTGGCACTCATTATAAAGG -AGAGATCTCAGTGCAAATAAAGCAGTTTGCAAATAGTATTTTGGGTCTTCCACTGGAATC -ATATCATCTTACTGCTAAGTTGGAATAATATTAACTGTATCAAAATTCTTTTGACAAGTC -CAATGCAAATTTTAAAATACATTTACATAAATGGAATCATGTCCTTCAGCGACAGGGAGT -GGAAAGGCTGCAGAGAGCATAGCATTTGAACCATCAAGAGGATGAACACTCAAGCAGCTG -AACATGAACACACCATTACTGCCTGGGTACCACCAGCCACATCCTTCTTTTGTTTGGGGC -AGGGGTTCCTCCACTGTCTCAGAGAGGAGGCTATTACAATCATTCCATCCAATAAAATGA -TCACCCCACCACCTAGCAGTGGTGTAGCTTAGATGTACAAGCCAGAAGTATACAGGGTGC -CACAACCCCAGAGGCTGGCCACAACCAAGCTGACATTGTTAATGGTCCAGGTAGTTGACG -ACAGCAACCAAACAGAAACTTCTTTCTACGTCATCTGGTTCCTGCTAGATGCAGTGGAAT -TCTTGGGATCAGCCAAGTCCTTGAGCAAGGACTATTAACACCTCCTTTGGCTGATGACAG -CATTGGCTGTAACTACCAGAACTCTTCATCTTACCACGGTGTCAAAGAGGAATGATGTTC -TCACTGAGTACGAGGACAAGCCAGGCTGCTCAGTGGCCCATTGAATCTCTGCCCCTGTTT -GTCAGACTCATACCCAGGACTGAGGCTGATCCCTTTAATTTTAATCTCAGTACATCCACA -CTTCTGCCTGGTCCCAGATAAAGCAACTGGGAATTGACCACCTTCCAGCAGTAGACCTCA -TAGCTTGCTGGGGACATCTGATACCTGAGAGAAGCCCATCAAGGACAGTGTCAGCCATTC -ATTATCCTAATGACTTTACACTGGATCCTTGGGAAATTATACAATAAATGTCTGGGCTAT -ATTTTCTCAGTTCCCTGCTGAATTTTTTTTTGCATTAAGATTTAATTTATTTTTATTGGG -GGCTGATAGGTAATGCCCTTTTGAAGATGTGGAACAACAAATCCTGGGTGTGGGTGGACG -CCGTTGACAGACCACAAGCAAAGGCCCTGATCTCTCAAGCAAACCTCACAGACAGACTAA -GCCATGAATCTTGTAGCTGCTGCTGAAAAACCTGAGACTAAGGCACGCAGGTGACAATCA -GGAACTGAGGGAAAGGAGCAGGTTCAGGGTTAGAGGAGGAGGGCAGTCTGGAGAGTCCAT -GTGAGCTACTGGGAGGACTGCAGGAACTCTGGAATAGCCTGAGCTAAGGGAAGGAAGCAG -GTAGCTAAGTAAGATATGCCCTGCTCAGAAAGCCAGCAGGAAGGGGGCTGGGAAGACAAC -TCAGTCGGAAAGTAAGCATGAGGAGCTAGGGTTGATCCCAACACGCATGGAAGGCCCTCA -TCATCACAGAATGGGGGAGGCAGACACCCAGATCCCTGGGACTCCCCGGCCAAACAGTGT -AGCCTAATCAGTAGGCTCCAGGGCCCAGTGAGAGACCCTGTCACAACACAGACACACACA -CAAACCACCACAATATACAGTTCCCGAGGAATAACACTCTGGATTCTACACATTGTACAT -ACACATGTATGCGCACACACACACTCACTCACACACACATACTCACTTACATACACACAC -ACACACACACACACACACACACACACACACACCCCTGAAATCTTTCCAGTTGACCACTAA -AGGTAATGTTCTTTGTATCATTTTCTGTTCCCTCTCATACTCCATCTTTTTAGAAAATAA -TAATAAGGATGTAACTCTGTGTGCTTATTATTTTTACCTTTGCTGACAGAAAATCGGAGG -CTTAATTGAGACCTCAGCACCGGAATGCCTTTTCACACTTAAGTCATACATTCAACTCGC -TTGTCCCTCTGCCTTACACGATCCTTTCTTCCTGTTTAACTCTTGGGTTTGTAGACATAG -CTACATGCATTTAATTGCTACTCCCTCTATGCTGTGTGGAATCATAGTGCTTTTGCTTCT -CCCTGTGTGTTGTTTCTATTGGGCACGTTGGCACAATGAAAACACAGATCATTGAGGGCA -GAGTCGGCGGGGGGAGGGGGGCCAGGTAGAACAAAATCTACCACTCTACAACTTCCTTTT -TTTGGCAGAAGGAATTGTCTCAGCAGGTGTGTTGAAATGCCCCAGGGTAAGCTGAGACAT -GGGAATACCACAGCCTGAACAAGGCAGTACTTCTTCTTCCCAGGATGGCATGAATTCGTT -TGAAATGTTAAGCCCTGACAGTACAAAGCCATTGTGCCTCACCCCATTGTATAATTGAGG -GACTTGGAGTCTCAGCATACCCTGAAATGAAGGGGTTCTCAAGGGAAGCACAGAGATTAC -GCTGTAGGTGGGGTCCCCATTGGAACAGTGGCACATTGTCACAATGCGTCTCTCAGCATA -TTATGCACAAAAATCACTTCCCTGGGCAAAGCTTGCTGCCTCGGAGTGTGAGCTAGGGCC -AAGAACCAATAGAAAGCTGCGTTTACAGAGTAGGAAGGTTGCTGTGTACAGTAGTGCTTT -CGGGGGAAGCTGCTCGTTCCATTAGACGTGCTTGCCCCTTCACCACCAGAGAACCCACCT -CAGTATCTCTTCCAGAGGAGCAGGGAACCATTGGCTTTACACCCCTCCAGATACACACCT -TGGCTTAATGTCCAAGAACCACCCATTACTGGAACCTAGTATATTATCTTAGTTTTCGTG -AGGTGGGGGTTGGGGAGCGGGGAGGTAGGGACAAAATGCAGAAGGCTAAGATGCTTCCAC -CACAATCAGGGTTACTCAGACAGGAGAAACAACACAGACCTGAGAGGTGATGCTATCACC -TGGCAGTGTCTGAGAGCCCCAGACCTGGAGATGTGAGTTGTCACTGTCCTGGCATGTGTC -TACCATGCCTAGCTATCCCGATACCCAGTCCCCATATTTGCACTTCCTGCAGAAAGTGCA -GGAAGCAAGACAGGGCTCCCTGATGATTATCATGTGGCCAAGACACTGGCCAGGGATGGA -CACAGAGCAAACTTCCTGACTTCCACTGGAAGGGCCTCACTGCATGAACCAGAATCAAGG -ACCAAATATTGAGTTATACATTTCCTCTTCTGCTTCTCTCATGCACTCCCCAGACTTGGC -CCCTGGGGGCGAGTAAGAAGGAAGATTCCGTCACTGGGCATCTGGGAAGCACAGTAAGGG -TGTCCCCTTAGAGTAGGTACAATACCACCCCAATGGCTTGTCACTCACTGTGTCCCTGTC -TCCCTCACCTCCTTCTGACCCATATACCTTCAGACTGATTCTGTCTCATGCCTTCAAGAA -CATGGCCAGCAGTAAATTCATGCACAAAGAAAATTATGAAGGGTAATTTTCCAGGGTTAC -ATGGGCCAGCCTCGAGTTCAAGTCCAGACAATCTGAATCCAGAGAGCTCCCCAGAAGGGA -TCTGGGGTGAGTTGACACTGGAATGTCCCTTGATGCTGAAGCTACTGAGAAAGTATCCTT -CATAGAGGAGTGGACCGCAAGAGTAAGCAGATCTTCAAATTACAGTGGCAATGCAGCCTA -AAGATGTAGGCCTACAGTCCCGTCTACTCTAGAGGCTGAGGCAGGAGGATCACCTGGGTT -AGAATCAGTGCAAGGCTAGCCTGGGCAACTTAGTGAGAGTCTGCCTCCACATTTAAAAGG -CAGACAGAGGGCTGGGGAGGTGGCTCAGTGGCTGAGCACTTGCGTCGTGTGCATGAGGCC -CTGTGTTCGTTCAGTCCCAGCAACATATACACATGCATAGAGTTTAATTTATGATAAACA -TGGATGTTTTCATGTATCTCGTGGTTGTCGAGCTAAAACCCCAATGTAACATAACTGCTG -TCCTGTGTTCTCTCTATGATATTCACTGTGGGGCCACTTCCATTTCTCGGTCTCTTTATT -TTATATTTTCTATATATTAAGGGCCTTCCTTCCCTGTTTGTTTTCTTACCCATCCCCCCA -TATCTGTTCCTGGAATCTGAACTTGAACTCTTTGTTTCATATGTCTGATTGGTTGGCCCT -ATTTACTTAGGTATTTGTGTGTTCACATATTTATTTATTACTGGGGATGCAAATCTAATT -TTGATGCTGAGGTGTGGGTCACTGATAGAACGTTTGTCTAGCATGCTTGAGTCCATGTGT -TCTATCACCTGCATGACTCAAGGGAAGGGAGGGAGGGAGGAGTGGAGGGAAGGAGGGAGA -GAGGGGAGATGAAGGAGGAAGGGCCTATGGGGCCCGTAACACCCCCAGAGCAGAGGGAGA -GAGGGGAGATGAAGGAGGAAGGACCTATGGGGCCCGTAACACCCCCAGAGCAGCAGAGTA -CTGGAAGAACTGGTGGAGATGGATATGCCACTAGGGGGCAGAAAAGACTCAGACCCCTGC -CCCCTGTGCTTGTGAGATCTATCTCTACTAAAGTTACTTGGGGGTGGGGGCAGAGATTGT -CATAGCTAAAAGCAAAGTTTCTGAAAGTCATTACCCTAGGCTGCTATGGTAAGCAGTGTT -TTCTATGTATGAAGGAGTCACTTGGGATCTTGTCAAACACAGATTTCTCACAGGTTCCCA -AGTAGGCTGGGGATTACAGACGATGCTTTAAAGTGGTCAAGGTCTCAAATATCACACATA -AATCATTGTTCTCTCTCTCTCTCTCTCTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCC -ATCAACTATCAATAATTATCTTTACTATGACTAGCTTATATGACCATTCAGGATGAGATC -AGTAGCAACTGTGTAACTCACCCCATGACAAATAAAATCCACGATGCTGGTTGGTGGTCA -TAGGTAACCAGAAGGGACTCAGCACACTGAGGTGGCCCTTTCTGAAATGCATTACTTCCT -TGGATACTGTGGACACTTAAGAGTGTTCCCTCCCTCTCTAGTGCCCACCAAGGTCTAGGA -GACATTCCTATGAGCCAAAGTAGGAGGGAACCATACAGACCTAAACCATCTAAAGCCCAG -AAAACTCCGGAATTTTCAAAAGCAATCGTGGATCTTTCCAGATTCTGTCTAATCTTACAG -AAGTCCTCAACACAGATTAGAAGCAGACTGTGCTTGCATATATTCATCTCCTCTGTATAT -TGAACAAATACCAAATAAGTAGGCTTGAGACTACACATTAGCAAGCTGTCACGTTAGCTC -CTAACTGCGTGCATGCATGCGTGCTTGTATGCTTGTGTGTATGTGTGAATGTGCATGTGT -GCCTCTGTGTGTGTGTACACGTCTTAGCATGTGCACAGAATTCAGATGGACATTGGTTGT -TCTGCTTTGTGAGGCTCCCCTTTATTCCCTAAGATGGTCTCTCCCTGAGACTGAAGCTCT -CCATTTCAACTGAGCTGGCTGGATTCATGGCTGGCTGAGATTTCGTGGTCTCTGTCCTCC -AACTCTCAATTGGAGACACTCAGATCCCCGCTTCTATGCGTGTGCTGGGAATTTGTCTGA -ACGCAGGTCCTTATGCATACACGGCAAGCACTCTTACCCTCTGAGACATTTCCATAGTCT -TTCCATATCATTTTTTTATCCTGTCCCCAATATACTTGTTTTTGTTGCATGGAGAGGAGG -GGAAGGGAAGCCCTAAGTGTTTGTTTTGCAGTCACAGATGACAGTAAGTCCTCTTGCTTT -AGGGTGTAATTCTTTTTTCCTCTTTCCTTACAGCTGTGACCTAGTTAATTGTAGGTGGGA -ATCAAACGCCCAAATCATCAGGCTTTTGGCTTGGCTTAGGATCTTGCTGTTAAGTGGTAG -GATGTCCTCCTTAATGACAGGAAGTCGGGTCCCCTGATCAGCAACATTTGTGTTCTTTGA -GCTCAGAGATAAAGAACTGGGTGTATAAGGCTGTGGTTTCCTTGTGGTCAGGGACAAGAG -TCAAGGGATAGATGAGTCTGTGACCCATGGATGAATCACTCCTGCCAAAACAGTTGAAAT -GTTCATCTCAGTGTTCTGGCCTGGAGTCCTCCAGTCCATGTGGACAAAGGAGAGAATGAC -TCACTCACTGTCCTTTTATGGCTTCATTGCTAATGTTGAGCATCCTATAGACCAGAATAT -GATATCATTAAGAAGCCACTTTAGCCGGGCGGTGGTGGCACATGCCTTTAATCTCAGCAC -TTGGGAGGCAGAGACAGGCAGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAGTGAGT -TCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAAAACCCCCAAAAAAAGTGA -GTGACGACTGTAAAGGCAGGAATGTAACACAAATAAGCCAGGTGTGCTGGCACATGCCTT -TAGTTCCAGCACCTAGGAGAGAGGCAGGTATCTGTGAGTTTGAAGCCAGCCTGGTCCACA -AAATGAGTTCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAAAAAAGAAGAA -GAAGGAAGAGGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGA -AGAAGAAGAAGAAGAAGAAGAAGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGA -GGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGCCTTTAGGGCTGAGGATGTTGAG -TGCTCATTTAGCATTCGTGGAGCTGCAGGCTCTGCCTATCCTTGCATGATTTAGTCATGG -TGGTATATACATATAATCCAAGTTCATCTTCAGTTACATATAGATTTTGAGGTCGGCCTG -GGCTACATGAGATCCTGTCTCAAATAAAAACAAACAAACAAAGGAGGAATTGTTGAATAG -TTCAGTTGGTAAAGATTTGTCCTGCAAACATGAGGACCTGAGTTTGGCTCCCAGAGCCTA -TGTAAAATCAGCTAAGCATGGTGGTATACTCCTATAATCTTATCAATGGTTAGATGGTAG -CAGCCAGATCCCTAGGGCTCATGGGCCAGCCAGCTTAGCCTACTTGCATAGCTTCAGGCC -AGTAAGAGACTATCACAAAAGACAAGGTGAACAGCCCCTGGGGTATTTCCTGAAGGACAA -ATCTTGAGGTTTTTTTTTTTCCTCTGGCCTACACACACACTTTAATATGCACCTGCACAC -ACATGAACATACATTCATACACACAAGTAGAAAAGAAACAAGAACTCTAGAATCCTAGCA -AGAATCTATTGAGTCACATATGAGAAAGTTCAGAGTCGTTTTAGCAGTTTCCAGGCAACT -CTGAGTGTCCCCATGGCTGGCAGAAAACTTCAACACCATGAGTGAGAGGAACTCATGTAA -CATACAGTGACCTTGAGATCTATTGGACAGTGATTCTCTTCCTCAGCTCTATAATAGAAA -CCCTAAGGTGCCTATAAGGAATCCCGAGTCCTTCCCCATGACAGTAACGTCAGAATCCCC -AGGGATGGGTTCAAGTAGAAAGCTTCTAGGTGGTTCTGATGCACAGCTAGAGCCATCCAC -CAAGAGGCCATGGGAAAGGCAGATCATGCTCGGCTGACTTGAGCAGGCAACAATAGCCGA -CTCTACAGCTTTGAAGTCACTGCCTTAAGGTATGCTGGAAACCCTCGTGGCTTTGGATAA -CTCGTAGTTTCTTTCCTACATCTGGGTCAAGTCAATGGGCTTTGGTGTGCTTCCTGCTCT -TCAACATGGTGCAGTCTGCTGGAGCCACAGACTCTGTCCCTTGTCTACTCTAGACCGCTC -ATCTCTACTCCCTGAAGCCCACCTGTGTTTAAAGTTATTTTGATGGAGCTACAGCCTGAA -GCAGCCTGTAACATCTAACTCTAAAAACTGTTGTAGGCTGCTGGGATGTGCTGTCTTGAC -CATCCAACTTGACCTTGAGCAGAACCAGCCCACAGGAACATGGCCTCCGTCACAGTGAAC -AGAATGGCCAGTCCTAAGACTTCTTTAGACCTGTCTATCACCAGTGGCTAATTTATGAGA -AGTGCAGTTCTAGCTATGGGACAGTGAGGCACTGATTCTGCCTTATTAAGAGACATTTGC -TGACGGTACTTAGTTCTTAAGTACCCCAGCAGTCTCCAAATCAGAAACTGTTGCCTGTGG -TACTTCCTTTAGGGAAAATAGCTGACATCCTGTCCAATTCCTTTCTGCTTCTGTGGAACT -TTGAATCCAATTGCTCCACACAAAGACATTTTTTAAAGGAAAACACATCAATCTTCTGTA -TGTTTTACAGCTAATCAAGCAAGGCTGAATGTACTGCTGTTCGTATAGATGACCACATGC -TCTCGTGGAGTGACTGAGCAGAAGTAGTGACATTTTCTTGTGAATTGAAGACCATTCCGT -CTCTTTTTATTCTTACATATCTGATCGTTTCCCCAATGGCAGAGTTGCCTCAGTTTCAGG -GAAGATGATCTTTGATTTATTTACCCCAAGTGAAGGGAAAAGACCTCTTGGGAATTCAGG -GATATGTCAGGCCTTAGATTAAGTAAATGTTTCACTTATAGAATCCCTGTGTCCTGTGTC -AGACATTGGCAAGACATGGGAGAGGTGCAGAAAGAGGAAGTTCCAGATGACCAATAAAAG -GTAGAGGCAGGAGGCAGGGCCTTACTTCCCTCTCACCTACTTCCACCCACAGGTCCTAGG -TGTCACACTAGGAACTTGACCCCTACACTAATCCAGTGAGTGAGAAGTCCCCTAGTGTAG -GCAGAAACATCAAAGTCTGACCTGTTTGACGCTCCTTTAAGTCTTGTATTCCCCCACGTC -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTCATGTGGA -AGCCAGAGAACAACCTCTGCTGGTGTGCCTCAAGTGTCATCCACCTTTAATTTGGAGATA -GGGCCTCTCATTGGCTCTTTTCATCCTTCCTCCCTGGTACTAGGATTATCAGCATGTATC -TCACATGTGTCTTGGTGTGGGCTCTGAAGATCAAACCCAAGTCATCCTGCTTGCAAGGAA -TATACTTTACAAACAGAGAGATCTTCCTGTCCCTGAAAGGTGGATTCCAGTCTGGTCCCC -AAACCATGGTGGTCCCCTCTCATCCTCTTCTGGTTTGTTTATTAGTGTACACCACCATGA -CCCACTGTGTGCAATTTTAGTGTGCTTTCTGTTGGTTCTACTTTCTTTTCTTCCAGATTC -ATTGTTCAAAATACTTTGATCAACTACTTTGAACTCATTAACCTTGACCTTTGAATCATA -AACGTCTGTGCCACTGCCCCAATGTCTCCCATTTGTCTAGCAATCCAGCCCCAAGGTAAC -TAGTTCTTCCTTTCTTTTTTTTTTTTTTTCCCATTTTTTATTAGGTATTTAGCTCATTTA -CATTTCCAATGCTATACCAAAAGTCCCCCATATCCACCCACCCCCACTCCCCTGCCCACC -CACTCCCCCTTTTTGGCCCTGGTGTTCCCCTGTGCTGGGGCATATAAAGTTTGCAAGTCC -AATGGGCCTCTCTTTCCAGTGATGGCCGACTAGGCCATCTTTTGATATATATGCAGCTAG -AGTCAAGAGCTCCGGGGTACTGGTTAGTTCATAATGTTGTTCCACCTATAGGGTTGCAGA -TCCCTTTAGCTCCTTGGCTACTTTCTCTAGCTCCTCCATTGGGAGCCCTATGATCCATCC -ATTAGCTGACTGTGAGCATCCACTTCTGTGTTTGCTAGGCCCCGGCATAGTCTCACAAGA -GACAGCTACATCTGGGTCCTTTCAATAAAATCTTGCTAGTGTATGCAATGGTGTCAGCGT -TTGGGTGCTGATTATGGGGTGGATCCCTGGATATAGCAGTCTCTACATGGTCCATCCTTT -CATCTCAGCTCTAAACTTTGTCTCTGTAACTCCTTCCATGGGTGTTTTGTTCCCAAATCT -AAGGAAGGGCATAGTGTCCACACTTCAGTCTTCATTCTTCTTGAGTTTCATGTGTTTAGC -AAATTATATCTTATATCTTGGGTATCCTAGGTTTGGGGCTAATATCCACTTATCAGTGAG -TACATATTGTGTGAGTTTCTTTGTGAATGTGTTACCTCACTCAGGATGATGCCCTCCAGG -TCCATCCATTTGGCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCC -ATTGTGTAGATGTACCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTAGGTTCT -TTCCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTC -TTACCAGTTGGGGCATCTTCTGGATATATGCCCAGGAGAGGTATTGCTGGATCCTCCGGT -AGTACTATGTCCAATTTTCTGAGGAACCTCCAGACTGATTTCCAGAGTGGTTGTACAAGC -CTGCACTCCCACCAACAATGGAGGAGTGTTCCTCTTTCTCCACATCCACGCCAGCATCTG -CTGTCACCTGAATTTTTGATCTTAGCCATTCTGACTGGTGTGAGGTGGAATCTCAGGGTT -GTTTTGATTTGCATTTCCCTGATGATTAAGGATGTTGAACATTTTTTCAGGTGCTTCTCT -GCCATTCGGTATTCCTCAGGTGAGAATTCTTTGTTCAGTTCTGAGCCCCATTTTTTAATG -GGGTTATTTGATTTTCTGAAGTCCACCTTCTTGAGTTCTTTATATATGTTGGATATTAGT -CCCCTATCTGATTTAGGATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGTCTTTTTGTC -TTATTGACGGTGTCTTTTGCCTTGCAGAAACTTTGGAGTTTCATTAGGTCCCATTTGTCA -ATTCTCGATCTTACAGCACAAGCCATTGCTGTTCTGTTCAGGAATTTTTCCCCTGTGCCC -ATATCTTCAAGGCTTTTCCCCACTTTCTCCTCTATAAGTTTCAGTGTCTCTGGTTTTATG -TGAAGTTCCTTGATCCACTTAGATTTGACCTTAGTACAAGGAGATAAGTATGGATCGATT -TGCATTCTTCTACACGATAATAACCAGTTGTGCCAGCACCAATTGTTGAAAATGCTGTCT -TTCTTCCACTGGATGGTTTTAGCTCCCTTGTCGAAGATCAAGTGACCATAGGTGTGTGGG -TTCATTTCTGGGTCTTCAATTCTATTCCATTGGTCTACTTGTCTGTCTCTATACCAGTAC -CATGCAGTTTTTATCACAATTGCTCTGTAGTAAAGCTTTAGGTCTGGCATGGTGATTCCG -CCAGAAGTTCTTTTATCCTTGAGAAGACTTTTTGCTATCCTAGGTTTTTTGTTATTCCAG -ACAAATTTGCAAATTGCTCCTTCCAATTCGTTGAAGAATTGAGTTGGAATTTTGATGGGG -ATTGCATTGAATCTGTAGATTGCTTTTGGCAAGATAGCCATTTTTACAATGTTGATCCTG -CCAATCCATGAGCATGGGAGATCTTTCCATCTTCTGAGATCTTCCTTAATTTCTTTCTTC -AGAGATTTGAAGTTTTTATCATACAGATCTTTCACCTCCTTAGTTAGAGTCACGCCAAGA -TATTTTATATTATTTGTGACTATTGAGAAGGGTGTTGTTTCCCTAATTTCTTTCTCAGCC -TGTTTATTCTTTGTATAGAGAAAGGCCATTGACTTGTTTGAGTTTATTTTATATCCAGCT -ACTTCACCGAAGCTGTTTATCAGGTTTAGGAGTTCTCTGGTAGAATTTTTAGGGTCACTT -ATATATACTATCATATCATCTGCAAAAAGTGATATTTTGACTTCCTCTTTTCCAATTTGT -ATCCCCTTGATCTCCTTTTGTTGTCGAATTGCTCTGGCTAATACTTCAAGTACTATGTTG -AAAAGGTAGGGAGAAAGTGGGCAGCCTTGTCTAGTCCCTGATTTTAGTGGGATTGCTTCT -AGCTTCTCTCCATTTACTTTGATGTTGGCTACTGGTTTGCTGTAGATTGCTTTTATCATG -TTTAGGTATGGGCCTTGAATTCCTGATCTTTCCAAAACTTTTATCATGAATGGGTGTTGG -ATCTTGTCAAATGCTTTTTCTGCATCTAACGAGATGATCATGTGGTTTTTGTCTTTGAGT -TTGTTTATATAATGGATTACATTGATGGATTTTCGTATATTAAACCATCCCTGCATCCCT -GGAATAAAACCTACTTGGTCAGGATGGATGATTGCTTTAATGTGTTCTTGGATTCGGTTA -GCGAGAATTTTATTGAGGATTTTTGCATCGATATTCATAAGAGAAATTGGTCTGAAGTTC -TCTATCTTTGTTGGGTCTTTCTGTGGTTTAGGTATTAGTTCTTCCTTTCTGAATCTCTGT -CCACAGCCTACATCCTCAGCTAGCTGTGGACTTCAAACAGATCACATCATCTATGGTCAG -AAAGTCTAAATAACCCAAAAGTCAGGCACATGAAGAAATATTTTAATCTGTTAAGAATTC -TTAATGAGAAAGCTCAGCTTAAATTCTTCAGAAGTCTAAACAGCTACTACATTAGCAACC -CTAGCCTAAAAGAGGCTTGATTGTATACATATCAAAGAATTCTGGTCCCATCTCACATAA -ATACACTATAGAGAGTTTTCATTCATTGACAATCTAAAGCCCCATTGACCAACTTGGTCT -AGATAATTAACGGTGTCTTTTTGGGGTTTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTT -GTTGTTGTTGTGATTGTCATTGTTATGAGAGAAAATTTATTAAAATAATTGAGCATCTAT -AAATTTCCATATGAGAGCTAAGATTTTCCTATCAAGAAGAGTTATCTATCTCTCTGTAGC -CATGGGCAATTTGTTCCTAGACCCCTACAAATGCCCAAATCTATGGATGCTCAGCCCTTT -GTATATAGTAAAATACTATTTGCATAAAGCCTATGTAATGTCTCTAAATTACTTATAATA -TGTAATGAATGCAAATGCTGGGGAAATAGCTATTATACTACATTATGTTAAGGGATATTG -ACAAGGAGAGTCAATACATATTCAGGGGTAGTATAATTTTAAAAAATATTTTGTCTCTGT -AATTGGTTGCATATACAGCTGTGGAGCCCATGCATACAGGGGTCCATGTGAACAGAAAAT -ATGATGAATTAGAATAAAGGACACGTCTGGCCCAGCTGTGCTAGAATGCAGCCCTGGAGA -ATCAGACTTGTCTCAGAACTTATAGGAATCTAGAGGTCTGCGTTCAATCACACTTTGACT -CAGGGCCTGAGTATGAGACTCCTTCACAATTCACATTTGTAGTAAAGCACAATACATTGC -CTGACACCCTCAAGGCCCTTGGTTCCATGTAAAATACACACACACACACAGACACACACA -CACAAACACACACACACACACACACACACACACACTATCCTCCAGTGATTCTTTCTTTCT -TGTTAAGTTCAATGTACCAAAGATGAAAAGAAAAATAGACAAGTTAGAAGTTTTAAAGAC -AACAGAGACTACTAGAAAACATATATATATGTGTGTGTGTGTGTGTGTGTATGTATATAT -ATATATATATACATTTATGTATATATATATAGTATTGAATATATAGTATACTAATATATG -TATATATATATTAGTTTTCTACTTGTCTCTCTATAGTATACGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGAGTAAAACATGTTCCTGGCTATCTTATTATAAATGA -CAGAGTAGTCCCACTCTGGCCAAGAATTCTAGAGAATTGAACTATAGATAAAAACTAGGT -GGTTTTATCTCTCATAAAATTTTATCTCTTATGAAATTTCCCTGTTTCTCACTAAAAGAA -CTTTCCCTTGGCTGAGCTGTCCCGACCTTTTCACGGCATCCAGACGATCGATAAGCTTCT -CCAGAACCTTTGCAGAGGGAGACTGTTTCATTACCCTCTAGGTGACTCTCCCATGAGCTC -CATATGTCTTTGTGGAAAGGAACTCGTCCTGGGGCCATCGAGACAGGTTCTGGAGCAAGC -AGCCCCGTCCCTCCATGGATGAGGCTCCTCCCTTTAGAACGTTCCTATTGACAAACTCCA -GACCGTTGTTCCCATGAGTGCCTTATAGGCCGAAACAAAACAAGGCCTGTGGGATTTGTT -TAGCTCTGTTTTGTTTTGTCTCAATTTCAGGCTGTGATTACATAAACATATGCTTGGAAA -ATATATTATACTCAAAAGCCATCGTTATTCACCAAGTTCCATGGAAACCAACCAAGAAGA -GACTAATGCACTTACTTTCTGATTCAGGCCTGCACTGATTTAATTCAGGGGGCCCTGGTG -CCTGTTTCTGTGGAGGCCTGGGGTGGATGTGAGGGTCTGCCTTCCTAACAAGGGGTAATA -AGTAGATGACATCACTTTTACGGCTATAAGATCTCTCTCCTATGATGGTTCTGAGAGCCT -GGGAGAAATATTTCTAAACATAGCTCCTGGCACACTGCTCCAGATTGCTTAAGCCAGAGG -GCAGCTACTGCATCTCTCATACTTTCCCAGGGACCCAAAATATTTTTATAGAAGTGGCCA -AGCATTTTTTGAAAATGATTCTCCTGCATCCCACTCTAAGGACACAGGGAGTGTCTATCA -TTGGGCCTTTGGGGTTCAGAGGGTAAGAAACAGTGATAGCATCCGTGGTGAGTCTTTGTC -AAAGCTTGGACATTCTCCAGACCCGACTATGGGATTGCATGTGTTAATGAGCAGGCCTGA -GATTCCTCTGAGTTTCCAGAGCTTGTTTGGGTTTGGGTTTTGCAGTTCGCCCACTCACTC -TTGCAGGCAAGTGCTATTTCCAAATATCCCTTTCCCCAAAAATTGGAACAAAAGTGACAA -ATGGTAACTTGCTGAAGTGTGTGGATTTTGTCCTCAGATGGTGAGTGTGAGACGGTCAGC -AGCAGAGGTGGAGGGGGAACTGCTGAGGCAGGAAGAGGACACTCAGAGCTTCTCTGCCCT -AGCCTTGCCTTCTATCACGCCAGAGGCTGAGTCAGGAGGTAAAGCAGGCTACCTCTTCTA -AAAGCAGACCTTGCTGTCTCCACCAGCCCTCTATCATAAAATTTACTTAGGAAAAGCAAG -AAGCCGTGTCATAACTTTAGTTAGGAAAGCCAGAATGCTACCACTTTGCACAAACTAGGA -TGGCTAGAACCAACAAGCGGGACCATAAAAGGAGTGTTGAAAAATATGGGAGACTGGACG -AGCCTGTGGCAATGCCTCTTGATGCAGCTGCTTAGATGCAGTGCGGGCTGGCGGGCCCTT -GGAAGGAGACTGTCTCTGCATGACCAGTGGAGGTAGATACACCATTCTAGCTGCATCTGC -CCTAGAGAAACCAAAAGCATGCACCTAGGCAAAAATGTGTACACATATGCTCACAGCAGC -ATCGTTCAGAATAGCATAGAACAACCCCACAGTCCATAAACAGAAAAACAAATACACTTG -GTGAAATCACAGGGAAGACCATTTAGCAAGGAAAAGCAATGTTGGTAGGGCTGAAGAGAT -GGCTTAAGTAGCTAAGTACGCTTGCTTCTTCGGTTCAAACACTGGGGAGACAGAGGCAAG -ATTATCTACGTATAAAGCTTTCAGCCCAACCCTAATCACACAATGGGATCCTCTCTCAAA -AATGAAAGTGCTCTCTGCTCTTACTGAGGACGCGCCTTGGTCCCCACAAGCACCCGGAAG -TCTGCCTGAGTTACCTGACAACCTCCTCTGGCCACAAGGATGTCTATGCATGCATGTATA -AGCACACAACTAAATACAAAACAAAAATAAGTCTTTTCAAAAAGAATTGGTAAGTGCTAC -AAGACAGGGAAACCTGGAAAACCATCACACCCAGTAAAACAAGGCAGGCACAAATGTTAC -ATCAATAGATATCCAGAACAGGCGGTACCATAGAAATAGGAAGTAGTTTTCTGGTTGTCA -CCTCTAGCCAGTGACAGGGTGAGATGGAAAAGAGCAGGTGAGTGTGACAGTTAATGGGTT -GTGGGGATTGTGGGGCAGCGATGCTGGAAAGTTCTGAAATTCTATTACAGTGATGTGTGG -ACAGACACTGTGTATGTGCTGAGAACCACTGAGGAGCGCTTTTGTGCACTTTTATTTCTG -TTTCTCTAGACCGGCTTTCTTCTTTATGTAACCCTGGCTGTCCTGGAGCTTGCTCTGTAC -ACCAGACTGGCCTCCAAATCAGCGATCTTCCTACCTCTGCCTCACAGGGAATGAAAGGAG -TACCCCACCATGCCCAGTGAGTAGCACACTTTTAATTATTTGATATACAAATTACAGTCC -AATAAAGTGGGGTGTGTGTGTGTGTATGTGTGTGTGTGTGTAGAACACCATCAAAGAGTT -ATCACCACCTTCATTTACAGTCCAAAGCAGAAAGCAGGGCTGGGACTGTGGCTCAGTGTA -GAGCACTGTCCCACTATGTACCAAGATCTGCTCTGGGCTCAGTCCACAGCAGGGACAAAA -GGAAAGATGGAGAGAGAAAGAGGGAGGGGAGCATCTAACCTTGTCCTATCTAGTATTCTG -GCTGCATTTAGAATTCATAGCAAATATATTTGATGGATATACAGAAGGACTTGTGCAATA -ATTCTTACCTCAGTGACTGGAAGATGCTCTGTTCCTTGTAGACCTAAGTTTGGTCCCCAG -AGCCCATCTATAAAAGCTGCATGTGGTGATACCTGCATGGAATCCCAGCACTGGGCATGT -AGAGGGAAAGGGATCCCAGGGGCCAGAAAGCCGAGCTGAATCTGCTAGCTCCAGACCAGT -GAAGGCCCTGACTCAGAAAAAGGGTTGATGGCATACTGAGACATGACACATAATGTGTGT -GCATGCACTCTCACACACACATACACTCACATGCATACACACACACACAGACACACACTC -ATGTGCGCGCACACACACACACACACACACACACACAAGTACATACAAAAATAAATCAAT -CAATTGAAATCTCAGTCTGAGCCCTTTGTCGGGAGGTAGAAAGAGAATGAGGAATTGAAC -TGAGGATTAAGTAGCTGAGAGCTGTCATTCACAGGTGACACATAAACAGAATATATCTGT -TAAATGCAGCAGAACCCAAAAGGAACCTTTCTACAACACACACTTTCTGAAAATGTTTGT -GGGCAGCCGTTTCTGAAGTCTTTTCTGGAGTCACTCAACTTCCTGTCACTGTCTCAGCTT -CTATACCGAAGACAGGAGGCACTGACCCCTCCCCTCTTAGTCCTAAAAGTGTGCATCTGA -CATATACTTTAATTCCTCATAGACATTTCTATATATTGGGTTACAACTGGAATAGGCTTT -GATGTCCAACTCACCCTTTACCTCCAGGTCTTATCACTAAAAGATAACAGCACACACACA -CACACACACACACACACTCCTGCATGAGTACTTCTTTTTAAAATCCATTTGTGCCTCCTG -GTGACTTTCTTGACATCAATGAGTTCTCCCATCAATCTTCTGTCTGACATTTTCTCTGAT -AAAATGGCAGTCATGATCACTAAACGACTTGGATGGGTCACATTAGATTGCGTTTGGAGA -ATACATTTCTTGGGCTACTATAAATACACTTCTCCATGGCTGTGCTGTTTCCTGTATATT -TATGAATCTGCAAATTTTATTCCTTATTATGCTCCACATGACTTTCAATTTATTTTCTTC -TGAGTTTTCTTTTCAAAGCAGAAAAAAACATCTTAAAGCCCCCACAGCATGGGGAAAAGG -CACTTGAGTAGCCTATGCTATCAGAAACACTGTGTTAAGAGAAGCAGTAGAGGCAAAGGG -AATTCGGAGAAGTGCTAAGGGGAAGGGGGAAAGAGGAACTGGAGAGATGGACCATGGGTG -AAGCATCTGTGTGCAGCTTGCGGACCTCAGTTCAAATCCCTAATACTCACTAAATATCAG -GTGACTACGGAGGCCTGCCTATAACCCCATGACTCAAGAGGGCAGAGACAGGGATCCCCA -TGGCTGGCTGGCTAGGCAGACTAGCCAAATTGGTGAGCTCTGCACTCATTAGGCAAAGCA -GTCTATCACCCTGAGCCTCTGTGAGCTCAAAGACAAGCTCCCATGACCATGCAAGCTTCC -ATAGGGACACCCGCTAATTCTCACAGTAGTGAAAACTTTAGGGCCATTGAGTGCATCTTG -CTGTCCTCAGAAATTCATGTTTATACTCAGGCATTTTAAAAATATTAGCACTTTTATAGT -CTAAAAATTCCCAGGCCATATGCTAAATATATATTTAAGCTTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAGTTTTCTTTTCACTTTTAAAGGCAAT -TATTTAGTGATAGAATAAAACAGTGATGTCTTTGGAACTTCCCTGTCTGTTCCATAATTA -TATGCTTGTGATAAGAACCTGGTTGGTGGCCAAATTCCCCAGAGGGTAGGGAGCACTAGG -GTGCACATGCAGAAGTATATATACTGCGTTCATACCGTGAGCATTTGTTTTCTCTGGGAA -ACGCCAGGGCACTTAGCTAATATACTCTATGCAGATGCTTTCTGCCTCCCGTTATCTCAG -CTCTTCCCTGTCTCCTAGCACCTATCCTTCCTTCTCTCTGTCCTTCTTGGATTCTTTCTT -TCTCCTTCCCTCTCCTTTTCTTTCTCCATTTAAGTAAAATAGTGTCCACCAATGGGGCAT -AGAAAAGCACACTTCTCTCGCACACCCAACCTTTCGATACGAAAACGTCCCATGAATGAA -TTGTATGTAGGATCAAATCAAGGCGATGCTTTGAGTGAAAGTCATCATGCATGGAGAGAC -ACTAAAACTCACCCAAAAGAGGCATAACAGAAGGCAATCTTCCAGTACTGACTAAACTAA -CAATCTTCTAAAACTATCGTCTTAAACTTGAACTATCTTCTTATACTAATAAAATAACAA -AGGGAGAAAAGATGTTAAGCAAACATGACTTAGAGAATCACAGGGTTGGAATAATCTTGA -GTTTGGCAGGAACCAAAAAAAGTCTCTTAGTGAGTGAGTGCTGAACCCCCGCACCCCACC -CCACCCACGTGCCCTGTGCTATTGGTTAATCCTTGAAACAGCCCAGTGAGGTGCCTAGTG -TTTCCATTCCACAGCTGAATACATCATAAAGACAATCAATCTGTCCTGGTCCCTTCAGGA -AATGGTAGGACCAACTTCAACCTTGTCTAACTCCAGGATATTCCAGGAGGTTATAGAAGA -TAATAAAGGTAAGAGTTGAGAAAATAAAGAATAATAAATAAGATGCACAGAAGAAAGCTA -TGCCTGAGTATCAACCAAGCATTTTTTCTTTTAAGATGATTCAATCTAAGTAATATTAAG -ATTGAACTTCACCCATCTCTCCTTTTTTAAGTTGATTTATTAATTTTACATGAAGTAGTG -TGTTGCCTGTATGCAGATCCCCTGGAACTGGAGTTACAGACAGTGGTGAACTGTCCTGCA -GTTGCTGGAAATTGAACTTAATGCTATCATCTGCCCAGTCCCTTGACCTGCCTTAGTCAT -ACAGATTGTATCCTCACTGCATTCCCAGGTTCCTTACTGTCCCTATAAGCTTTGGAATCT -CACCTTTTGGTATACAATCTATTGACTTAGAAAGCAGGAATCTTTCTGAAACATGGTTGA -ATATAATTGTCAACCAGCCAAATGTGGTACTGCATGCTCTTCATAGCAGCGACCGCTCGA -GAGGTAGAGGCATAAAGGGCACAAAATCAGGGCTGCCTGGGACATATGGCAAGTATTAGG -CTAGCCTGATCTAATGGCAAGAAATCTATCTTCCTCCCCACCCCCCAAAAAAGCCAACCA -AAGGGAAGCTGAGCTCACAAGCAGTTGCAACCCATTTACCTGACTGTCTTTCTCTTAGGT -TAAGTTCTATGTATGGTTTATCCATCAAACAGCCTGCACAGTCATAGATCTTAAGGGAGA -AAAAAAAAATGATACATGTTGCTGTGACCTCCTTTCTCCATTTTCCCCCATAATCGTGGA -TGTGGCTATTAAATCCATGATATAAGCTTCCTCGCTTTCTATCCCAACCTAAATTTAGTA -TGATTCCAAGGAAAATGGCCCGTGCCTTACAAGTAACCCAGAAAAATAGCCAGTGCTCCA -GTGTTGATATAAAATTAAACATTTGGCTTCACCGTGCAGAAACTCCTGGGTTCTCCAAGT -CTCGGAGAGTTAAGAAAAATCGTTGGAATGTCATGGGGATACTGGCAACGGACTCTGGAG -CTCTCTCCCCGCCACTTTCTCGCCCTGGAATGTTTCTGCCTCACACTCTTTTCGGTTTTG -TCTGGACCTGCCAGAGAGCCAGCAGTGTGCAGGACTATAGAGAGACAAGGATAGGTGGTT -ATCTGCAGGCCAGGGTTTATTCCTCCCTGGTGCCTGCAGGGTCCCCAGAGACTGGGAGAC -GTGTGCTAATCCTTGCAAGAAAACAGTCTCTCCAGATTAGCCAGGGTAGGTAGTGGGAGA -GGAGAGCGAGGGGAAGCAGAATCATTTTGACTGCATTTTTGCCTTGTCTGATTAGATCTC -AGTGACTCTGGGACTTTGCATTACTAAAGGAACACAACCCCCGTATGTAGGCCTGGGAAC -AGAGGGGCCAGGGCAAGGCCTGGAGCTGGCATGGCTGCTGGGCTGTTGGGCTCTGAAGAC -GTACCATGTAGCTGGGACCTTGCTTGCCGGCTACTAAGGACTTGCAGGGAAGGAAACCTA -CATCGTCTGCAGCTGATGTTAAAACCGTGGTGCATCCCCAATGCTGTCTACCAGGTAGGA -CCAAAGCTCACTTTGCTTTGCTGTGGGGGAGGGGGACAGGTAACAGAGGAGGATCAAGAG -TGACCAGCATCTTTCCTTGAGGCTGGGGAACACCTTGCCATCAATTAGGATCTGGATAAC -CTTAATGGAACATCCCTTCCTAGGTGCCTGGGCCCATGTGAGGTGCTCTAAGTTCAGTCT -GCAAGGTGACCCTATAGAAGAGGGTCACCAGCTGAAGGACGGGGTTATTAAAGAATGCAT -GTTGCTTTAAATTCATCTAGCATGCAAGTGGCAGAAGCCAGTGATTTAAAGCATGGTATC -TCTGGCTGTGGAGACTAAGCAAGTGCTTTTTATGGGTTCCAGATTCCCAAGCAAGGTCTG -ATGTTTTCTGAGCAATGTGCACACAAGTTACATGTGGTGACATTCTTGGGTAAGAGACAG -ATGTGACTCTTCACAGCAGAAGGCTGAGAGGCAAGAGCACCAAGGAGGAACCCTGGGGCT -TTCCTCAGCCCCTTCTCCTTGTGTTGGCTCACTCACACAGGATTCTCTGGAATCAAACAC -TTGGACCCATGTCTCACTCAAACCTATGAGAAATTTGCTATTGGGGTTTTATCTCATGGA -TGGGACATAGGTTTGTGAGGGTGCACCTGTGTATATGGATGCATGTAAGTGTGGTAGTCA -GAGGACAACCTTGGATGGCCTTCCTTGGGAGTTTACCTACCTGCTGTTTGGAAGAAGTCC -TCTTCTGATCTGAGGCTCGCAGATTTCAACTGGACTGTGTAGCCAGGGAGCCTCGGGGAT -CTTACTTTACCTCCCCAGTATGGGAGGTTACAAACATGCTACCACACTTGGCTTTCTGCC -TGTGTTCTGAGGATCAAACTCAGCCCCAGCAAGCACTTTCCTCGGTGAGCTATCTCTTCA -GCCCTTCAGTTTCCTTGTTTGCAATGGTGGGAATGGAACCCAGGGTCTCACAGACTAGGC -AAGCATTCTACCCCTGAGCATCAGCCCTGGCCCAAAGATGACACTTTGCACAAGAGGCTG -ATACTTCACAGTCAGTTGTCTGGAAATGTGGAACACTTCCAAAAGGAAGACAGAAGTATC -TGTTTCCTGCAGCCACCAACAGTTCAGATTGGTGGCATTCCCACTTGCCAGGGAGGTGTC -AGTCCTGAGATCTCCAGCCCACCCTGAGAGGGACCAGTCTGCTGGAGCTGGGGGAGGGAA -ACCAAATTCTTCTGGCTTCCTCTTCAAAGGGCAGTCACAGACTTCTCTTTGGCTGACAGC -TTTTTGCAACCCAGTTTATTTCATTAAGTCAACTTGAGCAGGCTTGGCCTCTTTCCCCGT -TTGCTGGCTCACCACGCTGTTTGGCATCAGGCAGACACAGCTGGATTTGTACTTTCTAGG -TGTGATGTGGCGGTGTATAATCCCCTAATGAACCACGATGTTTAAATAGCTCCAGGCTTC -ATGCTCCTCTCCCCACATACAATGTCTGGGGGCGGGGGGGGGGGGGGGGTGCATCAGGGA -CAGTTCCTTGGTAGCCAGGCCCCAGGTGCTAGATGGCTTTCATATGGACACTCCCTCCCC -GTCCTGGCCCCTTCTCTGATTATAGACACAGTTTCTGGAGATGCGCTTTTTCTGGAATTC -TTGTCCTTGAAGGAGGCATACCTTTGTAGTAACCTTTGTGTTACTAGAAACAGCAGCTAT -GTCACCAATAAATCTTGTGTAAAATAAACTTGAGGAAAATCTCTCAAAAATGAACAACCA -TCATGGGAAAAAAAAAAACCTTAATCTTTTCAATGACAAGTTATGAATCTAAGGGAGTTC -TGGGGGACCACAAAAACAAAATGTGCTGAGAGACTCAAGAGGAAGGGGAAGTCTGCAGGT -TGATGAAATCGGAAGCTTTCCTGAAATGTTACTTTCCAGGCCAGTGCCGCCTCGTCTCCA -TCCTGGCATTTGGAATGATAACTTGGTCTAGATAATTCTGTCTCTGCAGACATTGCTGTG -ATTACAAATGAGATTGGGGACCCGGCTCCTGGCCTTTAGCAAATCTTCTCTTACCCTCTT -ACTTCTCTTTTGTCTTGTCAGGTTATCACCTGATATAGAGCATTGGGCTTCAAAGGGCTG -GGGAGATCATTTGTTTGGTAACGTGTTTGTCACACTGGCATGAAGACCTGAGTTCAAGTC -CAAGGATCCACATAAAAAGCCTAGAGGGGTAGCATAGGGTTTGAATCTCTGCAATGGTGA -AGCAGAGACAGCCAGAGCCCTGGGTCTCACAGGCCAGCAGACCTAGTCTACTCTGGGACT -TACAGGTCCTAGTAAGGATCTCTGTCTCAAAAACTAAGATGGGTGGCTCTGGAGGAACAA -TCTAATATGACCTCTGACCTCCACGTGTGTATGCACACATGTGCACATATAGCTACCCAC -ATGTACACTCACATATACAAACACACAAATACAATTAAAAATAAAAGTAAAATTAAACTT -CAAAATCAAGGGAGCTGGGTAGCCAAGCCCCTTGTTTCCCCAGAGACTTTTTCAGGCCTT -CCATTAACAGCTGAAGTATATTGAAGAGAATATTGACTTATTAGCCGCCAGTCCCAGGAA -AACATTCCCGTGTAACCACAATTCAATCTAGTCCAATTCAATTCAGCAGCCATTTGCTGA -GTGGCAGTTATGTTACCTGAGCCTGTGGGCCTCTGGGACTGGAGGGCTGGCTTTCTTATT -TGTCCCTGGTCCCTCCCTGGCCAAGCTAAGCTGGTTGGCTCAAGGAGAGAAGTCGTTTCT -GATCTACACAGCCCTGTTTGCAACTTGAACTTGACTCCCATGAGTGGTCCCAGAAAGCAG -TTGCTAGGAGGAAGGTCGGGATGGCAAGTCTAAACTAGTTCGCTAACCCCAGTCTAGGAT -AACAGGGCTTGGTTAGTATACTCCAGAGCCAACTGAGGGGGTTGGAAGAAGGAAGGGAAG -CCAAAAGCTTCAAACCTGTGCTGGACCACGGGTGGTCCAAATGCCTTCCAGAATAGACTT -ATCAAGTCCTGGCAACTCCCACCTGCCCTGAGACCTTCATGTCCACTGGCCAGCAGAGCT -GGCTTAAAGAGACATTGAAAATGATATGATCTTCATCCTCAGGAGCTCAAAGCCTCATGG -GGAATTGTCAAGAACATGATCATTTCATTTCAACAAAAAGCAGCATTGAGAGACATTCAA -AGAATAACTAACTGCACGAGAAGAATGTTGCCAAAAACCAAAAAACAAACAAACAAAAAA -AAAACTCTGTTTTTCTCTCCTGGTCTTTGTTTTCTCCATTACAGTACCAGAGTAATAGCT -TTGTAGTGTTGCAATGATGAAATACAGGAAAAACAAAAGGAAATATATATATATATATAT -ATATATATATATATATATATATATATATATATATATATATATATATATATATATATATAT -ATATATTCTTCCTTCCATATATGTATATAATGTTACAAATAATGAAGAATATACTAAAGT -GACATGGTGTTGATTTTTAATGCACTGTGTTGGTAGTGTTGTTTGGAAAATGCATCAAGA -GTGCATTTAGTTTTTTGCCTGTCAGTAATCCATGCCATTTGATGCTTTTTGCTTAAGTGG -TGCTTTCATGGGTTTTAGTGTCTCCCTAGGCTAGCATGCTGAAGTCCAGATTCACCAGCC -TGCCTTTAAAACACCCATGCAGGCTGGGCTGATACCTCAGTAAAGTGTTTGCAAGGCAAG -CACCTGAGTCGGATCTCACATTAAAAGGGGGGAGGGCATGGTGCTGCTGCTTCTGATCCC -ACTGCTGAGGAGGGGGGACAGAAGTCAGGCTTGCTGGCCTCCCCTAGAGCCAGCTCCAGG -CCAATGAAAGAAAGAGTAGACAGTATCTGAGGGATGATCTGTGAGGTTGTCCTCTACACT -CCATAAGCACATGCACACACATGTTTGTGCAAACACATGCACATTTATGCACATCCACAT -TCTCCTTGCCCAGACGTGATCCCCAGGGGTTCTGATTTAATTGAAAGGGGCCTAGGTGTT -AAAATGTTTGAAAGGCTCTCCAGGAGTTTCTGTTGTAAAGGCAATCCAGAGAGTGAAGGC -TAAGGAGCCTCATTCCACTGTCAGATGGCAAGATGTTTATTAAACCCAAATAGTTGTAGC -AGCAGCACAGCAGGGGTGGGCCTTAAATGACCTTGCTTTGTTTAGTAGGCATTCTATGGA -GTATCACACTGTACCTTATAAACATGTACTTCTGAAATTATAATCTTTAAAGCAATTTAA -AATTTTGATGTTTATATCTACATAAACAATGAATCAGGAAAATAATTAAAATTATACAAA -CAGGCAAAAGAAGAAAGAGACAATTTACAAACACCTATGTACATATGTGTAGGTGCATAT -GGATTCATGCACTATACACATGTGCACATTTTATGTGCATATGTTTTTACATATAATATG -ATATAATACCATAAGTGACAGCTAAAAAAATGAGGGTTAAGTGTGAGGTTGTAGCTCAGT -GCTACAACCATCCGAGGTAGGCATGCATGCACACATGCACACACACACACACACACACAC -ACACACACACACACACAAAGCTCTAGGCAGTGAGGATCACTCAGATCACTCAGATGAAAT -GGGAAGCACTAGATAGGCAGTGGCTGCCTTTATTATCACAAAAAAAATGAACATGAGCAC -CTGTGACCACACCCGTGGAGGGGACAAACCTGTGCTATAGCAGTGCCCGATTCTAAAATG -GGCTTACTCACTTCTAAAATGTCAACCTCACACCTCCAACTGAGTCTGTGTCACAGCTGT -GGAGACAAAAAGCTTCATTTGTCTCCAGTGTCTCTCACACAGCCCTTTACCACCCTACCC -TCCAGCACAGGTTAGTTACGCAGGCTAGAATGCCCACACCTGGGAGTGGGAGCTTTAGAA -GAGAAATGATTCAAAGTTATATAAACTTTAGATGTGAATGGAAAATTTAGTCATAAGCAT -AAGAAGGCTCACAGTGTTCACATCACAAAATCTTTTTTTAAAAAAAGTAAAATTATCAAT -TAACTACCTTATACATCCCTTTATGCACTATCTTTCTAATAAAAGATTTACTTATTTGTA -TTTTACATCTTTTTTTTTTTATTTATTTAATGTATATGAGTACACGGTCTCTATCTTCAT -GCACACCAGAAGAGGGCGTCAGATCTCATTACAGATGGTTGTGAGCCACCATGTGGTTGC -TGGGAATTGAACTCAGGACCTCTGGAAGAGCAGTTGGTGCTTTTAACCGCTGAGCCATCT -CTCCAGCCCCCTTATTTGTATTTTATATGAACAAGTATTTTTCTGCCTGAATGTGCTATG -TAGCCTTAGAGGCCAGAAGAGGGCGTCGGGTCCCCTGGAACTAGAGTTACAGATGACTGT -TAAGTGTGGAGCTAGTGTTGAGGCCTAAACCCAGATCTTCTGCGAGAGGAGCCAGTTCTC -TTAGCCACGGAATAATCTCTCCATCCACTATACTTTTAGGCCAACATAGTTTCCCTGTTT -GCTCTTAGATCTCTTGTCGTAAGCCCACGATTTGGTAACGCATTCCACTGAGACGAGAGA -AAGATAAGGCAGATCAAAATGTGTTCTTTCATCCCCGAGGGCTTAAGTGGCTGTCTTTCA -GACTCCACAGCATCTCATTGGAAAGCTGTGAACATTTTTTTTTAATTATTATAGAATTTT -GGAGTTATCCCTCTCAAGTTTCTTTTATAAGTAGTCTATGGCGGAAGGCGCTTGATGTTT -AGAATCAAGCGTTAGAGGTGTGCACCTCTAGACACAGGCTTTGTGAGCAAATCCCATCGG -ATTCTACTGCCTTCAATTAAAAGACATTGCAGCGATGCTTTATAATTGCAGGCATTGTCT -GCTACAGACATTTCTGGTGGGAGAAACCAGGCCTGGAGTTGTACATACTGAATCCTCTGT -AATTTTACAAGCCCGGTGATGGGAAGATTTCTCCATAGAAGGCTTCTGACTTTCAGCATT -TTAAACATGATTTCTCTTCTGCTAGCCACATATCTGTACAGCCAGGGCCATAGATTGGTA -GGATCACGAGCCTTCCCTGGACATGGCTGAGACCCAGCACTGGGGACCCTGCAGCGTTGC -CAGCAGCCATTTCTCAGCTGGTGCAGCTATCAGTGTCTTGGGTAACATGGAATCTGAACC -TCAGATATCCAGCCTTCTTACCCCAGACCAAATGTGTCCTCTCTCAGCTTCCTCGTGGCA -TTCCAAAAATACCCATGGACATTCCATGGCTGCTTGATCCAGGGAGGACATCTCAGAGAG -CAGAAGTCAAAGTGGAAAGGGGAATTAGTCACAGCCAATGGCAATTAAAATATTTCGTTC -TTGAAGTAATGACTCCAGAAGGACATGGCTAGAGATCAGCCCAGAGATACACAGCAATAA -GAATCTATAAAACGTAAGCTTCCAAATGACTCTCCCTCCCCCCACTCCTCCCTCCCCCCT -CCCCTTCCTGTGTTTTCAAACTATAAGAAACTATAAGATGAACAATCTGAATTATTGGCC -CACCATAAATTGCGCTGGCCTCAAAGACACAGCACACACATGTATGGCATATGGACATCT -GTTTTAGATTGCTTGAGAATTTTTTTTCACTTAGATGCCATTGGATTGGGGTTATTTTCC -CCCTGCCCTCTATTCCTTGAAACCATACCCTTCATAAGAGTTATAAATATTCATGTATTT -TTCTTCTAGTGCCTGCTGTAAAAGCACCCAAGAGGGCCACATTCCTGGGCCTCTGGTCTC -CCTGGTCTTAGGGTATAGGCCTATGGCAGTCATAGGGTATATCTCCCAATATGGAAGTAT -GGTTCAAAGGCACTTTGGTATGTGAGGGTTGTACGTCTAAGAAGGAAAGTTGGTCCAGTA -GCTATAGTAACCACCCAGGGGTTAGGAATTTGGGAGAGGCCTTTGCCTTTTTTAAAAAAA -AAAATCTACTACATAATCATTGGGGTTTTTCCCTAAGGCTAACACTGCCTCTTTGTGGAC -CACATAGCCAGGCTGGCATTTAGTTATAGTTCTGTAGTCCCACAGATTGTAAGAGAAAAT -AGGTAAGACATGAAGCTGCCACCTCAGTTGGAGTTTGTCATCACAGAGACTCGTTTTGTG -TTCTTGGAATAGGAAACACGTTTCTGGAGCACAGAGTTCCTAGAAGCCTGAGTTTGTAAA -CTCAGCCCCACCAACTGCATGATTAGTTCTGACACCATCTCTCCTCCAGAATGACAGACA -ATTCCTCTCCAGTGTGACAGGGTTTCAGTCTTCATATGTATCTTCTGAAATAACTAACAC -AAGCAATCTGGACCAAAGGGGGCAGGCTGCGATGCAGCCGAATGCTTCCACATGTGCAAG -GTTCCACTTTGATTCTCAATTTGCTATGTTTGCTGTTCCCCTTTCATCGTGTCGTTATGG -CGATGTAGGCTTTCAAAGGGCGGCATCTTTTATATTATTTAGTGCTTACATTTGGCTTGA -ACCTACCTTCCTCTTCACTGATCTATAACATGTGCTGTGCATAAAAAGAGTAAGGGGCGG -GCAGCTTATACCAAGGAAAAACTATCAGCAAGTTTATTCCAGTTCTTATTCCGATCTGCA -CGTTCATTTGTTGTTCCTTCTCGGCCATTCCTCAAAACAGATGGAACCTGTCAGGATACA -CCCTCGTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATGTGTGTAAGGGCTCTGTA -TACCAGGCTGGCCTTGAACTCACAGGAATTAAAGGTATGCGCAGCCAATGCTGCCACCAG -TCACACACCGTATCTCTCTAAGCAGTATTTTCCAGTGTCAAAATGGATTCATGACCTTTT -AGTAGGGACTAAAAGCAAAACCATCATTCTTGGATTTTAGAAGTGAACTTCCTTCATGCC -AACTGGGAACAGTGTAATGGGTGAGTTTTTGCTTTGTACATAATTTTTTTTAAGGTAACA -GGGAAGTGTTTCATTTCTTTGAATGCATTTTGTTTATTCTGTTGGGAAATTACACTTCCT -TTGGAGGTTTGGAATTAGCTTCGAGTGATGCTGTCAGCCACTCCTCATTTGGTGGATGAC -AGTCCTGCAACACTCACCAAAACACTGCCAGAGCCTCTGGAAAATGACCAGGATCTAGCT -TTGTTCAGCTTCTGCTACCTCTGCACAGGCTTCTGTGTGGTTTGACTCCTGTGTGGAAGG -AGCCCAGCAACCTCCCTGTAGGCATCTATTCCAGGGCCTCCATCAGCCATACAAACTATC -ATTTACTTGGAATATTCTTTCAATTAAGTAATTTGGTAGAAGACAGCTAGCAGCCAGGTA -AAGCATCCTACACACTCTCTCTCTAGCTATCACATCGAGCCCAGGCATGGCATATTCAGC -TTTCTCTGCTTGGCTTCTCCATTCATTTGACGTACATTTGATTGCTCATTTATTTGTGTA -TTAAGTGTTCATTCACCTAACAAATAAGGACCACCCGTGCCCTGAGCCAGGCGTCATGCT -AGGTTCTGGAGACAGGGTGGCAATATGATTTCTTGGTCTTGCAGAGTTCGAACTCAATGG -AGATGGGGCAGCCACTCAACAATGTCATTTTGTAGACTCATGCAAAAATTACATTGGAGG -CCAGCACTTTAAGGCAAAATGCCTGATAGTCTGAGGGAAGGGAATTAGGGAAGCAGAGAC -CTGCAAAGGAGATGGGAATTAATTAGGCAGAAGAGGCAGATAGACAAGAGGAACATTGCA -TACCAGCCAAAGCTGCTGTGCCAGCCATTAGGGCAAGCATCTAAGTCCAGTGGAGAATAC -CGTGTTTTCATATGTGGGCTGAAATTGACTGGACTATTTGACACTGGTCATTCTACTAAG -CACTGTACTAGCACTAAGCACTGTACTAGCACTAAGCACTCTACTAGCCCACCGCTTTAC -CTTCGGGAAGCCAGCTGGCCAGCTTTGGAAGCCACTCTCCAGCCTCAGATGGAAATTTCC -CTCATTCTCAAGGGTATGAGCTCATCGCCATGCCAGATGGGTTTCCAGTGAATGATTATT -GTGCAATCTGATTATTTTTATGTCATGTTAATTCCCTTTGAAAAATGGAAACAGGATATG -TAAGATAGAAGAGAATTTTCTAGCGACAGCCAGCAGATCGAGAGAAGGCATACAGTTCAG -ACGAAGGAGCAACTGTGTCATATGAAATAAATTACTAGTAATAACTTTTTACTATGCACA -ATACATTTTTATTATTTGATACATCTAAACATTGGATATCATTGATATCCCTGGTTGGCC -TGGAACTCAGTATATCGACCAGGCTGTCCTGGAACTCACAGAGGTCCTCTACCTCAAAAG -TGCTGAGATTAAAAGTGTATGCCACCACAACCAGCTTAGAGAAACTTTAGATCCACAGCA -GATAACATAGAATCAATGCTAATATAACAGAAACTTGTACTCTGATTGCTAAACAGCCTC -CCACAAGGTTATTCAATATCCTCTTGTAGCTCTCTCCTCTTCTAGCATCTTAAGTGTCTT -CTTCATGCTGCTGACAAGGGAGGACAGAGGATGGAAGGACCCTGAGAGAGGTTTTTTTTT -TTTAAATTTTTATTAGGTATTTAGCTCATTTACATTTCCAATGCTATACCAAAAGTCCCC -CATATCCACCCACCCCCACCCCCCTGCCCACCCACTCCCCCTTTTTGGCCCTGGTGTTCC -CCTGTACTGGGGCATATAAAGTTTGCAAGTCCAATGGGCCTCTCTTTCCAGTGATGGCCG -ACTAGGCCATCTTTTGATATATATGCAGCTAGAGTCAAGAGCTCCGGGGTACTGGTTAGT -TCATAATGTTGTTCCACCTATAGGGTTGCAGATCCCTTTAGCTCCTTGGCTACTTTCTCT -AGCTCCTCCATTGGGAGCCCTATGATCCATCCATTAGCTGACTGTGAGCATCCACTTCTG -TGTTTGCTAGGCCCCGGCATAGTCTCACAAGAGACAGCTACATCTGGGTCCTTTCAATAA -AATCTTGCTAGTGTATGCAATGGTGTCAGCGTTTGGGTGCTGATTATGGGGTGGATCCCT -GGATATGGCAGTCTCTACATGGTCCATCCTTTCATCTCAGCTCCAAACTTTGTCTCTGTA -ACTCCTTCCATGGGTGTTTTGTTCCCAAATCTAAGGAGGGGCATAGTGTCCACACTTCAG -TCTTCATTCTTCTTGAGTTTCATGTGTTTAGCAAATTATATCTTATATCTTGGGTATCCT -AGGTTTGGGGCTAATATCCACTTATCAGTGAGTACATATTGTGTGAGTTTCTTTGTGAAT -GTGTTACCTCACTCAGGATGATGCCCTCCAGGTCCATCCATTTGGCTAGGAATTTCATAA -ATTCATTCTTTTTAATAGCTGAGTAGTACTCCCTGAGAGAGGTTTTAATGGGCCAGCCCT -GCACGTGGGCACAGACCTTTTCCTCTCATCTTATTGGCCAGAACTCAGTCACCTGTCCAC -ACCCAGCTGCTAGACAGGCTGGGAAGTGCAGGTGTGCAGTCACATAGTCAGAAAGTCAGC -GCAGACTGGGGCTAAGAGAAAGGGTTTTGGAGACAGTGGGTTAGGGGTGTAAGTGTCCTC -TCATCAAGAGGACCACAGCCAGTGCTTCAAATTACAGATAATACCAATCTCTATGTCTGC -TAGATTTATCCTATGCATACATACATGCATACATACATACCTGTGATAATGTTTAGTTTA -TAACAAGACAAAGTAAAAGATGAATGACAGCATCTAATAAAATACAGCAACTCTAACAGA -AGACTGTAGTATGCAGTGAGTCCTGGGACTCCTCCTGGCCCTTCCTCTTCTGTGCTAAGA -TGCAGGCACATCACTTGGACCTGGATTTCTTACTCACGTGGATCCTGGAGTTTCAAATGC -AGATACTTGTGCTTCCATCAGTCACTTCCTCAACCGAGCTGTCTCCCCAGGCCCCTCGCT -TTCACCCTACTTAAAGATTCACTTTGTTTTTAATATATTTATATTAATTCTCTGAGAATT -TTGTACATGCATATACTATGTTTATCATATTAACCCCCGTTCCCCCCCCAACTACTCCCA -GACCCACTCCTACCCCCTCTCAACTTCATGTCCTCTTTCTGATTTTGCGTATAGCCCACT -AACTCCAATTTGCTCTGTGTATACACTGATGGGTGTGGGACTATCCACCAGAGTTTGGTT -ACCCAACCAGGGGCCACAGCCATCCAGAGAACTGATTCTCCCCCTGCCAGAAGCTATCAG -CTGCCAATAGCTCTTATCTGGGAGGAGAGACTTGGAAGTCCCTCCCACTCCAGAGGAAAC -TGCTGCCTGGCTTGATCCTGTGCAGATCTTGTATAGGCAGTCCGGCTGCTGAGCAGCAGT -GCTGACGTGTTGCTAGGGCAACAGTGCTGACATGTCCTAGAGACTGTGTTTCTCTAGAGT -GTTTCTTCACTCTTCGCCCATCTTTCTCAATGATCCCTGAGCCTTAAGAAAGGAACGTGG -TCTTGATGTCCAGTTCGTGACTGGAGATCACATTTAATCCTCTAGTTCAGCAAGTGTAGA -AAACACTGATTGCACAGTGTGGTGTCACTACCTCCCAGCAGGGCTTACTTCTGCTCCCCT -AGCCAGTGAACCTGTTGAGTTTCTGACCTGTGGGGGCGGTGGTATATCTAGTGACCCTTA -AATACAATCAGCTGCTGCTCTCTGCTCACATTGAAAACTCTCTGCATTTCCCTTGTCTCT -CTGCTGTGTGGCATACCAAAGGATATGGACGGAGTCCTACCTACTGGAGTGTGTGAACGA -GTAAACTTCAGCCTTTCAGCCAAGTGTCTACGGCTTAGTTAGCTGTTAGACATTCCTCTC -TCTCCCGTTCCCACGCCCATTCCTCTCTGCGTATGTGTTACACTTCTGTGTAAGGAAGTT -GATGTCAGGTGGCTTCCTCGATCATCCTCTGCCTAACTTTTTAAGACAGAGTCCCTCAGT -GAACCTGGAGCTCACCAATTCAGCTAGGCTGGCTGGCCAGCAATGCCCAGGGAACCTCCA -CACCTCTAACCCTGGGGTTACAGGCATGAGCCACCCCACCATGCCTGGCTTTGAACTTGG -CTGCTGGGGGTTGAACTTACCTTACACTTGTGTAGTAAGCACTCTACTGACTCAGCCAAA -CCGTTCAGCCCTAAGTTAGACATTCTTGGTAACAGCAGGCGACATTTATTTAATGTTCAA -TCTATGTGTGTTTCACATGTACCAAGGTAACCTAAAAAAGGAGATTCCTCACTGTCCAGC -TTTATGCAAAACTGAGAAAACTGTTTTAGAGTGATTTGAATCACAGGGTCAAGGGCACAC -AGTGACATGTGAGGGATAGGGCTAGGTCTGAGAGCTGTGAGCTCTGCAGAGGTCCGGCCC -AACACCTTAGGTAAATGCCTGGTCTTGGGGAGCCTGCTGGAGAGTCTGCTGACTCAAGGG -AAACCTATCCCCAGGGAGTGCCATTTCCTTCTCGAGTGCTGAGTGCTGTCTGCTGTCTAC -ATACAAAGCCTTGTTCATCTCAACTTCAAACTTAGTTGCTTCCTTCCACTGTCCTTTGCC -TCTCCCATCAGATATGCTAATTGGTGCAGTGGGTGTGGTACTGAGATCCAATAGCTCTGG -GGCAAATCTCAGTTTTAGCACTTAATTGTATGACCCGAGACTTTTGACTTTGCCTCCCTT -TCTTCCATTGTGACATAGCGTTGTTTTTTTTTTTTTTTTTAAAAAAAAACCAAAAAACAA -AAACCTCAATAACCTGTAGTACTGAGATCTCATAGGCAAAGATCTTCCTATTTCCCTTCC -CCTTCCTTAACAAGTAGCCATTGTTGTAAATGTCACCACTTTGTAGTCAATTAGCCAACC -TGTACTGAATTACATACTAGTCAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGAGAGAGGAAGCTATGCATTCGGTACAACTTTTGAAGGAGCTGGGTAAATCAG -TGAGGTCGGTAGGGGAGCATAGGGCACATGGCACTAGCCAGCAGTGGTCAAGAGAAAGGA -TGGCATTAACTACAGCGGATTTCAGAGGAAGAAGGAGCCAGTGCTCAGACAAGATTCAGA -GAGGAAGTAGAAGGACAGACAGGATTTATATAGGCTCTGGGGGAGGGGAGGATGTCTAAA -CAGGAAAAGCAGTGCATGCAAGAAGAGAACATGGAAATTAAACACAGCGTTCATGGTTAC -ACTACACAACCGACCTTCTAAGGGGCTTACGGAGAGCGGCAGAAGGGGCGTTGGGGGAGG -GCAGGAAGATGCAAAGGCACAGAAGGAAATGAAGACAATGAGGACAAGAGGATGCTTGGG -ATGTGCCTTAGTGGTGAAGCACTTGCTTAGTGTGCACAAGGCTCTAGACACACCCCCAGC -ACAACAATAACAACAGAAATCAAACAGAAAAACAAAGCAACAGCAGACGTGGTTGGGAAA -GAAGGCAGAAAAAGGCTGGATTTCACCAACTCTATGAATTAATATTGCAAGCAGACATAA -CACCAAAGGTTCTCAGTTCCCAGCTGGATTCTAAATCCTAAGACACTGCTTTCCTGGGGA -AGCAGTGTTCACACTTTATACATTGTGCACTGTGTGCACTTAAAGTAGTAGCCAAAAAGG -AGACGGCTGATTCAAAAGATAGCAGCAGGGAGGAAGTATACAGACATCTCCATCAAACCT -GCACACACACATACACACATACAGATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT -CTCACACACACACACACACACACACACACACACACACACACACTTCTGTTCTGTCCTTCA -AGTCATCTGCTGGGATAAGAAAGAGTTGTTCTTGCCCTTAACCGGTTTTTGCATGACCCA -GTGTTTCACAGCCAACTGACTCCTTTTAAGACTCCCTAAGCCAGTAGTTTAACAAGAATG -TTCTAGATAAGCAGAGACTCAGGTCTCAGGCCCAAGGAAATGTCCACATAGGGAACCAGG -GGGTGGTTAGAATTAAATGTAGAGCACATTGGGAATGAATCTCCATTTCTGAAAGTGTTC -AAAGCCCCCTTTCCAGCCTGTGTTCTGTTTCTCAGCCCACCTCCTGCTGTTCCACAAACT -CTTAATCCTGCTCAAAAATTCAAGCCTGTTCTTTGGCTCTTAAAACTCACTGGGGAATCT -TCTGCTCAGTTAGTGATGTGTTATACTGCTGGGAAAAATAGAAGACCATGAACTACAGCT -GTATTTTTTTTTTCTATCATGAGTCCCAAAGACAAGCTCTGGTGAGTTTAATGTCAGGTT -GATGGCTATAAGGGGACTTTTAGGGCAAAAGGCTCAGATTCCGTAGCCCCTATAGGCTAA -GTTCAGCCACTATCCCAACTCACCAGTGAAAGAGACACAGTCATAGAAAGCAGAGACGTG -AGATGTCATCAGTTTTAGGAGTAGGAGCAGTTCCAGGGCTCCAGTGAATGCCAGTTCACT -TTTAAAGCATTAGTGTGAGATGTAGGCCTAACTACAAGAAGAATTGGAGAAGAGTACAGG -TTTATATAATTAAACAGGCCTGTCAAAGGGTGACCAAAGACCATTGTCCCAGCTCAGCTC -TAGTTAAGACGTTATTATGGCTATCAGTGGGACAGGGGACAAGCCTGGGTTTTACAAGAG -GAGTTCCTCCAGAGTGTAGCCTTGCCACTGCAGATAACTATTGGGCTGGGTGGGCTCTGA -CGTTGGAGATATTGCTGTTCCTGGAAACCAAGGTGACTGCAGATTTAGGACAGTAATTTA -TCTCTGCCTTCTTCGAAGAGGGAGGAACAAGCAAGCTTAACCAGATAGACACTGATTAGA -TAAGGCAGAGTCAAACAAGAGTGTGTGACAGAGACAGATGCAAACTGAAAGCAGAGACAT -CAGGCCTCCTCCATCTTGTTGCTACTTACCTTGTGTGCCCACACAGGGAATCAATGCTTT -TTGGCAAAGATGGCTTCTGAATGATATGGGTCCAGGTCCCACGCCCACCATTTACCTGCT -GCATGAATCCAGCAAGCTGATTGGTTGTATTGATCTTCGGTTTTATTTCCTGGAACGTTG -GGGTCACAATCAATTTCATATAGGATCATTCTGCGTTCAATTTACCTATGTAAAGTACTG -GGTGCATCTTGCAACGCTCCTAGTATCCTCAATAAAGGGTGGTTGTTTCCTTATTGACCC -TTTATTCATCTTGGAAACACCCCTGGGAATCCTGCCTTCCTTCTCAGGTTCTTGGCAGCA -GACACTGAGATGCATTTGAAAGGAGTTAAAATAAAAACCACCTGGACAGTTTTTACTTGC -ATCACCAACTCGGAAGCACATGGTGCAGGGGCAGGAAGACAGGCGTGTTCTTCGAGAGTG -CTGCCTTGTGTCAAGCATCAATGTCCTCCTCCCAGCAGCCACCGTCCCTCCTCCTTACTC -TGTGCCTTTCTGAAAGGGTGGGTACCTCTACATATGGAAAACAGCTTCTCTGTAGGGCCT -ATAATATGCTAGAAATTCCAAAACAGAAAAGACCCCAGCAGGGCACTGGCTCCACACTGG -CAAATAAACCTGCTATCCCGCACCATCAATGGTACTGCAATGTGCTTTCAATTATGGAGG -GAACTGAAGTCCTAACTTCAAGGAATAGTTTCTTGCCCCATGCAGAAAGCCTGCAGGGCA -CTGTCTTGGTTCATCAGCCCAGTGAAGGCGTCTAGAGTCAAAGGGAACCTTCTCCATCTG -GGTGACATTGTCAACCCCAGCAGCTACCAGTTCCTCCACAGTATATCTGTCCTTGACTAA -CTTGGGGCAGGAGGACAGTGGGTCACCTACCCAAAATGCATTCAAGGGTACAGTCATGAA -AATCAAGTCAGATGATAACTTTCTCTTGTGCCATTGAGAATGATTCATGATTTGCTCTGT -TCCTGTGACATTTGAAAAATGGCACCTGTCTAAAAAAGAAAATTGTGTCCATGGGTAAAA -GAATTGAAATAAAAGTCCTTTATTAGAAGGAAATTTAAATTGCTTTTAAAAATGGCATCC -TGCTCTTTCTAGCCTACATATAATCTAAGACATCAACAATTAAAGGCACAGTATAAGCAT -TAACTGGGTTGGTATGAAGACCCAACCATGAAAATGGGCATTCAGAAAGGATGGAGATAT -TATTCTTCAAGCTTGTGTATCTGTGATAAAACTCTAGGACTACATTTGTTGTTAATCCCT -AAAGTCACAAAAGGTAGCCAACAGCAGATGGGGAGATGGCTCAATCCATACAGTGCTGCA -CATTCACAAGGACCTGAGTTTGGATCTCTTGCATCTGTCTAAGAGCTGGTTGCACTTCTA -CAATCTCAGTGATAGAGAAATAAAAACAGAATGATCCGTGGAGCTTGCTAGTGGATCAGT -CTAACCAATCAGTGAGTACCAGGTTCAAGGAGAGACCCTGTCTCAAAAACTAAGGTGGAG -AGCAATTGATCTGAGTATCCCTACAGACTATAAAACAGGTGAGTTGTCTAATGGTCCTGA -GGGCTTCTTGCCTTGTTTCTCTTACCTAGCACTTTGATAATAGGAGCCACTAAGCATAAT -GAGAAATTCTGATTGTAAATGGTCTACTTTCTGGTCTTGACTTGTCTGCCTGACATTCAT -TGCTGGATCATTCAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTCTGGAGATTGTATATATGTGTTTGTGTGCCTGGGTTTCCCTTTTATTTATTT -ATATTTGACCATGAGACTTGAAAACTTAAAAAACAAAAACATTTCAAGGAATACACATTG -TGAGAGAAAAAAAGTCACACTTGCCTCATCCTGGAGATATTAAATTATACAGGTTTATAT -AGCTCTAAAACAAGCCACTTCCTAATTTAAGACATTTTTCTCCTTTAAAAAAATGTATTT -CTATACTTATTTGTCATTCTCTTTTTTATTCATTTACCCATTCATTTGTTCATTTATCAT -ATGAATCTCAGAGCTCTACCACACAGCTAGTGGATCAGTCTAACCAATGAGTACCAGGTT -CAAGGAGAGACCCTGTCTCAAAAACTAAGGCGGAGAGCAATTGACCTTCGTATCACTACA -GACTATAAAATGGGTGGGTTGTCTAATGGTCCTGAGGGCCTTTAAGTTACATATATTGAT -ATTTAACAAGATTTCAAACCTAAAGATGCAAGGAAAACTGATGGTTTTAGCTTCACTTCT -CCATAAACTCTCAGCCCATAAGTCCTAATCACCCTTAACAATTTCATCATCAGTCAGGAT -GTCCCCCTTGCAAGCAAGGTTGAATGACTACCTTCACTTGTTCTCCGCAGCCCCAAGTGC -CCTTCTCTTTCAGTGACTTTTTTTTATCTACTATCCTCTCCATTCATCTTCAAAGCCTTT -GTGGTTTTCCTCCGAGTCTTCACTCAAACTCACATCTTCTCACAGGTCCTAAACTGAGAG -CATCCTCTTGACTTGCTACGTTCTTTCTCCAAGATAAGACATTGTTCAGATTTAGATGTG -AGATGTTCCTTACCAGCTCCCGGTGTCCCAGATGAGGATGCTATGCTGGGAGGTGAATCC -TAACTGAAAGAAGTGGGTTACTGGGGGAGGGGAGAGCAGTTAGTAAAGTTCCAGATCGAG -CAATAAAGGCAGAGGGGCCTAGCTGCCACACCCTACATCCATGAAACTGTGAGCTAAGAT -AAACTATCATTCCCATAAGTTGTATATGTCAGATGTTTTGTCCCAGGGATGAGAAATGCA -AGCACACTTGTTCCCTTCTTATTAAGCATCTGTGAGTTTCTTCCTCAGGGCCCCACACGC -TCGCCACCTACTCCTCAAACCTTCATGCTCTTGGTCTCTGGGCCCGCTTCCCTCAGTATT -CACCAAGAACCATTCATCTATCACACCCATGGTGATTTGCCTACCTCAGGATTTCTGGGC -TTGACCACCTTTCCTAGGGGAAGTGCTCAGGTCCCTTGGCACCCAGCCTCCTGTGTCATT -GTGCCCGCTCTTCTTCTTCTCTGAGTCTTTTGGGTTCCAATATTGATCCCTTTGGCTCTC -CACCTCATCTAGGGATAGATCCAAAGGTCACTCCTCCTCTTATTCTCCCCCCTCTGTTCG -CACTTAGAATCTCCGTGTTTGAACTCCATTCTATTCTTGGTCTAGTTTGCCCATGGCTGA -CAAATACAAGGGAGGCTTACATTCTGTTTGACAAACAGGATGCTAACTAAGTAAACGGGT -CAACAAGGTACACCTGTCAGAAAGGGACTGTCAGACATAATGACGCTGTTGCTGAAATCC -AGATGCTGAAAAAATAGCATGGCAAGTTCTATGTATGCGGTGTGCATGGATGTGTTTGCA -CATATGTGTGGAGACCGGAGGGAAATTGAGTGATGTTGCTCAGGTACCATTGATCATTTC -CCCCCTTGGACGTTGTTTGCCCCTGGTGTGGAAATCCCCAAGTACTCTAGGCTGACTTGA -CAAGGAATCCCAAAGGTCTGCCTGCCTCAGTCTCCTCCTGTGCCACCAAGCCACCTCTTG -TGAACATGGATCCTAGGGTCAGTCAGATTCTCATGCTTGCCGCTTTACTGACCCAGCTAT -TTCCCTATCGCCCAAAGTTCTAAGGGAGGAAAGAAGGCACAAGGACGTATACAAAAGAAG -GTAAAATTAATTAATTGATTGAATGATTGATTGATTATAAAGAAAAAAGAAAGAGGAGGA -AGAGAGCAGGTCCAGAAGCCCCGAAGCAGAAACAAACAGAGGCCAGCTGCAATAAGAGAG -GGGGAAGACACTAGGCAGGGAGGAAGTGTGCTAAGCTGCGGAAGGGTGGGAAGCCTTCCA -CAGGGCAGGTCTTCCAGGAGAGGGTGAGCATGCCTACTTTCATCCCTTGGCACCTTCTGC -CTAGAGTGCCTTTATTTATATCGCAGCTTTTTCCTCCTCTGCTACAGATACTTTGAATGA -GAGCAAGTCAGGTCTGCCTTGTTTTCTAACCTATACAGCACTAATCACTGCTGTAGTAAA -TGTGTTACACTTCAGTGAAAGGCACAGAATCGAGTAGAAAAACTGTGTGAAGACCAACAC -TTTCCCAAGTTAAAGCCAGCCCTGGAGTCAATGCTGTAAATAACAGCACAAAAAATGATC -AGTAACATTTGGTCACCATAGCTAAGACAAGAGTCCCATGTTTCCCTGCCCCCTCACCAG -TCGGAGAGTTCAGCATCTCCTAAAGCCAGTCATCTGGGAAGGGTTTTAGGGCCTGTGCAT -GTTTGTCATCTCCATGGGGCCAGCTGTGGCCAGAGGAGAATTCTTAACACAGGCTGAATT -AACTTGAAGACTTTCTTGGGGAAATAGTCCCTACATTATGAAGTTGGTGACGCCACTAAT -TAAAGAAATATTTTCCTGAGCCGCTGTGATCTGTCACAAGAAGTGTTGACTATTGATGAC -ATGCACATGACTTCATGCATTCCAAAGAGTGAAATTCACAGATGTGAGTGGCTGCTTCTC -ATGCCCATAGCTTCTGAGACAAGATGCTGAGAGTGCCCCACAGTTTAGGATTCAGTCTGG -AGATGGAAAGGCCAGGCTGAAGTATCTGCTTGAAAGTTTCTGCAGCCTAGATTCCATGGG -AGTCTGAACTTTGGCATCTATGTTAGTCAGCATCATGGACCTCTAACAGTGCTGGAGGTA -ATCAGCTTACAGAGCAGAAAGATTTACTTGGGCTCACCATTTGGGATTGGTCCATGATGG -TTGCCCCTATTGCTTCAGGCTGGCAGCAAAGCAGAGCATCATATGGCAAGCTTCTGAAAG -AGCAATGTCACTTACATTGTGTCCAGGAAGCAAAGAAACAAAAAGACTGACTGGGGCAGC -ACCGGCTCCTTCAAGGGCACCATCCCCTCCCACCATGGCCTAAAGATTTCCATGAGCCTC -TCCTGACCAAGTTTCTCCCATTCCCAACAGCATAGCCCTGGGTATCATGTCTTGAACATA -GGCCTTGATGGAACTCCCCAGATGGGAACTATAACAGGATCCTTCTCACAGAAGAATGAT -TTACAAACTGTGATAAGGTTAACGTTGCATTGTTTTGGAAGCCATCAAGCCTGAAAAACT -TGCTTATTTAAGCTCAAAGCTTTGAAAATTCTCGGTAATAAGTAGCTCTTATCTTAATTG -TACAGAGCCACAAAAATGAAATATTACAAGAGTTTCCTTTGATTAGGTCTGGCTCTAGAC -ACAAGCTCCAAAGATTAGTGCTGTATGTCTCAAGTTGCAGGGCGGGTGGGAGGGGGATGC -AAACATAGTGGAAACTCAACTTGACATAGTGGACTGATTCCCACATGAACTAAATTGCCA -TGCAGTAAGCCACTCTGAAAAAGTGAGGTTTTACCAAATGCAAGCAGATACATCTCCCAT -TTTCTCTGTCTCGTTTTCTCACTAGAACATGCCAATGGTTTCTCAAATTCCCCCAGAAGG -TCAACAACCTCATTGTTCTGGGCACTCAGAGCAGACATGGTTTTATTGAGTGCATCAATT -TGAAAAGCAAAATAGACTTGAAAAATGATTATATCAGCATCCAATACCGTCCTATGGCGT -GTTTTGAATTGTATTCATTTGATAAAATATTCAACAAGTGCTGAACATGAGCACATTTCT -ATTCCTAAGAGCCAACAAACAGCCACACTCCAGGGGAGTTTGGACATCTATTGCAAATGT -CATACTGACATTTCAATGATCTGATCAATTGTTCGATTCCTCCCTCTCTCTTCCCTTGCC -CTCCCCAGCCTGGCTGGCACCTTCCCAGGGGTTCCACTGCCTACCCTCTCCACATCCCTT -GGCCATCTCAGAATTTTGAGCTGCCTGACTGCCACTCCCAACTCCTCCGAGCTTGTCTCC -TTGTCCTCATCTTTAGTCTCTTGTCATGTTGGACATGTAATTTGTCTTCTAAGATATAGA -AAGCTTTAATGGCTCCTGATGATCCAAATGCCTGAACGGAAAAGCCTTTATTAATACAAT -CATATGATCAACTAAGTTGGAAAATAGGTTTGAAAGCGCTACTTTTAAAAGTTTTCATGA -ATTCCCTTACTATGCATATACCTGTGTGTGCATGCAACCATGCACGTGTACATGCAACCA -TGTACATGTATAAGCAAATCACAGAATCTGTGTGGAGGTCATAGGACAATTTACAGGGGT -TGCTTATCTCCTTCCCTTGTGTGGGTCCCAGGGATTAAACTCAAGTTCTCATGAAGCAAG -TCTCTTCATTCTCTGAGCCATCTCACCTGACTGAAGGCAGTATTTCAGCAGCATAATTAT -ACAACATTTGTTTATTACAAAGTCATGCTATGGGAACCATATTTGGGTCCCATGATAGCA -TAGAAAATTCTGGAGATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCGC -TCACTCGCTCACTCCCTCGCTTGTTCTGCTAGTCTGTGAGCATGGACAGGCACAGGCCTG -AGTATTTGTAAAGGCCAATGTAGTTTTTCACGTTGACCCTTGTTGACATAGACAATAGAT -GCCCAGAAAGATGCCATTAAAAACACCCTCACAGGGGCCCAGGACCTAATAGAAGGAATT -CTATGTCTGTGCTGTTCTGGATTGAGACATGCTAACATCAGCAATGTGAGGTACAGCCCG -AGATGCTGCGACTCTGAGGCTCATTTCTGTGTGGAAATGGAAACTTCAGCATCGTCTACG -ATGTTAGTCCTCCCCCCTTGTGTGTTGGGGGCTGTTAATGAAGGCTAAATCCAACCTTTC -CAGCATCCTCTAGGCTTAACATAAACCACAGATATTAGTCAGCTCAGACCTTCCCAGCTC -ACTCTGGTACACTGGTTTCTAGTAAGTGGGCTCTGGAATCCACCTGCCCTCTCCAGAGTG -ACAATTTCAGGCATGTGACATGTGGGCCATTAGAAGACCTCTGTGTCCTTTGTTCAGCTA -TAGACAATGACAGTATGGAAGAGCAGATGTACAGAAGAGCTCATGGCCAGGACTGTCATT -TCCAGCATCATAACTGTCTTCTGGCCTCTGTCCACTTCCATCTTTTGCTTTCCATTCTCC -AAGCCCTTGGCACACTCTCAGCTCTGCTTTTAGTCCTGGAGTTGCCAAAGCCTGGTGTGG -AAGGGCTAATGTGGTCCTTCCTTTCCCATGCCTGGGGGATTTTCCTACCCGTCTGTAGAG -GCTTACCCTGATTTAAAGGCAGCTGCTGAACCCCTGCACAGCTCATAGTGATCTCTTCTG -AGGTCCTGAGGCATTTCTGAAACCTTCCAAGCTTCCTCATGTGGGCACTCAGCTTGCTTG -CAATCATTTGTCTAGCTAGCTTCAGCCTCACAGGGCCCATGAAGGAGGGCCATGTTTCAT -TTCCAACACAGTACAAGTCCACTACACTACACTACACTACACTACACTACACTACACTAC -ACTACACTATACTATACTATACTATACTATACTATAGAGAGACTGACAGAATCAGTGGAT -TATCAAGTGAGTGATTGAATGAATGAGTGAGTGAATAAATGACTGTCTGGCTAATTTGCT -TGAGTGTCTGTCTCCCCTCATTTAGTGCACACCATACTTTGTCACTTCTTCTATGACAAA -TGTAGAGATCCATGTTGATTGTTAACTCATTAAATAGTTGACAATTTTGGTGAAAAGGCT -AGTAAAGGAAAAGAAGTTAGAGGAAAGATAAGTGAACAAAAAGACACAGCTAAATCTCAA -CTTGATTATGTTCCCATGGCAAAAGACCACTATAAAGTCAGCTAGTAGCCATCCATCAGA -GCTTGTAGGGTGACCAACATCACAGGGTGGAATATGTCCAGTTAATCAAAGTTACCGCAC -ATGACTCTGGGAAACAAACCTTTGACAACTGCCCAGGCGAACCCGAAATGCTTCCTAGGA -TAAGAGCATACTGTCTTCTCTCCAGGACTCTCCAGCACTCCCTGACTTGCTGACAAGATA -GTGGAGGCAGAGATAAGGCTTCTGGGAAGTTATCACATCTCAGCTTACTGGTTGCAGCTC -TGCTTTCCACTCACCAGCAAGGACTCTTGTACTTAGGATCGGGCCTAGAAAGTTCCACTG -AGTGCATTCTTCCGGCTCTTGGGTCTCTGAGACATCTACCTGTGCTTGAATTTTCTGGTT -GTCACTCAGCATACTGAGGCAGGGTCAAGTTGGAAGCAAATGGGGTCACTTTCTTTATAC -TTTTTAAAAATCCCAACTCATAGTTATGGGGTTCCAAAGGAATTCCTCACGTACCTCATC -ATCTGGTGGTGCATCCATGAAGGCGAATGCTAAGGGCCTGCCTGTGTTTAATGCTCAGGC -TCCATTTTATGACCTTGTTTCCAGCCAGATGAAGGTGAGGTGGTGGCTTCCACCTCTGAC -CAGGGCTGGCTTCTTCCTGGAAGTCTAGAACAAAAAGTAAGGAAATGAAGGGTAAGTCAC -TGGCTTAACCTGATAAGAAGGGAGAACCAACCAAGTATACAACACCTTCATTCTCTCTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCCTCTCTCTCTCT -CCCATCCTCCTTCTGGAAGAGGTGACAAGATTTCCAGCAGTGACCCTGGCCACATAATGA -AATGAGCTGTGTTAGTTGCTTTCTCTCAGAGAGCACGTGAAGTCTCTCAGCCCCGCTCAT -AGAACGGACTGTTCTCAGGCAGGAACTGGCTCAACTGTGAGCCTCTACAGAACCCCGCCT -GGCAGATTTGTAGACTGTGGTGCCCATGAGACACCTTAAGTTTTATGACTACATATTTAA -GCATTTATGAGATTTGAACTGTGTTGCATTAAAATGGGAAAAAAGTGAGGGGGAAAACAT -CCCAAGGCTTGCAGCAAGAGTAATTAGCCCCAAAAGTTTCATAAAGGGTTTGATAGCATT -CTAGCTCGAAGCTCCTTCCCCAGGACTGTAGGAGAGAACGGGAAGAAAGGAATGCATTAA -AACTTCACTATAGCATTTTGAAAACTTACAGGGCCAAACCAAGCAGCTGGACTCATGTTC -ATAAGGAGACTCAGCCTCAATCTAAGGTACCAGATAAAAATTTTACTGGGGAGAAAATAT -TCAAGACGTGAGCTTGACTGTTTTCATCATACCCATGAAAGAAATTTCTTTCTTCTCTCC -TGGTATCCATTATCCTAGGGTTGGCATTAGTCTGCTTGGCTTCATGCCCCCCTAGCATCA -ATCTGTTTCCTTGTTGTACCTTGGTTGCCCTGACTGGTACCAGCAATGGGGCCAATGTAA -CTGACTAGATGCTGGAATCAAACCTGTGTAAATTCTGCTCTAGTGACACAGCATAAACAT -GGCTCAGCTTGACCTGGGCCAACTGCTCCAGGACAAGGGCCAGGCCAACAGCATCACCAG -TGTTTGCTGAGGAGATGGAATTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTC -CTATATATGTATATATATATTACATGTATATATATATATATATATATATATATATATATA -TATATTTTAATTAGGTATTTTCTTCATTTACATTTCAAATGCTACCCCAAAAGTCCCCCA -TACTCTCTCCCCCCCACTCCCCTTCCCCCCACTCCCACTTCTTGGCCCTGGCATTCCCCT -GTACTAAGGCATATAAAGTTTGTAAGTCCAATGGGTCTCTCTTTCCACTGATAGTTGACT -AGGCCATCTTCTGCTGCATATGCAGCTAGAGCCAAGAGCTCTTGGGGTACTGGTTAGTTC -ATACTGTTGTTCCACCTATAGGGTTGCAGACCCCTTCAGCTCCTTGGGTACTTTCTCTAG -CTCCTCCATTGGGGGCCCTGTGATCCATCCAATAGCTGACTGTGAGCATCCACTTCTGTG -ATTGCCAGGCACGGGCATAGCCTTACAAGAGACAGCTATAAGAGGGTCCTTTCAGCAAAA -TCTTGCTAGTGTATGCAATGGTATCAGCGTTTGGAGGCTGATTATGGGATGGATCCCTGG -GTGTGAGATGGAACTTTCTAAGCAAAGCCCTTTGCTTTAATGTTACAAAGAGAGCATATT -TTATTTGGGTTTATTTTTAGCAAAAGTTCTATCTGGATTCTGTGTCATTGCCCTAGACCT -TTGCTGTAGGAGAGAGTGAAAAGTACTACTCACAGTTATACTTTTAGAATAACTAAACTA -CAGCTTAAAATTCATTATACATGCATACATACATACACACACATGAATATATACCACATG -TAACCTTACAAAATCAGAGATTTTATTACATAAACAACCATACCACATACCTTGTTTCCC -TTTTTTAAAAAATAGTAAATCGGACAATATGTCTTTTTAAAGTCTGAAGGTGTGCGCATG -TGCGCAGGAGCCTGAGGAGAATGTCACGTGTCTTCCTTCCTCTATCACTCTGCTTTGTTC -GTTTGAGACAGGGGTCTCTCACTGAATCTGGAGCTCACTGGTTTTTGCTGAGGCTGGCGA -CCAACACACCCTGGTGATCCTCATGTTTCTACCTCACTTCAGCTCCAGGAATAGGGCCTT -ACAACCATGCCAGACTTCTTGCATAGGTGCTAGAGGTTCCAACTTAGGTCCTTACGCTTG -TGCCTGAAATGCTCTTACTCACTGAGCCGTCTCCCCAGCCTGCACATAGGTTTTCTTTGG -TAAACCTTTGCCATCCGGGAGAAGAGTTTCTGTGTTCACATGAAGTTGAGAATTCTATTT -TAAAACAAGTTTAAAAAAAAAAAAAGATTTATTTTATTATTATATCTAAGTACACTGTAG -CTGTCTTCAGACACACCAGAAGAGGGCATCAGATCTTATTAAGGATGGTTGTGAGCCATG -TGGTTGCTGGGATTTGAACTCATGACCTTTGGAAGAGCAGTCAGTGCTTTTACCCTCTGA -GCCATCTCTCCAGCCCCTTTAAAACAAGTTTTAAGAGGCTGGTTTGTAATGTCTGCCTTG -CCTGAGCATCCTAATCTAAGAATAGGCAAGCCGTGATGCCCTGTCACTGTTCTAATCTAC -ACGGGCTCAGGGCCACTGACGCTCTCCCTGCCCTTGGCAAAGCTTTAGTTGGTAGTCACT -GGCGGATACCTTCAAGATGGACTCCTGGGAGAAGGCTTCTTTTGCTCCTCCTGTTTGTCT -TCAGTGGCTCTACTTTATGCTCCCCATGAAAAGTGCAGGGGCCTCCGCGGTGGGGAGCCG -TACTAGAGAAGTCAAGACATTTGAGACGTGGAGGGACAGCTCCTTATTGCCTCTAATGAG -CCTTCCCCAGTTTCATTGCAGCTGAATCAGAAACTTTCTGACTCATTTACCCTGTCTCAG -AGCAGTTCTCTGAGTGAGTGACCTACCATAGTAGGACAAAGAGGCCATCATGAAAACTTA -CTACCTGGAACAGCAGGCTCAGTGGTTGCTGGGATCCGGGCACCCATCCATGCTGACAAC -GCTCCCCAGAAGCACCTACACAAACAGCCCCTGTAGCTCCTTCCTTATCCCTATTGTTCC -CCGTGACCTTCTGTTCTGTTCTGTCTCGGGCCCATGATGCCTTGAACTGTCAGTGAGGTC -TCCAGAGGCCATGTAAGGAAGGGAGCAGGAACTACCATTCTGGAAAACCCCAGGCATTGT -AGCCATGGTCATGTGTGTACCATGTGTATCAATCTAATGAATGCCTTCTAAAGACAGTGC -TGTATTAGGCCAAAGGGAAACTGATCCTACTACACAGCAAAAGAAGGTATCTTCACTCCT -CCCCATAGATCCTTAGGTGGCTCTGGCCACCTTCCTCCTAAGAAATTAAATCTAATTATG -ATTCTAGGTGCTTGATTTCTCGGCAGCAGAGAAGCCCCCAGATTAGCTTGTTTAGCATCT -TCTGCCTGATTCTTCCCCATCTTTCTTGAGAGTCCCTTAGAATTCTCCCATCCTGCTTCC -TTCTTGATCATGAGTAGATGACTGGTCCCAACCTGCCCTCTGACCAGCTGTGCACTTACT -GCCATGCTCAACCACCTTGGCCCAGAGTTCGAGGCAAGTTTGGAGTAGCAAACTCTAAGT -AGCTCTTACAAGCTATAATCTTCCAGAAGACAAAGGCAGACAAAGGTCTGTGTGCTTTGT -GTTGTGACAAATGTCCATGAGAAATTATTTCAAAAGAGGAAAGATTTCTTTACGTTCATG -GTTTTGCGGATATCCATTTGTGGTTGGCTGCTTTCATTATCTCTAGAACAGGTGAAGCAA -GGCATCATGGCAGAGGGTGTAAGAGCAGAATTGCTCACTTCACAGTAGCTGGGAGGCAGG -GAGAGTAAAATACACCCTAGGTGATTCCTCCATGTTCCTGTTTTGTTTTATCTTGGACCC -TGATAGCTGTGGTGGTGCCATCCACTTCCAGGGAAAATGTTCCCCTCTTTCTTAAGTCTC -TGGAATTGCCAAGGACATGTGCGTTGATACTATATCTCATGTCTCTCCGTCCAACCAAGT -TGACAATGAAGATTATCACAAATAGCTGGTTTAAAGGATCCAAATGAGTAAGACCTATCA -TGACACTGTTGTTCTCAAAGTAGCTGCCATATCCCTCCCCTTCATGACCTAGCTCATCCC -CTGTCTCCCTCTCAGTCCTTTCAGAATATACCAGGCAAGGGTAGAAAGAATCAAAGATGG -ATTTGTTCCTGTTCTAGACTCACATCACGTATGTTGGCAAAGAGAAATAGTTCCAGACCA -ACAAATGGACATGATGCAGAAATCTAATTTTAACCCAAGGCCATGCATTTCTACAAATGC -AACAAAAATGATGGCATATGTGGTATCAAATTAAATTCAAGGGTACCTGTGTTTTGAATC -TGAAATCATTACCTCTCGTGGACGTGAGGAGGGAATCCACATTCTTCCCAGTTCCCACCA -CAGCACATGTCGTATTCTTAAATAGGAGGGAAGAGAGCCAGAGAGATGCCTCAGCATCTG -AGAGTGCTTTCTGCCCTGACAGAGACTTAAGTTTGATTCCCAGCATGCATTTCAGGCAGC -TTGTGACCACCTATAATTCCAGCTTAGGGAATCTGACACCACACCTTTTTTGACCTCTCC -ATGCACCTGCACATATGTGACAGACAGACAGACAGACAGAACGCACGCACGCACGCACTT -TAATAAAAAAAAAGAAATAATGAAACAAAGACAAAGGTTGGGAGAAGGGGAGGAAAGGAA -AAGGGGAGGGAAGGAAAGGGGAGGGAAGAGGGAAGGAGGGAGGAAGAGAGAAGAGAAGAG -AAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAG -AAGAGAAGAGAAGAGGGCAGTCTGGCTGCTCACCTCTGAAAGAAGTCAACCTATGACCTT -GATCTCAGTTGACACTACTCTGAGTCCCCCAGGGAAGCAAAGACACAACATGAACTTCAC -TTCCTCCAAAACCTCATGGACTGCTACAGCAGTGCTCACTCCCTAACTCATGAGCTCCGA -CTGGAAAGGACAGGATCCCAACACATACTTTTGAGTCCTGTTCTCATACTCATTGTCATC -AAAAAGCTACACCATTTGCGTAGGCAGATCATTAGAAACTAATCCTTTACCAAGCCTCCC -AAGGTGTGGATTGCTTCACCATTTACAAAATATTTTAACTGTCAGGGCATAGAACCCTGT -TTCTTAACTAAGTAATGATCTGGGAAAAGCCATTGGCTGTCAGAAATCAGATGTTACATG -GGCTGACACCAACCTTCCTTGTGACATGGTTCAAAGTTGTCAGAGAGAATGGTCTCAGGA -TAGAGGAATTGATCATTCATGTTGTTTTTGGCTCTGCAATGTAATTCCAGGGTTTTGTTC -CATTCTATATTTAGTCATGCTTGCCGTTAAGAATACTTTCATATCCTTGACCCTTGACAT -GTAGACTTTTTTCTCTAGGGTGGGAGTAGGAAGTAAAACATTTCAAACTTTCACATTAAT -GTTGGGAAAGTACAACCCTCAGAAATGTGGCAGTTTCTAAAGTCTTAGCCAAGAACTCAC -CATCCAGAAGTTTATATTACAAATGAAGCCCGCTCTTTATGCCAGGGAAGCATGTCAAAG -GTTGAGAGCTAGGCTGGCCAAGTGCAAATGTTTCCTGAGGAATTAGAATTCTCAAATAAT -GCATTCCAGCTGTTACCTTCAGAAACAGGGAGGCAAAACGGGTTGGTAATCTCAGGATAA -AATAAGACAGAGATCCAAAATATAACTAAAATCATGTGGCGAATGGTGTTCCAAACCCCA -AATGATCTCCAGACTGGTTCCTCTCCTTAATCTCACCCTACATTGATTAATCCCATGAGA -CTCTGAACAATTTGAACCGCACGATTTGTACCAGGGTCGAATTCCCTGCAGCTGTTTGAT -GGGGCGTGCCTTCCCATGTAGACACCCTGTCCTCCCAGCCTGGAGTTTCTCAGTTTTGGT -CCCATTGACATTTAAGGCCATCTAGTTGTTTGTTGGGGGAAAAATTAATTATCCTATAAA -CTATAGGATGTATAGCAGCCTCTATCCACGAGATACCAGACATTCCCTCCAGTTGGTAAC -CAAACATATCTCTAGATGTGTCCACATGTCCCTAAGCACTAAGAAAAGGCAAACTAATCT -GCCTAGCTGAGAACCCCTGTTAATGCCCTCCATGCCCAACTCAAATCTTCACCAAGATTC -AACATAGCATCTGCTGGGTATATCCATGCAAATGTGACCCATGTCGGGTGTATATGTGCT -AAATGGCCTGCCCATGATCTGTAAGGACAAAACAAAAAGTAACAAATTAAAACCACAAAA -GTGATTTCTGAAAACCTCTAGCATTGTGGGGCCTTTATGATGGCATATATTCAATGTCTT -TCACTGAAGGGCTTTAAAAATTAGGAGACTATCTGTAGAGAATTGTAAAAGTACGTAGTG -CAGAATCCTCTGAAAGTCCCGTTTTCAGAGTTTGTTTGATTTTTCTGGCTTGACAAGAAG -GATGAACAGAAAGGCCTGTGAATATACAGGAATACAAAGGAATTTAAATCATTTCATTAT -CACAGAAGTGTTTCCCCCATTTTACTGATGAACTAGGCAGAGAAGGGGAAATGCAGGGGT -GTGTTTAAATGGAACAGTAAAAGATAGAATGGAGAGATTAGTGGCTCACTCACACTGTAT -TATGACACTTACAGTGAAGTCATTTGCCTCCTGATAAATGTTTCTGAAACCACGTGGTGC -TAACTGCTCTCCCATCCTTTAGCTGGAAATGGATTTACACATGGAAGCGCTTTTTAAATT -TTAATTTTAAGTCCTTTTATAAATTTCAATTTTATTAATCTCCACTATAAATCATAATTT -ATGAGTCCCGATGCGCAGAGGGCCTCGGGGTTCTCAGTCACATAGGATAATGAATGTCAC -CCAGTACTTCACTAGACACAGCTTGGGTGTAGAAGGGCTTAATGCCATGCCACTCAACTG -GAGATGAGTCTAAGCCTACCAGACAATCCTTTATCGGTTTCCACGTTAAAAGGACTAACA -TGGGGTTTAGGAGAGAACTCGGTCAGTAAAAGGTTTGCATTGCAAGTAAAGGTTTGCATT -GCAAGTATGACCCTCAGAACCCACATAAAACAACAGCCTGGTGTAATAGTGCACAAGGAT -GCATATTATACAGTGGGCTAAAGGGAGGCAGAGGCAGTCAGATCCCTGGAAGCTAACTAA -ACGGTCTAGCCCATTTGGTGAAGCTTCTGGCCAATGAGAGAGCCTGTCTCTAACAAAAAG -CTGAAACTGATGACTAACACTGGAAATTGTTCCCTGACCTCCACATATAGGCACACACAT -GTACCAATACACCCACACATCCAAGTACACACACATACATACTTATGTGTACCTCACACA -CATGCATGTGTGTGGGCACATGCACATACATGAAGGAACAGCACAGGGCTGGGGCATTGG -GTTGGTAAGAGGAACGGGTTTTGATCTTGTCAGCATCAGAATCTCTTGATTGTTCTTTGA -TTGTTCTGCATAAGCCTAGACTTTCTTTTTACTCTTTTTTTTTTTTTTTTGAGACAGGGT -TTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACCAGGCTGGCCTCAAACT -CAGAAATCCGCCTGCCTCTGCCTCCCGAGTGCTGGGATTAAAGACGTGCACCCGGCAAAC -CTAGACTTTTAAGTCTTCCCTTCTTTGCTTACTGAGTGCCTGCTCCCTAGGGCCGTGACT -GCAAGTCCCTTGGGCGACTATATAATCACAACAGGAGCGTCCTGACTTCCCACACTTGTG -CTGTTCTTCCTCTTCACCACAGATGTGCAGCCTCTGGGACCTCAAGTGTTGTTTGATTCT -TTCTAGAGATAAAGGGATCACCCTCCAGAAGGTTGGTAGAAATGTCACCCCCAGACAGTG -TTTTGCACCTACCATTTGCCTCCACGAGTCTTTCTGTTTTACTGAGGACCCAGTGTTCCT -TTGACAAGCCCCTCCCAAAGCACCACTGATTCCAATCTAACTGTACACAGCAAAGAGTTC -AATGACATGTGTTCAGTGGAGTAGATACAGCACAAAAGGATGCCAAAACAATTCCATGGG -TGGAAAAAGCATGGTTAACATGAGTGAGCTCCTGAAAGCAAGAGAAAGTGAAACGGTCCT -TTTAACAACACAATCACAGAACTTGGTCTTTGAAACATAGAGCAGCCCAAGCATCCTTGG -TTCATGATCTCATTCCCATTGATAAGTGTCTTAGTCCATGTGTGCTACTGTAGCAGAGAG -AATAGCACAGACCAGGAGGCTGATGAACAGCTGGGATTATTGCTCATAGTTCTGGAGGGT -CGGAGTCCAGCATGAGGCTGACTCAGTGTTTATGAGGGCTGCTTCCTGGTTGCTGGATGG -TCAGCTGCTCGCTGTGTCCTCACGTGGAAGAATGGATCAGTCTCTTTTATGAGGGCACTA -ATCTCACAAGTGATCCACTCTCATGGGTCAACTCCCAAAGCCCTACCTCCTAATCCTATC -ACTTTGGGAGTCAGAATTCCATATATGGGTTTGGAAAAGATGCAAACATTCAGTCTAGAG -CAAAAAGCCATCCTTCTTGATCCATCCCAAGTGAGAAGATACTAACAGAAAGAAGAAGGA -CCCCAACTGGGTGGCAGAACTTCATCCCAGACAATGGCACTGGGACACTTGTCTCTCTAC -CACCACACAGCAACCTAAATGAATGACTACCTTTTTTGCACAGAACAGGAGATTCCCATG -GAAAATCTCCTAGGCCCATAAGCTGTCCATCTCCTGAGTTTTCCTGGACCACACACAATG -AGGGTCTGAGGGTTGCTTCTAGGACAGCACCTTCTTGGCAGAAACTATATTCACTCTCTG -ATACACACTCACTATAAGACCTTTCATGTTGTTTGATACAACTCACTCAGCTTGCTGGCT -TGGACAAAAAGAAACCTAAGATATAGTTCTTCTGCCAAAGCCATGATAGCAGCAGGGAGA -CAGAGGAGGGAGAAACCTATAAAAGATGGGCTACAAAGGGACAAACTATTTTTCTTGCAA -TAAATTAGAAATTAAAGGTGTGCACTCTGAAAGCCCAAATATCTTTATAAACATAGATTT -CAGTGGCATTGTTCTACAAAGTTTGTGTTCTGCTACCCGTTGACCAACAGATATGAAAGA -GGCAGCAGGATCTCTAATGAGCAGAGAAACATGTTCAGGTGGTTATCAAAACCTCATTCA -GACGCTGCTCCGAACGTCAATAAAGAAAATGAGTCTCTCCTTTGTCAAGAGTTCACATTG -TGTTGTCCCCATGCTGGAAAGAGGCATGCCTGCACTTCTGCTGGCTTGAATGGAAGCTGG -ATGATCTGTGCCTTGATCTAGCAGTCATGAGATGTAGATATCTATAAAAAGGAAGCCTTG -TGTGTCCTTGAGACCCTTAGAAGGTATCCTTCACATTTCTCACACAGCTTAATGGTGTCT -CAGACTATGCTCTTTGGCTTTTGTCACAAAATGCCTACATTTCTTTCAATAGTATGAAGT -TTCAATTAACCACAAAGAGATGCTTCCAGTATTCTGTAGTACTAGTATATGTGTGCGAGT -GCAGTCTCACACATATACTCGCACGTGCACATACAGAGTCCAGAAGTCAAGGTGCCGTTC -CTTAGGGGTAGCCATCCTTTGTGCTCACTGGCTAGGCTAGCGTGACAAGTAGTTTACCAG -CTAAACTTCATCACCCCCCCCCTGTGATACATTCGATCTCACCCTGGAAGTCTGATGTTT -CTCTAAGCCCTTGGTTGACTCTGGCTGCTGTTATTTCTTTATTTTTATTTTATTTTTTTC -ATATGAGATGCATATGAGGCATGACCCCACAGAGGTGTTCAGATTACAGTTCTGTACTTT -ACCCATTCTGCTTTGCTTATTGATCTTAGAAACACATCTCCCATATCTCCCTCCCTATCT -TTCTTGTCTTGCCTGATTCTTTGGGGATGCTAGATCATTTCCCTCTGTCTTACATCCTCT -AAGGAAAGTGGTATGAGCCAGAGACAACCACTTTGGTCATGCTCAACCAAATATTAACAA -AGAAAATCAAAATTTCTCCTTATATCCAAACTTCAAGAAAAAAATTTAATGTAGAAACAC -CTAACTATATAAACAACTATATATACAATTATATATATAATACATGTATAACTATATATA -ATTACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGTGTATGTAGTGAATC -TGGGTGTGTTAGCACATGCCAGACTTTGAGAGAGTTGAGGCAGGGGGGTTATACATTTGG -GACTGGGAGAAAGAGAGAGAAAAAAAATAAAGAGAGATAAAAAGAAGGGAGGGAGAGGGG -CAGAAAGGAAGGAGGGAGGGAAAAAAGAGAAAACAGAAAAGGCAAACATGATCAAAGCTT -CAGACCAGCCAGGAGAGTGACCAGCTACCTGCAGTTAGAGGAGCCAGTGTGATCTTGAGC -AGTGCCTGGAGAGATGAGGTCCCTGTTCGTGGGAGAAATGTCAGGCTGCCTGCCCCTTTC -CATGTGCAGCCCAGTATAACATCTGCAGAGTCACAGGTTGAATAGAACATTCTGGACCTC -TATTGTGGCCCACAGGGAATCGCCAGGGCATGGAGACAGTGGGAACTGTGTGTCATATGG -AAAATGGGGTGGGGAGAGTGGGGGAGAAATACTAGAAATATTTCACGTGGAAAACAAACC -AAGTTAGGATATGAACAGCTCTGCATCAGGCACCTCACCGGCAGATTCTTCCGTGTGTCA -CGCGCCGTGCTGGGTGCCAGGGAAGTGAGAGCAAAGTTGAGGACCAGGATTTCACAGAAC -TTAGATTATGTGTGGATCCCAAGAAAAGGATTTCCTAAACTGCAATGCAATTCATGTCAG -AAACTACTTCTCCTCAACTCTAGCAACAAAAAGAAGCTGCTTGCCTCACCCTTCCCTAAT -CCTTCACGTTCATGTGCCTGCTTTACAAGTTTTTTAGTCTCCTTCAAGAAAAGGCCAGCT -CACTTCCACTGGGAGATGTGCAGAGACCTAAGATGAGGGGGAGCCCAGAGGTGCAGGGAA -GAAGAGTCCACTTGACAAGGGGTGACAGGTCAACACAGGATGACAAGGGATGGGACATGG -ATGTGCAACAAGGCCCTTTGAGAACAGCAAGGGAGAATGGGTAGTAATCCAGGCTCTTGC -TGGCTGTAGCCACCCAGCACAAAATGGAAGATGGAGGAAAATGGCATGGAGCCATGGATC -AGGCGACCTGGAGTCTAATCTTACCGTAGCCACCGTCTATCTCTGAGTCCTTGAGTAACT -CACTGGTCTCCCCAGGATCAACTTTTTGTCCTGACAAAGCAGTTTCAGACCCACTTGCCT -CGAAACTGCCTCTCTCCCCCAACACAGCCTGATGCCAACACAACTTAAGTCTTAAGTTAA -AATTGTGGGAACAGTTCTAAGAACCGTGTGTCTTAAGTTGAGATCAAATGCATGGGATTC -TGGGCTACCCTGCTTATAATTCTGCACCGTGATGTCACTTATTCAAGTGTTCATTCCTTG -GAAGGAGGTCTCCTCTTGAAGCTGGAGTCCATTTATTTACCCAGCTCCTTTCTCCTAGTC -TCTTTGGAATTTTCTAGTGTGGTCCTCTTTGCATGGGACTGGTTTTTAACCATAGATTAT -TGAGAAGAGAGACATCTTCTGCTGAATAGAGACAACTGAGGCCTGGGAGAGAAACGATCC -CGGGGCCTGGTTGCCAAGCTTCATGGGCACCACTGGGCATATGGAGGTGACATCTTCCTC -CTGAAGAAAGAGAACTCACAGAAAACTGGAAGGAAATGTGGTTATCTAACGGGGACCAGA -ATTATCAAGCGCTCAGCTGGGAAGAGAGATTGTAGAGGGCGTCTGCTGTGTTGCTCACCA -CCCTATAGCTCTGAGCCAGAACCGCAGATGCTTCCATGCTTCCAAAGCTGCCTGTGATTT -GAGCAGGTGTGATAAGCAAGCAGCTGAAATCAGTGCAGTCCCATGCTCAGCTTTGCCTAC -GGGGATTTTAAGCTGGAAGCACTCAACAAACACAGTAGAGTCTCCTCTGCCTTCTCAGGA -ACTCCTAACACTGCAGACTTTACATATCTCGCCTTCCCAGAAAAATCAAAGCCTGTTTCA -TATATAAAAAAGACAATCATTGTTATATGCCCCAATACCAAATAATTAGAATCATCACAG -CTAACATTTATTATCTGCTTATTACAGATTAGTTTCTGGACTATGTGATCTTCATGGGAT -ATCTCATTTAATCCACACAATAACTATATGAGAGAGGTGTTATTGTGCCCATTCTATAGA -TGAGAAAGCCAAAGTTCTGAAAATTTGACTTCATTTCCCCAGGCATAGAGCAAGATTCGG -ATCCCCAAAGAAGCTGAGGCTAGATGCAGCTTCCCCCACCCAGGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTTTGTATGTGTTTTATAGTGTGCACATGTGTGTG -CATGTAGGGACCAGGCGTTGACATTGGCTGTCTTTCTCCATTGTTCACCACCTTATACTT -TGACAGTGTCTCTCACTGAACCCAGAGCTCACCAGCTGGCTCGGCTTCCTGGACCATGAG -CCCTGGGGATTTCTCTTTCTCCAGCTAGCCCTGCCTTAGGGGTTAGAGACACAGGTCAGC -ATGCCTAGCTTTCATGTGAGTGCTGGGGTGAGTGCTGGAGATCTAAATCCAGGTATTATG -CCTGCACAGTAGGCACTTTATCAACTGCACTGTCTCCCCAGCCCAGATCGTCTTTCCTCT -TTTTCTTTTTTAATGATTTTTTAAATGTGCATTGGTGTTCTGCTTGCTTGTATGTGTGAG -GGTGTCAGATCCCCTGGAGCTGGAGTCACAGTCAGTTGTGAGCTGCCATGTGGGTGCTGG -GAGCAGACATGCTCGAATCCTATCTACCTACTGAGAATTGTTGCCTGTCTTTTCCTCCTT -TGTGGGTTTCTTTTTCTTCCACCCTTTTCCCACCCTTCCAACAGCCTAACACTAGAAAGG -AGAGAAAAGAAAGATAGAAGGGAAAAGGTGACGTTATCGTTAGACTACTTCCTGCTGATT -AGGTGTGTCAAGTTCCTTGGGGCAACTTTGATCTTCACAGTCGAGATATCTAATTTCTTC -TTGTTTCTTCTTTTCATATGACTAATTAACAAACTACAACCAACCAACAACTCACCCAAA -ACTACCCACCTAGTGGGGCTCTAGCATTTATAGACCCTCTGAAAAGTTCCCAGAATTCTA -AACATCACACAACCGCAGAAACTATCTGCAGGTGGCAAAAACCACGCCCTGCTAGAGCAC -CGTCAAATCATAGTCAGCTGCTGTGTGCACAATCTGAAGCAGCCCCACACCCCACACATT -AAAATGAAAGCATAGTCTTATAATATTTCTGTGGATTTTAAAGAAACCAAAACTCCAAAA -TTCTTACCGCAGAGAATTAAATACAGAGAATTAATATTGACCTATGGTCTCCACTGAACA -TGACTTGGAGCCAGTTTTGGAAATGAGGCTGCAGCCCTTGGCATAGTGGCCTTCTTCATC -TGTATTTTGTTTTCAGGTAGTTCAATGAAGGTAAATCATGAGGTGATTGGATTGTTCTGA -TGTTCCCAGGAATGGGCAGGGGCATCAATTTTCTTCTTTGTGCACTTCTATTCAATCTGG -AGGTGACAATACCACTCCCTACTAGACTTTGCCATTGAAAACCTTAAAGATGCATCACTC -GGTACAGACAGGCTTAATATTGAGGCTGCGTCAAGTGTCTCCATGGGCAAATTGTACCTG -TCCTTCAGGGTGCCTGTCATCAAGAACTCAGGCTGCAGAGCACACAGGACCCTTTCAGCT -TGCCTGCCAATTACTCCACAGAGAAAGAGGAGGGGGTGGACAAATGGCAAGGCGTACGGC -TGTCACTCTGGTGGTGTGATTATGGAAATTTTACATTTTGTATGTCAAATGATAACTTAA -TTCAAAAATAGAAAATTGCTGCAGGCTCATCTCACCCGCTGTCATCTGAAGCCTGCTGGG -CAGCCCGACACTCGACAAATAATAGTGAAATAAAACGTGAGAATGGCAAGTGACTTGGCA -TGGGAAAGAAGGGTCCCAAGCATGTCCCCAGACTTTTGGATCAGCTTCTGATATGTCCTC -AGATGCTCAACTGTGTCTACAGCAAACCAGAGGCTCAATGCAATTAGAAATTCTTTAAGT -CATTATTCCAAGAAAGATTTCTGCTTCTCATTATACTGTTACACATTTCTGAACATGCAG -GAAGGAAGAGGATCCTTCTTTCTTATATTTTACTGCTTTTATTTGGTATATGTGATTGGT -GTGTGTGTGTGTGTGTGTATTGTGTGTTATGTGCAGGTTTGCATGCAAGTATGCAAGAAC -ACATACATGTGCAAGCCAGAGGTTGCTGACTCTCACTAAACCTGAAGCTTACCAGTTCAG -CTAGACGGGCTGGCCAGCCAGCACCAGCAAGCCCCCAGAGTCCTGACTGCACCTCCACAA -TCCTGGAATTACAGCCTGCACCACCTTGCCCAGCTTGTTATGTGGGCTCTGGAAACTTAA -CCCAGGACTTCTTATTTGAGCTACAAGCACCAGACTGACAGCCATCTCCCTAGCCCAACT -GCACTTCTTGATGGATAAGGTCCTCTATAGGATGTAGCCACTAGGCCATCTGCACTAGCT -GGGTGGTCCTTTTGGCCCATAATGCTGAAGCAGATGGAAGTGTGGCAAAGCAAAGTTCCC -AGGAGTGCCCTGCCTGGTGCCCAATAACATCTCCCTGTTCCTCACAGCTGCCACCATCCA -GCACTTTCTGAAACTGGAAGAGGTGTCGTAGGAGACCATACAGCCCTCACTCATCCCTGT -ATGCAGAAGTAAATAAGGAAGAGCCACAAAAAATAAATAAATAAATAAATAGATAGATAA -ATAAATAAAAATAAAGAAAGGTAACCCCTCAGCTCCTAGAAAGGTCTTTGTTTTAATGCC -TCGATTAAAAGAGGGCGAGAACATTTACATCATTGGCCAAGATATAAATGCCAACCCAAA -TACTCAAGTGGAAATTCTGATTTTTTTCCTTGATTAGAGTTCAAAGTTCAAGATTTTCTT -CCTTTTTTTTTTTTTAAATGGAAACAGAAAAAGAGTTGTGAAATCAGCTAACGATAGGTC -TACTCTTTAAAATCGATTGCTGAGCTATAATTTCAAAGCCTGGATGTAATGCAGTGGGAC -TGTAGAAATGGACTCCAAAAATGGACTCATCCTGGGAGAAAATCAGTTACGGCTCTTAAT -TCCTCCAGCTTAATTTAAATGTTCCAAAGGAGTTTAAATCTCTTGAACTTTCGACACTGC -CAACTACATTAGAATCTAACGAGTGAACGGCGTTTACTTTCATCAGCTGCTAGGAAGTGA -CGTCTGTATGAACAGCTTCCACATGTTTCCAGCATCTATAGAGGCTTGGACTCCTCATGC -TAGCCTCACTTCTTAAAACAAAAAACAAAATAGCCCTGGGGGATAGAGAGAAGGCTCGGT -CAGTAAAGGGCTTGCAGCACAAGCACGAGGACCTGAGTTCAAATCCCGGGACCCATGTGA -AGTTGAACACCGTGGTACTGTGCTATGCAGTGAGACCCTGTCTTAAAAACTTACGTAAAC -AAAATTAAATTAAAAAGGAAGAGAAATATGTGCTTACTGACTTAGAAAAGTTGGAAATCC -ATATTTCTTGCTCTTTTGCTCTCCAGGCCCGAGACCATGGCATCAGCTTTCCAGAAGAAA -CGTAGTATCTAGATTCTAGCCAAGTCCAACACACTTTCCCCTCCTCGCTCAATAAAATAG -GAAATAAAATATAAAAAAGGCTTCAAAATTAAATACTAATTAATTAAAATAGGTATATGC -ATTAGTATGGAACATGCAAAAATTTTTTCTCACAATGCCTCAAAAAAATACAGTGGACCA -ACTGCTTCTACAATATCTCCATTGTATTGGATTCTGTAAGCAGTACAGAATGATGTAAGC -TGTGAGTAGTTACCCTGTGGCCCCAGGGATCAAAGGAAGAGCATCAGCCTAGCAGCAAGG -ACCTCTACCCACTGAGCCACATCCCTGACTCTTTAACCGGTTCAGTGCTGCTGCTGTTGT -TGCTGTTTGATGCTCATTTAATGCAGACTGGCCTTCAAACTCAATATACAGCTGAGGAAT -GTAATCTTTAACACTTGATCCTCTGGCCTCTACCTCCCAAGTGCTTGAATTAAAGTCATG -TGCGGCCACTCCCGACAAACCCAAACCATTTGTGCCAGCGTTGTTGCTGTGAATACCATT -TGTCCATAGTGAGGTGCACATGGTCATCAGACCACAGAATGCCTGCCACATTCTGAACAC -AGGGCGCCAACACTCTCCCTCAAACTCCTGGGCTCAGATGTGAGGCCCTTGCATAGATTC -TGCTCTTTCAGAAACATAACAGTTTACTATGCTCCTACCGTCATCCTTCGGCATGTAACT -ACCAAAGTAGCACATCTTTCAACTGTGTTATGTTAGTAAATTTGATTCTTAAAATTGCTG -CTTAAAAAATGGTCAACTTGAGTTTTATAAAAGATGGTTATTAAAGAAATTATGCTTGAG -GTTAGTAAAGACTCTGCAACAATTTCCAAGAAGCCCCTAAATATAGTTCTGTCATTTTGT -ACCACATATTTTTATGAAGTGGCAGTCTCAACATAGATGATAATCAAATTGAAATATTGA -TCAATTCTAAAAATTATAGATGCTCTGCATCCTGCAGTATCAAATATTCAATCAAGATTT -AATTTCTTATGTAAAAATAAACAAGCACACCCATCTCATTTGCTTTAGTCATTTGTAAGT -GACAAAATTATATGCATGCATATATATCAAAGAATTGTTTTAAAATAATTTTTATGATTT -ATTATAAGTAAATATTTAATTTGGATACTTGCTTCATATTCCTATATATCTAACATTATC -TAAAAAACGTTATCTAAAATGTTTAATTTTGATAATTGTTTCATATCCCTATATACCTAA -CGTTATCTAAATATTTATTGGATCTAAGGAGTCATGAGAGAAGAAGGCTTAAGAATCCCT -AATTAAAACTGCATCTGAAGGCTTGAGAGGTGGCTCAGAGGATACAGGCAGGCCCTGCCA -CCAAGCTGGATGGCCAGGATTCAGTGACACCCACCCACCCCAGACCCACATAGTGAAAGG -AGAGAAGCAACTTCCAAAATTTGTTCCCTGAACTCCATACATGCCTTTATGCATGCAACC -GTGTACACACACATACACACTCTCTCTCCATAAATACAAAGAGATACAAAATGCATTTTC -AAATATAGTGAAAACTTTAAAGTATGTATGAGTGCATATTCAAGAGTGTACAATCACCAT -GCCGTCTGACTCAGCAGCTTGAGAGTGCACGGATTCTGGTGGGGGCCATGGTTCCTGGGA -TTCTGCCATGGATACTGAGGAAAGCCTGTTCCCGTGGTGAAGGACCCCATCAGTGACACT -TCTCTGGAGCTCTAGGAATCTGTATTGAGGGCCTTGCCACAGCCAATCCAGAGACACTTT -CTGATTCCCAGCATTTCTTGCTTCCCTGAGCTGTTTCTTCACACTATTTCTATTACTATT -ACACATGTATGCAAATGCAGACATGAGACATATTTGGGTTGAACATATTTCCCTCCCCTG -TGGTTTCCAAATCTCTGAAGTGAAGAATTTCTTAGAGCTACACACAATGAGGAGACACCT -GGATGTGGTAACATAAAGAAGATATCCTGTGCAGCATATTTAAACATTTTTAGCACATGT -ATGTAATTATTTGTGTATGTACACACACACACACACATATGCATGCATTCTTGTAGATGT -CAGAGGACAACTTAAGGGAGTCAGCTCTCTCCTTCTGTCAGGTGGGTTCCAGGGATTGGA -CTCAGAGTGTCGAGCTTGGCAGCAAGATCCTTTGCCCACTGAGCCATCTCACCAGCCCAA -GCAGTGCATTTTTAACCACACACTGTATTCCAGCAGTCAGGCAGATGTGCTAATTGAGTA -TGTGGGATTGTATGAGGTAAAGGGAACCTTTATTAAAAACCCAACAAACAGCCAGCCTTT -CACTCTGATGTGCCCAGTGTCTCATTGGGCATATCGTCCTTCACAAAAAATAGAGTTCAA -TGATGGGAGAGAAATGTAAATCAAAAAACATTGTCATTCTGCCTCTTGCCTCAAAGGGAT -GTTGCTGGTTTATGATTTATTATCAGTAAATGTTTAATTTGTATAAGTTTTATAAGATCA -TAACCAACAATAGAAAAATAACCAGATTAGTAAGGTAGGGGTTTTTGCACACACAAGTGA -ATTTTTGATTGATAGTAAACTTTGGCATTGGAGGGAAATCTGCACAGGTTGGCTGTGTTC -TCTTCTGGCTCAGTGGTCCAAGGTCAAGTCATCCTTAAGCTTTCCAGAAAGGATGGGGGA -ACCAAGTGGAAGGCAACGAGCACAGAGCCAAAACCAAACACAGCCAAGAGGTAAAAGGTG -GAGAAGGCTTTCATATGTGCAGCAGTGACTAGGGCTCTTCTTCTGGGGACCTGGGCATGT -TCCGATAGGCAGGCATATTAGGGCATGTGTGAATTCCTGAGCATGCTCATTCCAAGGTCA -TAGTTCAAGAAGAAAAGGTAGACACATTTGGGACATGCTTTACTCAAAGATCACGGAGCT -CATAGTGAAATGGTGACAGGAAGGCTCTGCACATGCCCAGCTTGCTTCATAAGATGGCAC -CAGGAGTGCCCCTGGGCAACGCTCAGCTTCCTCCAAAAAGCTTTAACTGAACAAAAAGAG -AGGAGTCTTAAAACATGTGTTGATATAGGAAGTAGCCAGTAATGGTGCCTGCCCCACTTC -ACAGTTAATAGAAAGAAGGACCTGTGCAGGCTGGCCAGCCATGCCCCAAGGCAGACATGC -AGGCCTGGCTAAACAGAGACCAGTGCTTGTACACTCTGTCAGAACCATCTTTTAAAAATG -TCTTCCAAGCTCCTGCGCTATGCCAGGCTCCTCCTCTAACCTACAGCTCAGAACAAAACA -TGCCCATATCCAACTCTGGAAACTTCCTCCTGAAGGGACCCAACTACACAGGAATGAAAA -CAGAAATCCGTACTGTGTAAGCTGATGCAGCAGAGAAAATAAAACAATCATAGAGGCTAG -ATGAACGAGGCAAGAAGAAGGATCCTGTTTACAGTGGGCAGCCAGGGAGCACTTTTCTGT -GAGAGACATTTTTAATACACCAGGTCTTCGTGTTTGCTCAGGAAGCATTTGACTAACTGA -GCCCTCTCCACAGCCCCTGCCTTGTTTTGTCTTACTGAATGTTTGAGACAGGATCTCACA -TAGCTTAGGCTGGCCTTGAACTCATATGTGGCTAAGGATAACTAAATTCCTGATCCTCTC -GCCTCTACTTCCCAATTGCTGAGATTAAAGGCATGTGCCACCATCTATACCATGTTACCT -GGCTTCTAATAAAGCCTCTATATGGTCTGCCCAACTCTGCTAAGTTTTCTAGTTAGAATG -AAAAGCATATGATAAACATGAGGTTGTGGTGACATAGGCATTGAACTCATCCCCTGCTTT -GGAGATGTGTGTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATGTATGAACAGCAAT -GTCACCTTCCATTTATGAGAAGAAAGGCCTGGCCAGTAGAGTTAAATGTGAAGTGTTACA -CCGTGTACTGGCTGGGTTTGTATGTCAACTTGAGCTGGAGTTATCACAGAGAAAGGAGCC -TCCCTCGAGGAAATGTCTCTGTGAGATCCAGCTGCAAGGCAATTTCTCAATTAGTGATCA -AAGAGTGAGGGCCCAGCCCATTGTGGCTGGTGCCATTCCTGGGCTAATGGGCCTGGTTTC -TATAAGAAAGCAAGCTGAGCAAGCCAGGGAAAGCAAGCCAGTAAGTAACATCCCTTCATG -GCCTCTGTATTAGCTCCTACCTCCAAGTTCCTGCCCTGTGTGAGTTCCTGTCCTGACTTC -CTTTGGTGATGAACAGCAATGTGGAAGTGTAAGCTGAATAAACCCTTTCCTTCCCATCTT -GCTTTTGGTCATGATGCTTTGTGCAGGGATAGAAACCCTGACTAAGACAGACCAGTAGTG -TAGAAGAAGCAAGTGTCACACTCAGGACCCCACCCCATGCAGAGGCTGAGCTCTGTTCTT -TGGCAGGGTTTTATTGACATCTGAAAACGCATGGAGCCATTTCTCTATAGATTTGCTGGC -TATTCTCTTAAGGTGAAAAGAAAAAAATTAAGTATCTTCAAGGAAGCAAATTCACTCATG -CAGAGAAGCAGAGCGAATGAGCTCACCCGTGGAAAGTCTCACTTGACATAGGCCTTCCGT -GCCACACACCTCCCCCGTCCCCCGCCATGCCGTTTATTATGTGACCAGGTTGCATGCTCC -TCATTATTTCTTTCAGGAAAAGTGCATGCTTACTCCAGATTATTTGCATGGATTGAGTGC -ACCTTTACATGCCTTTTTTTTTATGATCCTTGTGATGGGTTGTAATACTGAATGGCAAAT -CAATCGTGCCTTTTGAATACAGTCTACTTATTACTGACAATTACTGCAGGCTGAAGAAGT -CATAAATAGGACCGACATGGCAGGAAGAAGTGACGTTTCTGTCGTGTGCCTCCTCGTAAT -GATTCCGTTTGGTTCACCACCTCCCAGAGAGAGGAGAAAAATTACAGAGTGCTGAAATTG -TTGGTTTCTAAATAATTTTTAAGTGGTGTCATACAGTGCTGATTTTCTGTCCTGCTTGGG -CATTTACTAGTCAGAAGCAGTATGATCTGGTTATTAAAGTGGTAAATCTGGCACTTTACG -CTCAGCTTTGTGGTAACTTAAGGCCGGTGAGGCATTTTGCTCTTAAAGTGGAGTTCTCGT -GGCTGATGGATGAAAACCATTTTGTCCAGTCCCATAAAGCAAGCAACCATCTGTCTATGG -CCCTGTGCTCATTTTTGTGCAGCCTTGAACAGTAATCAGCTTTCTTCTAGAAAATAAAGA -GATTGGATCTAGATTTGCCTGGCTCTCTAAGTGTTCATCCATCTTAGGGTCCTGCCCAGC -CAGGGGCCTCAGAGAACATGACCTCTCTATTGCCACCATACCTTGCTTCTCTCTGCTTCA -CCTCATCCTCACCAGCAAAGGGCAGTGAAGTTGTCCCTGTCTTGTTTAGCTTCGGCTGTG -TGCCGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTTATCACAGAGAGAGGAGCTTCA -GGTGAGGAAATGCCTCCATGAGATTCAACTGTAAGGCATTTTCTCAATTAGTGATCAAGG -GAGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGGTTCTATAAGAGA -GCAGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAAGAACATCCCTCCATGGCCTCTGCA -TCAGCTCCTGCTTCTTGACCTGCTTGAGTTCCAGTCCTGACTTCCTTGGTGATGAACAGC -AATGTGGAAGTATAAGCTGAATAAACCCTTTCCTCCCCAACTTGCTTCTTGGTCAAGATG -TTTGTGCAGGAATAGAAACCCTTACTAAGACAGGCTGCTAACATAAAAGCCTGAGCAACT -CAAACAGAAGGCATTCTCACTGCTCTAAGGGTCCAAGATGAAGACATCAAGACGCCAACG -GATTTGATTCCTACTGAGGGTCCTCTCCTGGCTTACGAATGGCTGTGGTATTGGTTTGTC -CTCACTTTGTGCAGAGACTGAACTCTGCTCTTGATTTTTCTCCTATCCATCCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCGTTCTTGCTCTCTGTGTGTATA -TGTTTGTGTATGCATATTCATGCACATTCATGTGTATGCACATACATGTATATGTGGACC -TGTGTGTGTGTGTGGATATATGTTTCTGTGTATGCACCATCATAACTGTGTGGACTTGTG -TTGACATGTGTACACATGTATGCAGAGGCCAAAAGGCAACCTTGGGTCATTCATCACAAG -TTACTCACCTTGTTTATTTGAGAGCAGATCTCTCTCTGGCCTGGGACTCAGCAGATAGGC -TTGTGTAGCTGGCCATGAGCCTCCGGGGATCTACCTGATTTGTTTTTCCAGTACTGGGAT -TATAAGTACAAGCCAGGCTCTTTCACATAAGTTCTGAGCATGTGACTCAGGTCTTATGCT -TGCAAGACAGGCAAACTACTAACTAAGCCAAATAAATCGCTAGATCTTCTCCTCTTCTCT -TGTAAAGGCCTAAGTCACATCCTGAGTTCTCACCCTGATGAACTAAATCTAAATTCATGT -CATCACATCGAGGGTGGGATTTCAGCATGAATTGGGGGGTAGCACCAACCTCCAGGCCCT -GGCAGCAGACAGGGATCAAAGAAACCACAAGACAGATCTACACAGTGTGCCTTAAGAGTT -CTTGCTCCTGTCCAAACCACTGCTTATAGCCACCCGGTTTCCTTAAGTGTTAAAGATGGA -TTTTCACATGACTGCCATGTACTAAATGTGTCCCCTCCAAAGTCAGGTCAAGGCTCTAGT -CCCTCATAAATAGGATCATAACCCTATACAAGAGATCCCACCCCCAAAGGGTCCCTTTTC -TCTTCTAGCATGTTGTTCTCTTCCTCCACAGCAGGAAGGCAACTGTCTACACGTGGGAAG -AGAGGCCTTGTTAGAACGCAAGCAAGCTTGCACTCTGAGTTCAGACTTGCACTCTACATA -GCCATAAGACTAAATAGCTATTTAAAATTTGTATTTATGTATTTGGAAGGGGTATGTATG -GGTTTTGTGGAGCATATTCGGAGGTCAGAGGATAACTCGTAGGCATTGACTCTGTCCTGC -CATGTGGCTTCTGCAGACTGCACACAGGTCACGGGGCATGCAGGAAGCACCTTTCCTCAC -TAAGCCATTTAGCCAGCCCTCAGTGGCTATTTTTTACGAGCCACCCAGCCTATGTCATCT -TATTATGGCAGTCCAAAGTAGCTAAGTTTACTAAAATGGGATATGTTGACAGGCATGCTT -TTAAGCATTTATTGGATGAAAGTTGCCCCTCTAGTACTGTTGTATCTGTGCAGAACTGGA -CACACTTAGGCTTGTAGAAGAGTTCAAAAGACAAAACTCAAGTTCAAATGCAGAACATAA -AAAGTGACTGCTGGACCCAAACAAATACAATATGTGTAAGTGAGATGAACAATCTTGTCT -TGTATAAGCTAGAGTCTCTTGGGGCATAGATTCAATACAACCTTCTTTAAAATGCTTAAG -ATTTTGGAGTAGGTATTTTCCCCTTACATTATATTACATAGCCTGCAGAATGCAGAATGC -TGGTCATTTGAAGTATTTTCTTAACTCTAAGTCTAGTTATATGCATCTTTAACATAGCTG -TATGTAGATGTATTTTTTAAAAGTTCAGGAGATTTCTGCATGTGCTTTCCTCTCTTGGAT -CCTTATTTTCAAATTATTCATGGTGTTACTACCCAGAAATAAAGTAGAGCATGTAACTGG -AAAATACAAGAGTCTAGTTACTCATCAACTCATTAGTGGGATGATCGATGAGTGGCTTTC -TATACAGAACGATACCCAATTGGAGTGTAAACAAAGTCATAGACATATGGCCCGTGTACA -GCTCATCATGCTGTGACAGGGCTTCTCTTCTCTGTCTTTTCTGCTAAGGAAACTCCCCTA -TCTTTTGAATGCCATTCTGGATGACATCTCTGAAGCTCTTAGGTCTATGGAAATTGTGAC -TAAGTGAGAATCAGATGTGGGGAAAGTGGATGATGTACTGTCTTGCCCTCAATAACAAAC -TAGATGTTACGTTAGAAATGAAGACAAATCTTTAAGGCCTAAAAAAGATCTCTGAAAGCA -AAGAAGTCTAGGATAGACTCTACGACTACCGTAAAAAATGACTTGGAAAGAAGGGAGCAT -TAAGAAATATTTAAATATTTGAAATCCTCATGAGTGGGGGATGTCAAGACAGGGTCTTTT -TTGGCAGGAGGGTGTAAACCAATATATTTATTGAATACTACAGACAGATAATAGGAGTCC -AGATTGCAAAATATGGAACAGTTCAGAAATTTGCATGTCATCCTTGCTCAGGGGCCATGC -TAATCCTCTGTGTATCATTCCAATTTTAGTTTATGTGCTGCCAAAGCGAGCACTCAAAAC -AGGATCTTATTGTGTCATGCAGTGGTGTTGTTTGCGTGTGACCTGTCTCTCACAGGCTCT -GCTAGCATGAAGTCTCACTGGAGGAAATGAGTCACATGTGTTGGGCCTTGAGGTTCCTTA -GTTCAGCCTGTCATCTCTCTCCTCTCCACACCCATTTTTCTGCTTGGTATTCGTTTCCTG -CGATGGTGGGCTTTATCCCCTGAAACTCTAAGCCAAGAGAAAACCTTTCTCCCGTAAGTT -GTTCTTGAAAGGCATTTGGTTACACCAATAAGGAAAAGGTCACTAATATAGCATCCTAAG -CTGTTTGGACCATAGATGCCAAGGGCCATTTATTCTTGCAACAAGAGTTGATTGGCCTGA -GTCTGTGCCTGGTACTAGTACTGTTCACAAATCTGAAGATGGACAGAGAACAAAACAGAT -GAAAACCATCCCTCTGTGAATACCCTTGTCTGATACATGGAAACATACAATCTAAGAACA -AACAAAACAGTGTACTGAGGGGACAAAAATGAAGCAGAAAATAAAGCTAGGGCAAAGAGA -GAATGTGGGAGCCATGGTAGGTGGAATGTATCCTTCACAATAGCATGGCCAGTCAGCCTC -TTATTGGAAGAAGTCCTCTGGGCCAGGCAACTGTCCTAATTAGGGCCACTTTGCTGTGAT -AAAACACCATGCCCAAAGAAAGTTGTGGAGGGAAGAGTTCATTTACTCTTCTAAATCAGT -GTTCATCACCGAAGGAAGTCAGGACAGAAACTCAAACAGGGCAGGAACCTAGAGAAAGAA -ACTGACTTAAAGAGGCCATGGAGGGGTCCTTCTTACTGGCTTGCTCCACCACGTCTTGCT -CAGCCTACTTTCTTATAGAACCTAGGACCACCTGCCCAGGAATGGCTCCACCCACAGTGA -GCTGAGCCCTACCCCAGAGCCTTAGGGAGGCATTTTCCCGATTGAGGTTCCTTCCTTTTA -GATGACTTTAGCTTCCTTCAACTTTACATAAAACTAGCCAGAACAGTAATTGTAAGTAAT -TGTTCTTTTTTAGTATTTTGTAGTTTACAGTGTATCTGTACTCTCTACCTGTGTAACCGT -AGCATCAGTGATAAAACTTTCAGAGCGTTTTGCTCTGCAATCCCTGTAATGACATTTCAG -AGTTTTATGCCCATCTTAGCAGACCCAAGGCTTGGTGCCTTGCTTCATGTTGCCAACTGT -TGCTTTGCCCTTTGGATCAGCACTTTACAGAAATGTTGCCAGATTTCCTATAAAGGGTTG -TTGATGGCGTGCACTTGTGTGTGTGTGTGTGTTTGCATATTGTTAAAGGATGATACACGG -TGCTGATTCTGGCAGAATGAAGAGTCCAGCATTACCCAGTTTTTCTCTTTTGCATTGTAA -TGCTAACCACAGGTTCTGTTTACACTTTTACATTTTATTTACACTATTTACATTTTTTAC -ACTTTTATTTACACTATTTACATTTTACATTTTGCATTGTAATGCTAACCGCAGATTCTA -TTTACACTTTTACTCATCCCTTGGGGAAAAACCAGTGCTACCAAACAGTACCCATAAACA -TCAAACTCCACGACAGAGTGAATTCTGGTGCAAGCAGGGTTGATACAACAAACTCTCTCC -ACACTGCTAAACAGAGAAAATGGAAGATCTGGGCCATAACCAGGCAGTGGTGGTTGTTGG -TGGATTGTATAAAATTTAGGATATTTGTATGTTTCGAATTGACAATGAATATGCTGTCTA -GGCAGTGATTAGAACTTAATTTCCCCATTGGATATTCTCTCCAGGGCAATAAAGACAAAG -ACCCCTAAAATCTAGATATGAAGTGGACAAGACTGAGCCACATGGCAAAGGAAGAGTGAA -GCCTAGGAGCTCAGGGTTATCTGGCAGCAAGGACTGACCCATATGGACCTAGGAAGGCAG -AAATTATGTCCAAGGTACACAGTCTACAGTGGGTACCAGGCAGACTGGAGTAGCCCCAGA -GACAGAGCTGAAGGCCTCTCTGAGACACATCAGTGGGGAGGAGACATATAAGATCTTCAA -AAAGCCTTCGTGACAGATCTAAGGGGGAACCACACTGAGTCAGGGAATTATAGAATACAC -AGGGATGACTTCCATTTTGAAGAGAATTTTTCTTTTCTACTTGACCTGAAGTCCATGCCT -TCAAAAGTGGCGAGATTCAGACAATCTCGGGTTTGTTCTCCGAACACAGATTCCTAGTGT -TGGGAAAGCACAGTGCCTGAGCCAGCTGCCCTCCTGGGACTTTTTGTTTGCAGCATCTGC -TATCTGACTTGAGAGCCAGAAAGAACATCTGGGTCGGGGGTCCAAGGGCCTGCAGGAAGT -AGGGGTTCCCACCACAGCAGAGTCACAGGTGACAAAGCCCCTGGAAAGGAACTTTCCAGC -AATGGAAATTGTTCCCCACAGAAAGATATATACCTGTGACACATCAGAACTGTACAAAGC -CCACCCTGCAGTTGCTATGAACTCCACCCTCTGTAAATCCCCCTCTCAGGTACCTATCCA -CCTGTGCTGGCCCTCAGGCTCAAACCAAGAACAAAGAACAACTCTCTAGGTAGCTTGAGC -TAGTGTTCTCTCTGTTGAGTCTAAGCGTTGGGAAACTAAATACCATAGTCCCATGAACCA -TCAAAATTGGTCCTGGATGTGTCCCAGCCATAATGGTTGTCACCTTGATATAGCTGGGTT -TCATCCCCTCTCCCAGTGCAGTGCAGGGAACTGAACACAATGTAGTACCTCAGATGCGTT -ATGGATAGCAGGGTCTTATTGAACACGATGGAACTGTTATCATCTCATTAACTCTGTGGG -TGGTTTATTCCATATTCCAATGCTGCTTTTGGAGGTTGATCATTTTAGGCCCCTAGATTC -TGGCCAATGACATTCAAGTTCTTTAAAAATCACTAACTGGCTGGGCGGTGGTGGCGCACG -CCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGCGGATTTCTAAGTTCGAGGCCAGCCT -GGTCTACAAAGTGAGCGCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTTGAAAAA -ACCAAAAAAACCCAAAAAAAAAAAAAAAAAAAAAAAAAACCAAAAATCACTAACTGCTTG -TTTGCCCTATAGATGTGTGCTTCATTTCATCAAACCTGTATATCATGCTGTCAAATTTCT -CTTTTTCTCTCTTCTAGTTGTTTGGCTCCTTTTTTTTCCACTTTTTTTTCCCTATGTGAA -CAATTTGATTTGTAAATTTGGCCAATGGCTTGAAACAATATTTATCAGTATGTATCAGCA -CACAGCCAGAGACCAGTAGGGCTTTCTTTAAATGAGAGCTGTTGCTCCTACTAATATTAC -CAGACTTCACAGATTGGCCTTGATAATTAATAGTATTCATTCATCATGCTGCTGCTATTG -GGAGCATCATTTGTCAGTTATTACTTTATATTATTTTCTTAATTGACTCTTACAGGTGCT -TTTTTGAGACAGAGTTTCACTATACAGCTCAGGCTATCCTAAACTCATTATATAGCCCAG -GCTGTCCTCAAACTTGCAATCCTCCTGCCTGAGCCCTCGAATTACTGGTGTGTGCCTCTA -TGTCCAGGTTATTAGACATTCTTTATGTGTGGTTGTGCTGCCAGTTACAATCCCTCCATT -GTAAACAAATAGTTTTTGGTTTGTCCTCGAGTATTTCATGAGAAACTTTACCAAAATCTC -TTACGGAAACCAAAATATTTTCTTCTCCATAATCTTAACAAAAAGAAAGAGGTCCGTGTG -GACCCCAGCTTCAGATGACCAAGTTTTACCATGAAGCAAAAATAAAACAAAAGCAAAAAT -GAGAAGCATTTGGCCAAGCCTTCCCACCCGCGCCCCCCCCCCCCCCCCCGTTTATTTTTT -TATTTACTTTACATCTCAATCTTGGTACCCCTTCCTTTCCTCCCAGTCCAACGCTCACAA -ATCACTCCCACCATTACCCCTCCCCTTCTCCCCAGAGAAGGAGAAGCCCCACTGGGTACC -ATACCACCCTGGGACACCAGGTCTCAGCAGGACTAAGCCTAGCATCCTCTCCCACTGAGG -CCCAACCAGTCAGTCCAGCTAGGGAAGGAGATCCAGTGACAGGGAAGAGAGTCAGACAGA -CTGCTCTGATTGTTAGGGGACCCACAAGAGTGAGAACAACTGCCCTAACTTTCATCAGAT -CCTCAAGTCCTCCTCACTTTCACTCTGCCCTCAGCAACGTGAAGACCCTTGCATGGCCAG -GAGATGACGTCACATGGCAACTCATCTTTACTTAGACTTCTGCAGGTGAAAATATCAAAA -ACATGCACCTTCTAGCAAATGGAGAGTGAACTCAACCCTAGCAGTACAAAGCTGTTAACA -CTCCGACTCATAACACCATGTGAAGTTGTGCAGCTGACTGTGGGAGTTACAAAAGAATAA -ATAAATAAAAATAAAAGAAGGCTTGTGCCTTTAATCTGAGCACTCAGGAGGTAGAGGCTG -GCAGATCTCTAAACCCCTGTGAGTTTGGGGCCAGCCTACTCTATATAGTGAGTCCCAGTA -CAGTTAGTACTACATAGAGAGACCCTGTCTCCAGAAAGAAGAGAAAAAAAAACATTTACT -AAATTAACTGTTATACATAAATATTATAAATGCATAACAAATTATTTACTAATAAACAGA -AAAAAAGAACTAAAATCATTTAATTATGGAGAAGGAATATTTTAATATTTCCTACCACCA -TTCCCTACATGTGAGAGAAAACACCCATAGTTTTGCTTTGTACTGAAAAGCTCACACGCG -ATACTTTGTGAGACCTTCTTCACACTCTGTGTTTTTATCTGTGTTTTTCCAGGCTTTAGT -TGGGTTCTTGGTCTGTTTGTACTTGTTTTACCTGACATTTGCAAACTCCAAGTGGCCCTG -CCCCTGCCCATGGGTGAGGGAAAGGGTGTGCTTGGGATGCTAATTTTATTTAAGTTTTCA -TTGTCTTACACACTTCCTTAAAAAAGATGAGTTTTCAAACCAGAATTTTTTTTCTCCACA -AAACTCCCAGAGGTTTATATGTCTGGTATTCTTGGTGAATAATACAGCCGTTGCTGGCAT -ATGTAGAAGGCAGAACCATTTGACATGGCTATGTACAGTGGGTGTTCAACAGCACCATAC -ATGATTAATAATTGGTTTAGGATGATGCTAAATACTCAATAAAACATTCGTGTATTTCAC -TGAAAAAGATATATCTCTTATTTTTCCACTAAGCCTTTGAAAAATCAAGATATATTCAAT -AATTTAATCATCCTAAATGAGACAAAAAATAGGGTGGGAGAGAAGAACCAAAGGAGAAAA -GGGAGGGAGGGATAGAGGAAGGGAGGGAAGGAGAGAGGGAGGGAGAGGGGAGGGAGGGGG -AGGGGAGGAATTACCATTTTGTTTTCTGTCTGATGGAGAACCAAGTTAGTCTGGGTTAAT -TTGTAAACATTGCAAAGCGTAGTAGCTTAAATTAGCCAGCATTTATTGAGCTCATGATTG -TGAACGTCCTTAATTTAGGCTGTGCTGGGGATAGTTCTGGTCTGGTGCCTCTGTGATCTA -CTGCCAGTCATACTGGCGATTTAGGCTTTCTTACCTCCTGGAGCCTCTAATGAATAACCA -AGTTGGGGAGATATCAGCAGCCGGCTGCTAGCCAGGATTCCAAGCCTCAGACGGAAGGAT -GAAAGGCTTTTATAGGCCTAGATTCTGAACTGACAACATTGGTACTTCGTCCACATTCAT -TGACCAAGGAAAGTCAGAAAAACAGTATATATTCAAAAAGGATGGAAAAATAGACTATAT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGATTTCATAG -TTTTATTACAAAGGGCATAGAGTTGGAGGAGCAGGGGACTGTGACCACTTTTTGGATACT -CTGGAACATCTTGTGATTGTTCCAGAATGTATTAAAGGTAGGTGTGGTGACGCACGCCTT -TAATCCCAGCACTTGGGAGGTAGAAGCAGGCAGATCTCTGAGTTTGAGGCCAGCCTGATC -TACAAAGTGAGTTCTAGGACAGCCAGGGCTGTACAAAGAAACTCTCTCTCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCACACACACACACACACACACACACCAGAAACTGATG -ATCAACCAAGAACTTTACAATTTTCTCTTCGGACAGGAGTTTTCATGTTTCTGGGAGTTA -TAAAATTGATTTTACAGCATGAGGAACAGTTCTGGGGTGGAGCCTAGGGATTGTGCATAT -TAATCAAGTGCACTACTGAGCTACATCCTTGTTCTAAGGGTGACCTGAAAAAGCATGCCA -TGTAATTATTTGTATTCTTAGCCAGGACAACCTCCTTTTTAGTGCCATAAGCAAGTAGAT -AAATAAGACAGGGTTTTGTCCTGAGTTTTGTGATAGGTTTTACTTCACCATTGCAAGAGT -GATGGAAAAAAGAGTTGTTTGTCATTGTTTTCCCACCAGAACACCCTATAATTTAGGTGT -GTTGGCAAATCCATAATAACAAACCCATGTCTCAAATAAGTGCCAAGAATAACCAGTACT -GCTTATCAGGAGTTCAGTGGTCAGAGTTTTCTAGTTGTTACTTTATGTTTCATTCTGATC -TCAACTGTTGCTTATACATGTTTAAATTAGTTCATTGTCTGTGGTAAAGAAAGAAAGATG -TTGTGGCTGTGAAAATGGGGGCTTTCAGGTGGTGCTGATGAGAATGGAAATAAGATCAAT -CATTGTGAATAGCAAGCTGGCAAGCCACATACAATACAGAGAGCAATTCTATTCCTAAGT -AATTACCAATGAGAGACTCTCACACCGTACAGAGGAAACTCACAAAGAGGTCTCTTGGAT -TCTTTTGCCCATGTGTCTCCTCCCAGGACATAGTTAGTGAGCATGTGCAGTGTCTGATAT -GATAAACAACAGGGGACACAGTAAGCAGGAATCTTTCTTCTGCAGAGTTTACAGTCTAGT -GGAAGGAAATAGAAAATGAGCAAAATGAAAGGGAAAGATTCTCCCAAGTAAATTGTTGAT -AAATGGTGTGAAGAAAAAGAAAAGAGAAGAACAGGAAGTCATAAGGAGAAGGTTAAAACT -TTAAATACAGCATCCTGGGAAGATTCAACTGAACACATGGTCACAGTTATAGATTCAGGG -TAGGATAGATGGCTCAGTAGATAAGAATGTACACTATTCTTTAAGAGGACCCAGGTTCTG -TTCTCGGTGTCCATGTTGAGTGGCTCATAACCACACATAACTCCAGCTTTGGGAGAGTTC -AACTCCTGGATTCCATGGGCATCTGCACTTATGTGCACATATCCACACACTTTACACATA -ATTAAAAAAATAGTAGAGTTACAGATTTGGCATGGAAACATATTTATTTCAGATTTTTAA -CATGCAGTGAATTTTTGTCTTTATAAGTACATACCCTATGACACTTGGGGCATACAGTCC -TATCAACTTCAGTGTCAAGTGAATGAAAAATCAAGTCATGGAACAGATTAAATCCATGCT -GGGAAAATGGGTGGATATCTGAGAAAGTGGGAGGCAAGCATGGCAGGCAGAGTGGACAGC -AAACACAAAGATGACTTACAAGAACTTGACTCTCAGAGAGAGAGAGAGAGAGAGGAGGAG -GAGGAGGAGGAGGAAGAAGAAACCACAACCACACACACAAAGAACCTAAGCTCAGTTTAG -CTGATGAAATCTATATATTAATGAAGTATTAATGAATCTCAAAAATATTTTGTTAAATGA -ATAAAAGATGGAGAGAGACAATATGTGTTGGCAGATGTTTTGAAAGGTTTATAAACTCAA -AACATGTGTGCTATTTATGGCTGTATATTTATATGGTCAGAAGATAAAAATAGATTTGAT -AAATACCATGTCAGGGGATGGTAAGATTATGGGGAGGGGGGTAGAAAGGAGGAGACTTCC -TTCTCTTCTTTCTCTAAAGCCTAAGGCTATATATATATATATAGACATAGAAATTAAAGA -AAAGGAGGTCAGGCATGGTGGTATGCACCTGGAATCCCACCAGTTGGGAGACTGAGGTAG -GAGAACCCTGAGTTTGAAAACAGCTTGAGCCACATAGGGAGACACCCTTCCAAAAGAAAG -GACAGAAGGAAGGAGGGAGGGGGGAGAGGGGAGAGGGGAGAGGGAGGGGGGAGAGGGGAG -AGGGGAGGGGGAGGGGGAGGGGGAGGGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGACT -GCGAACTTTAGGTGCTTTTTGTACTATAAGGAATTTGGCTCAGCACAGTGGGAAGTAGCC -TCTGGCTGTGTGCTTGTGTGCTCTGCAATAACCCAGGTGACAGCTGCAGAGGAGGGTGCC -TGTGGCTCCAAGAGGGAAGCTCTCTGTTCGAATTCTGAATGTCCACAGGTTTACCTGGAG -GCACAGTCTAGGCAAGACCCCTCCCCTGGGCCGGTTCCTCCCCTGGCAGGTGCCTGTAAG -TGTCAGAGAGTGTCTGGGCGGGGAATAGGGAAGAGCCCTCCAAGTGCTGAGAGCGTCTGA -TGGCTTTCATTTTCTCTGCTCTGAATTCTAACCAGAAATGAAGACTGAAACTTAAAACAG -TAAGTCCCGCTTCTGTTTTACGCTATGGACATTTCTGTTGTTAACCTGAACCTAGTTCTG -CTGTCAAGGACACAATGGGGCTCCGTGGGGCTTCCGACTCTCTTGCTTGTTTGTTTAGTG -ACTTTGAACTACTGGAGTCATAGCCATTATTAGAAACCAGCAGGTCACAGATAGGTTTGT -GTATGCTACTGCACTTTGGGAGTGAATGCTGAATGTAAATGTCGTTACACCCCTGACCCC -CACTTGCTTGGAACCTGCAGAAAGATAACCTCATTCCCGGATTGTTGAACAAAGTCAGGG -GTCACTTAAGTGGACTTGAGTTCTCTCCTAAGTTAGTCACAGACAGGCTGGACGAGGGTG -CTATAGCAGGAAAGAACACAGCATACTCTTCAGAAAGAAGGGAATATAGGGCACAGTTAT -TTAAGCCTCTGATATTTCCTTTGATTTATTTACAGGATTTAACTCACCGGGGTCTTGCTA -ATACCTAGAAGTGCTCACACATAGGGCGGAAGCGAAGCATTGGTAGCTACTGGGTAGATG -CTAGGACACTGAATAAGAACAAAAACTGCCAGATTCCTGGCCCCCAAGTTGACTCACGCA -TGTAAATAAGAGTACCAGGAGCAGATCTCTTATGAAATGAATGCTTTGTTCCAAAATCTC -TATATACAGTATGCAGTGCAGCACTCATACAGCCTCCTGAGGGGGTGGAGGGGGTCTACA -GCTCATCAGCAGAAGGGTATGAGACTAACAAAGAATTGGTCTCTGGCTCAAACTCGGCTT -CTGTTACCACTACCTGTACTCCGAAGCCTTGGTTCTAGAACAATTGTTCTCAACCTCCCT -AATGCTTCAATACCATTCCTCATGCTGTGGTGACCCCCTAACCGTAAAATTGTCTCCACT -GCTACTTTATAACTTTACATTTGCTATTGTTGTGAGTTATAATATAAATATCTGTGTTTT -CCAATGGTCTCAGGCAACCCCTATGAAAAGGTCATGACCCCCCCCCCAGGAGTCAAGACC -CCCAGGTTGAGAACAGCTGGTCTAGCAAGTAGATTATGATACCAGCATCAGCTTGCTAAG -CAAGGGAAGCCCTGCAGGAAGAGACACGGGATTCTGTCAAAAATCAAAACAAGCTATGAG -CGATTGTCTTTCAAACCTCTAAGTGTACAGACAGAGTTCCCTGAGATGTACAGACTTCGA -AATCTGGTTAATTTTGGTGTGTGATGCTTACTTTATTTGCAAGTTCCTTGATAATAAACA -TTTATGTCAAAATTAATATACAGCAAAAATTATGCCATGCTACAATGAACTCAGAAGGTG -TTGGCCAGCTTCATCTCAGCCGATCCATGTGTTAATTGGCTTTTTATTAGTACCACAAAA -CACCTGACAGAAACAACAGGAAGAAAACTGATCTTGCCTCACAGTTTGAGAGATTTTAGC -CACATAAGCCCCATCACCCGTAAGCTCTTGGTAAGGCAGAATCTTCTAGAGAAAAAGGAA -TGGCACACTGAAGTCTTTCACCACATGGCAGCCAGGAGGAAAGGGCCTCCGTAAGATAGG -TCCTTCCTGCTAGGACACCCACCCCAGTTGCCCACTTCCTCTTGCTGGGCCCCGCCTCCC -AGCTTCTGACATTTCCCAAAAATATCACAAGTTTATGAATCCATCAGTGGACTGAGGTCC -CAACCTCATGATCTAGTCTCTGCCTATTTTTCTTACAACTAAATCTTAAGACCTGAGCCT -TCAGGGACAATCGTAACACTGTCATTGAATGTGTCACTGTCCATTCATGTGACAGTGACA -GACTGACTTTAGGCTTAGGGTAAAGGACTTATTTTGGCTCATGCTTTCTGGAGGTCTCCA -GCCATCATGGTAGGGAAGCTGTCGTGACAGGAATACCTCCGTCCCTGGTGGAGGGAGCCT -GCAGCAACAGCTTGCTCTCATTGGGGCAATCCTGAAGAAAGCAGAGAAAGCAGGCAGCAA -CCAGAAGCAAATATGATTTTCAAATGTTCAGCTCTAGTAACCTAGTTCTGCTGGCCAGAC -TCCATCTCTTAAGGTTCCACAGCCTTCAGAATAGCACCACAAGCTAGATCTAGACTGAGC -ATTTAAATCAGGAGCCTCGGGGGAAATTTCAGATTCAAACCATAACAGTGAGGACCACCT -CCAGGAATCTGCAGCACTTCCCCGAGGTGTAGGCTGGCTGTCATCCAGCTTTATCCTCAG -GCTTCTGGCTTCCGGCTTCCTGCTTCCTGCTTCCCAACCGTTCCTAAGACCCCACCCCCA -AACACCAGCGAGTGTCCTCACTGCACAGTTGTGGCTGACCCACGTCTCTCTTATAGACAC -CAAGACACTGAAACAGCACCCGGGCATGGAGCATTCCTGGAGACTCTGAGATCAACCCAC -CTCTTTGTAGGTGTGGGGTTTTGGCAAATTGCTAAATCTTTCAGAGCTTGGGTTTTTGGT -TCTGAGCAGTGGGAAGTGATAATTCTCTGTGTGACTGCAGTGAAGATTCAGGTAAAGTGC -ACAGTGTGCCTCGGGCCACTTGTAAGTGGTAGATACCACCATAGCAGTGTTGGATGTCAC -TCACAGTTAAGGCTATAACCACCTTCTAGCAACCTTTCTTTCTTCTTTCTTCTTTTGTTT -CTCCCCCACCCACCTCATTCCTTCTGTGTTTCTCCCTTTAGAAATTTTTATCATAATTTA -AAATTTTTTAAGTTCACACAAACATGTATTCTACATTGAACACATCCACTCCCCCATGTC -CTGGCTCCCCCTTTTCTCACCTCCCTCTCAGTCCCTGCTGTCCCCTATGACAATCTCTCT -TCTGTTTTCATGTCATAACTGCTGTATACGACTTTCTGTACCTATATAAAATCTAAGAAT -CACAAGTGATAAGAAAATTGAAATATTTGTCATTCTGAGATGAGCTTGATCCACTTAGTG -TGATTACCTCCAGTTGCATTTGTTTTTCTAAAAATGGCAAAATTTCTTTCTTCTTAATGG -CTGAAAAGAATCCAGCGCATACATACACACCATTGCCTTGATCCATCCTCTGTTGGTGGA -CACCTGCCTGGTTCCAAAGCTTAGCTCCTGTGAGCAGTACTGCAGAAGACGCTGATGTGC -AGAGGTCTCTGTGCTGTGTTCATTCTGAGTCTTTTCAGTAGATGCCCAGGAGTGGTGGGG -CTGGGCCAAACAGTAGATCTGGTTTTGTTGTGTTTTGTCAAATATCTTATGTCTAGTTGT -TTGTGTATTATATGTGTGAGGGTGGGCTTTTGCCATGGTGTACATGCAGAGGTCAGAGGA -CAACACTCAGGAAGAGATGCTTTCCTTCTTCTATGTGAGTGCCAAGGACCAAACTCAGAA -AATCAGGCTTGGCAGCAAATGTCATTAACTGCTGAGACAGCTCATCACCCCGTTTGTCTA -TCTGTCTGTCTGTCTACTTGTCTGTCTACCCATCCATCCATCCATCCACCCACCCATCAC -CTATCTGTCTGTCTGTCTGTCTGTCTACTTGTCTGTCTGTCTACCCATCCATCCATCTGC -CCACCCATCACCTGTCTGTCTGTCTATCTATCCATCTATCTGGGACTCCGCCACACTGAC -TTCCGTAGTGCCTGGACCAATTTATATTTCAGCAGCTCTGTTTATGAGTGTTCCTTTTGC -CCACAGCCTTTGCCAGCATTTGATGTTACTTATTTTCTTAACGACTGCCACTCCCACTGG -GAAGAGATGAAATCTCAGCGTACTTTGGAATTGCATCTCTCTGATGACTAGTGAGGCTGA -GCATGTGTCCATGGCTTTTGTCATATGTATGTCATCTGTTGAGAACTGTCTGCTCCTTTC -ATTGGCCCATTTACGGATTGCATTATGTGATCTCTTGTTGTTTGATTTTTTTATTTAGTT -CTTTATATATTGTGGGTGTAAATCCTCTTTCAGATGCATAGCTAGCAAAGATTCCCCTCC -CTCCCGAGGGAATTTTCTTTATAAAGAGCACAGAAGGTCTCCTTTGATGATTTATCCCCA -GGGGACTTTCCTTGTCTCACTTCGAATTTCCTATTCCACTGAGAAGTCAACCTTTTTTTT -AAATTTTAGAAATGGCCTGTAAAGACTTCCCAAAACACCAGTCAACAAATAATAATAGTA -CATGCAAGAAAAGCTCAGATGTCCAAAACCAAGCAGTAAAGAATTCATAGTGCTAATGGG -GGACTTGAAGATGTGTTTCAAAACAGAAGTGTACGTCCTCCATTAGGAAGGCTTTTTAAA -AGATTCCTTTTTCTTTTCAATTCTGTGTATGTCTGGGTGTGGTTGTGTGCACATGCTTGC -AGTGACCACAGATGCCAGCAGAGGGTATCAGACACCCTGGAGCTGGGGTTACCAGTGGTT -GTTAGCCACCTGACCTGGGTGCTGAGAACCTGACTCCAGTCTCTGCAACAGCAGTATGCA -TCCTTAAACGCTGAGCTGTCTGTCCAGCCCCAGGAAGAGTTTTTGTTGAGCCGCTACAAA -GTCTATCCCAGGTACTCCTGAAAGAGATAGCACCTAGTGTCAGGCTTGTAGCTGCCCCAG -TTCAGTTATGTTAAGTGGACCTACAACTTTTACAACACGAAGTTTCATGTAGACACAGGT -CAAGACTATTTCCTGCCATCCCAGACAGCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCT -CCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCCCTCTCCCCATCTCATTAA -CTGGATAGATTTAATTATAAAAATCTATTGGGTCTAATTATAAAAACAAAAACCTCAACC -TTTGCCCCCGCCCCCTATAAAGCAATAAAACAAAATTAAACACACAATATACAAAGTAAC -ACAGTTTCATGACTCAGGATACAATATATTTCTTAAAATAAAAACAGAGCACTATGGAGA -TTCCTACTTGCCACAAGACATTCCCAACAAAGAATAGAACTCAGATAGCCGAGAAGGTGC -TTAAGGTTAAGAGGAGAGAGGGTGGAGAGCACAGAAAAGCGCTTCCAGGGGTGAGGAGGT -TCTGGGTTGCCACTAAGGAGTGACTGGGCACCTGGACAGCACTGAGAGAAAGGGAAGATC -TCTAGCCCGTGCTCACGCATACAATGTGATATAGAAAAGGAGGAAGTAACAGGGACCTCC -ACGGAGACGCATTTCCTGAGAGGTAGAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGGTGCCCTCGTGAGTGTGAGATATGTATGTGGAGACCAGAAGTCAACATCA -GATCTCTTCATCAATTGTTCTCAACTTTTTGTTTAGCTTGGCCAAGTTAATACATATAAA -TACTGTCTCGAAAAAACCAATAAACAAATAAATACTGTACCTTGATCATATTCAACATAC -ATCACCACATCTCCCTCAGTATCCCCAATATTTCCACCTCCCCTACCCCCAAGCATCTCA -ATAGAGTTTGGTTGCCAGCCTAAGATTTGAGTTGATTAATACATCATCTGTGCAAACGTT -AGAAGTTATAGCTAAGTAAGGGATACTTGCTGATAATCTCATCCACTCAGTTTCACAAAT -GTCTTTGCCTTTGTTGCCTATTGTATGTAGCAAGGCATTCAATAACAAAATCAGTAAGTT -CTACTTGACTGGGAGGTCACTAGAGCAGACACTAGAAGGAAGACATTTCCAAACATGTGG -CCAATTAAAGGGACATAGCTGAGGGATAGTTCTGGCAGCAGACTGCCTTAGTTCAGTGAC -ATTGCTGTCAGCCTCTGTAAGACCGGGGGTAGCTGATCAAACCTCTACACATGATACATC -CTATTACCTATAAGTGGTGGTAATAGTGGTGCCCATATCAAAGGGCTATTGAGACAGTTA -AATGAGTTATTATATATAATGAGTTGTTATATTGAAAGCCCGTAATGAGCACCTGGCACT -GGGCAAGCATTAACTATTCACATTAATATATATTTCAGAGGGAATAAACAGAGAGAATGG -TCCTAAAAACCAAGCTTAGGTACTTGAGAACACTTTTAGTGGGAGTTAATTTCAGACCGT -GGCACTTGCCACAATACAACTATTCCCTGGGGGCCAACCTTACACCAATTAGCTTGGGAT -GCTTTGGTTGAGTCTTGTCTGTTTCTGGAAGACTTGCCTTGGATTTATATTGTCCTGGAT -GGAGGCCACCTAATCCATGATTCCCAACCAGGAAAATACTAAGCAACTAATGTCACGAGA -ACAAAAATTTATAAAAACATAGCTATTGGGCTGAAGAGACAGTTCCGTTGACAAAGCGTT -TGCCACGCTCGCATGCGGACCTGCATTCAGATCCCCAGCACCCAGGTAAAAAAACTGGGC -ATGGTAATATACATGTGTGCTCTTAACATGGGAGAGGGTTGAAGATACACACTTCAGGGC -AGCCATTCTAGACAATTGCTTTGCCCCAGGTTCAATGAGAGACCCTGTCTCAAAAAAATG -GTGTGTGTGTGTGTGTGTGTGTGTGTGATAGAGGAAGACACCCAACATAGTCAAACTCTA -CACTCTACACAGACCTATGCTCTCTTGCTTGTACTAGTCTCTCTCGCTTTCTGTCTGTCT -CTCTGTCTGTCTGTCTCTCTCTCTTTGTCTCTCTCTCTTTCACACACACACAGATATGTA -CACATGCACCATACACACACATATAAAAACTTCACTATTATAAAATTACATCATCATTTT -ATAAACTAGTGAAATAAAACACAGCTGTTGGATGATTATGTCCTATGTACACCAGGGACC -AGAATTCTAAGTACTTTATCCCAGGCTATAAGAGGAGGTAGAATTCTTTCTTTAATGATT -CATTTCTTTCTTTTTATTTTATGTGCATTGGTTTTGCTTGCAGTTTTATTTGTGTGACAG -TGTAGGATCCCCTGGAGCTGGAGTTACAGACAGTTGTGAGCTGCCGTATGGTTGCTGGGG -ATTGAACCTGGGTCCTCCAGAAGAGCAGTCAGCACTCTTAACTGCTGAGGCATCTCTCCA -ACACCAAGATGGAATTCTTAATGTTTTATACAAGTGACCCATAATTGCCTCTTCATTGCT -TTTGAAATGAGGAGAAACAAGGACTGGGTAGGAAAATATAACAGGGTCCATATAAAACCT -GCCCAGCATTTTACCCTGCTCCTGAGAGCTTTCTCTCCATCCTTACAACATGATAGAAAT -ATGAAAGTATGTTTGTTAGGAATAGAGAATATAAAACTGAAGTTTATCCCCCAAACAGTG -CCAGCTGGGAAGCAAGTGGAAGCACAGCCACAGGGGGCAGATATGTAGAGAGTCTCCCAA -AGCCATCGCTGCCTCCTATCTTAGTTAGCTTCTGCCCACACTTTGCAATGCAAAGAGGAG -AAATCTGTGACCACATGCACTGTGTCTGATAGCATATTCAAGTACATTTAGAGGGGACTG -CAACATTGAACAATAAGAGCTCCAAGTCTCTAAAAGGCGACTCTGGGTTCCAGTGCAGTG -AACAAAGACACCAAGCAAGATCCTTAATGCTTTAAGACTCTCACTCTGCATCTCAGACTA -GGAATGAACTCGTCTCCACTTCCAGGAATCTTGTGATGATTAGCAAATCTTTGCAATGTT -CTTAGCACTAGTCTAGGTAGATTACAACTACCTTCTTCAGCTCTAACAGCAGTTACTAAC -TTCAGTGGGAGAGGCAGGGGACATGGTCAATGACATCATGTGGGGGTCAGATGGAAACAG -TTTTGGAGGATTGATTCTCCCCTTTCACCCCTGTTTTGAGGTAGTGCCTCTCTTACTGTT -TCTTGCTGTGTAGAGTGTGCTGGTCTGTGGTCAGAATACCGGTCCTCTGATTTCTGCTTC -CCACCTTGCTGTAGGAGTTCTGGATGACAGACACATGTCATTGCCACGTACAGCTTTTTA -CGTGGGTTCATGGGACCTGAACTCAGGTCATCAGCTTTGCTTGGTGTTGCTATGAAGAAC -CATGGCCAAGGCAGCTCTAGGAAAGAAAACGTTTCACTGGGGGCTTGATTACAGATTTAG -AGTCCTGGTCCATTATCATCATGGCAAGGGACATGGTGGCATGCAAGGCATTGGAGCAGT -AGTTGAGAGCTAATTTATAGGCCAAGGGAAGGAGGGAGGGAAAGGGGGGAGGGGGTGGGG -GATGGGAGGAGAGGGGAGAGGGAAGGAGAGGGGAGAGGGAAGGGGAGGGGAGAGGGAAGG -AGAAGGGAGAGGGGAGAGGGAGAGGAAGAGGGAGAGGGGACAGGGGATAGGGAGGGGGAG -GGGGAGAGGGAGAGGATATGGGCTTCTTCAAACCGCAAAGCCCAACCCCCAGTGACACTT -CCTCCAGCAAGGTCACACCTCCCGATCCTTCTCAAATAGTGCCACTTCCTGATGACTAGG -CATTCAAACATTTGAACCGATGGGTCATGGGGGTGGGAGAGGTTGTTCTGCTATGCAGCT -ACGTTCTTCGGTCTCAGTGACAGAATGGCTTGTGTTTTATCAGGAGAGATCTCTGAGGTG -TTTGTTTGTTTGTTTGTTTGTTTACTGTGATCTCCTAGTCAAGCTATAGTTCTCTGACAT -AAGCTATCTACCTAACTAATGTGCACTTGTACACATTTCATTCACAAATGAGCAGTGTTT -CAGATTATCCCCATTTTCTCTAATTACCATTTCAAAATATACCAAAGAAATATGTTTCAA -TTGAGGTATACTCTGGGATCCCACAAGTGCTAAGTGGGAAGCAGATGTGGTTGTAAGAGT -TCCAGAAGAGGCTACGCTCCATATATGGAACCCAGAAGAGGCCACTCTCAATGTGTGGAA -CCCAAACCTGAATGATAACAAGGATCTAGCTACACAGTACATAGAATAGGCCTGGATTGT -GACAGGGGACAGAAAAGTGAAGGAAAGCTCAGAGTGGTCCCAGTGCAGAAAGGAGACAGT -GAAGATAAACGTGAGATGGACCTACAGGATAGTGGGAGGCAATGAGAAGCCACCACAGCC -TCTAACAGAGCAGTGATATAACCCAAGTACCTTCTACCGTCTTGGCTGCTGGGTAACAAG -GGGTTGAATGAGCACCTGGTATATATGGGGGCCCGGGAGACCGTTATGAAGGTGTGGAAT -AGAGGGGTGGCTGGTACCCTGGTGGGATTGATGCTTCCAAAGGGTCAGGTTCCCAGACTC -ACCTGGATAAGCATAGTGTTTATGAGTAGGACCTGGAAAGATGCAGAGAAGTTATAGGAT -CCAGTCTGACTTTTGGAAGAACTGCTCCAGCTTGTGTGGCTAATGTTTAAAAAGCAGGGG -ATGCGTGGCTCTTTCTTTACAACATCTACAGTCAGTGGTAACTCATTGCACGCCAGACAC -AGTTAGAGGTCAGTCCCCCTCTCCCTTCCCCTCTCCCTCCCCCTCCCCCTCCCCCTCCCC -CTCTGTGTCTGTCTGTCTGTCTATCTGCAAGGACCAAAGGCAACTTCAGGAGTCTTCCTT -AATCATTCTTCACCACATTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTACAACTGT -GCACTCACTGCACCACCACCTGGCTTTCTTCTCACTGGGAATCTGAACTCAGGTTTTAAA -GTAGATCCCAAACTCAGAGCCAAATGCTTACATGATCAGCACCTTACCAGCTGAGCCATC -TCCCCAAGCCACTCTCTAGGAACTTCTGAGTGGAATTCATTACTTTAGGCTAGGTGATCG -ATCCATGAATGTAAGGAAAGAAGAAAGGAGAGGGGATCCCCTGTCCCTGCTTGAGGCTTG -GGGGTGAGTGTAAGGCCACCCCTGTCCAGGAACAAACCTGGAAGAGGATTTCCTGATGGA -TGGGACTTCCCATGGCATTGCAATCTCAACAGCCAAGGTGACAAAGCAGCAGGGGTCTCA -GCTAAGGACCTGAAGAGAGTGTGGAAAAGAAGTGTTACAGGATTGAACATCAGCTCAGCT -TTGCAGTCAAAACAGGCTGGAACTGGAAATGGCCTACTTGCTTGCAACTCAGTATTTCCC -TTAGCATGTGTGAGTTCAGTCCTCTGAACTATAAGAAATAAAGTGTGTGTGTGCCCATGT -GTTTGCACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCCAAGAAATAAAGCTGCTT -CTGACAGTACCAGCAGAGGAAAGGGGCCCCAGCCTCATTGTGAAAGAGTTGGGCTTTGTA -TTTGTTTAGAACCATTTTTTTTCCAGAGCAAAAATCTGATTCAAACCCAGTTTCACATTC -CTTCTTGATCATATCAGCATGAAATGAGACTGGTGGCCCTTAGTGCAGATCCTTAAACAC -TCACCCATCAGCCACCCCAACAGTACTTGCAAAATATTTCTCTCCTGTTGGGTGTGAGAC -CTCTGAACTGTCAGAGATTCTCACAGCAGTCCTTGGAAGAGAATCTAGAAGAAGGAAGAG -ACAATTGGATGTGAGCTAGAGCCTGTAGCTCAGAGATAGAGCTTTGGCCTAGCACCAACA -ATGCCTAGGTGTCACCCTCCACCTAAATGCAAGGATTTGTTTTCTTGATAAAAGTTTGTG -AGTCTTCACTGCCGGGGTAGCCTGGCAATCATGGTGGTGAAGTGACTTCCCTTTTGCTAG -GGTAAGATGAAACCTCACCTCCGACCTGGAGGGTTGATGGATGCATTTTGAAAACCAGAG -ATGGCCAGGTTTTGAACAGAGATTTAGACAAGTATTATTTTGCTAAGTGGATGCTTGTGC -CCCGCTACTTTTATTTTATTTTATCAACTGTGTTTTGACAATTCATGGGGGATGGAAATG -TGTCTAAAGCAATTTGAGCTCATCAGGCAGTAAACATTTAAACATACAATGTGAATTGAG -TTATTGTTCTTGTGAGTTCTTTTCTTGCCTGTTTTTGAAAGGGAGCCCTGGCTGGTTCCC -TTGCCTCCCCCAGGTCTCTTGCAATGGAGGTCTCCCTCTCCTAGGGACATAGTGAATCCT -TGACAATAGCCCTATGACTGGGTTATCTTATAGCAACCTCCATTCTCCCGGAGTTAAGGG -GAGATTAACATTCAAGACAATTGGACTAGATCGAGGGGGGATGGGGGGGGAGAGCTGCGC -CTCCAGCCATCGGATCTGCATTCTCTGGCTCGCAGGGTAGGAGAGGGCTTGCGGCATGGG -CTGGGGCTGGGTGGGTTTGGGTGTCTTGTAATGAAAAGGGGAGTCCTCCAGATCACAATC -ATCCTCCTTAGCATCTCCTTAAGCGCTTCAGATGAGCGCAGCCTCTCTGGTCTCCGAGCT -AACTTTGCGTAGCTTGCGGGTGCGGCTAGGATCACTGGGAAAGAAGCCAGAAGCGGCTCA -GGGGGGTGACTTGGGGTGTCCTTGGCCGGATTGGGCGCTAGGGAGGCAGAAGATCTCATT -GTTGTCCTGGGATCCAGTGGCGAAAGGAGGCCCCTCCAGCGGGCCCGCGCTCAATCCCTG -CTTCGCAAGCGATCGAGCGGCCACCCCGCCAGGCTCCGGTGCGCGGCACCATGCGGAGGA -GCGGGCACCGCGGGCAACGGGTCTCCGCGCGGGAAAGGGGCGGGCTGGTGGCCGTGCGCC -CTGGCGCTGGGCCAGGCTCGGCGTGAGCAGCGGCGCGAGCGGGCGATGGGCTGACGGAGC -CCCGTGGCGGGCGCGGCGGGGACTGGGGTGGCGGCGGGGGCGGGGACGGGGACGGGCGCG -CCAGCACCGGCGGGGCGGCTGTGGGCGCCTCGGAGGAGGCGGAGGCGGCGCCGGGCTCCC -CAGGCCGCCTGGTAGGCCAAGGGCCTGCGCCCGGGACGAATGGGAAGCTGGTTTCCGTGG -ACTAGCCTCTTAGAATCCGAAGTTCCTCGGCTCCTTTAGAAGAGCACAAAAAATAAAAGG -TAACGTGTCTTTGTTTCCTGGTCGCGGTGGCGGGGGAGCGATTGATGATGCTGTACTTCT -GAACCCATTTTCGGGGCTGGGCTGGGCAGCAGGAACCTGCCACTTCTTTTCTGGGGGCTT -GGGGGCTTTCATTTCGCGTCTGTTACATTTTTAAAATGCAAGCCCCACGTGGGGCAAATA -CGATGCTACCTTCTACCAGCCCTTCCCCCTACACACACACACACACACACACACACACAC -ACAATCACACACACACACACGTTCCTTTGGCATCACAACCCACACTCTGAATTTCACATG -GAGAAATAAAAGGTTTCTATAGTCTTAGCTGGTTGGGTTTTTAACCCCCACCCCCCCCCC -GTATACAGTCCTTTGGGTGCCGGAGAAGGCTCTTCACAAGGTGGCCGGAGGCCGGGCAGC -CTCAGCTGCGGGAGCCTGATGAGAGGAACCGGCTTTTCCTTTCCAGATGGCTGCAGAGTT -TGATGCAGTGAAAATGGGAACTGGTGAGGGGAGAAGAGTAGGGAACCCCCGTTTGTACCC -GCTTCTTTAAAAAAAGGCTAAATGAGGTGCGTTTGTACTGCAGGCAGCTGCCCAGATGTT -GGTGTACATTGGGTTTTTAGGAAGGTCTCTCCAGCGCGGCTCTTTGAAAGGCGTGTGGGC -TGCCTGTGTGTAACCAGTAACTCACTGCCTTTCTCTGGTCCCTTGCTTGTTAGCAGAGTA -ACTGCTCAGTCAATTCAGACAAATTTTGCTAAATTTCCAAGGGATGGCTGTTCTAATAAT -AGCTCTAACCGTGGCTCCTTAATAGACATCCTCATTTTGAATGATGCAGCAGTGCCAGCT -CTCTGGGAAGCGTAGCTTGCTGAGCGCTGAGCTCCAATGCCTGGAAAGGACTCCCTGACC -CCACCATGAATGGACCAGGCGTTGCCTCCCCTATGAATGGAACATCCCAACAGAGGCCGC -CTCTGCTGCTCCTGACTCCTTTCAGTTGGAATCCTCCCCGAACCTGATGAGAGGGATGCT -CAGAAAACCTAGACAGGCACATTTCTAAATATAGGATGGTCCCTGTTCAGTTTTGGATTG -ATGGCTGCGTTTAACTGCAGGATGGTTCCACTGCCTCTACCCCCAACTCAGCATGGGCTA -GCCTCAGCCTTTCCCTAAACCTTTTGATTGATGTGTGGGAAAGCACCAGTCCAAAAAAAA -AAAAAAAAAAAAATCAAAAACCCAGGACAAACTGCAGAGTTCATGAAAGGCGGCACAGGC -TCTGGGGAAAGTACCTTTAGAGCTGGCTGCAAATCTGCGTCCCTTAGACTTCATGAACCA -GGATATGCATGCCTGCATCAAAACATGCAACAGAGTGCTGGGGCCTGGAGAACATTTCAT -TGTTTGTTGTTTCTGGTCTTTCAATTGCATTAAACTCATTCATCGCTTTTGGCCCCTAAA -AATCAGAGTCTCAGATCAGCAGGAAGTCTGGTTTTAGTGTCTTAAGTGTTACTTGACTCT -CACAACCTTGAGTTCAGGAGACGGGCTAACTTGTACATTGTCTTCTGTAGACTAAGTGAT -CCATTTTCTTGCCAGCGAAGTTTTCCCAAGCACAACAGGAATAATAATCCTGTGGCGATT -AGATTGGACCGCATTTCATGCTTAGACGTCACAAAGCCTCTTCCATTTACTTTAATTGGA -GGTAATATTTGGACATGGTTTGAAATGACGATGTAGGGTCTAGTAAAGGAACATAAAGTT -GCCTCTAGAGAAGTTGCCAAGAAGTGAGGGCTAATGTGAGTAGAGATAATATTATATTTA -TTTATTTTTAAGTTGAGTCTTTTTGGATTATGAGAGAATTGTTTCAATAGACAGGAGGAT -TGGGTAAATTCTCCGCTCTCTTTTGTTTGAACCAACTATGAGCTGTCACCACTGTTGCTC -TATTCTTTTAGTTTTTGTCCTGAACTAATTTGCTTAATAAGACTTCTTTTTATGGCCCTG -GGCCTCGGTAATTTTAGACATCTTGACAAGTCCCCTGGTAGCCCAGCAGGTGGCTAGTGC -CATTAGTATGATTTTGCCATTGGGGAAACTGAGTCCCCTTGAGGTTCAGCAAGTTTCTGG -TTTCTTAATCCATGAGATTTGTATACCAGATGTGTACAGTAGTGATTTAATTGTCCCAGC -AAAGTTAGAGCCCAAGGCCAAGATAAGAGATGAGGCATTGTCTGGGTCCTGGAGCTTTGG -GAAAGCACGAAGAATGGTAGGTAGGCAAGTGTAGTCGAGGAGAATTCTCTTGAGTCAACC -TTGGTCTGAGGGAGAGAAACGTTGCCATTGTTCTATGATAGGAAGTAGAAGACCTGAAAC -TGTCAAGAAGTCTATTAAGGAGCTGGGCTGGGTGGCTTTTGTCTTTAGGTAATTGTGGGC -TGGCCTCCCCAAAGACTGTGACTAATTTTGCTTTCTAATTGCTGAACTTGTGCTCACAGT -GTTTATGCTAATGACCTCTTTTCCCAGATATCTCGAAAATCATATTCTTATCATTTACAA -CTCTACACTTATCCTTATTGCATTTAAACTAATACTCACTGGGTGCCTGAGATCACGAAT -TTACACTTTAAAGATTACAGCACAACAGTTTTGTTCCAGAGAAAATTCTAGTTTTGTAGG -TTGAATTGAGACATACATATGTTAACAGTTAACTAGCTTAGCAAGTTATCTTAAAACATG -CCGTACACAGCATCAGAAAGTCTGAGTTCATCACCAGCTTTTTAAGTCTCTCTGGCTCTC -TTCTGTCTCTGCCTCTTTCTGTTCCCCTCCTCCTCCCCCTTCCTCCCTTTAGTATTAGGC -ATTAAACCCAGACATCTTGCATGCTCGATCACACAGTCGTAGGAATTCTAGGGAACTTAG -CTACAGAAACCTAGCCCCTTTAACTTTTTTATCTAGAAGTAAGGTCTTACCAAGTGGCTG -GAGCTGCTTTAAACCCTCTGTTTAAGGCAGGCAGGCAGACCTTGAACTTGTGGTCCTCCT -GCGTCGTCTACCAGAGTAGCAGGGATTGTAGGCATTCACCACTAGCCCTGAATAATCCTT -TTCTTTCCTCATTCTTCAGTTCTTTCTCTCGGTTTCTTCCTTTCTTCTTACTATTATCAG -ATATGTTAGTAAAACTTGTTCTAGAAACCCCTGCTTTGTGTCTCTTGAGAACTTTCCTAG -CATCTCAATTGGAGGTGACGTCTGGGGCCTTATAGAAGGGCCTATTCAGCCTATATCCTA -GACACTATTCTGTTTGTACTGAAGGAAAAAGAGGGACTGGCTTCCCTACCTTGCCAGGCT -TGTAGACAACTCGGGCCTATATTGCCTGTGATATCCCTAAGGTTCTCCTCCTGGATCCAT -CCATCTCTACCTTGCTCATGTCTGGTCCTGTGCTGTGTAATACTCTCTAGAGGTATAATA -AAAAGGAACAAAAGGAGATTCTGGATATCTCTGTAAAGAGAGGCCTGCAGCATGAACAAC -GAGGGGAGGAACCAACTGTAGAATGTTCTAGAAACCTCTCTACCCTGGGCAACATCTTAG -AGTCGTGGGAACCTGGAGAAAGGGGTTCCTAAAATCCAGCTTGCTGGGGAAGGGAGCGAT -TTGAGTGTTACTCCAGCATTCATTTAGAAGAAAGCACATTGAGAATGTTGTCCACTTCTG -GTTTTGTCTTCCCCAGAATAGCTCTCTTTAAGAACACCAGTTAAGAACTGGTGCAGTAGT -GTCTGTGGGAGCTGTGGGCTGCAGCATCAGTATTCCACAGGAAGGCCAGGTAACTCCACT -GCTTGTTTGGACAGAATCAATGAGAACACAGCTGGTGATGCCACTCTTTCCAGCAACTGA -ATTCGCCAATTCTCTCCTTGGCCACCCCTTACTCCATCCCTAGGCTGAGCATATCTTTTA -CAAGCCTGCTCTTAAAGGGAGCCAGGTCCACTACCAGAAACATTGTTCTAGACCTACCGA -TATAGGTCATCTTTTACAGAAAATGAGCAGAACTGATGTTCAGTGATTATCAAATTCCAT -GATGCTTATTCTAGACGCCAGTGGCTATATGTCTTCTTTCTGATTCTTAAGGGTATTGGT -AAAAACTGGGTACCCCACTCTCTGAAGAAATCCTTACCTTGAAAATAGAAATTCCTGCTT -AAGGATTCAAGCTACGGTTGATGATGGGTCACAGGGTTATGGGACCTGAGTTACCAATGG -CCTTATTACTACCAAATAGTCCAACAAAAAAACAGATGAGCTGGTGGTCTCAGTTTGAAC -TGCATGTGTAATCTCCCCACAGTCATGGAAGCTGGCTCTATGTCAGAGCCATCGGGCATA -GGATCTCACTGGAGGGAAGTGTCATTTCTCTCCTAGGCAGCATTTTTTGGATTTTTATTG -AAAGTGGTATTCCAGGTGTTCATGATATAAGAGGAGCAAAAATTTGTTGTCCACAGTCAG -AAGCATTGGCAGGTATACTATAGCCTCTGGCTTTAACTCTGAGCACATCTGCATGTTCCT -TCTTGTGCCTGTTTTCATATGTATTTGCCAGTGCATGGTTCTTGCATACTTGGGGAGGGA -GGGTAGGTGTGGGCACTGATACATGCACATGTGTGGGCCAGAAGACATCCTCTCACCATT -TCTCAGGATCCATTCACTTTCTTTTGGATAAGATGTATCTTAGTGTTCTTGAATCTTTAG -GTAGGCTAAGGTAGCCTGGTCAGTGAGCCTCAGGGTCCTTCCACGTCTCTGTCTTTCTGG -CCCTGGGAATACAAGGGCATGCTTTTTTTTTTTTTTTTTAAATGCAGACTCTGGGACTTG -AACTCAGGTCCGTTACCAAACAGGACTGGCCTCTCCTGCATACTTTTGTCCATTTAACAT -TGAGTACATATGACCCACTGCTGCTGATGGGAACTTTATAGGGTCTTGAACAAGCAGAGC -ATGAAGCCATGCTCCAACATTGATCTACAGAGGCCTCATTAGAGATGACGTCACGACCAG -GAGTCATTATTATGGTGCAATATACTAAGCCTTCAAACAATAAGTTTTTGTTTTTGGAAC -AGGGTCTCATTCTGTAGTCCAGATTGGCCTTGGACTTGCTATGTAGCCTGCAGTGACCTC -AAACTCATAACCCCCCTGTCTCAGCTTCCCAAATGCTAGGCTTACAGGCAAGAGCCATGA -CACTTTGTTTTGAGCAATAATTTCCCACTTGAATCAGCTAACATTTCCCCTATAACTTCA -TGCCTGCTCCCCACCATTTCCACCAGAATTTGCCTGATCTGTCGATGTCCTTGCCTTTCT -TTGTCCCTATTGAATGAGCAGTGCATGAAAAAAAAAAAATGATGTGTAATGGGGAGTTAG -ATTGATGCTGTATGGCGGCAAATGGAAATCAGAATGGGAGCGTCTCCAGGCTGTGCCATT -CATAATCGTAAAACACACAATTAACGCTCTCCCCACATGCCTGTAAAGAGACGAATCCAA -ACTAGGGACCCAAAGAGTGCAGAGCCATCTGGATCTGAGTGACACACCTACACAAGCTGG -GTAACTCAGGGCTGGCTTGCTCACTTCCTGGCTGCCTCTGACCACCCTCCAGTAAATATC -CAATATTTATTTCTGTGTTGCTCAGAGAGAGAAAGCAGAGAGGGGGGAGGTGGTGAGGAC -ACGAAGCAGACTCAGAGCTGAGCACAATGTGAGGCAGTGTTCTGCCTTCTCAATCCCCCT -TTATTGGGTCCGTTGAGTGTTTGGTAACAGAAGAACTATAGAGTGACCAGTGGCACAGAT -GTAGCCTGCAAGACTTGGCAAGAGTGTGGAGACATGTGCAGAAGGTGACAGACGATGTTA -AGAGCCACAGCTATGACTGTGAGGGCCTCAGGGTGCACCCAGAGCTCAGGGCAGCCTGCA -CAATATATCTGCATGTGATTGAACCATTGAACATTTTGGGGAGAGAGCATTATAGCAATG -AAAGAACTGTAGAGATCACTTTTATCAGTGAGAAGATATTCACATTGAGGAGCCTTGCCT -ACTGGACCAAGGCAAACATCCCTGCCTTGTGGCAGGTATTTACACGATGCATCAGAGTGT -GACAAACACAGTGTACACTGTGGCATCTTCTCTGGGTTTGTTATCTAGCCAGGTCTTCCA -CCTTCTGACTGTAAGACCTGTAGTGAGCTCCCAAATCTCTCTTAGCTTTAGCTTCAGTAA -GCGAAGTCACATTCAGAGGCTTGCATGAGAGAACAGCTACGAAGCACCTGAGATGCAAAA -GGTGTGCAAGGTGTTTAGCAAAAGACACGAGGGGTCCATGAGGTGGGTCAGTGGGTAGAG -GTGCTTGCCATCAATCGTGATAGCCTGAGTTCCATCTCTGGGGCACAAACTGGAAGAGAG -CACTAGCTTCCAGGAGACTGCTGACCCTCACATACATGCAGAGTGTGTGGCTCTCCCCAC -ATGCATGGATGGATGGATGAATAGATAGATGGATGGGTAGATAGATAGACAGAATGTTAA -TTTTTTTCAATAAGAAATTTTGTCTCTGATCTGCTCTTCTGACATTGGAAGGATCAACAA -TACTAACTCTGCAGAGATTTAGAACATGTTAGGGGTCTAAGAAGAAATGTAGACATAAAA -TAAGTCATACATTTTCCCTTATAATGCTGAAATGTCATAGAAAGGAGGACAGTGGGGACA -AACATTAGCTGACATATTTGTAAAAGTCACCCCAGCCTTTCAGAGAGAGCTCGTGCAGGA -AAACACATGACCCTAGCCATCATCATTACTGGAAACAGGGAAACGTTTATTTTAAAAAAA -AGGTAGTTAATGGGAATGGGGGTGCCCAGTGATGTAATGGGGGCGTGAGGGAAAATAACC -GGGAGATAATGAGAAAGCCTGAGGCTGTGTCTGGGTCTCAGTACATTAAGAGGCATTAAA -ATAGAGGAAGAAGGAAGGAAGAGAGGAAAGATGATTTGGGCTTTGTGCTAGTGGGTTGCA -GCCCCTTACCTTTCTAAAATAATTCTCCAGTTCTCAAAAATGATCAGAAAACTCACAGGC -CTTCTAGAGTAGGTAAAATTGAAACTGATGAAGATCATATTGTCTAGTAATGTTAACTGC -TACTTAGCATCGAAAGGGAAAGGGAAAACTCCTGTTACGGGCTTCAGATGAATCAGCAGG -TGAGGGCCCTTCGTGTCCAAAGTCCAGAGTTTGATCCTCAGGACTCAAAGGTGGTAGAAA -AAGAGAACTGACTCCCCTACGTTGTCCCCTGACCCCCGCATAGCACAAGCGTACCCACAT -TCATAATAAGCAAACAAAGAACTAAACAGGCACTTGAACAGTTAATAAACCTTTAATAAT -TAATGTACTGCATTAATAGTAGAAACCGTATTACAACCTGAAAATGCAGGATGCTTTTTT -GGAGCCCCACCCCCAAATTGCCTCAATCACCCAATCACACTGAAGATCCCAGGATAGTAT -CCCTGCAAAATGAGAAATTAATATGCCAACTTACCTAGATGATCTGCATACTTGGCCAGT -AAAATGAATCACAAGCAATGCCAGGCTTCCTGGTGACGGACTGACTAGATGCATAGACTA -AAAGTGTTAACATGCATAAACAGAAAGTATTTATAGAACATTCTATCTTCTTGCTTCCAA -GACTAGGCTATATTTGAGGGATAACCTATGGCTATCTTTTTGCCTAGACAGGGTGGAACA -TGTCTGTTATTTCACAGAGAAATTATAAGCTGGTATTTGTGTGTGGTTCCTTCCTTTCTT -TATTGTGGAAAACATGGTTTTTGTAGTCCGCAACAATTTGGTTTGTGTCCCTTCCCGTTC -CCAAGGCTGTAGCTTAGTCAATAGAGATTCCAAACTCTTTTAATGCTGAGTTCTACAACT -TCCAACTTGGAAAGATAGCCAACTATTCAGAGAATAATACCCAAAACACAGTCCTTTGTT -TCTTCTGTAGCTAGAGTGTTTTTGTCTTGCCAGTAGAAATGACCACACTCCAAGAGGAGG -AGCAAACACTCAGCGGGAAGATTCTGAACTGTAGGCTTTGCATGGCCATGGTTTGGGTTT -TATACTGAGGAAAATGGCTGCATGCTAGTGCATAGGAAAGGAGGGATGAAGCGCCCAGGG -TCCTGTGGTCTGCAGGGTTAGCTGGAAGGTGAAGATGCCAATTGCCAGGCCAGTGTCTCC -TGCCTTCTCCTCTGATCCTCTTACATGGGGTCACCTGTCTGTCACACCAGCTTCGTCATG -GCTGCTTCTCGGTCCTGTCCATTTCTCCATGTTCTTTTCCGAACCCTCAGATGATGTCCC -AGAGTTCAAAAGATCTCTGCTGCCTTTCTCTTTGTTACTGGGAGCGCCACCTGTGGTTTT -CTAATCACTCCTCTTCCTCTTCCTCGTGAGGCTTTAAAATCATTGTCCTGTGAGGGCTGA -CTCACCAGTCTGCCTCCCCACTTCCTTTCAGTTGCAGAGTCTCAGCTCCCCCTGCATTGA -GCTTCTTAGGATTACTGTTTCCAAAACCAGATCTACCATTTGTCAGTCTCTTCAAGCAAG -GTGTCTGCTCCCACAATCTTGTCTCAGGATCTCCCCTCTCCTGAGTCATTATAAAACCAC -TACAATATATCCATTCACCACTCTCTGGCCCCAGCTCCACTCATAAACACTCGCGAGCGC -ACCCTCTCCTCTGTTCCTTGTCCCCTTCCTCATCTGTGTTCCCTGTAGACCAAACTCCTC -AGCATAAAACAAAAGGCCCTTCACATACTCCGGCAGCTTATTATTTCTTAAACTTCCTTT -CTTCCATTGTCTTACACACACACACACACACACACACACACACACACACACACACACACA -CACAGAGTCTTTCCTCTGACCTTGGACTTAATCCTGTGGCTGAAACATATTGTTCATTCT -TTGGCTGGAGCCTTCAGTAGTACCTCCTGACCCTCTAGGTCACAGCTTTTTGTTGTGTAC -AGATGTTTGTGTGTACAGATGTGTGTGTGTAAAGGTGTGTGTGTGCACATATACAGATGC -ATGTGCACATGTAAGCACATGCATACGGAGACCCAACACAGACCCAACGCATTTTAGTAG -GGTGTTAGTAAGAACACACTTGTCCTGGAGGAGCTTGTAGCTAAAGAAGAGGCAAGCAAT -AAACATAATCGATGAATAAATTATTAGGATGCTGAGGGTGGAAATTGCCATGGAGATGAA -TAAAGCAGTTGGAGGGAAATGGGAAGAAGGCATCACTTTATTTCACCCTTTGTGTAGTGT -CCATCTGTGGATATGTGGATATGCACACATTGTGTGTGTCGGGAGGGGCTGTGCATTGCA -TGCATGTGCGTGTTTGCATGGACACCTGAGGTCAGCATCAAGTGTCTTCCTCTGTCATCA -TTTTCCATCTCTTACTGAACCTAGAGTTCATCAGTTTGGCTAGGCTGAACGCCTAATGGA -CACATCACTGCTTCTGAGGACTGTTTCATGTGTGCTGGGTTCTGGATTTGCATGGCAAAT -ATTTTACCAACTGAGCCATCTTCCACATCCTTACATTGCAGTTAACACAAAGAGTCAGGG -CTGGAAAGTGGTAGAGCTCTTCCCTCGCCTGGTGAGGCCCCAGGATAAATGGAGGCAGAA -GTGTGACTTCAGGGAACAGCAAGAGACTGAGGGTGGCCGAGGAGAACAGATGGACAGTGG -AGGTCACATGGGCGTGGATAGGACCCACGCTGAAGAGCAAGGCAGAATGTGGGGGGCGGG -GGGCCTGTCCCACCGAGAGGCTGCATGGGACTGGTTTGGGTGTTTCTAGGGTAAGTCTGC -AGGGGTGGAAGTGAGTGCAAGTGTGCAGCCAGATGGCTGTTACAGAAACTGAGTGAGTGA -GACCACACTCTGGGTGGCATCACCACTGGGCAACACAGGATTTTCCAGCAGGCTACCTGT -GGGATTCGAAGATAAAAGTGAGTCCAAGATTTGGGAGCAAAAACCAGATGTGGATGATGG -AGTTGCCCATATCTGTGAGGAAAGACTTGGTACAGCGGGGCCTTAGACCCTGGATTCCTC -TTGGGATCTGCAACGCTTATGTCATTTAACAGAGTGGATATGTTGAGGGAGTGGTGTTAT -GTGTGATTTTATCTGGGGTTTATCCATGTTTAGACAATGTTAAAGCATCAGGTGGTACAC -ATCTGTATTTGAAAGATCATGTTTCAAGGCCCAACTGGGCTACATTAAACAAAGTCTTGT -CTAAAGAAGAAGAAAGGGGTCTACACTATATAGCTCAACGGCCCAATTCTCCTGAATCTG -ACTGTGTTTGGGGGAAAGCATATTATTTGAAAAGCAAGTTAATTTTCCAAAGGACATAAC -ACTCTTTTGAGATGTGTTATTGCATACACTAAGCCTCACCTGTGTGATGGTCTTCTTTTT -TTTTTTTTTTTTGGCATGCAAAAGGCCTATCTCTTAACTCCCAAGTCTTCTGGATCTGTT -GACATATTATCATTATCATTATTATTATGTTGACTTCTATTGTGCAAATTTAATGTACAA -ATGTAAACTATACTGTTGGACGTTTGGGCACATCATCTTTTTCTTCAGAGACAAGGTTGC -ACCGTGAGGTACAGGCTGAATTTGAACTCTTTGTGGAAAGTTTGGCATGTATCTGTGCCC -ATGAAACCATCACCCCATCAAGATTGGGGCCAGGGAGATTGCTCAGATGATAAAGGCGCT -TGCTTCCAAGCCTGGCAAGCTGGGTTTGATTCTGGAATTCCTGAAGTGGAAGGAAGAACC -TAAGTCACGCAAGATGCCCCCAGCCATCCATGAATGCTTCATGGCATGTGCATGTATAAC -CGACACACACACATGCACACACACACACACACACGCACGCACACACACACACACGGGGGG -GGGGGGCTGAAAAATCAGCTTCATATTTCTAATCTAATTTTTAAATTTTCTCTTTTTATT -TCTTACCTTCTCTTGTCTCCTCTCGCCCTTCTGGCTGTTCCCCTTAATCTGTCATCTTAG -TTGAGAATCTTTTGTGTTTTAAGTTCTGTGCTAGGCACTAGGAAATATGTGAAACTGAAG -TCACTATCCTGCCACCCATGTTTGTCCTGGCTGAAAATTCTGGCCCTCCTGATATCACTG -ACAAATTCCAGCCTCTTTTCCAGGTCGTTTTCAAGAACAGAGTGTTTGGATATCCAAACC -CTCTGAGTGGCATGCATGGTAAACTCTTTTAAATCAAAACGCAGCAAAAGATCAGAAACC -TTGTCATAAATTAAACAGTTCTGATCTGGGGGAAACCTCATCTTTTGTCTCTCCTTGCAC -AGAAAGAGCCCAAACAGTAGGGTAACTCTCAGCCTCTTTTTCTACAAGGCATCAACATCA -TAATTACCTCCTGCGGGAAGCTTTTAGAAACTGTTCAGTGTCCAATTAGAATTTTTGATT -TGAATAACAGATACAATATAATGTCTGTATTTCTGTAACTGTACCCTAATGCTATGCTCC -CTGCACAGTTTAAGCACTCCCGTTTGATGGGACTATAGCTGTTGAAGACTCTGCTTTGTT -TCCAGCAACAGCAGTCCCACCTGGAGCCTGCAGATCTTCTAGTGAGAACCAGTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC -CCAGCCTGATTCATTATTCCCACTGCTAAATGACTTTGAGTAACGGTAGGATATCTCTGG -AACTTTCATCTCTCTAGAGCTGCTGAGACCCAGTCAGGAGCCCAGACGCAGGTCTGGTGT -AGGGTGCTGCACAGGGCAGGCAGCCAGCAAGGAAACCTCCCTGAAGATGAATGGAGGAGG -AAATCTGCCAGCACAGCTCAGTGAAAGCAAGAAGCCCCTGCCAATGGCATTCTAGTGGAA -TCCATTCCAAAGAACTCAGTTATGTAAACACCCAAGCGGCAGGCTCTGGTCCAGATGGAC -TGCCCTGTACAGATGTCAGAGTAGCTGTCAAAACTCCTTTTGATGTAAGCACAATGCCTT -CCCAAATTCTCATTGTACTTTTTATTGGGGGCTGGCTTTCTAACTTCTAGAGTTGGAGCC -CTGGGAACCCCCTCTAGGAGGGGTGCTTCGGGGTTCTGGAACACTGGAAACTTAACCCAA -AGTTAAGTATTGCTCAGGTTACCCATGCAGGTAGTGTGCTTCATCCCCAAGCTCTCAGAT -GCCCTGCACGGAGCCTCCTGAGATAGGTCTGGCTGAGGTGTCATATGCCTGCCTCTAGAG -TGGGTTCTGCCAGCGCAGGTGGCCTGGTGGCTCATGGCAAGCCCTTGACATTTTTTTTAA -GAGCCACTAAGGCCCCGATGTGGAATTTACAAAGCTTACAGCTGTTCTAGAATCTTGTTT -CCCGCCGCCGCCCTTGAGTCGGGACACGGCGGGTATAGTATATAAAGAAGGCCGCTGCAG -GAAGAAAAGCCTCTCCAAACCATCTTACCCACATTGCAAGCTGTGCCACCGGCCATGAAT -GGCAGCCAGTGCTAATGTCCAATGTTAGATACTGTTCTCACTGGTGCCATGGGACACCTG -GCATGGACAGCTGAAGGGAATATCAGGAAGTGCAGTCTATCATGGCAGCCCCGTAATGTC -TATGGCCAGATGGCTTTTTCTCTTTGTGTGGACCAGGACACAGAGAGCTCAGCAGGACGT -GGACAAGGCTATAGCCACCCCGACCCTGGCCCACTCATTTGAGCCACTTACTCTAGCTAG -GTCCCACTCCCTAAAGGCGCCACAACCCACCGAGTCAGCACACAAGCTGGGAACCAATTA -TTCAAAGACAGGGGCTGTGAGAGGTGTTTTATATGCAGATCTTAACATGAAGTCCTGTGG -GCTTCGAAGAGTCCGTGTGTTCTCAAACCTGAGTTCAAGGATCCATTTCCTTAGAAAAGG -AAAATTCAAATCTATCTCAATGAATGCAGGTTCCATCCTATAAATCCTCTTCTGCCAGTT -GCCATTGTATCAACATAAAAAGATATGTACAATTTAAATATATTTATAACTGTTATGCAA -AAATATGTACTGAGTACCTATCTATAATGGCAGTTATATTTTATTACAGGCACACACATG -CTGTCATCTAAATGTCAATAAAATATTTACAATACAACCATGAAAACCTGTTGTTTTATG -AGATCCACAGTTGTAAATAGTGCAGTACAATAAAACCAAAATAACAATATAGCCAAATGT -AAGTTTACGTGTAAGCAAAAAATGAATGATTGGCTTAGATATTGGAGTACAGTCCTATGA -CCAGAAAAGATGTCATTAGGAATTTTGGCTATCGAACACAGGAATACTGCACTCAGACAT -CAGCAATACTTGTTCAACACATAAGTAAAACAATGAAACAGCTTTTTTTAAAAAAAAGAT -TTATTTATTTTATTTATATAAGTACACTGTCCCTGTCTTCAGTCACACCAGAAGAGGAGG -GCATCCGATCCCATTACAGATCGTTGGGCCACCATGTAGTTGCTGAGAATTGAACTCAGG -ACCTCCAGAAGAGCGTTCAGTGCTCTTAACCACTGAGCCATCTCTCCAGCCCCAATGAAA -TAGCTTTTAAAATGTTTATTTGTTTGTTTGTTCATTCATTCTCCATTCATTCACTTTTAA -CCCTGTAGACTAACTAAGGGCTCTTGGCATGCTAAACAGGTGTTCTAGTACCTAGCCTTA -TTCCCGGTCTCATTATTTTATTTTTTATTTTGTGAGATAGGGTCTTAGGTAGCCTAGGCT -AGCCTTGAACTCACTGTGATGGCCTTCCACTTCTGATTAGTCTGTGTCCACTTTTCAGGA -GCCAGGGTTGCAAGTACGGACCACCATGGCCAGAGCATGCAGTCCTGTGGTCATATATAT -GTTAGGCGAGCACTCTGCTAAGTCCCCACAACATTACACAGGAAAGGGGAAGATGTGTGT -TCATGCTTGTTAGTTTCGTGTACCATTTTCTGAAAGTCTTCTTGCACAGAAAATCAATGC -TATGTCTCACCCAACTGGATGTAGCATTGTTACAGGAAAATGGATTCATATATCACCTAC -TAAAATGAACACATTTTCTTGAAACACTTGCTCATTCCTGTGCACAAATGCTCACGTCTT -GTCCATCACAGCTTATCAGAGAGGAGGGAGGCTGACGCAGAGCCCTTCTGTGTCACCTTC -CCTGGGCTTAGCGGGCCGTTCTACAACCTTCCTGCCTCTGTCTCTCCTGGTCACTTGTGA -CCACAGCATAACCCATTCCATTTTGAACAATGATGTCTGTTTATCGAATTGTCCTTTAAT -GAATCTGAATGTATCTTCTGGGACTTCTACCCACTGATTGTATGTTTTGCCTACCAAAGA -AACAGTTCTCCCTTCTCTTTCTGCATATCAAGTTAGGAATCTCTCTCCTTCTGTGCTGAG -GACAGCTCTTCTGCATGTCTGTTTCCCGCCTGCAGTGGACAGAGGCTCCCTGTGAGTGCA -GGAATGCAGCATAGGAATACGGTAGATTACATGGTCATCCTACCTAAACCCTGATGCTTT -CTAAACATTCTTTCCCAACAGTCCTTGGAAGGGTTAGTCTCGGGATCTGTTACCTTTTCT -TAGCTACCGCAAATTTCTTTTCTTTTTCTTTTTGTTTCTTTTTTTTTCTTTAATAAAATA -TCAAACCCAGAATTAGACACAGATTCAAGAAATGCTTTGACTATAGTGGAGTGCAAAATG -CCTTCTAATTTCCTTATTCCAGATGTACTGCTTTTGGCCCCAAACCAGAAACAAAACAAA -ACAAAACAAAACAAAAACCAAAAAGCAAAAACTAAAACAAAACAAAAAACACCACCAACA -ACCACAACCCTTCCCCAAACAAACAAACAAACAAACAAAACCAAAAAATGAACCAAAAAA -CCCCACATGAATCCCAACTTCTACATTCTAAAGCTACCACCCGGTCCTCTTTGGTATCTT -CACATTTGACGAGCCTGTCTCCTGTATTTCTCTACGGATTGCTGAGGAGAAACACGGATG -AAGACAGGCAGCCTATGGTTCAGTATCACTTTACCCTTTTCCAAGTGCATCTTTGTGATC -AGAGGCTGGGCCTCAAGTGTTTGCTAGTTGGATCCCGCCCTTTCCCAGACTCTCCTCGCT -TCTACACCTCGTAAGACAAACTTGATTTTGAGAGAGAGTTCTGGGTTTCCTTGCAGTTTT -GTGAGTACTTTAGCCATCCTCACATCCTCCGCTCCTGGCTGTAGCTCCCACTGCTCTCCC -CTTGACCACGCTCATCCTCCAGCTCCATGCATGGCAGATGTTTCCATAGTGTCCATATTC -TCTTCCATTCTAGGCTTCCTAACATCATGCTGCCTCTGACAGAATTCTGGTTCTGTGGCT -ACTACTTACTCCCTGACCCCTACCCCTACAACAATCCCAACCAGAATGTTACCCTAACTA -CAGTCACAACCCCAACACCATCCCCTAACCCTATTTCATCCCTGCCCCAACACCAAATCA -TATTTCTAATGTAATCAAATCATAATCTGGCCACCAGGTTACTGATCAAATTCACTCGAT -GTGAATTAGGCTCTCTGAGTTGACTAATCTTCCTCGTTTGCTTGACTGAATTTGGAATCA -GGTATATTTCTGGATGTGTTTCCAGAGAGGTTGAACTGAGAGACAAAACTCACTCTTGAC -CATTGGGCCACCATCTCATGGCTAGGGTCCTGGACTGAATAAAAAGAGAGAGAGAGAAAA -AAAAAAATAAAAGCAGCTGAGTACCAGAATCCTTTGCTCTCTGCGACCGACCTGTCAAGT -TGTGAACGAGCTCCTGTACTCCAGCCACCTGGGAGTCACACCTGCAGCCATGCCTTCCTT -GTTGGGATGGAGTGTACCTCCAACCCTGAGCCCAAATGCGCCCTTCCTTAGGTTGCTTTT -GTCAGGCACCTTGCATAGGAGAGCTTACACTATCCCCCCCACCTCACCCAAAACACCTCC -CCTATTGTCATGGTGAGTGCTCTGTAATTGCCTGTTAATTTGGCATTTTCTTCTCTTAAG -GAAAAAAATTGCATTTGTCAGTTATGGAGCAAATGACATACCTGGCCCATACTACATATA -CCATAAGCACTAAGTGAACTCCCACCATGGTAAACATTGTTGCCTACGACCCCTCAACTC -CATTTCTCTTATTCCAATACATTTCTAGAAAAGGGATGAAGGAGTTGGAGGAGACAACCC -TTTCAGCGTTGCTGTTCTCCTTTTATGTCATGGAGACTGTTAGTGGCCTTTTCATTAAGC -TGTAACGATCTGCTAACTAACAGATTTTATCTTGAGAATGTTGAACTCTCATTCTTACCT -ATTCAATTGCTTTTATTTCTTTTTTCTTTTTTCTTGTTTTTTTTATGCTCATGAGTATTT -TGCCTACATGTATGTATGTGTGCTGTATGGATGCCTGCTTCCCACAGAGATCAGCAGAAG -AGGGCACCAGACCCCCTGACACTGGACTTTCTGGATGGTTGAAAGCCACCTCTGGTCTCA -AACCCTGCAACTTTGCAACTGCAACAAGCGCTCTTAAGCTGATCAGCTATCTTTTCAGCC -CCATCCACATTTAACTTACCTTTTTGGTGGAATGAAACTGGTTTTTAAAATGCAAAATGT -AATCAAATCATAATTTGGCTCGTTGCTTTTGTGCTTAGAGACTTAAGAAACAATCTGATA -CCTAAGTTTTGTTTTCATCACTCTGCAGTTGTTACTTTGTTCATAATAGGGTTTCATTAG -CCATACTGTCCTAGAATTCCCGACATTCTCCTACCTTAGCCTCCCAAAGGTTGAGATTAG -AGGCATGAGCCCCCACACTGGCTTTTAAAATGTTTAACTTAATCCTCTGGGACTCAACCT -TGGGGACAGTGGTGTGGCTAGCTTATTGCATTTCTTTACATCAAGTCGTTCCTCGTCCTT -TCTTAAAGAGAAGACAGAAACAGGAACTGAAATGAGTTCTTCTGTGAACAAATGTCTTCT -TGTTGCAAATGAGAATGGCTGGGAGTCCATCCATTTCCCTGCCTGCCTTGCTTTGAGCAC -GCCTTGAGGACTTCTCAGTGTCCTTGGGCTCCTTGTTTTAAATATCTCTATCCCTATTTT -TTTTTTAAGTGTGCTGTGCTGTAAATCTTCCCTAGAGAGTCTGTGCACTTACTGCTTGGT -CCAAGTTATAGCCACACCTGTGGGAGTTCTCCATGCAAATTGCCCGTGTTCTTGAGTGTT -ACGGTCTCCACATCATTTAATTCTTTGCTTTGTGTCACCAGTTCTTTCTCAAGTCTGCAG -CTTTTACAAATGATATCTTTTTAGATCCATAGAACCAGCCCTATCTCCTTTTATTCAACT -TTATCTTTTTTCTGGGCTACTTAAATCATTCTTGAGCCCAGCATCCTGGGCTGACTCTCT -CCAATTCTAAACAGCTATCTAAACAAAAGGCAGACTTGCGTTTCCCTTTGAAAAATAAAA -CGAAATCCTCTTCATCCCACAAAAACAAAAACAAAAAAACACCAAAACAAAACAAAACAA -AACAAAAAACAACCACAAAAGCAAACAAACAAACTGTCCCTCTACTGTGGTCTTGAAGCC -AGAACTTCTGTGGCAAGGGAGAGGTGTTGTTTTCTTCCATCTTTCTTGTTTGAAGGAGAG -CATCAGTTGTTAGGAGCACTTAAGTGTTTTTTATGCTACTTTGTGTATTCTGCAACTTTG -GAATTTATACCTCACCCAGATGCCCTTTCACACATGTACTGTGTAGAAGGCAAGCATGTG -TGCAAGTGTATGCGGATGCTGTGACTGAGAACATGTTTTAAGAATAACTCCCAAGCATTT -CCCCAGCACTGTGTCGTGGTGTTCCTAAACAGATTGTTCTAGGACAACTCCAATATTACT -TTTCCTTGTGTCTGTATATGTATGCGAATTTGTGTACAAGTTCAAGTATGTGCAGGTATA -CATACACGCACAGTGCTCTGCAACCTGTACATGTGCACGTGGAGGTCAGAGAACAGCAGG -CCTGTGTGCAGAAGCTACAGGCGCGATGGGAGAACCCATGTGAGACAGCCCAGTTAGGAT -CCCCGGAGTTCTGGCTGGTCAGAGAGGCAGGTAAAAAAAAGTACTGCTGACAACTAGGGG -TTTGGAGACCTTCCTTGTGCCTGTCCATCACTCTGAAGATGTCACTTTTGTTCTGAATTC -TTAGTGTTCAGATGCTTAGCATCACCCCGAGCCCATGCATCGGGGTCTCCCAGTGTCTGT -TTCCTCCCGACATTTTCGTCTGCCAGATGTAAGAAGAACAACTGTCCACCTTGGTCCTTG -GCTTAATGTGGACTGACCAAAATGCCACCTCAACCAAGATAGAATACCAAGGACAGACCA -AAGGATGACTCTACTAAAATCCAGTTGGGCGAATCAACGAGTTTATTTGGCTTACTTACA -TGGCATGGGTGAGGGTTACTTACAGTAGCATGAGTGACCCCAAACCAGGTGCCCACTGAC -AAACCTTTCTTCAGCATGACATGTCACCTTCCATACCCGAGGTGTCCCTTCACCATGTCT -GTGCTACCAGCCTGGCCCGCCTTGCTTGTGATTTGTTTTGTTTTGTTGGAAAGCGAAGCA -TGCCCTTTCTAACCATCCTGCAATGTCAGGCAGGATGAATTCACTTGTCACCTTATAAAC -CTTAGTCCTGGAGTCTGGCTTTGAGTGTTTCTGACCTGTCTCTGTTGCGGAGTATAGGAT -ACCTGGATTCCTAGGCCTAAGCTGAGTGTAGCTTAAGTGTGTGCTTTGGGCACAGCAGTG -GATTAATATTGAGATGGCTATTAGTGTTTTGGATCCCAGCAGGATCGTGTGGACAGGATT -AAGTTGACTTGAAGTTAGGACTTGAAGCTTCAATTCATACAGGCCTCTGAGAAACTGTTC -TCGCCTCAGACATAGCTACCCCAAGCTGTCCCCTTGGCCTGAATGAGGCCCAAGACCCCA -GTCTTCTTTTCTGTATTAGAAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGG -AAGGAAGGAAGGAAGAGAAAGAGAGAAAGAGAGAAAGAACCTCAACTTTTTCTTGCTGTA -GATAATTAAAGGCCCAGGGAGCAGGGATGTCCATCAGATAGGCTTGCTGGAGATTCTTGG -GGACACCCACTCCTCCCCACTTATGAGCTCCTCCAATGCAAATGTGCAAAATGTTTGCAA -TTGCAGATTCAACTTGGCTGGCCCACTGCTTTGTCATGCTAATTCCCTCCTAATAGAGCC -ACTCAGGAACTTCCATCTGGGTTGTATGAGCTGCAGCTGTAATGTGTAGCTAAGGCCTCC -TGGGCACGCCTGCGCATGCTCTACTAAATCCAGGAGCATCATGATAAAGGCAGAGGCAGC -ACAGCTTGACAATGGCCAGGGCAAACTAGGGGCAAGGTAATCTCTCCAAATAAATCTTCT -GGTGGGCAGCACTTGTACCATCTCTCTTTGCTCTAGCTCATTTTAATATGCTAATTCTTC -TAGTGTGTGCACATGTACACGCAAGTACACATATGAGTGTGTGCACGTGGGTGCCAGAGG -ACAACACTGGATGTCTTCCTTAATCTTCACCTATGGTTTTGGGATTGTTTTTGAGATGTC -ATCTCTCACTGAACCTGTAGCTCACTGATCAGCTGGGCAAGCTTGTCAATGAGTTTCCAG -GATCCATCTAACTCCCTTAGCACTTGGAGGAGGCCACCACTATGCTAGGCTTCTAACATG -GGCTCTGCGGATAGGAACTTAAAAATTCTGGTGCTCGTGTGGCAGACACTTTACCAACTA -AGCTGTCTCCTCAGATCCAACACGCTAATACTTTCAAAAAGTGAGCTTAGACTCGAGGGA -CAGTTGTAATGAAAGCAGACATTGTTTCTTCTTCTACCTTTAGAAGCCCTGAGCAGAGGG -ACATCCTGCCCACTGAAGTTAGGCACTGACTTCCATTGTGCATGTTTAATGGTGGGAGGA -GTATTTCTAACACACTGTGTTGCCCAAGACCTTTGTCATCTGTGTGTGCACTGTCAGCTG -GCCTTGCATGAATCTCTCTCTCTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTTGATCTCCTCATGGCCAGGAGATGCTCTATGGTGGTTGA -GATTTTGTAAACTTGCAACCTTTGGATTGCTAACTCCAACTTTGGTCCTTTCTTTATCCA -AGGAGGAAACTGTAAGAGGGAGAGAGAAGTGTGAGGTGATGCTTTTGAGGTGACTCGGAA -AGCTAGAACTCCCACTGTGATTTGTGTTGGGAAGTTATAGTCATGCCCTTGGAATTTCCT -TCACAGCCAGCAAACAGCCTGGGTCAAAGGTCAGATTGTGAGGTGCTGTTGTAATGCATC -CGGCATCCTTACTGCCTGTGGTTTTAAGGGACCTTATGAGCAGGAAAGATAGACAGTTTC -CCAGTTCTGGTCTCTGCTCCTTGCTTTTGAACTCCAACTTTTCCATTTGGTGCAAAAGGA -CTCAAGAATAGGGTTTTAGGTTGTTCCAAGACTGTTGACAATTTTCTAAATAAATCATGT -CTCAGGAATACCAGTTCTTAATGAATTCTCAGGAGTCATTAATAGTTCTCATTGCACTGC -ACACCAATGGGTCATTGTAGGCACACATTTTTTGCAACCTACTTTTTTTTAAATTAGGTA -TTTTCCTCATTTACATTTCCAATGCTATCCCAAAAGTCCCTCATACCCTCCCCCCCACAC -ACCCCTACCCACCCACTCCCACTTCTTGGCCCTGGCATTCCCCTGTACTGGGGCATATAA -AGTTTGCGTGTCCAATGGGCCTCTCTTTCCACTGATGGCCAACTAGGCCATCTTTTGATA -CATATGCAGCTAGAGACACGAGCTCCGGGGGTACTGGTTAGTTCATATTGTTGTTCCACC -TATAGGGTTGCAGATCCCTTTAGCTCCTTGGGTACTTTCACTAGCTCTTTCATTGGGGGC -CCTGTGATCCATCCAGTAGCTGACTGTGAGCATCCACTTCTGTGTTTGCTACACCCCAGC -ATAGTCTCACAAGAGACAGCTATATCAGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGC -AATGGTATCAGCGTTTGGAGGCTGATTATGGGATGGATCCCTGGATATGGCAGTCTCTAG -ATGGTCCATCCTTTTGTCTCAGCTCCAAACTTTGTCTCTGTAACTCCTCCCATGGGTGTT -TTGTTCCCAATTCTAAGAAGGGGCAACACTTTGGTCTTCATTCTTCTTGAGTTTCATGTG -TTTTGAAAATTGTATCTTATATCTTGGGTATTCTAAGTTTCTGGGCTAATATCCACTTAT -CAGTGAATACATATCATGTGAGTTCTTTTGTGATTGAGTTACCTCACTCAGGATGATGCC -CTCCAGGTCCATCCATTTGCCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTA -GTACTCCTTTGTATAAATGTACCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCT -TGGTTCTTTCCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGT -GTCCTTCTTACCAGTTGGAACATCTTCTGGATATATGCCCAGGAGGGGTATTGCGGGATC -CTCCGGTAGTACTATGTCCAATTTTCTGAGGAACTGCCAGACTGATTTCCAGAGTGGTTG -TAAAAGCTTGCAATCCCACCAACAATGGAGGAGTGTTCCTCTTTCTCCACATCCTAGCCA -GCATCTGCTGTCACCTGAATTTTTGATCCTAGCCATTCTGACTGGTGTGAGGTGGAACCT -CAGGGTTGTTTTGATTTGCATTTCCCTGATGATTAAGGATGTTGAACACTTTTTTCAAGT -GCTTCTCAGCCATTTGGTATTCCTCAGGTGAGAATTCTTTGTTTAGCTCTGAGCCCCATT -TTTTAATGGGGTTATTTGATTTTTCTGGAGTCCACCTTCTTGAGTTCTTTATATATATTG -GATATTAGTCCCCTATCCGATTTGGGATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGC -CTTTTTGTCTTATTGACGGTGTCTTTTGCCTTACAGAAGCTTTGCAATTTTATGAGGTCC -CATTTGTCAATTCTCGATCTTACAGCACAAGCCATTGCTGTTCTATTCAGGAATTTTCCC -CCTGTGCCCATATCTTCGAGGCTTTTCCCCACTTTCTCCTCCATAAGTTTCACTGTCTCT -GGTTTTATGTGGAGTTCGCAACCTACTTTTAATAAGGGCTCAACCTCTCCTCTAGCCCAG -CATCCAGCAGAGGTAGTGGAAGAGAAGAGTTATTAGGATATGGGGGAAGCGGACTTGCTC -AGCCAGAGTTCCCTGGGAGTAAGCTTGCTCTCTCTCAGCAGTTCAGTTCTGCAGCAAACA -CCAAACAGGACTTAGCAGCTGCAGACCAATCTTGGCAGGCAGACACCAGGCAGCTGTCAT -TCAATCCTGAAGAAACGGCCAGACTCACCAACCAGCCTGAGGCGAGGCTGCTATAGTGGA -AAGGTGCCACTGGAACCGCACCAGCAGTTCTTGTGCGAGTTTCCTTCTATGGTGGCCTTA -TCACAAGTTGAGCCCAGCAAATGCTATGTACGGTGAACCAATAGATGTGTGTTTTTAGCA -AAGAATAGCAAAGTGAAGCAAACCAAACCAGAGTTCAGTGCTCGTCCCCCACTGTCTGTG -GGGTCATATTTATACTCCTTCATCAAGTGTCCTTTCATGTGTTTGCTATATGCAAACATC -CTTTCACCTGTGTCTGCTTCAGGAAAACAGTCTTTCTTTCACATGTTTGCTTTAGCAAGA -CATCCTTTCACCAGTGTGCCCCAGCAAAACATTGTTTGACCTAACTAACTTTCCAAAGAA -CTAAAAGTTTTCACTTAAGGTCATCTCGGAAATGCAAATGAGTCACACCATGGCAACTTT -CTTTGGTTTTTGTAAAGAGACATTAGACAAGAGGTTAACATGACTTGCAGGCCCGTGGAT -GTGTCCTGAAGAGCTGTCCTCCACCTGGCCATCCTCTTCCTCTACTCCAGACTCCATGAT -TCTTGCAGTGTAAACTAGCCTCAGAAAATCGAGACGCTATAATAACATGTATTAGTTGAC -TTTCCTGTTCCTAAGAGAAAGAGAAGGGATAGCCCAGGCTTGCCTTAGACTTGCTATTTA -GCCAAGGATTACCGTAACATCTGATCCATTTGCCTCTGCTTCCTAAGTTTTGGGGTTATT -AGTAGTATACGCTATCTATCATGCCCAGTCTTAAAGGAGATTAGACTTAAACCTGGGACT -AGGGTACACATTAGGCAGTAGGTACTCTTATCAGCTGAACTAAGTCCCCAGCCTCTGATT -GCTGTCTTTAGTTTTCATTTTGAACTGCAGACCTTTTTTTGTTTTGTTTTGTTTTGTTTT -GTTTTTCCTAAGTTCAGGATTTGCTACTTTCACCAGGATGTGTTAGCATTCGCCCAAGTG -CAATGCACACCTCTGAAAGGGTAGAAACAGAAACTGGTGCCAGAGTTCTTCTGTACGTAT -ACATGCATGGCATATGAATCGGTAGTTGAAAGAAAAATTTGGAAAGAGGGTATTCAGAGG -ATGACTGAAATAAGGAGGAGGGATGACACTGGGCCTTGGCAGGTAAAGACACTTGCCTCA -AGCCTGACAGGCCGAGTTTAATCTGCAGAAGGTAGAGAGAACCAGCTACTGAAGTTGTCA -ATGGTCCCCACGTGTGCACTGTGCTGTGTACAACACACATGTAAATAAATGTAAAAACCA -ATAAAGTACAAAGGAAATGAGGTCTTTAGAGGACAAGGTGATAAGAAGTACATGGAATTG -GGTGCCTTGGTTTTATATTAAGAAGAAACAATACTCATGATAATATTTGCGTTCTACACT -CTAAGAAAGGGCTTGTTAAACCTTGATGATGCTGTGCTCTGTGTGGGATGTGCAGGAGAG -CGTTTGCAGAGGAGCTGTTTGGGACCATCTCAAACCCATTCCATGAGCCATCTTCTCCTT -ATAAAGTATTTGAAATCACCATTAAGGGATTATTGTTGTTAGTGAGTAATCTATGTTGTT -TATGTTTTAGTCATGTCCCAGAGGAGACTTTAGCGCCACATGTGAGCATGCAACATCGCC -ATGATATAAGGCTATTATAGGGTTTCCTTTAAATCCAGACATACAGGTGTAGCCCCCATA -CCCCCTACCAACCCATTCTATAGTGTGTCTTCTACAAGTCACCTTTGGTCACCTTTTTCC -ATTTTGTTCCTCCTCCTCCTCCTCCTTGTCTACAGGGAGAGAAGGTGTCCCAACATCCAG -GCTGTGTATTAGGAAAGTCAAGTTGTACTTTACAAATTATTCGTGTGGTGTGTGTGTCCA -TGTGCACCTGTACTTGTGCAAGTGTGCTTGTGTGCAGGGATGTGTCTGTCCATCTTGGGG -GTGTGTGGGGGTACAGTGAAGACCAGAGGACTACCTTAGGTGTCATTCCTCAGATACCTT -GTATTCTGTCACCTGTACCTGTTCACCTTGTATTTTAAGATAGGGTCTTTGTCTGGCTAC -CCAGGTGACATAAGCCCTAGGGACCCTCCTGTGTCCACCTCCTGGCACTTAGCTTGCAAA -CCTATGCTGCCATGCTCGACTTTTTGAAGTTGGTTAATTTTGTCATCTGGCAACTCCATG -CATGCCTAGAATAAATTCTGATTACATTTCACCTCTTTATCTCCCTCCCGTTCCCATCAC -AACCCCCCAACTATCCCTACCAGTCCCTTTCCCCAGACTAATTATTAATATTCCCAGGCT -TGTTGTTTTGTGTGTGTGATGCATTTAATCAAGGCCATCCGTGTGACCATGGCGTGAGAA -CTATTCACTAAATCCTGATGGGGTCCTTGGTTGGACTTTTTAAATGGCATCTTTTCCATG -GGTTCTGGGAATGGAATTCAGTCCTTGTATTTGTAAGACAAGCACTTTATAACCAGAGCC -ATCTCCCCAGTCCTCTGAATTACTTGATTTCAAGTTTAAAATCGGCACCATCAAACTGAT -TTGCTGAATAAGAAAGAGTCTGGTCAGCCCCATGCCTCAAGAACTAAAAACTCCTCCACC -TCTCTACACGATTTCTTTTTGAAGCATGATTTTTTTTTTTTTTGATACTTTTAGGTTAAC -ATACAAGTAATGAGTTGCATTAGGTCATTGTTTTTGTTTGTTTGCTTGCTTTTTGAACCA -TTGTTCAATAGTGCAACATGATACATAGCTGGGCCAGTTAGAGAGGACCCTCCAGTAAGC -CAGAAGTATCTTAACAGCAAAGTCTGACACCCCACTTTCTTTTTTTTTTTCTTCAGGTTT -AACATTGTGTTTAATATGTGGTCAACATTTGAAATAAGTTTATTTATTTTCTTCATTTAC -ATTTCAAATGCTATCCCAAAAGTCTCCTATATCCCCTACCCCCGCCCTGCTCCCCTACCC -ACTCACTCCCACTTCTTGGCCCTGGCGTTCCCCTCTACTGAGACATATAAAGTTTGCTAG -ACCAAGGAGCCTCTCTTCCCAATGATGGCCGACCAGGCCATCTTCTGCTACATATGCAGC -TAGAGACACAAGTTCTGGGGGTACTGATTAGTTCATATTGTTGTTCCACCTATAGGGTTG -CAGACCCCTTCAGCTCTTGGGTACTTTCTCTAGCTCCTGCACTAGGGGCCCTGTGTTCCA -TCCTATAGATGACTGTGAGCGTCCACTTCTGTATTTGCCAGACACTGGCAAAGCCTCACA -GGAGACAGCTATATCAGGGTTCTTTCAGCAAAATTGTGCTGGCGTATACAATAGTGTCTG -CATTTGGTGGCTGATTGTGGGATGGACCCCCAGGTGGGGCACTCTCTGGATGGTCCATTC -TTTCATTTTAGCTCTAAACTTTGTCTCTGCAACTCCTCCCATGGGTGTTTTGTTCCCAAT -TCTAAGAAGGGGCAACACTTTGGTCTTCATTCTTCTTGAGTTTCATGTGTTTTGAAAATT -GTATCTTATATCTTGGGTATTCTAAGTTTCTGGGCTAATATCCACTTATCAGTGAATACA -TATCATGTGAGTTCTTTTGTGATTGAGTTACCTCACTCAGGATGATGCCCTCCAGGTCCA -TCCATTTGCCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCCTTTG -TATAAATGTACCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTTGGTTCTTTCC -AGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTCTTAC -CAGTTGGAACATCTTCTGGATATATGTCCAGGAGAGGTATTGCGGGATCCCCCGGTAGTA -CTATGTCCAGTTTTCTGAGGAACCGCCAGACTGATTTCCAGAGTGGTTGTAAAAGCTTGC -AATCCCACCAACAATGGAGGAGTGTTCTTCTTTCTCCACATCCACGCCAGCATCTGCTGT -CACCTGAATTTTTGATCTTAGCCATTCTGACTGGTGTGAGGTGGAATCTCAGGGTTGTTT -TGATTTGCATTTCCCTGATGATTAAGGATGCTGAACATTTTTTCAGGTGCTTCTCAGCCC -TTCGGTATTCCTCAGGTGAGAATTCTTTGTTTAGCTCTGTACCCCATTTTTAATGGACAC -CCCACTTTCAAAATAACACTTCTTCTAGTATGGCTAAAAACAACGACGCACTTGGTGAGC -CCATGTTACTATAGAATGTTTAGGCAGCAGGGACTTACGATTAAAACTGGAGCCAGCTGA -CACTCATGCTCAGCCTTGCTCTCCAAAGGATTTCCTTTGCGGGTGATTGTTAGGACTCCA -ATTGTGCCTGTGCAGCTGAAAGTTGGGAGGAGGAGGGAGGGGGCAGTATTATTTTACAAT -CATGAGGACGAAAAGACATTTCAGCATGCCTGGCAAGCCAAACAATGCTACAGATGTCTG -CTCTTTCTTTGTACACACCCACAAGGGCAAGCCTGTTTTGAACTGACGATGAAAACTGGG -TTCTCCGATCTCACTTGTGAAGGAAACAACAAACAGGTGCCCCTTTGAGACACAAACCCC -AGCGCTGCTGTCAGAGGAAAGCTGTGCCTTCCAAACATGATGACTCAAAGGGTTTCTCTT -CCGACTCTTCTCGGTGCCAACTTTTGTAGGACTCTTTTGCTTCCTGTAAGGGAAGCATGG -AGCACACTTGCAGTAAATACTGTCAACACCTCAGTACATGGTCCAAAGCATACTGAGGAG -ATAAAGTGAAGCTAGTGGATTTTAGTGAGGGTTTTATTTTCCAGATGAAAACAGGGTCTG -AGAGGTAACATTTTAAGTCTGAACCTGTCGTGCAATGACATGTTTTGATAAAGGGACTCT -CTGCTTCCTTTTTATGACTTGATGGGGCATACCTTCAGTCCAAGTACTCCAGAGGGCAGA -GGCAGGAGAATCTCTGAGAGTTAGAGGCCAGCCTGATCTATATAACTAGTTCCATGCCAG -CCAGGGCTATGTAAGATGTAAATCACATGCCAGCCAGGCCAGCAAAGGATGGCCTTAAAC -TCCTGACTTTCCCCTCTACCTCTCAACTGCTGGGATTCCAGGCATGGGCCCCCTTAGCAA -CCCTGTGATGAATGGCTTCTGGTTGTGTTTTTCGGTTGTTTTTAATGAACTTCAATACAG -CATGTTAGATGATTGTACACATTCCTTCCTAGGATTCACTCATACACAATGATTCTAATG -AGAGCCGAATGACTGTACTTAAAAAATTATATCCAAAGTACGCACACTGTGGCTATTAAG -TGCCTGATTATTACTGGAAGTTAACATTTCTGGTGTGACCTTTTTTGGAGAAAGAATCAT -TTTGACATGTTGGCATAGCAGCCTAGATTTCAATCTAATTTAAAATTGTAATGACTTTCA -TTGAATAAGGGAGCGATTGAGATGAAGATTTTAAAAAAAAAAATAATATCAGCCTGCTAG -GATATCTCATATGATCAAGGCTAAAGGAGTCTCAAGTCTTGAAGGTCAGATGAGGACTTC -TCACAGAGCTACATCATGTCTGAAGCCAACTGACTGGGCTAGTATTTGCAAACTTAAAAG -CTGACTAGTGGAAGTTTCCCCCTTAGTTGTCATCTATTTTACCCCTGTAGGATCTGTGTT -ATGTTAAGCTTGGCTGCTAAGTCATCGTCACAACTCAGAATCAAGAGCCCTTTGAGATTA -GGCATATCCAAGCAGCAGTGGTATTTAACGTAGGTCCCCAAACCAGAGAGATCTGACAGG -GTAGAAGGGTGGTGGCTGCCTTCTTTGAAGAAGGAGAGGGCATTTTCTCATGGAATTCTA -TGACATCTTTGGACTTGTTGATGGAATAATTTCCGGGGAATAAGAAGTAACATCTTTCCA -TCTTCCCTGGACAAGGTGATCATGAGGACTTTGACAATAGTAGGGTAAACGTAAATGCAT -CCTTTAATCTGTTTGACATAGCTGGTCCTTGGGGGCAGAGAGGGAGGCCCTCAGAGAGCA -GTGGTTCTCACTCTTCCTAATGCTGCAACCCTTTAATATAGTTCCTCATGTTGTGGTGAC -CCCCTAGCCATAAAATTATTTTTGTTGCTACTTCATAACTGTAACTTTGCTACTGTTATG -AATCATAATATAAATACCTTATATGCAGGATATCTGATATGTGATCTCCTGTGAATGGGT -CATTCAAACCCCCAGAGGGTTGAGAACTGCTGCCTTAGGGTCCTGTAAGATACTGAGCTG -GAAGGGGTCTGTAGATAGTTGAACCTCAACAGTGGTATTGGATCCAGCTAGTCAAGACCA -ATGGCCATGTTTCTCCCAGAATTTGGGGGTACCATTGTAAAATCTAGCCATTACCAAAGT -TAAATTTTGATTCTTAATTATATTATATTAAAACATATTAAAAAATAAAGATAATATCCA -AAGTCTTTGATCCCAGCTCTTACTATACCTTGCCTTTATCTGTACTTTGTCTGTGTCTGT -GGGTGTGTTCGTGTTTATACAAGTGTATGAAAGAACAGCTTATGTGCATGCACCCATGTG -GAGGCTGGGGATCAGCCTTGGGTTATACTCTTGTCTCCACCGGTTGTTTGAGACAGGGTC -TCTTTGGCCTGGGGCTTGCCAGGTAGGTTAACATCATTTTTGGAGGTCAGCAAGGGGAAT -GGGTGAGAAGGAGGCACAGACTGGGTCCTGAGCTTTGCCTTTTACTCATGGTGACAGATA -CTGAGGAGCTAGTAAAGACCAAGTGACACTACCATTCAGCATTCTGCTACAGAGGCATGT -GCTAGTCCGTTTCACATCTATTTCATGGATCACAAACACCTGAAGACTTAGACTCCATCT -CGTGTGCCTCAGTTGAACAAGCTCTACCATACCAGTTGCTGCACAGAAAGGTCTCCATAA -ATGTCTTCAGCCCTGCTCCTTCTTGGCATTATATGGCCAACTCCCAGTGTGGGAAGCCTC -ATTGAAGGGCTAGTGCCGTTCAGCCCACAGACCTTCAAGAACTCCATCCAACTTTCAGTG -ACCATTCATTGTCTTCTCCCATAGATGACGGAGGGCCGTCGATGTCAAGTACATCTCCTT -GATGACAGGAAGCTGGAGCTGCTAGTACAGGTAAGTCCTCTGGGAACACTTTCCTGCTTC -CTCTGTAACTAATGAATGGGCTACACGGTAGATTTGATGGTGGGTGGAGGGGGGTTGTCT -ACTGTGCTTATGTCTCTGTCTAGCCAAACCTGAGTGACAGTGGCTGAGACACACCAAGGT -GTTCTGTGTGTATGCTATTTTTACTTGTTCTATTTCTATGTACAGCCTGTCTCTGGTGTT -CAAGGCCAGATGTATATATATAACCTATTGTTACAAATGTCTAGAAGAGGAAATTTCTGC -AGCTCCCAGTAGCTATTCTTTCTGCTTGGAAGGAGTTAACAACATTGTAACCTAAATAAC -TCCTGTGTCTGAAACTGATGCAACCTCCCTCAGAGGGGAGAGAGTTCCTTCTTTCCAAAT -TAAGCTTTCATAGTAGGTGAAGAAAGAAAAAGCACCAGTGTCTTTCATCTGTCCCCGAGG -ACTAACAGCCCCCTTTCCACCCCAAGGCCTGGGTTGCTGCTACCATCAGTGGCAAACAAT -TAGAGAAATTGAAGTGGGAAATTAACATATTTCTCCCCAAACTGAGCATATTAAAAAACA -AACAATCAAACAAACAACCACAGAGCAGCCACAGAAGGCATCAGAATCCTTGGTCTTAGA -TGTCTTCGCCTGGCTCGTGACAAGGCCATTGCTTTACCCAAAGCCTAAAGGATGAGGGTA -ATGGTGACTCTGAGCCTTGTTTAAAGTCATTGGAAATCTAGCTCAGTCCCAACCTTTTAT -GACACTTGGTTTGATATTCTCTGATGTTGTTCTTACGATGGTCTCCTTTTCTATCATACA -CATACATGTTCACTCTCACATATACACACATACTCACTCTCACACACATATTCACTCACA -CTCACTCTCACAAACACATACACTCACACACACTCATACTCTCATATACACACACTCACA -CACACCACATACACTCACTCTCACACACACACTCACAAACGCACACACACTCACTCATAC -ACACACTCACACACATCACATATACTCACTCTCACACTCACATACTCACTCTCACAAGCA -CACTCACACACACTCACTCATACTCTCATACTCACACTCACATTCACACACACACCACAC -ACACACACACACACACACTACTCACTCTCTCATATACTCACTCACTCTCACATACACACA -CACATATACACACACATTTGCCCACATGTATGTGTGTACTGGGATTACAAAGATGGGCAC -CACATCCAGCCATTGCATGACATCTTGCCATGAAGACTTTTCCTCACAGGGATGGAATGC -TGTCTCTACGCTCACAATCAGGGCATTCAAGACAATGCAAATTACACATGTGCGGACGTA -TCTCTCTGGCCTTGGACTTGCTTCTTAGACTTGCTTCTTGGACTTGAAAAATGATCCAAT -TACAAACTTTAAGAGTTAACACTTTCAACAGGATTCCAATAAAACAGACGCTATAAATGG -GTTGCAGAAAATGGAGAAAGACTCCTAATTGCACCACGCACACAGCCATTATTACTCTTA -GACTGGTGGGTGGGATTTCTCTCCAGCATTTCCTTATTTACATGTTTCACTGCTGCAATT -ATAATATATGCATAAGCTGTGCACTTTATATTCCCTTATATCTGGGTCCTTCCTATGTCA -CAGTAAGTGATCTTTATTAAGAGTTGGATAGATTCCAGAAATAGACGGTTGTTATCTAGT -CATTCACCCATTTAGGTTCGCATTTAAGGTTGCTGCTTTTCTGCCGTACAATGTTTCCAC -TATTACGAACAAGTAATTGTGATTGCCCTGTCCTCGTGTGCAGCCTACCTACATTCTAGA -TTACGACCTTATTAGGCTAGATTCCGTGGCCTACAGCCTGGGGTTCGACTTGGGAGACTG -AGATAACACAGGGAAAACTGAGCAGAATTTCTCAGGTACAGGAGCCTCTCCTTGCTGACC -CTTGGCAGTTAAAGTTGTTAAGAATCTGTGGAGGAGTTTATAGCGAAGTGGCCTGTGGGG -TTTGTATCACATGCTTTTCTGAAATCCAAGCTTGGGGGCTTAGAGCAGCCACCTTCTGGG -ACAGGAAATGAGACCACAAAGAGCAGCCTGGTTACTGCTGATTAGCAAGCTGCTCTGGGG -AAAGTATGAATGGAGACAGCTGAGATGACCTGTCCAAGAAAAACTAATTACTGCTACGTA -CTTTGAGAACAATTATATTAGGCAATCAGGAGAAACTTAGCCTGAACCCTACAAAGTCAA -AAAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAAGAAAAGAAAAGAAAAGAAAAGA -AAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGGAAAAGATAAGTATTA -TGTTAGGCAGTCAGGAGAGGCTCATGCGACTCCCACCCTTTGGGGAGTGTGCTTTTCCAT -TCGGTTCCTCTTCCTAGAACTCTAAGCTTCCTACCTCTTGTCCTGTGAGCATGGCTAATT -TCCGTTCAGTCTCCAAGCAGTTCACAGAGTCAGAGGACTTTCCCATCCTTAGCCCCCGTT -GGCTTCCACTGGTCCTCCCTCTATTCCCCAGGAGCCCCGATCTGAGCTTCTCTCCTGCAG -CACAAGTCACACTTCATTGGCACTGCTTGTATAGTAACCATGTGTGTCCCTAAATGCCCT -GTCTGCTGCCTGACATACAGTGCCACCCAACACTACTGTTGAGTGAAGGAAGGCATGATC -CTAAGGCATTTCCTATTCTGCCTTAGAGGACTTATAGTACCAACTGCTTGGCTGAGGATG -TGGTCTTGATACACAGAGTGCATACATGTGTATTATGTGCACACACATATAAAACAATTC -CAAACCCCATGGCAGAGTGGGCCTCAGTATAATTGGGAGGAACATGGTTACAGCTCCCCC -TCTCTTGCTGGCATCATCACCTCAGGGTGCTGGGAACCAGACAGCCACAAAAATAATTTC -ATGCAGTCACATAAACTTGATCACTGTTAGCATGATATTTCCAGGCCAAAAAAAAAAAAA -AAAAGTATGGCCGCATTTCTGCCATCGGATGCTTAAGTTGGAAAGCAGCTTGGTATTACT -GAGTGAAATCTGGATGACTTTCAAATCCCGATGGCTGTAGTAAGTGAAGCCTGGCCCCTG -GGAGGGAGGACGAGAAGGCAATGGAGCACCTTCGAGGGGTTTATCCTAAATGCCCAGGCA -ACATTTTGGCACCCATGTAGTTCCTTATGTCCTCAAGTCCCTCTAGGAACTGCTGGGTGA -ATATTTATCCACACCATGGGTGGGTACAGGTAGCACCTTGGTCACCCTTCAACCTGTAGT -GTCTTGTTCTGTCATCAAAACATCCTAAAGCTGACGTATTTCCTAAAAGGAAAAACAAGA -CAGACCAGAAAACCTTCACTAGAGGAGATGCCACCCCATCTGTGTCCTGAAGCATCAGCA -TTCAGAGCTGGGACATCAGGCATGTTGTGTTCAGTTTGGCTTCTCGAGCTTTGTCTTCCT -ATTGTGGCTCCTTTAAAATTATTTTTTTTCTTCTGATTGGAATTCCTATTTGCAGGAGCA -TTTTAAAAGAAGAAGAGGGGGATGGGGGACGCTGGAGATAGTAATGCTTGCCTGTAATCT -CTGCACTCAGGAGACACAGGAATATGGATGGAGGCTTGAGACCCAGCCTAGTTTACAGTG -GCCAGCCAGGACTTCTTGGCCAGATCTTAAAACCAAACACAGAAAATGTGTTTAGTGCTG -GTGAGAAGAACTTAAGGAAGTGTAGATGGATTTCCATACGCTGTCAGCCTATTGATGGGG -CTTTGGAAGCTGATCCCAGGGATGGCTCTGGACCTTTCCACAATGGGCGTTTTAAAAATA -GACTTCATTTTCAGTAGAATTGAATGGCGGAGGTGTGGCTCTTCCTAGCAAGGCTCCCTG -CAGGCTTAGGATACTGGACCACATCCCACTGGAAAGGAAGACAAGCTCAAGGAAACAGAC -GTTGGCCTTCTCAGCCTGGACGGTCTCGTCTCTGCTTTTCCCATCACTTTTCATGAGTGG -ATATTTTGTTCTGCCAACTTTGTCACCTCACACAATAAAGCTTTACACACTGAAGTCCTC -CCCGCCTGCACAGATGGCCACCATTCCCCGAGATTGCTGCTGTGTTTATGAAGCTTCAGT -GGGATGGGAGGCAACATGCTAAGGAAGACCACATCTGTCCCCTCTAACCCAGTCTTTTGG -TGGCTGGTGACAGAAAATTTCAAACTGTCTACTTCCTGTAAAATAGAGGAACCCGTGATT -CTGAGAATCCCATGGTTCTGAGAATCCGGGAGACTCTAAGGAGTCTGTGTTTCCCAACAG -AAGTTAGGAAGGTAACAAGACAGTGCTGCCTGCCATTACTTTGTGCCCCTACTCTTGAAC -AGGTCCCTAGGGCAGGAGCTTCCAGGGTCCGCAAGCCCGTAAGGCAAGAGCATTACTCAC -TGGCCTATCTCCCCAGCCCTTTCCTTTGCTTTGAACTCAGTTTCTAATCTAGGCATATCC -AACCTTTTGACATCATGACATACATGGTCATCTACGATGTCCACATTCAAGAACCCCGGC -ATGGAGGGCACTAAAAAAGAAAACCACCAGTTCGTAAAGTGTCACGGCTATCCTGAGGTG -TCTCTGGTAGCGGTAAGGGCTGCCTGGTATGGCAGAAGGGTGAGGTGACTGTTACCATTC -TTGCTTTTCTCTGACACAGACACTAGTGTGTATTGGTCTTAAGGATTAAGGAAGTTAACG -TGGGCTTTAAGTAAAGTAGTACTTGGAGACAGAGTTGACACGCTGCCTACTATGGACTAG -AAAAGCAAGTGTACAACTAACTTTTTAAAAATATGTCTGGCTCTAAGAGTGCCACATAGA -ATAAACAAGCAGACTTTGTCCATGCATGCCTACATACACATTACCCTCACAGACACTTCA -CAGATAACATCCTCTAAAAAATGTAAAAGGATTGGTTTCTCCCGAGCAAACCAGAAACCA -GGAATTCCCTCAAAGCACATGTTGCCAAAAAAAAAAAAAAAAAGACAAGACAAGTTGATT -TCATGTCTTCTCAGCTGAACAGGGTAGGCAGGTGGTATCTTCTGATTGGCTGGCTGACCC -GTCTGCTGAAGTCTGGCCCGTATCTGCCATCTGCTTCCTTCTGTGCTCCATTCACCAGGA -GTCCCTGCCTCAGCCAAGGGCTAAGGATGCACGCAGAGGCAAGGAGTAGACAAAGGGACT -CAGCATCATAAACCGTCTGTCCTGGATCTCTCAGGCCACCTTGTCAAGACGAGCCAGAGC -GGGCGGGACAGCGCCGCCGTGAGCTGACCTCTACCTTCAGAGTGATTGCCAGCATCATTT -ATTAAGCTCTGTTCTGTGAAGCAGGCACACTACCAAATGAGCAAACCAGATGTCGCCCCA -GCCCCTGGGGGTGGCCAATAATATTTAACATCTTAAAGGCACATGGTAAAGCAAACAAAT -GTGACGATAGAGTATAGCCAGATGACGTGATGGTAATTCCATATGTCATCGAGAGTTCAT -TTAACAGCGTGAAGGAATAGGAAACAGCTCATGAGGTATGCACGCACAGATGAATAGTTT -CCCCTTTGGGGAGGAGCTAGAAGATGCCAAACCTTCCCCCCTCTCCAGCAAGGACTTTTA -AAAACATTCGGGAGTGGGAGTGGGAGTGGGGGAGCTAGTGAGCTCTTTCTGTGCTGGAGG -AAAACAAAGGCGGCAAAAGCCAGTCTCCCTGGGGGATATGAGACAGGGCAGAGTAGCAGA -ACATACCAGATTGATGCTACCATCTGGGAACTCCCTCACACGTATGTGGCTCCAGAACCA -GACAGCTCAGCCAAGCACAAGAATGGAGGGTAGGCCATTCAGCATCTCCAGCCCCAGGGA -TGACTGGTCCAGGACCTTGGTTGCCTAGCAACACCACTATAGAGCTCCCATTCCCCCAAG -CCCTCCTGCTTCCCCTTGTATGTTCCATTTCTTCATTGAAACCGATCTTAGCTTGGTTTA -CAAATCTACTCAATGAGCACTGCTGATATTTGGCTCAAAGCAGAAGTTGAAGGGGGAGTG -AGCAAAGTAGGAGGAGGGTGTAGTAAATTCTTCTCCTTGCAAGCTAGCTAAAGTTGCTCT -CTGTCCTTTTATTTTGGCTCTGGTTTTACTGCTAAGTCCCTCACAAAACCATTTCCACAG -ATCCTCTTGGGTAGGGCTGTAAGAGAACGCACAAAGACCCTCATGAGAGGATTTGAACGA -TGAGTTCCTTGCTAAGGAGGGATGAGAAGAGATGAGGTGAACAACAGAGCTAAGCCCATA -GCCACACAGCACAGTTCAGCGGAATGTGAATAATTTTGTTGATAGAGGAGACAAATGAAA -CACACACACACACACACACACACACACACACACAAACACACACCTCTGTGTGTACCTTTA -ACAGAGGTTTGGAAATAGTGAGGAGAAGTTGGTCTTTGTGGAAAGGATTCGTGACAAAGG -CACCCAGGGGTTTACACAGCTAGGGTTGATGCTGGTTTGCATGGTAACTCTCATGTCGAC -TGTGGTAGCTTGCCTACTCAGATACCAGTTTCCTAGGTATATTTGCTAGGTGACCAAAGT -CCTGAACCAGTCATCCCTGGGGCTGGAGATGCTGGAGATGCCTACTCTCCATCCTGTCCT -TCCCGTGCTTGGCTGAGCTGTCTGGCTGTAGAGCCATATATGGACTACAGAGACCTGGAT -GCTGTGGTGATCCAGCTCACCTTCCCTTTGGGCTAAGAATCAGTAGCTAGCGACCATCAA -TCACTGTTTAGATTGTGTCACTCTGTCTTAGTTACTGCTCTATTGCTGTGAAGAAACACC -ATGAACAAGACAACCTTATAAAGTATTTAATTGGGGTCTTGCTTATAGGTTTTGAGGATT -AGTCCATGATCATTATGGCAGGAAGCAGACAAGAATGGCACTGGAACTTTACAGCTGATA -GCATTACATCATGATCTGCAGGTGGAGGGAGGGAGGGAGGGAGGGAGGGAGGGAGGGAGG -GAGGGAGGGAGGGAGGGAGAGAGGGAGGGAGGGACAGACAGACTGACTTGGCCTGGTGTG -GGCATTTGAAACCTCAGAGCTCATCCTGAGTGACACACCTTTTCCAACAAGGTCACGTCC -ATTCCTACAAAGCCACACCTACCAATCCTTCCCAGTTTTACCAACTAAGGACCAAGCATT -CAACTATATGAACCAGTGGGGTCATTCATATTGAGACCACCAAACACTCATTACAAGTTT -AGCCACCAGTGGTTCTTGTTCACAAATGGGCTGTGTGTCACTGTTTACTCCATGATGGTG -TAGACAGTTCTCCTCTTTCCAGCATTTCTGCCCATGAACCCTGTACTGTCTGATAAGGAA -GGATCCTGGGAGACATGTGGAGGCACATGTATCCATTTTGATGGGACTTATCACATCTAG -AATTAAGAGGGATGGAAGTCCAATTCCCAGGGGGAGACAGCATCCTCGAGTATGACAGTG -AGTAGAGGAAGGGACAGAAAGTGGCTCACAGTTAGCGCAGAGTTTCTAGACTCTTCTTTC -ATTATACAATAACTTCTCAGCCCTTCAAGCAGTTCCCCTATCTCACTCAGCAGAGAGCTA -AGTATTAACCCCTCCCGGCTGTTTGGACGGATTTCAAATCCTATAGCCCCTGTCACATGC -CTCCAGCTGCTTTCGAGACTCTGTGACAGGCTCCCTGAGCGGTGTCTCCACCTCCACACT -TAACCCCAGTACCCAGGCCCCTCCTCCTCACAACTAGGTATCGTCCTCTTGCATCTGCTC -TGAGAAGGAGCCCCTGAGTCTCCAATCAACCAAGGGTCTGCACTCATGGCTCCTTCATCT -GTCACTACCCTCCTCATCCCTACATTTTATCAGTTTTTCGCCTCACAGCCTTCCCTCTCC -TGGGCAGGGGACACCTCAGTGTAGACACAGGGCTCCTTACAGGTGTACTGTCTGCATGGA -GTCCTGAAGCAGTACTTCTGTCGTCCCCCCCCCCCCTTGTATCTGGCCCTCCCCAGCGTG -TCTTACACGACACCACCAGGTAGTTTTTCCAGAATCGTTTCTCTGTGACCTGCTCCAAAG -CTACTCAACAGCTCATCTTATTTGACGTTTCTCTTTTGGTTCTCAAGTCCTCCATAATCT -ACCCCATACCCTGTTAACAGGAGAGAATCAAACAGGTGACGAAGGGCTTACTTACCCTGT -GGGATTACAGTCACTGCCTGCGATTTCTAATGCAATGAATTGGCTCTGTAATTAAGAGTA -AAGGCAACCACATGGCTTTTCTATAGTCTTAATCAATTGCTTCCTGAAATTTCTTTTAGC -TGCAAAGTCCTTTGTCTAATGCTCTGTAAATAGAGGAGGTTTTACTCCACAAACTTGCCC -CTTGTCACTAATAGAGTCTTAACGGGGGCTAACTCATGAGTTAGAAATTATCATTTTACT -TAGATACAAGAGAATAGAAATTTTAAGTGGTTCTTTATGCAAAATATATGCATTCATACA -TAGCTCAATGCAAATCGAATTTATTCACATATGCCATCCTTTAAATGTTTTGGGAAATTG -TATGTCATTGACTTACTATTATATTAGCTGATTTAATTAGTTACCATTTATTTTTGTACC -TGAGTCTATTCTAAGAGGTCCTTAAGTGCCGAACCATCCAATCAGCCCCACTGCCCCACA -TCACAGAAGACTGTTAATGTTCCCATTTATCAGATAAGAAAACCAGGGCACAGAGAGCCT -GCATGACTTACCCAGAGTTTTGCAGCTGGGAGAGACAGGTCGGAGCTATGCCTTCTGCCT -CCAGAATGAGAAAGGAGCTCCAGAATGTTGAGGCCAGACCTGCTTAAACCAGAATCTGGC -GCTTAGTGACTCAGGATGTTGGCCAGTTGGTTAGCCTCTTTGAAGTTCAGTATCTTTCTC -TGTAAAAGGGCACATTAGCTTCCAGCTCCTTTAATCTTATCTGTAAATCAATGCTGATTT -GCGTCTTATGGAACTAGTTCTGAGTGAATAAATCTGTGCCACGCTCTGAAGATCTCCAGG -CACTTGGCAGGCATCTCTCCACAGGAACCCAAAGCTTAGACTGGACCACTTGGTAGCTAT -GGAAACCTGGTCAGTCCTTCGCCTTTGCTGCCTCATCTGTAAAATGGGAATGTTAGCCTT -GGCTTGGGCAGTGTAAATAGACAACTACAGAATGTTTACCTTGTTTGTTGGAGTGTTTTT -TCTAATTACCTTGCCTTCCATGTGATTGTGCTCAAAACTTTCTACACTGTTTGTAGTGTG -GAGCTAGGATAAATGAACAAGTAACAGGCTGGCAGTCCCTCAAAAACACACTTTAACTGT -CACCTGATCTTTTCACAGATACTGGTCACCAGTCCTCATCTTCCCAGTGTTACACATAAG -TCACATGAAAAGGTCATGCCACGGTGAGGGAAATTTATGTGCATGTGTTCATGCAGGGTC -TAGATAACCATCTAGAGGGCAGAATTAGGTTTTGTGCTTCAACAATGTCAGACCTGATCA -CTCATTCTTGGGAATAAAATAGGGGAAATGAGCTTGATAGTTGCCATGGCAACACTTTAT -AAATGGCCGGCCCTTAGTGCTTGGTGTTTAATGATGGTGAAGCACAAGCTTATATGGCTG -GCTCACACTGGCTATGATCTGTAGGAAAGTTAAAAATAGAAAGCACGACTGGTGGGCTGC -GGGCGCAGAAAGTCTGCTGCACCAGGCCAGGTCTGCCGATCTGGGGCTGGGGCCACGGGG -TGTGAGACGAAGCTGGGGAGGAGCGGGGAGGCGGTGGTCCTGCACGGCTCGGGTCCCCGT -GTGGCGCCGGGTCCGGGGCTCAGGGCGACCTGCATGGAGTGTGAGGCACACAACTAAGCT -AAGGGATCCTTCTCATCGTGTCTGGAGCCATGCTAGTGCTGGCCCTGCACTGAGCGTCTA -GGTTCTTCCCCAAATAGCCAGCCCAAGACTTGGTGGTGCGTGATTCAGCAAAGGAAACAA -CTACCCGAAGCCCAGACCTGATGCATTTGGTAAACTTGAAATGCAAAGGGACAAATCTGG -ACTCTGAGCTGGGCCATCGTGGGGAAAGATTAGAATGGTTAAGGTCTCTGGGATCTCCCA -GAGCCTAAAAGAGTTAAAATTCTGGAGTCTGCGAACAAAACAGAACTCTGAAGACAGAGG -GACTTAGTAGGTAAATGATCTTGCCACCAGGCCTGACTCGAGAAAATCAACTCCAGCAAG -TTGTCTCTGGATCTCCACTCGAGCACCCCAACATGTACATAAATAAATGTAATAAATTAA -AAAAAATAGAAAGCACATTCTCTCCCTTATAAGCAAGGCTGTGATTGGCCTGTTGGGCCT -GTGACTCACAGGCTCGGGTTACCACAAGTTCAAGTCTGGGTATTAGCTGCTAGTTCCCAG -AAGACCTGTGTGCCTTTCATAGAGGTTGCAGTCCCCTGACCCGAATTTTATAGTGCACAG -TGGGACTCGTGTCTTGGGGCATTGAAACACACCCTGCTCCACTGCAAAGCTCTGAGTCCT -GTGTGACCAAGAAGGTGCTGGAACCGCAGCACCGCCAGGGTTCCCAGGAGAGCCCCATTC -CCCAAAGAATGCTTCAGGGCCTGTACACACTGATTAAGGATCTTTTTTTCCTTTTTGGGA -AGGCAGTTTTAAAATTCCACATGGAGTCCTTTGAGAGTGGTAATAGACCAGTATAGTGAT -CGTTCCGTTTTAAATTGTTGATGGATTGTAAGATATATTGCTACAATAAACTGGGCCATA -TGTTGGTTCTATCAAAAATCCTGTGCAAGCATTCCTCCACTTTGACCTTCCATATGCTCA -TAACAGTGTCAGTGGTTTATAAAATAACAAAAAAGAGCATCAGTAGACTAATATCTCCAT -ATTTCATACCAGGGTCATTTAGAAGTACAGTAATTCCCCCAGAACGCCTGGGAGCCCCAC -TCCACTGTACCATATGTGAGTTATAGAGGCACAGACACTTGGGGAACTGTTGCTTTTCAC -TCTCCTGGAGATCAAACAACTGACTTATAAACTAGTGAGTCTCTTGGTATCCAAATGCCT -TCAGTGTTGTGGGGTCTATAAAATACATACACGCCCATAAGCACTCATGCATACTAACAA -CCCACATACACAAATGTGCTTATAGTCACATGGACACACTGACACTATCATAATACTCAT -ATGCATATACAAGTACACACTCATATAGCACACACACACATATCTCTAAGTACATAAATT -ATGTGTATATATATATATATATATATACACATACATGCATATATAAAGTACACCAGTCTT -AGCAGAAATATATACTGTATACTCTTAGTTTACCAACACTTGTCTCGACAAACAATTCTC -TTTTCTTAAAACTGTTTTTATTTCAATTGTATGTGTACCTGCATATTTATGACTGTATGT -AGGTATGTGCATATGACTGCAGTGTCCAAGGAAGCCAGAGGTGTCAGATGCCCCCTGGGG -CTAGACTCACAGGCAGTTGTTGAGCTGCCCAACCTGAGTGCTGAGAACCAAACTCAGGTC -CCCTAGAGGAGCAACAAGTATTCTTAGCCACTGAGTCATCTCTCTAGACCCCAAGCCATA -CTCTTGAATAATATAAAAATGGCTGTCCTCCTACATAATCTGACTTCTGGCTCAGGGGTA -CTGGGTGAAGCCGATTCTAGGATCTCACTTGTGTGTGTGAGTGTGTGTGTGTGTGTGTGT -GTGTGTGTATACATATATATATGTATATATATATTGTGATAGTGTCAGTGTGTTCGTGTG -GATGTAAGCACATGTATGTGAGCTCATCTGTGTATGTTATTAGTATGCATAAGTGCTTGT -GGGAGTGTGTGTATTTGGTAGACCCCACAACACTGAAGGCATTTGGATACTGAGATACTC -ACTAGCTTCTGAGTAGTCCTTAGCTTACATCCTTGCCAACAGAAATGAGTATATTGTCAC -AGGGCAGCCAGCCCCAGCTACCTCAAGTATCATCTTGTGACTGTAGGAAAAGGACTCTTA -TTATTGAGGGAAAGGGTTCCCAGATGGTCCCCAAGCCTGTTCTATCTTCCACAGTGGCTC -ATATCCTCATGTCTTAGCTGGTCACCCACTGGGGAGCAGAGAAAAAGCAGTTGTTTGAAA -TCAGCAATCTCAAAGTGTATTCCTGGAGGAAGAACACCAGCTCTGTTCAGTGTTCAGACA -GAAAGGGAGTAGGCTCAAGATGTCCAGAACCTGACCAGCAAAGGCCCTGAGCATCAGGAT -TAGAGGTGTACTCGGCCTATAGGAGTCTCACACAGGAGACTGCAGACTGTCTGCCTTTCT -GGAACTTGCTTGCATGACTTACAGATAAGAGGCAGGACAGGGGAGTGGGTCACAGACTTT -TGGATTAAAAGGATTTGGAATTGTAAAGATGCATGGTTGGCTAATTCGCTACCAGCAAGG -TGCATTTTAAAAATGTCTTGCTTTGATTTGTTGTTTATTCTGCTGTAGCAATTCGATGAC -CTAGGCTGGCCTTGAATTTGAGATGCTCATGGGCCTGTACTATCTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTTGGAAATAAGTGAGGCAAGTATTCTGGAATA -GTTTCTTTTTCTTTGCTAAATGAAGGTATAAAGTAAACATAGTCACCCATGCCAACCATT -TGCCTAACAGAACAGAGCGTACACTCGTAGACATCAGAAGAAAGGGCAGTCTTTGGAGTA -AACTGCATTAACTAGAATCCCATATATCAGGGTTATTTTTTTCTTGTTTCACCATCAATC -CAAGCAAAAGGCACCCAGACTTCTAATCATGCACGGGGTTGGTCTCCGTGATGACTAGCT -TCCATCACAAGTCATTTCATTAGCATAACCTCAAAGTCATAAACTCTCCTGCCAGGGGCT -GCTGAGATGGCTTTGTGGGTAAAGTGCTTGCCACTTAAGCCTGATTACCTGAGTTCAATC -CCCAGGACCCAAAGGATGGAAAAAGAGAACAAACTTCAGCAAACTGTCCTCTGGCCTCAC -CACTGGTGCTCCACTTAGATAGATAGATAGATAGATAGATAGATAGATAGATAGATAGAT -AGATAGATAGATAGATAGATAAATGCAGTGTAAAAACTTTATCCTTATACTCAAGACAAT -CACAGAGTATAGTGCCAGCGCCAGGAACCAGAGACAACAGCAGTCAGATTCTTAAATCTA -AAGGGACAGCTATGGCTGCAGCGTAGTTCTGTGGTAGCATTCTTGTCTACCATGCTTGAG -GTCCCGGGCTCCCAAATATTGCAAAAACAAACAAACAGACGCAATGGCTAAAGGGTCAGG -CACCCAGATCTCAAACTTTGGTTACACTTGTTGAAATAAGATCAAAGTTAATGTTTAGAG -TCTCAGCTTCCAAGCATGGACTTCGATGTTAGTCCAAATTTTAAATGCTACTATATCAGC -CACAGTGGGTACTGCAATAAAAGGCCACAGGCTAGGTGGAGGGATTAAAGTCAGAAATGC -ATGTCTCACAGGCCTAGATGATAGAAGTCCAAGAGCGGATGTAAGCAGGGTTATCTTTCC -AGAGCCGTCTCTCTGGCTTGCAGCTGGCTGCATTCCTTCTGTCTTCATGTGGCCTTGGCT -TTATATCCTCCTCCCTCCTCCTCCTCCATCCCTCCCCTCCTCCTTGCCTCCTCTTCATGG -TCTTCTTTTTCTTTCTCCTCCTTTTTCTTCTCCTTTCCTTCTTCCTCTTCTTCTTCCTCC -TGCCCCTTCTCCTCCTCCTCCTTTCTTCTACTTTTTCCTTTTTCTTCCTCCTCCTCCTTT -CTTGACACTGATCCTGTTGAATGGAGACTCTGCCCCTATAACTTCATTTAGTCACCTCTT -CAAAGGTCATTTCAGAATCCAGCTACTTTCTAAGACTCCATGATTTGGATGTTAACAGTG -GATTTGAGGGGGTGGAGAAATGACTCCGGTGTGAAGAGCACTGCTGTAGGAGAGGACCCA -GGTTCAGTCTCAAGTACCATATGAGACTCTTACAACCACATGTGGCTCCAGCTCCAAGGG -ATGCAGTGCCCTCTTCTGCCCTCTTTAGGCACCTGTACTCACATGTCCATACACTGAGAC -ATACACACAACTTAAAAATGAAACTATTTTTAAGAAACAATAAGTTTAGAGAGGGGCAAT -TCAACCCAAAACCATGACCCTGGGTACATAATCTTCTCAAGTCTTAGAATCTACTTTGTT -TTTTGATATGTAAGGAAAAGAACAAGCAGTAATCACATGTACAAAAGCTGCTGGGAAGCC -AGGGAACAGCAGGGACGCTGCCTGCTAGCCTGCCCCTGGCAGTGCCGCAGCCTCACCGCA -CCATTTTTATAAGGACACAGTGGCTTGCTGTCTGGAATGAGCCATCCGTTTCTCTGTCTG -AAAGTCAGTATTTCCCAGTCATGGGCTTCTCTTGTTCCAGCTCTGAGACACTTGGCAAGT -CCACAGAGCAAGCCAAGCATCAGCTGGGTTCAGCCCTAGCCAGCTCAGACTTGAGTCATC -ACTCTGAGTTAAGCTTGTATCACCCACTCTAGCACTCTGTCGTAGCCACCGTAAGTTGTG -GCTAAGGACTCCCAGGTGTCCCTGCTCCTCTGTGGCCACACACAGCAAGTCTGTATGCCT -GCGACTTAAAGAACCTTTATGTACACTCTGACATAACTGTGTGGAAATCCAGAAAACCCC -ATAAGACTAAGCCCTCAGGCTGCTGGGAGCTCACAGAACAAAAAGACCAGGATGCTAACG -GCATCTGAGGCCAAATTGCCTGCGCCACCACCAAACCCCAAGAACTTTACAACTACACGA -GGAGTTCCCTTTGGCAGGCTCTCTGCCTGTGGCAGGGATCCCAGTGGCTGAGCTGTACCA -CTGAAGAAGCTCATTCAAAAGTTATTTCCTCACAAACAGCTTCCCTAGTCTTACATCCAG -ATGTGTTACTAAATAAGTGGTGACCTCCCAAAAGTGCCTGCAGAAAGGCTGATTCTTCTA -GGCCCACCCAGCCCTGAAGTTACACTAGTCATCATAAGATGCCTTTTCTTCAATGTTGTG -GTTATAGCCAGTACATTAGACCCTAGACTAAAGGAAAACGGTCATTGTCCCCATCTCCCA -AGAGCATGCAGTCTAAAGAGTGAAATGTCAATCCAGTCAGATATATAGAGACGAATTTCT -AAAAGTAGAAGCACTGAACCAAGAAGGGAAACAGCAAAGAGATAAGATTTTTAAGTCAGC -CACCCATGCATGGTGTGTTATAGCTCAGAGTGCTTTCCCAAGTAAGAATAGAAAAGCCCT -GCCCTGTCTTTCACAGAAGTTTTCAGACTACTGTATCTTTCCATCTTTTGCAAAATGTTC -CCTGGCCAAGTTCTCATGGAGACCAAGAGATTCTCAACTGCTATGACGCAGTAGGAGAGG -GGAAACAGAAAGGAGAACACTCGGGTTGGAATAGTAGACATGGGATCCTCTGTGGTTCTG -CAAATGGACATGTGCATATTATACAAAAGGAATATAGTTCAGATTTTGAGATAGGGCCTC -ATGGTGTAGTTCCATCTGGCCACAAAATTATAATTCTCCTGCCTACCCTGCTTTGTGCTG -GGATTACAGGTGTATAAAACTGTCTTCTTCCCTCTCCCTCCCTCCTTCCCACCACTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTAGT -GTCTGCATGTGTGTACATGTATATGGCAGACAACCTTAGATATCATTCCTCAGTTGCTAT -CCACATTGTAGTTTTGAGACAGGGTCCCTGGCTGGTTTAGACTTCACCAAATAAGCTAGA -TTGGCTGCTGAGTAAAACCCAGAGATCTGTCTATCTCTGCATCCCCAGTAGTGGAGTACA -ATGATCCACCACCACCTTCACCCACCTTCTCATTTCTTACTGGATGCAAGGGTGGCTGTC -AGAGGTAGAGTACCTGGGAACCTATTGGTCAGAATGGAGAGATGAGATGGACCTCGGGTG -ACAGCATTGTGCCAGTGGGTAAAAGCCTGAAAGGTTCCCATTCGGACTGACAGGTTCCAG -CATACAGTGGGATGGCTGAAAACTTGACCCTGTGACCCTCTGTAACTGTTACATATTGCC -ACTTGCTGACTTAGACTATTGGAAAATTAGAATCGGTGTCAGTAAATAAGGTTAGAAGGG -GAACCCTTGACTTCTTAGAAGAAACTGTGACTCAGATCTTGACCTGTGCTGTGTCTTGTG -AGAAACTTCTTTCCAGATTAGTGACAGTATTGAAAGCAAGGCGACAGGTGGCAGTTAATC -GATCTACATTTGGGTGGCTCCCTCAACAGTAACCCCCTGTGGAAGCATATCCCTAACCTT -GCACTCCCCCCAAAAAACGCCTGGGAGAGATGGACTGCATCAGGAAGTGAGACATGCTCA -TATACACTCCTTTCCCATCTGTGTAAGACTCTGCCAAGAAACCTTACAGTTAAAACATCT -CTCTGGGTGGCTGCCTCCACAGGCTCTCTGGACCATTTCAAACCCTTCAGGATAGTCCAG -GAATTCTTTTGGGGAGCCACAGCTTCTTAAGGCTCCTAGGAATAGGGTTCGATGTAAGGA -CACTCAGGGAAATACTGTAGCTGGCTCTGGGGAGACATACATGCTACCTCAGCTCTCTTA -AGAACCAGCTGGGTGGCTCTGGGAGGCCATTTTTCTTTTCTGTGTTTTGCCATCCAAAAG -TGACGTTTTTATCAGGTGTAATTTCAGCACTCTGGGAGTGGAGGCAGAAAGATCACAAGT -TCTAAGCCAGTCTTATCTAAATAGTTAAGTCTTTGTCTCTAATGGAGGAGGGACGAGGGG -GAGGTGAGGGTGGAGGCAGAGGTATAGCATATCTCTGTCTCTTCATGGACACACATGCAC -ATGGGCACATGGGCACACATACCCTCACATGCACGTACACATACATGCACACACATACAC -ACACATACACACACACACACACACACACACACAAGACCATGATCTAAATGATTTCTTTCT -AGCGCTTTCTAATGGTCTCCATCTTGGGCTCTGATGCTTTGGGCTCAGTTAGATGATACC -TTAGTGACATGTCCTGTATACATGCCATCAGAGTAAATTATCTGATTGTCTTTTAGCCAA -ATTGGAACTAAGAGAAAAGTTGGATGAGGAAGAATTTCAGAGCTAAGAGTGAGGTCTTAA -AGTAGCTCAGAGAGAGATGGGAGGGCAGTGTCAACTCTGTCAGCTCAAACTGTCAGTTCA -CTGTGTCTCCAGTGCCTTTAAGTCACTCACTTTTAATGGCCTTCCTGGACACAATCCCTG -CATCCACATGGCCTGTCCAGTGCCCATCCCTCTTCTCTGGATGTCTTTTGTGATCCTCAA -GACTGCCCACTGGATGGGAAATTTCAGGCTCATCAATTTAGCTTTCCCGATGCCCCAGGA -GATAAAATTAGTCTCTCCAAAATTTTTCTTTCTATGTCAGGCTCTCACATCCCTTAACTC -TTCAGAAATGATTGCTTAGAATCCTGGAAGGAGCCTCAGGGGTAAGGGGGCTGATTCCAC -CATTCTTCTTCTAGCAGAAGACCAAGGGCTGAGCTCATGTCTGCAAGCAGGACTATATTT -TAGGAAAGACTGAAGTAATTTGTGTCCAGAGACTGACTGCTAGCTATTTCTTTCCCCCTT -CTCCTTTGCTTTGGAAGTGCTAGAGATAAAATCCAGAGTCTCCTGGTAGACAGGAGTTCT -GCTGCTCAGCCACATCCTACAACCTCCGGAAACCAAAGCTGGGTTTGCTACCTGGATATA -TGGTCTTTTTAAAATAACTAGTTCACATACTCTCGGCGATGAGAACCTCTTTCTGTGGGT -CCAGTTAGACATGTCCAACATATGTATGTGTATATGTATTTGTATATGAATATGTGTGAG -ACATTTGCGCACATACACAGGCACATGCCTTGTGTCTGTGTGTGTGACAGAGATTATCTT -AAAGTCCCCTTAACTGATGACAATGGCTGACAGACTTACTCTAGATTTCTTTCAAAAAAC -TCCTAATTTGGGAGGAGGGACAGACAACATCAGACTGGCTTCAGACTCTCTGTGTGACTG -AGGATGGTGTTACAGTTCTGATCCTCCTGCCTGCACTGGGATTTCATACATGGGCACCAC -AGCTAGTTTTGTGCTGGAGATGGATCCCAGGGCTTCAAGCATGCTAGGAGCTACCTCCTG -GGCTGCTCGGTCTTTGAATTTCAGCACAACCGAATACCCACTTTTTGTTTCAAAGACATC -TTTTAACAGTTGTTTTGAGGCATAATTGAACTTTACAAAATTATATGTTTTGCTTTCTTT -TGTTTAAAATGTGGTCTCACAGTGCAGCCCAAGTTGTCTAGGACACCACTGTGCAGTCTA -CTCTGACCTGACACAAATTTTCTGACTTAACCTTCTAAGAGGAGCAGATGTGTGTCCTAC -CACGGACGACCCGAATTACAGGCATCTGAAGCATGCAATGTGCTTGTCTTGACATGTGTG -TATTCTTGTAGGCCATAGAAGGGACTTTGGCTAGTCTTGTACCTACGCAAAGGCCCTCTG -AGCCCTTAGATCCCCTGCCCTCCCCCAGAAGTCCTTCTGGCTTTGCGGAGAAGCCACTGG -TCATGGCCACGAGGTAACCCGCAGAATGCTGAGCAAGCAGTTTGGTTCTGAGTGTTCACT -GGACTGGGGAATTCTCAGGAGCGTTTAGAGGAAAGTCGGGTGGTTTTGTTGCTCCTTCAC -CCAGAGTTCAAGACTGGGCATTTGGTAGGCAGGAATGCACCATGCGACATTGCTCTAGCC -TTGAAGGGCTCTCGGGAACAGTGAGAGAAAGCTGTGTTGGACTCTTATGAGCCAGACCCC -GCTCACTGTGGGTGGAAAGTTTTACTTCTTCTTGGCAGTGGTCCAGAGAGACGGAGTAGG -AAGAACTCTGGGACCCTGGGACCAGATTTTGCTGTTGTTATTGGTTTGGTTTTTGCTTTG -TTGTTGTTTCAAAACTAAATCTCAACTCCATGCTTACGAAGCACGCTGGCCATGCAGGAC -AGGATGCAGGTTCTGGGGTGGACAACAGAGTGGTGCCCATGCAGGGGTTTGAGCTGCTAT -CCTTCAGGAGACCCTGTCCTTCCCTCCTGATCTTGCTTTTTTTTTTTTTTTTTCTGCTTT -CGCAAATAAATACTCAGGCTTTGAACTCCTGGGAAAGTTTTTTGTTGTCCTCCCAGGTGT -GTAGACAAGAAAACCAGAGAAAGCAAAAGTCACCAGAGTTCTGTTCTTTCCTGTATGTTG -AGTTATAAAAGTTGGCTCTCATACAGAGGCAATTCTCTTTAATCGAAGTACAAAAGACAC -ACAGAAAAGACCAGTAATGAACAGTCTGTGTGGCTTTCTTTATGTGGACAATGATTTAAG -CACGCAGAACCCACATTATGCCCTTTGTCTCTCGTTATTGCCATTGAGCCAGGTGTCCAG -TCTGCATTGCATCCTGGGATTCTGCTCTGCAATGCATCCTGGGAAGCAATCACTCTGTGA -CCATCAATAGCGTGGCTTTCTATTCAGGGCCATTGGGTGACTTATTCAGAGTGAAGGCTA -TATAGAGTCAGACATGTTGCAGTGTTTCTGTGGCACTTAAAACAGAAAAAGAGAATCTGT -GCCTTATGTTCTTGAAAAGTGGGACATGTTACTTCAAATGATATTTACATGACATCCCCC -CCCAAAAAAAAAATTAGGCCAGGAGGAAATGAGAGATATCTCAAATCAATGAGATTTCCT -TCCTAGACTAGTCATGAAAAAAATAAGAGATTAATAGAAAAAAATCTGAGGTTCTTAGTT -GCATAAAATGTGTGTATTTATCTTCCCTGGAGGAGCTATATCCCAGCAAAGGCCAAGGGT -CAGATGACATGCAAATGACTGTGCTTTGTGACATCACAGGATTCTTGTATTTATTGTTTT -TATTTGGATTGTTTGGATTATCAATTAATAGTAAGTGAAAAGGGCCTGTTTGTAGGCATG -TCCAACTCCCTTGCCCTATTTGGAAAAAAACATCATGGATCTTAAATTTTTTCCTTCTAC -CTTACTTAATGGGTATAAAGCATTAGTTTTGGGTAACGAATAATTCTAGACATTGGCTGC -TCAGCCATGAGACATGTAGTCAGTCACATACTTGAAAACAACACTATACATTTAGGCTAC -ATATGTTAGAAGGTAGATTTTTTATTATTATTAAATACAACTTTTGTAAAATGCACCTAA -TGCCTTGAGCTGCTTGGAAAACATTTTGGTAACCAACACTTCATTAGCAAAGAAAGTGAG -CCTGGGTTTAAGTTGGCTTGGTCAGGGCAGGCCAGCAGCATTCCACCACTCAGGTGCCCA -TGTCTGTGTTAATAATAATTGTACTTGGGATTAGAGAGATGGTTCAGTGGTTAAGAGGAC -TGACTGCTCTTCCAGAGGCCCTGAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACC -ATCTGTAATGGGGTCTGATGCCTTCTTCTGGTGTGTCTGAAGACAGTGACAGTGTAGTCA -TACATAAAATAAATACATCTTTAAAATGATGATGATGATAATAATAATAATTCTACTCAA -GAATTTCATATCATAGCCCCTTAAGGGGTAAAAGAAAGAAAGAAATGCTTAATATAGTGC -TTAGGCTGTGTTTTCACAGAGGCATAATTGGGAACTCACTTAGCATCTTCTGACCTCTTC -ATTTTCCAGAAGATAAGGAAATGTGGTGGTGCCTCAAGGTATGGAAAGCACATCTCTCTT -CTAGTCCAGCCCCCCTACCTTAAGGTACTCCCTGGAGAACAGAAATCCAGATATGAGATC -CAGGTGTGAACACCTGGCTAGTTACCAAGGCTACAGTGTAGCCAAGCAGGATCTCCAACA -GAGACGTTAGGTGAGTCCCAGGGTGGGAAGCTGCAGCTACAGATTAGGTGGCTGTGCTGG -GATTGTACTGGCTGAGGTCAAGGATGGGTTCTTAGGACTGGGTTAAACCAAGTCCATGAT -AGGCTGTAGATCCCAACTTTTCTGTACTCTGAACTGCAAAATTCTGAAGTCAGTGGAGTT -GGGGTAAGAATCTTGACCTCTGCTCTTGCATGAACTTGTATGTACCTAAGCAGTAACTCA -CATCTTCTGACCTCTTCATTCCCCGGAAGGGAAGGGAAATGAGGTGGTGCCTCTGGGTGT -GGGAAGCCCCATCCTCGTTTTTCTGATTGTTGATTGTCTAGGGAATGAAACCCAGAACTT -TGCACACGGTGGGCAAACGCATTACCACCGAGCTGCGTCCCACATCCTCGTGGCTTTGGA -GGAAGATACACTTTCATGGCTTTTCATCATTTCCTTTGAACACATCCTTGACTTCCTGGG -AAGTCAGCCAGGCTGACTGAGAGGCTGGGAAAGGCAGCTATGCAGACAATGGCATCTCCT -TTGTGCCTGTGACTTGGGCCACAGTCTGACCTTCTCTCCTACATATGAAAGGAAGAGGTG -AGAGGTGACAGCTCCAAGCTCAATGGACACTCAGCCTGGCAGCTGATGACACTGGCTGCC -CTGGGGTCATAGCCTGTGATGATTTCCCTCTTACAGACTGACAGACTATTATGAATGCAA -AGCCTATTAACTCTATTCCAGAAAGGAGAACGTGAGGCCTCAAGAGAGCGAGCAAGGCCA -GCTGAGGAAATACACAATGCATCTGCAGATGAGGTCATGGCTAGGCTCCAATGGCAGTGA -CAAGGAGGGGTCAGAGGGTTTGAGGCATTGCATGGGAACCGCCTCATTAAGAGTCTTCCA -GTTAAATGTTGCAGAACGCCCTGCCAGCCCCAGATACAGTTAATGAAATGCTTAAGACAA -GAAGAGACCAGGAGGAGAAAAGGGAAGTGTGGAAAGCCTGCCTTTACCCTGTGTCTCCTT -CGGTCACACTGGTACAGCTTCCTCAGCTCGCTAGCAGGGGTGGGACACAGTGGGCCCTCA -GTGCTGGACCCATAGCTGAAGAGTCCCAGTGAGCAAAGAGAAATTCCCAGTGGATGAAGC -TGCTTCCCTGATCCAGCTGTGAGAATACAACCCCATCAACTCAGTACTTAACAGGCTGAG -TCAGAAGGATCGTGATTTCGAGGCTAACCTGGGCTATAGATCATGTATATTTTTTAAAAA -TCAGAGACTGGGGCTATAGGATGTAGCTGAGTTGTCACCCGCTTGCCTAGGCTGGGCAAA -GCCCTTGGTTCCATCCCAATCACTGCAGAAAGGAAAGCAGAAATGGCTGACAGAAGGGAA -GGTGGAAAGGGAGAGGGAGGGAGAGGGAGGAGGAAATAAAGACAGACCCCCCTGAGCCCT -CCTAAGTAAGACGTCATCAAGTAGCTTTGGGAGGGGCTGAACTTGGCAGGAATCAGAGCT -GAGCAGGTGAGTTAGCTAAAGGCTTACAGGATGAGGGAACAGAACCCAGGCTCATGTTGG -TTTCAATAAATCTGAAAGCTCCTCTTCTCCCTCCTTCACCATGCATCCAGTCATCCTGCG -CTCGTTCATCTGTGCATCCATCCATCTATCCATCCATCCATCCATCCATCCATCTATCCA -TCCATCCATCCATCCATCCAGTCATCCATCCACCCATCCATCCATCCATCTATCCATCCA -TCCATCTATCCATCCTCTATCCATCCATCCATCCATCCATCCATCCATCCACCCACCCAT -CCATCCATCCATCCATCCGTCCATCCATCCATCCATCCACCCCTGCAATCAGTCCACACT -CACCACCCAGCTCGGTGGAAATGAAGGAACTGTGTTAGTTACTTATCTAATTGCTGCAAC -GAAGACCCAAGAAAAACAGCTTAGGGACAGAAGCCTTTATTTGGGCTTACACTCAAAGGA -TGCAGTTTATTTAGTGGAGAGTTTATAGAGGACAGAGGTTGAGGTAGTTGGCCACTGTGC -ATCTAGCTAGAGTCAGGAAGCAGAGAGCTGAGGTGGGACTTTGGCTCACTCCTTTTCCTT -TGTTATAGAGTCCTCTGGAACCTCAGCTCCTGGAATGGAGTTTAGAGTCGGTCTTCCCTT -GTCTAGAATTCCCTCACAGACACGCCCAGAGTCTTAACTCCTTATTCTAGAGCCTGCCAC -ATGGACAAATAGAGATATACACTACAGAAATACACAAATCAACTTTCTGAGCAAAGTCAG -AAACGTGTTGGGGCATATGCCTCAGGATGACAGGAAGTCCCCGCCTGAGGGCTCAGTGAG -CCCAGCTACAGAGCTGCTGGGTCAGGGGAAGCAGGTACCCAACATTTGTATGTAAACCAA -GCATTACTTACCACAGAGCGCAACAAAAAAGGAAGGGGCATTTCATCAAAAGAGAGATCT -CTCAAGAGGCTGAGTGTTATGCTAAAGCAGGGTCGTCGGAATCAGGGAGTAGAGGAACTC -TTTACCCTCTCTGCCACCCCAGTGCTCACGGTACTTCTCTTTACACCTCTGATGTGCTTG -CCAAACTGTCAAAGAAGAAACACAGTTCAAAGCCATCCTGTTTCCCTGACGACCAACCAG -CGCATCCATCTTCAGGTCAAGGGTGTGAGATCCATTCATCTGCTTTCGGTTTTCTGACTG -TGACTTTTTGCACACTCCCCTCCCTTCTGATCAGTCTCCTGGGGCTGTTTCCCTTTGCCT -ATATTGGGGCTGACTTCATGTGCCAAACTCCCTATTTTACACTATTTAAAACTCTGTAAG -CCTCCTGTAATTTTTTTTTGGAAATGAATAGGGAGTAGGAAAATAATGAACTATTTTTTG -CTTATTTATGTGTGCTGTGGCTGTGTGTGCATATGTACATGTGTGCTCACATTTGGTGGC -AAACATATACAGAGATACACACAAGTACATGTGGAGGCCCAGTGTTGACATCTGGTGTTT -TTCTAAGTTTCTCTCTCCTTATACATTGAAGCAAAGCCAAACTCGTAGTTTGATTTCTGG -ATCAAGACAGAGTGCAGTGCCAAGAGGCTTAATAATGACTGACACAGGCAAGTGTTTAAC -CCCTGATAAAACTCTGCCTCCAGACTTTCTGCCCAAACCCACGTCTGTAAATATCCAACA -TCAGGTCTCTCTGGGATAGCACACTAGATTCCAGAAGACCGTGCATCTGTTCCAAGTTGC -GATGGCTGCACAGACTGCATGTGTGCTGTGCTGTGCTGTGCTGTGCTGTGCTGTGCTGTG -CTGTGCTGTGCTGTGCTGTGCTGTGCTGTGCTAGGCTGTGCTGTGCTGTCTACAGGACTA -GACCAGAAGCCATTTGTGTCAGCTGCCGTTCTGTTTATCCCAGAAACTATGCTGCAGACA -TACTCTCTAATGTCCCTGATGTGCTCTTCATGGGTCTACTTGCAGAAAGAGGCTTGCCTG -ACCTATCAGCAAGCCCCAGAGGTCTGCCTGTCTCTGTCACTTCGGTCTGGGAGGACTAGA -GCATGCCGCCATGCCTGGCTTTTTTCTGTGTGTTTTGGTGATAAAGCTCAGGCCCTCGAA -CGCCTGTGGCAGGCACTTTACTGACTGATCTCTCTACCCACATCTCTTTTGTCTGCTCTC -GAAGCCCGTCTTCTGTCTACATAGTCATTCCAGCTATGCCCACCAGCTGGAATGACTGCA -CTCCCCCTTTTATAACACAAATACCTTGCAAATGCCCAAGGATGTGCCTAAAGCTACCAA -CAGTACCAAACTCTATGTCCACCATGTTTTTTCTCTCTCTATATATATATATACCTATGA -TGTCTGGTTGGTAAATTAGACAGAGGAAGAGATAAACAGCTAATGATCAAATAGAACAGT -GATAACAATGTGCTATTACAAACGCCGTGTGATGTCTCGAAAGAGTTAAGGCAAGCAGGG -GTTATGGCACACCCCTCTCATCCCAGCACTTGGGTTGCAAAGGCAAGAGGATTATGAAGT -TCAAGGCCAGTGTGTGCTCCCTGTCCCCCAAAAGAAAAAAAGAATGTGAGAGAAAATGTT -AATATTTAATTGTTATTGGCATTAGTATTTTGTCAATGTAATTCATACTTACATTAGTGT -CATAAGTATATTTTATCAACATAATTTGTATTGATATCTGTATTTTTGGCCCATTGTTGA -CTGTGTGTAATTGGAAATACAGGAAACAGAAGCATAGATAATGAGAAACGATAGAAATTT -ATCTTGACCATGTTGGAAGAACTTCGCCTTATGGTCTCCGTCTCCCTATTTTATACTATT -TTAAATTCTGTGAGCCTCCTGTACTTTTTTTTTTTTTTAGAAATTAATAGGGTGTAGGAA -AATAATAAAAATGTTTGCATATTTATGTGTATGAGTGTGTATATGTGTGTTCACATGTGT -GGGGGCAAACATATGCAGAGACACACAATCACATGTGGAGGCCCAGTGTTGACATCCGGT -GTTTTCCTCAGTTTCTCTCGTTGCTGGGATGAGCTCACTCTTCTGGCTAAGTCTGGCTAG -CTAGTTCCCTCCAGGGCTTTTCCGTCTTGGCCTCTCATGCACTGTGGGATACAGGCGTGG -CAGCACAACCACCCAGCTTTTAAGTAGATGCTCAACATCTGAACTCCGGTCCTCATGCTT -GCAAAGCAAGTACTTTACACACTGAACCCCACAAGAAATAGATTTTACCCAAGCACAAGG -AGATTGCTGAAATCGGGCCAAAGCCACTAATGTAAATATCTGACACCAGGTCTCACCAAT -CAGTGTTGTGATTGTCTACAAGCTTGCTTCAAGATGTGCTATGGTATGCAGTCTTCCGTC -ATCTGCTAGGCCCCTTTAGCATATCGGAACGCAGCAGGAAGTTTCGGTTGCCTTTTATAT -AGTTGGGGAATGGCGTGTGGGGGGGGTCATTTTCACAAAACTTTTTCAGGAGTAAATATT -TGTTCAGTCTTAAATTGGCCCTCCCTTCCTAGGCTCCCGGGATCCAGTACTTGTGGACTT -TTTCATTATCCTCCTGCCCTGGTGAGAATGCATTCTTACTTGTATTGAAAGTGACATCAG -CAGCAGAGCAGAATGCATCTCCCCAGTGCAGGCAGCAGATACCTGCCAGCAAGCAGCAAG -AGCTACCCACAGGGAAGAGCCACAGGAGGGCACTTGGGGACCTTCCAAATTAAAATGCTG -ATAAACATGGAAAAGCCATGCAGAGTCTCCAGGCATATTGCTGGAGCTAGAGAGAGTCTG -TCTCTGTGTCTCTGTCTCTCTGTGTGTATCTTTCTATCTGTGTCTGTCTCTGTCTCTCTG -TGTCTGTGTCTATGTCTCCCTCCCTCCTTCCCTCCCTCCCTCCTTCCCTCCCTCCCTCCC -TCCCTCCCTCCCTCCCTCCCTCCTTCTCTCCATCTCCCTAGCCTATGAGCATAATTTTAG -TTCTACAGAAGCAGTAGGCAGTGTGATAATGTGTTTCTACAGTGGATGGGGCAGATATTC -TACAGATTACAGGCGAGGGGTGGGTGCTATTTAGGGCCAGGCTACAGGAGGATGTTCTGG -TCCAAAGGAAGCTGTCTGCTTTCTGTTCTCCTTACTGTCGGGATTTCCAGCAGAGGATGA -CAGTTCATGAAAAGAGGACTTAGGCTGTGATAGATAAGTCCTTTGTCAGAGCAATAAGGG -GCTGAGGGATCTTACAGGGATTCAGTCTCTGGTTGAAGAAGAAAGATGAGGCCATTTTTA -CTGATGACCTAGTAGGTGGCCATTTATTGTCCCTAAAACTTTAAGAGGTAAATATTGGTG -TTCCAATGTCTAGTAACCAATCAGCATAAACTTCACAGTTGGGTTTTGGAGCCCCGTGGT -CTGGATCACACGTAGCCCAGGTTTATTTGTTTGTTTGTTTGTTTAAGGAAAGTTGTTGTT -GTTGTTGTTTTAAGAGGATTCACTCCTATATTATTTATAGTCCCCCTCCAAACCTCTACT -TCTCACCAGCAGTATACTGCAAGGCAAGTGTCTCTTATCAAAATGGTAGCAATAAAGCCA -CAATCTCTGGACACTAGCCATATGCTAGGCAAAGGACACCAAGTACACAGAGACCCTTCC -GTCCATTAGGAGGCAGTGTAGCAAAAACAATTTCCCCTTTATTCTTCATCTCCACGCCTT -TGCAACGTACACCCTCTAATAACCCTTAACTCCTGGACACTTCTAGCTGTCATAACATAT -GACAGTGACCATGCAAACACCTTGGCCTCGTCAAAGACTTCCACATGTGCCATGGAGAAC -CAATTTCAAGACTCCAGTTTCAGTGGCTGTTCCCTGATTCTGGGACAATGCCCTCTTCTA -CAATTCCCTGTGAATAAAGCAAATGGAATAATTATCAGAGCTTCGGGGTAAAAGCCGGAG -CTTGGACAGCCCCGAGAGACTAGATGTGGCTCTCCCAGCCCAATATGCCAATTAAAGAGA -TTAGTGATGGTGAAAAGCAGAGAAAGAGGCTTAATCAATCAATCTCTCTCTTCTAAGTCT -GCAGAGAGGACCTGAGAGAAGAGTACAGTTACCCTAAGTCTATCTGTGGGGTACTGACAT -GAGCCTTGGATTTAAATAGAGGGGGAAATGGGGCAGGGGAAATAGGAAAGTATAATGTAG -CAGTCCTGGTGCAGAATGGTTTAGCTAATCACAGCCTCGGTTCTGGTCCATAAGGTGGTC -TCATGCTGATACTCAGTTGTATGCTCATGCTCCGAGACGCAGCCATGTTATCATGAACAA -CCGCCCTCATACGTGTCATGGTCCCTCCTGAGAGGCCTGGCTGTTCCTAGAAATTAAGGT -GTGGAATGAATTGGAGATTTGCAGGTGCCTCATAGAGATGCAGAACCTAACTTTCTAGTA -ATCTGATAGAAAAATGTCTCTGCTTCTCTGGTATCTGTGTCATTGGCCTGGGTGGGAGGC -AGATAGGTTCTGGACACACAAGGATTAATAAGCCTATGTCCACAGGTGAACAAGTGGCCC -AAAGTAAAGGAGCCATGCAAAGTGAAGGGAGAAAGTCCAGGTTTGTGCCAAGCAAGGAGC -GAGTCCTTTTCTGCAAAAGCAGCTTCTAATGCCTGTTAGATTATAATTCAGTGTGCAATA -TCATGAGGACTTCCAGTTTGAATGACTCCTGGTGGCCACTGGCTACTGGCCCAGGAGAAG -TGCAATAATCCTCTAATATGTTCTTTGGTCTTAGAGGGCTTAACTTCATCTTCCAGGGAA -CATAAAGATGTGAGCAGGTTTACATCCAAAGAAGACATCTGTATTCTGTATTCTTCATAG -CACAAGATAAGGGTAGCATCAAATATGCAGAGCAATGTGTGTGTGTGTGTGTGTGTGTAT -GTGCAGGCATGTGCATGCTTTTATGTGCATGTGTGTTATGTATGTGTGTGCTTATATGTG -CATGTGTATGTTAGGTATGTGTGTTACATGTGTGTGTACATATCTGGTATATGAAGGTCT -ATTTGCACATGTGTAAGCTCCATAGATCTTTTTTTCTCCACTTTCCCAGTACTAGGATCA -CAGAAACATATCATCACACCATTTTGTATATGCGCTAAGGTTCCATCTCAGGTTTCCATA -TTTAACTGGCGTTTTACCAACAGAGCCATCTCCCAAACCCAGGCATCTTAAAAAAGCAAA -CAAAAAAACAGAAAACAATTAGTTAGTTAGTATTTGTATGTGAACCTGTGTAAGTTTACT -GTCCTGCCCACAGAGGCCAGGGAGTATCAGAGTCACCTCGTGTAGATGCTGGGAACCAAA -TCCAGGTCCTCTGGGAAAGCAGTAAGCTCTCTTAACCACTGAGCCATCTTGATAACCCCC -TTCCCCACCCCCACACATCTTTTAAAGAGGAAAAGTAGAAGCAGTGGATGAGATAGTGGC -AGAAGATGAAGCTTGAACTGCCAAGGTTAAACTCAGTTCAGCATCTCCATAGTCACTAGA -AATACTTCCCAATTCAGCCATAAACTTGAGAGACCTTTGTGACGCAGCTGGAAGAGCCTG -TGTTCCTCCCACCAAAGCAAATCTATTGTTCATTAACAGTCCTGTGACATCACCCTAAGC -AGGATGGAGTCTGGGGGGTGGCTGTGTGAATACAGAGGCAGGAGGGATGCCCTAATGAAC -ACCTGCCTGCCTTCCAGAGCCCCTGGGGGGATCCTGTGTAAAGCAGGCTCCCCAGCGGGT -CAGGGTAGCTCTTGGAGTTTATAGAGGAGCAATCATCATGTCTGTCTGTCTGTCAAAGCC -TTCATTGGGCACCATTCAAGTCCATGAGGAAGAAAGAGTTCCTCCCACACTCAGAGTGGG -CTTGACTGTTCTGGTGCCTCACTCAGACCAGGTTGTATTTGAGAACTTGGATGAGACCAT -ATGGAAATAAAAGGAAGCGATCAAGAGAAGAAAAGATAAGAGGCAGGTGGGGAGCAGGGT -GTGAGGGGTAGCTAAGAAGCTTTAAAAGGTTCCCAAGAGAGACTTCATCCCCAAGGCTTG -TCTCTTGGAAGATTTGCAGAGAGAGTTTGAGGGGAGCCTAACTCAAAGACTAAGAAAAGG -GATCCTTTCTTGCACATAACAACGCAGTGCCTCTCTGGAGGTGTAAGATCTGACTGATAC -CCAGCCACACTCATTCACGGACTTATGGACGGAAGTGGAGCAAGGGCCGCAGTGTGCATG -TGGGTCAGATGACAACCTCATGGGAGTGTTTTCGCCTTCCATCATGTGAATCCCAGGGAT -CAAATCAGGTCATGAGGTTTATTGGCAAGCATCTTTACCCACTGAGCCATCCTTTGCATA -GCTGCCTCTGGCCCTGTCTAGCTGGTGGGGGATGGACAGCACTGTGTAGCAGCTCTCTTG -CTTCATGTCTGAGTGTCTGTACAACCATCTATGCCTGTGGTCTGCTTCCATGCTGGGCTG -GGCTGACACTAAATACCCTACCCATTCATCTGTCTCACTTTGCCAATAAAAACCTTTATT -AAATGGACTGGGGAAATACCACAATTTGTAAAGTGCTTGCCTGCAGATACGAAGCCTCAA -GCTGATTCCCTTGAACCCATAGGATTTTTTGTTGTTGTTGTTCTGGTGAGTGGTGTATGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTTAAAGTGGGTCCTGGTGACACACAC -TTGTAATCTCATGGCTGGGGAGGCAGAGATGGGTAGCTCTTCCCCATGGAGAAAGACCTT -TCCTACATATCACCAAGCCCTATTCTTATCAGTCTGCAAAAAGCAACTGGCTTCAGTGTG -TCCCAGCCACAGAATACAGGGCTCCATTGGAGAGGCTACTCATCAGAGCCCCTAGGGTAG -CAGGGGAGGGGCAGCTGTCAGAACCTGCTGTGCAGAATTCAAACAGAATGACCTCATGCA -CTCCCTTCCCCCTTCCCCTCCCCCTCCCCCTCCCCAGGAATCAAAGCACTAACTGGGCTG -AGTAGGGAGGATTCAGGGTTACCAGGTCAAACTCTTCCTCACTCCTCTACTCAAAGTTGT -CCTCCACCCAGGCTTCCTGAGGAGTGAATTCCAGCCCTCCGAGGCCAGAAAAAAAAAGGA -GGCGGATATGCCATCATTTCTACCGCTCTTGGAAGTGACCTTTTCTTCTGCCTCACTGCC -ATGGTCACTCCTAAAGAGTAGGAATCACCCATCCACTAGGTCTTGGGACCCTCAGCATGT -AGAGTGGGTGGGCACATTAGCAGGCAAAGCTGGACACAGTGCCTGCAGCGGTGTCATGAG -GGGAGGCAAGTGGCCCATCAGCTCAGGGGACAACATGCACCTTGCAGTAAGGAGACAAGA -TTGCTCCTGGCAATCTTGGAATATACCTATAATGCTAGCATTTCTGGGGAGAGCCAGAGT -CTCCTTTCGAGGGGGGGGGGTTCTTAGTCTTATTAATAAAAGATTTTATTAATCTCTTAA -TAAAACTTTAAGGGAAGTTCAGGGATGATTTCATTGAAATTTGAGAGAAAAACAACAGGT -CAGGTTTGCTGAAAAATCTCAGGAGCTGCCAGGAATATAAGATGGGGTTGGGGGTGGGCA -TATCTTTTAAGTCAAGCATGAAGATCAGCGAGAGGGTGAGAAAGTCCAGTGTCAGGGAGA -GCATGTGCAGGCTGAAGGCTAGTATTTAGAGGGAAGGGAAAGACTCGCTTAGTGCAAGGC -TGTCATCTGTGTTTTGGGGACACCTGCTTTCAGGTTAATATGTCCTGGGCAAAGAACAGC -ACCAGGGATGCAGGGATAGAAATAGAGAGACGTTTTTAAGGGAAGCGCACTCCCAAGCGT -GGGAGGAGCCTATGAACTAAGAAAGGAGCTGCGTCCACTAAGCCTGGGGCCCTGAGCCTT -TCTTTACAGGGTATTTACATAGGCAGCACCCGCAGCACCCGCCTCTTCCGTGTGTTCTGG -GCATGCGCTGGTATTCGGATGAAGCTCTAGTGGGAAAGGGTTTCTAGTCTTCTTCATAGT -GTTACTCTCGATAGTTCAGGTCTCTGCTCTCCAGTCACACAAGAGTTTGGGAAGCTGAGG -TAGGGGGATTCCAAATTCATGGTCATTTGGGAGTGGGAGAAGGACTACAAAGTGAGAACT -CTGTCTCAAAAAGATACAAATAAATGAAAATAAACAAAAACCTTAGAGAATGACTGACTT -TGCCTTCAGACACGAGTCTTGATTTCTCTTAAAGTACAAGGAAGAACCATGGTTACTTTT -GATGTTCTGATTTATTTATTTATTTATTTATTTATTTATTTATTTTTGGTTTTTGAGACA -GGGTTTCTCTGTATAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACCAGGCTGGCCTCA -AACTCAGAAATCCACCTGCCTCTGCCTCCCGAGTGCACCACCACGCCCAGCTTCTTTTTT -TACTGTGATTAACTTAGAAGTGGCAACTCCTTTGATGTTTAACGGTGCCCTATGGGAATA -GCGTCTTTGGGGGAAGAGTCCATTGGGTGAGTGGAAGTCACTTCACTGCTAACAAGTAAG -GCAGGGTTGGCTCACCTGCCTTATGCACAGGGTGACATCAGAACCAGTTTCCAAAGGGGC -TCAGGCCCCAAATCACTCCCAAAGCAGACAGCCACCTGGTCCTGTACTGAGGTACTCTGG -GGAATGTGGTGCAGAACAGATCTTTGGGATCCCAGTCTGGGGAGAGGCGCTTCCTGTGGC -TGCCAAAACACAGAACAACAAAGCTGGGGAGTGGGGGGGGGGGTTTGAAATAGACAGAAC -CACACTCCTGAAATCCAGAGGTAGGATCATTGGTTGTAGCCCTGTGTCTCCTGGTAGGAA -CTAGCATGGCTTGTCCTCTATGCTTCCGTGTGTCCAGCCTCTGTCTTCATGCTTTGTTCT -ATGGATGTTACGTTAAAAGTTGTCTTATAAGGACACGTACAATGGCATTCAAGCCCCTCT -CTCTTTCCAGAGCCTTAACTGTAGGTCTGGGAAGATGACTCCATGGATAGAGTGCTCCAT -GCCTAAGCATGCGGACCTAAGTTCAGATCATCAGCAGCCTTGTAAAAGCCAAAGTCAGTA -GAGGGAAAGGATACAGACCGCCAGATCCATGGAGTTCACTGGCCAGCTAGTACGACTATC -AGTGAGCCCCAGGCTCAGCCAGAGAATCTGTCTCCAAAGAACTAGAGTGGCTGGAGAGGT -GGTGCAGAGGGTAGGGCCATTTGCTGACCTTGCAGAGGACAGGGTTCAGTTGTCAGATGT -CTTACAAATGCCTGCAGCTTCAGTTCCAGGGGATTTGTGTACTCTTCTGGCCTCCGTGGG -TATTGTGTATTCACAGTGTACATACAAATGAGCTGGCGTACACACATACACATTAAACAA -ATAAATCTTCGTTATAATAAAAAACAACTAAGGTGTAGAGTGACTGATTGAAGGAGTTGC -TGTTGACCTCTGATCTCTACAGATACATGTGAACGCAACGCACATGCTCCCACATGTGTG -AGAGCTCACACATACACCCCGCTGTCTCAGCAGTGCAAAATCATCTCTTTGGCGGTGTAA -AATGATGTATTCAGTTGATGGCTCATGGACTTACCTTTAAAGGTGACTGTTTAGCACATT -ACAAGGTACCATAAAATTATGTCACCATTTAGAAAAGCTACCGTGTGATGGGAGAATAAG -ACACATGTGGAAAGTTATACAGAAAGGGTCTCCTTGAGAACATGGGCTTTGGGTAGCAAT -GAAGATTTTGAAAGGGAAGTGGACAAGGGTGGGGTTGACTAGGAAAACTGGGACTACTAT -AATTGTGTGTTCTTAACCACCAAGCATTTAGGCTTGGTAACATTTTATTCATATGTGTAT -ATGTACATATGTATATATGTATATAGTCATTATATATTGTCATTTCACATATGTAATGTC -ATTAGTGTCATATATAAATATATATGTATAGTGTGTGTACTTTATAAGTACAGTAATGAA -GAACTGAAATAATAATGGATGGTGTAATACTCATTTTGTGCCACACACTGATTTACATAA -GTCATCATTCATTTAACCCTCATGACAGCCTGTGACATGGGTATTGTCATTATCATCATT -TTATAGGTGAGGAAACTAAGGTATAGTGCGGTCAAGCAACTTGCTCCAGATTGTTTAAGA -AAAATGAGATGTGTTGATAGACAAGATTTCCTAACTCGAGAGAGTTTTTGAATGAAAATG -CACAATCTCTGCGAGGACTGAGTAACTTGTGGGAGAGGAAGCTGTTTGATGTGATCATAG -CGTGAAGAAGAATATTCTAGAATCTTTCATGCCACTGAATGCCCCCATCATCTGACAGGC -GAGAAGACAGAAGTCAGAGGATTTATCATTTGTCCACAGCTGTCTGTCTGAAAAGGAGTG -TGCCTGTTAAGCCCAAAGTGGGCACTGATGAATGTGATGAAGTGCAGTTATGTGGCAGAG -CTCCTTACAGCTTACAGGTATTCTGTGTGTGCGTGCACATGTATGTGCACATGCATGTAT -ACATGCATGTGTGAATGTGGAGATGCATGTACAAGATGCATGCACACCAGATGTGTGCAG -GCCAGAGGTTGACCCTGAGTGTCTTCCTCTCAGTTGCTCCCTGACCAGGCAAGCGCAGGG -TGAGTCTCCCCGCCCCCAGCACTGGGGTTAGAGGTACATGCTCACCACCCGCCCCCCAGC -ACTGGTGTTAGAGGTACATGCTCACCCCCCCCCTAGCACTGGGGTTAGAGGTACATGCTC -ACCACCACCCCCAGCACTGGGGTTAGAGGTACATGCTACAATGTCTAACCTTTTACATTG -ATCAGAAATCCAAACTCAGGGTCCCAGGCTTGTGTGGCAAGCATGTTACCAAGTGAGTGT -TTCCTAACCCCTGGTGCTCTTTTGATCATGGTGGCCACTCCGGTCTCCTAGAAGAAGCAG -GGCAGTGCAGGAAGTGCAGGAAGTGCACAGGACCTAAACTGAGCCCTTAGACTAAATATG -GTTGGTATCTATGGCCATGGGAGCCCACGGGAGCCAGCACCCTTCTAACCTCACAAGAGT -CTGTGTGGTGAGTTCAGAGCAACAAAGACCACTGCTCCCCCAACCTCTAACACGGTAGTT -GTGCAGGTGTCCAAGCTCAGTTTTGGAAAGTGGTATTTTTAGCACTGTAGTGCCTCCAAT -GTGCATTCATGCAGTGGAGGACATTTGCAAGGAAGTTGTTATCCAGGTATAAGGAGGGAA -GCAATCTGACAGGGAAGGCAGGGTAGAGAAGCCAGTGAGGAAATACAGTTAAATACAGGC -TGATAGAAAGCCCATCTTTAGTTCACTGACATCCCCACCAGCATGGCCAGTGACCCTGAA -GAAACTGGTGTAACTCACCAAGGACACACGGGGCTTGCTTTACCCACGACGCCTTCAGTC -CTCTACCCTGTTTGTCCCATCAAACTCAATGGGGCTACAGGCCCCTTTTCTGGCCTCCCT -CCCAGCCAGATCCCTGCAAGGCTCCACAAATGTTTACAGCACCAGTAATTGGCAAATTAC -AATCAGCAGGATTCTATAAACATCCCTTCTGAGTACAGAACAGCCAAAGAGCTTTCTGCC -TATCAGGCAACTCACTCCAAAGCAGTGAGTGTAAGGACCTTTCAGAATGCTGTAGTTCCT -CAGTCACTATCATGTCAAGGTGGAATAGTGTCTTCCTCTGCAAGATTGGAGAAATTAAGA -TGTTGATGCCATCAATGGCCCCAGACCTTATGAAGATACAGTGACAGAGTCAGGCATGAT -GCACCACTGTACGGTGATAACAAACGACCTCACAGCCTCAGCAGAGCAGTGAGAGCTGGG -GTACTGAACTTGAGGTGCTGGGTGCTGCTCTGCCTCTTAGGGATGGAAGCAGAAGCTGGG -CTGTTGCTTGTCACCTTGGTAACTGAAGACGTGTGTGGGGTTCTATGAAGATTCAAGATA -AACAGTTACAACCTCAGTGACTTCTAGAATCTTCTGTTATCTCCCCGTCACTGATCTGAT -ACCTCTTCTTTTATATTTTTATTATATTTTGTGTGTGTGTGTGTGTCAGTACATGTGCAT -TTAGAGTCTGAAGATCAACTCCCCATGTCACTCCTTGCACACCTTCCACATGGTATCTCA -CATGGACTTGGAGCTGATCACATACTCTAGCCTGGCTGGGCTTGAGCCATAAGGATCTGC -CTGTCTCTGCCTCCTGAGCCTAGGTTAGAAGCAGGCACCACCAACCCTACCTTTACCCCT -CCATTTTCTCATGGCTACTCTTTTATAGTTTAACAGGAGAAAGGTTAGTTTATTACATAC -AGTAGACATCTCAGGATGCTGGGGTCTATTCTTGCTGAACTCCCATTGGTTGGTGTGACT -CTTTTTTATTGTTAGCTATCTGTCAGTGTCATAAGCATATATAATGCATTCTGGTTACTC -GCCCCACACCCTTTCAAACTTGCCTCTGGAGACTAAACTCAGATCCTCATGGCTTGTGGG -GCAGGCAAGTACCTCACAGGCTCTGTGTCTTCCCAGCCCTTGCTCCTTCTGTTTTTAAAC -TGTGGGTGCCCCACGGTGGGACTTGGTCTGCAATGCTATCCATGAAAAGCAGTTGATGAT -TCTCCATGTTTCAGCAGATATTCACCCACAAGGGTGTGTGGTTCCTGTAACAGAGATTAC -CAGAGAGGGGCAAGTCTGTCGTTCCCCTCCCCACCATGCTGTGGCTGCTCAAGCTGTTCA -GTTGCACAGTGATAAGAAGTCCCTACAAGGCTTCAAAACGGCAACCGTTGTTCATGGTGT -CAAGTCATCTCGACAGCTTTGAGGCTTGGAAATCAGAGAAAGATTCACATTTGCTAAGTG -CACAGCGATGATGTATAGATCTGTACCATGCTGGTTCAGACTCCGCATTTTAGCCCTCAC -CCAGACAGTTCCTTGAGGACACGTGATGCTTGACCTCTTACCCAGGAGGTAGTAAAGTCA -GCCCCGGCAGGATGCAGAGAAAGATTACCACTTTGAGGAAAGCTAGGGCTTTTATTTGTT -TCTTTTTTAATTGGGGTAAATACACATAAATTTACCATGTTAACCATTTGGTGTATATAC -AATTCAGGGGCATTAACGACAGGCACAGTATTATCAAATAAGCACCACTGTTTCCAATAG -TCATCAGAATCTGAAGCAGAAATTCTGTAGTCATCAAACAGTAACTCCTCCTCCTCCTCT -CCAATCCCTGGTAATGCCTGTGAAATCACGTGATCTTAGTTACTTATACAGGGAGATATA -GTAACATTCATCTTCTTCTTTTTTAATATTTTTTATTAGGTATTTTCTTCATTTACATTT -CAAATGCTATCCCAAAAGTCCCCCATACCCTCCCTACCCACTCCCCTCCCCATCCACTCC -CCTTCCCACCCACTCCCACTTCTTGTCCCTGATGTTCCCCCGTACTGAGGCATATAAAGT -TTGCAAGACCAAGGGGCCTCTCTTCCCAATGATGGCCGACTAGGCCATCTTCTGCTACAT -ATGTAGCTAGAGACTCATCTTCTTTTTAATATGGCTTCTTTCAGTTATTCTGGCTTCAGT -GTTAATTTATGTAGTGTATATCTGAATGTTGTTCCTCTTCAAGGCTGAGTAGTATTCCAT -TGTATGTATCCTGACTTTGTTTTGAGTTCTGGTTTGCTAAGACTGAGAACAAACTGTATG -CTATCTCTGAGTCTTGGTTGGTGGTCCTCTGTCATTTAGATAATGATAGAACACGTGGAC -GCTCTCAGAACTGTGTCTGGGATACAGTAGCAATGCCTTAGCAAGTCCTTTGAACAGCAT -GGCATTATAAAGCAGATGTATGTGAATGTCAACTGAAGTTGTTCCATGTGTCCATTTCTT -CAGTTTCAAGGCTCTTAATGAACTGAAGGAGGACACCAGTGTTCAATGCCTGTTCAGCAT -GGTCCCTGCACTCCACATGTCCCTTAGCTCCCTTCCTGCACACTACATTTCCTCCTAACC -ATTTCTACAATTAATGAGTACCTTTCTCCTACTGAATACACACACACACACACATACACA -TTTGTTACTTTCTATTGCTGTGATAAAATACTCTGTCCAGAAAAAAAATTAGAGAAGAGT -TTATTTGGACTTACAGTTCCAAGGGGTACAGTCCATCTTGGTGGTAAAGGCATAGCAGCA -GGGATCATGAGGCTGGCCTGGCAGTCAGGAAGTAGAGAGATCACATTTCATTCACACACA -GGAAGCAAAGAGAGGGACTAGGAAATGGCTATAAAACCTTAAAGTCAGTGCTATGTGCCT -CCAGCAAGACTCCACTTTCTAAAAGTTCCACAGCCTTCCCCAATAGTACCATCAGCTGAG -GACCCAATATTCAAATACAAGTGTCTATGGGGAACATTTCTCATTCAGACCACCACACTG -AGCAAGGGTATCTGGATAGCATTGAAATCTTATTCCCAGAGAGAGAGCTGTCCCTTTCCA -CGAGTGAGTTGGTTACCCTCCATAGTTTACAAGAACTCACAGTAAGCACTTCTTAGTCAC -ACCTCATTTTCTAATGTCAGATTGACCCAGTGAGACTCCCAGTCCTCTTCCACTCCTATC -CCATCAGATTTGACCTCAAGTGACTTTCTTCCCCCACCCATTAGACTTGAAATGACTTTT -AACATTTACAAAATTCCAAATCCATTCTGAGTGCTGGAGGAGTCTTGCTGGCAAGGATGC -TAAATCTAACACATGTTCCCAGGGCAAGTCAAAAAGATAATCCTAAATAGAAAAAAAATG -TTATTAAGATATGCTCTTGGAAAATTGTTTTCCAGCCTTTTACTCTGAGGTAGTGTCTGT -CTTTGTCCCTAAGGGGGGTTTCCTGTATGCAGCAAAATGTTGGGTACTGTTTATGTAGTC -AGTCTGTTAGTCTATGTCTTTTTGTTGGGGAATTGGGTCCACTGATATTAAGAGATATTA -AGGAAAAGTAATTGTTACTTCCTGTTATGTTTGTTGTTAGAGTTGGGATTCTGTTCTTGC -AGCTATCTTTTTTTTAGGTTTGTTGAAGAATTACTTTCTTGCTTTTTCTAGGGTGACATT -TCCCTCCTTGTGTTGGAGTTTTCCCTTTATTATCCTTTGAAGGGCTGGATTTATGGAAAG -ATATTGTGTGAATTTGGTTTTTTCATGGAATACTTTGGTTTTTCCATCTATGGTAATTGA -GAGTTGTGCTGGGTATAGTAGCCTGGAATGGCATTTGTGTTATCTTAGGGTCTGTATAAC -ATCTGTCCAGGATCTTCTGGCTTTCATAGTCTCTGGTGAGAAGTCTGGTGTAATTCTGAT -AGTCTACCTTTATCCTGAGTGAGGTAACCCAATCACAAAAGAACACACATGATATGCACT -CACTGATAAGTGGATATAAGTCCAGAAACTTAGAATACCCAAGATACAATTTGCAAAACA -CATGAAACTCAAGATGAAGACCAAAGTGTGGATACTTTGTTTCTTCTTAGAATGGGGGAC -AAAATTCCCATGAAAGGAGTTACAGAGACAAAGTTCAGAGCAGAGTCTGAAGGAACGATC -ATCCAGAGACTGCCCTACTTGGGGATCCACCCCATAAACAATCACCAAACCCATTCACTA -GGCAGATGCCAACAAGAGCCTGCTAACAGGAGCCTGATATAGCTGTCTTTTGCGAGGCTT -TGCCAGTGCCTGGCAAATACAGAAATGGATGCTCACAGTCATCCGTTGGATGGAGCACAA -GGTCCCCAATGAAGGAGCCAGAGAAATACCCAGGGAGATGAAGGGGTCTGAAGCCCCATA -GAAGGAACATCAATATGAACTAACCAGTATCCCCGAGCTCCTTGAAACTATACCACCAAT -CAAAGAAAACACATGGTGGAACTTGTGGCACTAGCTATACATGTAACAGAGGATGGCCTA -GTTGGTCATCAATGGGAGGAGAGCCCCTTGGTCCTGTGAAGGCTCTATGCCCCAGTATAG -GGGAATGCCAGGACCAGGAATGGGAGTGGGTGGGTTGGGGAGTAGGGAAGTAGAGAGGTG -ATAGGGGATTTTCGGAGGGGAAACTAGGAACGGGGATAACATTTGAAATGTAAATAAAGA -AAATATCTAATAAAAATTTTTTTTAAAAAGATATGCTCTTGCTGTGAAACTCAAGCTAGC -CTTGAATCCCCCATTCCTCCTTACTGTAGCCTCCTAAGTGTTGGGGTTACAGGTGTGTAA -CCCAGTGCCCAGCTCAAAATACTTCCAGAAACAGCAAGCATCACAGATACACTGTGGCCA -CTTTGAAAGATATGGCAGTCATTCTGATGGATAAGTGATGATCCACTGTGTTATAAAAGC -AGTGAACTTGCTGTGTCACCACAACCCATAAATTAACTCAGCCCAACATCTTCTGGAAGG -AATGGCAGCATTTATAGTCAAGCACATCCCACAACACGTTCTTAAGCTTGGGAACTCAAA -TCTTGCAGCATCTTTCATAATTCATTTGTAAAACTCTGAGATGAGCCACATGCATCCCTC -CACAATCCCAGTGTAGACTTCTTCCTATCAAGGAAGAAAGAATTGACGTCCAATCTTGGG -TGTTCTATTGGTTTAGACTCAGATTGTAGCATGCACCAGGAAGCAGAGAGCACTGGATGC -AGTTGGTGTGTCAAGGTGGGGTTTTGTGGGGAGCCGCCCTCACATTCGCCGTTGCAAGAT -GGCGCTGACATCCTGTGTTCTAAGTGGTAAACAAATAATCTGCGCATGTGCCAAGGGTAG -TTCTCCACCCCATGTGCTCTGCCTTCCCTGTGATGACAACTCGGCCGATGGGCTGCAGCC -AATCAGGGAGTGACACGTCCTAGGCGGAGGATAATTCTCCTTAAAAGGGACGGGGTTTCG -CCATTCTTGCTCTTGCTCTTGCTCTTGCTCTATTGCGCTCTGGCTCCTAAAGATGTAAGC -AATAGAGCTCTTGCTCTTGCTCTCTTGCTCTCTGGCTCCTGAAGATGTAAGCAATAAAGC -TTTGCCGCAGAAGATTCCGGTTTGTTGCGTCTTTCCTGGCCGGTCCCGAACGTGTGTAAG -AGGGTTTCCCATTGGTCTCTCATTTCCAGGGAAGGAAGTGTTACTGTCACTTCAACCCCA -TGGGGTTCTAAGTGGTTTTCACTTCTGAGCTGCTGCTCACTGATAGAAGAGGAGGCAGAA -ACAACTGCCTGATCCCTGGGCCTGTGTCTGCCCTGCACAATGGACAATCTCACAGGATTA -TGAGGTTAAACAATGTGTAAAAAGTGCTTAGCACAGTGCCTACCACACAGCGAGGACAGC -TCCTGACCCATCAGGCAGGTCAGTGTAGGGATGTTAGACTTGACAATAGTACAAATGCAG -TCTTTGTTCAGTAAAAATCGTGCTTTGAATTTTGTATCTGGATGGTTTCTCTGGGTCAGG -CTGTGTGCTACAATCTCTAAGGATGCCAAGAGCCAGAGCCCAATGTGATCACCAGGCAGA -AGCAGCCACACTGGGGAGGGTGTGTTTAACCTTTCAATGTAGCTCATGATCTTAAGTAAG -TTTGCCATTTTGTCATGGGCTGCATTCAGGGTACCCTTGAGCTCATACCTGTAGCCATGT -GTTGCTAAACTCTGGTATTCATATTCAATAAATTTGGGCTTAACATTTTCCAATTACACT -GGGTAGATCAGAAAGTAACCTTATTCCAAGAATAGGAAGGGGTCTGCCTGTGTTTGCTAA -ATAGACCAAGAACTCTTCCTGTCAGAGCAGTATAAGGTAGGGAAGGAAAGACACCAGGCT -GGACAGACCCACTAAAGAGCAAAAATGTCATTTGTTGACAGAACCAATCTTACTGAGCCT -CCAGTTGCTGCCAAGACTTCCCACTTGGCTGTTTTATACAGCAGCATCCTAATGGTCTGT -TTCTTTTGGTCTTTCTCCTTCTCTATTCTCTCTCTTCCTCCCTCACTCTTGGCTTCATCT -CTCTGTGTACCTCATGTAGCCCAGGATAGCCTCAAACTTGCTATGCAGCAGAAGATAATC -ATGAACTCCTGCTCCTCCTGCCTCTATTTCTCGTGGAACCCCATGAAGTACTCATGCACC -ATGACAACCAGTTTTATGCTGCTTGGATGATTAAACACAGGGCTTTGTGCGTGCCAGGCA -AGAACCTTCCTTCCAACTGAACCACATCCAAGCCTCTCTTTGGATTTTACAAAAGTCATT -TGTGTTTCTGCAGTGTGCCTGAGTTCTCAGGCATTTCACTGAGAACATGCTAGAGACCCA -AGATGATGACGTGACTTAGCAAAAGTCTCTCGTGAGTTAATCTTCCCTTCTGTGTTCTTC -TTCCAGCCCAAGCTTTTGGCCAAGGAGCTTCTTGACCTCGTGGCCTCTCATTTCAACCTG -AAGGAGAAGGAGTACTTTGGAATAGCATTCACAGATGAGACGTAAGTGCTGTCCAGAGCC -CACAGACCCCAAACAAAAGAGCAGGATGTCAAATTACCCTCTCTCTGCTGTGCACAGCAA -AATCAGGCTGCAGGCCACTTGGGTCCCATGGGGGCTACAGGGTCAGTCCAAGTTCACCAT -CTGAATTTCAAAAGCCGGTGATCATGCCTGGAGTGGCCAAAGGATATAATTAGATAGATG -CTAATATTATGAAATTATTAGGTAATGTTCTTTAACCAAGCAGATTTGTGTTCAGATGAA -TGTCTAAAATGTTTATTTTTTTTAAAGAGTAGATCTGTGTGGGTTTAGTCTTTATTAAGG -TTAAATGAAAACTTCTGGAAAGTAAATGTTGCTCTCCAGTGTTGAAGTAACAATAACAGG -AAGTGGACTTGATGATAAATTCAGAGTGAGAGATGATCTGGGCGAGTTCACACTCTAAGC -TGAAATAGAAGACAGCATCAGAGTTCCTATCGCCCATCTGAGGTGAAATGTTTGTTTTCA -GCAACCTTCCAGTTTGCTGGGTACCATCATGTTATATAATAAAGGAAGGCATAGGCTCCA -TGGATGATGTTTCAATCTCTTACTATACTGTTACCAAAGAGTTCAGTGAAGATTGGCCCA -AATTCTTAGATAAGGATATCTAAGCTAAGGACTGGGGGTGCAGTGAGGGGTGAAGCACTT -CCCTAGGCATGTGTGGTCCTTGGTTCCACTGTAACTGGATGACAAATGTCTAAGAGATGT -CAGTAGTTCCTCCACACAAAGAACTAAAATGAGTGGGGCCAGGCTGGAAGTCTATTAACC -AGATGCCAGCTTGGGTCTTTACAGGACTCCTGCATCTTCGCCTTTCCCCTACTGGATATG -CCTAGACACCTGCCCCCACAGCTTCCCACAGTTCCTCCTCTCAGTGTTTTCTGGGAACAA -GAACTAACCATCTCTGAGAGCCTGCTCGTACTTTCCCTGTCTGCCCACGTTCTTCACACT -CTGCTTCCCCCCCTCCCCCCCCCCCCCCCCGCACCAGGAAACAAAACAAAACAATAACCT -CCTTTAGACAGATGTTCCCGAAATCTCCTCTGTCTGTATCTATGCCCGCACACCCCTGTG -CATGCTCAAATGCCCAGGTGAGGTTACTGGCTGGCAAGGCCAGTACAGTCAAGCCCAGCC -CCCAGGAATGAGGTGGGGCCATTGAGGTAGGATGGAAGCAAGAATAGGCAGCTTCTGTGT -TGGTCAGTAGGAAAGCCACCTTAGGCGACCTTGGCTATGGTTGATCTTGGAGATCTGTGA -GTTTGCAAGATGTCCACACGTAAGCCTGGGGCTCTGACTTCAATCCCCAGAATTTAAGTT -TAAAAATAAAAGCCAAATTTGGTCCATGACACATGTAATCCCAACATAGGGAAGTGTATT -AGAAATTCCAGCCAGCAAAGAATCAGCCATGAGCTCAGACAGGAAAGCTGTTCTTTGTTT -AGGAGTGGGCAGGAGCCCAGGCTAATGCTCTGGGAAGGCCTGGCAGTCCTCCACAATTTC -TTACAACTTTTACAGCTCAGCTGAGCTCAGGTGACAGTGTGGCCACCAGAGGACAGTCTC -TGAGTCCCATGCCTACCAAAAGGAATTTCTGTCAAGCTAGGCATGTGCACAGAAACAAAT -TGCAGACATGAACATTTTACAGGTAGACATTTTGAAGCTAGCATTAAAAGCATACAAACA -TTTGAAATGACAATAAAAAAGTATCCTGTTTTGTTAGGCACAGTGAGTGGCACAGGGCTA -ACAAAGTCTCAGGGCTTTAATCTCAGGGGGCAGCAGTGGGAGGATCCTACAGCGTTCCAG -GACAGCCCAGCTACCTAGAGAGACCCTGTCTCAAAAACAAAAACAAACACATAAAACCTA -ACAGCAATAATGATTTCTTAGCAAACAGGATCTGCTGTAGAACCTTACGGTACTCTGGCA -AGTTTTTGCCTTCCCTGGATACAGAATGTGAACAGGTTGGCAGAAGCCAGCATACTTAAA -TAAAATTTTAACTCATTTTAATTCTGCACACTCCTTTTTAGACAAAGATTTGCAGTAGTC -TATCATAGAATAAAGTACTGATTTGATTTTCTTAGGCTGTATCTATAAGCCTACAAAATA -TATGTTCATATCACCTCCTCAGAGACAAACTGACCTCTTGGGCTCACTGTCTCTCCAACT -TAACCTGTTTGGCAGTGAGAAACCTTAGCTCAAGAAATATGGTTGGGGACTGGAGAAGTA -GCTCAGCAGTTAAGAGTGTTTGCTGTTCTTCCAAAGGAACTAAGCTTGGTTCCCAGCACC -CACAGAGGGGGACTGACAACCATCAGTAACTGCAGCTGGCCTCAGATGGGGATGATCTGG -CCTCTACAGACACCCACACATACATGCACATGAAAGTAATAAATAAAGATATCAAACTTT -CCAAAAGAAAGAAGAAAGGTGAGCAGTGACTGAGTAACAAAACAACAAAACCCAAGCTAT -CCTGACTCCCACATGCACACACACACATGCACACCTGTACACACACATGTGCACCTCACA -TAAAAGTGACTTTTGGAGCAGTGGTGTGGACAGAAGCAGAGGCAAGGGCAAAGCCCGAGC -TTACTTACAAAAGGAGTAGGGTCAGTCCTGGGGCTGCAGCCCATAGGGCACCGAGGTAGA -AGGCAGTCTTGCTGGTCTTCTCTGGTCTAGACGGACCTGCACCAGCAGACCAGGAGAGAT -GCAGGCAGGTAATAAAGAAGAAATGCTTTAAATAGCACATGTGTAGAAAGAAAAACTGAC -TTTCATGAACACAAGCATTCTCTCCCGTCCCTGCTGAGAATCCCCAGAAGCATGATCCCC -TAATTACTCTCCATGCCGCCACTGATTGGAAGGAAACTGTAAGTCTCAACTAATCACAGC -CCCATTGTTCCCATTTCCCAAGTTAGTTTATTCCATTCAAGAAGACTATGAACTCTGGAC -AGTCCCAGTTAGACTTCCCGGAGTCAACAGGAGTCAAAGAACTTGCATGTTATCTTAGGC -CAGAGAGGAAGAAGCCTATATGCTGAGGATGACAGACCACAGCCCTGAGAGCCAAGAGCA -ATTGATTAGACGGATGAAAAGGGGAAAGGAGGACACAAAAGCCACACCTCAGAGGCAGGA -GGGGCACACCCCAGAGTCTGATGGCCATCCTATAAGCCTTTGTGGGAGCTGAGCTCTCTG -GAGTCTCTGCTGGCCTGAGAGCCTGCCTGCCTGGGTGTCTGTGCATTCATTCATGTAACG -CACATGTACAGAAGGCCCTCTTGAGAGGAGCATCGTGCTCCCCATAGCAGGAACTCCCAA -CCATCCTTCTGGCTGGTCTTGAGACTGCACAGGCCCCTAACACCTCCTCCCATATCTGAG -TGTGAGGCCATCTCCAGCCATAGCACCAGTAGCCGGCCACCATCATGAAAAAGAGTTGGG -CCACCTGTTGGTCACTGAATGCGAGCTGGCAGGTATGTCTGGTGCACTAGGGGACTTACA -GCAGGTGTCAGTCCTAGAGAAAGTCAAGCCTCTGAGAGACAGGCCAACTGGACAAGGGCC -AGGGTGACTTAGGGGACAGTCCTTGGTGGCCTGATAATACCTGGGCCTACATACATCTCT -GGGCCTCTCTGGTAATCGGAACATTTCTCCTTTCCATTTTAAGAAAGGGAAGCACTAAGG -TCGCCCCTTGGACTTGTGCCTGGTGGTGCTCTGGGTCTGTGATTCCTAGGTCCAGAAGCA -TGAGCTTGGCTTTTGCTCTGCTTCTCCATGCCAAGAAGTGCTAACACGACAGTCCCCTGC -ATGTGTGTGTGTGTGTGTGTGTGTGTGTGTATACGCACAAGTACACACATGCAGCTGCTG -ATAATCAAACCCAGGACCTCAAGTATCATAACCACAGAGCCACATCCTCATCTCAAAAGG -AAACATTTTAATAACTGTGTTCAAATTGAGTAAGTATGTTCCCAAGGTGTTTTTGTTCAC -ATGAGTGTGCACCCACTATACTCTGTTTTACCCACACACAGACACACGTGCATTTGTACT -AGCACGCACACACACACACACATCAAAAATGTCTAAATTTTAAAGCACTATTTAAAGATC -AAATTTCTCCCAGGGCCTATGCTTCAGAAAGTCTCTAGGTTGTCCAAACTGCCCTCCTTT -GCCCAGTCTATCACAAATGGGAACAGTGAAAGATGAATGCCCTCCTTATTTGGACAGAGT -GAGTGCAAGTTGAAAGTGACTAAGTGCAATTGAATCCTAAAGGAAATTCCGTGGGACCTG -GTGACATTTGAGTAGAGCCTATGGCTTAGGTCATCCAGCAGTGGCCTTGCATCATGGCTC -TGCTGAGTTCTCCAGAGTTTGCCAGATGCTGCCGAGGGAAGCTGGGCGGCGGGTGAAGGG -AGGCTGTGAGATCTTTGCAGCTCTTCTATAATTATTTCCAAATTAAAAGCCTCAAAACAA -AGTAACAACGGAGAAGGAAGAAGTGGGATCAACACTGCAGACTGGTTACGAGCAGCATTC -AGTATTCTCAGTCCTGAAGTTTTACACTGTGGGCTGTGGTACTTTATAAATAAATACCAA -TTATTGGGGGAATAGAGAAGCTTCCAATACCCCACCCCCTTTCTCTGAGGGTTCCATCTA -GGCCCCACAAAACGTCATTGCCAGAATTCACACTGACAGGATGGCGGACAACCTATAACC -TGAGAGCCCCACATTTTGCTGGATCCCCCTGCTGCCCAGGAAGGGCCGATGCCGACCCTT -GAACTTGTCCCCGAGTGCGTGACCTGATCTGTTGGTGATTCCTGTGTCCACAAACACTAG -CCAGCTTTCCTCTGCCTTTCCATACCCCACACTTACAGAGTGGCTTGGAACTTACAGCCA -CTCTGCAGGTCTGAGCCCTGCCTGATTTGAACTGAAAATAGGCAGGTTAACATGTGCTAC -CACAAGCTGCCACAGACCAATGACAACATTAGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTTTGCCTGCATTTGTATATGTG -CAGCACATGCATGCTGTATCCACAGAGGTCAGAAGAGAGGGTATCGACTCTCCTAGAATA -GCGGCTCTCAACCTGCAGGTCCTGACCCCTTTGGGGTCACATATCAGATATTTACATTAC -GATTCATTACAGTAGTAAATTACAATTATGAAGTAGCAATGAAATAATTTTATGGCTGGG -AGTCACGTTAACATGAGGAACTGTATTAAAGGGCCGCAGCATTAAGAACGTTGAGAACCA -CTGCCCTAGAAGGACTGGCATTGCAGATCGTTTGAACCACCGTGTAGGTGCTGAAAACCA -AACCTCGGCCCTCTGCAAGAGCAACGCATACTCTTAACCACTTAGCCATCTCCGCAGCCC -CTTAGAATGCTTATTGACTTGTGGCTGGAGCCAGGGTTCCTGTCCAGCTTGGCCACATAG -TGGAAGGACCCAAGACACTTTAAACTGACTTTTTTGTCCTTGTTTTGTTTTTTCCGTCAA -AGATCCTCCATTGGTTCTGATATAGCCAAGTCCAGAAGTCCTGTTTCAGGGCCGGGAATG -TCTTTATGTTCCCTTGACCCAGATCTAAGAACAACTGATTCCACTAGAACTTACAGTAAG -GGACATATCCCAGGGACCTGAGACACTGTACAGAGGCTACCTTCCTGAAACATGGTAGAG -GGGCTACTTCTGAAGGGCCCAGTCCTACAGAACCAAAGCTGCAGGATCTCCACGACACAG -GGCAGCAGCAGGATATCTTGGGGGGAGTCCCAGTGAGGATCCAGTATTGATAATAAATAA -ATCTTAAATAAATATTTATATGAAAACATTTGTGGGAGAGAAGGCATGTAAATTTAAAAT -TTACAAATTTAAGGGGGCCATTTCTAACAGGTTGAGGATCAAGGCCTGCCAAGTTCAGAT -TTAGTCTTCCCTTCTCTATAGGGAATAAAACCGGGGGAGGGGGGGTGGGCGCAAAGGTCA -GTTGTGTAGCTTGAGTACTTTCCTAGTGTGCTGAGGACCATGGGCTTGTGCAGCACCACA -AAGAGAAACCCAAACAAACAAATAGCATAAATGAAATTTTCATTTATCCAACTGGCATCC -ATTTAGAGAGTCTTTCCTTATATTTTATTTCTTAAATACTTATAGTGTTAATTTAATTCC -CAAATTTTAATATCTAAGTTAACAGCTAGTAGAAGACAAAGGATCCTCTCTTAAAAACCA -AACACTAAATAACTTCAGCCAAAATAAGCAGTCGGCAGACCACAAGCTGAGGCAATGATT -GTTATTGCAACTAACATTTGTCTCCTGTCCCCAGTTTTATGAATTGCCCCTCAGATGGTA -TAACTGAATATCCATATTGTTTAGGAATGTTTAGACGTTAGCCATTATTGCACACGTAGT -TAGAATGTATTTCACATGCCAGTTAAGAAAATGAGGGGTTCACACAGATCGTTTCACCAC -ATGACCCCTTGAAGTTTGTTAAGAATTTACATTCCATCTCTTCCACAAATGCTTGCACAT -AAGAGTTTTGCTTAAGTTTTAGAGGGATTGCATGCACTCTGGGACCACAGTCATGTTTAA -GAACACAAAGGCAGTCACTTGAGGATTATTTCTTTCAGCTTCTTGTATCACATGTGTGTG -CATGTGTGTATGTATCTCCTTTGAGTCAGGTCTTATTGGCCTGGAGCTAACCAGTTAGGC -AAGTATGGAGAGCTAGGAATCCCCAGGGATCCAACTATTTCAGGCTCCCAAAAACAGGGC -TTTCAAAAGCAGCCCATCACACCTATTTCCTCCTCTTCCTCCTCCTGCTCCTCCTCCTGC -TCCTCCTCCTGCTCCTGCTCCTCCACCACCTTCTCCTTTTACTTTCTATTACTTCTTTGT -GAATTTCACATCATGCATCTCAGTCCTACTCATCCCCCCCCCCCCGTGCTCCTCCATATC -TGCCCTCCCCCTTGCAACCCTCCCCCAAAGAAAACAAAACAAAATCTCAACAACAAAAAA -AAAAAGTGCGGAGTGTCATGGTGTGTCACCATGTGTCACACAGTATACCCTTTGTCCACA -CATCTTCACTTGTGACTGTTCATTGCGGTGAGTCACTGGTCTGGTTCGAGACCTCTGACT -TACTTCTATGACTATCAATACTGGATCCTCGCCAGGACTCCTCTCAGGACATCCTGTTAT -TGCCCTGTGTCATGGATCAGCCCCTTCAGAAGTTCATAGATGGAGTAGATGTTGGGGTGG -GTCAACTCAAAGCCCTGGATCTGGGCTTCGGGATAGCTGAGTTGGCCAGCCCACCAGCTC -TCCTGTTCTCATACCCTCATGGATCTGGGCTTGGGGGTAGCTGAGCTGGTCAGCCCACCA -GCTCTCCTGTTCTCATACCCTCATGGATCTGGGCTTGTGGGTAGCTGAGTTGGCCAGCCC -ACCAGCTCTCCTGTTCTCATACCCTCATGGATCTGGGCTTGGGGGTAGCTGAGCTAGCCA -GCCCACCAGCTCTCCTGTTCTCACACCCTCAGGGCCAGCTCCTCTGAGGTACCCACACAC -CTACCTTCTTATGTGGATGTTTGTGTGGCAAGCATTTTATCGATTAAGCCATCTCCTAGT -GCCTACGTTGCAATTAATTGACTTGCTTGATACAGGCCCAGGAGTCCAATTTACCTAAAT -AATGAATGTCTTGTTGGCAATTCACCTGTGACATACTGCCACACATGCTGGTTCATAAAG -TGTGCCCTAGCCTTCCCTGTTCTATGTCCTTTCTTACACAGAGCACATGGCATTGGCTGA -GGCATCCACAAAGAGTCTAGTTGAAGCCACAAGTTTATCTAGCATTTAAAAACCATCGGA -GTTCAAAAGCAATTTCTTATCTTGGGAGTGAGACCCAGCAGCATTAGGTCTGGGAACATA -ATTTACTTAAACTGGGCTCAGGGGTTCCGCTCATTAACTCCTAGACAGCAAGACAGAGAG -AGTGAGTGGCTGTAGCCTACCATGCCTGGGCTGTCATACTTGCTTCTGGGAACTTGACAT -TTAGTGGTCTTGACAGCCTCTGAGCCGAGCACTCCACTGTCACATACCACGGCAAACAAC -AGCACCTTATGTCGAGTGACCAGAAATGCGTTGGAGCGTAACTTTAGATGTGTGTAGCTC -ACACAGATGAGGAAGGACGGTGCTGCTCGGGAAGGCACTCAGTGTGAATGACGAGCCTGG -CTCTTAGACTGGGTGAGCAGGATGGATGCCTCCAGAGGACCTCATACCCGGGGCAGGAGC -ATCGGCTGTGCCTGATGACAGTCACTAAATCTATAAGAAAATGGGTCTCAGAGCAGCGGG -GAAAGCTCAGTGGATCAAGTGCTTGCTCAGCCAGCGTGAGAACCAAAATTGACATCCCCA -GAACCCAAATGAAAGCTCTACAGGCGTGAGGACTCGCTTTATGCCCCACCCTTAGGAGGC -AGAGACAGGGGAAGCTGACTACCGTGACTAGCTGGAATCAGCCAGCCCTGACTCTGTTTC -AATAAAGCAGAAGGTCTTCCAGAAGGACATCAACTTTTAGCATGTAATATACACACATGA -ATGTGTATCCATACACGTGTGAGCTCAAGCGCAGGCATGAGAATACATACACACAGAGAA -TATGGATCATTGACAGCCTCCGAGCCACACTCCACTGTCACAAACCACAGCAAACAACAG -CACCTTATGTTGAGTGACCAGAAACGCACTGGAGTGTATGTCCACACAAGTGGACATACT -GTAAAATTAATACGCTTGTTTTCTTACAACAACAAAATTGTTTAGTGTCTGCTGTCAGAC -ACAGAAAATGCAGAAATGACTGGCCTTTGGCACCGATCGGTCCCACGCTTATATTTTAGG -AGTAGCTAAAATTTCACAATATATAGGAGATATTGCAAACAAATCTAAGAGAGATGTCTC -ATGGAAGTGCAAACATCAAGACCAGGTTCAGATCCTCAGGTCGCATGTAAATGCTGAGCT -GCTGGCAAGGCTTGAGGGGTGGAGACGTTCGCTGAAGCAAGCTGACTAGTTAACCTAGGC -AAATTACTGAGCTCTGGGTTCAAGTGAGTGTCCCTGTTGCAATATGTATAGAGGACAGTG -ACCAGGGAAGACACTGGACATCACCCACACATGAACATGCCAACACATGAACCCACACAT -GAACATGCATTTGTACTGCATACGTGTGCACTCTACACTTTCTAACACACACACATACAC -ACATATGCATACACATACACATATGCAAAAAAAAGACATTTAGAAGGAGCCTAACAGTGG -AGCAAACAATTTTGTGTTAATAAAAAAGGAAGGGCAGACTCTACTGGAATCAGTAGCCTC -TGGTTTCTAATATACCTTCTCAAGCACACATCCTGCGTGACTCTCTCTCTGTCTGGGTAT -GAGGTATTCCTAGGCCATCCTTGGTGAACTTGTTTACTTAGGAATCCAGGATATCAAATG -TCCCCACATTCTCCCATTTGATGAGCTCCCAGCCCCACCTCTACCCTTCCACGCCTATAA -TAACTTCAGGCTCTGGGAATGGGTCAGTCTGTGAAGTGCAATAACAGATATCATGGAGTG -TGTTTATAATCCCAACACAGTGGAGGCGGAGACAGCAGGGGCCCTGAGGTAGCTCACCAT -TCGTTCTGCCTGATGGTTGAAGACTAGATGAAGTAGTCAGAGGGACGCCATTCCCCCAGG -AGCAGGATCTCCCACAGGACAATCCCACCTCCTCTCTCTCTGCCCCTACCCATCACTATA -CATTGGTTTCTAGTCAACCCATTACCAGATAAGTATCAAAGGAAAGCAGGACATTGTGGT -ATATAGGAGGTGGAGACAGGAAGTCAGGTGACGTCATCATGGACTATGTCATACACGTGA -GGCCAGTCTGGGTGAGACCCTCATTTTTGTTTTCCAATACCAATATTCAGCTAACGACAT -AGCTACCCCTTCTAAAACATTTCCCTATGGATATATCTCCTGCAACATCCCTCTCCCCAA -ACCTGTTTTCAGGAGCTAAAGATTAGTTTGTGTTTTCTAGAGTTTTACATAAATAGAATC -GTGTCATCTATACACTTCTTAAACTCTTTCATTTAAAACTTCTTCATTCAACTCACTTAT -TTTCAGGCTCACCCAGATATACCACCTACAGTGATAGCGTTGCTGCATAGGATTCCATAT -GGGGATTGTGCCTTCATTCATTCATTCATTCATTCATTCATTTAATCTGCTGCTGGTAAA -CCCTGGAATTGTTTTAAGTTTGGGCCATCCTAGTGTCTCTCCATATACAGTGTCTGTGAA -CTCTTGTGTGAGAGACTATGTAGACAAATGCTTCCTTTTGTGTGGAAGAAAGTTGAGTGC -CTAGAAACAGAATCATGGTTTGATCCTGTGCAGGGTTACGGTTAAAAAACCTGTGGTTCA -TGTGGTATCTCAGCTGCTTCCGGTAGGACGATGTGAGGATTGTTGGCATGTTATTAAAGT -GTGTCGAGTCCTATAGGAAAAGCACACAGCCCAGAGCCGTAGAAAGGGAACGCAGGCCAA -GGGAGCGAGCTGCGGCTATAGGAAGCAGTTAGCACCTCTCATCTTAAGGCTGTGCCTCCT -ATCCTGTCCCCGCCAGAGAACACTTCTCTCGAGAACTCTCCCCCCAGACAATTCCTGTGT -GTTCCTCCAATACTGGAACCCCAGGAAGGATTCCCACGATCCAGTGGGTTCTGCCTGTGG -AGGCCCTCATCTCCAAACCCCTGCACAATCCAACAACCTAACCAGCCTGTCTCTCCTTTC -TCCAGGGGACACTTGAATTGGCTCCAGCTCGATCGGAGAGTCCTGGAGCATGACTTCCCC -AAAAAGTCTGGGCCGGTGGTTCTGTACTTCTGTGTCAGGTAGGTACCCCTGGGACACCTC -CCTGCTTCCATCTCCTTGTTCTTCATCAGAAGAGTCTAGAAGGATGAAGAGACTAAAAGG -AAAGTGCAGACTGAGTGTGTCTTGGTCTGTGATTAAGGATAAAAGTCATAGCACAGCTGT -ATTCCAAGAAGAGGAAAACTCCCCGTATGGTTGTTCTGGGTCCAGCAGTGTGTTAGGTGG -TCACAGACTGTCACACAGACTGTGTGAAGGCTCGTGTGCCAAATGAAGATAAAGCTTTAT -TTTAGGGAAGAGGATGGAGAGAGTCATATATCTCAGAGTAAACTGAGTCTTGTATTGTGT -AGTGAGTCTTGATATTCTTTTCAATGCCACTTAAAGCTCTATATTAAGTCTCTGTGGTTT -TTGTTTCTGTCACAAATGCCACTGAAATTCCTTGAAATATATAGAATTTATCTCAAATAG -GACTGATTGAAATGTCCCTTCTGACAAGGGAGGACAAAGTATCAAAGATGTCAGAGGAGT -GAGGAGATAGCTCAGTGGATAAAACACTTGCAGACTTTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGTGTGTGTAGAGTTAGGTGGACATAGAACTTGCCTACAGTCCCAGT -CCTCAAGAGGCTGAGACAGGGAGTCCCTCAGGCATATTGGCTAGTTAGACTTGCTAATTC -TGAGATCAGCAAGAGTCTGTCTTATTAAATAAATTAGAGAGCAATCAAGAAAGACACCCA -GGGTCAATCTCTGGTCTCCACATGCTTATGGACACTTGCAAACATATGTACACACACCAT -CCACAAAAAAGAAAAATACGATACGCATATGTCATATGACACTTTTTGAAAATTTCATTG -TTTTGTGTATGTATAAGCATATACATGCCACTGCACGCATGTGGAAGTTAGAGGACAACC -TCTTGGAGCTGATTCTCTTCTTCCATCTTTATCTAGTTTCCAGAGCCCAAACTTTAGTCT -TCAGGCATAGGTGACAAGTGCCACTAAGAGGTGGAACCATCTCACCTGCTCCTAGTATAG -ATCTTTTAGGGGTCTAACCTTTTCACTGTCTTCTGAAGACCCCAGAATTGATCACTTCTG -TTTGCAAATAGGCTTAGAAGCCTAAAGGAGAATCAGAATGCAAATAAGCAGCAGAGTCAG -GAGCTAGTGCTTCCAGACACATCAGCTCTGAGCACCCACCCAGCCATGGACCCCCTAAAA -GCACTCTTTCTAAAACAGTCACCAGTACTGGAGAGGAACTAGGGGCTTTGTTTTGATTTA -TTTATTTTTCTCCTGGTTCTGAGGCTTGAACCCAGGGCCTTGAGTGTACTAATGACTATA -CTACGTCCTTGGTCTTCAAATGAGAATGGCTCTTTGCCAACTCCTCAGACCCTGCTCTTC -TTAAATACACTCACAGAAAGCAGAAGTGGGGGTGCAGAGGGCTTGCAGGCCATTCCTCCC -TGAAGAGCAGGGTCAGGGTTGCAGTTCAGATGTAACAGTCCTGCCTCCGCAAACAGCATC -CCCCAAGTCTCAAGTAAAGAGCTAAAGGGTCCATTTAACAGGCTGAAGTGTGCGTCTTTA -CCTCAGCTGCCGGAGTAAATTTCAGCTTGCAGTTAATGCCTTTCTGATTTGCTTAACAGC -TGCAGGAATATCAGAGCTAATCTCAGCCATTTCCATTACTGATGGGAATGATCTCAGTGC -CATATTCTCTCTAATGGTGTCTCAGATGAATGGGGAATAACCTTATAAAACAAAGCTAAC -AATTCCAGAGAGAGGGGATGGTTGGATCAGGACACACTTGGTTCATTAACTTATCATCGT -AGGTGGAGGCACAGACTTGGCCACATGGTCGGCTCCCCTTCCTTAAGCAGCTTTTTTTCT -AAAACCATAATTGAGATTTTATTGTTTATGCTGAGAGTTGGTACAAAGACATTGCAATTT -AGGTGCAATTTATTATTGTAGTTTTATCATTGTGCATGAATGTGTGTGTGTGTGTGTGCG -CGTGCGCGCGCGCGCATGCATGCATGTATGTGTGCATGTGTATGTGCATATGTGAACATG -TGTGAACATGTGTGTGTGAGGTGTGTGTGCTTGCATGCTTATGTGTCACAGTGCAGATAT -GGAGGGCAGAGGACTTTGCAGTCTTTTCTCTCCTTCCACCTCTGCATGGATTCTGGGATC -AAACTCGGGTTGTCAGGCGTGATTGACACGGCAGACTCTTTCCTCACAGAGCCATCTTGC -CGGCCCAATCTGTGTGCAATTGTTAACATATGTACTGGAAATCTGTGTGTTGTGATTCGC -TTTGAAATAATTATTCTAACAACTTTGCCTCTTCAAATCTGGAGGAAATTTTCCCCCAAA -GAGGCATTCTGGTACAAAGATGCTGAGGTCTGTAGGTCTGACCAACTTGCAGTTTGATGA -CACATAGATATGTGTTTGAATTGTCACTCTTCCAATTACCTTAGCAAAATCATTAGAAAA -CTAAACTGGCAGAAGCCTCACAGTTCTGACTGGGCAACACTCAAGGAGCAGTGTAGAAGG -AGTATTTAACATGTTCGAGACCTACTCAGTGCACAACCAGGACCCCAAACTGTCATTTGA -GATGCTTTACATTGTAAACTATGAAACTGACCCCCACCCCTAGAATGGTAAACTCACCCC -CAGTATAGAATTATTTTTTTTACTGAGCCAAATAATAAATAATTAGTAAATGATTTTATC -TCTGAAAAAATGTATGGTGGGACGTGAAGGTTGCACACCTTTAATCCCAGCGCTAGGGAG -GCAGGGGCGGGGAGTCTCTGTGGGTTCGAAGCCAACTTGGTTTACACAGAGTTCTAGGGT -AGCTAAGGTTATATGGTATGATCTTTCTCAAAGGAAAAAAATCTGTATGGCTCTGGAGAT -AGCTCAGTCAATAAAGGGGTTACAGGAGCTCAGTTAGAACCCGAGTTCCTTTTGAAAGAG -CTGAGCATGGTAGCAAGTGCCTGGAATCCTAGCACTAGTGAGAAAGAAACGGAAGAATCA -TGGGATTGCCAGCCAGCCAGCCAGCCTAGCTTACATGATGAGTTCCAGACCAGTGAGAGA -TCTGCCTTCAAAAACCAAAGTGGGCCACTCCAAAGGAGTGACATTGGAAGGTGATCTCAG -GCCTCTACACACGCATGCATGTACATGTATGAACATTTGAACACACATACACACCAAGTC -ATTTACACTTTAAAACTGAGGTGAGGTGAAGGTCTCTCACTCTTTAAGCACTGTTCCTTT -TCTTGGTGCTTTTTGTCAGTATTATTGAAGAAGAATAAAAACAAAAAGCAAGCAAGCACC -AGGCTTGGCCACATGCCAAATGTTGGTACAGATGCCAGCTGTGTGTAGGTTTGGGGATTT -AAACCCTGGCAGCAAAGCATTGAGTATTGAGGTCTCTTCAGGTGTACATGTTTTTCAGGG -CACCCAAACCCAGTGACAGGGGAACCGGGAATGTTCAATAGTTGCTAGCTATAGCAAGAA -CTAGAAACCAGACTGGCCAATGCCTGCATGGCACCTACTTCTGCTCTGCAGCAGGAAATG -ACACCCCGGCCTACTGTACTTTCAGTTGGCCTTATGGAGAATCTCAGGGAATGCTCATTA -GAGGAAAATCCCCAGTGTGGTGGTGCATACATGTAATCCTAGCACTGCAGAAGCTAAGGC -AGGGGGTTCAAAGCCATTCTGTCGCAGAAAAATAATTCCGTTGGTAGGGGTGCTCAGTGG -GTAAACAGCTTTCTGAGCAAGCACAAAGGGCTGAATTCAGACCCCAGCACCCCTGAAAAA -ACTCAATGTGACTGAGATCTGAGGAGGTGGGGCAGACGGAGAGGTTCCTGAGGACTCATA -GCTGAAATGGCAAGTACTGGGTTCAGTGAGAGACTATCTCAAAAACAAAGCAGAAAGGTG -ATTGAGAAAGACACTTGGCAGTGACCTCAGGTCTGTACAAGAGCTCACACAGGTAAATAT -ATACATGGGGGTATGCACACATGTGCACATATAAACCTACATGCAGATAATTTTTTTTGA -TCTCCAAATTCCATTTACGATCAAACATTGCCTACTCTCTATTTCTTTATTTCTTTAATT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGCACCAAGTGCCCGGGGAGACCAGAA -GGTGGCTTTGGACCCCTTTGATCTGGAGTTACAGGCAGTTGTGAGCTACCTGGGATGGGT -ACTGAGAAGCAAACCTGGGTTCTCTGTGAAGTCAAGCACAGCTCATGAATTCTTGCCTGC -TCTTTCTCTGTACGAGTTAGACAACAGATAGTCTTTCCTTTCCAGCTCCTGCCCTTTCCA -GAAGGTGGCAATTTTCTGAGTTTAGTGTTTTCCTAAACACAGCCTCACCTGAGTGCTTTG -AGCTCATCAGGTCCAAAGCATTTGTAACTGGGCCGCCCGTTCTCTTTTCTCCCCTAACCT -CCTGCTTCCGTGGTTCTGTGGTTCTGTGATGCTGTTGTTCATCCTCTTGTGTGGACTGCA -CGTCCTGAGCTCTCCCCTGATCCTCTTCCTGTTTGTAAGTCCATGGATTCTCCAATGCAA -AGCCTCTCTCTACCCTTTTCTCTCCTGTTTCCTCCCTGAACTCAGCCCCTTATGTGCTGT -CACATCAACTCCTGCATCAGTGTCTCCAGGTAGCTGTCATCCAGGTCCTGGCCGCAGGAG -TCTAGTACACTCTGATCTGAGCCTCCCTTTTCAGCTTGCCCAAGCAGCACCCGAACAAAC -TGCTCATTTATTTTCTCCAAGAGAGAAGGCAGATTCTCCACCGCAGTGAGCTAGCTTCAC -AGAAGAGCTCTGTCTAGAATTTGCTGCTTCTCTAATGATGTCCCCTTTTGCTGGAAGAAG -ATGCTGTCCCTTATGATTTGTCCGAGAAAACAAAAGCCAACGTGAATGAATGCACTCCAT -CAACCTACCTCCTTCCCTACCGACTTGATTATATCAGCTTCATCTTTGTAGACCCCGTGT -CCGTCTACTGTACACATATAAACACACATATAAACATGCATATGTACAACACCTACACAT -ACACACAAACATACACACATGCAAAACATACAGATAAATGCACATAAATATGATACAATC -ACCACATACACATATCATATTCAAAGTCACACAAATACATATTCATGTACACACATCCTT -CAGAAGACTTGCTTCATCCTCTTGAAGTCACTCTTCCCTTTTCGTTCAATAATACCAAAG -CTGCAGCAAGCACTTAGGTTCCAGCTGTCCCCCTGCCTCAGAGCTCTTCACTGCTCGGCT -ACTTCATCCTGGCTTCATCCTCATTAGGGGCACATCTTCTCTCACTGCCTGAAGGAAGTC -CTCTCCCATGGTGCACCCAGCCATTGCTCTTTCTCTGCTCCCTCCCTCATGACGTGTGTC -ACTGCTTTCTCAGCTTGTAGCCGTCCGCCCCTCTGACATGGCCCTCTGTGGCCCTGGCTG -TGGCTGACCAAGCTTACCTTGCTGGGCTTTCAAGTCTGTGGTGCTGTGAGGTTCTAATCC -GAATCTTCTGTCTCCGTGCATGGCTCTGCCACAGGCTCCCCTGCTCGGCTCCATGTTGGT -GTTTCCCTCACTTGTCTCTCCCCTTACTCTTCCAGTGTGTGTGTGCATGCTCGTCCCTGG -CTCCCAGTACCCTCACTTCACTGAAAGTTCCACCCCCACTCACCATCCCTGACCTCTGTC -GATATCCCAGGGTCCCCTCAGCTACTATGGCTATGCATCGGAGTGCAGCCTAAACCCATT -GACGTCATTACTTTCCTGCCCCTCACACACATGTTCCACAGCAGTCCATCATCCCTGTAA -CTGACACGGATGCTCCTACACCAGCGCCTCCCCTCCACAACCCAGGTCCCTGAGAATCAG -CCCACGGCCCACCCTTCCACCCGTGCCTTTCTTGTTCTTGCTGCTTTTACTTTTCTGCAT -CTTAGATTTACCCCCACCCCACTTGCCAAGCATGCGCCATTGGCTGCAATTTCTACCTGC -TTCTCTAACCCACTCCCAGAGCTTTGTTCTCTCTGCTCAACTCTGCTTCTGGCCTTGGCC -CTCCACCCCTCCTCCTCTGCTGCCATTGGGCACCTTTCTAGAATGCTCGATGCTAATGAT -CCCCCATTATCATTAGCGTGTACCTCCACCTACCTGTTCAGCTTCACTTCTGCCTGCTCC -CCTCTGACCATGCTAATCAAGAGCTTGCCCAGCCATTGTGACTGCTGTAAGACAAGGTCT -GGCAATCTAATAAAACGGGTCCAGAAAAAGGAAATGGGAGGAAAACATAGCTACATAGCC -AAGGAAGTCTATGCATATTTGTGGGCCCAGATTTGTGCTTGGAAAAATTCCTACATATCA -GGAGAGTGCCGTGAAGTGTGTATTCAGTTAAATCCCCAAATTTAGCCGCTGTGTTTGTGG -GAGAATAAATATTAGATTTATCTCTTTAGACCTTGAGTTTTATGAACAACAAACTGAAAT -AAACAATAGGAAATCGACAACAAGGGACTGGCTATTATCTAGAAGAAGATTCTCTGGCCC -TGAAGATGTCTCTCTCCGTGATTGAGACTATAGTTGCTACTTCCTGTTCCTTGAAAGGAC -AATGGTGTCTTATTGGAGGTGCCTAGCTAACCCGACCTTGCCTTAATTCAGCTGGGTCCC -TGGTTACAAAGTAAAGCCTCTGAAATCCTAAGCATCAGAGGCACTTGGCTGCAGAAATCC -ACAGCTTACCATCCACATTATTATCACCCCCTCTTCACCACCGAAAGTCAGCGTTCCAAA -TGTGACATTTGTGTTCATTACAAAATGAAACCACTGGCCCGTTTAATTAACATTTGCTGT -AAATATTCAGTGGTTCCCCAAGTGCCAAGAGGTAGCTAGCTGCAAGAGTGGCAGCAGGGC -AGGGGCCTGGCAGAGCTCTCGCTGGCTGACGTCATCTGGATAGAGGTCAGTGTGTTACAG -CCTTAGCTCATAGCCTCTGTGAGGTAAAAAAGAGATGCCATTCCCCAAGGCTGCAGGCAG -GTCTAGATGTATAATCATTCAAGCAACCAGAATGGAGTACATACCTCAACTTCAGACTAG -GATAAAATACTGAGTCCCGAGTCCTCTGAGCTGCTGTGGGTGTGACATGGCTCCTGGAGG -TTACCATTCTGGCTGGCTTTGACCTCAGCCTAGACGGTTGCTCCTTTCAGCTCAGAAGAA -AGCACTAAGATTATCCCTGGTGTGTGTGGAAAATAACTTATTTTAATATGTACATTTTGT -GGGCTGGAGAAATGACTGGCGCGGGGCGGGGGAGGGGGGGAGTAAGACTGAATAAGCTGA -GGGCATGGCCAGCTCAAAGGTATGGTTAAGGGGAAGGGTTTATTATAGGTGTGAGGAAGA -AAACAGCCAGAGGCATCTGGAAGAGCATAGAGCAGAGAAGGCAATAGAACACGACCAGCA -GACTGGCTTTGACCATGGGGTTAGAGGAGAGAGAAAGAGAAGGAGAAGACCAACATGGAG -CAAAATGGAGAGGGGGTGCTGAAATAGCAGGGCTATAAAGAGAAGTGAGTATCTGGGGAG -GGAAGCCCATGAGCTAAAGGCAGCGCTGAGAAGAGCCAGGATGCTAGCATGGACTCTGAA -ATGTGTGCTTGTACTTGTGATGCTGGGAGCCTGGAAGCCAGCGTGCACTTTAGTATATGA -GTAAGCACCACAGATGTGTGCCTTGTGCCAGTGATAAGGGGATGGCTCTTTGGTAGAGAG -GGAAGCAGCTTCATGGGTTCCTGGGGAATGCTGGCTTTTGTCTAGCCACCAGAATTCAGG -GAAATGGAGTTTCCTTTGGGCCTGACAGCTGCCAGGCCTGGTGACCTGAGTTCCCTCCCT -GGAACCCAGGTGGTGGACAGAGAGAGATGACTCTGCCAAGCACTCCTCTATCCTCCACAG -ACACAAGTGCATTCACACACAGGGAGGGGTTTGCCTTGCTGTTCAAGTATGATGAAGCCA -ACAGATCAAGGGTTGAAAGTGTCCTGTGACAGAGCCCAGGAGAAGAGGTGATGTCACATG -GTGCCGGGAGAGTTGGGAGGCAAAGGGGGGAAAAGAAGGCAGTATCCTCTACTGGGCTTT -CTATGGAAAGCCACTGCCGCGCTGGGAAAACAGGCTTGGGATTGGCTAATTTAAATGACT -ATGATTTCAATGGGCTTTCCAACCTAGGGCCTTTCCCATGTCATCTGGAACATGTCTCTG -GTCAGAAAGGTAGGGGACCATGAGAGAAGAGATGGTGGCAGCATTTGAGAGTCAGTAGAG -GTTGTAGAAGTGAGACTTTGGGCCCCTTAGTCATATTTGAGAGTTAGAGCTCTGATGGCC -ATGGGTAGCTTACTAGCTGTATGAACTGGCTGACTTTGAAGCCAGCAAGGCCCAGACATT -CACGCATTGTAAAGATACGGTTAATGCCGAGCAGACTTGGGGTTGCCTGTATAGACCCTT -GCAGCGGAAGATACATCTTTTGTTTTCCCTGGACTCACTCAGAAACTCAGAAGGTTCTTT -GTAAACTGTTTGAGGAAGCCATCCCTTCCCTACATGGGCAGTTAAGGAGGAGCAACAGTG -CCCCCTACTGACACAGAGGACCACAAACCAGATGTTCATAAAAGCACCAGACCTAGTTTT -TTGGAGGGGGAGAGAGGAAAGGGCAACCTCAACTTTTCTTGCAAACCATCGAGTCCCCTC -ATTTCCCCAGAAATCTCTTCAACCTTGTGCCCGGCCAGGGTGGGAATAGAGATGTCTCGG -GTCTCTTTTCATCCAGACATTTCACTTCAGAGTTTCCTAGCACAGATCGAAAGTTCAGGA -TGAATTAAACGCCCAAGGTTATGAACAAACACATGCCAGGCCCCAAGCCTCCAGGATTTT -CCAGTCTGTTGTCTTGGTGATAAAGGTTAACAGGAAACTGCTTTCCGATTTCTGTCAAGA -GGAGGATTGCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCCTTTCCCCCTCCGCTCCCCCT -CCCCTCTCCCTCTCTTGCTCTCCCTCTCTTGCTCTCCCTCCCTTCCACCTCTCTCCTAGC -CATGCTTGTCATTTCTGCACCTCCTTGGACTTGACTGCCAGATGGTAGACGTCCATGAAA -ACGGAAGCGGGCGCCTGAGACAGCAGGGCTGCCGCCTCATTTACTTCTCCATTACCGCAG -CGCGGAAGGGAGAAGTGGAGTGTTGGGCTCTTAGGAGATAGTCTTCAGGAGAAACCTGGG -GCTGAGGAGGGGGGCTGAGGAGGGGGGTACACAGGACATCTCTGTGCTTTAGTTGAGGAC -TAAGGCAAACGGGATAAAGACACAGGACTTGGAAAACTGGGCTATTTCAGACCCCGTGGG -CTTCCACTCAAACATTACTATGGCGATAAGCCTTCCCTGCCAGGCTTGGGAGGTCACTGG -TGGGTTTTTGTCATTAAGAGACAAGCAAATCAGCAGCCATGCTTTATCCACTTTCTGTGT -AGACAGGGAAAGACAGGAAGTAGCCTGAAACCTGGCTGTGTTGGGGGGTGAGACCCCACA -CCTGAAGTTTTATGACATTTTGCTTATCATTTGTTATTTCTTTGTCCTTACTCTTTCTCT -GCTGATGTGGCTTAAATCTGAATTATACACACGCACACACAGATAGATACACACAGATGC -AGACACATGCACACACACATACACACAGAGAGACACAGACACACATATACACACAGAAAG -ACACAGACATACAAACACACACACATACACACACAGAAACACACACACAAGCACAGACAC -ACACAAACACACATGTACACACATACACACAGACACAGGCACACACACACATACACACAG -AGAGATACACACACACACAGATACAGACACATGCACACACACATATACACAGAGAGACGC -AGACACACACGTACACAGACATACACACACACATACACAGAGAGATACACACACAGACAC -ATGTGTAAACACACAGAGAGAGACACAGACACACATATACATACAGAAAGACACAGACAT -ACAAACACACACACATCCACACACACGCACGCACACACTCACGCACATACGTTTGTTGAA -TGTTCGGACCCAACTGGTGCTGCCATTTGGGGACATTGAGGAACCTTTGTGACATGGGAC -TTATCTAGCAAAGGCAGGTTGCTGGAGGGAAACCTTGGAGGATATATTTGTCTTGGTTCC -AGCCTGAGCTCTGTGCTTCCTAAACCATCCACGAAAACATGAGCAAACCTTTCTGAAAGC -CCCCTCAGCTGCCACACTGTCCCTGCCACGCTGGACTGGTGTCTCCAAACATCAACCCCA -AATGAGTCCTTCCTCCTTTTCATTGCTTCTGTGAGGTGTTCCTTCACAATGACAAGAAAG -TAGCATACTACCCCTTAGGGACTCTGACCAAGGTGGGACAGACTGAAGAAAAGCTGAGCA -TCAAAGTTAGCAGTTATGTCAGGCTCTGTACTTGATCTAGAGGCACAAAGATAACAGTGG -TATGCCCCACCCCTCCTGGAGGCCTGGGTTGTCAGAAATGACAGGGCTGAGGGAAGTGTA -CTGAGCAGTGCCCCAGGAGCTCAGGGGAGGGGCTGTGCTTGCATATATGGTGGAGCTGGG -GGTAGGGGAGCAGGAGCTATAGCAATGTCCTCTGCGGGGTGGCTTGGGCAGAAGCACGGC -TGTCAGGTGATCTCTGAGCCAGCATAAACTTCCAGGAGTGCAATCCCATACTCACCCAGT -CAGCCATTACCCCACTGTGTCCATGTCTCACTATCAAAACGGAACACAGTACCAGAATAA -TAGCAGACTCCCCCGAAGGCTAACGGTGACTTTTCCACTATGTGATAATTTGAGTCTACA -TTTGTGGAGTCTGAAATAGCTCAATTTTCAAAGTACTTCCCTGTCTGTGTTGCTTTTATT -CCTCTCGTTTTCTCTCTTCTTTCCAGTTTGTTATTCTGCCTGCCCTTTAACAACGACAGC -GCAGCTAGAGAACGACCAGTCCCCTCTGGCAGGCTTTGCACATGAGGACCATTCAGTAAC -CCTTTGGAATTTTGCTAACTCTGACTTTGCAGTGAGTTGCTGTTGTCTGTTGATGGAGGT -GACCGGCCTGTCTCTGAGTGACACCAGGTTCACTGGCACCTGCACACAGTCACCAGAGCA -GCTTCTTCACACACATCGCTTGCTCGCTTAGTCTACAGACCAGAGAAAGGGTTCTGAGAC -TGGCCTGCCTGGCCTGGGTTTTGTGAGGAGAGATTTTTGCTTTGTGTGTGTGTGTGTGTG -TGTGTGTCTGTGTGTGTGTGTGTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTTGAGATAAGGTTTTGTGTAGCCTAGGCTGCAGATGTAGC -TCTTGCTATGTAGCTAAGGGTGACTGTGAACTTCCATTTCTCCAGCTGGGACCTCCCACA -GCTGGAATTACAGGTGTGTACCACTAAATTCAGTTTTGGCTTGTTGCTGCTGCTGCTGCT -GCTGCTGCTGAGATGATGATGATGATGGTGATGATGGTGATGATGATGAGGGTGTGGATG -TTGGGGCTGAGGAAGCTGTTTTGGTTTAAATTCATTCCTAGTATCTAAAAATAAAAAGAC -TTCTTACAAGGAGATCTATCGAGTCCCACTCTTCTCTACAGTTAGAAAAAGAGAAGCCTG -ATACAGTGACGTGTCATGCCGTAAGTCACATGGATTAGATAGCCAAGGTTGGACCTCTGG -TGCTTGACTTCCAGGATTCTCATCATCAGGGTGCCATGGTGCTGAATGGCCAGGGCATTT -GCTTCTTATTTTGCCCACTTTCCCCTCTGCACCCCGCTTGTCTGTCTGTTTCCTAAAATC -CAAGGGACCAGTGCCCATCGAGTCTAGTCTGGGTTTCCCTCAAACACCCTGTATGGATCC -TTAGACCGAACGGGCGGGCGCATTATCTGATTAAAGGATTTAATAAACTCTGAATTGATG -TATATAAAGGCATGTTTAATACAGACTTAAATAATGTCAGCATGTTTCATCTTAAGAGAA -ATTTACACACTCCATCCGATAAGAATTCAGTTCTCATTTGGCTTAGCATGCACGCCTGTC -ACAGCCTTGAGAGCACTTCTCCCAGCCTCGCCATGTGCCTTGGGATTCAGTCATGCTTCA -CCACCCTCAGGGAGGCACATCAGAAGCCACTGAGGGCCGGGTGACCACTGCCTGCTGCTC -CATTGAACAGAACAAGATCTCCTTTAAAAGCATAGCTCTACAATGATTACAATTTTTAAA -AAGTAACATGAGAGAAATAGCAGAACAAGACATTGGACATCAGGTAAGGAAAGAGAAGTA -GAAGGCAGCTCAGAGTCTGACATCGTCATAGTTAACGCAGCGCTGTGAGAGCCACGTTCA -ACCTGTCTGTGGAGACTTGGCTTGAAAGAGCTTTGGAGAGGAGTGTGGGACAGACAGATG -GACCTGAGATGCCGCTGGCCTCTCAGCTGAAGTAGCCCAGTCTGCCTCAGTCTACCCTCA -CTTTCAGATGACTATAAGTAATGTTTTGTTGCCACTTTGAGGTTGGGTTTATTTCCTTGA -AAACTATGTGCAGGAATTTGATGTCTCATCACTGGAAAAAAACAAAAACCAACCCCCCCC -TCAAAAAAAAAACCCATGAAAACTCAAAATTTATAGTGCTTGTTTATTAATACTTGTTAG -GTCATTACACATGTGCACACACACACACACACACAAACACATCCACGTTTTGCCCTTGGG -TGTGAATTTTAGAGGTTTTGGGGTTGGGTTTTAAATCAGCGCCCAGAGCTGGTGAAACAG -TTCTTCCGTAAAGTGCTTGTCTATCCACACAAGCGTGATGATCTGAGTTTGATCCCCAGA -ACCCACCTGGAATCAGCAATGGTCGCACTTGCTTATAATCCCACTACTGTGGGTGGAGGA -GCAGAGATGAAACCCCAGGACTCGCTGTCTAGCCACCAGAGTGTATTTGGTGAGCTCCAG -GCTAGTGAGAGATTGTTTGTTTGTTTGTTTATTTGTTCCTTAATGTGGACAGTTCTTAAG -GAACCACACTCAGGTTTGTCCTTTGATGTCCATAAGCATGTGAACACGTGTTTCCATGAA -CACTGCATACATATGTGAGCATACGCATAGACACACACACACACTCACCTCTTATTAACT -AGTAGCTCACTAGCTAGAACTGCTTTGTCCTCAGAGGAAGGCTGTTGTTATAGTACAAAA -AGTCCTGTATGTGTTATAAGGCTATTTAGGTTTAGACTAGTTTACGTGTATGTGTGTGCA -CCTCCATGAGTTTATGTGTACCTCATATGTGCCAGAGGGCGTTGGGCTCTCTGGAACTGG -AGTTAGAGGCAGTTGTGAGCTACCTGATAGGGGTGCTGGGAACTGAACCTGGGACCTCCA -GCAGGTAAACACTCTTAACTGGTGAGCTTCCTCTCCCATCCCACTATTATATATTTAATA -TAATAAAAATGACTTCACTGTGTAGAAAAATAAGAATCTTAGAACCTTGGAGTTACATAG -ACTGATATCTCATTAGGCTTTTGATTTGCATTTCCCTAGTGCTTAGTGACGCCTGGACTG -TATTCTTATATGCTTATTGGCTTTGAATGTATATTAGAAAATGCCTGTACACATATGTGT -AAGACATGGTGTGCCCTCAAAGAAGGCATCAGAGACGAGACTGATGGCCCCTTTGCTTTT -TATTCATTTAGCACTGGAAACTCTAAAGCCACCCAGCTCAACTTTAGTGATTTCCACGCC -CCCTGTGCCTTACACATGGTTTTTCCTCTTGCAGATTCTACATAGAGAGCATCTCCTACC -TGAAGGACAATGCTACCATTGAGCTCTTCTTCCTGAATGCCAAGTCCTGCATCTACAAGG -TAGGATTGTGCTCTTCCCATTCAGTTTCCAAAAGAAATAGAAAATACCAAAATATTTCCC -ACAAGTCAGTTTATTGATTAGGAAAAGTTGTTTATTAATTAATTGCTATTAATAAATGAG -AAACTGCATGTGAGGAAAGCCGCCGGCTGAACAACAAGACCTCTTCTGATCTTGTCACTG -TCCATGCTTGGGCATGCTAGGGGCGTGTTCTTCATGGGAAGGAGGTCAAAGTAGCCAAAA -ATTGATCAAGTAGTCACGTCATGTCCACAGTGAAGAGCAGACAGAATGGGATGTGCACAC -ACTCGCTTGCCTGCCTGTGCTCAGCTCAGCTTTCTATCCTCTAATATCACAGTTTGGGGC -CCCTGTCTAGGGAATGATACCGCCAACAGTGGACTGGGCCTTCCCATGTCAGTTAACTTA -GTTAAGACCCTCATCCACAGACCACAGACCTAGCCTAGACAATCCCTCACTGAGACTCTC -TTCCCAGGTGACTCTAGATTCTGCCAGGTTGACAATTAAAGCTATCCATCATACATTCAT -CCTATGAAACTCACATGAAGCACAGGCTTGGACTTTTATGTGAGAGGCCTGGATCCTCAC -AGCTCTCCCATGAGGAAGATGAGGCACAGGGAGACTTCCATATCTAACGGGCAGAAAGTT -ACTCATTTGGTTCAGGGGAGCCCAACTGCAATCGCCAGGTCACTCTCTTTGCAGAGTATA -CCCAGAGAACTTCAAATGTGAGCATGTCTCTGGTAAAGTGGGCACTAAATACTATTGGAA -AATTCCAAGGAGAACTCATGGCTTATGAGTTTCCTATTTCAGTAGATCCCGTTTTGAAGC -ACTGTAGTGGCTCACCAAACTTCAAAGCAGGTGGGCTGAGATGGGGAGCAACTGCCGCTT -TCTCTTGGGGAAGTTCTTTGCTGGATTGCATGGGATAATTCCACCATTCAGAATGGTGGA -GGGCCTGGTAGACATCAGGTTCCCCTCTGCAGAAAGACTTCACTTGGTGGTAACTGATGA -ACCAGGACATAGACTGGGCTCAAACCCAGAGCACACAGACAACAGTCCTTTAAGTCTTGC -TGACTGGTGGGAAAAGACATTAATTGTAGATCCAGGTTTTAAATTCCTTCCTTCCACTAA -TCCTTAATTTTCTTATTATACAGTGGAAAGCATGATAGTATCCAGATACCTTACAAACTA -TAGGAGCACCTGGTGGGTTTGTTGGTTTTATTGAATGGGTAAGCCCTGATTGAGAGAGAG -AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAATAAAGAACAAAACTGAG -CACTGTCCACCAGGTGGCAGACTTGAGCTAAAATACATGGCTAGAAATCAGTGAGCTTTT -GAAAGGGCACTCATACCACTTCCTGCTGGGTGTCCATGTATAAAGGGGAAGGAAGCTGTT -TCCTGGAGTTGCTCGGTTTCTCTTGTTCATACCTGCTGAGCTTGTAGAAACCAAGAAAAT -TAAATTCTCAGAAGCAAATACTACAGATTTCCCAAGAGCAGGTGCAAGCAGCCTCTAAAA -CTGGCCTCATTTAAAGTCCAGATGGACTTTGAATGGAGCAATGGTCCTCTAAAGTTTGTG -TAGACAGAATAACATCTCAGGACCACTGCTTAACCTCCGTCATCCAAATATTTTCCTTAG -TAAGCACACAGATTTCACTAACAGGGTTATGTGTTCATGGTGAGCCTTCTGAAATTTTGC -CAAGGAGGAGGCTGATGTTCGTAAGAACTATGAGTGACCAGACTGCAGTGCCCTATCAGC -CATGTCCAACAGCGTGGGACAGAAACAGACGTCCACACGGTTGTAGATATTTAGGTTTTT -CTGTGGCCGACATGAACTAAATATGAATGTTTGCCTCAGTGTCTTCAAGCTTCATTTTTC -CTTTTTGACTAAACGCCGACATTGCAAGCCCATCCCACGTCTGGGAAACTCCTAAGACTT -AGCACTGTGCCACACACTTAGCACTGTGCCACGCACTTAGCACTGTGCCACGCACTTGAT -CAAGTTACTTGGATTCCGATACCCTTTTCTTGGCTACAATTTTCTGTGCCACCCACATGT -CCCAGCTGTACACTGAGACATTATCCCAGAAGGCAGGGTGATGTGCACATAAATATTGAC -TTCACCAGGAGTTCAGTATCGGACCACTTGCTATTTTTTTGGTGCCTGACTGACGGTGTT -TTTCTTTGCACTTGCCTGCTTGCACTTTGCAGACTCCAGGTTGAGCATAGGGCCTTACCC -GCTTTAGGCGAGTACTCTACCGCTAAGCTATATCTTGGGCTCTCTTTTTACTGTTTTTTT -TAAAAAAAAAAACACACCAAGTTATCCAGGCTAGCCTTAAACTCACCATATAGTCCATGC -TATCCTTGAACTAAAATTTTTCTGCCTTGGCCCCCTGAAGAGCTGGAATTTCAGACCTGC -ACCACCATACCCAACTCCTACGGTGTTTTAGAACTACGCTGTTGAAGTAAAATAAGCTAT -TTACCATGCCTCTTTGCAGACCTACTTCCATTTATATTTTAAAATATTAAGTTGTATTTT -TGATACTGAGCAGAGCAGCTGAGAGGAGACTCCGCAGTTAAGAACACTTGTCATTCTTAC -AGAGGACCCAGGTTTGGTTTCCATCAACCACATAGTGGCTCACAGTTGTCTGTAACTCCT -GTCTTAGGAGACCTCATGTACCTTGGTCACCAGGTACTCACATGCCATATATAGATGCAT -GCAGACAAAACACATATACAAAATAAAAACAAATTAGAAAACATCTTTTAAAAAATTATT -TAAAGAAGTCAGGGACTGGGTTTAATCAGAACTAGGAGTGTGTAGTGACTAGTGAGAGGC -CCTGTTTAATCCCCAACACAACACAAAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTTGTTATTATTAAAGTAATAGGAAACAGCTTAAGGGGCAACGAGAGGTCCAATGGTGG -CTCAGCAGTCATAGTGCTCGTCTCCAAACCTGGAAACTGAGTTTGACCTCCCAGGACACA -CATGGCAGAAGCAGGGACCAACCTCCCACAGGGTGTCCTCCGACAGCCATCCCTGTTCAC -ACGTACACAAGCACAGACACTGTCCTAAACCATGGAGGTCAAATGGCTCCTGAAGGCCCA -TTAGCAAAGGTGACCATCTCCTACACACCCAAGGCCTGCCCTCTAGAGTCATGTTGCTGC -TGCTTCTATTATTTGCCGCTTTCTTTCTAAATAAATGTCCCAGACCTTCCAGATCTGTCC -CCTCTCCATTCATGAATTCCTTGTAAGAGAGACTGGGATCAGTGTGTCCCCGAAGCCACC -CACACTCTCCCTCTCCTGGGTTTCTCGGGGTAGTTGCATTGCTTCTGGGTAAAAGCCATA -ACAACCGTCAGCGTGACATTATGACTAACCCAAGCATCTCCCCGTGGCTGTGATTCCTTT -CTTTCTTTTTTCTTTTTTTAAACAATGAGTTGTTTTACCTAAAGGGATTCGTTGTCTTGT -TTTCGCTTGTTTGGCTTCTCTGAGCCGTTGGCTTTTGCTCACAGTTCCCACCCATTCCCA -GATCTATTCTCGTACTCTGTCTCAACATCAATGGCGATTCATCAACAACCTCTGGTTTGA -GTTCTGTGACTGCTGCTGCTAGTGATTTCCTGAGTCTTCCTCCTGGAACCCTCTGCCCTC -CAGTTCCAACACGAACTTGGCTGGGTTTCATAACTCCTTCGTGGGAGGCCACCTTCCTGT -CTGGGTCTTTCCCCACCCCCGCTCTGTATTAGGTCATCTGTCTTCTGGGTTTTGTTTGCT -TGTTTGTTTTACACTGATGTTTTCCTGGACAGCATCCCCAAGTAAATCTAGAGAAAGGAT -ATCCTTACACGTCTGAAAATGTGTTTATCCTCCCTTCATGGCATCTTAGAACAGTGGTTC -CCAACCTGTGGTCACGACCTCTTGGGGGTTGAAGGACCCTTTCCCAGGGGTTTCCTAAGA -CCATCGGAAAGCACATATTTCTGATGGTTTTAGGAACTGAGACACCACTCCTCTATCATC -TCTAGGAAGGTCCACGCACCTGTAGATGCTGTCACGTGAGTACCTGGCATGATGGCATTG -CACCAACCCCATCACATACCCTGAACAAATACAGGTGTACATGACAGGATTAGCATAATA -ATGTATTTAGGTGGACCAATCATGCATGTGTAGAGAACAGTTACTATGTTGAAAGCAGCA -GAATTGGAGGTAAAATGACCCTTTATGAATTATAATTACTAGGTAAAGTGTGTGTGTGTG -TGTGTGTGTATGTGTGTGTGTGTGTGTGTGTACCATGCAAACTTAATCTGGATACTGACC -CATCTTTTTATATACAGCTGTGGTTGATATGAATACTGCCCCATTGCTTTAGTAACAGTA -GCAAAATAGGAGTTACAAAGTAGCAACAGAAATAATGTTATGGTTGGGGGTCACCACAAC -ATGAGGAACTGTGTCAAATAGTCACATCATTAGTTAGGAAGGTTGAGAGAACCATTGGCT -TAGCAGTTTGATTAGATGTGGGACTACCACATAACAGCATCTCTCAGAATATCAGGTGAT -GTATTGGAAATGTCCCCCCACTCCCCATGCTGTCTCCCAACAGCTGGATCTTTGGCGGCC -TTTCTCTGCATTCCTCTTGATCTAAAATTTCAGTAGTGCTGGTCTCTGTAGACACTTTGT -ATCTCTTGGCTGGTAGGTAGATACTTTTATTCTGGAGACTCATATTCTTCCTGATATCTC -CTTGTTATCTCTTCCTTCACCCCACCCCCCACCCCTTGGAAGTGCTAGGAATCAGAAGCT -AGGGCAGGCTTGTGTCCAGGGTTCCATTTCTGGCTTTTATTCTGTTTTCTGAAAGGCTTC -TGTCAGCAATACCTTTCATCTGTTCTTTTGGTTTTTAACCATGATGAGTGTGTGTATGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG -AGAGAGGTATGTATTATGTATGTTTCAAAGAATACCTTTGTATTTCTGCTTTCTCTCTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTTAAATATCCTATTTTCAGTCTAGAAAGATGGCTC -AGAAGGTAGAAGGCTTTCTGTTCATGGAGAGGAACCCAGTTAGTTTCCCTTCCCCCACAT -CGAGCAGCTCACAACCGCCTGTGACCCCACTCCAGGGGATCCAGTGCCTTTTACTGACCT -CCACGGGCACACACACATGCCTGGAATGCACACATACACACAAATCAAAAGAAATATTTG -ATATTGGACTCCTGGTGTCAACCTCTAGCCTCTATATTCATAAAAATAATACTTGATTGC -TTTAAGAATATAATATTATCTCTTATCATTCTGATTACATTAATTATTGTGCATGCTCAG -CTTCCTGTTTCTTCTCAGTGTCCTTTTTTTTAATATTTGCCTTTTCTGTAGAATAGCATC -CTCACCCCCATCCACCAGCCCCAACTCACACTCTCTTCCGCTCTGGGGGGGGGGGCATGT -ATGCACTCATGTGTGTGTGCATATGTGTGTCTGTGTGCATGCGTGTGTGTGTCTGTGTGT -CTGTGTGTGTCTGTGTGTCTGTGTGTGTGTGTGTGTGTGTTTGCAGGCCAGAGCTCAGCC -TCCATTGCCAGTTGCTTTCCACCTTAGGTGGTTTTAGCTGTAGCAGGGAATCCTAGTCTG -TCCATTCACAGTTACAAGTGAGCAGGAAAAGCTGTCATGCTCTGAAAGCATGGGTCAAAA -TAAGCCTCAAAGGCCAGGGGTGGGGAAAGGGGCTAATGGCAGCTGCTCTTTCCATGGGAA -CCTGAATATCAACCTTTGGATGAGGGACATACCTTCCCATTTCCTCCGGGACATGCCAGT -CTCCAGGACGTAGGAAAGAAAGCAGCTTTGGTTTGGAGTGTAAACTTCCCTCCAGTGCAG -CCTCCACTCATCTACGGAGACACTGCCTCTCACCCCTCCGTCTGCAGGGGACGGTGGCTG -TCTTTCATTTTGTTGGTTATTTTTCTCAAGCCACAAACACAGTTTTCCTTCCTTCCTTCC -TTCCTTCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTTTACCAGGAGTAGAAAAGCACAA -CTTTGGCAAATTCCTCTCTCACTTTCTCTTCCTTTACACACTCATAACATCTATAAGAAA -ATCAGGGGGAAACATCATAACTTAACCCAACTTGTGGAATATTAAATCGTGTGAGAAGAG -GGCGATCACCATACGCTTTCAGTGAGGAAGGAAGGGCCAGAGTGGGGCTTGCTGACACAC -TGTGCTGTCCAACAACGGTTATGATGTTTTAACTGTCTAAATGGAGACAGGTGGACAGTG -GGGAAAATTACGTTCAGGGGACGAACAAACCTCCTTTAGAAATGTGTGTTCACTTCCATG -GAAAATTCCAACGAGATGCTGCGCGTTCCCTGGGTGAAGACTCATGAGCCAGGGGAGTTC -TCCTGCCAAATCCTCCCTCCTGCTCTCCTCCCTCTTTGAATGTGACTCCTTATGACAACT -GGAGCTGTCCATGAGTCACCCTGTAGGAGGCCACCCGGCTGTCACACAAGACAGGAGAGA -TTGGGGACAATGGACTCTTGAGTTCTTCCACATTCAGAGTGAGGTGAATCGTCTGTCCCC -GGAGTTCGGTAGTGAGAACAGTGCTGATACAGTGGGGTGTGCTTGCACCGCTGCTGATAC -AGTGGGCTGTGTTTAGAATCCTAACACAGGGGAGACGGAGGCAGAGGGATCATTCTAGAC -TATATAAGAAGATTCTGTCTGAAAAGAGTTCAGGCAACTAGGGGACAGTGCTGACCAAAC -TGGAAAAACCCCAAGGGTCCACCCCCAGTACCACACAAACCAATGTGAGGGCATACACCT -TCGATGTCTACATTCAGGAAGTGGAGGCAAGAAGATCAGAAGCTTAGGGTCATCTTCCAG -TACTTAGCAAATTTGAGGCCAGTCACACACACACACACACACACACACACACACACACAC -ACAGAGACAGACAGACAGACAGACAGACACAGAGACACAGATAGAAGCATAAGACTAGTC -AGTAGAGAGATGGCTCAGCAGTTAAGAGCACTTGCTGATTTTACAGAGGACGCAGTTTTG -GTTCCCAGCACCCACTTGGTATTGACAACGTCCTGAAACTTCACTTTCAGGTGATCCAGT -GTTCACTTCTAATCTCCACAGGCTCCTTGAATGCACACGGTGCACATTCAGGCAAGCACA -CAAATGTATAAAACAGGTGAATTAAAAAGAAAAAATATTCATCACGTTCACATCCCTACA -AAAGCTAGCTTATAAGTTGATGTCTTTTTTAAGTTTTATTTTAGATGGAAATATTCTATG -CTAAATTTATGTAATATGTCTAATGTCCTTTTAAATTTTATCGATTAGAAAAAAACGATT -CCCACAAATTATGAATCCTGAAGATACAAAGGAAATTCAAAAGTTTTTGCTTTAACTTTT -GGCCATAATCTGCTTCATACACAAAACCCGGGAGAGATAAGAAAATCAGCTCCTAAATCC -AAAACAACCCTTCAATTCCACTCCTCAGAGGAGTCATTTGATATTGATTTGCTGTGGGTG -GGGTGACCTAAGTTTTGCTGCTCAGAATGGCTGCCATGTGGTTGTAAATCTCATACTCAA -ACCCTGTAACTTTCCACGCTTTGAATCTGCTACAGTTAAATTGTACTTGGTCTCAGTGTT -TATCTCAGCTGAGCCACAAGCCCAAGGTCTCCATCTGAAGATGGAGTAAAATGTGCTTCC -TCGGGCAAGAGAAAGGTGGCATGCCCCACTGGATTTTTACCACCACCACCCATTACCTGT -GATTGACTAGGCATGTGGCTGATGAACAGAAAATTACTTTTTATTCATGGCCTTCCGATC -CCACCAAGCTTCGTGCTTATATCAAACTCTGGCACTGCCCTTGCAGCAAGAGCAGAGGGT -GATGGAAAAGATAGAGCAGGCTGAGGTGGTCCAGCTCTATAAGCTCAGCCCTTGCGGATG -GAAGCAGGAAGATCAGGAGTTGGAGGCCATCCTCAGCTAAGCAAGTTGAGGCTAGCCTGG -ACTACATGAGATCCCCTTTCAAAAGCTGAAGAAGAAAGGGCAGAGACGGTGAGAGCGGGA -CGAGGAAGCTGGGTGGGGGGGGAGCCCTGTTCTGTGTGTGTTGAAAGGTCTCATCCAGCC -TTTCTTCTGAGGTGTATGCCTCGGTCATCTCCTCCATAGGTGGGAGAAACGAAGCCCTGA -ACCTAGTTCCACAAGATGAGGAACCAACATAAACAGTAGCCTCGGAATATCAGCCTCATG -AAACCCCATCCTTTTCTCCCAATCTGGCTAACGAAGATGCAGTGTGTGTGCCTACATCAC -CAAGAGCATGAAAATAGGGACAAGGGAGGGCTTTCTTATTCAGCCTTTCAGAAGGAAACT -CGCATGGACTGGTCATCTTGGCAATGCATAGCAGACTTTGGGGAGAACAGTTCTTGGGAC -CTCAACATAGTCAGGCTGTCTACAGCAGTTAGCAGAAGAAACCCCAGTGAAACTGCAGGG -AGGGCGCCATGGGAATCACGCCATGATCTGTGCATCACAAGGCAAACATGACACGACCTG -ACTGCTGAAGGCCTGGCACAGGCTGACAAAGAGGAGCTCTGCAAGTTTGCAGAGGTCCTG -TCCATGCCCAGACGCAACTCCACACAGTCATTATGAGTTGTGCAATGGGGCATGGTAGCC -AAACAACCACAGAAGGTAGCCAGGGAGATCACCTACATATGACCTCATACCGCAGTCTGA -TACCGTACACCACATCAGTCAGGGTTCTCCACAGAGAAACATAGAAGGATACTTACTGTG -TGGAGCTGGTCCACGTGACGGAAGGCTGAGAGGTCTGTGGCGTGTGTAGCACCTGCAAGG -GAGAGCACAGAAAAGTTGCAGTTGTGACTCAGCCTGGGGGCCTGAGAACCAGGGAGGCCA -GTAGTGTAAATGTCATCCCCTGGATGGGAGAAAGCAAGTTGGATACAGTAATTCACAGAG -TGAGCAATGAAGCTGGATGTGGTGGGACATAGCTGCAATCTCAGGATGTGAGGAGCCGGG -CGAGGCAGAAGGATCACAAGTTCAAAACTGGTCTCAGCTACTTAGTAAATTCTAGGCTCA -GCACCCATCCCCAAAAGTGTGATGAAAACCAGGGAAACTTGCTTTGCCTCCACCTTTTAT -TCTCTTTCTACCCTAAAGGCATTGGATGGTAGACGACTGAATTATTGAAGTGCTAGTCTT -AAGGCATTGGGTGGTAGACTGTGAATTATTGAAGTGCTAGTCTTAAGGCATTGGGTGGTA -GACTGTGAATTATTGAAGTGCTAGTCTTAAGGCATTGGGTGGTAGACTGTAAGTCTACTT -ATTCAAATGCTAATCTCCTCTGAAAACACCCTTTAAGAAACATCCATAAATAATTTTTAA -TCTGGTCACCAAGATAAATCAAAGTAACAGGTAAACACTCCAATTCCAACAGCTGTAAAT -CACAACCATTATCTGCATGGTGACTAATAAGCACAGTGCTGCCTATCTCTTTAAGAAATT -TTGCTAAGTATCAATACCAAAATGCGCCAAAGTACAGAGGCAAAACTGTGTGGTTCTGAC -TGTCTGTAGCTGCCAGGGTGAGGAAAGAAATAACACATTTATGGTTTACGGCACTTCCAG -TGTGCTTGCAGCTTCTGAATCGCCTCTACTATGTTCCAACAAGCTCAGCAAAATGATCAG -AAATTGTGTTCTTCACATTTGTTGGTGAAGCAACCGAAACTGAGGGAAATCAGTAGTGCC -CGGTGTTTCGGGTGCTGTTGGGGAGTAAGGGGTAAGACTAGAACTCAGTTTCGGGTGAGG -GTGGTCATGAACTTAGGTGGCGCCTGGGTGAGGATGTCTTAGGCAAGCCCTTGGGGTGAC -CAACTAAGGGATTCTGCCTGGAGTTTGCCAATGGTCTCATTTCCTTATTCTTGTTCCTCA -TGTTGTCCATTCTAATTATTGTCATAGTTTCTTTCTTGTGGATGTGTGACATAACACATT -CCACAAAGGCGTCAGTGGGGTTTATTCTGGCTTACAATCTGAAGGCTTGGTCCAGTGTAA -TAGGGAGGTCAGAGTAGCAGAAGCTTGGGATAACTGGTCACATCGCATCCACAGTCAGGA -CACACAAAGGCATGAATGCTGGCATTAGCCCCCTGTCTCCATTCGCAGTCCAGAATCCCA -GCCAAGGAATAGGGCCGCCATCCACAGAGAGGCTTTCCAACCTCAATTAATGTAATCAAG -ACAGCCCCTCACAGACGTGCCCAGAGGCCTGCCTCCCAGGCTATTCTAGGCGCTGTTGCG -ATGATAATTAACACTAATCATCTCATTTGCTGTATGGGAAAAGTTGGACTTTCTCAACCT -AACCACAGAGGAATGCTTTCCCTTGAGATTCTTGGTACGACTTGAAAAGTACCAGCAAAC -CCTCTGAACCAGGTCAGGAGGCCCCGTTGCATGTTTTTTTTTTTGTTGTTGTTGTTTTGG -TTTTTTTGGAGCATGTCAAGATTCTCTGATGGCAATCTTCCCGAGAGAGAGTGGATAGCC -ACCAAGCCACCATAAAGCTGCTGACAAGTGCCCTGGGTCCTCCTCCTGAAGTTGCTTCAT -CGCTTTAGATAAAGCAGGGCTGAGTGAATGGAAGTGGTCCGTCTTGTCCATCTTGTCCGT -CTGCACGAAGAATGCACGCATGCATGCCTGTACACACCTACAGCAAACCACATTCTGTCA -TTCTATACCATTTTCCAAAGAGCAAAGGGAATGATGCCCTTTCACTCAGTAGTGAGGGAA -AGAGGCCCAAAATACATACATCATGGCTTCAGTAGCCAAAAGATACAGCATTCCCTCTCA -ATAGAACATTATCACATGTCTGCCACCACCCTGGATTCCCAGGCAAGATTCTGGCTCAGG -AAATGACCCAGCAGGAGCCCCTCCTCCTCAGGTGACACTGGAACCATTGAGGCTCCAACA -CAGAACTATCAATGCGATAAGCCACAGGAATGTCACAGCACCAGCCTTTGCAGGTGGCCA -AGTGGAAGCCTCTCACAGCTCTTTCTTGAAGAGCCTCCTACCTCTCCCCTGCTTCTCCAT -TTTGTCTTCTGTCAAGGGAAAGCCCACAGCCTCGGGAACGTATCGGGGCTTTGTATACTG -TTTGTTATCTTGATCAGTTTGTTTCTCTGCTGGAAAAGCACAGGTAGGGATCTACTGCCT -GGGAAGCCAGCTAAAAGCCAGCCGAGGGAAAAGCAGAGTCATCTTTTGTATGTCACGTGG -CAGCTGGAACCTGGCAGGAAGATCTCTGGGACATCTGTCTAGTCCTCCGTGGTGGACTCG -GCTTTCTGGGGAAACTCGGGAAGTGAACAGAAACTCAAAGACTCTGTTTCGTTCCAGCAA -AATCTTAACAGTGTAATCACCTGGAAAAAAGAAATGCAAAGGGGGGTTATTATTTATAAT -AAGGAAATAGTGAACGTATTAAAGTAGAAGACAGGAAGCGCACTGTGCAGGGAGGCTGTA -GGGAACTGAACTAAAACTTGGGAGAATATACAGTACCATATGTCTGAAAATTATATGTAA -GGCATGAACTGCTTGGGAATAAATAACGTTCCAAACAAGGGAGAAAAGCTTGGAGAATAG -ACAAGCTCTCAGCAGCCGAGAGCCAGCCTGTCTTCCTACTGTTCCGAGTCTGGTTCCTCT -ATTCTCTCTCTAGAGGACTCCTCTGAGGGAGGGCGTCCAGTGACTGTTACACTCAGTAAA -TAGTAACTAGGGATCCTAAGAAGTAGCGGCACAGCCTCCTCCATCAGCCTTGCTCTGTGT -GCACAGTCTGAGGCCTCTCATCCTGGCTCCCTTTCCTCTATTGCCAGACACATTCTGACT -CTGGGTGTTTTATACTCTCTTCATCTGAAGGGAAAGGGAAAGCTCACCCTAAAGACACTC -ATTTCCACTTACCCTAAGGACACCTATAATGAGAAAGAACTTGCCTAAACTAGGTCACAC -GTTTACGACTGTTGCTTAAAGCTTCGCTATAGCTGGCAGAGCACTATACGGAATGTTCAC -CCACAGGACCTGCAGAATGGGCTGTGCGAAAGCAAAGGCCTTCCTTCCTCCCTTCCCCCA -CCTCTCTTTCCCCACACAGACAACTTACATCTAGCAAATGAATCAAATTGTGAGACACCA -AACTCCTGCTCGGGGCTGTCTGCCAAAGGTTGATTTTGAGTTACACATGAGATAAGTCTC -CCAGCTGGTGTTAACCATTAGCCCCCTGTTGACCATTCACTACACCATAGATGTAAATGT -TTAACAGAAGGGCTCACATGTCTCACACACACACACACACACACACACACGCACACGCAC -ACGCACACACACACACACACACACACACACACAATGTGCTTCCAAGTACCATGAGCTCTT -TAGCAAAGTGATCAGTGGGAAAGGAAATGAATAAAGCTAGAAATGATCTATTGCAGAAAC -CCTGGAGAGTTTCTATGAACATGTTTGTACTCTGTCATGTTACGGGAGCTGGCAGTCCCA -CAACTGCCATTGCAAACATTCTCCCACATCCCAGCTCTGACCAGGCAGATGAATTGCAGA -GGTGGTTAAGCTGCTGTGGCTCGTTACACATAAAGAATGGTTGTCTTCTAGTCCTCCACA -TGGTAGAAAGACGGCTGTTAGTTCCCTTGAGCTGAGTAGCAACTATCTTTGTCTATCTTT -AGAATTCCTTGGCCTGAGACCTTGAGGATATCCCCTCTTCAAAAGATGTGGACTGCTCCA -ATACAGTGTCATGAGTTATGGCGGACAAGCCTAGACACCCCCCCTTCTCCCCCAAGACTA -ATTAGAAAATCCATATATCAGAGTTTGGCTTGTAGTTCAAAATAACTCTCAATTTAAATT -ATTCTTCAGTGCTAACTTCAGTTGTAAATTTTGTTCTGAGAGGGTGCTGGCTGGGACTGA -GACCTTATTAACTTGGAAGGGGCAAGTCCTAAGATAAGGCCATATATTAGACAAGAAATT -GTGGTTTTCCGGCACAATAACTGCCATTAAGGTCCTCATGGTCTGAGGCAAGTCACAAGT -TTTTGGACTCTATCCTCAGAAAAAAATAAATGGTGTTAAGCTAACAGACTAGTCTCTAAG -TCTCTCCCAGCTTTCCCTCTTGTTCAGCCACTCGGTATCAGATCTAGTGATACGGGACGA -GAAAGGAAGATGTACTGGGCATCATGCCTTAATCACAGCACTGAAAGGCTGAGGCAGGAG -GATTACCATCAGTTTAAGGCTAGCCAGTGGTATAGAGTGAGAGAAAGAAAAAGAGAAGGA -AGGGAGAGAGGAAAAATGAAGTCATAACTTTCTTCATAACCATGACCAAAAAAAAAAAAA -GTCATGGATTATCTTATTGTCACATGCTGATGGCCCTGAGTCTCTCTCCATCTCTAACAC -TACAGACTATGTATAATAAGGCACCATTCACTTAAAGGTTCATTAAGATAGCAGGTTGTG -TTACATGTATACTACAATAGTACAGATATCTTTGGAGGCAGTGGACATATGTATTGCTGT -GATGGTGTCTCAAGTGTGTGGTCCTGTCTCCAAAACCATCAAATTCTATATCGTAAACAC -ATCAACTTTTGCGCGCATGTTTCAGTTAGTGCCCCCAATGGTGCTATGTTTACAAACATA -GGAACTCCAGGCCCGTGTCACTTCGTGGCAGGGTGTACTCTGATAGACATAGTAACTGGT -TTATTGTTGTGCAGACGTCGAGTATATTAATACAGACTACAGTGCCTGTGATGTCACTAG -ATGATGTCATCTCATGAGCCCATTGGAGTAAACATGTGCTGGCATTGACGGGAATGTTCT -TATTTAGAGTGGCATTATGTCTGTGTTCAACAAACATACGTTGGATTTTTTTTTCAAAAA -CCAAGAAGTTTTTATTTTTTAAGACCATGTCCCCCTAGAACACAAATACATAAAAGAACA -GAAGAATATTTAAATTAGAGACCACACTAGAAGTGACTAGTAGAGCCTTTGTGGAGACAG -AAACACTACCAATCTATATTGACAGGATTGCCACTAGCCATCCTGAGCTCTGAGCACATG -GGAGAACTATGGCTGTTACTACCGAGGACCTGTATTTTCAGTCTTGCCTTGTTTAACTTC -AAATCGCATCATGATCCCATTGTAACATTTCTTTCAATGAACCCACATTATGTACGTTCT -AAGGCAGAACTCAAACAAGCAAACAAAAACCGTAGCAGGGCTGGACATGGTTGTATTCCC -ATCAGTCACAGCACTCGGGAGGCAGAAGGAGCTCTGAGTTCTGAGCCAGCTGGGGCTACA -CAGCAAGACCAGTGAGACCTTATATCAGGAAAAAAAAGTGATTTAATTAGTTATTGAGCA -GCTGTGTTTCAGTGACAAGTAAGATGAGCAGGTTTGCAGGCATTGAGTGGTTATAAATAC -TGGCTACTCTTCCAGGGGACTTAGGTTTAATTGCCAGCACTTATGTGTATGTCTGTGGAC -CATAATGCATATATGCAGCCTCCCCTCCCCCAGCCTTAAGGGTTCCACTGTTAATACCTG -GATGGAGCTTGCCGGCTCAAACGTTCTGCCACGCCCACTGCTGGAGCCCCGCCGCTTTGC -TGTTCTGAAGCCATCACGTGGTCACCCTGCTACTGGACTCCGAGATTAATTGGCGGGAAT -CGGGCCCCCTTCCCCTGCTTCATAACTGCGTGCGGAACAGTAAAATCGAGCTTTGATCAG -AATCTGCCTGTCTTAGCTACATTTCTTTATCTCGTCGCCTAGCCCCTCTTCTCTTCCAGG -TTTCCAAAATGCCTTTCCAGGCTAGAACCCAGGCTATGATCTGCTGGCCGGACACAACAC -ATATAGATGGCTTATAGCTATCTATAACTCCACTCCAATGGGGATCCAGCATCCTCCTTA -GCCTTGAATATGTGTCTCTATAGAGTCTCTCTCTTCCCTTCCTCCCTTCTTTCCTTCACT -TCTCCCTCTATCTTTCCTGCTTTTTCCTCTCTCCTTCCCCACCCCTTTTCTTTTCTTTAC -ACACACACACACATACACACATACACACACACCTTCTACATGCATTGTGGTACACAAACA -TGCATACAGGCAACTCCCCTCCATGAAACATGAAATAAAAATGACAAAGATGAGCAGATT -TATAAAAATCTGGACATGGTCCATCCCTTACCATCACATCCAGATTTGAAGATGACATAC -AGTCTTCTTTGAAAAGATCTTGGGGACTACTCAGGGCCAAGTCATTCAGAGAAATTGTCT -AAAGAACCAAAGACACTCTAAATATATTTGAGATTCTGGGGAACTTCCAAGAAAGACCAG -GTCTCTTCCATAGGAGCTGCAGTAAGAAAGCTGTTTAAGTACCAGACTAATAAAGAGTGA -TGTAATTCATGCCTCAGATCTCCATACTCGGGGGTAGAGGCAGGAGGATTGTGGGTTTGA -AGCTAGCCTGGACTACATCATAAGATCTTCATTCTAAAGTTTTTAATTAATTAATTAATT -ATTCAAAACTAAGTAAATACAATAAAAGACTCACTTTGATTTTTTTTTTTTTAGGAGCTG -ATTGATGTTGACAGTGAAGTGGTATTTGAATTAGCTTCCTATATTTTACAGGTAAGTTGT -TTTACACACACACAAAAGGAGGTGTGCCTGCCACTACAAACAGCAGTCACATTTGCCCGC -TGTCTGACTGTCTAACCTTTTCTAGCCACAAGATGGAAGGAGCTGTTAGGAGCACTGGTG -CCATGCCATAACCAGGATTTGTACTCTTCCGAGATTTCAAGGCAGTATATGGTGTGACCT -TGGGGAAGTTGTACGTGCAACCTGCGATCATTTGGTTTTCCAGTGCTCACTTCCTTTAAG -TGTGGTACCTTCTTTTGCCCTAAAAAAAAAAGCCCAAATGAACACCTAGAAGAAGTCACC -TCCTGTCCCCCAGAAAGGCAAAGTAAAAGCCTTTAGCCTGAGACAGACAGACAGACAGAG -AGGCATGGGAATATTATTTGTAATGTTGGCACGATGAGTTGGAGCACTATCAAAAGTTAT -TCTCTTAACAAGTGTTTATTGAATGCTGCTGTGTCTGAGGTAGCCTACCACACTCACTGA -CTCTCACATGGCCACCGGCTTACAATTCGTTGGTATAACTGGGAAGGGGCTCACAGTTGC -AGAAGTGCAGAAGTGGACTGTCTGTTGCAGCCTGACACGGTGGCATGCACCTATAATCCC -AGCTGCTTTGGAGTTTGGGCCAGGAGAGTAGACTACAGCTGTCTCAAAGAAAGGGAAGAA -GCAAGGGTGGAAGGGAAGGGGAGGAAAGAGATAAGGGAAGTATTAAAGGAGAAAGGGAGA -GACAAAGTGGGGGGAGGGCGAGAGAGTGAGAAGGAGAGGGAAGGAAGGAGGAAAGAGAGA -GATAAATATGTATGTAACCTATTTTAGTTAGACCAAGGCCTTGAAGTATAAACTTCTATA -CACCTTTGTGACATTTACAGTGTGCCTCTTGTTCAGTCAGCTCATATATGTACTCTCCCT -GACTCTGACCCATCAGGCAGGGTCTCATTATGCAACCAAAGCTAATTTCAAACTCAGAAT -CCTCCTGCCTGAGCCTCCCAAATACTTCTTAGCATTTCTTTTCATTGAATTCCGGAGCAG -ACAGGGTGACACAGAGGGAGGCCGGTCTGCCTTACTCAGCAGAGAAGTAGCCATGATGGC -AGGGCATGGTTTTAATTCTTAACCGTGGACTGATGTTTCGCCCATTTTTTTTTCTCCCAC -AGGAAGCAAAAGGAGATTTCTCTAGGTGAGTCCCCCAAAGTTGTTCTCTTGTTGACTTGA -AGATATATTTGTTGTTGTTTTATATTTAAAGAAACTGCCTTGCATGTACCTTGAAGGATG -ACAGAGTATTAATTAGTAAGATCCAGGTGTCATACTGTCAACTGAGCAGGCAGTCTGGCA -AGGCATGCCCAGAGCTAGTGAGGATGCTATTCTTACTAAAAAAAACCTTCTTCGGGCTAT -TAAAGAAAGGAGCTCAGAGCCCAGTGTCTCCGATGGCCATTGTTCTCGGGCCTGGGTTGC -TGATCATGCACCTGTGCAGAGCCAGGCATCACTCCTGGAGTGTAAATTGGGTTGTATATA -ACCTGACAGCTCTAACGAGTAGATGTACATCTCTTTTTCTTCTTCTCAATTTAGTCACTG -ACTTTCAAGGGAAAAATCCCTATCATATATGGAGCTACATTTCAGGGAAATATTAACAAT -GTAGAAATGCCACCTGTCTTCCTTCCATGGAAAGATGCTATGGTGAGAGAAAAATAGACT -TAACCACAAAGTCCAGCTTGAGTGATCATGTAGAGCTGCTAGCTTGGGTCTTGTCATTCA -TTCATTCATAAACATTGCATACAGGGCAGCAGAGCTGATTGTCCCCAGTCTCTCAGAAGC -AACACAGCCTGTTCAGCTAGGGGGTTGTAGCTACCCTCAGCAGAACTAACTGCTCATAGA -CAGACAACTTCCAGGTATTCTTTCTATCAGCGTCTACTGGGGAAAGTCCAGGGTAGCTCA -TTGTTTAGGAACAAGGTCTGTCTGTAAAAGAAATGACTGTATGACCAAGAAAGCAGAATA -TCAAGTCATTGGGTTCCAAGTAGTGGGATTGGCTCAGTAGTGGAATACATGCCCAACACA -TATGAAGCTCGGTATATCCCAGCAGGGAAGAAAGGGAGGGAGGAAGGGAGGGAGGGGAGA -CGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAATTAACAACCAC -AACTCCAAACCGTACTCCTACCCTTACCCTTACCCTTACCCTTACCCTTACCCTTACCCT -TACCCTTACCCTAACCCTAACCCTAACCCTAACCCTAACCCTAACCCTAACTCTAACCCT -AACCCTTAAGCTTACACTTACCCTTACTCCTAGTCCCACTCCTAACCCTTTCCCAAGCAC -AGGGAAGGTATACATCAGATCTGGGGAAATACTTCAAGGGATAAAGCGTTTGCTATTTAA -GCATGAGGACTTGAGTTCAAAACCCCAGCATCCATTTAAAAAGCACAGTATCAACTGTGG -CAGCAATAGGCAGAGACAGAGAGACCCCTAGGACTTGCTATTCAGTGAGTCCAAGCTGGT -GAGCTCCAGAGAGGCATCCTATCTCACAACAGAAAGAAGGGAAGTGACCAAAGAAGACGC -TGAAGTCAGCTTCTGATCCCTACGCTCGCCTACACGGACGGCTGCTCCTGAACACACACA -AACAAATCTTATTTCTACCCCACCAAAAATGTATGCATGTTCAAGGGTTGCTGTTGTTGT -TTAATCTATAAATATACCCTAACTAGACCTGAGATGTATGGTTTCAAATACCTCAGCTGA -ATGGAAAGAAAGAATTTAAAATCTAAAACAGTAGTTGGCAAACTTTTTCTGGAAAGGCCT -CGTATCTGGCTTTTTCCAGGTCACAGGGTCTCCACGGCAGGTGCTGCACTTTATCCAGGT -GTCAAAGGAACCTCATGTGGCTAGAGAACTGAGCAGCACGGCTCTGTTTCTATAAGGCTT -TATTTAGAGAAACGGGTATTTGGATATTACATAAATCTTCATGAATCATAGATTTTTCTT -CCTCTCCTTCCTTCTTTTCTCTTGTTTCCCCCTTCCCTCTCCTTTCCCTTACCTCCTGTA -TTTAAAACTGTAAAAACCACTCCAAGTTCACAGGTCATACAAACACAACAGAGGATGGAT -AATTTGAGCCTGTAAGTTGGAGTTAACTGATCCGTTGCTCTAAATTGTAGTCCTTTTATC -TCGCTTTGACTGTTTTCTGTAAAGAGTGCTCCGGGCCTCCTTTCTCTAGGTCTTTGGCAG -GAAGCACAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGGAGAGGGAGAGGGAGA -GGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGA -GGGAGAGGGAGAGGGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGATTTTCACTACTT -AATGAGTGTGAGAAGGCTTAGCTAGAGACCTTGAAGTTGGCACATGGCCAGTCCCCAGTT -ACTGAGTTTGTTGAATGAAGCTTATTCGGTTTGTAGAAACTATAGCTTGTAGTCTGTTCT -CTGCTCCTTTCTTCTGACCTGAGTTTGGGATTAGGCTTGAGGTTTTGAACAATTGTAAGT -CTGCCTACTTTAAAAGGTTTCTGCAGTTCTGTGAAAACCCATTGAAAGTCCGCACATTCA -GCGGGGTCCGATGAAACTTCTCCATCAGCCATCTTAGAACCCTGCTGCAAATAGTCTTTC -TTTTTGAGAGCACCCTGACAGGGTGGAATGTGGACTGGGAACAAACCCATCTGTCCCGCA -GATCATGGGAGTGCAGCCACACAGACTGACAGCCAGGGAGGAAGAAGAGCAGAGCTTTCC -TGGCAAGCTTTCACTGGCCCTTGTGAGCTCCAGCCTGCTAGCACGTTAGTCGAAAGCAGA -TATGCACAGGGTGTTTCATTGGTCAGAGCTGTCTAGAGGCTTTTTGTAGCTGCAGCTGTC -TAAAGAAAGACTTGGCTGCCAAGAGAAGGGAAGGCCAGACAGTTCACACAAGGTCAGCTT -ATCTCTTCCCATGAACTTCACCCCAGAGTGCCGAGGTGAGCTGTGACAGCAAGCCCCTGG -TAATATACCATTTTCTAAAGCAGGCTCGAGATTGGTAACACTTCGGAATTCTCAGGGCCG -CTGTGCAAACATGAGGTTATATGGTTCAGCATATAAAAGCTGGGACCAGCATTGTGCATG -TGTAATGCCACCACTGTGGATAAGTATGGGGACAAAGACAGAAGGATTCCCCCAGTGCCC -ATTGGCCAGACAGCCTAGCAGAACTGACCTACAGGTGCAATAAGAGACTATCTCAAAAAA -TTAAATAAATAACTTAGAGCAATCAGGGAAGACCCCTGCTGCCAACCTCTGTTTCCACAT -AATTGCCAGCATATGTCCTCACACCCCAGGAACACACCCATGAACTACATACATTAAAAA -GAAAAATAATCAAACACTAAGAAAACAGCCTCAAGATAGTAGTTAGTATATGCTTGAATG -TTCAAATAAGGCACATCGTTTGCTCCTCTTCCTGCTCCTGCTCCTGCTCCTCCTGCTCCT -CCTCCTCCTCCTCCTGCTCCTGCTCCTCCTCCTCCTGCTCCTCCTGCTCCTCCTCCTCCT -CCTGCTCCTCCTCCTCCTCCTGCTCCTCCTCCTCTTCCTCCTCCTCCTCCTGCTCCTGCT -CCTGCTCCTCCTCCTCCTGCTCCTCCTGCTCCTCCTCCTGCTCCTCCTGCTCCTGCTCCT -CCTCCTCCTCTTCTTCTCTTTGATCTTTTAAAACAGGGTTCCTCTGTGTAGCTCTAGATG -TCCTAGAACTCACTCTGTAGAACAAGCTGTCCTTGAACTCACAGAGATCTGCCTGCCTCT -GCCTCCCCAGTGTAAGATTAAAGGTGTGCACCACCCCATAGTTTAAGGCTTCATTTTGTA -TGTGTGCCTCTTGCAGTCCACCTTGGGAAAGATTCTCCAAACCTGCAGTTGGCCATAATT -GTTTTGCTGAACATCAGGCATATCAGCTTTGACATTTGAATTGTTTTAGTTCTGTAGCAA -CTATCTTTTATACTAGTCATTAATGCAAGGTTCTTTTACTGTGTGCAAGTGAATAGTTTT -AACTTGTAAATATTACCTCAACAAACGTCAATAAAAACAAGAGGCAGACCATTGAAGAAG -GCTTTTATATATTTACCATAGGATCCAAGGCTTAATTCTAAGATACCATAGAGTCTAATG -GTCTTTTAAATTAGTGGCCTCACACAAGAGTCAAAGGCTCAGTAATTAAGAACACTTGCT -TCTCTTCCAGAAGACCTAAGTTCGATTCCCACCATCCACAGGACAACTCACAGTCACTTA -TAACTCCAGACACAAGGAACTAGACACCTTCTTCTGGCCCTTGGGGGCACTGCATTAATG -TAGTATACAAATACGCAAGCAAAACGCCCATAAATATTAAAATTTTAAAATAAGTCAAAG -TTAGTCTTCTACAAGCTGGAGAGTCTCCAATCTGTCCCTTCCTAAAGGCCTGTCTTGCCT -GAGGCACTGGGTGTCTACACTCAAAAGCTTAAGTGTGGCCTGACTCTACTCCTGCAGAAT -GGGTATTAAAATCCTGCAAACCAGAGGAACATCTTCACAGAAGCACAGGACAGGAGGTTA -TCTGTGCAGTCGAGAGAGGCTCGGGTTCTTCTTTGGGCCTCCCCGTGTGCTCAGCACATC -CTGTTTCTCCTATTTGTCAGTGGAAATACTCACCTTCTCTTCTTACAGGTTTGGGAGGTT -TTGTGTTTGTTTGCTTGCTTGCTTTTTGTTTCATTTTGTTTTATTACAAGATAGGAGCTC -TCTACTTAGTCCTGGCTATCCTAAAACTCACTATGTAGACAAGGTTGACTTGAACTCACA -AAGATGGGCCTTCCCCTACCTTTTTGGAGTGGTACAAAAAAGTGTGTACCACTCCAACCA -ACATTCTCATTGGATGTGATAATGCAATATTGAGTTCGTAGTGCCGAAAGCCAGTGGTTG -AGATATAGACAGTTAAGTGAACAGTGCCCAAAATAGTGAGAAATATGGACCATGCATGTT -GATATTTTGACACAGGGTGGACAAATGTGTGTGGTATCATTAAAGGGTTAGGAAACTGTC -TTATCTAAAAAATAATATTTTCTCACTTGTATTATTTTCCGTAGCACAGCACAAATCATC -TCCTTTTACTTCCTGATGTGTGTTCGGGTTTAAAAAAAAAACAAATTGTATGTGTCCCCA -CTCAGGAAGCTAGCAGAGCTGGTGTTTCTGTTTGAAAACAATTGAATAGCCTCCGAGCTG -TCAATCAAGGCAGCTATAGGAGCGAATGTTAGGTGGAGTGGGCCCAACACAGAGTAAAAC -CAAAAAGTTCTCATGTGGTCATTATGGGTCAACGTTAGTCAACGAGCGGATACTGCCTGT -TATGTATGCTAGCTTTCTTCATGTCCCAGTCTCTTGAATGCTCACCCTTCTTGTGTGTGG -AATATGTGTACACGCGCAGATAGAGCCCAGAGGTCTATATCAAGTGTCTTTCTATATTGC -TCTCCACTTTTGAGACAGAGTCTCAAATCTGAACCTCACAGATTAACTAGAGTGACTGGC -CATTGGATCCCCAAAATCCTCTTGTCCCCTCTTCTCAACTGGGATCACAGACACACACCA -CCATTGCTGACTTTTTACACGGGTGGTAGGGATCTGAACTCAGGTCCCATCCTTACGCAG -GCAGCAATTTAGTTACTGAGTTACCTCCCAAGCCTATCCGGGGATGCTTTTATTTATACC -TTAAAAAAATAACCTTGAGCTACTATAGAAAACGAATACCCATTTCTTGCTAAAGTCATT -GTTAAAAACCAACCAACCAACAAACCAAATGCCTGTTGAGTCAACATAAAGAAAATCCAA -ACTTCCAAGTGGGAGTCTAATCTGACTTAACAGAAAATATCACAGCACTGCACTAAACAA -GCTATTAGGGACAATAACTTGATTTTATTTTGGTTTGGGGACATTTTTATCATATGGGAA -AGTTATTTTAGGACCCCCACTGACCCATCTCTTTATACTAATCTTGAGAATCACCTCATT -ATCACCTTCAGTTAGTTTCTGGAATTTTCTGGAAATGTAATACATTTTTAAATAATTATT -TTCTTATTGGTCATCTACTGGTCATGGAAGCACATGCATGTCTGTAACCACAGCATGGGG -GAAGGCTGAACCTGAAGGACCACCCTGTATGTAAAGTCTACCTGCACCACAGAGTGTTCC -AGGCCAACATGGGCTACAGAGTATCTGTCTCATAACAAAAATTGTTCCAATATGATATGA -TAATAATCGATAACATTTTTCAAACTTGAAACACAGTAAATCATTAATGTCAAAACCCAC -ACCAACTCTAACATAAAGAACCATCAGTACAAGGTGGCAAAAGGACCCATGAGAGAGGCT -ATGAGGCTTCGTCTCAATTCTATCCTAGTTTTTTTTCCCCCTCTCTCTTTTCATGGTAGA -TAAATGAATAGAATGCAGTTGATAACTGTGAAGCTAAGAGCCATTGCTTTGGAATGGCCA -TTAAAACTGTATAGATCAAAGTATACTGAGATAGATTCTATTTGAGAATTGTTTGAGTGT -CTTCCTTAGCCTAGCTGTTTTTATTTGTGATCTGATTAAAGTGATTTTTTTTTAATGTAT -GGGTGGGGAGAGAGTCATCTTGGACAAGTGAATACATCTATACCATATAGAACGTTTTGG -TAACAAGCTTTATTAAAATGGAATCACTGAAGCTCTGCTGCCCTGGGCTGTCTACTAGAC -CTGGAAATGCCATTGTTACAGAAGTCTAGAGATGCTGATGTTAATCACTAAAGCAAGTCC -TTGCAACATAAGCTGTGTTAGTACTGGTAAGTCAACTGAAAAAGACTCTGAGCCACACTT -TGTTTATCTGGTGGACTCGCAATTTAGCAAATGCCACACAGTTCAGAGGTAAGGAAAGAC -AGGGAGCGCTAACGGGCTCAGCGTTCCAGAAAAACACAGTCCCAGCGAGGAAAAGAAGGG -AGAGTTTGGCTGGCTGGCTGGCTGGCTGGAAGTTAGCGTCTACGGTATTTACTACTGGCT -GGCTGGAAGTTAGCGTCTACGGTATTTACTACTAGCTGGCTGGAAGTTAGCGTCTACGGT -ACTTACTACTGGCTGGCTGGAAGTTAGCGTCTACGGTACTTACTACTGGCTGGCTGGAAG -TTAGTTAGCGTCTACGGTATTTACTACTGGCTGGCTGGAAGTTAGTTAGCGTCTACGGTA -TTTACTACTGGCTGGCTGGAAGTTAGCGTCTACGGTACTTACTACTGGCTGGCTGGAAGT -TAGTTAGCGTCTACGGTATTTACTACTGGCTGGCAGGAAGTTAGCGTCTACGGTACTTAC -TACTGGCTGGCTGGAAGTTAGCGTCTACGGTATTTACTACTGGCTGGCTGGAAGTTAGCG -TCTACGGTACTTACTACTGGCTGGCTGGAAGTTAGCGTCTTCGGTACTTACTACTGGCTG -GCTGGAAGTTAGCGTCTACGGTATTTACTACTAGCTGGCTGGAAGTTAGCGTCTACGGTA -TTTACTACTGGCTGGCAGGAAGTTAGCGCCTACGGTACTTAATACTTTTTGTGCTACTCT -GACCAAAATACTTTACTTACTACTTTTACAAAATACTTACTACTTTACTTACTACTTTTA -CAAAATACTTACTACTTTTTGCGCCTACTACTGGCTGGCTGGAAGTTAGCGTCTCCGGTA -CTTACTACTTTTTGTGCTACTCTGACCAAAATACTTTATACAAACGACTGAAGAGTGGAC -AGATTCATCTGGACTCACAGTTTCAAAGGGTTCGATCTATGGTAGTTTGGCTTCAGGTCC -TGGTATGGAACATGATGGTGGTGGGCAAAAGCATCCACAACCTGGCTTAAAGGAAGCAGA -ACACAGACAGGAAGTAATTTACCTCTGGAATAATTTACCTCTAAAACCCTCCCCCAGGAG -GCAACCTACTTCCTTCAGCTAAACCCCACTCCCAGAGTTTCCAGACATCCAAAATAGCAA -GCCCCAGCTAGGGACTTTAAAACATGAGCCTGTGGGGACATTTCAGGTTCAAGCCGTAGC -AACATCTGCACACAATTAAATGTCTATCTGTATGAGAGAATCTGAGCTGATGGGGAATGG -TCAGTGACTGGGAAGAAATCTTAAGTGGGTCCCATAGATAGCATCTGTAGGGCTCTACTT -AGATTTCTTTTCAAAAAGAAAATCCTGCTGTTAGAAACAGAGCCACATATCACTCCATCA -GTAGAGACAAATAGCAGCCCTTCATTAACACAAAAGGCTGATTTCCAAAGAGGAGTTTCA -GCTGAAACATTCCCATTACCTTCCAGAAGCCATGTGTTCTTAGGTCCCTGGGGGAGTAAT -TAAAAGCAAAGAGCATAATGACCTCTTAATATTTTATTTTGTATGAGCAGTGGGGCTGCA -TGGTCACTAGGCTAGAGAGAAAGAGACTTTGGTGAACAAAAAGCAGTCAGTATTGATTCC -CACCCCCCATCTTTCTTCTTTTGAAGTCTGGTCTGCCCCCTTTGGAAGTGTTATTTGTAG -TTACTGTGTAAACTAAAATGGGCTTGCTGAGCTCCGAAAACTCTAGGCTTGGAGGTTCTT -TTAGCAAGCCAGAGAATGCAAGGCATCAACTGGAGCAAGCAATATAGAACTTCCTAGAAA -AGACAAAATTCTTGTAAAAATCTTTAAAACATGATATATGCATTCATATACAAAGGCTAC -CTTTCAAATGATGACAAGGTTATGTTTTTGTCCAGTCGGCACAGGATTAAGTGTTGATAA -CTCTAAGACAACACTATTATATTGGTTACTCTTTCATCTCTATGATAAAATACCATGACC -AAAATCAACTTAAGAAAGAGTAATTTGTTTTGATTTATGGCTCCAGAGAGACAGAGTTCA -TGCTGGCAGGAAGGTATGACTTGGCGACAGGATCAGGACGCTGACCGATCACATTTTCAT -CTACACGAGGAAGCAGAAACAGGGAACAGGAAGTGGACCACCTTAAAGCCCACCCCCAGT -GATGTACTTCCTCAGCAAGGCTGTACCTCTTAAATACCCCATACCTGCCCAAAACAGCAC -CATTAACTGGGGACCAATTGTTCAACAAAATGAGCCATGGGAGACATTTCTCACTCAAAC -CACCACAACTACAAATCCAAGGCTGTAGATTCCTGAAGCCACAGCATTTTGTTTACACAA -ATGATTCACATCTAACTAAGCAAGATCAGTTGTTATAAGTCCTTATTAGACCTTTGATCA -TTTGGTGTCTGTTTTCATACAAATGGGTATTTAGGTGGGGGGCAGAGGAAGTTGTTATAG -GGTCTTACTCTGCAACCCAAACTGGCCTGAGACTCAGTATCTTCCTGCCTCAGCCTCCTG -AGTGCTAGCATTGCAAACAGGCACTGTCATGCCTGACTCCTACAACTGCTGAATTGCCAT -AAAGGAGAAAATAGCTGTCATTCTCCTCTAGCGAGAGAAATGGATTTACTGAGACATTTT -AGAAAAGAAGTGGAAAAAAAAAAACACACCACAAAACAGAGATTTATGTTGGGAATAGTT -CACATTTAGGATACAGCCTTCATAACTTGGGGCCAGCTCTGTCACACTTAAAAACTTCAG -CTCCTCTCGTGGCTACTTCCCAACTGGGCACGGAGGGGGAGAGATGTCATCTGTTAAACT -TGAAGCACACCTCCCAATGAATTGAAATGAATATGACTCTCATATATGCTTATTGTAAAA -GAAAGAGGGTGTGTATGGAGTTTTCTCATGATTTCAAAATGACAAGAAGAGCCATGAGTA -ATTGAGAAGCACCAGGACTCTGTTACGCCAGCTATGGCTTTGAAAGGGAACAGAATTTGA -GAGTCTGAAGTGAAGTGTTCATACACAGAGAAAAGTTATAAATGTTTCCAAAAGCTTTGC -TTTGTGCAGAGAGGTCCATTTGAGCTGTTGAGGATATGATTTACATTTCAAAGCGTAAAA -ATACGTTGATTTATTTTTCCAAGTTAATACCATTCAAATCCTGTGGGTACCACTCAGATA -TAAAGTAGGGAGGGAATGTTGTGTGTGACAGTTTCTCTCCTTTGTTAAACATGGATTTAA -TCTTGGTATCACATTTTCAGTGAGCTCTGACCATCACAGAGGTTCATGGCATGACACCGT -GTCAAATTTTCAGAGTTGAGATCCCCAAGTTAAAGGCTGACATTGCAGAGAAGAAATCAG -TTGCTTTCTCTCATGGTTTGAGTGAAATTATTTGCCTGAAATCATAGGCTAAGAAATCCT -AACTTGGTTTGCATTTTATGCATTTACAACCAAATGAGAAGTTTGCAGAGATTTCCTTGT -CGCCTAGGAAAATTAAACACACAGAAGAATAAACACTCATATAATCGGGTGATTAGCATC -AGAAATGGAGGACAAACAATCCATGAATGTGTCAATAGCATGATGTATCAGCCCTGGGTA -CATAGCCAAAAGTCAGAATCCTGAGGGAGGAAAATAACCTCTGAGTCCCCAGATGTTTTC -CTGGATCTACAGATGTCAAAAGCAGTGACAGAATTTTCGCATATCTATGTATCCCCATGG -AAGACCTCAGTGACATCCTCAAATCTGTCAGCTACCCTGAGCCTGGCTCCACACCTGGGC -AAAGAATGGGCTGGGAAGGAAATGGACATATGGTGCCTTTTCCTGTCTTTCATATATCAC -AATCTCAGTGTTGCCTTGTGTCACTAAAGAGGAAAGTAGGGTGGAGAAAGGAAAAAGAAG -GAAGTAAAGAAAAGGCCAGGCAGTAGTGGTACATCCCAGCACTTGGGAGGCAGAGGCAGG -CAGATTTCTGAGTTTGAGGACAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCT -ACACAGAGAAACCCTGTCTTGAAACAAACCAAAACTAAAAAAAAAAAAAAAAAAAATCCA -AAAATCCAAAAAATGTGTTCATGCCAGGTGGAAGAGATAGTAAAACATACCCGTGAGTTA -AAGGTTGGCTGGCCATTAAATAGGTCAAGAAGCATTTGTTTCCTGGAGCCTTGTGGCTTT -GGGAAATGTGTACAAAGGATTGCACACTGCTACTCTACTGAGACACATTCTCTTCCCAGA -GAACCGTAGCTTTGTAATATGCCCATCAAATATCGAGGACTTAGCTTAGTGCTAGCAGAG -CATTCTAATCTCCCCATTTCTGAGTTTCTGTTTATTCTCTTACCCTACACTAGATTTGTT -TTTCAAACAGTGGTTTTAGGGAACATTCTTCAGGGAGTCTTCCTCATTAAGCATACTCGA -GAGACTCCAAGCTGTTTCTTCAATGTATGAACATTTCAGTTCACCAGAGGGGAATTTCTT -GATAATGTTATTTCCTAGATTTTTTTAAAAGATTATGTTTTTATTTATAATGTGCTTGCC -CATGAGTGCAGTGCCCCATGAAGGCCAGAAGGGGGCATTGGATTCCCTGGAGCGGGAATT -ACAGGTGGTTATGGGCTGCCTGGTATGAGTGCTGAGAACCACACTCTGGTCCTCTGCAGA -AGTGTCCATCCTATAACTTCTGAGACATTTCTCCAGTCCCTCCCAGACTTTGTCTTTTCT -TTTAAGGAAAACATGTGGTTTGTTTAATCAACCCCTTTCTGATGCTTAACTTTGTCCGTG -TTTCTTTTAGTGTCTTGGCTAAATATGTTGTTCTTTGATGTGGCAAGTTTTCTGTTAGTC -ATATTGCTAGAAATCTTTTTCTCTCCTATAGATCACTCAAACATTAGCACAGCATCTCAG -CCCACCCTCCCAAGTAAAACCATTAAAGCACTGAAGTACCATTTCTATACTGGCAGCAAT -AGCAGCTACCTAAACTTCTTTTCAATACAATCTAGTTGATATTAAAAATAAGACTGGGGA -TTTTTTTTTACAATTTTTTTTTTAAGAAAAAATTTTAACTTTTGTTTCTAAAAGTAGACT -ATGACTATGAAGTGTTTTACAGTATGGTTTAGGGTAGTGTATAGCAGGCATACTGAACTC -TGGGGGAACATCAGTATGGCAACCCTAGACAAGAAACTTGGAAGCTTTAGCACATGTTTT -AGGCTATAGCTCTGTAGAGTCTTAAGGTGAAGCAGACACCTGCCCCATTACAGTGACTTT -CTTCCACCCAAGCACTAACAAGGCCCATCCTTCCTATCTACCAAGGTTGGAGGCACAGTC -AGGCTGTAGAACATTAGAATGGCTTTCTAATTTCCCGATGCACATGTTGGCAAGATTGAC -AGGGCTGGACACCTCTAAGTGACTGCAGGTGTTTCTAAACAGCAAAAAGGCAAGCAGGAT -ATGTCTACATACTCATCCTCTGGGGAGGCCTGGGAGTCATGGATCCCTTCCAGAGTATAA -TGGATTTGGATGGGCTTCATGCCCTGGTGACTTTTCTGTATACTTTTCTGAGTAACCTTG -CCCTGGAGGAGAACAAGCGAATCCATGGCAAGCCTCGGCAAGGACGCGCAGCCTGTGGCT -GTCATCGGGGATGTTTATTTGCCAACAAACCTGTAGCTGGGCGGGAAAACTTCAGTTCCT -TCCCCAAATGTACTTTAGATGTGACAAGCGGAGGTGCCTGAGCTCCGGTTTCAGCCCCAT -GAAGATGCTGCTCCTTGAAAATAAAACCTTACCCCGCACGACTGCTTTTTGATAGTTAAG -GACCCACCCTCAGCACTGATGAGCCATTGAATCAGATTTCTGTGTTTGGGTCAATTCATA -GTTAAGTGGGCAGAGAAGACGCTCTGCCACCACTGTGGAGTCTCAGATGTTTTGTCAACT -GAATGGTGGCTTAAGTTACCCTTCCCTGGCATGCTGATTAAGCCATTGCTGAGAACCTCT -TCTTCCTAGACACCAGGGGCTCCCTCTTTGAAAAGCTCCAGGGGCTTTGCATTGTCTCCC -GCAGCACCTTGAATCCTACTAAGCTACCATTGAAGGTCCCTGAAATCCTGTTTTCAAATT -ATCTTTCCTGTCCCATTATCCATCACATATCAGCCACTTTGATTGGGCTCTTCTAATCAG -GTTACACACCTGCCTTGACAGTAAGCATGACCTCTGTACCCCTTTTTACATAGCATCACC -CTCAAACCCTGTTTTTACACTAAACCCAAAAAGGCTTTTATGTCCTCAAAACTCTTCCAT -TGTTTGTTTAAATTAATATAATCTCTTTCTCTATTCACACTGTTGGTTATCTTTGAATGA -ACATCTCTCATTTTCTTTTTTCCATTTATTCACTTTACATCCCAATATCAGCACCCCCCT -CTCCTCCCAGTTCCCTGTCACACAGCTCCCCCCACCCCCGCCCTCCCCTCCCCTCCTCCT -CTACCACCATGAGTAACCATGAGGGGCCCTAGCTTATGGCCAGTAGATGACAAACCCTTT -CCGTACTACCAAGACTATAATGGCGCAAGCTTTTGGGTACATGGAATCAAACAACTCAAA -GTTGAGAATCCCTTTCTGATTGGCTGCTTCAGGGTGAATATATAAACATTCCTGTCCATA -TTTCTTAGAAAATTTGGGAAGGGCCAGCAACTCTAATGTTACGCAACAGCCAGGTGATAC -CTAGACACCACTGAAATGAACTTGGATTCTGACGTGATTTTCCCCAGTTGCATTGGGTGA -TGGAGCTGCTGATGTCACTGCTGGTAGTGTTGTTTCCACTCCCAATACAAAGAATTTTTG -ATCCTTAAGTTGACAGCAGAGGTTTTAAGGGTGATTGCTCTCCGGTCCCCCCTGGAGCTC -TTCACCTGTGTCTGTGACCTCAGTCCCATTCCCCTCTTCTCCTCTTCCTCCCCTCCTCCT -CCTCCTCTTCCTCCTTCCCTCCTCTTCCTCCCCTCCTCCTCCTCCTCCCCCTCCTCCTTC -CCTCCACTCCTATTTATGTGTTGATGTCCTTTCTGTTGCTTTTATACAGCGTAGTCCAGG -CTCCTGGGAGCCAGTGTTTACCTAGCTTTATGTGAATAACACAAAAAGCTGCCAGCATCC -TCGGCTAGTGCTGTGCATCTAATGCAAGTCTCCGCAAGATGAACCCTGGCAAGCCCAGCT -GATAGGCCTGAGGCTTTGGGGGTGGGCCCATTGCAGGAGACACTATTTAAATAAGAGACC -TGTTGGCAACTTTATTTCTGTAGCTCTGATCGGATAGAATGAGTAGGTGATGGAATAATT -GTTTCAAAGTGCCAGAGGGTGATCAGGCTTGGTACTCTAGAGGGCAGTTAAGCATCTGAA -GAAGGTTGGGTGAAACAGGGGAGTTTAAACTTTCTTCCAACCCTGAGCATGAGTGGATTC -CAAGCCCAGCTGTATCAATCCTCCTGATAGCACTGATAATCTGCTTCCCATGTGCTAGGC -ATTCTGCAGGCTTGTTCAGAGGAACAGTTGTTTACACATCACACTGATGAAAGAGTTTCC -AGAATGGGGCGGATCTAAGCCAAGACTATCAGTACTGTGTATTATGGAGGCAGAAGGCGC -TCCAGGGATGCGCTGAGCTGAGTCCTTTTCTAGTCTGTGAGCCCAGCTGCAAGGCCCTGG -AAGCTCCTCCCAGGAGACACCCCATGGGATCCCTTTCTTCTCACATCCATGCCTGATGTT -GCTCAGAACCCAGCACACAATAGTGTCCCAGTGAGCGCACAGGTTCCGATGCTCCCTAAT -GAGTGCGTCCTAGGCTCTGCACTGGACAAAGAAACCCCTCAGCTCCATGTGCCCTGTGTT -CTTTCTCTGTCGTATCACACAAAGACAAAGCCCCCTTGTTCCCGTCATCGGCCATCATAA -GGGAGCAGATGTTGGGCTCTCAGTGAGTCAGGTCCTATGCAGCAGGGCAGTTAATTTCTC -GGAGGGTGATGTGATGTTTCTTGACGTTCTCTTTCAGCAATGAGGTGGTGAGAAGTGATC -TGAAAAAGCTGCCAGCGCTACCCACCCAAGCCCTGAAGGAACACCCCTCCCTGGCCTACT -GGTAAGACCCCGTTTCAGAACCTTCACAGGGACAAGTCTCCCCTCCTCAAGGGCACAGTG -TTCATCTACCGCATGCCTCCTCCCCTCCCATGGCAAGTTACTTAGGAGTTCAGAACTGGT -TTCAGAGTCCGAGGTAGTGGTTTGTGCCTAAAATGCCAGGATTCTGGGAGGCTGAGGCAG -GAGGAGTGCAAGATCCAGGTTGGAATGCTGTCTCTGGGATGTGGGCGGTCTGCGGGCTTG -GAGAAACAGGGGCATTATTGCTTTGGGAGCAGAAAAAGGAGGTTGCTAGCTTTCTCCCTG -GTGTTGCCTATCTATCTCCTGATTTAGCCTCCGTTGTCACTTTATGCCATAGTCCACCTG -CAGAGCCCTGAATGGACCTGCATGGAGCTGGGCTCGAATTCCTGAGGAGTGTGTTAGAAT -CCTGCTGGGCACTTCTGTGCTGACCTCAAGTCTCACAAGGACAGAAACAGTTCCCTGGTG -TTTCTTCTGATGCCTTCTCAGAAAGCAATGTAGCTCCTGATTGTATAAGTCATAATCACG -GCAGGGCACTTGGTGATATTGGACCACAACCACAGATTCTCAGAGGGCTGAGGCAGGAGG -ATTGCAAATTGAAGGCCTCCCCAAGCTACAGAGTGAGCTCAAAGCCAACAACTTAGTGAG -ACCTTGTCTCAAAAAAAATTTTTTTAGGGGTTGAGATATAATTTAGTGGTACAAGTTTGC -CTAGTGTGTATGAGGCCCTCCATACAAGAAAGGGGGAGGGAAGGGGAGGGAAACAAAAAG -CACTGAAGAAGTTGGCTGTAGTAAACCACAACACAGAGCACACTGCACTCTTATAAATGC -ATTCTAAAATTTTTGAACTAGTATCCTACCCTGTCTAGACACTTCCAACAGTAAAGAAAC -CATCTATTCCCTTATTTAAGTAGACTTAAGTTGCCTTTCCATGGGACAGGTCAGGTAACA -CAGAGCTCTTTAGTGACATGAAAACACCTTTCTCTGAGAAGCCCCACTCCTAGAGAGCTG -GACTCAAAACTGTGAGCCCCTATCAGTATCCACCCTTCAGTTCATCACTGACCTAACCTA -GCATCCATCTTCATTTGGTAATGTAAATAAAGAGCAAGCTATACCAAGGACTCCCAATTC -AAAACCAATCTGGGTGAGTTGAAGGCCAGCCTGGGCTATATAGTGAAACATTGTCTGATT -TAAAGAGATGATGGGGGGCTGGTGAGATGACTCAGTGGTTAAGAGCACCGACTGCTCTTC -TGAAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCGTAATGAG -ACCTGACGCCCTCTTCTGGAGTGTCTGAAGACAGCTACAGTGTACTTACATATAATAAAT -AAATAAATATTTAAAAAAAAAAAAGAGAGAGATGATGGGAACAACCTGAGAGGCTACAAG -TTCTCATGAGTTACATTTGCAAGCTGTGATGCTGGTAGACCGTCTGGAGTCAGGATCAGC -TTGGACCTAATTCATCCCTCAGTCCTGTCTTCATTTACTGTCTAACATGGTTAAACCAAC -CCCAAAGTCAATTGCTGAGTTCCCCCTTCCTCCCCCTCTTCTTACCATTCTTACATTGTC -TCCACCAGATCCTCTGTGTTCATGCTATTAGGAATACAGAAAGCCTTCCTCTTGGTTCTG -CTTTCTGCCTTTTATCAACTCGAACATCTCTACCTGAACAGTTTGCCCACAGCCTTCTTA -CCAGAACATCCTTTAGTCACATGACCAGGCCAGCCCTTCCCTAAGGCCTTACCCAGACAC -ACGTGTGTGCAGACAGCGGTCTAATGCACCACCGGCAGAATGCGGAAGCTGGGCACCCTC -TGTGCCACGCCTAGCCGCAAAGGAATCAGTAGCATGGACCATCCTGATGCTAAAAGAATC -CATGGCCTTTCCCTCTGCCCCAACCCTGATGCCTTGAACAGCTGCTTGTGGTTGTCTCTG -TCAACCTATTTCAGTGAATTTCTAAAAAGCAAAGACTTAAGTGGGGGAAGATGCCATTTG -TATAGATCTAGCACAAAAGAAGAAGCTAGAAGACAGAGCGTCTCTCTGCTCACCCAGCCT -CGCCACTCAGCATCACAGTTGACCGTGACCCCTGCTCCTTCTCCTCCATGCCATGCAGTC -TCCGGTGGCCCTCATCATTGATTAACCAAGGCTGTAGATTCCTCATTCCTCCTGGCTTTT -CATTCCCACTGGCACACAGAGATACAGCAACTGTCCTTTGTGCCAAGACCTTTTGCATGA -CATTCTGGAAAAGTTGTGGGTTTCATCACAGTACCAGACAGGTCTGTGAATTGTGAAGTT -ATAACTATCAAGCTAGCGTGTCTGTCTGTCTGTCTGTCTGTCTCTCTCTCTCTCTCTCTC -CCTCCCTCTCTCTCTCTCTCCTTTTGCACAATGGGAGTGACCACACCAAGCTACATTAGG -CTGTACTTAACAGAGTAAATAAGTTGCGCTGTAACTAGAAGGCATACAAGACTCACAAGC -ATACTGAGCCACGGGACCAGTCTCCTTTCCTCTACGCGGGGATGTCATGCTATGTGATGG -CATCCTATCAAAGAGGCATCTTAACAGGGTAAGGTGGTATGCCCAGCATTACAGAACAAA -GAGGCATTAGGGTCTGCCTGGCTTCTCCATCATGAGCTTGATTATAGATTGCCAGCATCC -CAATCACCTCTACAGTATATACACACATACTCTACAGTATATACACACATACTCTACAGT -ATATATACACCCTGTCTCTGTAGTCTGACAACTCCTCCAAGACAGGGAACCCCATCACCA -CTGCCCCTCCTGCCAGTCGTGGTGTTTCTGTGGCTCCTTATCTGCAGAGGAGTAATGTAA -TTTTCCAACAAGACCTAGCCAGTGCAAAGATGCTGGTCTGCCCTGGTGATGCACATTACA -TCATACCCTACAGCCAGCTCTTGGGGTTCAATTTTCTATAACAGTGAGTTTTCCGCTGTA -ATTCTGTCCAGTCTTTAAAAAGATCAGACATATTAGGGACACCATCTACAGATTGAGGAG -CACCTATCCCTTCCACAGGTTCAAAAGACAAGTGGGAACAAGATAGAGCAGGGCTGGGAC -ACGCTTGACGAGACTCACATGACAGGCCCCTGTTGGCTTAATGTAGAGAAAGAAGTGGAG -AAACCGGAGGTGAGAGGAGGTCACCTCTGTGGCTTACCAGATGGCTCCAGGCAGCAGGTA -GCTGGATGAGGCTGGGGGGCGGCAGCACTTCTTGCAGCTGTCAGGCCCCATGAGACCTTG -TGGTCCGGTCAGTAGAACAGCCGCCTGTCAGTGTTTGGGACTTTGTGCTGTGGATGTTTC -CCAAGCCTTGCTTACATTCACAACACTGTATTGACTTTCAGTCTCCCAACCCCACATCAA -GGATGCTCACTCCCAGAGCTAGAAAAGAAGTAGGCTTGAGTCTCCATTGGTTGGCTTGAC -CACAGATTTGGAAGTTGACCTCATCAAAATCACAGTTGTGTGATTGAAAGCATGCCACCA -TAGGTCATAAACTTACAAAATGAGGCATCCTAGAAGAGAACCTAGATAAGAAGGAAAACA -GAATAAATGTAAGAGAGGGTTCCACCTAAATTGTGGGAATTTATAGTGGACACCCAAGAT -CAACTAACGAAGTGTCAAGTATAACCCTTGTAACTCCCATATGCCCTGTCATGGAGCAAT -TACAGAAAACTAAAAGAGTGCCCTTGATGGTGGTTCTTCAACTGAATGAATCAGTGGGAT -TCATTGACTTCAACTTCAATGACTGAATCAGTGGGATTCAAAGTCAAAGCTATGGGAGAG -GGTATGGAGGATGAAACTTTTAGGGTTGTCCTTAGGAGGTGGGACACAAGGGCTTTTGCC -AACGACTATCTCCATTTCTTTCTGTAGGCTGGCTCTGTGGTCCCTGGGGCTATAGTGCGA -GCTGCCATTGTTCCCACCTATCTTGGTACCCGTCATGTGTCCCAGGAAGGCTGTGCTATT -ACCCCAACCACAGGCTATTCTGTCAAAGCAAATTTTGGCTAGCTGTTGTCACGAAGGAGC -CATCTAATTTCCTGTTAATTTTAGAAGTAAAACCTCAGAAGATAAATGCCCTGCAACCCT -GTTCTATTAGCTAGTGTGTTGTTCTCCCTGGGAATTTTATTAACCAGAGCCAAGCTCTGA -GTCCATGACTACTTAGAAAAGTTTGGCCTGAACATTGGGTAGGAGCAACAGACCTTCTGT -GGGCAGGACCTGTAAATGGGGATTGTCAGAGGGAGAGCTGAGCATGTTTAACCACAATGT -CTTCTGTGAGTGGTACCAACATTTTTCCATCTTTTCCTTTTCCATGGTATCTAGCAAAGA -GCACCCCCTCCACCCCCACTGCCAAGCCTGCATGCCAATCTTACCCAACTGACTAGCAGT -CTGAGATAAAGATAATGTGAGTCCTCTGGGGAGAAAGCAGGCTTTTCTATGTCCCACCAA -GTCTTTCAGATGTCACGTGAGCAACATTGAGAAATATCATTTCAGGACACAATTATTCTC -CAGAAGTTGCTTCCTCCGAGATTCTCGGGAGGATGGACATTACAATGTCTTAGTGCTGTG -TGTGGGTGGGATGCTCGTCTCTAATGCCAGAATCCTTTCCTCTAATTCTAGTGAAGACAG -AGTCATTGAGTACTACAAGAAGCTGAATGGCCAGACGAGGGGACAAGCAATCGTGAAGTA -AGTGACCCTTCTAAATGCTCACTACAATTGTGTTTGGGAAGTGGGAGGCTGCTCAGTCAG -TAAAGTACTTGCACTCTAGGCAGAAGGACCCCTGATTCAGATCCCTAGAAGCCACATAAA -AAAACCAGGCATGGCAATGTGCATTATATAATGCCAACACTGGGAAGGCAGAGGCAAGCA -GGTCCCTCACTAGACAGCCAGCCTAGCTCAGTCAGTGAGCTCCACACCACTGGGACCCCA -TTTCTGATGTGGAGAGTGATAGAGGAAGACATCCAACATCAGCTTACACATATGTGCACT -TGTCTATGCAGATGCACAGACCCATGAACACATACACACATATACACAACATGCACACAA -GACGATGTTTGAGTGTAATAGGCCATATATCGAGGCTATTGATTTCTACTTGGAAAGATA -TATAGGAAGAAGGAAGTATATACTAAATTCCAATTTAATATCCACTTCTGAACCTCATAG -CACACAGCAAAAGAATATGTATATGATAGCACTTGTGCTTACTAACCGTTATGTGCACTG -TTTGTGTGCTCTCTGCAGCTACATGAGTATCGTGGAGTCTCTGCCAACCTACGGTGTTCA -CTATTATGCAGTGAAAGTAAGTGAACTCATTCGCTGAAGCCTGTCCATCCTGTCCTGAAA -AAGCAAGCAAGCAAAGAGAAGATTCTCTTATTTTCTAACCTGAAGATTTTGAGGGGAATT -GGAGTTGACGGAGGTTGGCTTGGTCAGAAAGATTGCTTGCCAGGGGAAATTGAGCAACTG -AATTTTATCCCTAGTGTATTCCCACTTGATAGGGTAACCCTCCAATATTTTTTCCTTTTG -TGAAGCAATATAATAAATCTCTACTTTCTTTCGGTCTCAGAGGAGTCCTGGGAAGTCAGG -GCTTTGGGGTGTCTCACTAGAAAAGTTCTATCAAGTACAAGGAACTAGAACCCAAACACT -CGTGGCAGTCTATTGTGTTTCTCTTGGAGGTCTGATGCCACGCAGTCAGCTTTCCAAGAA -GGAGGACTGGGGCCATTGAAAAAGCCCGAGACTGTTTTCTTGAATGTGGCAATGTCAACT -GCAGTGTGACATCAGCTTCATTCTAAATTCTACTCTGTTCCATCCACGCTATGCCACACT -GCAAGCTCATTCTCACATGATAGACAAACATGCCTGCTTTTCTCAAGCCTAAGTTACAGT -GTCAAGAGCAGGGTGGCGTGGCCTCTGGGAACTTCTCTTCCAGATGAGAAAGGAGAATCA -CTTCAGAACCAGCCCATAGGAATGTTGTACAGGAGGGTGTGGCCCCTCACCCCAGAATGA -AGTACAGTACAAAAGGGGCTCAGCATCCTGGGCCAGAGCTCAGCACCCTGACCACTGTGT -CACTGGGTTTCCTCTTGTTTTACTCATGGAAGTCAGTGCCATTGCACAAGCACCTCCCAG -AGACAGCAACGGGGGTCAACATAATGACCTTATGCTACATATATGTCTGTCTGTCTGTCT -GTCTGTCTGTCTGTCTGTCTGTCTGTCTGTCTATCTATCTATCTATTTATCTAGAGAGGT -AGGTAGGTAGATAGATAGATAGGTGAGTAAATAGATGATAGATAGATAGATAGATAAATG -ATAGATATAGGAAATATAAGTATACACACACACACACACACACACACACACACACACACA -CTCCTAGCATGCACAAAGGCTCTGAGAGCAATCCTCAGTGCTGAAAATAAATTAATTAAT -TTTAAAAATAGGTTAATTTGCCGGGTGTGGTGGCACACACCTTTAATCCCAGCACTTGGG -AGGCAGAGGAAGTGGATTTCTGAGTTTGAGGCCAGCCTGGTCTACAAAGTGAGTTCCAAG -ACAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAAAAAAAAAGAGGTTAATTTTTTAAA -ATGGAGTTGGGTAGCTCAGTGCTAGAGTCCATATTTAATGTGTGAAGTCACAGATTCAAT -CCCCAACACACACACACACACACACACACACAAAGATTATTAAAAAAACTTACATATTCC -TGGAACTTCAAATAATCCTTTGTTTTCAAATTGTATTTCCCTTGTCTTTAATCTTTGTGG -TTACCTCTTTAAGAGGAAAAGGTGGGGGCTGGAGAAGTGATGCTTTATTGGACTCAATCG -TTAGGACCGGAGTTCAGGTCCCCAGCGCCCAAGTCAAATGTCCAGTGCTGATGGGCCAGA -AACAGAGGGGGCCCCGGGGCTCTCTAAGCAGCCAGTGCCAGCCTCTGGTCTCTTCACGTC -AGTCCATGCATGTGCATACACACCTGTATACACGCCAACAGGTATACATGCTTATACCAA -AGAAGTAAAGAAGTAATTAAGTTAGGGATACGGGTATCCTAGCTGTGATGCTGCTTAGAA -ACAGAGCCAACCACTCAGCTCAGGCTCGGTCCCCAGCACTGTTCACATAACTGAGCAAGC -ACCCGTGATGGAAACATCTGAGAAGATATAACGTAGAGATGAGTCCCTTCTATTCCAGAG -ACACTGCCTTTCCCCTTGTCGTCAGATGAGCCAGGAAATCCCCTCTTGGTCTTCATTGGC -CTTCTCCGGCCCCATGTTAACCTATACTTCTTTTGACACCCTAGGACAAGCAGGGGATAC -CATGGTGGCTGGGACTGAGCTACAAAGGAATTTTCCAGTATGACTACCATGATAAAGTGA -AGCCAAGGAAGGTAAGGGTCTCTCCTCTGTGGGTCTAAGGGTTCTCTTTTGAGAGCAGAA -AGGAATATATGGGAATTAACATTGTACAGCCTAAGGGCTCACCAACCCAGGCTAATGTGC -ATGTATATATAAATTACTCCACTGTAATCCTATCCGAGTTTCCTGGGTAAATATTTTTCT -CTCCCTGTCTCTAAGAAAATTTTAGGTGTTATAATTATCAAAGGTATGGCGTTTGGCTCC -ATTCTCCAAGAGCAGATGGGCAAACAGGCTCTGAGCGGCTGTCATGTATGTTCTTTTTCC -TGGGAGGCTACATGTTTTGGCAAAATGGAGGAACATTTTCTCTCTTGAATCCTAAGGCCA -ATCTGAGTTCTCCCTGGTGGTTTTTGGAATAAGGTCATAGGTCATAGGTCAAGGAGAAAT -GAAAAAAAAAAAAAAAAAACCTAAGTAAAGAGTAACAACTACCTTTTTGGCATCATAGAA -GTGAACAGAGACTAGAGTCACCTGCCCCAGAGAAAGGGAAGTAAGGTCACTGGGACGGTA -CTCGGGTTTGAATTTTATTTTCATTGACACACTTTCCCAAGGCCAGCGCAAACAGAAGAC -TTACAGTGGAGAAGTGCTCTGGGGGTGAGAATGGACCGCTGGTCCATTGCACACTCCCAG -ACTGCTACCCAAGCTTCTGTATCTGTGACTAGGACAGAAACTTATCTAGGCTGACCACAC -TCTATGCACATCTGGGCTGACCATACTTTATGAAGTTGGCACTTGTCCTGTTAGTTGCCT -TCTTCATTGAATTTATATGGGGAAATAGTGTGGTAGAAAGAATTTCACTCACTTGATCAG -TTCCGTTCCAAGGACAACGATGGAGGAGCTTTGTGTGGCAAGCTCCAAAACCTCTCTGTT -TTCCATTCACACACAAGAAATCAATGGTGCCCCAGCCCCAGCCTGCAATCCTGTACCCCA -TCCTCACTTTGTCTCTCCTGGTACTTTTCTCCGCCTGGCCTCTCTAATGCTTTCCCTGAG -TTTTCTTCTCCTTCACCCAACCCCTTCCTCTCCAGCCAGCCAGATGGATCCTTTATGTTT -TCTTTTACTTGGAAATGACAAACACACCCCCATCACCTTTCACAGACTCCTGGTTGCAAT -CTGTGCAGCTCTGCTTTGTCCTCTTTGGACACAGAAAGCTAGGGGGGCAGGGGGATGTAG -CTTTTGACATTGTCAGTAGTGTGCTTGATGGACACCCAAGGAACTGTAGTGAGTAGTAGG -CACTTAGGTATTCAGTTGGAGCTTAAGAGCATTGAGAATTTCCAAAGCTTAATTGAACCC -AGGCCAGCATGGCTGAGACCCACAGTAGAATTCAGTCTTGCCCTCTAAGCAGTCTGTCAA -CGGCTCTCAGCGTTGTGAGCTGTTCAGTTCACCATAGTCGTGTGCAGGAGAATTTTTTCT -TACTCTCTCTTAAGTGTAATTCTAATGAAAGTAATACAATAGCCCTTGATAAATGCAAAA -CACCAGAGAGACACATAACATGGGCTCAATAAATCTTTATTAGTAAGACCCGGTTTGGTT -TCCAGTGCTCACAGAAGGTTCTTAAAGAAAAAAAAAAAAAAAAGAGTTATCAGCAGAGCA -TCAGCGGAGAGGGAAAGACTGACAGTTGGATCCCAGAAAAGTCACCAGCATTCATAGAAA -TCCCTGGGAGACAGGCTGCTGATGATTGGGTGGTCTCAGGTACAATCTGGGGGTCCTTGG -GAAGTGAGTGCTGAGTATAAAGTTAGGGAAAGTACTTTCAAAACCCCATCAGGCCAAGTG -ACACCTCTTCTTCATCAGCTGTGTGTATGGTGTGTGTGTGTGGGGGGGGGGGGGGGGTTC -CATGTGTCTAAGATGTTCGTGGGGCTCAAGGGCCAAACTGAAGAGTGCACAAGAGCCATA -GTTGTGAAATCCTACCTACCAGGAGACTCGGGGAGGAGTCCTTTTCTTTTTACAGGACAT -CATTAGCATCACAAATCCTCTTTTTGTTGCTTGTAGGAAATATGAGAGGCTCTAAGCAAC -TCAGAGCTTTGGAACAAGTGCTAAAGATGCACACACCTGGCAGAGAGTTAGCATTGCATG -TTTGCATATAAAGCCATCCAAGTCCCTCCTTGGTGACTCCAGAGCACCGAGTGTCAGAAA -CTCTCTGGGTCCACCCTGCCTCTCTCTGACCTTCCACTATACATGTAGAAAGCATTGCAA -GGATACCCACAGGTGTCTGGAAATAGCCATGGTCTATCACGACACCCCACCCCCACCCCT -ACCCCCCACCCCCATCTCCATCCCCCCATACACCCCCCCATGCTTCCTGTACTCCAACTT -GTGAAAAGGTGGTCAGGCAGAGCAGGTGTGGCTGCATCCCTAGATACTGAGAGCTGGAGT -GTTCCCAAACACAAGAGGACGAGTGAGCTACAGGAGGGATGGCCTCCAGGTGGTAGCACG -CCCTTCTGGCACTGGGGCCAGGTACATCTTCACCACCTTAAACCTCCAGGGGTGCTCAGG -GGATGATCAGTGCCAAGATCTAAGTACCCAGGGGCATCTGTGGCAAGAACTGCCTCTCCT -GCCCAGGCAGCTCTACCCACCCAGCAGTAAACAGAAGCCCTCACTGACACTCTGACCGAC -TTACAGCAGCTGTCACGTGGCACCATCATACTGAGCGCCAGCCTTCAGGTTGAGGCAATG -GCGATGTTAGGCACTCCCTTTCTTTGAAGGGCTGAGGGCTCTCCCATGCCACCTGTGAGC -ATCCATACAGGCGCGTTCCCATAGGGCTCATGAAAAATGTCTCCCTAAACCCTGAGAGTC -CAGAGGTAATGGCCATCTCAAGTCAGACAGACAGTAGGTTGGTCCTAGTTCTCTGGGGGA -GATGCAGTTCACCGTTCTGGTTTCAGTATCTACCCTATGTCAGAGTCCCACTCTGAGTAG -CTTTGGAAAAGTGAACTGCAAAGTGGGAGGGGGAGGGGCAGCTAGGCTGGGGTAAAAGAA -AGAGCTATGCTTCCTGCTGTTCATAACCCACAATGCAGGACCTGGATCTCTCCAACAAGC -AGATTCTTCTCTTCCTAAGTACAGTTCTGAGCTTCATTTCAAAACGTTTCTGAAAAGCCA -GGTGGGTGCTGAGTCACAAGCCCATAACCCCAATACTCTGACTGCGCAGCTGTAGGTCAT -CCAGGGCCACATATCAAGATCCCATCTCAAAACAAAACAAAACACCCAAAAATAAAACAA -ACACAGAAAGCAAACAAAATTTAAATGTAAAGCAAAACAAAAACAAATTTCTTTTCTAGC -TTCCACTCCCCCAAGCACAGCCCTGGTGTGCTTTGTCGGAAACAGTAAGGCACGTCGGGG -CTTTTCAGACTTGTGTCTTGTCTTTCGAATGTGTTCAGAAAAAAATCAAAAGTTCTAAAT -GAAGACAGGGTAGGAGCCTGGAGGCAGGAACTGAAGTCGGGGAGCTGCTTACTGGCTTAT -TTTCCATGGCTTGCTCAGTGTTCCTTCCTATACACCAAGACCACCTGCCCAGGAGTGGAA -CAGCCCACAGTAAGCTGGGTGTTCCCATACGGCTCATTAATCAAGGAGGTGCCATAGGCA -ATTTGATGGAGGTGTGTTCTCATTCGAATGGTGTCTTCCCAAATGACCCTAGCTTGTGTG -AAGGTGACAAAAACCGCTCAGCACAAATGCTGTGCAGAGAAGACTCAACCCCCAAATGCC -CTAAAGTATCAGCAAATGGGATTTAAAAACAATGAAATCTGCCACGGGTGTGCATTCCCT -TCTGCAACGCTCCTTGCTTGTATGTATGAGGTCGTGTATAAAGACGAGGCAGAACCCCCA -AAAGTTGCCGAGAATACATTATAACATGTCCTGTGAGCTTTTGCAGACACCCTCCACCCA -CTCTCAGGAAATATTGCTTGCATCCTTGACCCAGTGAAATTTTCCCTTTTACCTTCCACC -AGCCTCGCAGATTTCAGCTCCTGCCAATCATCACATACCACATTCCAATAAGAAACATCC -CTTAGCTAATATCACTCTTGCCAATGGGCAGTTGTCCTGGATATCTTTGTTATGATGTAG -AATCAGAGGAGGGAATGACACACATACACACATGTACACACATGTACACATCTGTCTTGG -CTTAGCAATAAAAGTGAACAACGAGAGGATCATGGAGACCAAAGGTCACCCCGCCTCTCC -ATAGGTTATGGTCTCCTGCTTCCTCCCAGCTGCTAACCACCTTTAACATTTGTGTAGAAA -TAACTCACTGCCTAGGTTGCTCTTGACCTCCGGATTAATGAAATGGTACCCAGTGGACAT -TTGGCCCTGAGGGTCAATATCAGCCTACCTCTTAGTTTGCATTTGTGGTCAAGTACTGAG -ACTTTTAGCACATCAAAACCTGAAACCCGCCCAGCAGCAGTGACGCTGGCTGTCACAGCA -TTCTGCCAGTTATGCTAGTAGTAAAAGCAAGAGTATTTTTTTTCTTTCTTTCTTTTCTAA -AGCATGTGAATGCAAAAATAAATGCCATATTTCCGAATGGTCTTGTTGATTCAGCTGGCA -GCATCAAGGTCTTAGGGGGCATAAATAGGTCTGTCTCCCAAGGAGCTCCCTGTAAAGAAG -AGATCCTCACATTCCTTAGATCAAAGCCTGAGGGAACAACAGCTGCTTTAATCTCCGTGA -CCATCAGACCCTTCTGTGCAGCCCCAGTCACAGAGGTGTGGGTTAGTTGTGGCTAACGGC -TCAATTTCATTACCGGGATCAGGATTTGTGTGAAATCCTTCTGTTTTGCAACCATCAGAC -CTGTGGACAGACTGACCCTCTGGCCGTCAGAAGCCACGATAAGAAGAAAGCAGAAAATAC -TAACTCAGTGGGGCTTTGAGACAGCCCAGGGTGAAATGTGAGCCTCAACAGACACCTTCC -TATAGAGGCAGTGCTCATTAGCCACAGATCAGCACTTGCGATTCTATCCTTGCCATGTGT -ATTGAATGAAAGCTATCCTTTGGGAAGGGACTGGCCAGTCAGGCCTTGTTACATATTCAG -TAGACAGCATTTACTTATTTATTTGATGTGCACTTAGGGGGGCTTTTATGTCTGCTTAGA -TGCACAATTAGAAGCACTCCCAGGTCCCTTCCAAGGCATTAGGAGGAGGAATCCAAGTAT -CTGGAGCATCCGGAGCAGCCAGCGTGGCTTCCTAAGAGCCCTGAGAGTAGTTCAGAGACA -GGGCCGGTGGCTCCAGTATTTGATGGGTTCTTGTCACCTCCCCCAGATGAGTAAAGATTT -TTTTTTATTCTATTAGATGATGAGACAGGAAGCGAAAATAATATTTACAGGAAATATTCC -ATTAGCTATGAGCCGGCTCCCAGGGGGATGGCTCTGCTCAATGACTCAGAGCGATAAGGA -TGCTGCTCCTCGCTGACTTGGTCCAGCTTCTGTTTGGGCAGCTTTGACTCATTGCTGGCT -GCAGAGCCCTCTAACTTTGCCTGTCCCTGGCTAGGTGCCTTGCTTCTCCCAGCTTGTCTG -TTCTCCTTGGAAACCACACCTCTATACACACCAGAGGAAGCTCTAGTTAATGTGTTTAGC -ATTCTTTGCAGCCTTCCTCCTTCACGGTTCAGGATCAAAGAGCCACCCCTTGTCTATCGT -TGCTTAGATCATAATGCTAAGCTGAGTGGGCCTGCAAAGGCTCAGTGCCTATGGCTGACA -CTGGTCCTTGCAGTGGGTCAGCAGGGAGAGCTAGCCTTAAAGCTGTAGAGCAGGTACGTA -GAGGAGATGGATGGGGGAAGGACAGAAGTTACCAGAATGACTCCAATCCAGGAACAGTGG -CTCAGACCTGGAACCCCAGCACTTGGGAAGCGGAAACCTGGAGTTTCAGGCCAGCCTTGG -CTACAGAGCAAGACCCTGCCCCCATCAAGGGCTGGAATGTGGCTCAGAGGTTGTACGCTT -GTCTGGCATGGCCACATACACACACACACAAGTGCTTTTTAAACCAGCAACCTTTGCCAA -AGTGAATGATGGGAATTTGTTCACATCTGGTGTGGGGCTGGGGAGCTGTGGCTCATTAGC -CTCTACGCGTCCCTTTACTGTGACGTGGTAACTGAAAGGCACAGACAGGATGGATGTAAC -CCAGTTGTCTCCACCTTGAGTGAGTTCACTTCTCCAAGACTCTCCCACTGTCAAGATGAG -GGAGCATATACCCTTGGCACAGCAACCATCATTACAGTCTCATCTGCCCTTGGCTTAGCA -AGCATCATTACCATCTCTTTTATACTGAACCTGACAGGCAGACAGAAGCACAAACAATGC -CCCTTTGTTAAGGGGAGATTGCTTCCTCGGTTATTGAGTCTGGGAACCCAGGGTCCCTCT -GTTCCCACAGGTTACTGGGGAGCCTCTTCTGAGCATGCCCAGGGCACCAGCTCATGTTGC -ACTCTTCTGGGAAGAGTGTTCCTATCAGCCTGTTGCTACCTTTGAGAAAAACATTTGTCT -TTGAGCAGAGAAAAATCTCACATTGTCTCACATAGGTGGATAAGTTTGTTTTGTTTTGAG -ATAACAACTCACTAGATAACCAAGGCTGGATTTGAACTTACCATGTAGGCCAGGCTAGCC -TCAAACTCTAAATCATCCAGTCTCACCTGCCCATGTAGCTGTGACTACAAGCTTGTGCTA -CCTACCATACCTGGCTCCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCA -CCTGCACAGGTGTCAAAGGACAACCTCCAGGGTCATTCCTCAGACACTTAACCTTTTCCT -CTTGAGACAAACTCCCTCACTGCCCTAGAATTCCCTATGTAAGCTACACTGGCCATCCAG -CAAACCTGCCTGCTTTGCCTCCACGGTGCTGAAATAAAAACATACGACACTACCACACCC -TGCTCCCCCCATATGGGTTCTGGGGACCAAACTCAAGTCCTTATATCTGCAAGGGAAGCA -CATTAGCAACTGATCTATCTTTAGCCTGAGAACACCAATTTCTAGATAGATAACCCCATG -TCTACCTTAAACTGTTCTCTGTATGAACCAATGCCCAAGCCAGATCTGATTAGATGGCTA -GGGTAGTTTCCTTCCCCATCTGACATGTCTGTTGTGGCATGTGGTCTCCCTGGGTCCATA -AACTTCCTATTCCAATGCCTAGTCTCCTAGACATCTTGTCCTCCCTGGCCCTACAGCACG -TGCACCGACACCGAGAAAGACCATATAAATAGCCACATTGATGGTGTGGACAGTAGGGGT -CAAACAGGACACTGGGTATTTATAACACTCAAATAAACACCCAGACAGACAACATAGCAG -CGCCCATGAGACTGGCAAGCTTCTGAACTTTGCGGACAGATTCCCACTACTCTGGGAGCC -CTGTTGACCCTGGATGCAATTTGAAGGAAGCAAATTAAAACCAAGTGCTCCAGTTGGATC -CCAGATCGCTGCAGGGGAGCATTCAGTAGCCCCACTCGTGCCAAAAGAGCCACAAACCAG -TGGTAACTTCTAAACTGACTTTGTTTTTCTGGCTCCAAAACCAGTGACTTCTCATGGAAT -AACAAGAACATCTAACCCACTGGAACACCGCTCTTTTATCTCACACCGTTACTTGATGTG -TCTCTCCTTGCCCCTTGATAAAGCCACAGGCAGTCTTTTGGCTCCACTGGTAATCCCCAC -ATGGTCAAAGTCACACAGCCACATGAAGCAGCTAAACAAGTTTCTATGGAGACAGTAATT -GGTCGAGAGAGATGCTCCAGCAGTTAAGAGTGCTCGATGCTCTTGCCATTATCAACGTTC -AGTTCCCAGAGCTATGTCAGGTGGCTCACAAACCGCCTGTAACTTCAGCACCAGGAGATC -TGACAGCTGCTTCGCTTCCCCTGAGTACCTGTTCGGATATGCACATACATAAATCAAAGT -AAAATAGAGATTCTTTTAAAAATTAAATTATCATGTTCAGTCCCAAGAGATGCTAAAAGA -TTCCATGTTAGTCAGCTTTTGGGTGCTATAACAAAACACTTACAAAGATGAAGCCCTTTA -TACAATCGTTATACAAAGACCGAGCTCGTAGCTTTCGAGGTTCAGGCTGTGAGCAGTTGG -TGCTTTGGCTTTGAGGCCTGTTGCAAGATGAAAACCACAGTGGGAAGTGCATGGCAGAGC -AAACTCACTAACCTCAGCCACAAGACACAAAGCAGAGGAAGGGAGAGGGCCAGAGCCCCA -AAATCCTCTCCAGGGGCCTGCCTACTGCCAGTGACCTAATGTCTTCCCGTGTGTCTCCTT -CCTAAGGATCTCACAGCCAACTCTCAAAGGCGCCACCCTGGTGGCCAAGCCTTTAACACA -GGGGCCACTGAGGAACATTCAATATCCCAAGTGTAAAGGGGGGTGAGATGGCTTACTAGG -TAAAGGTGCTCCCAACCGATCCCCAAGACCCACATGGTAGGCAAAGAGCCCTGACTCTTG -CATAATTTGCTTTGAGCTTCACACAAACGCTGTGGCATATACAGGTCTCACACACACACA -CACACACACACACACACACACACACACGTGCATAAATAGGAACTAGATAAATAAATACAT -TAAAATTTTAAAACATACAGATCCAATGTATAGTAGTCGTAATGTGCAGTCTCTCCCCTG -TCTACTGAGTTCTGCCTGCTGTGCTGCAGTCTGTGAGTAAAGAATTGAAGGATCACCTGA -CCATAAGGCTTCAGGTGCATATGGAGAAAACCATCGGGCACCCCCACTGACATAGACATA -GAGTCTATGACATTGACATAGAGTGTCTTATTGGCCTGAAGCTCGCCAGCTAGGTAAGAC -TGGCTAGCCAGCAAACCTGCCTCCATCTCCCTAGACCCAGAATTTCAAGGGTGCACTACC -ACGCCTGGTATTTTGTGTGGGTGCTGGGGATTGAACTCAGGTCCTTGTGTTTTCAAGACA -AGCACTGCATTGACTGGACCGTCATTCTAGCCAGTAAGGTTTGTCAAACTTCTAACAGAC -TTCATATGACACAAGTGAGTGTGTTACAGCTTTCGTTGCACAGCTCAGCAGGGTTGAGTG -CGTTGACAGTGTGGTGCAACCCATCTTCAGAACTCTTTCTATAATACAGATCTGGAACTT -TTAACTGCAGTGCCCCGTTTCCCCACCCCACCCCCATATACTCCGCAGCCTCTGGTGGCC -ATCTTTCTGATTCTTGTATCTGTGAGTTTGACTCAACTAGTTGGCTGCCTATGTTTGTCT -TTGGGTAAACATATCCAATTCCAGGAAATATTTCAGAATGAGAAGGGTTCCTGAATAGGT -AATAATTATATAACCAGGTCAGATCCAGGGTCCATGTCACCCAATTGAGCCTGCTTTTTG -ACCTTTCTACCCAGTTCTTGGCCCCTGCTTGTGGCCTTTCCTGCCTGGTGGTCAAATCCC -AAGGCTCTCATGAAGGAATGTTCATCTTGAGATGTCACTCAAGACCTCTGTTTTACTTAT -CCTTGGATCTAACGTTCAGTGGCCAGGGTCACTGCAGACTGTAAAATCTACGACAAGTGA -GACAGACTACCTAACAGCCGAATTATTTTCTCCAGCATATCCAACAGGTGTTTCTGCTGC -CTAAAGTTCTCCACCTATCCTTTGCCCAATCTGAAGGGTGTATACTGGCATTTTATTAGC -CTATGTGCCCCTATGCCCACTGGCATGTGCACCCAGCTTGGTTGCCATGGCTTTTTTATG -TTCCAGCCTTTTAATGAGAGGGCAAAGTACCAGGAGGCCCCCGGACTCCGGGCTCCATAG -GTCCTCAGTTTGGATTGAAACCAAACACCAACCCTACCTTAGAGGCGGCACAGCTGAGCG -AGTTTCCTGTGCACCTGTGTGTTTCTAATCACATAATTGAGTTTATGGTTGACATTTGGA -AACTCATTAAAAAAGAAACCTGGTCACTGGCCAGGTTTCTCACCAGCAGAGTGAGAGGCT -TAAGCTGCTGAGAGCAATGAGCACCCAGAGGTGTGATTGCCCTGGTTGCTCATGTACTCA -AGGAATGGGGGCGGTAAGTTGTCATCCAGAAATGAGAGAAGGGGTTCCCACAGCAACAAG -GAGAGACTCCTATGGGAAACAGGTGCTGCTGAGAATAAAGGAGCTCCTCTTATAGCTGAG -CTGCCAGCTCCTTTTATGCAGTTAATCTTACTGAGGTGTGTTTGTTCCAGTACAGTGCAT -TAGACCTAGGGCTTTCTTTGTGCTAGGAACATATGCTAGCATGAGCCTCTGAGCTCCATT -TCCAGAATACATTCATTCATTCTTTCTCCTCCCTTCACCTCCCTATTTTTAGTATGGGTG -CTAGGGATATGAGCTTGGGTCCTCTTGCTTTCTCAGCTAGCACTTCATTATATCAAATGA -ACCATCTCCCTAAACCAGTAGTCTATCCCTTTTTATGGCAGAATAATATTCTTTGGCTGC -TGCTTCAGCCCCTTCTGCACTGGCATACAACAGACACACACATGCAGATGTTAATATCTG -CTCAGTCCCTCACAGAGCTCACAACTGACCACTTTTGTACTGATGCCAACCTTTCCCCAA -CCCTGCCTGCTTGTTTTACATTTGTCCTTGAGCCTCTTGTCCTGGCATCGACTGCCCTGT -GAGTAGTGAGTCAATTTCTTATTTGTTTATTTTTGCCTAATGAAAATGCACAGACCGCTT -CTATCCTTGCCTCATATGGTATATAAAAGATACTAAGCACCATGCTTGGCACACATCTAT -AATGCCAGAACTTAGGAAGTTGGGGCAGGAGGATTGCTGTGGGCTTAAAGCCAGCTTGAA -CTACATAGTACTGGCCCAGCCAGTGCTGTATGGCAAGATCCTGTTTGGGCAAAGACAAAC -AAACAAATAAACAAATAAAATGCAATTGGAGTAAAGTACCTAATAGTTGCAATCCAGTGC -CAATTTTAAAGAGATCCAAACATATATGTGTTCAGTAGCCTAAGGGACTTAAGTATAAAC -TGGATAACTCTCAAGGAAGGGTCTCAGGCACTCACACCACTGAAACACTGAGACATTTGC -AAGGGAGGGCGGAAAGGGAGCCCACAACGTTTTACCACTTATTTCTGCACGTAAAAAGAA -AGAGAGAAGAAAGGCGAGGGGACATTTAAAAATGGCTTCCATTTCGACTGACCTTTGGCT -TTGTTTTCTGACTATTGGACTAAAAAGAAATCAAGAGCTAGTGACAGTTGGCAATCAAGA -TTGCGCTCCTGGGATCCTTCAGGCCACCAGACACTTTCTCTTTTATAGAAGCGGAAAGTG -TTAGATTGGGAAACCCTGGTGTCAATCATCGAAGAGTGCAGCAGCTTACTGCTGATGAGC -TGTGCACTGCTGGAAAGATTTTTCTTAATCAGCATGGTTCACTGGGGAAAGCCAGGGTGC -CCCGACCTCCCTAAAAACTGCTAAACCTGTTTAACACCCATCCCCAGCACAGCTAGGACC -CAATAAATACAGTTTTCCTCACTAGGCAGAGTCTAAGCAACAGATCCTGCTAATCAGCCA -AGAATCTACTGCTGGGATCTGCCCTGCTCAGATTGTACTGAGAAGGAACCTTGAGCAGAC -AGGCAATTTCTACACACGATGAGCTGTTCAGTCCAAGCAGGAGGAGAATTCCAGGATTCT -GGGGTTATAGACATCCCTCGTTCTTTGGGGGATCACACTGAGTAGAAATAGGAAGCTGAG -TTCTTGACCACTCTTTCCTCTTGGTCTGGCTGTGACTGCCCCTTCCGCATGCCATGTGCA -GTTGAGGGAGGGTGGTCCTGTGTATACACATATGTGCGTATGGTGCATGTGCATGTGGAA -GTCAACATTGAATGTTGTTCCCCGGGTGCCTTCCATCTTGTTTTTTGAAAACATTGGACC -GGGGCTCACAGGTTCAGCTAGGCTGACTGACCAGCACATCCCAGAGCCTTCCCGACTCTA -GGATGGTACTTCCGTGCCAACATGCATAGGTTCCGAGGCTCAAATTCAGGTCTCCATCCT -TCCACACCAAACACTTTCCTGGCTGAGTTACCTTCCTAACCCTGGAAGTGCACCTTTAAT -GAAGCACCCGCCTTAATCGGTGTTCCCTACTTTGTGGAAGCCGCCTGAGTTGGAGCTCTA -GTGCACGTGGTGGTCACATGCCATCTTGCGACCTTGCACTGTGGTCACATGCCGTCTTGC -GACCTTGCGCTGTGGTCACATGCCGTCTTGCGACCTTGCACGTCTCTGAACTGGGTTTGC -CGTGACTCCTTCCTCCAGTTCTTTCTCTACTCACATACTCAGCCTACAGTTACTGGGTAG -CAGGTGAGAGACTGACTTGCCTCAAGCACTGTACATTCCCTAGGCTTGAGCGTGGCGGAG -ACATCTGAGTGAAAGGTCAGCTGCAGCAATGGATGCTGATGACTTAGGCAGAGGGGTGGG -TAGAGCTAGCTACCTGGGAGAACTACCCAGACCGGGCTGGGAAGCCTGTGATTACAGGAA -TATCCCTGATGAGAGGACATAGCTCAGGGCAGGCTGCTGAGCATGCTCGGTTGTTTTCCT -CTGCCCTCCCCAGCCCCTGTAAGTTCAGGAAATCTTCAAACTGACCCGACCACTTCAGAA -TTCCTCCTGGGGGAGGAGAAGGGGAATGGGATACCAGAGCTTGAACCCTAGGACCAGTCA -TTCTGGAATGACTGGAATATGGGAGTTGAAGTCTTCACTCCTAGAACTTAGCATCTTCTT -TCTGGAGAAGGCATGGCTCCAGCAGGGAAATCCATAAAAGAATAGCAACCAGGACCTCAG -CTACAGAGAGGGAGGCTCTGCCCAGGCCATTGCATGCCTCAGAAAAGCTGGGTGGTCAGA -TCTTGTAGCAAAAACCTCAGACCAAGCTGCCTACTTCCTGCCAGTGACAGGCATGGCTGC -TGAGCAGCCTGCACGACACAAAGGGTTCATCCTTTAGCTGGCCGGGAAGCAAGCCGGAGA -TCTGCTTCCTGCCACCAATGTAGCAGCCTCAAACCAGATCCCTGTCCAAGTGGAGAGGTC -TTGCACCTCAATTCTCAGCAGCATGTAAGGAGCCTCCCCCAGTTTCCACATAAACCAGGT -CCGGAGGAGCTAGGGATTGACTCAGTTGGTAGAGTGCTCACTAGCACTGCGTAGCTGTGC -ACAGTGTAACCCCAGCCCTTGAAAAGAAAAGGTAAGAGGATCGGCAATCAAGCCCATGCT -GGGCTACAAGTTTCAAGACAATAAAATAAAATCATGTTCTGAGTGGTGGAACACACCTTT -AGCCCTCGCACTGCGGAGACAGACAGGTGGATCCCTGAGTTCAAGGCCAGCCTGATCTAT -AGAGTGAGTTCCGGGGCAAATGGGGCTATACAGAAAAATCCTGTCTTGACAAACCAATAC -ACAAACAAGTAAATAAAATCAGCTCAACCGGTTTAGGAAGTACCTGTCCTTGTCATCAAG -AAGGGCAGTTCTTGAAGCACCAGGGGTGTGAATATACAAACAAGATGCTGTTAAATAATG -GTCCTTAAAGGGCCCTCGTTCCCTTGCTGCCTTTCTTTTCAGTCCACACGGGTGATGGGG -TGGATCACCTTTAAGGTGAGCAGCTATTCACTGGTAACTGTTGTCATCATCTTCTGCCTC -CCATCTCAGCTTTCCCCAGGGTCAGGTGACCTCCACCAAGGGGGTGAGGTTGTTGAAATG -ATGCCTCGCCCTTGGACCAAGCACCTCAGTACCCGAGTACTGACATGCTCGCCTCGAAAA -CAAATAGAAAAGTACAACTTTTTCCACACAAACTAACTCTGTCCTCCAAAGTACTCAAAC -ACTACATGGAAATGAACACTTTAGAACCCCTTACGGCTTCCTCAGTACAGGGACCAAGTC -CGGAGGTTGACACTTAGTCACCCCCTATCTTTTCTCGGCCAAGGATTAGTTACTCTTCCC -ACTGCTGCAGAGGCAGCTTGAAGAAGGACGGCTTTACTTGGCTTCACAGCCGGCGCCTGC -CAGCCGGAGCAGACCTTAACTGGTTACATCATGTCTAACTCTCAGGAAGACCCAAGAGAC -GACACTGGTACTTCGCTCGGCTTCTCCTTCCCATTTTATTATCCTGGACTTCAGTCAGAG -GAATTGTGGCTCCCACGTTCAGGGTGGGTTAACTTGGTTGAACTCCCTTAGAAACAACTA -GCAGGCATGCCAAGAGCTGTGTCTCCTAGGTGACTCTAAATCCAACCTGAATCACAATAG -TGACTGATTCTACCTACTAAGGAAAGTCTTTTTAAGGGAGGAACTGGTGTGCCACATAGC -ACTGGGGCATAGTGCTCACACGGAGGAAGTCTAGTTAAAGTGCATGTTTCACAATGCAGG -CACTGACCCCATCCCCCTAGAGCCATGCTCAACGAGGATGGGGGGGGGTTGGTGTGAGAG -TGGGGGATGGTAATTATATCTGGAAGAGAAAGGAAAACACAAACACAGTGCCTCCTGAAA -GTATTCATCCTTGCTGAAGCTTCTAAACTCTTTCTGCAAGAAAAAGCTGACATGGAGAGG -AGAAAGTCATCTAGAGACAGCTCCTCAGGGGAAGAAGACAACAAGAAATCAAATCTAGTG -GAGGAGGGGAGCAAATGGTCTGTTTCTCTCCAGGCTCTGTTAAGGATTGGCTGGCCTCCT -AATGATTCTTAAGCTAAATGAAACTAAAAGGTTTTTGATGGGTTAAAAAGAGGCCATCCA -TTAAAAGGTCCATGTTCCGCGCTCTGGGCATCTGTCACTGGGTTAACCATGTTAGTTTGG -AGTCCCTGGTGTCTGACAGTGAAAGGGGAGGGGAGACCAGGCTGAGTAAACACATTGAGT -CCATTAGATCTGGCTGTGGAGAAAAAGTAGCCATTGTTCTAGTTGCTGGGTGTGCAAGCA -TCTCCAAGAGGAAATAGATGCTTGTGAATGCTGAATAAAGTATGGAGGACATGTGCCTCT -ATTCACTGCCTGTGGTCATAGTTTGTTAATTTGGAAGGGCCTAATTTGGTCCCCATGGTG -TCTAACCTCACTAAGTTCTATTATAGGAGAACATTTGATTTTTCAGATCAATATTCTGAG -ATTAAATGTCATAGCAGGACAATGGTCAAGATGATCCCTGGTCACATTGCGATGGGATTG -GGGTTGTGGCTTGGTAGGGTGCTTGCCTAGTATGCATTGTAACATCACAAATCGATGCAA -TTTGGGGTGATTCATGTGATGGAGATGATATAAAGAGAGTTATATATACATCAGCAGGTG -ACAGAATCCGCTAGAAATGACTGGGACAAACAACTCAAAGAGAATATCTTGAACTCTGCC -CAAATAGAATGAAGAGCCTTGGGCTAGGCTCATGCTTACCATGTGAAAATTTCAGTTGAG -AAGATAAGATTTGGGGGATGGTAAAGGCACTTGTCACCCAGTCTGATAGCCTGAGTTCTA -TCTCTGGAACCCACAGAGTAGAAGAAGAGAAACAACGCCTACACTTTGTCCTCTGACCCA -CCCCCCGCCCCCCCTGCCCCAGACAGCCTTTCTCTGTCTCTGTCTCTGTCTCTCACACAC -TAAATAAATAAATAAATAAATAAATGTAAAACATGTAAGGAAAATATTTTAATACCCTTG -GTAACATATTCATCATCTTTCAAAAAAATTGTGCAAACTTGAACTTTAGCTGGTACATGA -GAAAACTAGAAGCAGCATTTTCATGTTTTACATTAGGAAGGAGAGTAGTGTGTACTGAGT -AACAAGAAACAGCCATCAGAATAGTGAGCAGTGGCTGAACGCTGACTAGACACTCTGTAT -CTACTGATGCATTAGTTCAGCAGCATTATAGGAAAGTATTGTTATTCATAGTATTAGTTC -TAAAATGAATAAAGACACAAAGTTTCTAAAGATACATAGCCATCAAATACTTGATAGATA -CTATGCCTTTGAATCCTGTGCTCTTAATGTCTATTATTTTGTTTTATTTTTGTTGTTGTT -ATTTGCTTATTGTTGTTGTTGTAATGAATCCAAGAGAATGGTATTGAGTTGTTTTGAATT -TGCAATGCCAGCTCTGACCTATATATGCACAGAATATATGACTATCTCATTTTAGAGATT -CGAATTTAAAAGGCTTTGCACGTTCAGGGCCAGAAGGGAGAACCTTTGACTGCCAGGCCA -AGGTTATCTTGTTGTTGTCTTTGTGTTGGCTAGGTTTTTGTCAACGTGGACATAAGCTAG -ACTCATCTGTCAATAGGGAACTTCAGCAAAGTAAATGCCTCTGTAAGACGAGCCTGCAAG -GTAGCCTGCCTGTGAGGCGTTTCCTTCATCAGTGATGGATGGTGAAGAGCCAGGCTCATT -ATGGGCAGTGCTATCCCTGGGAAAGTGATCCTGTTTGTGGGGAGGCAGTGGGGAGCTAGT -AGGCAGCATTCTTCCATGGCTCCTACTTCAGTCCCTGCTGCAAGATTCCTGCTTTGAGTT -CCTACCCTGAATTCCTTTGATGATGGAGTGACCTGAGAGTTGGCAATGGAAGCTGGCCTT -CATTGTCCACGGCGATTAGTTAGTTCCAGAGCCTTGGGTTAGTAAACCCCTTACATAAAA -TAATGCAGTATTTGCCTATGACCCATTATGATTGTCTCTATACTTTCACTTCTTTCAGTT -CTAGAAGCAGGGTTTCACTGTTTAACTGAGCCTGGCCTGGGACTCTCTACACTGTGCATC -CTAATCTGGATTCAAACTGCCAACAATCTTCTGCCTCAGCCCTTTGAGTACTAGGATTAT -AGATGGAAGCCAACATGTTCAGGTTCCCAAATACTTTAACTCATGTCTATCAGGTTTGTA -GTGCTTAATTCAGTAGAAATGCTATGGAAGTAGTTATGGTATGATATCCATTTGGGAATA -GTGACAAGATTTAAAATAACAAAAACAAAAAACAAAAAAACAGTGTTCAGTCCATATAAT -TTTTTTCAAATATTTTCAACCCCTGGGCGGAAGGACGAGCAGACGCATACACTGTGGGGT -GAAGGGATAGCTGTAGAAATACATGCTGGGGGCTGGTGAGATGGCTCAGTGGTTAAGAGC -ATCAACTGCTCTTCCAAAGGTCCCGAGTTCAGATCCCAGCAACCACATGTGGCTCACAAC -CATCTGTAACAAAAATCTGATGCCCTCTTCTGGAGTGTCTGAAGACAGCTACAGTGTACA -CACATATAATAAATAAATAAGTCTTAAAAAAAATACACGCTGGGTGTCGTGTTCTTCCTC -TTGCCCAGGAGCATAGCCAGTACCAAGCAGACATCCACAAATGCCAGTGGATAAAAGAGC -TTAGATTAGATGGAGATCTGTGGTCGACCACAATACCTCTGCCTCTCTTTTCTTTATAAA -TAGAGTAAACCATATTGGACGCCTACAAAAGTATTTGTGTCCATATTTAAAATGGACACA -AAGTCCCAACTCTTCTTCCTCATTCGGATGCCTGCTTCTGTCTTCTCCCATACATTCCCG -GGATGCACGAGACCAAGTCCCCTGCATGCACGACATTGGGAATTTTCTGTGGCACCTCTA -TTTGATGCCTCATTTTTTTAATGTCCTGATAGAAAGATAAACGCAGGGAGTCATGTGTGA -TGGTGTCTCAGGAAAGAGCAGAAGTGAAATTAGGAAGTGGGGTTTGTTTTTGTTTTTTAT -TTTGTTGTTTTGTTTTTGTCTTTCTGTCTTGTTCTGTGCTTGGGGACCATTACTATATGT -GTCCTCCTCTTTGAGAACTTGGGCGTGTTTGGAATGTACGCAACATCATGTGCCATCAGA -TGGCCAAAGCTAGTCTCTCTAGGATCTGAAGCATCATTGTTCTTGCTCTTCACTGGGGCT -TTGTGGCACAATAGAAAAAGACCAGGACAAGAAGTCACAAGCCAGGTCCCAACATCAATC -ACATACTTAACCTCTGGCGGCTCTGAGTCTCTGCCCACCAGAGCAACTTCATCTGGGAAA -GGAGGACGCGATCCAGATGGCTGATTGGATTCTGTATAATGGTCCCTCTGGATGAAGCAG -GAAGTTACTCACAGGGAGGTCATTTAGGGGCTCTATGACTCAGCCTCGGGGACAGGAGGA -AGACAAGGCTCCCTAAAGTCCTGGTGGAGAATCAGAGCCATTAGGCTGGGCTTCCTCTCA -AGTCGTTATTTCTACACCATCCTGACAGCCTGCCGCCTACTCCACATGCCAGCCCACAAT -GCTTCACAAGTGCTGGCTGGAGAGGAAGTCCAGTGGAGCCGAGGCCTCGTCCTCAGCCAT -GCACAGGATGTGTGAATCTAGTGGACTAATTGGAGCCAGGGTCTGGGAGGCCCCTGCTCA -TTAAGGATTTATAGAGCACCTTGTCATATTCAGGGCCCAAAGACAATAGTTATTAGCCAC -TTTTGTTTGCTCTCCATGGATAAATGTTTCCCTTCTTGGTTTTATACATGAGGGCACTTG -GGACCAGAATGAGACAGTAGAGGACCTGTGACCCTAGGAAGCCTAGGTCAAAGGCTGAGA -GCCCTTATCTGGGACCATTGGGGTTCCAATGATGGTAGCAAACACTGGTTTAGTAAAACC -CCTTCCTGATGGTTCCTCTAAGCCATCTTTAGAAACCTCTTAACTCGTACAATTACCACA -ATCCTTATTATCAGAGACAGGGACTTGATAGTATCTGAGGCTGATCCTCTTGCCTCAGCC -TTCTGAGTGATGGGCTCACAAGCAAGAGCCACCATGCTAGGTTAACGCTTTTATTTCCTA -CGCAAGCTCCAGTCATAACTAAGGCTATTGTTATATCCCCACGTCCATTCATAACTAAGA -CTATTGTCGTCTCTTAGTCTCTGACTGAGGCTGCTGAGTGTTGAGGCAGGTGCTCTGTAG -AGCCTGGATGAAGGTAGATCTACAAGAAAGGAGGACACATGTATTATTCGTATTATTATT -ATATTTATAGTGTGAAAGCAAAGCAGAGTGATCATGTCTGGGAGAACAAGCCTGGCTGGA -AGCCCCTTTCTCACAGCCGCCGCCTGGTTGCTCCTTTGTGAGAAAGCACTCCACTTGTAA -AGTTAACCACGCATCAGTGAGTGAGAGCTGTTCTCGCTAATTGGCGGGGTCCCGGGAACG -CAGCATAATTAGCAGCTGGAGTAATGGACCAGGTGCCTTGGACTTCTATTTCTGGTTCCT -TCGGAAACCAGTTGTGTGGCCCGAGGCAGTTTCCCCTCACTTCTTGTGTGCCTTGTTTCT -TTTCCTTCACCCTCAAGAAAATTTGCAGTTTTTCTTCACAAAGGGCAGGGAGGGGGCTGC -TCAGTGAGCAAGGAAACAAAAGTGTCTGTGGGGATTTGTGGAGATGCATAGCCAAAATGC -CCTGATTTAACAGGTATTGATCAGTAGAAACTCTGATTATTGATAGGACCACATAGTTGA -GTTTATAATTAGATTGTTGGGCATAGAAGTAGCTGAAGTCTTTAGGGAGCTAGCCCAGTC -ATTGCCACGACTGTCTGGTGTGTCTTTATGACACATCCCAAATCATAGTGCCAGGGATGG -GTTGTCGTCTCTGCAAACCAGGGCATGGGGGCTCCTCCTGAGCAGCCCCCAGGGATGGTG -CAGTACCAGCAGAGTGAGAGCTCATCCCCCGATATTTACAGGAAAACAGGAAACTGGACA -TCTCCCCTTTGCCTCTCTCCATATTGTCGGTTTTTATTGGTCTGTTTGGTTGCTTTTGTT -TTGTTTTGTTTTGGATTTTTGGTTTTGGTTGGTTGGTTCGTTTTGCAATGCCAGCCTTAA -AACTGAGTGTCCAGCAGCCAGGGGCTTTAACGTCATATGAACAAAAATGCCCCAGACCCC -CATGAAGAGCAGAGTGCCTTTAGCTTAAATGACATCCAGCCTTTCCTGCCAGCAGCAGCT -GTCTCTGCCCTCTCCACCCCTTCAGCCTTCTAGTTCCTGCTTCCCCCAACCTCGAGCAGC -TGGATGGGTCCCTAGCTCCACCCCTCTCCTAAGTGAGAAAAAAAAAAAAATCAGTAGCCA -GTGTTGTTGCCTGCCTGCCTATCCTCATCCAGTTCTGCAGGACACTTCCGATGTCCCCAA -GAAGATTAGAAGGTTTTCTAATCTAGAAAAACTGTCTACTCCCAGCTTTCCTTCTCAGTA -TTTACTTTGCAAAATAAAAACCAAAATAAAGTTGTGCTAAAACAGCTATCAGGGACTCTA -TTGCTTTGTCCCAGCTACGAAATTTTCTACAGAAAATGCATTACCCTGTGGACACACCCT -GAGAGCCATGACTCCAGTGTTCACCCTTCAGAGCAGCACTGAAGTGGAAGCCCCACCCCT -TTCCCTGGACAGCCACCCTGGCTAAAGATGAGGGGCTGCAGCACGCCCAGATGGTTCTAT -TTGGGCCTTTGGCAGACACACGGATCTCCACACTACACAGCAGCAGGGACCACTTAGAGG -AAAGGCATGGTTTGTGGTTTGGATTTTTTCAAGGAGCTGGGGAAGGAGGAGTTGCCAGGA -AACCAACCCTCAGAGGGTTGTGCTCCAGGGTTCTTTATCGGGCCTGGAGGCACTCCTGAA -AAAAATACACAAGTGGGGCTTTCTCCTGAGTGTTTGTGTCAGGTGTAACTTCCTTGCCTC -CCAGGGAGGGGTCTACTTTCTCTGATCTGTACATCAGATACAGATGGGGTCCTTAACTCC -CAACCCCTACTCCATGCTACCAAGACCAGGACCAGATATATCACTTGTAGGGCCCATGCC -AAATAGATCAAAACACATTGGAAATTTCAAGATGGCAGCAGCAAGCGAATGACCCTCTTG -AGCAAGGGGCACTTGAGTCACACATCCATAAAGCCAGTCCTGTACAGGGTCCACGTTGCT -TTGTTAGAGTTGGTACAGGGTAGGGTCTAAGAAGGACATATCTTTCTTTGGGGAGAAGTG -GTAAATAATCCTTTATACTTGCTGTAAGATATCTAGCACACACATAATCTAATTTAATTC -TTTAAGCTCCAAGTTAAGACGTGGGAGATTTTAGAGAAGAACTCTGGTGGTTGTGCAGTC -ACCCTCTCTCTTTTGCCAGGATCTAGAAGCTCTAGAGATCCATGACAGTGAGATCCATGT -CTGTTGATTACTTATTTCTATTCCCTTGCCCAGCCTGAGCCCAGGACCTGCTGTGGTTAA -GATCCATCTAGAGCCGAATTACTACAACTTACTTAGCTAGTGACGTGGAAGGAAGGGAGC -CTGGATTTAAACAGAAGCTTCTGACCGTAAAAACTCTGTGTCTTGCCATAGCATGCTACG -GTATGGCAAGTTATGCACGAAGCCAAGGTCATAGAGTCCAGTGGTTCTGCTGCCTGTATG -GCTGTGGTGAAGTCTAGTTGCGGTATCTATACCCAAGACGAAGGTAGCAGACTCAAAGTA -TCTACACTCAGGGATTCATGGTGGCAGAGCACCCACTGGCTGAGACATAGTTCTGTGTGT -TTAAGTGACCAAAAAATCCTTCTCAGACAGGATGGACCAGGAGCCATCTGAGCCAGCACA -AGATTTTAGAGCATTTGCTTTCTTTCCAATGTCCCTCCACCCACTTGCGACTGATCTCCA -GAGAGACAGGAAAGTCTCTAGTCTCTGGCTTCAGAGTAGAAGGCAGTGTGGATGAAGAGG -TAGCTCCTGAGTCAGAGCCACTCATCACCCCTTGCCCTTCCCATTACCCATGCAGACGGG -ATCATTTAGAATTCCATAGAGGAGAGTGTGAACGTGAAAGAATGCAGCCTCTCTCGAAAC -CAGTTTTAGTTGCTGCTCAGTTTTACTTGGGTGGTAAACATCCTGGGCCTGGAGAAAACG -GGGCTCACGGAATACTGGGAAATAATGGTCTTTGCGTGGGAAAGGTGGGTGCTGGAATAG -AGCTGGGACCTCAGTCTGGAGCAAAACCTAAAAAGCTGTGCTAAGCCTCCACATAGTAGA -CAGAGGGGGTTACAAGCAAAATCAGCCATTCTCACAGGAAAAACAAGAACCCTGCTTTAC -TCTGGAGCAAAGCAAACTCACATGCTAAGCATATAAAAGGAAATGGAAGCCGCGTGAATA -AAATAAATGCAAACTCCGGTACACAGAGCTTTAGCCCCTGGTGACGGTCCCCAGACCGCT -AAGTAACTTTCACTTTCATCCAGAAAAAGCCACCCGCTTCCTTGCTCCTAGGAAGCGGCT -CTAATTGCCTCCCGACTCCTCAAGATCAGCTTCTTTGACTCCTGGGGTTCCCTTGTCCTG -ACTCTGTGTCCCCACAGGACAGAACTCTTGCCCCCACCCACTCCGCTCCGCCCACCACGC -CTTTGTGCTGAGAAAGGAAAAAAAAAAGAATTACAAACACGCACTGTGATCATGACTCGC -CTGCCCCCAACTATGGTCGCACAGCCTCCGCCCTCCAGCGAGTGAGGATGTCTGAGGCTC -TTACACATTAACGGCAGGAAGTGGAGTACCGAAGGGAGGCTGGGAATTTGAACGCCTTCC -CATTTCAGCACTCGAGGGGAGGAAGCGCTGCTCAGCCCTCCGCGTGCACAGATGGCTACC -GCTCCCTCCTGAGCACTGTGTTCCCGGCTGCGATCCTCCTCCTCTCCCTCCTCTCAGCTC -CCCGCCCCCACCTCCTCTCCCTCTCCTTGGAGGGAAAAGTCTGCAGAGCTGAGAACTGTC -TTGGAGAATTCAACAAAGGCTCGAGCCAAAGGGGAGCAAACTTTAAAGAGAACTTGTTTT -GTGTCTGTTAAGGAACCTGCTGAAAAAATCCACACCTATTGGTGTGTGTGTTTCGAGCAC -TAGTAGTAGGCGGGCTACCGGGAGGAAGCACGGACAACTGTACGGTCTCTGCCTTGATAA -GGAAACTCTCAGCTGTTGAAAGGTTAATCAGAGAAGAAGGGACAGCGTGACCAGGGAACT -TACTACTCCTGAATTTAAACTACGTTGTTTTCCATCCAGATATTTCAATGGAGACAGTTG -GAGAATCTGTATTTCAGGGAAAAGAAGTTTTCCGTGGAAGTTCATGACCCTCGCAGGTAA -GCACAAGGAGCCCTTTTCTTTGGGGAATGCATGGCATGCCATTTGTACATTGATTTTGTG -TTGTGATGGTTTATGTCCATGACCAGGACAGAGTTCACATCAGACTGTAAAACTTTGTGG -TGATAAATGCAAAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTTTAGCAATTCTCACCTGTCTCTCTCTCTCTCTGTCTTTCTCTCTCTGTCTCTCTC -TGTGTCTCTCTCTGTCTCTCTGTCTCTCTCTGTCTCTGTCTCTCTCTCTGTCTCTGTCTG -TCTCTGTCTGTCTGTCTGTCTGTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGAT -GCTGGAGGAATAATTGTGGCACTTTGGAGCCACATTTGAGTCACATGGGGACATTTCCTC -TTAACAGACAGGAGACCAAAGGCTTCCTTGCCGGAGCTGCTAAGCCTACTTCAGGCAGGA -CGGTAGAGACTGAAAGGCATCTGTCAACCAAAGTGGTTAGGCTCATTTATTCTGGTTCTG -GGTGCTTATGGTTTTCTTTTTAATGTTAGTTTTATGGGTGGGTATGAAATAAATGCAGTT -CTTTTTCCTTCTTCCTATATTGCACCAGTCATTGGACTCGAGAACACCAGTCTTAAAAAC -CTAAAAACCTGTTCCAAGTTGGATGCTGAACAATAAATAGGGTTCTAGGTTGGGCTGCAG -AGAGCCCTGCAGGGAAGGAGCCTGGGCACCACCAACTTTAAGCTTTTCCTCTTTGTGTGC -TGGCAATTCTATAGTCGAAGGCAGCCCACTGCCAGCAACAGGGTTCCCTAAGAATAAATT -GCTGTGTGCAGGTCCAGATGCAGACTGACAAGAAAGTAGGCCCCAGACGATACTAAATAG -ATTATGTGCACTTGAGAAGCCAGAATGGGTTCAGGTCCTGGTGACCCCCAGCCCTGAGCT -TAGGAGGAAGTGCTAGCAGCGACCCTACCTTGCTTCTGAACAGACAGACAAGCAGCGGTG -CCCTCCAGGCAGCTGGGGACTTGGGATGAGACATTGCCTACAAGGAGAGGGCTGAGGTTT -GTGCAGAAGCCCTCGTGCCTGCTGCTGCTGCTGCTGCTGCTGATAACCCAGCTGGGTTGT -GTACCTCCTTGTAATCTACACAGAACAGCCTCCTACTGTAGGCGAGAGTTTATCCCTGCC -CCACAGTTACCATGAGACTAGCAACTAGAGAACAGAACGTTCTAGAAGCCAAGCCTCTGC -AGTCAGGTGCAGAGGATAATGTTAAGCAGAAGGATAGCTCATTCAGTGGTTCTCAGGACC -ATGGGATGCATTTCATGGTCTAAAGACCTCCTCCGCAGAACACAATCCGTATGCACAGGC -CACGGAGGGGCAAGCGGATGCCAAAAATAATAATCCAGCTGAGGAGAAACTCGCTGCTAT -TTTTCCAGGTGAACTTATGTCAGAGTAACATGGACATTCATGGACAGATGAGAGGGAAAG -AAGTCCAAGTGTAAGAAGGGTAAATCGAATTCTACACCATGATCATATACAGAGAAGGGG -ATGCCTGGCAGAGCAAACATTAAAAAAAGAAGAAAAAGGACCACCTGTGGGCCTGAGTGC -AGGGAATAGACAGAGGGAAAGAATTTACCCCAGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGGTATGTGTGGTATGTGTGTAGTGTGTATCTGTATGTGTGTGTAGTGTGTGTGTGT -ATAGTGTGTCTTTGTGTCTGTGTCTATGTTATATACACACACGTGTGTTCCTTCTGTGTC -TATGATCTCATCAGTGATATAATTACTAAATTCTTTTCCCTTTGCCAAGGTCTAGGAATA -TAGGAAAGACACCTAACATCATACCTTAGCATAGAGTGGGCTTTTGGCTTATTTAGCCAA -AGGGATCTATCTCATACATGTTTGGAGAATTTGCATTTTCTTCTATGGTAGATATGGAAG -GCTGAATCAGTGTTCTCTTCCATCAGGAACTGTTAGCAGAGTTGGGGACACCAGCGAAAG -AAATCATTGATGGAGTTTGCCAAGTGTAGGGACTGGTTTGAAACTTGCACATATGTGCTC -CCCAGATAGTTCCTTACTATGACCCAGGAAATAAATCAAGGCACAGACATGAATTGTGGG -TAGCTAGTATACGGTACAGGCTAGATTTGAACCCTAGAAGTCTGAGGCTAGAGCCCATGA -ACAGTGTACTGAGTGTCAAGTGATACAGACCAAAGTGCTGAATAATGTGGGCACCAAAGG -CCTCCCTGGTCATGTGGCCTTCCTGAGGAGGAGAGATCTGAGCTGGAACCCATGGGGTTA -CTAGGATCAAAGCCGGGGTGGGGGGTGGGGGTAGGCCCTCAGGCGATATGGACAACTGAA -GAAATGAGTGTTTTATGTGGACAGAAAAGCCCAAAGATGGCAGCCTGGGCTCAGAGTATG -ACCATTTACCTTGAGGAAAGGCAGCCCTGAATCCACCATGACAGGGACATCACCTGGGGC -CAAAATAACTTTCTGAGTGGAATGGGGCAGATCTAACCAGCACCTCTCCCTGTTGTGCCT -GCCCAGTAGAACACAGGTTCTGTGGTGGACTTTAGCCCCTCCCCATTGTCTCAGTTCTCA -ACTACCTTTGTCTCTGTCTTCCCCTGGGTTCAGCAAACACTGCTCCATTGCTGAGGTTTA -GGTAAAGCAGACGTTGAGGTGGGAAGGGCTGACAGGAGAGATGAGCAGAGGAGATAAGGT -CCTAATGGAGCAGGTGAAAAGCTGAGTATGTGATGTAGATCCCCGTGACACTGGCTTCCC -AGACCCCGTGAACCACGTAAGCCTTCCTTACTCTGTTACCTGGAGAGTTGTACACGGGAT -TTTACAGCTCAAGTTCATTTCAAGTTACTTTTCTACATACTTGAGCTTTCCTCGGGGTGG -GCGGTGGGGGTTCATTTACTCCCAGCCATACTGAGTTCAGATGGCAGCTTCTTGACTCCC -CAAAGATCTATGGGGGAAGCACTCCCCCTCCCTCTCTCCCTCTCCCTGTCCCCTCCCCCT -CTCTCTCTTCCCCCCCTTTTCAGTTTCTTTCCACAGAGCTGTTTTACTCATTGGTATTTT -TTTCTCCCTTAACTTTGTTTTAACCAGACTGGGAGTTGGAGAGTGACCCAACCTGCCTAG -TATCCGGTTTCTAATCACCAGATTTGAATTTCCCCTTAAATGTGGGTATGAAGAAGCCCC -ACTGTTTAATCTCTAGCTTACAGAATAGTACAGTAAAACCAGCATGAAATTTCAAAGGAA -ATTGAGGGGTGGAGAAAATGCTGTTATTCATAAGTCCCAATGAGTCTACAGTTCTTCCAA -ATTAGATATTTTCATCTCAAAATCATTGATATTTCTTCTGACACATGGATCAAGAGCCCC -ACTTACACCCCAACCAGCCAGCTCTTCCCGTTTTTTGTTGTTGTTGTTTTTGTTTTTGTT -TTTTTTTTTTTTTTTTTTGGTTTTTGGTATCCACAATGGTTTGTGAGTGGGAGCCACAGC -ACACATGTGGGGGTCAGAGGTCCTCATCTTCCACCTTGTGTGAGACAGGGTCTTGTGTTT -TTTGCTATTCACACAGACCAGGCTAGGTGGCACAAAAGCTTTCAGGGATTACTGTCCGGT -CCCTGCTTCCTGTCTCATCGTAAGCACACTGGGATCACAGATGTATACAGAGTCCAACTT -AATGAGTTCTCTGGAGAGCCAAGTTCAAGTCCACATACTTTGTAGGTTAAGTGCTTTGTG -CACTGAGCCATCTTCTCAGTCTCACTTTACTCACTCACTCTCTCTCTCTCTCTCTTTTCT -CTCTCTCTCTCACTTTCTCTTCTCTCTCCTCTCTCTCTCCTCCCTCCCCCACCACAAACA -CTTTAATTTATTCTAAGATTTTAAAATATTTAAAAATATCTAATTACATTTATTTGTGTA -TATGTGCATATGCACTGCCTTTGTCAGCATGGGTCTATGCACGTGTGTGTGTGTACATGT -GTTCATATGCATATATGTCTATGTAGCAGAAGTCAGAAGACAACTTGCAGGAGTCATTTC -TCTCCTTATATCCCGTGGTCCCAAAGGATCAAACTCAGGTTGTCAGGTCTGGCAGCAAGT -CATCTCTCTGACCAACTGTCAGACTCTATCAGTGCATCCTATAGAACGTATATCAGACTC -TATCAGTGTATCCTGTAGAACGTATGTCAGACTCGATCAGTGCATCCTATAGAACGTATA -TCAGACTCTATCAGTGCATCCTATAGAACGTATATCAGACTCTATCAGTGTATCCTGTAG -AACGTATGTCAGACTCGATCAGTGCATCCTGTAGAATGTATTTCACAGGTACTGGGCAAC -GCTGGTGCACACCTTTAATCCCAGCACTTGCAAGGCAGAGGCAGGCTGGTCTACAGAGTG -AATTTCAGGACAGCCAAGGAGAGATACACAGAGAACCCCTGTTTCAAAAGAACAAAATGA -AAACATAACAACAATAAAAAGAGTATACTTCAGTGAGGCTGTGGCCCTAGAACCCTTTTA -TCCCCCACCAAATACCATGCATGTTTTGAGACTGATGCATCCTGTTTCTATTTTTTAACT -CCACGTACCTTTCTCTACTCCATATATATTCCAATTAGAATTATACGTGTATACAGTTTA -GGGGAGTGGCTGGCTCCTCTTTCTCTGCCTTCCCTCTCCTGATTCTTAAGTACCTCTATG -TTCTGGGATGAAGCAGTAGTGAGTTAATCTGCTCTAAATTCTTTGGCGGGTGCGCACGGT -CCTCGCTACCCACCCTCATGTTTTGGATTTACGAATGAAAGACATATATATGTAGCCTTT -TATTTTAATATGTCTTAAACAGCACAATGGCTGGGCACTTCCAAACCTTCCCGAGGCTAA -CACACTCTGATATCCTGAGTTATTACTTACTAAAACCTATTTGCAGCCCTTGTGGGCCAT -GACTTCCAACCCTTACATCTTGGCAGTGTCTCTGTGTCGCTCTCTGTTCTTCACTCCTCA -GGCCGGAACCTTCTCCTGGAGTGGCCCAGCCATTGAGTTGCTTAGGGCGTATTAAATAAA -AATAAGGTCGGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTTTCATTCT -AAATCCAAAACATTGGAGTGGGTAGCAAAGAGCACACACACACACACACACACACACACA -CACACACACACACACACACACACCAGGGAGTTTAGAGCAGATTACTACTACCACTTCACT -GGGAATGTATCTGTACTGGATAAGCAGACCTTTCAGGGAACATCTGTCTACTTAGAGTGA -TGCAGGAAGTCTCCCCATGTAGGAAATGCTCTGGACTGTGGAGAGGAGGAAAGAATTCAC -CCATCTTCCCCACAGGCAGCATCGCCTGGTTAATGAAGAGCATTAAGAGCACTGTCAAAC -TTTTTTTCCTGACTCTGAAATCTGTCTTGGCTCCTTGCCAAGAATTGAAGATCAAAAAGG -ACCATCAGGTGACCTAGAGTGACCCATCTTGCCCAGGGGCTAAAGCATGAGGAGTCAGCT -TCTAGACACAGCATGGCCACGTGAACCCTTCAGTGTGTATGTACCTGTGTCCTTGTGTTT -CAGGGTGAACTCCCCTGTCCCCTTCTCGTAATAGGCTCTCACTTAAAGTTGTTTATTGAA -TGGTGTCTCCCCACCACCACAGGGACTGAATGAAGCTTGTACTCCTTGCTTTTGCAGGGC -TTCAGTGACCAGGAGGACTTTTGGGCACAGTGGCATTGCCGTGCACACCTGGTATGCGTG -TCCGGCATTGATCAAGTCCATTTGGGCGATGGCTATTAGCCAGCATCAGTTCTATCTGGA -CAGAAAGCAGAGTAAGGTAAGCCACCAGACCTTCTACCAGGCGGCTAACTGGGCCTCAAG -GCAGCAGTGTAGGGATGGAATTAGATGGGTAGAGGAGGAGGGAGGGGCTGTGTCCTTGGC -CTGAGACCTATCTGGGTAAGGCCTTGCCTCTTGGGGCTGCAGGTAGGAAGAACATCAGAA -AATCTTTAAGAGGCCATGCTGGGTGCTACCTAGCAGGGTACATACAACTCAGGGTACAAC -CCAGCCACCACCAGAGGTGCTTAAGCCTCAGGTACAGACCCAGGGAATTCTGAACATACT -TTCGGGGCCTCTGGAGACTCTCTTAATAAGTTCTCACACCCTTACCTATATTTAAACAGT -GGTATATTGTTTTCTTTGGGGTGAGAGTGCAGATAACCATCCCCACCACACCGACAGGAA -TAACCGCTCAGGGAAATTGCTGTGAAAAGCCCTCCAGCCTTTCCCACCTGCCAACTCTGT -TTTTAAAATGTAAAGCTGGAAAAGTGAAAAGGAAAACAAAACAGAAGCAACACCAGCTCT -GACTCCCTCTGGTAGACCTGGAGCCAGGGGCCTTGGGAGCCTGCCATCTCTGCACCCAGG -AGGTTCATCCACCCCCAGCCTGAAGGGCCAGCTGTGCTCTCTGGTGGGTGGGAGAACCAC -ACACTTTTGGTTCACATAGGGCTTACAACAACACACCAGCCCTCTTTCTCCACCTGGCTT -CCCTTCCTTCTTTTCCAGGGACCCCACAGGCCACTCCCACTCAGGGGATCTCCGAAGGGG -CCCTGATGTGGAGAAGGCTGTAAGCCTGCAGTAGGATTCTACAGGCTTCAGGTCATGGGA -ACACCGGGCAAGATCAGCCTTGGCCCCTCTGGTGGCTCCCAGCAGCCATAGAAGTTGCCT -CCCCCTGTTCCCAGGGGCAGGTGGCAGTTAATGCATCAGGGTGATTGGACTGGTGGTACC -CTCTGGGCTCTTGTTCCTTTGCTGTGGGGTTTCTCTTTCCTATGGAGAGAAAGCAGGAAT -TGAAAGTAACATAACTTGCAACTAGTAAAAGGAAACTGGCAGAAATGCCCCCCCCCCCCC -GCCCGGCCCAGTTCACTTCCAAATCATGGCCTGTCCCCATCACAGCCACCATCTGCTTTG -TAAAGAATTTATTGGGTTTTTTTTAGTCTTTCTGACCCCTTTATTTAGTCCCTTTTGGGG -TGACCAAGTCTGAAGGTGTGTGTGGTGTTCTTGTGGCTGGAAATCATGAGTGTATCCTAC -ACTCGTCTAGTGGCGACGGGCCTTAGCACAAGCCTGTGAAGCTTGGTTAGGTCAAAAGAA -ACAGGGCCACGGGGGTTTGACTCATGGTAGATGTTGAGACAGTGGGTGGGGGTTGGTGCC -TTGCTCTCTGGTAGATAGCATTAGAGGTCAACACCCACAAACATGGGTGGGTTATAACGG -TTGGAAGATGGAATGTTTCTCCTGAATTCCCAGTGTCCGTGACTCTTAAGGGTAGAATCC -TACCCCACCCTCAAATTCTAATGCCATAGTTTGCAATGGAGACAGGAAGTAGCCTATGTC -ACCCACAGGATAGTGTAGTGTCAGCGGCTGGCTTGGTCCTCTTCCCCAGGCTGGTGGTTT -TTGTTTTGGGGTTTTTTTGGTTGTTTTTTGTGTTTGTTTTCAGTTTCCTGAGTGTCTCAA -GTAGTCTATTCTTGGGGTTCTTTACACACACACACAAATGCCTATGAGAAGTCTTTAGTA -GACTTCCAGTTAGCCACAATGGATACAGTAAGCGAAGCCCAGGAAGAAATGATCACCAAT -CCTTTTTTAACAGGAAGCATTATTAAGAGACAAACCAAGGGCTGGAGAGATAGCTCAGTG -GTTAAGAACACTGGCAGCTCTTCCAGATCAGGGTTCAGTTCCCAGCACCTACATAGCACT -TCATAACTCCCTCTGACTCCAGTTCCAGGGCGTCTGACAATCTCACACAGATGTATATGC -AGGAAATAGAAGAATGCACATAAAATAAAAATAAATTATGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGAGAGAGAGAGAGAGAAAGAGAGAGAGAGAGCAAGAGAGAGACCCAACTATAG -GAGGTGGCCCAAACCTGTAATTCTAGCTCTTGAGAGGCAAAGACAGGGAGACTGCTTCTT -CAGGGCAAGCCTAATCTATATAGAAAGTTCTAGACTAGCTAAGGTTACTTACTTAGTGAG -ACTGCCTAAAAAAAAAAAAAGACCAAAGGCCAAAAGCTTGAGGAAGCTCTCAGCTGTCCT -TTTCTGTTTACTCTGAAGGACAAGTAGCCGAAGTCCCAGAGGAATAGAATTTTACCAAGG -AATCTTTACATGGCCACAAGAGCCTTAGCTATGTATCAGGCAAGAAACATTTGTTTTCTT -GTGGTTTTAGGAACCTAAGATGTTATTGCTAAGCAAGTTCTCTACCACTGAGCTTTGTTT -TTAGCCCTTTGTGTCATTTAGGAGTCAATTCTTTAGCCTTACAGACAGGTGAGGACCAAG -CCCCTCCGTTTGGACATCAGATGACTATTTTCTAGCTCCGTGACCTGGGTAGGTGTCTTA -GGACACGGTTTTGCTTTCTCTAATTAGAGAACAGAAAAGGAACTTCCTGACCCAGATTAG -TAGTCAGTGAAGTGACATGATGTTTATGAAATTTCTTTAGGAAATAGTTTTACTTTAAGA -AAATTGTGTTTTATTAACATCACGATTAAGCTAACCCATTCCCTTGTCTAATGCTGCATG -GAGTTTAAACTTTCTGAGAAGCCCCACATTAAATCAGAGATGGCGAAACACTCGGTAGGA -ATTACATTGTGACATGGTTCATTTCTGAGATGTCATGTGGCCCATCTTTGGTGGGCACCA -TGGACTGTGCGAGTGAGTGTCAGCAGGTCTGGGATGGGAAGCTTCAGATATTTCTGGACA -GCCAGTGTGGGCTGGCATCCTGGCAAGGCTTGGCATTCTACTGTATGGGGCCATGCCAAC -CATTCCTTTCTCTGAAGAGCTCCCAGCATAGTTCAGGCCTCCCAAGTGATGTTTATCAAA -CCCAGAGAAACAAGTACTGTCTAGTGGTTTGAGTCAGCGTGAGCAGTAGCCAAGACAGCT -CACGGGTCTCCTCCCTGACATCAGCTTACTCTTCTTCAGAGTCAGTATGCAAATCACTTT -GAAAGCCTCCCCTCTCTCCCTCTGCTCTCTCTGCATTTCTTCCTTTCCCTTCCCTTCTTC -TTCCTCTTCTTCCTTTGGCTCCCCAGACATGTACAAGAAGGGAACATTCTACTGTCAAAG -GCAGAGTGGAGGGAAGCTGGCTCTGTAGACACTAATTATAATTGATCACGTATATCTGCT -GATGTTAAAGATCAGAGATGCTGTCAAAAGGATCCCGTGACCTTTGCATCCTGGAACCAA -AGAGTGTCTTATAGACTTTAGGGGAAAGTCTTTGAAAGCTCACATTGTTCAGAGGAACTG -ATGGATGCTTTTCCTCTGACCTCAGAGCGGTGCGCTCTGCGGTTAATGTGCAGACATCTT -TCCTCCTTAATCTTTTATTTTTTTAATCATTCTTCATCCAGTCTGTCATTTATTCCTTCT -AAAATAAATAGCATTATAGAACAAATTAAGGCTTCCTCACCGAACATCAGCACCTAATTG -AGTGGTCAGTTAGGATGTTTAGAGGCTCTGGGGCTGGCTCAGAGACCTTGCTATGCAAGA -AGAGAATCTCCAGGGAGTGTTAGGTCATTGTGATAGGCCCATTCCAGAAAGTTCTTAAAG -TTACCAGAATCTAGATTATATTAGAAAAAAACGGTCTGTTGTTGCTGCTTCTGTATTTTG -GTTTTCTGCCAGTGAGGTTGATATGTAAGGGGGCAGGGTGGACAGGAGAGTGGGGAGGTG -GGAAGGGAGCTAGTCTGAGGATTTCCATATCATTAATGGGATCCTTAAAATGTCAAGTAA -AGCCATCAATCTAACCTCATTCATAAAGTTACATCCAGATTCCGATTTATATCCCATTCC -TATTGCAATGGTCTTGATAGAGAGAATCTGGCATGGCCCTCATCCCAGCTCTGGTGTGAG -CTTGAAGATCCCCATGGTATAAACAGGCATCGGAGGATCAGAGAGGTGAAGGATCAGAGT -CTAACAGTGAGTGACCAGGAGGAGCTCCTGGGCCCTTGCCGCTGTGCGACATGGGTTTGG -TGAGGTGCTGCTCTGTAGTTGTTCAAGTGTGAGCTGCTTCTGTGAAAACACAGATCTTAG -TAATGAACAGTGCTGAAAGAGAGGAAGTAATGGATTGTGCTCGCCCTGCTCGCCTGAAGG -ATAAAGCACAACCAGATGGGTGCTGTAGATATGTAGAGTGCACATGAAATAGAAAGCCCT -TCCTGCTTCCTGCTACAGCCAGAAGGCTGCCAAGCCTGGCAGCCGGACTTGTTTATGAAC -AAGGGGGCCCTAACCTGAGGAAGTTGACCAGATTCTAAATGTAAGAAAGAGGAGGCCAAA -GTCAAAGCACCAATGTGGGAGAAGGAGGGGCGGAGGAAGACAGTTCACATCGGGTGAGCA -ACTCGAGAGCAAAAGTCTAGGGGCTTCTTCTGACCGGAAGTCACTGTCTTCCATCAGGAT -AGACAACAACAGGCCAGAGGAAGGGCAAGGCCTGAAGGGCCCAGATAGCCTCTGTGAGAC -AAATAACAGCCCCCGAGCAAAGGAGGAAGCCTGTAAATCAGGAAGAGGGGACAGTGGTGT -GCAGGCCTCACCAAGGCTGTCAGAATCTGTATGGAGCCTTGTGGGTATGGAAAGACCTGC -TCTCAGGCAGCAGGTCCCCACTGAGCACCTCAGCTCCACCACAGAGAGCCAGGGTCTGCT -TAGATTATAATTTGTAGTGGTTTTCATGATGTGTATGCTATCATAAAGACATTGATTTCT -AAAACAACAGCAACAAATTACAAAATGTTAAATAATGTCTATAGAAAGGAAATACAATGC -ATTTTCACATTGCAAAAGATGTCACTAACGTAGATGGCCTTCCTGGAAAAAAAAATCACT -TTTAGAGATGAAATTGTAAACTGGAAACAAAATGGTTTGTGGGCTCTGTTCATCAGCTAT -GACTATTAGCCCAGTAGGGTTAGTTGACCTGCATACAACATGGAATGGAATTTGAATTGC -AATATGAAGACTTTAGAATCTTCATAGATTTAATCAATGAAAATTGAAGCAAATCTGTGA -CAAAGCTTTTGGCAGGACCTGAGTATTCAAGAGCTTTCTGTCTTGTGTATACGGTCTTTA -CACATGTAGGATGCTAGTATCCTACCATCGAAACTTTCCCTGATCACATGGGTAATAACT -GAAGATGCTGAATAACTTCTAAACTTATTATTTTATGAATTTGTTTCACATATTTCATCT -GCCATTCATAAAGCTAGGAATTCATTTTCTCCTCCTTGCTTAAGCACAAATAAGTATAGT -CACAACTATTTGTATGTATGTGCATGCGTGTGCGTGTGCGTGCGTGCGTGCGTGCGTGCG -TGCGTGCGTGCGTGCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATGTT -GCTAGGGGTTGAGCCTAGGATCTTGTACACACTAACAAAGTGCTCTACCATGACCTATAC -CTCTTCATTCTACTTTTTATGTTTAGAACAGGTATCTCACTAAGTCACCCGAACTGGCTT -TGAACTTGTTCATTGGCCCAGTCAGATTGTAAATTTATAATTTCCCTGCCTCAGCTCCCC -CAAGTAACTAGGATTACTGGCCTGACACAATTTTTCATTTGTTGCTCTGTCGAGCAGAGA -AGAAAGGGGAGGAAGGGGAAGGAATTAGAGGGAGGGGAGAGGATGCTGTGCACACAGCTT -GTCTCCTTGGCTCCAGTGCATCACTCTGTAGTAGGTGGTAACTTCCCTGGCTTATATTTA -GGAACAATAAGGCTCAATGAGATTAACTGCCTTTCCCAAAGACCACACTCTTCCCACTAT -GCTCTATAGCCCGTGCTCTCATGGGCTGTGAATTCCAGTTTGTGTAGCTTACGAGCCACC -TGGATTCGGGCTTACAAGTAGGCAAGTATTTTCTTCCATAACCTGTTCACCTCCCCTTTC -CAGTCCAAGATCCATGCGGCCCGAAGTCTGAGCGAGATCGCCATTGACCTGACGGAAACA -GGGACCCTGAAGACCTCAAAGCTGGCCAACATGGGGAGCAAGGGGAAGATCATCAGCGGG -AGCAGTGGGAGTCTGCTGTCCTCAGGTAGGGCCTGCGCCTGAGACACTGTCCACAGATGG -CTTCCTCCCAGGGACGTGGGGACACCATGCACAGGAGGCCACTGCATATGCTGTCCAGAA -GCTGGCTTTAGTCGTCAGACCAAAGTGTGAAGCCAAACATGGGTCTAAGAAATATTTCCC -AAGGGGCAGAGGGAGATGTGTGTAACTTCAGTGAGGCACAAATTGTCAGTGCCCTCTAAG -GGCACTCACTCATGGGGTTTTTTCGAATGCTGGCTGATGTAATCATTAACTATCATCCTG -AGTGTCAACTCCAAAGGCAGAGAGTAGGGTTTGCTTGTGTTCCCTTAAGAGGGAGGCTAT -CCTGGTCAAGGACATTCTGTTTCCAAGGAGACATCTGGGGCTTTACAGGGTAAACGAGTA -AATGAGACTTGCTGTCACAAAGGAATGGCCCTTGTCACCACCTGGTTTTACTCCCTAATT -CTTACACCTTCCCCTAACACAAGGTTGTTCTCTGCGACAGTCCTAGCTGTCCTGGAACTC -ACTTTGAAGACCAGGATGGCCTCCAACTCATAGAGATCCACCCGTCTCTGCCTCCCTAGT -GCTGGGCTCCAAGGTGTGCCCCACCACACCCAGCTCTCTACCATCTGTGCGCATCAGGCA -GGTCATTCTGGCATTAAAGATTAGGAGGTCCAGATCAAATTTATCTTGGCTTCAAGAGTG -GAGATCAAGGAAGTGGTTCATTGGTAGAGCACTTGCTTAGCGCACTCAAGGATCTGAGTT -CAACCCCCAGCCTCCAAATCAGTCAGAGTGGGGGATGCTGCTGTTTGCTTAAATGACATG -ACAGGCCTGGGTTTATATGAGGTCAGAGGGAGAAAGACAGAATGTTTTGTGAGCCAAATG -TGACTAGCCGATGCCTCCTTCCAAAGCTGTTTAAACCCTGTTGAATTTAGGTGGCTGTTC -TAGTCTGATTTCTAAAGTGTTAAACTGTGCTAAAACATTGTGACCAAAAGCAATGAGGAG -AAAAGGAGGGTTTGTTTCCTCTTACACTTCCAGTTAACCATTCACCACTGAGGGAAGTCA -GAGTGAGAAGCCAAGGCAGGAACTGAAACAGAGACCTCAGAGGAACTCGGCTTACTATTC -TGTTCTCCAGGCTGGCATTCAACGAGCTTTCTTATGCAGCCCAGACCCACCTGCCTAAGG -ATGGCAGTACATCTACAGTAGAGGGAGCCCTCCCTCATCAATCGCCAGTCAAGCCCACAA -AGACATGATCCCAGGCTGATCTGATCTGGGCAGTCCTCAGACACAGGCAGATGATCCTGT -GCTGTGTCAAGTTGACAGTTAAGCTAACGAGGATGGGAGCCATGTCACCTTGCCCCTCTG -AGCTAGGAAATGAAGAAGCCTTAAACTCCTGTCCTTTTCCAGGGCTAGAGCTATAAACAG -TGACTGCAAACAACTGTAACAACAGAAAAGGGAAAGATAAAAGAGGAAGATGAGCTAACC -CAAGTTAGCTTCTGGGCTAGTGTTGCCCACTCAAAAAGAGCTAAAGGCAGGAGAATGCAC -ACTAGCCTGGAATGAGACGTGGGTTTGCTATAGAGCAGACAGAGTGTGGATCAGGTCTCC -ATGTTGGACAGGCTACAACCCAGTGATATGTTCACATGCTTGTGAGCTTTATAATATGAC -ACGTTGCACATTGTTTGTTCTAAAGAAACTGTTAAAATTAGATAGGCTTCAGGTTCACAA -GAGCTGGATCTGTCTCTGCCAGACCTCCAGGACATTGACTCTAACTCTTAATTCTGCACC -TGCCTGAAATTCTTCAAAGCTGTTTCATATAAAAGATGTGCCAGGTGGCCACTGCTTCTG -AGGCTCAGAGGTTTGCAAGGAAGACTGTAAAAATCCTAAGGGTCTATCTGGAGTTACAGC -CCCACCCCCCCTCCCGGCCTCCCACTGAATGGGCAAAGCAGAACTAAAGGGAACGCTTTG -TCCTTTAGACACTGCATGCAATGAGTTCCCTAGTTCCTGTTAAGCCCAGTCTGAGGAAAA -AGCCTGGAGCTATATCCTACCTGCCTCCTATCTAGTTACAGAGAGTCCAGCCTTGCTCCG -CCCGGACTCTTCCAGCTGAGTGTCAGAGGATACAATATGATACAGCCTTGGCGCTCATCT -CCCAAGATGCTGTAAATCTTCATGAGCCCAAAATCAGTCTTTATTTCTACCAAGTTCCCA -GGTCACTCTGCTGCTGCTGCTGCTGGCCCAGGGACTGTGTTCTGGCGGACGCTCTTCTTG -CCAAAAAGAGGTTAAAGTGGGCATGTGGCTCAAGATAATAAAAGCCAGGCTTTTCCAATT -TGAGCCTATAACCTGATCTATCTTTCTGGGGCCCCCATACATCTGAGGCAAGCAAGCTCT -AAGGGCACCAAGACAGATGCCTATCAGAAGCTGTAGACGAAGTCCCTAAGGTGAGACTGA -CCCCTCCTAACCACTAGGAATACCATCTGAGCATCTTTGAAGCCAGAATACAATCCATTT -CTATTCTGCCATCAGATTGGCATTAATCCTCAATCCAGTGGGCTAAAAGAGAAGTCACAA -GAAAATCTTCCTGCCTGATCCATGCCTACATGTAATGTTTGAGCATCTTTCTCTCAAGAT -GGTGACGTGACTTTCAAATGTTATAGTGGGGCCCGGGTGAGGTGTTTAGAAAGCAACAGG -AGCCTCGAGGCCACATGCAGGTTGTACCTGTAAGTAGCTTCTATCCACTCAGCCCTTCTG -AGTTTGCTAAGCCAGAACAACTGTGGAAGGAAGAGAAAGTCCCATGAGGAGACCAAGGAA -CTTGTCAACCTCTACCAGGCCATACAAGTTTGAGCCTGAAAATTGTCTGTGAATGCCAGT -AGAGGCTCTTTGGGAATGCCCCACGCCCACCCTCATGACTTAGGAAAACAGCGGGGACAA -TGGAGGGAGGAACCAGAACAGGATGCCTGCCATCAGTGAACAAAGGGAATTTCTAGGGTA -CATGGTGTGGTCTTCCCTCCCACAGAGCCTGATGCCTGCTGCCAGTTGTGAGTGCTTGCT -CTGGGAGGAGGCAGCCTCCATCTAGGGAAAGCCAGCCTTCACCACAGGAAAGCCATTGAT -AGCACTGCCTATGATGGACCAGGTTCTTGTTCCCAGTATGGAGAAATTTAAGCTGCTGGT -CTAAAACTGGGGCAGCTGCCTAGTTTTCCTCCTCTGTCTTTCTGTCCTTTTGCCTGTAAC -ATGTTGTCACACGCTTGCTGTCACAGGACAGTTCTGTCTTTTTATTAACACTTGCCTGGT -CTTCCATGCTAAGAACATTCACTCATGAACAAGGCAACCAGCATCCATTTGCACAAACTG -TTTTTCCTCACTCCCTCTTTATCAAGCGGTTTCTAGTAAATGCATCTTAGAAGCATATTG -AGAACCTAGCCAGCACAAGCTCATTGTCCAGCCAATGGCCACTAGTAAAGTTGTTGATAA -ATTTTGTAGCATAGCAGTAAGGCCTGTGTCACCTGTTAAGAGTGTCCTTTCTGGGGACTG -CCAACACATCTTCCCTCACAGGTAAAATCAATACCACACTGATCGTTAGGAATGGCATCC -AAGCATCTTTAAACTAGACAGTGCATCTCTATCCTGCTGTCAAGTTGACCTTCTTTGTCA -CACTGGTGTTAGACCTTCTGAGGTCACTTGCATTGGCCCCTCAACCCTTGCTGCTTCTAT -TCATTTCTTCTGACACATCCCAGTAGTGCAACATCACGCATAACGGAACTGCATAACAAT -GCTGTTGTAGTTCTATAATGTAAACATTTACTTTAACTCCTAAGATATGTTCTGCTTTGA -TTTTGATCATAACTTTGGGGAACAACCCCCTCGATCACCACCCCCCAGGCATTGCCAAGG -AGTCGGTGCTGCCAGGGTTTGTTGATGCTGCACCGTAGAACCTTGAGTGCTACGAAAACT -CCTTCTGTTGAATGGATGTTTCTGAACTCAATTATGCAGCCAAAACTGGGGAGAGGGTTA -GTGTACGCCAGCCTTTAAAACATAAGAGTGCCTCTCTGAAAAGAGTTTGAGTATTGTCTG -TTGATGCAAAATGGAGATAAAATGGTTCTAAGCTATTAGCAGCTTTAAAGGAAGTTGTTT -CTATTTATGGCTGTATAACTACCTTTAAAGTCACTAAGAAGTCCAGTTATTGGTATCTGA -GGCCTCTAATGCCAAAGAAATGAAGGCGTGCCAGTGTTGAACATTCCAAAAACCAGAAGC -TTATCCACATGGACGCCCTGAGTCGGACAGAGGTGGGCACTAGCATTTCCAAATGAAAAG -GGCATATGGTTCCGCATTGACTAAGCTTGACCTGCGTCAAGACATTTCACATAGGAGCTC -CCATGAGGAGACTGACAGAGTTATATCCTAAGTCAGAGTATGGGCCTATGTTGGGCAAAA -CCTACCTGTATAAGAGTTCAGGAAATCTGCTAACTGACCTCCCAAAAGGGAGGGAATAAG -CAGAGACATTTAGTCACAGTGGTCTGGAAGGGCCTGGAAATTTCCTCCCCATTTGGAGAT -AGCTTTGGCCATGGAGATTTGGTCACATAGGCTTTAAGTAACAAATTGTTAGGATGCTCA -GATTCAATTTGAGAGATCAAGTGTAAGTGCAAGCCATCCAGCTGCGCTGTTTTAGAGCGT -GTTCCTTCTCTCCCCGCCAGCCCGGCTTCTCTTTCTACACGAGCTAGGTTACAGCTTACT -GGGCAGTACATTTGCCTATATCCTTCAATCTAATCCCCAGCTCCATCAAAAAAGAAAGAA -AAGCAGAAGATCCAAGTCATGTGCAGGATCTTCAAAGGGTTTATTTCTTCTCTCCCTTCC -CCCATGACTCGAAGGGATTGTGGAGGAGGCGTAAGAAAACACAGACAGCCGTCCTTGTCC -TTGTAGCTGAAGACAGTTGGCTTCCATAGCTTCTCTGGAAGTGAGTCTAAGATTCGGGTC -AGTATTGTTTTAAGGATCTGTCCTCACGGGACAGTCAGGATTTCAGGGAGAGCTTGGGGA -GCTGTCAGAGATGTGATTTTGCTCTCAGGCTATTTAAAACAAATGGCACAAACCCACTTA -GAAAATACCCAGGGTTCTGCAGGGCCCCGTGGCTTGCTGTATTAGCCACCCAAACCAACC -AAACCAATTATGTGAGTGGGGGGGGGGGGCGGGAAGAGGGAGATAAATTATAAATTTATG -ATTTGGCTATGTGGTTAGTTTGAAGGCAGCTGAGTCGTCTTGGCTGTATGGTTAATTTGA -TGGCAGCCAAGTCTCCTTCCATTTGATCAAGCAGGGACATGAAGACTATGGTGATGGATC -TGTGGTTTTAAAAAAGTAAAGCCACACCCAAACCTGCATTCAGCCATAATTCCATGGCTC -TGACACTTTTCATTCTAGGAAAAACATATTGTGTTCAACCCTGACCCCAGCCTTCCCTGG -GACGGGTCCACCTTCTTTACTCAACAATTCCTACATTCTCCTCCTCTGAATGCAACCACT -TCCTCCCATTGTGAGGATGCTTATTAATAACTCGTGTAAAAATGATGATGCCATATGTAG -CAGAAGATGGCTTAGTCGGCCATCACTAGTAAGAGAGGCCCCTTGGTATTGCAAACTTTA -TATGCCTCAGTACAGGGGAATGCCAGGGCCAAGAAGTGGGAGTGGGTGGGTAGGGGAGCA -GGGCGGGGGGAGGGTATAGGGAACTTTCAGGATAGCATTTGAAGTGTATATAAAGAAAAT -ATCTAATAAAAAATAATGACGATGCCAGCTATCTGACATCTCTCCCCATGAGAGGTGATG -TAGCGCCTACTGGCTGTGCACTGGGAACTGTACCCAGCCCACACCACACGAAGCACTGCA -TAAATCGTGCAGTGACTCTTTTTAGTGATCTTCCTTTTGTGCTCTTCTCTTTTTTATCAC -CAGGAAGAAGTCTGTCTTCTTCCTAGATCTCTCTCTGGCCGTTCAGAGTTTTCTATTGGC -TGTGTGGTGCCTCTCCTTTTAGGTCCAAGATGAACTGCATTCCAGAGGCCTTAAATTTGG -TCATAACCTCGGCTTTGCTGTTGGGCACAACCTCCCAGGCATTGCCAAAGAGGTTGTTTA -TGCTGGACTGTGAAACTGGGCAGGCTGCAAAGGCGCTGTCTGCAGAATGGATGTTTCTGG -ACTCATCTGAGCAGGTCTGGCCTGAGTTGAAAAGGAGAGGAAAATGGAAGGTGGTCTCTT -CCACTTCTATTTGGTGGAGGGCGGAGGTAACAAACTCACTCCTATGGGTGTCCAAGGGTG -ATACTAGGATAGATATATGTACCTGTGGAAGAGAACTAAGACTGACACTGTATAGTCTGA -GTAAACGACTTTGGTGGTAAGGTTTTAACATCAGAAGAGAGATCTCCCTGCCCTCTTCCA -GACACATCAGTATTTCTACTTAGCCAAGCTCTGTGTCAACTTCCTCATCTTTGCTGAGAG -CACAGAAGAAAGATCATGGAGATTTGCATTTCATCTCCAAACCTCCATATTACAATAGAG -CAAGAGCCCTGGGACAGCAGGATCAGCTCCCGGGGTTCCTGAGCCAAGGAACAGTGCGCC -TATGCCTTACCCACAAGTAATGGTTTCAATTAGATAATCTATCAGATGCTGTTAATGTTT -AAACACAGATTGTCTCTCTATTCACCTCCTTCCCTCCTTCTTAGCATGGAGTGCCCTCTT -CAAGTGACATTTGTGTATTTCCCTTTTGGCAAAAAGTGCCACTTAATCTCCCCCAAGAGC -AAGCCACCCCGAAGACTCCCAGACACCCCCAAAAGATGCTTGCTTTTCAAAGAACTTCCA -CTTCACTACTTACTGAACTAATGATTCCATTTGTAAAGTCTCCAAGCATGTGTTGTTCGT -GTTGGAAATCACACTGAACTTGCAGAGATGGCCCCTGGAGATGGCACACTGATCCTGCCA -TCTGCAACGTGGCATTATACCACAGGGTCTCTAGGACGTCTCTGATGTAAGGAATTCATC -CTTGAGAACTTCTCTGGGAAATAAATATCTCGTTGTCATAAAGGGGAGTCTAACCCCTTT -CTCCATATTCACTCCTGGGTATCTGCCAAGCCTCTCCCTCCCAGCTTCTACAGATCTGTT -GGGACTTGGCTGTCTTCATTTGCTTGTCTTAACTTTTCATTTTCCCCTTAGAGGCCAAAC -AGGCAGTCATTTCCTTCCCTCGATTTTACAGACAACAGATTTCTTTCTTGCTGGGGGTGG -AGATGGGGGATATTACTATTTGTGTTATATTTCCCTTCCTTCCAAAGAGGAAAGCTCCCC -TTCCACCTTCTGGATTGAGGGTGGGAGCAGGGGGCCTGCTCATCTGCATCTGTCTGTGAA -AACAGATGCACAGGTCTCTGCGAATCCTCAGCAGGATGCAAACTCATATCCGGTGCCGAC -TGGCTTGGGATCTTTGGAATGACTGCAACAAATTCTCCATTGCAGCTGAGTGAGGAGAGC -CTTCCATATGGTCACAGGGAGAGGGCTTCTGTTTGCTCTGTGGCCCCTCCACATGTGGTC -TCTTCACATACAGCTGCCACCAGCCCGGTCTAGGTTCCCCAGCTGGAAAATGGAAAATGG -GTCCCAAGTCCACAGTAATATCTGTGATGCCATCTGGTTTCCCCTGAAGATCCCCAAATG -CCCACTGAAAATGACTTTCTTTGCCTAGCCATGTTTGGATAATAATCATCTTCCTAGGGC -TGGGAATGTAGCTCCCTTGGTGGAATCCTTACCTGGCGTACTTAAAGCCCCAAATTCAAT -CCCAGCACCATATAAACGACTGGTGCTCATATTTACCTCTTTAATGGCAGAACTCAATAA -GTAGAGGCAGGAAAATCAGGGTCAAGGTCATATATATGGAGGTCAAGGTCAGCCTGAGCT -AGAGACCTTGTCTCCAAAAATACACCTATAACCAACTGTCTTCTTCACCATCAGCTCTTC -CTCCCTCCCTCCAGTGACCTCGTTCAGTAGAAGCCTTTGGGTTAGGAGTGTAATATGATC -GTGAACTCTAGCCTAGAATCCAAGTAGAGATCTCACTAACTCAGGAAAGGTTTTCTGGAG -AACTCAGCTGATGGTAGGTTTTCCTGGCTGTCATCAGAGGGAGGCTGAACCACCTCAATG -AAGTGATCATTCAGAAACCAAGCCAGTCCCCTAGCTGGCCCCTGTGTTGTGGTGCTTCCG -GGCAACGATTGTGCCCTCCATCCTCATTGTTTGCTTGTCTCCGATTCCTCCAGTGGGTGG -AACTGAGGGCTGAGACTATGTCTCCCCCATATTACCTTGCACATGGAAGGGACTCCAAAA -ACCTCTGTTGTCGCACCAGGAGATCTGAAGACCGCCACTGGCTTCCTGTCCTTTGGCCTT -CTCTTGAGTTTTGAGATCAGCGTATGTGGCATGTGGTCCTGCCAGGAAGGAAGATGCAAG -CAGATGCAACCCACAGGGTGTTGTTGCCTTGACACCAGAGTAGTGAGACAGAATGTTCCC -CCTCTCACCGAGTTTCCATTCAAAGGATAAGCAGGCCACACAGAACAGAGCTTGTGCCCC -ACCTCTGCCTCCCTGTGCCAGCCACCATGACCTCTGTGGTAAGAGTAGAGGTAACGCTTC -TCTGAGGACTCAATGAATTGTAGCATGTAAGAATCCCTGCTGAGTTCTATTAAACAATCA -AACAAACAAACAAAACCCACTTTTCCCCCTCTGCCCGCAAGCTTCCTGAACTGACAGGGC -CAGCCACACCAGCCACCACTCCTCATTTTCTTGCCTGTCCACTCAGGGCTCTTCCTTTTT -TTTCCCAACATGAATCGTTCTGAAATGGAGATGCCAACACCCTAATAAAAGCGAGGAAAG -ATTTCTAAGAACAATGACTAGTATTCACATGGCATTTAGCATGTTCTGAGTTATCTTTTA -GCATCGCCCAAATGTTATCCTGCTTCATTCTCCCAATATTTGTAGAGCCCTGTTTTCATT -GCCCAGTTCACAGGAAACAGAGACCTAGGAAAGTTCTAGAACCTGCCACCTCCCATCCCA -GATCCACTCAGAAGCTAAGCTGAAACATACACACAGACCCAATAACCCTAGACCCCAGAC -TGCAGGCTCCAGCTTTAGGAGGGCGCTATACCAGTTTGTTTCCCAGACTATCCTTTTCTG -TACATCTGAGTACCCTCTCTAGAAGGATATTCATGTATTATCAATTACCTTTCAGAAATA -TTCATCTCACCTGCTTTTCACTGGCTCCTACACCAACCCGCTATTCCTTCCATCCCTTCC -CGGGCAGCGCCTGGCTACTGTTTTTTTTCCATGTATCAATTTTGAAATTTCACTCTTCCA -GGTACAGTAGAGATGACACATCTATCTTCTTATTTCATCTTACAGACAGCTCCAGTTTAA -GACTATTTAGTATTCAGGATCAGGAAGAGATAAACCCTTTAGGCTCTTGTTGGTAATTAG -ACATCCATCCCCTCCTCCCTGCCCCCACCCCTCCACCCCTGCCTGCCTCTGTCAGGAGGC -AGGGTTGGGAGAGTGCCATTCCTAGAGGTTTGGGTAGTGAAGGAAGGAGGTCATACTGTC -TATAACATTCCTTTGGTAAAACTTGAAGAAATGAAGGCTAATGGCTGAGAAGGAATGGCC -TAAGTTGGTTGTTTATTGGGTAATCAGTGTTTCAAGTTCGGAGACATTTTAGAAGGTGGT -CACTTTCTAGGTAGGACCAGGATGGTTCTCAAGAAGGTGAAATGCCAGCCAGGCGAGGTG -GCACACGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGCGGGTTTCTGAGTTCGAGG -CCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCAGAGAAACCCTGTCGGGGGTGGGGGG -GGGATTCACATATAACCCTGAGGGGTCTTGCATGTGCAATATGTATTGGTTCAAACAATT -GATAACAGACTAATTATAGTGCCAGACTTCCCCAAGGCCAGATACAGACTATGAAATTAT -GTTTGTCAGCTGGGTGTGGTCATGCAGGCCTTTAATCCCAGCACAGAAGTAGAGGCAAGT -GATCACTGAGAGTTCAAGGCCAGCCTGGTCTACAGACAAACAAACCAACCCAGATGGACA -GGGTAAAGTATCATGTATTTGTGTCCTGAACTTATAGTGGGAGAAATTCCCACTGGGCTA -AGTTTCTAATTCTGTTTCTGCTATTGAAGTGGTCAATGCAGAGAGCTTCTTTACCTTTTG -ATTTCAGCCAGTGTTGCTTCCTTTCTTTAACCCTTTAAGAAGGCAAGCATCTCATTCAGG -GACCACCTAGAGGTCATTCGTGAGGACGAGCAGCCTCACAGAGAACTATGGGCCTCTTCT -TGGGATGTTCTTTGAGAGGCTCTCAGTGGACTTGTCCCGAGGCACTTGGCCATCTCTTCT -CTGGGTGGCCATGCATCCTTAGCTACTGGTCACAGCCCACAGGCTTAGAACATGCAAGCT -CTTACATAGAGAAGCCATCAGATTGCTTGCCTCAAATTAATTGATTACCCTTCAACACAG -AAGGCAGTGGGATCTCTTTTCAAATGCAACAGGTTCCCCCCCCCCCCCCAAGACAGGGTT -TTGCTTACTCCTGGCCATCCTGGAACTCCCTCTGAAAACCTAGCTGGCCCCAAACTCAGC -TTCACCTGCCTCTCCCTCCCACGTGTTGGGATTAAAGGCGTTGCACCACAATTGGCAAAG -GTACCAGGTTTATGTGGAGCTGCCTTGAGCTTGTGAAATGTGGGATGGAGACCCACAGCC -CACTAAGTATCCCAACCACACTCCCCACTCTATCTGAAGTAGCCCCTGAGGCAGATCTGC -AGTCTTGGTGCTTAGGAAACATGGTTTGAAAATACTGCCTGTTATTGCTTCTTTCTGTAG -CTGGAGCTCTGGACTGCTCATTCTTCTAAATCATTGGGTGACGTTCTTATCTTTGACTGA -TACCTCATTAAGAAAGAGCAGTTCATTTCAATGATTTCTCTGATTCTACCCCACTAAGGT -AAATCAAACCGTATGTGAAGGATTGGCCTAGCCCAGGCACAGTGCTAAGTATTTTATATG -CCTTATCTCATTCGTTCTTTACTACCGAGATAGGAGAGCAAATGCCTTGCTCAAGAACCA -CCCATCTAATGAATGGCTTAGACTTTATCAAATCCAGATGTTTCTCATCTACCAGGCTGT -CCAGTTACCATTAAAATGTGGGTATCCTGGTTCAGTTACTTACTTGCAGGAGTATATCCT -AGTTCCAGGCTCTGTATTCTTCGTGAAGGAATTTCCAGACTCCCAGTGTGCAGTGGAGCC -AGCTAGCATTTGGGGTGCCAGCTATACACAGGCAGACTCAGGAGCTATCAGGCCTGCCAA -GGCTCTCTATCCCATTGAATGTGGGTTGATGTTTAAGTTAATTATTAGAAATAATAATTT -AGGTAGCCATAATGAGCCCCACTACTCAAGGCCAAATCTTTACTAATCCTATAAGAGCAG -ACCAATCATCCACAAATTGTATGCTTGCTTCCTAAAATTTAATGTTGTGGTGAGTTTTGC -TGTTCCCAACTATCTAGGGCTCTTAGATTTGACTCAATAAATCACCCTTTCCTATTGAGA -GGTCAGGCAGGGGTGAAGGGAATACAATGAATTTTTCACTCATGCTAGAAATTCCTTAAT -CTTTTTTAACTCAAGTTTTCCCCAGGCCTGTTTTTAAAGTCTGACTTCCTTCCAGTATTA -TTTTACATCCTTATTAATTTTTTAGATGACAGAGCAGAGAATGCCTCATTAAATTTTCCT -ATCTTCAAAAGGGATTGGAGGTGGGTACTAAGAGACCCAATTAAGAGTCATAATGATTTT -TTCAGGTTCCATTAGATGGACATAGCCCAGAGAGGTTTAGAGCCGATAAGCACATGGTAG -TGAACTTAGGGATGTGAAAAACGTTAACCAACAGCAAACAAGGGTGCCTGCAATAAGATC -CAGTGGTGTGATACCCGAGAAAGGCACATCTGGACTGAGTCTATAAGGACCATGAGGTAA -TGGAGTCTCAGCAAGGATCAAGCGTTTGCTGAGTTTGCTATTGAATTTGGACACCTGCAA -CTAAAGCATGTCAGAAACTCAGGAAAGAGTTATAGCATGGTCCAAAGCTTGGCAGGTAGC -TTCCATAACGGAATGATATACAAGCAGTACACTATTACTCCTTTTTTTTCCACTAAGATG -AGATACAATTTAATTATAGCACCCAAGTATACAACTGACAATATTTATTTGTTCCTGGGA -AAGCATAAAGATGGTTTGTTCTTACAGTGACAGATGTCTTCAATTTCAAGCTCAAATGGG -CCAGAAAAGGGAGAGAATGTAGCCTAAGTCATAGTCAAATTGTACGTAGACACTGAGAAT -TCTTCATTACTAGGATCTCAGGGATCTGGGAGAATGGAAATCAAGGGAATATGGGCTTCC -TGACCAGAGACCTTGAAGAATAGGATGGTATGCTTAGAGGTCTGCTTTGAGTCTAGCAGA -GCTGTTCAATGCAAAGACACAGAAGTCGGCATTCTGAGACATCTCCTTTACAATTGAGAT -AGCCTCCAATCCATTGCCTGGTCCTGGAACCATCCAAACATTCAGTTGTCTCTTAAGGAA -ATACAGTCCCCGGCCCGCACCCCACCACCACTACAAAGACCTTTGGGGATTTTTATTAGG -ATTGCTTTTTCTTATATTGTTTAATTCATGGCAAATTGGCATCTTTAAAACAATAACATC -TGGATCCAGGTCTACAGTAGTCGCCTCTGTTTATTTATATCTCTAGTTGTTTCCAGCAAG -GAGTTACACTTTTCGTAGTAGGATGCTCATCTTTACCTACACTAACCTAAGTCCCTGAAA -TGGCTTCTGGTAGGCCAGGCTGGTTTTGAACTTGCATTCCTCCTGCCTTGGCATTTGAGA -AACCAAAGTTACAGACATAGATCCAGCTCTCTAGGGATGCGAGAGTTGGTGGTGGTGAAG -TCTGAGCCCCCTGGATGCATACTCGGTGCTATCTGTTGATTTCTAACGGTTCAGCTAGTA -TGAATGAGAGAAGGAATGCAGCCATTAGCCTGGCTACATCTAGGGAAGCCATCAATACAC -TCTATAACCCATCAATGTAGAAAGAGCTACCAAGCTCAGTATAAGAAACCTGCTCCAGGA -GCCAGACACTGCAACCTAGAAATTAATCTTTTGGTTTAAGCTAAATTCCTCCAGTTGGTA -TCTTCAACAGTTGCCTCCTATCTAGAAGCCTGCTGTTTGAATCATGCAGACGTGCTAGCC -AGGAAAGCAAGGAATGTACATTTACGTCTCTTGAAAACTAACTATGCATCACTCTATATT -GTATTCTTTCCATTAGGAGAAACGTTTTCTCAGCATATAGCACTCAGATAAAATAGAACA -AAATTCTAGTTGGTATGTGTGTTCATGTGTATTATTATATTACCTGTGATATGTAATTAT -TATTATACCTGTCTATATTTTCATATATTTTTCAAAGAACAGATATTATATATGCAATAA -GCAAAAACCAGCATATTTCAGTAGACAAGAGAAAATTTAAGTCATGATTGAAATTACTAA -TATTAACTTAAACTTTATTCTCCCCCTCCCTTTGTAAAGCATATAAAAATTGGCTGGTGT -GACATGTCTTAAGACAATCAGAAATGACAGTGTTCTTGTTCAGGAGAGTCCACTCCCCTG -ACCGTCCTTCATGAAGCTATACCATTTCCACATGGTATTTGAAAATTCACTCCTCACGCT -TGGAACACTGCACACCTGTCTCATTTCACGCTCCTTGATTCCCGGGGTAAATCCCATATC -CGAGTTGCGAGCTCTGGTGGATTTCATTAGTGGTCCAGATGTGTGTCCCTTGTCAGCCGC -CTAGTAACCCCGCTGTTTATCAACAGGTTCTCAGGAATCAGATAGCTCGCAGTCGGCCAA -GAAAGACATGTTGGCTGCCTTGAAATCCAGGCAGGAAGCTCTGGAGGAGACGCTGCGCCA -GAGGCTGGAGGAACTGAAGAGATTGTGTCTCCGGGAAGCTGTAAGCAATTAAGTCTGTGT -TGTTTGTCATACATCTTCACTATGAACAGAAGACAGGGTGGAGACAATAGGACTGACTTT -CAGGAAAACATGTACTGTCCCTCCCCAGTGCTGGAAACGCCCACCCTCTGTGATATCCTT -TGTTAGAAACTAGGTATTGAGGAAACACCATACCAGTTAAAACCCTCTCTACTGAATCTT -ACATGACACATACACCCTGAAGCTAAATGACGAGTCCCTCTAACAGTCCCCAAACCATGC -ATGCATGGCACACCACACAGGACATGTCCTCACAGGACACTACCTCATTCTATATAATGT -CCTACCACATCTTGCTTTCCAGAAGTTTCTGCCTGCTCATTGCTGGGAAAGCTTTTGCTT -CTTCTGAGTTTGTCGTTGGTTTGTCATTGGGTACAATGTAGCATCACTGCAGGCCAACAA -AGACACCAGGGTGGCACCTGAAATACACAGTAATCCATTAAACCTGCAGGTCCACTGTTT -CTTTAGATCTTTCTTTTCGAAATGGAATCTTTGCCTAGTTTGTGGTGGCTGCTGCTGCTG -CTGCTGCTGTTGGTTTGTCAGTTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTT -GTTGGTTTTGTTTCTGCACCTTTGGGGATTGAACCTATGGCCTCACGTATGCCAGGCTAG -CGTTCTTCCACCGAGCTATATACCCAGCATAGTAATTCTTGTAAGCTTGATGTAAAACAA -TGTTGCATTGGGCTGGAAAGATGGCTCACTTTGCCAGTGTGAGGACTAGAAGTGAATCCC -AAGACTCTAGATAAAAGCCTAGCAGAGTAGAACACGCCTACCATCTCTTTGAGGAGATGG -GAGGGAGGGAGCAGCTAGTCTAGCATACTCAGAGACAAGCAACAAAAGGGACCTTGTCTC -AAACAAGGCAGAAGATGAAAGCCGATACCCAAGGGTTGTCCTGTGCCCTCCACGTACCAC -CACAAGTATACTCCACCCCCACCCCCCCACACACACACACCACTCCCACAGACAACGTCT -TCTTCAGCCTGTTTCAGTGCTAGTCCCAATAGCAATATATATGGTGAGACTCCCTCAATC -CACTTTGACATTTATTAAAATGTCCATTCTTCCCTTGTAGACTTCATTTCTTAGTGTAAC -ACATACAGTCATGTGCATGTGTGTGTTGTGTGTGCAAACACACATGTGCGTGTGCTTCAC -ATGACCACCATGTTGCTCTCCTGGGAGTGGTTGTACTCCACAGACCCTGACCCAAAGCTC -CGTGGGTAAACAGTTCCGGATGGGAAGTGTGGAGAGTGCCCCTAACTAAATCCAGGAGGA -GCACCCCCTCCCCCACACAATAATGCTTTGCAGCAGGAAGAGCGAACCAGTGGGCCTGAG -AGTGAGATCACATTACATTTCAACTTGGCTTAATTATGTCTGGATTGATTTAAACCGGAG -CTTGCTCAAGGCAGAACCACGTTAGCACAAATCCATTGCAAATCAGGAAAGCCAGGGGCC -TGTCTGGGGGGAGGGGGGTGTGCTATGTGATACTGTAAATATTAGCGGCTTTTTTTTATA -AAGACTATGCTTGAACAAGAGGGGGGGAAAAGTGGGTCCTTGGTGTCTGCCTCTCATAAA -TTTGTAAAGCCTTGTTTTGTGTTTAATAAAAGAAGTCACTAAACCAAGCAAAGACCATAC -ATTACAGCACGTAAGGAACATGTCAAGGCGAGGCTGGCACGTACCATAAAAGTTTCACAA -AGGCAATGTAAAGAAAACAAAAGCTCCCACTTCCTCTGACTTTGAGAACAGAAAATATAA -CTTAGGTAGAAACAACCCAAAAGCCAGCCCCTTGTCCACGTGTGTTAACGTCCACCAGAG -TCTCCTGACACATGTGCGATAAAGGGATCCAGCAGCCTCCGTGCTAATTCCCGGCTCACA -GATCCTCCAGACTCAAGGAGCAAGCAACACTGTTTGACCCCTTGGGAGGAGAGCAGCCAC -TCGAGGCAGAGTGGGAACCATGGGTGTTCCACAGCGAGAGGGCCCACTGCCATGCATTCA -ATTACGTCTCCACCATGGGGCTCTGGTGAAATCAGATTTGTAGATGGAGAATCAAGACCT -TGACTTGACCTGGGTACTTTCAAGCCGTAGCCGCGTTTTAAAAATATAGACTGAAACCAC -AAACACTTAGGAGTTATAAATCCATGGAAGAGGTTAACAGCCTCTTCTGCCACATCTCAG -AAAGGAAGTCCTGACAGTGTGCTGTTTACACATATATTAAAATAACAATCTTAACAGGCT -GTTGTTTGTAGAAGGCCTAAAAGGGAAGCAGATAGGAATTCACAGATTAAGCAAGTGTCT -CAGAGACACTTGTGAATCTTTTTTAAAGAGAGAATATTCCAGAATAGCAAACAGTGGGCT -ATCCTGCTCTAAAATTCTAGAATGCTTACATAAGGAATAAAAGAACACAGAGGAGAAGAG -GCCCAGGATGTGGGGAGGAGGGTGCTTGTGCACACACAGACCACATAGACACACACAGAC -ACACATACCCATTTAGTCTGCCTGCCACAACGAGAAGGGCTTTCAGCGGTCCTTCCTGTT -GACCTGACTTTGCCTGCTATGGGCACTCAGACCTGGGTTGCCCAGCATGACAGCTGTCTG -TTCGAGCTTCAAGAGGATACTTCTAAGCTTGTCCTCGCCACAGACATCCATTGGGCCATT -GTGTAGCATCTGCACTGATCGTGGGTCAGAAAGCCAGAACTGGTGTCTGCCCAAATGGGC -CTGCCAAATGCACAGAGTGGGGTCCCCAGCCTCTCCGGTGCCTCTCTGCAGTCTCAGAGA -GACGTCTTGCAGTCTTGCCTGGCTTCCATAGTCTTGGTCAGCTGCAGACTTAAACCAGGC -CTCATTCAGCCTAGTGTGGTACACTCGTGCAGGCAGGGCCTTCTAATTCTGAGACATTCC -TCAGATGCTCTGTGCTGGCCCAGAGTCACTGTGCAATCTGCACTCTGCTTGTTGTCATGG -TGCCCTTAACACTTAGGTTCCCAGAGCCCCAGATGTACACACACCAGAATTTCTGTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTACCTCCTCTGTTAATGTTTAGTTTTTACTA -AAACTCTCACACAGAAGTTAGTGTCTTTTTTTTTTTAAGACAAAGTTTCACTATGTAGCC -ATGGCTGGCCTTGAACTCGTGGCCTTGGTGAGGCTTGCAATAGCACACCTATTGGTCTTT -GAGGTCAGCCTTCTGCTGTTGAATGCAGAGCTGGAGCTAAATGATGATCAGTCTCTTCTA -GGCAATGCAGTTGCCTGGCATTTGACATCCAGATAACACTCCCCATAGGAAGACTCATGT -GGGCAAAGACATACAAGCAAGCGACGACAACAACAACAACAAACACTTAAGTTTCCAAGT -GGGAGTAACAGATGCAAGTGAAAAGAATCAGTTGTGTTGATTGCTGCTCACTGACTGTGT -GGCATTTCTTCACACATAGTAGGCTCACAGGAAATGCTCACTAGATCAACAAATGAATGA -AAATGGACCATAGTGAAGTCCAAGAGAAGTTCTATTTGCTTAACCAAAAAAAAAAAAAAA -AAAAAAAAATGGGTGGGGGAATAAAACTCCAAAGTGCATCTGTTCTGTAGCTAGGGAGTG -TTAGCATTCATTTTTTTTTTTTTTTTGTAGAGGTTAAATTTCATAATGTGAACTATTCCT -CCTACCCTCTGCCCCCCAATACTGGGGAGTGAACTCAGGGCTTCATGCAGGCTGGGCAAG -CGCACTGCCTCTGAACTCTATCTGCAAATCATTTTTAGAGGAGGTCGTTTTATGGAGGTC -TTCTGAGATGGCTTCATTAGTTAGCTCATTAGTGGTCTTAACTTTGTGATCCTCCCCCGT -CAGCCTCCTGAGTAGCTAGCTGGGCTGCAGATCTGTACTGTCAAGCTATCCCATGAAGCC -TCATTTAAGCATAGTGCTTAATGCTAATGGGTCTTAGGTATGCATTGGACCTCTGCATCA -GTTTGTGTGTCCTAGCTAAAAGGTAAGCATGTCCTCTGAGCTACATGATATACAACCTCT -CTGAACTGCTCTTTTGCGCATGCAGGAACTCACAGGAAAATTGCCTGTGGAATATCCCCT -GGATCCAGGCGAGGAACCACCTATTGTTCGGAGGAGAATTGGAACAGCCTTCAAGCTGGA -TGAACAAAAAATCCTGCCTAAAGGAGAGGTATGCTCCTCTCTCACTGGAGTCTTTCCCGT -TGTCCCACTTGTATTATCCTTGTTTGTCCTTGTTGGGGTTGGTAGGGTCTCTGTAATTTC -TTCATTGTTTCTAAATTCCCATATTTTCCCTTTTACCGTGTTTGGGTCAGCTGGCTAGTT -GCTATCTGGTTTTCCTTGACAGGCTGAGTTTGCTTGCCTGAGTGTACATAGTTGGGTCTC -TGTTGAGGTTGTTTATCTAATACTATAGTCTATTTGCAGGTGGTCAGTTACGGTTAGGGA -GAACATCCCACTAGCATGCAAGTATCCATCTTAGTAGTGGCCTTTGATACTCCTGATCTT -GCCTGATATCACACAGCCTCCATCGGCTTTGGAAAGGCTTACATGGAAGAAGGGAATTTC -CAGCCACAGTTCTCATTGGCTGGGGAAGGACAGGAAGGACCTGCCCTCTACCATCTTAAG -TCACATGGCTACTAACATCACAGCATGGACATGCAGCCTATGATTGTTCTGCCATGGCCT -CAGCTGTCTCTATTTGGAAAAGCCATATTTCAACATGATTTTTATCTTCTTTGGATGGAA -TACTGGTGAGGGCTGAGACTGGAGAATTATATTGGAGGATAATCAAAGCTCTGCTGAGCA -TAGTGGCGCACACCTTTAATCCCAGCACTCGGAAGGCAGAGGTAGGCAGATCTTTGTGAG -TTTCAGGCCATCCTAGTCTACATAGTGAGTTCCAGGACAGCCAGAAATATACAGTGAGAT -ACTATGTCAAAAAAAAACAAAAACAAAAACAAAAAAGATATACAAACAAAAAGTATCCTG -CCCTTGTGCAAGAGAAACAAAAGTCCAGGTTAACCTTCAGGCCTCTAGGTCTCCCCAAAT -TTCTTCTGACTAGAGCGACTCATTCATGCTGTGGTACACAGAAGACTCAAGAACACTTCA -AGACACAGCCTAGCACGTTAGTTATTCTTGTTGCTGAAACAAAATGTCCTGACAAAAGCA -GAAGGGGGAGGGGTCTCAGGGGAGGGTTGGTTTACTTTAGCTCACAGTTTGAGGATGCAG -TTGCCTTGGTGGGCAGAGTGTGGGGCCGCAGGTTCACACTGCAGGGAGAGATGAATGCTG -TCACTCAGCTCACTTCCTCCATCTCACAGAATGACATCACCCACACTTCCGGAGGTCTTC -TCACTTCAATTACCTTAGTCTTGAAAATCTCTTGAGGACATTTGACAATTAAGAGTAACC -ACCACCAAGGGAAAGAAAAGCAAGGAAGGTATGTTTAGCCTTTAGAGAAAGACATTTTCC -AAAGTCAGGTCAGTGGGAAGATAGAGGGCATGCTGAGGCCCGTGCCCGAGGCCCATGCCT -TAGGCCTGCAGTCACAGACCCCTGCAAGGCTACCAGGCACCCAGAGCACTTCATCCAAAG -TGATACCTAATCACGTCACTGCCTCTTCCATATGTTCAAGTTTGACTCTGACTTCGCTGG -GTTATCACTAGGAATAAATGAGCTAGACAATCATTTCCCTGGACACTTACACATGCCTGA -TGCTCAGCAGACAACCGCTGGACGTAGAGATGTCAGAAGAGGCTTAGAGCACTGTGTGGT -CAGGTGTCTGTCTTCCAGAGCTGGCTCCACTTCACAACCTAAGCTTTGAAAAGCATCCCA -TGTTTAGTGAGTGTCCTTTCATGCCTGGCTCGGGTTCCTGTGGTTGTAGTGTTTTCTACT -TTTCAAGAAAGCCAACCCTAGGGCTCTGAGGATTCCTTGCCGGCCCCATTGCATCTTTCC -GAACTTCATAACAGGAAGCAGATAGACTTCTGCAGCACTTCCTCCCAATGGAAAGAGTCT -CACTCTTGTTCTGGGCTGCCCCAGTGCTCCTGGATGCTGGCTTTGCTTTCCTGGCCATAC -GACTATTTCTACAGACAATCCATTCAGTCTCATCCTTGATACTCCTGATCTTGCCTGATA -TCACACAGCTCCCATCGGCTTTGGAAAGATAGTCGTTGGACTATCAAGACTTGTTCTAGA -CGCCTGTAAACCTCAGGGTCAATGTCTTGGACCAAAGCTATCATACCCACCCGAGAACAG -CTGCTTCAGGGAGCCCAGATTCACAGACTAGTCTTTGTCCCCGACTCACGGCTCTGGGCA -GGAGTCCATATTGATATCCTTCTTCCTCTGAGCAAGCAAGTGCGGCCAGCACTGGAAGGA -TCTGGAAGGATTACTGTCTCTAAGTGGCCCTTTTCCTCCCACTCCTCCTTCCTGCTGCTT -CTAGACTTGAAGTGCTCAAAAGCCAATGAAATCAGGCAGAGTGTTTGCCTTAGTAGGCCT -CCCTACCCCACTCCACCCCGAGCTTGGCCTGTTGTGCTGAGAAGCATATTATTGGACCAC -CGTAATAGCAAGACATGTGGAATCCAGCAAACACAACAGTCTCTGCTTCCTTAGCTTTGT -CATTCTCTGCCAAACCTTAATGTAACTGCAAATCACCTAGCACAAGATATGTGTTCTCTA -ATGGCTCTGTTGGGTACTGAGAAAAGAGAAGCCACTGTGTGGTTGTTATACATTTATGTA -GTGTGGGCTTTATCTCCTATGAGTTCCTAGAACATGCCCAGGCTGCTAGCCCTTGCACTC -ACCCAATCAATACTCAAATTCTGGAATAATAACTGTTGCTGCTTAGAGCTAGCTGCAATG -AAATGGTTTCCCTAGTTAGTCAGCTTACTTTTTCGTTACTATGACAGAATACCTGGCAAA -TGCAACTTAAAATAGAAAAAGGATTTGTTCGGACTCCTGCTCTCAGGGACTAGGATTTCA -CTCTGGAGCAGAGCCTGGAGGCGGGGCCTGTGGTGAGGGAGCAGAGCCTGGAGGCGGGGC -TTGTGGTGAGGGAGCAGAGCCTGGAGGCGGGGCCTGTGGTGAGGGAGCAGAAACTAGAGG -CGGGGCTTGGGGGCGAGGCTTGTTAAATCTTGGCATCAGAACAGGAACAGAGCTTGAGCA -GGAGGCTGAGTTATCAACGCTAACCCTTCCCACCGTAACACATTCCAAGCCATCTCCTTC -CAGCTAGGACTCACTTCCTAAAGGTTACCAAACTTCCCAAAACAGTACCAGCAACTGGTA -GCCAAACGTGAGGGTTAGTTTACATCCAAAGCATACAAACCAGGGAAGAGACAAATCAAA -GAAATGACTGCTTGATGCTTAAGGGGATTCTGCATTCAAGTACAAATCCTAACACACACA -CACACACACACACACATGCTCTTCCATGTGAGACTCATCTTGGTAAAAGGGCCAAAGGAA -TCAGTAGAGCTAGGAGGGAGTTACACAGGAAGGGGAAAGGGAGAGTCTGCAGCCTATCCA -AGGAGAAGAGGTGGGGGAACTGGTTCTACCACCCACATCATCCTTGCCCCCTAGAGGGCC -TAGAAGGGCCTTTATGAACATACAAGTGTGAAAAGAACAGTTAGGGCTTGCAGAAAGAGC -TGCCAAAAGACACATAGGTGTGTGGGTGTGCATCCTAACACGAGGCACACAAAGATGTAG -GACAGAGGGGGATATGTGGGAGGATCGGGAGATGTACATGTATGAACAACTCCCAGAGGA -CAGTGACATGATCCAGAGATCATGCTCCAAGTAGAAAAAGAAAATGATAGCTACTAGCAA -CGGTTCTGACTTTCCTCTAAGGCTTGGTCTTCATCAGCTCTTTTGTAGAGAAAGAAAGCC -CCAAAAGTCTGTGGGCTGAGGCCTGGGCTAGAGGTGGGCAAGGTCGAGTCTCCTTGGGCA -GCAGCATCTTCAGAAGGTGTAAGCATTGGTCTTCCCTCCCACAGGAAGCTGAGCTGGAAC -GCCTGGAACGAGAGTTTGCGATTCAGTCCCAGATCACAGAGGCCGCCCGCCGTCTAGCCA -GTGACCCCAATGTCAGCAAAAAACTGAAGAAGCAAAGGAAGACCTCTTATTTGAATGCAC -TGAAGAAGCTGCAGGAGATTGAAAATGCAATCAACGAGAACCGCATCAAGTCAGGGAAGA -AACCCACCCAGAGGGCTTCACTTGTCATCGATGGTCAGTGCCACCCACAAGCTCCTGCCC -CGCTCCCAGACAACCAGGTCCTGTTAGGTCCTCCTCTGGATCCTTGCAGGCTCTAAGTAG -CCTCTTACCCACACACCTTATGGTTTAATCCCTGGAAAGGGATGGGTAATGATGGGTGAT -TCATCATTAGGACGTTCCATCCTAAAGATGAATTGCAACTGGAGGAACAAATGAAAGGGT -CCATACACAGAACCCCAATGTCACTTATGACACCTCTCTGGGGAACCTAGAATGAGCCAA -CTCTCTTCTTCGATGTCACCATGAACTAAGGAGGTTACTGTGATAGTCCAGCTGAGCCTC -AAGATAGCGAAGGCTCTGCAGTTCTCAGAGACCTAGCCTCCTTTCCTAAGACTGGAAGGC -AAAGTGCGTAGCCAGTGTATTGGAGTTAAGTCCTTCAGGCCACCATTCCGTACCCAGTCT -CCTTCCCTCGGGCTGGTTCTACTACCAAGAGCTTCCTATCCCAAGCACTGTGGCCTGAAG -GATTGGGCGGTACCTCGTGGATTGTCTGGAGTACGTGCTCTTATCCCAGCTCAGGGCTTC -GGTGATGATGGAAAACCAGAATTCCCGCAAATCCACCCCAAGCATCAGGTCTCTCCCATG -GTTACCATCTTTTCTTTTTCTCCAAGTCATTGAATTCTTGGTAATATATGTTAGAATTAT -CCGGAGGGCATGAATATTGAGAATACCACCTTAGTTCTAAGACAGAAACTGATATAGAGG -TTTTCAGGCTCTTTCTGTGTCTCTGTGTCTGTCTGTCTGTCTCTCTGTCTGTGTCTGTCT -GTCTGTCTCTGTCTCTGTGTGTGTCTGTGTCTGCCTGTCTGTTTCTTTCTTTTTTTTTTT -TTCAAGACAAGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACCAGG -CTAGCCTTGAACTCAGAAATTCGCCTGCCTCTGCCTCCCAAGTGCTGGGATTAAAGGCAT -GTGCCACCACGCCCGGCTGCCTGTCTGTTTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGTGTTTGTGTGTGTTTCATAATGGGTGCAAGGTTTCAGTCTGGGAA -ATGAAAGCCCCGTCCAAACAGAGGATGTGTGGTGTGGTTGTATAACCATGTTGCTGTACT -TAAGTCCCATGAACACTTAAAAGGGATGAAAATGATAACCGATGTTATGTATATTGTAAA -TATATTGATACAGATCTGTCCCCTAGAAATGTGGGTATACTAAAGAACCAGTGGTGGGCT -GGAGATTACAAGATACCAAGGCCTGTCTCCTTGCAGTTCACCTATCAAACAATAGGGAAA -AGATGGGTTCACAGTTGGGAGGGACAGGGCTGACCATCAACTGATGGTCACTCTAGGTCC -TTTCACTCTAGGATGTGCCTGCCGCCATTCTGTGTCTTACTCTGCTGCCCTTTGCCCCAC -TTTCTAGCAGGGCTACAGTGAGTCGGTCCCTCTTCCTCATCGCCTCCTTTGGGGCCTCCT -TGAAGGCATTTGAACCTCCCTGTTCTGTAGAATCACCTAGAAGCAGCGTCAGAGCTATGT -CTGGGAAGAGCAGCCTGGGGCGGGAGGGGGGGGGGGGCTGTCTCACCAGGTGGCCTCGGG -GCGCCCATTCACAGGCCTGCCCGAGTGACGGCTATTTTCTTGGGTCTGCTGGCAGGCAGC -ACTGGCTTATAAATCATCATTTGTGCCAGTTTCGGCTTTCTTCCACGCAAGCCTCCAGCC -ATTTTTGTTAACTGCTCGAGAATCTGCCTTGCCGCCACAGTGAAGTAAAGTCTTCATCAC -AGAGGCCTGTCTGTGTTAGGAGTGAGCAAGCTCCTTAGGGCCTCAGAAAAGCCTGAACTC -AGCATCTGAAGGACTTGGACCTTTGCTAACATCTCCCAATGAACAGGATTGTTTCAGACA -AACCCATCTTTCCTGGGAGTACCTCAGTTTGCCCAGTGGGAGGGAGGATCCTTTTACTGT -CTCTCTCTCCAGCATGTTCCTAATTGAATGGTGACTATAAAAATAAGCTTCAGAGAGATG -GAGTCTGTGTCTAGCAGGCTTGTTTTCTCTCCTAATCACTTAAGTTCATTGGGAAACCAT -TTATAACCATGTGGGCAAAACTGAGTTCCCTCCCCTGGTTTCGGATCTGTTGAATAACAG -CTGCTCCCTTCTCTGGTTTGGCTGGTACTTGCCCTGAGTTTGTTCTAGAACAATGGCGTG -GTTTAGCTGGATCCTACCTCCTTTCTAGGACAGACTAAGCCATAGCATCTGGTGACCAAG -AGCCTAAGAACACAAAGACAAGGGACCATTGCAGAGCCAGGGCCCACTGCAGAGCCAGGG -TGGGGAGGATGGCCCTCCTCCACCAGACTGTCAAGGGAAACACCCAACAGCATCTTTATG -TTTCAGGGCTTCTTCCTTACTGATGCAAAAGAGATGGGAGGGTGTGGCCAGGATTGGGGG -GAAGGTCACGATTCCTTTCCTACACATTGGGCTGTGTTCCCAAAACACGTTAACCCTGTA -GACTTTCACTTTTTATCTTCTAGATGGAAATATCGCCAGCGAAGACAGCTCTCTCTCGGA -TGCCCTCGTTCTGGAAGATGGTAGGTTTTCCCATTCTCTGCTCTTGTACGTGGAATCCAG -ATTAAACCCAGGTCATTCCATATGCTGCCTGGGAATGGCCTTGTAGGCAGGAAAGAGGCA -GGCTGGGCCGGGGACTGGATGGATTCCTTGTAGGCTCATTTTTTCCCCTGAGTCACTGTT -GAGCCCACGGTGGTCTACATTTACACTGGTTTTCCAGGGATGGCCAGTCTGCAGCCTTTG -TATTCTAATAGCATAGAAAATAAACATGTATGCTCTGATAGCCCATGGGTATGGGTTGGA -CACTCTTGGGATAGATGGCCTAGAGAATTATTCTTGGCCCACATAAGCCAAAAGAATAGA -TTATATTCTTGAAGTGATATCTTGTCTCTGTAATACTCAAAGCACTTTTTTGGCTGGCAT -GGTAGCTTTAATCCTGTAATCTCAGCACATGAGAGTTAGAAACTGAGGCAGGATGATCAA -AAGTTCAAGGTAACCAAAACTATATTGCAAGACCCAGTGTCAAAACCAAACAAGGACCTG -GGAGTTTATGTGAGAACACTTGCCTAGCGTATGCAAGGCCCCAAGTTCTACTCTTGGGCC -AAAATAAAACAAAACAGAAAAGAAAAAAAAAGAAAAATTTGAAGTAAAGAGTCTGCGTTA -TATGTGTCTTCCTTTGGGTAGTTCTCGTTTGTTCTCTCTCTCTCTCTCTCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCACACACACACACACACACACACACACACATGCACACAC -ACACACACTGGGAAAGAGGCAGACATTTATTTGGGTTACACAGCAAAGTTTGGGCCCTAC -TGGAAGGGTCTGAGTTATAGGAAGGACTTGGTCTATCCTCTGCTCCTGAGACAAGAGTGA -GAATGTCCCTTTAGCAACACAGACAGTCTTGGAAACTGTTATTGTTTTATTTCCTGTTGA -ATTCTCAAACCTGGCAACTGCCAAGGGATATTTTCTTGGTCGGTCTTAGAAAAGGAGTTG -GAAGCCCCTCCCACCCCTACAGAAGCAGGCGGTCGAGACTTAGACATTTCTGAAGCTCTC -CCTATGGTTGCTAAACCAATACATTGGACAAGGAGAACACTAATTATATGGAAATCTATT -ACCTGGTAGTTAATTATTTTTGCCCTCTAGGAAAACCTCAGGCACCCAGTGGTAAGTGGC -TATTCAGACAGAAAACATGAAAGGCCTACCCAAGTCACAGTAATAATGATAATTGCCGTA -ATAATAATAATTGCTCTTGATGTGGGAAAACCTAGGGAATAGCTACCCAGTTGTCTTGCC -CTTGCTATTAGAAATCAGATTGTTGAGTTTGACTGTCTGCTGCATTAAGTGGGTGGGGAG -GCCGTGGTGTTCCATGAGAACACAGAGGCCTGTTTGGAATATGAGGCCCTCCCTGGCCTA -GCATTGATCAATGTCACCCTGGTCTGCCAAGGAAGGAACAAGCTAGTGGTGTCCCCTTGT -ACTAGGAGTTCCCAGGGTTATATGTAGTCATTAGCTAGTTTTGAGACATCATGATAACAG -TTTTGCCCAACGTCCTGGGCCTCCGACCTCCTGAGAGCTAGGAGTGCCTCCTCCAATGTC -CTGTGTTCCTACTTGCGGTTCTCCTCTCACCTCCTAGAGACTCCTCCTGTCTGATTTGAA -GGAGTAGCAGGCATAGACCAGAACATATATATCTGACCTTTGAATTTTGGTGACTGAGAA -TTAAGCTATGAAAATCCGAAAAGTTGAAAATGGATGTAGGATTCCATGAGTGGTTGGTGG -TGAAATTTCCCTCTAGCCCTCCTCCCCCTCCCTGTGAACACTGGGCATTTCCTCTCTTCC -CAAAGCCACCTACCACCAAATCTCTTCATTAAACCCTCCTCCTGTCTGTTGTTGATTTTC -CCAGGGTCAAAACTGCAAGAATAACAGTTCTAAAACAGGATTTTCACCCTGGCACATCTA -TGCTTATGTTAAGAAAGTTTTCTTGTAGCTTTCAGGTCAAATCTCAACTCCCTGTCTGGA -ATTCAAGGTCCCACACTATCTAGGCACGCTCCGAATTTCTCCTCCCTCCCCTTGTCTCTC -TGCCCTCTCCTCCGCTGTGTAGAAGAACCTGCTACTACACCTAGCCCCTCACCTCTAGAT -TTCTACTCAGTTTCTGTCCTTCTCTGCCCCATAGTTCATTGCTTCCAGATAGCGCCTCTG -GGGCTTGGTTGAGGATTGATGTTTATGATTGGACCAGGTCCCAAGGAACTCAGTATGGTA -TTAAACCCACTGTATAACAGAAGTTGGCCTTGAACTGCCGATCTGCCTGACTCTGTCTAC -CAAGGGCTAGAATTACAGGCAAGAGTCACTGTGCCTTATGAGACATCTGCCTTCTTTGGC -TAAATGGGTTTGCTTCCTTTGGAAGCCATCCAGCATACAGATGTGCGAAATTGCACTCCA -GAGATGGTGGAGGTAGGGTACTATTTTGACTGTGCTGCTGGGTACTTGGGGGATAGGGGC -AGGGCATATTGCTTGTGCACTAGCTGGACTGGGGGAGGGAAGCTTAGCCTGGTGGAGGTG -AGTGCAGTGCTGGCAATGATCACATTCTGGAAGAGAACCGTGAGGTTTATGGGGGTGGGG -TGGCTACTTATGCCTCTGGGGAGGTAGCCAGGGTCTCTGGGGTGAGGTCTGTGTGGCCTG -TACCAGTGACCAGGACAGGGGTGTTAGAAGATGCTTCATTTATATACTCAGGTGTTGGGG -GAGGGGGACTTATAAGGTCAAACAAGGAGTGAAGGCTGATAACTGTCAGGATAATAAATT -CTTACTAGGGTTGTTGTGGCCGGAGCTGGCTTTATGGCTCCAGGTTGAGACTGGGGAGAT -AGCCAACCCCTGCTGGCCTACCTTTGAGGTATCCAGGTTTGAGGCTCCCTGGACCCTTCT -TCCTCTGTAACCCTGGGCCATCAGGGTCCCAAAGGACTGGGACCCTCTTCCTCTAAAACA -CCTTGAGCCGAGCTGAGGCTATAGCTCAGTGGAGAGCCTCACAAGAGGCTCTGGGCTCCA -CTCCGACATCACAGATTAAATATGCCAGGATAGATTATAGGAAATTTAAGAAGCTTGTGA -GGGAAGCATGGATGGTAGAAGGCGGATCTGTCAGCACTTAATCATACCTCACAGATATAC -TTCCAATTCAGGTTTTTCCTCCAACAAATATTTATTGAGTACCTACTGAATGCCAGCTGT -CATTTTAACCCTGAGGACACAGGGATTAACAGAGCAGATAAAATCCTCAAGAAGGTTAAC -TCCCCTCCCCCCAGAGCAAAGGAGATCTGTTTAGTGTCTCTCCAAACATACGTCATGGCA -TAGCTCCATGATAGAGCACTCGCTTAGCATGTCTGAGGCCCTGGGCTCATTTCTTAGCAC -CAAATTTAAAAAGGAAAAGTTAGAACGTAATACTTCATTTGCCTGATTAATATGAAGCAA -TCACTTGTTGGTGACACCAAATCCAACTCAGACTTTATTCGCACTTAACCAGACGTGACA -GCGGTGCCCTTCACATTCAGTTAAGCCTGCAGTCTGGGCTCTGCCTTGACCTGGATTGAC -CCCAGTGTGGGAGGGTCACAGAGCCCTGGCACATATGTGAAGTGTAGCTCCAAGGCACTG -ACATGGTGTGTTTGGGCAAAGGCTCCATCTCTTGTGGAAATAATGTCTCTGATGAGTTCT -TCCTCCTCCTGTCCATGCAGAAGACTCTCAGGTTACCAGCACAATATCCCCCTTACAGTC -GCCACACAAGGGACTCCCTCCTCGGCCACCTTCATCACACAACAGGCCTCCTCCCCCACA -GTCCCTGGAGGGACTCAGGCAGCTGCACTATCACCGTACCGACTATGACAAGTCACCCTT -AAAGCCCAAAATGTGGAGCGAGTCATCTTTAGATGAGCCTTATGAGAAGGTGAAGAAACG -CTCCTCCCACGGCCATTCCAGGTGAGCTACATTGGGACACCCAAATGAGGTCCCCGGATA -TGCTCAAACAGAATCAAAGGCTTGCCCCACATTAGAACCTACAAATATTGCCAAAGGATA -CTCTTTTCCTTCCTGGAACTCACAGTTCAGCTTTGCGCACAAAGCCCTCTGCTGGCAAAC -CCCCAGAAGTACAGATTTGTCATCTGAAGGTAGGGAGGGGGGAAGAGGGGAGGAAAGGGT -TTGGCTCATAGTCAACCTGTTGGCAGATGGATTTAATGCTGTTACATTTCACAGGAATTA -ATTAGGAAATTGTAGCCAGCAGCATTCCAGAATGGCAAAGGAGAGCCGGATCTGAGGATC -CTCAGGGTGGTATAGAACCCTATACGATCTTCCCGCAGAGTTCTGGAGCCAAGCAGCTGA -AATGCAAGCTGCACACATTATCAGCTCATTGCTTGGTTAATATCAACGTCGTAGAGAGGA -TTATCTGGAAGACATTTAGGCCCGCTTCTGTTTTCCTCATGTTCCTTAATTAGCTCCAGA -GGGTACCCTAGCAGGTACTGTATCTTGTAAAACAATGCTTGTTAAGGATGAAGGCTCCAG -AGAATAGTCACCCTGTGCTTAACTTCGAGGAGTGGAGGGGGGGAGGTGGGATAGTGAGAG -CTGGAGTCCCGGGCAAGCTCTCCCTGCAATTAGATCTACTGTCCCAAGCTAGTCAGCCCC -TACCAACGCTGCCACATGGTATTCGTGTGATCAGCATGGCTTCCCTCTTCTCGCTTGCAG -CAGCCACAAGCGCTTCCCCAGCACAGGAAGCTGTACCGAGGCAGGAGTAAGCAGCTCCTT -GCAGAACAGTCCCATCCGAAGCCTCCCACATTGGAATTCCCAGTCTAGCATGCCATCCAC -CCCAGACCTGCGCGTCCGGAGTCCCCACTATGTTCATTCCACAAGGTGAGTCTGCTGGGC -CTTTAGGCCACCTGCCTTTCTGGGCCAGACCCTGGTGTAGTAAGACATCATTGGCTCCAA -TCTAGCCCAGTTAACAGGGGAGCTAAGGTCCACTTTACCCTGGACACTCAATATAGTCAA -CTCTATCCATATCCAGGGACTTGTGGGGCCAGAGAGCCCCAGCCTTCTGAAGACAGGTAA -CAAGGATCCTAGTAGGAGTGGAAACAGGAAAACTAGCCCAGTTAAGGTGGGAGAGTGCAG -CAGCCATAGACACCCCAGGCTAACCTTTGCTCTACCCTCCGTTCCTCATATATCTTTCTC -ATGAGGTCTAAAATCTATTCTGGACCCACTTTAATGCCTCAAGGTGTACATTTATAGTAA -CCAAAAGAAATGAACCGAAAAATAGACTTCCCTGAATCATATCCCTTCTCTAAGAGGTAA -AGCTGCATCACAGAAGGTCACTGGTGAGGGTGATGTAGTACACTTCTGCCTGGATGTGGC -CAAGAGTCGCTAGGAATTTGCATAAGACCTCCTATTGCTGGGTTCTATCACCTTCCTCTT -GTTGATATTGATGGATTGGAGGCAAAGTCTTGGTACTACTGGTAGATAAGTGTATCGTTC -ATGTTTAGGGGTTCCATGTTTCACCAACCCTCCATTTTAGAATACTCACAAGAAACAGCC -ATTTAGGTACGTTGGCTTTCATTTCAGAGGAGTCTTTGGTTCAATCACGAGAGGACCTCT -GTTAGACCTTTTGGTTGTTAGTTTTGTTTTTGTTTTTTTGTTTTTTATTACCTACAATCA -CTATTTTAAAGGGGTTAGTGTAATGCTTAGAACATAGGAATTTGCTTCTCTATCAATAGC -ATCATTTTCTTAAGAAGCAAAAGCCCTCAGACATTGGTCAACACATTTCATCCACTCCCT -AGGTGCCACGTGGATTCCAGAGATTCTTAGCTCCCTTCCTCACCTGGTACCTAGGGAAGA -ACCTGGCTTTCCAGGGGCAACCTTGCTGGGCTCTCCCATTGGTAGAGGCCCTGAGCCTGG -CCTGTGGCTTTTGTGGGACCCTTTGATCCAGGACTCTAAGACCAATCCTGTCTCCCCAAC -AGGTCAGTGGACATCAGCCCCACGAGACTGCACAGCCTTGCACTGCACTTTAGGCATCGA -AGCTCCAGCCTGGAGTCCCAGGGCAAGCTCCTGGGCTCGGAGAACGACACCGGAAGCCCC -GACTTCTACACCCCGAGGACTCGTAGCAGCAATGGCTCAGACCCCATGGACGACTGCTCG -TCCTGCACCAGCCACTCGAGCTCAGAGCACTACTACCCAGCACAGATGAACGCCAACTAC -TCAACGCTGGCTGAGGACTCGCCGTCCAAGGCGCGGCAGCGACAGCGGCAGAGGCAGCGG -GCAGCAGGCGCCCTGGGCTCAGCCAGCTCTGGCAGCATGCCCAACCTGGCGGCCCGCAGC -GGGGCTGCAAGCACTGGAGGTGGCGTGTACCTGCACAGCCAGAGCCAGCCCAGCTCTCAG -TACCGCATCAAGGAGTACCCACTATATATCGAGGGCAGTGCCACACCCGTGGTGGTACGC -AGCCTGGAGAGCGACCAGGAGGGCCACTACAGCGTCAAAGCGCAGTTTAAGACCTCCAAC -TCTTACACAGCTGGCGGCCTGTTCAAAGAGAGCTGGCGCGGGGGTGGCGACGAGGGGGAT -GCAGGCCGCCTTACACCATCTCGGTCTCAGATCCTGCGGACTCCTTCGTTGGGGCGTGAC -GGCGCCCACGACAAAGGCTCCGGCCGTGCCGCCGTGTCTGATGAGCTGCGCCAGTGGTAC -CAGCGCTCCACAGCCTCGCATAAGGAGCACAGCCGTCTGTCACACACCAGCTCCACCTCC -TCGGACAGCGGCTCTCAGTACAGCACCTCTTCCCAGAGCACCTTCGTGGCGCACAGCAGG -GTCACCAGGATGCCCCAGATGTGCAAGGCCACGTCAGGTGAGAAGGTGGTGGGAGGCAGG -TGACCTGGGTAGGCTGAAGGTTGCCTAGACTTCACAGTCAAGAAAAGGAGTCACTTATTC -TGGAGGCCTTGCTGTGAAATGTGGGAAGCCATGGTCCTTATCCCAACCCAGGTCTGTCTT -CCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTCCCTC -CCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCTCTCCCTCCCTCCCTCCTTCCCTTAACA -CTCTTCCTTCGCGTAGAGTGAGCATTTCTTTTAGCTTTTCCAGTTAAGGACAGAAAGCCA -TGTGAAGTCAGGTCAGAGGGTTTATCCTGCCAAGGGTGCAAGAAAGATTCTAGTAGGTTA -GAGTCCCAAGTTCTAACCTTGCCAAGAAAGGTTGGGATGAAAGGTCGGGCTTGGATCTTG -AGGCCCTGGGAAAAGAAGTGTTTGCTCTCTGAACCTGAGAGCTGCATCTGCTTAGGTAAC -CTGGCTGCTCCTGGCTTTTCTGCTGCTACTTTCAGGGTCTTTGATGCTGTGTCACACTGA -GGTTTGAACCTAGACGTTCTCTATGAAATGATAATGCTCATAACTGATGTTAGTTGAGCA -TTTACCTTTGCTAGATCAGTGGTGGTCATCTGTAACTCATACCACTCAGAGAGTAATTAA -CAAAACTACAGCCTTCTACTGTAGGTAGAAGAAACGAGGGAGGGTAGAGGAAAACAAGAA -TGAAGGCAAAAGTGAAAACCAGTGAAATTTTACTAAAAAGCCAGGCTCTGGAGACGAGAG -CCCCTAAGAAGTTCAGCCCAGGAGAGCAGCTGCTCATTGGGCCTCCATGTCCCTACTGCT -CTCTTCCCTCGGGCGCATGCTGAGCAAGCCCCAGAGATTAGACTACAAACAAACCGGCAG -TCCTGGGCGTCCCTCCTTGAACTCCATGGTCCTACAACCTTTCTCCTGCTCTGCTTTTAT -CCGTAAACTTACCCACTGGCATCCCAGCAGGATTCAGAGAATGAATACATCTAACGTGTG -CCCTCTGAAGGTCATGAGCGGCTCTAGTCCTCTCAGATCCGATGGTTAAGTACCAAGGGC -AAAAAGATAGGAGTGGTTCATTCTCTCAGAATTGCCGTGTTTGTGTGCATTTGTTTTATT -AAATAGCAGGAAGGTATTACTAAGATTTTAGTAAATTGTACCCCACCCACCCTGCCACCA -CCAAAAGTGCACACGAAGCACCTCAGACAGATGTACTCGGTGCTAAATTCTCCTGGCTCC -ATCTAGTCACATTTGCAGTAACGCTATGGTACATATAAGCTGTTAAAAGTGCTGTTCACT -TGCAGGATTACTGAAGGAGCAGATGGTAAAGTCTGGAGGCCCTTCCAACAATACAGCATG -GTCCTCACATAGAAGCCACATCTAAAACGCCCCAGGGCAGCCCTCTGTGCTCAGGTCTCT -ACAACAGAAACATGAGGGCTTCCTATTCTATGCAGTTATAGAAACCATCCTGAGGCCAGA -GTGGAGGGACAAAGTTAAGACAAAATACAGTTGGGGAAACAAAGGTATTTCCCACGGAAT -GCCTTGGGGTCACCAAGACCCTGTCCTTCATGTCTGACATTGGTCACACCTGCCACTGGG -TCTGTCATTGACTTACGAGCTCCATGCTGGTCTGACCTGGCTTCTCCCTGCTTTTCCCAC -ACTGACTACATATAGCTGCCTTACCTCAAAGCCAGAGAAGCTCAACACCGTCCAGTGAAA -TTGGAGCCACCCCACCAAGCAGCCCCCACCACATCCTGACCTGGCAGACTGGGTGAGTTG -TCCTGTGAACTCGTTGACTTAGTTCTTCTGGGCTCAAAATGGAGTTAGCCAGGAAGGACA -TCAGCAGTACTGAGCTCCCAGCAATGGGAGGATGTATCAGCAAATGGTGCCAAGAATCAA -AGCAATGCCTGGGCTATCACCTTCTCCCCAGCTGGCCTACTGTTTTTGATGGGGATGAAT -TCTGTGTGTTCTACTTAAACGTAGGTAGTGATTCCTGGGCTGAAACAAAGAAGTGGATTC -AATTCTGGGCGGCATTTGATTTTTCTGCAAAAATGTCAGGGGTAGGAGAAAGAACCCTGA -GTCAGATATTACACAGGCTTCTCAGTGTGGTTGCTGTCTTAATATTGGGGTGCATCCAAA -AAAAAGAGGGCTCCCGTCTTGGCTAAACAGTTGTTCTGGGTGCATCAGCAAAGGGGAAAC -TGTACCTTGAGACCTTTAGGTAGAGGTTGCCCACAGCAAGATACGGAAACTGGAAGTGAG -CTTTAAGTGTGGACTTAGGGCCAGTTAGGATGTTCCAATCTGCTGAAGGGTCAAGCAGAC -ACAAGTGTTTTATTATCACATGCTGGCACTTTCTACCCAGCTCCTCTCTTCTCTTGCTGC -TTCTTAGATGGTCCATTCTGTTAACACCTGTTGGTTACTGGAAATGGGCCCCATATCCAG -CTTAATCCCCAGCTTTGGCTTTGCTGAGCGCTGGTGAGCGTGTCTGGGAAAATCTGACAG -CTGCAGGCTGAATTATAAGACCATCACAGACCCACAGTTGGTTCCACTGCCTGTGTCCAG -GCTCCCACGCTTGGCATCCTTAGTCCTCCACATTTATCTGCAGTGACTTGACACCAGGAA -ACTTCATTTTTGGTGGAGAAGATGGGGAGCCAATGCTTATTGAGTACTTAAAACACAAAG -GCTGACGGCTTCTTTGAACATAAGTGAGTTTCGTGGAAGCCTGTCTGCTCCCCGGCAAGG -GAAGTAGCTAGATATTTTGGATTCATAAGTGAGACAGAGAACACAAGTCACTCACTCCAT -ACTTTTCTGATAAGTCCTAAAATGTGGGCCCTAGATCAGCACTTTGGGCTTCACCTGGGA -TCTTCTTGGGCCTACCCAAAACTACTAACTCGGAAGCTCTGGGGTAGGCCCAGTGGGCGT -CCTTAAATGAACCCTTGGGTCATTAGGATCCGTGGTTGGACACTCACCGAACCACCCCAC -ACTGCTTCTTTCCTCTTTTCAAATTAAGGAAACATAGTCTGTACAGTGTTTCTCATGTCT -ACGGCTAGGGTAGCTTTTGCCAGTAGCTGCTACCCCTCTCTTTTATTATAAACCACTGCC -ACTTGTCCATACCAGCGCCAGCCTCTAAATCCAGACAGCTTCTTGGCTTAGGGTTTGAGA -ATCTCTCGGGACTAATTCATACAAGAGCCACACATCTGTATACCTCTATAGGGTAAATGG -TATCGTCCAACCAGGACACTTGGGATCCTCTGTGGGCCATGCCCAGTTTCATCTGATCTG -ACCATATGACTGCGTCATTTGACTGATAGACAGGCTCTGAAGTTTACAAGCAGCCCTCCC -ATGCCTACTCACTCGAGTTACCTCCATTACCGCATGTAGCCAGTAAGGCTCACAACCAAC -TGGAAACAGAAGGTTATTGTCCCTGAAGGGCAGCGTTCTTCCAGATTGAGGATTACTCAA -GAATAATAATGTGATAGAGAACAGGACAGTGGGTAAAAATTGCCACTGTCTGCCTTCCTA -ACAGAACTACTGAGGTCCTGCTGCTCAGAGATGGAGCCTGAGTGTTCTGTATGATTCTTA -CTGTGTCACAGACACATGGGTATATATATATAGTCATTGGGTTAAGCTACTACTAATCAC -GTGTGTCCACTCTCCTGTGTAACACAACCTTTCTTCTCTTCTCCTTCCGCTTTCCTTTGT -TCAGAGAAGCAACAGAAAACTCTCCCATCATGGATGGGTCTGAGTCTCCAACACACCAAA -GTACTGATGAATAGAGGTATTGTAAGGGAACGTTTTGTTCTTACTGCCCACGTGTGTGAT -CCAGATGTCCTGCATATGTGCTGCCTCTGCCCATGTCATAGTTTCCAGGAGGAAATGTCT -GAATAGTGTGGAAGCTATTATTCTTATGTTTTCTTTCTAGCTACATGTGGCGCTGTATGT -TCGAATGTGTGTTTTTACATCAGATGTAGGCTAGTCCATGCTCCTTCCTGGAAGACACCC -CCTAACCCCCAATATATTTAGACTTTCTAGGCTTTAAGTACAAAAAAAACCCTTGCAGTG -GTTGGGTATTGTTTACCAGCTTGGGCCACACTCTCCGTGAGCACTGAGCCAGTACTGTTC -TAAATAGCCCAGTACTCTAACTCATTATCCTACCACTTTTCAGTGATATTTGCATGCAAC -ACCAGATGTCATAGAGTCCTGCTTTTCAAAATGTGGCCTGTAAATTACCACCGCCACCTG -GAGCTCAGAATGACTCCTGGAAGCCACGCTGGCTGCTGAGTGAACTGCATGCTGCAAGCT -GCAAAGTGCTGCTCTCCCAAGTACAAAATAGTGGGACCTGAGAGTCTAAGTAACCAACTG -CGTAGTGCTGACGCTGAGAAGCACGTCAGGGACCACTAAAGTGACAGGGGACCATGCAGA -AGTGGGAAAAGGGCCTTAGTTAGAAAACAACAACCTAATCAGGCTCTGAGTAAGAAAGAG -ACAGCCACACCAAAGTGCTGGGCACTCCACAACTCAAATGATCAAAACGCTAAAAGGGTT -CAGAGAGGAGAAATGCCCTTTAGTTCTGACACACACCTCGTGAGCCTGGCTTTAAAGAAC -GGCAGTGAAGCAGGGAGGCAAGAGGGAAACACACAGGTGTTTCCACCCTGGCTCTATGGC -CACTGACCTACAGCACTATCCACAGCCAGTTGACTGGGTAAGTGAAACCCCATTCTCAGT -TCACTGTGGAATAGGGAGAAAAGGCATCACTCACTCTTTAAAAGACGATCCAACATACAA -TTGATTCGAATATGTCCTATGGCATTAAGCAAGCATGTGTTTTGTGAGTGTGAATAGTGG -ATACCCTGTCCAGGTGAAACAAAGTAACAGCTCTGAAGGGCTGAGTCCTCAAACTCCCCG -TTCCTTTCGTTTCCTCGGAGCACTTCGCCTCTAGAAGCACCTGATGGTGGGACTCCCTAT -AGTCAATGTTGCAATCAGGAAAATGTCCCTAGGAGACCCACATCACAAGTGAATTGGAAA -ACAAGCTTCTCTAAGATTCTAGCAAGTCGTACCAGTATTTGGGAAGCTGAGGCAAAGCAA -GGGCCAGAGCTTGCTAATTGTTTGTGTCCACAGTGAGGAATAAATCATCCTCATGCTGTC -AGAGCTCCTTGGCCAGGGCCAAGCTCCCATGGAGCCAGTGACCGTGGCTGGAGAGCTAAC -TGGCAGCCCTTGGTCACGTGTTCCCTTTGATCAGAGTAATAGGGAGGCAGGAACTTTTCC -GCAGGAGTATTGCACGTTTGCAGCAGAGTCCAACCACCTTTCCCAATCAAAGTTCTTGGT -TCTTCTGGCACAATTTACAAAAGCCAGTTTCACAATGGGGAGACGATGTAAATTACGTGT -AACCGAATCATCGACTTATTTACCCCTGACAAACAGATACATACAAAGACACCCATGGCC -AGTGACGTAACTAAGGGCCTTCACTCCTAAGCCACATAGAACTAACCTCGGGTACTTCCA -ATGCTCCAAGCACAAGACTGTCCTAGTGGTTTACCCAAATAGTCAAGAATACTTGGGATC -CCTCTAGCTCCTGTGGACTTCGCTAGGTCAGAGGAGGGACGTTTACAAAGCAGTGAATCC -TCACTGGATGAATTCCTGGAGAGGTCGGCAAGTGAGACGGGGGAGTAAGGGAGCTGATTG -TCCTCACAGTGCCCTGACAGCTCTAAGATACTCTTTAAAATGGTCCAGCCCCAACGGGTG -CTCCTGGCACTAGGCATGGAAACGGAAGGGTAGCTTAGGGACAGTTAGTCGCCTTGAGTA -GAGCTACTGCCACTCATCTGTGTGAATACCTGCTGATACTTGGGACTCACTCCCATCTAA -CCTACTAGAAATACTTACCTGATGAAATGTCTGTTTTCTTATGTATGTTTTTCTATGTAG -AGACACATACATTTTTATTATATATTATGTTTTGGAGCTGAAGTGCTAGTCATGCTTTCT -ACCACGGAGCTACAGGCCCGGTCCCAACTCTATGTTTTTTTTAAAAAAAATACTTTTATA -AAATCACAACAGTATTAATCTAAAAAAGCATTAAAAACTCAATCTAGAGCATCACTTTAG -TGTTACTCTAGGGAAGGCTCACGTTTTTACTGTTCTTCCAGGACAGTGATAATTTACCAC -AGAAGCGTTAGCCCTTAGGTCTGCTGTAAAGCAAGCCCCTGGCTGTCATGTAGGAAGTCA -CCCCGAGGTGTACACCCCTGGCTGTCATGTAGGAAGTCACCCCGAGGTGTACAGTTCCAC -GGGCTTCTCAGCCTGGGCTGCATCTGAAAATCCTGTGGGACTGGGAAGGGCCCCCAAGCA -AATAGCAGCAGGCCCTGACTCGGGCCTGGACGTGAGCATTTCTGAGGTTCCCACATGACC -CTGAGGACGACTGTATCGAGCGTTAACTTGCATTGCCGAGGTTTCAGGAGGTCCCTTTTG -TGCTACTCTTATGGTCTCTGGACGCCTTTCGTATACCAAACGTAATGGAGATTGGCAAGC -CTCACCTATGTGGGGCAGGGAAGACAGCTCATCTGTAGAGAGCATGTGACTCATGCATCC -TAACATTCATTCTGTAGTACTCTAACTCTGGTTCTCTCTCTCTCTCTCTCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCGGATCCACAGGAGCTACAGTGACAGCTGCTTCCTGGAT -TCCTCCCTCTATCCAGAGCTAGCTGATGTCCAATGGTACGGGCAGGAAAAAGCCAAGCCC -GGGACCCTCGTGTGAGCCGGCCAGGCTGGATGTGACCACCGCCACGCCATTCCAAGTCAC -CTCACTGCCTCTCATTTGCCTTACCCAGATGCACTGTCACCTGCACCAGCTTCGGCCCTC -AGCACTTTTCTTCTCCTGTCTCCACATCCCTTTCACCCTCAAAAACCTGACTGAGGAGAC -ATTCTGGAAGGTTCCGAACCCACTGTGTGTCCCCTGGCTCTCTTGCCCAGAGAGCCAGAC -AACAATCCTCAATGGCACCTTGGTGGTTTCCGTCTGCCATGATACCCAGGCCACAAACTG -TCAGGAAAGCCAACACATGCAATTCCTGTAGAAGAGAACAAGAAAAAAGCTAGCCCTGCC -TGCAGATACTGAAGCTGTTTCTGGCTGCCACCCTATAGGCCGGCCGAGTGCTTCTAGAGG -AGAGTGCTCAGGGGATATCAGTTTACACCTGAAATAAATCTGCCATAGTGAGACAGCCAG -CAAGAGCTCCTAAGGGGACGTGTGAGAAAGAAGACTGGTGCTTCAGAGACGCATCAGAGG -ATCACAGTTGGTTCTATGCTGCCAAAGATTAGACACATTCAACAATGAACAGATAGGAGG -GGCCAAGAGGAACACACTTTTTCTGCAGCGAAATTTCAATTCTAAACTGCTCCTACGCAG -CACAAGTGAAAGTCAACCATCTTAGACCACGTCCTGTCGTGACCCTTCTCCTGGAGCACT -CCTGAGAGCTGGGAACAAACCCAACGGGACAGTGAAGATGAAGGAGGCTCGGCTGGCCTG -GCAGACTCGGACTCTATCTGTCTGGACATGGGAGGAGCAGGGTACCATTAGGACTGCCCT -ATGCAGGGGCTTCAGCCTACGCCCCCAAAGCTTCCTTCCTTTTGGGATGGGGAGGAAGCC -AACGGTGACCATAGCCAAAAGCAGTTCTCTCGTTAAAACCACCAGTAAAAGTGTAACCTT -TCTGTTTTGTACAAGGCCTTTCAGTTTTTGTTTTTGGGAAACCAAGGGAAAAAGCACATT -GCAATCTACTCAAGTGTTTTACCGTTGTGGTTCATTTTATGTTTGTTAACACTTGTGTGC -ACTCGGACAGACCTCGCCTGTGTGTCGCTTAGTCAGAGAACTCACGTACGCCCTTAGGTA -GGAAGACTTTTTACACACGTCTACCAGTTGGCAGGCAGAGCAGAGTTGCAACAACTCAGC -TCCCAAAGGGCCCAGACCCCTCCAGCAGTATCTGTGACCTCGATACACCACCTCCGTCCA -CAGATACCAAGAGGATAAAAGGCAAAAAACATAAAAGCACGCGTGCAAGCTGCTTGTTTA -CATGTGTTTTGAGCTATGCTTAACACACAACCAAAAAGCCATCAATCTCCAAAGGCCTCA -GAACCACTTCTATACTAACTAACCAGTGCACAGTCTTAGTGGGGCATGGCACTAACGATG -GCACAAGAGTCTCTGTGGAGGTAGTGTGGCTTGCAGGGGTTACCTTGTCATGACTTCCTG -TGGGGAAGACATCTAGGACCAGGAGCCAGGGTGGGAAGAAAGCAAATCTAAAAGTTGGCT -GTGGCATCAAAAGAAAAAAACTTCCTCATGTATTTAAATCCAAGAATAACAATAGACATT -ACCAGACTGGGAAGGTAAGAAATGAACAGCAGAAAGGACTGACCCTCACTTTGCAGTGGC -TTGGAAACCTCTGGAAGTCAAGTGGGAGCATTCATCCCATGTGGCCTGAGGCCTTTTCTC -TCCCATTCAAGGCTGGGTACCCCAGAGCTGGGCATGGTTGGCGTGATGAGCCCAGCTTCC -AGAAGCAGTACTCTTCCCAGACACTTGAGGGATAACCCTGTAGGGTGAGTGGGGACGGGA -TATGATGGTACAAAATGACCCTGGGGCTCCGTGGAGACGGGGCTACCTTTCTTGCTCCTA -GTATGATAGTCGGAGCTACATAAAGCAGGTTTATTTGGGGACTATTTCTTCCTTCCTTAG -CTAATGGAAATGTGACACATTGTGCCCCATTTTCTTTCTTCCAAAAGGAGATGCCTGAAT -AATTTGCCTGAACAGAAAACGTCCAAAAGGAAACAAAGAACAAGACAAGGTTACATGGTT -ACAGGTTATAACAGAGACAGCAGTTTGAAAATTGATTCTGAAGTCCTTCGGATCTATGAG -AGATGCAGAAAGAATCTAAATGTAATAGATTTGGGGAGCAGAGGGAAACGGAATGGGAGC -TGTGAACACCATCACGATAGTCTGGCAGTAAGGACAGAGATTTAAGTAAAACAGGTTTTA -CTGTTTAGCTGTGTTCGGTTAATACACTGTACATAATATAATACGCATTAGTCCTTTGAG -ACTGACATAATAAATGGTCGCTGTGGTTGGTGATGAACGCTCTAGGTATTGTATCCAAGC -ACCTGCAGATTCTTTACACATCCCTGTTTCTTTTAAGGGAGATGAAGTCCCCAGTTTAAA -GCCCCTATTGGATTCGTTGGATACATGTAAGAAATTGCTTGTTTCAGCCAGAAGACTATG -TTGTGAGCCAGGTTGGTTTATTTTGTTATATGCAGGTGAGTGTTGGAGTGTTCAAAGCCC -AATTTGTTTTCATCCAGTATTAGTTTAGTTCTAAATATAGCAAGCCTCACCCAGGTGCTA -TCAGATGACCAATTACTGCTTAGTTAACTAGGTGTAAAGTTTTACATATCCATTCATGTC -AATAGTTTATTACAAGTTGTGTAAAACGGACTCTAGTTTAATAATTGGGGGGGTGGTAAG -ATTAGGTTGCTCCTGAAACTGACTGTAGAGCATGTAAAATGATTTTACTGGATTCTGTTC -AACTGTAATCAATGACAAAGATGTATGTTGTAGACAAAGTTGCAGAATTAAAAAAAAAAG -GAAATCTGCTTTTAATTTATTCTTTTTGTATTAAGAATTTGTATAGTACCTTTACATTTT -GCAGAACAGTGTTGTCAACACTTATTAAAGCATTTTCAAAATGAAAACACCCCAGTTGCC -TCTTGGACACTTTGTTTCTAAACGATAAACATGTAACCACGCTCCAGAAATCTACATATC -AAGAAGATAATGAACTTTTTTTTTTTCCATAAACATCAGCCTACCTATGGCATACCTTTT -GGGTTTGGCTTGTTCTTTAAAACAGTCTCATTCTGCACAACAGCTTTAAAATCACAATCT -TTTTGCCTCCAGCCCAAGTGCGGGCGCACACCACCACACACACCCAAGTACACCTGGTAT -TGTTGCCGTGGTAGAGAGGCCAGTTCTTTGCTATAAATCATCTACCCTCTAAATCATATC -ACCTGGACAATAGCCAGTTACAGTTACAAAAGTCCCCCAATTACAGCATACGGCTACTGG -CATGCATTAGCAGATCACTGCAATTGTATCCCTGGCCTGTTGTCACCTGACAGACAGCTC -TTTCCTAAGCATACGGCTACTGGCATGCATTAGCAGATCACTGCAATTGTATCCCTGGCC -TGTTGTCACCTGACAGACAGCTCTTTCCTAAGCATACGGCTACTGGCATGCATTAGCAGA -TCACTGCAATTGTATCCCTGGCCTGTTGTCACCTGACAGACAGCTCTTTCCTAGCAGGAA -ACTGAAAGGCTAGCCTCCAGGAACACCCTACATGGAAAGCCCTTCCTGACAAGGGGCTAG -AGCCTGCCAATAAGAGCAACGATGCACGAAGAAGCTGGACCTGTCTGAAAGTAAGCAGAT -AGAACAGTGTTTCCTACTTCCTGAACTCTGGCAACTGTCTGGGAAACTGCTTAGGGCACT -ATCACACTGTCCCAAAATAATCTATACTTGAAACAAAAAAGGCCTCTTGTAAACATGTTA -TACATAAAGATGCCAAAATGAGCCTGTGCTCTAAGATCCGTCAAAGGAAAGCAACTGGAA -TTTAGCTTCACTCACACACACACACACTCACACACACACACTCACACACACACACACACA -CACACACACACACACTCACACACACACACACACACACACACACACACACACACACACACT -CACACACACACACACACACTCACACACACACACACACACACACACTCACACACACCCCTA -CTTCTGCCTCTCACATAATGTCAACATAATAACTCTCATTTTTATCTTGATTCCTGGAGA -ACACAAAGTAAACACCCTGATCCTGTAGAAAATATTAAAAATATTCAGTCCCTGACTTCC -CAGAATAACTGTTAAAAGACACACAAAACTCTCCCCAGAGTGTACAGATCCACTTGAAGG -CTGTGAGCAGCCAGTGGCCTCTGTCAAGGCCCTGCACACTTGGTACAGAATCCGTGTGCT -CAGTCTTAGGTGCTTGTGAATCAGAAAAAGCAGCACAGGATAGAGATTTAAAGGGTGAGG -AACTCTAGCAGCATTAAACTGGGAGGAGCTTAAGCCAATTCCCAAGGACACTAACATACA -GGGGCTCTCACTCAGACCTTGCGCAAGGAGTTGGCCTCTCTGAGATGACAGCCACTGAGG -TATAATATATAACTGCCTGGTTTACACTAAGTCACACTGCCAGCAAAGTCACTTCTATTC -AGCCAAGGCAATAGTGTAGATAATAATTGGTATTCTAGAATAATTGGTGTACACGCACAT -GCACGCACATGGGTGTTTTTTATTCTTCGTAGAAGCACATTTTATAAGATGTTATCCTTA -TAAGCCAGTAGTAGGTTACTTTTGCTTCTCTTTCTGGTACCCATTTTCCCTAAAACTCAC -TCCAGTCATGCACTCCTCCCCTCCGCTTCACCTAGCCGAGTCATCAAGATGGACGCCTTG -TGATGCCAACAGCTCCCTTTTGTCATTTTATGCAGCTTACCATCAGGCACTGAATGTAGA -CAGTGTTCCTTACTCTACTGAGATAACTTCTTCACACCACTATGTTTGTTTGGACTCTCT -TACTCTTGGCTCCCTGTATTTTCTCATCACTATTATAAAGTACCTGAGAGAAACCACCTC -AGGGAAGGTTTTATTTGACTCTGGTTTAGCAGGCAAAGGGTAGTACCAGGTCCTTGCAAG -TAAACGTACCCTGATTCTTGGCTGACCAGAACACAAAACGCAAAACTGGAACAAGAGGCA -CATATAAACTTCAAAGATCACTCCCTAGTGAACTACTTATATCACAAAGGCCCCACATCC -CAAAGATCCCACAGAGCATAGCCATCTAGGGACCACGTGTTCAAACACACAAGCCTCCTG -AGAACATTTCCGATTCCAACCATAACACACTGCTCTCCTGGTTTGCTGTGTCACCTTTCT -GCTGGCGACACCAGCACTTTCCATCCATTCTGGGGCTCTTCTTTCAATCTGTACTTCCTA -TTGCCTCTTCAACAGCGAGATGTCAAAAACCTAACTCTTGATTTCCCCCTCCAAACATGC -TCCAATGGCCACCCTCAACTTAGAGGAAGTGCCATCTTCCTAGGGCTCAGGTCAAAGATC -TTGTAATTATCCCTGATGGCTCTTTTTCTTCCCACATCTGCAGTAAACAAAACAGATATG -AATGTCCATCCTTGTGAGATTTATACTGCATTGTGGGAAAGAGGAAGAAAATAAAAACTG -AATCATTTACCAGAGAGGGGCAGGAAAGCAGGCACAGTAGAAGATTTAGCCCGAGACGGA -AAGAGTAATGCCATTTCCACCACGTCTGCTAAGGAAGAATGCTGGTACACTTACAGTGCT -TAAGAGTGCTTCCAAATTCAACTAGTGTGAGAATAAGGTTAAGGCCACAGCTACATGAGA -CAGGAAAAGGGGAGTCAGGATGCAGCAACCTCAAAGCTTCATACAAGAGTCCCAGAATCA -GAGAGAGACTGCTCACAGGAGTAGGAAGTGCTCTTCTGCCTTCACTAATGTGCATAGGCG -TGCAAGCTCCCACACACGTGAGCTTACGTCACAGACACACAAATACAAATGAACGAATAC -GTAACGAAACACTAGGATTTTACAGAAAGTGCAAAAATTCAGTTCCCTTCTCTGAAATCC -CATGCTTGTAGGAATGCCACTATGATGACACCGTTAAAGAAAGAGAAAAAAAGTTTCATT -AAAATTGGCATACAGGCTGGGATGAGTCAGTGATTAAGAGCGCTTGGTGCTCTTACAAAG -GACCCAGATTCACTTCCCAGCACCCACGCAGCAACTCAAACCATCTGTACCTCTACTTCC -CTGGGATCAGATACTGTTCTGACTTCCATAAGCACTGCCCAAGTGCAGTAAGCTTAACTA -CATGCTGGAAAAATACTCATGGACATAAAAATAAGTCTATAAATGTTTTTAAAAGATTAC -CAAATGAAATGATTTTTTAATGGGGTCCCTACTCAAAGATAGCTGAAAAGATTATATCAA -TATCCAAGCTGGGCATGAGATTTGTTCCTTCCCATTAACAATTAGCACAACAATTGGCCT -CAGCCATAGTACAACATCTATGTCCATAAGAATGTATACATAAGTATAAACTAGCAAGAG -GGGCTGGAGAGATGGCTCAGTGGTTAAGGGCATTGACTACTCTTCCAGAGGTCCTGAGTT -CAATTTTCAGCAACCACATGGTGGCTCACAACTGTCTGTAATTGGATCCAATGCCCTCTT -CTGGTGTATCTGAGGACAGCTATAGTGTACTCATATACATAAAATAAATAATTCTTTAAT -AAAAATTAAATAAATTCAATTTTTAAATGAATTTAAAAATTCATTTAAGCAAGAAAATGT -ACAAAACTCAACAGGAGACAACAGGCATGAAGTCTGTCTTGATTAGAGCCTTCCTAAAAG -GAAATGTACAGTAGAGGTGTTTCAACTGGGTTATCATCGGGTGAACACAAACTAAGTCCA -CAATGTAACCCTGCTAAAGCAAAGGTTTCAGAAGACACTTCAAATATGAGCAGATGTAGA -CAAACTAAACTCTCAAGTCCCCAAAGCAGGCGTGTGACTAGTATACGCCCCATGGGAACT -CCTAGAGATGAAAGTATGCTTACCTTACTCTAGCTATAATAATCTATATTCACCAAGAAA -GGCATAAATAAGGTTCATGCAAAGTGGCACAACCCGTACGAACCACAGCTATGCACAAGA -GTGACTCCCAGAAACCTAAACTTCCACTGAACACGGCACATAAGAAAGTCAAGCACACTG -ATTTCCAAATTGGGAAAACACACAAACACAGAATCAAGCAAGCCTAACTTACCTGCTACA -TACTTAAGGAAGTACACAGGACTTTATAATATGCTAAATTTCTTACCAACCATAAGGGCC -AAGTGTCACCTGTATATTAAAGAGGATTCAACTCCTTATGCTTTGACTTCTTTCAATAAG -TCATTTCCTTCCTTAACCCAGCTAGTAATTCCCTTATAATCAGAAGTTTTCATGATATAT -TAAAAGGTTGTCGACTGAGAGGGTCACAACCAGCGTATTCTTTAAAGAAAACATACAGGC -TGCAGAGGTGGGTCAGTAGGTGAGAGCACTTGACGTACAATCGTGAGGGCCTGAGTGGGA -GAGTCCACGTGAAAGACGGACATACAGTAATGCCAGTAATTACAGCCTTTCTTCAAGAGG -ATGGGAAGTGTACAGAAGCCCCAGAGCCTTGTGTACCAGCTAGCCTAGAGGATGCAGAGC -CTTGTGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAACCTGGAGGATG -GAGAGCCTTGTGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGTACCAGCTAGCCTAG -AGGATGCAGAGCCTTGTGTACCAGCTAATCTGGAGGATGCAGAGCCTTGTGTGTCAGCTA -ACCTGGAGGATGCAGCCTTGTGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGTCA -GCTAACCTGGAAGATGCAGAGCCTTGTGTGTCAGCTAGCCTAGAGGATGCAGAGCCTTGT -GTGCCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAACCTGGAGGATGCAGAG -CCTTGTGTCAGCTAGCCTAGAGGATGCAGAGCCTTGTGTGCCAGCTAGCCTGGAGAATGC -AGAGCCTTGTGTGCCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGTCAGGTAACCTGGA -GGATGCAGAGCCTTGTGTGTCAGCTAGCCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAA -CCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAACCTGGAAGATGCAGAGCCTTGTGTGTC -AGCTAGCCTAGAGGATGCAGAGCCTTGTGTGCCAGCTAGCCTAGAGGATGCAGAGCCTTG -TGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGCCAGCTAGCCTAGAGGATGCAGAGC -CTTGTGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGTCAGCTAACCTGGAAGATG -CAGAGCCTTGTGTGTCAGCTAGCCTAGAGGATGCAGAGCCTTGTGTGCCAGCTAACCTGG -AGGATGCAGAGCCTTGTGTGCCAGCTAACCTGGAGGATGCAGAGCCTTGTGTCAGCTAGC -CTAGAGGATGCAGAGCCTTGTGTGCCAGCTAGCCTGGAGAATGCAGAGCCTTGTGTGCCA -GCTAACCTGGAGGATGCAGAGCCTTGTGTGTCAGGTAACCTGGAGGATGCAGAGCCTTGT -GTGTCAGCTAGCCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAGCCTAGAGGATGCAGAG -CCTTGTGTGCCAGCTAGCCTAGAGGATGCAGAGCCTTGTGTACCAGCTAATCTGGAGGAT -GTGGAGGCAAAACAACGGGCATCCCATTGTCTCAAGCAGGATGGAAGATGAGGCCTGAGG -TCTGACATCTTCACATGTTGGAATGTGTGCACACACCACCATCACCAATAACAACAAACA -AACAATACAAAACCCAGCAAATAAAAGCCAGAATAGGAACACATGCTGCCTCAGACATGG -CCAGGCAGTGTTTGTTTCGGTCCTCTGCGTGGGTGGATATGTGATGCAGGGTCTAGAGCA -TTCACCATTCACGGTAACCATCAGGGACACTCACATGTACAACTTGAACTCTTTCACAGT -GGGCAGTCTCAGCCAAGCTCAGGCTGCAATACCCATAGGTCATAGTGTTTCTAAGTCTTC -AAAGAAAAGCATGCTTAATGCAAAGGCAACTTGGTTTTGACAGGTTGTAAAACTGCAGCT -GAAAGCCTGTGGGACTGACTTAGCTGCCATGAAGGAAGCCCAATGAATGAAGCTGAGGTC -ACCAATAACACCCAAAAAGAAAGTGGAAACTCCCCAGTGGCGGCTGTCCTTTGCTGTCCT -TTGAAGTATGCATTAAGCTTGGCCACTGGGGGTGGGGGTGGGCAGCTAACAGTTATTTCA -GAGCAGGGCTTAGGGATAAGGAAGAAACTAGACAAAGGACGTGGCCTAGCTAAAATACAG -TCATATGCTGTGCTAAAGTATCCCAGTTTAAAATGTGAAAAATACACAAATAGTCAACGT -TTTAATAGTAAACTATTTTGGCCAATGTATAAACCTTATTCTTTTTGTAATGAGCACAAC -TCCAAAATTTTGGCTAGGGTCAGCTCACGTCCAGCCTTTGCTGCTAGCCAGCCACAGGGC -ACTCCCTAGTTACTCTACACCACCAGAAACTGTTTTTAAACTTTCAAAAGACTTTATGTT -ATTGTTAACCATTTAAGTTCCAGGGGTTAAAATTCAGCCAATGCAGCTGCAGAGTCTATG -ATAAAAACCAGTTACCACAGCAGTTTTCCAAAGGGACCCTCTAGAGACTTGTGCTGGCCT -CAGCTCTCTGGACAGCTGGAAACTCTTCCATCAGTAAACCGTGAGAAAGTGCTTTTCGGT -TCAAGACTCCCAATATGATGCCATACCATAAATTTCTAGAGGATAAAGTTATGCTTTCAG -GGGTTGTGTGGGAGAAAACTGCAACAGGGAGGAGGTACGATCCATTCAGTTATCTACTCA -AGATGCTCAGACAAAAGAAACGTAAAGTTCGAGACTCCCTTTCATTCTGGCCTCCCTTCT -GTGGTGAGCAGCACTCGTGGGGACTGCGTGCCAGGAATGGAACCAGACACCAACTCCCAA -AGCCAAGCCTCCCAAAGACTGGGAAAACATTTCTCGCCTTTCTCAGGCTGTTCAGTTTCA -GAATTCCCTTTCAACAGCAATAACCAAGGTTTGCATTCCTAAATGATTTACTGTGCTCCA -ACTCCAGCATAGTTAAAGCGCTGGACTAGGTTAAATCACACCACAGTTACAAGTCCTGTC -TGCTTACTTCCCAGGCCTTGCGGGTCTACGCGTGATTGCCAAGTTCCATTTGTGACCCCT -GCCTGCCTCATTCTGTTCTCCCAGGGCTGTCTCCCTTCTCATACAGAATCCAGACAAATC -TTAGGCCACTGCTGTATTTCCCTGATCCCCACCCTCCAACACTGAAATTACTGCCATTCT -AGACTGCCTGCTATAGGCCATTAAACAGTGAAAGATCCATTCACTTGACAGTGACACTCC -TAGAAAATGAGACAGTCTCCTTACGACCACTCACCTTCTATTAAATGAAATCAGTAAGCA -CTCAGTAGAAACGGCACCCTGGAACAGGAACTTGGGGGTCTCTTCCAGGGCTAGCCACTC -ACAGTTCAACCCTCTCTTGATGCTGGGTAGTGGTCTCTCCACAGTGAGCTATCAAACTTG -ATCCTCAGAGAAAATAACTGTCACTCATCCAAAGCAGCTACACCACTTTCAAAATAGTCC -ATGGACTTGGAAGGCTCTACTATACAAAGCAGCTGTGCTGGACGGCTTTGCCTAGCAACA -GGCTAATGGATGGGTTCCTAGCACTTAAAGCAGCCTAAGTCAAGCCAATCATTAGGGGCA -TTTGATGCATTTCTGATGTACTCTATGTTCACCATACATACATACATACATACATACATA -CATACATGCATACATGCATACATACATATTCAGATGTACTCTATGTCAGGATGAATCCCG -CAATGAATCAAGCAGCACCTGTATTGATTTCTAAGGAAAGGGTTTTTTACTAAATGTGAA -TACAGAGAATCCCAGTTCTTGTGATGGAAGGATGGGGAGGAGAGAAACGGACACAGTCAA -TAGAGTTGTAACTTGTTTAAAAGAAATCTTTGTTGTTTTAAAAACAATCTTGAAACAAAA -ATATATAGTATAGGCAAAAGTAAAATTTCCATTTAATGAAAGAAAGGTCATCTTCCTACA -TATCCCAGGAGTTTCTATGTAGCTTCTTTAATTTGTACATAGCTTTTTAATTTCGGTTAT -GAAAAACTTGACTGAGAGCCACATTCGTGAACATGCTTCTCTCCACCCAGCTTCAGAATG -GCCACAGTCCCAGTCCTGGAGAATACGAATTCCCCTGCAGACAAAGCAAGCTCAAAAAAC -AAACAGACAAACAAACAAATAACAAAACAAAACCCCAGCCCACACAGATCAATTTTAGGA -AGTACTGATGTCATATGATATAGTTTCTTCTTTATGTGGAATTTTTAAAAAAAGATTTTA -TTTATTTTTTTATGTATATGAGTACATTGTAGCTGTCTTCAGACACACCAGAAGAGGGCA -TCAGATTCCATTACAGATGGTTATGAGCCACCATGTGATTGCTGGGTATTGAACTCAGGA -CCTCAGGAAGAAGAGTCAGTGCTCTTACCCGCTGAGCCATTTCTCCAGCCCCTTTATGTG -GAATATTAACAAGAGAAGACAACATAAAATGACTTACCATGCTGTGTGGCCTAACAGTGG -ATGAAGAATGAGTGATTTGGGCATTTCTGATAGTATTTATAAAGAAGACTTTTATGACCA -AACCACATGTCACAGTAGGGATTTGCTGCACATCTTATGAGAGTTTCTTCTTTGTCAAGT -AAGTCCCAAGGTACACCTGCTTTCATCTTAGGAAAAGGCTTCAGCTGGAGTGCAAGGGAA -CACTGATTCAACCCAAGACAGCCACCACCCTGCAAACAACTGGCAGAAGCTATCCTATCT -ATGCATGCCTTGGACCTTAAGGAGCCCAAAGTGGCTTTCTCAGGAGGGGCCAGCATAAGC -AACTGTGAATCTGAGCCACCTACAGCAGCCCCCAGGTCCTGTTCTCTGCACTCCTAAACT -TGGACCTGACTGAAAGTAAAGATGGGGGGCGGGGGGTAGAGAAACCTAATAATGACTCCT -TCACTTACTATTGCTGCTAACTCAGTTGTTGTTGTTGTTGTTACATGAGTACATACTATC -CCAGGGTAGCCACAGGGCCCCGTAAAGGCCCTGGGTCTACACTGTAATAAGCAATAATAA -TGATCTCTTATCATCTGCCAGGCAGCAGACTCAGCATCTTACACAATATCGATGTGAGGT -ATGGACTCTTAGCATCAATGTCAGACAAAGAAGCCAAAGCTCAGCGAGATGGACCCACAT -GCCCAAAGCTGTAGTTAGATCGAGCATGTCCTTGAGAAGCTGTCAGTCCTGGTTTGGCCC -ACTCCCTCTTCCTTCTCTGACACCACACCCAACCCATCTGCACACATCAGTGAACTAGTC -CAGACCTCTCAGCATTGCAGCACAGAGTGGTCACGGTGACCAAAGCTCCATTCTGTAAGC -CCTAGAGCAAGTCATGTTGTGAGGCGAGTGAGGACCAAGTGAGGCACAGGGAAGCCAGGA -ACGCCACAACTCTCCGGCATCCAGTCCCGAGGCTGCCACTCTCAGCTGGATCCACGGCCA -CTTCCTCACCCTGTCCTTGATATGCTGGTGTTCTGAACTTAGGCTGGTATAACAGCCATC -TTTCGACCTTCTATCTCCTATCAATTCATCTGTCCAGAAAGATGACAACCATACTCTGCT -TAGAAAGAAAAGCAAGTCTGAAACACAAGACAAATAACACTTAACAGCAACATTCCACAC -ACTCTATTACAAGATGGCAGAAGGTCCAAGACCACAGAAAACTCTAAAGGAGCATTCAAT -GACCCATACTTTTGCTGAAATATAAAAAATATTTTCTATAAATACCACATAGAAAAATGT -GCAAATCACAATAATTTACAGAAAGTTCAAAGCCACCTTCAAATGTTCCTAAGTATCAAC -GACACACTGGGATCTTGACAATGGTCATTTCCAACCCCCTTTCCTGAGTGGTGGTTGTCT -ACACACTTAAACTACGGATAATATCTTTACAACTTAATTTTTCAACTCATTAAAATGAAA -TCAAGACACAAAAATTAGTTTGCAGTCCAGTTCCATGTGAAAGCCAACACAGTTCTTAAA -GTCAACAAGAACTGCACCAGGAAGACCCCACGGTGGAGCTCTTCCCTCGTAGCTGTGGTA -AGGCCGGAGTCCTCATGCTGCGAGGGATCGAGCGAGCGGAGGCTTCCTGACACACACACT -GTGTGCAGATCTCATAGTGCATTATACTCCACACATTTTGACGGATCTGTAGGAAAGTGC -TTCTGGCAAATTGTCATTAACCTCTTCAGTCCCTAGGAACACAAAATAAAAGTTCATTAT -GACATGGCTGGACTATCTCTACCTACCTTTCTCTGCAGTACTCAGAAATGTGGCACTTTC -AGCAATGCCACTCAGAAGTACAGGTAGAAGTACAGGTAGGACACTCAGTGTCCATTCATG -GGTTCTGCTCGTCACAACATCGTTGATCAATTTAAAAAATAAGTATTCTATAGGGCTGTG -TATTCTATATAGCCATTCTGAGTTTGGGTGGAGAGAAACACGTTCAAAGATGTGGTTCTC -TCAGAAAAGCTTTCCCTCTCTCCAAAGTTAAAGAAGCTAAGAAGAAAGTCCCGGGACACA -CAGGAAGGTGATCTCTGCCCCTCCAGCCAGGGAAATTTTACCTCTGTATATAAGACATAT -TTTTGTTTGAAACTTTTTAAAACAAAAGTAACTACAAGGAGAAAAGAATCCCAGAAATAA -TATAATTTTCATCCACGTTTGAATACATGAACATACACACTTTCACAAATAGAGTATTTA -GAGCATAGATAATAACTGGCTCTCCTCAACCAGGCTGCCAGAGAGAAGTGAGCCCTAAAT -GACCAAGAAAACCATTCAAGGTGACAATGCCTCTCTCAGTTTGACCTTTTAAAATTCTTA -GCTGGCCAGGACTTTTTTTCTTAGCTTTCTCACTCATCACTAGTCTTTGGGGGGGAAAAA -AAAGGCTTTCAAGTCTTTATGCAAATTCTTTGTATCCTTACAAACAGGCCAGGCCAAAGT -AGAAACTTGCAGAAAGCCACTGTAGATTTCTCTTGAAGATAAAAATCTGCAATCAGAAAA -GAATCCTACGGATTGTTTAATCCATTTCCAAATTTCTCTGATTACAAGGAATGTCTGTTA -AATGCCTTACTGAAATCTTTGTAATATTATTGACTAGTTAGCTATTAAAACAACAGGGAA -CAGCAGTGCTTAACTTCACTGATCCTAAACCATACCAATTTTTAGCACAAATTATTTTAA -GGTGTTTTCAATCTTAAGTTTACAAAAATTAAAACCTCGTAATTCTCATCACAGTAAGAA -CAATAATGAAATTTAGGCCTAGAATAATAATATGGGCTATAAAAGAACATGTAGCATATT -GCCTGATACTTTTAGTGTTCAACTCCTTTTCTCCCCTCAAAATGACACAGAGGGCGTCTT -TAAACAAGAGATTCATGACCCGGTGGAAAGAACTACAGGGCTGCAGTTATACAAACAGTA -ACTGAAGAACTCATGAGGAAATTCAGGGAGATAGCATTAAAAATGGCCTCAGATACATAA -AAATCCATTATTTAGAACTTTGTTTGTTTGTTTGTTTTGGTTTTTCAAAACAGGGTTTCT -CTGTATATCCTGGATGTCCTGGAACTCACCCTGTAGGCCAGGCTGGCCTTGAACTCAGAA -ATCTGCCTGCCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCACCACCACTGCCTGGC -TATTTAGAACTTTTAAACTCTAAATATTCAAACAGCTTTTTTATTTTTGTTTTTTGTGTA -TAATTTTAGACAGGCTGTCTGGCACTCACACACATTCAGAAGTGGGATTACATGTTTGCT -GCTGTGCTCAGATCAAGTAATTCTCAGACCCAATGAGACCGTGAAAACACAATCAGTTAG -CTTCCTAGTAAAACTGATAACATAAATATCAACTACTGTGGAAGGAGCTATGGTCGACTA -GATTCAACATCGCTGAAACGTGATGTGGAGACAGTTTAAGAGTCCTTCCCAGATCCAAAT -GTGGCCCACACTGAGCTCCCAAAGGCTCGGGTGGGGAGGGGTTATCTTTCAGTGCGGAGG -GACGCATGTAATTGACTTTGCTCCTCACAGTTCTTCCGCTAACCAGGTATCTGCTTTATG -ATAAAGAACTTCTCTTTCATACTCAACTGCCCTGCTGTTGAGTTCTGATCATTTTCCCAC -CACTCTGTGTGAGGCTCTGCTGTGTCTGGCCACACTGTAAACGCCCCACAAGAGCCCTTG -GTGGTGGTTCTTGCAAATCATGTACTGACTTCTGACTAAGAAGCTGGGAGGATTCTATGG -GCCTTTGTCATGCCCATCGGCCGCACACATGTACATACACTAGGTATTTTCTTCCTCATC -CCCCTAAACCATGGTTGTAAGTGAAAGCCATTCAAAGTTAATCTCCTAAAGGTTACACAC -GTTCTCTATGCAAATCTACACTGTGTTATTCTAATCACTCCATTTTTAACAGTCTTTAAA -AATCATAATTTGTGTAAAAGTTTTCCCAAAAACTAGGCTAAAGTGTTTCCTCTCTATTTG -GCAGAAATGAGCCATCCTTGAAGCTTCTACCAGTAATTTAAACCTAACAAGTAGACTTAG -GTAAGTTAATAAGCTATATAGCTTTTGTTTGATCTATCTGGTTAGGAAACTCCCCGTGGT -GTATTTAATTTTGTGAGGAACAGAACACTTCAACTTCACAGCTGAAGTCTACAGAAGTTT -GCATAAAAGCCAGAGGATGAAATCATGTTTCAGCAAACAGTCTCTTGAACTGTTTCAAGT -ACATTCATAGAACATGTTATACCAGTATTTCAAATAAAAATAGGAGTCATGTCACTCTAA -GTTTTCATTTATGTAATGTCCAGTAACAGGCAGAACTAGAAAACACTTAGTCAAGAGCAG -CACTGACTACGGCTGAGGAGATGTAAGAGTGCTGCCTACGCTTGCAGAGGTCCTAAGTTC -AGTTCCCAGCACCCACATGACAGTTCAGAGCTGGAATTCACAGACATAAAATATATTGAA -TAAGTGTTTACAAACGAAGAGTAACACTGACTGATGGGAGAGAACATAGAAACAAGACAG -TGTGAAGGAATACGCTCTACCCAGATCTTAGCTTTTAATGTGGCACGTATTACTCAGAAT -CCCTGGGCTATATACGACTAAAGCCATACACTTCTAACACTAAAGCATTTCTTGATGTGT -TATTTTAAAAGAAGTAATTATTACATAATTTCCAAATCTCCTTAGCAAGTATCTTCACGT -AGAAGAGGTCTGAGTTACACATCTGCCAGAGGTTGCAAACTGATCCACAATATCACTTTA -CCCTTAGCAGTGTCTCTGGAACACAGCTGCTGCTGCTGGCTCACAGGAAGTGCAGGCCTA -AGATGCTTACTATTGTTTGCTTTGGGTTTTTGAGATTTGTTTATGCATAGAGTACACTGT -CGCTGTCCTCAAACACACCAGAGGGCATCGGATCCCATTACACATGGCTGTGAGCCACCA -TGTGGTTGCTGGGAATTGAACTCAGGAAGAGCAGTCAGTGCTCTTAACCTCTGTGCCATC -TCTTCAGTCCAATGTTTACCGTCTTAAAAAATAAAATAAAAAGGTTTGAACTTCAGGTAT -CATGTTGAAAATGGCCCTCTCAGAACATACCTCAAATCAACCTCACCAAGAGACCAAAAA -GGTCGTTACATACAATGGAAATCAAGCCTTTTACAAACTAATGCAATGCCTGGCAGTCTT -TTGCCTGAGCCGCAGCGTGGACTTCAGGATAAACAACACAGTGACTCTGTGCTTAATTTC -ATACAATGCTAATTTAAAAAGAAAAAAACAAAACAAAACAAAAAACCCCGTGGCAACATT -TTCAAAATCAGAGTGTTTTTTAAGAAGAAAAAGATTTTGGATTCTTAAAAGAGATTGAGT -ACCAAGGAACACTGGATGTCCATTTCTACAAGGCAAGGCTGACCAAAATGACAGCTAGCT -ACCAAAGAGACTGAGCACCAAGGCCGCTCCCATTGTACACTCACAGTCTACTTCCTTATA -GCAGAAGGAGAAGAAAAACGTACAGCTCTTTTGTTTTACATGCAAGAAAATGCAGGACGA -GAGGCCAGGCAGGAGGCCAAGATCGGAACACTCAGCCCCCTTGTTGTTGAAGGCCTGCAA -CAGGCAGAGCAATGGCCTCTAGGAGAAATGGCAGAGAAGACTTCAGACAGATGTGCATGC -AACTGTTAACTCAATGCTTGCAAACACTGCCACCCTCCTCCCAACTGTGGGCCAATTCTG -CCTACTATTAAAATCTGTTTCGGGCTAGAAAGATGGCTCAGCGGTTAAGAGCACTGACTG -CTCTTCCAGAAGACCTGAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACCATCTGA -AATGGGATCCAATGCCCTCTTATGGTGCATCTGAAGATAGATATAGTGTACTCATATAAA -TAAAATAAATAATTTTTAAAAATCTGTTTCATACTGGTTTTTTTTTGCAACTTCTTGTGA -CTTTCAAATAAGAAGTTTAAAAAAAGATTTTCCTAATACTAAAATTCAAACTTTACATAA -CTTATTTGGCCCTTCACTGCAGAGAACAAAGCACCCTCCTTCTACCATTCTGCACTACCT -TATCTAGGAGTGTCTCATAAAGACTGCCATCAACAGTCTCCATCCCTACCGACTAGACAA -GACCAAGACTATGAACCACAGAGGCGCCCATCCAACCACAAAGTATTTATTGAGCACTAT -TACCAGGTGCTGCTGTGGAGTCTGAGGACAACAGTAAACTATGCTGTCACCCCAGCACTA -GGTCATCACCAGCTGTACCACACTCACTCCTGTGAACTGCAGTCCCAGTCCACTGTCTCA -CTGCTGCTCAGACTGTGTACTTGACAGAGTGGGCTGCTGGGTCCAAGGTTTTATTGTCTT -CCTTACTATCAGAAACTGTCCTCTGTGCCAATATGTCAAGAACTTCTGGAATGTCTACTT -CTTTTGCATGTGACTATACCACTCCATAATTTGTCCCTGTCTTGACCTCAGAGACTAAAC -TTGTGACAGACGTCACAGAAAATTAACACTATGCCTTGAGACCAGTCAAGGCTTTGGACT -CAGCCCGCCATCTTCCTGTGCGCTCTTAAACTGTGTGTAAGTTTAGCCTGCCTTTGTGAG -ACACAGAGCCAACCTTACTACGCCCTAGATTTCCCATGCTGTAAGTAAGCGTTTACATGA -AGGCACATGCATAGCTTCCATGCTAAGTTACACACTCCATGCCCCTGACCATGAAGGTGT -GTGCGTATGCTTATGCTGACAAATCTCCACTGCCAACAGTGTGAGGATGCAGCCGTCTGT -GGTGCTGTGCGCCACTCAGTCAGCTGGGTCAGTGAAGCAGTTTCCTCCCTAGCAAACACT -GTTAAGATAGCGGTAAAGAATCCTCGCCAATCCCCCCGGCCTCCCCCCGCCCCCCCCGCC -ATGTTTCCTGTGCTGTCCAAGCCTTTATTACAGAGAAGCATGGCACACAGGAACAGACAC -AGACAGATCATACACACAAAACAGGCCAACCCGTAAAGACTACAAACAGCAACAAGACTG -AGCTAAATGGAGAGTTCAAATTTGGACTTGTTCTTCATAAATGAACCCAAGGGGCCCAAT -GTGATCATCATGGTATGCACTTTCTAAAACAGTGGTTCCCAACACGTGGGTTGTGGCCCC -TTTGGCAAGCCTCTATATCCAAATATATTTACATTATGACTTATGACAGTAGCAAAATTA -CAGTTATGAAGAAGTCACAAAAACAGTTTTATGGTTGAGATTACCACAGCATGAGAAACT -GTATTAAGGGTCATAGCATTAGGAGGGTTGAGAACCACTGTTTAAAGCCTTTGAAACTGA -GCCGAATAATCCCTCTCAGATTTTGTTATCCAGGCTAACACATCATCCAAGTCAATGAGA -AAAAGACTAGAAAGTCACTAACATGTCCCTAGCATCTGCTCAAGGAGAGACTCCAATCCC -TTATTTAGTACTCAAGGCTTCCTCATTCAACAGGCTGACGCCCATCGTGTCCTCTCCACA -GCAGAGGCAGCTGCTGTCTCAAACAGCACTCACTCTCCCTAACCATCTATAGGATGCCAT -CCAACTCTCCCTAACCATCTGACCTTGACTATTTAGCCCAGGCTATTCTTAACTCGAGAT -ACCCTGTGACTCATCCCAAACCTTCCAATCCTCCCCCTTCCAATCCTCCCCAGCCTCCAA -GTGACGAAACTACAGCCATCAAACCTGGCTGGAAAGTAGAGTTAAGCAAGAAAAAATGAT -AGCTTATTCTGAAGTGCTTGCTGCCCACGCAAGAGAACGAGAGTCTAGAACTCAGTAGAG -TCAGGCACAGTGGTGTGCAGGCTGGCGAGACCGACTAGGGAGATGGCTCAACGATTAAGA -CACTCACTGCTCTTACAGAAGACACAGGTTAGGTTCCCAGGAGCTGGGGTGGCTCACAAT -TCTAACTTCAGTTCCAGGGGCTCAAACACTCTTTCTGGCCTCCCTGGGTACAAGGCACAC -ATGATACACTTAAACATATGCAAGCAAAACATTCATACGCACAACATAGAAATACTTCCT -TTTCTAAAGGTAGCCATCCTGAGAAACAACTCTGAGGTTAGCTTCTGGCCTCCAACCGCC -CAGTGCACATCCAGGCACACGCACCTCCCACACATAAACACCCACCCACGTGGCACTCAT -GCACACACACTTTTTTTTTGAAAGAATATTTTTTAAAATAGAAAACTATAGTAGTTTTAT -TTTATTACTATTTTTAAATGTATGAGTGCTCTATTTGCATGTACATCTGTGTGCCCAAAG -AAGGCACTGGATCCCATTGCAGATGGTTTTGAGCCACCATGTGGTTGCTGGGAATTGAAC -TCAGGACCTCTGGAAGAGCAGCCAGTACTTTTAACCACTGAGCCACCTCTCCAGCTCCCC -CCCCCCCACTTTTAATATATAAATAAACTAGAAATCCTCTTAAATAAATTACATATGTAT -ATAAAAACTAGTCTAGGAGGAAGTAGAAACCACACATTGTCTACAAGAAATGTTGTCTTT -AAAATTATCTAATTGTATAAACGTTTAAACAGTGTAATTTACCCATAGTATAAATGAGCA -TGATTAACAAATTTAACCCTTGGAAATTATAATCAATTATCAAAGGAAAAAAACCTACTC -TTTTCTAATTCAAAGCGTTAGCCTTTCCTACAGTCATCTGTGGTTTTAAGAAATGAAAAT -CGAGCCAGTGAGATGTTCTGCTGGTAAAGGCTTGCAGCCAAGCCTAATGACCTGAGTTCG -ATCCCTGGAACCTGCAAAGGTAGAGGAGAACCAGGGCTCGGGCCTGTATATGTGCACCAT -TGCACAGCACACATGCCACCCCTCACTCACAATAAAAACATTAATAGAATCCTGAAAATT -AAAAACGGAAAGTCTTCGAATTTACCCAAGTATATGTGAACTGTACAAACTGCACAATCA -ACACTAGGGAGTCAGGCTGAGATGTTTATAATGCTAATGAATGTGAATAAGGCACAAAGT -ATGTCATACAAATGACCAGTCAGCAATTGGAACTAAGATACAAACAAAGATAATTCATGA -GTGGTGACCATTCTCTAGCTTAGCATCTGAATGTAATTTTATGCATTTAAGAAAATTTTA -AGTAAATTTCCAGAACTCATCTTCAGGTTTAAGAGCCGCCACCTGGCAAGCCGTTCCATA -CAATTTGGGATCTGTAAGAGTTTGCTAAAGATAGATCATAGTTGGTTCTTTTTTTTATTC -ACATCAAGGTTTCAATACAAACAAGTTTGTATGAGGCATATATAATTTCAAAAAAACAAG -TACAAATACTTCAGACTTAGTTGCATAATTTAAAAAACATTTTCATATGCTACTTAAAAA -TAACTATAAACATTGAAGCCAATACTTCACTTTCCATACCTTCTTAGGTTACCATACACT -AAATCCATATTCCAAGTCATATTATCATAAAATACTCTAAACTGGTTGTCCTAATTAAGC -CCTGTATTTCTCTTATGTACCCAATCTGTAATTTCTTTGTTAGAAGCAAGTTGGATATGA -TTCATACCTGGACTATATATATAAGAAGACTCTGTTTCAAAACAAAAAAAAAATTCCAAG -AGTTTTGTTTTAGTCCTAAGCAAATTAAGAGCCTCATGACTTCCCCTCCCTTCCATCAGG -TATGGAAGTCGTGGTGTCCTTTACTCTGTGAGGCTGAGAGGGAACTTCCCTGTAACCTCC -TCACTGCCCCACTCACTGCGAAGTCACTGCCCTTCTCTGGGGTTTCACTCTCCACACTTC -CAGTTACCTCAGTCAACTGTTCTCACAGCTTGACGATGCTTCCACAGGATCTCTAGAAGC -TCAGCAGGAGCCTCCAGCACCGCAGCACCACCTCCAGCAGCAGCCTCACTTCATCCCCTT -CTGCAGAAACTGTACCTCATGGCAGCGCAGAGGCGAGAGCACCACGTTGCCCGGGAGGCC -ATACTCACACAATTTTCATTACAGAATATCGTTACAACTGCCCTTTTTTATAACCAGTTA -TTAACAACCCCTCCTCTGTCCCTCCTACCCCTGTGTATTATGATTATCTGAGACATGATC -TCCCTCTTTATTCCAAGCTGGCTCAGAACAAGGTTCTCCTGACTCCACCAATGAAGTGCT -GGAATACAGGTGCATGCCACCATGTCTACTCAGCCTAATTAATAAACCAAATTTTACCAT -AGTCGAGTAAGTATCTGGGCTCAGTACTATCTAGTATTTCTGGTGTCCACTAGAGGCTGT -TGAATGCACTCCCTGCAGAGAAGGGTTAGCATAAGCATTCTTTCACTTTAGAGTTCTATG -TTTGGAGAATTAAAGAACGTTTAGTAACAGCAACTGCTGTACAAACCTGATGACCTGAGT -TGAATTCTCAGAACACACACAAATGTAGGTGAGAACTAACTCCACAAAGTTGTCCTCTGA -TGCCTATATGCATGCCCAGGCATGTGTGCCTGCGGGCGCGCGTGTGAACAAATACACACA -TACACACCCATTATTTTAAAAAGAAAAGGACTGTTAGAGCAAATCTTGTCCTGCTTACCT -GAATGTATTTCCGTTGGGTTTCATCATTTAAAACATGCGCAACATGCTTGGAAAAGATCT -TCTCCCTGCCAGTTCTGGCATGGATACCAACCATGGTGACACCGATAGGCCAGGGGGCAT -TGCCAATGGCCATCTGAAGGTAAGCATCATTCGCCTGAAACAAAAGTTTAAAGAAATCAA -AAAGGCAAAAATATATTGGTTCAAATGTGTACTTCCAGTACTGCATAGCCCCCCCTTCCT -GACCGACATTTTATCTACCTCTTGGCAAAGATATTATGTTCCATTGCTCTAATCAAGAAT -TAAAGTTTGGGGTGACTTACAGCCTGCCCAGAAACACAAATGCCCATGAAAACACAAGTC -AATACTAATGAGGAAGACAAACACCCCTTTCTAGCCTTTGTGCATGGAAAACAATGCATT -TCAGACTGGAACAGCAGGCAGTTCATTTCACGTGCTAACAGATACTCTATTTTGGATTCA -GTCTCCAACACATGGAGCTGGAAGGCGGACAGTAGCTAGCTAGCCTTTCACCACCCAACC -TGCCATCATATTCACTGTCCACACAGCACTGTGGGGCTCTGGAAGCAGTGGAGGGCGGGG -CGATGCTTTATCTGCTGGGGCAACCACATAGGGTCCCCAACAGATGGACACACAAGCCTG -GACACTGGCTCACGGGTCACACAGCTGAAGCACATGAGCATGGGAACTTTCCACCTTGAC -TCCCAAGACTCCTACTTGTCCAGAGCCTAAAATAAAAGCTATGAAAATCAAGACAGAAGC -CAGTGAACACAAAGGGCTTGGTTTACAGTCAAGTCTGGCTAGCTGAGAGAAAGGAGGGAA -AACAGAACAAAACACGGGAACTTCTAAAGCTCCACAAAGACAGCAAGCAGGCTGCACACA -AGCCCTCGGTTAACTGGGAGGTCACATCCACCCTAGGGATACCTGTCACCTCGCTCTGCA -GCACATCTTAAGGGTTTAATTTTAAAGGGAATTCTGTGTGGTTTTGGTCACTGGCTCTCA -TATGTAACTTCCACACAGGATTTCAACTGATACAACTTCCAATTTCCCACATCTCTAAAA -CCCAAAGAGAATTCCCCAACACATTAAAATGTACTAGTTCTCACCGTCATTTATACAAAG -TAAGCTTTCACCTGATTTTGATATACATTGTGAGAAAAATAATGACAAAGGCATCGGCTA -GAGCAGGCAGTGATTAGTGCCATCTGCCATGACCAACTGTGCCATGGATTGCCATACACT -GCCATGCAGTCATCCTTACTAAACACTATGAAGGGGAGGGGAACAATGATCAAAACACGC -ATGCTCAGAGAACTAAAACAAGCAAAACAAAAGACTCATGCAACTAGCAGAAACTAAGAA -TGAAAAGCTACCTCTACTGGAACAACTGGCTTTAATAATAAATCCCTCCATGACCCAATG -CTCTCATCAAGTCACCATGTCATCTGAGAATGCTAGCAGTTCCCTCTTCCCCTCTCTAGT -GCTCTAGCACTGCCTCTGGGATTCAAAGACCTTCACTCCAGGCTTCGTGGGCACCTCAGT -GTCATATTTTCAGTATCCAGAAGGCTTCTCTCCCTTCTACAACTGCCTTCCCTCCAATGC -CCGCATCTAAGCTCTCCCCAATAGTCCTGGATCCTAGAGTGCATTCCAACAGCTCTCCTG -AGAGCTAAGGCATTGGCGTGAACAGCAACCACCCTCCTAGCAAGCAGTCTGCTACCTCCA -CAGTACTGTAGGGGGGGGTGAGTCCCAGCAGCCTTCCATGAGCAACTGCCGAACATAGAA -ACAACCACAATGCATACGTAAGGTCCTCGGAATCAGCCAGGACAACAGCTCAGCTATGTT -ACCAATTAACTAAGCTTTGCAGTGGTCTGAAGAAGCTTGCTTGTAGGGGAGGATCTGTTC -CATGCCGTGATGAACTATTTATACACTCTGATATTCAATCCCACCCATAGACGAGCATGC -CTATATATCGCACATGCTCTGAAGAACCTCTTAACCGGCTTTTAAAATGACTAAGACACA -AAGATGAGGTCTCAAGTTTGTTACTCAATGCCAAGAGAACAAAAAGACTTTCTCCTCCTA -CCTGCTTCATGCTTCATACTCATTCTTAAATGTACTATGTAAAATTCTCCCCATTCCATA -ATGGTTACAGCAACTGTAACACATAGTATAATTTACCTTCACGTACTCTCTCTGCAACAT -GAACTTAATAATATCTGTTATTGATTCTTTAATATCAGCAGGAAGATTCTAAAAAGAGAA -AAAACATAACTAGTTTTAGAAGCTACCATATGTAGTGAAAACTACTTATTCTATATATTC -TGATTTAAACAAACAAAAATATGAGTTTAGAAAGAATCTTCCAGAAGCCTCACCCTTTTC -CGGAGCTTTCTGAAAAGCGGTCTGAGGTAGGACTCCGTCTGCTTCTGGGTAGCACTGTTC -AGTTTGCCCTGCACACTGCGTTTCACGTAGTCCTCTCTGGCATTCAGTTCTTTAGCCCAA -ACACCAAGAAGAAACTGTTGGGAAAAAAAAAGTTAAGGCTGCAGTGCCCCCCAGTGGTGT -GTGTGGAGAAGCTCTCAACACGGACAGTCAGCACAGAATCGTCCTTATCACTGCTTGAGT -AAGCTGTCATCTACTAAGATTTAATTAACAAACAACTTGTTTGTTTCATCATGTGCTTCA -AAGTCAAGACACCCAATTATGTACATGATGAAGATGGACCACTTCCGAAAAAAGAGCTAT -CAAATTCCTCAATGACTGGATTGAAATAAACTCACTATATTTTTATTTGTACCTATTATG -CACAATTCAACTAATCCGGGTTTATCATATATATGCACTTTGATATCCGATCAGTGTTTG -AAGTATGTTATATACTATTTAGATAGATAGATAGATAGATAGATAGATAAGTAAGTAAAA -CTCAAACTGCAATCCATGCCGAGTTCTCAGCCTGGCAAAGGAACCCAGAGCCCCTTGGGT -GTAATTGCAGACTCTTTCCAGGGACAGGTGGCAATGAAGGCTGAAGTGAGGACAGACCAT -CAAAGAGAAGGGCAGCTCCATGCACAGTCTAGATCTATGCTGTGTAGCCTGGGGATACAC -AGAACCCTGACAACTACAGCATTCAAGACATAAATACTTTAAAATTCTAAATAACAAAGT -AAAAGAAAATGTAAATACAAATAAAAGCAGTCCTTGGTCTCCCAGTCTGCAGACAAGTAT -TTAAATGAATTTAGGATCTGACCTTGTTCTCCCTAGATAAGGAAAGAGACAGCAAATACA -GAACTAGTCAAGACGGAAGCCCAGTACTCAGGAAGCCGACCTTGCTCCTGATCCTAGCTC -TGCTCACTCTGCTCGAGGCCCTGCCCTAGCTCCCTCTCTCCGCCCACCACCTCCCTGGCA -CAGCTCTCTAGAGTATCTGAGGCGAACGAACAGGAACTCCGAATGCTGTGGCCACTCTAT -GCTGCAATCACTGTCCCTGGCTTTTGGGCAAAGCCCACACAGAAAGCAGACACACACTTC -CATCCATTATCCAGCACACATAGGGTGAGAGGCTCCAGCAGCCTAGCACTTAGCAGCAGG -CACTCACATGGCAAGTACAAACGCTGGGGAAGTACCCTCCCCAGGATATTCCCCGTGTAG -GAGAGTTTCCTACACATCCGCAATGGTCTCCGGCCCTTCCCTACAGCACTCACCTTCAGG -AACTTGGTGATGATGTCCATGTCCTTATGATCGTCACCTTTCCCTAAGGACTCCCCCAGT -GCCTCAAGAGGAAAAAGAAAACATGCCTGTTCACTAACACATAGCAATTTAAAAAGAAGG -TGTACAAGTGTGTGCATGTGACCAGCAATATGTTAAAAAGGCTTTACTAATGCATAGACA -AGTTAGGAAAAACTGCACATTCTATGTAGAGATGCGCTACGTCTTATGCATGGAGAGGTA -AAAGTCAGCAAAGTGGCTCAAGGGTAGAGGCGAGTGCTGCCTGCAGAGAGAGGCAGACTG -GACAGCCTGAGCTCAATCCAGGTAAAGGCGGAGAGAGGACCAGGCCTGCACAGGCACAAT -CTGCACTCCACACACATGCACACAGCACACATACACACAGTAATAACTCAAAATACTTTA -CACACTGTTACTGCCTTTTGCTACATATCTGTGTTTGGACGTGTGTGTGTGTGTGTGTGT -GTGTGTGTGTGTGTGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGTGA -GTACGGGAGCTTAGAGCCCGGAGCTGCAGTGTGAGCCGTTCAGCATGGGTGCTGGGAACC -AAGCTGGAGAGAGCAGTGCACGGTGTCTATCACAGTTGAGCCACCTCAGGCCCCAATTTT -GCAAATTTAACATAAAACATCAATGAAAACATCTGTTAACAGAGCTGGGCACTTCTCCTA -GATGGATAAAATGGCCTAAAATCAGATTATGCTGGTGACAACACCCTGTGGATATATATC -ATGAGCCACTCAACTGTATACTTGATTTTGGTAAATTATATTGCATGCAAATATCTTAAG -AGAGTTCAAAAAAATAAGGAAGAAAGAGAGGAGGACTAGAGGGAGGGTTAACAGGACAGA -GGGAGGGAACAAGCCTGAGTGACAATCGATAGCTCACTCAAATTATTTAGTAAAAGTTAC -AGAGCATCCCAAAGAGGAGCTGGAAGGGAGTGCAGTAAAATGGCGTCCTTAGCTGCTACC -TCACTCTAGAGATCCCTACATTTTCAGAAACCAGAGACTAAAGCAAGGACAGGTGACAGC -TTAACATAAAGCTTTGTGTTAAACATAAAGCAAACAAAGAACTCTGACCTGTACTTATTA -CATGCTGGATACTTACATGATACTGTTGTTTCAATAAGATTACACATATCATTCACATGC -ATCACGGTGCCAGAATCAGGAGGCTATACAGTGCCAAGTGCTAGCAGAAATGTAAGGACA -CGCCCCTCATGTGCTGCTAGAGGGACAGCCCTGAGACAACCATGCCACAGACGGAGCAGT -TTGTTAGTACTCAAATTGAATATGTGTGTATAAGCCCCACAATTCTGTTCCAGTCCATGT -CCATGGCTAAGGAGGAGCTGAGAGCAAGTGTGGATCTTAAACACAGTGTGAATTGGGGAA -AAGGAATAAAATAAAGATTACCACAACACACAATATTACTTTACATGAACATAAAAACTG -CAGCGCCGCCAGCAAATAAAAGGATGCAAATACTACAGTGATCACTTCTGAAGGTAGGAA -ATGTGAGTGAACGAGAAAAGCCAGTGCCTGCATGCCAAGGATGGCGTGCGCTGTGCAGGA -ACACGGCTCAACTCAGTGACCTGCTCCTCAGGAGGAAGGGATGCAGGGGAGCGGGTTCAG -GGCGGGTAGACTACCTCTAATTCTTCAATGGTGGTGTTTTCCTCGTGAACTTTCAGGTCA -TTCTGGGTGTCCTCCTCTCCAGGTTCCTGACCACCCACAATCTCATTCAAGTACTGCTGG -TCAATCTTGTCCAAAGCTGCTTTCAGATCATTCCTTAAGCCCTAGGGTGAGAACAAGCAG -CACCAGTTAGGAAGTGTCACCGTGTGTGTGTTTGTGTGTGCGCGCGCGTGTGCGCGATCT -GTGCTCGTTCATTCTCATCAAGTACATTGCAGGTTGAGATGTAGCTCAGTCAGCAAGCGC -TCGCCTAGCGTGCACAAAGCCACCTAGGACCGAGAAATTGGTCATGGTAGAACAAACCTA -TAGTCACAGCACTTGGAGGTAGAGGCAAGAAGACCAGATGGTTCGGTTTGAGGCCAGCCT -GGGCTACATGACCTTATCTCAACCTTCCCTTCCCAAATCCACGCCAAGAAGTACATGTCA -TGCTAAGGCCTTGTCAAAACTAGGGAATGAAGCAAATCATTGTGCTACTCACTTTAAAAT -TTTTTTGTTTTTGTTTTTGTTTTTCAAGACAGGGTTTCTCTGTGCAGGCCTAACTGTCTT -GGAACTCACTCTGTAGACCAGGCTGGCTTCGGAAATCTGCCTGCCTCTGCCTCCCAAGTG -TTGGTATTAAAGGCAGAAAATAATTCTTATAAAAATAGTGGAAAGAATATATGCACACTG -TCCAGTCTACTGCTAAGAAAAAGAAAACAGACATGTTAGAAATCTAAAAATCCTCATCAA -AACCATATTGTTTTTCTAATAATAAAACTTAGTGAACGTGACCAAGTTTCATTCGAGGTC -CCCAATCCATTTTCCCAGGTCACATACATGTTTAACCTCATTTCAATTGCTCTGAACTCC -TTATGTCAATGAAAAAACAACAACAACAACAACAAAAAAAACAACCACTACCCAGTGTCT -CTTTAAGCCAGGCTCTAAACTTTGTTTCTACCAAAGATACACTCAATGTATCTCTAGGCT -TGAATATTTAATTTAGAAGAAGAGAACAGGCTCCCTTAGCACAAGCTATGAGACAAAGAG -CCAGGGAGCAGGGCTGGGGATGCTGAGCAGAAGAGCCAGGGAGCAGGGCTGGGGATGCTG -AGCAGAAGAGCCAGGGAGCAGGGCTGGGGATGCTGTTACAAATCTAAAAATCCAAGGAGC -TAAGGAGCAGAGTAGGAGATGTTATGTGGCAGGGCTTGAGAGCAAAGGTAGACTTGGTTC -AGAACTATGCTGCATGGGAGTTCTTGAGCAACTTACTTACCTTTATGCTTTGGCTGCCTC -ATCTGTAAAATAGGATTTATTCTACCCAATATGTAGAGTTGTCACAAGAAGTCATTGTTG -GTCTATTTTACATTTACTATGTGCTAGGGCTGTTCTCAAACGCTAACATAGTTCCTTTCT -GAGCTAATAAAGGCAGTGTGCACCCTCAATGCTCACTGCATCCTACCATCCACCCATCCT -AGCATCAACACACACACTTGAGTTGGAATATTCAACTCAAACACTTTTAATTTAGCAAAC -ATTGATGGCTTGCTCTATGTAATGTACAGACCAGGTTCCCAATGGTTACCGCATTTAATT -CTCAAGACAGCCCAGTGAGCAGAAGGTTCCACCATCTCTATTTCACAAGTGAGGCCTGGA -GTAGATTACAAGACTTGCCACTGGTCACACAGCTAATGATTAGCATCCAGGAATAGACCC -CAGATCCTTCAGACCTATGCTCTTTCCTCAGAACCGTTAGATGTGTGATCTAGGCCACAA -ATACAAAGACAAAACACCCCTGGCCCCAGAATAGGATAAATACACCCCAAACTCTGCCAC -TAGTGAAATACACTATGTGCATCTGCAGAGGTTAATTATGGGAACACAAAGAAGGAAGCA -ACTAATTCTTTCTGATGGGGACTGTGATTAGGTTAAAAAAAAAAGTAATTTTTGCATTGT -GTCTAGAAGAATAGACAATATTTTCAAAGGCTTTTTAGAGAAAGACACTGCAAGCACATC -ATTAAAGACAAAGAAGAGCACAAATATCCCAGGAGCTTGGTACCACAGGGCTGGACGGGC -ACTGCTGAGATTCAATGCAGAAAGAGGTCTGGAAAGAAGGAAAGCAGACAGAAAGCACTA -ACTAGCAAACAGAACACATGGAGCAAGACCCCTAGCCAGCCCCCAGCTATTCCCACCACT -CCAACCGAGACAGTAAGCCTGTGCGTAAAGATAGGACCAGGCCGAGGGTTGGGAGAAGGC -TCCTCACACAGGCAACCATTTCCCTTGGATTGCAATCACACAAAGACTTTATGTAAAGGT -CTGCCTAGCTTAGACCAATCAAATGATAGAACTGAGTTTTTCTGGTGTCATTAAAGTCAC -AAATAACCAAGAATACTTAATATTACTAAACTGCTTCACAGCACCAAGTTTTGGGACGGA -ATGTTAAAAGCCAAAGAAAATCATACCCATCTTTCAGTATTTAACAGAGTGAATTGATAA -AAGGCTAACGAAGCCACAGAGGAGCTGAGCAAGCACTGCCCTAACACCTGCAGAACAAAC -ATCTAAACCCAAACCACGTTCCTTTCAGCCGCCACAGACCAGACCAGATGCTGGCCACTA -ACACATAACCAGAGCCTCTACGTAAAATACAACTGTTCCTTCTAGAAGAAAACACAAACA -TCTCTTCAAGTCCTTGGCATAAGCAAAGAATTCTCAAGCAGAACACAAAACCAACAACTA -TTGAGAAAATTAAATTAAAATAGATAAATAAAAACTAAGAAAGAATTTGTTAACTGGGAC -TCCATTAAGAAAATAAGTGGGCTGGTGAGATGGCTCAGTGGGTAAGAGCACCGGACTGCT -CTTCCGAAGGTCCGGAGTTCAAATCCCAGCAACCACATGGTAGCTCACAACCATCCATAA -CGAGATCTGACTCCGTCTTCTGGAGTGTCTGAAAACAGCTACAGTGCACTTACATATAAT -AAATAAATAAAATCTTTAAAAAAAAAGATTTTAAAAAGAAAATAAGTAATATACCATCGA -GGACCAAACGAGTCAAAAACCCTACCTGTGCTCCTCACAAAGGGCTCATCTGCAGCACAT -ATATGGAACTTCTAACTCATTAATAAAGGACAGACCAATTAAAAGATGAACACAGGGCTC -TCATAAGCCTGTGATGGTTGCTCTCACCTGTGGGACTTATGGAGACAGATCTCCCGGGTA -GCTATGATTCCTGGGACTGGGATAACTCAGTCTGGATACCTGCACTAAGTGTAGGGGTCC -CATCCCATGGCCTGTGGTCCCAGACAGAATGAAGAGAAAAAGAGCCAAACACCAGCTATA -GGATCCCATTCTTTGCCAATTAGAGCCCTTACTTTAACTGTCGACACACTCTGAGGCTGA -GACTTGAATTTTCGCTGTAGTTCAGCCAACCTTACAATGAGAGTTTCCGTTTGATTTTCT -GCAACTTGAGCTCTATTGCTACAAGAGAGAAGATTCTCCTCAAGGACACACTTAGCAACT -TTTAGATCCTTTACTTGTGTCTGGAGCCTTTCGATTTTATCACACAACTCCTTCCTTTCA -TTCATCATTTTTTCCACAGATACTAAGAGCAGCCAGCCAGTAAAATCATTTTCCGATTTT -TTTTCCCATCTTGTAGAAAGCTTTGTGCACTGAATCACCTAATTCATTAAGAAAATCAAG -GGCATTAGCTTCTTTAAGTTCGGAATATAGTTTCAACCATGGGTCTTCAAAATTCTCTGA -GCTCCCAGGAAGGAGGGAATCTGGAGAGGTTTCAATAGTTGAAAGTGCTGGTGGATCAAC -AAGTCAATTCCACTATTTTAAAAGATTCATCCTTGTACTTCTGTTACTCTAGGTGTTACT -CTAAGTGTAGGGGTCCCATCCCATGGCCTGTGGTCCCAGACAGAATGAAGAGAAAAAGAG -CCAAACACCAGCACAGATCCTCTGTTCCTGTGTGTGCAATGTGACCGAAAACCCCCTGCC -TTCCCTGCTCTGGGGACCGTATCCCTTCAAAGTGTCACCAAAATAAACCATTAACCTTCC -TTGTTTTGTGAGGTTCCTTGTCACAGCAATGAAACAGTACAAACACTGGACACAGGAAGG -TAAGTATGAAAAGATGTTCACTCATCTTCACATCAGGGACATGAATAAAATCATGAGGTT -CTACACATACAAGAAAGAGAATGGTTTAATTCCCAAGACTAACAGCCCACAGGTTGGTCT -TTCGGCATGCCCCCTTAGAAAGCACACATTTACTCCTTTCATGCGGCAATGCTGCCCGTG -CTCGTTCCCTCAGAAGTAGAGTGGGGGCACTCTTGACCTCCTCCCTGAGATACAAGTGTT -CCTGACAGCAGTGGTCCCACCCCAGAAACAAACTGTGGCCTGTTCATGGTAGCACAGTAA -CTGAGCAGTAACAGGAAACAGAGAGTGCACGGATGGCACTTTCAGAAATGCCACGCTGAG -TCGATGGAGCTGTGTCTATCCACATGAAATGTAAAAATGCTAACACCAAAACAGCAAGTA -GAACTTAATTCACAGTGTCTTCAGTCAGAAGAAAGGTAGCTGCCTGGGACAGAAGTGACA -CAGAACTGGGTGACAACAATATCTTTTACCATTAGACTGTGCTGCTAATGCGCTCACGTG -CTATTTATCAAAACAGATGAATTATGCGTAAGGCACAGCCTTCCCTTAGAAGCAGAACAC -TTACTATGATGCTAACAGTCAAACCCCATGCTGCCCAGCTTCCGTGCGACTACCCTGTCT -TCAGGTTTGGTCTTACCTTGTTAACTTCTGGTGTAAGAATCTCTATCTTCCTTAAACGCT -GGAAAGCATCATAGTCGGTTTCCCCAAACAGTCTAATCGGCTCTCCTCTTTCTCTCAGTC -TTCTGATGACCTAGGAAGAGAAACAAACACCTGGGAGACTTCAGAGAGGAAAAAAACCCT -CATAAACATCTCAAAATAATGTCATGTTTATCTTAAACTAAAACCTAAGTTTAATAAATA -TAATTTAATTATCCAAACAGGAGTTTCCGAATGAAATATAAAATCCTTCAAACTTTTTGA -AAGAGTGTATTTGGGTGGGCAGTGAACCATGAGGTGTGTGCAGAAGTTGGAGAAAAACTT -AGAGGAGTCGGTTCTCTCCTTCTACCATCTGGGCCCCGGGATTCAATGTAGCAAGGCCAC -TGTGCACTGAGTGACAGCACAGGATTTAATAGATACAACTTTAATAGATACACCTGTGAC -TCAAAGGGGGAAAGTACTTTACACCAACACTATTTGACACAAATATCTCACAAACTGTTG -TTTCTCTGAATAATTCCTATCAAATAGTCTGACATATGAATCTGTAATGGAAATCTAAAG -CAAGCCCTTAATGGAAACCATAGCATAGACACCAATACACAAACACTGTCAGACATAACA -CAAGGGCCACATAAAGAATAACTAAAAAACTAAAAGTATACATACTTATATATATAAGTA -TTATATATATATGCATGTACATATATATATATATGTATGTATATATACATATATATATAC -ACACACACACAAAGTGTCTGTCCTACAAACCATGCTCCTAGAACTTTTTCAAGGGACATA -ATCATAATTAGGCATGAAATAATGTCTCAGAAGTGGTTCATACTATCATTCACAAGGAAA -TGCTGACGCAATCTAAAGACAATGAAATAGGAACAGTTTAAAAGCATAGCAGAAAAAAAA -ACAAAAAACAAAAAACAAGACCTAGGAAGGGGAGGCAGGAAAATAAACACTATGAGGCAG -ACTACAGTACATAGCAAATTTCAGTCCAGCCTGGGCTATACAAAACTCTGTCTCAAAAAA -ACAAGAAAGAAAAAATTAAGGTACAAATACATAGTGAGAAATTATACAGACAGGAAAAAC -TATGTAGCACTAAAAAGGGGGGGGGGACTTATACAGATCTTTTGTGTTTTAATCTGAAAA -ACAGAAAAACAAAAAAACAAAAAATAAGAGATGTAAACAGCAAAACAGTAGTACTTAAAC -CATTTTAGACAATAACGTAAGTATAATTACTTAGGATGTGTAAGTTTATACATATGTTTG -TTTAAACTTATACCATTGTTAGGAAAGAAAGACTACTGGGTGGTAGGGGAGGCTTATTAA -TGGAAGGCATTTGCTGCATAGCCCGGTGACCTGGGTTTGATGCCTGAAACCCATGGAAAG -GCTGAAGGAGAAAACTGACTGCACAGTGCTGTCATCTCACCCCACATGTGTGTCCTGACA -CGTGTGTGCCCACACACATCATGCACTCACACAATCATGTTAACTATGTCTGGGGTGGGG -GTGGGGAGGGAGTGCGTTACACGTGCATTTTCCCTGCATTTAGGTCTGGTGCCCAAAGAG -GCCAGGAGAGGGCACTGGATCCCCTGAAACTGGAAAGACAGGCAGTTGGGAGCCACCCCC -CATGTGTGTGCTGGGAATCCAACTCCACTCCTCTTGAAAAGAAGCCACTGCTCTAAGCTC -TGGCTCCGGCTTGTTGTTGTTACTGTGGTTTTTTTACAGTAAGAATGCTATCAAAGGAAA -AGATTTCCAAGTTCATGGAAAACAAAAACTCTGACCACATAAGATTTTTAAGTCAAATCA -TCTCACTTCAGAAATAACTTACCCAAGTCTAGTGTAAATTTTTCTTTCTGACTACAAAAT -AAACAGAACCTTACCTCTTGCCTAGAAAGAGTCATAGGAAGTTTTTCCTCTGCTAGTTCA -AGTTCCAGCACTGGATTTGACGATGTTAGTGGTTTCTGGTCATCCTCTTTTGGCTGTATC -TATTAACAGGCCAAAGAAATGAAATTCAAACTTACCAACATGTATTTCTATTCACCATCT -AATCACCTTAGCCATCGCAGACACGAGTGTTCCTGCTGAAGGAAGGGCTGCAGAGTAACT -GTGCATGCTTCCAAGAGCTGACCAAGCACCCACTCAGGAGCATGACACGTGGAGAGCATG -CACACAGCAGAGCACGTTCTTGCTATAAAGAGTCACATATGTACGGTGCTTTCCAAAATA -AAGAAACTCAATGGTGCCTAAATATGAACTTAATTTCTCCCCAGACACTGAAACAGCCCA -CATTCTCTCTTTTTTTGTTTTGTTTTTGTTTGTTTGTTTTTGGTTTTATTTTTGTTTTTT -GACACAGGGTTTCCCTATGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACCAGGCTG -GCCTCGAACTCAGAAATCCGCCTGCCTCTGCCTCCCAGGTGCTGGGATCAAAGGCCATGA -CCGCCCAGCCCACATTCTCTCTTGAAAACAATCAATTTGCCTCTGTGAGAAAACTGTCTT -CAAGGGTTATCCAACTGTGGTTCACCTTTACAGAGACTAAAGAACCAGTTCCCATTTAGC -TGCTTCAGACATAGTATTCCAACCTTGGATAAACTAGGCATGAAGATGAACACTCAGAGC -TGTGTACAACTGGACTAAGAACCTTTAAGAGAAGGAATGAAGGGTGACTGCCCCAGGAAA -TACAGATTCTCACTCGTGATCCTGCACTCGAAAATGCCTTCAGCCCTTCCTTCATATCTG -GGCAGGTCAGTCACAGACTGAGAAAACTGAGTCCAGCAATTTAAAAGTCTGACTGTGTAG -TCTGGAAATATACTGAAGTGTGGCTCCCATCCACCCACAAGATAAGTTTAAAATTCAGAA -GTAGGAATAGATTCAAAGAAACAGGAAGAACTGTTTTAAGAAACTACTGTCTCATTAAGA -AAATCTGCACAATAAAAATTATGCAATTCATGATTCTATAGGCTATGGTTAAAGGTAAAA -TAAAATAGAGACAAAAACCTAATGTTTTGAATACTTACACAGGTAAAATCAGCACCAAGC -TTTACAAATGGGGGCTAGCTCCTACAAAGGAGTAAAGCAACCATATTATACTGTCACTAC -TCCAAGGAGGGAGGGTTGTCAAAGAGCAACAAAATGCAGGTATTTATTCAATCTAACGTA -CTTTTACATCATATGTATTCATATATAAATAGACAGCTGACAGCTCTGGGACAAAGATCT -ACGCGGTATTTTGCCAGCTGGATTTAGCAGTGTCACATCAACAACAGGATCTACAGAACG -CAAAGGGCACACTACACTAGGCTACTACATGACACTAGTTTCCTACCTTCTCAGAGGGGA -GCAACGGTCCACACTCACAAAGGCTGAGACAGCAGAGAAGGTGCAGGAGAAAGGATTCTG -ACCCCAGGTCAAGCCTAGGCACCATGCTGGGCGAGCAGGACATGCTGTCTACACAGCTAG -TCACTGCTTATTTATATAATAAAATGTCTTTTACTTTTCTAAACTAGAAGTAAATGAAGC -TGGTGTCTTTAAAGAAACCTATTAAAATACAACGATAAACTTTTCAGCATCTATCTTTAA -AATACTCCTTCAATACTTGCCTTTCCAACAGTAAAAAATAAAGCCAAAGGCACACATACA -GCAGTTACATTCTTCGTGCTTTCCTCTAGAAATGCTAACCCACACAAATTAATTTCCAGA -ATTTTCCCCAGTCCATGCACAGGAGTATTACCCAGCATGTTTTGATGGAACCTGTTAGCT -GAGTATTAAACTATGTCTGCTTTGAAAACAACTGAAACAGCTTCTCCACCTAAGCCTCAA -CCCCTCCCAGTGTCGTCGTCAACGCGACAATGTGAAAGGTCATCTCAGGCATGCAACTCA -AGCACGAACGTGAAGCCTTTCACACAGCTCGTGGATTTAAACTCTTCTTCTAACTAACGG -ACTACACAAATGCTGTCCATGTTGAAAGCAAACTAAAGCATACAGAGGCTATGGACTCTA -TTTCAAGCAGGACTGGGCCCAGAAGGAATTATGGACAGCATAACATAAAGCCAGCGTCTT -AAGGTAGGCAGGAAGCAGAGACCACACCACTTGCTGCTAAAACAGTCAAGGCTGCATGAG -TAGAGTGTTTTGAGCTCTTTCAAAACACACTTTTATTGGGAGAGGTAGGGGAGAGAGTGG -TGGGAGAGATGAAGATAAGGAATATCAGAACCGGGACTTAATTAAAAAAAAAAAAAATCC -AAGCTCTGATCTCAAGCCGTTCATGCTGTCCACAGAAAGCCAAACCATTCCAAGCCAGAG -GTCATGCACGTACTTTCCTGAATTCAAGATCTGGGTTTTTTTTTTTTTTTTTAAAAGCCA -AATCAAAACCAAAAACTCATACCTCTCCAGAAGGCTTCTCACTTACAGGCTAATGTATAA -CATTGATAAATTGAACAGAGATCAACAGTTTTGTTATTTAACAACAGCTGTAAAAAATGT -GAACTCAGAAATATATGACTCAACCTGAAAGCTGGAGCTTTCTTACCTTGTAGCCACATC -TTTCGTAATACGCTTCCTCTTCTTTTCTCGCCAGTTCACTCCGCTTGAAGTATTTTTTAT -TTTCCTAGCAAAGACAAGCAGTGCATTACTAATGTGCCCTTGGCAGAAGTTCCTGCCTCA -GTTATCAAGTACCCTTAGGAACCTTTTAAAACCACTTCTCAGTTTCTCAAAAATGTAATA -TTTTTAGCCCTGAAGATAATCCCACTGAGTACCCCCCACCCCCTGCATGGTGGCCCCCTC -CTCCAGAGCAGACCTGTGTTTGGATATGTGATAAACTCAAGTATTTTATTTGACTGAAGT -AGGAGTTCTAGCAGCAAAGAGAATAATATACCAACAGCATTTTCAAAATGTTTTTTCAGT -TTCCTAACAACTAAGTTCAAAGATCATTTCTACAGACAGATTTACTTTGAACCACACAGA -GATCTCTTTTTGTTGTTTTCTCCAAATCAAAACAGAAACTGTGGCAGATAGTTCTGGAAA -TCTCATCAATAGGAGCATTCCAAAGGAACGTGTGAGGTCTCATCATTTGGAATCTTAGCA -ACCCTAGCATAGCAATTCTGGGTTCTGTTATTTTATAGCTCCTCCTTTGGGGCAAATGAA -CATCTGATTCCAAACATCCTTAAGATGCCCAGTATTTCATAAACGCCCGTGAGCCCGTAG -AAGACAGTGCCACTACAATATGCTCAAACGTCTCCGGCAGGAAGAATGGCCAGCCCGCAG -GCCAAACAGCCGCCTAATTTTAAGACGTTGCTCAACTGCTTTCCAACTCGTTACACTGTT -TTAATCTCCCAATCAGAAAACACAGAAAATGATAATCATTAAAAACTTCACATGTGGGCT -GGCGAGATGGCTCAGCAGGTAAGAGCACTGACTGCTCTTCTGAGGGTCCTGAGTTCAAAT -CCTAGCAACCACGTGGCGGCTCACAACCACCGGTAATGAGATCTGACACCCTCTTCTGGT -GTGTCTGAAGTCAGCTACAGTGTACTTACTTACAATAATAAAATCTTTAAAACAAAACAA -AACTTCACATGCTGGGTAGTGGTGGTGCATGCCTTTAATCCCAACACTTGGGAGGCAGAG -GCAGGAGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCTAGGACATACA -GAGCTATACAGAGAAACCCTGTCTCGAAAACCAAACCAAACAAAAACAAAAACAAAACAA -ACAAAAAAACCCTTCACACACTGACGCTAGATACACCGCTGTAGTCCCAAGCCAACCTGG -ATGACACAGTAGGAGTACATAGTAAGTACTGAAAGAAAGGGAGAGGGAGGAGCAGGGTGA -AGAAAAAAACCAACTGTGCTCTATTAAAAAAAAAAAAAAAATCAAAAGCTGGTGGTGATT -TCAAAATGGCTGAACTGAGCAATGCTAATTGGGCAGTGGCTGTGGGAAAGGTCTACAGGA -CCAGAGGATCTACAAGCTCACACAGCAGCCTCCAGGTTCACCCTGGACACCATGATGAAC -TGTTTTTTCAGAAGCTGCCACCAGCAGCTACAAGATTCATCAACAGTTTCAATACTTGTA -TCAGTCACAGCCTGAGATGCCGCAGAAGATGTAAGGCACACTCATGGACCAGCTGCGGGG -AAGTCTGGAAGGAAGTCTCAGAAATCAAAGAAGAAGGGGCCTAGATGCTTTCACAAACTG -CTTGGAGAAGGCTAAAGACCACAGGGAGAACCTTGGAGACCAGCTGCAATCCCATGGTTC -CCTAGTCCCTGCAGCTCTGGGCATTCAGCAGTGTCTTGTACAGGACAGGAGGAGACCAAG -CACCAATAGTTGGCTGAGGCCATCCTGGCTGGGCCCACCAGCACCTAACAGGCTATATAG -AGAACAAAGGAGTAACTGGCTAATATTATCCTGGCTGGGGCTACGCAGGTCCAGGTCTAC -CAGCATCTGACATGCTATACTGGGAGAGGAAGGGACTTGCAGTCAGCACTAGAGTGAGAA -GATGACTGGGAACCAGAGCAGAGGTCAGTCAGAAGTTGAGGCCTTCGGTCAACATGCTGG -GCCTGGGAGAGTATTTCTGGGTATAGCTGAAATAGTGTGTAGGGTTCCAGTGCCTAACTG -TAATAGAGGCCTCACCACTGGCTCTGTGCTGCTGGAGACATGAACACACACACACACACA -CACACACACACAATAGAGGCCTCACCACTGGCTCTGTGCTGCTGGAGACATGAACACACA -CACACACACACACACACACAAACACAAACACACACACACCATTCCTCAGATTCCATCTGG -AGGATTGTGACCTTTCCCAAACTTTGTCTCCTAGAGCTTTAACTAGCATCTCTGTTCATC -TCTCTGGTTCCTCACCATCCCCATGCAAACCCTATGTAGTTGTTTCTAATCTATACTGAT -TGTCTTGTCATTGACAAGCCCAAGGGTCCCTGCCATGCTCTCCCCCAATCCATAAATATA -AACACACACACACACACACACAGAGCTTTTATTCCTCAAAAGGCACTATTATTGATATCC -AGAAAACATACTTATCAAAGAAGATGGTGGGATACATAAAGGAGTCCAGAGAATTAATAA -CGAACGTAATTTAAAGTATGGAGAATAACTAACCTAATTTAAAGTCCGGAGAACTAATAA -CTAGCCTAATTTAAGTTTGCAAGCAGTTTTAACACTTCACAAAAAAATATGTAAGTATCT -AAAAAAAAAAAAGTCACACATGAATTACTTAAATTATCAAGAAGATGAGATTTAGAACCA -TACAGAAACCTCTCCACCAAAAAGACAGGCAACATAAACCGCGGGCAACAGTGCAGACTA -GCCAGCCTCTGACATAGCTCATAGATGTGCAACATTTTGAATGACTTAGGCATGCATGTA -CTCTGTAACCCTGCGGTTCCAAAGGGATAGGGCTCAGAATCTGCTCAACCAATTCTGAGA -AACAGCTCAAACACTCATCCCTAGGAGAATGGGTAACCAGATCTACTCAGACAACAGAAT -ACAATTTCAGAAAATTAATACATACATACATACACACACACACACACACACACACATACA -TACACACACACAGCAAAGTAATACCCCGAACATTCTAATCAAACGAAGCTCCATATGAAA -ATGTACATCCTATTGATGTGACATTCTAGAGCAGGCAAAACTGAGGTATAAATAAGTTGC -TTCGGTGGGTAATCCACGCAGGGACTGGAAAGTGGACATTGCTATTTTATCTCCTCATGG -AGAATGGGTTACACAGGTGTTTGCACTTGTCAAAAGTCACTGACTAATAAACAAGATTTT -TACACACACGCACACAAAGAGGAACAAACTCTGCACTCTATGGCGTGTGCCAGATCGCTT -AGGAATAAAGCCGACTAACTCTGCAACATGCTTTGGAATTGACAATGACTAGTATGCTGT -TTTATCACTCTGCCTGCGGCGGATACTGGTTAGGACAGCAAGCGCCGCCGAAGTGAGCCA -GACTAGGCTTGACATCCATACTCTGCCCCTTGCTAAGCCCTGGGCCAGCAGCTTGCCCGG -GACAGTGGCGGATCTGTCAGCCCCGTGCCCGCCCCAGACCCTCTCAGGACCATCACCCTC -CCGCCAACACCGCAAGCACAGTCCACCACCCTCAAGCCCGAACCACAGCTCCGGGACTCA -CCACCAGCAGGTTCCTGTCCTCCACCAGCTGCCGCTTCCGCAGAATCTCGGATTTCAGGA -TGTCCATCTCGCTCCCAGGGTCTAAGTGTCTTCACTTTGACTCCCCAGCTCCTCGGCGGT -AACCTCACCCGCCAGGGGAGGGGGAAGAGGACAAACCACGAAGCAACCAGAGCCCAATTA -TCGGAAAACAACAACTGCCGGAGCCGCTTCCGGCGGAAATCAGGATGAACGAAAGGAAGG -TAGGGAGCGCCCCTCGGCGCGAACGCGGCCAAAACCGCTGAGTATTGTTGCCCCCTAGCG -GAACCCTCCAGATACACACTTGTGATTTCAGTAACAGGTAGAAAAGAACAAAAGGCCGGG -CAAAGGTAGCACAGGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGCAGATTTCTGA -GTTGTCTCAAAAAAAAAAAAAAAACAACTGTTTGTCTCTTTAAATGGTTATTGTGCCCGA -TTGAACCAGCTTGTATACTCCTAAAGTTTGCTTCATAGTTCCTCAATTTACTTATTTGCC -AAGAGTGCTAACATACTAGAGAATGAGAAATACATAAATAATACAAGTTTTAAAATGGCA -GTGTTTATTAATTGCCTATTCAACACCCTGTAAATTTATTGTGTTTTCTGGTTATGCAAT -CAGCAATGAAGATTTTCAATGATGATTGGGAATATAATCATTCTTTCTTATAACCTAGCC -CAAGAAAAAATATGTTGAAATTCTACTTTGATTTGTTTTTATTTTTATTGTGATTCAGGC -ACTCACTGTGTTGCCTGGGCAGGTCTCAAACTCTTGCTATCAAAGTAATCCTCCTGCCCC -AACCGCAGAGTGGACCTCCATACTTGGCAGAGTTTTGGTTTTGTTTTGTTTTTTTTAATC -TTAGAACCATTTATAACATATCTATTCTTGGTTCCATGCCATGAAAGCATCTTTGTTTTT -AGTTGTCATAATTCAACAATATTTTATGTTACATTTTTCTATTCTAGAAGTAGTGAAATA -ACATTCAATTCAAACTCAAGTGTAGGTAAGATGGTTTATCAAAATAAAAACTGAAAGGAT -TGCTCATTAGAAAGTTTTATACTGGGGCTGGTGAGATGGCTCAGCGGTTAAGAGCACTGA -CTGCTCTTCTAAAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATC -TGTAATGAGATCTGATGCCCTCTTCTGGGGTGTCTGAAGACAACTACAGTGTACTTACAT -ATAATAAATAAACAAATTTAAAAAAGAAAAGAAAGTTTTATACTGTGTGTGTGTGTCTGT -GTGTGAAATAGGATATTTCATCTAAAAGATATCTGAGGACCAAAAAGATGGCTGAACAGC -TAAAAATAGTTGCTGCCAAGACTGATGACCTGAGTGCAGTCCCTGGGAACCCACATGGTG -GAAAGAAAAAGTAGATTCTCAAAGTCATCCTCTAACCACAACCACACCACCACATACACA -CACGTATACACACGCACGTTCACAACCACACCACCACATACACACACGTATACACACGCA -CGTTCACAACCACACCACCACATACACACACGTATACACACGCACGTTCACAACCACACC -ACCACATACACACACGTATACACACGCACGTTCACAACCACACCACCACATACACACACG -TATACACACGCACGTTCACAACCACACCACCACATACACACACGTATACGCACACACGTT -CACACATGCAACTGAAGAATAAATGACTAAATGTGGTAACTTTTTTAAAAAGTAAAAGAT -GCCTAACTTCTGTCCTTGGATGAAGCATGCTGACATTCTTATGTGAATAGTTGTTACCAG -GGTCAAACCATTTACCCACATCCTTCTGATTTAGGAACTAGAGATGATGACCCCCAAACC -TGAAGTGTTGGCATAGCTTATACAGTTCACAGAGAACCAGATGGGACACTATCAGGGTAA -ACTCAGAAAAGGCTATCTCCTCTTCAATTCCCATCTTTGACTTCTATGTTTATGCAAAGC -GCATTAAATCATGATGAGGGTCTCAGATCAAAGAACGAAAAAGACGAATACCCGAGGGAG -CAAATGGATGAGCAATTTAAACTACAGAAGAGGGGCACAGTGGGGAAGAGGACCAGCAGA -GTTTAAAACAGATCAATCCTGCTATCCAGAAAATGTGTACACCATTTCATCACAAATATT -ATTTAAGAGTGAGATATTAGCTATAAATCAAAGGTCCTAAATTGAGGAATAGCTAAATTA -TAGGTCATACATACAACTGAATAGCACGAAACTACATTTGAAAAAAAATTCTCAACAATA -GCAATGTTTATAATAGGCTTTCTTTTAAAAGTAAAATAATGAATGCATAAGTATAGCGTG -CAAGGCCAACAAAGGGCTCAGTAGGTGGGTGCGCTTGTGCATGGGCCAAATGACCAGGCT -CTGAACCCTAGAACGTGACAGAGGAGAACCTACTCTAGAGAGCCATGCTCTGACCACCAC -ACACACACACACACACACACACACACACACACACACCATGGCACACACTTGCCCTTTCAC -AAACACACAAATAAATATCTTTAAATGTAAGTAAATACAGCAATAATATCTATTGTATAA -TTAAAACATAGAAACAAAGAACTTACTACAAGGAAATAGACCAAAATGAAGTTGTTAAAT -AGACACAGACCCACTGGTAAATATTAGTGTCTTCTTTAGCCCAGATTTTGATTCAAAGTC -CATGATTTGGAAAAAAAATTCAGTTATCAGTCATTTCATATTTTATATCACTGAAACTTT -TAATAGTCTAGACCTACTTATCTACTCTTGAAATTAAACATGATAAATCTTAAATGACTC -CTATACAAGTGTAACGGTTTGTATATGCTTGGGAGTGGAACTATGAGAAGTTGTGACCCT -GTTGGAGAAGGCATGGCCTTGTTGGAGTAGGTGTGTCACTGTGGGGGGGGGGTATAAGAC -CCTCACCCTAGCTGCCTGGAAGCCAGTCTTCTGGCAGCCTTCAGATGAAGATGTAGACCT -CTCAGCTCTGCCTGCGCCACGCCTGCCTGGATGCTACCATGCTTGATGATAACGGACTGA -ACCTCTGAACCTGTAAGCCAGCCCCAGTGAAATGCTGTCCTTCATAAGAGTTGCCTTGGT -CATGGTACCTGTTCACAGCAGTAAAACCCTAACTAAGACAAGAATGCAAAGGTTAAGGGG -AATAATATTTAAAGTTCTCATGATCATCCACTTGAACACTCCAGCGTCTGACATGACCTC -TTCAGTCCTTTAAGTGCTGGCTCAAACCAAGCTCCAGAGCAGGGTTCCTATGGGATCAGT -GAGCTCGGGAGGCACAGGGTTGTCCCCCAAAAGCTTAACTAGTATTAAATTATATGATTG -GTGGTGTATCTGAGACACAGTATTCACAGAAGTTAAAAGCAGTCATCTTCTGAAAGATGA -AGAAATGTAAATCAATACACAGATTATAAGATTATCCCTTTGGAGGAGTAATGCATCCTA -AAACATTATCTGTCAGTTCTGGAGACTGGAGGGCAATACCAAATGTTATCAAGGTAACCT -GAATTTATTTTGTTGTAATCCTAATGAATAAAAAAAAGAAGAGAGATAACCATACATAGT -GGGTCTCAATCTTTAGCCTCAGAAGAGTCTGTTGGTTGATTTTAATGATAAAGTTGCTGG -TTCCCACATCCCAGAATTTCCAAGTGAGGCAGCTGCTGCTGCTGACTATGGAGCATTTTG -AGACCTGATGGTCTATTATCACAGAATCTCACTGTAGGAAAGGGGTAAATCAGAAACACA -GGCTGTGTCATATCAAGAGTCAGAGGACAATAGGAGGCATGTGTCTATGTGTCTATCTAT -TTGCATCATTGTCATGGGTGTCATATTAGGATGCCTATCTCTTCTCCAATGAGATTTCTG -AGGATCTGATGGGAAGTAGGCAGGCTCCCTTTGGGTCCAGCCACATTTACATGGATGATT -TGTTAAATGTAACTGTGGGCAGATACAAAATCCAATCCAGTCAGAGACCCTTCTCCCTTC -CTTGAGAAACTGAAACTGGAATGGCATAAGTCTCGCCAAGACACAGGACATAAACATGTG -AGTTTGAGAATGGTAGGCAGCCATGTCATTGGCAGGCTAAAAGCAGACTGGCTGACAGCA -ACCCACAGAGATCGCTAAAGGACTCTGTGAGTCAGTTGCTTACTTATGGTTTTACTCTTT -GTGCTGTTGGGTTTGTGACATCTGTACCTTTGAGATGAGAGGTCACTTAGTAGTGCGGGA -CTGCACATTTCTGACCAACCCCTTGCTTGTCCATAATGTTAGTAGTTTGAGATCAATGAT -AGAGACTGGGCCTCCTGAAGAACAGAACCATCAGGATATGTACAGATATAACAGTTTTCT -TCTAATTACAAGAAGGTTGTATCCCAATAAACCCATTGTATTAGATGTTTTTCTTGTTCC -TATAACCATCAATCTAAGAAGAAGCAATTTATGGAAGATAGATTTTATTTTGCCTCACAC -TTTGAGGGGATACAGCCCACTATGGTGTGGAGAGCATACCAGCAAAAGCATGAAACATCT -GGTGACATGATATCTGTAGGGCATGGGGCTGATGCTAAGGTCCTGTTCACCAATTGGTTC -TTGATCTGTCAATAAAGATGCTAGTAGCCAATGAGCTGGGAAAAATAGGTGGGACTTCCA -GGTCTCACCACCACCTATGTGGGAAGCCACATGTGCCGTTGCAGAGTGGCACTGACTACT -GCTGGCCACCACGCATAAGTTTGGACAAACAACCAATGTGTACATATGCAGTAAAGTTTT -TTGCAAAGACACTGCCTGGCCCGGGCATGATAATGAGGTTCTGTAAGGTACTGAGAGTAT -AACCAATCAGATGTGAGACATGCAAATGAGGTATGATAATGAGGTTCTGTAAGGTACTGA -GAGTATAACCAATCAGATGTGAGACATGCAAATGAGGTATGATAATGAGGTTCTGTAAGG -TACTGAGAGTAACCAATCAGATGTGAGACATGCAAATGAGGTATGATAATGAGGCTCTGT -GAGGTACTGAGAGAGAGTAGCCAATCAGATGAGGAACATGCAAATGAGGCATAGTGCATA -ACCAATCCGGGTGTAAGACACGCCTCTCCTAGGCCTATAAAAGCAGCACCAGTTCTGGGC -TCAGGGTCTCTTCGCCTCTACAATCAAGCTCTTCCAATAAACGTGTGCAGAAGGATCCTG -TTGCAGCATCGTTCTTCCTGGCCAGTCGAGCGCGCGCAAGACACCACCACCACCACCACC -ACCACCACCACCATTAACAACAACAATAACCCTCCACACCCTGCAGGCAAAGCTAGCAGA -TTCAGGAGAAAGAGGGAAAAAAGGAGTGTTCACCATGCTTTGGAGGGAGAAAAGCTAACC -AGCCATGTGAGATCTCGGGCAGAGCAGCCACAGGTGGAGGTGGGATGTAGTGATGGGACT -GAAGGTGGCTGAGCCACTCAAGTTGAGGGCAGGTTGAGAAGTAGATTGGAGGTGTCCAGC -AGTTGAGCCAATAGTGCTGGTTGAAATTAATTAAATGTGTGTGTGTTTCATCTGGGAACC -TGGATGGGCGCTGGTAGTGTGGCCTGTTCCTGGAGCTTAGGCCAGGTAGCAAAAGCTACA -TGCAGCAGTGTCTGGCTCATTTTCTCCTTTCATTCAGTACCACAGCCCATTGGGGTGACT -CTGCCCACATCTTATACCTGTTCATTTAACCCTTTGTGGATGCACCCAGAGATGCATTTC -CATGATGATTATGAATCTAATAGAGTAGACAACGAAGAGTAAGAATCACAGTCATCAAGA -GTATCATAATTTGAAAATACATAATTTTACTATACCTAATGTCATAAACACCTGCTTAGC -CACAGTAAGTACACTGTAGAAAACTGACCGCCACCCAAAAGCTCAAGGTACTTTTCTTAC -CAAGTATCACTAAGAAGATCAAAATCCCAAGTATTACTTCTACTGCATGTGCATTGCTTT -AACATTACTATCAAAAGTGGCTACGTGTAACCACTGATGCTATACAAGGAACTGGTTTTA -CATTATGGCAATCTGAAAGTTTGACTGCCATCTGCAAACTGAAAACTAGGAGAGCCAGTA -TTGTAATTCAGTCTGGAGTTCTGAGAATTTGGGTGGAGCAATAAAATGGTATGCTTATTA -AGCCCTGAAGTCTCAAAACTGAAGGGCCAGGAACTCCCATGTCCAAGAGTGTAAGATGTT -CATGGAGAGCCCATAGAAAAGCTACAAATAATGATTCACAGGCTGTTTGGGCATCTCGTA -GGTCAGGCACATTGTATGTACACTCCATCTTACATCTTGTTGATGATATAAACTTCTATA -AACTATGGATATGTCTCAGAAAATAAGGTGGAGAGTGAGAGAAAGATACCCGACATTGAA -CTAACTCTCCACACAAGTGCCCTCTTACACCCATGTATGCAAAAATACAGCTATAATATT -AATAGTGCAGGCTAAGATTGCTCAACCTTGGGCAACTCTTCACCAGGGAAGGGCCCTTAC -TCAGTGGATCAGTAGCAGCCTCTTCTCTATTTGTGACAAACAGAAATGTCCTGACCATTG -CTAACCATTGCCTGGGGAGCCAATCTCTCTGTAGTGGAGAATCATCAATATAAAATAAGT -TAAACCCCACAGAATCTGTATCCATCACTTATAAACAGGACAAAAACCTTAAAGAAACAT -TCTTTAGGACATTTTAAGACCTCTGTCTGATGCAATGGCCTCTCATGTCATTGACAAATA -AGTGTAGCTCTGACATACATCTTCATTGTCTCACTTCTGTCTCATTCATTAATCTAAACA -AAAATATCACCAGGAATTTGTGTGAGAGCTGGCTTTGTTCATCATTTACAACCATATGAC -AGTTCAGGACACAGAGTTCTGTAAAAATCAATGGAAACGTTCTGTGAGAATCAATTAGAT -ATATTGTTAATTTCTAAGGATGTAGTTGCTAGGAAACTGTAAACAGTTTTGCTAGGGCAA -GGTTGGAATGCCACGAAGAGTAAGATGGATTTGCAAGAAGAAATTTGAATGGCCGGCAGT -GAAGAGCAAGTCCCAGGGCCTCCAGGCTGCTAATTTTCTACTCTGAACTTTCTAGACTAT -GGCTTGCTCTGGTTTTCTAGAACCACAACTAAGTCTTCATGCTGCAGGGTTTCTGAAACC -AGGGTGCATCCTGTAACTGATGTGGTTGCCGTAAGTATAGTGGTATTTTACCCTGAGTCT -CTCTTCAGATCAAAGTATCCCTCTTCCACGTACTGGGAATATGGCTCCTGAAGGTGCAAG -CAGCATCCCTTCCAGAGTGTGGCCCTGGCCCTCAGGCACCCTCTTCATCACACAGCCCAT -CCTAGCCAATATCTCATGTGGAGATTTAGAGGTCTTAATTCACTGCTTCAATCTAAGGAT -CACAGATCTCATCACACCCTCGTTATCCTCTGCCAAATTCTGCAGATTTGGAAATTTCTC -ATTTCCTTACTGAGGTACTTCAAGAACACTTCCGAAGCAAAGGACAGCCACTTACAAGCA -ACACGAAGAAAACACTTTGACCAAAAGACACAGGAAATTAATAAACAGGCATTCTAGTTT -TTAGATCAGTCATGTTTGTAAGGATTGTTAGAATTATTCTAGAGCCTGACCCGAGGCTGG -TAACAGAACTGATTTTGAGACTGTTTAAGATTGTTGGAAGTTGAGAAGCAGGTCTTGGGC -AGGAGGGGCTGGGAGAGTCTACAGATATCAGTCTTCCGTTTGAAGCCCATGCTGAGACAC -CTGTTAAGAACCCGACTGCCATGTTTTCTTGACTTTTCCAAAAGGTCAGATGAGAGGCCA -CCTGTAGGTCGCTGAGCGTCCTGCCCTTGCTTGACAGTTCGTGTCCACTGCTGTCTTCTC -TACTCTTCACCTGAAGCGTTTACAATGGTTCCTAGCAGTATCTCCGCAATTAAAAAGAAA -GTTTCAGAGAGGAAACCTCAAGGTCAGGAAGAGGAAAGAAGCAGTAGCCAGGCCTTCTAA -CAGACTGGAAGTATCTCCTGCAGCCTACTGGTCATGAGCCTGAAAACCTCGGAGAGGTGG -GGGATTTCCTGCCAGAAATTTAAGTTATGAAAGTGACCAAACAACTCCAACATAAGAGTG -ATGCAGGGGACCCCATTTACAAAGGCATCATGTTCGAATCTCTTGCTATTGAGAATGACA -TGTTCTTCAAAAGGTCACCTTAGCTTTATGTAAGTCATAATTCATTTATAAAATACCATA -ACAAACATACTACATATTAGTATAAACGTGCTTTTTGAGAAATAACATTTTCAAAAACTC -AAATGAACATAGTAGCATTATTTTATGTTGTTTAAAACCTTTTTAATGTCTAATACAAAA -TTTCTTTCATGTCTACTTCTGCATTCAATTGAATGTAATATCTTTAGTATGTTCTTATGA -CAACTCTCTCTGTTAACATACCCCAAATTAAGCAGCAATAGTTTTTCAAAAGTTAATTAT -CAGGCTGCAGAGATAGTCCTGTCTATAAAGCGCTTGGCATGAAAGCAAGAAGACCTGAAT -TCAAACCCTTAAGCATCCCACCCCCATCCTTTTTAAAGCTGGGCATGGTGGTACACATTG -TACTCCCAGTGGAGACAGACCCATCCCTGTGTCGGCTTAAGTTTTTCAAAACCTACTTTT -AATAAGAGTTCTCAAAAGTTTCAACCCTCCTTCTATTTTACCATACAAAGACAGGGGAGA -AAAGACAGTAAATAGGACAAGGGGATGTGGACCTGTTTAGAAGTAGTTCTTTGAGGTGAT -TCCAATTTCTGTTTGTCAGGATAGCAAACATGAGTCAGCAGCGGTGGATGACCCAGCAGA -AACAGCCAGGCCTCCGCTGAATCTGGGCTGAATCTGCATGAGTCAGAGAGAGCAACCAGA -ACCAGCAGGGATGCCAGGAGTCCTTTGCCATGCCTCTCTCAAGGGAGTGAAAAATCAGTG -AAGGCATGAGACCAACAAAGCATTGCAAAGCTAGCTATGGAAGTGAGCCTGTCACTGTCC -ATTGGGTCCTATTTATACTCTCTCCAAACATTACCTGTCCTGCCATGGTCTTGCCTCGGC -AAAACACCACATGAGTCTGCATCACAAGACCCAACCAGAAACTTCCACTTCGTCCCTGAA -GCCCACAGGCCAGCCAGCTGAATTTCTTTGGAGACATCCATCCATGTCAGAAAGAGATCC -TATCTTTCACAGAAAAGTGTATGGCACCTAAACAATGACACTCAGTGTTGCCTGCTGGCC -TCCACATGTGACACACACACACACACACACACACACACACACACACACACACTCCTACTC -AATCAGTATTACTTCTGAAACTATGCTGATGAACAGTTCATTCTCTTACATTAAAAACCC -ACTTGTTCATCTTGAGCTTTGAATAATTTTTTTTCTCATTTGTAATTTTGTGACATCATA -ACTGGTCATTTGGAAAATATTGGTTCATTGATATATGTATATCTCACAAATTTTGTCACT -TTTACTAGGCAGTATTTTAAAACCCCACTCATTAATATCACCATGTCTCATCAATGACAT -AGACTGATGTGGCTGGCTGGGAACTCATTGTGTACCTAAGGCTGAGCTGGAACTTCTGAG -CTTCTGGCTTCCACCTCCCAAGAGCTGGGGCTGCACTATCAGTTTCACACATAGCTGGAC -ATGGAACCCAGGGCTTTGAGCATGCTGGACAAGCACTCTACCAACTGAGTCTCATCCCCA -GCCCCAGAAAACCCCTTTAATGACGAGGAAGGGATCAAACTCTTGATGACAGATAAAATT -TTCCAGAATGCTCATTTTCACTGCTGGTTCACATTCCACCAGGAGTTACAAATGCTGGTA -GATGCTTAGGGACCAGACCCAGCTCTTTACAAGAAAACATTTGCCAAATATGCAAGTGTG -GGAGCTATAGTTCTGAACTGGTCCCTTCACTAAGCACCTGACTCTCTCGATGCATCCATT -CTCTAAGGGCTCCCATAATACCCTGTGTAGGTACTTCATGCTTCATCATACAGAATATTG -AAAATGATATCTACTCAAGTGTCAAGATTTGATAAAATGTCTAAATCTTGCTGCTTTGCC -AAAGCTGTTTATGTGCAGCTAGATTTTGTCTTCCTTTCATACATGGCAGAGAAGAGTGAG -GGGATTGGTGAGTCCTGTGTGGTGGTTGCTCTCATGTCTTCCCCATGAATGGCACCAGAA -AGGGCACATGGTGTCCATTATTGTAAAAATAGCATTAACTTCAGCTGTCCTCTAAGTTGG -TCACGCTTTGAAAATCACTGGTCTGAGAAATCTCCCAGATGATAAAAATTTTTTTGGCAA -TTACTCTGTTGCACTTTATGAAACAATTATAAACTTAACCCTGAAAACTGGCCACATGAG -CAAGAAGGATGCTGTGCTGTGGCTGCACTTATGGATGGAGATTAGAAAGCTGCTTCTGAG -ATATTAGCATAGGAAATTTAGCAGTATATAAAAGCACACCAAGAATTTATTACAGAATAT -CTAACTAAAAGTGAATTACATGAACAAATTAAAAGAGAAATAACAAGTAATTATATATAT -TTAAAGCCCCAAGAAGGCACCTAATACAATTTAGTGCCTGTTGTTAATAAAAACTTGAAG -TAAAATAAATAGAAGGGAAATCATGTAAGCATGATAGAGATTTAACAGCAGACATAATTG -TAGGTGGTGAGATGGCAAGGCACACATCATCACTGTCATAATTCAACCTTTTTGGTGTTG -TATGAAAGAAATAAAACAAATCATGGGTGTTGTGTTGTCAGTTTCTATGCCTAAGGCTCA -AGGAACATTCCAGAAATGGGGCAGGGAGATTGTAGAAGCAGAGGACCAGGATATCTGCTA -GGAGATAGTCTTCCATATATGACAAGGAGCTGCATTCATGAAGTAGTAACAATATGGCCA -CCCAAACAAGACCTGTGCAGTGATGTGGTTGATATACCAAAGTGGATGGAGGAAACCTCA -CAAAGCACCCACCCATAGATAAAGGGCTATAGTCAACTCATTGTTCCTATGAGAGAGGTA -AAACTGTTTTTTTCTAGGGGTGAGACCCCTGAACATCCAATCCCAAGATGTCCCATATAT -ATATACATACACAGAGAGAGAGAGAGAGAGAGAGTGGGAGGAACCTGTGTGTGTGTGATG -TGTGTACATAATTATGGGGTGGGTATGTAACAATGTTAATTAAAGTGTTGCAATGAAGTT -GAGATGCAGGGGGCATGGGGCATGGGAGCCATTGAAGGAGGAAAGTACAGAGTGGGGGTT -ACATAAATACAGTATTCATGTATGAAATTATCAAAAATATAAAATAAGTGTATATTGGAA -AGAGTCTGAGTAAAGACTTACACGAGATTGGTGAAGAATAGAGAAAAAGACCCAAGAAAG -GAACTGGCAAAAGACAGTCTCTGTAAAGTCAATTTCAGAGACAGTAATTGTCTTAGTTAG -GGTTTACTGCTACCATGACCAAGGCAACTCTTATAAGGACAACATTTAATTGGGGCTGGC -TTACAGGTTGAGAGTTCAGTCCATTATCATTAACACAAGAAACACAGAAGCATCCAGTCA -GTCATGGCACTGAAGGAGCTGAGAGTTCTACATCTTCATCCAAAGGAAGCCAGGAGGAGC -AAACATCACAGTAACAAAGTGCATGCTTCACTCTAATGTTATGGAATAAAGTTTCAAAAT -AGAAGAAAATAATCTTCAAATTCATATAGAAGGGGAGGCAAGAGAGATGGCTTAGCAATG -AATAGCACTTGTGGCTCTCCCAGAGGACATAGGTTCCATACCCAGCACTCACAGGATAAC -TCACAACCATCTGTAACTCCAGTTCTGGGGGACTCAATGTTTTCTTCTGTCCACCACAGG -CACCAGGTGCTCACATAGTACACATACTACATACAGGCAAAATACCACACTTGCACATAT -AAAAAGTAGACAACTCTGTAAAACTCATACATAACACACACACACACACACACACACACA -CACACACACACACATAGGCTATTCCTGGTTGTCAACTTGACTATATTTGGAATGAACTAC -AATCCAGAATTGGAAGGTTCACCAGTAACCCTTATCTGGAGGCTGGGAGATAGAAGTTTC -TGATCTGGATCTTGAGGCATAGTGGCTATGGATTCCAGAAGATTAAGACAGGGAGATCTC -TGAGTTCAAGGTCATCTGGGATTAAAGGTGTGGTGGAACACACCTTTAATCTGGGCTACA -CCTTCTGCTGGAGACCATATAAGGACATTGGAAGAAGGGAGTCTCGCTCTCGCTCCTTCG -CCTGCTTGCCGTGTGGGACTGAGTAACTGCTAGATCCTTGGACTTCCATTCATAGCTACT -ACTGAACCATTGTTGGGAATTGGACTGCAGACTGTAAGTCATCAATAAATTCCTTTACTA -TATAGAGACTATCCATAAGTTCTGTGACTCGAGAGAACCCTGACTAATAATATATATATA -TATATATATATATATATATATATATATATATATATATATATAATTCCAAAAGATTACGAG -AAAGCATGACTCTTTTTCTAAATACTGAGAATTGAACCCTGGGCCTTGAATGTGCCCCAC -CACTGAGCTATGTCCCCAGACCTTCTTTAATATTTTATTTTGAGACAGGGTCTCACTGAG -TTGTCCAAGTTGGTCTCAAATTTTTAGTCTTCCTGTCTCATCCTCCCAAGTAGCTGGGCC -ACAGGACATGGATTTTTAATACATAGCACACTGCCAACTACAAGAACCCATCATAAATAG -CAGTAGGGGAGGAATAAGAGAAAGGCAGATGGGTGGGCAGACATAACATAAAAAGACATG -AAACAAATATTTCCACTCTGTGACAAGCAGCAAGACTATAGATCCCCAAGAGAGAAGCTA -TGATGGGTGAGGCCTCACCCTGAATTACTGCCAAGGCAATTTGCAGAATCCAACACATGT -AGAGTCCAGTTGTGATTAATCTTAAGGGGACTACATTTTGAGGAAAAGAGAGGGTGCGAT -TTCCACAATTGTTTAAACAATTGGCTGAATTTTGATCTGTATATTTGTGTATAACCCCTC -CCACCCCCCATACAGCAGTAATGCAAACAAAACCCAGAACTTACACATGGGAGATAAACA -CCAGGTTTAGGAAAGAGTCCTCAAAAAGAACTTATCCAAGCAGTTGGGGCTAAATTATCC -TGAAACTGTGGGGGGTTCTAGCTCACCCTACTCAAGCTTAAAGGCTTCAAAATAGTCAAG -CTGACGGTGTGTGACTTGACAGCCTGTTAGATAAAGGGCTGGTGTTTTATGTATTTATTT -TTGTGTATGGGATTTTTTGAGGACGTGCATGTCTGTGCACTACACGCACGGCTGGTACCC -ATGGGGACCAGAAGAGGACATCAGATCCCCTAGAGCAGGACTTACTGAGAGTGGCTGAAA -GCCAATATATGGGTGCTAGAAACCGAACCTAGGTCTCAGCCATCTCGCCAGCCTCCAAGG -ACAATGTTTCTACATGGATACAACACAATCCACTACTTAACACTATTTAAAAAAAACAAA -ACAAAACTGTGATGTCCTGCGATACAAACAAAATTATCAGGTGGGCAAGAAAATATAGTC -TATAAAGAGAAATTTTTAAAAATCAAATAAATGACAAGGATGGTGAATAGGAAGCCTCTG -AAGCGGTAGGTACACATGTGTCTCTGATGCTCCAGTGGCACATGCATGTCTCTGATGCTC -CAGGGGCACATGCATGTCTCTGATGCTCCAGGGGCACATGCATGTCTCTGATGCTCTAGT -GGCACATGCATGTCTCTGATGCTCCAGGGGCACATGCATGTCCCTGATGCTCCAGGGGCA -CATGCATGTCTCTGATGCTCTACTGGCACATGCATGTCTCTGATGCTCTAGTGGCACATG -CATGTCTCTGATGCTCTAGTGGCACATGCATGTCTCTGATGCTCCAGGGGCATATGCATG -TCTCTGATGCTCTAGTGGCACATGCATGTCTCTGATGCTCTAGTGGCACATGCATGTCTC -TGATGCTCCAGGGACATATGCATGTCTCTGATGCTCTAGTGGCACATGCATGTCTCTGAT -GCTCCAGGGGCACATGCATGTCTCTGATGCTCCAGTGGCACATGCATGTCTCTGATGCTC -CAGGGGCACATGCATGTCTCTGATGCTCCAGGGGCATATGCATGTCTCTGATGCTCTAGT -GGCACATGCATGTCTCTGATGCTCCAGGGGCACATGCATGTCTCTGATGCTCCAGCGGCA -CATGCATGTCTCTGATGCTCTAGTGGCTCATGCATGTCTCTGATGCTCTAGTGGCTCATG -CATGTCTCTGATGCTCTAGTGGCTCATGCATGTCTCTGATGCTCCAGGGGCACATGCATG -TCTCTGACGCTCCAGCGGCACAAGCATGTCTCTGACGCTCCAGCGGCACATGCATGTCTC -TGACGCTCCAGCGGCACATGCATGTCTCTGACGCTCCAGCGACACATGCATGTCTCTGAT -GCTCCAGCGGCACATGCATGTCTCTGACGCTCGAGATGTAGAGGATGTAATCTAGGCAAT -GAATGCTGACCATAAGTGTGCTTAGTGTGAGTAAACATAGGTATAATGTCAATTAAAGGT -TATTAAATATTAAAAAGAGTCTTCAAAACCATGATGCATAGAAAAATGAAAGAAAACCGA -ATATAACACAGATTTGCAAATATCATCTATGAGGTAAAAGTGACCCGGGGTATGCTAGTA -ACAGCACATAAAAAGTAGAAGAAGAAAATACAAATGAATTTGAAGACAGAGTTGTTGGTA -CAAATGATCCTAAAGAAGAATAGAAAAAAAAAAAAAAAAGAGGCTGCAAACAGTAAATAT -GAGGGCATCATTGACTAGTGAACAGGATCAAGCGTCTGACTTATCTGTAATAGGAGTCCC -ATTCGGGACATTTTGAGAAATATAGCCAATTTTTCCAAAAGTGATGAAAGTTAAAAGAAA -CACAGATCCACAAAACTTCTGAACCCAGTAGGAAAAACATTAAGGCAGATCGTAATTAAC -TTCCCGAGAAGCCAGGGATGAAGCCAGCAGCTCAGTGGTGCCTTCAAGAAATCATCACAG -GAGTAGGAACAAAGGAGAGCTGTGCTCTTCCTCTCAGCACGCACGACACAAGACAGAGGA -GTGACATTGTGAGGGTGGTGAAGAAAAAGACCCTGTCATCCTAGAATTCTATTCTCAGCA -AAAAACCAAAAAAAAAAAGGAAGGTGAACCAAAGAGTGCTTCTTTCAGACGAAAGTCAAA -GGTATTCATTACCATCAAAACTGTACTGTAAGAGATGTGAAAGACGGGTCTTAGAACAGA -AGAGAAAGCACGAAAAAGCAGGAGAACCAAAAACATGCTAAAGATACAGACAAACAGAAA -TAAAGCTCCACGGTTTTTTGGTTTCTCTAACAGCGAATTTGCTACTTACATCAGTAAGGA -TGTAGAATGAACGTTCCCAGCAGGTGCTGTGGTGAACTCTCATAACCCCCGCACACAGAA -GTGAGAAGGAGCTTGAAATCAGCCTGGTACATAAACACACACACACACACACACACACAC -ACAAATGTAAATAAAGTCTGCTCAAAAAAGCAAATTGCTTAAATAGAGCATCCAAGTGAG -TTTATGAAATAGAGCTATCAGCACAGTCTACAAGAACACTATCTAGGATATAAAGAAAAA -TATCGCGAATTAAAGGTAAAAGGATCGGTAAGTAAGACCAGCGTCTATAACCCCCTCAGG -AAGCCACTAATGCAGATTTAGAATGATTATATTAATTTAAACAAAGTGGCAAGTGCCACT -GTCCCCCGGAACAGTATGCTGTCAGCTATGGTTAATCTTAGCATTTTCTTTAACAGCGCT -ATTGATCAGCCCTTAAGCTGTGTCTCCTTTGAGCTGTTTGCAGACAAATGTCCAAACACC -ACAGACAACTTTCATGCTGTATATGGTGATTTGAATAAGTTCAGCCCCCATAGCCTCATG -TGTTGGAATCTTGACCCACAGCAAGTGGCACTGTTAGCAGGTATGGCCTTTGTTAGGAGT -AGGTGTGGCCTTTTTGGAGGAAGTGTATCACTGTGTAGTTGGGCTTTGAGGTCTCATATG -CCTAAGCACTGCCCAGTGTGGAATCAGAGCCTCCTTCTAGTTGCCTGCAGAAGACAATCT -ACTCTTTGCTCCCTATGGGTCAAGATGTAGAACACTTGGTTCCTCCAGCACCATGTCTGC -CTGCAAGCTGCCATGCTTCCTGCCACGATGATAATGGACTGAACTTCTAGAATGATAAGC -TGGCTCCAATTAAACATTTTCCTTTATAAGAGTTGCCTTGGTCATAGAGTCTCTTCATGG -CAATAAAACCCTAACTAAGACACCATGAGTACGAGAGAGAGAAGGGGGCATGGGGATTTG -GTTACAAGGATTTCTGCTTTCACACACTCATTCACAACAATTTTCACAATAATTATACTG -TGATACAATATTCACATATTATATCACAGGATTCATATGCCAGGTTGGTGACTTCATACA -CCATAAAACAGCATTAGCAGCAAGTCTATCTATGGGAGAAATCTGAGGATGAGAACTTCA -TCTTGAAGTTGGTATCTTGTCTGTGACAAATACAGGACAAAACAGAAATTGTTTTTTTTT -TTTTTTTCCTCTCATTCATTTAATCTCACTGAGCGGTTCAAGGACAAGCCTGTGTAATCA -GGGAGGGTAAAGGGTACTGTTAGCAGCCTTGAAACCAGGGAGAGCTTTGGGTCCAGAAAG -TGCAAGGCCAGCAAGACCATTGCTGTTGCCAATGGTGGACAGCTCAGAGATTTTTGACTT -GTATACACCCTCACCACCAGACTGTCCCTTCCATAGCTCGGGAACATGCACTAAGGCAGG -TTTTGGGGAATATTAAAAATATTAATAATGAATGGAGAGATGACTTACCTGTTAAAGGAT -AGGTTCACAACCAAAATATTAATCTATTAATAAATCAAAAGGAATTAAAATTATGCAATG -TATGATGTCTAACAACAATGAAATTAATATACAAGCCACAGCAAAGCATCTATAAAAGCA -TGCCAGTATCTGGAAATTTAAATAATAGCTTCTAAAAAATCCCAGAGAGTAAGAAAAGAA -GTCACAATTGGGCTCAATTATATACATTCAGTCCCAGCACTTGGAGGAGCACTGAGGCAG -GAGGATCTCTAGTTCAAGGAGACTTGACTTCTAGTTCAAGTTGCACAACTTGCAATCCTA -AGTAAACAAACTGGAAAGAAGAGAGGGAGGGAAGAGATCGGGAGAAGGGATAGGGAACGG -GATCGATGATTTCAAACTGAATAAATCAGGAAACAAACTCTGTAGGATGGAAGCAGAAAT -TTCCAGGACCTGAGAAAGGGCCCAACATTCAGGCGAATATTGATGCTGATTCTGTAGTTT -CGTCCAGGAAGCTGAAGAGGGGACACTTTCCAACTCATTGTTTGAGGCAAGTCTTCCCCT -GACACAGACAACAGACAAGGGCAGTTTAGAAAAAGAAAACTGCAGATCACCATCTCGTGA -ACTTATACATAAACTGTCTCAACTGCACACTGGGTAGAGGACACACAGGAGCTGCTTTGG -TTTGCAACGGTCCGTCAGCGGAGATGAGCCAAGCTGAAACCAGAGTCCTCAGATCCAGCT -CTGCGCCCGAGTCTCGATGTTCTGTTTGAAGTGCTCGGGCAGGAGTCGCCTGATACCTTT -GATACCTTTAGATGAGTCTCAGAAGTTATAAACAGGAAGAGATTAAAAAGTGGTTAAAGT -AAGATCAGGTCCCACCACCAGCAGGTGCCACCAAAATCAGACAACACCCAAGGTGGCCTT -ACCCTTGGCTGGTGCAGGAAGTGGGGCTGACTCATTAGTGCTTGAAATTAGGTGACCAGC -CATAGTGATGTTATGAAATCCAGGACTGCGCCTGTATCACCAGCAGGCAAACCCAGCACT -GACATGACTGTCCTACTGTATTTCAGTTCCTTCATCTATAGTACGGGAAATCCTAGTGCC -CGTGGGATGGAATTAGTGTGTTGATTTAAGATACTGTCGGGTGTGCAGAGAAATCACGCC -TCCAATCTCAGCACCTGGGAGACAGAGGCAGGCCGATCTCTGAGTCAGGCCAGCCAGAGT -GAGTTCCAGGATAGCCAGAGTGAGACCACATCTTGTAAAACAAAACAAAACAATATAAAT -AAATTGTGCATATAAATGAATAAAACAAGATTGAATATGGAGTATGCATTGTACAGGTTT -TACATGTCAGTTCAGCTCTTTTCCTGTTTCTAATTCAACCATCCATTCTTGTATTCTTCC -AACAAACACTCATTTAGCACTTCTGCTGGCAGCCTAGTTGATGGCATTTTGTTATTGCTA -CTTTTATCTTTTTTTAAAAAAGATTTATTACTAAGTACACTTTAGCTGTCTTCAGACACA -CCAGAAGAGAGCATCAGATCTCATTATACATGGTTGTGAGTCACCATGTGGTTGCTGGGA -TTTGAACTAAGGACCTCTGGAAGATCAGTTACTGCTCTTAACCACTGAGCCATCTCTCCA -GCCCCCTACTTTTATCTTTTTAATTCCCTTAAAAATGGCCGGTGCCAATTTCCCAATCAC -CCTTACTTGTCCTTTCTTCTGTCTTATTTTTATTCCATAAGCATTCCAGTCAACCAATGA -GTTCAAAGTAGGGCTAGAGACTTACATCAAAGAAGTGACATTGACCTGTCATGTAATAAA -CATGGGCCTGCCAACAGTAATCTAGAAAAAATACAGAAGACTGGATAGAAGAGAAATACG -AGGTGGTGTTTTCACTGATGAGCATACAAGACCTGAAATTTGCAAAGGATGTATTTAAGA -TAGCAATTTTGAAAGAAACTTAAGAGACAGAAATGTGTCAAAATGCAGAAATACATTCTA -AACTGTAAATCATAGTATAGTATCAAAAATAACGTGCTTCCTACATGGATTACTGAAGAG -TTTCATAATTAAATACATTTGCAGGGCTGGAGAGATGGCTCAGTGGATAAAGATGCTGGC -TGCACATGCCTGACAACATGACTTGAATCCTTGGTACCCACAAAAAGCATAGATGTGATG -GGCTGCGTCTGCAATCCTTCATTTCTATAGTGAGATAGGAGGCAGAAGCAGGAGAGCCGA -CAAGAAGCTGGAAGGCCAACCAGCCTACAATTCATTGTGAGAAACGTTACGATCCCCCGC -TCAGTACGGAGGAAGGAGAGAACTGTTTCCAAAGCTGTCCTCTGACTTCCGTGTGTGCGT -CTCAGCACATGCACATGCATGCCACACAAAGAAGAAATAAAGTAATTTTGTACATTCTTA -CATAATTATTTCTTACTTATGAACCCCTAAATTTCAGTCTTAGGATTCTTGAACATTCTG -AAGGGCAGAAATCATGTATTGTTTCAAGTTTAGATTTCATTTTTAATTCCATTGGGTTGG -AGAATTATCTAAGATTTAGTAATAGGTATAGTGATTGGTAGGTTTAGACTTGCATTTTCT -CTTTGATTTCTAAGCCCCTTCATCTTTCACAGGGGAAAACATTCACAAAGACCAGAGTTT -CTCAGGCCTAGCTGTTCACTAATGTTAACTGAGCATATGTGAAAACTGTTGATTCCAAGA -CCTAACCCCCAGTCTCTGAATGAAGAGGCCAGGCATCAATAGTTTGCAAGGCTGCCCTGG -GATGCAGGGATGCATCCAAGTGTTGAGAATCACTGGTAGAAAACGAAAGGTTGGCCGTGC -TGAACGTCACACAGGTACTCCGTGTACTGCTTAGCTTAGCCTTCGTCCGCAGTGACTGAG -TGGCTGCCTCTTGTAACACACAGTACTAAATGTCAAATGTCACGCTGCCCTTCGAGTACA -GCACTCTGATGTCCACTTTCCTGGCTGTGGTTAATCAAGTAGCTTGTTTTAGAGCTATTT -CTGTTTGTTTGGGTTTTTCATTCTTGAAATTTGGTCTTGCTAATATAGCTGGTATCAGCA -TTGAAATCCTCCATTCTCCTCCTAAGTTCAGGAATTACAGGCTTGGACACGGCTGTAGTA -ATTATTTAATCTCAATTGGGGGTTCATGCCCCGCCTTTTATTGTTCAGTTCCCAGATAAA -AGACACAAAATCTTAATATTTACAATAAGTCTTTAAAGCACTAGAGCTGGACAGATATCT -ACCCTCCATGTTTTTAAAATCTACTCCCCATCAATAACCCTGTTTTGACTTGCCATGTTT -CATCTGGGCTGCTCTTAACTCCAACTAGCCAGGCTCACAGCCATGTTTTCATGACTTACC -TGCCCCCATCTTGTCTTCTCCTCTCTCCACCTTCTTCTCGCCTTGGTGGTCTATCCTCAA -ACCCCAAGCCCAGGAACTGAGATCCATCTACCTCTCTTCTGCACAACTGTAAGATGTAGG -CATCTTAACTCAACCAAAGTCTTAAATTAAGGAGCTAGGTTACATAATAACACTTCCTCA -TCCCTGGGGGCAACCAGACCTTGGGGGGAGGGCAGTATTTAGCATTACAATACATAGCAA -CAGACCAAAAAAAAAAAAAAAAACCCAACATGACACCATGCCTTCTGACTTAAAATATTT -TGTGTTTATTTAAGCTGTCTAAAAAAAAAAAAAAAAAAAAAAAAGTCCTTTCTTGGGCTG -GGGCTGGAGAGAAGGCTCGTGGGGAAAAGCCATTGCTGCTCAGTTCTGAGGGCCAGAGCC -CAGCCCCCACAGTCAGGCTGCCCACAGATGCTTATAACTCCAGCTCCAAGAGATTGGATA -ACCTTGTCTAGGCTCTGTGGGATACACAAATACCCATGCATGCACACAGACACATACACA -TGCATAGATATTTTTTAAAGAATATTTTTTTCTTTTTGGCCAACACCCACTTATTAGTGA -GTACATACCATGCATGTCCTTTTGGATATTATCTCACGCAGGATATTTTCTAGTTCCATT -CATTTGCCTGCAAAACTCAGGATGTCCTCGTTCTTAATAGGTGAGTAGTACTCCATTGTG -TAAATGAACCACATTCTCTGTATCCATTCTTCTGTCATGGACATCTGGGTTGTTTCCAGC -TTCTGGATATTATAAATAAGGCTGCTATGAATGTACTGGAGCACATGCCCCCCACCCCCC -GGCATGGTGGGGCATCTTTTGGGTATATTCCCAAGAGTGGTATAGCTAGGTCTTCAGGTA -GATCTATTTCCAATTTTCTGAGGAACCTCCAGATTGATTTCCAGAGTGGTTGTACAGTTT -GCAATCCCACCAGCAATAGAGGAATGTTCCTCTTTCTCCACATCCTCTTCAATATGTGTT -GTCATCTGTGGTTTTGATCTTAGCCATTCTGATTGGTGTAAAGTGGAATCTCAGGGTCAT -TTTGATTTGCATTTCTCTGATCACTAAGGACTTTGAACATTTCTTTAGGTGCTTCTCAGC -CATTTGATATTCCTCGGTTGTGAAATTACAGAGGCTATGGAGCACTCACAAAAAGGGACC -TAACATGACCACACTCTGGAAGACCCAACAAACAGCTGAAAGAGTCAGATGCAGATATTT -GCACCCAACCAATGGACAGAAGCAGCTGACCCCTGTTGTTGAATTGGGGAAGGCTGAAAG -AAGCTGAGAAGAGCGACCCTGTAGGAGGACTAGCAGTCTTAATTAACCTGGACCCCTTAG -ATCTTTCAAACACTGGACCACCAAACAGATAGCATACACCAGCTGATATGAGGTCCCCAA -CACACAGTAGAGGACTGCCAGGTCTGTGTTCATTCAGAGGTGATGCACCTAACCCTCAAG -AGACTGAAGGCCCCAGGGAATTTAGAGGTCAGGTGGGGTGGGGGATGGGGACATCCATGT -GGAGACAGGGGGTAGGGAGGAGGTATGGGATATTGAACAGTTGGAGGGTAGATGTGGGGG -AGCAATAAAATATGGAGTGTAAAAAAATAAATAATTAAAAAATTTTAAAGTGGATATTAG -CTCAGAAGCTCAGAATACACAAGATACAATTTGCAAAACACATGAAACTCAAGAAGAAGG -AAGACCAAAGTGTGGACACTTTGATCCTTCTTAGAAGGGGGAACAAAATACCTCCCAAAA -TCTGGGAGGAGTTACAGATACAAAGTGCGGAGCAGAGACTAAAGGATGGACAGAGACTGC -CCCACCTGGGGATCCATCCCATAAACAACCACCAAACCCAGACACTATTGCAGATGCCAA -CAAGAGCTTGCTGACAGGAGCCTGATATAACTGTCTCCTGAGAGGCTCTGCCAGTGCCTG -ACTAATACAGAAGTGGATGCCCACAGTCATCCATTAGATGGCGCATAGGGTCCCCAATGA -AGGAGCTAGAGAAAGGACCCAAGGAGCTGCAGGGGTTTGCAGCCCCATAGGAAGAGGAAC -AATATGAACTAACCAGTACCCCCAGAGCTCCCGGGGACTAAACTACTAACCAAAGAAAAC -ACATGGTGGAACTCGTGGCTCTAGCTGCATATGTAGCAGAGGATGGCCTAGTCAGTCATC -AGTGAGAGGAGAGGCCCTTGGTCCTGTGAAGGTTCTATGCCCCAGGGCCAGGAAGCAGAA -GTGGGTGGGTTGGGGAGCAGGGAGAGGGGAGAGGATAGGGGATTTTTGGAGAGGAAACTA -GGTAAGGGGATAACATTTGAAATGTAAATAAAGAAAATATCTAATCAAAAAAGACTATTG -AAGCCAGGCGTGGTGGCACACGCTTTAATCCCAGCACTCAGGAGGCAGAGGCCAGCAGAT -TTCTGAGTTCAAGGCTGTCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTATACAG -TGAAACCCTGTCTCGAAAAACCAAAAAAAGAAAAAAAAAAAAAAAAAGACTATTGAAAGA -GACTTAGGAAGAACAGGGGTGTGCTGATAAAACTTTGAAGGAGCCTATGTTTCAGAAAAA -AAAAAAGAATATTTTTTCTTGAATGCAAAACAAAAAATCTACTTGGACAGCTTCTAGTGG -CATTCATTTGCTGTCTCTTTAATAGCATCTTGTAGTAGCAATTTTGGAATTTCTTTAAAA -TATTATAAGCATGTGCTTTCAATATAATTCCAGGAGTGGGATATGGTACTTCAGACTGTT -TGCAATAGCTGACTATGATTTGCCTCATGCTCTAGAAGAGGCTTGGTTTTGCCAGCTGCA -ATAGTTTCTGCAATTGTGTGATGTTTGTGATTCTGGGAACTTCTCAGAGGGTGCATAAAT -TCATATTTACCTGGAAGGCCAGGTTGGTGGTTGGTGATCAGTTGGGGTTTAGTCAAGGTT -TATTAGTAGAAAGGAAGGGAAAGAAATTAGACTTGGGGATTTTTCTTGCTCTCCTGCTCC -CCTATCCTTCTAGTAATGGGGGTGAAACTGGGGAGATAAAAGATGGGAAAAGAACACACA -AAGAAGCAAAGACCAGCTCCAGCCTCCCTCACAATCTGGCCTTGGCATGACCCTGTATCT -CTCTGCCAAGCCTGCTGAACAACTGTGAACAACACATCCATTCTTTCTCCTCCTCATCCC -TCACCTGAACACTTTCTTTTCTTCATGGAACTCCATTTACCAACCATGCCCGTCGTTTCT -AGGGTTCTGTTCCCCCATGTGCTACTTGAGCAACTTCCATCCCTGAATTTCACCCTTTCC -TTGTTCCCCTCCTCATACTCCATCTTATCACCTTTCTGCTAAATCCCCATAGATGGGAAT -GACGTTCCTGAAAAGACTCCATTACCCATTGTTGCTGTTATAAAACACCATGGCCAAGAG -TGCCTTTCGGAAAACAGAGCTTATTTTAGCTCACAGTTCCAGAAGGGAGAGTACACACTA -CAAGGGAGGCGTGGAGCAGAAACTGAAAGATCACATCTTCAACCACAAACAGAAAGCACA -AACTGGAAGCTATTATCCTCATAAAGTCTGCACCCAGTGATGTACCACCTCCAGCAAGGG -TGCACCCCACCTCCCCAAACAGAACCACCAACTGGGAACTGAGTGTTCAATACCTGACCC -AATGGAGGACATTTCTCACTCAAACCACCACAGCCATGAAATCTGCTATGCTGTTGCGTG -TAGTTTTACTCTACTGACTTTACTCTGAGAGGTGTCTGCCCTACCAGCCCCCACCCAGTT -TGCCTTTAATCTTCGGATAAAACACACATACACACAGTTTGTTCCTTTTCAACTTGCCTT -AGGGCACAATTGTTGGGTGTTACTATCTCCTGCCAGGAAAACTGGCCCTTAATATTTTTA -TCTCTGCTCCTCCCACCTGCCCTAAACTTCAGTGGCTAGTCCCACCTAGTCCCTGCCAAA -CATCCATGACCTGCCCCCTGTAGTAGTGACCACAGGTCCCAGTTCGTCCTGAGACCTCAA -TGGCTGCTCCCCTCTTCTCCCTCCAAAGCATGGCAGAAACCAGGCAAGTGGAAAAGAAAC -AAAATGTGTATGCATGTCATTTATCTGAGGATTAAAGGGAAGCCGTGTGGGGACTGAGAG -ATCATCGGCCACCTCCCAGAGCTAAAGTCGGGCAGAGTAAAACAGAAGCTCGGTGGGGGC -TGGGAGTATGGACACCTCCCAGAACAAAGGCGGTAGCAGAAAACAACACGCAACACTAGA -CCATTAAAGAGCATAGCCTCCAACCAGTGTCAGGTAAAGTGGTTGAGGGAGACATGGATC -ATTTGTGGGAAGACAACTTAATTGTTCCACAATTGCAAGCAGGGTGACAGATTAATAAAG -ACAGTAAGAGCCACTGTCAAAATACCAAGGAGAAGAGTTGGGTCAAGCATATCCATAAGT -TCCTGGATCCATCAAGAAGAAAAAGCTTAGAGTCAAGGACAGAGAGAAACACAGAAAACA -AAACACAGAGATCAGGTCCATGAGTGACATAGACTATGCACTATTAATAGCCAACTGCAT -TTATCAGCACACTATGCTGGCTTTTTTTTTTATTTTGTTTGGGTTATTGTTGTTGTTCTT -TTGTTTTTGTTTTTGTATTTTGTTTTGTGGTGGGTTTTTTTTTGGTGTTTGTTTGGATTT -GTTTTTGTTTTTTCAAGATAGGGTTTCTCTGTGTAGCCCTGAACATCCTGGAACTCTGTA -GACTAGGCTGGCCTCAAACTCAAGAGATCCATCTGCCTCTGCCTTCCCAGTACAGGCATT -AAAGGCATTCATCCACCACTGCCGCCTGGCACAAGAGACCTCTTTCATGATGTCACTGGA -TCAAAGCTTTGTGAGACAGAAGAAGTAAGCTTGCTATGGTGATACTGTCCTGATAGCACC -GTGGACTTGCAAATTATTGTACTATATTCAATGCTGATTAACATGGCCAGGGTGAAAGTT -CATGCCATAGAAGGCAATGCCAGATTTCACAAGGGATGATAGGATGTACCAGAAAGAAAC -ATTGGCTCAGAAAGCTGAAACAAGAGGTAACCTGAAGAGCACATCAAGATGCTCTGAACA -AAAATAAGAATCTGTCCTTAAAGGACAGCAACTAGAAGGATGAAGTAAGTACAGAGGCAT -AGAAAGGGGGTCAATAGGTCAATAGTGGTCAAATGATGCCAAAGCAAATAGGACCAGAAA -TCCTTTGTGAGACAAAGTGAAATCATTAAATAAACATTTTATATTGTAGGCTGTACACTA -CACATCAGACGAAGAGTCTACAATGAGCTTTGAGTATATGTTCTAGGAGTAACTGGCCAG -TTTAGAGATAGAGAGAGGGTCAGGTAATCTTCCATATATCCCTTCTTTCAGATAGGATAA -GTCCAGTGTCCCATCGGGATTTTCTTATACAAATACAGTTACTCTCCAAGGAATAGGCCA -GTTGTGCCAAGGCAGATGCTCTCAATCTGTGGGTGGTAAACCCTTTGTGTGTGTGTGTGT -GGGGGGGTGGTTGTAGAACTCTTTCATAGGGGTCACATATCGATATTAATATTACAATTC -ACTAACAGTAGGAAAGTTACAGTTATGAAGTAGCAACAAAATAATTTTATGGTTGGGATC -ACCATAATGTAAGAACTTATATTAAAAGGTCGGAGCATTAGGAAGGTTGAGAATCGCTAC -TCTAAGAGCATCCTTCAGTCTATGCTTGTCCTACCAAGCTACAGTAGGCCTTGTGGTTGC -AAGCAAGGTCAACTTGATTTGTTATTTTCTTGAAGACACACTTGAGATGGCTGAAGTGAT -AATCTCCTAACTGCATGACAGAGGACAGGTGCTAAAATTTGGGGGCAGAATAACAATACA -GAAAATGACTCTGAGAAGCAGTAAGAACTTCTGAACTTTGTCAATTACTCTCTGGCACCG -ACAGCTGCTAAACAGAAGAGAGAGACAACGAGAGACAGAGAGAGACAGAGAGAGACAGAG -AGAGACAGAGAGAGACAGAGAGAGAGTCAGAGAGAGACAGAGAGAGACAGAGAGAGAGAC -GGCCTCAGGTGAGATCCTGCTCTCCTTCCTAGTCAGCTCTTACTGACCACAGCCTTTTAT -TTATTACAGTGTCTTTTATGTGGCTGGGGGGGTGTCCTTCATGTGATCCAGGGAAAGCTG -GTCTCCTCCACATTCTTTTTTTTTAATGCAATATACAGACTTTCTTTAGCAAAAGTAACA -GGTAGAGGCATTTACATTAAGAAAAGACTCCAAGAAAGCTCATCTTGAACAACTTAAAAC -AACTCACTTGCAGTTGCATTTGCCTGGGCTCTGTTGCCGTGACGAACACAGCGCGTGCAC -AGGCATGGACGAAAGGTTTGTACACTTTCAAGTATTCACTGAATACCACGTGATATACAC -AGATACATTGAATTTGAGAAAGATTAGATGACCCCAACTGTATTTCATTTTTCTTATTCT -TTTGGAAGAGGTCGTCTAAAGAGAAGTATATGTGCTTCTTGCTCATGACCCATGTAATAA -ACTGAGTTCATACCACTTCAAAGCCCAAATAAGAACAGTGTTAGGGCCAGGTGGTGGTGG -CGTATGCCTTTAATCCTAGCACTTGGGAGGCAGAAGCAGGCGGATTTCTGGGTTCGAGGC -CAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGACTACACAGAGAAACCCTGTCTC -GAAAAAAACAAAAAATAAAATAAATAAACAAAACAAAACAAAACAAAAGAACAGTATTAG -GGGGACAAAAATTTTCCTGTGCACTGGACAGTAGTTGAGGCTTATTGATTTACCATTAAT -GCTGTCACAGCCAACAGGTTTTTAGACAATAGACAATGTGACAACTGCATATATATTTTG -TATCTTACTTTTAAGAGTGACACTGCATCTATTACTTAACATGTACTTTCTTCTTTTTAT -GCATAGCCTCTGAAGTAGTTTGTGTAGTTCATATTTCATTATGTGGTCTTTATTTAAATT -ATTTCCTTCACTATTGGATATTTAGGTAACTGAAAGCTTTTGCTATTATAAATTATTCTT -CAATGAACATCTTTATGCAAATAGTACCTTAATTACATAAAAGTGTAATTCATCATTTCT -TATGGTCACTACCTAGGCCAGGCCTTACGCATCATATATCTCAATTAATGGATTAGCATG -CTAGCCAGTCTCTTCTCCTTTATCTATCCTGTATAATACTTGGGGATGGGTCATCCGATA -GGCCATTTTCATCATGCCATCTTCTTAGGATGTCACGGTGCTTATCTGCCCGTCTTTCAT -ATGGTATGGTAGCCGTGCAATCTGGGCCCTAAGTGAAAAGGGAATTAAGTAGAGCCAAGA -GGACTGAATTTAGAACACTCCATCCCAGACGTGAATACCAGGGCTCAAGATGTGTGTCCT -AGCTTCCATCAGAGAAACAACAACAAAAGCCCTAGGTCCAGTTCTAGTTGTAGCTACCTG -GCTCTCTCCAGTAAATGAGGGCACTGTGTCACTAGTCACTGAGCATTGATGGCACACATA -GGCAGGAATAACAAGAGTCAGAACCCAAGAGAAGGTTATCCCAGATGAATAGGAATGTGT -TGTGTCAGCTGCTGTGGGGCAAAGAGCCAGCGAGAACTAGATAGGATCACAGTCCAAATA -CTCATGCCCAAGTGTGTGGCCAGGGCAGAAGCATAGCTGTGCGAGTGAGGTCTACATGTA -AGCAGTGGGAAGTTTTCTAAGAAGTCATTATTTAAGGAATTACCATATTAACGTTCTAGT -GTCAAGTAATAAGCAGGACCTGGAATTAGTGGACCTGGTTTCTTAACTTTCTACCCGCAT -GGTGAGCAAATCCATTAGCCAGGGTCTGTGTGCTCTGTGTGCAGCTGGCACAGACTGATC -CCTAAAAAGGCCCTCTAGCTGAAAAAAAATGAATAAAGAACAAAAACAAAACAAAAACAA -AAACCCCCAAACCCATAAATATACATCAAATCAAAAGCACATACATGTTAGCTAAACTCC -TTGAACGCAGTTCCTTTCTTTTGACTTGAAGCCATCATCATTGACAAAAGGTACATTAAG -CAATATGAGCTTAGAAGATTTGGGTTGAAGGCTAGGAAGAGGCAACGGGTTTCAGAGGTG -ATAATGGACAGTTAGACCTTATATTAGTCAGGATTGCCAGAGAAACAGGACGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTATTTTTAAACTTTCTTAAAATATCTGCTTAAACTC -TATGATGGCCACACTTGTTTGTCTTGACAACATCAGGAACTGAAACCTAAGAGTGCAGGG -GACTCTGTGAAGGATTTGTTGTTGTTGTTGTTGTTTAATTTGATCCACTTATAATCAGGA -TCTCTGAGATGGAAAGACACAGTTCCAATCCAGACCTTTTGATGTGAAAAGACCCACCTC -TAATTTGGGCCATGCCTTCTGCTGGGAGCCTATATAGGGGCATGGAAGAAGGAAGAAGCT -TTTCTCCTTTGCCTGCTTGCCCTCACCTCGCTAGTAGGTCCACTTCTCCACTGACATTAG -ACCCTAGTTCTTTGGGATCCAGTGTATACAGAAGAACAGCCTTGTGGACTGAGCAACTAC -TGGATTCTTGGACTTTTCATTCACAGACAGCCATTGCTGGATTAGCTGGACTGTAGTCTA -TAAGTCAGTCTATTAATTCATATATATATATGTGTGTGTGTGTGTGTGTGTGTGTTCAAA -TATAGAGAAAAAAGAATCATTCCATAAATTCTATTACTCTAGAGAACACTAATACAAACT -CTCAATATAAATTTCATATATATATATATATATATATATATATTGAGAGAGAGAGAGAGA -GAGAGAGAGAGGGAGAGGGAGAGAGACAGAGAGAAAGACAGGGAGAGAAAGATAATACAT -AGTTGGAGAGAGAAAGAAAGGAAAAGAGAGAGAGGCAGAGACAGAGGGAGAGAGGAAGTT -TTAAGAAGACTGTGATGGTTTGTCTATTCTTGGACCAGGGAGTGGCACCATTTGGAGGTG -TGGCCTTGTTGGAATAGGTGTGACCTGGTTGGAGTAGGTGTGTCACTGTGGGTGTGGGCT -CAAGACTCTAACCTAGTTGCCTGGAAGTCAGTCTTCCACTAGCAGCCTTTGGATGAAGAC -ATAGAACTCTCAGCTCTGCCTGTGCCATGCCTGCCTGCATACTGCCATGCTCCTACCTTG -GTGATAATGGACTGAATCTTTAAGCCTGTAAACCAGCCCCAAGTAAATGTTGCTTTTTTT -TTTTTTAATAAGACTTGCCTTGGTCATGGTATCTGTTCACAGCAGTAAAACCCTAAGACA -GAAGTTAGTACTGGAGGTCTGGGGTATTGCTGTGATAGGCCTGACCATGCTTTTATTTGA -AAGAATGTGGATTTTTGGACTTTGGATTTGAAACTCAGTGGAATGCTTTAAATGGGGCTT -AATGGGTCATCCTAGTAGGAATATGGAAGACTTTGTTGCTGGGAGTAATTTGAACTGTGT -TGACCTGGCCCAAGAGATTTCAAAGGAGAAGAATTTCAGTATGTGGCATAAAGACTGTTT -TTGTGGAATTTTGGTGAAGAATGTGGCTACTTTTTACCCTTGTTTGAAAAGTCTGCCTGA -GGCTAAGGTGAAGAGACTTGGATTAATTGCATTAATTGCATTGACAAAGGAAGTTTCAAA -AAAGCCCAGCGAGACTTTGTTCTCTGGTTAAGTCTCACAAAGAGAAGTTTGAACAAGCAT -AGCAAGCTTAGAAAGGCAAAATATAAAATATATGGTTTGAGTATTAAAGGCATACCAGGA -AGTGAAATGGAGCAAAATCCTGTGTTCTAGGAAATAACAGATTAAGGGAGTGGGATCTTG -GGACAAGATCCTACCCTGCTGAATTTAGATCCAGGCATGGACTAAATGCATTTGCATTAT -GCTATGTTTAAGTATGGCCCCCATAGACTCATGTTTTTGAACAAGTCTAAGTGGGCCAGG -GATAGCCCTCTCTACCAACTTCTGTCTTAGTTAGGGTTTTACTGCTGTGAACAGACACCA -TGACCGAGGCAAGGCTTATAAAAAAAACAAAACAAAACAAAAAACATTTACTTGGGGCTG -GCTTACAGGCTTAGAGGTTCAGTCTGTTATCACCAAGGTGGGAACATGGCAATATGCAGG -CAGGCATGGCACAGGCAGAGCTGAGAGTTCTATGTCTTCTTCATCCAAAGGTTGCTAGTG -GAAGACTGGACTTCCAGGCAATTGAGTCTTAAACCCACACCCACAGCGACACACCTACTC -CAACCAGGTCACACCTTTCATCCCATGAGACAGGCATGCTCATCTCTTCATTCAAGGTCA -ATCTACAGAGCAATAACCAGGATAGCCAAGCCCAGGCAGTGAAGGATTTAGAAAACATAA -AGCCAGTGGTAATGTAATAGTACAAGGGGATCATGTTCTAGTTCCTGTAAGCAGCAGAAC -TCGGCAGCTTCAACCATGTGGCTCTGGCTCTAGAAATAAGAATGGAAGGAACTACTGGGA -CAATTGATGCTGGTTAGCTTGAGCTAAGACATTAGTAATGATTAAGAAGAGACCAACATC -ATTGAATTGAAATCTGGGAGTTGTTTTCTGGGAGCACAAAGAAGCTGTGTTCCAGAGATA -GCCAAGGCTGTACCTTGTGCTGCAGCTGGACTTGGTAATGTGTACGAGTCACCCAGGTGG -TACTGGTTTTGAAGGCATGAAGGTGTCATGAAGAACAGCTGAGGCTTGGAACTGTGAGAG -GTCATGGAAGGCCACTGGAGAAGGTGTAGCCTCAGCTGTAGTTGATGGCCAAGGACTGAA -GAGGTCAGGCAAAGGATTTGATGTTTGGCACCATGAAGAGAGCCTATGAGAGGCTATTGG -TGAAGCCTAGTTGGAGTGGAACCACCCCAGTGTATTGGAGATGTCAGTACCATGGGATGA -TCACCAAGAACAGCAGCCGTAGTGGAGTGGATCAACCTGAGCTTAGAGTGCTACAGAGGG -CAGAGATGGAAAAGTGATGCCAGCCCTTAGGAGGAGTCCAAAAGATCAAGTGGAATCCCA -GACACTGAAACAAGAAGCTGTAACATTGAAATTGCCTTGGAGACTCAAAGATGTTAAAGA -TGCCAGAGCCATGGGATACATGATGAGGAAAGCTGCTAACAGGGAGTGGAACTAGCCCAG -GAGAAAGCAGTTTGTTGCAATCAACAAAGATGAAAAAGGAATGGAGATCTGAAGACTGCT -TTGACATCAGCCATGGAGATGCAGAGTTTGGAGTTTGCCCAGCTGGTTTCCTGCCTTGCT -TTGGAGATTACAGTTAATTAGCTGGATGAATCTCAGAAGAGCCCTTGAACTTTGGACTTT -TAACATTGTTGAGACTGCTATAGACTATGAGGACTTTGAAAGTTGGACTAAATGCATTTG -CATTATGCTATGTTTAAGTATGGCTCCCATAGACTCATGTTTTTGAATAAGTCTATGAGG -GCCAGGGATAGCCCTCTCTGCCAACTTCTGTTTTAGTTAGGGTTTTACTGCTGTGAACAG -ACACCATGACCAAGGCAAGTCTTATAAAAAAACCATTTACTTGGGGCTGGCTTACAGGTT -CAGAGGTTCAGTCCATTATCACCAAGGTGGGAGCATGGCAGTATGCAGGCAGGCATGGCA -CAGGCAGAGCTGAGAGTTCTATGTCTTCATCCAAAGGCTGCTAGTGGAAGACTGATTTTC -AGGCAACTGGGGTGAGAGTCTTGAGCCCACACCCACAGTGACACACCTACTCCAACCAGG -TCACACCTATTCCAACAAGGCCACACCTCCAAATGGTGCCACTCCCTGGTCCAAGAATAG -ACAAACCATCACAAAGACCCATGGACCTAGCAAAGCTAAAATCTGCAAGGCAGCCTGCAG -GCTGTAGAGCAAGAGAAAAGGTAACTTTGGAAACAAGAATGACATAACTTGGAGGCAGAA -TTCTGCTTTTTTTCAAGCACCTGGGTGTTGCGGCCGCCAGCAGCTCGCAACATGAACGGT -TCGACTGAGAAGGCCACTCGAGCTGTAAGAGAGGAATCTAGATGGGGCGAAAGAAGAAAC -GGAGCTAAGACAAATTCATTCTGATCAAAGCTCAAATTTTATTGTTGCGACACTAGTTAT -AAAGGAAGGGGGAGGGGACCCGACTCCCGCCGAATAATCTCTGGTCCAGTAGAAAGGTGC -ACGTGTGTGGCTCCGCAGGTTCTAGCAGTGGGCGTGGCAGAACGAATGAGCAGGAAGCTC -CACCCCTGAGCAAGCAGGTTTCAGGCTGGGGGAGGGGAGACTACACCTGGGCCCTTTTCT -CTGAAGGTCCACCTGCAATACGGTAGTATACTTTCCCTTGTTCATTCTTATTTGGCTATT -AGTCATATCCAAGAATTAACTTCACAGCACTATAGCCAAAATCTGGCACACAGAATTACC -TCACACACAAAACAATTCGGAACCTCCAAGCATGGAGAAAAGTTAGGGACAAATGGTTTT -GCAGGACTTTCCCACCTAATACAACCAAATCCAGAGTTCTCATACTGAGTTTCTCATCTC -TCCCAGGTCTTGAAGACAAGCCTCCACTCTCAGAATCTGCTGCTTTTCCTGTTTGCTGGT -GTCCACCCTCCAATCATGGTAGACCTTGGCTATCATGGATCCTGGCCTTCTGCTCAGTCT -AGACTGCCTGCTTCACTCAGGAAAATGCACATATAATGATTCTTCCCAACCAAGTGATGT -GTGGGCCCAGATCTTTCCAAAAAAGACACAATGAGATGTCAAGGGAAGGCACACAGGGAG -ATACCACAGAGAAAGCCTCCCCTGAGGAAATACCTCCATGAGATCCAGCTGTAAGGCATT -TTCTCAATTAGTGATCAAGGGTAATAGGGCCCATTGTGAGTGATGCTGGGCTAGTAGTTC -TGGATTCTATAAGAAAGCTGAGGAAGCCAGGGGAAGCAAGCCAGTAATTAACATCCCTCC -ATGGCCTCTGCATCAGATCCTGACCTGCTTGAGTTCTACTCCTGGCTTCCTTTGTTGAAC -AACAGCAATGTGGAAGTGTAAGCTGAATAAGCCCTTTCCTCCCCAACTTGCTTCTTGGTC -ATGATGTTTGTGTAGGAATAGAAATCCTGACTAAGACAAGATGAAACCTGGGACAGTGGC -AGCCTCCCCTGCTTCACCCCCCGCCCCTACATTAACTAACCTCGAAGAGGATGAATGGTG -CTAAAGAATACACTCAAGAGAGCTATTCACCACCTGCTTGACGTGCTTAAGAATACAGCA -GCGACAATTTCTTCTCAAAGTCAAAACATTGATGTCTCTCTGCTCTTCTCCTCCTTTTAG -GTGTCCAGTATCACATCAAGTTTTGACTATAACTAAGTTGGGCAACAGTTGATAATAAAG -AGTTGGTTGTTACTATTGAGCTAAAATTTACATGTAAGGGAATGTAAGTATGGAAGTTTA -AAGGAGAAATGTTCCCCATAGGCTCAAGTATTTGGAAATTTGATTTCCAGTTGGTGGCAC -AGTTTGGGAAGACTTGTGGGGGCGTGGCCTTGATGAAGGAGTACATCAATTGGGGTGCGA -TTTGAGATTATAAAGCCTCACCCTATTTCCAATTCTCTTAACCAGCTTTGTGTTTGTGGT -GAAAAATAAGCTCTCTCAGCTTGCTGCCACACATTGTCTCTGGCAGTACGTATGCTAATT -TTCTGGAACCATAAGCCAAAATAAACTCTTTTTTATTCTATAAGTTGTACTGATCATGGT -TATCAGAGCAACAGAAAAGTAACTAATAAATTCATATATGTAGAAATGTATTAAGTGCAC -AAATGAGTTTTGGTGAATATACGCATATATTCACTGACTCACTATATAAATTCATATTAC -TTACATAGTCAAGACATGTAGTCTACTGCCTGGTCCTCAGAGCATTTATTTTGATATTTC -TTCTTAGTTAAAATTTTAGTTTAAAAGTCTAAATTTAGAACAACTTTGGGTTCTATGAAT -CCCCGATACCCTCTCTCCTGCTCTCCTTTAACTTACATCTCTCATTAGTGTAGTTAATTT -GTTATAAGTGCTAAGTTGATATACATACATTATAACTAAACTGTTTCTTAATGGTTTTTG -GCAAATGTATCACATAACCAAATATTGTGGATAGCCCTGGGGCTAATTATATTTGATGTT -AATCTGTTCTCCCTTGAGTGGTTGCGAACAAGGAATAAGTCAGCACTCAGGTGACTTCCT -GTAAACCTGGTTCCCACCTTAATTTGTAAAATAAAGGAGAGCTGATGATTGGGCAGATAA -AGGGAAGGTGGAGCAGAAGGTGAGGGAGAAGAAGGAGAAAATGGAAGAAGGAGAGGACAG -AGAGGAGGAAGAAGGAGGAAAGCAGAGCAGAAGCACATGGCCTGGAGAAACTGAAGGTCT -AAGGAGTCTCATAGAAGGGGAAGATGGTAGTGTTGCAGTAGATCTGCCCAATCTAGGCAC -ACAGCATGTACTCATATTAACTGTGTTGTGTTTTCATTGCTGAGGCATATTTGGGAGGAG -ATTTACTGCAACACCTAAAGCTACATACAAAATAGTTTCGCTGCCCTAACATTCTCCAGT -CCCCACCCTATTCATCCCTCTTTCTTTCTCCCCTGATTTTCTTACTGGCTCACCTTTTGC -CTTTTGTATTGTGTCACATAATTAGAATCATACAGTATGTGGCCTTTCCAGATCGAACTT -AGCAATATGCAGTTAAGGTTATTTCATGTCCTTTTTGTGCCTTGAAATCACATTTCTTTC -AATTACTAAAAATCCTGTTGTGTGGCTACATCACAGTGAGTGTATACGCTCATCTATTGA -AGGACATCTTGTTACTTCTAAGTTGGGACAACTATTAAGAAAGCTACCAAAAACATTGTG -TGTGGGTTTTCTGTCTTCCCCCCTGCCCCTTGATATTTTTGCAGTACTGAAAATGGAACC -ATGGGTCTCTTGAATGTTAGGCAAGTAAGTACTCTACCATTGAATCACATCCCCAGGTAT -AAGTGCAGGCTTCTGCATGGATGTAAGTTTTTTTTTGTTGTTGTTCCCCCCCCCCCCACC -ACCACCACCACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACC -AGGCTGGCCTTGAACTCAGAAATCTGCCTGCCTCTGCCTCCCAAGTGCTGGGATTAAAGG -CGTGCGCCACCACGCCTCGCGGATGTAAGTTTTCCACTGTGTTTAGTTTTGTAAGGAACA -ATCCAACTGTCTTTTAAGTCAGTGTATTATTCTGAACTCTAAGGAACATTGGATGGGCGT -TCCCATTTCTCCATATCCTCATTAGCATTTGCCCTTGTCAGTGCTTTGAATTTTAGCCAT -TAAAGCAGACAGTGAGGAATAACTTACTATTGTTTTGTTCCATAATTCCTCAATGGTATG -TATGCTTTGAGCATCTCATCATGTGCTCATTATATGCCATCCTTGTCTGCTTTGGTAAAG -TATCTGCTCAGTCCTTCCTTCCTTTCCTTTGTGCTGTTTTCTTAAGTCAAGTTTTCACAT -TTTACATACTAGATTTTTCATAGGATAAAAGCTGTAAACATTTTTCTCTCTGTATTTACA -CTACTGTTTTTATAAAATTGTGTTTTTCATAGAGCACAAAGCAACTTGGAAGAATTTGCT -TTTGGTGTTATATCTGAAAAGTTATTACCAAACCTTCTCAATTTTCTCTGTATGATTTCT -GGAAATCATACAGTTGGGTATTTTAAAGCTTAAGGTTTGAGTAAACCAGTATGAAATGTA -TTTAAAATGACATTTTTATATTAATGTCCAGTTGTTCCAATACCATCTGTAGAAAAAGCT -AATTTTTTTGTCTGTCTTAGTTCTTTTTGACAAAGATCAATATAGCTATCATGTGTGGAT -TCCATTCTGCACTTTTTGTATTCTTTGGAAATGCACTGAGTCTACAGAGTAAGCAGAAAG -AAATGGCCATTTGACCGTGTAGGTCCTCCTATTTATGTGCACAGAAATTTCACTTTAAGA -TACTGTCGTAGGTTCTCTGTATTTGATGAACCTCACTTGTTGAGTGGATAATTATGTCAT -CTGTGCATGGGCGCAGTTATACTTCTTTTCCTATCTGCCTTCATTTCACTGTCATACAGA -GTATGAAAGACTTTAAATTGAATAGGAAGGAATAACAAAGTCAGACACTTCGGTCCTCTT -GATTTCTGTGGGGAACATTAGGTATTTAATTAACGTATTTAATTAAATCATTAGGTATTT -AATTAAGAACTATAGATGTCCTTTATCAAATGGAAGAAACACTTTTGTTTTCCTACTTTG -TTGAGATTTAGAAAAAAATTAGGTTGTGTTGTATGTGTTGAGTGTTTTGCCAAGGGCAGT -GGTAGCTCACGACTTTAATTCCAGCCCTCAGGAGACAGAAGCAGATGAATCCCTGTGAGT -TCAAGGCTAGCCTGGTCTACAGTGAGTTCCAGGGTTAATTCTATCTTAAAAAACCAACCA -ACCAACATACATACATACATACATACATACACACAAAGACTGAGTGATTTGCCAGCATAT -ATGTATGTACAACATGCATGCCTGGTGCTCAAGGCAGTCAGAACAGGGCATCAAATCCAG -TCACATTGGAGTTACAGATGGCTGTGAACCACTATGTGGGTGCTGGGACCTGAACCTGAG -TCCTCTGCAAGAACCTTAAGCCATAGCTTCAGATTCTATTAAGATTTTTTAATCTTGAAA -CTTTCTCAAGATTATATATATCTTTTGATATGATTGTGTTTTTCAAATTAATATGCTTAC -ATTGATTTTACAATTGCATTTCTAGGAGACACCTCATCTGTAATGATCCACACAACATTT -GACACTTGCTAATAATTTTTTATGCTTACTTTATAAGGATAGTGATTTTTAAAAATATAC -TTCCTTTGGTATTGGTATTAGGATAATGGTATTACTTCTTCCTTAAATATTTGCTAAGGA -ATTCACTATTGAAATTTTCTGTATATAAAATTTTCCTTCTAGAAAGATTATTTATTTATT -TATTCACAACCCCCAATTATCCCGATCACAACCCCCTCCCTCCTATCTTCCCAGTTCCAA -CCTCACCCCCTCCCCCAGCCCCATCTTTTTGTCCCGCATGGGTTCCAACCTGCCGTGACA -TATCAAACTGTACCAGGACTAAGAGCATGCTATCCCACTGAGGCCAGACAAAGCAGCCCA -GCGAGGGTAAAGGGATCCAAAGGCAGACAACTGAGACAGTCCCCAGCTCAATTGTTAGGG -GACTCTCATGAAGACCAAGCTAAACATGGGCTATATATGTGTAGGGGGACCTAGGACCAG -CCCCTGTATGCTCTTTGGTTGGTGGCTCACTCTCTGTGAGCCCCAATGGGCTCAGGTTAG -TGGACTCTTAGGACTTTTTGTGATATCCCTGATCCCTCCAGTACCCCCAATCCTTCTGTC -CACTCTTCCACAAGACTCAACAGTTCCATCTAATGTTTGACTGTGGGCCTCTTCTTCTGT -TTCCATCAGCTGCTGGATGAAGCCTCTCAGGAGACAGTTATACTAGGCTCCTGTCTGCAA -GTATGGCAGATATCATTAATAGTGTCAGGAGTTGGTTTTCTCCCATGCGATGGGGTCTCA -GGTTGGGCCAGTCATTGGTTGGCCATTCCCTTAATCTCTACTCCATCTTTATCCTGTACA -TCTTGTAGGCAAGACAAATTTTTGGTGGGAGGTTTTGTGGGTGGCTTGGTGTACCCCTAC -CTCTATTGGATGTTCCACCTGGCTACAGCAGGTAGCCACTTCAGGCTTCATACTCCATGC -TAGGAATCTCAGCTAGGGTCACCTCCATAGATTCTTGAGAGCCTCCCCATTCCAGGTATC -TGGCTTGTCCCAGAGATGCACCCCCCATCAATTTCCATTTTCTCCCCACATCTTTCCCCT -GACCCTACATCTGACTCCCTATCTCCTTTCCCCCTTTCCACCCCCTCTCCCACATAGTTC -ACTCCCTCCATCCACCTCAAATGTCTATTTTATTTCTCCTTCTGGGTGAGATTCCAGCAC -CCTCCCTTGAGTCCTCCTTGTTACTTATCTTCTTTGAGCTTGTGGATGGTTACATAGTTA -TCCTGAACGTTATGGCTAATGTCCACTTATTAGTGAGTACATACCATGAGTGTCTTTCTG -GGTCTGGAATACTTCAATCAAGACAATATTTTCTAGTTCTATCCATTTGTCTGCAAATTT -AATGATGTCCTTGATTTTTAAATAGCTGAGTAGTATTCTGTTATGTAGATCTACCACATT -TTCTTTATCCATTCTTCCGTTGAGAAATATCTAGATTGTTTCCAGTTTCTGACTATTATA -AATAAAGCTGCTATAAACATAGTTGAGCAAGTGTCCTTGTGGTATGGTAGAACATCTTTT -GTGTGTATGTCCAAGATTGATATAGCCAGATCTTAGGTAGACTATTTCTAATCTTCTAAG -AAAATGCTAAATTGATTTCCAAAGTGGTTGTACAAGTTTGTACTCTGTGATGGTTTGAAT -AAGCATGGGCCATAGGAAGTGGTACTGTCAGGAGGTGTAGCCGCTAAGGGTTTGGAGATT -TCCTTCTATGCTCAGGTTCCACACATTTAGGAAAAGAGCTTCCTCCTAGCTGCCTGAGGA -GCCAGTCTTCTCCTGGCTGCCCTTGGATCAAGATGTAGAACCCAGCTCCTTCTCCAGCAC -CATGTCTGCCTGCATGCTGCCATGCTTCCCACCATGGTGATAATAGACTGAACCTCTGAA -ATGTAAGCCAGCCCCAATTAAATATTGTCCTTTATAAGTGTTGCCTTGGTCATGTCTCTT -TACAGCTATGGAAACCCCAAGACACACTTCCACCAACAATAGAGGAATTTTCCCTTGCTC -CACATCCTCACCAGCATGTGCTGTCACTTGAGTTTTTAATCATAGACATTCTGATTGGTG -TAAGAGGGAATCTCAGAGTCATTTTGATTTGCATTTTCCTGATGACTAAGGACATTCAAT -ATTTCTTTAATTGTTTCTTGGCCATTGGAGAGTCCTCTCTTGAGAAGTCTCTGTTTAGCT -CTGTACTGTATTTTTAAAACTGGGTTATTTGGTTTACTGCTGTCTAATTTCTTGAGTTTA -TATATTTTGCATATTTGCCCTCTTTTGGATCTAGAGTTGGTGGAGGTCTTTTCCCACTTT -GTAGGCTGCTGTTTTGTCCTATTGATGGTGTCCTTTCCTTTACATAAGCCTTTCAGTGTC -ATGAGGTCCCATTTATTAATTGTTAATCTTATTGCCTGAGCTTTTGGTGTTCTGTTCAGG -AAGTTGTCTCCTATACTAATGTATTCAAGGCTACTCCCCAGATTCTGTTCTATTGGACTT -AGAAGATCTGTTTTTGTGTCTTTGATCCTCTTGGACTTGAGTTTTGTGCAAGGTGATAGA -TATGGATCTATTTGCTTTCTTCTATATGCAGACATCCAGTTAGACCAGCACCATTTGTTG -AAGACACCTTTTTTTTTCCCCAATTGTATGGTTTTGGTCTTTTTGTCAAAAAATCAAGTG -TCCATAGGTGTGTGGGTTTATTTCTGGGTCTCCAGTTTTATTCCATTGACCAACCTGTCT -GCTTTTATGCCAATATCATGCAGTTTTTTATTACTACTGCTATGTAGTACAGCTTGAGAT -GATGGATGGCGCTTGATCTCAGATGTTCTTTTATTGTTCAGGATTGTTTTTGTTATCCTG -GGCCTTTTATTTTTCCATATAAAGTTGTGAATTTCTCTTTCAAGGTCTGTAAAGAATTGT -GTTGGAATTTTGGTGGCAACTGCTTTGCATTTGTAGATTGATTTTGGTAAGATGGCCAGT -TTTACTATGTTAATCCTACCCATCCATTAGCATGGCACATCTTTTCATCTTCCATAATTT -CTTTCTTCAGAGACATGAAGTTCTTGCCATGCAGGTATTTCACTTGCTTGATTAGAGTTA -CATCAAGATAGTTTATATTATTTGTGGCTATTGTGAAGTGTACTGTTTCTCTAATATTTT -TCTCAGCCTCTTTATTGTTTGTATTAAGGAGGGATAGTAACTTTTGTATCCAGCCACTTT -ACTGGAGGTGTGTTTATCAGCTGAGGTTCTCTGGTAGAATATTGCTGGTCACTGCGTCTA -TTATCATATCATCTGCAGATAGCAATACTTTGACTTCTTCCTTCCCAAACTGTATCCCCT -TTAGTTGTCTGACTGCTATAGCTAGAACTTTAAAGTACTGTATTGAATAGGTATGAAGAG -TGTGGGCAGCCTTGTCTTGTCCTTGATTTTAGTGGAATTGCTTTAAGTTCCTCTCCAATT -ATTTGATATTGATAATTGGCTTGCTGTGTATTGCCTTATTGTGTTTAAGTATACATTCTA -TATTCCTGATCTCTCCAGGACTTTTAACATGAAGGGGTACTGAATTTTTGTCAAGGGCCT -TTTCAGTATCTAATACAGTGATCATGGGTTTTTTCTTTCAGTTTGTTTATATGGTTGATT -ATATTAATGGATTTTTGTATATTAAACCATCCCTGCATCCCTGGGATGAAGCCTACTTCA -TCATGGTCCATGATGGTTTGATGTGGTTTTTTAATTTGGTTTGCAAGGTTTGTTTTGTTT -TGTTTGGTTTGGTTTGGTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGCTATCCTGG -AACTCACTCTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCCCCGCCTCTGACTCCCAA -GTGCTGGGATTAAAGGCGTGTGCCACCATGCAACTATTTTATTGTGTATTTTTGCATCAA -TGTTCATGAAAGAAACTGGTCTAAAATTCTGTTTCATTGTTGAGTTCTTATGTGGTTTAG -GTGTCATGGTGATGGTGGCCTCATAGAAGAAGGTTGGCAATATTCCCTCTGTTCCTTTTT -TTTTTTTTAAAGATTTATTTATTTATTATATGTAAGTATACTGTAGCTGTCTTCAGATAT -TCCAGAAGAGGGTGTCAGATCTTGTTATGGATGGTTGTGCGCCACCATGTGGTTGCTGGG -ATTTGAACTCAGGATGTTCGGAAGAACAGTTAGTGCTCTTACCCGCTGAGCCATCTCTCC -AGCCCCCCTCTGTTTCTTTTTTGTGGAATATTTTTATGAGTATTGGTATTAGTTCTTCTT -TCAATGTCTGGTAGAATTCTGTACTAAAACCATCTGGACCTGGGCTTTTTAGGGTTAGGA -GACTTTTAATGATGGTTTCTACTTCTTTAAGGGCTGCAGTACTACTTAAATTGTTTACCT -AATCTTGATTTAACTTTCATAAATGATATCTATCAAGAAAACCAGCCATTTCCTTTAGAT -TTTTCAATTTTGTGCCGTATAAGCTTTTGAAGTAAGACATAATGATTCTTTGAATTTCCT -CAGTTTCTGTAATTATATCTTCCTTTTCATTTCTGATTTTGTTAATTTGAGTACTTTTTC -TCTGCCTTTTATTTAGTTTGGCTAAGGGTTTGTCTATCTTGTTGATTTTCTCAAACAAAC -AAATAGCTATTGGTTTCATTGATTCTTTGATTTGTTATCTTTGTTCCTAATTTCAGCCCT -GGGTTTATTTTCTGATATCTACTCATATTGGGTGTGTTTGCTTCTTTTTGTTCTATAGAG -TTCAGAGCTACTGTTAAGTTGCTAGTATGCAATCTCTCCAGTTCTTTTATGAGGGAACTT -AGTGCTATGAACTTTCCTTAGTACTGCTTTCATTGTGTCCCATACATTTGTGTATGTTGT -GCCTTCATTTTCATTGAATTCTAGAAAATCTTTATTTCTTTATTTCTTCCCTGACCCAGT -GGTAATTGAGTAGAGAGTTGTTCAGTCTCCATGAATTTGTAGGCTTCTTGTTGCCCTTGT -TGTTGTTCAAGTCCAGCTTTAATCCATGGTGATCTGACAAGTGGTTATTTCAATTTTCTT -GTATATGTTGAGGTTTGCTTTGTGACCAACTATATGGTCAGTTTTTTGAGATGGTTCTGT -GAGGTGTTGAGAAAAGGTATATTCTTTTGTGTTAAGATGAAATGTTCTGTAGATATCTGT -TAGGTCCATTTGATTCATAATGTCTACTTGTTTCATTATTTCTCTTTTTAGTTTCTGTCT -TGATGACCTGTCCATTGGTGAGGGAGGGGTGTCAAAGTCTCCTATTTATTAATGTGGGGG -GTTCATCGTGTGATTTTAGCTTTAGTAATCTTTCTTTTATGAATATAAGTGCCCTTAGAT -TTGGGGCATACATGTTTGGAATTGAGATGTCTTCTTCGTGGATTTTCCCTTTGATGAATA -TGAAGTATTCTTCCCCATCTCTTTTGATTACTTTTGGTTGAAATTCTATTTTTTTAGGTA -TGAGAATGGCTACTCCAGCTTCCTTCTTGGGTCCGTTTGCTTATAAAACAGTTTTCCAGC -CCTTTACTCTTAGGTAATGCCTATCTTTGTTGCTGAGGTGTGTTTCTTGTATGCAGCAGA -ATGAGGGATCCTGTTTTTACATCCATTCTGTTAGCCTGTGGTTTTTTTATTCGGGAATTG -AGTCTATTGATATTGAGAGATATTAATGGCCAATGATTACAACCATTATTAATCCTGGTG -ATAGTGATGGTGGTACTCTGTGTGTGTGTGTATGTGTGTGTTTACAGGTGTGAAGTTATT -TATTTCCTATGGTTTTTTTTTGGATGTACTTAACCTCCTTGGGTTAGAGTTTTCCTTCTA -GTATCCTCTGTAGGACTGGATTTGTGGATAGTTTAAATTTGATTTTGTCATAGAATATCT -TGGTTTCTCCATCTATGGTGATTAAAAGTTTTGCTGTGTATAGTAGTCTGGGCTGACATC -TGCCCAGGCCCTTCTGGCTTTCAGAGTCTCTGTTGAGAAGTGAGGTATAATTCTCATAGG -TCTACCTTTATATGTTATTTAACCTTTATTCCTTGCAGCTTTTAGTATTTATTCTTTCAT -TGTTTTGTAAATTTAGTGTTTTGATTATTATGTGGCAGGAGGATTTTCATTTTGGTTAAA -CCTACTTGGTGTTTTGTAAGCTTCTTGTGTGTTTATAGGCATGTCTTTCTTTAGGTTAGG -GAAATTTTCTTCTATGATTTTGTTTCAAATATTTTCTGGGCCTTAGATCTGGAAGTCTTC -TCCTTCTTCTATTCCTATTATTCTTAGGTTTGGTCTTTTCAGTGTCCCAAATTTCTTAGA -TGTTTTGTGTCAGGAACTTTGTAGATTTAGTATTTTCTTTGACTAATGTATCAATTTCTT -CTATAGTATATTGTACATCTGAGATTCTCTGATCTGTCTCTGGTATTTTGTTGGTGATGC -TTACATCTGTAGTTCCTGTTCTCTTCCCTAGGTTTTCCATCTCCAGAATTCACTCAGTTT -ATGTTTTCTTTATTGCTTCTCTTTCCATTTTCAGATCTTGAACAGTTTTATTCATTTCCT -TCACCTGTCTGATTGTATTTCCCTGTATTTATTTCCTCTTTAAAGACCTCTATCATCTTT -ATAAAATTGGATTTAAAGTCATCTTCATGTGCTTTGGCTGTGTTAGTATATCCAGGATAT -GTGGTAGGATATCTGGGCTCTGATAGTGCCCTGCCTCTTGTTGATTATGTTGTTAAGCCA -GCCTTTACCCATCTGCCACTAGTGTTAGATGGATGTTTCTGATGCAGGCAGGACTCCTTG -AAGAGTCAGGCAGAAAGGTGGACTGACAGTGGAGCTCAGGGACCAGCATGCTGTTCACTT -CTGCTGGCTGTGCTCCAAGAGGACCTGAACGTCCCTGAGCCCCTGCATGCCTCCTCTGAG -AAGGCAGGCGTAGCCATGGGCCTGAGAATGGATCTCAGGGGACAGCATTCAGCTCACCTT -TGCTCCTATAAAGATTTTAAATGGCAAATTCAGTTTGTTTAATATAGCATTGCTTAGTTA -TTTTTCTTATTTTTCCCAACTTTGGAAATTTTTGTTTTTTAAAGAATATATATAGTTTAC -CCCCACATAATCAATATATTGGTTTAAAATTGTTCCTTTAAAATTTTTATTAGATTTACA -CATTTTGTGTGTTTTCCATGCATGTCTGTATGTACACCATATGAATGCTTGGTGCCCTAA -GAGGTTAGCAGATGTCCTCTGGGGCATCAGATCCCCTATAGCTGAAGTTAGGATGGTTGT -AAACACCTTGTCGGTGATGGGAATCAATCCTGCAAGAGCAATTAGTGTTCTGAACCACTG -AACCATCTCTCCAGCCCTAAAATAGTTCTTAACATTTTTTGTTTGATGTCTGTAAGATCT -ATAGGAATAGCTCTTCTCTCACCTCTGATATTAGTAATTACTATATTTTCCTCCCCTTTG -AGCATAATAGTTCTAGATTTCATTAAACTTTTCATTAATTAGACTTTTAGATAGATTATT -TTAAGCTTTACTTCCTTCCTAAAATAAGCATCTTGATATAAATTTCCATTAAGGTTGTTA -TATTTTTCTTTGCTTCATGTGTTATTTTAATGAATCTTGATTGATTCCAAATATATGGGA -TTTTTCTGTTACTGATTTCTAGTAGAATTTCACTTTGGTCCAAAAAACCACTCTCCTTAA -TCTAATCTTAATCCAAAATTTACTGACACATATTTAATAATGCAGTATTAAGTCTTACTA -TGTCAACATTCTACTTGTTCTTAAAAAGATTGAATTTTCCAGTTATGGAAGTATTCTAAA -AATATTATTTAGGTTAATTTTATTAATGTTATCTGTAAGAATTTACTTAGCTCTGATTCT -CCTAGTTACTGAGAGACATGTTCAAATCTTCAGTGATTCTGAATTTGTTTTTGCTCGCTT -TCTGATGGTATTCCTTCGTATATTTTGAAGTCTCTAGGTAGCATACAGCCCTTTATAATC -ACTTGGTCTTCCTGGTGCATTTCCACTCACTGTCATCACACATTGTGTCTCCTCCTGCTC -ACGCTCCTTCTCTCCAGTTCAGAATTGTTATATACTTACGCTACACTGGATGCTTTTGCT -CTTCATGGCGTATCTTTTTCCACTTCCTGCTTTCAACTATTGGTACATTTGAACTTGTAT -TGTGAAAATGTGATTCTTGTGAAGAGCATGTAACTAAGTCTTGATTTTAAATCCCATCTA -ACACTTTGCACCATTTAGTTGGGGTGTTTAGTTAATGTTCATTTAATATACTTATTTGTA -AGGTTCCTTTGTTATACGTTTCGCTATTTGTTTGGGCTCATCCAACTTACATTTTCTCCC -TTTCTTACCTCCCTTTGGATTTTTCAAAACTATTTTGTAAATATGTTTAATTCTCTAGTG -GCTGTTTAGCTACTGGCCTTGTAGTATAACAGTTGTGTTGTGATGGTATGTGTGGTGTCT -GTATATGTAGGCAAATGTGGACATGAACACGAGTTCACTATCAGGTGCTTTCTCAATCTC -TGTCTGTTTTTGAGACAGTCTCTCATTGAACTAGGTTAGGTGCTCACTGGTTGGTTAGAC -TGTCTGCCTAGCAAACCTCAGAGGCTCTCCAGTCCTACAAGTGCTGGGATTACAAACATA -TTTACATAGGTGCTAGGAACTGAAACGCAGCACTTTGCTCACTAAACCATCTCCCCAGTC -ACTTCATCTTATTTTTTAATAGTTGCTTTAAGGATCTAATATACATCCTATAACTATCTC -TGAATTTACCTTGTATTAGCTCACTGAAAAAGCAGGAATCTTACTCATTTTATTATCTCT -TCTAAATTTTATGGAATTTCTATCATATTTATTACTATTTGCTGTACCCTACAATAAAGA -GTTCCATTATATAATGCTATCATTTTTCAAGACATTGCATATAGTCTTACAGTTATCCAG -TATTTACTACTTCCTTTGTTCTGTATTCTTCCATTGGATCCCAGTTATCAACTTGCAGAA -TTCCATTTAGTTATCATGTAGCACAAGTCTCCTGGGGACACATGCTCTCAGCTTTTGTTC -ATCTGAAAACATCTATTTTATGTTCTTCTATGAAAGATAATTTTGCTGCACATAAAATTC -TATCCTTCGTGCTGTATCAGATCAGGCCTTCCCAGTACTGATTGATCACTGACTACAGTT -ACCTCATGAAAGTGTGTGACTGGAATGAGGTAGCGCTCCACAGCTGAGGTCATCTTTGAG -GACCACTGAGGCTCTCAGCTAATAGCATATCCTGTTGCTGGGACAGTTCTTCCTGGAGGG -CTTTACCTGGGTATACTTCATGGTGGTCTGTTGATGAGAATCTTACCATTATTTACATAG -CTTTCTGTGTGGCATGTATAGGGTTTAATATACTATCACCCCAACTGACATGCCTTCTTA -GCTTTGCTTGAAGTATACGTGCCTTAGTATTTGTTCTCTACTGTTCATCAATCTATGATC -TCCTAAGTTTGCTTGGAAGAGTCTGATGCTATTACCTGAATGTTTTTCTTTCCCCATTCA -TTTATCTCCTGGCTAGTCCAAATACATGCTTGGTGTTTTGTATTAAATATTACCATTTTA -TGAGGATTTCTTCATATTTACTTTTCCTCTTTCCTTGAACGTAAATAATTCTAAATATAT -TTTTATATTATGTTCATGTGTTCTATAATCCAATATTAAGTTTATCAGTAAAATTTCCAT -TTTGATTACAGTATTTTTCACTTCAAATTTTGCTTTTTTTATTTCACTGCAACTGATTTC -CATATAATATATATTCTAATATAATTTTTTTAAACAGACCTATAATGACTAGAGTCTCTG -TTGCTAAGTATTACCTGAGGCTTGGTGTCCATATTTTTGTTGTTGTTGTCCCATGAGTCT -ACTTTAATGTTTCTTTGCATGATTGACCATTTTCTTATTATAGACTTCATATATGGCTTA -TTATAGAGGTCGGATTGGCCATATTGCTTAGCTTTAACGTGGTTAAACTCAACTCCCGAG -GAGGCCCTTCTCCCCATTTTTGAACAAGAGCTGAAATCTCTGATTAATTCATCTGCTTTC -TTAGTTTTTCTGATGATGCCTATTCCAAATGCAGATGATACTGTGAGTGTTTAGATGTGT -AATTTAGAGCTCTTTACCCTACCCTGCCCCTGCTTTTAGGACTCCTATTTCCCCAGCTGC -TCTTCAGTCCTCAATACTGTACTCCCACACCACAATCTACTGCTCCTGGGACATCATCCT -GAGCTGCTAGTACGCATTCATGGTCAAAGAGTAAAGCCCAGCAGCCACACTGATGGAGCA -CTGTTCCTTTAAAAGCATGTTCCTCTCTAGGCTTGCTTACTTATGATTTCTTTCTGGTGT -CTTCAAATTGTCTATTTTTTATATTTTGAGATGTTATAATTGTTACCTGTAGAAGCAATT -AATTTATCCCACATATACCAGAAGCCAAATTTCCTAAGATTACTGTTGTGCCACTAGAAT -CACACCTAGCCCCAAACATCTCTGTCAGTTAATAGTAAAAGTGTTCTCTTGCTACATATG -AATGCTAATTAGTCTGCGAGTTATAACTCATTATCATACATCAAAGATGTGAGTAGGAAG -AGCCATATATCAGGAAAACAGAAATTACTCTGTATAGTCTAAATATAAAGGGTATGGATA -CGAAGATGTTATCAACACCCCCACAAAAGAAAAAGCGACATACACAGCATCCATCAGGAA -ACCTACCACCGACCCCCATCCTGAAGCACTCTACCAGATGGCTCTCAAAGCCCATCTAGA -AAACTCTAGGAGGCTCTGCCGCCATGGTGCCTGTGAAAAAGCTTGTGGAGAAGGGGGGCA -AAAAAAAAAAAAAAAAAAAGAAGCAGGTTTTGAAGTGTACCCTGGACTGCACTCACCCTG -TAGAAGATGGAATCATAGATGCTGCCAATTTTGAGCAGTTCCTCCAGGAGAGAATCAAGG -TGAATGGGAAAGCTGGCAATCTCGGCGGAGGAGTTGTGACCATCGAACAGAGCAAGAGCA -AGATCACTGTCACTTCGGAGGTGCCTTTCTCCAAAAGGTATTTGAAATATCTCACCAAAA -AATATTTGAAGAAGAACAGCCTCCGAGACTGGCTGCGTGTTGTCGCCAACAGCAAAGAGA -GTTACGAGCTGCTTACGAGTTACTTCCAGATTAACCAGGATGAGAGGAGGACGAGGATTA -GGACACATTGGTCTGCAATGTTTTGTATTAATTCATAAACAAAATTTAGGAACAAAAAAA -GAAAAGAAAAGAAAAGAAAAGAAAACTCTAGGAGCCTCACAACCACTCATATTCTGACTC -CGGATGACTGAAAAATGCATCTTCTATCACAGGTGGGCTCAGGGGTTCCTTTTGTGGACA -GACTATATAGCATTGATACAAGGTAACAAAAGAGACCTCAGTAAACAGTCATGGATTTGC -CTCTTCAGAGTAGGGAACTGGGGGCAGGTTTGTGGTTATGCTGGGTAGACAAGAGGTGAT -CTGGCACAAATGTTGCAAAGTAACTGAAAGGTAACAAAGAAAGGGAAGCTAGAGAGCTTC -AAGAAAGTTAGCCAAAAGACTAAACAAAAAAGCCTCAGGAACACTCATTTTCTGTGAGGA -GCGGGTGTGGCAGCAGTCCCAAGAAGGCGCCAGGGACTGCAGCTAAGTCTTATGACTTGC -ACCTGACTTCCTCATACACCTGAAAATAAGCCACGACCATAGTGAGAGCTGCACAGGTGC -ACCATGATGCTGGCGGTTTAAACAAGTCCATATTTGGTGGAGACATGCCCCTGCCGCCCT -GATTGGCTGAAGCTGCGTGCCTGGTGAGGTGCCGTAGCCTGCTGTGAGTGGATGGGGACT -GAGTATATAAGAGTGAGAGGTCCGGGGTTCGGGGGAGATAGATGAGGAAAAAGATGAAGC -AAGAGAGATGAATACTGAAGTTTGCTGAATAAACTGCTGTTAGAAGGACTGGTGGTCATG -TCGTTCTTGCTGGTCGAGAGCAGACGCGACAATTTTCCATGCTTACTGCTTTCATATGAC -TCCTGAAACCTGCGAGCAAGAGAAAAGCTGCCAAACCCCGTTTCTGGCCAAGTTTAACTC -TCCCATGAGAATATATCAATTTACTTTCAATGGGTTTTCTCCTATCTATTTCACATTGAA -TAAATATTCATTAGTTTAGTTAAAGAAATATCGATGATGTTATATCAGGGAGTGAGTCTT -CACTGATGGTATATGATGTGGAGTCTTATGGTTCCTTTCCCAAAAACTCTGTGATAGTCT -TCAGCCCACATATTCTTCCAGAATTTTCACACCTCATCAATTAGTGAGATTTCTTTCCTC -CTCTTCTTGAAGCTAAGAGTGACTTTTAATGACTGCCTTGATGAATAAAGACAGAAACGA -CAGTATTTGACTTCCAAGGCTAAGTTGTGAAAAGTCCTATAGATCTGCCTATGTTCTTTC -AAGATTCTTGCTTAAGGAACCTAGCCATCAAGTTGTGAAGAGTCTCAGACTCTATTAACA -TCATGTGGAGATGTTCAAATCTACAGTCCCTGCTAAGGTCTCAGCTATCATCTAGCATCA -CCTATCTGACACATCAGAGAGCAATACCTCAGGAGATCTTCCCCTTGGCTTCCGAGGATC -CCATATGTTGCCCCGGGGAGTAAAGAGAAACTGATTTGATCCAAGGATCTCTAAGATACA -AATTAACAAGAAAATGTTTGGGTTTTAAAGCCACTACTACATTTGGGGTAACTGTTATGT -AGCCATAGTAACGAGAAAACCATTATATTACCTTGCTTAGATGTGAAAGTTCCAAATTCA -GAACTCAACCAAGGTTTCAGAGACGATGTAGGTGCAATAATCTTGTATTTAATACATGGT -TTTGGTGAGATAAGAGATCCTTTGTGGGTAAGAAGTAAGTCTTTCTGTGCTGACACTCTC -AGGAACAGTATCTAAGATTTGTTAGGTCCTAAAGACATGGCTGTTAGTGTTCCGTGAATG -GAAAAACAAGTATGTTTCTAAGCAAGGCATTATTTAGAAAGTTTTTAGAGGTAGTTGACT -ATACTTTTACTCAACAAAATTTGCTGCCTAGAAGTAATTTTGGATGTCTTGTTATAGTTA -TTTTCAGTTTATGAGCTACAAAACTCATTAATTTTTCTCTCTTGCTCTTATAAAAATGTG -TCACAATTACATGTATTACCTATCAAACTATGCCCCAAGTCACCCTTGACTGATTCCAAA -ACTCGATGTATCTTTAAGGATGAAGATGTATTTTTCCATTACTAAGGATAACCAAATTAA -TTTAACAGACGCTAATTTCAAAACAAGAGATTCCTGTGTTTTTAAACAATACAGTCTTCA -AAGGCAATGGGATGCAATGATTCAGAGGCTTTTAGCATCCATGGTAACATCTCGGAACAA -GGAAAATTCTTACCAAATTTGGAGTCTATGTTCTTATTTTGCAGACAGAAATATAAGTTT -ATTTTTCTCATGGCCATACTTCATGTCACACATACATTTAACTATATGAAGAGAAGGAAA -AGAGAAATCTGTAATGTCATAAAGGCACTAGGAGCAGATAATACCCATTTATTTTTTAAT -TGTTCCTATTGGGAATAAGTATTTTCATTCTTCCCAGGGAACACTATAACAATGGGATAC -ATGAGGTGCTAGCTTTACGGCTTCACTGCCCACGTCTGTTTGATCAGAATTGAATAGGTC -CTTCCTGCCTTGCCCTCCTCCAGCCTCATTTCATGTCAACTCCATAAAGGTGAGTTGCCT -ATAGAGGAATCTCAGTGTAACTCAAGCTCAGAGGAAACATCAGTGTGGCAGGAAAGTCCT -GGCAGCAAATACAAATACTAACACAGCCAACAAACTCAGGTGGGGGTAACTCTGACAGCC -CACAGCAAGACTGTACTTCTCTTCCTTGTATGTCACAGAGCCTAGTGGGAGCACTGCCTC -CAGACTCCTTCCTTCCTGTTCTCCATAACTGTCATCACATCTCCTCCACACATACACTGT -GCACACACACACACCATGTTCTGCTTTCTACCTCAGTTCATATACAGAATCTATTCTTTC -CTCGTGGGTATTCTTGACACCTCTTCTTGATCAGCTAGACTGGCCGGGGACCCATTCATC -TATTTCCTTCTTTCTTTAACTTGGTTCTATAATGGAATTCTCCCTCTCAAGGACAGGAGG -GAGAAGAAGCTCTGAGTCACAAGCATTGTCATCCCAACATCCTCTGTATAATTATGTGTT -TGCTCAAGTGTTAGTAGAATATAGGTAACCTCACTATAAATTTATACAGTTGGAACATCG -ATGTATACAAGACCTGGCTACAGATTCAGGTGTATAGGTCAGGGGATACATTTATACTTA -GATATGATTTCAGCTCTGCTGAGATCTGAATTAAATTTTAGGAATGATTTAAATGTATGA -GTAGTTTGACATGGAGCTACCCCATTCCTGAGACTACCCTAATTTTACCTGATATCTCAG -CATCACATTTTTAGACCAAAGCAGGAGTTTAGAGCCTTAGAAACTTCCAAGGGCCTGGCA -GTCAGGCAGAGTCAAGTACCCTCTCGAATTTGTCCATCTTAATTCACCTCTGCGCTTCAG -TGTGTAAGGGGAGGTATTGATTCCCTAACTGGTTCTTGACTGTGTCAATAAGGAGGCAGA -AGCCAATTGCTTGGTGAAAAGGAAAAAGGTGGGACTTCCAGGTCCCAGGAGGAAAAGAAG -GGGACAACAGAGAGGAGTCAGAGCAGGTGGTAGAGTAGAGGAAGCAGTAGACATGCAGGT -CTCTGGGCACTTATAATTGGTAGCCTCTGTTGTGGGCAAAGGCCAAAGTGAATAGGGCAG -GATATTCTTCACCCAGCCATCGACTTGTGTGGCTAGTTTTAAAATATTAAGGCTGTCTGA -GGTTTTCTATCTGTGAAGACTAAGGTGGACAGGAGAAAGGGTACAGCCAAGGTGGTTGTG -GCGGCTTGACAGAGTCACTAGAGGTTGAGGAGCTTGGGTGGAACTCTTGAGAAAGAGCTC -GCGTGTTTTTAAAATTACACACAAGGGGAGTGTGTTTATTGGTTTTTTTTCCCTTAGATA -TCAGTAGCCCTAGTAAGAGGCTTATCAACAAGACTAGTATCTTTTTTTTTTTTTTTGACT -AGTACTTAAGAATGGAAATTCTTAGGTATAGGCTGCATCTAGAAACACACACACACACAC -ACAAACGGAGAGACAGAGAGACAGAAACAGAAGCAGAGAGAGCACACAAATACACGTGGC -AAAACATCAAGTTGTTTTGTTTTGTTTTGTTTTTTTAAATCTGTGACAATAGCAGGGTCA -GACGAGGCATCTAGAGCATGAAGATGCTTACATGGCTGAAAAATGTTTTATTGTTACAGT -ACAGACAGAAACCACATCAATAACTTGTCCTTAAAAAGAGTATATGAGAGAGCCAGGCGT -TGGTGGCACATGCCTTTAATCACAGCACTTGGGAGGCAGAGGCAGGCATATTTCTGAGTT -TAAGGCCAGCCTGATCTACAAAGTGAGTACCAGGACAGCCAGGGCTACACAGAGAAACCC -TGTCTCAAAAAACCAAACCAAACCAAAAACAAACAAACAAAAAAGAGTATATGCGGTTGT -ACCCCTGTAAAACTTACTTGTTAGGAAACATACAAATAAGCTCAATTCCAAAGCAAAGTC -CTTGTAAGAATCTTTGAAAAGTGGAAGAAAATCTATACTGCCAAACTGAGAAAACAAGTA -GATTAAACTTACAACAAAATGCCCACTAGCCAGGAAAACAAGGAGGGTTGGGTCGCACTC -CAGAGGGGAGAGGAATGCTCTCTTTAAGTTGAACAACACTAGAGGTTGGCTAGAAGAGCG -AGCATCAGAAGTGACAATCAGGGCCTAATTGCTCTTGAGTCCCAGTTCTCAATCTGGACA -GTTTTCATGAGCAAAGAAAAAGCACCCTTCCCAGTTCTCTGCGAAGATGACCTCGATGAC -AGAATCACTCTGGGTGCCTCAGCTAGCATTTAAATGCCAATATGAAATATACTTCTATTT -CGTTCGCTCTAAAATTATAGATAGAAATTAAACAAGTGAAATTACGAGAGCTATATCTCC -ACGTAGATGATTGCTTTCAGAACATTGAATGATGAAATCAGAAAAATCACCTAAGCTCAT -GCCATATTTCCTATTTGTGTTGCTTCCATGTTTGTTAAAACTAAATTAACCGTACAAGAT -TTAGATCTCATCAAAGTGTTTCTGAGCAGATTCAACTATAAATGGTTCTATAGATGAAAG -ACTCATCTCTGGTCATTGCAGCAAGGATCTCAAAGGATAGCTCTAGCCCCAGAGTGGACT -GAGTGTTCAATTTACTCTGTGCCTCCAGGAGACTTTTGTAGAACTTTGTTCTCTGGGTGT -TCTAAAGCCCTTCCTGGAGAGCTCTCTCCAGTAAGGCACATTTTGGATGTCTGATAGTGT -TCTGGAAACTCTGACCTGTTTGTCACATTCGAATCTTGCCCCATGTCTCTTACAGCCTGC -TGCACTGGGGTCACAGGGATGCTGTGGAAGTGAGTCAATAAGATCTGTGCAGGGCGTGGG -AGAGGCTCTCAAGATAAGGATGGCAATGGAAAGACAGAGGTTCCTGTGGGTCTTGAACAG -AGCTCAAGTGGGAGCAGGTGAGGTTGTCCTCCTTCACCACTGCTCTGAAGAACTCCAAAA -GTCCATTCGCAGCTTCAGTTCTCCCTTTCCAAGGAGTGCTCTTTTGCTTACATAAAATGC -AGGGTAAATCAAACCCACCAAGCCTAAGAGAGGAAACTAGCCTGCGCCTACCCGCTCTCT -TCTCCTTGTCCACTCCCTCTGCGACTCTGTGCAACATCAACCCCTGACCTGCATGGACCT -CACTCCCATCTGGTTGCAGAAGTGGCAGCCTATGGCAAGCACAGCGGAACACTAGGCCTC -CTGTATGCTAGGCTCTACCACTGAGATACACCTCCAGCCTTTTCCTCAGGTTAGCTTGCT -AAAGAACCTACTGCTTGAGGGCAGCTGTCCTTCCAACTCAGTTTGGTCCCTTGGGACCCA -GAACAAACTGCTTTGCACACAGCTTAAGGGATTAGTGAGTTAATAAATGACACTCTCCAA -ATTGCTAGCATTTAAAAAATACTTACAAGCCCTGTATTGCTGGTCTCAAATCTAACATAG -AGATCACCATGCCTTGACAGTTCTCACACAGATACCATTAGAATGAGACTGACATGCAAA -GGCAGGGAAAAACTCGATAGACTTTAGCCCCTCCATTAGTAGTGGGGTGACCTTCCCCAG -TGTTAAATTCACCATTAAAAAGTGAGTGAAAGTCCAGTCAGACCATCTCCTCATTGAGGG -AAAGAACAAAATGAAATCATATTGACAGAACATGACTCAGTTTTCACTGATATCATTGAC -CAAAGGCTGAAAACTGAAGGCATGCGGCATGAAAGGCTATTTGATTGTTTAGCCCACCTG -TACAACCACACATTCCCAATAGGTTGTTTCCTAGATGAAGTGGAAACTTCTAAAAGTTTC -TTTGGAAAGTCAGTTATGTCAAATGATGCTTAGCTGAGGCACACAGGTGAAAGGATGCTT -TGCTGGAGCAGACATGGAATAGAATGTTTTCCTGAGGCAGACACAGGTGTAAGGATGTTT -TGATATAACAAACACGTGAAAGGACCTGCGATGAAGGAGTATAAATATGACCCACAGTCA -GTGGGAGACAAGCACTGAGCATTGGTTTGCTCCGCCTCACCACTCTTCGCTAATGACACC -CATGCATTGGTTTGCTTTACATAGCATTGTTGATCTCCACTAGCGGCGACACCAGAGACA -AACTCACCAAAGAACTGCTCACAAGGTTCTGAACTGCTTGTGAGGTTCCTGCAGCAGTTT -GCAGTTTCTTCAGGACTGGACTGTAGCTGCTGGTTCGTGTGTGGTGTCTGCCTGCCTAGA -GGACTGGTCTGCAGCTGCTGAATCATCTTTGGTGTTTGCTACAGGACTGAACTGCTGACA -AAGGAGATCAAGCTCGCTCCCGAAGAACTATTGCTGAACAGGTTCACTTTCCCCTATCCT -AATAACATTTCTCTTCCACCTCTGCTGGGTGGTGGGCAAGAGGAGAGGTTGAACCCTTAT -TAAAAGTACATTGCAAAAACTGTATGCCTATACCTAGAACTTTGTCTAATCCATTTCCAT -TAGGTTCTAACATTGTGGCCTTTGGGTGAGGAGTTTATTACAGTTGGTCATTTCCCATGT -ACTTAACAGTCTTTCTGAAACTTTGACTCCAATTTGCTTCATTTAAAATTTGCCTCATGG -GGGGGTGGTGGGGAGGGGATAGGGAATTTTCAGAGGGGAAACTAGGAAAGGGGATAACAT -TTCAAATGTAAATGAAGAAAATAATAAATCTTAAAAAATAATAAAAATAATAATAAATAA -AATAAAATTTGCCTCATTATGTTGTCAGACCCTCTTCCCCAGCCCATACATAGATGGTTT -TCATATTCTCTTTTGGAAATAGTTTAACCACACTTCTCACATGGTAACTGGAGTAGAGAG -TATCTGGTATAAATTACAGAACACTGCGATGTGTGAAGACATTCTGTAGTGAATAAATTA -AAACAATAATTTCATATGTATCAAACTAACACTTTTTATATTTGTGGTTCCTATAGTTTT -CAGGCCTGGTTCTGAAGTCTCTAGTATGGGGAAATTAAATGGAAGAGATTTGTCTCAGAC -TGTATTTCACAGGCTGGAGATAAGCCAGCCACTCCTAGGAATATTTCAAAGTAGAAGAAC -CTTTAGAAACAAGTTTAACATGAAGGCTCTGCTAAGATTTAGGGAGATGTTGGTATTCCA -ACAGGTGAAAAAGACTGAGTTTAGGACCTCATCAGATACAATCAGCACTGGTCTAACAGT -TAAGGGAGAATGGGAGAGGATGTTAGCACCCTCTATATATGTGCAAATAGAATCACTGAA -TCAGAAGGGACTGAGGAACCCCAAATATACTTATAATATGAAGGGAAACTCAAATTTAAT -GAAAATGTCTATGTTCAAAGGCAACAGTTTCTGATCTCTATGACTGATGTAGTGAGTGAA -TAAACATGAATCTGCTCCCCAGTGTAAACACACATACATACACACTCATATGCACACTCA -TATGCACACACACACACTCATATGCACACACATATACACATATATACAAACATACATATA -CACACAAACACATATACACACATACCACACATAGACACACACTCATACACATATACACAC -ACATACATACAAACATACATACACACACACACCACACATACACAGACACTCATACACACA -CACATACTCATACACACACATATACACACATACATACAAACATACATATACACACAAACA -CATATACACACCATACATATACATAGAAACACATACACACCATAGATATACACAACTCAT -ATACACACACACACACCATACATATACACAACTCATATACACACACACATACATACACAC -ATATACACATACATATAAACATACATATACACACATACACACACTCATATACACACATAC -ATACAAACATACATGTACACACACATACCACACATACTCATATACACACACATATATACA -CACATTAAAAACATGCATATACACACACACATATGCACATATGCACACATACTTAGAGAG -CAGCCTATTTGTTTGAGACAAAGTCTCTAGAAACCAGGCTAGTTCTGCATTTACAGTTAT -CCTTGTGCCTCAATCTCATTTGTATTGGGATTAAAAGTGTATATACTTGTGCCTTTTCTA -ATTAGTGAGATTTAAGAATCAAGTTTTAAGTCTTTGTCACTGATTTCATTTTTCAAAAAT -ATTTTTTATTTTTTTCTTCTCAGTACTTATCACTGAACCTACATTCCCCCTGTTTGCTTA -TTTATCCACTATCTCCTTCAGCCTATGGTCTACAATGTAAGCTCTTTGAAGATGGAAAGT -TTGATTTTCTAATTCACTTTTGTATTCTCAGGCTTTAGAACACTGTCCCACCCAAAGTAG -GTGCGTTGGCTAGTTTTATGTCTAGCTAGATACAAACTGGAATCATTTTGTGAGAGGGGA -CTTCAACTGAGAAAATATTGTCATCAAATTGGCCTGTGGGCAAGTCTGCCTATTATTGTT -GTTTCTGTAACAACATCATCATCAATCCTACATCATCATCATCATCAATGATTGATGTAG -GAGAACCCAGCACACTGTAGGCAGTACCACCCTGAGCTGATGGTCCAGGGTGCTGTAAGA -AAGCAGGCTGACTAACCCATGAGTGTAGGAATAATCTCGTGTGCACTGTGTGAAAGCAGC -ACCTGTCAATAAAAATCTGATGGCCAATAAGCTTTGGAAGGATTAGGAGGTGGGACATCT -GGCAGAGAAAGAGGGGTCTCTCTGGGAAATAGTCTGGAGACTCTCCACTGTGATGCTGGG -GGAAGTCAGACATATAAAACTGAGGAGAGGTAACCGCCACATGGCAGACATGTGTGTGTG -TGTGTATGTATATGTATATATGTATATATGGGTAATATAGGTTAAGAGCTAGTTGGAGAG -TGTACTGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTTATAACAGAGAAAGGAGCTT -CAGTTGAGGAAATGCCTCCATGAGATCCAGCTGTAAGGCATTTTCTCAGTGATCAAGGGG -GAAAGGCCCCTTGTGGGTGGAACCATCTCTGGGCTGGTAGTCTTGGTTCTATAAGAGAGC -AGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAAGAACATCCCTCCATGGCCTCTGCATC -AGCTCCTGCTTCCTGTCCTCCTTGAGTTCCAGTCCTGGATGATGAACAGCAATGTGGAAT -TGTAAGCCGAATAAAACCTTTCCTCCCCAACTTGCTTCTTGGTCATGATGTTTGTGCAGG -AATAGAAACCCTGACTAAGACAGAGAGCAAGCCTAAGCTAAGGCACAAGCTTGTATATAT -CCGTGTTATTGTTCAAGAACCAGGGCGGACACAGAAAAGCCCAAACGGTTATACATGAGG -AGCAATCAGTCAGCAACATGCCTCAACGGCTTCTGCATCAGTCCGAGCCTCCAGGTACCT -GCCTTGAGTTCTTGCCCTAGCTTCCCTTCATGATGAGCTAGAAGACAGAAGGGAAAATAA -ACACTTTCCTTCCCAAGCTGCTTTGGTCATGTGTTTTATCACAGCAATAGAAACTATAAC -TAAAATAGTAGTGAATCGATAAATATTTTTAAAGCATAAATTCACTTATTTGACACTTAT -TCCTTTATGATAAGAAATCAAGCTTAAAGATATAATGCAAATTTTCTGCCAAAATAGCTA -AAGAATAAAAACATGTAATTCATTACTACAGGAAGAAGTTCCTTAAATTCACAAGGGTCG -GCTTTGAGACGGTTTGAATCTTTAAAATACAAACTGGGACGGACATAAGGATTATCTTAT -TAAAGGTACTAATTTGAGGTCCACGAGCACAGGATGTTTAATCACTTCTTGTATAAAAAC -TTGTAACATCAGCTTGGATAAGGTACTAAGAGACAAATGGAAGAGCAGACAGAGCCAAGC -CAGCCAGTAGACTAACCTGCTACATTTGTTAATTCATTCATTCTTCACACTGATTCTATG -TGGGAAGTTCAATCACTATCCCCAGATTTCAGGTTATGAAATTATGGAAGAAGGGGCTGG -AGAGGTGGCTCAGTGGTTAAGAGCACTGACTGCTCTTTCGAAGGTCCTGAGTTCAAATCC -CAGCAACCACATGGTGGCTCACAACCATCTGTAATGAGAATCTTCTTCTGGTGTGTCTGA -AGATAGCTACAGCGTACTTACTTAAATAAATCTTTAAAAAAATATATATGGAAGAAGAGC -TCAATGATGGCCTTCCAGTTCTAAACACAATCTTTGCTCTTGTGGTCCTGGAGCTGCAGA -ACACATAGCTCCCACAGAGGGCAGTAGAGAGATGGCCGCAAGGCTATGTCTTCAGGAAGA -CCCTTAAACTCGTGCTTACCCTCTGCTACACCACCGCCTGGGAGGCCAACAAAGCCATCT -TGGAAGGCTTCAAACACAAGCTCAAAATCTCAAACTTGGAGTAGAACCGGGCACCATTTC -TTCTCTTTTGTTCCTTTATTTTCTCCTTTTCTTCAGCCAAAAATTAATGGGTATTTTTTT -TTCTTTCTTTATTTTTTTCGAGACAGGCTTTCTCTGTGTAGCCTTGGCTGTCCTGGAACT -CATTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCACCTGCCTCTGCCTTCTGAGTG -CTGGGATTAAAGACGTGTGCCACCACGCCCTGCTCTTTTTTCTTTTTAATCTGTTACTGG -TACCACTTAGTACTTTATATACCCAGTTTTATTTTAAACTCTTTTCAGACAGGGTCTCGC -TAGTAAGCCAGGCTGACATTGAACTTAGAGTCTCTGTGCTCCACCTCCCAGCCACCATGC -CTGGGGTTTCTCATATATGCTATAAACAAATACTATTCAATCTTCAATTTTTTATTTTTC -TAATTACTTTCAGATGCAGATTTCATCTAAAAGAAGTCTGCAACATTGGTGTGATATAAG -TAACGTTTTTTACAGTAAAGTCAAGGCCATGCGCAGCAAAGCATCCCACAGAGCTGCAGT -ACGAAGGTCACGTGAGTCACGCTGAGCACTCTGGGAGGGCCGTCGTTCCTCTGCCTTAAG -GTTTGTCTGCTCCAGAGACAACGTACTCCAGAAGATGGAAACACGGGTCACAGGGAGATC -TTCCCACGCAATCCAACCAGGGATGTTGTAAAGGGGAGATTACTGAGTTGTGACCAAGTG -TGATCCTTATAAAAGACAGCATTTGTCTTTTATTTAAAAAAAAAAAAAAAAAAGGGCTGG -TGAGATGGCTCAGTGGGTAAGAGCACCCGACTGCTCTTCCAAAGGTTCGGAGTTCAAATC -CCAGCAACCACATGGTGGCTCACAACCATCTGTAACAAGATCTGACTCCCTCTTCTGGAT -TGCCTGAAGACAGCTACAGTGTACTTACATATAATAAATAAATGAATCTTTTAAAAAAAA -AAAGTAAGTATTTGCAAAATACAAACTGGACCTGGTGGTTTTTAAAATCAGTGACCCAGG -GGAGGTCATAAGGTTGGGAGAGGTGGGAGGACCCAGGAGGTGTTATGGTAAATATGATAA -AATAAATTGTATGCATGGACAAAAATCCCAATTAGTAAAATAAATAAATAAATAAAACAT -TAAAAACCCTGTATTTTAGAAGTTTGACAGATGGAAACTTATAAAAAGCCATGCTGAAGA -CAGAGGAGAGAGTCAGGCCGCCAAAATGCAAGGAAAGCTAGCAGCTCCCAAAAGCTGGAA -ATTTCTTTGGAAACTTTTGATGGAGCTCACCCTGGTAGAAACCTTGATTTCAGCCTAGTG -GTACTGAGTTTAGATTTCTAGCCTCTAGAAATGTGTAAGAAGAGGACAGTTTTGAGATGC -CAATTTATGATGATACATTACAAGAAGTTTAAATGAAAAGTTTATGTGGTAGAAGATACT -ATCTTAATATGCCATAAGACTTTAAAACTCAGTGTCATTAAAAATAAGACTAGTCAGAAT -AAGAAAATAAGGTATATATTTGGTGAGGCCATTTGTAATATGGCCTTCTATAAGATTCCT -ATCCAAAGTGTAGAAAACGCCTAGATGCTTGCATGACCAATAACCATATGGAAATGTGTT -CAACATCACTTGCTAATTACTGGGGAATGTAAATGAACATCCTAACAAGACAACATACCA -CTAGTTCTGCACAACTAAAATAATGAGTTCCAATAAAGTATATCTAGAACTCTCACACAT -TGTTAATGAAGCAAGATGAAAAAACTACTTAGAAAAACTGTAATTTACTAAATCTAAAAA -CGTGCATATAGTATAGTTCATCAACTCTACTCATATATATGCGATTGTATGTTTTTATGC -ACCAAGAAAGATGGGGGAAAATGAGCAATAGCCATCAGTAGTAGAATGTTTTTTGTTTTT -GTTTTTGTTTTTTTAAATGCTATAGTCCTCTAAGACAATGTACAACACAGCAAAGAATGA -GCTACCTATCCCAGCGGAGGAGACCAGTACATCTCTGGGACATGTTAAGCAGAAACAGCA -AGATGCAAAACAGTATATAATACATGATTCCACTAACACTTAGCTCATCAATAGGCACAG -GCAGGCTACGGTGACAAAAGTTAGAGTTATCTTTTCCTAGGGTGGGGTGAGTCTATTGGG -GAGGTCGCAGGAGAGCTTGCTCGTATGTTTAGACAATTCCACATTTTCAATAGTATGGTA -GGTGCACAGACATTTGCATTAGTAAAGTAAAACAAAGTGTCCACGTGAGATTTGTATTCT -TGACTGTGTTTAATTTCGGTGTAAAGAAAAAATAGAAAACTTTAAAGAAATGGGACAATC -ACCGGCTACCTATCACTTGTTAAGAATCTGGAGACTGTCCTAATATCACTGAGAAAACAA -TGATCATATGAGAACATTAATATACACTAAGCTTGGAGAGTGACTAAGAGAATTACATCC -TATACAAACACATGAAGCTCCTAAAGGAATGTAAACATAAGGTGACACTTTTAAATAAAG -TTCCAAAAAAAAAAAAAAAAAAACAAAACCCACTTGACTGATATAATCTCTTACACTTTC -TCCATTGTTTTAAATTTCTCTCACTGAAAGTAAACTAGAATGTGAACCTGTGTGAGGCTG -AAGGATGGACTAAGGAGGGCCACTGTGTAGTTATCTGTGCTGTCTATGAGCCTCAGGACG -AGTGACTATCCTCCAACTGAAAGCTACGGGGACTGCTAAGGTAAGGGAGCCCTTGGGGAA -TGACTACACTTTCAGTTCCAGAGAATCCAGAGGTATGAGTAGCTTAAGATTGATGATGCT -GTTTTACCTTTCTTTCTGTTTGAGGGTTAAAAGGTAATATGTTGTAGTCACAATTATATA -CACAACTGGCTCAAATCCTGAAGTTTCTCTATTTACAAGCTGCCCAGTATGGTCGCCATA -GAGCACCTGGAATGTAGGTAGTTTGAATGGATTTGTTCTCCAACTGCAAAATACACCTCA -CACACCAGTTTCAAAACTTTGTACAAACAGAATATAAAACATCTCAAGAACATTCTGCTA -CGTGTCCAAATGACAATGGTTTAATGGTTTCAGTTAAACAAAATGTATTTATGAAATGAA -CTTAATTTGATTGTTCTTTAATGTTAATACAAAAGTCCAAATTATTCATATGGCTCATGT -TATATTTCTTTTGGGAAATGGGAGAGCTAAATAAAGATGGGAATTTTCATAATACTATTT -ATTTCTCTTACGACATAGTTTCCAGAGAATTTTAAGATTTATGTTACGGTTATTTAATGT -TTTCTGGCCAAATTACCTGTCTTTGTCAAAGATTAAAACCTATGCTTAATCTTTATAATC -AACCTGGTTTTGGAATGGCCATATAATAAGATGTTTGGCCTGCATGATGTCATGGAATAT -TTGCCCAGACTTACCCCGAGCTCCAGAACATGTAAACCTGTGGTTCTGAAGTTTCTGAGA -ACCTGTAAGTACTGAGCAGAGCTAGATCTAAAGAGTTTGCTAGGACACCTCAACCCAGAC -ACTATATCCAAACAAACCAACAGTGCTGACCCTCGACATCTCTATGCTGAAGCCCCGACC -TTGAATGACTGGATATGGAGATGAGGTCCTAATCGACAGTAATTAAGGTTAAAAGAAGCC -AAAAGGGCAGGCTCTTGTCCATAAATTGTGTAGTCTTATAAGAGGAACTGGAGGTTGGAG -GTCAGTGTGCGGGGGAACCAGCTCAGCAACTGAGAGCACTTGTTGCTCATGCAGAAGACC -CAAGTTTGCTTCCCAGCACCCACCCCACGTGGAGGCTCACAGCCATTGCATATCCAGTTC -TGATCTAATGCCCTCTTCTGACTTCTGTGAGCACCAGGCACACACATGGTGCTCATACAC -ACATTCGGGTGAAACACATAAACATAAACTAATAAAATAATAAATCTAAAACATTTTTAA -ATACCAATTGTGAATGCTCAGGCAACAGGCAGCAGTTTACAAGCAAGGGAAAGATCCCTC -CCTCCCCAGAGACAGACTGTATCAGACCTTGATCTTGGACTCCTTGCAGTGATAGGAAAG -CAAATTTCTTAAGTCAGGCAGTCTGTGATATTTTGCTAAGTTAACCTACACAACCTATTA -CAGATACATACCCAGTCAAGGCAATTCCAGCTTGATATTACTTAATACTAACTGTAGATC -CATAAATTTGTTGGATAAAGCCACAGTGGTGTGTACCAAGTAGAAAGTAAATAAAACTAG -TTGATATCCCCTAGAAAGCAATAGAACAGGCTGTTTCATAGTCTTTACACACCATGAGTG -GATACTCATGGACCATCTTTGAAGAGCTCAGTCAAAAGGGCAAAGACATAGTTACTATTA -ATTTTAGGTAGTCTCTTAAAATATCCCCTTAACTACATAGAGGATATTCCCTTCAGCAGG -TAGAAGTCACATTCCTGCTTGAACTTAAAGTGAATGATATCTTTCCTAGGGATGTACTTC -TTGGGGTGATACCTTCAATGATTTCATCATAGTTTAAGCACAATAAAAGCTTACTTTATG -CTCCAAGGCGAGACTACTCTGCATTATTCAATTAGCGTAGTACTCAGCCTGTGACTATTG -GAATAAAATTTGACAAGGGATCTCTCTCTCTCTCCCTCCCTCTATCTCTATCTCTATCTC -TCACGGCCCCAGAATGGGGTGTAGAATGTTTTCTTACTTTAGAAACATCCCAGACACCTT -CAGGTTTATAAAATTCTGGTTTTGAATGGAGGTGGGGGAAGAAACAAGTGGGATTATTGC -CCAAACCACTATCATACTGAACCCTTCACTGCATCTTTTAACTCTAAAGAGATCAAAGAA -CTTCACCAAATACAATTTCATTTCTTCCATACACTTTTCTGGGAAAAGGACTCAGCCTCT -AACATAATCTCAAAGAAGTAGGAAAAAAAAAATGAATCCCCTCTTAAAGTGATTTGCTTT -AGAGCTGGATGAAGCGCTTGGTCTCCCTGCGGCCAGCCGGGTGTCCACACTGCCGGGTGT -CCACACCCGTGTCTATCCACACCCGTGTCTATCCTGTTGTCTCCAGCTGGCTTGCTGCTC -ACCGGTTCTTTGGTTTTATTTCCCAGGCATGTTTGCACTGCTTGCTCCTTGGTAGTCACC -CTGCTTCTAACGTCAAGGTTCTATCAGAGTGGCTTTTGAACGGCTGTCCATTTGAGTGCA -ACTAACCTCAATCATTCATCAAGACAGCCCACCCCAGCCCCCTCCCCCCTTTTCTCTGCA -TTCTTTGGAGCAACCTGACCTTCCTAAGGTGTTGGAGCAGCAGCCCATCCCTTCTTCCCC -TTTGTACTTTGGTCTAGAAACCGTAGATTTGGAGGCCGTACTTTTAAGCGTGTCAGATCA -TGTTTCCACACTACCATTCCCAGGTGATGTAAAAAATCTTTTCTATTCCCACTTAAAACA -TGTGGTAAGAAATGGCGCCTACAGTAAGTGCACACTTGGCTCCCCAGAGAAAAAGATTAC -ATAAAACTCCCAATGGCCATTGGCGGACGGCAATTATTTTGGTATTTCTGCGTCAAGTGG -CAGAGTCTATGCACCTGCTATGACCACTGTTTCCCTAAGAGCCTGCACCCCCTTGCACTC -CTCACCTCTAGTATTCCTCTCCCCAAAACACCATTCCAAGCACCCCCTTTGCATATAACT -TCCCCTACAGTCCCCAGGGTGGGGATAAGAATTGATGTTCGCTCCATCCCATAGTCTTCT -CAGCAGTACATGCTCAAATTTCTCTCTGTTTGCTCCAAGAGCGCGGATGGGTAAGTTCTT -CACCCCCTCTTAAAAGTTGCCTAAAATCCGCGTCTGGCCCTGGCACCGCCCGCCTCTCAG -ACAGAGCGAGGGCTGGCCGCCAAGGAGCCACGATCCCTGGCTTATTTCTAAAGGCAGGTT -CGCCTCCGGGAGCCGCAGAGGGAGGCCGGGCAGAGCGCGGCGTCCGTCCGGGGGGGCAGC -TCCACGGGCCCGGGCCGCTCCGGACGCTGAACCGCGCGGCCTCCGGCCCATGCCGGGTCG -CCGCACGGCCGAGTCCAGCAGTGGCGGCGGCCCCCGGGGGATGGCGGCGGCCGGGCTCCG -CCAGCAGGTGGTCCCGGGGTCCCGGCGGCGCCGCCCCCTTCGACGGCGCGGCCCCTACTC -CCGCGGGGGAGGTCAGCGCCCCGGCCGCCGCTCCGCACCCGCCGCCGCCGCCCTCCCTCG -GCTCGCCGCGTCCCCCGGGCCGCGTCCGCAGGCTGAGCCCAGGCGGGCCGCGGCGAGCAC -CCCACAGCTCCGCGCCCCAGCCCGGCCCCGCTCCCAACGGAAAGTTGGGCTGCGGCGGGC -TGCGTTCGGGAAAGAGCGAGGCGGCATGAAGGGGCACCGAGGGGTCGCCTAAGACACCGG -GGAGGCGGAGCCGCGCGCGGGGACAACTTCGCCCCGGGCGCGCAACCCCCGGCCGGGCTC -GCGGTGGTTCCTCCCGTCCCTCGGCCTCCCCCGCCGATCGCGACGCGGACCTTGGTCCCG -GCGGCTCCGCGGCGGTGACACGAGCCCGCCTCAGCCGCCGCCTCAGTCTCCTGCCGCGCC -GCCACCTTGCCCGCACCATGGAGTTCTCGGAGAGGAAAAGAAGCAGGAAATCCCAGAGCT -TCAAACTGGTGAGCCGAGGTAAGCTGCCGGCCCGGGGACAGCGGCGGGAAGCCGGCGCCG -CGCTCCGCGCACTCGGCCCCGCGCGCCCCGGCCGCCCGCGGGCTCCACGCCGGGGGCGCG -CCCGCCCCGACCCCCTCGTCCCCGCCCGAACCCGGGCCCCCCGCGGGCCGCACACGCCCC -GCCGCGGGGAAAGTTGTGCCTGAGGGGGACCCACCGGGTGTTATTGAAGGTAAACAAGTC -GGAGGGCACGTCAGGAAATTAGCAAACAATGACACCGGGGAGCCGAGCCCACTCTGGGGT -GCCGCCGCCACGGCGGCCGCTGGGCTGGGGTGGCTGAGGGTTTGCCTGGCCGGCAGGCCG -AGAATAGACTGGGATTTGTTTTTGTTTTCGTTTTTTTTTTCCTTCCCCCACGCAAAGAGA -AGGAGGAGAGAAAAAGATGATCATTGTTCTTTTTAAGAAGAATCAGCTCATTAGGGAATC -GAAGCTCAAGGCAGAAATTGTTGACATACAGCATCTTTTCCAGTTGAGTGATTTGGGTGG -AAAGGTAGTTTTAAGATTATCTCGTATACCAGTCAGACAAGTGTCGCATCACAAGAAATA -AAGAAAAATCCAGCTTGGTCCTGCCGACTAACAGGTGTACAGCACACTCTTTATAGGCGT -TTATTTTGTCCGGGGAGGAGAAAGTTGAGTAGTATCTCCTCTGGGTTCTGTTTCTTGTTC -GAGTCCATCTTCCTGATTTGAGTCTTTAAAAAATGGTGCCAACTCGGACAAGAAACACCT -GTCAAAATGTATCACCTTAATAATCGAGAATGGTGATACCCCCCCCCCAACCTCCCCAGA -GGTAATGGTACAAGTTCTAATATGAGCCCACACTCTTTAAATATCTTTGCATTAACTTGG -GTCAAAGCCAAATCAGAGAAGCGCTCCACTTTCCCTAGGTGGTTTTTATCTACCGCTAGC -ATCTGAGGAAAGAGCCACATGATTGTTCCAAGGGCCCCAGCAAAAGTCACATGTGAACAG -GTGACTATTGGGAGGGTGATTGCAAGGGATGGAGTTTTTCTGAACTCAGCTAAGCAGACA -TGAGGATTTTATAAAGCTCACTTTTGGTTAGTCTGGAAACGGTTTAATTATAGACATTTT -TGCAAATCTGCTCATCTGTGTTTCCCCTAATTTAGCTTTGTACTGTTTAACGATAGAGGC -CTGAAATAGTGTAGTGCATGCATTCAAAATATTTGGCTACTCCTTCTCGGCCTCCACCTC -CCCAACCAGGATGTTGACTACTCTGGAAGTCTCTCTGAGTGTGATGGCCCTGTTGATACA -ACGTGCTTCGTTCAGGAATGGAGGCTGCTTTCTTATTTATGACCCCAGGAAACTGACTAC -TCTATCTTAAGAGAGAGGGTAGTTTTGTCATGTTGTCCTGTGACAGCTAAGGCAAACAAC -AAACAAACAAGCCCACCCAAACCTTGGACAGCTGTTGAGAAGGGACCTCTATTTTCATAC -CTGGGTGGTCCTGGTTTGTAAAGAGCTACATTATCAAAATGCTGTAGCTTCCACACGAGA -TCCCAAGATGTTATATTTGAAATTTTGATTAACATAGTAAGTTTTTCCTTCTTTTTTAAT -GGTGAGTGATTCTGCTGTGCAGCTGCTTTTCAATTTTTTTTTTGGAAGATAAACTATTGC -ATCTTCAGTAAGGGCAGTAATTGCAAAAGATTCACTTATGTGAAAGGTAAAAGACTTGCT -TCTTTTCAAAGTATACCTTTAAAAAAATAACACATCAATATCTTAAAAAAAAAATGCATC -CTTACTTTTAAGCTGAGATTTTCTGGGTAAACCCAGTAGAGAGGCAGTTCCGAAACATGC -TATTGATATGCTCACAGAAATGGTAGTGGAAATACGTTTGAGAAACTCCATTGGCCTGTG -ATTTGGCAAGATTTTTTTTTCTTTTCTTTCTTTTTTATTTATTTTATTTTATTTTTACAA -ATATACTTGCTGTAGCCAAGCATATCTGTTTTGTAAGGCGCAGTGGTATTTCAGGTTCCT -GTACTTCACAGTAAGTAACGTTTGGTGATTAGTATTGACTCCGATTCTGTGAGAGTTCTT -GAAAGTATACTTGTAGATTATACATCTGGGATGGGAGTCTTTAGGTGCTTATTCCTATTT -GTTGAAGTCATTAAAATACTAATTTTCGGTTATTTTCTCATGCCAGATTATCACCATGAG -GTGTATAAAATCTCAGAATTCAGCAATGATGTTAATGGGGAGACCAAAGAGACACAACCC -ATTTACTTAGGTAGGTTCTTATGTCAATTAATTTCTCAGCAAAACAGCGTGGCGTGGCCA -TTTGCAATTTCAGGGGCAGGGTGGTGGTGGGAGAGATTATGGAAGAACGGGAAATGTCTG -CCATTGCTTAATGCATGACATTCTTTTCAAGACCTTTTATTTTACAGATTGCCAATATAT -CCCTTATTAACATTGCTAAAAGTTGTAATTTCAGACATAAATGTTTATTAGTGTCTACAC -ACAGTGCTAATTATCACTCAGTCACAGAGCCAGATGCTGACTACGCAGTTTCGCCACTCG -GCGCTCACCCCATTTACATTGCATATTCTCTGGCATGCTTCACTGGCAATAGTTTGTGTA -ATTGGGGTATTACATCTTTGACATCTGGATAACAGAAATTCAATTTCCAGGAAGCTGCTA -TTTGTTTGGTTTTGCTTCTGCCTTGGGTGGGATAGAGGATGGATGTGCTGTCTTATTAAA -ATGTCCTTTCACCTCTATGGCCTGGTTGCTAATCCTGCCGTGGCACAGTTAAATTAAATC -TGTAGTCCAAGCAGCGTAAAGAGAACAAAAGTGATTGTCTGCCTTGCCACCTCTTGATAG -TGCCTCTTACTACTCAACAGCTTTGCACTTCCTGGCTGTGTCTTTTTCACTAACATTTGT -GGTCAGAGAGAAAAGATGACTTTTCTCCTGTCACCACCCTTCCTGGCTTACCTACCTCGG -GGACAGAGGGAGCAAAGGCAGCATCCTCCACACCTTATGACAAGTGCCCACAGATATTTA -GGTAGCCAAAAGTGTGCCCCGATGCCTGTATTTGTATAGCTTAGGCATGAGGCGTGTCCA -CGAAGCATCTCACGTTTGTTATCTGTAGCCTTTGAGCCCAAAATCAAACTGTCCAGGATG -CTTCCTCTGAAAGTGTTTATCAAGGCAAAGTGCAAGGTAGATGGTGGTGTTTGCTTTCAA -CTTTGCCCATCCTGGACTCTCTACCACCTCAGGTAGTAGGGCGAGGGCCAGGTACTGCAG -AACCAGGAAGGAGAGAGCCTGTGGGAAACCAGAGTAAGAGCACTTGAGAGCAAGGGCCAG -AACTGCTCAGTGACTGCAGCTATCTGTGCTTGATTGCCGCTTAGATCCAGATTGGTACTT -TTGTCTTGTTTTGTTTCGTATTCAAACATTATAACGACTATATTTTTGCCCAAGATTTCT -TCCTCTGTTTTGGTTTAAGGAAGAAAAAGTGTGCAAAGCTTGCAAAGAGAAGTTACACTG -ACAGAGGTGAAGTAGACATGAGCCGCTCCTGCCAGAATGGTGGTCACAGGCACTCGGGCC -TTCCTAGTAAGACAGGAAACAGTCCCAAAACCAGCACTACTCGCGGCACCTACTGACTCT -TAGGGACACGGAACACCACAACCAAGTGAGATGCCGTGGCCCAGAAAGAGACCCGTCCCA -CATTAGACTCCCTTCTGTGCTCTAACCTGGGCGAGAAGCTAAGTATCACTTGAAGCCACC -TGAGAAAAGGAATTTGCCTTTTGGTAGAAAATTTACCTTTCTCATGTAAGTGGAACCTCA -TGGCCTGGACTTAGTTCTTGTCCTGCAAAGGTCTCCAGGCAGCTCCTTCCTATCAGTTGC -TTGGAAAATAGTAGTGATGTTAGTAAGAAAGTGTGAGGCTGAAGGAAAGGATGAAGATAG -GATGGTGCTAGCACTCGGCACTCCGTAAATGCAAGCTTTTGGACAGGGCAATGGTCTTTC -TTCCTTGTTTGAACTGAAGATATCGTTAAGGAACCAAGCCTTGGGTCCATCTTGACAATG -GTTTGTAGAAAAGCCTTTGACTGACAGTTCAGAGGTTGAGGAAGAACCTGTTCTGGGAAA -GATCAGATCTGGTGCCCAAAGATCCTGTAGGCCAGTTAAAAAGACGTGCAAATGATTTGG -AAGCACAGTTTCATAGAACAGGAAATAATTACAGATGACATCCAAAATTAAGAATTTTGT -TGTTGACAGTTTGTGTTACTCTTCTTAAAACAGATTTACACCTGGCTTGTTTGTAAATTG -CTGAGTCCTATTCATTCCTAGGGTGTAGATCTAGAAGAGATCTTACTTAAATACTCAAGA -GTTATAAAAAGTACTAGCACATAGCTTTCAGAACTTTACATAGGACGCTCTGTATTCAGA -CATGTGTGTTCTCTGCAACACTGCATCTAGAAGATTCAAGTATGTATCTCAGGGGAATAG -AGAGAACCCTGGGATTCAGCACAACCTCCCACATCAGATCTATTTCTTTGGAATATTTTT -AGGCTGCTCACTAATGTACCATATCCCGAGTGGTAAAGTAACTCGCTAGAATGGTAGCGT -GTGTCAGTGCTTTGTTTAAGGGTGAGAAGAGGCAATTTTACCCTGTGGACTTTGACTTTC -TCAAGCCAGTTCTTTGAAACTACAGTAAAGATTTGAGCACTGTTTGGAGGGAGACAATCT -GTTTAATCAACTCAACAAGTGTTCCTGTGAGGAAATACTGGGAGCTGAGCCCCTTTCTGG -AATGTGAATTCCATCGGAAATGGACAGGACAGGGACCCTGAGGTCTAAAGTCCTTTGGGA -GGATGTGTGGATAAGGCAGTTCTGCAAGAAAGGTGCCATGTGCAGCGATCCTAGCAGCGG -CAGTGTGAGCGAGGCTGCGAGGCTCAGTGTGAGTGTTCCGATTGCCTCCCCACACACAGC -ACATGCATGCCAGCCTTGTCATGCTCATTGCAGATAAGGCTTAGAGATGTTGCGGAGGAT -ACCAAAGGTCACTCCGTAGGACTTAACCCAAGTGGAACTCTAGGGCAAGTCCTGCCTCAG -CTTTAAACACTCCACTGTGTGTGTCTTCTGCCTGAACAGTAATTAAATGGCTGTTGGAAA -GGAACAGGGAAAGACTCAAGAGCTAGTTGCAATGGTAGGGTGGGGAGCTAGACCTTGAAC -CACTGAGATTTGCATAGGCAGAAGATTCCTGGTGGGAAGGGAGGTACCGGCTAACCGAAA -CTGATAAGCAGGCTTGTCTACAATTAGATCTTAAGTGAGGGTTGCACTTTACAGAGTTTT -CTCCTTCTATAATCAGGACAGTTGTTATTATTCCAGAAATAATGAGACCTAAAGCTCAGA -GTGAAACGATGTACTACTAGCAACAGAACCTAACTCCTAACTTCTCCTCTACCCGGCCAA -GCCAAGTATTATTGAGGCTTTAGCTAGAAGACAGACACCTTTAAATGAGGCAGTGTGTTC -TTTGTAATAGTGATACGAATATTAAGTCCTTTTTTATACTCTAGCTTTTAGTTCAGCTTT -ACTTTTGTAGGATATAAATCTGAGGCATATTTATCAGGTGTTCAAGTCTCATTAATTTAT -TCATTTAGCAAATATTTATCAAACTCCAATTGCATGTGTGCCAACCCCTCTGTGTGCTGG -TCTCTTTCTTATTTCATTTAGTAGCACTGCTTTCAGCTGATGGAGTAGGTGGTTCAGTAG -TGATGCTGTTTGACTGGGGCCCAGATCCCTGTATCTTGATGACAACTCCCCTACCAAGGG -CTCCAGAATCTCCCTCAAGAGAACACACATAAGCCTTCCACACACCTCTTAAAGCTAGGA -ACTTAGTCCCTGACCACAGTGCAGTGCTCCTCTTTGGAGAGCTGGGATGGCCACTCTTCA -TCTAGGGATTAAACAGCCTGGGTCCCACCTCCATCCCCAAAAGTATCGCCCTGGGAAGGT -TTCCTTCCTTCCATCATGTATCGTGGCAAGAGTGGGTGCAACCTGAGGGTGGAGGGAAAG -TGGAAAAGGGCAGAATCCTTAAATACCAGTCAGGATCTGGGATCTAAACTGCTGCACTCC -TTCCACTTACCAGAAGCGTCACGGACACCCCCCCCCCAGGTAAAGTACCTGCCCTTCCTT -TGGCAGTGCTGCTTTCCCTTGATGGCCCAGGGAGGAGACGACAACTCTGTACTAAAACTA -AGGCAAACATAGGTAGCATTTATCAAAAGTCAGGTGCAGCATAACACTAAGAATCTGTGC -ATGCTATTCCATTCATTGTCCTAGTAAAAGGCACTGTTGTTTCTATTCTGTAGGGGAATT -TGGGAGTTTACAGAGATGCCCGGTTGCTCAGAACTAGGATGTAAACCAGTGTGTCTTCCC -ACAGTCTGGGGTCCCCACGAACCACTCCGAGTCCCCAGGCCTGCACAGAGAGCAGGTTCT -AGCTCTTGGATGCCGCTGTGTCTCGGAAGAGCTGAGAACACAGTGGGGGCCCAAAGGTGG -ACTCTGACCCAGGCCGAAGGGAAAAGGGCAGGGAGGAGAGAGCTCTGGCTGGTTTCTGCT -GGGAAGAGAGTCCTGGTCTTGCTTAGTGACAGCTTGGATTGGCAGAAGTGGTGTCTGGAA -ACTCAGAGAATCCTCCTGCTGGAGGTTAGACACACAGCTCGTTAGAGGAAGACCTGCTCC -ATTGCTCCAGCACTTCGAGTCCCGATGAGAAGAGGCAGTCCATGGTTTTAAGGCATTTAT -TGTAGAAAGGCAGAGAGAGGGAGAGAGTAGAGAGGTAGAGGCCATGGCCACGTGGAGAGA -GGGGGGAAGGGAATGTGGAGAGAGGGGGAGCAAGAGGGCAAGAGAGAAGCAAGGGGGAAG -CTGGAGTAAGTAAAAGAGGGAGGAGGGGGAAAGCAGCCCCTTTTATAGTAGGCTAGGCCT -ACCTGGCTGTTGCCAGGTAACTGTGGAGGTAGAGTTCAGACAGAATACCAGGGACTTGGG -GCATTGCCATATGTGACTGATGGCCACACACCTCTTTGATGGGGGATGTGGGAGGCTATA -GCTGTGACAGGAGCCAGGGGCCCAGGGGTCGTGGCCGAACACCTGCCATCCTTTCCAGGT -GGAAGTCACCTACCGGGTCACTGTGGTTCAAAGCCTGTGCACAGCTCACTGCCCCACAAT -GAACTACTGATAAAAGGAGAGCAAAGCTGTCCCTAGAAGGGTAAAGGAGACTCAGAGAAC -CTCACATGCCCCCTAGAGTCCTGTGAACCTCTAGCTTGTTAGAGTACTACAGACATTGTT -CAGTAAACGCCAACTCCATGGTGTCTAAGATGCAGTTAGTAACAAAGTGTGGGATTATGC -TCAAGCCTCCTCCCCACAAAAGACTTCAGAAATGTTGCAGTCTGCTTCACTGTTAGAAAG -TCTCCTGGGTACATTAGATACATCGTCGCTTCAGATGCAAAGTTGGTCATTCTTAAGCTG -CCGCTGTCTACCTAGAGGCAGGGGGCCATGGCAGGTAGCCTTGTCCCACCATTTTCACTA -GTCACAAAGTTACAATCGCTGCTATACTAGGAAATAGACTTCCATCTTCCTCCTGCTTGA -CAAATGTGAGACTTATCTTGGAGATAGAACCGACTTGCATAAGGCCATGCAGTGCTTAGC -AGTTGACCACACTTAAATTCAGGCGTCTTGATACCCTGCTCGGAGATCTTTTCTTCGCAA -TGGCAGGACTGTCTCTAATCCTTTCCTCACACGCTGCTCATGTGAGCTGATCTGACTGAG -TGACTTCTCTGCAGAGACTATAGGATCAAGTTTGTCTCTCTTAACTGAGAATTCAGCATC -CCTTGTTTGTCCATTGAATCCTGCCAGCACATCCCTGCTTCTACATGCCTGCTCCCAGGT -GCTTCTCTAGATGAAGATGGCGTCCCAGGTAGGAGGTAGTTTATACTTTAGACCTGGAGA -AGCTCAGGAGCCCCTGAGGAAGAGAGGGTTATTCATGGCCTCGTAAACTCACCACACTTC -TGAGAAGCCGTTTCCATCTGTAGATGAGAGAAGTAGATCTATAGAAATGTTCACTTGCCT -GAGTTGTGGAACCAGTAACAGGAGCCATGTTTGAATGTGGTCTGGCCAGGTTCTTTCTGC -TTCTGCTTCATATAGAAAGTGGGGCCCGTCCTCCTATCTTCCTGCTCCTTGTCTCTCTAG -CTTACCTTTCTATTCTTCTCTTCTATTTTATTTACACTGGATAAGAATGTTCTGGGCCAA -AGTGGTCTCTTCTCATATCCCCCAGGAGCTCCTTGCTTTCTTGTCCCTGCCCTCTTACTA -AGGCTGCTTCTGCCATCTGCGCTCTCCTATCATGCCTGCTCCAGTTCCAGACTCCTCACA -AAATCCACTGTTTTGACAATGTTCAAAGTTCAATTCCAGTATTACCTAGGCCACATTTAA -AGTTTAATTCTAATATTGCCCAGGTCAGAAGCTTTTCAGTTTATAGCCCAGTAGAGAAAA -AGTAGACTTAGGTTCAGAAAACTTGAGTTTGGTCTCAGGTCAAAAGTTAATAAATTACCT -CGAGGGGCTGCAGAGATAGCTCAGTGAAATGTACTGGCTGCTATTGCAGAGGACCCAGGT -TTAACTCCCACACTCACATGACACCATCATTGATAATTCCAGTTCTGGGGGAGCTAGACC -CCTGTTGTGTCTTCCACAAATGCTGCATGCATGTGGTGCACAGATACACATATAGGCAAA -ACACCCACCCAAATTTTTAAAATAAAAACAATGATGACACCTTGAACAGAACTCTTGAGA -AAATGTCTTTATTTTCTGTGATGGAGTAGCAGTGCCTTCCAGACTTCATCAGATTCTCCT -GAGCACATACAGAATCCTAACTAGCATCTTTTCAAACTGGAAAGTTCACACTCTTAATTT -GTATTATTCCCTATCTCCATCTCCTTCCAAATTCAAAGTGTTTTTCTTCAGCGTGTTTTA -CTGCTGAAAACTAACATCATTCCTTTCCAGTACTTAACATGCGCTGCCTCATCTTTATTC -TTTTTGTGCCTGGCCTTGTTGTGGTCTAGGTAACGATGCAGATCCTCCCCAGACCTGTTT -GAACAGTTGTCACACCAGACTGCTTGTTTATTTTCACCATCTCTCCTGACCTGTCCTGAT -GTAGATTATCTAATCCTAGTGGCCTGGACTCCTCTTTGGATTTGCAGAAGCAGTTAGTAT -AGTGTTGTGTTTATAATGGTGTCTGCCCAGTAAGTTTTTGGACACTTGTTATTTAAGTAC -ATGAACATATCAGACACTGCTGCATCAATCTGAAGATCCAACTTAGAACACAATACCCTA -TTGAAACTTTAACAACAGCAGATAAAACAAACTTCAGTGTTTCCTAAAACTTTGTTGAGG -AAGTTCTTGTAATCTACTATGTTTAGTCACTGTTCTGTTTCTGTGATAAAACACCATGAC -CAAGGCAATTTATAAAGGGAAGTATTTAATTGGGGGCTTGCCTACAGTTTCAGAGGGTTC -ATCCTTGATCACCATGGTGAGAAATATGGTAGCAGGCAAGCGGGCATGGTGCTGGAGCAA -TAAATGAGAGCTTACATCCTGATCCTCAGTCAAGAAGACAGAGACATATAGAGTACTTGG -TTTAAAACTTCCAAAGCCCACCCCAGTGACATACCTCCTCCAACAAGGATGTATCTCTTA -GTCCTTCCTAAACAGTCCACCACTTGGGAACCAAATGTTCAAACATGCAAGCCTATGGGC -ACCATTATTGAAACCACTATATATGTTAAAGCTAAAATTTGGGTTTTTCTGATGTTAGTC -TGTGAGATACAATTTGAAATATTTTCTTTTACATATGCAGAAAAGTTCAAAAAGGAGATA -AACTTACTTGTAAAAGCTAGTAGCATGTTGAAGATCAAGATGAAAAGGCTGCATGTTCTG -CTAGTGTTGAACCTAGCCAGGACATTGGAACCTTCATAGAAGCAAAGCACCATGGGTAAC -ACTGACTCAATGAAAAACGGAGTTTACTACCCAGTTCTCAGAGTCCACACAGAGCAGGGC -TCTTTACTTAAAGAAACTTAAGCCATGCATCATACAGTTCCAGCAACAAGCCTAGCAGCA -GCATCACCTTCCTGAGGCAACAGATCCCATGCATCCCGGCTCAAGTCTCACCTTCCCAGG -GAGGCCTTACAAGGGACAGAGAGATTGACATCACCTGCACCCTCTCTTGAGGACCCACAC -AGGGCATTAACTGTCTTGAGAAAGTTGCCTTTCTCAGAAGGCTTTGTGTAGTCCAACAAC -TGCTCTCTAAGTGAGAACTGTAGATGTCATCTTTTATTTCTACATTGATTGTGATTAGGT -TATTAAAAAAATGTTATCAAAGGGCAGAATATGAGACATACTGACAATTTCTCCTTCCTA -GTTCCCCTGAGAGATATCTATCTATCTACCTATCTATCTATCTATCTATCTATCTAAAGA -TTTTAGAACAGTGTATTTTGCACTTCAAAGCTTAAAATAAGCCTAGAACACTGATACAAG -AAACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATTGTATTGCATTGCAGATTAG -TGGAGAGAAAACAACCTAGAAAACGATGTGCCAGGAGCGGGCGAGTTGGTCTAGGCATGC -CAGCAGCACAAACGTGCAGTCGTTGATTTGGAGAACGCGTTAGCTTCTTTCCAGTATCAC -ACACCACACCCCATTGTTTAATGCTTTCTAGTTAAGGCCACACTCCTTAGCATGATAAGG -TTCCCAACACAAACTCTTTCCCATTTATTTCTGACACTCCCCTTCTCAGCACCTCTGCCC -AGCGACACCAGCCACTTTACACTCTTACAGTGGGCCTGCTTCCTCAAACTATCAGCCATG -TACCTTGCCACCTTCTGTCCTTCTTCACTGGTTCTATGTCATTCCTGAAGCATCCTTTAG -GTAGTCAGCATGCACCCCCACCCTGGGTCTTCTCTGCAGCATTCATGGGATCCCTAGTAA -AGTAGAAATATAAAAAGTTTAATTGTGGTCCTCTCTTGCTACAGTGTAGCTAAGGGTTAG -CTCTGTCCAGCACTGCTGTTCTCAGAAGGAGCAGCAACCGCTGCTTGATGAAGGAAGGAA -GGAAGGAAGTTCGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAGGGGTCTGATTTTAAAC -TTGGGTTTAAGTGAAACGTAACTACTGGACTCTCATTTCAGAAGTAAAATATGTCAACTA -TAACAATGAGATGTTTAGTTTTAATTGTGTATATTTCCTATTTTGTTCGGTTAATAAGAG -CTCCCCACTCCAAACCTATCCCTCTGAAATAAGAAGTTGTTCTGTGGCCCTGTATATTAA -CTATTTTCTACCTCCATGGCCTCAGACTCTCACACCACTTGTCAAGGTGCCCCTGAAATA -TTGCAGTACATCCTGGGCATGCCCACTGCTGGTCTCAGTCTAGAGTGGCCTCTTCCACCG -TCTGTGTGTTCCTCTGTTATCTATCAATGCAGCCTCAGCAGAACTCTCTTTTATAAGGGC -AAGACTTCTGAGTTTAAATGCTTAAAGTTTTCCCAGTGCAAAACTTGGCACAGGACAGGT -TCTTAATAACTGTTTTTGAGAGGATGAGTGAGTACCATGTAGAAACATGCTAACTATAAT -TTCCTACCAATTGTCAGCTAATCTGAGTGAGATACTACATTGAGTAGAGACAGTTTTCTT -ACATAGGAATGTCCCATGTAGTAGTGCAGTGAGGTCTTCTTTCTCTCCTAACATGTTGGC -AGCATAAATATACATAAATGTCAGTAAGTTATAACAATCAAACATCATTTCCATGCATGT -GACCTACAGCATAGTCCTTAGCAGACCTTAGTGGTGTGGCATAGTCATTTGTGGGCAATT -TAGCTTTGAGCGGAGAAGACTCCAGTTTGCAGCACCAGGCAAGTCTGTCATTGTGTGACA -ATCACTGAATATACTTACAAAGCTAGGATGCGAGGACACCGCCATCTGCCCACATCCTGT -TGCTCATCGTTGCATATGAGGTTTCTTGGTGGAAACCTTGATGGAAACACAGCACTGTCC -CATCACCCTCCACTGCTGAGCACTCTTGCCTTGGTTGTTTGGTTGTTGTCTTAGCCTTCT -TTGTCTGTCTCTCTCACAGATGAGAAGCTCTGATGAACTGATTCAGCCTCAAGCAGGAGA -GATGGAGGGCACATTCCACTCATGGTCAGGTTACTGTGCCTCCTCTCTGCACAAAGGACA -GCTTATTACATGTGTACTTGACAATGTATTTATAATCATTGCAAAGTCGAGACAGATTTT -TCTTTCCTATTCCAGACAATCACTATCCTTGTAAATAAGAATCCATAAAATTGTTCTCTG -AGTATTACATTTTTTTCAAGCATGTAGAAATATACTGTGTTATTCGAGTTCCAAGGTTTT -TACAGTGTTTTTTACTTGGAAATCAAATTTTATATCTGAAAGGTTAATGGAGAAAACTAA -TTATGCTATCTGGTAACCAAATGTGTGATGAGACATTTGTCTCTGTAATTAACACCAAGG -AACTTTTATAGTTACATAAAATCGAATGCTGCGTAGAGTATGCTGTGAGCATTTGTTTGG -ATGAGGTGTCCAAAACAGAGATGTTTATGGATGATATAAAGTTGAGCTGAAATGGAATGC -AGGTGTCTGCGCATCCCTCAGCATCTCTTATTGTTGAAGTGGAAGCCAGAAGATTAATAA -CTTTACTTTGTCATGATGAAATAAGTGATCTGTTCTTGGAACAGTGGTGCAGTACATAAG -TTACTCAGTAATTCCAAGAATTTATTCTGTTCCAGGAATAATATCCTTAACAATTTATTT -TTACAGAAAAAGTTGATGCAACATAATAGACTATGGAGTTGCGTATGTGGTTAATGGAAT -TATATCTCAAACCTGACTTTACGCCTACAGATAAAATGCACAGAAGTCCCACAAAACGCA -AGGTTAGGATACAGCTAGAAAGCACAAAGTCAGGGGAGGCAGAAGCTAAGGTTCTTCCAT -TAACACTAACTCATTCTCATCGCACATATATAATTTTTTCGATTACAGCAAGACTTTAAT -GAGCACCTTAATATGCACTGCATGAACCATGGCTGGGAGCTGCCGCCATGGAAGTGTTAG -CTTTCATTTCTTCACAAGTTCAGTGTCCTTCCTTTGACTGCTCCTCAGGAAGGGAGAGCC -TGTTACTGGATCACAGTGGAGATGTGTGGTCCCCACCTGACCCAACTCCCCCTGGTTTAC -TCTGGCAATTCTTCGTGTGTCAAGGAGAGGGAACTACTTCTAACATCCCTTTGGGAAAAG -CTTTCCTAAGATAAGACCAGACCAAGGCACCCACACAGTGACCCTGTTTGCCATACCCTG -CTTGCTTGGTGGAAGGGAGACGTTTCTTCAAAGATGCCACAGTTGTCAGTTTACTTCTTA -TAGATCAATGTTTTTAAAGCTTTCCTTAGCTGAATCTTCCCATCATGTGTCTTAATATAA -TTTACTTTGTATTCATTTTGCAGCTGTCTACTGAACAGGCACTGATGCCAGACTAAAGAG -ATGTTAAATCCCCTGCCTTGAGAAAAGGGAAGTAAGGGTACTTAGAAAACTGAGGCCTCT -GGGGGACTCAGGAACGTAGCCTCTAGAAAGTGGCTCTTTTTTCCAGGCCAGTGTTTCATG -GGATCCCTGGGTGTGTGAATGGGTGGGTCTCTGCCACCATGTCTACTTCTCAAGTTTTCT -TGGGCCCTCTTCCATCTGCATATTCATTTTCTTCTATTCTGATGAGTTCGTTCTGGTTTT -GTCTTACTATATTTATTTTATTATTATCCCTTGGAAGCCTGTTTGTTTTCAAATGAGGGA -CAGAAGTAGGGTGGATCTGAATGGGAAGGGAGGTGGGAGGAACTGGGAGGAGTAGAGAGA -GGGGCAACCGTAATTGGGAAAAATTGGGAAAAAAATCTATTTTCAATAAAAGGAAAAAAG -AGAAAATGCCCTTTTAGCTGAGATCTAAACATATAGCGTGAAGGTGTGGCTTAGCATTCA -GAGGGTTGATGGCACAAGTAGAGAGTGAGACAGGGAGGGGCTTCAGGACCACTGAGACTG -CTGGAAGGCCTTCACTGTATTTAAAGCAGTGGTCTGCTGGCTTGACATGGCGGTCACTAA -TTAGATCTACCGAATTGTTCAGAAGGGAGGTTAGACATTACCTATGTGATTCTAATGTGC -ACCCAAACCTGATTGTCACTTCTATGGACATGGGGGTGGGGTGGAGGGGATGTGACAAAA -GCCAAGACTCCAGAAATGAGCAAGGAGGCCAGATGGGGAGGCCAGTAAGCAACGTTGGGG -AGCTGGGACCTCATCCTAAAGTTTTTGGCATTCCACAGAGGGACATAGTATGGTTAGATT -TGCATAGTTGGAAAACCTCACTAAAGTCAGGGTGGAATAGACTGGAGAAGAATGATGCTG -CCAAGGTTCTTGGGCAGAAGCCTCATCCAGTGGTGATGGGAGTAAAGATGTAGTGATGGA -GACGCAGACAAGAAATAGAACTTAATGATTTCGTGTCTGGAGGAGGGGAGATAGGAGGAG -AGGGGAAGGGACAGGAGTGGGGAGAGGAGAGGAAAGGGAGAGGGAAGGGGGAGAAGGAAA -CAGAGGAGAAGAGAGAGGGGAGAGAAGAGGAGAGGACAGGACAGGACAGGAGAGGAGGAG -TGAAGAGGAGTGGGAGGGGGAGGAAGAGGAAGGGGAGGAGAGAGGAGGAGGGGATGGGAG -GAGAGAGAGGGAAAGGAAGGGGAGGACAGTTGAGAGGAAAGGAGGGGGAAAGGAAGGGGA -GGGGAGAGGAGGGGAAGAGGGGAAAGGAGAAGAGGGGAGGGGAGAGGAGAGAAGAGGTGA -GGAGGAGAGGAGAGGAGAGGAAGAGGAGAGGAGGGGAAGAGGGGAAAGGAGAAGAGGGGA -GGGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGA -GAGGAGAGGAAGGGGAGATAGAAAGGAGAGGGAAAGGAAAGGGGAGAAGAGGGGAGGAAT -AGTTCCCAGGTGTCTGACTTGTCAGCTGAGCTGGTGCCATTAACTAAGGCTTGGAGATAG -GTACAGTCACAGCAAAATAAAGCTGTGATATGGAAAATTTTAATCCCAAAGGGAGAAGAA -ATTGGAGGAGGAAGGAGAAGACACCATGGGTTAGGAGTCAAGAGAGCATGGCCCTAAGGG -CTGGCCAATTGGAGTTAAGAGCAGCCCAGATAAAACATAGTAAGTAATAACTTGGGTTAT -TGATAGGACAGTAGATTCTAATAACAGATTGTGAGATGTCTAAGAGAGGCTAAGAGGCAA -TTGGATATATGGGTCTCGGATCCTGAAATGAAGTCTGCGCTGGAGTTCTATACAGATGGT -CAGTGGAACCAAGCAAGAGTCAGTAACTCCAGAAAGAACGTGGAGGGCAGGAAGACACCT -GAACAGACTTCCTGAAAAACCCAAGGCATTAAAGGCAATGCTTTGCAGACCAGTGGTTTT -GACATTGAAACGGGTTGTGATGCCAACTTAGTGCATTATCACCAGCACTGAGAACAGTAA -CAGCAGCAGAAGTAATAAATACATGCATGTGCTTACATACATACATAGAGACTGCATGCA -GGCCTAATGAATTAATAAATTCATGAAACTATCATCACATTTGTGTGCAGGGTTTCCATC -TTCTGGGTTGTCATGGAAATGTGTTTCTTACTTGAACCATGGTTGGGAAGTTTGGAAGCT -AACCGTTTAAACTACCATTGCTCAACTCTAGAGATTTCCCAGTAGTCTTGCTCCTGGAAG -GCTGCCACCCTCCAGGTAACTTTGGCTTCATGTAATCTTTAAAGCAAAAGACTGCAGGCA -AAACCAGTTTCATCATCATCAATATCATTTATATTGAAAACAAAACTGTGTTACCACATG -CACATTTAACTTGCAGTATTTAAAGGTTTGGGTTTTTGTTTGTTTGTTTGTGGTTTTTTG -TTTGTTTTGTTTTTTGTTTTGTTTGTTTGTTTGTTTCAAGGTGTTTATTGTAGAAAGGCA -GAGAGAGGGAGAAGAGTAGAGAAGTAGAGGGCGGCCATGGCCATGTGGAGAGAGGGGAGA -AGCGGGGGGAAGAAGGAGCCTGAAAGGTGAGAGTAAGAGCAAGAGCTTAAGGGAGAGAAG -AGGCAAGAGCTGAAGTTTTTTAATTACTGAAGAAGTGTAATACAGTCAGTACTCGGTCAT -GTTCACATTTAACTGATAGATGATACAGATATGGAAATTAACATCTTGGGAAGCCAAGCT -TTGCACTTGTGTATTAGAGTTCCGTCAGAAGATTTCTGTACAGTAGATTAGAGGATCAGC -ATTTCAAATCACATTGAAAAGGCTGTGTCTTTCCAAACAGTAAGTTATGAATATTTCATC -TCTTACTGAATGAAGGCAAGAATTTTATTTACATTACTGTTGGAACTCAGAAGTGTCTTG -TCTTTGTTGTTGCTTCTCTCTGTGTGTTTGCTGTTGCTTTTGGTTTGGTTTGTTGAGTTT -ACGTTGCTGTTTTCTCTTCTTTTTTCTTTCTTTCTTTCTTTCTCTTTCCCCCCTGTTGGT -TTGCTTTGCCCTCACAGTGCTAGGATTTGGAGACAGCTCTATCTACGATCTTGTTATTTT -TGTCCTGTGTGGATTGTCAGCTTTTTGCTGTATATGTCATAGAATCACTAACATAAATAC -ATTCATATTCTACTTTTCTGAATAAAACATTTGTTTTTCATAAAAAGAACAGAACTTATA -TGAATCAAGTTTCTAATTTAAAAGGAAATTTATGAACCTTGTTCTTCGACTAGATTATTA -GCACAGTTAAGTCAGACCCCATAAAGATGGTCCTGTAGAGACTCCATGGCTACCACCATG -TATGGTGGCATAGCTAAGGGAATAAGGTACTCACCAGCATTCAGAGGATGTAACAGCAGC -TCCCTGGACACCACACATTGTGAACACAGCAGGAGCCCCTCTGCCTTCACTGTCTAACTG -AATGGGCTGGCACATGGTGAAGCGCATGAACCCAGATTCCAGCGACATCCAGGCGAGTTC -TAGCCCATGCTGCAGTTTCTCATGAGGACAATGCATAGACTAATGTTCAAAGTTCTCAGT -TAATCCTCAGGCTAAGTAGATGTGTCTGATGCTATATCTCAGGATAGCCCTGAATGTCAT -TCAACACATCCATAGATAATGGTATGTTGTAATGCCAAAAGTTTGGACACACCTGAATAG -AATACTGTCTGGAAAGCCTAGCTCAGTGATTCTCAGCCTTCCTAATGCTGTGACCCTTTA -ATACAGTTCCTTATGTTGTGGTGACCCCCCCCCCCACTATATAATTATTTCACTGCTGCC -TCATAACTGTAGTTATGCCTCTGTTATGAATTTATGCTGATTATGCTTATGTATGTATTG -CTCCCAATATTTCCTTAAGGAAATGATGCTACAATGACTAATCTTGTACCGCATCACAGA -CTGTTGCACTGTCTCTGCAGGATTAATTCTGACAAGGGGGCTTGCTAACTTTCACTCCAA -AAAGGGATTTTGTTTTGTTTTACCAAATTGTATACCTAGCAGGAGTATATGACAGTGCCT -GTATCCCTACTGAGAACTCGACTCTTATGAGTCTGTGATACTTGTTTGCCAAATGCAAGG -ATGATGCGTTTCACCTTAATTTTCATTACATTAATCATCAGTGACATAATGTCAAATATT -TATCAAATCCTTTACTTTTATTCCTGTCGTGAATTATTCTTGTGTCCTTGTCTAGTTTTT -AGTTTATCCGAGCCTTCAAACATGCGACAACGTATTTACAGTCTGGATGCTCTTATCTAG -GATCTGACTCACCAATTCAGTACTCTGTGGCCACTTTTTTGCCTCTTTCCTGTTCGGCGG -CATTCAGACTATGCTGTGTGGAGCCCTTGGATCTCTTGAATGTCCTCCAAGGCCTTACAG -GAAGCTGGCACCTGGCAAGGCCTCTTCAGCAGAGCTTGCTGTTCCTTATTTATTGGGGCT -TCACTGAAGACTGCATTTTTAAAAGGGGGTTCACATAGAAAACCGTTGCTCCTTCTTATC -AACTGTCTCTTCCCAGACCATACTTTGCTGAGTTGGAACCCCAGTCTTGCATGTCCCTGG -TAAACACAGCACTTTCCCCCAACTTGCACCTCCCCCCCCCTCATGCCTGTTGGAAACCTT -GATAATATTTGCATGTTAATCTGAGTATGGAATGAGGTGCTAATCTCAAGGCCTCTCAGA -GTGGAGTCTACTTCAAATTCCTTTTCTTCCAGTTCATTGCAGAGGTTTGTGGTGAGGAAA -ACTGTACCACAGACATGAGGAACCTGCCTCCCTCTGCCCTTTCCTCATGGCTAGCATGTC -CTGAGACTTGGTTCCACACCAGCTTACACAGGTGTCTGAGACCGTCAGTGTAATCCTGAT -CAGCGCACCACTTCCCACTGAGAAGCTCAGCTCTCTTTGTATTTACTTTAGCATGCCATT -AACCTGAAAAATGCAAGGAGTCTTGAGCGTATGTGTGACAAGGACTCTCCTGGTATTGTG -CAACCCTTGCCACTGTCTGGTTCCAGAACATTTTCATCATCCCCAGCAGAAACGCATTCT -CAATGTTACCTCTGTACTGAGGTTTCTGCCCTCCACTCCAGTGCTAGCACTTAAGAACTG -GAAAAGCCAGCCTTTAAGACAGTAGTCTGCCCTCCAGCCTGGAAGCTGGTTCTTCAATCT -GCTTTTTTTCCCTGTTGATAAAGAACAGTGTCCTACTCGGTCACCAGTTCAGTGATCTGC -GGCCTCTTTCCTGCTCGGTGGTATTCAGACAACGCTGTGTGAGCCCTGGGAGCTCCACCT -ATGGTATAGTTCAAGATAATTAAGTCACTCAGTAACTACTGCTTTCTTAAATGAAACATT -CTCCTTGCTTCTTTTAATCATTCTTGTTGGCTTTTTCATTATCTCAAGTTTTTCCACGGC -CTCTTTAAAATAAAACTGGGCATGAGAGTGTAATACAAACCAACCAACAGTGAGCATAGT -AAGACTGTAGGCAGCTTCCTGTGATTTGGGCCCTGCTAAGGCAAGTGGGTGGTGGGTTGC -ACATGGGAACAGGGGGAGTGAGGAGTGGAGTTGTTAATGGCCTCCGGGATTGGGAATCCA -GGAGTAGGTCTCACTCGCCTTCTAGGTTAGAAACCAATGTACTCATACTGCCATTAATGC -GTGTTTGACCTGTCTCTGTGCTATTAGTAAAAGAAGATCTGCTATGTCCATGAAAGGTGT -TCTACAGTCTTTGGAGTTGTCCAGAGAGGACAGCCAGCTGAAGCACCAGGACTGAAGTCA -GCTTTACATGGCTGCGTTTCAAGAGCCTACTCATTTTCTGGCTTTATCAGAGCAAGGTTC -TTGGGGCTATGTCATAGCTCAGTAATAGTGTGGGTGCTAAGGCTGTAGCTTCAAGTCCAG -CATCGCAAATAAAGACGCAAGCTCAGTGTATACTTACATTTATGTAACCTTCTTTTTATA -ATTCTCTGGCTGCTGTTACTGTCCATTCAGGTCCATAAGCTAGAGACCTCAATGTTATCT -GTCATTGACTTTTCTTTGACATACCTCCCAGGAGTTAATAAGCAAGCCCTTTGGACTAAA -GTTCTTTAATGTCTTCTTCTTTCCTCTTCCTTCCCACTCCTAATTGTGTCAGAAACTCAT -CCCTATGTAATCTTTAGCAACACTCACCTGACTTTCCCTCCACACATGACTTTCTCCATC -ATTTTCCCAAATTGTTTTTCTTTTTCTTTCTTTTTTTTTTTTTAAAGATTTATTTATTTA -TTTTATGTAAGTACACTGTAGCTGTCCTCAGACACTCCAGAAGAGGGCGTCAGATCTTGT -TACAGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTTCGGACCTTGGGAAGA -GCAGTCAGGTGCTCTTACCCACTGAGCCATCTCACCAGCCCCCCAAATTGTTTTTCTAAA -AGACTTATCTGTTCATCTCTTATCTTTCTATTGGAAGATAGTGAATTTAAGTTACCTCTT -ACAGTAACTCATTGTCTCCAGAGTCTTGCTCAGCCTAGCATGTGAGGCTGCTCGTGAGGT -GATGGCCTCACTATCATATCCTTTGGAATTTGAAACTCCTGCCACACTAAGCTGCTACTC -AAGAGTAGTAGCTGGTGGCATGTCTCTATGGACATCTTCCTGAGGCTAGGAGTGGTGGCG -TTAGGAGCCAACAGAAATCCAGGTTAACACTCCCCACCCGTGAGAAGAGAAAGAATAACT -TTGGTCCAGAAGCCACAGAAAGAGCCGCATCTTCAAGGGAGAGCCCTGTTCTAGCTTCAG -GGAGGAAACTCAAAATGTCTCTGCAAATAGTCAGGCAATTTGGTGACCAGGGTTCTAGGA -CACAGAAGAGAAGTAGTTATGGGGCCTGGGAGAATTGGGATCATCTTTCAGAGCAACAAA -TCAATACAAAAATGGGTAGAGATGTTATGAAATTTGGAGGGGAGTGTGTTTTCAGCTTGT -GCCCGGTGATGGTTGCATCTTTGAGACTCTGGTGAATGTCTGTTGAGAAATGGATTTGAT -TACCTTTTCACATTGTCCTATTAAATATTGCTTGTTTACTGCCTTTGTGTTGGCATCTGT -TTTCACTAGGCCCCCTTCTGTTTTGTAAGCCAGTTCCTAAGGTTTTTTTTTTTTTTAAAG -ATGTATTTTTTTAATGTATGAGTGCTCTATCTGCATGTACACCTGCATGCCAGAAAAGGG -CATCAGATCCCTTTACAGATGGTTGTGAGTCAGCATGTGGTTGCTGAGAATCGAACTCAG -GACCTCTGGAAGAGAAGACAGTGCTCTTAACTGCTGAGCCATCTCTCCAGCCCCTCTTAC -AGTTTCTTAAGCGAGGTCTAGGGAACATTTACTATGCATGAGTACCTGGTGATCTGCAGT -GCACATGCGTGGTGACTTCACAAGAGAAGAAGACACATGAAGACGGCATATTATCTTTTC -CTTGTGGCCCCCAAACTGAATGCCCTGACGAGATTAAGAGTGATTCTGTGGGGGGACCTC -CTGTGCTGTCGTCTGTGACTTCTTCATGTGAAGGAAAGTGATGTAGTCGTGTCAGCATTG -AATGAAGGGTAAATAGAGCTCTGCCTGTTGTGTTCTTTGGACCTCGTCTGCTTCAGTTGC -TCTCTACCTTATTTTGTCCAGTCTGTTACAGAAGCTGGAACTGAGTAGCTCAGCTGTGCT -GGCTCACTATGATAATAAGTGGGTCACTTCTTATAGGTGGTCACTCAGTAAGTGGCTCGA -GGGACGCATCTGTCTCCCTCTATCCCCAGCTCCAGCACTGTAGTTACAGGGCATAATGCT -CAGCTCTGCGTGGTGCTGGGGATCTGAACTTAGGTCCTCATGCTTGCTTGCACGGCAAGC -CCTTTGCTGACTGAGCCGTCTCCGGAGCTCCAGTTACTCCAGTCTTGAAAGGAATTAAAT -TATGGTTGTTTCACTATAAGACAGCCACATGTCATAGCTCAACTAGAATATGATTTTTCT -TGTTTGTTATTCCTTAGTAGATTAGTCTCTTGGAGTCGAATATGAGTGAAGATACATGCA -GGTTTGGAAAGACATCAGGAATTCACAGGTTTCCGTATAGAATCTTATTTCTCCAAGTAG -TACCTCACTCCCAAGACATTGTTTCCCAGATCCCTGTGCACAGAAAGACCCAGGAAGACG -AGAGGTCAGCAAGCACCTTAGTCTCAACGGAAAGAACCAGCGCACTCGGAGTCTCCTGTG -AGAGATTAGGCCCCTAATCCATCCGAATAGATTATCTCAAGACACTGTCGCTGTCCTCAG -AGGCGGTAGGGGTTTCATTAACCAGCACCTTGGAAACTACGAATAGCCTGAGCCCTTCTG -GTCTGCTTCTGCATAGCCCTTAGGTTATCTTAGGTTACTGTAGTACAGTTTCGAGGCAAC -CCTTTTTAATTCAAGAAACTAACATAATGTAGCCAGTGGCAAGTCAGTGCAGTTGAGAAG -TGAATTCAGATCTTGGGAAGATCACCCTAATCTAGCTGTTGCACCAACTACTCCCTGCAT -CTGGGCCTGTGTGTCAGCCTGCCTGTCTGCCCCTGTTCTGGAGACTGACTCAGCTTTTTT -GTAGTCCCTCAGCAGTCACCAGATTCTGACTTTCTGCCCCATCTGTCCTGAATGTGCAAG -CCAAGTGCTTTCCCTCTGTGTGCTGCCCGTCCAGGAGTCCCAGGGTTCCTGTACCCCAGG -AGCACCGGCAAAGGCAGTGGCCTCGGCTTCTCCCCACTTTTCTGGATACAGTGAGTATCC -GAGCGCCCTCCTGAAGACTAGGTTATCCATTAAGGAGCCCAACCTTCTGCTTCTAAGAAA -AACTTCTCAGTCAGTCCTTTTTCAACCCTCCTTCCTCTGGTCCCTCTACTGGTTTCAGAA -GAGAATTCTGCATTATATGTGGTATTCTATTTTTCTGTTCTTTAACACGGCCTGCCACCA -GCCCACCTTGAGCGGCTCCCTTGGCAGCCCCACTGCTTTCTTCCTGTCCTTCCCCTCCTG -GGCTTCATCCTGCTCAGCTCTGCCCTTCCCTTAGATGTTTTGACCTTTGTGGACATTGCT -TACTGCCAGGTTCTTCCTGTGCACGTGCCACCTGCTTTCTTCCTTTACTGCTGGCTGCTC -AGCATTCTGGGCATCAACACCACTAAAAAATGGAAAATCAAACAAAAAAACCTCCACTTG -TGTCTTTAGTCTTAATCCTCACAGACCCCAAGCTCTAGAACTTGGGAAGTAAACCATGAC -AAAGCATTGTTGCTTTTAAAGTGTTCCAGGATCCTCCTGCCTTTTCTTTTCTCCCCCCCC -ACCCCCATGGTAGCACTTTATTATAGACTCCTATCTTCCAAACACAGCTGAGCGGTGGTC -AAGAAGCATCCCCCTCTCTTCCTGTTGTAGATATGGTCAGCACAGGAGGTGGCCTGGCAC -TGGGTAAGAACCTGTTAGCCTGGCTGTGGGCAGCCCTTTCCAGGGAGCTACAGGTAACTG -GAAAGACAGCACCTAGCCTGTGCCATGAAGACCCACCTTTGGTACTCCATTGCCGGTCTG -GCAAAAGGGTCAGGAGTGGGAACACAGAGGAAAGATGCGTCCTCTTGCTGAGCCCCTGCT -GTTGACCGGTGGGAAGGCCAGTCGCTGAGACTCACATTGCCTGCCAGGAGGCTACTTCAG -AGCTCCCCGGAACTCTTCCAAGCACACCCTGCTCTGTAGACTAGCGAGAATGGTATAAAT -TTTGTTGACTCTGCGATATTTAAATCATTCTTGGACATTCATTCTCATAAAAGATGGAAA -GTGATTTACTGTTTCTGGATCATAACTTTGCTGGCATTTGAAGTAGAAAAAAAATTTCTA -CCAATTAAGGTATTTTTCTTCTCATTAATGTGTTAAAAAATAATATAAACTTAGGAATAT -GTTTTTCCCTGCATTCTATTCAACATGAAAGGCAGAATTTATATTTTTATTACCATTTTT -AAGTTGAAGGTGTTGCTCAGTAGTCAGGCACATGCTTGGCATGAATTGGTCCCCAAACTC -CACCCCTCACATTTTGAACTTTCTTATTTCAAAATAGTTTATAAAATTTCCATACACCAT -AGTTGGTAAGAAAATACATTAATAAACTGAATATCTAACTAGATACTACAGTACATAGGT -TTCTGTGAAACTACCAGGTTTTGCATGGGAATTCTGGCTCATACGATGCTAAGTACATTA -AAATATCATTATATATTTATTTGTGATCTACATTTTTTTCTAATAGTCTCTTCTGTCTGT -TTTTTCTCCTCACATTTTAAATTTTAAGCATTTATTAGGATGACTTCATGGCTATGTGTA -CATACTTTGAAATAAGGTTTCCAGTGCTTCAGTTAGCGGGAATCACACTTCCTCTCTAAG -ATGATATTGTTACTATAGAGATTAAGGTAACGCGGGGCTGAGGAGGTAGTGTGGTAGTGC -AGCACACATCCGGTACAGAGCCGACCCTGGGCTTAACCTCCAGCACCAGGAGAGAGAAGA -GAAGACAGGGTCTGTGTAGTAGCTTGCAATATCTGCGCGATTGTGCAGTTATCTTTAGTA -CTATTTGTTAAATGTAACTATAGCATAGAGATACCTTAGCTGCCTTCTGTTTTGTTTGGG -AATGGCGGTGGGCATGGGGAGTAGGGTCTCTTATAACTCTGTCTGGCCTGGAACTGGCTG -TGTAGACCAGGACGGCCTCCAGCTCACCAGAGACCTGCTTCCCTGAGTGCTGGGATTAAA -GGCATGGACCACCACGCCCAGCTGAATAGCCTTAGTTAAAAAAATAATAATAATAAAACA -TGCCCTGAGGGAAAAGGAATCTTAATAAAGTAGTTGAAGTTTTAAAAACAAATGAACCAA -CAAACCAAAAACAGATCTGGAGGCCGGCTGCAGAGTAAGTATATGTTACTGAACTGTGAT -TGGAAGTAGTTAATGATGGTGACGTTTAGAGCATACTCATTTCTTCATCATCAGATAAGA -ATCGACAGTCTCTCTCCCTTTCCCCTCCCTCCTCTCCCCCTCCCCCATCATCTCTCCCTC -TACATGTTCCCAGAGAGCCTCTTCCCTTCTTTCTCTCCTTTCTCTCTCTGTCTTTCTCTA -TCCCTTTTCTTTCTCTGCCTCTACTCCCTTCCCCAAACCCACTTCTCATGTCCCCCTCAA -AACTTCATTTTATACTAAAAAAAAAAAAAGAAAGAAAAAAAAGAAGAAGTCAATATAAGT -GACATGACGTTTAGAAACAGTGCTGAATCTTGCCCAAAGTACAGAGTTGGCACAGCCGGG -ACCATGCAGTAGATTTTGGGGGGGGGAGGGTATGGTTTCCAGAGGAAGACAGCGTGGGGA -GGCTACACTTCCCTTCTCCTGCAGATACAGCCAGTGTCTAAATGAGCAGGGATCCCTGAG -ACAGCCTCACTAGGACACTAGGAAATGAAGACCTCCCGCTTGCCGTGCAGCCATGGAGAA -TACCCACCTGCCTTAAGAGCTCCACTTCGAAGCTGCTTTGTTTTGGAGAGGCTGCCAGCC -GAGGGGGGCAGAGTAGTTACCACTTATCTGCCTGCCATCCCCTGCAGCTATGTGGACTGT -GGCTGAGCAGATGACTCTGCCCTGCTGGTCCCATCTTTGGTCTTCTGTCACCCACCGCTT -TTTTTCTTATGAACCCTCACTCATCAATACTTCCAAAGAGGAGACTGAAAGTTAGTTTCT -GATCCATCTTTGTTAGGGATCTACTCTGTGAATAGACATCATGACCAAGGCAACTCTTAG -GACAACATTTAATTAGAGCTAGCGTATAGATTCAGAGATTCAGTCCGTTATCAAGGCAGG -AGCATGGCAGCATCCAAGCAGGCATGGTACAGGCAGAGCTGAGAGTTCTACATCTTCATC -TGAAGGCTGCCAGCAGAATACTGGCTTCCTGGCAGCTTGGATGAGGGTCTTAAAGCCCCC -ACACAGTGACACACCTACTCCAACAGGGCCACACCTCTTAATAATGCCACTCCCTGGGCT -GAGCCATCACATTATCCTACACTAAAGAGAGCTTTTTCTTAGAGAGAACCTGGCCAGGAA -ACTATTTAGATAAAACGTGTCAGGGCTATGCTCTGCATAGCCAGTTTTCCTTCCTTTAAG -CTTGCTGAATGATTTCAGAGTGTGGAATCAGTATTTTTTCCCATTTCCAAGGGCTGTCTG -CTCTGGAGGTTATGGGAGGGGACTATTTGTGTTTGGTTTTCTTTTCTTAAGTTACAGTGC -TAACTCTGACCCTGTTTCCATTAGGAGACGAAAGCATGGAAATTAAAAAACAAATTACGG -GGATGAGAAGATTACTGAATGACAGCACTGGAAGGATATATCAGCGTGTCGGCAAAGAAG -GAGAAAAATTAAAACAAGAGCCGCAGGTTGTGGATTTAGTCTGGCCTCAGCGGTCCAACT -CTTCCACCGAGGCCTCACAGGGCCTCCACTCTAATTCACGTGGGGCGTGGAATGAACTAC -CAACCCAAAGCGGGCAGTTCTCAGGGCAGTCTGGTCCACGCTCCAGAACCTTCCAGACTC -AGCCCCACATCTCTGCAAGTTCCAATGGTACGATTGTCCAAAATATTTAGAATATCCTGG -TGGGTTTGTCTTATTCCTGAATACGGAGTTTGTCCTTTGAGATCAATCTATGACACCCTC -CACTGGTCACTGCCCTTGCTGGGTTCTTTGTAATTTTCTGGTGTGGGCCTGCGAACAGAA -CACAGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGG -TCTTACACATGCTAAGACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACAC -ATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGGTCTTACACATGCTAGG -ACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGGTCTTACACATGCTAAGACACTGCT -TGTGTGGGCCTGCGGATAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGG -CCTGTGGATAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGAA -CAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGCGAACAGAACAC -AGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTT -ACACATGCTAGGACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGC -TAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACAGGGTCTTACACATGCTAGGACAC -TGCTTGTGTGGGCCTGTGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTG -TGGGCCTGTGGATAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTG -TGGATAGAACACGGGGTCTTACACATGCTAAGACACTGCTTGTGTGGGCCTGCGGATAGA -ACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGG -TCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGAACAGAACACGGGGTCTTACAC -ATGCTAGGACACTGCTTGTGTGGGCCTGCGAACAGAACACAGGGTCTTACACATGCTAGG -ACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCT -TGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTGTGGG -CCTGTGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGA -TAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGAACAC -GGGGTCTTACACATGCTAAGACACTGCTTATGTGGGCCTGCGAACAGAACACAGGGTCTT -ACACATGCTAGGACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGC -TAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGGTCTTACACATGCTAGGACAC -TGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTG -TGGGCCTGCGGATAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTG -CGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGA -ACACGGGGTCTTACACATGCTAGGACACTGCTTTGCTACTCAGCACCAGCTCCTGCACTG -TGTTATTTTAAAAAGGATGAAAAAAGAAAGCCTTAAGCGTATAAAAACTCTAGAGCCGAG -AGGGAGGAAGGTCAGGGGTCTGTGGAATCAGAATTCTCATCCACCAGTACATAGAGGATG -CTGTCACCGCAGCCTGGACATCACTGCAGAAGCAGCTCCTTTTAGCACTGATAGAAGCTG -CCCGGCTGTGTGCTATGTTACTGATGCAGCTCTTGCTTGGCCCTCACTTCACTTCCTCAT -CAGAGAGGCCCAGTCAGTGATGCTGCACAGCCTCACCTTTTACACAGCTCTTTCTTTCTG -CCTGTTCCAATGCTGAATTGCTGAAACTCAAGCTGAGACGGTCACCTTTAAAGCAGCAGT -TCTCAACCTGTGGGGCGCGACCCCTTGGGCGTAACTGACCCTTTCCCAGGGGTCTCCCGA -GACCACCATAAAATACAGATATCTATGATACAATTCATAATAGTGACAAATTATAGTTAT -GAACTAGCAATGAAAATAATCTTATGGATGTGGGGGGGGGGGGTCACCACAACACAAGCA -ACCGTATTAAAGTGTCAGAGTAATGGAAAGTTGAGAACCACTGGTTTAAAGTAAACTTTG -TTTAAAATGGCTGACTGTTAAGTTGGGAGGAGGGGTTTCAATTTTTTTCTCAAAGCTTAG -GGGAAAGAATTGATGCTTTCCTTGATAATATTAATTTTCCATCCAGTAACACTGTATGTT -GTTTGGTTTATAAATTATGCATGGATATGCAGGTCTGTAGTTCCCATAAAGAGTAAGGGA -AAAATAAGGTCTTTCAGATTCCTTGAAAAGTTAAGACTTTCCTTCCTTGCATTTTCACTT -TATGAGATCCTTTGGTAAAAAGAAAATGTTCTGATTTTTTTTCCTTACACACAGTTCACA -GTAACCAGTTCAGGGGCCTGAGGAGCCATCGTGAGACACTGTTGAGACAGTCAGGGACCC -TAGTGATCGATGTATGGCAGCTTCTCTCCCTCCCAGTATTACATAGGCAAGCATCAAGTC -CACATGCTGGCAGGCTTCCAGGGTAGAGGGACGTTGCTCTTTAAAGGCTCCTCCATAAAA -ATAAAAAGTCTGTTCTCCTTAAAATTGGAAAATGATTTATAATGAGCTGAGAAGGGCTAG -TTTTGTCCTCTAAAAAATCATAAAGACAGTGCTTAGATTAGTACCTAGGGTTGTTCTGCA -AAGCCCTCTTAACTCTTCTCCACTAAGAGAAAAGAGTATATAGTATACACACACACACAC -ACACACACACACACACACACACACATATACTCACACACATATATATATGAGTATATAGTA -AGTGTAGCCCTCCCACATCAATAATTTGGGGGTAACATATTCCACTCACCAACATACAAG -AGTGATAGATTTATCTTATAAATGTGTACTAATTAATATCTTTTTCTGATCATTGCTTGC -ATCATTTCAGTACAGATACTATGCAAGGGCTGAAAAGAGAGTTCAGTAGTCACAGTGTCT -GTCACATAGCATGGAAGCCTGAGTTCAAATCCAGGTGCAGCTTTTGCAACCCCTGCACTA -GCGGTGTGAAGTCAGAACAGACGCGGTGGCCAGTCGGTCTAACAGATCAGTAGGCTCCAA -GTGAGCTGAGAGATCCTCTCCTTCAAGGAAGACACACACTTGGCATCAGCCTTTGCCCTT -CACACTCACATGCACACCCATGTGATCATACATATACACCAGGCACACTCAGACACACAA -ATGTTCTGTACAGTTGATCCTTGAGTAATGGATGCTGGAATTATATTTTGTCGAGATTTG -CAACATTGGGCAAACCGTCAGATAGATGGCACAGCCTAGAAACGGTGAAAAAAAATGTGT -GGAAGTTAAACATGTCATCAATGCATAAAATATGTCTATAATATCAATTATTTTTTATCG -TTATAATTTAATACCAGTTATTTTATCATTATAATTTACTACCAAAACACATTATTTTAA -AAATCAAGATTTATTAGAACTTAGGCACACGAACACTATATAGACTGTGCATGACGTCAT -TAAGAGAAATTTAAACAAATGTAAATTTTTTAGCTGCCCCCTTGTTACCATTGTGGAGAG -TTAAAAATCAAAGTGGGACTTCCCTTGGGCCTGTGCCCTGCCCACCTCCCACAGTCCCTC -ACAGGTCGCTTGGATACAGCTGTGACTGCTCTGTGTTACTTTGGAATGGTTGGTAAGGCT -AAAGCTGAGTCACTTTGCTTCCATTGGAGTTTTAATGCTTACTCTTCTCCAGAAGTTACC -TTTAATTCTTCTGTGGTTTTACCGTGGTAAACGTTGGTATCTACAAATAATGATTATTGT -AGGAGTTAGATTGTATCTAGTGGATGGTAAATTACCTAAATTGGAACAAAACCTTTTACT -TGACCTCACCTGCCTGCCAGAAACTTAAGAAGCAACTGCCCCTTAGACTCCCTTGATGCA -TGGTAGCCAACCTGGGGTTGGAGGGGTCCAGCTGCTGAAGCTTCTTGCCAGATGGTCTGT -TTTAGTTCACGGACAATGGGGAAATACTTGTTCATATGTGGGAGAAACAGAAGAGAGCAT -CTTTGTTAAGGAACATACATTAAACTTAAACAGTGAGACGGAGACTACTGAGGGACTCAT -AAGAAGCTAGAAAAGAGGGATGGTCAGTCCTTCATGAAGAAGAGCAACTGCAGACACCTC -TGAGCAAGAAAACACTAGCCAATCCCACCCTGCCTCCTGCTTCTCCCCACCCCAGCCGGA -GAGTTCTAGAAGTTTCTACGTATCCACAGCTCCTCGTTGCTACTAGTTTTTTTTTTAGGG -TGTCTTAAGTTTTACTATGAACTCCTGTAGCATGCAGACCAGCAGTGGTTCTCCAAGACT -ACTACAGAGCTGGACTCTGGTTTTTGCTTTTGCTGTTTGAGAAAGTAGCCTGGGTGTTTT -ATCGTGACTTGTCAGAGCCTCACAGTAGACAGGCCTGCCTTGCCAGTACATTGTGTGCCC -GCATTCACACAGACCCTGTGACACAACACAGCATGCACCTTACAAACAGAAGCCTGGATA -ATTAGATAAAGTCAGACACCCCACATTTAGGTTGTGAAAATTACTGGTACGTTTTCTTCT -GACACAGTTTGATGATAATTGTAAGTACTTCAAAATTCATTCAAGATTTATTTTTTTCCT -TTTCTTTGTAATTAATTCTTGCATGCTTTGGGAGTATATCATTCTTCTCTTTCACGCTTA -GGAGAACTTCCAGGGGTGAATTCAATAGTCGGATCCAACTGCTGTACTTGTAACTGCCAG -TCAACCTTGCAGGCCATTCTCCAAGAGCTCAAGACCATGAGGAAATTAATGCAGTTTCAA -GCAGGTACAAAGATCAGCCCTATACACACATCCTCTGCTGGTGATGTGTAGCTGACATCT -TCGCTTGTGTGCATTGTCCTTTTGTCCCACACTCCTCCCACTTTGCTGTCTGTCTTGCTA -TGCCTTTTCAAGTATCCATTTTCTCTACTCTTTCAGCAACCTGTGATTTTTGTCATATTT -TATTTTTTAGTAAATCAAACAAATTTTGTCATTGTCCTTAATACCGCTGTTGGGCACATA -GGCATGAACGCAGCATACTTCATCTCCTGATCTCCTGGTACTTCACAAATGCTAGTTAAT -TAAATTTTGGAATATCTTATGTGAAAGAGCCCTTCAGGAAATACAGGCTTCCTTGCAGAA -GATGCTCAAGGACGAGCACAAATGAGAAGCGGTGAGCCCTGGGCTCTGCCTGTGACTTTC -TGCTGGCACTAGGACAGAGATGGTTAGACACAGCTCGTGTCTGCTCTGTCCGCTTCCTTC -ACTTGACTCTTTGTTCTCTTTGTCTTTGGATAAGGGGAACAATCTCTCACTGAACCCCCA -ATCTCTCACTTTCTAGCTGGGTAACTCCCAAGCTTCCCATCGTTATCTGTGAGTGAGTAT -TAATGTCTGATTCGCAGGGTGGGTTTTTAAATGTGACAGAGATCGCAACAATAAATGAGA -CCTATAAGGCAGACTTACTGTGCACCTCTGTTCTTTTATGGGCCCCACCGCACTTGCTAG -AAGTTTGGAAGTCGAGGTCTTTGTCTAGTAGCTCATTATCTAATCGTCACAATGAATAAG -GAAGCTGGAATTTTTATTTCTAGACAGCAGAAAGTGCTTGGCGCTGTTCATATGTCACAG -CAGGACAGCAGCCCAGGCCTGTGGTGATGGGCCTGCTGACCCTTCACACCGTAGTGTTCA -GAGTCATCTCTCAGAAAGTGCGCTCAGTGCCAGCCTCCCAGCAAGATCCTCACATGTGGT -GATGTGGTTCTGATATAAAAGGCTTAGTACTTGCACTTATCAGTCACTCAAAATCATATT -TTTAAAGAAAGCAAAAAGGATTCATTTATGGGAATAATAAGTCCAAGCCAAGGCCTAAAC -TTGGACTTATCCCAACACAAAAGTGAGCATTTGGTCGATAAGTCGGTAAGCTCTTGACTC -GCCTTGTCCCACCACAATAATCAGTGTTCTTGCTAACTGTCAAAGACAGGATCTCCGACA -CACGGGCCCCAGAAAGAAAGGTTACTCATTCTTATAGGTGTTCTCGCCGAGGGAGAATTT -CTTAGTACTTAAGAAAATATGCATATGAAGTGGAAATGGTTTATTTTGTTACTTAAGCTC -CTTACTACTGAAATGGCAAGCTAGGGATCGCACTCATGCGGACCCTTGACTGGAGCCTTT -TAGAATCTATTAAGTAAATGCTACCTTGTCACCCTGTTTTCTCTCCTGAACCTTTGCAGA -TTAGCGAGGCAAGTGATTCCGGAGCTATGAGGAATAAAGAAAGGATAAACCGAATAAATG -ACTCTCCTTTAATTTTCTTAAACTTAAAAAAAAAAATCATGTTGTGTGGGCAGATTTACT -TAAGGGTTATCGCCCACGAGATTTAGGATTTAAATTCTGTTTTGAAAGCTTTACCCTTAT -TTTTACAGGAGGACTTAGACCAAGCAGTGAGAGCTGAGTGCAGGAAAATGGGGCTCTTTC -AAGACTTGCAGGAGAAGCAAGACTTGATAGCCCTCTGTCTGGACACCAAAAGCATCGGAA -AGAGTGAGCTTAGAAAGGGCTTGGGCCTGGGGGATGTGGCTTAGCTGCTCCTGATCATGG -TTGCCAGAGTCCATTTGACCCTGGGGACGAGAATCAAAATGCATATATGGCTGTATGCTG -GAATCTCTGGAGAAACCGTGTAACAATATTGATGCCCTGGCCCTACCCTTGGATATTCTG -ACCCACTGAGTCCAGGACAGATTATTAAGAATTGGGGTAATTTTTAAAACCACACTGATT -CTAAAGTGTAGCTGAGAGCTAGAACTAGTGTCACTAATTAGCACATGCATAGTCAGAAAG -GCCACTATCCAGGGAGTTGCTTCCAGAACTTAGACACTGCCTTCTAGTGCAAAGATAAAA -ACATATTTGAATCAGTATCAATATTCTTGTTTTTTGGACTCATAGGAAATAAGAGGAAGC -AGTCCGTGTTGATGTGCATTTAAGGACTTAATTTTCATGTGGCCTGTATTCATAGGTTTC -TTTCTGTTTAGAAAAAAAAGCAGGCGTTTCTAGAGTTCTTATTTAGGGAGCCATGTTGAG -AGATGAGGAGTTGGTGCAACCCATATTCTCCTCTGTCCCATTCCATCAGTGGTTGATAAA -TGCTCCTACTTGGGGCATGCCTATGAAAGGCAAACTTGCCACCTCAGATTCCTTAAGTAC -ATGTTCTGCATGAGTACCTGGTCATTGTACTATTTGTAGACTTGCTATTTCACGCGACTC -ATTGAGAACAAGTGACGTTTAGAGAAGCAGGCAGCCTGACTTGACACCGGGGAGTGCAGT -GTGCAGAGATGGTTGGTGCAGAGAACACTTGACGAGGAAGGACGACTAATGAGGCTTTTC -CATGGCCTTACCCACCTAGCCCTGTTCTAGATAGACTTCTTCCAAACTGTTTCTTTCAAC -CAGTCTTGCCCAGATCATCATCATCGTGTCCTTGTAGGCTGTAACTGATCAGCTGAACTC -CAGAGACATTAGGGCTTTTGCTAGGATGGGCTTACCAGAGAGCATGAGCATCTATACTTA -GATTTATGTTCTGGGGTTCTCCTTCAAACCTGCCACATGACCATGAAGCCATAGCTCTTA -ACCCTTTCCTTCCATCGAAGCCAGGCTGCTGTACCGGTCTGATGATCCAGTACATTCAGA -GCTGTTTCTCCTGGTGAGAAACACTCTGCTGTTAGGACTTTAAGGTGCTGAGTGAGATAT -ATCTATCTGTTCTTCATCCTGAGGGAGCCAAGCCTCAGAGTCAGCGTGTATATCGCAGAG -ACAGGCCAGGGTAGATTTTCCTCAGACACAAGTGCCTGTACCATATTTGTGTTTATTGTC -CACAGTTGGAACTCAAAACAGACAACAACCCCCAATTTCCCTTATGTGCTCCCAGCGAAC -CGCCGTCTCACGCAAGAGAAATAAAAAGAAAAAAGTGCTTCCGAAGACTGTGCAACCTGT -GACGGCTGTGGAACCAAAGCCCAGTCCCTTGGAAACTGAGAAGAAGCCAGCAGCCTCGGC -CACAAGGCCACCAGGTCTCCAAGCTGCAGAGCGCACCTCCACCGAGGAGAACCACGTCCT -GGGATTTGGCATTGTTCTGGAATCGCCGTCCTCAGATGTAAGTTGATATGTTCTGGCTGC -CAACCTGGTTGATAGAAGTTTCAGGAACCTTGTAGTATTAAGACTCTTTCCACCTAACTA -GTTCTGCCCCAAACAAGAAGAGAGGCATGCATGTGAGGAAGAGGAGGAGACTGGTAAGAA -CCGGAAAAATGTGAGCCTTCCTTGTTCACAGACATCCCACTTCTTATCTCAGAAAGGAGA -GGGGTGTGTTGTAAATAATCTGCTCGCTAATTTCTCTACGATTTTTAATTTCCAAGTGGC -AGTTTTCAATTTCCTCAATGTAGAAAACTAAGAGAATATAATTAAATCCTTTGTAGACGG -GCATAAATGAACAGAAGCTTACAGATAAGGTCATACCTTTGTGGAAACACAAACTAAAAA -TAAGAAAGGAGCAGCGGTGCTAATTCTGTTTTATAGATGCAAGCCACACTGCTAATTAGG -TGGCAGTGCCATGCCATTTACTCCGTGTAATGATAGGTTAACGCTCTGCAAAGGTTTGCT -ATTTTAATATCACGGCCTGAATGATGTTGCAGTCTGGGACGGTAGATTGCATCCGAGATA -TCCATCTGACATGCTGTTTTATATTCATGGGCCCATAAATGAATTTCTGTCATAATGTGC -TGAATTTGCAGCTGCATACTCTATTTACAATATCTTTATCTAGAGTACCTTTACGTTGTG -AATCCCAACTTGTTGTCAGAGTTCTTAAAATAAACAGGAAAAAGTGATGTATTGTTCCCA -GATTGCATAGGGTGAGGCTCCTGCCGAGCGCTCCCACAGACTCCTATAGGATTGGAGTTT -CTCCCTGCCTCCTGAACTTTAAATAGGAAACAATTGCTGATTTCTGTAAGTATCATGAGA -GGAAGGCAGTTTGCTAGCATTTATCTACATTTGGGCTTTTAATGAAAAGAATCATCTCAC -TATGTTTTCAATCTAGAAAATTCTTTGCACTTTCACCAAACCTTTACTGTTAAAAGAGGC -ATTTGTTTTAATAATACGTGTGTGCTAAAGCCATTAAACTCTTCTAAACTAATATTTAAT -TTACAAAATCCTTTTGGTAGTGAAGTTTGGTTGTGTGACCAGCTCCCTTGTTTGATCGTA -TTTTGTTATCACAACAGCTAAAGCCTGGTTCAAACCCTAGGTGAATCATATATTTGAAAA -CAGATAAATTATTCTATAATAATTACAAAATATTATAAAGTACAGCTAGGCTGTTTTTGA -TAAACTGTCATGTTTTCCTTAAATTTCTTAAAATTCTTTTCTGCTAGGCATTGGTATATT -AGAACAGACTGTAGATCATCTGCTGTGTAGATGTGTCTAGTGCCACTAACAACTGAATTT -TACCCTTTTATTGTTAAGATTCAAGTGTATTTTATCAATAAATTGGAGGTGTGGTAAAGA -CCCTGTGTATATTTGCAAAATAGAATAGAATTTTTATTAGTTTTACCAACATCAGTATTT -ATTTATGTAATACATACAAACAGTTTACATTTTATTCATGGCTGACTCTGGTACTTCTTA -CCAAAAATGATTATTAAATGATAGTATGATTGTAAGGAAAGGGTGGGAAAGCTGTGGGCA -TGTCATCTTTACAGTACCCATTACACCACCATTTAATTTACCTCTTCAGTACATGAGTGA -GCTGAGAACCTCACATAGAGAACTTAACACTGAGTCCCAGGATGAGCTGCAAAAATGCTT -TCCATGGGCTGTGCTCATAGGTGTCTGTCAGGCTGGCCGGAGCAGTTCCTGGGACGAGAA -GTGGGCTTGACTCCAGAAAAATGGACTCTCTCTGCTCAAGGGACCTCCAACTTAGGTCCC -TTTCTAATCTTCTAGTATTTCTTAGCTATGAGGCTATAAAATGTTTAATGGAAGTCTATA -GGGAATAATTCTTCTAATTTTTACAGCAATTTTCCTATAAAACAAGTTGGAGAAAACACA -GGGAGATAGGAGTTTTGCATTAGAAAATGGCTTCTGAGCTGGGCGTGGTGGCACACGCCT -TTAATCCCAGCACTCGGGAGGCAGAGGCAGGTGGATTTCTGAGTTCGAGACCAGCCTGGT -CTACAGAGTGAGTTCCAGGACAGCCAGGGCTATACAGAGAAACCCTGTCTCAAAGAAAGA -AAAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGAAAAGAAAAGAAAAGAAAAGAAA -AGAAAAGAAAAGAAAAGAAAAGAAAAAAAGAAAGAAAAGAAAAGGGCCTCTGAAAAGTCT -GCAGTGTTCAGAGGCCTTCAGTGGTAGTGTTGGGCAGTTTGTCTGTTGTTTCTCAAATAG -CTGAGTGGCTTTGGGGAAAAGCAGGATGCTTCCAGGAGAGAAGACCTTGATGCTGCCCGT -GAGATACAGTCCATCTTCGTCTGGGGGCACAGAGGAGCCGCTGGTGTAGGGTTCAGCAGA -GGAACAATCTGCCTGTGAGGGTGGGGCCTGGAGTCCGTTATGAGTGAGAGACAGATGAAG -AGGGAGAAGCTAGATCAATGGCTCTCAACTTGTGGGTCGAGACCCCTTCGGGAGCCGGCT -GTGCCTTTCACAGGAGTCGCATATCAGAGATCCTGCATATCAGATAGTCACGTTAGGATT -CGTAACAGTAGCAAAATTATAGTTATGAAGTAGCAGCAAAAATAATTTTATGGTTGAGAG -TCATCACAGCAATCAGGAGCTGTATTATAGGGTCCCAGCCTTAGGAAGGTTGAGAACCGC -TCTACTAGAGTTTAGGCAGAAAGCCAAAAGCTCCCTCTGGTTAACCAGGCAAGAGTGGGA -AGCCTTAAAGTGAAGGGAGGTCCGTGAGGACAGGCTGCTTGCTGAGGGCAAAGCTCAGGC -CTGGGTTTGGTTTTGGGAAGGAGGTGAGTGACGAGCTCTTACCAGCAACTTGACTCCGGG -TGGGACTTCCTGTTCTACACAGGAAAGAAGAGAGTCCAGCGCTCTCACCCGTTCCTTAGA -CCCTGTCGGCAAAGGAGGAGGAGGAGTGGCAAGCACCACCCCTCTGCTAAAACAACAAAC -CTGTGGATTGTCCTTAAAGATTCGCAGTGTATTAAGTTACGCTTTTATATTAACTTGTCA -TGTCACACAAATGCAATTGTGTGTATTCACAGAGAAAAACCAAATGTAACAGCCCATGTG -GCCCTGGAGATCACTGTAGCTAACAGTCTTCTGAGTGACGATTATCCCTCCTTCATCACA -GGAATGCACAGTGCTCTAACCAGGCCCACTGAAATATCAACACGTTAAATGATATATCAT -ATATGGGAAGTCCTACTGCAGTGCTTTACATATAAAAGGTCCTTAATAAGTGTAATTTAC -TTAATCTACAAATGATAAAATATCTGCTCCTGCAGGAAGACACCTTGTACAAAATCATCT -TGAAAATATTGGGTCTCGATTTGGCTTCAGCCATAGCCCCTCCTTGGTGCATCTCCTCTC -TGCCCATACACTATCAGGGCTCTAATCCAATCTGAGCAGTTCTCCTTTATGGAAACTTCT -TGGGTTTTTTTGTTTTTTGTTTTGTTTTGTTTTGTTTTACTGAATTACTTCCATGATTTT -GTATCCTTCTACCCCAGCTGCTCAAGAGCAGGGTTCTCTAGTATAAAAGTCGTAATACTC -ATGGGACGTCCTGGGTGAAACAACTCATCTCCATTTAATCTTGCTGTTGTCCTCTTAAGG -AGAGTCTGCACAAGTTGCCAGAGTCAGATGATGTTGAACTAATTCTCTACTCCGATCCTG -TCATCTGCCCCTGTTCACTGTGGAAAAGCCTGTAGATGCCCATTCAAATACATGTACTTT -GGTTTTTTAATTTTTATTGTTTTATATGTATAGGTATTTTTGCCCTTGTGCACGTGTGTG -CACCATGTGTATGTCTGGTGCCCATGGCGGCCAGAAGAAAGTGTTGGCCTCCTTGGAGTT -GCAGATGGCTGTGAACCACCTGTGGGTGCTGTGAGTCGCGCCTCTCCGTCTTCTAGAAAA -GCATCCTTTACCACAGAGCCTTCGCTCCAGACCTCAAGCACACCTTGGTCATGATGAGCA -CTCAGTGATTCTCTATGACTGAGCATTCCTTGGAAGGGAAGCAGATGGTTAGACTGTGAC -TCTTTAATTCTCTTTACTCGGCGTTTTCTTGGGAGACAGCAAGTGGTTAAAAGAGCAGGC -CGCTAGCTTAGGATCTCAGTTGTGTGACCCTGAGCAAGTGAACCCTGTTCCTCACTCAGC -TTCCTCCCTATAAATGGGAATAATCATGCTTTCCTCACAGAGCTGGCCTCCTGGAAGAAT -TAATGAAGCCTTCTATGGAAAGCACTTAGAACAGTGCCTGCCACATTTTAAGCACTCGAT -AAATATTGGTTCTTTTTTTAAAAAAACCTTACCATTCCTACCTAAGTACCTTCAGAGGAA -CCAATGTAAACATGGCTAAGTAAACTTAGCTGTCTGTATGATGATCAGATGTACGTGAAC -AAAGAGCACTTTTGAGAGGGAAATAGCTAAGGGGTGTGGGGGCTCACATTTGGAACATGA -TTATTCGACCCTTTTTAAGTTAACACTTAAATAAAATTCAGACCTAAATTACACAGAAGC -AAAAGCAGAAACCCAAAGCCAATTCTGAAATACAAATACATGATTTAATTCTTTCTTTAT -GAATTCACAACACAATGCTCTATGAGACAAAACAGCTGCTCACTTCTTACGCTCACGGCT -GTTGGACGCTGGGTCTGTTGATCACTTTCTTAGGGCAGATATTGCACCTGAACTGCCTAG -TTTTATGTTTGCTAATGGTTGACTTCTGTTTTGTTTTGTTTGCTTTGCTTTATTGAACTA -CTCAGATAAGGTTTAAAAACCTATTTAATAATTTTTAATCATAGCAAATGTTTTTATTCG -ATGGAGTTATTATAAATACTCTCCAGTAATTCCAGATGGCAAAAATTTTAAGTTAACAGA -AGATAAATGATGAATATTCATCAGTTTAAGATAATTTTGTTAATCCTGATTTTGTGTGCT -TCTTAAATAATGTTAAACGCATTGGTGCCTTCAACAAAAATAGCTTTTCAATTCAGAGTG -CTTTCCTGATAACATCTTATCTCAATAGATAAAATGTTCTGCTAGGATCAATTAAGGTAA -ACCATGGAAACCATTTTCCATTCACTCATTGACATTCAGGCAGATGTGCCTGAGAGCCTC -GGTTTCTATGGAGGCTGCTTGGGTTCAAATCCTCGCCTCGTTATGTTAGTTGGATGATCT -TTTAACAAGTTACTCAACCTTCCTGGTCCTTGGCTTTGCACGTGAAACCTTGGAATAAAG -ATGGTAGCCACTTCATGGAATGAGCAAACTGATGTACCCTGTGTTTCCCTAGAGCCTAGG -ACATAATAAGCAACAAATAAATATCAATTATATCATTATTTTCCAGGGTGCTCTGAAGGG -AACGTAATAGTCTTTGCTCTTTAAGGAACACATGGGAGGAGTTTGCAGACAGTACTTGCA -AGCCGCAGAGCACACAGAATGTCTCCAGAAAGCTGGGAAGATTGGAGCTTCTGTACCTGG -AAGGTCAGAGACAAGTGTTCACCATGGACGTCTTCTCAGAGGAGCAATTTCTACGGAGTT -AGGGGAGAAGAAGCTAGACTGTGGTGTTAAAATCTTACATATTGTCCATTTAGCTCAGTC -GTCTTTAACATAAATCAGGCCTTAATGTTCAGAACCACGATTTATTGCCTGAGAAGGAAA -AGGCTAACTACAGCTCTGAAAGGCTAGAATCTCTCACTATGCAAATGCATGAGGAAACTT -TTGAGAGACTAAATTGTACTGTCTTTTCTAAGATCTTAATTCTACCAAATTTTATCAAAG -AAACATAAAAGAATTAGAACTTTAATGATTTTTTTAAATCCTAGTCAATATTAAATATAT -GCTGTGACCATTATACTTGCTTTTTCATAGAGATTTTGCTAAGCACATTTAATATCGGTC -TAGATGGGGTGCAGCCAGCCAGCGGCATCTCTTCTATCAACACTGGGACTCTCAGTTCAG -CTACATCCTTAGACCACACCTGTGCTGAGCTGACTAACAGAACAGAGTCAGCCGGAGTAT -AACCGTCCCCCAGTCTCAGCTGGTCATTGGCCAAGTGCCTTGAGGTACCATTAAAAAATG -GTGGTAGTAAATCTACTGGGTGCAGATTTTATTTGTAGAAAACATGTTAATTTTTCTTAT -AAAAAAGATAACATTTATGAGCAAACCAAAATCTGTTACGTGTTTTGTGTGTTTAGGACT -TTTTTCTTTTGGGCAGTGGTAGCACACACCTTTAGTCCCAGCACTTGGGAGGCAGAGGCA -GGTGGATCTCTCTTTGAGGCCAGTTTGAAGCCAGCCTGGTCTACAGATTGAATTCCAGGA -CAACCAAGGCTACACAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACCTTGTCTCAAAATT -CTAATAATAATTATAGTAATAATAATTAACAAATAAAATAATTTTTCTCTCATGAACTGA -AACTCATTTTTCTTGAAATAGATCAAATATTTAGTAGTCTAAATAAATAAGACAGAGGCT -CATTATATATTGTAGTATTGCAATGTATAATGTTACATTTTCAGGGGCAGAAAATCCATC -TTCCTCAGCAAAGCCCACTTGCTCATCTCTAGTTTTCTTTAAGGTTCCATCCTGAGCCGT -TCTGAGACTTGACCAGCTGGCCCAGCTCCCTGGTCCTCACTCATATCACCTGAGACAGAC -AGTCTTGTACATGTGCTAGTGAATGTGAGTCCTGTACAACACAGAGCTGGGAAGGCCATT -GTGTATCATTTATTAATAATAACCGTTGAAAATCTGGGGCTATGGCCAATCAAAAGCATC -TATGCACTTCTTTCCTCTTAACCAATGACTGTATCTGTAGCCTGTTAAATGTCTTACTAT -AATGTTTTACCATTACTATCGTATATAAAACAGCCTGTATCAGAGGTGTTCCCTGAGCGA -CTCATTATGTGATCTCTTTAAGGGTTTTATGATATGTTCATAGGAACTTGTGGGTGGCAG -GGGACAGGGAAGTGTCTTTTTCATTCATCTTGTTGTAAAATCTATTACCTAAACTACTTC -TAAGCGAAAGAAACACCACACCGGAAATGCAAAGAAACAGCATAGTCAGTGTAGCTGTCC -TTGGTCCAGGGACATTTTCAAGAGCCATTAGGACTCAGCAGTTTTTGCTCCCAGAGCGTC -ACCAGTAGAAGATGAACTCACACTGCTTAAGGCATTCCCAGTGCTGATACATTATACACA -GTGACCAGGGTACCTAAAGGGAGCGGGATACTGCCCATAATAACTGTGAACATTGTAAGT -TGTGCCCATAATTTGGACGTCATCATTTAAACATCTTTCAGCAACAGTGGATGCTGCAGA -TTAGTTTATTATCTGTCTTGGCTTGAGCATCAAATAACGAATCTGTCAAGGAAAGCCTAG -AGTATTTTTTACGTTGCTTATTTAGAAAAGTATTTTTATAACTATTATCAATAAGCAGAT -CTCATTTAAACCTCAGCCAATAAACAAACAAGCAAAAAGATAATGATTCTACAACTAGAG -AAAGTGTTTTAACCTGATTTTAAATATACATGCAGAGTTGTGGTTTATTATACAGCAATA -ATGTACTATGATTATGCTTATAAAGTAGAATAGATGGCAAGATTTCATAGTGAAAACAAG -ATAATTAGTATCATGGCTTTTTTTTTTTCATGTTTTAGAGCATAAAGTTAGCCCTCCCCC -ACCTCCCTTCCTTTTTCTTGAAAGGAATTGGTGCTTTGTGGCGCCTTTAACCATGCTATA -GTGCCCTGTTGTTACCTGCTAACAAGTCTGAACAGGAGTCAGGGAAGAAGATGGGGGAGG -GGCTGTGATCTAGCCACCTTTGCAATTATGTTGCTGTCTGTTGCAGCTATTGACCCGGCA -GTGGCAGATAGCAACAGCTTCGGCCACAGATGGCCCCTCTGCAGCCACACACCATATGCT -TACGTACCATAAGAGGTCTTGGTGCCACAGAAACCTCCAGGTGTCTACTTTTAGGCATCA -TAGCAGGTGCCACAAATAATAACCATACTGTGGCGGTCTCCTAAATCTTATCTTCAGGGC -CTTGTTAGAATGCCATCCCACCTTTTTCCCTTCCCTTTCCCAGCCTGCCTTTTCTTAGTC -CCTTTCCTCCACATCCCCGGCAGCCAGTCCTGCCTGACGTTAGCACTAACAGCCCTTGCT -CAGAACCCCTCGGGTAGTGTTCCTCTTACCATGTAGTGTGTGTGGTGGTGGTGTTTATGT -CCACCATAGCTACAGAGCCAGCCTTGGCTCCCTCTCCACAGAAGGCACTTGGTGAGTAGG -TACTGAATCAGGTGCTCATCTCGGCCTGGAGCCCGCAAACCATCATTCTAAGACACTGCT -GTGTGCCTGGCCACAGCGTGAGACTCAGGGGGCCACTTCCTCTGTAGAGCGAAAGGGAAA -CTCGGACCTGGTCACTGAGTTCCTATGTAGCATTTTGTTTATTCTAGTACATATCTGCTG -GATGCTGACTGGATTCTTGGCACGCTAGATATAAAAGCTATGTATCCCAGCTAGGTAAAT -GCAGTACAAAACGTGCTGTAAACATATTTCATAGAAAGTAATTTGCAGACATTAAGAAGG -GGATGGCTAGTTCAGCCTGGTGTTCTATTCAGGTGGGTGTTTCTGAAGCTAGGGTGCTTC -AGGGAAATCCTCCAGGGAAAATGTTTGGAGTCTCAAAAGTCAGATGTCTGAGTTTTAAGC -ACCCAGAGTTACAGAAATAAACTAAATTGCAGTTCTTTCCCTGTCTTCTCTTATGACTTA -AGATCTCCTGTACTACCCTAGATGGTCAGATGACTATAGGATGCACTTGGCTGAGGGTTC -TCATGGATTCTATATGATACAGGAACTCCTATGAAAAATCTAAGCTGAGTTCATTTAGAA -TCAAAGTTCACAGGATGTACAAAACATAAAACCGTCTGTCGGATTTTGATGGTAAAATTC -TCGCCATTTCTAACAATTCCACATTGGATTCCTTAACAAGTGTTTTCTGAGTGCTGGCCG -TGTGCCCATGCATGTGCAGGATTAGGTATTCAGTCTCTGGCTCCTGTCAAGCTCCCCTAG -ACCTTTGACCAGCAAGCAGCAAGATGCAAAAGTCAGGGGGAATCTGACAGCACTGTGTTT -TCAGTGATCTTTACCAAGTGCTCAGAAGCTGAACGTTAAATGGCAAAGTGGAGTGGAAGA -ATGAGGTGAGATTCAGGATAATCCAGCCCAAAATTCCATTTTCAAGGGGCAAGGTCCAAA -CACCTTCCTTAGCTGTCTGAATGATGTAGGCTATGTACTGAATGTGCTACACTGTATAGT -GTGCTGGGCACACAGTAGGACAAACAAAAAGAGTGACTTTATCAGGAGAGACTCTGACCC -TCACATCTAAAGGGCTGCATATTTAAGAGCTGCACATAGGACATCTGGGGACAATCTGTG -ATTGGCAGACAGCTTGTAGAAGGAGGACTCTCCATTGACTAAATCCACCCCATTCCATTT -CTATTCATTTGCATTATCACCATTTGTAGGTTTTATTAGTGTAACCCATTTCATAGCTGA -TAGAGGAGTGGGGACATGTGGGGGTAGTCCTGCATTTGTCAACTTACATGAAATAAATTA -TTTGACATTTGCATTATTTTGAAGTCATTTTTTGGTTCAAGGTTTTTAGGCCTTAGTTTT -ACCATTTACAAAATAAGAGTGTTGCATCTAGGTGAGTCATGTCTTTTTACCTATAGGATT -GTATTACTGTGTAATTATCCAGCCTTCTCCGAACTATTTGTATGTCTAGAAACATGTAAG -ACTTATTGTTGGAATTATCACATCACCTTTTATGAATTATAAGTGGTTGTTAATTTTATA -AATTGCAAAATCTGGCACACAGAGCTGAGATGGTGAGACTATATAGACTATATCACTTAG -CCACTGATTGATTGATTTTTTTTTTATTTTTGCTCTTATGCCTAAAGTAAAATGTTTTAC -ATCTTGTTTTTAATGAAATATTTCTCTTTTTATTTTTTGGTAGCCAGAAGTGCAACTTGC -TGAAGGCTTCGATGTGTTTATGCCCAAATCTCAGCTGGACTCTATACTGTCAAACTACAC -TCGCTCAGGAAGCCTTCTGTTTAGAAAACTGGTGTGTGCATTTTTTGACGACAAGACTTT -GGCTAACTCCTTACCCAACGGAAAGCGGAAAAGAGGGTTCAATGACAACCGGAAAGGACT -AGACCAAAACATTGTGGGTGCAATAAAAGGTTGGTCTGCGTCGTTTCGTTTTAGGGGTTC -TTTGTTGAGTTTTGCCTTCAATCCATCAAGGTACAGGTAAAACAATGCTAAGCTAACTAG -ATGCAAGTTTAATTTGCTATTAGCAACCTCCCCATGGATGTGACTCTGTAAGTCCCCACC -CCAGATACTCTAGGATACTATTCAATGGGATACCAATGTATTGCTGAACTCATAGCTTTA -GAACCAGCTTTGTCTGCTACAGAACCAAAAACACTTGGCAAGTGGAGATATATATATATA -TAGATAGATAGATAGATAGATAGATAGATAGATAGATAGATATAGATACGTAAATAGAGA -GATATATAGATATATATATTTCTTGGAATAAATATGTGTGTGTGTGTGTATATATATATA -TACACACATACATACATACATACATACATACATACATACATACACACACACACACACGTA -TATATTCCAAGATCTTTGCCAAACTATGATTTGGGCAAAATTTAAGCTTAAAAATAAGAA -TAAAACTGTGGTATACGTTTTAAAAAGTAGCACATCTCTTGGGAAGTTTAGAAGCTGTGT -CATCAGAACATATCTGAAGATCTTTTAAATACGAGTGAAGCCACTTACTCTCTCTCCCCA -CATATTCCCAGCCAACGCAGTCCATTTTGTAGTGTGACATGCAGTTGTATTTGTCACTTG -GAGGGACAGTTTTGGCTCTTCTCCTTCACCTCCTTTGAACACGTGTCCATTCCACCATGG -TTTGGCAGGTATGTGGATGTGTGTCTTCATCCCTAGCCACTTCCAAATCTTACAGCCTGC -TCTTCCCTGTTCCGTATCTGTGTTTAGGACTGTGGTGGCTTTAGAAAGAGAAGTATTCAA -ATGTTGTTATCAAAATGAATTGGAGCTTAACCTCTGCTCTGAATGTTCTTCCCTGGCTCG -GGCTCTACCTTGTCATGACTGTCAGTGGGGCTGACTCAGAGCTTTCCCTGCCTCCTCTTG -CTGGCCTTTATCTTGCAGAATGAGTAAATGAATTCAATAATGCTTAAAGGATACTTGGAA -ATTCACAATTAACTTTACAAAATAATTCAATTTTTAAATGGAGTTAGCAAGTACCAGACA -CCCTTTGCTCGTGGCCAGAAGAACATTGCCTTCATTAACAGGACATTTCTCATAGTCCAT -CAGAATTTTTTTTTCACTTAGAGTGACAGTTGAGTTCTATTAACTAAGAAGCACCACAGA -GATACCACCGCCTTTGCCATTTGTGAAAAGGATGATTCAGCCTGCAGTGAAACGAAAAAC -AAGATTATAGAATTTGAAAACCAGTCAATAATGTAACTAGGACTCTGAAGAGAAGAGGGA -GCTGTTTCCATCTCCACAGACTGGGCCTTCTCAAACAAGGGGGTCAAGGCTGCTGATGTA -GTTCTGCAACACACACGCATTGGCTTGATTTTCTTTCTTTCCCAGAACAGTCTATTAACT -TTATAAAGGCACTTTGAAATTGGAAAACTGTAACTTCATCTGTGTGACATTAGAAGTGCG -TCTATAATAGATGGTAATGAAATACATCATTGCAAATAGACTGGTGATCAGACAAGGGTT -CAAAATCTGTTACAAATAGCAAGAGGCTAGACATCAGACAAGAGTTTAAAAATATACTAC -ACAAGTTAAAAGAAGATATACCTTAATTTTTTCCATGCTTTTAATAAATATAGCAACAAG -GTCCCTATTCCTAATACAAACTAAAGCAAGTTAATCAAATGAAAGAACTCAACATTTCCA -GTCTGCCCACAACCTCATTTAAAACCCTGCTCTAGCTTTATTCTGTTGCTGTGACAAAAA -CACATATTTAATGATAGACATATTCTGGTTTCTTTCTCTAATTACAAAAACAATTCATCC -TGATAAAAGTCTTAATTCCCACTTCAGAGTACCCTGTGCCCTCCTGCCATCTTGATTCAG -CTATGAGAACAGCACCTGCCTGCTCTGTAAGACATTTTATTTAGTTAGTTTACAGGATTT -CTTATAAGCTCCTTGAAAACATGCTTTGTCTGACATGTTCTTACTACCTGCACCACTTGT -AGGAAGTCAGGAGAAGCCACTGCCAAGCATGCTGATCTAGCAATGACTTCTGAGGGCAGC -TGGGAAGCTGCAGCTGCTGGCAGAGGCTTTGCCGGAGCTTCCCTCGTGTGCCCTGAGACA -GGGCCCCTGAGAGGAGTCCATTGCCGTCATGTCCGTGTAACTCCCTCATCATCTTCTGTC -AGATCGTAAGAGAGGACGAGAGAGTGACGTCACATGCAGACTGTTACAAGCTAGCACTTA -TTCTTTGAGCCCACTGAGCTCGCTCCCAAATCCTTTTCTTTCCCCTAAGAGAAAGCGTTA -GAAGCGTCTAGATTGCACTGGCTGGGGTATTCACTCTTCTTTCTGTGGATACCTGCACTC -TGACCCTGCTTGCTGTTAGCTTTATCCCTACTCAGTCACTGAACTCTCTCGGGATAAAGG -AAAACATCCCCTTCCTCTACACACTGCTTCTGGAAATGCGTGCTGAGTGAACGAGTAGCA -GCACTTTCGCGCTTCATCCTGACGTAGGTCTTACTTCACCAGCACAATGGGTTTAGTGCC -AAATAGTTTCATACTTCTATAACCAGTTTGGAATGACAGATGTCAAAATATACTTGTAAA -TGTCTAATAAAGGTATTCAATAAATTTCCAGTGAAAATAAAAAAAGTGGAAACCAAAATT -TAATATAAATCTCTTAAGACCACACCTTCCAATACATCTCTCTCTTTGCCATAGTTTTCT -CTCAATGGTTTTGAGAGCATACATTTACAAATGAATTTTGGAAGTAGGTATTATTGAAGG -TCTTATAGAATAACCATTTCTAGCTTTTTCTTCCTATCAGAGATAAGAGGGAAACATATT -CTCCTAACTCGGGTCTTTTGCATCTGAGTATTTGGGGAAGTAGTGAAATGATCTCTTCCT -ATACCCTATTCCAAGGCTGTCGGGATTGTTGTTGTCATGGCCGAGTATTTAAGAAAGAGT -GTGTGTGCATGTGTGTGCATGTGTGTGCATTCTTCCCTACTCTGTCTCATGAGGCAGTGA -ACACACTGTGTATTATTTTGAAATGTCCTATAAACTAAGAACAGAAAAATGGTTCACTTT -ATAAACTCTCGCATGTAAGAAATAGCAGTAAAGGAGCAATGAGGATTAGATCAATTAAAA -CACCAGTTGCAGAATGATACAGTCTGTGAAATGCCTGTGAGAGGGAACAGAGATGCCATG -AGATCTCATGTATTGATTTATGTATGTGTTATTTATGTATCCTTGCGTCTCTGAAATGAA -ACCAACTTAACTGCGGTGTCTGGTCATTTTTATGTGTTCTTAGATTCAGTTTGCAAGTGT -TTTTAAAAGTTAGATTTATTTATTTTATTTTATGTCCATGAGTGTTTTGCCAGCATGTAT -GTATATGTAGCACATGTGTGCAGTGTTTGTGAGAGGCAGGAGAGGGCACCAGGTCCCCAG -GCCTGGGTTTCAGAGCGCTCGGTAAGTAAGAGCAGGTCGGACCCTTACTCGCTGAGCTTC -CTCCAGCTCCAGTTTGCAAGGACCATATTGAGATTTTTTCATCTACATTCATCATTGAGA -TTGGTTTATAGCTTCCTTTTTTATTGTGTCTCTATCTGGTTTCATAGTTGGTATTATGCA -GCCTTCATAAAAAGAAGTCTAGACTCAGAGAGAGATTATGCAAGGTGATATTTATTGTCT -TGAGGAAGCTAGCTTTGACTGTCAATCACTTTTAAAAATGAACCAAGGAAAAAAGTTTAT -TAGGGGATAATTAACACAGTTTTTTTGTGTGATAATTCTTCCCATGACAATATCTCAAAA -GCAAAACATAAGCTTCTTTGCAGAGATGATAGTTTTCACATAATTTTATGCATTAGTAGT -GACTTATAGTTAATGATGATCCATAAAGAGATTAATGGGTAAGTAAGGTATTGCTAATGA -CCTTAATTGGGACAACTCACCTGAAGCTTGGGAGTGTGGCCCTGTGGTAGAGCACATGCT -TAGCGTATGTGAAGCCCTGCGTTTGATCCCCAGATTGGTAAGAACAAAACAAATGACGAT -ATAAAAACTTTAATATTTTGAGCAGCAGGAAACAACTTATCTCTTTAACTAGAGATTTGG -AAGCAGTGCTGGGCAAAGCTTAGCTGGGACTTGTAACTGACTCTGTAGGCAAAACCTAAC -ACAGAGGTGAGTCCTGCATTTCCTCGCCACCCAGCACGCTGTCCCTCTGAAGGCTGCTGT -TGGCTCACAATTGCTTCTTCTGTGATATGCTCACTGGACCATGCAATTTGACCTAAGAGT -TACCTATATGTGATATTGACTGCCTGGAAGCCCTTCAAAAATAGTTGCAACAAAGCATAA -TTGTAGTTATGATTTTTAATCTGACTTTATAGTAATTTATTAAGAAAGTTTTTGCTGTGT -AACTGGGCTGGAGTTTTGATTCTCCTTGCATTCAGCTGATATCACTGATGTCTGTCAAAT -GGAAGAGATCGTTGGTTGTTGGCCATCACTCTACCTCCTTCAGCACAGTTGGCCATTCCT -GAGAGATCAGCATTGCCTGTCTAGAGAGCCTTGGGGACTGAGAACTATGGGAGGGACAGC -TTGTATATAGTAGTATTCCATACAGTTTAAAGTTGAATGCCCACTATCATTAATCATACT -GTCACATACTTTACAGAAAGGACCATCAAAAGCTCCCACTTTATTTCATGACTCTAGACA -CTTAAGGTCCATATCTGTTGTGTGATAGGACCTCTATTTCCTACAGTTACTGTAGATAAT -TCACTTTATGGTGAATTGATTTTTAAAAGGGGGAGGGGGGAAGTAGCTGTTTGGAATATA -GGTTAAATATAATCTTCTAGCTAACAATATCATTTTAAAAGCTTATTATTTACTATTATT -ATTTGACCTCAAAGATTTGAATTTATATAGAAGTGGAGTTTGTATCTGGTTTATTCTTAT -TTTTTATGGTAATTTTCCTGTGTTCCCAGAACTCCATGATACATTGGCTACAATTCGCAT -ATCTCTATGGTGATGGCTTTATTTCTTTATACAAAGGACAGAGGCTATAAGGAATTTGAG -TAAATTTACTTAGCTGAAACTTCCCCAAAGTGGCAGCATTAAAGTGGCCTCTCTGACTTC -AAAGTCATTTTCTAGTATGTAGTTTTTATAGAGATGTTTGAAATTAAACATTTCTCTCTT -AAAATTTTGGATTCTTTGTAAAATCTCCTTGGAAATTGGCTCTGCTGATGGTCTGAGACC -AGTTATTATTGATGCAAAGCATATTCAAAGTGAATTTCTAGTTAGACATAGCTCTGCTTC -AATTTATTTCCTAGATTCAAGGATAGGTCTTTTCCTGAAGATATTGAAAACTAATTCTAT -GATGCTGGGGAAGAAAATCAAAGACTGCTCCCTTCTCTAGTGAAAGAAACACGTCTAATA -CTTTTCTCCTTCATAGAACTGAATTTAACAAAAGCTTGAAAGCAAATATTACATAGAGCT -TATCTCCCCCAAGTTTTATGTAAATTAAATTCTTGATTAGACATTAGTCAACAAGAGGCA -GTATATGCTTTGCTTCAAGGATCCTTTTGGAAGATGACCAGCTGCTAATTTACCTGATCA -TTTTTTTTATATATAAAATCTGCTTAAAACAGATCACAACTGTATAACAGCCAGTGTTAC -ATGTAGAAAGCTTGGCTCTTCATCTGGATCATCAGAATGTTTTTTGCAGGTTTTTGGGTT -GGTTGATTTATTTTTGTGAGTGGATATTGAGGTTTAAACCTAGGGCTTCATCGCTTCATG -CGCACTAGGTGAGCATTCAGCCCTCACCTTATTTTTGTTTTATTTTCCTACCTTTTGGGT -GATCTCAGTGACAAATGAATCATACTGAACTCAACAATGCTACGTAGGCAACCCTGAGTT -TTCAGTTCCTTGCAGACTGGAGCTCATATTTTGCATCAAGATCATCTAGGAGGTTGGGTC -AAAATCTAGATTCTGGGGCTCCATCCTCAGAGATGAATTCCACAGGTGTGAGACAGTCCT -CAAATCTTGGTCTTTGAACAGGTGATACTGATTTTGGTTGCTTTCAGCATCCCCAACCCC -CTTGGGGATGATACACCTATACTCAGAATCACTTTAGATGTCAGCAGCATGCAGCCATCT -ACCTGTGAGACTCCAATTTCTGAAGGCTGTTTTCTTTCTCATCTGGAGGAAATGATAACA -CAGCATTATCTCAGCAGAGTCCTTCTTAACCCTTCTTTGAACTCAAAGATTTGTTTTTTT -ATTGTGTTTGTTTGTTGTGTTGTTTGATTGTGTTGTTTTGTTTGAAGGGTTTCACTGTAC -AGCTCTACTGACCTGGAACTACCTGTGTAGACCAGGCTGGCCTCCAGTTTATAGAGATCT -GGATGTCTCTGCTTGCCTAGTGTTGGGATTCAAGGCATGTGCCACCACTTGGCTTAAAGT -TTTTGTTTAAACCCTGTGTTGTATACTACAAGGATCCTGTTTTCAGCATCCTTGAAGTGA -CTCTGTAGGACTAGACTGAACAACATATCCATCTAATTCACTCATATCACCAAGAAGAAA -GAAAAGCGTTTCCATATCCAGACTTAGGAATCAGTAGACACATTCCAGCAGTCTCCCTTC -TGTCTTGACCTCACAGTCTTCATCCTTGGCAGTCTCTTGACCTGGGTTCCCTCTCTACCA -TGGGACGTATTCATGGAAGAAGCACTTACTCTGCCAGCTTCTTCACCACACAGAGTGGTG -GGTTCTGTCCATACTCACACTCTGTAGAAGTTACAAGAACAGCTTCTCATAAGCCTATAA -GCTTAGACATCATCAACATGCATGAGAATGCCTTTTAAATGCAAGCATTTGGGTTGCAAA -GATATGAGTAAAATCCTAGCTCCTGACCATAAGGAACATTCCATTTGCTAAAGCTACAGA -TGTGTTAGCAGTAACCAATAGCACAGACCCATACTCCAAGCCAGAGTAAAATACACGTCA -CATGCCCATTGCCTAAAGGGGAGGAAACACAAAGGAAATAAACCTTACTGAAGAAGAGTT -TACCAAGTAGGTGATTCTAAAGTAGACCTTGAATGATGATGAGCAGTCTGTCAAATGCAA -AGGGGTTGGACAAAGTTAGCTATGGGGTGTTTAGTAAAACTTAAGTCTGCTGACATGAAA -TGGAAGCCTTTGCCTGCACAGCTATTAACACTAGTTGTTAATAGTTGGTGGACCTTGAAT -CATCAGCAGCCTGTGCTGTAAATAATTTACCTTCACAAATATAATACCAATGAAGTGAAC -TCAGACACAGTTTATCCACAAAAGTTTTCACTGAGTGGTCCTTTCTAAATTTACTTCTCA -ATGTTACACAGAGGCCATCTCCTACGTAGTAAATAAGAATCCTTGAGATTGTGGCCATCG -AGTTTGAATGTGTGCCCTGCTTCATACCTGCTCTTCTAAAAGCTCACAAGAACGTTCCCA -TCTTCTTTAGAACAACTGTTGGTCCATCTGCTTCCTACATAAGGAGCAGTTGGAGATGTG -GGCAAACTCAGTAAGTTGGTTTATTTTCCTGATTTCTCTTCAGCCTTTCACATATGGATA -GAAACCATTTTTTGGATTAATTTCCAAAATCTCAACTGTAATTCCCAGGTGCTGAATTCT -TACCAAGTGTGCATTTTAACACTAGTGTTAGAGTCACAGAGACAGCCTCCTGTAGAGGGA -AGCTTCTGTCACAGACACGAGGCCATTGAGGCATGGCTGCATTGCATAGTATGAGAGACA -CCATTGTTCTGGTTGACATTGCCTGTCTGTATATTTATTATGAAAATTTCCCAGCATATG -AAAGCAAGGTCTTGGAGAAGGGCACTTATCTTCATCAGGATGCCATTTGGGTTAGCTGTG -GTCCCTAACAATACACAACAATATGTTCCCCACACAGCCAACCTTTCTTTTCTGCTTCCT -GAATTATCGGCGTATCAGAGATATTCACTGGCAGAATTGTATAGTAAGTCCCGAATTGGG -CAGTCATATTCCCAGTAGCTTTTTCTGGGACTTACAGTTGATGCCAGCAACACTTTCAGT -TCAGTTCCATAAGCCAGTGTTGACTGGGTCATACCATATATGCATCAAAAATATGAGAGA -CTCAGACAATTGATATTTGCTAGTGTTTCTGCCCTAGATGTCTGACTACAAATGGTCATG -AAACATTTGTCATCTTTGTAGTTTTACAAACTAATGATAAATCCACAGAAAAACTAAAGG -CAAGCTCTGAATAAAAAATAAAAAAATTTTTAAAAAAACCTTTTTTACATCCATAGTCAT -TTAAAATGAAACCAAAAACTGTCATTGGCTTGGAGGCTGCCTCTAAAGCACCTTTGTGTA -AGAGAAAACATGGCTCTATCTGTCTTGCCCATAGAGAGCCCCGTAGAGAGGGGGCTGCTG -CCTTCTGTGAGGACTCCGCGCTTCTCTCTCACTGCTGCTCCCCATGGGTTTCTGCAGTGT -GCTTCTTGCTTGCTGCTCTTGGTCCTTCTCAGCTCACAGTAGTTCTCAGAAACCTTTGCC -TCAGACTTAGCAGCTTCTTATCTACCCCAGTCCTTTGATCAGAGCAAACCCAGTATTTAG -GTGCACATGCCCCTGTGATTTTGTAGCCCAGTGTTCCATTGCCAAAGCAGCTTAGTCAGG -TACAACTACATGGGAGCATATCCTAATTAGACCTGTGGATGCAAGCTAGAAGCAAGCGAG -CCACCTAGCAGTCCGGCATGAGACACACAGGGTGTTGTGACTTAATCGTAGTGTTTAGGG -CCTGCCTTAACCTCAGACATAGGCATCCTCTTGAAGGTAGCCTGAGTCTTCTAGCCCTAG -CACCTGCGTTAGCCACGATGTCTTTAACAACTTCACCAACCAGTGTACTCCTCAGAGTTG -AAAACAAAAGAGCACATTTAGTGCCTTCGTTTCTTTTCGACCCATCCTGCCAGCTCTGTT -TTTCCAACTTCTTGTACTCATTTTCTTTTTAGTTTCTCTGACCCCATTAATCTGTCCATC -ACTTTGTTCTCAAAAGTTTCTTTGAAAGTCCCAGCATCTCCCTTTGTTCTTCTCGTTTAT -ACTGCCCACTGTACAGGCCAAGTAACACTTGTAAAACCAAATGTTGTAATGTCATTTCCC -ATATTTAGCTGCTGTTTATTGACTAAATCAAGTCCAGCCCAGTCTCCAGGTTCTTCCAGA -CTGCCCACAACTCGGTTTCTCTCCTTGTAGATGTGTTTCCCAGTGCTTCTTGCTGGGGGA -GCCATTCCTTAGACACTACTCATTCTTGGGTTTTGGACTTTAAATTTTGTACTCTCTCTA -AGGCTTTCTCTTTCAATTCTTTTCTGGACAAATCCAAGTCGTGTTTCTGGACAGGCGAAA -GTATCAACCACCTCAACTGTGAGACTTTCTTGAGATGCCCAACTTTAATGGTTGCATTTC -TCTGAATTCCCACAATACTTGTTGTCTCGCTATGGTGTAGCAGTAAGTCTTAACCATTTG -CTTTGCTGTTAATGGTTTGTGTGGAAGGAGGCCTAAATTGAAGCAGTTTAGGAATTAAAA -ACTGTGCTGTTATAATCTCATTGGCAAAACAGATAAATGAGGATCTGTGGTCATCCGTTT -GATATTTGAGTGTGTTGTCTTCCCAGTAAGACTCTAAGTTCCTATGGACAGAGAGTACAT -TTTCTATTAATTTTTAAATTCTTTGATACATGAAACTATGCCATTCATATAACCAATAAA -CCCAGGAAAGAAGGAAAGAACCAAAGAGTTTATCTTCACTTAAAAGGGTAGTTTTTTAAA -ACACGGATTGGAGGGATGGCTCAGTGGCTGAAGCCTTTGATCTGCAAGAATGAGGACTGG -AATTTGGACATGCCGTACCCATACAAAAGTTCAGTGCAGTGTGTAACTGTAACCCCACCC -CTGAGAGACGGAGACGAGTGAATCCCAGGGTCTCAGTGCCTAGTCTGTTGAGTCAAATAG -CGGGTTTCAGATCCAGTAAAGAAAACCCTGAGCAATTGAAGAACATGCACCTAGACACAC -ATACACAGTTGAAACACAACTCCACATTGGATTTGTACAGAGGTTGGTATGGATGGCACA -TAGCTTCCCCAGACCAAGCTGGAAAGGGCAGCCAAAATCCTCGAATCTGGAATGTAAGTG -TGAACAGTAAGTAAGGTGACAGCAGCAGATCAAATGATTTATCTTGACCAAGGATGTATA -TAGCTCTTGTTGATAAAACATTAAGGTAATGCAATTATAGAGCCAAATCTGTATCCAGCG -AAGGCTCCGAAAACACGTGTTATTTTCTGAGAACGAAAAACAAGCTATACCGTATGCAAG -AGGGTCTGTTCTCATCATCTTGGAAAGGTGAAATACGGTAAACTTACTGTAGGGTTGGCT -TTGAGTCGGGCCAATAATGGGATCCATAGTCAGGCTTTGCTATTACTTCCTGTCTTTTCT -ATCTCAAGACTTCTTAGTATATAACTATGCCCACGGAGCTACGTGTATTGTTTAGCACTG -ATCCTCATAGCAAATCAGTACCTCAGAGACAGGATAGCAAACAAAAAAGTGTGGAAACTT -GATTGGAAGCCTCAAAATATGAACCCAAAATTTTTCTGAAACTGATCTCAATTAGAAAAA -AAAAAAAAAGAAAGAAGAAAAAAACTATAAGACCTGGTGCCTTTGCCCTAACACCCACTG -TGCAGAGAGATGTGTTGCGGATGCGCTGTGAGCCCCTGATCTGTCCTGTGGGGCGGGGCC -TGCTCAGTGGTTTGTTCTTGCACCGTCAGTCACCTCTGCAGTTAGGATTTTTTCCTATGT -GTATGGTTTGTTGGCGCGTATATATGTACATCATGTGTGTGTGCCTGGTGCTCATGGTGA -TCAGAAAAGGTCATTGGATCCACTAGAATCCACAGGCAGTTATGAGCTGCTGTGTAGGTG -ATGGTAGGTGAAGAGAAACTCATTGAGGTCCTCTGCAAGAGAGCAAATGCTCTTAACCAC -TGAGCATCCCTCCAGCCCAGCTTTGCATTTGGATGGCTGCGAAGACCAAGTGGTACTCTA -ATTTCCCACAGAGTCACACTTACGCTGGCATTGGCAGGTGCTTTCTCCAGACTTACTAGC -TAGGCATGAGTTCTGTAATCCCTGAACTAGTTTCTTAAGTTCATTTACCCAGAATCCCTA -GCTTTAAAAACTGAGAACAACTCATTACCTTCTCAATCAAACATTTGTCTCAAGAGCAGA -CAAGCATAGGTGAGTTCCATGGTGCAGTATTTGGGCAGAAAGGGGTGATATGATACATCC -CACTTTATGCCGCTTGTCTGCGCTTTTGATGATTCTCAATCTTGAAGTTTTTGTTTTACT -TGATATGTAACTTGCTGGCCTAGAGAGTAAGTGACTCTGACCAAAGATTTCCAAGGTAAA -TTTCAAGTAGTGTTCCTACAAATCTGCCAGGTTTTTTTCTTTGCTGGAAAACAGTAGATT -ACCATCCAGCAAAGCTTGTCATTAGTCCAGAGATTAACGCTGTGCAGAGATGATTCACTT -GAACTATAGCAGATGCATTAAGCAAAGGTAACTGTACCACAGCTGGCCAACGGAAAGTGT -TAATCATATTTCCCACTCACTGTGTTATAAATGAGCTCTGCCGTGGGCTTTCTTAACTGG -ATATAAATTTAAATTAGCGTTGTTTAATTTGAGAACTTACTATCGGCGCTCCTCAGACCT -TCCTTCCTGACAGGGATGCCATTGTAGCAAAACAGAATGAAGGCAGGCAGAGGATGTAGC -CGTGTTCCTCCAGGCTCTGCTCCGCTCAGATCTCTGAGAATCACTGTGATTAAACAAAAC -TGTCGAAACCTCACATTTCCCACAGGGTTGGAGGTAATGAAGGAAGCGTTGTAAGCGTGC -AGGCTCCTGAGCACCGTTTAAGCTTCGGAAACATTACCTTTTCTGGTTGTCAAAGTCTCC -AAGTCAGTAATTCTAGGGTTCAGAAGTTTTGGTCCAAAACTTTCTCAGTCGTAAATCTAC -AGAATTACCTAAATATGTCTGGGAATCAATGTTATATATGTTTAAGGCCTTTTCATAATG -GCCACCAACTTAAATAATAGTCCCACTCAGGAGCAGTCAGCTGAGTGGTACGTGGTTTCC -GTACTTGCCTGCTGACCTGTAGAGTGGACTGCCTAGCTGGTTCTGACAGCATCTCACATA -TCTAATGCAGAGAACATTCTTTTATCATTAAGCTCACGACTGCTTAAACTACTAAGTCTC -CTTAAAGCCTTGATTTTTAGGGTGCATTAGTTTGTGAACTATACTAAATGATTGCTGCTA -ATTCACATCTAAAATGAGCTTCTGGACACTGTATATTTTGAGACCTGTCGCATTTAGTGA -AGAAATCCTTCCTTGGGGCTGGCAAGATGACTTAGTGGCTTAGCAGGTAAGAGCACTTGC -GGTTTAAGTGTGAGGACTTAGTTTTGATCCCAGTACCCACATAAAAAGCAGAGCATGGCT -ACACGTCCCTATAACTGTAGCACAATGGCAGGCAGAGACAAGTGAGTGGCTAGAGCTTGC -TCACCACCAGCCTAGCAACAGGGTCAACTCTTTTATTTAAATAAGGATAAGGGCCTGGAG -GGATGGCTCAGTGGTTAAGAGCCATCCCTCCTGTCTGCCCTTCTAGAGGTCCTGAGTTCA -ATCCCCAGCAATCACATGGTAGCTCACAACCATCTATAGTGTGATCTGCTGTTCTCTTCT -TGCATGCATGTGTACATGCAAACAGAGCACTCAAATACATAAAGAAAGGACACCTGATAT -CTGCCACTCACCTATGTATGTGTGCACACACTTGAGTACATACACCAAGCACACACAGGT -ATCAAAATAAAAATTAAAACAAAAAAACCCTTTCTTTACTTCTTTCAGGATAAGAATGCA -CTAGAGCCAAACGGTTTCCATATGTGTTCTTCATGAACAGTATGTTCATGTTTGCCTCCT -GTGTGTCAACGGTGCATGAGAGACATGAATTCTGCCCTTGCTAAGTTCCAAGTCTAGGTA -AACAAGAGACATTGTTATTGGGGGAAGAGAGCACCCTCTGGCAGAGGAGCTCTGGGAGAC -CTTATCTGAGAATGTTGGAGCCCTGAGAGAGACACTGTGTGTATTCACTTCAGAAAAAAG -GGGGGTTCTCTATGGCTCTCTTACAGCTAGCTTTTGGTGCTTCTTCAGACCAGTATCTAT -AAGGTGTTTGGCTGAGGTCTGGTCAAATTAACTTTGAATGATAAAATCCTAGGAGAAAGC -TTGACTGTCTCATAGACTGTTTGAAGTGTGACATTTGTCCCGATTAACACAGCATTGAGT -CTAAGAAGTGGAACTAATAGACTCCATCGTGAATGTAGTGAAGATATTTGCCCAAGTTTG -TTTTCCTCTCTGCCTTACCCCTCAGGTTTGGAACTGATGTTATATTTACTGCAGATGTTC -TATTCTTAAAAATCAGAAGGCTCCTTTCTCTCTAATTCTCTTTCTTTACTATCTCAAAGT -AACCTGAAGTTCATGAGTATCTTCTCTATCACTGCTTTTAATTTCTCTAGGTAACTGTGT -GTCCACACATGGCATTTACTGTTGTTTTGTATACTTAACAAATTGATGTAGCAGATTCCT -ATGGACTTCTGCCACTAGGTTTTACTTCCAAAAGTCCTGTTTCTTAAAGATAGGAGCCCA -CAGTGATACTCTGTAGATTGTTCATGTTTAACTTTCAGCCACAGCAGAGTAAAGCCTTTC -CTTTCTACAGACTTTCTTCAAGACAGTAAGATTGAGTCTCCCTCGCCCCCATCCAATGTC -AAAGGTCGTCTTTTGTCCCCTGGCATTTATATCTGAGTTTTCCTAAAGGGTTCACTGGGA -ATGGCTAACAGGGAACAGTGGCGTCAGCCTCATTGGGCATTATCAAGTGGCTCTCACAAG -CAGTATACAATCCTACTTCTCCTTATTTTTACCAGCTTTGGTTTCCACCTGTCATGGGAA -GCGTGCTGACCGTTGAGTGGTCGAGTCCCTGATTAGAAATGGGTTGAGCCACAGTTAGTG -CTGCTGCTGCTGCTTTCTCTCCTGTGAGTTTCGGTGTTTCCGAGCTTCCGGTCAGGTCAT -AGTTCTCTTATCTGGGTCCTTTCTAAGTCACATGTGTTGCACAACTGCCAGTCATCTCCC -TCTTATGAAAGCACAGTGCACGCTGCCTCTTGTCATGTCACACTTGGGATGTGACCGTCA -GGTTTCTTTTCCTTAATGCTTCATGTTTCCTAATGTCCATTTTTGAAAAATCCCTTCTGC -TCATACAATCTAATAGTATTCTCTTACCTCCCCCACCCCCCACCCCCAAAAAACCTCTTA -GAGATTTTTAGATGCGTCTGTTTGTGTGGTATGTGTGTATGTTTGCTTGTACCTCAGTTG -GTACAGTGCTTGCCTAGCATGTACAAAGGCCTGCGTTTGACCCCCAGTGCCAAACAAAAC -TGCATGTAGAGGTACGTGCCTGGAACCCCAGTGCTCAGGGGGTGGAGGAGGAGAGTGGGT -TCATGGATATCCTTGCCCACATAGTGGGCTTGAGGCCATCTTAGGATATATGAATGTCTC -TTTGCACAGGAGTATATATGAACGTTCTTCTCTGTTTTGAGAATCTCTAGACTTCATCAT -GACCATCAAACAGTTGTGCAGTTAGCTCTTTCTTTTAGATGAAGGGTGGCTTTCCTCAGA -GTAACTGCAAGGTATTCCGTTATCTTCTCAGTTCAGCTGCCGGGAGTCTGCTCTCAGCCT -GGGGCTTTTGTAGACAGTCTCCGTCTATTCCAGGTACTTTGGAGATGTCTCTGCTGCTGA -TGGAGATGTCTCTGCTGCCGATGAAGATGTCTCTGCTGTTGATGGAGATGTCTCTGTTGT -TAATGGAGATGTCTCTGCTGCTGATGGAGATGTCTCTGCTGCTGATGGAGATGTCTCTGC -TGCTGATGAAGATGTCTCTGCTGTTGATGAAGATGTTTGTGTTGTTGATAGAGATGCTCT -GCTGTTGACGCTCTTTAGCTCCTTTATCGCGGGCCTAGGTGTACATTTGTGTTTATTATT -AATTTGGTGGCCATGAAGAGCTTATGATTTAATCTGGACATCTTAATTTATTTTTTTCTT -GATTTTCTGGTTTCTCTTCCTCTGAAACATCTCTGTTTATTAGACCTTTTGGGGTTGGGG -AGTTATATGCTGTATCTTACATTGTATCTTTTTTGTTTGTTTGTTTTGTATCTTACTTTG -CTTTTGCGTGTTACAATGTATTTATTATTTCCCTGTCTTGATGATGTTAATTCTTTGATT -AACTTATCCTTTGAATTTTTAAGTTTATTTTTATTTTATATATTTTATTATTTATTTTGT -GTGAGATGGGGTGGAGACTGAGAGTGTGTCAGAGACTATGTGGCAGTCAGAAGACAATTT -ATAAAGATGACACTCTGCATGTGTTGTAGAGACCAAACCTAGGTCGTCAGGCATATGCAG -CAAGCCCATTAACAGGCTGATCCATCTTGCTGACCATGCTCTGATTTTTTTTTATTTCAA -CAACTATATCTTTTTAATTTCTCTAAACTATATTCAATTCTTCTTTTGCAATTTTTCTTG -ATTTTATGTATGTGTGTGTGTATACACTACATATATGTAATATATATGTGTGTACGCACA -CACTCATATATGCACACACATGAGTTGGTGCATGTGTGGAGATTAGAGGACAACTTACAG -GAGTCAGGGATTCTCCTCCCACCATATTGATCCCAAAAATCTAACTAGGGTTATTAAGCT -TGGCAGGAAACTCCTTCATGATCTGAGCCGTTCTTTGACCATGACTTACTGTTTTCTGGG -TGAATGAAATCCCTCCTTTGATATCTTAAGCAAACTTCCTTGCTATGCCTCATCTTAAGT -TAGCGGGAGTCTGATTCTGATATCTTACGTCTGGCTTAAGGCAGATTGTTTCCTGCATGC -TTTGTTGTTTGAGAATAATTTATATGTAGTGGGCTTCTCCTCCTTCCTTCCTCCGTTTCC -CCCTCCTCTTTTTCTGTGACACCGATTGCATAAGTCCTCATCAAAGTCCCCCTTCTCTCC -CTTTTGTCTGGACCCAGGGACACCAACAGCAAGGCTTATGCTCATCTCTAAGTTCAGGAT -AACCGCAAAACCCAAACTTCTTCCAGCTATAATGCAAACATTTGTCACTTTCAAACGTCC -CCTCTTGCACAGGCTGGAGCTGGCCTGTTGCTTCCTCCCAGTGTCATTAGTTGGTCATCA -CTGTCTCCACAACTTCACGCAGAGGCTTGGCTTTGTATCTAAGTCTCCTAGGACCTCATC -TCCTTCCCCCTCATCAGTGTGAAGCCTGCATGTCCATGATTATTGAGACTGCAGCTACCT -GGTATAGCTTCAAGGTGTACCTTCACTTCTGTGTATAACCTTCTCTGTATTCAAATATCC -TTCCTCCCTCCCTCCCTCCCTTCCTAGCTTTTGGGAACATTTGTTTTATTCTTTGACAAT -TTCGTGCATGTGTATAATGTGTCATGATCATATCCAACCCAGATCCTCCCTGCCACCTTT -ATTCCACACCCCAGCACCACCACATGCTGCCTGCATGCTTTTATGGATGTAGGGTAATCC -ACTGGAACATTGGCAACCTGTTCTACTCTGGCAGCCATCAACTGTCAATGACTCCTGATC -TAGGAGTGGGGTCGCATGAGCCTTTTTCTCTGATGGAATGAGTTCTGGCTAGACCTTTCC -CAGGTAGCCAGAGCAGCTCTGCGTCAATGAGGAACAGTCATGCCTAAAGAACAGCATTTC -AGAACACTTCTCCTGCTCTAACTCTTACATCCTCTCTCCTTTCCCATGATGCTTCTTGAG -GCTAGTGGAGTTTGATATCAATGTCCCACTTGGCACTAAGCACTCAACCCTCTTTGATTT -TTGGCACTTTGATCAGTCATTAGTCTCTGCAGTGGCTGCTTTTGTCTTTCTTCAATATCT -ACTTTCTCTTAAGGTTCAGCTCAGCCATCACTTTATCCAAAAGCTTTCCCCAAGTGCCTA -CCCCTCTAGCCAAAGCATGGTAAGATGCCCCCTTCTCTCTCATCTTCTATAGGTTTTGAT -GTATTAGCTTGATCTCTGCTGTGTTGTTTTGTTTTAATGCAAAGTCTTGCTGTCTAGTTC -AGCCCAGCTTTGAACTGTCAGTCCCTCTGTCTATGTATGTATTTATTTATGTTCCAAATG -TTTCCTCCGTCACACCCACCCCCTAGAGTTCTTTACCCATCCCCTCATCCTCTGAGAAGG -TGCTCCCTCCATCCCTCAACCCCACCCCCACCTTCACTCCACCACCACCATCCCCTGGGC -ATCCCCTTCCCTGGGGCATCAAGTCTCTACAAGATCAGGCACCTCCTCTCCCAATGGGGC -CAGACAAGGCAGTCCTCTAGACATATGTGCTGGAGGTACGGACCAGCAATGCTCTTTGGT -TGGTAGCTTATTTCTCTGGGAGCTCCAGGGGTCCAGGTTAGATGACACTGTTGGTCTTCC -TATGGGGTTGCCACCCCCTTCAGCTCCTTCAATCCTTCCCCTAACTCTTCCATAGGGTTC -CCAAGCTCAGTCCAAAGTCTGGCTGTGAGTATCTGCATCTGTCTCAGTCAGCTGCAGGCA -GAGCCTCTCAGAGGACAGCCGTGCTCCTGTCTGCAAGCACAACATAATAACATCAGTAAT -AGTGTCAGGGTTTGGTGCCTGTGCATGGGATGGATCACAAGTTGAGTTGGTTACTGGATG -GCCTTTCCTTCCGTCTCTGCCCCATTTTTGTTTCTGCATTTCTTTTAGGCAGGAATAGTT -CTAGGTCAGAAATTTTGAAGGTGAGTTTGTGACCCCCATCCTTCCATTGGGGGCCCTGCC -TAACTCTTAGGAGTGCTAGATTTACAGGCATGCACCACTATGCCCAGCTTTCTACTCATC -CTAACCTGTATTTGCCTTTATCTTCCACTTCCCCACAGACTCTTTGAGAACAAGAGCCAC -TTACTCATCAGCACCGAGTAAGCCCTGGTACATGAGGTGCTGGATAATTATTTCCTGAAT -GAGCACATACTATTTTTCTAACAAGGCCACATGATGTCAGGGTTCAAGATAAGAAGCATC -ACCCTGTTTATGCACAGGTCAGACAGCATCATCCACTTTAACAGTCCTTTAACAATCAGC -AGAAAGGGTGAGAGAAACTGTATGCTGAAGCAGTCACATCTCAAAAGACTTCTTGTGATT -TTGTGTCTCACAGTGTACTTGGAAGATTTGTGAGTGTACAGAGGCCAGTGATAGGAAAGA -GTTGGGGCATTCAGAGGCCTGGTGGCATTGGAGTATGTGGTCTAGTGTAATTGGTGGTAC -GTGAAGACCTGGGCTTCCTCCAACCTATATAAAGCTCTTCGTGGAAGCACTTTGGTCTCC -AGAAGTGGGTATTACTCAGGTACCCATGGGACAAGCTGCCTTCTGAGTCTGTGTGTAACC -ACAGTGAGGGCAAGGACTGCCCTAGGGCCTTCATCTGTATCTTGGGAAGCCCCATTCCCT -GAAACTCCGTGGCTTTGCCTCTCTTTGCACATCTCCTCATCTCTATCAGCTGGGCTCTTC -CTCTAGCTCCCCCACTCCCTGCCCCCAGCTCTGGCTTTATATCTGACATAGCAGGGCTCC -CCACATGGTGATTCTAACGCTCTGCACACCACACTTTCATTGTAGTTGCTCGCTGTGCTG -GGGGAGGCAGAACCAGGTCCTGCTCTCCTCTGCTAGCGTGATGGGCTTTTGCATCACCGC -ACATCTCCACACACCATCGGCTCAGCTTCCGTGTGTGGCTCCTCCTCATCTATTCGGCTG -GTCTCCACGGTCAGTGAAGTAGCATCCACAGGGCAGGAAATCAGCCAGATTCATCCAGTT -TTCTCTCCCCAGATGTCGCCACACTTCTCTTGAGTGTGGTTAAAAACAACATCAACATTC -TCATCTTTGACGTGGAAATAATTACATAATCATTGCTTTGCTTCTGTTGAGGATCTGACC -GTTTTCCTCTTACAATACCTATATACTCATCTACAAAATCAAAGATTAAAAACCCAGTAA -TTTCTATGGAAAACAGTCCTTTCTGGCTGTGCGATCTCAAATCAGTTATTTAACTTGCAC -ATCCTTGGATCTTGTCATCTGTAATTAAGATCACAATACCCACCCCACTGGTTATTGTGA -AGATTAAATGATCCCTATAAACTGCTTAGCACATGGAAAGCCTAAAATAATAGCCTTAAG -AGAGCAGAAGAGGCTGAGATGGGTGTGAGTGTCTTTAATTCCAACGCTGAGATTAACTCT -GCTCTTAAACACTCTTGGCTACAAGTGGTCCCCAGTTGGATCTCTACTACAAATACTGTT -GTCCCTAGCCCCACCCCCTGCCCCCGGCCCCAAGGCTTAAGGAATTTGGCATGTAATGAA -GACCCACTTTTCACATCTTCTCTATACAAACCTTAGTTTCCATTTGGCAGCTTGAGTTAT -AACTGAGTCATTGTAGCTGAAAGTGTACAATCACTGCTGGCCAGAATCCTTAAACCACAG -GAGACTGAATTCCTACCAACCTCCTTCTCCTCAGTGTGTGCACGGCGCAGTGATGTCCTG -TAGAAGTCAGTGTGTGCATGGCGCAGTGATGTCCTGTAGAAGTCAGTGTGTGCACAGTGC -AGTGATGTCCTGTAGAAGTCAGTGTGTGCATGGTGCAGTGATGTCCTGTAGAAGTCAGTG -TGTGCACGGCGCAGTGATGTCCTGTAGAAGTCCATATCCTACTCTGTTTTTCCAGTCCAG -AAAAACCCGAATAAGCAGTCCCTTGAACTTGTTTTTGGGGGCCGTGGCCAGTCTGCTGTG -TTGGGATTGTCAGACACACTGCCCAGCACCAGGCTCTTTGAGGATTATATTAAAAGCCAC -ATTCCAGGGAAGGATCTGCTCAGCCACCACAAGCCTATTCATTATTTATAAACAATTAAA -GGGCATGGTTCAAATGAATGCAAGCATCTGGGAAAGTCATTATTCATGTACGAATCTACT -CAAGCATTTGTCATCTCCCTGGTGACTTAACATACTCTCTGTGCCTTGAGACCTCAGATT -ATATTAAGCAAAGTAGATGCTTAAACTCTTTTATTTAGTTTAATCGTTGGTCTCACTCCA -CTTGTTCAGATTATTTGGGCTCGTTTAAAATTAGCCCTCCTGTCTCCTTGATACATTAAA -ATAGGAAGGAGGGAAATTTCGTTTTAGAACCTACTGCATTCCGAGGATGAATGCAAATTA -TCCTACTATGATTCTTAATGACCCACTATTAACATAGTAGGAACCCCAGTGCACTAATGC -ACTGCTACTTTTCACATCATTACTCCTAATGGAAGTGTTACCAGGATAATAGCTTGACCT -TTAGCTATAGATTCTGATAGCAAAATATATTCTGCTTCTTCATACCTCTATTCACATAGC -GTATCTGCCACTTTCACATCAGCGCCATGACGATCTTTCGGCCTTGTTCTGAGGTCTCAT -CTGCGGTTGTAATGGAGAGAATAGAATTTCATCTTCAATAGGTAAATTCTAGTTAAAAGT -CCCTTTGAAGTTCAGATGTAATCCATGAGCCAGAATGTCAATAATGTGCCTAGCGGAAGT -ATTTGTTTGTGTAGGCATTTTTTTTTTTTTAAGAAGCCCGTGCTGTGCCTTCAAAGGTCT -TAGTCATGGGCCCATGGGATGGTGATTTCTCTAACATTTTTCTATTGAAAGCAGAAAAGA -AAGCAGAAGTGTTAACTGAAAGAAGGAAAAAGTAAGCAGGAAGTGTTGCCTTTTTAAGTG -ACTGATGACTAACGGAGCTCAAGGTTAGACTGTAACTCTCGGAGCTGCAGCCCTGCGGGG -AATGAGAGAGAACTTTCCACAGCCTTCCCTTGGGTTATTCTGAACCGGCCGTTGGCACAC -ACAGAGCCATTGGCCATTGGCATAGCTCGGGTCTACTTTGTTATTTTGGAATCACAACTT -GCTAATGTGTGATGATTTGGGCACAGACATTTTACAATCTTACGAAAGGAGGTTGCTATG -GAAATTAATTGTGTACATAGCATTCTAAGTGAAAAGATATTTACCCCATCATTTCTGTAG -TATGCTTTTTATTTAAATGAATAGAGTGTTAAGTACAAATGAATTGTTTTGTAAATTTTA -TTTATTAAATCAGAACTTCGAGCACCTTTTGACAGTTCTTCAACTAGTAAATGTTATTGT -GGGCAATTGATCATGGTGAAGCCTTTTCTCTTAACATATGTTTTGCTAATTAAGACTTCC -TACTCATTCAGAGAGGCCATTTTCCAATTAATCCACATTTTTTGAGCTCCTGGCTTTGCT -AACATTAGCAACAAGACTGGGGACTCTGCGCCTCTCTCGCCTGTTTCTTGAGCTTCTTCA -CTACACTGGGTGCTTTGATGGAGACAAAGAAATGAGCCTGGCATAGGAAGTTGAAGAGCA -CATCTGTGCCCCAGGAATATGGTGCCTTTCCTCTGCTGTCTGCTCTCATTTGCCCTGCAT -AGCCTGCTGTGGCTCGCCTGATTCACATAACCCTACTCCTGATCCTGCTTTCTAACCATC -CCTCTTCCACCAAGTCTGTGACAGACCTTTCCATTTAGACTCTCGGGAGATCTGCACATC -TCCCTCCAACACCACATCATCTGGCATGTATCACTCCTCTGCGCACGTAAAGTCCATCTG -GTCCCTGGCCTCATGGTGTCAGGACCTCAGTAGTCACTGCCTTCCACTTCTGCTTGGTGG -TCCCCACTCAGCCAGCACAGCTCAGCATCGTTCCACCTTTGCTGCTTACACTCCAACATC -CCATTAGACTATTCTAGGTGTTCCCTACTGCCATCTAACCCTCACCTGCCGACCCACTGG -TGTCTCCATTTACTGATCTTTGTAGCATCTTGGAGCCTGTCTGTAAGCCTCTCTGCTCTC -CTTTTCCTGGCCTCTTCATGTACTTTAAGTCTCCATTGTGCTGCCGAGCTGGTCTAGCCA -ATCCGAACACTAGTCCATCCCTTCCAGCCAGAGCCCCACATAGACTGCTGCATCCCACCC -GGCAACCCCCAGTAGACTGCTGCTCCTGTTCACTGTTTGAAGCCTTGCTGCTTGGCCTCA -GTCTGCACTTGCCCGTTGTCAATAAGTTTAAACCTTCCCACACTCTCCGCCTCCAAGGTG -TCTCACCACTGAGCTCTCTGAGCCCCCGGAGCCTGGAGCCTCCGGCCTAGAGCCATTCCT -TGTCAATATCCTCAACCTCTGGCCTCCCCTCCGTTTGGAGGTGGCCTCGGTACTTTAGTC -CTCTATCACATCACCCCTAGTTCCTCCAAGATGGGCCCTTGACTCATTCCCTCCTTTCTC -TTGTGTCCTGTACTCAGCTACCGTGTTGCCTGTTCCCACCACCTACAAACCACCCTTCCT -CCTCCCTCCCCTCTGAGCCCAGGTGTTTCTAGAGGGATGTTGGTGGCTCTTCCCCGGATG -GCTTTCAGAAGACTCTAATGCTCTGGGAACCATCCCTTGAGAAGGCTTTCTGCCTGAATC -CTGGCTTTGTGGTTATCCTGGGCTTCTTAGTGGGCTTCTCTGCCTCTGTATTTATTCCTG -GTGTTCTCCACAACCTACGCTGTCAGGTGCCCTTCATTCTGTATGTTCTTTCTTCTTAAC -AATATGTCTGTTTATTGTTTTAACTACCACATATGCAATGGGCTCTTTTCGTGATCGCTG -AGTTTAGCATCCACAGATTTAACCAAGCAGGGATTGAAAATAGTCAAGGAAATAAATAAA -ACAGAAAACCTTTGATGCTGACACCATAGTTTAGTGGTAAAGCACACGGTTTAAATGTGT -AGACTTCTGGTGGTGCATCACTTGGGAAGCAGAGTCAGGTGGTTCTCTTAGTTCAAGGCC -AGCCTGGTCTACAGAACAAATTTCAGGACAGCCAGGGTTACACAAAGAAATACTTTGTCT -CAAAACAACAACAGAAATAAAACCAAGCATGTAGACTTTTTCCTTGTGATTATTCTATAA -ATATATGGTGATAGCATGATGATAGCATGCATAGGTAATGCATCAGCTATACGATTATCT -CCCAGGGTCTTGGAACTGGTCCCCACAGACCCAGACCTGACAGTGTCGTTCACCCAGCTT -CTTTGTACCTCTCCACCCCAGGTCTACAATGCTTTTACCTCACACACCTGACCACAGAAT -GTCACTCACCTACCCTAGATGCTTGACTACCTGGGACAAGTATTAACTCCCAGAAGGACC -CCCATCTCCCCTCTGACCTGCAGAGCCATCCTCTCCATACCTGGTGTCTTTTCCTACACA -ACTGGACTGCTTGCATCTGAGTTTACACATACAACTTCTTTCCTCTATTTCCCTAGGACA -TGATTTTAAATGTAATATTGCTGAACAGGAGTCTAACCATTTTATGGGTCTCATTATATT -TTATTCTTATTTCCCAATAAAAATTTCCCAGTCTTATGCTGCTAGTATAGTGATACTTGC -CACAATTTTGCTACTATCAAACACAGCCTTTTTGAAATTGTTTTTCTATCTTAGGATAGG -TGTGCAAAGTATGCTTTGCAGTCCTTTGATTTACATATTAGTTGAGCCTTTTCCCTAGTA -TTTTATGCTTCAAATACACTATTGATCTACAGGACTATTGAACTCTTGTAAATGAGTGCA -CTCTTTAAAGATATTGAACATTCTGCCGCATATATAATGTGGCCAGGTTTCGTAGCTCTT -TTAAGATGTTTGCTTTTCACTGAATGGGAATTTCAATTTTTGTGTAGTTAAATCTGTCAA -TATTTCCCTTTGTCATTTATTTTTGAACGAGACCTTTTAACACATTGAAATTACCAACAT -CTTAAATACCACGAAGGCAGTGTGACATGGCGGCTTACTGACCCACAGGCAGCGAGGTAA -AAAGGCGGGTTGAGAGTGCTCAGGAACAGAAATGTCAACTGCACACCTCACATGTGGTCA -CACACTGTGTGGCTTTCTTTCCTGGGGTCATTGTCCTGCCTCTCTTTTGTCCTGCCCTGG -GACTCTCCATGGCTTAATAGGACAGATCTTTCCTCATATCTCATGCAGTGTGCAGGATGT -TGATTCCTGCTTGGACTGAGGCTTAGCATTTCAATAAGATGGACAACAGGATTAGTGTAG -TTGAGCAGCGTGTCCTTGGGGATCATCGTGAGAACATCTCCATGCAATGCTGCATTTGAT -TTTAAATTAACAACACAGAGGACGTCATTTAACACATATTCTCAACTCTGTCACGAATGG -GACTGCCTAAGCTATATGAAACATTTTCTTTTCCCATCAGACACGTGTACACAAAAGAAG -AGCAGTTTCCACACTGTTACTAACCAGTTCCATGTTGAAGCATAAGCCATCATGCATAGC -CAGGGCTCAGCTGCTTGCCATATTTACCTAAAAAACATAGTGCTGACATGGAGGATGGTC -TTAGCCAAGGTTTCCCTTGCTGTGCAGAGACACCAAGGCCGTGGCAACTCTTATGAAGGA -CGACATTTCACTGGGGCTGGCTTACAGTCTTTTAGAGGTTTGCTCCATTATCATCACTGC -AGGAAGCATGGCAGCGTACAGGCAGGCAGGGTGCTGGAGATGAAGCTGAGAGTTCTACAT -CTTCATCTGTAGGCAGCAGAAAGAAACTGACACACTAAGCATAGCTTGAACATAGGAGAC -CTCAAAGTTCACCCCCACAGTGACATGCTTTCTCCACACCTCCTAATAGTGCCACTCCCT -TTGGGCCTAGCACTCAAACATTCGAGGCTGTGGGGGCCATTCCTATTTAAACCACCACAA -GGATATACCCTACGGATCTGACATTCTTAGGAATTCTCTTCAGGGCTGAGGAACTAGCTT -GGAGAGCGCATGCTTGGCATGTGTGTGTGTTTAGGTTAAATTCCCAGCCCCAGAAAGAAC -GACAAAAGACAGGCTTGTTTTCTCCTTGGGACTATCTTCCTGTTTTGTTCTGCACCCCTT -TGTTGTGAAAGTGTTTAGTAGAATTTCTTGTTTTCTTTCAGTCTTTACAGAAAATTACTG -TACTGCGAATCATGTGGATAAACTTCCTGGCCCCAGAGACTGGGTGCAGATTCTGCAGGA -TCAGATTAAACTGGCCAGAAGAAGGTTGAAACGAGGCTCAGGTATGAACAAGCTATAGAA -GTCATTGCGATGGTGCCTTATTCAACCTTTATGAAGCACAGTGCTTTCTCCCTGGGGTAT -CATGGTATCTTTTGTCTCTGGAAGGAGATGTTCAGTGTAATATGCTGTGTTGGCTCTAGT -GAATTTTTAAAGTTGTCTTAAGATTGAATAGTAAAAATGATGTAGGCCATTTGCTTCTAA -TAGCACAAGAGGAAAAGATTACTAATGTCATCTGTGGTCTAATGTGCTTCACGGGGAGAA -CTGGGTCTTCTGTAGTTTGCTTTTATCTGACTATTGATTTTTGGTTGTTTATATCTACGT -GAGTTTCTAAAAGAACTAATTCCTCAAAGTTTAAACATGAAAAAAGAAGAAGAAAAAAAA -GTGGAAGGCACACACCTTCCATGCCAACACAGGAGACAGAAGCAGAAGGCTCTCCATGAG -ACTGCGGCCAGCCTGGTCTACAGAGCGAGCCTGGTCTACAGCCTGGTCTACAGGGCGAGC -TATAGGACATGTTTCAGAAATTAAAATAAAATAAAATAAAAAGGCAAAATTCGTCCTTTC -AGAAACACCACATCAAGTTGGAAGGAATTTAAGGTGCATATCTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTTATGTGTGTGTGTTTAAAACTTGAGCTT -TGGCAGCTATTTTCCTAGGCAACGTGAAGACCCATTAGATAGTGACTATATAGATTTGGT -CACCTGGTCTCAAGCCTCTCGAATCTGACCTCCTTACCAGCTAGAAATCTCCTTAGATTG -ACTTCCTTCTCTCACCCAGGAATGCTGCTCTCTGCTAGATCACAAATCGCTTAGGTTTTA -TTTATAAACTTTATGTACATTAGTATGTAAGTTATCAAAAACAATATGGTGGTTCCTCAC -AAACAATACAAATAAGGCCTGGGCGGGGGAGGGGGGCAGCTCAGCTGGTCACATGGTTAC -CTTGCAAACACTAGAAGGTCCCAGAACACAAGTCAGATATAAATAAGTAAATCATAAATA -AGCAGCATGCCCTGTAGTCTCAGCCCTGAGTTTGCAGGGTGGGCTGGCAGCCATCTTAGC -TGGCTTGATGAATTCCAAGCCAGTTAGAGACAGCACCTGAATAACACAACACCTGAGGTT -GTGCTCCGGCCCCACACAGCACACACGTGCACACGCGCACACACGTACACACACTCACAC -ACACACACACACAGAGGACCTACTAAACTCATTACTGGTATATCTCCAAATAAACCCAGG -ACATTAAAGAGACATTTGTACTCCTGCATTCATTGAAGTATTTTTCCTAACAGCTTCTAA -AACATAATCACCATAGACATCCACGTTACTGGGTCAAGTAATAATGAAAATGCGCTCTCC -ATACATAACTAGACGAGTTTGAACCTTTAAAAAGAAGGAATTTTCTTGTTTGTGTCAACA -TGGGAAAGCCTTATGCTAAGTAGGGTAAACCAGTGCAAAATTACAAGTGTCGGGGAACCC -CACTGAGGACTCTGATGAGGTAGGGCTCACAGAAGTAGAGTGTAGAGTATAGTCAGTCAC -CAGGAGCCCCAGGGTCTGGGAAGATGCCAGGCAAAGGAACAAAATTTCAATTCGACAGAG -ATGAAAAAGTGATCATGTGATGTGACTAATAATGTTATTATAATATACTCAAAAATAATC -AGGTCATTCTTACTCTTGCTTCTCTCTCTTGCCTCTTTCACTCTTTCTCCACCTCTTTCC -TCTTTCCCTTCTCCCCTCTCTCCACGTGGTCATGGCCGGCCTCTGCTTCTCTACTCTCTC -CTTCTCTGCCTCTACTACCCTCTTAACTCCCCTCCCCATGCTCTCAATAAACTCTATTCT -ATACTATACTACTACTAATAATAATAATTGAGTCACATCACATATTTTCACAAAGTATAT -GATACATAGATTTTTTTGTATATTTAGCCATTCTGCATGTGTACTATTTCAAAATACCAT -GCTGTATATCATAAATATGTATTTTTTAATTAAAAGAGAATTTATTAAAGTGTGCTTTCA -ACTTCTGTTGGTCAGAGTAGTCCAGTGATGGAGAGGCTCTGAACACAATAGTTGCCCATA -GAGGAGCTAGAGACCCCAGCAGTCCTAGTCTCCATGAAGGCCTGGGATTCCTGGAGGGCA -TAGACTCAGCCTACATTGGAATCTTCTGATGTCAACAAAGGAATGAGCACCAGCAGCCAC -AAAGTAGAGGAATTCACACGTGAGACTGAAGGCGAAGAGGAGAATCACTTAGTCCTGTGA -TTTTATCTGGACAGCACTAGGAAGTGGATCTTTCCACATAAATGAGGCAGATTCCCACAG -GTCACTTGATCTAAGCAGTGCCTTGAGGTTCTTCCAAAGAACAGCTTGCTGTGTCACCTG -TGTCACACTGACAGAGTTAACACCACATTCCTGTACTAGTGTTGGCCCTGCAGAAAGGAG -CTACCTTGGCACATGAACTTACTTACTTCTTTTTTATTATTTTTATTTTTATTTTTAAAC -TTATGCATGATTTTTATTAGTCAAATGAAAATAAGACCTAGATTGTCTTGACAGCAGGCT -TTGGGCTCTGTGAGGCTGGAGCAGACAGTTCGGAAGGTAGGTGTTGGGAACTGAGCTGCT -CCTCACGATGTGAGGAGCATGTGAGGGTACTGCTGCCAAAGGCATCTCAGAGCCTTGATG -CTGCGGTAGCAGAGCATCTCCGTCCAATTCACTTTAATGAACAGGACTTTATTGGCTCTC -AGCTCTGGAGGCTAGAAATCTAAGACTGAGGGCTTTTCTTGCTGCATCAGCCCATGCAGA -AAGACACAGAGACACAGAGAATGTGGGAGTGAGACAGAAGAAAGCTCTGTGTGGGCATGT -GTGTACATGTGTGTATGGGTGTATATATGGTATGTATGTGTGTGTGTATGGGTGTGTGTG -AGTATGGGTGTATATGTGTATGTGTGTGTATATGTGTACATGTGTGTATGGCAGTATGTG -TGTGTGCATATATGTGTATGTGTGTGTGTATGTATGGGTGTGTGTGTGTGTGTGTGTGTG -TGTGTAGTCACTCTTCCTTGGTGACAGCATGAACCCACTCTGAAAGGCAGGGCGAGGTTG -TGGCCTGACCACATCTCACCAGGCTTCTCCTGCTGGCTCTGCTGCCCCGGGACTGCGCTC -TTTGAGATGCAGCGTCTTTGAGGGACACATTCAGACCAGAGCCATCTTTAATAGGTGCTT -ATCAGCTGAAGCCTTCCCAGTGCAGCCCTGTCCTCCAGCCTCAGGCTCTGCAGCCAAACT -GGCCTTCGCTCTGGTACTAAAACCGCTGCTCTCTCCACCTTTCCCAAGTGCTGCAGAGCC -TCCCTTGTCCTAAAGCCTTCCGTAGAGGCCCCAGCACATTCACTTCTGTCACCTCTAGAA -TCCCTTTCCTGTTTCCTGCGAGCAGGGTCTGCTTCTATGCCGCATCTGTGTCCCAGATGA -CATAGTGTGGCAGTGCTGACTCTCGAGACATGTTTGAGTGAATCAGTAAAGCATCAGTAA -TTCCAGAGAGAACACAGTGCCATAGCAGCACTCTGGTTTTCTAGACAAACTGTGACCTCC -TGAAGAACACTGCTGTTTTCTCTATTATGGCTCAAAGGTTTATTCCACTCCCTGTGAACA -CATGGATGGCAGTGTCCCTGACCTGAGGACCCCTAGTGTCACTCTGTGGCCACCATTTTA -GAATCCCTCTAATTCTACTCTACTAGTACTCTCTCCCCTTCTCCACTCCAGCTATTGTGA -GTCCTTCCCAGTCTCCTTCCTCTCACACATCTTCCAGAGAGTCAGAGCCTATGCATCCTG -TGGGCTCACTTGGTGGACAGCTGGGAAATATCCAAGACTGACCTCCTACTAAGCTGGCTC -TTCACTTGAGAACTTCAGGGCTTCTGCTTCTGCCCCACATAACATCACAAAACACCCCTC -CCCTGTATGACCTTCCACCCCTCCCACTCCTGAAAGGGGTTAAGATAGGAATAAAAAGGA -GAGAAAAAGAGGAAAAAGAAAAAGCAACATTTGAAGGACCTGTAAGTGGCCCATTAGGTA -TACCCAGCACATAATTCCTGACTGAGCAGTAATGTGGAAATTCAGTTTTACAGGCAAAGC -AGGTTCCAAGCCTAAATGGCAGCTCTGCCAATAAGCATGACGTACTTTTGTGATTCCTAA -CTTCTGCTCTGAATGACTCAACCGTTGGATACTTAAGGACTTCCGTCCCTGTGCCTACCT -GTTAATTTGAAGGGGGAAATTGTTGGCCCGAAATACAGAGACACCAGACATTCAGATTTG -AGAGAAATCTAAAATGGGTCATGATAAAAAGGGCATAAATGTAGCATTAGCCTCCTGCCT -GCCTCTGCTCCTCTCACAAGGGGCTTCCAGACCTGCACTGATGCTGCGCTACCTCAGGCA -GGCCAGCAGGTACCTGCGCATGAGTCTGCTCCCGAGACTGGTGAGAGCAGACGGGAAGTG -TGCATCAGCTCCTTGAGAGTCTGAGGAAAGGAACGGTCTGGACTGAGACTATTGATGCCT -CTGGTTGTAATGCTACAGTCACTGCCTGGCACAGACGGGGTGGGAGGCTGTTCATTTACC -AGGCCCTGTCCCTCTGGAGGAAAGTCCTATAGGACCTGAAAATTTTAAGTTTTAAGAAAA -CCTTTAAAGGTAGGAGTCCCAGAAAGTCAGGAGACGTTGGAGAAGGAAAAAAATGGCACA -GTCTTGCTGAATCACAAGATGAAAATAAGTTTAGTTTAAATTCCTTCTTCTGGTGCCTTC -ACCGTGTTACCTGTGTGGATTTCTCATCACTGCGACAGTGTACGTGTCAAAGGCGAGTCA -GGGGAGGTTTTATTTGTTTCATGGTTTGAAGATAATCATCATGGTTCATGATGAGGAAGG -TGACTGACAGACAGAGCATGTAATTAGGACTCCTCATTTCCTGACATCTCGGCAAAACAG -CAAGCAGAGGCTGAGGCTGGGACCATGAAACCAGCCAGGCCCAGACTGGAACCCGCAAGC -TGATTCCCAGTTACCCATTTCTACCAGCTAGGCCTCCTAAAGGTTCTACAACCTCCCAAA -ACAGTACGACCAGCAAGGAGCCAAGGATTCAAACACAGGAGCCCAGCCCAGGGTAGGAAC -CTGCAGACCTTAATCCTCTTGTCTGTCGGGTGCTGAGACAGAGTCTCTCGCCTTTCCCTC -TTCACACCAGCACAGACATCTGCACACTGAAGGGGCGTCTCACAGCATCTCTGTTCCTGA -TTTTCATCTCAAACATTCCTACACACACACTTGACCATCTCTCCAGAAAGAGACCCAAAC -TGTAACATGGTCCCCAGGGCCTCCTTTCTGGTGACTCCCTTCACTCATTCACTCGGGGTG -TGACTTGAGACATCTGAACTTTTGATCAGCAGGTTACACGAGTGCTCCACCTGGATATTT -CTGACGTGTTGAGTAAGCTGTCTTGACCACCAGGAAAGAAGCTGACTTAAGATAGAACCA -GCCCTGATATATGGGCCAAAGCAGATCAAAAGGATGGTGCCCCAGCCTTAGCAGACAGTA -TGTGTCTATGTGTGAGACACTGGTACACTTCCTCCTTAGTAGCCCAGGGTGCAGCTCCAG -CAAACAGATGGGGAGAGCCACTTGTCCTTCCTGGAAGAGCTGGGATCTATAATGTGACTG -GCTCTTGGGTTTTTCATCTTGATTATTTTCCATCAAAATGGTAATACAGACAGTGTGTTA -AAGATAGCTCACAACTTCCACAGCCTCATTTATCATACTTGGCTCCATTCCTAGAATGGG -GTGTAGACTCTTGACTGGACCAAGCTAATCAGCTCACCACTCGGGGAAGTGTGCGTGGAC -TGTAGGGAAAGCACTGCCCCACAAGATTGGAAAGGTCGTTATGCAAATCCAAACAACTTC -ATTTGGGGCTCTCATCACATGTAATCATTTTTTCCTATAACTAGAATTCCAATCCTGGTG -TGAATTTTTATCATTTTTATTAGATTACTTCCTCAGAGCTGAAATCACAATTTATTGTTT -GCGTTAGATCCAGGAGTAAAGCTGTCGCTGCTACTAAATTTTTATTGGACTTAGTCTTTT -CCAAATTTTACAACTTGATCATTGCCAGAGAAGAGCAGCTTTGAGCTTGTTGTTACAGAC -AGGTATTCCTCATCCATGACACTTGACTCTGCGCATGCGGCCAGTACATATTCATTTATA -TATAACCATTTACATATATTTAGGTCATATATGTTCTGTTCTGACAAAAACACAAGGTCA -TATAGGCCTGCATTTTAAAAGTATGGGTAGGAGCCAGAGAAATGGCTTAGCAATTAAGAC -CACTAGCTGCTCCTCCAGAGGACCTGGATTCAATTCCCAGTACCCACGTATGGCTCACAA -CAGGCTATAACTGCCGTTTCGGGAGATCTAATGCTCTCTTCTAACCTGGTCCCAGGCAGA -TGTGATGGTGCATGTGTGCGTAACCCCAGCACTAGGGTGCTGGTAGAGATAGGCTGATCC -TACAATTCTCTGACTGGCTAGCCTAGCTAAAATTTCAAGCTACAAGTTCAGTGAGAGAAC -TTCTCCCCAAATAATTATGTGGAGAATGATAGGGGAAGACAGCTGACCACAACCTGGGTC -CTCTGTGTACGCCTACACACAGGAGTATGCAAAGGCATGCATGTACATGCACACACATAA -AGAGTCTAACTAGTAAAAACCTAATGCCTTTTATCTAGAGAATTTTAGTATGTCTTACAT -CTTTTCTGTAAATCACCTTACCCAACTCAATCCTGCCATTTCTCTTTTGGCCATCCTAGT -AAATATTATATAATTTTTGTGATCTCTACTCCATTGCAACCAAAACTGGCCTTGACTGTT -CTATCTCTTCTCTGTTTTCTTGCTGCGGTGAATCACATGGGCCAGCAGAGGCTGATGCCA -GGCCTACCCACCTAAGGACAAGATATTTGAGGCTAAACTAGAGATAGAAAGCTTGGAGCA -TTGCTGGCTGTGTCTGTCTCTGGTCATGTTTACATCATTAACAGTGAAGATGAGACTATA -GTGTTGTGTTGGCTTTTCCACCGTGCCCATGAAGCAATGGGCTGGCCTCGAGGTCCAGGA -GTGCAGTCAACAGGAACTTTAGGATATGGGTAGGATAAAGAGGATGCCACCAGAATGATC -CCAGCAGCCATATGCAAATGTTTCCTCTGTCCCTAGCATGTCCGGGAAGAGTTCACTCCC -TTAAGTTACCAGGCATATGAGCCTTTCCTTTGCATTTAGTAGAAGGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCCAAAGAAGGGTCACCCTTTGCA -AAACCCCTAAGGAGACTAAAACCCATATCAGAAGAGCAAGGCTTATATTTTAAATTACAA -AAAAGGAGGAACTTTTGAAGAAATACGTATTCTCTCTCTGTGGCTTCCTTCATGACTAAA -TGAACCCAGGACTGACGACTCCAGAACCAGGCATCGCCCAAGAAAAGTTCTTTCTGAGAA -TTCCCACTAGGAGTGGCCCTTGGGAATGTACAGTTCTACGGCCAGAAGGCAGTAATTTAT -CTGCTTTCAGTGTGTGGTTAAGCAGTCCATCCTGCTTAGAGAAAATGAACAGAAATCACC -CCTGACTGACAAAATAAGGTCAGAAGAGTTCCCAGATTTTTAATCCAGGAAGGTTGACTC -TCTGCCATGAGCATCGGAACAAAATCGTACTTAAATAATGATGCTCGAACCTGTGAAACG -TGAACCAAGTGAAGCGAACAGCGAGAAGGATGAAGACACCGTGCGCTCTGGAGTTGCTTT -AATTGTGTTCCTGTATTCTGCAGAATGAATGTGCTCCCACAACTAATGAGATCTGTGTTT -TATGTTTGTAACCAGCAGAGGTAGCTGACGGTGATGAAAGACTGGACCGCATCTCTCTAC -CCCCAACAGGTAAAACACATTTACATTTCATCACCCGCTGCAAGGCAACATTTGCATTGA -AAATGCTTTGACCATTAGGGATGCGGCTGCTTGAGCAAGCTGCTTCTGTAATAGACCCAG -GACCCACGTTCAGTTTATTGGAGGCCTAGGTTCAGATCTGTTTTCACACTGAATATGAAA -AACATTTTTCTTACACCCTATTTTATATTCATAAAAATTTCAGAAATGCAAATCCGAAGG -AGTTAGTACCACAAGAGGCTACCTCGCCCAGTCTTTAGACATTAAAAGGCACTTTTGACA -TAAAATGACATTTATCTTTAAACCAGGATTGTCAACTTTGTGTGACCAACTTCAGGCCCA -TTTTTGTCTTGTTCCACCAGAGGCCTTTGAGAGGCAGGCATCCCCAGTCTTCACGTAGTA -GTTTCTGTGTTTTTTAAAGTGTGATTGAATAAGCCAGCCCAGCCGGTGTGAGTGACACAC -TCCTGGGATTTGAACCAGATCAGCAAATGCAACAGAGTACTAAAGCATTCACTACACAAA -GGTGTGCAGCTGTGGGCTGGACTCTGTCTAATGCCTCTGATCCTAGCCTCCTGCCTGTGT -GTGAGTTCACACCCAAGAGTAGAATAGGTGTCTGACCATTGAGCCACAATTGTGTCAGAC -AGCTTCTACCATCACTTATCCCCCAGTTGATCTCAGGACTCCCATTTGGCTGTCCTTCAA -AGATTGTCCGAAGATTCCACCCATAAAATCCAGACAGTCCAAAATGACCTTAAACTATAA -AAGCTCAATTCAGCGTTCGTAGTAGGATTTCTTTGTTTGTTTCCTCTCGATCCGGGGCTA -TAAGACTTGAATTAAATTCAGAAAATGTGAGTGAGTGTAGTATGTTTGCAGAAACTCTTG -GTAGAGTCCCTACTGGTCACATGGTCTCGTGACCATGAACCCCAAGACCATGGAGTCTTG -AGGCCCAGAAGTGTACCTTGGAGTTTACTGAAGCAAAGCTCATAGGTGAATTTAGAGCTG -CCAGAAGCCTCTGCCATGTAAATCATAAATCACACCTCGCTTACTCTGCCTTGTGTAGCC -AAGCAACAAGTCAATGGACAGATAAATAAAATGGGTCTCGTGGTGCACAAAGACCTGCCT -ACGTTTAGTTCTTATGTTCTATAGTAGTTATATCTGTGTTTCCAAACTCGTAAGTCAGGA -TAGTGAATGTGTGATCTCTAGTGTCCCTTACCATTCTCTGAATATCAGGACAACTCATAC -TGATAATACTTGTATTGCCTTTGACCCATTCCAAGCAGATGCAGGAAATACTAATCATAA -TAATGAAATTGTAGTTCAGGGGCCTCCGAGAGGAATGTCATGCTTTTGTATTTGTCCCCT -GGGCATCTGTAGCAGCTGTCCTCTGTATCAGATGACGCAGTGGGCTTTCGCTTTATCAGT -TGAAGACTCTGCATCTTGCAGTTATACCTTTGCATTTAACTGTCTCAAGATGGAGGCAGA -GGGGTTTCAGAGTGAACAAAACAGCCCAGGGATGCTAAAGGAGCCTCATGAGAATGACAA -ACTCCGGAGGAATTGGAAAATGAAGGGACACTGGGAGCCATCTGTGCCAATACCTCCTTT -TTATCCAACCCTTTTATTTCAAGGGGGTAGGAGAGACTGAGGCCCAGAAACATTAAGTGA -CTTTTCCAAGGTGATAGCTGGTGATAGCTTGGTTGGGGGCCGTCGTCCTCTTGACTCCCG -GCCCTTTCTTATACCTAAGCCAAAGCCAGCCTTCTCTGTGTATTTCTTAAAGATCCAGGG -AGAATTGGACAGGTGGTACCATTAGGATTCCATTTCAGTGACTCAGCCCTCATTTGTATC -TTTGACACCATCTACCCAAAGTCCATTTCAGTTTAAGCTTGTTGCTTCTATTCCTTTCTT -AAGTTCTTCCCCTGGAATGTGAGGTGATTAGAAAGAGACTATTGCTAGATAGAGACACAA -ACCACTGAACAGCATTGTGTGTGTTTTTAAAGTATTTGCCCTTTCAGAAAAGTAGGGAAA -AGGTCACAGATTAGGTCTCAGATTTTAGATAATCTTGATAGAAAGCTTCATGGTTGCCTT -CCAAAGTAAAATCCAAATCCGACACACTTCTTAGAATGCAGCATAGCTGTGGGTCAGCCC -TTGACATGCGCTGACACAGCCATCCGAAGGGTGAAACTCCACGTCTTACACACAGAGCTC -CAGTGTGCGCGGCCTCACTGAACAGAACTGTGGAACCATCTAAATGTGAGGTCCACACCT -GCAGCTCCTCACTTAGCTGAGCTGACCAAAGCTGACCCTTCGCAAAGAGCTTTTATTACT -TTGTCTTTTTGTTCTTTTAAATTTTGTATCAGGAGAGAGGAGGGGAGATCCTTATGTTGC -TGTGAGCCTGCAGTGATCATGTGGTCAGATGGCATTTATTCCCAGCTACTCAGCTGAGTC -TCCGAAAGGGTCTTATGGAGCCCAAGTTGGCCTCTGGCTTTAAGTCCTCTTGCCCCTCCC -CCAGGTGCTGGGACAATAGGCATAGACCATGCAGCTGAAAATGAGTTGACCCATTCAGTG -AGCCTTTGAGCAGCAGTCAGCACGGGACCTCACACAGGTTCCTGTCCTCAGACTAGGGTG -AGAGACAGAAGCAGCTACTGACACACTGAGGCAGAGATGTGGAAGGAGTGCCAGATGGGA -GACTGCACCCAGAAATCCGGGGACAATTGACATTTTAAAAAACGTATAAAGTCAATCACA -GTAATTCCTTTCCAATTTGAAGATGGGTCCTGTGGGTTTGAATATGGTAATACTTGTCTG -GACTTACCAGTACACATTCTCAGTTGACACTCGTGTGTCTTTATGTGTCAGAAAGCACAA -GTAAGACAGTTTACTTACTGTTCTCAGAGACAGCTGTGACTGATGCCCCCCTGTACACAG -ACCCAATAGAGAAGAGTTGGTGCATTTATCTAATAGAGATCAAATAAGTAAATTCGTCTC -CTGAGTTGCTTGGTTTTCACCTAAGACACATTTTTTTCCCACTCTATCCAAGTCTGCACA -TGTATTACCTGCTATTTAATAGTGTTTTCAGGGGTAAGTCATATTTAGCTATTTTCTATT -GTTGAACAATACACGGCCAATGGTAATATATATTCATGGGCTTTCTTGTTTTAAATAAAT -CCATCATAAATTCCTAATTCTGGAAATTACTCACTTAGCACAATTGAAGTTGCTGCTTAG -TGGCTTGACGACTGTGACTGTGCCCCGCCCTCAAACCCTCCAGTCAATTACCTGCTCCCC -ACCAGACCCCGGCCAGGTGATAAACTATGCATCTCTGCTTCAGAGGACCGGCCTCCTTCA -CTGTCTTGTCTCTGTTTAGGTCATACATTTGTCATCAAGAGAGAGACCCCAGAGGACCCA -GAACCAGGTTCCGTGGCCTAGACTTGCATTCTGGAACATTCTTCGTTTCCTCCAAGGTCC -ATGTAGCAGCTACAGATCCTGCAGTGTGGGTGTTCTATGATGGCTTGTCCTGTCCGAATA -ATTTCTTTGTAACATGTGCTATCACAACTCTGGTTTGGCATAATACTTATTTAAAGAACC -ATGCTTACAGTTGCTACCCTGTAAGCGTCCCGTGTGTGTGACCCACCGTAAAGAAGCCAT -TCCCTTCCTGTCTCTGTCCGTTCACAGACTGGGTGTGAAGACAGCAGTCTTTCTAAACAT -ATTTTATTGTGAATTGCTTAGCTGCATGCAGAGAGGAAACCTTCTCTTCCAGGACTGACA -GAGGCTACAAGGCAGCGCTAACTAGCCCCTCTTCAGCTTAGAGAAGGAAACAGTTGTTCT -GAGAGACAGGAGAGCTCCTACCTGGCCAGTGAAATCGTTTCTGACATCAGTCATAGTAAC -CCGGACAGACATTTGGAACTGGAGAAGTACAAGCGATGTAAGAATCCTTAGGAAATAAAA -TCTTTCACATAATTTATAATGACGTGATGACAAAAAAATAATAATAACTCAAAGTAAGCA -GCCATCTGCTTGGGAGCCGTCAAGCATTTAAACATGGTTTAAACTGAGCAGCCTGGGCTG -TGACCATTTTCATGTTCATTCTGTAGTCTGTCTGGTCCCTCACCCGCCTGCCTTCTGCTT -TTTGTAAGAAAAAAAATCTGGCTTTATTTTAAAGAAATCTTTGCTGTGGGGATAATTGTT -TTACAGACATATTTACCTCCACATTTGTTTTGCTAATGAAATCATTCATTAAAAATACCA -CCTTAGAAAGCCTTGCGTTTACACCGTATTTATGGTATAAAGCAAACTGCCTTGAATCTT -GGGCACTTGACCCAAAGGCCAAAAATAGCTGTTAAAGAAAAAAAATGTGACTCTCATCCA -CCAAACCCCAGGGATAAAAACCTGCCAGGACAAAAGCTTAGCCTTTGCCCTACTCTTGGT -GCAGCGATGGGTTAAAGCCGACAGTGTGCTTCAAGGACTCGGTGCTTCAAGGACCAGTCC -CACTCCGAGCTTTGCCAGTGAGAGAGCCGAGAGGTGGGTTGCCTAGGACCAAGGTACCCT -TCGTGGCCAGCTGGCCATAGAACCTGGATATCCTTGGGACCCTGTCCATTGCACTGCACC -ATGCCACACGGAACACTAAAGATAGGATCAGAACACTATTCCACTGAGACCAGCTAGGGA -AAGTGATAGGTGATATCCCTGGAATGTGACAAAGTCCGCTTCTAGGTGTTGCTCCTACAG -TCAGTCTCCAGAGGAGATAGCAACATCTCACAGATGCACCTTTTATTTCTCTCCGCTCGG -AAGCTATGGGGACAGCGTGGAAATCACTCCCATCCTGCAGTCAGCTACCATAGATTTCCG -TTTCCCGCTGGCCCTAATCCCTGTGTTTTATCCAGGGGTCTGATGAGCTGCAGGCAGACC -AGGACTCTCATTCACTCTGCAGCAGGTCCTGAAAAAGAATTGTCTTCTGCCTCCCAGGAT -GAAATACTGCTCAAGGGGACTAGAGAAGCTGAGTTAGCGCCTGTCACTTGATTAAATGAG -GGTGAATTTGTTTTCAGTACAGGGAGAACATAGACTCACAACTGGAGGTCAGTTGGGTGT -GAACAATAAACCTTCAGAAAACACTTCCTTCCAAGCCTGGGGTGACAGCTTGGAGTTTTC -AGTACTTGAGGAGGGGTGGGATTGTTTGACTCACAGATACGTGCAATGGGTTCACAGGTT -GGGAAGGCAGAGCAAAACTGTAACAGTACAACCATACTTTGTAAGTTTACATTGTATTTG -TGTTAACTTACCGTGACTACTGTTCAGCTTTGTTTAGAAACCCTTTTTATAGGCTTTCTT -AGCAAAAAAACAAAAAAGTCCATATCGATGGATGACACGTCTCAGTCTTCTGTACATATA -TTTTATTAATATGTAAATATTCAGATTTTTAAAATTATAATGTTCTTTTAAAAGAATTCA -ATGCAAAGCTAGCTGTGAAAATGGTGTGTAACACTGTGTTGTGATTTCAACTCCCAAGAC -GCCCTTTATGTCCATTCTGGAAAAATACAATAAATTACTTTAATTGAATGCACATGAGTC -TTGCTTGCTACCCAGTCTTCCTGTTCCTTATGAAGTCAATGCTGTTCATTAATTAAAAGC -TATTTATGAATATTCTGATGATTCTTTTCTCGGGGTTTATGCCTGAGTGGGATATTATGT -TTACAAATAAAGCTAGCAGATTTCTAGCAGAGCTTGGTAGACGTTACAGTCCCAGCTCCG -TCTGCCAGTCGGATCAATGGCTACAGCGAGTCCCACAGAAACACTTGGGCATTAAGCACC -GAGATGCTCGAAGCCTAATTTTAAATGAATTAGGTAGCCTTATAATCTTCACTTAAAAGG -TTAAGCCCTGCTTCTATGGAAACAACACACCAGAAGGCCAAATCAATCCTTCCCAATGAA -AAGTGGCTGCTAAGGCGCAGGCGCAGGCGCAGGCGCTGCTCTTCTAGTCCTTTACCACCG -CAGGGCGCTGCGCCGCGCTGGCCCCCTCTTGTTCCCTAGGGCACCCCCAGTCCCCAGCTC -AGAGCATGTGACATTACAGAGCCTGGAATCTGGCTCCATGGGGGATTTACTTCAGGATCT -GTTCCAAAACGAGGGTTTTGAGCTGTTCAGAACTTGGGTGGTGGGCTCATAGTGGTAATG -GGTAGTAGCTGCTGCTTAAGAAATCAGCTGGACGGGGGTGAGGAAGGGGACGCAGCAGGA -TGAGCTGTTTGCAAAAGAAAATCTACAGTCAACACAAATCATCACACTTTTTTTTTCTTC -GAACCTGCAAGCTTGCCTCAAGCTATCCCTTCCTACCACACACCCTCTCCTTTGCGGGCT -CCGCGGGTATTCATGAAAATGTTTGCTGAGGGATCAGTGTGATGCTTTACTGCCCAGAGC -CACTGGGATACACTTGTTCCCTTATGCTGGCAAAGGCTCAGACAGCTTTTCCAGTCTGAT -GTGAGAAGGGGAGTGTCCAAAGTAGGAGGCTCCACCAGAAGGGGATCACTACCCTCTTCC -TTTTACACCCCAGACTCATCAAGGGATTGGTAGGGTGGGCGTATTTCCCAGATACACCCA -AGTTCAGCTCTACCACGTACCCACCACAACTAAGTCAAACCCTGTGACGGCTTTCAACCT -ACCAGGCTGAGGTACAAGGGAGAGAAAGAGGCAAAAGCCAAACTGGAGAGGCACCTGGCA -CCCAACTGCACCAGGCTCCTTCCCTTCCAAGACCTTAGGGTATCGGGTCAGCCACTGGAA -CAGTATAAATAAAAGGTTCTGGTTACTGTCTTACATTGATCCACTGGAATGAAGTGGGGG -TCAGTCTGCTGTGGGGAGGACTATGGAGAGAGAAAAGGAATTCCACAGGGCAAACCCAGC -CACATGCAAGCACAAGAGAAGACACCAACATTCAGTGACTAGCTGAGTTGTAGGATGGAG -GGAGGGGGCTAGTTGGGGTGCTAAGATACAGAGCAGTGTCCAGAGGATAGTAGGTGAGTC -TGGTCTAGATACTAGCACAGTGATCCCTTCTGTGAATGTTTCCTTTAAAGGTGTGGCCCC -CGGTGTGTCTACTAAGCTTGAGCCTCACATCCATGTGTTGGCCTCCGAGTGAGGGAAGGC -CAGGCAGGCAGCCCAATGAAAGGACCATGAACAAATCAGAGACCTAATACTATATTGACT -AACTTGTCATCCTGTAGTTTATATCATGTGGGCTGCCCTGTCACCCACCTACAGCTTCCA -TCAGCATTGGCAAATTTATGACAATGGGGGGCGGGTGAGTGGCAACATGATGAATCCTGG -AAATCAGATTCCAGAGACCAGCATCAGTGTGCAGATCTGAGTCTCTTGTTCAGCACATAA -GCTTTTTGAGTGTTTGAGCCGAGCCCAAGTCCCTAAATCCCCATCACCATCCCCAGTGAA -AGCCCTGCCTGCTGAGGTTATTCAGAAGGAATTGGGGAGAGCGTCATCACCTGGTAGGAC -TTCCTTGAAGACCAGAAGCTGGAGACAGGAAGCAGGCACCGCCCAGGCCTCGGTTCCTTT -TTGCTGTCTTACCAGTGTTCCCGGAGCCATCTTAGGTTGAATGCCAAGTACAACAGATCA -GGACTCTTCTAGGAATCTCGGGAGCCTGTGGCACCTCACTCTCCAGCCTGCTTTTTCTTT -CACAGGATTGATTTCCACGTCCCCCCACAACTATGTTTGATGACGAGCTCATAACTCAGA -ATTCCGGCCAATGCTCTGTGTGAGTGCACACAGATCAACTCCTATGTTTTGTAATTCAGA -GTGCATGAAACTGGGCATCCCCCCCAAAAGCAATATATACAGATTATGTATGCATGCACA -TGTACGTATGTTTAGTGTTTGTTATTAGTAAAAATGAACATACAAAGAACTGTTAACAGA -CCAAGGAATGTTCTAGAAACAAAATTCAGACAGTATAATACCCAGTACACCTTACATGTA -TATAACTGATAACCCAAATTGAGTTGATATTAAAAGGTCTTTTTTACTGTTTTACTCAAT -ATCATTTAGATTTATTCATTAAGAATTTGGACAATTTAAATCATAAAATCTGGGGCTTGA -GGGATGGTTCCATAGTTAAGAGCACTGGCTATTCATCTAAAGGGTCCATCTCAACTCCTA -GCACCCACATGGCAGCTCAAAACATCTGGAAATCCAGTCCCAGGGGACCTTCTGGCCTGT -TCAGATACCAGGCACACAAGTGGTGCAGAGATACATGCAGGCAAACACCCGTACAGACAG -ATAAAAATTAAATTAGATTTTAAAACCTAAATGTGAGACAAATATGTTTAGGTCATTTCT -TTTTAAATCCTCTTCCTAAAGGGCAGCTGGTGCCATTGTGTTGAACATTCTCTGACCAGC -TCTCTTTCTCCCTGTTACATGAATTCTTCCACTCAAGGTTAAGACAGATTCAAAAAAGGT -GGAGGGCCCTTGGTGTGACTGTGAAGTGAAAATCAATTTTACAGGGGAAATGGAGCATCC -TAAATTGTTACAACTAAGTGACTGGTGCCAATTGCATATTTTGTTAGAAAAACTGCTTTC -CACTATATTCTAGCATGAGAGGGAAAGAGACTGTCATAATAGAGGGCACTCACCCAGGGC -AAACCAAATTAACTCTCATCCCAAGGCGATGTATTTCTAACCACCTGATAAGGAAAACCA -GAAGTAACTCAATTAACAAGTGCTGTGCTGGCCCCGGCCCACTCTGGTTTAGAACATGGT -CTTCTGCGGCATCCTGATGGGACGCTCTTCTCCTCATAGATCCATATCCACTGTGCCCTC -TCTTGCCCTTCACTAATGCACCTTTAAAATGGACCAGGGAGCTGGAGAGATGGCTCAGCG -GTTAATAGCACTGACTGCTCTTCCAGAGGTCCCGAGTTCAATTCCCAGCAACCACATGGT -GACTCACAACCATCTGTAGTAGGATCTTCTTCCTTCCATCTGTAGTACCGCCTTCTTCTG -GTGTCTGAAGACAACAACAGTGTACTCCTAAAATAAATAATTCTTTAAAAAATAAATAAA -TAAAATGGACCAGAAATTTTGAGTGTGTGGCTCTCCTTAAGATCCCTGTTTGTAGTTAAG -AGGTACGTGTGCACTGTCAAGGTTTCTTCTCCTACCCCAAGGAGAAGGGTTTCTGGGTAG -TTGCTGTGCCTTCCTCTAGAGAACTGGCTGACCAGTCATGGGTGTGACCACACTGTAAGT -GTTAGACTAACTCCTCTATTCAGGCTGCAAACACCATGATGGTGCCGTTATAGTTATTAT -CTGTGATAGTAAGTCTGTTTTCTGTGATAACAGAGTTTTAGTAAATGAAATCCAGGGGGC -TGGAGAGATGGCTCAGCAGTTAAGAGCACTGACTGTTCTTATGAAGGTCCTGAGTTCAAA -TCCCAGCAACCACATGGTGGCTTACAACCATCTGTAATGACATCTGACGCCTTCTACTGG -TGTGTCTGAAGACAGCTACAATGTACTTACATATAAATAATAAATAAATCTTTTAAAAAA -ATGAAATCCAAAAACTTTGGGAGCCGAAAGCAGAGAATGAAGTAGACACGTTTAGTCTGG -AAGACTATTGACTGTGCAGGTGAAGAACCAAATGAATTTTATGAATGTGAGAGACTTCAG -CTACCTTCAGTTAAATGTTTTGTAAAACTACAGAAATGGAAACTTTGGTTGCCATTGGAA -ATAAACAGACATTGGCTTGGGAAAATGGCTCTGTTGTTGCAATGTTGCTATGAAAGCAGG -AAGACCTGGGTTTCACCCCCGGTACACATGTTTAACTACGAATCAATAAAATTCATTTTT -AAAACTGAACGTAGTGATGTGTGTTTGTAATCCTGACACTGGGGAGACAGACACAGCATG -AGGACACTCCCTAGGGATTGCTAGCCAGCCAGCGTCACCTATGTGACAAGCCCTAGGCTA -ATGAAAGATCCTGTCTCAGACAGGGTGGACAGCCTTTGAGGAAAACATCTGGGGTTGTCC -CCTGGCTTCAACATGCACATATGAGCACACACGGGGGCGGGGGGAGAGGAGAGAGACAGA -TATAAGACAAAACCTAATCTATATGAATATACAGTAATGGTGGCATAACCCTCAAAATAT -GAGGTAGCTGCTATGGCAAAGCCACCACCCCCTGAAGAATGAAAATTAACTACAATAAGT -TTTTCCCCTAACTGGAGAGATGAAAAGTAGTCAGCCCCAAAGGAGTTTGCAACCCTATAG -GAAGGACAACAATATCAACCAACCAGGATCCCGTCCCCCAAGCTCCCAGGGACTAAACCA -CCAACCACAGGGTACACATGGAGGAACCCATGGCTCCAGCTGCATATGTAGCAGAGGATG -GCCTAGTCTGGCATCACTGGGAGGGGAGACCCTTGGTCCTGTGGAGGCTCGATGACCCAG -GGTAGGGGAATGCCAGGGCGCTGAGGTGGGAGTGGGTGGGCAGGTGGGGGAGCACCCTCA -TAGAGGCAGTCATGTGGGGAGGGAAAAGGGGGTGTGGAGGGAAAACTGGGAGGGGGGATA -ACACTTGAAATGTAAATAGAGAATATCCAATTTTTAAAAAAAGAAATGTAAATAAAGAAA -AATATCCAATTTTTAAAAAATAGTAGTCAGTCCCTTTCTCATCCCCGGGGGTCATCCAGA -AACACGACTCAGTCCATTCTGCTGTTCTGTCACCCTGTTAGATATCCACGGGTGTATCCT -CGAAGCTGGCTTGTTAGATATCCACGGGTGTATCCTCGAAGCTGGCTTGTTAGATATCCA -CGGGTGTATCCTCGAAGCTGGCTTGTTAGATATCCACGGGTGTATCCTCGAAGCTGGCTT -GTTAGATATCCACGGGTGTATCCTCGAAGCTGGCTTGTTAGATATCCACGGGTGTATCCT -CGAAGCTGGCTTGCATGCTTGTGCACTGAAGCCTTAGAGAAGAGGAAAAGGTTAGCAGAG -AGATTGTTTCTTTGTGAAAATTTCTCTCTAGGCTTGAGTGTTCACTTGTGTTTACGTCTC -CTGGGCTGGAACTCGGTTAAAAGACTAAACTGGGCAGCTTGGACACAAAGGCCTGAACTG -GGTGGCTCTGTGCTTAGAAAAACTGGTTTAAGTACTACAAGAAGGAGAAGAGTAGATGCC -ATTATTCGTGCCACAGTGCCATTTGAATTGGTGAAAAGAGGATAGTGCTTAGGGTAACTG -AAGAAGTCACTGGTTAAAAATGAGGCTAAACATATATAAAGATCAACTCAAAATAAGACT -TTAACTATAAAACTCTTTGAAGATATATAGATATATATCTCCATGCTTTAGGGTCAAGTA -ACAGTTGCTTATTGATGATACTAAAATCACAGATGACAAAAGAAAAATAAGTTGGATGTC -CATCATAGGAACAAAAAGATTCTGTGTTCTGGAATATATCAAGGACCTGGAAGAAAACTC -ACAGAATGGGGTGGGGAGGGGGCTTGGTGGATAAAAGCACTTGCTCTACAGGTGTGAGGG -CTGACGTTCCTCCAAAGCCACCTGAAAACCAGGCGTGTGTGGTGGCCACCAGTAACCTCA -GCCATTGGGAGGTTCCCACTGTAGAGTTCTGGGGTAAGCTGGTTGGTGAAAGGAACCTAA -CTGGCAAACTTTAGGTTCTTTATAGTCTTTCCTGCTGCACTACATAACATGAAGCACAAC -TGAAGCAGGCATTTGATGTCAGTTTATCACCTCCTCATATATGGATACAGGCACACATGA -GAACTCACAACACACATGTGAACATGCATAAAAACATATATATCACACATATGCAGACAT -GAGTGCACACAACACACATGTGAACACACATAAACACACATGTACATCACACACATGAAG -ATATAAAAGAAAAAACCTCACAGGATGGAGAAAATCTTTGCAAATCATGTCATAGAAAAG -CCTTGTATTCTGAGTATGTAAAGCACTTTTACAACTCAGAAGTAAAAAGGCAAATATCTA -ATTTAAAGTGGGCAAGGTATTTGAACGGTTTTCTCCAGGAAAATGCACAGAGGGCAAGAA -GGCTAATAAGTGTGCAAAAAGACACTCAGCGTCATAGGTCATCAGAGAAATGAAAGTCAA -AATCACAATGAGATCCGTCTTCAAAATGATTGGGCTGTTTATAATCAACCAAAAAAAAAA -AAAATTAACAAGCATTAACAAGAATGGGGAAATTGGAGCTCTCCTTAGACACTGCTGTTG -AGTATGTAAAGTGGTTCAGGCTTTGGGGAATCATTTTGAAGTTTCTCAAAAACCTGATAG -TAACCTGTGGGGCATTGGACTATGCAAAGACAGCCTGGTATCCAGTTGAGCTGAGGTCTG -AACCCCGGGACTGGTGGTGATAATTCACCTACATGGGACGGAAGGAGTTCTCTCATGCTC -CTAGAACCCTGGCTCCTGTTGAAGTTACCGTCCCCTCAGCGCCCACAAGAGAAGCACGGT -TAGTAGTCACATAGGCAATGTCCTAAGCTTCTGGCCTTCAGGTTAGACTCTTCCTCAGTT -ACCTAGCAACAGTAAAGATAACAGCATACCATAAAAAGGGCTGCTTGGCCCCACCTTGCT -CTCTTACTCCCCTTACTCTCCTTTCTCCTCTCCTCTCACTCTTACTCTCTCTCCCTCTTA -ATCTCTAGCCTTTCTTCTCTCTCTCCCTTTCTCCTTTGTCTCCTCTTGGCCATGGCCGGT -CTCTCTCTCTCTCTTTCTAACTTCTCTCCTTTTCCCCTGCCTTCCTATAATAAAGCTCTA -AAACCATAGACTGTCTCTGTTCATCAAGGCCAGCTGTGCTTACTCTCACCTGTGTGGGAA -CCTCTCTCCCATAACCCCGGGGCTACAGGGTGTCGCCCTGGGGCTCCCAGTCGGGGGCTG -CCCCTTGCCTACCCCCCATTGAGTGGGGTCAGTGGCTTAGATGCGCACCAGGGGCCGAGT -GGAAAGTGTCTGGTAGCCCGCCCACGTCCACCTGCCCAGAGCATAGGAGGAACTCTGGCT -GATGCATGCTATCCTCCCTTCCCCCTTCTTCCCCTGCACCCCTTTTAGTTCCCACAGTAA -CCATATAATCCAACACATTGCATAGGTATTGATGCAAGAGAATGTAAATATATGACCACA -CAAAGCCCTGTACTCAGATGTTTGCGGCAGCAATATTCACTGTACTTGCTGGCTAATTTT -ACGTCAACTTAACACAGCTAGATCAATCAGACTGAAGGCAATTTTCTTAATTAGCGACTA -ATGGGAGAGGGCCCAGTCAATTATGGATGGTGACATCCCCTGGCTGGTGGTCCTGGGTTC -TATGAGAAAGCAATGAGGAGCAAGCCAGTAAGCAGCACTCCTCCATAGCCTCTGCATTAG -CTCCTGCCTCCAGGTTCCTGCCCTACTTGAGTTCCTGTCCTGATTTCCTGTGATGATGAA -CAGGAATGTTGAAGCATAATCTGAACAAACCCTCACCAAGTTTCTTTGGTCATGATCATC -ACAGAATAGAAACCCTAACTAAGGGGCTGGAGAGATGGTTCAATGGTTAAGAGCACTGAC -TGCTCGTCCAGAGGTCCTGAATTCAATTCCCCAGCAACCACATGGTGTCTCATAACCATC -TGTAATGGGATTCAATGCCCTCTTTTAGTGTGTGTATAAAGACAGCTGTAGTGTACTCAT -ATAAATAAAATAAATAAATCTTTAAAAAGAGAAAAAAAAACCCTAAGACATTCATGAAAC -CTGAGAACTGGAAATAATGCAAGTGCCTGTTTGTTGATGAACATGAACCCAAGTGTATAT -CCCTTCCTTTGAATATTAATTTTATGATGGAAGGCAATGAAGTGTTGATACATGCTAAAA -CAGATGAAAACCTTGAAGAAACGGTGTTACATTTAAACAACATGCTGTATAAGAGCTATT -ATCATCTAAAGCCACCAGGACAGACAAGTCCAGAGAGTCTCACAGTATCTGTGGTTGCCT -AGAGCTGTAAGAAGCAACTCTGGAGGTGGCTGCTGACAGGCATGGGGTTTTGTTTTGGAA -TGATGAAAATGTCTAAGATTAAATTATTTTAAATTCACTGGAAATATCTTCTAAGACACT -AAGTTGAAACTGTAAACTTGTAAGTCTCATGATATGTTAACTCTATCTTGATAAGGCTGT -TGAAAATAGAATCACAATAAAGCTAGGCCTTCCTCCCACTGTGGCTGTTTATCCTCAATG -TTTCAAGAATTTAAGTAAAATAAAACTATAAAATAAATTTAAAATATTAAATGTATTTCC -ATATGCTAAGGGGAGATGGAATTTGAAAACATGACATAATAGAAATTACTAAGGAAAAAT -TAATTCATTTTATTCAGTATGAGTTTTAAATTCATGTATCAAAAACTTTATTAAATTAAA -TAGTGACAAAATGAGAAAAAAAAATTACAAGATAAATTTGCAATTCATAATCAATGGATA -AACAACAACAAAATGTTACAATTAGCCAGACAACTGATATACACCTGTAATCCCAGTACA -TGGGAAGTTGAGGCAGGAGGGTAACTTTTGATACCAATATGAGCAACATAATAAAAACCA -CATATCAAAAATAAAAATCTTAAGTGGTAAAATCAGGGCTAGAGAGATGGGTCAGTAGTT -AATGGCACTTGCTGCTCTCGCAGAGAACCCAGATTCAGTACCAGGCACCCACATGGCAGC -TCATAACTATCTATTACTCCAGTTCCAAGAGACCTGGTGTTCTCTTCTCTCTTCCATCTG -CCCCAGACATGCACAAGGTACACATAAGCACATGCAAGCAAACAGCAACAACAACAAAGA -ATAAACATTTTAATGATAAAATTAACTCATCTTAAAGATTTATTTTATTTTCAACTGTGT -GTATGTGTGTCTCAATATAGGGATATAGACGTGTAAGTACAGATATCTGTGGATGTGTGT -GCACAGGCTTGTTGGCTAAAGAAGAACAATGGATGTCTTCCTCTATTGCTCTCTATCTTA -TATTTTGAGACAGGATCCCTTACTGAATGCAAAGCTTGCAGTTCCACATGGGCTCCCAGG -ATCCATCTGTCTCCACAGCACAGTGCAGGTACAGTCTTACATTGACACCTCCAGCTTTTA -CATGGCTCCTAAAGGTTTGAACTTCAGTCCTCTTGCTTTTGTGGCAAACATCTGATCCAT -TGGATCATTGTCCTGGTCCCCATAGATTTTATATCTTTAAAGGAATGTGTGTGTACTTCT -CTAAAATGAAAAGAAGAAGAATGGAAGGTTGATTGATGCACAGAACTGGGGAGCAGTGAT -GCTTGGCTCTTGGATACTGCCCCAAAATACCTTGAAACTCTTGCAGTCCAGGCTTCTTGG -GTATCAGATATGCTCCAGTGAAAACTTTGTCTTCCAGGTCCAGTAGCTCCAATAATGTAC -ATTAAAGCTATTCTCGAGGCTCTGAAGTTAAGGTTTTACCTTAAAGGAAAAGTAGGCAGT -TTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTC -CTCTTCCTCCTCCTCCTCCCAGTTAGGCTCCACTAAAGAGGAGATCAGGCAGTAAAACTA -GAAACTGGCAGCACAAGCGTTGAGTTTAAAGGACTCCAGTCATGTGAACTAACACAAGTC -CTCTCATCTGTGAAATGGGGGTAGCATAGCATCTGTTCCCTCAGGAGGCTTTGAGAATCA -GCCGAAAGAAGAGATCCTCTGTGGCTTGGGAGGAAACTGGAGACCAGGCTTTATGAAAAA -TGTAGCAGCTGCAAAGCGAAAAGAAAGCCACAGGAACTCTGAAGGCATCTGACACATCAG -TCAAAGACAGTGTCACAGAGGCCTTTGGGATTCGGAGAACAGTGAAAGGACAATAGAACA -TGAGGTGGATGGTTGTCACACAGGACACCAGGGACCTTCTGAGCTCCTGCCCATGAGTAC -TTCTCTCCTGGCTTCTTATCTACACAATTCTGCACTGACCTAATGAGTGTCGAATGTCAG -GATTTGGAAAAACATACTTGGAAATGTCTTATATAGCCTACTTGTCAACTTGACACAGCC -TAGGTTCATCAGAGAAGAAGCCCTGTTGAGGAATTGACCTTTGAGCTAGTCTGTTGGGGG -TTGTCTTGGTTATTAATTGGTTTGGTGGGCAGTCCACTGTGGATAACAGCATCTCTAGCA -GGTTGTACTGGACTGCATGAAAAAGCTAGCTAAGTCTAAGCTAGCAAAGAAGCCACTAGC -AATCAGCATCTTCCATGAGTCCTGCTGTGTATTTCTGTGGCTGTGAGTTCTCGCCAGAGA -TAATGCCCCATGAAATAACAAACTGTCCTGCCTTCATGTTCCTGCCTTGAGTTTCTGCCC -TAACTCCCCTCAAAGGTGGATGGTGAACTGGAAACACAAGATGAAGTAAATTCTTTCCTG -CCCATATTGATTTTTATCAGAATGTTCTTCTACAGTCACACAGAAAGTAAACAATAGTGA -CTCTCATGTCCAACATGTGGTATCAACTCTGCATGCCCTGGCTGATATGTTATGACACAT -GTAATCCACCCAACAGTCAACGCATTATGTCCCGGAAGTTGTGTTATGACACACATAACC -TACCCAGAAGCCTGTGAATGCTCTGTTCCTATAGTTTAAGTCAGCTGATTCTCAAAGCCA -CCCGGGGATACAGATGCTGTGCTACCCCCATTTCACAGATGAGAGGACTTGTGTCAATCC -ACATAACTGGGGTCCTTTAAACTCAACACTTGTGCTGCCAGTATCTAGTTTTACTGCCTG -TTTTGCTCTTTAGTAGAGCCTAACTGGTAAGGTGAAGGAGGGGGAGGGAGGGGGAGGAGG -AGGAGGAAGAGGAACCTCACTCAGTGGGGGTCTTCTTGTATGATTCTTTCTCATGGAGCT -TATTTCACGTCACAGCATTAAGCCAGGCACAGGTGCAAGTATTGATCGTATGAACCAGGT -GTTGTTCTAAGTATGTTACAGATGGCGACTTCATCTCTAATATGAGCCTGGTGTGACTCT -TCCTGCCATCTTCATTTTACAGATAGGAGACTGGATTAAAAAAGGCTTGAGTAATTTTTT -TCAAAGCCATGGAGCTAATGATGAGCTGAACCAGAAGCTAAAACCCATATAGAGACTTTG -AATAGATGTTATGGGGCCGACACTGTCTTATAAGTTTGTAATAGATGTAGAGGGACAAAA -GACTTCTGTGATCTCCTAAGCCTTCAAGATCTGCAGTGGAGCACTTCATGGGTCAGCTGA -GCAGCAGAGCCTCCTGAACCGTGACTCTCTAAGAAGGGGAGGTTGGATGCAGTACTTTAT -AAACACATTCACCACAGACTTCCATTTTCCAGCACTAGTGTTCCAGGAAATGTTGCTGTT -AGAAAATTCCCATCCGTTGCCTTGTTCCCATCATGAGCCAGTGTAGCCTGCAGAGAATAG -CAGCTGGGGTCTCACCGCAGAAATTCTGAAGTTCAGTAACTCTGGTGAGTCCAGGAGGTG -ATCAGTAGAGGAGTGAATGGCTCCCCTTCATAAGACTAACACCTCTGAGGCCAATGTAAT -GGGAAGGAAATGGGGAGAAGGAAAGCCAAGGGATAAAGGATGAGATTGAATAGATATGGA -AGCCTGAGGGAGAGTAAGTCACTGACTGGATAGTGAAGGGAAAGAGAGAGATGAGAGAGA -TATGTATATACCACAGAGGGTCCAAGGCTTGAGGGGAGATGGTGGCAAGATGAGGTTAGG -GAATGAGAGGACATGGAGGCACCTGGGAGGAAATAAAGGAAGAGATATGGAGGTGCTGAG -TTAGATACGCAGCCACAGGGGCATAGATAGACAGAGATGACTATGAAAGTCTTTGGAGTA -GAATCTAGGTAGATGTGATAACACTTTGAAAGGTATAGGGGGTTGGTCTACAACTGATAT -GGATTCAAATGCTAAATACTGGCCCCCAAGATCTGATTGCCCCCAACAAGGAGATTCTTG -GGGACAAGAGATCCTAATGTAAACCAAGTGATGCTATATAACCTTGCTGCCTAAGTTAAA -TAGTCAGTAAAACGCTAAAGCCTATGATCGGGCAGTAGATAGAAGTGGATGGATTTTCAG -TTGCCTGGCTGGGAGTTGCTGGTAGAGAATGGGGGTCGGGCGGGAACCAAGGGAAGAGGA -GGCTGATGGACCATAAGCATGTGGCCAGGAGAAACAGCAAATAACAAGGGACATATGGCT -GGGATATAAGTCAGAATATCTCCAAACTTGCCCAATCTAAGCTTATGGCTTATAAATAAA -ATACCTGGATTATGTGTCTTTTATACCTAGAATTCCATTTACGGAAGGACAGAGAGAGAG -AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGGAGGAAGAGGAAGAAGAGGAG -GTGAAAGAGGAGGAGGAGGAGGGACCACTAAGAAACAGAGCAGTGATGGGAAGGGACCCC -TCACTTTCATTGTTAATATAAAGCATGCCTGGAGTGGGTCCTATCTGGAATGATCTCTGA -GATGCTTTCATCTTCAGTATTTCATGAGGTTAATAGAAAAAAAAAAAAAAAGGATTTGAG -GGTGTGGTGCTGGGGATGTACCCAGGGCTTCATGCGTGCTAGACAAGTGCTCTACCACTG -AGTTAGCCAAAGTAAATGGTATTTCCTCATCTCGTAGCTAAGGGCATTAAGGAGACAAAG -CACATGTGCTGGGTTTGGTTTGGTTTTGAGTGCCTGCCCAATGACTGATTTCTTGGTTTA -CTCTTCAAGCTTACTCAAGGAACACAGCATCCCACCTCCCACCAGAGCTGTGGAATATCC -CCTTTCCCTGGTATCTCAAAGAAGGCAGGGCCAGCAGAGATTCTGGGCAGCCTTTATACA -GGGCCTGGCTTTCCTGTGGTTCCTTCTGAGCAGCCCGCTTTCCAACTGATTCTCTTGTTG -TGAGCTATGTTCCATCGTCCTCAGTATTGTTCTTTTCTATCTCAGGTCACCAGAGTAGAT -CTCTAAGATTCCTAGAAACCCCAACTTGAATCAGACAGCCTCAATGTGGACATAAACATT -GTCAGCATGAAAAGGCCAGCACATCTCCCAGTGCTGGGATGTGGCACTGTAAATTATAAT -GACTTGGTGCTCGTGATGCAATGGCAGAAGAGCCAAGAGGGAAGGAAGCGACAGGAGGAA -CTGGACTCAGGGCTAGTATATACAGAGGAGGTCAAGACAGAAACAGGGCTGTGGGGATCA -CCTCCATTTAAATTACAGGTGGTGGAGCTGGGGAGATTGCTTAGTTGGTAAAGTGCCTAC -CTTAGAATCATGGGGACCTGAGTTCAGATCTCCAACCCCTCTCCCCAAAATCCAGATGTG -CTACCTCACATCTATGGGGGAGAAAAGCATATTCTGGGAGCTCATTGGCCAGCCAGCCAC -CAGCCTACAAAAACAATGGGCTTCAGGTTCAGTGTGAAGGTATGACTCAAGAAATAGAGT -GGTGAGCAATTGATGAAGTGACCTGAAGTCAACCTGGGGCCTCCACATGCATGTATACAC -AACACATGTACACATGTACACACAGTCACAGGTTCTCATGAAATAGCATGTAACTTAGCA -CAGGTTATAACAACCATCCCTACTTTTCTCTCTGGAACCCAGTCAAATCCTTGCGAAAAG -AAAAACACCACATAAACTTAGATCAGAAACAATGGTAACTCAATCTCCGGGAGCAACAAC -TAAAACCCAGTCTTGTAAGCCTTATTAAATCTGACTCCTCTGGTGGTGAATCCTGGCAGA -TCTGCCATGATACCAGGAAATTTTAGCAGCTACATCTTCTCCTTCTGCTATCCCTGTTCC -AACCTCACCCTCTCCTCCTCCGTCCAACCCAGAAGTCCCGCCTACTCGCCCAGTGATTGG -CTCCTTTATTCATTCGGGGATTGGTTCACAAGAAGTCACCTGGGTATGTAACTCACTCCT -TGTCTGCAACCCCTCCCAGATAAAGGAAATTAGCATCAAAATACAAACTGCACCAGGCCC -ATCCACAACACCCCAGATTCTGCAGGTTAGCAAATGGCCGGCTTGTCCATTTGCTGGGCA -TTGGACATGTGGCACTCTCATCTATGGAGAGAACAAAATTAGGAACCTCTTCTTCCTCCT -CCTCATCCAACTCCTCCTCCTCATCCAACTCCTCCTCCTCCTTTCTCCTCCTCCTCCTCC -TCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCTCTCTCCCCC -TCCATCCAAGATCACTTATACCTAAATATCACAGCACATAGGGTCAGAAAGGCTGAGCGG -CCTCATTGTTCTGAAACAACCACTGTCTTTGTCTTTTTACCACAGATGGGACGGTTTGAA -CAGTGTCTATTTCTTACAGTCTTAGAGTCTTAGAGTTCTAACTCCATGATCAGACAGCAA -CAGTGTGATTGCGGGAGGGAGCATTGTCCTTCTTTTCCAGGCGGCCATTTCCTAGTCCTA -GCCTTGCACAGGAGTGACCAAAACAAAACAAACAAAAACAAAAAAACAAACAAAAAAACT -AGTAAGTTCTACCTACCCTTTTTTAAAAAACACTTTTTATTGATTCTTTGCACTTCATAC -AATGCACCCCAGTCCCACTCATCTCCCCATCCCTTCGTCTGCCCTTGCAACCTTTCCCCA -AAAGAAAATAAAAGACAAAAATAAAGAATAAACAAAACAAAGCATTAAAAAAAAAAAAGT -CTCATCGTGGATCGTGGAAGCTGTAGTGTGTCACAGTGTGTCCCGCAGTTTTCCCTTTTG -TGCACACATCTTTACTTGTAAATGCTCACTGCAGTGAGTTATTGGTCTGGTTCGCGTTAC -TGGCCTGGTTCTGCTCCACCATCAACACGGAATCCTCACGGGGCTCCTCTTGGATAGATA -CTCTGTTGTTGCCCTGTGTCCTGCAGATCCCACAGTGTTGGTCTTTCACGTGCTCCAACA -GTTCACAGATGGAGTAGATGCTGGGGTGGGCCAACTCAAAGCCCTCCAGCGAGAGAGTTA -GCCAGCCAGCTCTCCTGAACCCGGCACCACCAGGGCCAGCTCTCCAAGCACTGCACCCAC -CCCATCCCCACCCCCACCCCACACACCCTCCCCGACCCCGGCTAGCTCACTCAGTGCTGC -AGCCGGCAATGGGGAAAGGTCAGTTCTGCTCTCTCACGTTCACGTTCACATTCACGTTCA -CAGAGGCAGTTCACCAGCATCCATACCTCTGGAGCCAGCTCTACTGTGTTGCCCAGCAGA -GATGCAGGGCCCACTCTCCAAAAGCTGCAGCCAGCCAGCAGGGGGTAGATCTCCCGTTCT -CACGACCCCAGGGCCAGCTTTCCTGACTGCCTCAGGTGGCGGGAGGGTAAACCTAGCTGG -CCTCTTTACAGGAAACTGGTGGGGGGCCAGCTCTCTCGGGCTCATACCCTCTGGGCTGGT -TCACTGGAGCCCCACCCACCAGGGCCAGCTCTACTGTACTGCAGCGCTTGATCTCCCAAG -TGGTTTCTTGAAAAGGACACTAATCCCATCAAAGGGGTCACCTTCTGAAACCCTCCTAGC -AGCCTCACCTCCTATTATCTTCTGGTGTTAATATTCAAGTATCAACCGAGCTAGCGAAGG -GGACAGGCACAAGGATGCAGTCCACAGCATCACCATCCTCACGAATTCCTTCCTCTCTGG -AAATGGACAATGGTCCAACCTCCACTTTCTCAGCTACCCTGTGTCAGCAGTGGGAGATAA -AATAATCATTGTGATGATGAATGTTATTGTTCAATTTGGAAAGTATTGGTCACTGGTAAT -TTGTTTCAGGTGGATTGCGCTGCTGGTCTTGGAATTCTTACAACATGGAGTCTTACGGGG -AAGGCAGAAAAGCGAAAACCTCTGCAAGGCTGCGGATCCATCCCTACCTCTCCCTCCAGT -CTGCCCTGCTTGGAGCAGGCAGAGAGCTCAGGATCAGGAGGTCTGAGCTTTTTTTCTTCT -GCAAATTGAATTTACAGATAAAACGTAAACACCCAAAGATCCTCTTGAAACAATGTTGGT -ATCGAAGCTGACACTTGATGGACTCAGCTCTGGGAGGGCTCATCCACAGAGCTCCTTGTA -TACATATTCCCCATCTAAAATTCATAAAGACCCTAAGTCTGGGACCCATGTCAGATATGA -AGGAAATAAGGATCAGAGGATAGCTTGACACGTGTTATAGAACTGCCCCAAGGCTGAAAT -GCATATTACTATTATTATTATTATTATTATTATTATTATTATTATTATTATTATGGGAGG -TTGGGTGGGTGTGATTCAGGGGTGCATTACACAGTGTGTGTGTGTGTGTATGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGATCAGAGGAGAACCTTGGGAAGGTTTGAA -CTTGTGTTACCAGCTTTATACTACAATTGCCTTTACCCACTGAGCCAACTGGTCAACCCA -AAGCTCAAACTCTTAACCATCCACTCCAACATAGAAAGCCCAGGCCCTGGTTTCTGTCAC -ACACCTGGAGAGCAGTTTCTGTGAAGCTCACCAATGCCCTCAGCATAGTTCCCCACTGAC -TGAGACGAGTGGAAATCTTAAGATGGTTTTTCACAAATGAGACAGGTGCAATTTATCATG -TTGTAATGCTAACAAATTCCGTGCATGCAAAACTCATAGTGTGTGTGTTAATAAATTAAC -TCAGCAGCATAAAACTTGATTCCGTGCTTTTTAAAAAATGAACATACCTGTTTCTTTGAG -TTGTGATATTTATTTTCTCTCCTGGATTTTTTTTTATTGGCTCACATTTGCCAGTGGTAA -CCAATTCTGATTCTGATTATCCTGAGAAAGGCCAATCAAATAAATCTGAAGTCAGATGTG -CTTCAATTTTGTTTAGAGACAAAGGGTCCCCACCCCCTCCCCAATCGTCCCTGTTTCCCA -GAGAAAGCATGAAGCGCATTATTTTTATTTTTTATTCTTGCTGTCCTAGTCTGCTCTATT -GCCATGAACAGGATGTCATTTGAGCTTTAGAACACACCTGCTTCTGTGATTTCAAAGGAC -AGCCAACACACTTCTGCTGGGAGCCGGTCAATTCCAGTTCCTGTGAAGGAGCTGCCGGAG -AATGAGAATCTAATGTGGGACGAGTGTATGAGTGAGGTCTGAACCAAGCATATGGCGCTC -AGAATCAACAGAGTACTTCCTTAGCCCTATATCCACACAGCGCCACAGCGCCTCTTGATG -CAGGAGTGACAGCCAGGTTTCTTGATTTGAAACATTGTTCCATTGTTGTTGCAGTCTGTC -TGTCCTAAAGACTAATTTGTTTGGCTTTCTGAGGCATCCTGGCTACAGCCGGCACTCAAG -GCTGAGAACACTCAGGGAGATACATAGATGTTATTTTTAATCATCTGTGTGTTGTAAGAA -AGCTTTCACCTGGAAAGTTTGTAGGCGTGCCTTAAATTCCAGTCATTGTACTTGGAAAGC -CAACCCCAGCTCTAGGGTGAACTCTTGCTTGTATTGCGGGGTTGGGGCTAGAGGGGGACT -GGAGAGAGAGGTTATGATGTATGTACACGAGCACGTTTATGATGTGTTTGTGTGTGCAGG -TGAAACTGCGCCACGGTGAGCACACAGATGTCAGAAAACAACCTTCATGGTTTTAAAAGC -AGTCTCTTTTTGTTTTTATGTTAATGACTACAGGCTGTCCACTCTCCTGTCTCTGCCTCT -ATTTTCTGTAATGCTGTTGGTATGACAGAGTGTTCCACCACTCCAAGGACTGAATTCTGA -GTCATCAAGTGTGCACAGCAAGTTTACTGAGCCACATCTCCAGCCTGGACTTTCCCATGT -TTGAGATCAGGGGAATCCAAAAATAGCCCAGCATCACTTCTTATGTATTGTTGAAGAAAC -AGAAACCAGACGACTTGTTCCCTCCCCAGGCCCCAAGGATGCATATGCTTACATCCTCGT -ACACGCAGTGTTTCAGAACATGATAATGATTGGGATTAGGGTCCTTAAGATGTAATTAAA -TGAGGTTATTGGGGCTAACTAACCCTCATCAAATTCTAATTTCAAAGATATGTCCAGATG -AGAAGATTTTAAAATACATAATTTCTAATTTTTTTGAGAATTTCATTTATTTTGGCAATA -GCCTTCCCCTCTCCCCTCCTGCTCCCCCTGAACCCACCCAACATGTCCCCCTACCAACTT -CATGTCCCTCTTATATTTTTTATGACCCACTGAGTACAACCTGTGCTGTCCATTTGTACA -TGAGCATAGGGAATTGCTGGAGCATGGGCAACCTTCCAGAGGCCCCACCCCAAGGGAAAA -ACACCTTCATTCACAGCAGCCATCCTTTGTCAATAGTGCCTCAGCTAGGGATTGGGCCCT -GTGGCCACGCCCCACCAGAGCTAGAGTTCTCATTGGCTTGATCTTGTTGCAGGGCTTGTG -CGGGCAATCACAACAGTTCTGGAGTGCCATGGCCGTATGACATCCAGAAGCAGCCAGTAT -TTCACAGCGCTACTCCTCACGCTCTGCCTCCTGCATCCTCCCTGCTTCCTCTTCCCTGAG -CTTTGAGGGTGGGAGTAGGGACTTGATACAGATATCCCGTTTCGAAGTGAGTGCCTGCTG -TCACTTATTCTCGGCACTTACATCAGTTATGAGGCTGGGCATTTCCCACTTCCCACTGTA -AAAAGACGCGTCTGTTAACAACGGGAAGAGTAGAGTAAATATATGAGTGCAGACATAGAT -ATTTAGAAAGCAGTTTGACCACGTGACCATTTAGCAAAGCAGTGATAGTAGGTCCCTCCT -CAGGCCTCTCACCTTTACAGTGATGGGTTTGACCAGGTTTCTAGTACTAGTATGAATTCC -TTCCTGTGCAGCAGGCCTTAAATCCACTCAGAAAGTAGTTGGTTACCCCTATAACACCCA -TGCCATTATTATGCCAACAGGAATATCTTGTTTGGTGGATCAATACTGTAGAAGGCTCCA -GTGCTAGGTAAGACCCCTTCTTGCCAAGAGCCCACAGGAAACTGGCCAAGATATGGTATT -CTGTTGTTAGCACTGTGAGCTGATTGCTGACACACCTCTGCTTCTAAACCATAGACTAGG -CTAGGGCAGCGCCTCCTCAGCCGATGAGGCCTCTACTGGCACCCATTTCTTCCCTCATAT -CTTTGTCAAATTGGCCTGAGTTTCTGATAGGACGAAGCCAATTCTTAGAACACAGGCTGC -CTACACATGGTGCCTTGCCCACACATATCCCAGAGCAGAGCAGAACAGAGCTCCTTTCGA -GAACCAACGGGGTCCCCATGCCAGGGCCTTGTTTTTACTCACGCCAACCACACCAACAGG -TTTTTACACCAGGAAGAAGGAAGATGGAGGGGCTAGGGGGTTATAGTCCTTCCCTCTAAC -ACCCTGTGCTCACCAAGATTCCTTTGAGAAACATTTCTACTCTGTCCTTAGCAACCTCAA -CAAGATTAGCAATAGCGCCAGGAGAGGCGGGGTGGGGCGTGGGGGGCATCAGGATTAACA -GATATTGGGAGCCAGTTGGCGGAGAAAGCCTGGGCTTCAGACACCAAGTGCCTGCTCGAG -AAAAGCCCACACTTAACAAACAAGAGGTACAGGCTCCCTTTCTTCTCACCCTTTCCGATA -ACTGAGATTACAAGGTGCTCCTAGGGATGCTTGCATGGATGGGATTACAGTCTGATAAAA -TAAAACTCGGAGCCACTAGGCTCGCACAAGGGAGTTAAGTGGGCTTTTGGGTGAGATTCG -TAGAAAACCGCTGGTGTACAGCTGTGGAGAGTGAACGGCGCTAAGTAAAGGTTCATTGTG -TTGGGATCCTTGATTGCCAGATGGTGAGAAACTGACTCTCTTTCCTCGTCCTCGTCATTT -CCGATGTCTTTCTATTCTGCCTCACAATGCTTGCGCTCCGTCACATTCCTACGTTGAAAA -TCCAAAAAGGTAATGTTGTTAGGGGGCGGGGCCTCTGGAAGGGGTCTGGGTCTTAAGAGT -GGAGCCCCTCAGGAGTGGGCTTGGTGTCCAATAAAACATGACCTTCCACCAAGGGAGGGC -ACACCTGAAAGGTATCATCAGTGAACCCTTACCAGAAACTAAGTCTGCTTTGATAGTAAC -TCCCAGCTGTGAACAATAAGTGCCTTTTATTTTTAAGGCAGTTTGTGGCATTCTTTATAG -CACAGGGAACTACTGAGAAGTGGGAGCTGCCAGCTCTGATTTAGAGGGCTTGGAGAATTT -TCCCTCGAGGAGCAGAGAGTCAGCCTTGAAGCAAGGTCTCCTTGGGCCCTAAGGTCAGGA -AGGAGGAAGTGCCATTCAAGGAGAGGTAGCCACGGGAGGTAAGGAGCTGGGATGCAGACA -GATGAGATGGCCTTCTGGAGGGACAAGGACAAGCACTGGCTTTTTAGGCAAACGACAGGC -TCAAGTGGTGATTGTCTCTTCTCTTCTGGAACTCACCCTAAAATTCCCTCTATTGCGTAT -CTTTTGGCTGCTTTACCATCAACAGGATGTCCTGAAGAAGAAGGAAAAGAGGGTGGCATT -CTTTTGGCCCATTTCCTTTTTTTTTTTTTTTAAAACTCTGTAATTATTAGTTTATTAGTA -TCATCCAGGACTCATGTTCAGTATTCCTCCTCAAACTACATTAACAACGCAATGTAAAGA -ACCCAAGTCAAAATTATATAACAGCACTCCATCACAAAAGCGCGTGAAATTACAAGAACA -CTATTTTGAAACACTGACACTTTAAGAGAACGATAATCTCAAAAAAAAAAAATCCACAAA -ATTGCCAAATTGTTCCCTAAACTAAGCAGATTAAACCTGATTAATGAATGAGTTTGGGTT -TTATAAAGAAAAAGCAAATGGATTGGACAAATGGTATTAATATGCAAACTTTATCCTCTT -GTATCTGATTCATAAAGGGACAAACCACAGTATAGGAAAATATACCCTTCATTTTAAGTG -TGACATAATTTTAAAAGCTGGCTCAAGTAATTAAAAATACCTTTAAACAGTCAAGTTTCC -TGAGCAATCCACATTTAGATAGAAGGGCAAAGGCGTTATAGCCAGCGTTCTTGTGATAGC -CTTCGCTGGGACTAAGGTCAACAAATAGTACAGCAGTCTTGTATTTTAAGCTCACACTTT -TGGGGATACATTCTCAGGTCTTCTTTAGTAGGGGAAACTGCAAAATATAACTGCCATTAC -ACAGTAATGCTATTGGCCCATTTCCTAAGTTAGAGCATAGCACTGGGGTGTCGGTCAGGG -AGATGCTCAGCAGCCCGAGGAGTTCTCTTCAGAGACCTCTGCTCAGGGGAAGATGCGATT -CACTGCAAAAGAATTCCAGGATGAGTAACAGTTGGGGCTTATTAAGAAGAGTATTTTGCT -GGTCCTCAAAGGCATGAGAGCAGGAAAGCTGCCCCGTTCTTCACCTAGGCAATATGGGAG -AACTGGGCCAGCAGAGGACATGAGAGCAGGTGAGCTGGTCCCGCCCCTGCCGGGCATGTG -GCAGTGTGAGCACAAGAAGAGATCTCACATACACAGCCCTCGCTGCCTGTGGCAAGTGGG -AAAGCTGGTCCCGCTTCTCACCGACTGCAGCACTCAGGAGAGAGGCCCCACATCTCACCT -GGGCACAGAGAAGTAGAGCTGGCCCTGGTGGTGTGGACACTGGAGAGCTGGCCCCGCCCC -TAGCCGAAGCAGTGCTGAAGAGCTGGCCCTGGTGGCTCAGGCACAGCCTGGTGGCAGGCT -GGAGAATATAGCTGCCTCCCCCCAGATTCAGGGCTTTAAGTTGGCCCACCCCAACATCTA -CACCGTTATGAACTGCAAGACCTCCATAACACAGGGCAACAACGGGATATCTGAGAGGAG -TTCCGGTGAGGATCCAGAATCGTTAGTGAAGCAGAAGCCAGAGGCCGCGAATCAGACCAA -ACGACTCAATGCAAAGAACACTTGCAAGCAAAGCTGTTTGGACAGAAGGGTGCACTGTGG -ACAGACACACCGCAACTTCCATGGCAAGACAGTTTTTCCTTTTTTCTTATTCTTTTTATG -TTATTTTTTTTCCCTCTTTTTGTTGCTTTTATTTTTTGTTTTCTTTTGTGGGGAGGTTGC -AAAGGCAGAGGACAGGGACAGAAGGACAGGGAGATAGAGTAGAATTGGCATGCATGATGT -GACATTCACACCGGGCATGGTGGCACACGCCTTTAATCCCAGCACTTGGGAAGCAGAGGC -AGGCAGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGTCAGG -GCTACACAGAGAAACCCTGGCTCGAAAAAATAAAATAAAATAAAATAATAATAATAATAA -ATGATGTGACGTTCACAAAGAACCAATAACAAGGATTTTTTAAGAAGTATTTTATTGTTT -TGTGGGTTTTCGCATATAGATGTTAGAGTGGGCATTAATAGGAAAGTGCTCGGGGAAAGA -ATAATACACAGCTGAAGGTGGACATGAACTTCTCAAAGGAGAGTGCTGCTTTGCTGTCTT -AGGGGTAACCAAGTACACAGGTTTTGATGGCCCTCAAGTTACATCTCAAAGACTTATTAA -GAAATTTCTTTCCTTTTTTCTCTGCCCCCCCCCCCACTTTTTTCAGTAAATGAGATTGTT -GAGTAGCTACAGGGGTGCCTCTGACTTATATCAGAATCAAATGAGATAAATCTGGGGTCA -CACGGTTTATATAACTGAGTTAAGAAACATATTCTACTGTAGATGGGGTTTCTGGTGAGA -TGCCCACTAAATCACAGGTTAGTGCTGGGAAGAAAGATCGGCCACATCCGAAGGTCATAG -ACACTCGGGTCTTAAGCACAATTAATTGCTATGTTAACATTCCCATTCAAGATCTCTCTA -TAAAAGGGATATTATCTCTAGAGGAGCAACCTCCACATCAAATATTAGTTGTGAGGATTT -CTTGACTCTGAGCCTGGCAAGAGGCTTCAGCCAGACACTAGGTGAAGAGTGTCTTCCCCT -TCCCACACCTCCTTGCAGTTCTGTGTTTCTACACTGAGTCACAGGACAGTGTAGACAGTC -TGCTATTCACAGGGCAGGGATGCCAGGGTGGAAAGTAGCTGTCTGAAGAAGTTATGGGTC -AAAGAGTCCCAGATCTTTGTGGAGTGACTGGGACAGGGGGATAGCTGCCACTTAAATAGC -AAGGTCAGTGTTTCGTCAAGAGGTCCCTTCTACAGAGCCCCGGCCTCATCCTTCACCTAT -GTCTCTCTGAACAATTGGGAACTAAATGGCTGCTGCTGCAGGGCTTTGATGTTTCTGACT -CTCCCAAGACACCGGGACACTTCTCTAAACCATCGCAAGTAAGTCTTGGGGTTGGGGACA -TTGCTCAGTGAGAAAAGTGCTTGCCTTGCAAGCATGGGGACCTAAATTTGATGTCTAGAA -CCCTCACACATAAAAGGCCTGGCACAGTAGAATGAGCTTGCAGTACCAGTGTTGGGGAGG -TAGGAAGGAGGAGAGCCCTAGGCATCCTGGCCAGCTGGTTCCAGGACAGCTAGAGATCCA -GTCTGAAAAATCAAGGTAGGTGGTACCTGAGAAATAAGAACCAAGGTTGTCCTCTGGCCT -CCACATACAAGTGCACTAGCACACACGTGCACATACATGCACACACACACACAAAAAAAG -TCATGTGTAATCACGGTCTTCTTAAAATTTGTATTCAAGGTATATTTACTTGATGTAAAT -TTACATTTTAACTGTGCAGAAATGATAATACTTATTTTCAACAGGAGAGAAATTATTGTT -ATTCTTATAACAGATCTTAGTCCCAAGCCCCTGCTGAAGTACTGAGACTCTTGTGTTCCA -CAGCAAAGAATTGGACCAGGGACACAGCATTAGAAATAGGAGTAGAGATAGTTTATTAAG -GAAAAAAAAAAAACATCACTCTTGATAATGGGAATGGTCTAGAGAGCTGAGAGAAAAGAC -CCCAAAGTGTTAGGTTATGAGTCACATGACCCTTAGGAACCCATCACACAATGACATTCC -AGAAGCTTCCAAAATCACACACATATATACATATACATACACATACACATACATATACAG -TCACTACTAGGGCACTAGATCACAATCCTCCTTTGAGAAGCACACACACACACACATGCA -CGCACGCACATGCACGCTCGGTCTCAGGTGTGCCTTATTCTATCTCTGAGCTCATTTCTT -TCTATTCTTAATAAACTACCTCTGCTTCATACTTGTTCATTCTGAAATTCTTCGCAGGTG -AAATCGGGAATCTAACTCTAAGCCATGCATGATGACACATGCCTTTAATCCTAGCACCGG -AGGAGGGGGGTGGGGGTGGGGAGCAAAGGCAGGCACATCCTGAGTTCAAAGCCAGCCTGG -TCTACATAGTGAGGTCTAAGTCAGCCAGAGTGACAGAGATTGAGGGAATGTCTCAGGCTG -CTGGTGGCAATGTGGAACTGTCTCTATCCCCATAACTAACTGTCCTGACCATTCAATCTG -GGATCTAAGTGCACCTCTGGCTTCCCATCAGCACTGTAATCATGAAGTAGCAGGTGACTG -GGTGACAGAGTGTGCTTTATGCCTCCTGTAAGGCTTAAAACCCCAAGAGTGAGTACAGCT -CTATCCTTAACAGAGGCCATGAAGCTATTTACCCTAAAAAGAAATAGCACTTGTGCAGTG -GACAGTTGTTGATAAAGAGCCTCACACCCCATCAAAGCGCACAGGGCAAGTGTCTGCAGA -GGCTCAGCCTTTAATGGAACCCCTCTATTGCACCTCCTCTCCCCAAGGCTCAGGGGATGT -GGGATATCATGGAAGAGAGGACAAAGACTGTAAGAGCCAGAGGTCAGGGAGTATCTGAAG -AGAAGTGTTTTCCAGGCATGGCTAGGCATGGCCACTTTGACTGTCCCAAGACCCGTGCAG -AATCAAGCCAGTCAACATGATGGGGTGAGACACACAAGCTCCCACCCCTAGCTGAGGAGC -TGTTCACAGTCTTGCTAGGGGGGAGTGTCAGGTTTCCTCAGGGGTCCCTGATTGGTTGGT -TGGTTCTGCATTTCACGTCTGGGCTGCTGGGGTGTCAGTCAGGACATGGCTCAGAGGTGC -TCGGCCATGGTCCAGTCTCCTGGTTGGGGTGCTGACACACTGCTCAACAAAATGCACCAT -AAGATAGGGGCTTCAGCCCGTGTTCCTGGGACAGAGGCTGTGGTTCTCAAACTCCTGGGC -ACCCAGGCACTGCTGGGAACCCCTAAAGAGTTGAGATGGGGAGGGGGGACTTCAGTGAGC -CTGGGGAGGAATCCAGCTTAGCTCGGGGTGAGTGCCAAGTGTGAGGAGAGGCCTTCCGTG -GGAAACTTAGGCTCAGCTTCTTATGACAAAGGCTTCTCCCCGACAACAGTCCTTGAGGAA -GGAGACAGTCCTTGCTTGTCTAAGGTGTTTATTCATGGTGGAAAAGAATGCATACAACTT -ATTCAGGATGGACCAGAGATTAAATACCTTTTGCAGGAAGGAGTGCCGGGAAGGGAAGCT -TATTGGCTAAAGCTAAACCTCCAGGGCCCATCTACATCCTCAGTAGCATAGAGAACTCTG -GGCTCTATGCTATATGACTAATTGTCATGGTCACGTGCTCCAGGACAGGAATCCGGTTTG -GAGCAGATTCTAACACCTACCATTCTCAAATATGAGAATTGCTGGGGTTCCTTAATCTGC -TCGACCTTACTATGTTTTCTGTCTGGTTGCAGGGTTACACTTGTCCCACAGTAGGCTGAC -TATGCTCCAGTGCACGTATATATGGGCAGCACTCATTGGACAGAGTGATTTACTTTAAAT -AGAGAGAGAATATATACAACTGAAGGGGTATGTGGGAAGGGGGTCTGAGAGAAGATAGAG -AGGAGAAGTGGGCATAAATATGATTGGAATACATTCTCTACATAGATTAAAATAACCAAA -GAATAAATTTAAAATATTATATGTAAAAGAGAGTGGGGGAGACGTGAGGGTGTGGAAGGG -AGAGCTACATACCACAGTCCAGGGTCAGCACAGAGTCTGTAAGAAATAGGTTCAGTTTAG -TCTATGCAATACCAAAGTCCTCTCGTCTATCTGGATTTTATCTTCTTCCTGGCTACCTGC -CCACCCCTCTTTGCAACACCTGCCCTTGTCTTGCCCTGTTATTGTCTGTACATCAAGAGG -CCCCAAGAACAGAAACCTAGAGCCCAGTATGTAGCTCTTCTGTGGTGCCCGGTATAGGAA -GAGGGTCCAACCTGGAGACGGACTTCTCCCAGGAAGCACAGAGGCCTCCTTGCCACCTAG -AGAGCACATTAGAGGCAAGGACGTGCAGACCTGTAGTAGATCTATCAGCTAGGAAGCTGC -GTGGACATTGGTTTTATTTGGGTTGGATTGGGTTGACTGGCCTATTACCTTAGTGTGGAG -TCACTCCTAATGATGCTTAGCGCGTTATATTGAGCAGCTCCACCCCATGCAAAGCAAAGA -TCCTGCACCAAACTACCAGTAAGACCTCCTGGACAAACAGCCATGTTTCCTTCTGTATTC -TCTTCCAACAGTCACCTCGACGTTGACCCAAAAGACACAGCCCAGTGATTCTGGACTTCC -TGATCTGCTTTCAGGCTGCTGAAGGCCAGGACACTCAGAACCATGTGACCAGACTTTTAT -GTGCTCAAGACTGTTAATCTCCTTAATTGAAATTGATTGGCCTCCTGGGACCCAGCTCTG -CCCTGGCCCTGAGCTTCAGCAGGTGAGCAACATTGACTTATTTCTTTTCAAGACCAATTG -ACCCAACATGGCATCCAGTCTCTCCTTGAATATCAACCCTTTTCCCAACTAGGAGCCAAA -CCCGAAAAGGCACACAGTTACAAAACAGCTTGGGAGCAACAAAAGCACCTGATAAAGTAA -GGAGAGAATATTCTTGTCTCATTGTGGCTTAGCATGGTACAAAAGACAAGCCAAAATACC -ATTACCAAGAAAAGATGCAATCAAACACGCCGGGGGTGGGGGCGGGGGCAGAGCAATGGC -GGGGGCAGGGAGAGAGTGTGCCTTCCAAAGCTTTCCAGATAAACAGGCTGGCCCAAGCAT -ATCTAAGAACCAGGTGGGAAAAAAAGGGGGGGGTTAAAAAGGGAAGAAAAGTGAAAGCTC -CGCTCAAGTTAAAAGAAAACCAAACATAAGAGAATTGTTTGAGCGGACAGATTGGTATTC -ACCCACAATGCCACTGGAGTGGCTGCCTGGGGAATACAAACTGGTTTGGCAGGTTTATAT -CCTATCTTCTGGCAAATTCTTGCTTGCCAGACTTATCCTATATCCTGGAAAGCCCCCCTT -GAAAAGCTTTCCTGTGTCAGGCTGCTGGGTCATTGTAACCAGTGGGAACTGGGCTTGAAA -TGGCTGCACTGGGGAGTAGTCAGGTTGCCTTTCAGCTTCCAAGCCCCAGACTGTATTCCT -GCTAGCTGCACATTGTGGTACCAGGACACAAGAAATACATACATACAGGCGCGCGCACAC -ACACACACACACACACACACACACCATCTTTGAGGTGAGTTACCACAGCACTGACAAGTG -AATAATCACTGATAGCAAACCCATCCTGATGGCTAAAGATCAAGTCTAGAAATCCAGATT -TTCATTTACTTGTGTGTGTGTGTGTGTTTTGTGTGTAGCCTCGCATGCACATGATCATGC -ATTTGTATGTAGGTCACAGGACAATTTGAAGGAGTCAATTCCCTTTCTTTTTCCACCTTG -TTAGTCAGGGGATTGAACGCAGGCCACTGAGCTTGGCAGCAGGCATGCGTACTGAGCCAT -CTCACCAGCCAACTTTTTAATAGTAGAGAGAACCAGCTTGTTTGCTGCTGGAAAGCTCAA -TTTTCAAAGCAATTCAAGGAGAAAGTAGTTATTAGTTTCCATGTTCTACCTATAGAGAAA -GCAAAACACTTCTCCTTTCATGTATTCAGCCATTAGGACCTATGACTTAAACTGACTAAC -TCATGGAAGAGCGCATGATGTTAAGATATTTAGTGAGAAGCAGAGATGGGGAAAAGGTAG -AGACAGGCGGATCCCTGGTGTTCACTGGCCAGCCAGCCCAGCCTAAGCTGAAAGCCTTTG -ATGCCAGTGTGAGACCCTATCTCAAAGAAACACAGGAGCTGACTCCTGCAGAAGAACACC -CAAGGTTGACCTCTGACTTCCATGTGAGTGCACGTACATACACACACATACACACACACA -CATACACACACACACATACACACACACACACACACACACACACACAGGAAATGTGCAGAG -AAGTGAGACTTGAGGACTGCAGAGAGAGCTTTGCCATAAAGAGTGCTTGCTGCTCCTGCA -GAGGCCAGTTTGGTTCTCAGCTCCCTGAGGGAAAGCTCACAACTGCCTACAACTCCAGAT -CCAGAGGTCTTATGCCCGCTTCTGCCCCAACAGGCACCCGCATACTTGTGTGTGTACACA -GACAGGCACACAAGCACACACATACAGAGAGACAGAGACAGACAGAGACAGAGAGACAAA -GACAGACATAGAGACGGAGAGAGGCACACACACACACACACAAATAAATCGAATTAAAAG -AAGTCAGGGGCTAGCAAGATGGCTCAGCAGGTAAGAGCACTGACTAATCTTCCTAAGGTC -CTGAGTTCAAATCCCAGCAATCACATGGAGGCTCACAACCACCTGTAATGAGATCTGATG -CCCTCTTCTGGTGTGTCTGAAGTCAGCTACAGTGTACTTATGTATAATAATAAATAAATT -TTGGAGCCGGAACAAGCAGGGGCTGAAGCAAGCGGAGTTGGCCAGAGCAAGCAGGGTGGA -CTGGAGCAAGCAGAGGTCCTAAAAATTCAATCCCCCAACAAACACATGAAGGCTCACAAC -TATTTGTGCAGCTACAGTATATTCACATACATAAAATAAACAAATCTTTTTTTAAAAAAA -AGAAGTCAGGCTTCTGCTTGCAGGAAGCAATAAATTGAAGTAAGTGACTGAACAAAAGGG -TGTGGTTTGGCTGCTAGACATTGCAGTTGTGGGAAGACAACTAGGAAACTGTGGCAGTTG -CAAATTGCTGATTAACACGTGGTGTGTTATCTTGGTGTCAGGACCAGAATCTGCCCCAGG -TGCCTTCTGATCAAACCCAGATTAAGGCCTGAGTGCTGGAGTTTTAGTGCGTTCCTGACA -GGATGGAAGTGCTGGGTCTAGTGGATGCTGCCCCAGGGAAATGTATGAGTTAAGTCCTGC -CCTCCCGCCTCACACTACAGGTAACCGTCAGTCTCAGAGGAACAAACCTGCTTTGGGAGA -CTAATGTGTGATGTTGCAGCTCAGACCAGAGCTCAGACCTCGTCCTTGAAGTTTTGAAAT -GACCTGCTTTTTCATATGTGGATGAGAACAAAGCAAAGCGAGCAATCTTTCTGGCCCCAT -CTGTACCAAAGTGCATGGGGTAGATGGTAATAGAGATTAAGCTTGCATCTTTACATGCGT -TAGGAAAGCGCTCTACCACCAGGCTTCAGCCCAGGTCAAAAACTTCAGATACCATGAACA -TGTTCTTAGAATGTTGCATGCTATGTAGGTGCATTTTTCATCTTCAGTTGCTATAATGAA -ATAGTTAAAGCTGGGCACTTACAGAGATAAGTTTATCTAACTCACAGTTTTGGAATCTAA -AGGTCCAAGATCACCCAGCCCCATCTGCTTAGCTCTGGTGAGAGCCCTCTGGTTACATCA -CAACGTGGCATCACAATGGGAGCTCATATAAGAGGAGGGAATCAAGTGGTAGGCAGGATG -CCAAAGAGATTTCAAAACCCTGCTTGTTCGTTTTAGAACAATTCACTCTGGCAAGAACCT -GTCCCAGAAACCAATATTTATCCCTTCCAAGAGCAATATGGCCCTGTGATGCCCTGCTCC -CAGGCCTTCATCTCTGAAGTGGATCAGTGTACCGGTCACCTATGTCTCGACTACCCCCCT -CTGGCAGCAAGTCAGTAGTCACTTCTCTGTGTTCTGGAAAGAAAACACCTCGAGCTGCCC -AGCTTAGGGCCAACAAGGAGAACTTGGACCTCCATGGCAGCATCCTGAGCGCAAGAACTT -TCAAAGGCTTCCAGATCTGATGTTACTTCTCGAATCCTCAATTCAACCAACATCCAGTCC -TGAGAATCCTTGTTCAGTTAGGCAGCTGTGGCTTCCTGTGCCTGGACTGGACTGACAGAT -ACGTAGACAAGGAGTGACGTATACATTTCCATCAGTTTAGATGTTTGAAACTACCTTGGG -CAGGTTCTGTTAACTGCACCCAACTCAGACATGAGTAGGACAGAAGGAAGCTGTCCCGGG -CGGACTGAGGCCACAAAGACTTGCCTTTGATTCAAGAGAGACCTTAAAGGCTAGTTATGA -TAGTTAGGTACAAGTTTTAACATCTGGTAGCTAATTTTTTTCTCTACCCCATAATTCTAC -TTTGACTGCTCTTCTAGAGGTCCTGAGTTCAAATCCCAGCAACCACAAAGACAGGCCGCA -TGCTACTGTTGGGTGTAGCACTAGACATGGTGGTAGTGTTCATCTTACATACTTTGCCAG -ACTTCTTGGGAGTCTGTCCTGGTCTTTTGCTAGGTGTCCGGGGAGCACTGCCATACATCA -TCTCTACTTCTGTCTGTCTCTTGTTCTTTAGTTGCCTCTCCTGTTTAGCTCGTTCTTTCT -CTAACCAATGTAATTCCCACTGTTCTGTAACATACTCCATGAATTTCTGCCCATTCACCA -CAAATGCTGTTGAGTGCTCCTGTTCCCACTGTTCAATCCGTGCTTTCAGCTCCTCGTCCA -GCTTAGGGAGTGTTTTCTGGAGCTTTTCGCGTTCCTTTTCTTCTTTTAAAAGATTCCCCC -CTTTTTTTTGTAAACCGACCTGGGTCTGAAGCTTTTCTCTCAAACTCTAGGAAAAGTTTC -CAGCTCTCTTCCCACTTCTGGACGCCTTGGAACAGCTCCTGTGAACGTCATAGTAGTTTC -TTAACCAGACAATCTCAGCATCATGAAGATGGAGCAGGTTTTCTGTGTAGTCCTCAGAAG -AGTAAGGGGCAAAAGCCTGCCCCTGTTCCTGGCTATAAAAACACTGGTCCCAGGACTGAG -CCGGCTCCACTCGAATTTTCTCAATCACTTGCTTTATGTTTTGTATTTTCAGATCTTCTA -ACCAATCCACTTCTAATTTCAGTGCATTCCTGATTTTGGTTTTTGACCCAGTCATAATTG -CCTCCACAGGCTCTTTCTCTTCTTCAGGTATTTGTAACCTATCCCAGAGCTCTCGGATTT -GAGTGTGGAGCCCCTCACATTCTGCTTCATTTTGTGATTTTTTTTTTTCATTTCCAGCTG -CTTTCGCAACTTCTGTAATGTTGCGATGTTCTCCAGTGATAAACAAAAAGCACTCTCATC -TTCACACACTACATCTCCTTCAGTGCTTGTATCCAGAGAGTGTGCTAATTCTTCCATACA -CAATATGATTCGTTTCTTAATGTTGACAAATTCTTCACGCCTCGATTCCTTTGTCTCCCT -CAGAGTTGCCACACGCTGTCGGAATGGCTTGACCTCTCTAAGGTGGGGACAGAGGTGCTG -TCCACATCACAGGGCGGCATACAGAGGATGTCACGGAGTTCTTGCTCCTGTTCCTGAAGT -TCCTGCTTTCTCTCCTTTTTCTGTTTTCTCATCAATTCTACTCGAGTGCGCAAATCTTTT -TCTAGTTGCAAGATGGTTGTATCTTTTTCTTCCTGAGACGGCTTCACTTGTAGCTCACTG -CACAGGGTACTGAGCTCCTTCTGACAGATGGATACGCTTTTGAGAAGCCTTTCCCGCGGG -CGCTCCTCTTCAGCAATCATTCTATCCAGATCCTTTGTATGCTTCTTTACAACCTCGGTT -CTTTGTAGTCTCTGCTCCTCTGGAATCCCAATTAGTTCCCATATTTCCCAGAGGTGAGTT -AGAGCTTTCTGGAGGCATGAGATAGACTCGTCTGCTAGCATCTCACTCAGTAATGGGTCC -TGCACCTTCTCCTCATAGTGGACGCTCCAAGCCTTCCAGAATCCAGACCCTCCACTTGCC -ACGCGCCGGACGGAGAACAGTAACCAGCCGCTGCAGACTTCACCTTCAAAGATAAAGATT -TTATTACAATCTTATTTCCCCTCAGGGACGAATCTGCATTTTACTGTCCTAATATTTACT -TGTTATTATAGTGAAGCTCGGGGTAAGCCATCAGGGGCTGAGTTGTTCTAGACAAGTGTT -TCGCCTAACTGGAGTTTATACATTTAGGTATTAAAATGCTATTTGCTTTAAATGCTTTGG -AAAATATTAAATATTAAATAGGAAGCATAATAAATGAAGTACAATGACATAAGATCCCTT -CCCTTGGTGATTTGGGATTAATCAATGTCCCTAGAATGTGCCACGCTCCCTGCAGGGGCT -CCTACTGTCCCCACTGCCTGAAACAGTCTTTACTCAGTTAAATCATTATCATCTTTTGGA -TGTCAACTCAAAGACTAGTTCCCTCAGGCTCAGTGATATACATTTTCTAAAACTTATCAA -ACTGTTCACATAAAACAAGCGAAATCTTGTGGCGAATACATTAGACCTCAATAAAGCTGT -TGAAGTAAAAGGTCTTGTCAGGCTGGAGATGTGGCTCAGTGGGAGAGCAAGCAGTTGTGT -AGCTTGAATGAGGCCATGAGGTCCATCCCACAGAACTGACTGATAAATAAATAAAATTGA -CAGATAGGTAAATAAAATTCTGCCAAAGGGAGAACCTCTTTCTAAACATGGAGTGTATGT -AGCAACCTCCTAAGGTTGAGGGAAATGGAGTTGAGAGGGTAGCATCAATGTGAAGAAAAC -TCTACGTTAGCTGAGTGATCAAGGTAAACTACAATGGTCGTAAGTCATATTGATAGTAGC -CACCCTTGATATGATAGGCTGAAAGTGGTATCTGACCCCTGAGGTCATTCTCCTGAGCAT -CCTTGCCTCAGTCTATGAGAAAAAATTCCAATAGAAAGATACCCTTCAATTAAAGAGAGG -AGAAATGGCTTCCCCATTCTATAAATATGGGTTTTAATGATTTCCTTCCAAACAGTATAG -TAAAGAAAAAAAGGAAGGGTCAGAGACTTGCAGAAGAGAAGGATGGTGAACAATACCTAA -AACAAAAATCAAGGCCAGCGTCCCGAGTGACAAGTCACTTTGGTGTCCGGCCCTGCGGTG -ATGAGAGAGATGCTTTACTTCTGTGGTCTTCCCCCAATGCCCAAAATATTACTCCAGTCA -TGAAGAATCTCAAGGCACTCGGGTTATGGCTCAGTTGGTAGAGTGCTTGCTTGAGGCATT -AGGCGCTAGGTCCAGTACCTGGCACCACATAAACCTAAATATGATAGCATGTGCCTGTGA -CCTCAGCACCTGGGAGCTGCAGGCAGGACGATTAGGAGTTTCAAGTGTCTAAGATGCTAT -GTCAAAAAGAAAAAGACAGGGTCACTACTTATGGCAGGACAGATAAAATTCCCCTACCTT -CATTTTTCTCAATGTCTTTCAAGATAGAAACACAGGCTAGGAAAGTGGAACAAAAATAAA -ACATTAGAGTCGATCCTGAATAGCAAGGCCAGCATCATGAAAATGCGGTCAGCTTACACA -CTGTCTCCTCGAGTGCTTGCACTGTAGATAACACTGTGTGCACGTGTGTGTGTGTGTGTG -TGTGTGTACATGTATGTGTGCGTGCCCACATGTGTGTGAGCATGCATTGCTTTTCCTATT -GTATATCATATTTTTTAGACAGTCTGTGTGGGAACAAAGAGGGGGTAGGGGAAAGAGGGG -AAGGGAGGATAGCCCACGTCTGGCCAGAGTTCCTCCTATGCTCTGGGCAGGCAGAAGCGG -GAGGGCTGCCAGATGCTTTCCACTCGGCCCCGGGTGGGCATCTAAGCAACTGACCCCACT -AGACGGGGGATGGACAAGGGGCAGCCCCCGACCATGGGCCCCGGGGTGACATCCTGTAGC -CCCGGGGTTATGGGAGAGAGGGCAGAGGGAGAGAGGTTCCCACACCGGCGAGAGTAAGTA -CAGTGGGCCTTGACTGGAGCACAGGAAGGCCTTCCATTGGGAGATTAGAAAAGGCTCATT -AGAGGAAAGCCTATCCCAAGCGCAGTGGGCCTTGATGAACAGAAACAGTCTATGGTTTTA -GAGCTTTATTGTAGAAAGGCAGGGGAAAGGAGAAAAGGTGGAGAGAGAGAGAGAGAGAGA -GAGAGAGAGAGAGAGAGAGAGAGAGGGAGGGAGGGAGAGAGAGAGAGAGAGAGAGAGAGA -GAGAGAGAGAGAGAGAGAGAGCAGCCATGGCCAAGAGGAGAGAAGGGGGAAGAGAGAGAA -GAAAGGCTAGAGAGGAAGAGAATGAGAGGAGAGAGGAGAGGAGAGAAGAAGAGTAAGAGT -GTGAGTGGAGTAAGAGAGGGAGGTGGGGCCAAGCAGCCCTTCTTATGGTGTGCTGTTATC -TTTACTGTTGCTAGGTAACTGGGGAGGAGTTTAACCTGAAGTCAGAAGCTTGGGACATTG -CCTATGTGACTACTGGCCATGTTTCTCCTGTGGGGGCTGTGGGGACTGTAACTTGGACAG -GAGCCCTGGTTCCAGGAGACATGAGAGAACTCCTTCCATTCCACGTAGGTGAATTATCAC -CACCGGGTCCTAAGGTTCAGACCTCAGCTCAACTGAACTCCAGACTGTCTGTGTATAGCC -TAATGCCCCACAGTCCCTCTATGTAGCCCTGGCTGTCCCAAAACTTGCTATATAGACTAG -GCTGGGCTTAAAGTCACAAAGATCCACATGCCTTCAGAGCGCTAGGTTAAACATGTGCCC -GACCATGTTTATTTTCCAATGTTACTAACAGCCACTCATCTACATGTTAAATATCTTCAC -AACGATGCGTGATGCTCCATGTTGTAGTTTATTCGGCCATTCTCCAATTGTTGGACATCT -GGATTGTTGGTAGTTTTTGACAATTATAAATAGTGCTGACAAACATCATTGATGGATCCT -TTAGCCCAAGTTTCTAGATGTAAAATTACTATGTGGAATGCACCCACATTGATTTTTAAG -GTTTTATGTAATGTCGTTTAGGAAACGTCTGGTCTTTTCAGAGTCAAGGTTTTTTGGCTC -TGTCAGTCAGAAGATAACCCATCAGGCCCTCCCTGAATGCTAATCCAGCTTTTGATCCTA -ATGCTCATAATATTCTCCTGCTTTCCACCTTTCCATTCCCAGTACAAGTATTAGCTCCAG -GAGTCCCTTGGTGCTGTGATACCTTGTGGGGATAGATAAGCAATACAGCCTCCTGTTAGT -GAGAAAGGTGAGGATCAGAGTTTTGTTGCCAGCACCCACATCCATTGGACCTCGACCACC -TGTAACTCCAGCTCTATGAAATCCAATGACCTCTTGTGGTCTCCACTGGCACCCACATGC -ACATGTACATACATGTACACAGATACATACATACATACATACATAACATGTTTTTAAAAA -GAAAAGGGCTTGCATGTGTGCTTTAGTTCTATTGCTGTGAAAAGACACCATGACAGAGAC -ATGAGTGAGCCCATGACCATCCTGGTGGGTAAGCATGGCAGTGTGCAGGCAGGCTTGGCA -CTGAAGCAGAAGCTAAGAGTTTACATCTGATCCACAAACAGCACCCTGTGATACACCTCT -TCCAACAAGGTCATACCTCCTAATCCTTCCTAAAACAGTTCCATCAGCTAGGGAGCAAGC -GTTCAAATATATGAGCCTATGGGGCCCATTCAAGTCAGCACATACCTGAAGCACTTCTCT -AAACAGCTCAAGGGTTCTCGAGGACATGACCCCATTCATCTTAATATGTTTGCTATGCTC -CTCTCTGACATAGACCCAAACAATGCTCATGCATTTGGATTGTATAGCACATCCACTAAG -CTACTATCTCTTGAAATTCCCTAAACCATCTTTTATTTTTGCAACCTCTGATCCTATAGA -CAAAGGAGGCCCCAAACCCAGTCTGCTTATTTTCTTATCTTTCTCCATAGACAAAAAAAA -AAAAAAAAAAGAGGGAAGGCAGACATTCTAACTATAGAATTTTATAGCGAAGTAACTCAG -CCCCATTTAACCTTGCCTGAATAAAAGTTGACTTCAGGGCCACACTCTCGGGCAAAGTGG -TACAAGCAGGTCTATCTTTCAAACGGGTTTGCTTCTTCCTGCCTAGGTAAATAGACACAC -AGTTTCTAACATGGCAGATACTGTTTTTCATATGGATTGTAGAAAACAGGATAATGGCTC -CCCAAAAGTGCCAAATGAACTAGGCAAACACAATAGAACAAATATTATTGTTTGTTTTTT -AGATTTTTATTTATTATGTGTACAGCATTCTGCCTGCATGGATGCCTATAGTCCAGAAGA -GAGCACCAGATCTCATTATAGATGGTAGTGAGCCACCATGTTGGTTGCTGGGAATTGAAC -TCAGGACCTCTGGAAGAGTAGCCAGTGTTCTCAACCTCTGAGCCATCTCTCCAGGTCCGA -GGATGAGTACTTTATGTTTCTACTTACAGAAGATACTAAAGCAGGCAGGTTCATAGTCAT -AGAATGCTCAAAAGAGGTCACCAGGCAAGAGAGAAGAGAAAGGGATTGTTTAATGGGTCC -TGACTTCTATGTTTGTATCCTGTTTCAGCAGCAAATGGAAACTAATACATAGAAATGATT -AAACCTTGATATTTCAGTACAGATCTCTAGCCATGATGTACTATCTCAATTTGTAAATGA -CCTAAATGGCTTTTAAGGTACCACATCAAACAATTTAGTTTAGTCACAATAGCAAATACT -TGGTAGAAAGAGCCCTGTGTGGTTTGAATATGTTCTGCAAAAGTTCATGTGTTGGAGCCT -TAATTCCCAGTGTGTTGGGACTGGATAGTGGTGAAGCTCTCAAGACGTGACTGAATCATT -AATGGACATGAACAGCTTCCCTGAGAGTCCGGGTTAATTCCTGTGGAATTAATCTCTGGA -ACCTGGATTCGTGTTCCTGAGTGTAGATGATGATAAAGCCAGACCAGTCCTTGAGTCTTG -CCTCTTGTATCCACTTTTCCCCCTGTGAGGAGAAGCAGCAGGAGGTACTTGCTAAGGATC -CTGGTCTTAGTCTCCTACAATCTGTTGTAACAACAGCAAGCGGACTAAGTCAGCTCTGAG -GAATTAACCACTGTTTTGGGAGGTGGAGCTTTGCTGGAGGAAGTACGTCACTGAGGGTGG -GCTTTGAAGCTTTATAGTCCAGCCCTACTTCCTGTCTGCTACCCTGCCTTCCTGAGTATG -AATGGGTTATTTCTCCAAACTGTGAGCCACAAGAGACTCTTCTTCGCCTCTTGTCTGTTT -GATCACAGCAGTGGGAAAAGCGATCATCCCAACCGTTAGATCTAATTAGAGAGTGTGACG -CTACCCACTGTGTCATGACCTAAGCAGAGTGATATTAGTCTCCAGAAAGATTCTTAGAAG -ACATCTGCATCCCAAAGAGTGCAACTGTGTTAGTCCCTTTTCTCATGACTGTGACAGAGC -TCCTGACACAAGCCATTGAGAAAAGAGAGATTTGTGTTGGCCTACAGTTCAGACGAAAAG -AGAGAGTGGTCCAAATGACTCCACAGCTTCAAAACAGCACTGCCAGCTAGGGACTCAGTG -TTCAGACCTGAGCCTGTGTGAACAGTATCAGCCCCAACGGACTTCAGAACTTTCCTCTCT -GACCTCAACATCTCTGCTAACACCAAGATCTTCGGTTCCTAGACATATCCAAGTGGTATT -TCCCTACCACCTCAGGTCCACAGGTGACTGAAAGGCCATGAATCTCTGGGCTACATTCCA -AAGTAGCATCTTGTCTGTTACCCATGAAACTGTCAATTGAGTCACATATAGGTATGAGGG -CTGTCCCCAGAGCTGTACTCCAAGAGCCATGTGTCCAAGCCAAGGTACTGAGTAGGTATG -CTGGTTCCACTCATGACGTCATAGCCACAGGTATCATTAGCTTATTGTTAGACAACTCCA -GCAGACTGTAAAACCTATGAGTCAGTAAGATGTCTCCCTAACCCAAAAACAGTGTTTGAA -TCAATAAATGCTGTTAAATGTGTATTTTGGCATATTATACTCTTTTTTTCTAATATGTAA -AAATATAAATGGTTTTATAAATAGCCACTTTTGCTAATTTTAGTAAAAATGTTTTAATAT -TTATCTTTTCATTTTTATTTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTGCCCTAGTGCCAATGGAATCCGGTAATGGGTATCAGATTCCCCTGGAGTTCCAAGT -GTTTGTGAGTTAATGATGGGGGACTTGGAGCCAAACTCTGGTTCTCTGGAAGAGCACCAA -GTGCTCTTATCAGCTAAGCCATCTCTCCAGGCCCCCACTTCAGTTAATTTTGGAAGCTAT -TTTATTACTAAGAGCCTCCAAAGGGTATCTAAAATACAGATGATTTTAAAAATAGTTCAA -CTACATTCATCTTCAGGTTTATTTTACAATCAGTTACTGTCAAAACACTGACAGCCTGGC -CTTGGAGCGCGGAAGAGCAGTAGGGTTGTTGCAGTCAGACCTAGGACCTCAACCGTCCTG -TTGCTGTGACTGCAGTCCCTAGTTAGCATACTGAAAATGCTGGCATGTGCACAGAGAAGC -AAGAAGGTTGAATGAGCAGACCAGATGAGATAGACGGTCAAGGGGGTGAGGGCACCAAAG -GAACATGGGAGAAACTGAGGCCTCTTGTAGGTGATTCCCTGACCACTGCTTTCACCCACT -TGCTGTTCATGCTTGGATCCAAATTTACACAGGAAAAAAAAAACAGTGTCCAATGCCCAT -CTCAGTGCCAATATTGTTCTGCCACTGCCCTTTTTTCTTTTTAAATGTGTGTGTCTGTGC -GTGTGTGCATGTGTGTAGGTTGAAGGATAAGGCTTGGTGTCAAGCCCAGCTAGTTTGAGG -CAGGATCTCTTGTTTACTGCTGCACACACCAGGTTAGCTGGCCCGGGAGCCTCTGGGAAT -TCCCATCTCACTGCCTCTCATGTACCATGGCTGAGCTAGGATTCCTGGAGAGACGACTGA -CTGGTCCCGGGAACTGAACTCATGTCCAAGGTGCTTGCACAGTAAATACTTTGCCTACTG -AGCCATCTCTCCAGCCCAGTACTGTCATCTTCTCAAAAGCAGAAATCTTTCCTGCCTGCC -TCCCTCCTTTCCTCCCCCTCCTCCCACCTTTTCTTTTTCTTTTTCTTCCTTTCCCATTAA -TCGGTCTCTATGTTTATCTTTTGGCGATTTCTCATAACCACAGTGTCTGCCCCATCAGCC -ACCTCCCCCCCTCCACTTATCTCTTCAGTTTTCCTGGTGTATTAATTCTCCCTCCTTTTG -TGGCAGTTCTTAATCTCGCCACTCCTAAAACAACACAGAATCCTGATTTCCGTGAATGAC -AGCAGCAGCATCACTTCCTATCACTGATGGAAAGAGCCAACCCTCTGGTCTCCCACGCTT -GTCTCCCGTTACCCACACCCAAGACCACCAATGACCTTCCACTCCCTCTGCCTGAGATCT -TATCCAGCTTGTTGCTATAGTTACTGTCAAGTTCAATCTCCCTAAAGATCCTCCCTCCTG -CTACATCCTACATATTGAAGGAATCCTTCTGAAGCATGACTATGTTCCTCAAAGAATAAC -TTCTCTTCTTCTCACTTCAATCCGTACATCAAAAAAAAGAAAGAAAGGAAGGAAGGAAGG -AAGAAAGAAAGAGAGAGAAAGAGAAAGAAAGAAAGGGAAAGGAAAGGAAAGGAAAAGAAA -GGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAG -AGAAGAGAAGAGAGAGAAGAGAAGAGAAGAGGAAAGGAAAGGAAAGGAAAGGAAAGGAAA -GGAAAGGAAAGGAAAGGAAAGGAAAGGAAAGGAAAGGAAAGGAAAGAAAAGAAAAGAAAA -GAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAACCATTA -ACTAGATTGGGCTACAGCTTCGGTGGGACAGTTGACAAATGTCTTCTCTTTGGGGGAGAA -GATTAACAAGCCGGATTACCTCATAGCACCGAAGGTTTTCAGTGCAAGGAACAAACAGAC -TTCTCTGGTGTGGATTTTACTAGCAGCCCTGGCAGGGTGGGCATGGTGACTCCCAGGAAT -GACAGTCCTTGGTGGCTTGGAATGCAGGAGTCCTTTCCCCACATAGGAGAACATGTTCTG -TACTAACATGTTCTGTAGATGTCTGAAACCACAGGCAGAGCCAAGCTCTATACTACATAC -ATTGTTCTATTTACGTGTACCTATGCTAAGATAGACACAGTAAGAGAATAATAATGACTA -ATAAAAACCAGACAACTATAGTGCAGTCATATGCAATGATAGATACAGTGATGTAGCTCA -ATATAATGTATATACTTAGCAAGCATGAGGCCCTCTGGACTCACAAACAAAAAAACAAAT -AATCAGTACACAGTCATAAAGATTAATTAGAATTTTGTCTTAGTCAGGGTTTCTATTCCT -GCACAAAACATTATGACCAAGAAGCAAGTTGGGAAGGAAAGGGTTTATTCAGCTTACATT -TCCACATTGCTGTTCATCACCAAAGGAAGTCAGGACTGGAACTCAAGCAGGTCAGGAAGC -AGGAGGTAATGCAGAGGCCATGGAGGGATGTTCTTTACTGGCTTGCTTCCCCTGGCTTGC -CCAGCCTGCTTTCTTATAGAATCCAAGACTACCAGCCCAGAGATGGTACCACCCACAATG -GGTCTTCCCACCCTTGATCACTAATTGAGAAAATGCCTTACAGCTGGATCTCATAGAGGC -AATTCCTCAAGGGAGGCTCCTTTCTCTGTGATAACTCCAGTTTGTGTCAAGTTGACACAC -AAAACCAACCACAACAAATTTACAAATAGTTTATTTCTGGAATCTTCTATGTAATGTCTT -TAGACTATGGCAGGCCATGGGTAACTGTGATTGTAAAAAGCCAAACATCATGTGAGGAGC -CAATGACAAATGTGTGGCCCACTTCCCATGTTTGCCTCTACTATAACAGGAGCAGCAAAA -CAGAGGCAAACATCTGTCTCATCACATGCTCAGACCCCAAAGAGCCTGGAACAAATGGTG -GCTACAAGCCCCAGTACCTCCTGTACACAGGCTCTTACTCTGTATCCCCAACCTTTCTCA -GCCAGGGCTCCAGCTTCTTACTGCCAGGAGCACTGGAACCTGCTCTCATGCCAGGGCATA -GGCACCAGGCACAGGCTTGCTTGGGGTGCCATTGTTTTGTCCCCTCTGACCTCTGAGATA -AGCAATTCTGTGCCACTCACCTCAAGGCCCCAATGAATTCCTACCGACTGCACACTTAAG -TACAGGTTTCTCAGCCTTTTGACACAGGCTCTTCACAGCACAGCCCAAGTCCATGCACAC -CAAATACTAGTATGGACTACATAGGCTCTGGGAATTGAACTCAGGTAAAGTGCTTGCCTT -ACATGCATTAGGCAATTGGTCAGCCAATTGAGCTATCTCTCCATGCCCTACCAGTTACTC -TGGTGTTGGGTTTCCAGATTCCATGCCTGGAATCCTACTCATTTTCCCATGGAAGGCTGT -AGAGAAAGCCAGCCTTTCCCAAAAAGCAACTGGGAATATCTTGTTGGTGGGTTGCCCACA -CAGTTCACATCTTGTGTCTGGAACCATGGAAGAGGCAGCAGCATGCCACCTACCCTTGGG -GCAAGTGCCCTAGAATCTTGGCCATCTTGGTTTTTGGAAATAATTTGAGGTCCAAGTGGG -GAGTTCCCAATTCACTGACTTATCTACCCTGATGACCACCTTCCAGCAAGCCTGTCACAT -GGGCATCTGCTTCTATCCCACGACAGTTTAGAGAAATAGAGTCATTTCCCCTGAGGTCAC -AGAGCTAATGAGTGGCCCAGCCACGACTCAAACTCCAACTTGTCTGATGTGTGCCCTTCA -CAAGCTATGAATCATCTTCCTATGTGATATGAGGATCATGGGAAGTCTTAAATGTTTCTC -TGTGTGTTTCCTTTACCCAGATTTTCAAAATAAAATATAGATCAGTCTAATTTTTTAAAT -AGTTCAGATTTGAACATGCTAATATAATATGCTAACCCTCATAATCATATTAGACTCATC -TTCTTTATAAGCAGTTCTTCTTGAAAACTCCCATTACACCAAACATGCTGGTATATCACT -TCTTTCCCAGCAATGGGGAGATACAGACAGAAGGATTAGAAATTCAAGGTAATCCCTGGC -TACCTAGGGAAACTGAGTCCTTCCTGGAATATGAGGCCCAGTTTTAAAGAGAGAAAAGAA -AAACCTTAGAACGGGGCATGGTGGCTCATGCCTATAATCCCTGTCTCCAAGAGTACCAGG -CTCACAAGTGGTACACAGACATGCACATGGTCAAAGCATCCATAGATTTAAAAAAATAGA -AGAGGATGAGGCAGAGGAGGTAGAGGAGGAAGGGGAGGAGGAGGAGGAAGAGGAAGAAGA -GGAGGAGGAGGAGGAGGAAGAGGAAGAGGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGA -AGAAGAAGAAGAAGAAGAAGAAGAACAACAACAACAACAACAACAACAACAAAAAGATCA -AGAAAAGAAGGGATCAAAGGAATGAGGAACCTTGCAAGTTAAAGGACAACAAGAGAGTCC -AGGCAACCAGGACTACATAGCAAAACCTTGTCTCAAAATATCAACAATAGCTGGGCAGTG -GTGGCGCACACCTTTAATTCCAGCACTTGGGAGGCAGAGGCAGGCAGATTTCTGAGTTCG -AGGCCAGCCTGGTCTACAGAGTGAGTTCTAGGACAGCCAGGGCTATACAGAAAACCCTGT -CTCGAAAAAATATGTATATGTATATGTATATACACACATACATATACATATGTATGTATA -TATGTATGTATGTGTATACATATATATATATCAACAATAGTAATTATAATACTAGTAATA -ACAACAATTATACTTTTTTTTGGTTTGTGCTGTGGCCAATATACCCCCAAACAATATAGA -CCTAAGGATCAGGAGATGGAGAGATGGTTCAGTGATGAAGAGGGTTGGCTGCTCTTATAG -AGAACAGAGTTCAGTTCCTAGCACCCAGCTAGGTGGCCCTGCAGGCCACTACTCAGGGCT -GTTTACACGGGTGCTGGGATCCAAGCTCACCTTCAGATGTTTTCCCAGCAAGTGCCTTAC -TGACAGAACCATCGCCACAGCCCAATTTTTTATTAATAAAACCATCTATAGGGCTGGAGA -GATGGCTCAGGGATTAAGAGTGTTCTTAACCAGAGCCGGGTGGGGCGTGGTGGCGCAGCC -TTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCAGATTTCTGAGTTCGAGGCCAGCCTGG -TCTACAGAGTGAGTTCTCTGGACTCTGCTCAAACAGACAGCAGCAAGCAAACAATCAGCA -GCAGCAATAACAACAATAATAAATCTTGTATAAAAACCAAGACTTGAGATTTGAGACCGG -AGAGATGGCTCAGCAGTTAAATGTACCCATTGCTCTGTCACAGAACTCACCGTTTCAGTT -CCCAGCACCCACACTGGGTGTCGCTCATCAGGAGGAACTGATACCTCTGGCCTCTGTGGG -AGCCCACACTCATGTGCCCATACCCGTATACAAGTGTGCACACACACAAATTAAAATAAT -AAAAATAAATATTTTAAAACACCAATGGACAATTCAGAAGACACAGAAGGGAATGCTCCT -GTCCCAGCCACTGGGCTTCCCTATGTGAGTTACAGTTGTCTTCACTTTCTCGTAGCCTAT -AGTCTTGCTGGCATTTTACAATTGAAGCCAGAAAGAAGTATGTGAATAGTTTACTCCCCT -TGTGACTTAACCCATCCGGTCCAGCAAATGTGGAGTTGGTCTGTGCTTAAGCAACACTTG -TTGAAAGCCTTTCTGCCCCATCTCCAGCCTGGGACAGTTGATCCTCTCTGATGTTCTAAG -GTTCCCGTGTGTAACCCAGAGTCCTTGGCGCTTATCAAGCAGAGCAGAAAGCAACGGGGT -TTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTTTTGTTTTTCGAGACAGG -GTTTCTCTGTATAGCCCTGGCTGTCCTCAAACTCACTTTGTAGACCAGGCTGGCCTTGAA -CTCAGAAATCTGCCTGCCTCTGCCTCCTGAATGCTGGGATTAAAGGCGAGCGCCACCAAG -CCTGGCTAGAAAGCAACATTTTGATTGTTTCTTCCTTCCAGGCTTGGAATGAGCTCAGTA -TCTAGCAAATAAAAGAATTTGCTAAATCCAAGTACTTTCTGAATTTCTACCTGTTATGAC -TTGACTCTAATGTACATTCCCACAGACTTGAGGACACATCTGAAAGCTTGTGATGTTAAT -CTGAAGGCTGTGGCGCCTTCAGGGGTGGGCCCGGCTAGTGGAAGAAAATCACAAATTTTT -CCAGGTTCGTAGTCCAGCCATCCCTCCGGAGCTCTCTACTCCTGGTTCCCCATAGCGTGA -GGATCCCACCACCACAGACAGAGCCTCGCCCACCCACGCCTCCCCCCACCCCGCCCCCAC -TGTGGATGCCCCAAACCAAAAAAACGCACCCCCTCCTGCTGTAAGCTGCTTCTGCCAGGT -TATCTCACAGCAGTGAGAATAGTAGCGACCACAGTGGGGCATACAGAGTTCTGCACCAGA -TCCCGGGAAAGCACCACTAAACGAAGCATCGTCCCAGCCTCTCCTCAGGCTTCTAGCATC -TTTGTAGAGCTCACAAAACAGCAAACCGGACAAAAAAAGAAAGCTGGGGATAGCTCAGAG -GTAGCGCACCTTGCCTAGCATGCCTGGTCCATATTTTACTCTGGTGGGCTTGACCACTCC -CTCCTGTACTACCAGCCCTCAGGAATTCCAGAGAGTTCCTGTCCACCTGGGTCTACAAAG -AGACGGAAACCGCTTCTACTGACACACAATGCGATCATCACTACTCCTTACCTGTCTGAC -CTGGTCTTTCTCATGTGGTCACTGAATCTCTTTGGTCCTCGTTTACTGTCCAGTGAGGCC -CAAGGTTCCTATTATCCCATGTTTACCGAATGGTCGGGGGCTGACCATGCGGTGCACTTT -TTCCTGTCTCTGGAGTGGTGTGCGATTCTCAGCACCAATGACAGAGAATACTGCAAGGCA -TTGGCTGGTGCAGCCCCGGGGCACAGCTCTGTGGGGAAAGGGCTTGCCACACAGGATGAA -AACCTGAGTTTGCATCTCTGGAACCCGTATGAAAATCTGGGTGTGGTCTCATGCATCTGT -AGCTCCAGTGTTATGGGGCAAAGACAGGAAACTTACTGCTGTTCCATGCTCACTAGTGTA -TAACTCCACTTCGAAAGAGACGTGGTCTCAGAGGAATGAAGCACCGAGGGATAGAGCAGG -ATACCCAACATCCCACTCTAACGTCCTTGTATGTACAAGTGGGTACACCTTCACACATAC -ACATACACAGAAACTCTAAGTAAATGTTTAAAAAAAATAAAAATAAATTAACCGTTGACA -GCATTCCATCTACTCCTAAAACTTCCAAAAAGTTCAGCTGGGTGAAGTGGAGCACACCTT -TAACCCCAGCACTTCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGA -GGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCGCA -GAGAGGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGA -GGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGGAGAGGCAGAGAGGCAGAGAGGCAGAGAG -GCAGAGAGGCAGAGAGGCAGAGAGGCAGAGGCAAGCAGGTCTCTATAAGTTTGAGGCCAA -CTTGTTCTATATACCGAGTTCCCAGAAAGCTGGAACTACATAGGGAGATATTGTCTGGAT -ATTGTCTGGGAGACAGAGGGGAGAAACCACTTTTTAAAAGTTACATCAGTTTACAAAGAA -AATATCTCAAAATGTACTCAGAGATAAAGATCCCTTGAGCTGTCAGAGTAGTTAGTTATT -AATGAAGAAGACTCAGGAGTCGGCTGAGTCCCGGCTGGGTCTCCTTGGGGAGGCTACGGG -AGCTCCCAGCCAGGCCCTCTGCCTCTCTGCTATTCAGCAGATGAACACTGATGTCTCCTG -CACCAGCAAATGAATGTGACTGTTACTACACTGTCTGACACGTACCTGGGGCTTAGAATT -ACTGATATTTCATCAGCCATGTGTGTACAAATTTGTACAAAATGTGTGTGTGTATGCATG -GGCATTTGAGTGTGTATGTGTGTGTGTGCATGGACATTTGAGTGTGTGTGTGTTTGTGTG -TGTGTGTGTGCACATGCATGGGCATTTGCGTGTGTGTGTGTGTGTGTGTGTGTGCATGTG -CATATGTGTGCACACACACTCAAATGCCCATACACACACACACACACTCAAATGCCCATA -CATGCGTGTGCACACACACACACACACACACACACACATAGAGTGACTGGGAGAGAGAAG -GAGAGCAGATACAGTTTTGCTTGCTGTCATTTCAAATCTCCAGGTGTGCAGGAGAGTCCT -AGGGTATGGTGGCATGTAACAAAGGTGGCCTTTGAGAGCCAGGGGGTGGGGGGGGGTGGA -GGGCTTTCACTCCTGTCTCAGGCAGGTCTACCTCTGGGGCCTAGGGATCTGGACAAATAT -AGGCCACCAAAGCCACACCAGGTCAGTGGCTTCCAGGCCCTTTGTCTTATGACTGGAAGA -ATGAAATTCACAGACAGGAGGGTGAGTTTGGAAGGAGTTTTATTCTAGAATTATGGCTGG -GTATTTCAGGGAAAGAAGGCAGAGCTGCCAATAGCAGAAACAACCCCAGAAGGCAGGGTG -CCACCAAGCTGGAAGCCCCAGGGCTTTTTAATGACAGAAGCTGAGGCATAGGGTGTGCTG -GCTCACGCAGCTAGCCCATCTACCAGGCACCTGCCAGGCTCCCTCATGTTCTTATACAGT -CCCCAGGCAGGCTTGCTCATTTCAGAGGAGAATAATCCACACCTCCTGCCTGCTGCTTGC -TCCCTGCCTCCCCAGGTCAGAACCACACAGAGGACAAAGGGCGTCTCCTGCTTCCGGCCA -GGACAAGACTCAAAACTGCCCATGCTTGGGAGCCCTACCCTAAAACTGCCTGACCAATGC -CTAGCCCCTGCCTTCCTCACCAACACTCCAATGGCTGAGACAGGAGGACTTTTGCTATGA -CTTTGAGGCCAACATAGGCAACCTAGTGAGTGCTAGGTCAACCTGAACTACAGGATGAGA -CACTTCTCAAATAAACAGAACTCAAATAAAAATCAACAACCAAACCTTCTGGAGCCTTGT -CAGGGATGGCCCAGAATGAAGCCGGATTCCTTACACTGAAAACAGACAACATTCCTAAGC -AAATACCAAAAAGAGATTGTAAAACGTTTAGCGAGTGTGGCTGAAGCATAAATGTGCTTC -TAGCATGAGGCCCTTGGTTCAATCCTCAGCGCAGAAAAAGTCTTGACTTTTTCTCTTGCT -AGAATTTGAACATCTAAACTCATTTATTCTATATCCCCTTAAGAGGAAAGTCTGAAAGCG -TGTGGGCATATTAAAAATGATATCTTGTCAGTACTGTTTTGGTGAGGTTTTCATCAACAT -TTTGCCACCTGACCTTCCCTCGACGGTCCCTGGAGCTCTCACATGGGCTCCTGCTCGACT -TGCCATCTTAACTTGACTTTGTCTTCATTTGTTCCTTCATACCTATCACAGAGGTAGAGC -CCCTCTGTCCTCGCTGCAGATATTTTCCTGAATTGTTGCCTCCTGTTCTGCACACTAATT -TAGTTCTCTAATCTGCCTTGCTTCCGATGACTTATGACCTCCCATCTTTTTCATTGTATC -TGTCACATCCTCTCCCTGGTAGGAAAGAAAGCACGCATACAAAGTTAGACATGGTGGCAC -ATGTCCCAGCACTCCAGAAGCAAAGAGAAGGAACGAGAGTTCAAGACCAGCCAGGACCAA -AACAGCAAGTTCCAAACCATGCCGAGGCCCCTGGTGGATTCAAGGGCTTGGATTTGAGTC -TCAGGACTGCAAAATAAATAAACAATGTGAATTTTTAAAGGTTTCTTATAACTTCAATCT -TTTTTCAAACCTTATTTTTAATGATGATGGTTCTTAAATGCTTTAACCTTCCTTGTAACC -CACCAGAGTTAGTGGGAAAGAAAGGATATGGGGGAAGTGAACTGTTTAGAAAGGTCCTTT -GGAGCAACTCCCATCTGTGTTGTCTGGAAATCAGCAGTTCAGTTCACAGGTTAGCAGGCA -GGGGCAGCTCAATCTACTTGCAAACACCTCATGGATACACCAGCAGTCCAGTTTGGTAGA -ATCAAGTTAGCAACAGCGGTGACACAACCTAGCAGACAGCCAGGCCTCAGCCTTGGCTCA -AGTCAGCAGGAGGAGACCAGACATTTTCAGCTGTGCCTCTCTCAGGGAATCGAACATCAA -TAAAGGTGCGAGACCCACAAGCTTTGCACAGCTAGCTGTACCAGCAAGCCAAGATCTGTC -TCCGTCACTCTGTGGAGTCCTATTTATACCCTTCAAGCATCACGTGTCCTCCATGTGCCT -TGCCTCAGCACATGCATCCAATTGGCCCAGGTCCTTGGAAGTCACAGCAAACTGCAGCAT -ACAACCAGAAGGTTTTTGGTGCATTTCTCTACATGGAGTCCCGACAAATGTAGCTCAACT -ACATAATGTAAGACGGATCAATACATGTGTGTCGTTAGCAAAGAACCTTTCATCATGTGT -CATTTCACGTGCTTGCTTTAGCAGAATATCCTCTCTCCTGTGTCTGCTTAAGCAAATCGT -TCCTTCACATGTTTGCTCCAGCAAAACCCCATCCAACACAACTGACTTTCCAAAGAACTC -TTAGGTTTCCACTTCAGTTTCTTTTTACTTTTGAAAGTCTCACTATGTAGCCCTGATGTG -CCTAGAACTAGCAATATAGACAAGCTAGCCTCACACTCCCAGAGATCCATGTGCCTCTGA -GATTAAAGGCGTGTGACTTTTATGTGCATGTGTGAGAGAATAAGCATGTGAGTACTGGTG -CTCTTGGGGACCAAAAGAAGGAGGAAGATGCCCTGGAGCTGGAGTTATGGGTAGCTGTGA -GTTGCTGGCCTTAGAGGTTAAAACGAAACCTGTGTCCTCCAAAAGAGCAGTATGTACTCT -TAACTGCTACCTAAGCCTTCTTTCCAGCCCTTTGTTTCCACCTAAACATTTTTGAAAGGG -ACAGACACACAGAGACACAGAGAGAAAAACAGAAGGACTTTTTCTCCCAGAATGCAACAC -AGAGGGTGTGGTTTAGGGGTGGTGTTGGGAAAATCTCTTGTGCACTGTGTAAAAGCATCA -TCTATCAATAAAGAGCTAAACGGCCTATAGCAAGGCAGGAGAGAACAGGCAGGGCATCCA -GGAGAGAAAGACAGAGAGGGAGGGAGAGAGGGAGAGAGGGAGGGAGAGAGGGAAAGAGGG -ACAGAGGGAGAGAGGGAGGGAGGGAGAGGGAGGGAGAGAGGGAGAGGGAGGGAGAGGGAG -AGAGAGAAAGACAGAGAGGGAGGGAGAGAGGGAGAGAGAGGGAGGGGAAGAGGGAGGGAG -GGAGGGAGGGAGGGAGGGAGGGAGGGAAGGAGAGAGGGAGGGAGAGAGAGAGAATGAATC -TGGGAAGGAATCAGGCACAGGAAGTCTCAGAAGTCACCATCTGGACTCTCAGGGGAAGTC -ACACCAATGAAACTGACACAAGGTAACCAGCCACATGGTAGACATTGAATAGTATAAACG -GGTTAACTGGGTTACCAGCTAGTTGAAGAGCAAGCCTAGCTTAAGGCCTAGGCATTAATT -CATAAGTAAATATGCCTCCTTGTCATTATTGGGGAACTGAGGCAGATGTAGAAAAGAACA -AACCTTTATAGGGTGAAACCTCTCTGGACCCAGCAAGACAACGGCTCAGCCAGTAAAGGT -GCTTGCAGCAGAAGCCTAGAGATCTAAGTTCAATCCTTAGAAATCACGTAAAGGCAAAAG -GAGAGAAATGACTCCATAAAACTGCCCTTGGCTTCCATACACACGCACACATAACACATA -TCATGTATTCACATACACACGGTAATAATTAATAAAATAAAATCTGTCTCAGCTTTTCAT -TGTTCTGTTTCTGGTGCTCCCCAACCACACTCCCATCTCTCCAGGCTGCTCCGGACAAAC -TGGCCAGCCTTTATTCCCTATGAAACCCATACCATCACACACACACACACACACACACAA -TTTTTACTGTCTGGTCAGTTTCAAGAGTCTCAAGTTAAATTCACAAGCCATGACTGCCCT -AGCCCTGCTCCGCACCCTGGTAACCTTCAGTCTGTCCTGAGGTGAGAGAGTTAGCCCCCA -GACCTTGCTCTGGGCACTCCAGAAGCTCAGCTGAGAGGCTGGCGGGGCAGCACCTTCAAT -ACTGAGCCACACAGAGATTGTGCTTTCTTGGTTAAGATGTAAATTGGACATTTCCTGTTC -AACTCGATGTGGTGCAATTTAAAATTAAGTTTGAGGTCCTCGTTATTTATTCTGGAATTT -TTGAAGGCATGTCAGGAATTCTTCATCTCTGCATCTAGCAATATACTTTTTTCTAAGAAC -CTAAATTTCAGTGTGTCTTTGGGGTTTATAAGTCAAGATTTTGTAATTTAAATTTTTCCT -CACAAAATTCCTATTGTAAAGTATTTTTCAGATGACAAAATATCCTTTCTAAATGGCAAT -GACCCATTTCTCCAGATCATCCAACAATTGGGATTTCACTACGTGAATGTCCTTTTATAT -CTCTGGATAAATTAATAACAGTAATAACAGCAGTACCACGCTGAAGCCCTGGCACTTGTC -AGTACCGTTTTTCCTCTTTTCTCCTATCTCATGGCAACCTAACTATTCTCTACATTTATT -TTTTTTTCTATTTTATAGTTTGTTGTATTGTTTTGTTTCTAGTCTGTTACTGGAGCTCAT -TAGAAGAACATTGTTCCTTGCTACATTCTGAAAACATAAGAAATCAGTAACTCACCAATC -ACCAGGCACCCAGAGCAGGGAATGAAAGAATTCATGTGTCAAACAGAATATAAAACACAG -GCTTATTTAGTGAGATTCAAGAGCATATGAACAAGGGCAGTACCAGAAGAATCCACCCAA -CCATAAATTTGAGGGGAGGGGGATAGTTTACTTTTTGGTTGGGCTCCCCACTATACAATG -CTTTCTATGCAAATGAGGGTAGCCCTGATTGGTCAGTGTTTGACTATGGGCAGGTAGCTA -GATTCACAGGGCAGAAGCTCTGAGATACTAAGATGGTGGTTTTCCTACAGGGAAAATGTA -CTAATACTACTGAATTGTGTACTGTGGAGTGGTAAGTTTTGTCTTCCATTAGGAAAAAAA -AAAAAAGTAGAAAGAGACAAACGGGGGAAGACAATTTACATCCAGATCAAACAGGTTAGA -TGGGATCTGTAAGGAGCAAGTGCACACTGCTCCCCAGCCACTGATGAGATCCAGAATTCA -GATACATCAGGCGAGGTCTCAGAATCAGAGACAAAACTGGCTTCCTGCTTTCAGAGGTGG -GCACCTTTCCACCACCCTACCCAAAACAGCAACTGCTTTGATCCTTAAGATCCTATCTTC -AATATCAATTTACTGAGTGCCTGAGGCAAGCCAGAGGCTACGGCTATTTCCCCTCCGACT -GAACAGCCCTTTCCTTGCAAGTATGAGATTGAATTGGTCCTCTAGAAACAACCAATTCTA -ATTTTTATAATTCATTTTTTTAATTTGTTTTTAAGGGACTCAAATGGTGCCCAACCTGAA -ACCGTTGCTATACGACTTAAAAGGGGGTCACTTGAATTTCATTTTGACTTTGAAATACCA -AGAGATGGTTAAGATTAAAGGATAGTTGACATGTACATTGGGCTTTTAAGATTCCCAGAA -TGGTAGAGTGGCTTTAAGCTCAGAGCAAGTCAGCAGATGACATTCAGGTCAGCTTCAGCA -GTATCAGTAGAATGGCCGCAGCACTCAAAGCCTGCTGTCTAGCTCCACAACGGGTGGCAT -AGACAACCCTGCCCCTTACATCTGCCATTACCATGGGTGGTACGGGCACAGGAGGACCTG -GATGAGGAAGGAGGCCACAGCAGGGATCTAGGAAGAAAGTAGAAACTCGAACACTGTAGA -GAGCAGGAGAAACTGGACAGACAGCATCCTCTCCAGTTTGGACTGGGGAAATTTGAAGCT -GGCATGATTCACATGAGGGTGAGAGGGGGCATTTTCCCCTCTTTACCTCAGCTCAGGTCT -GAGGTTCACATTATTTTCAAATACATGCTGTGTTTCTCGAGCCCAAAAGCCATAGGGATT -CACTAACATACTGCCGTACCTACCCAGTGCTGACCTCTGACCCCGCATTTTTCGCCATAT -GGATGCTTTAAAGGGACTCTTGCCCCTTCAACTGGAAATGTAGCTCACCTAGCACATACA -GAGCACAGGGTTAGCGCGCTCTCTCTCTCTCTCTTTCTCTCTCTCTCTCTCTCTCTCTCT -CACACACACACACACACACACACACACACACACTTCCTTGATCCTTTAGCTTACATTATT -TTTACAGAAGGCAAAGACACTCATTTTATAGTTAAAATTCAGCTTTAAAATGTAAGGGCA -TTCAAAAACATAACATACCTTAAAATAATCCTAAACACTGCCCCCAAATTAATAATAATG -AGAATGATGTTGTTGATGATGACGATGATAACAATAATAGAAATAGGAGTTAGAGCAAAC -CCAAATTTTGTGTGCTTCAAATGAGGCGACCCAAAAAGTGTAAAGATGTCTACAGAAAGG -GAAATGTATTTAAAAATCATATATTTCATATAAGTCCAGTGATCAGGATACATGAAAGAG -CTCAACTCAATTATTAAAAGATAAAAAAAAAAACAGGCATAGAGAGGGATGCCTCAGCAT -CTTAGAGGCATCTCTTCAGGAGACCCAGGGTTCAGTTCCTAGCTCCCACAAGGCAGCTGT -CACTCCAGTCCAGTGGGTTTGATGCCCTCTTCTGGCCTCCACTGGAACTCCATACATGTG -GTACACAGACATGCAAGCAAAAAAAGCTCATACACATAAAATAAAATCTCAAAAAAAAAA -ATTAAATAGGCAGAGGATCTGAATAGATCACCATTTCTCAAAAAAAGACACATAAATAGC -CAATCAGAAGCTTAGCATCATTAGTTAGCAGAAAAATGTAAATCAAAGCCACAGTGAGAC -CCCATCTCACACATACAAATGCCTAGAATAGAAAAGACAGACCATCCCACGTGTGGGGAG -ATGGGAAGAAAATTAGAACCCTTTGCAAGTTTGACTAGAATCCACCACATTGCAGCTTCT -TTGGAAAACAGTTTGGCTGCTCCTTAAAAACTTAAACCTATGGGGCTGGAGCGGTGGCTC -AGCGGTTGAGAACACTGACTGCTCTTCCAGAGGTCCTGAGTTCAATTCCCAGTCACCACA -TGGTGGCTCACAACCATCTGTAACAGAATCTGATACTCTCTCCTGGTGTGTCTGAAGACA -GTGTACTTATATACATAAAATAAATAAATAAATAAATCCTTAAAAAATAAAAATAAAAAC -TTAACCTGTCCTGTGGCAACGGCTCAGTGGGCCACTTGCTGCCAGGCTGACTGCCTGAGT -TTGGTCCCTGAGAGCCACACAGTGGAAAGAGAGGGATGACTCCCACAAGTTGTCCTCTGG -CCTCCTTGAGCACGCGCGCACATGCAACACACATACAGACACACACAAATTAATTTTTTT -CTAAATTAAACATAGTATCCATCACTGTATAGGCATGACTGTCTACTCTGAGTGATTTCC -TCAAGGCACATGAAAATGAAGCCTAAACACAAATGCTTATCAACTGAAGGATGACCACAA -CGTTCTCCAAGTGAAAGGGGTAAAGTCTTTCTCCCAGGGCAACCCGGATGAGTCTGGAAA -GGCGTACACCATTGAGAGAAGCAGCCACACAGGCCTCCTATAGTGATGGCTTTTATCGGA -TAGAACAAATATCTAGAGACAGAAAGTAGGTGAGTAGTTGCCAGGGGCTGAGGGGAAGAG -GAACGAGGAGTGACTAATGACAGACACAGCTTCTCTCAGCAGTGACAAAGAATGTTCTGG -AATTGTACAGCCCTGGGAATGTACTAAAAACACTTAATATATACTTTACATGGATAGATT -TTATTATCTATGCAATGCATCTAAAACAAAAATCCTAAAGTAAAGCTAATTTGACCAACT -TCTCTCATGTGTGTGTGCATGCGTGTGTGTGTGTGTGATGCATGCATGTATATACACATG -TGCCTGCCTTACGTGTGCACATGCAAAGGTTAGAGGTCCCCTTTGGGTGTATTCTTCAAT -TGCTCTCTACCTTATTTTATTGAGACAGGGCCTTTCCTTGAACCTGCCGCTCACTGTTTT -AACTAGACTAGGCAGTCAGTGAGCCTCCACGGTCTCCACATTCCCCCCACCTTCTCTTCA -GTCCTGGGATCACAGACACATGCTGCCACGCCCAGCATTTCCATGGGTGCTAGGCAACCA -AATTTAGTTCCTTATATTTGCAGAGCAAGCAGTGAGCAACAAGCCATCTCTCCAGCCCCA -GTAACCAGATGCTTTTCCGAGGGCAAATGCTAACCAGAGCAGACTTGAGAATGAAGAGCA -AGAGGTCAGAGGAAGCCAGGTTCAAGGTACAGACAGTCCCAGACAGGAGGGGTGAGGCTA -CTTGGCCCACACCAATCGCCTTCCCTGCCTACCTACTCTCTTTGTGCAGAAAGCAACAAA -AGACATCAATCATTTTCGGCCTTAAAAGTTGCTGCAGCACCAAAGACCAGACAAGGGACT -TGGAAAATGTCAACCAGCAAAATACATATGTATTTTTTTTTTCTTATAGCTAAAAACAGG -AAAAGATAAGAGAAATGCTGGCCAAACGATGACTGAAAGCTTGTGGCTCCCACTGGGCCA -CTGGGTCTATACAGCAGTCTGAAGACGCCTGCTATGCGCTGCTGTGTATGATGATATAAC -CCATCTGCCCTCCGAGAGCAGCCATCGGATGGGTAGCTGCTGAGTTGCATGGACAGCCTT -GGGAGAGGTAACCTGGGAACTCCGTGCTCTCGCAGCACCCTCAGGACATTTACTGCCTTA -GACCGGGCGTCTTTGCACCTGACTGAAACCATAACAAAAAGAGATGGTGGGTCAGGAGTC -TGAGAGGCAGATTTGACTTTTAAATTCTTAGCAGATTTGGGGTCAAGAGGAGTTCTTGGC -AGGGACAAGGAAAACACACTTTTGAGTGAGTTTGGCAGCAGCTTGGACATTCTGGAAACA -CCGAGCTCACTGATGGTCCCTCATCCTCTCCAATGGAGGGCAACAGTCAGCCCGGCTGAG -AGCACCGTCCTCTGGCTCAGGCAAAATGACTCAGCACTGCAGATGGACCATATTGATTAA -TACACAGGGCTATAAAACGATTTTACAGAAGCGTAAGGAATTCTGTCAGAGCTAGTCAGG -AGGAAAAGAATGTTTCAAGTGCGCCCGGAGCATGACATCTGTATGTGCAGTCTTGGGGGA -GGGGCGGGGAAAGCTAGTCCAGCGATGAGACACGGGTAGGGAAGCCTGGAGGCAGGCCCT -GCATGGAGATCAGATGTAGACACAGTGGGGTGTCTGGATGCCAGAAACTGGGCTGACACC -AAGACCTAAAATTGTCTCCAGTTACGGGTAAGACAAATCATCTGTGGTCTTTTTAAGATG -GGTTCAAGGGCTGGTGAGGTGGCTCAGAGGGTAGAGTTCGCTTGCCACCAAGTCTGATCA -GCTAAGTTTAATCCTCAAAACCCACACAGTGAAAGGAGAGAGCCGCCCCCACAGTTATCC -TCTGACCTCCACAGAGGAGGGGGATATTAATATGCAGACACATGTATGAGTGCATTGCAT -ACCATGTGAGTGCACACATATACACACGTACACACTATCATCAAAACCAATTTAAAGTCA -GGCTCAGCATGCTGGCAAAGGTGTCTGGCCCTCGGGCTTCAGGCCATCTGTGGCCCAGGA -GAGTCCATCAGGCCAGTGTCATAGAAATGTCAGCTCTCAGAATCCACGGGCAGCCAGTTG -CTCGCCCTGGGATTTAAAGTGTGGCCAAGGACAACTCTTCCAGGACTCATGTGGCTAAAA -GGCTGGATACTCCTGCCTTGCCCTCCAGACACAGAAGCAATAGCAGAGCTGGAGTCCAGA -GCAAATGGTGGACATAATACAGCTATCACCTCCTGACACCCCACAAGTATCTGTCCTCAT -CTCTGCCTAGGACTGAGAGAAATTCATAAAGTGCCATTGTACAGGACTATACTCTAAGCC -AAAGAACTGCCACCATTCTCAGTCATCCTGCTGACCCTTGTAAAAGATCATCTCAGCTGG -GCCTTCAGGCTGTGAGCCTTCCATCACCCCTCCATAAGGAGGGTCAGAGGACCCTCACCT -GAGTATCCACCCTCCCAACCAGTTGTATACAATTCTGCCCTAATTAACGTGGTCTTGGTG -GAGAGGCCAGAGGCTGTGTGGTATGTGAAGGGTACAGGATGAGAGCTGCCGTCCATGCTG -GGTAGAGACCTTCCAGTGTTTCTGCCTTAAGGCCACCCACGTTCCTGCCCATAACCCTTC -ACCCACTGCCCTGTACGTAGCCCTGATAAACTCCTGGTTCCCCTGCGTGAACTGTGCTGG -AACCGAGCCTCCGTTTGTTGCTGGGAGCTTAGGAGGGGCAGATACTGTTGATATCTCTCC -CAGAGAAGTCGTTTTAATAGCAGTGGTCATTAACTTGGAGCTAATTCTTCTTTAATAGAC -GGCACTTTTTAAATGTCTTAATGCATTTAAAGTGCTGCGTGTGTGTGTGCATTCATGCAT -GTGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGAATGCG -GGGAGACCAGAAGGGCGCTCTTCCTCTATTACTCTCCACCTTATACCTTTTGAGGCAGTG -TCCTCCCATCAATGGTGCTGGCATTTCAGATAGGCTAGCAGCCCGCACCACAGTGTCCTT -TCTGTCCCCAACAACATTGGGGTTAGCAGGACACACAGGACCATACCCACGTGTCACTGG -GGTTCTAAAATCCACACTCAGGTCTTCATGCTCGCACCCCTCTCTCCTGCCCACTGAGCT -CATTTTTTATACCTTTGTATACTTTTGGTATCGAATTCTAACTTAACCTTGCCGTCACAT -CAGCCTTGCCCAGGGCACCCTCTCCCACTTCTGACCTTCTGTCTGTGTTGGCTAGTTTTA -TTGTCACTGTGACAAATACCTGACAAACAGCTCAGGGGAAGAAAGCTTTCCTCTGCACAG -TTGCAAAGGTTTCCATCCGCCCTGGTGTAAAGGGCGTGGCTGAGCAGCTCACATCATGGT -GGGGCAGCAGTAGGAAGGAGCCAGGGGACAGCAGTCCCTGAAAGGACACACGCCCATTTT -CCCTAGTCACATCTACCATCCTCAGAGCCACCACTTCCCAACAGTAAATTCCAAATGTGA -ATCTATGCTGGAGGGGTGAGGGGTAAGGCGGAAGTGGGTGGGTGGGTGGGGGAGCACCTT -CTTAGAGGCAAAGGGGAGGAGGGATGGGATGGGGGTGCAGAAGGGAAACCAGGAAGGGGG -ACAACATTTGAAATGTAAATAAAATAACCCTTTTTTTAAATTGAATCTATATACAATGAT -TAAGTCAGAACCCTACTGATCTAGTCAGCTCTGGTTGCAGGACACTCAGCGGTGGCATAG -GAACCTCCTTTGTACTTCTCAGTCCTATCAAATCGCCTGTTGTTTTAGTCAGGGTCACTG -TTGCTGTGATGGAACATACCCAGAAAGCAAGTTGTGGAGGAAAGGGTTTATTTGGCTTAC -ATTTCCACATCACAGTGCATCATCGCAGAAAGCCAGGACAGGAACCCAAACAGGGCAGGA -ACCTGGAGGCAGGGGGCTCATGCAGAGTCCATGGGGGTACTGTTTACTGGCTTGCTCAGC -CTGCTTTCTTATAGAACCCAGGACCGGCAGCCCAGGGGTGGCACCCCCCACCATGCATGG -GCTGAGCTCTCCCATCAGTCCCTACTTAAGAAAATGCCTACAGGCCAATCTCATGGAAAC -ATTTTCTCCTCTCTCTGATGACTTTAGCTAGTGTCCAGTTGCTATAAAACTCTCCAGCAC -ACCTGCCAAAATTGACCATCTTGAGTCGAGAAGGGGGACAGAGTTGGGGGTGCAGGGGGA -TGACTCAGCTGTTAACAGTGTGTACTGCTCTTGTAAGGGCCCAAGTTCAGTCCAGTCCCC -AACACCCACACTGGGCAACTCACAACCATCTCTGCATCTGCCTCCGGGGGATCTGACACC -CTCTCCTGTCCACACACACACACACACACACACACACACACACACACACACATACATAAT -TAAAACTAAAGAGAGCTGGATCCGTGTCTGAGTGTGATACTTGTTGCTCTTGCAGGGGAC -ACGGCACCCTACATAGCAGCTCACAACCATCCATCCCTCCAGTTCCAGGGGACCCAATGC -TCTCTTCTGACCCCTGAGGGTACCTGGCATGGCATGTCACACACAGACAGTAAAACAAAT -AAATCTAAAAATCAGGATTTTGTAAGATAAACCATTTTACTGCACTTTAGGGACAGTATG -CTTCCTAGTATTTTCTATGCAACTCTCGGGTAACTTTTTAGGTTAGGTCTGGGGTTGTGG -ATTCTCTGATCTCACGATGTCCAATAGAGTAGCCACTAGATAGGTGGCTACTAAATTCTT -AAAAGGTGGTCAGTCCTAACTGTGACATACTCTGTGGTGGTTTGAATGAAAATGGCCCCT -ATCCCCTCATCTATTTAATTTATTTTCCCAGTTGGTGGACTGTTTAGAAAGGATTAGGAG -GTGTGGCCTTGTTGGAGGAGGTGTGGCCTTGTTGGAGGAGGTGCGGCCTTGTTGGAGGAG -GTGTGGCCTTGTTGGAGGAGGTGTGTCACTGGGGTGGACTTTGAGGTTTCCAAAGTCCCA -TGCCAGGCCCATCTATCCCTTTCCTCTGCTTCCTGTGATTGGATCAGATGTGGGCTCTCA -GCTACTGCTCCAGCGTCATCCCTGCCTGCCGCCTTGCTCGGGCCACGGTGGTCATGGACT -CACCTCTGAAACTACGGTAGGCAAGCCAACAGTTAAATGCTTTCTCTCATAAGTTGCCTT -GATCATGGTGTCTTCCCAGCGATAGAAAAGTAACTAAAGCAAACCCTGAGTAAAAGCCAC -GTTTCAGAAATATTAATGAGCTCTTACATTTTTGGTTGCGTGTTGAAATGACGTTATTTA -GTATTTATGGGTGTAAATAAAACAGTGTTAAACTCAATATCATTTGTGTCTTTTCAACAA -GGCTACCAGACAATTGAAAGTTGCAACTGTAGCTCTAATTCTGTTTCCTTTAGTTAGAGA -TTTGATTTTCTTTAAACAAAGTTGCTGAGTTTGTAAGGTGCTTATGGACATTATAAATCT -CCTGAATGGAGACATGACAGGATTTACAAGTGTATGTGACCACGATGTCATAATATCTCG -TTCTAGTTATCTATTTTTTTCCCCTCACGAGCTCCAAAAACATCAGCGTTTACATCTTCT -TAATCTCAAAGTCTCCTGTGGGGAAGGTCAGCTGTTTCAGACTTGGCCTTCCCCGAAAAA -ATTACATTTACTGAAACAAAGTAGCTTGCTATTCCATTGACTTTAACTTGGTTACAAGAC -TTGGGATGTAGCTCAGTTGGTAGACTGGAGCCAGCATGCAAGAAGCCCTGGGTTCAATTC -CCAGCACTGAGCCTGCTCTTGCATGGTGTGGTGGTTTGAACCATAAGCTCCTATCTTTGA -ATGCTTGGTCACAGGGGGCTACTTAAAAGGATTGGGAGGTGTGACCTTGTTGGGAGAAGT -GTCTCAATGGAGGTGGGCTTTGGGGTTTCAAATGCTCAAGCCAGGCCCAGTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCGCTCACTCTCTCTCTCTCTGATCTGGAT -ATAGAAATCTTAGCTACATGCTGCTATGCTTCCTGCCATGACATAACAAAGTAAACCTCT -GAGTGTAAGCCAGCCCTAGTTTAATGCTTTCCTTTATACGAATTTCCACGGTCATGGAAT -CCCTTTACAGCAACCGCACAGTGACTATGGCACATGCCTATAATTGCTATAGGAGTAGTG -ATGGGGGATCAGAAGTTTGAGGCTAGCCTTGGCTACCGTGACCTTGAGGGATCAGAAGTT -TGAGGCCAGCCTTGGCTACCGTGACCTTGAGACTAGGAAGGGGTTCGATGGCAGAGCGCT -TGCCTGGCGTTTGTGGCCTTGATTTAGTCACTGACGCTGCAAAAGAGCGCACTCAAGACC -CGCAGAAGCATTTTCCATCCAGGGGCTCAGTACAGCAACTCAACAACGCCAAAGAACAGC -ATATGTGATCATCCCCCTGCGTCCTGTAGAACTGTAGACTCTGAGATTTGGAAGGTACCT -GCTCTACTACCTAAAGTCATAGTTAGGGCCACCCATCTAACCACCAATCAGACACCAAAT -AGTCACTGTGTTCCGGTGTCCGCTCTGTGCCAGGCACACATTTCATATCAACCAAAGAGC -TCAGTGCGTCGGTTCTACCACCTCCACTCCAACGCTTTGGTGCACAGATGACGCACAGGT -CACGAAGTGTAAGGGAGAGGCTGCCATGCTTCCTTAGAATGCTGGGATTTTTTTTTTCCT -GGAATGTGGAGAGATTGGCAAAGCCATCAAACAGCACATTCCTCTTCAGCAGATAGAAAT -AGATGGTGATTGCACCAAATAACGGCAACAGTATGCTAACAGTATCATACAAGTCTTTCA -TTTTAGAGTAGTAAGATCATAATACAGACACACAAGCTGAGCCTGCTGCGCAGGTCTATG -ACCTGGGTACTCTAGAGGCTAGGGTGGGTAAGGTCCAAGTTCAAGGCCTGCTTGGGCTAC -AGAATGAGTCTGAGGCTAGACTACACAATTTGAAAGAGGACTGGGAATATAGACCAGCAT -GCTTGAGGCCCTAGGTTCAATCTTCAGTACTGTAAACAAATCAGAATTTCCCAGAAACCC -TTGCTCTTCTGTGTTTCTGTACCAGCGTGAAGTTTGCCGTATTTCTTTTCCATGTGTTTC -TCTGTATCTGGCATTCCACAAGGCATGCCTTCCTAGCTTGTGATTTTATCTCTTCTGTGT -GTCCACATACTAGGCTTTCTCTCGACAAGAATGGGAACAAGACCAGCTCAGAAAAAGTGC -TGAGCTTTTCAGATTTCACGGTCAAGGCCAAGTCAGAGCGCAGCCACCCAATGGCACTGC -ATGCAGCCAGCCACGGCTTCCAACAGCAATGCCTGGACACCCTCTATGTTTGATGTCTTG -AAGGTGTTCAGGTTTTAACACCACACATACACACACACTCAGACACACACACACACCACA -CAAACACATACTCAGACATACATACACACTCACAGACACACAGAAACACACTCATGTACA -CACCACACAGACACACAGACACACTCACGTACACACCACACAGACACACAGAAACACACA -CACACTCAGACACACACACACACCACACAAACACATACTCAGATACACACACACACACAC -AGACACACACACACACTCATGTACACACCACACAGACACACACACACACAGACACACACA -CACTCATGTACACCACACACACACACACACACACACACAATTGCAGTTTATGGGGGCGGG -GGCTGGGGGGAGAGTGCACAGAACTGAGGAGCTACTGCTCCAACCTTCCAGGCAAATCCT -AACTCAGTACACTGTGTTATCCTGCCATCTGCTGGCCAAAGTGAGAATTGCGCCAAACAC -ACTGGAAGGAAAATTGTAATTCAGAGCTCAGCTTGATTAATAAATAATACAAAGACTCTC -TCTAAGGAGAAGCAGGTAAATCTCTTTGAAATACATCAGCAGTCCCCAGAGCGAAAATCA -CCCCTCCAAGTGTCACAAATGACAAGCAAACGCGTATAACAACCAAGTCTCAAATTCCAC -GGGATGTTATCTGTAGGAGACCCTGAAAGGCGGTGACTGCCTTAGTTCTCTGCAGCGTAT -GAACACGTCAAGTCACCTCTGAAGTAACCTTGCAGTAGTGATGACCCTTGGCCAGGGCAC -CACTCCTCGAACTCTTAGTGTTGTTTATAACTTCACTGTTGCCCCCGTGTCTTGCAGGTA -TGGGTGTAGATAGATGTATGTGTGTGTGCTGTCATGTGTGTGTGCCTGCATGTAGAGCCC -AGAAGTCATCTTCAGGTGTTGTTCCACACTGTCCACCTAATTTTTTTTTGAGACAGACTC -TCTCACTCTCACCCAGAGCCTGCCAGGTTCTGTAGGCTGGCTGTCCAGTGAGGCCCAGGC -ATCCATGCCAGTACTGGGATTTCAAACTCTGCCCACCATGCCCTTCCTTCTTATATAGAT -CCTGTAACCCCACTCATGTGCCCTGGGGAAGGAAGAGTGCCCGGTGTCCACACTGTCCTT -TCATGCTGACCGTTTATGAGATTATCCATCCTCCGGGGCTGCTGCTTTCTGTGAACGCGA -TCCAGCTTCCTCCCTGCACTGCCTCACTAACAGAACTGTCTCCAGACCACACCAAGTCTA -GACTGTGACAGCTGCTGTCATCCTGGATATAGCTTCATGCTTCACTCATTCCGGCCACCC -GAGGACAAAACACCACATCCTCCGCATTCTGAACAATGCATTTTTATAGCCTCACATTAG -AAAATATGCTGTGTGTTATTAAAGGGATCATCTTGATTAAGATGCTTGCATAAGAGGTCC -ACAGCCTACAAGGACCTAGATAAACAGCTGGGATACATGACAGAGGGAGACAGATAGATG -GCAGTTTCCAGAAGTTGGCCAGGCTCTGCAGTGGCTTCTGGTGTCTGAGGCTAATTTAAA -GCGATAAGTGAGAGAGCGATACACGTGGATGGGGCAGTAGAGCTGTGGTGCTGGGTTGCT -GTCCCAGACAAACGAACAAAAAATAAGATAGAATAATAACCCATAAGCCTCAGACACAGG -CAAGCACATCCCCTGTGAGCCAGGAGACACTCTGCTTTTCCTGAACCTTATATAATCACG -GGGAGGGCAGAGAGAGAAGCCATGTCTTCAGGGACTTTAAAAGCCAAGCTAAGGAAACTG -GAGAGAGAGCACAATAAATTGCATGCTCTGCACACCTATAAGGTATGGATTTGGTCCTCA -AACCCACATGAAAATGATGGGCATTGGGGGCCTCCACCCTCTCAGAGGAGAAGCGAAGGA -GGGATGGGAGAAGGATTGTGAGATGGGGTGACCAGAAGGATTGGCAGTGAGTGGGATGTA -AAATGAATGAATAAAAATAATGATAATAAAAAGATTATGGCACAAATAAACTTGCTTCTG -GATTTAATGGGAAAAGGAACTGATAGTCTTGGTGGCGCATACTAGGAAGCCCAGCACCCG -GAACAGAAATAGACAGATCTCTGCAGCTTGATGGATGGACAACCCATCGAACCCAATTAG -TGAGCCCCAGGCCCGGGAGAGACCCTGCCTCAAAGGAGGAGGAGGAGGCCATCTGTAAGG -GTGACTCTCAAGGCTGTGCTCTGGCCTCCCCATGAATGCGCATACATACAACATGCACAT -ACCCGCATGTGAGCACACACAAAGACACACCACAAACACTAAATAGTTGTTTTGCTTAAG -CAGAGATTCTGAACTTTTTTAACAATCCAGAACATCTCACACCTCCCCACACACTTTAGG -AATTGGGCTGTATCCCACTTTGCCTTGGATGCTAAGTACCTCTGAGAAAGGCTGGTCACT -GGGTGTTATATAAAATGCTGCCCAGGGCAGACAGCTTGAGGAGTGCCCACAAAGGCTGCC -AAAGAGACCTGGGCTTCCAAGAAGAAACAACCAGATCCCATCCAAACTGGAGCTCCGAAC -ACCACAGGGCAACTAATACCACAGCTAGGGCTATCCCTATGGCCCTGCTGAAAGAGCCAC -ATATAAAAATCTAAAGAGAATTTCATTTGTGACCTCTGCAGCAACCTTTGGTGGGATACT -CAGCTCCTTGAGTTGGGTGCGGGAGGAGGTAGCCTCACATAAGAACAGAGATCTCCTGGC -TGTACCCCAAAGCACCCCCAGCACTGATCCCTTGACTGTACCCCAAAACACCACAGCACT -GATGGCTCCCCCTCCAGTGTCAGTCAACAGACAAGGTTCAGTAGGACCCCAAATGTGCTT -CCCCACCAAATTCCAGGGCTGAGGACCAGATATAGACAGTTTAAGGACTGGCTTTTGTTT -GTTTGTTTGGTTGGTTGGTTGGTTGGTTTTGGTTTTTGGTTTTTTTGAGACAGGGTGTTC -TGGAACTTGCTTGGTAAACCAGGATAGCCTTGAACTCATAGAGATCCTCCTGCCTCTGCT -TCCCAAGTGCTGGGATTAAAGGTAGGTACTGTCTGTCAAGGGACTGGCCTTTTAATGTCG -GGGCAGGAGAATGTACCATAAGGCTAAGGCTAGTATAGTTTGGATAGTTAAGTACAAATG -CTAAAGACTTAGTTCCCAGTATGTGGCTCCAGTGGATGGGAGTGGAACATTAGGAGATGG -GTCTGACTGTAACATACCCGGAGTGTCCTCAAAGAAGACCCTGCAACCCCTCCCCCACTC -TCCCTACCTTCTCCTTTTCTCTTCTCCTCTTCTCTTTCCACTCTCCGTCTCTCATTCCCA -GATGACGTGAGTTAGACAGCTTTGCTCACTGTGCTCCCGTAACGATGGCTAAAGCAACCA -GACCAAGCAAACAGGGGTGGAAACAAAAACCCCATGTAATCACCCTTAAGGCGATTGATT -GTTCCAGGTAGCTTTTTATGAGGAGAGAAAGAAGACATCAAAAGTCCCGGACAGTTTTAT -TTACAATAGTATCTAGCATCCAACACAAAAAGTCCTCCAAAGAATATCTAGGTAAAACTT -GCTCAGAAACACTGTACGAGAAGCCTTAGGGAGATGACAGCTCAGCCCATGAAGGACTTG -CTTCACATGAGGACCCGAGTTCAAGCCCCAGAACCCACATTAAAAACAACAACAGAAACT -AAGAACCAGTAAGTAGCCCAGCACAGGGAGGGTGAAAACAGGTGGGTCCCTGGGGCTCAC -TGGCTAGTCAGTACAGTTGCCAACAAAGTCCACCAGTGAAAAACCACATGTCACAAACAA -GAGGGTCAGTCCCTGAGGAATGATGGCAGAGATTAACCTCTGACCTCCTGCATGCGCACC -TGTACACATATACGCATCTACGTGGCACACACACACATACACAATAGTAGCAGATACCAT -GTGACAGAGACAGAGTTAAAATCAAAACGTAGGCAGCTCCTTTCTGAAGGCCCCAGGGAA -GAATCCATATCTCGCAGCCCAGAAGCCTTGCCCTTCCTTGCGTAAGAGGCCAGCGATAGC -GAACCCCCCATACTCCATTTCTCTGTGTTCCTTCCTTCTTTCTTCCTTTCTTTTCCCTTT -TTCTCTTTTGAGACGAGGCCTGTCTCAGCCTCCTAAGTGCAGATTCTAGGCAGAACCCTT -CTTGATGGGATTTTATTTCTAATTCTTATGTATATTACACACTCTTTTGTGTGTGCATCC -ACCCAGCAAAGCTGCTCCTGGGTGAGGCTATGGACAGCTTGCTGTTTCCCAGACAGCATC -GAGGTATACAGAGTGAGTTCGACTGCACATCGAGGGGAAGTAATCTCCAATGAGAGAACT -CCAAGCTCTTGCCAGCATAGCTCCAGGGTCAGTGACAGAAATGGACACCCAGTATCTTCT -TCAGGCCTCTGAAGGTACAGGCCTGGTACACACAGGCTACACACTCATATACACATGTAT -AAGCCAAAAACTAAGAGAACATCTGAGAGAGAGAGGGAGAGAGAGAAGGAGAGAGAGAGA -GGGAGAGAGAGGCGCCAAGAGGCCAGGATCCCCTTCCTGGAAACCAGACCTCACTCTATT -TGGGGGCCAGCAGATTATCCAGCTGGCAATGGAACTTGTCCCTAAACCTGATGACCTGAA -TTCAGCCACTGGAACCCAGATGGTGGAAGGAGAGGACAGACTCCTGCAAGTTGTCCTCTG -GCCTAGGCAGGCTCACCATTGCTAGACAGACAGACAGACAGACAGAATGATAGAAAAATG -GACAGCTAGATGATAGATAGATGATAGATAGATAGATAGATAGATAGATAGATAGATAGA -TAGATAGAAACTGAGAGATAGATAATGAATCTCACTAAGCTTTCAATAGTTGCCAATGTG -CTAAATGTAAAATAGGCATCTTATTTTAATTTGAATTCTTCTGGATTATGATAAGATTGA -AAATCTTCTTTTTTTGTTTTTTTTGTTTTTTTTTTTTTTTTTTGGTTTTTGGGTTTTGGT -TTTTTTGAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACC -AGGCTGGCCTCGAACTCAGAAATCCACCTGCCTCTGCCTCCCAAGTGCTAGGATTACAGG -CGTGTGCCACCACTGCCCAGTGAAAATCTTCTCATCATGCAATCCATTCAGTTGTCCTCT -TCTGTTACTCCCTACTTATATTTTCACTATTCGTTTCCAAGTCTTTTTTTTTTTCTTTGT -AGAGTTTCTCACATATATTCTGGAGAACGTTTCTCTGCTGATTGACTCTTCCACAGCAGA -GCGAAAGCACACGCACCCACAGAGTCTGTGGCTTGTCTTTTCATGTGGATTGAATATCTT -TTTTATCAGGCAGAAGCTTTACTAGTATTGTTAAAATTATTAATATTTCCCTTTCTGGTT -TGGGCTTTTCATATTTTCTTTAATGAGGCACGGTGACATGCATTTCTGGTCCCAAAAAGC -AAGAGGCCAGGGCAGGTGGATATTGAGTTTGAGGCTAAGCTAAGCAACATAGCACGGCTT -GAAAGGAGAGACGTTTCTCTGTTGTAGTGTGAAGGAGAAGAGGGAGAAAGAGGAAAGAAG -GAAAGGAGTGAGGGAGGGAGGAAAAGGGAGGAAGGAAGAAGCAGGAAAGAAGGAAGGAAG -AGAAGAAAGGAGAGGAAAAAAGAAGGGGAATGGAAAAAAGGACAGGCCCACGTCTCCTTC -CCTTAGGTCATAGCTCCACTTTTAAAAGCATAAAGACAAACTTCTCTTCTGAAGTTTCTA -ATCTCCCAGAAACTAGCACTAGCATTAGAGAGTTCAGGAGCATCCACACAAAGAGCATCG -CCTTCTTACATGTATACATTTGCCTGTACTGTTTTACCTGTGCTGACACATAATTACGTA -CATTTATGGTGGATAGATGCTGACTAGATACATGTATTCATTGTGTAACCACCAAATTGG -GTAATTAGTATTTCTTTGTGCTGGGAACTTGCAAGGTTTACGCCTTGCTTTGAGATACAT -AGTAAATCATTGTGCCTCACAGCACAGTGTGGTAGAGAACTCTAGAAGCTAGTCTTCCCA -CCTAACTCTACCTTCCTGTTTGCCATTCAGCTTCTCCTCGCCTTTGGAATCGGATCCTCC -TCTCTCCTGTGGGATCCGTGTCCTCCTCTCTCCTGTGGGATCCGTGTGTTAGACTTTAGA -TGAGTAAGCACAAACAGCACTTGTCTTTCTGTGCCTGCCTTACTTCACTCAACAACCTTC -ATTCTCTCCATCTTGAAGCAGATGCCATCACTGGACTCTCAGCTGGGGTGCAATGTGCAT -AAGATTTCACTGTGTGTCTGAAGGCCACTTTTCTTTATCCATTCATCTGATAAGTAATAA -ATGCACCAGTGTTAGCATTTTCCAGTTTTAAAATTAAAGTTCACACAAGCACGTTGGTGC -ACACCTGTAAGGCCAGCACACCAGAGGCAGAGGCAGAGGCAGAGGCAGGAAGATCAAAAG -CTCAAGGTCAGCCTCAGCTGCATAGTGAGTTCAAAACCAGCCTGCTCTACATGAAACCCG -ATATCATAAAACTAAATAAGAGACAGAGGAAATGGCTCAGTGGGGAAGGGCACTTGCTGT -GTGAGGATAAGGGCTTAAGTTGAGATCCCCAGCACCCTCAGAAAAGCATGGCTTCTTAGG -CACCTGCAACCCTGTCACTGTGGCACCTGCAACCCTGTCACTGTAGAGACAGGAAGAGTG -GTGGGCTTGATTGTGTGTAAGCCAAGTTCCCAGTTCAGTGAGATACCCTGTCTTAAAGGG -ATGAGACAGAGTACCAAATGACAACTCTCAAGAGCCTCCTTTGGCAATTGTACATGAGCA -TGGCACCTCCTGGACACACACACACACACACACACACACACACACATGCGCGCGCGCACG -CACTCATGTACATGAGATACATATGTATGTACACCATACATACACACTGCTGTTCTAAGT -CTAAATAAATTGTTCACACCCAGCATAGGAAAGGAAGAGCAAGTGATTTCTCAGTGCATA -GATCAGAAGTCCTCCAAGCCCAACCATCAAGCAGTCAGAAAAAAACAATCTCCAGGGGAT -GGTGTGGGTTCTCACCAAGAGTCCATCAACTGAAGACACTATCTCAACCTTCCCAACCGC -CACTGAAGCTCTTTACCGACACTCCTTGTCTCATCTACAAAACACGCCTCTGAATTCACA -CCTCAGTTGTAAGGACCATTTTATATGCCTGGAATGATTGTATAATGTAGACAAGCCTAC -GTTTTACATCAAAGGCATATAAACATTTTCTTGGATGATAATATTAACTCCTTGAATACT -TTTTCAGTTATAATCTGAGAGAATATTTTTCCCTGTATCTTGTTTTGGACATTTTTTTTT -TTTTTTTTTTTTTTTTGTGATCACGTTCCGTCCTGCAGGGGTGCTCCTTAAGAAGGGAAG -TAAACAACACAAAAGCAGCTTCAGGAAACTGACCAGATTCATTAGGTCCCTCCCTTCCAG -GGTATGCAGAGCCCACCTGCACAGACTCTCAGAACTGCCAAGAGTAGATTTCGACCAACT -AAGGCACCTGGAAGGACACCTTCCAACCTGTTTAGCTATCTATAGCTGGGCAGTGTGATC -TAGGTTTCCCAGTTTATATGACCTGTCACCCATCCTGGAGTGGGCTTTGGTGAGGCAGTT -GTCTTTGACCCAATAAAACTTATTGGTTCACCAAGTTGGAATTTGGTGGTATCTGCACTT -TGGTCTGCCATGGTTCCCTTATCTGAGATGGGAAGACAGATGTGTTTTGTCTCTCCCAGG -AAAAGTTGTATCACACAATACACATACTACACACACACATACACACACACACACACACAC -ACACAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGCTAAATCAATTTAATTAAAGATCAA -AATAGGAAGAGACACTAACAGTTCTCTTTCAAGAGACTTCCATAAATTCTGGTGTTTGTC -ATCTGCATTTCTAGGATAAGAATAAGAGTCTCTGATGCTTGGGGCGACTGTGCAATGAGC -TTTGATGTAAGGTATCAATGGCCTTAAGTTGGGGGATGTGCAAACACATGGGCTCTCCCA -GGGAATTTCATCAGCCCTGAGGGTCTCAGCATCTTGCCCAGAGCATAAACACAGTCCACT -CACCCTTTATTAACGTGTTGGGTGCACAAGTGAAGTTCTTGTTTCCATTCAGGAGGCGGT -GCAGCATTCTCCAAGCTGTGCCTAGCCTAAGTAACACTGCATGGGATGTAGGGTGGAGGC -AAAGACTTGTGTTAGGAAATACAGCAAGTTATGTTGGGGCACAGCAAGTATGGAGTAAGG -CAAATCTGTGGACAAGAACACGAGTGGATATAGTCAAGAAAAATTCAGAAAGATAGCATC -AATAAGCCAGGCCTTGAGCTAAGACATCACCACCAAGAGTCAGGCCACACCCATCCCATA -CGTGAATCGCATACTCTGCAGGTGGAAAGGCATCTGAAGGCTCATGCACAGAACCACTCA -TCTGTCACTTGGATTGCCCTGCCAAGCAAGGAGGTGGAAACCTCGCTGTCCTGGAAGGAA -ACAGTACTACAGACTTCCTGTAGGGTGCGAAACCTCGCTGTCCTGGAAGGAAACAGCACT -ACAGACTTCCTGTAGGGTGCGAAACCTCACTGTCCTGGAAGGAAGCAGTACCACAGACTT -CTTGTAGGGTGCGAAACCTCGCTGTCCTGGAAGGAAACAGTACTACAGACTTCTTGTAGG -GTGCTGTGATGAACAGAGGAAGGTGCAGTGCTCAGGGAAGCCGAGAAGGTCAAGGCTGAA -GGACTCTCAGGAAAGGAATTGTCTGTGTCCCAGCTCTGAGTGCTCTGAGCAGTGTGGACA -AATCATATTTCCTCTTCTCCTGACACTGTCCTTACATTTTTGTTTGCATTTTTGTTTGTC -TTGGGTGCTTGCTTGTTTTCTGTTTTGCTCTCTTTTGTTTTGAGACAGGATCTTACTATG -TGTGCAAGCTACTCTAGAACTCACTATACAGCCCCATCTGGACACAAATTCATGATCCTC -CCGCCTCAGCCTCTTGGATTACAAGCCTGTGCCAGCTTGGCCAGCCCTCATCTTTCATCT -TATCTGTCAAGGGTCAATTTGGAGCCTCAGAAGCCAGGTCTAACTATGGAACTGTCTCCA -CCATGGAGCTAGCACGAGGCTGACTGGGAGTAAATGCCAAGGACCGTTCCTGAGCAGGGA -TGAATAATTTGTAATTCTTATCTTGAGTGGCCTCCGGCCAAAGATGATCAAGGATGAAGC -TTATGGCAAAGGGCAAAGGCTAAAGGCTAAAGGGTGCCTCGGACTCAAAGTATGAAGCCT -AGATTTCGAATAAACAGCTCCACCTTTGTTTAGAAAACAGTGAACAGTCTTTAACTCTGG -GTCATTGTGGAGCCAATGTTTATTTAACGACTTCTTAGAGCAGGCAATAGCCAGTCTGAG -ACAAGCAGTCACATACCTGTATCTTCTACCTAACACCTCTCGATCTCTCCCTCTCTCTAC -CTGACTTCTTCCCTTTTTTTCTTCCCACTAAGTCATTTGTCACAGTATGAGCGTGAACAT -GTGAGTGAGTGGCCCTGAACTCTAGGGGTCAAAGGAGAGCCAATTATATTTAACCCTGTC -AGGGCGAGGGGAACTATGCAGAAGGGAAGGGAGAGGAGGCAGAAGGAGCACATAAGAATT -CACAGAGACTGTGGCAGCACACACAGGGCCTGCACAGGTCCAAGCCAGATAGGGTCCCAG -TGCCAAGAGGGCAAAAGGGGCACAAGCTCCCATCTTTAACCAAGAAGTATCTCTAACTGA -TAACAGCTGAAAATCAAAAGTCTGTTTTTTCCAACAGAGATGCACAGGGCGGGAATGGGT -ATGGACCATGCTTAGGAGAAGATGGCCAAAACAGACAACCCAGTGGGTTGGGGTTGTGAG -GGGAAGGGTGTGGAGTGGTCTTATATTGCTTTGCTTGGGTTTTTTTTTTTAAACCTTACT -GATCTTTTGCTTATATATCATGGTTTCTGATTTTTTGTGTTTTTATGAGATTTGTGTGTA -TGTGTGTGTGTATGTGTGTGTTTTTGCTCACACATGTGTGCATGTGTGTATGCTGTTGTG -CATATGTGTGTATGTATGTGCATGAATGTATGCTGTTGTGTGTATGTTTGTGTGTGTGTG -TATGTATGCATGTGCATGTACGTGTATGTGTGTTTGCATGTGTGTATGCATGTGTATGTA -TGCATGTATATGTATGTGCATGTGTGTGTATCTGTTTATGTGTGTATGTGTATGTATGGT -GTTGTGTGCATGTGTTTCTTGTGCTTTTTCATTGTTTTTTTCCCTTCATTTTTTGTTTGT -TTGTTTTAATTCTGATTTGTTTGTTTTATAAAGGGAGTAGAAAAGAAGGTATTGAGTTGG -GAGGGTGAAGAGGATCTGGGAGAGGAAACTATGCTCAGAGTCTATAGCATACAAGTTATT -TTCAATTAAAAAAAAATCCAAAGGGGCGGGGGTGGGGGGTAGGGGAATGACAGGCTGAGC -AAAAGCAGGTGAGCAAGCCAGTAAGCCAGGCTCACCGCGGCCTCTGCCCATGGCTCAGCT -CTGCCTCCAGGCTCCTGCCTTGACTCCCTTCATGATGGGCATAGCTTGTAAGATGAAGTA -AACTCTTTCCTCTCCAAGTTGCTTTTTCTAATGCAATCCTCCTGCCTGCACTTTCTGAGT -AGTTGTGGTTACAGGTCTGTGCCACATCTCTCATGATCTTAAGGAAATTTAAAGTTATCC -CTATAATCTTGTCCACCCCACCCCAATAACTCAGGATAATTGCCCTATTTTAAACTCAAC -AAATTATTATATTTCACTCTATTCTGGACCATAAATTTTTCCTTCCTTGTGACATACCAT -ATGCATTCTTCTGGAGACTAGGACATGAGTGTCCTCGAGCAAACACTATTTCAACACACT -CAACAACAGTTACTTAATACCTCTCCCCCTAGTGCCTTGGGAATGTGCCCTATGGTTTCT -TAAAAGATTTCAGCAAGGCTGCATCCCAGTTACCCTCTATGGTTAGCCCCTTTGGCTTTC -TCTCTTCCTTGTTTCTTTTTGCCCACTTAAAATTTCTGGGTTCAGTCCCCAAGTGGCCCC -CTTATCCCTAATCCTCCTGTGAGAGTCACCTTGTGGAACTGCTAACTAACATGGTAAGCT -TGAAAATGACTGACCCAGCCTCTGTACACCCTTCTCCCCATAAAGGAAAAAGTGACCAGT -GTGTCCTATGGAGCGGGGGTAAGGGGCTGTAAAGAGGGAGGCTGTAAAGAGGCAGTTTCT -AGAGAGCTTTATATAGGGGCACACTTTCTATTGCAGTAGGTTCTCCTGCCAGAGAGCTAG -AAGATATGTCTGGGGGTCGGGGGAATGTTTACAGGAGTAAATATTAAGTCCCAAGCCCTA -GGACCAATGGCTGAGGTGTCTGTTTAACATATCAAGGTGGACTTGGCTGCCAGATTCTCC -CAGCATCCCTCAGTCCCTACTTGTTACAGGGCATTGCTGGCATGCCCTGCCCTTACACAC -ACACACACACACACACACACACACACACACACACACACCAACTTTCCAGCCCAGGGGCTG -GGGTGTCCTTCCCCACCACACACATCCCCAGAGGTTCTTCCCTATATAACCCAGCTATTT -TAGTTACCATTTAGTTACCCCTTCCCCCCTTTTTACCCTTTACCCTCTTGGCAGCTGCAC -CTGGTTCCTCTAAGACCCACCTCTTCCTTGCCCTCCCCATCTCTCCTCACATCGCTCAGG -GTCATGTCCACTCTGGACTTTCCTAGATGCCCCTGCCTCTGGCTATGCTCTTCCTCCTGA -CTACAGTAAACTTTCTCCTCCACCATACCTAAGAGCAGTCATGCCCTTCTTTTTTTTTTT -TTTTTTTTTTTCTTTCATTCACCACGAGGCCAGAGACCTTGGCTCCCTTTGGCATTAGAG -TTACAGATGACTATGGGCTAGCTCTCTGCCATGGCTGGCAACTGCTAGGGCGGTGCACAT -TGCTTAGCTCTGAGCTGTCTCTCAGCTCCAAGACTGGGCACTTTAAAAGTGGTAAGGATC -CAGTCTCGGGGTTCTGGAGGCTGGTAACTTAAAGTTGGGTGTCAATATGGGACAGAATAG -AAGGAGAAAACCTGGGGTCTGTGGAAGGGGAGAGCCTGGGTGAAACTCTCCCTAGTTAAG -AATCCTAACACAAGCCGGGCGTGGTAGCACACACCTTAAATCCCAGCACTTGGGAGGCAG -AGGCAGGCAGATTTCTGAGTTCAAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGC -CAGGGTTACACAGAAAAACCCTATCTCAAAAAACAAAAACAAAGCAAAACAAATCCCCCC -CACCCCAAAAAAAAAGAATTCCAGCACAACAGCATTTAGGAGGCAGATGGTCTACATAAG -TTCAAGGTGAGCTGGGACTGCAGAGTGAAACCCTCTCTCAGATAAAAGGAACATGGGTCT -GGTGGGGTGGCCCAGCAGGTAAGACTTCATACTGCTCTTGAAGAGGACCGGAGCTCATTT -CACAGCACCCCTGTTGGGTAGCTCTCATGTGCCTGTAACCCCAGCTCCATGAGACTTGAC -AGCTCCAGCTTCTTCATGTGCCAGCGCACATACGCCCCCACACAGACACGGACATGTAAT -TGAAAAGTCAGTCTTTAAAAAGAAGTTTAACATAGTCAACAACATTTACTTAGTTCCTTC -CTCCCTTCCCAGCTGCAGAGCTGTGATTTTTCTTAGAATCTTGCTAGAAAACCCCTTTAC -AGTAAAGGGAGATGCCCTAATCCTGGAACACGATCCTAACCATGCCTAGCTTGACCTCAT -CAGGTAATAATCCCATTGAGGTACCACTGGACCTACTCTAGAATATCTTGCACCAGAGAG -AGAAAAAGGGAAAGGTTGCTTAGCAACCCTCTGAGATGGTCCTTGAAAGTCACTAAAAAG -ATACATAAGTCTATCACTACGACACTTAACTGTTATTTTTCCTTGAGGAGCCCACACGCA -ACTTGGGTGTGTCTTCCTCACTCCCAGAGCACCTCTCTTAATTCCCCTATCCCCACTTAA -GACCCCGGTTTAAAATGCCATTTAATAATCCACAACTCTTAAGAAGCCCATACTCAAGCC -CTGAGAATCTTTCTGTTTCTGATACACCCAATTCTCCTCCTGCCCACTCCTGAAATTATT -TTGCGTGGAAGCCAGGGATCTATCTGATTTTACCTGACTCGTTTCCCTAAATGATCAGGG -GAAAGTCCTCAGCCTGCAATGGGAAGCCAGTGCTGATCTGTGTGTCCCTGTTCCTTGCCT -CTTCCAGGAGCCGGTGTTTGAGGACCATTCTTGGGTGTCCCTCTCTATCCCTGGCCACTG -TCTTCATAGAGCTGCCTCTTTATGTGCTCATGTCTCCACGCCAACTTTTTAAGAAAATAC -GTTGTATCTACGTGTTTTTATCTGCATGTAGGTATGTATATGCACCACATTTGTGCTGAT -GTCTAAGGAGGTCAGAGGGAGAAGGCATTGGGTCCCCTGAAACTGGAACTAGAGGTGGTG -ATGATGAGCCATGTGGTGTGGTTCGAGTCTTTTGCAAAACAGCTGAGCTCTCTCACTAGC -CTGCTAGGCTCATCCCTTCCTCCTTTTAAATTTATATTATGTTTATGATTATTATTGTTG -TTGTTGTTGTTATTAGGACAGTTCTCACAGTATAGCCAACCAGGCTGACTTCTCAAGCGC -ATGATCCTCCTGCCTCTGCTTCCCAAGTGCGGGGATTCCAGGGTTGCACCAACACGTCGG -CTTGCTTTGCTTTTTTCTTGTCCTTTTGCTGTGTGTTTGTGTAGGTGCCTGTGTGCCGTG -TGATGATGGGTTGGAGGAGAGCCTGAGGCATCGGTCCTTGCCTTTCTGCCTTACTTGAGA -CAAGATCTCTTCAGTGCTATGGAAGCCAGGCTGGCTGCCTCCCACCTCCTTCTAGGCACA -TAGGACTGTAGTCAGCTGCCCTGCTGCTTTAATGTACATTAAGTGGACTTTTATACGGAT -TGGGGCATTCAAATCCAGGTTCTGAGACTTGTCCAGCAAACACTTGTACCCACTGAACTA -TCTCCGCAGTCCTGTTTCCTCTGCCTTAGAACACACCAGCCATTAGATTAGGACCCATCT -ATATTCGTCTTGATTCATTTTCATGATTTCATTTGCAAAGATCCCATTTCTTTTTTTTTT -TAATTTTTTTATTTATTTTATATATATGATGAGTACACTGTAGCTATCTTCAGACACACC -AGAAGAGGGCATCGGATCCCATTACAGATGGTTATAAGCCACCATGTGGTTGCTGGGAAT -TGAACTCAGGACCTCTGTTAGAGCAGTCAGTGCTCTTAACTGCTGAGCCATTTCTCCAGC -CCAAAAGACTCCATTTCTACAAGAATCCTTTTGCCCTGCTGTTTTGACAATGCTAGAGAT -GCAACCCAGAGCTTCTCACATTCGAGATAGTCACTCTACCAACAAGCTAAACTCCAGCTA -GCCCTGTTTTAAATAAAGCCACCTTCATATATACTGTGGTGATGTGGTGCAGCTTGAACA -TATCTTTTGGAAGAATGGGAGGCTACCACTCATTGCACCTACCAGATGTTTCAAGGGTAG -CTGGTTAATTCTTATTTCTAATAAGCCTCAGCATGGTAGTACAAGTCAGAGAAACTCCGT -CTCAGATGGGATCACTGGAACCTAGGGATGTTAGGGAGGTGTTTCCCAGGAATGGGGTTC -TGAGGCCCTTTCAGGTGAGCTCTCTGGAATTACAAACTGGCAGAATGGCTGACTAGAGGG -AGTTCCATAGCAAAGCAATACAGGTAATTAAAAAAAAAAAAAAGCCATCGTGAGCACAGT -AAGATGGTCCACTGGGTAGCTAGCCTCAAGTCTAGTGCCTCCCAGTAAATCAAGGCATCT -GTGTCTCCAAGACTCTGCAGTCAACACTGCTGAGAGTTTTGGAGTCGGAGTGTAGAGCTC -AGTGGTAGAACTTTTGGCTAGCGTGTGAGGCCCTGGGTTCCACACAGAACTTGAGAGAGG -CAGAGGCTTGCTTCAGTGCTGCTGGAGACCTCCGGCGGTGTATGGGGGAGGAGAGGGTAG -ACCTGGAGGTGCCTGTTACCTTATAGGGAGGGAAGAAAGCCTTGCTCACATTTCCATGGA -TACAGTGCTCTGTCCAAGATCTCCCTCTGGGTTAATCCTACCTCTCTCCGGGGCTTAGGG -TACCATGCGGATGACACACAGATTTGCATCTCAAAATTCCAAACTGCTTTCCCAGTTACC -TGGAGTACTCAGCAGGCACAGAACTTAGCATCTTGAAGGTTGAAGTTATTGCAAAACTTG -TTAGCTTCCCAGCAGTTCCAGTATCAGAAGTGTCAATCACTGGTCATTCAGTCCCCAAAA -TTAAAACTGGGGGACCTGGCCGGGCAGTGGTGGTGCACGCCTTTAATCCCAGCACTCGGG -AGGCAGAGGCAGGCGGATTTCTGAGTTCGAGGCCTGCCTGGTCTACAGAGTGAGTTCCAG -GACAGCCAGGGCTACACAGAGAAACCCTGTCTCTAAAAACCAAACAACAACAACAACAAC -AACAACAAAAAAAAAAAAAAAAAAAAAAAAACCCTGGGGGATCTGATACTTACCCCTCTC -TTCAGTGCACATTAAATCACACCAAACCCTTCCCTTCTGCTGCTCCCCAATGCTTCCAGT -TCAAGTACACATGCAGGCTTAGTACAGCTTCATTAAAACAATAACCCCTAACCCAGGGTA -TTATTCCTCCATCACCACTGAGAAAGAGCATCCTTCAACATTAACAAAGAGCTAAGTCTC -CTTGGAGGGACACACAAATCTAGACATGGGGTCCTGCTGTGTCATCCACTTTTTTTTTTT -CTCATTGTGAAATCTTTTGAAAAAAAAAATCACTTTTTTTTTTAACTAAGTGAGGAACAA -AAAAAAGTTACATTGTTTAAAATGCAAAATCAAATTTAAAAGGCAGAACCGGACAAATGT -AACTGTATAACCCTTTCCCTCTGGCTTTGGAGTCCTGGTGTGGTATCTGGTGAGGCTGTG -TTTGTGTCTTCTGACCATTCAGAAGAAACTCCACGTTCATCAACGATAAATCGATGTCCG -AAGTCTGATGCTAAGGAGCCCAGGTGCTACTGTATTCTCCCAAATGTATTGTGGAGAAAA -GACACAAAGGCAGGAGATGCCTGTGTCCATCTCGCCACACTTTGCACCCTAGATCCCACT -CCTAAGAAACAGGCAAATGGCAATTTCAGGAATGAAAAGGACATCTGCGGGGTGTACGAA -CCTAAAGACAGCCAAAAGATACAACAGTTCTGCTTCTAAATAATCGGGAAAATGCGAACC -TATTCCTAACCAAGTTTGCTCTGCTCAGCTTTCCAGAGAAGTCCTTCGAAGGGACACGCT -CTGCACCAGCAATGCAGTACGAAGTCGGAAATCTGAAGTTACTTCAAGTGAAACCGCATT -ACCAATGTCAATTCAAGCACACAGGATTAGTCTGCCATGTTTACTTGGACATGAGAAGAA -CAAATGGTATAACCCGGACAACATAAACTCTCCCTCCCCAAAATGCAGATCAAAGATTCA -AGAAACTTCACAGAGCATTTGCATATTTCACTGGGACTCCAAAGAAATGCGGAGCTACGC -TCAAACAATAGAATGAAGAAAAGATGGGAGTCACTGAGAATGGAGCGCGGGGTTAAGTTG -GGTTTTCAAATGTCTCACTGGGGGCGACCTTGGCTCCTACACTCTGCACATTGTTCCCAT -GGGCACAGTCTCACTGCAGCAGAGATTCGGGAGCAGGTATTGCATCCCGTGGGTGATGCG -GGGATCGCACCCAGCCAGGTTGTGCAAAAAACAAAAACACTCTGTTCCCTTCTCGCGGGA -CAGAGATGCGAAAGTAGGTGGCCCCCATCACTCAAGGTTGCTGCCAGTGCTGCTCGCAAC -TTTTGAAATCAATCTACCCCCCCCCCTTTTTTTTCCTTTCTTTTTTCTTTTGCATCATGC -AACGGATGCCACCGTTCCTGGGGTTTGCAACCCCCCACCCCCTCCCCCGAGACCAATCAT -TGCCGCGCTCGGGCCTCTGCACAGCGCCCCCGCCCCCTTCCCGGGCCGCACGCAGCCACC -ACCGCCGCTGCCACCGCCACCAGCAACCCGGAGGCGCTCCGGCCACCGGCCCGCCGCCTT -AAAGGGAGGTGGCCGCTCTTAAAGGGACCCTCACGCGCCCGGCCGGCGGGAGCGCGGCGG -CCCGGTTCCCGGAGGGCCGCGCCCAGCCTAGGCCGAGCTCCACGCGGCGTCCGAGCGCCC -GGCGGTGCCGCCGCCACCGGGAGCAGCATTTTTTTTTTTTTTTTTTTTAAATTCAGGCGA -CGCTTAAGGGAGCCCAGCGCGCCCGGTGCATTGTGGGAGCGCCGCGGCCCGTTTTCGGGA -GGAGGCGGAGGGCGCAAAGCGAGCCGGTAAGCGGCGGGCCTGGCGAGGGGGGGCGAGGCA -GCAGGCTTAAAGGGGAATAGCGGGCCGCAGGCCCGGCGCGGCCGTTGCAAATCCCCCTCC -GGGCCGCCCGGGACCGCCGGGGAGCCGTGCACCGGGGCCCTTCGCGCGCCCTGCCTGGAG -AGGGGGCCGAGCCCAGGCTTTGGTGGGGCCGCTTTAAAAAAGAAGCGCCGCCCGCGCCGC -TGCCTCCTCCGCCGTCGCCGCCGCGGCACGCGGGGCCGGGGTTGGGAGGGAGGAGCGGAG -GGGGAGGGCGGCGGCGGCCACGCAGGGGTTAATCTTTTCGCCCGCCGACATTTTTGTGTG -GCGGCGCGGACGGCGAGCCCGCGCGCGCGCGCGCTCTGCCTTAGCCGCCCAGTGTCCTGG -CGCCGAGCCGCGGGCCTCCCCGCCCCCACTCGGCCCTCGGGTCCCTCCGGTCCCCGCCGG -CGACGGTCTCCGCGGCAGCGGCGACGCGGGGCCTGCGGTGCAGCATGGCCCTGCCGGTGG -CCTGCCCGCGGCAGCCGCGCGGCGCGGTACAAAGAACGCGGCCCGCGCCCGCCGTGCCTT -TAAAGGCGGCAGCCTGAGACTTAAGGTGTCCCCTGAGTGGCATCCTCCGCGCCCGGCCCC -ATGGAGGGCGCGGGGTCCCGGCGCGCACGCCGCGGCGCCCGGGCCTGTGAGCACGCGCGG -GGCCTGGGGGCTGGCGGGGAGGTAGGTGTGCTGCCCCACCGCACCCCGCTGCCCGAGCCC -GCCTCCCGCGGGAGCGAAGGGGTTAAACGCGGGCTTTAAATATTCATGTCATTGTTTTAA -AGGTGTAAACATGTGGCTTCCAGGTCGGACGCACTCCCTCTACCCAAAGCACACCCCAAA -TTCCATCCTTTTCAAATAGCTGGAGTTTCCTTTGAGGCCAAACCGTGTGACTTAGGTCTC -CTTGCACTTGGGAGTTTTTTAACTGCTGAGTTTTCTTGATGTAAGGCGTTTTTAAACTTT -CCTAACCAGAAAGTGTAGGGAAAATAAGGTAAAAGAAAGGTGCTCTTCGGAGTCTCTCTC -CTGCCTTTTGGTTGAGGCCGTGAGGATTGGAGGTAGGAAAATAGATTCTTTATAAAGGGA -AGTCTTCCCGTTTTGTACCAGGTAGAGGTGAGGCAGGCATTTTTTGCAAAATGAATGTGA -TTTTCCAAACCTTTCTTCGAAGGTGAATTTTAATTCGCACTCTTTCCAAACTGTTAAATG -GCTTCAGAATGCCCATTTCGGAAACTTGCTTGGCTCACACTGCTCTGTAGAGAAGTTTGG -TTTCTATGAACGATGAGCGAAATCCGTGTCGGTAGTTTCCCGCTGAAATCATTGCTCATG -TCATGTTTGTGATGATGGTTTGGATTGCCGAATTTGGGCTTTGTGAAATTTAGTTTAAAT -GAGTGATGTACTTCCTGGGGGATGGAAAACTATATAAATGGGAATTATGTTTTCAATCAT -AAATTTTATGGGAGAAACCGACCCTAAAACTTAGGGTGTCTGTAATCCTATGCCCAATAA -AGCATCAGTCAGAAAGTGTGTAAACCCCGGGAGCACTTAACTGGGTTTTGAATTAGATGC -AACCGGAAGAGCTGGTGCGGAAATGCAGTGCGTGGTACCCAGTGCCAGACGACTAGTGAT -CTCATGAGATACTGTTTCTTTTTGTAATGAACTAGCGAGTTTTGTCAATGGTGTGTGTAC -TGGTTTGTTAGGCAGGATGTTTGCTTTCTAGGAATGTTAAAAAACATCAGCGAACTTTGC -AAGCACTCTCTTGAACGGCATTGTGTTTTACAGCCATGGGAAGCCTTGGGGGGTTTTGTT -GGTTTTTAAGTAGTGTCTCCTTCAGTGACTTCTCCCATTAGTTTGGTACTGTTGGTTCAG -AGGGAGACTTGTTTTTTAAATTAGGATTTAGTATCTGGAAGAATTTCACAGGGAATGGTG -GTACACACCTTTAATTCCAGCACTCAGGAAGCAAAGGCAGGCACATCACTTTGAGGCCAG -TCTCAATTTAAAAAAAAAAAAATGCATGAGATGCGTTTGTGTCCTCCTTTCTACAGTTTC -TGGTGACTGTTTTATTTTTCTCTGTGAGAGAGCAAAAGACAGTCAGAGGTTTTTCCAGGA -AAGTCGCTGTAGCTAGGATCTCTGCTCTCTAAAGCATAGAACTTTTAAGCTAATACATAG -TGAATACCGACCAGTTCTCTTAGCCTGCACCCTAGAACTACTAACTTCAGAGTTTACTGC -CCAAGTGGCAGGTGTCACGTGAGTGAGCTTCCCCTTGGAGCCACAGTCATACATTCCCAT -CCTCCGTGATTCCCCTGATGTCATTATCCATTACTCCAGTTTACCCAGCACCCTAACTAA -CAAACTATTTCCCGGTGTGTGTCTCTGGTGTGTACTCATTCACTTGATTCTTGAGTCTTT -TAACAATGCCTTCTTTTTATGTTTTGGTGGTACCTAGGTGGATCACAAGTAGAAAGCCCA -GTGGATCTAGAGAGAGGGAGGGGAGGGGCTGAGCTGTGGAGAGTGCGGCCCCAGAACCAT -GTCTACTCGAGAGTCCTTTAACCCGGAGACTTATGAATTGGACAAGAGCTTCCGGCTAAC -CAGGTTTACTGAACTGAAAGGCACAGGCTGCAAAGTGCCCCAAGATGTCCTACAGAAACT -GCTGGAATCTTTACAAGAGAACCACTTCCAAGAAGATGAGCAGTTTCTGGGAGCTGTTAT -GCCACGACTTGGTATGTACACCATCTTTTAACACCCAGAAATGTAGTCAACAGTCAACAA -CCAGATGCCTCCTCTGTGTTGCTTCAATTCTTGAAGCTCTGTCAGAGGACCTCAGGATCC -AGGGTGACTGTTTTTTTGGTTTTCTCTTTTGTTTGTTTGTTTTTTTCCCCAATTTTTAAA -ATTTTATTAGATATTTGCTTTATTTACATTTCAAATGCTATCCCAAAAATCCCCTATAAT -CTCCCCCCGGCCTGCTCCCCTACCCACCCACTCCCACTTCTTGGCCCTGGTGTTCCCCTG -TACTGGGGCATGTAAAGTTTGCTAGACCAAGGGGCCTCTCTTCCCAATGATGGCCGACTA -GGCCATCTTCTGCTACACATGCAGCTAGAGACACGAGCTCCAGGGGTACTGGTTAGTTCA -TATTGTTGTTCCACTTATAGAGTTGCAGACCCCATCAGCTCCTTGGGTGCTTTCTCTAGC -TTCTCCATTGGGGGCCCTGTGTTCCATCTTATAGATGACTGTGAACATCCACTTCTGTAT -TTGTCAGGCACTGGCATAGCCTCACACGAGACAGCTATATATATCAGTGTCCCTTCAGCA -AAATCTTGCTGGCATATGCAATAGTGTCTGGGTTTGGTGGCTGATAATGGGATGGATCCC -CGGGTGGGACTCTGGATGGTCCATCCTTTCGTCTTAGCTCCAAACCAGTGTGACTGTTAA -TGCCACTTAAAGAAAGAATTTAAAAAGCATCAGGGCATGTGGTTGGCAGGTTTGATTTTT -AGTTTGTTTGTTTTTGTTTTGTTTTTTGGTTTTTCGAGACAGGGTTTCTCTGTGTAGCCC -TGGCTATCCTGGAACTCACTCTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCTCCTGC -CTCTGCCTCCCAAGTGCTAGGATTAAAGGCGGGCACTCACTGCCCGGCTCAGGTTTGAGA -TTATAGAGTATATTGTGACATCATTACCCTACAGTAGGGCATTTTTACTTTAATTTTATG -GTTAGCTGAGAACCAGCAGAGCTCCTTTCTGTCTTTTCTCTCAAATGACCTCTACACTGC -TGCTCTCTGCATTGCCCTAGTGAGGGTGTTACCTTACGAATCTTCTTCTTTTTTTTTTTT -TTAAATTTTAGATTTTATTTATTATTTATTTTATATGTAAGTACATTGTCGCTGTCTTCA -GACACACCAGGGGAGGGAGTCAGATGTCATTAAGGATGGTTGTGAGCCACCATGTGGTTG -CTGGGATTTGAACTCAGAACCTTCGGAAGAGCAGTCAGTGCTGTTAACCGCTGAGCCATC -TCTCCAGCCCCCGCCTTATGAATCTTAAGAACAGCTTTAAGGCCTTTGCAGGATGTATGG -GCTGAGGTTTTGAGTGGGCCACACAGACTGTTGCCGACTGGGAAAGTAGCTCAGTTGGGA -AAGTTCAAGGGCCTCAGTGAGTTTGATCTCCCAAACCCATATCTTTAGAAACAAAAAGTG -TGTGTGTGTGGTGCAGTGTGTCGGAGAGGGGAGGCAGATGTGTTCTGGGCAAGACATTGA -CAGACTCTGTCTAAGAAAAAGAACTGGCCTCTGAGGTTGTACTCTACCCTGCACATGCAT -GTACACATATGCAGCTGTACCATATGTACACAGACGCACATACGTGGATTTGAGGTTGAT -CCCAGAGTGCCTAGTGGAGCTGAGGGCACTCTTGCTTTCTTTCCTGAACTCTGTGTATGG -TTAGTGGTTTATCTTTCTCAAACACAGAGCTCCTCCCAAATGCTGGGATTAAAGGAAAGC -CCCAGAATGCATGGCTCTGTGAATCTGTTACTTAAAGGATGAGCCTAAACATACTTAAAG -ATCTACATAATTATTGTATGGCCTCTTAGTGAGGGGCTCTAGTGCTTCGATGAAACACCT -TGACCGAGAAGCAGTCTGGGGAGGAAAGGGTTTGCTTGGCTTACTCCACATTGCTGTTCA -TTATTGAACGAAGAAGTCTGAACAGGAGCCTGGAGGCAGGAGCGGATGCAGGGGCCATGG -AGGATGCTGCTTACTGGCTTGTTTTCATGCTTACTCAGCCTGCTTTCTTCTAGAACCCTG -GACCACCAGCCCAGGGATGGCACCACCCACAATAGGCTAGGCCTTCTCCCATCAATCACT -AGTTGAGAAAATGCCCTGCACCTGGGTTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGT -TTTTGAGACAGGATTTCTCTGTATAGCCCTAGCTGTCCCAGAACTCACTTTGTAGACCAG -GCTGACCTCCAACTCACAGAGATCCACCTGCCTCTGCCTCCCACGTGCTGGGATTAAAGA -TGCCGGGTACCACCAATGCTTGGCTATGGCTGGATTTTTTTTTTTTTAAAGATTATTCAT -TTATTTTATGAGTACACTGCAGCTGTCTTCAGACACACCAGAAGGGGACGTTGGATCCCT -TGGTTGTGAGCCACCACGTGGTTGCTGGGAATTGAACTTTGGACCCCTGGAAAAATAACT -GCTGAGCCATCTCTCCCGCCCCAGAAAGTAGGTGTTTCTTAAAACCAGTCCATTTGTTTT -CTATACTTGGAAGCTGTCAAGTATGGGTTATTGGTACAATAGTATTCTTTTATTTATTTG -CTCATTCATTCTTATAATTTGGCTTTTTTTGGAACTCACTCTGTAGATCAGGCTGGTCTC -GAACTCACAGAGATCTGCCTACTTCTGCCTCCTGAGTGCTGGCATTAAAGGTGTGCGCCA -CCAGCTCCCAGCAAATGTGTTCTATTGATAGAGGTTTCTGTCTTTGAGAAGACCTAGACT -TCGTGTAGCTTAGCATCAGCTTCTCAGCCTTACACATAACCTCCTGGGACCTTCGGAAGA -GCAGTTGGCGCTCTTAACCACTGAGCCATCTCGCCAGCCCCCCTCCTCAGGTTTCAAGAG -AGTCTCCTCTTCCATGTGCCTCCCTAAGCTTGTCCAGTCTGAACTTTATGTAGGAGTTCT -GGCCCCGATTCCACTTACCAAGGTCTCTCCTTTATCTTACTGCATCAGAGTTGTGGCCTT -AGGTACAGCTCTGACCTGCCGTGTGTTTGTGAAGAAAATTGCACTGGAATGCAGCCTCAC -TCAGCATGTCTGTGGCTGCTTTGGTGACACTGGAGTAGAAGCCTGAACTGCTTACTGTTT -GTCCCTTATAGAGAAAGTCCTAGTTCTGGTTTGCATTTCTGTTGCTGTGATAAACACCAT -AACCAAATGCAACGTGGAGAGGAAGGGGTTTATTTAGCTTACAGGTGTTTCCTCATCAAG -GAAAGCCAAGGAAGGGGAGTACTGTGTGCTGGCTTGTTCCCCCAGCTTTTTGTTGTTGTT -GTTGTTGTTGTTGTTGTTTTTGATCGCCCAGCTCTTTAAAGCAGCGTAGGGCACCTGCTC -AGGGATGACACTGCCCACAGTGAGCTGGGCCCTCCTATATCAATTAGGCAGCAACCAAGA -AAATGCCCACTAGGCCAGTTCTATGGAGGTAATTCCTTAATTGAGTTTCTCTCTTCCTGA -CTGTCTAGATTTGTGTCATGATGACAAAAACTAACAAGCATATTGTCAACCATGGCTATC -TTTTTAATAGGATCCTGAACTTCCAAAAGATTTTTCCAGCATCAGATTAACCACATCTAA -AAAGTCCCCAACTTGCCCACTCCAGGGGCATCAGGAAGTGATTTTGAAACCAAGTACTAC -AGTACAATACTGGATAAAAGAAATATCATGTTTCACCGAGAGCCATCCTAGCTGAGGCTG -AGTTTCTAGGTTCGGTGAGAGGCCTTGTCTTAAAAAATGAGGTGAAAGTAAGGTTGGGAA -GAAAGCAGATGTTGACTTCTGTGTCTGGGTGCACATGTGCACATACAGAAGTATGTACGG -ACACACAAAGGTGAGGAAAGTGCTTTGGGGAAGCAAACAAAGAATTGAATTACCCAGATA -CTGAGTGATTTGGTCACACTTGGTTGGGAACTTTGTATTTCTGCTTTGTTTCCTTCAGGC -TAAATGTAATATTAACTGCCATTTTCTTTATGAGAATATGATACAAATACTATCTAGGAG -GTTATAATAACATCCAGTAATTAATATCAAAGTAGCTATAGCAGTTCCATTTGTAGAACT -TTATCATGCAGAGAAATTCTATATGAGGCAGCATGGTGGTAGCACCATGCCTTGATAGCA -CACACGCCTTTATTCCCAGCACTTGGTAGACAGAGACAGGTGGAGCTTTGTGAGTTAGAG -GCCAACCTGGTCTACACAGCGAGTCTAGGATAGCCAGGGCATCAATCACAGGGCTCAGGA -ATATACAGTGTTAAAGACTTCAGTAAGGTTCAGGTTTTGTGCTGTCTTGCAGTCTTGTTG -ATTAACAATTCACGTCCTCCATCCTATGCTGGTTCTGATTCACAGTCATTTCAGTAGCAC -TTCTTGATAGCGCACACATAGATTGGTTGGCAGTGTGGGTTTGCTGTCTTGTAGAATTCC -TTCCTGCTCAAAGTCCTGCTCATACACGAATAAACGCTTTTCTTCTCTCCTTTTATTTTT -TGGGTGCTGGCAATGTCACTCTTGCCAGGCATTGGGATGGATACTTGCGTCATTCCTTTG -AGGCATGGTGGTCTTTCCTTGGTTCAGACCACAGATTACATTTATCCTATCGTCGACGAC -CCGTATATGATGGTAAGTTTGTGCTTTTTGTAATTGGAACTGCCTTGTGCTTTGGTTGTG -GTTTCGGCTGCGTTTATGTGTGCCTTTGGGTTTGGGTTTTATGTTTGGCTGTTGTGTTTT -TCCACTTTTGCTGAATCCACATTATATTACCGTTCCCTGACTCCTGCCTTGTGGGGCTGA -CCTTTCTCCTCTCGCTTGACATGGAATGAGCCAAGTGGCGTGGAGAGGGAGACCTGTCTG -CTGCCTTCCTAGTGTGTGCAGAACACCTACCATCTGCTGTTTTGAGAGGATACTAAGGGT -CGATGGTGTTCTCTGTTTGCTTTCCTTGTACCTATCTCTCTGATGTTCGTAAAAGTCACT -GTTCCTGGCTGTTCCTGGCTGTGCTTCATAATAACACTGATTCTAAATGTTTCCTCCCAC -ACAGTAGAGGAACTTGAGAATCTCATCACATGACTCCCCCTGAGGCAGGGTTTCTCTGTG -TATCCCTGGCTTTCCTGGAACTGTCTAGTTAGATCCTCACACTCAGAGATCTGCCTGCCT -CTGCCTCCCGGTGCTGAGGGCAGAGCACCAGGCCTGGTTTACTTTACAACTAGGCTTCAG -GGTAAGTTGGTTACCAGCTACCCAGCCACCTCCATGCGCACTCACCACTGTACCATATGG -TACTCTGAGATCTACCTGACTGTGGCATTCATGTTATAGCTGCCAAGGCAAGGGAGATGG -CACAGCAAGGAAAAAGTACTTCCCCATGTAAGCAGGAAGACCCCAGTCTCCAAGTAAGAA -GCTGAGTGTAGCCGCACATACCTATAGTACTACTCATGCTTAGAAAAACAGACAGGAAAA -TCCCTGGGACTTGCTGGCCCGCCAGTCTGCCTAATTGTTGAGCTCCAGGTTCAATAAGAG -ATTTTGTCTTGAAATATAAGGTAGAGTTACTGAGGAAGACACCTAACATCAACTTCTGTC -CTCTCCAGCATGCACATGCTCGAACACACAAAGTTGTAGCTACTGGTCATGCCGTCTGCA -GACACATTTCCAGCCATGTGTTACATGCTACAGCCAGCAGCCTTTCATCTGCTGCCTAGT -CTTTAACCAACCAAGAGAACACTGAAGGAATGGGAATATCCCACTTGTTTAAAAATGTCA -GCTATCCTTCCTGGTTTGCAGGGACACTGGATCAAGCTTCACATGTAAGGATGTGGGCCA -TGGATAGGAAAATGAGTGCAGTATGAGTAGAGGTTATGGAACGTACATTCTCTGTAAAGG -AGCACAAGTGGCAGAGGAGTCACCCAGAGTCTGTCCTTCTCCAGCGTCTCTTAGAAGCAT -GTGAGAGTAGCTAGCTATTGCATGTTTGCCCCATGGCCCGAAACTCAGTCTCTAAGTTCC -TCATTGACCAGGCTTGCAGAAGGCTGCAGGGAAGGCTGCCTGGGAGTCCCAAGAACACAC -ACAGCAACTGAAAATGATGTGCTGCGTCCATGAGGATTATCCTGTGTCAGAAGAAAACCC -TGTTATTTTTCTCTACTATCTATAAAAAGATAATTTAGACAATGACAACTTAACATTTAA -AAATCTTCCAGAGCAGTAGTCTTTATTAGCACATCCTATTGGATGTTGTTTAAACTCCTC -ATCAAGCAATACAGTTTACTAGGAAATGCTATTTCTCTCTCTCTCTTTTTTTTTTTTCCA -AGACAGAGTTTCCTTATACAGTCCTGGCTGTCCTGGAACTCACTTTGTAGACCATGCTGG -CCTCGAACTCAGAAATCTGCCTGTCTCTGCCTCCCAAGTGCTGGGATTAAAGGCATGTGC -CACCACCACCCGGCAGGAAATGCTATTTCAATTTTACTTCAGGCCTGTGTGTTTCTTATT -TCTCCTACTTTTGTTTCCTATTTACCTCTTCAACTTGAAACTGCAAAAGTTTCTGAATCC -AACAACGTAAAAATCACCTTTCTGTAACCAGCAGAGGCAACACTTGCTGTGGTCTGCTGA -GTGCTGGCTTCCAAGGTTGCCTTGAAATGACTGTATCAGGCCTCTCTCCCAGACCATGGT -GCTAACTAACTGCTTCTCTTCCCGATCCCCCACCCTGACCCATCTTGAGCTGGATCTCTG -AATCTTAGATGGGAAAAAATGTGAACTCTTTATTCTCCTCCTGTGGGTGAGTGGGCGCCC -GACAGGTCACTGAAGGTGCCAGCTGAGAGTCATGTCCGGGAGCCGTCCTGCTGCAAACTC -CCACGGTCTTGGAGTTTTGTGTGCCTCATTTTTGGTTCTACAGATGGGGGGAAAAATCCC -TGGCTTTTTCACATCTCTGCTCTCTTTCGTAGGGCAGGATAGCATGTGCCAATGTCCTCA -GTGACCTTTATGCAATGGGTGTCACGGAGTGTGACAATATGCTGATGCTCCTTGGAGTCA -GTAATAAAATGACTGACCGGGTAAGTCACAGACGCACATTCGCCGGTTCCATTGTTTCGC -ATTTACAGACGGGACCTTCAGTATCGCAGCTTTCCACTTCGGGGCATCGATCTGTAAATT -CTAACGAGAGTACCTAGCCTCTTCTTCTCCCACCTGCTCCTCCTAAACTCTTCTCTCTGT -CTCTCTGTCTCTCTGTCTCTCTGTCTCTCTCTCTGTTTGTGTGTGTGTGTGTGTGTGTGT -GTGAGAAGGGGAGACTTTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAGAGAGA -GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAGGGGAGACTAAATAAAGCCTAGCTATATT -AACAGTCCCTTAGTGCCAGGCGTGTGGGTCAGGTTCAGAACCCATGACCCTCAGGGGGAG -AGAGAGCAGCCTCTGCTCAGGGCAAGGCCCTCTCGCTTTCACGTGCTCACGTTTCTGTTA -CTGCTTGGCACTCTGTTCTTTTACCTGTTCTTCGAACCAAGGATGAATTCCTATTTAGGT -TATTTCTATTTATTTTCTTTTATGTGCATGAATATTTGCCAGCATGCACATGAGTCCACT -GCATGTGTGCCTGGAACTGCAGCTAGAGATAGTTGTGAGCTGCCATGTGGGTGCTGAGCG -CCAAATTTTTATGCATAATCTCAACCATTGAGCCATCTCTGTGACCCAGTTACTTAGTTT -ATGTTAGCAGGGTGTGTTTATTTCTTTTCTCTTTCTGTATGCGCTCCCTAGTCAGTTTGT -CGTGATTTACTGATAGAAAGCCCAGTTGTCTGTGGTCTTTTTTCCTAGCAGTTTGCACTT -TAAACAGTAGTTCTCACAGGAAGGGCTTCTCTGAGGATGGGTTACATCGAATCTCTCAGC -GAGTCTTCCCACTTCTTGGCAAACAAAATTCTTTTTGAAAACAGGGCTGTGTTTGTATGG -TTAGCTTGTCTGGTGTCCTTCAGGACCAGCCAAGAGTTGGCCTCTAATAGTCACCCATGT -CTGGGCCAGGCCTGTGGGCAAATGGCACATTATAACCCCTACCAGTTAAGAAACTGGGCT -TCGCAGGGCAGTGGTAGCACATGCCTTTAATCCTAGCACTTGGGAGGCAGAGGCAGACGG -ATTTCTGAGTTCGAAGCCAGCCTGGTATTCATAGTGAGTTCCAGGACAGCCAGGGCTATT -CAGAGAAACCCTGTCTCAAAAAAAAAAAGAAAAGAAAAAGAAAGGAAGGAAGAAAGGAAA -GAAGGAAAGGAAAGAAGGAAGAAAGAAAGAAGAAAAGAAGCTGGGCTTCATTGTTCACTT -TGTAACCCAGAATACACTTGCCAGCATGCTTGCATCAGGAAACATGTCCCTGCTTTATTG -CACTCTACCCTGTCTGTCAGCTTCTGCTCTCTAGAGGGTTTTATCTCTTTATAACTGCAA -ATGTAGAGCCATCCTTTCTGGGGTTTGAACAGAATTCATGACTTTTCATCTCTGTCCTTT -TAAACCCTAGGAGAGGGATAAAGTGATACCGCTAATTATACAGGGTTTTAAAGATGCGGC -AGAGGAAGCGGGAACCTCTGTAACAGGCGGCCAAACGGTATTAAACCCCTGGATTGTTCT -GGGAGGAGTCGCCACAACGGTCTGCCAGCCCAATGAATTTATCATGTAAGTTGGCTTTTG -TTCATGTCGGAACCTGTTTTTCTCTCATCCTCTCTAAAAATAAGGTATATTAAGGTGTCA -TTCAGTTGCTGTACAAGTCACCCATTGAGAGTATGCAGTTCAGTGGGTTTGGGCCTTTCC -AGAGCATAGACTCACCAGGATCCCTTCAGCACTTTGATCACCCTGAGTGGAAACTCCCAC -TGGGGTTATCACTTGCTCATCCTTCAGATACATCTTGGTTGGTTTCACGTCCTGTATTGG -CATAGTGTTTTTATTTTCATGCACGTTGTAGCATTTGTCAGTACTTTGATCCTATTCCTG -AGCAAATTTAGACTTTGTAAATTTCAGGTGACAAAGACATGTAACATGGTATTCAGCATT -TCATGTGTCCGTTTTCTGGTTTGGTTTTTGAAACAAGGTATCACTTTGTGTCTCATGCTG -ACCTCAAACGCATCCTCCTGCCTCACCTGCTCAGTCCAAGAGTTGTGGGAAGGCTGCCTC -CACAGCTTTTCTGATTTGTTTGGTTTCTTGTACCTGGCCTTGAACACAGCTTGTTGTGTC -TGCTAAGCGGGTACTGCACCGTAAGCTCTACCTCTGTGTCAGCGTTTTAAGTCTACAGTG -GTTTTGTGAGTGCAGGCTTGAATGAGCATCATCCCGTCAGCACCCAGAACGTTGGCTTCC -CTTACCCACGCCTGTCCTTATTTGCAGACATTTCTAGTTTGCCCTTCCCGCAGTGTTCTT -TGTAAGGGCAGCCTGCTCTGAGCACTGTGATAAATGGAACCGTGCTCTGTAGGACACTTT -GTACCTGGCTTTACTTGCTCTCATATCATCAAGTTGTAGCACAAATCCATAGTGCTTTTT -TTTTTTTTTTTTTTTTTTACTTTTTTGTTCTGTTTTGTTTTTTTAAAGATTTGCTTATTT -TATGTATATGAGTACACTGTAGCTTTCTTCAGACACACCACAAGAGGGCATCAGATCCAT -TACAGATGGTTGTGAGCCACCATGTGGTTGCTGGGAATTGAACTCAGAACCTCTGGAAGA -GCAGTCAGTGCTCTTACCTGCTGAGCCATCACTCCAGCCCTCTTTGTTTTGTTTTTTAAG -AGTGAGTTTCTCGGGCTGGTGAGATGGCTCAGCAGGTAAGAGCACCCGACTGCTCTTCCA -AAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTTACAACCATCCGTAACAAGAT -CTGACTCCCTCTTCTGGTGTGTCTGAAGACAGCTACAGTGTACTTACATATAATAAATAA -ATAAATAAATAAATCTTTAAAAAAAAAAAAAAAAGAGTGAGTTTCTCTATGTAGTCCTGG -CTGTCCTGGAACTTTTTTCTGTATTTGAACTCACACAATCTGCCTCCAGCTCCCATGTTC -TGGGTTCAAAGGTGTATGCCACCACCACCACCACAGTACTTTGTTATGGCCTAGTAAGCT -ATTGTCTGTATATACCTCAAGTTTGTCTGTTGACTGGTGGACTTTTGAGTTGTCTTCTCC -TATTACTATAAACCCCCTTCAAGTGCAGTTTTGTTTTGCTCTTTTGTGTGTGTACAGACC -CAAGTTCTCCACATCCCCTCTAGAAGTTGTTTTTTGTTTTTTTTAAAGATTTATTTTATT -AATATATGTAAGTACACTGTAGCTGTCTTCAGACACTCCAGAAGAGGGAGTCAGATCTTG -TTGCGGATGGCTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCTGGACCTTCGGAAG -AGCAGTCGGGTGCTCTTACCCACTGAGCCATCTCACCAGCCCTAGAAGTTGTTTTATGAT -GCCATTCTCCTTCTGCTCAGAACCAGTGTAGTGGTACCTGCCTACACAGGTGCCATCCCA -TGTGGCTTTGACTTGCGTTTCTTTAATGAGTAGTGGTGGCAAGCATCTAGTCTTAAAGCT -TTGTTTGGGGTGAAAAAACATTTCTCTGTATCCTTTAGAGATGGATTTCAACATAGATTG -TCACGTTCCATGTTTGATGTTCAGAGAGGCACCCTGTCCTTCATTTATTTGGTTTAGATT -GATTGATTGATTGATTTCTGTGGTGGGAAACCACTTGAAGGACCTGGTTCTTCTCTCCTG -GGGAGTCCTAGGAAAGAAATTGAGCCCAGGTTCTGAGAGTTGATGGCAACCAGGTCCAGA -GAATTGGTGGCAAGCACCCACTAAGCCATCGACTGACCCTCACTTCAGTTCTTAATTAGT -AACTGGCAGGTAGTATGTTGACCTGAGTCAGAATGTAAAAGATGTAAAAAGAATCTACAG -TGCAGTGGTCATGATCTGTGTAGAGGCTCAAGTTTCCTGCCAGACTCTCCTCCTGTTAGT -TTTGTGTATTTGCTATTGCTGTTTCAATTATGTTTGGTTATTTTGATGCTGTAACTAATG -TTCCAGGCATAACCTTGGAGCAGGTCATTGGGACTAGTTCTAAGAATCCCTAGGTCAGGT -GGGGTGTGTTAGTAATGCTGAGAGCCTGCCTGTCATAAAGGCTCTGCCAGGTTCCACTCC -ACAGCAGTGAACAGGCAGGCCAGATTCCCCGGATGGCGATTGCCTGGGTTTACAGACCTG -ATCTCTGCTCTTCTGCTTTGTGGTTTTGCTTGCTTGCTTGCTTTTCCATAATAGGGAGTT -GAACCCCAGACCTGAGTGTGGAAGGCAGTGGCTCTGCTGTTGGCTACATCCTCAGATCTC -TACACATCACACACACCCCATCTCTCCCTTTAACTTGTTCCTTAGGGCTGCCATGTCAAG -CAGGCTTTGATCTCCCTGCCCTAGTCTCCCAGGCAGCTGAGGTGACAAGTGAGTAGCACC -ATAATCTTGCTCAGAAGAGAGAAGCTGAGCACATTGTTCATGTTTAGCCATCTTTTCATT -AGTGGAAGCTCCTTTTACTCCAGTAGCAGATGGCGTGCCCAGTAAGCATCCTGCATCTAT -TTGGGGCAAGCATGAGGACCTGAGTTTTGTCTCTAGCAGCCACTTAAAAACTAGTTATTG -GCAGTGCTCACCTGTATTGCCATCAGGGAGACAGACACAGTCAAGTCCCTGGAGCTCACT -AGCCAAAATGGTAAGTCCTGGGCCCAGTGAGAGACCTTATTTCAAAAACTAAGCTGGAAA -ATATTAAAGATAATGTTGACTTCTGGCTTCTACCTAACCCACATACATGTGCATTCACAC -ACACACACACACACACACACACACACACACACACACACACACACAGGAAAGGAAGAATTG -TTGCAAAACGTTTATTTTAAACAAGATTCCCTTTTTGCTTTACTGTTGCCGCCTCCGTTA -GTGTGATCAGAACGTGCTCTTTTCTTTTCTGCAGGCCAGATAATGCAGTACCTGGGGATG -TGCTGGTATTGACAAAGCCCCTGGGGACACAGGTTGCAGTTGCTGTGCACCAGTGGCTGG -ATATTGTAAGTAAAAGCAGTTCAGGACTGGGGCTGGGCTGAGAGTAGGGGTGGGTGGGAC -AGTTAGCTCTCACAGTTGCTCTTTAGTTTCAGAGTGGTTTGTGCTTTGTTTTGTTTGAAG -CGGGGGGGGGGGGGCACTTGTGAAATGAAAACTTTAAATTTTACCTCTATAAAATTATCA -GTAAAGTCCTTAGGTGAATTATCCATATTCTCATAAATGAAAATTTAAGCCATATAAAGG -GGTGCGAGTCCCAGCTTGAGGAATCAGGTCAGGTGTTGACATAATTGTCATGGAGTTTGG -GGGTTTTTTTTGTTTGTTTTTTGTTTGTTTAATTTTTATTTACTTATTTTATGTATATAA -GTTACACTGTTGCTGTCTTCACACACCCCACAAGAGGGCATCAGATCCCATTACAGATGG -TGTGAGCCACCATGTGGTTGTTGGGAATTGAACTCAGGGCCTCTAGAAGAGGAGTCAGTG -CTCTTAACCGCTGAGCCATCTCTGCAGCCCCCGGAGTTGGGGGTTATTGTGATATGTTCG -TATTGTCTTTAAATTGATTAATAGTGAAGGACATACAGATGTAGTATGTGTAGTGGAGGA -CAGACAGGAGGGTATTTTTGCTAAGCACTGACCCGCTGCCGTGTCTCCCTAACAGTCCAC -AGTGACTAGGATTTTACCCTCACGTATCATGGCGTGTCTAATTTCTACAACTATCGTCTG -AAACTTACCAGTCTTGAACAGTTGGAAAAATGATAAAGACTTATATCACTTATTGGCCGT -TTATCGTGACTTGATGTAGCCAGTAAGAACCCTTGGAACTGGAGAGGGGTCTCAGCAGCT -GAGAGCACAGGCTGCACTGCCAGGGGTCCTGGCTTCTCGTCTCCCTTCCGTGTAGTGGCT -AACAAAAGTCTGTAACCCCAGTTCCAGGGGATCCAGTGCCTGCTTTTGGCCATTCTGGAC -ACTCCATGCATATGATGCATAGACATACATACCTATAGGCACAACACCCAGATACATAAT -ATATAAAACATTCTCACTGGGCAGGAGTGATGCATGGCTTTAATTCTGGCACTCAGGAGG -CAGAGGCAGGCGGATCTCTGTGAGTTCAAGGCCACCATGGTCTATAGAACAAGTTCTGGA -ACAGCCAGAGCTACACAAAGATACCCTGTCTTGAAAAATGAAATAAAGTCTTAGAAATGG -CCATATTATTTACTTACTTTCCCTCCTTCTCAGTGATGTGAAGCAGTCTGGGAAGTTGCT -GAGGGGGCAGTCTACAGAGGTGCTGTCTAGTCTAGTATGGCCTGCACTGTCTCCACTTCT -GCTTCACACATCATTGCTTTATTATTGATTTTTGGCAAATATTCAGAATTTTTAAAAGCA -AGTTCCAAATGCAGTGTAATAGCATAATGTTTGTTTCTTTAATAAAGGTTAGAGGCATTG -CCATATAGTTTTAGAATCTATTGTCTGAGGATCCTGGGTTTTGACAGGCAAAGAATGATA -GATACAGATATCAAAGTGGGTGTTACTTCTTTTTTTTTTTTTTTTTTAGATTTATTTATT -TATTATATGTAAGTACACTGTAGCTGTCCTCAGCTACTCCAGGAGTGGGCATCAGATTTC -GTTACAGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCGGGACCTTCGGAA -GAGCAGTCGGTGCTCTTCACCACTGAGCCGTCTCTCCAGCCCGTGGGAGTTACTTCTGAG -AGTGCTGGGAAGAATGGGATTAAGGGTAGATCAAGTTAGTCCTAATGTCTAACAGTGACT -GGCAAGTATTGGCTTTTGTGATATGGGCACCAAGCTCAGCCTCACGTATGTTAGCAAGTT -CTTACCTCAGCACCTCAGGTTTTGTTTATACAGTGTTCAAAACACTTAAGTGAAGATACA -TGCATCATAGAGCAATTAGTGGTCTGTGGTTCCGTGTACCATGAACCTTTACATCATGAT -GCTAACTTCTTTCAAAATCAGACAGAGGCCTTTTGTCCTTTTAATGACAACTTTATTTGC -TCACCCAAAACTGTCCTCAGCATGGACAGCTGAAAATTTCACATCTGTTTGTATCAAAAT -CACTTCCCTGCAGGAGTCAGTTAAAGTAGAAAAGGTATAATGTAAAAACAGTGCCATCAG -CGTAGTAGAGGAGATGGGAAGGGAACCAAGGACATGGGAAATTCTCTTCTGTTCTTGTAG -AACTCAAGGCTTTGTGAATACCGGGCAGGCTCTTGCCTGACATCTCAACCCTTGGAAACA -GTGTTAATTACACCTGCCAGATGAGAGCAGGGTGCAGCTGTGTGCCCGTTAGGTGTACAT -ACCCAACAAGCTAGGATATTTACTACAGAAATGTGGGATAAGCCGAAGACAGAATGATAG -GTCCCCTGAAAAACACTAACCACGGAAGGGTATCGACTTAAAACACTTCTATGTCTTGAC -AACTAGGTAAATAAAATTCCCAGTGACTGGGGTGTAGCTCAGTGGTGCAGGAGGTGCTGG -ATATGTGTGGGACCTTGATATGTGGCTATATCACCAGCAATATGTACGTACATCAACATG -CCCAGTCCTGGAAGATGACTAGGAAAAGTATTCATTTTGTACATGGTTAGAAGTAAAAAT -GAATCACGTTTTCTTTTTCTCTCTCTCTCACCTGTGTTCCTACGGCTAGCCCGAAAAATG -GAATAAAATTAAGCTAGTGGTCACCCAAGAAGACGTAGAGTTGGCATACCAAGAGGCAAT -GATGAACATGGCCCGGCTCAACAGGACAGGTATGGGGCAGAAGCCTTTGTGCTCAGGGCT -TAGCAAAGGTTCTGAGAAAGAGAGTAATAGATGGGAACTTGAGGATATCGGCTGCATCTA -GTTTTTGTGCATAGTGGGGTTTTTTTGTTTTTGTTTTTTTCCTCAAGTCTTCAGTCATAC -AAAATAAGGAAATTGAGGCCAGGGGAAGAACGTGACTGGTGACTACACTCCTCCTCTTGG -TGTCTACTTTTTTTCTATAGGTTACTGCTGGGAATCTGCAGGCAGGTAGTGTTTCATTTA -CAGTTTCACTTATGACAGCTTTTCAACTTGTTAATGTCAAAGTGACCTCCGTTGATTGAA -CCCTGTCGAGAGTTAAGGAGAACCTACATATGACATGTTCTCAGGAAAAAAGTGTTAAAT -GTGGCTTATATTAGATACTCCTCACTATAATGTCTGCATGTGCCTTCCTCCTCCTTCAAG -CTAGTTGTCGGAGTGTGCTTACGAGTCCCACTGGGTGGGCTGGAGAGATGGCTCTGCAGT -TAGGAGGGCTGCCTGCTTGCAGAGGCTCAGAGTGGGTGGTTGACCGTCAGGAGCACTTGG -CATCATGTGCACATTCACACAGGCATGGACATAATTTAGAAATAATTTCTAGTTAATTTT -TTAAAAACGTAGTAGAAACAGTTTGCCCTTTCAATTGTGAAATGGACTCTTAGCTACTTT -TCTGTTGCTGTGACAAAACACTATATCCATACAGTTTCAGAGGGTGAGGCTGTTTACTTT -CATGGCAGGGAGCCTGTTGCAGTACCTGAGAGCTTACATCCTTATCCACGAGCAGGAGAG -AGACAGGGATAGCTAACTGAGAATGGTGTGGGCTTTTGAAACCTTAATGCTTATTCTGGT -GACACACCTCCTCCAACAAGGCCACACCTCTTAATCCTTCCCAAAACAGTCCCGCCCACC -TGCAACCAATATTCAAATGCATGAGCCTGTGGTAGCCATTGCTCTTTCCAACTTCTGTAC -AGGCTTTAAAGCCTGACTTTCCAGGAGTTAAGAGATAGTGGCTCGATTTACTTGAATGGA -GATAAACAGTCTTGCTGTGTAGGATTGTTTTTCTTTTTGGTTATGTAAAAAAAAGTCACA -AATCAGGTGCTATATAGTAGTCAATTCTTTTATATATGTGTATGCGTGTGTGTATTTGTG -TAGGTGGGTGCATGCGTGTGTGTAGAGAGGGCAAAAGTCAATGTTACGTGTCCTTCACCT -TGTTTTTTAACATGGGGGTCACTGACCTGGAGCTCACGTGTAGGCTAGGCTGCAGGCCAG -CAAGCCCTGGGTATCCACTTGTCTATGCCTCCTCAGCATGTGGCACCGTGTCCAGGTTTT -TGACTTGGGTCCTGTGGATTGAATCTGTATTTTTACTGACTGATTCAATCCATACTTTGT -CCCTGGCCCTAAGTATTGTCGTAGCTGTAGTAAAATAGCTTCTTTGGCCATATATAAAAT -ATGTGTACATAAGAGATGTAAGTAGACTGCTCTGGCTGAGCAGGTTTTGCCTATAGGTGT -CAGAAGGTGTCAAGGAGAGCAGTCCTAAAGCCAGCTGTTGACTACAGGACAAAGCAATGG -GGAACTGGATTTATATGTACCATGGAGTGTCATTTGTGTAGTTAACTGGTCATAAGAATT -TTCCCACTTTGTGGTGTTTGTGTCAAATAACACAAAGATGTCCCAGCTACTCATGGTAAG -ACCCTTCAAACTGGATCTAAGTTTGTACATTCAGGGTATTGAGTTAGCTAGGACAATTGT -CATATACCATGTTGGCAGTGGCTCTCCTCTTGTTCAACTTTCCATGCTTCCGATTGGGTG -CCTCCATTCCTGTGTACAGTGTGTACCGTCAGACCTCCCCTCCCCGCCTCCCCTCCCCTG -CCCCTCACACACTGTGATCAAATTACAACCAAGATTACTCTTAGCCGGGTGGTGGTAGTG -CACGCCTTTAATCCCAGCACTTGGAAGGCAGGTGAGTTTGAGGCCAGCCTGGTCTACAGA -GTGAGTTCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTGGAAAAAAAAAAAAAAA -AAAAAAAGACCATGCTTAGGGATTATGGCCTACTAATAAGCCTGTCACTTGCCACATGGC -AGTTGTGAGAATAGCCATGAGAGCTTAGCTGTTTTTCTGTGATACGAAGAGTAAGCCATT -CCTGGGGATTATCGCATAGCTTTAGCTAACTAGTGACTCCCAGATATCAGCCCACCTGTC -TCAGCTCTGGGATTAAAAGTGTGCACCACTCTGTCCCACCTTCCTCTTCTAACAATGAGT -CTCCAAAGTTGTTTTGTTTCATTTCGTTTTGTTTTGTTTTTAACCTCAAATCATATAGCC -TGGACTGGTCTCCATGGCCCTTTTATTTGATGTTCACACTATTTAATATTTTATAATTAA -GCAGGGGGCACCTCTCTTGGGTCTTTAAGAAGCCCTAAGCACTGTTTTTAGAGTTTTTTA -GTTGGCTATACACTGCTCTCCTCCCCGCCTCTCAGTCACCACCATTGAGAATTCGCCTGT -GTGGGTATGTGTATGTGTATGCTTGGGAACTTAGGGGAAAGTCGGGGAAGGTTAGGACAC -TTTGCATTGGTCTTCACCTACAACTTTGTGACACAGCTCACTCCTCTGTGTTCACTCCTC -TGTGTGCCAGATCTATGAACTTCTGGGAAATTCTCCTGTCCCCATCTCACCTTAGGAATG -GTAGAAATTCGGAAATGCGGATGCTGCGTAGGCCTGTGTCCATTCTGGGGGTCTGTACGC -GGGGCCTTGTTTGCATGGCAAGGGCTTTACCCGCTGAGCCATTGCTCCAGCTACTACTGT -TGTGATTGGCTTTGTAGAGAATTGCTACATTTGGCAGTAGAACACAGCCAACCCGTGCTG -AACAAGCAGACATGCCAAGCCAACACATTATGACTATGACATAGCTTAGGACACAGCCTA -AGCATAGACTCTGTCATTCATACACATTAACTCAGAGAGAACAAGAAGGCCCAAGTCCTT -TACAAATATATTTATGAAAGAGGCTCAGAGGTCAAAGCCTGCCTGGGTGTAAAGTCGTTT -ATTGCCAGCCTGGGCAAAGTACCTGGAAGGGAAAAAAGGATGGGATTGTATGCTTCTGAG -AGAGAAGAGTTTGTTATTGTTTTAATTTTCTTCTTCTTTTTTTTTTTAATTTTTTATTAG -ATATTTTCTTCATTTACATTTCAAATGCTATCCCGAAAGTCCCCTATACCCTCCCCCTGC -CCTGCTCCCCCACCCACCCACTCCCATTTCTTGGCCCTGGCATCTCCCTGTACTGGGGCA -TATAAAGTTTGCAAGACCAAGGGGCCTCTCTTCCCATTGATGGCCGATTAGGTCATCTTC -TGCTACATATGCAGCTAGAGACACAGGGGAGGGTACTGGTTAGTTCATATCATTGTTTCA -CCTATCAGGTTGCAGACCCCTTCAGCTCCTTGGGAACTTTCTCTAGCTCCTCCATTGGGG -GCCCTGTGTTCCATCCAATAGATGACTGTGAGCATCCACTTCTGTATTTGCCAGGTACTG -GCATAGCCTCTCAAGAGACAGCTATATCAGGGTCCTTTCCGCAAAATCTTTCTGGCACAT -GCAATAGTGTCTGGGTTTGGTGTCTGATAATGGGATGGATCCCCAGGTGGAGTAGTCTCT -GGATGGTCCATCCTTTCGTCTTAGCTTCAAACTTTGTCTCTGTAACTCCTTCCATAGGTG -TTTTGTTCCCTATTCTAAGGAGGAGTGAAGTATCCATGCATTGGTCTTCCTTCTTCTTGA -TTTTCTTGTGTTTTGCAAATTGTATCTTGGGTATTCTAAGTTTCTGGGCTAATATCCACT -TACCAGTGAGTGCATATCAAGTGACTTCTTTTGTGATTGGGTTACCTCACTCAGGATGAT -ATCCTCCAGATACATCCATTTTGTTTTAATTTTCTTTTTTTTTTAAGATTTATTTATTTA -TTATATGTAAGTACACTATAGCTGTCCTCAGATACTCCAGAAGAGGGCATCAGATTTCGT -TATGGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTTGGGACCTTCGGAAGA -GCAGTCAGCGCTCTTAACCACTGAGCCATCTCACCAGCCCTTGTTTTAATTTTCAGTACA -GTGTATTTATGTCACATTGTTCCCCTCCCTAGAAAAAGGTTAAACCAATACAGATGAGTA -GAGCAACGACACCCCTGACAGTTGCCTCTTGTCTCTGCCTGACTTCTGTTGGAATGAGTA -CTTTTCTTTTAATGTTTGAGTTTTGCTTTGGGTTTTTTTTTTTTTTTTAACCTATTGTCC -TACTACAATAAATCTCTTGTTGGTGGAAATTGTTCTAGAAAATGCTATTACAATTCCACA -AAATATTTGATTTATTTCTTCACATAGGAGGGAAACATTCCACTGTGTAAAGGTAAAGAT -GACCTTACAGTCATGACAGCTCTGATACATAATTGATACTGAGTCCTACACAGCGCTTAC -CAGCACTGCTGCTAGAACATTTGGGAGTTGGGACTGCATGGTACTTGAAAGGCCTAGCTA -AGTTTCAGTGCATAGCAGTTATACATGATTTCATATTTATGTAATAGAATGAAATGTATT -CGTATTGAGATAGAAATGTAAAGACAGCTGTAGAATGTGTCTGTTATATTTTCATATATG -CCTCATTTGTTTAGAGCATAGATATCTTTTTAGAAATCTTATTCTAACTGAATAAGGCAA -AATGAGTACTGTAACTGAAAATATTTCATAGATCTTTGTCATGTTTCCCTTTTTAAAAAA -ACAGCTATGGTAAATTATATTGCTCCTGATTACACAGAACTTTGTGATTATTTTAAAATA -ATTTTATATTTCCTTAAAAATATCAGCAAAGGGCTGGAGAGATGGCTCAGTGGGTAAGAG -CACTGACTGCTCTTCCAAAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACA -GCCATCTGTAATGAGATCTGATGCCCTCTTCTGGAGTGTCTGAAGACAGCTACAATGTAC -TTACATATAATAATAAATAAATCTTTGTGCTGGAGTGAACAGGGTTCCTGAATTCAATAC -CCAGCAACCACTTGTTGGCTCACAACCATCTGCACAGCTACAGTGTATTCATATACCTAG -AACAAATAAATAAATCTTAAAAAAAAAAAGGAAAAAAAGAAGTATAGAAGAAACTTATGC -ACAGTCCTCCACCCAGAACAGCTTGATCTGTGTGTTTAGGTCTTACCTGCTTCCTGCAGC -TTCCTGCTGTTGCCTTGCACGCGCACTTAGCCACTGCTTACTCAGTGATGGCGTGCTTCC -ATAGAATAAAGAAGAAGCTCTTTAGGAAAGAAGGAAGGAAGGAACAAACAAACAAAGAAG -AGCTGTGTTACATAGGCACACTGACATCTGGCCGTGGAGCTGAGCCAGAGCAGCCGAGGC -GAGGCGGACTTTTCAGCAGGTGGTGCTGGAACAAGTGGATATCCATATGCAGCAATAAAT -ATGAAGGCCTTTGTCTTTCCTGGAAAGTCACTCACAGAGCTAGAGATCTGAGTACACCAG -ACAACTATAGGCCTCCAGGAGCATGGCATAGAGGAGAGTTCAGGTGATAGTGGGTTTGGA -GGTGACTTCTTAGATTAAAAAAAAGATGTAACAGAAATCTTGTACTACCCAAAAGAAAAC -AAAGTGGGTGTTGGGTGTACTTAGAAGAAATTGTTCTGTACACCCCTGCTAGGTGATGAA -TGAGCTTGGGAACTAGCTCAGTTGAGGAAGTGCTTGCCCGTTTCATGAGGACTTAGGCTC -GGGTCTCTGGCATGCACATAAAGGGGTTTTCTCACGTCATGCCTCTGCCTCTCTCAGCTG -CAGGCCTCATGCACACGTTCAATGCTCATGCAGCCACTGACATCACCGGCTTCGGGATTC -TGGGCCACGCGCAGAACCTGGCCAAGCAACAGAGGAACGAAGTGTCCTTCGTGATTCACA -ACCTTCCTGTGCTGGCGAAGATGGCCGCTGTGAGCAAAGCCTGCGGAAACATGTTCGGCC -TAATGCATGGGACCTGCCCAGAGACGTCAGGTAAAAAGGGCGGGGTGGGTGCTGTTCCCT -GGCCTGAGGGTTCAAGTCTGAGCCTGACACCCATGCCTTCCCCCTGCTGGGAGTTTGCAG -TCCCCTCCAGAGAGACTGAGGTGCTGTTTTGAATCGAATGTACCTGTGTTCTCCTTTTTA -ATGGTGGTGTGGAAGATGGGAGCTCAGGAAAGACAGATCGAGGTTGATTCTCTGGAAACT -TAATCCTTGAATTCCAACAACACAGATAAGATTAAACAAATTGGCTTGTTGCCTTTGTGG -GGATTGTTTTGTTTTGTTTAGCATTTAAACTTGGTGTTTAGCACAGCATGTCTACTCCTC -AGGAAACAGGGGCAGGATGGTTACAAGGCTGAGGCCTCTATCACAGAAAAGCCCAGTCGG -TCTCAAAAAAAGAAAGAGCCAGGTGTGTCTTGCCATGCTTGTAGTCCTAGTGTTCAAGAG -GCAGAGGCAGGAGGATGACTTCAAGTATGAGGTCAGCCCAAGCTAGAAACAGGAAGGAAA -TTTGGTATGTTTTTTTGTTTTGCAGAAAGTTAAGAGTCAAGGCCAGTGCCAGATATTTTA -AGTTTCAAATAAAGCTTAAAGCATCCTTCTTGGAGGAGCCCGTGCAGGGAGCACAGTGAG -AGGGGCCTTCTCTTGTCTGCATCTCCTAGTGTGGAGTCAAAGGTGGGACTCGAACCCCAC -ACGCCTTGCTCCTCTGTCGTGTGGAGTGGAAGGTCTGTCCCACGTGATTCATAGAGGCCA -TTTTCAGTTGACCTTAGCTAGGTGGTTACAGTAACGGTTTACCAACAGTTGTTTTAACTC -ATTCCCAGAGTGTCAGCTTTGCTGGAGGCCCAGGAAGCCGCCCCCTCTCCCGGCCATACA -GAGTAACTCTTCTCTTTCTTTGCCAGGAGGCCTGCTAATCTGTCTACCCCGTGAGCAAGC -AGCTCGGTTCTGTGCAGAGATCAAGTCCCCCAAATACGGCGAAGGGCACCAAGCATGGAT -TATTGGGATAGTGGAGAAGGGCAACCGCACAGCCAGGATCATCGACAAGCCTCGGATTAT -TGAAGTCGCACCTCAAGTAGCCACACAAAACGTGAACCCCACACCTGGTGCCACCTCCTA -ATCCAGACAGAGCTATTTGATTTTGTTTTTAAATAGATCTATTTCCTTTATCATCACTTC -AATTAAAGACTCTAAGAACAACAAAATCTCATTGTGTCTACACATCTGGTGACCCTAGGT -CGGTTTATGAGTGGATGCAATTAATAAAATGAAATCCATGGCCGCCTTTTCCTGTTACAT -TAACTGAAGATGCACCCGACCTCCAGGCAGCTTCTGAGTTGAGAGTGATCCTGTTATCCA -ATCCTGTTGATTCATTTTGAATCTTTAGCTGTGTGTCTCTTGCCGCATAGGCGCTCTCTA -AAGGTGCTTTTCTGCCACTCGGGCATTGCTGAGAGGAGTGCCACTAGCCTTCTGTGTCTT -CTCATTTCTGCCTCTCATCTCAGTCTGATCTGTTGTCAAGTGTCTCAGTTGACATTCTAG -AAAGACAGAATGGTAAGTGACATGATGGTCTCCCCGTAGTCAGAGGGTTGCATGGCTCCT -TCGAGTGTTTGATTTGTAAAGTTGAGTCGAATAACTCGAGGGACTTCTTATCCAGTAGCT -CTCTCAGTTCAGTATGGCAGGTGCTTTGCTTGGCATGGAATGCACTTGGAATACAAAAAA -GGAATGTTCTTTTAGAACAAACAAAGCTTTCCTGAGACTTGCAGTAATACCATTAATGGT -TTTTACTAATAGGGAAAAGGATACTTTTTGCAGTGTTCTTTAGATGTTCTATAGTGCGAC -GAGGAACTGCCTTCCGATGCGGGGGTTCATGTATAATACTCATTTATAATTCAATATATA -ATTTACTTCGCAAATAATTTTTAAATATAATCAATACTAAGGACTGTTGTGTGGATGGTA -GTGTTGAATACATTTTATATTTTGTATTGTGATTCCAGGCCTCTTGTTTAAAATCAGCAG -CTCTTTAGCCCAAGTCTTAGCACATCTTGTCTTGGCACATCTTGTCTTTGTGCACGAATT -CTGTGATTTGTGTTAAAAACCTGCATTGTCAACATTGCAGCTCCAACATAAAAGTTGTTA -TTCAAATAAATATTTAATTTTTTTAATTGCTCTTGTATAATCAGATGCCCTTTTTAGTAT -TATTTTAGAAGCATTTGGGAGGATTTTGCCTAAAATACAATTTATTGGGGGAGACTAGAT -TTTAGTTTTATAAACTTTTAAGTCTTTCATGGGACCTATATTTTCTTGAATTAAATTTTG -TAGTTCTAGAACAAATAGGCAATCTACAAAGGTGTTATCTGTGTTTCTTAAAACCAGGCT -TCCTTATCTTCCTTATCTGTTAAGCAGCTGGGGGATTCCCGTCTTTAAGCACAAGGGCAC -TGGGTCCTCAAACGCCTGACTTCAAAAGAGAAAAAGCACCAAGTCTTCAGGTTTCACAGG -GCTTCCTACTAACAGGACAGGCCCCAAAGCTGAGCTCTGCAAACTCACCCAACCTCACTC -CTCAACACGGAACACCAGAAAACCGCCACTGGACCAGCGGAACTGCGGAAGGAAGAGGCT -GCCACGTGCTTGTGTCCCCAGAATCTCCTGTAAATGCACCTCTTACTGGAACTGAAGCCA -CCAGAGTCTGGCCCCAGCAGAGGAAGCTGTCACAGAAGGACACTAATTGGACACTATATA -GGAATCTATAAGATGTTGGTCCTTGAAAGTATGCACCAGTGGTCTGCAAAATAAAACATG -TTGGAACCCTCTGAGTGCAGAAACTATACTGTTGGACTTGCTTCTATTTTGTTTTGTTTT -GTTTTTTAAATAGTAGGTGAAATTGGAGCTAACTCTGTATGTTCTGTTCCCCAAAGCCAC -TACTTTTCTTGGAGGCAAGCCTGTTGGGAGGAAGTTAGATGGTTAATGTTCTGAGCAAAT -TAAAGATTCATATAAGGAGAAAATGCCAGGGGCTTAAGAGATCCATGGATTCGTGATCTA -GGAAAAGCCTTGTCTTGACTAGTGTTTTCAGGGTGCTCGGTAACCGATGCATTAGAATCC -CCTGGGTGTTTGTGGAGGAGGCCTTTCTGCACTTTCCTGAGACCCAGAGTCAGTTCTGGC -TGTGGAACCAGGTAGTCCATCTCTCCAATGTACCCTGTAGGGCTCTGCATAACAACCCTT -GAGAACCACTAATCTTAAAAGGAATGTTGGGAGAGGTAAAAAGTGGGGCTGCCGGGGGTC -ACTCTAGTCTTAGCCATTCCTCTTTATTTTCAGTGGCTCTATGTGTGTGTGTAAAGTTCC -TTGACTCAAGTGACTGTCATTGTTTAATAAGTTTGGCAAAGTCTACATGGGACTCTTAAT -GTGTCCAGCAGTCACGCCTTGCCGACTTCTGGTACCAGTCTAAAATTCCACCCTGGAGAA -ATTCCACCCTAGTGTCAGATCCTCTCATAATTAAAGTTTAGCAGGTTATTTCCACAGGCT -GGGTTGAAGCAACAACATTCTTGTTCTTTTTTTGGCTCAGTATTTTGAAATATCTAAGTC -TTCCAAATTCTGCATGAGTTGTAATGAATAAGTGGAAGTTTCTGATTGTTCTGATGCATG -AGCGAGCGGCCCTTGCATCTGAGTTCAGCATTGCCTTTAAATTGTTCTGTTTTGAGCTGT -GTAAGATGGCTCAGCGGGTACAGCGGCTTGTCTCATAAGGCTGAGCTCCATCTGTCTGCA -GAACCCATGTGCAAAGAACAGTGACCTGCACGTACATCGTGTGCTATGTACTCATGCACC -TAGCAATAAATACATTAATATTTCATTGTCAGAGTTCTAGATCTTCATTTTATTCTGTAG -AAACAGAAATAATAGCTATACTAGTTTATTTTTACAGATGCTTAGCACAGGCAGGTGTTT -GAGAGATCTGATGGTGCGCATGCACACACACAAACCCTGCTTGAACGCTCGTTTTCATAT -CTGACCAGGTGCTCACACAACATACTCTGCTTCCAACACTCGAGTATCCCATTCTCATTA -AGAATCCACATAAGGATTGCAGTCATGAAACATCAGAGGCCACAGTGAAAATCCAAAGTC -CTTTTGAATGAGGAGTGGGTGGATTAGACCAGGCCTGAGTCAACTAACAGGCAGCATCTC -TAGGCATCCAGACATGGTCAAGAACCCCTGGAAGCCAAACTTGCTGTACAAGGGTGCGCT -TGTGGTTTGTCTGGTGAGTGAGTATTGGGTGCATAGGTCTTAACATTCTCTGCAGTTTCC -TATTATGATAGACCTCACATATCAACACTGCTGGCATTGATGGTCCTTGCTAGGTCGTGC -TGCCTTTTAAGAGGTTAATGCCCAGGACAACAGCATGTAACAAAGTCCAGCGACTGTGGA -GCTGGGTCTAGTGACACAGGGCTGTAATCCCACATACTCAGGAGGCCGAAGCAAGAGGAC -CTCGTTCAAAGTCTGCCTGGGCAACCTAATAAGGCCCTGCTTTGCTCTCCTCCAGCACAA -AGGATCCTAAAAAGTTCGAAAGTATAGCTTAGTGGTAGAGTATTTGCCTAGCATTCACAA -GGCCCTGGGTTTAGTCCTCAGTAGCAGCAAAAACCAAACTTGATGAAAACAAGATTAAAC -GTCACTAGTTTACTGTAATTACAGTGTGATTGTGGGACAAGGCTGATGCAGCCACCATTG -TATTTCAGGAATAAAAACATGTACGTGGAAATATATAGAATGTAATGTTTATCACCCAAG -CATATTTTGCACACTTTTAAAGCAAAATTATATAAAATTTAATGTCTAGGATATATTCCT -GGGTTTGGGTCCACTTTGAGAAATAAAACTATAATAGTTTAAACTTTCATGTCTCTGTTT -ACTAAGTGCTAATTTTTGTTTGAAGTGCAGTCAGTAATTTGAAAAAAATCAGAAATGCAT -GTTTCTCACTCGTGAGGCTAATTCAACTTACCCAGGCAGCTGCAACAGCTGTAAACCTCA -CTGACCTCCATCCATCTTCTGCAAGTCCATCCAGCCCAGTGCGTCTGCTTCCAGTGTTTT -ACACCACTCGAGAGTCCCGAAAACTCTGAAAATGTAAGCATAAAAACATTCTTATGAAGA -AATTAAAACCAGAACAGGTACTAGAAATGTCTGTTTTACCACCTTTCCTTTTGTTTTATA -TATGGATACATATATATATCCTATATATGCATATATATATATATATTATTACTAGTAACT -GCATGCATGCACACATCATTGGAAGAGACACTTGCATAAGTGAATTGCTGATGTGGTTAG -TGGGAGTGGGTAAAAATTTACCAGTATACAACATCCTTCTTTTTTTTTTTTTTTAAGGCT -TACTTATTTCATGTATGTATGTACACTGTCACTGTCTTCAGACACACCAGAAGAGGGCAT -CAGATCCCATTACAGATGGTTACGAGCCACTATGTGGTTGCTGGAAATTGAACTTAGGAC -CTCTGGTAGAGCAGCCAGTGCTCTTAATGGCTGAGCCAGCTCTCCAGTTCCAGTTACAAT -GTCTTTATTCAGATCATCCATATGTTCCTCCATATGCAGCCCTCAAGGCAGTGGTCCTGG -GATGTGAAAGGAAAATGGCTGAAAGAAATGAATGAGCATACCTGATGCTAACATGGCTCC -CGCCCTGATTTCCCTCAGTGATGAATGGGACAGAAGCTGAAAAAAAATGCATTCCTCCCC -CCAAGCTGCTTTTCATCCATGGTGTTTGTCACAGCAGAACCCAGAGCATTCTTTGAATGA -AGATGCCATAAGGATATCTCAGGAATTGGCTGAAGCCCCAAAGGTGAAGACATTTTAGCT -TATGCCTCCCCCACCCCCAAGAAAAGTGTTTCCCTCTACCTTCAGCCATTCTGGAAATCT -GAGGTCCCTGCAGCCCTAGTACCAAGGTTCCAGGCTGCAACTCAAGAAAACCTCAGCATC -CTTCATGTTGTGGTTTTGCAATGTGCAGAGGAAATGTCTTGGATTGTTAAGGGTAGAACA -GCTTTCAACTAGATTTCAAAGACCTGGGAGGCCAGGAAACTACATCAGGGTAAGAAACCT -TCCAGGCAGTTCCCAGGCAGGCGTGATGTCTGAAGCTCTGGGATGGAAGCTGGGGCTTCA -GTGGAGACCCCAAGGAAAGCTGCAAGCAGGGAGTAGAGCCCACCGAAAAGGGACCATGTG -GATCACCACCAGCAAAGCTGCTGGGGTTGGAGCTTGCATTTTAACTGCACATGCTCCAAT -CCTGGGCACCGAGCTGGGTTTAATGTTTGTCCTGCTGACATTTGATCCTGATTTGATCTG -ACCATTTCTTGCTATTTCCTAATCCTTTTCGACTGGACATACACACAATTAAGAATAAAA -AGATTTTAATTTTTCTTTTGAAGTTTTGTTTTTTTTTTAAGTAGTTCTTAGCCAGAATGC -CAGAACTGACTGATGTTTAGGCTAAGCATGAGCATGGTTTTTGGCCGAGCACTCGCAATT -TATAGGGATCCAACATCGGGTGCTCACACGGGAGCCTATAGGGGATATTTCACATTCAAG -CCATACCCATGACTGCCATGTTGGTATTTCAGCTGTGGCAATTACTGCAGATGCTGAACT -CTTCTGTAATTTTATGCAGCAGAAGTATTCCTTGTATCTTACAGTCTCTTGTCTAATTGG -AACCAAGACCCAGATAGAAGTGTAAACTGAGGCTGGTGACATAGGTCCTGGAGTTTTGCA -GACCTATCTGTCAGCCTGACTGCAGAGCTGTGCACAACATAGTCCATTCTCGATCAGCCC -ATATTTGGAAAGGCACACATCTGAGTTTATAGAGTGCAGCTTAAATGAACTGGTTTGCCA -GGGACTGTGTGCTATAAGAGCTGATTCCTATAGGAACATCGACTAAAGACCCCCAAAGAG -GGGGGACCCTCACTCAAGTCTCAGGATGACATGACCCCCCAAGAACTCAGGAGAGACCGT -CCTTGCTGCAATCACACGAGGTTTATTGATAGGAACCAGCACGCTGGGGCCGACTCTGGG -AAAGGGGGTATTAAAAAAAAAATAACCCAAGGGTGTAGGGAGGGTGTTATTGGAAAAATC -AAAAATGCCAGTGAAAAATCACAAGGTGGAACTAAAAATCACAAGGGGAAATTCCCTGCT -TCTCAAGATTTTAATCTAACTTTTGTGGTCAGCCAATTCCTGGAACAGGCTGCTTCAGGG -CCCAACTATTTTTCTTTCTTGGCTCCAACTTGGTCTAGGGATCAAACTTAAATTTCCTGC -CTTACACTATGAAGAATGCATCCATAGCTGAGATTTTTCAGACCTGCTTTCGATGATGGT -TCTTAAATGCTTTAACCTCCCTTCTAGCCCACCACCCAGCAGAGGCAGTGGAAAAGAAGT -GGACCTGTTTAGAAATTGGTCTCATTCTATTAGGCAGAATATCACAGTTCCTGTTAGATC -AGTTGAGGAAGGTGTTCTTCACTTCTTGGAAGATCCGAGGTAGATAGCAGGACAGGTAGA -GACCATGGGTAGGTAGTGTGGCACTTTGAATAAGTATGGCCCCCATAGACTTAGGTGTTT -GAAATGATTGGGTAGTGTGACCTTGTTGGAGGAAGTGTGTCCTATAGGGGTAGGCTTTGA -ACTTTCCTATGTACAAGCAATACCCAATGTGGCACACGGTCCCCTCCTGCTGCCTGTGGA -TCAAGATGTAGATTTCTCAGTCCCTCCACACCAAGTCTGCCCACACCCTGCCATGCTTTC -CTCCATGATGTGTGGGGCAATGGGCTATGCACAGACAGCCTGGTCTCCAGTCCAGCTAAG -GTCTTGAACCCCGGGTCTTGAGGTGGGACCTGGTGGGTGGTAAATTCCACCTACATGGGA -CAGAAGGCATTCGATCATGTCTCCTGGACCCCTGGTTCCTGTCGAAGTTACCGCCCCCAT -AGCCCCCCCCCCCCTCTCAAGAGAGGCTTGTGGCTATCAGTCACGTAGACAATGTTCCAA -GCTTCTGGCATTCTGGCTAGACTCCTTCCCACAGTTACCTAGCAACAGCAAGATAGCCAG -CCCACTATAAGAGGGTCTGCTTGGCCCCTCCTTTCTCTCTCTAAGCTTTTACCTCTCTTA -CTCTGATTATTAGATAACCTCTCTCTCTCCCTCTCTCTCTCTCTCCATGTGACCATGGCC -TGTCTCTCTCTCTTTTTACTTTCTCTCCTTTCTCCCTGCTTTTCTACAATAAAGCTCTAA -AACCATGGACCGTCTCTGTTCATCAAGGCCCGCTGAGCTTGAACAATGGGGATAGGCTTT -CTCCTAACAAGCTGAGTCTAACCTCCCGCCAGAAGGCCTTCCTACACTGCAGCCACAGAC -TGGACTAAGGACTCTTGCCTGTGTGGGAGCCACTCAGTGCCCCCCTCTAACTCTGCCCTC -TCTTCCCTTATCTCTGGGCCAAGTGCTGCCCCCTGGGCCCCTATTCTGTTCTCTGCTCCT -TCGCCAGATTCAGCGTGGGATGCCAGAGGCTGAGAACCTGGTACCTGGAGTTGCCCCTTG -TCCACAACCCGCTGTGTGGGGTAAGTGGCTTGACACAGGTGCCCACCTTGGGCCACACGG -AAAGCATGCACAGTCCTCCCGTGTCTGCCCACTCAGAGCACTGGAACTCTGGTGGGATGT -GGGTTTTCTCCCATTCCCCTTTTTCCCCTACACCCACAGTCCCGCAATGATGATAATGGA -ATATGCCTCTGAGAATGTAAGCCAGCCCCAAGTAAATGATTTCCTTTATCAGGGATACAT -GGTAATGTCTCTTCACAGCAATAAAACCCTAACTAAGACAGATAGTATATCCCCAAGGGC -TCACCTCCAGCTAGGCCCCACACCCTGTTTCCTAATATAGTGCCACCTCTGGGGGAGAAG -CATAAGAAACATAAGCCTTGGGCTGGAGAGATGGCTCAGTGGGTAAGAGCACTGACTGCT -CTTCCAGAGGGCCTGAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACCATCTGTAA -TGGGATTTGATGCCCTCTTCTGATGTGTGTCTGAAGACAGCTACAGTGTACTCATATACA -TAAAACAGACCAACAAATAAATATTTAAAAAAAAACAAAAAGAAACAAACAAACAAAAAA -AAACCCAAAAAGCCTGGGACTGGATAGGATGGTGTGTGCCTGTAATTTCAGGACGTGGGA -GGGGGAAGCAGGAAAATCAGGAGTTCAAGGTCATCTTCAACTTTATAATGAATTCAAGAC -CTACCTGTGCTTCATGAAGATCTTGTCTCAAAAGTGGTGGAGGTAGAGAGATAGCTGAGT -GGTTAAGAGCATTGGCTACTCTCATAGAAGACTCAGGTTCAATTCCCAGCACCTACAGAG -AAAGAGAGAGCAAGAGGTTTCCTTCTGATGTGTTAGACATTTTTGTAGAGAGAATCTCTT -AGAAGCATCACCTGTCAATAAAAAAGCCTATGGCCAATGAGCTGAGGCAGAATAATGGGA -GGTGGGACACTGGCAGGAAGAGAGAGGTTCTGGGAAATAGAGACTAAAGGGAGATTCAAG -AGAGATGCTAGGGAGGACCCTGAAGGAGGCCAGTAGGGAAAAAGCAGTCAGAACTGAAGG -AGAGGTAATAGGTAACTAACAGGAAGGTAGATGAACTCAGGGTAAAATAAAGGGAGATTT -GCCAGGGACCACTGAGGAGGCAGAAGCATGAGACCTGAGCAGAGGTAACAAGTCACCCAG -ATGAACTCAAGAAGCATGAGATCTGAGCAGAGGTAACAAGTCACCCAGATGAACTCAAGA -AGCATGAGATCTGAGCAGAGGTAACAAGTCACCCAGATGAACTCAAGAAGCATGAGATCT -GAGCAGAGGTAACAAGTCACCCAGATGAACTCAGGATGGAGTAACAGGAGAGATTTCCCC -AGGAGCGCTGGGGAGACGAACATAAACCAGCGGGTAGCTGCCCTCACTTTAGGATGAAGA -GGATGCCCCAGACTTGGACAGAAAGCTGAGGACAGGTGACTAAGCATGTGGCAGACAGAG -AGCAGTTTGAATGGTTAAATAAGTTTTGAGCTAGTCAGGGAATGAGCCAACGATAGTGGC -CTAGGCATTTCTTAATAAATAACTAGTCTCAGAGCTTCACTCCTGATCAGAGGCTGGGAG -GGAAAATGGATTTATTCTTTATATAAATCTCAGTGGGGAAAGAATCTGGAAAGAGAGCTC -AGGATGAGGGGTGAGAGGTGACAGAGTCCTGCCATAAATCCTGGGACTCAAACTCCAGAG -AGCAGCGTCAGGGTGCAGATGTGAGTTTATTGTGCATAAGCTTACATACAGTGAGCCAGG -CCCTTAAATCCTCAGCCAATTGTGTCTTGCCATACCATCACCATGCCCCAATGAAAGCCC -TGCCTAATAAGGTCACTCAAAAGGGGGGGGGGGGGCGGGGAGTGTCATCACCTGTTAGGA -CTTCTGTGAAGAGGCGGGGCAGCCACCATCTGGCCCGTGTTCCATTTTGCTGTCTCACAG -GTGTTCCGGGAGCCATCTTAGATCAAATCCCAAGTACAGCAGATCAGGGCTCTTCGATCC -TGTGGCGCTTCTCTCTCCATTCCACTTTTTCCTTCACAAGGTTGACCTCCACATCCCCCA -CAAAGGAGGGTGGTGATGGTCTTCACCTTTGACCCCAGCACTTGGGAGGCAGAGGCAAGT -GGAGCTCTGAGTTCAAGGCCAGCCTGATCTATAGAATGAGTTCCAGGGAACTCTGTTGCA -AAGTGAAAAAAAAAAAAAAAAAAAAAAAGCAGAGAGAAAAACAGAGACACAGAGAGACAC -AGAGAGAGGTCTTTGGACACATAGTCTGGAGTTTAACATTCCAAGATAGGGTTACAAATC -TGAGATCTTCTCCTGAAGGCTGAAGTTTAAAGTCTGAGGCTGGAGGAGGTGACTGAGAAA -GCTGGTTTTCACAGAACGAAGATGTAAAAGGACTGACTACAGATCTCAGGAGAGGGAAGG -TCAGTCAGAAAAGGAGGGAGAGGAAGCCACTGCGGGCCTACTCCACATGGCCGCACGCAG -AGGATTGCATGGGATAGAATGCAGTGAGACAGAACCCCTAGATGAGCACATGGTGGCCGC -TTGCGAAGAGCAGCTCGTTAGCAGGATGAGCTCAGAAATGACCTGGGCTTTAGAGAAAAT -CAGGAGAGAGAATCTAGGACTGCAGATATCATCTATCATTCTTTCAGGATTGGCTATGAA -ATCATTTCCTTTGCTTTATCTGCTTATTATTTTTATTTTTGTTTTATTGTGTGTGATAGC -TTACTGTTAGTGTGCTTGCCTCTTATGGGGGATTCTGGGTTCTAAGCTCAGTTACCACAA -GACAAACAAACAAACAAACAAAAATACAGGTTAGGAAACGTTACACACAGAGCCAGGAGG -AAATTCTATCTTGAGTGCCACAATCTCTCATCCTGTGCTGGTCTTATGTCAGTTTAAGAC -AGATTAAAGTTAGCTGACAGGAGGGAATCTCAAGGAGAAAACGCCTCAAGAAGGTCCAGA -TGTTAGGCATTTTCTTAACTAGTGATTGATGGGGAAGGCCCAGGGCATGGTGGGTGGTGC -TATCCCTGGGCTGGTGGCCTGGGTTGGTGGTCCTAGGTTCTAGAAGAAAGCAGAGGCTGA -ACAAGCTATGGAGAACGAGCCCAGTTAAGCAGCACCTGTCATGTTCTCTGCTTCAGCTCC -CACCTCCAGGATCTTGCCCTGTTTGAGTTCCTGTCCTGACTTCCTTTAATGAGGAACAGA -TCAGTAAAAATGTAAGCCGAATGCACCCTTTCCTCTCCAACTTCCTTTTTTGGTCATGGT -CATGGCGGCAATAGAAACCCTAAGACAGGCCCCAAAGCCATAATTCTCTCTGTTTTTTAG -GGAAACCAGTCATCCTCAGAATGACGGTCTTAATCTTTCAATTCTGCTTGAGGTGACCCA -AATTCAGACTAATTTCAGTTTTGTTTTCTTCCTTCTCCCTGCAGTTCCCATTTTGCACCA -GGTGAGGGCAGTAAGAACACACCTATTTCCCAAGTGGGGGGTGGGGGGGGAATGCAGTCA -GTCCTGCTTTTAAACTGTGGGCTAATTAAGCCGGTCTCTCAGGACATGGTCAGGCTTCCA -CCAGGTTGCTCAGGCTGGACAGATGAGGTTGGGAGATAAGCAAATGACCAAGCCGGCCCT -GGGAGCTTCAGCTAAGCGAATCTCGTCCTAAAGGTCAAGGCACAAAGGGCAAATCTCTGC -AACCTGAAAACAGGAAGTAGCCAGCTGGTTACTTGCTTGTCTCTCCTGGACTATGGCACT -GTCACCAAATTATCTAATGAAAGCATTTAAGAAACAATAACATGTTTATGGAGTAACTAG -AAGCAATCTAGAAGTAACTCTCTTAAGAGACCGAGAGACAAAGAGATTGAGATTATGTGT -AGTGGTTGAATTTCAAAGACTTTAGGAAAACAGTTTTGTTTTGTTTTGGGTTTGGTTTGG -TTTGGTTTGGTTTGCTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGTGGTCCAGGAA -CTCACTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCCCCTGCCTCCGCCTCCCAAG -TGCTGGGATTAAAGAAAACAGTTTTTAGCTACATAAGAAATTTTACATGTTATACTGGCT -GGTGAGATACACAGTGGTTAAGGGAGCTTGCTGAACAAACCTGACCATCAGAGTTCGATC -CCCAAAACTCAGGTGGTGGAAAGAGACTCAACTTCCCTGAAGATTATTTCTCTGATCTCC -ACAAACAAGGATGCAAACATACATACATACATACACACACACACACACACACACACACAC -ACACACACCACACCCCATCACCACTACCACCACCACACACAAAAATGTAATGTAAGTTAT -CCTAGACCGTGTGGATCGCTCTTCTTAAAAACTAACAGCCAAACTTTCTAATATTTTAGG -ATGAATTCACGCTAAATTTAATGTCTCTTCTGAATAACACAGATGATTTTAATTTTTAGT -GGGAGAACTAGTCACATAGATTAGTTGTTCATAGATTAAAACTACCAAGTTAAAAGGGTG -GCTCAGATCCCTAACGGCCTCGGGCTGCTCGGCTTGCATCACCCCAGTCGCAAAATTTCG -GACCTTGCAGATTAGAACAAAGACACAGCGGCGGGGAGCAAGGACTCCAGACAGCCTAGG -CTCGCTCCCTCATCCCCAGCTCCCCAACCCCCAGCCTGGGGGAGGTGGCGCTGTGTCCTG -CCCTTGGACAGAACTCCACCCTCTACTAGGAGGCGGGGCCTTGCCGTAAGTTAAGTGTGA -CCTGGGCGCAGCAGTTTCGTCTGCTGGCCCCCACCATGAATCTTACGCGCGCCGGCGCCC -GGCTGCAGGTCCTTCTGGGACACCTCGGCCGACCCTCGGCCCCAACGATTGTATCCTTTG -GGCTGTGGAAGGGCTCACAGGCTCGAAGGAGCCTCTCCGCCCTGGTGGTGGCTTCAAGGA -CATAAGAGAGCCTCTGCGCCGCCATCTCTTCCCTGTCTCCATCCCTAGGGTTCCCGGGTG -GAGGCTGCATCCCCAGAGAGCCCTCGTCTTCTGGAAGGGCTCTCTGGTGGGACTTCTCTA -GGCAGCATTTTGAGCCTTCAAGAAACCGTGGTTTCTTGCTGGTGTAAAGCGGGAAGCATA -AAGCGAAAGGTGACGACGTCATCACAAAGAGGCTTGCCATTTTTTGAGTTGACTTCTGCA -TCCAGAAACACCAAGGACAGTTGCCCACAGGTGCTTGCCTGTGACCAAGGCCGGCAGAGG -CAGGGATTCTCAGAGGTCAGGAGGAGGCGCCAGTCGCCAAAAAGAGAAGGCTCAGGACCC -TGTCCAGCAGGTAGCTAGCTGCCCATCTCCACCTGCCCTCTGTCTGTCACCATCCCACTA -GCTGTGTAAGCTCCCACTCCAGGGGCCAGGTGTCCCCAGTCTCCTGAGGACTGAACTGGT -TCCCGGAAAGCGACTTCAGAAGCGAGTGCCTGGTGATAAATGCTTGTGATCCCCCTGGGA -GGTGCAGGTGCAGACTCGAGGGTTGGTTGGTTGGTTGGTTGGTTGGTTGGTTGGTTGGTT -GGTTGGTTGGTTTTTCGAGACAGGGTTTCTCTGTATAGCCCTGGCTGTCCTGGAACTCAC -TTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCGCCTGCCTCTGCCTCCCAAGTGCTG -GGATTAAAGGTTCGTGCCACCACCGTCCGTCCGGCAGACTTGAGGATCTTAATGGCCAGC -CATCCTGGCCAAAAGTGACAGACGGTCTAAAAAGCAAAACAAAACACTAAACCAAGGCTT -GGAAGCAGTTATGCACACGAACACGTGTGTGTACACACACATCACACACAAACACATACA -TGCATACACTCAGACTCTTGGGGGATGGGAGGAAGCATCAAACTGTTGGCCCCTCGCCCT -AGAAATTGCTAAAAATGAATGGTTTAGGGTTTTCAGTGCCTGCCACCTCCGAGGCTGATC -ATAATAGTTGTTTATTTGGCCTTCCCTGTTATTCTGCCTGTGGGGCTTTTGGTTTATAAG -CAGCGGTGTGCCAGGCTTACCTCAAGCTTAAACTCTACAGGCTAATAATGTAACTTCATT -TTACACTGAGAAACTAATGGGGAAAGACCCTGATTAGTGTGTATTGGACTAAAGCAGTGG -TTAGACCTGCAGGCCATGTAGGGATGGAATATCACAGTCTGGTTTTTTCTTGGCAGTTGG -ATGTTTGCTACATTTTGAGAACCTTGGATATACTGGTACTAGATGTATTTGGACTGAAAT -TGATGCAGTCTCTTCACTACTCTTTGGATCTTATTGGTTGCTTGATTTTTGAGACAGAAT -CTTATCACGCATCTCTGGCGAGCTGGAATTTGCTATTATAGACTGGATTGGCTTAGAACT -CACAGAGACCACCACCTCTGCCTCTTAAGTGCTGGGATTAAAGTATACACTTTTTTTGTT -TTGTTTTGTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTC -TGTAGACCAGGCTGGCCTCGAACTGAGAAATTCACCTGCCTCTGCCTCCGGAGTGCTGGG -ATTAAAGGCGTGCGCCACCACGCCCGGCAAAGTATACACTTTTAACTTGAATCATTTTTC -AATTTAAATGGCCAGATGTAGCTAGCAGCTAGTATTGGATATTAGATAGTGCTGACCAAG -AGCCATAGGGAATATATTATGTAAGTAGAGTTCTAGAAATTGAGGCCGTATCTCCTCAGC -CTTAATTTGCTTCTAAGCAGTGTGGATGCTGGGCAGTGGTGGCACACGCCTTTAATCCCA -GAATCTGGGAGGCAGAGGCAGGCGGATTGGATTTCTGAGTTCAAGGCCAGCCTGGTCTGC -AAAGTAAGTGAGTTCTAGGACGACCAGGGCTACACAGAGAAACCCTGTCCAAAAAAAAAA -AAAAGCAGTGTGGATTAGGGAACAAGGAATGTTTTGTATTTGCATAATTGGGGTCATCCT -GGGTCACAGCTTCTGCGTCTCTTTTCACTTTACCCCACCCACACCCCCATCTCTGTCATA -TATTTCAATATCATTTAACATTTCTCCCACATCATCAAAGTCCAAGAAACAGTGGAGAAG -GGCCGAGGTGACCAGTTTGGAGCACTGAGGTCTATATGTCCTTGCGGCAATGCTATATTG -GGAAAGTTGAACAAGAGTGGGAATTGTGAGGCTGGAGATGTGGCTCAGCAGTTAAGAGCA -ATGACTGCTCTTCACACTGGCTACTCTTTCAGAGGTGTCCTGGGTTCAAATCCCAACAAC -CACATGGCAGCTCACAACTGTCATCCAGCAACAAATGACCTGACACTCTCACACAGACAT -ACATGCAGGCAAAACACCAATATGCATTAAATACGTAAATAAAAAAGTAAATAAATAATA -GATAGTTGGCAATCACCTTTAATCTCAGCAGAGGCAGACAGTCTCTGTGAGTTCAAGATC -AGCCTGGTCTACATATCAAGTTCCCAGTCAGCCAGGGCTACGTAGTGGGATTCTGACAAA -AAAAAACAAAAAACAAAAAAAAAAAAAACCAAAAAAACAAAGGACAAAACAAAACAACAA -AAAACAGAAGAGAAAGAAAGCAAGAAAAACAATAAACCGCATATGGTGGTGCCTGTCTAT -AATTTCACCTGGCAGGAAGTAAGTGGGGGGCAGGAGGATCAGTTCAAGATCATACGTGGC -TACATTATTAAGCTCAAGGCTAGCTCATGTAGCATGTTCTCTGTCTCTAAAAGTCATAAA -GCCTTAATTAATTAATTAATCAATTAATCAATTAATTAATTAAAAGCAATCCAGGCCTGA -CAATGCACACCTGTAACCCCAGCACTTGGAAGATGAAGGCAGAAGAAACTGAGATCAGAT -GGGCTATAAAACACCCAGGCCCTACCTTAGGTGCACAGTGAGATCCTGTTTCAATAAATG -AGTGAACACGAGTAGATGGCAAGTTCATGTGAAGTGACATTGTGGGTCTCTTGGTGGGTT -TGAGACCCACAGGCTTTCACTGTGTGGCCCTGACTGGCCTGAAACCCACTCTGTAGACCA -AGCTGATGAAACTCAACCCCCCCCCCCTTTGCCTCCCAAGTGCTGGGTTCCACCCACACC -TGTGTGGAACTGACACTCCAAAAGCAGCAACACACGGTCTACAGAGTGAGGTCCAGGACA -GCCAGGGCTACACAGAGAAACCCTGTCTCGGAAAAACCAAAAAAAGAAAAAAGATAACAG -AAAAGGGCTGTTCCTAACCCGTAGTTACTGAGTGACGGTTCAGTGTTTACTTCACTGGTG -TGGCTTGGACTTTTTGTGCCCTAATGACGTCCAAGCTCCTTCCAGTTTAGCCTGCAGTCA -CACGAGGCCCAAGCTGTGCTCTCCCTTCTAAAGCGTGACCTTTGGTATCTTATTTGCTCA -GTAGCTTAGCACAAGGAAACCCTGGGACTGGGGCTGACTGGAGCTACAGGTATAATCTGG -GGGATTTGTGGCTGGTGTTTGGCAAAAAGGTTGTCTCCTGCCTTCTTCTTTCTTTTCCTT -AATTCTCCCCTAGGTAGCCCAGCCTGTATCAGGGTTGGCTTCCCCTGCCAGTTTCCAGCC -TGAACAATTCCAGTAAGTAGATCTCATTTTTGCCTGTTACTTCACTGTGTATGTGTTCTG -ACTAGTGTGTTACAGCAGCCTGACACAAGAGTTAATCATCTAAGAATCTGGATTGAGAAA -TGCCTCTATAAAATTGGGCTGTCGGCAATCTGGTGGATTTCTTAATTAGTGATTAATGGA -GGAGGGTCCAGCAGCCCATTGTGGGTGGGGCCATCTCTGGGCTGGTAGTCTTGAGTTCTA -TAAGAGAGCAGGCTGAGAAAGCCATGGGGAGCAAGCCAGTAAGCAGCACCTCTCTATAGC -CTCTGCATCAGCTCCTGCCTCCAGGTTCCTACCCTGTTTGAGTTTCTGCCCTGAGCTCCT -TCAATAATGAACAGTGATGTGGAAGTGTAAGCCAAATAAACCCTTTCCTCCCCAAGTCAC -TTTTGGTCATGGTGTTTCAGCTCAGCAATATTGACCTTAACTGAGACAGCTTGTAAAAGT -TTTTCTAGTAGTAGCTGGGATAGAATGTCCACTGTACAACCAGGTAACATAACATGCAGC -AAGCTACCCAACTAGAATCCATGTAGAACACACTTTGCTTCCAGAAAATGGTCTACCAGT -ACTGCTTTGGGGAACTATGGAGAACCTAAGTTTTCTTAACATAGCTAAGATCCAAAAAGA -AGTTAAAAAAAAAGAGAAAGAGAGAGAAAGAAAATACATAATTTTACCCTTGAAAAATCC -AAGCATCACATGTCACGTTACTTTACTTCTATATTGGTGTTATTGACATATTGGCTAGCA -TTTTGAAAGAGAGAGAGACACACAGAGACAAGAGAGTCAGAGAGATGAAGAGACACAGAA -AGAAAGACACAGAGACAGAGACAGACAGACAGATACACACACACACACACACAAAACACA -ATGGAGAGAGATTGTGTGTAAGAAGCAAGGTCTCACCAGGTCTTGAGCTTAGGACTCTCC -AGCCTCCTGAGCAGCTGAGACAACTGTAGTCCAGCACCTGACATGAGTATTGCCTTGTTT -TTAAGGGGAGCACCCAACCTTCATGAATATCGTAGACAAAGCCACAGCACCAACCTTAAG -GAGTGGGTGGGTTGCTTCTGAGAGTGTACTGACTAGACTACTTAAAATGTATGATTTGGG -TGTGGTGTGTTCCTGGAATCCCAGACTTTGCTAAGGCAGGAGGTTCCAAGTTCAAGACTG -CTACAAAGTGAGACCCTAACTTAAGAAATATTTATCTTATACATATCACATATACTTCAT -TGAATTGATCTTCCATTTGAAAGACAATGCTTATTTGTAGCCATCCAGTGGCTTAAGGTC -GAGCAGGGTCACCTGAAAGGAGCGCTGGGAATGAAAAGGCTGTGGGCCATAGAAGAATGG -AACCAAGACAGTGTTCTGGTCAAGGCTCAAAGTTTATTTCTGCAGCTCCAGCCTATAGGC -ACTTCAGCCATCAAAGCCTCTTGAGAAAATCCCTTTACAAACTTAACAAAGATAGGAGCT -CCTCTTGGCTACACACCCTGCTCCCATGACTTTGGCTACACACTCTGCTCTCATGACTTT -GGCTACACACACTACTGTCATGGCAGTTCTCTGGCTCTTCACACTGTAGAAAATTTAAAA -TTCAGAATTTTAAATCATTACTGAAAGGCAACCATTGTTTTAAAACAAAACTGCTTTGCA -ACTGCTCAGCTACAGACATTGACATGCCCTCTCTCCTTCCTCTCCCTCTGTATTTTGTTT -TATATGATTTTTATCCTATTATAATAAGTATGCCCACAGTATTCTGCCCTTCATTTTTAA -CATCTATTGTACAGATATAATTCCTTGGTTAATATTTTTTTCAGTAATACACATTTTTGG -TGACTGTACCTATGTTTTGGACTTAACACTCTAAACTTTGTCCTCACTACTTCATTAAAG -CAATACACATAGAAATGTTGAGTTGAAAAGTACAAATGCAGGCAGGCTGTGGGAGTACAT -ATCTCTGGTCCCTTTACTCAAGAAGCAGAAGCAGGCAGATCTCTGAGTTCAAGGCTAGCC -TTGCCTACCTGGCAAGTTCCAGGCCAGTTAGATTTGGATAGTAAGACAGATTCTTGGTAT -GAAAGACCTCCGTGGGGATAACCCCACCCGAGTCAAGAGATAGCGTGCACCCAAAGAATC -AAGAGAGACCATCTTGACGTAAACACACAAGGTAGTTTAATGACGGAGCTCCGGGCTACA -CGTATCTCACGCAGGAGACAGAGGTGTTGACCCTAAGGCTCAAAAGTTAGGGGTTTATAT -AGGAAAGGAGTGGGGGGATAGGGGAAATTGGCACAGTTACACACAAGTGGGCAGTTTAAA -CATCAGTGAGCAGTATGTGACAGTAACTCTAAATGGAGGGTGTTTATCTTGGTTGGCAGG -GCATCTGGCTAAGCTCAAACCATATCAGCAGGTAGCCCATTACTCATCTGAGATTGTCCT -TGCCTTTTTTTTTTTTTTTTTTTTTTTTTTATCTCAGTGGCTAGTTGGTTCCTGGGATGA -CTTTACAGCCTTTGTGTCCACCCGCCCGACTCTCTTATCTTTATGGCTTTAAGTCTGTAA -ACCTTCTGACTAGGGCCTTGAATAAACCTTCTGGCTAGGGCTTTGAAGCCTTGAATTTAG -TTTTCTTTCTTTCAGGTATACTGCTAGCTTGTAATTTAAAATGGGGACTTACTTGGAGGC -TCTTTTTTTTTTTTTTTCTTTAGGTATACTCTGGATAATAATGTCCTCACCCTGGAGCAG -AGAAAATTTTATGAAGAAAATGGGTTTCTCGTCATTAAGAATCTGGTATCTGATGATGAC -ATTCAACGTTTTCGGTATAATACTTCTGTTTATGATTTTACAAAAAGCTACATTATATTG -CGTCTCAGCCTTTTGGCTAAGATCAAGTGCAAAAAGCTGCATTACATGAATGCAATGGTA -ACACAGGTTTAGACTAGCTTCTGCGTGTTCACAGTTTATGTGTGTGGGTTCCAACTCATG -CATGTGGAGGTCCTAGGACAACCGCACTGTCTGTCTGTCCCCTTTGTTCTCCCTGCTTGG -GACAAGGTCTCTTTTTTGTTTGCTGTTGTTATTCACTGGCCTGAGAGCTTCCTGTAGCCC -TTCTGCCTCTATGTATATCTTACAGAAGTAATGAAGGGAATATAGCTCCACACTCTCACA -TCTGCCTTTCTGTACTCCTGCCTTGAGTGAGCCAGCAGGTGCTTGACTCACTAAGCTGCC -TCCCTAGATGAGTTCAGAGATTCTTTTTTAAGGATGATTTGTTTGGGAGTGTTTAGAAAT -GGAAACTCAAGTGCCAGACTCTCTGGCTTGGGTCTTAGTCCTACCCGTAATGTGCTTGGG -CAATCTGCGTATGCCTCAGTTTCCCTGTTCTTAAAATGGGGCATTTTGAGTCTACTGGTG -TCTTCGTGTTGTGGGAACAAAATAAGGGAAGTCAGTGTCAGGCTCTCAGACCAGGGTTGA -CACCCCAGAGGTACTACAGAAAAGTTTGCTTTTCCAATTTTTTTGCATTAGGGATGTTCA -ACCTTCAACATCAAATAAATCTCACTGCCAAATCTAAAGCCCCCCTGAGTGACAACATGG -AACAATAGCTGGAAAACCCCTCACGCAACCTCTCGTGAAGGGGTGAAGTCAAAATAGGCA -AAAATGATGCATAAGATGCCTTTAGGCCTGTGTACAGGTTGTAACGGAAACACAAGTGAA -TTCTGTGTTGCCCTGGGTCCCATCATGAGGTTATCTCGTTATGCATATATTACAAGTATT -TAGTTTTTAAAAACTGAAATCCAAGACAGGTGTGGTGGCACATACCTTTGAGTCCAGCAC -TCAAGGAGCAGAGGCAAGCAGATCTCTGTGAGTTTGAAGCCAACCTGGTCTACAGAGTGA -GTTCCAGTATCCCCAGGGCTTTAAAATGAGACCCTGTCTTAAAAAAAAAAATCTGAAATC -CAAAACAGTTCTGTCCCCAAGCACTTTGGATAAAGGATGCTCAGCCTCTATTATTACAGT -GTCACTTCTCAGGCCAGAGACGGGGGCTCACTGTGCAAGCTTAAGGACCTGAGTTCGAAT -CTCTGGCATCCATGTAAAAGCCATGAATGGCAGTATATACCTGTAGCCCAGCCCTGGGGA -GAGGAGCACTCAGTGGCCAGCCAGTCTAGACTGCACACACACACACACACACACACACAC -ACACATACACATACACACACATACACACACACACATACACACACACGCACACGCACACAC -ACACACCGTTTCCCCACTGGTCTGCTGTGGAGGAGGTACTTTGAGGTAATAGTTCCAGGT -AGAAGGCAGGACTTCTGGCCACGTTTTCCTCCTCCCCACAAGCATTTACTCTACTAGATC -AGAGAAGCAGTCCCAGAATCTGCAAAGTTCTCAGCAGAGCCAGCCAGGTATTTGGAAGCC -CACATAATAACGCTCTTTGTAAATCTCATTTCTAGAGCAGAGTTTGAAAGAATCTGCAGA -GAGGAGGTGAAACCACCAGGGATCGTTATAATGAGAGATGTGGCCCTTGCAAAACAGGAT -TATATGCCAAGTGATAGGATGGTTTCAAAGATCCAGGATTTCCAAGAAGATGAGGAGCTC -TTCAGATACTGCCTTCTCCCCGAGGTGAGAGCCCGGCCTGCCTTCCTGTTTAATGGCCAG -TTTGTAAGTCTGTCTCCAGCATCTGCTCAGGTCACACCATCCAGCCCCATGTCCCTTTCC -CATCAGCTTCATGGCAGGTCTGCCTCCTTCCAACTCCTCTCTATATAGGGTGCTGGAGCT -ATGCTCTTAAGTGAAAATGACTCTGCCCCACACTGGCTATTGTATTGGCATCTGGAGACA -TTGTTAGTTGTCACATTTGGGGTGGGGTGGAAGAGCTGATAGCTTCTAATGGGTAGAGAC -CAAGGATGCTATCAGTGGGACCCAGAGATCCTACAGTGCACAGAGACTCTACAATCACCT -TCATTCCAAATGAAGAATTATCTCACTCCAACTCTCCATAGCATCATGATGGAAAGGCTT -TTCTATGGACTGGGCTAATTATGTTTGTTGTGAAGAACAAGAGACCTCATCTAAGACTCA -AAAACAGGGTACCAACAGTTATAAAACTGTTACTTGTCAATTTATTTATTGTAATGGCTC -TGTCAGTAGCATTATAAGATTAGTTTGTTTGCTTGCTTGTTTTGATGTTGCTTATCCAAT -TCAGAGCCTTGTATACCCTAGTTAAGGTGTTGCCCTGCCTCACCCCCTACTTTAGGTTCT -AAAATATGTGGAGTTTTTCACTGAACCCAAAATATGGCTGTCACACAATGCTGATAAACT -CCTGAACTACACTGCCAGTCCTGCATTTTTGGTGTTAATTTGTTGTTGTTGTTGTTGTTG -TTGTTATTTTAAAGATTTATGTATTTAATGTATATGAGTACACTGTATCTATCTTCAGAC -ACACCTGAAGACAGCATCAGATGCCATTACATATGGTTGTGAGCCACCATGTGGTTGCTG -GGAATTGAACTCAGGACCTATGGAAAAGCAGCCAGTGCTATTAACCCCTGAGCCATCTCT -CCAGCCCCATTGTTTGTTGTTGTTATTGTTGTTATTGTTACTGTTTTAGATGGAGTCTTG -TTCTATCTAAAACTGGCTCTGAAACTCCACGTCCTTCTGCCTCAGCCTGCTCCGCCATCT -TGGTTCTTCTGTGGATCATCGTACGTGATGCCACTTACTTATGCTTCTGACTTCCTGTGA -AGTTGTTTTATTTGTTTTTAACTGCTTTTTTCTTAGATTCTGAAGTATGTGGAGTGTTTC -ACTGGACCCAATATTATGGCTCTGCATGGGATGCTGATCAACAAGCCTCCAGATGTTGGT -AAAGGAATCTTGTTTGTTAGGGAAAAACAAAAGGAAAGTATTGTTAGACTAAATATGTAA -AGTTGATATTTAAACCATGTCCTGTGTACAACTATCAAAGTTTAGATTAGGGAATGTATG -GACTTTTATTTAACTCTTAAAACAATTTATAATATAGCAACACTGAAGAGTAACTGGTTT -CACATAGTGACTGTAGGGGTATTGTAAATAGTCACATGACAGGCTAAGAGCTTAGCAAAC -AATAGACTGTATATCATAAACTCCTCTTAGTCACTCTGGGGTTGTTTCTTTGTTTTTTGA -GACAGGATTTCAATTAAAGGCGTGCGCCAGCACTGCACAGCATGTCTAAACTTTTCAACC -TATTTTTAAACTATATGTATGTGTGCTCACCTGTATACAAGCGCTGCCACATGTGCCTGT -GCTTATATGCCCATGAGAGGGTGTGTGCGTTGACGACCTTGGTGTCCGTGGGAATTCTGC -CTGTCTCCCTGGAGGCAGGATCTCTCCTTAGCCTGCTGCTCACCAATCAGGCTAGGCTGG -ATAGTCAGGGAGCCCTGGGATCCTTCTGTTCTGTCTCCCCAGTGATAAGATTGTAAGTAT -GCTATCAGGCCTGGCATTTCTACATGGGCTCTGTCTTAGTCAGGGTTACGGTTGCTGTTG -TGAAACATCCCGACCAAAGAAAGTTGGGGAGGAAAGGGTCTATTTGCCTTACACTTCCTT -CTCACTGTTCATCATCAGAGGAAGTCAGGACAGGAACTCAAGTGAGGCAAGAACCTGGAG -GCAGGAGTTCAGACAGAGGTCATGGTCCTGCTTACAAGGCTTACTTAGCCTGCTTTCTTG -TAGGATCTGGGACCACCACACAATGATGGTCACAATGGGCTAGGCCATCCCAGGTCAATC -ACTAGTTAAGAAAATGCCCTACAGCCAGGTCTTCTGGAGACATTTTCTCAGTTGAGCTTC -CCTCCTTTCAAATGACTCTAGCTTGTGTCAAGTTGACATAGATTAGCCAGTATAGGTTCT -GAGGATTGAATTCAGGTCTTCATGCTTGCAAGACAAATAGCTTACCCACAAAGCCACGAT -GACTCTAAGCTGCTCTTAGCTGTGGCAGCGTGTCTGCATCCCTGTCCTGAAAGCATTATG -TGGACTAACACAATTCAAGCTATTATTTTAAATTACACTTGAACTCTTACGACACCTTGG -ACTTGCTTACATGTATATTCAAAGAACTCACTATACCAGAAATAGCATCCAGGTGTATAC -ATTTGTATACTGCACTTGGCTCTTGACCCATATGGAGAAATCCTGCTGGCAGAAGAAATC -AGCCATGAGAGCCATTTACTTTTTCATGTTTCCTTCTAATAGCAGGACAAAACAAAACAA -AACAAAACAAAAAACAAAACAAAAACAAACAAACAAACAAACAAACAAAAACCCAACCAA -CTAACCAACCAACCAAAAAAGCATAAGATTACCATGTTTCTTTATTCAAGAGCCCAGGAA -CAGATGATCCAAGGGCAAAGCCAGGGAGTGTGGCAACGGTTGGATACATGTCTGTCATCT -CCCTGAGGACAACTTCTGAGAGAGCCTTCAGCCACTTCAAAGGGAGAACTAGGGAGTGGC -TTTATAGCATTCTCCTTAGTATCATTACTCCAGCTGCAGTGTGCTCCTTATTGAATGCTG -CCCTGTGACAAATCCCAAGCGACGCAGGAATACAGTGTAACAGAGACTGTGTGATTGCAG -GCAAGGACCACTAACCACCCCTCCTGTGGAGCCTGCAAGGAAGGAGAGGATGTGGAACAG -TTGTTGATACTTTGATGCTTTGTTGCTTATCTCTTCAGACTGATTCTAGACACACTGTTT -CATTCCGTTGGTTTTGGTTAGCTAGGTCAGTATTCCAGGTTTTCAGGCAATGACAAAAAT -CCCAAGACTTTTGTCTTTGACAGCAGGTTCTCTTGCAGGCAAGAAGACATCCCGGCATCC -CTTGCATCAGGATCTGCACTATTTCCCCTTCCGACCTAGCAACCTAATTGTTTGTGCTTG -GACAGCCATGGAGCACATTGACAGAAACAACGGTTGTCTGGTTGTGCTCCCAGGTACCCA -CAAAGGCACTCTGAAGCCACATGATTACCCCAAGTGGGAGGTAGGTCTGCATAACTGCTT -AATCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGGTATGTGTGTGTTTGCACATGT -GCACCCCTGTGCACACACATGTGCATTCCTCAGGTGCCATCTATCTTTTTCAAGCAGAGT -CTCTCACCAAGTAGGCTAGACCAGCTGTCCAGTGAGCCCCAGGAATCCCCCTCCCCCTTC -CTCCCCAGCATGGGGACTGAAACAAACATTTGCACACCCGACCTTTTCTTTTCTTTCTTT -CTTTTTAAAATTATTTTTATTTTATGTGTCTGAGTGTTTTGCCTGCATATACATCTGTGC -ACCACATGTGTGCCTGATGCCTGCAGAGGTCAGATCCCATGGAACTGGGTTTACAGATAG -TGGTAACCACCATGTGGGTGCTTGGAATCAAACCCAGGTCCTCTGGAAGAGCTGCTGGTA -CTCTTAACCACCTCTCCAGCTGCCTTTTTTCTCCTTTCTTCCTTCCTTCCTTCCTTCCTT -CCTTCCTTCCTTCCTTCCTTCCTTTCTTTCCTTCTTTTTTTTTTCTTTTTCTTTTTTTGT -TTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGAC -CAGGCTGGCCTCAAACTTAGAGATCTGCCTGCCTCTGCCTCCTGAGTGCTGGGATTAAAA -GTGTGCGCCACCACGCCTGGCTTTTCTTTCTTTTTTTAAACATGGGTTCTGAGGACCAAG -CTCAGGTCCTCATGCTGGAATGACCATCTCCTCAGCATCCCTACTGAGTCTTCCCAGATG -CCTTTGCTGTTTTAATTTTGATCAGTGTACATGAGGAGTCTAGGGAAGAGGCTGTGCTTC -CTTTCTTAGCAGAGAATCATCTTGAGATACACAGTTAGAATCAGAGCAAATCTGAGGATG -TCAGGTAAAATATCCAATGGTATCTCCTTCCCACAGGAGTTTGAAAGCCAGGCCAATGTG -GGGGACTTGGGCAAGTGCTACATACTCTCATAAAGGCCATTCTTAAACAGTTCAGCCCTA -GACATGTGGTAAATGACAACTTAGTCTTACTCACCAACTGATGGTGGATCTCAGAGTGAA -AAGAGAGCCAGACTGTCACATGTAGTTGCAAAAACCAATAGAGACACTAAAGCATTAGTT -CTCAAAACATTCAGTTGCCTGTGGGTGGCAACTCCCTTGGGGGTGTCCAATGACTTTTTT -ACATTGGAAAACACAGGTATCTACATCACAGTTTCTAACAGTAGCAAAATTACAGTCATG -AAGTAGCAATGAAAATAATTTTATGCTTGGAGGTCTCCAGAACATGAGGAACTGTGCTAA -AGGGTTGCAGCATTTGGAAGGTTGGGAAATCACTGTGCTAGAGAGCCCTGGTGACTGAGT -TGAGCATTGAGGGTCATGGTAGAACTCCCTTCTAGAAAGGAGGTGGAGGTCGGAGGTCAA -GGCATCCACAAGCATGCTAGAGAGCAAGCAGAGCTTGGTACTCATAGCACAGTTGGGCTG -GAAGCTGCAGGGACATTAAAAAGATGGGCAGAAGGAGGACAGACTGAAAGGACCAGAGAG -AGGGGGCTTACTATACTCTGTTTAGGGTATAATTGTTAAGTAACTATACACATGTTTAGT -ATTTAATTTGGGGAGTGCACATATGTTGGTTATCATACTCAAGCCTGGCATAATGACATA -TGGCTGTGATGCAGTAGGATGGGAAGTTTCAGGATGGCCTGAGCAACGAGCAAGAGGAGC -GAGGAGAGAGAAAGGGAAAGAGAAAGAGAAAGAGAAAGAGAAAGAGAAAGAGAAAGAGAA -AGAGAAAGAGAAAGAGAAAGAAAGAGAAAGAGAGAGACAGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGAGAGAAAGAGAGAGAGAAAGAGGAAAACTCCTCTCTCTGCCTGTTATCAGAA -ACAACCACTGAGCTGTTTTCCATTTTTTTTCAGATTACTCTGCACTTTCTAAGATGTTGT -GTAAACACAGTTCTATAACATTCACGCTTTTGTATGGACACAGTTCTATAGTATTCACTC -TTTTGTATGGACACAGTTCTATAGTATTCACTCTTTTGTATGGACACAGTTCTATAGTAT -TCACTCTTTTGTATGGCTTCTTTTGCTTAGCACACTGATTTCGGGATTCCCTGATATGCT -GTGTGTCTTAATAGTTCAGTTCGTTAATTGCCAAGCTTTCTTTGGCTGCTCAGCTGCACC -CTGGTCTGCTAACCCACTCAGCACTTGCTGTGGGGAGCTAGTAAAGGCGTTTGCTTCAAT -GAATGAGGAGAGCAAACAATTTCTTCAAGAACGAATATTTTGGGGGATGATATAAGATGC -ACTGAAAATTTGGGAAGCCAGAGCCCAAGAACTAGGAGAGAGATTCTCAGCATTTCAGAT -CTCAGGCCAGAAGATCCTGAACTCTCAGGTGAGAGGGTAGATCATATTCCACAGTAAAGG -CAGGGGACTGAGCTCCTGGTGGAAATGGAGAACCCTGCTCTCTCTCTCTCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTACAGGCATGCTTGTGTGCACCATTGCATAGCATGAATCCACTCTCTTCCACTTTG -TGGGTCCTGGAGGTCCCTCTTGGCAGCAAGCACCTTTACCCACTTCTTGTGCGCGCTCGA -CTGGCCAGGAAGAACGACGCTGCAACAGGATCTTTCTGTACACGTTTATTGGGAGAGCTT -GATTGTAGAGGCGAAAAGACTTCGAGCCCAGAACTGGTGCTGCTTTTATAGGCCTAGGAG -GGGCGTGTCTCACACCCGGATTGGTTATGCACTAAGCCTCATTTGCATGTTCCTCATCTG -ATTGGCTACTCTCTCTCAGTACCTTACAGAACCTCATTATCATACCTCATTTGCATGTCT -CACATCTGATTGATTATACTCTCAGTACCTTACAGAACCTCATTATCATGCCTGGGCCAG -GCAGTGTCTTTGCAAAAAACTTTACTGCATATGTACACATTGGTTGTTTGTCCAATCTTA -TGCGTGGTGGCCAGCAGTAGTCAGTGCCACTCTGCAACGGCACATGTGGCTTCCCACACC -CACTGAGCCATCTACCTAGCGTGGGATGTTGGGATTCGTAAAAAGATACTATGTAACATA -TTATTATGAAAATCCTTTAGTCTGTTAATGATGGTAAACCTGAGATTGTGCACTTTATCA -ATTAGGGTCAGAGATGGCTAAGTAGGTAAGCATACTTCTGTGAAGCCCGAACAGTGCCCG -GACTCACTGGGCCGCACGGGGGAAGGAGAGAAATAAGTCCCATGAGTCTTCCTGTGGCTT -CTGCACATGCGCTGTGGCATGGGCGACCCCTCCTCGTGAAGCTGGGCTCTGGCTGGCTTA -AGCCAAAAGGAATGGTCTAGAGGATTCCCAAGCAGCAGCACTTCCTGGCCAGCTTAGCTT -GGGTAGGGTCACACACCCACCCAGCTGGGAGAAAAGAGCCCTGGGTTAAAACTGCAACAG -TAGCCCATAGGCAAATGGCCATTTCCCAAAAAGAATCTGGGATAGTCTTAGTAAGAATTC -CTGCTGGAGCTAGAAGGATAGCTTAGACAATAAAAGGCTTGTCTTGAAATCAATCATGAG -GGCCTGAGTTTGATCCCCAGAACTCATTTTTTAAAATAAAGAAATAAAGCTGAGCATGGT -GGGAACACTTGAAATCTCTGCTGAGAGTGGAGACAGTCTGATCGCTGGGGCTCATTGACC -AGCCTAGCCAGCTTGATGAGTTCCAGGCAAGTCCAATGACCTCAATGGGTCACACACAGA -AAGACAGGTGATGGAGTGGGAGGAAGCCTGCTAGCAAGTAGGGCACAGTGGGGAAAGGAG -AGAGGGGTATGAAATGGCTAAAATTCGTGTGTGTGCGTGCGTGTGTATGTGTGCGTGTGT -GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCGCGCGCGCGTGCGTGTATGTGTGTAA -GTATGTGTATGTGAATGCACATGTGCACTTGGGTGTGAAATTGTCAAAGAACAACAATTG -TATAAATAGGAACCATGGTAGACAGTAGCTGAGGAGCACCTCCATGGGCTGATGTATGTG -TGGGGCTCTGTGTCTCCGCCCCCAGGGCAGGGATTACAGCTATGTGCTGCCATTCCCTGA -CCTTTTTTTTTTTTTTTTTTTTCCTATTCTTGGTCTACTCTGGGTGTGATACAAATATTT -TGTATTTCCCTCCTGATTGGGGGGCGGGGGGGGGGAGTTGGCTTCCCCATGATACTCCTG -ATATGCAGGAAAATCTGGTCAAGGAGACTGCCATGCTAGGTGAGATCATTGCCGGTTCAG -GTTGGACAAGACAAAGGTCTGCTTGCCTGTTCAGTTAGTCAGGGCTCGGTAGAGGGCCAG -GACTGAGGGGGATAGGCATTATGTATATAATTTATTAAATCAGTGCACGTTAAAATAGCA -GCAACAGTGTCTTTCGAAGCTGAGTGCTTCAGCAGTCAAAGTAATCAGTGCCACGGTGGC -AGCCTCACACAGGAGAGGCCCCAGTAGTTGCTGCTCAGTTGACTGGGCTGAGTGGCTCAG -CAGTCCCCGTCTGATGTCTAAAGCCTAGAAGGTTTCTGGAGGGCTGATGCTCCTTAGTCC -AGGGTAGAAACCTGGAAACATGGCTTCTAGCATTATCAAAGGAAGCAGCAGCAGCAGCAG -CAACAGAGACAGCAAAGCACCAAAACATAGACAGTCCTTTGGCAGCCCCATTTTACCTAG -TGCTGCCCCTAATTCTTCAGGGGAGGGAGATCCTGAAACATATCAAGTTAGTATTAAAAT -TAAGCACCACACCCATGTTAGCCACTTGAGTCAGTTGTAGTTCTCAGATATATATATATA -TAAATTTAGAGTCTAACTTAGACAAGCTGCCTTGGAGACGTTCAAGGACTCTCGCTTCCC -CTGCTGCATTACTGATGAAGTCTTGTTCACGGTGGCACCTTGAATATGAATGTGACTTCT -CTTATGTGTTCTAGGGAGGTGTTAACAAAATGTACCATGGCATCCAAGACTATGACCCCA -ACAGCCCCCGGGTCCACCTAGTGATGGAAAAGGGCGATACTGTTTTCTTCCACCCTCTGC -TCATCCATGGATCTGGTCGGAACAAAACTCAAGGCTTCCGGAAAGTACGGACTCAGATGG -CTACCTCTCCAAAGATGAGTGGTCTAGAACAAAGCCTTCAAGATACATTAAGATAGCAAA -GACTGCAGGGCTTCTTACTGAGGGACCAGCTTGTTGACCAAGAAATGCATAAATATTCAC -TCTGTTAGGAGGAAACAAAATATTATAGGCCCCTAATCACTGAGCCGCGACTGTCCATAG -AGTTCTCAACAGCAGTGTCCTTCTCTGCACTCAGCTGCTTCTAAGGCAAAGACAATGGCT -GAATTTCCAAAGGAGAATCATTTGGAATTTATAATGTTCACTCTAAGGCACAACAGGAAG -CAAGTTTATAATATCTTCACTATTGAGAAATATAGCATTGATCCTAAACAGTACTGAGTT -CTAAACTTTACACAGAAATCGGATTCAACAGGCACTCCTATTCCTTACCTTAAGAGTGTA -TACAACTTCATACACTGCTGCCTACATTAAAAATTCCCCACAAATGCCCCCTGCTTCTCA -CTTCCACTAGTCCAGTAGATCTGCCAGTCCTGTGGGTCCTCTCTTCCCTATGGGAACACA -GGGGTCCATTCCAAACCTTAGGGCTCCTTTGGGTCTAAGTGGGGTTTTATGGTTTGTCAC -ATGGTTCTCATCCAGCCCTGCTGCTCTTTGAGGGCAAAGAGAAGGTGCCAGACATAGCCT -TCTCTTCACTTACGTTCCCTCTAGCTTGTCTGGAGCTTGGAATTAGGCAAAGGAGGCAGA -GGAGCTGTCTTGGGACAAAACTGAGGGGTTGGTAAAACTCCAGCTATCAAGCTAAGTAAT -ATTCTAGTACTTCACAATCCAACAGCCGTGCTGCCTACTACACCAATGTTTTAAAACAAG -AGGCAGGGATGGCCCCGAGAGTCGTACAAGTGTGGGCTGTAGTCATTACAGTACAAAAAA -ATATACGTTCTGAAATCATGAATTTACCCTTTCTATTTTTTCTAGTGTCTTGAATATTCT -AGAAAAATATTCACCATTGTTTCATAACAGAATGCACATGGAAGAGCTCACATTTCCCTC -TTTTTTTTTTTTTTTTTTTTTTTGGTTTTTGAGACAGAGTTTCTCTGTATAGCCCTGGCT -GTCCTGGAACTCGCTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATTCGCCTACCTCTG -CCTCCCGAGTGCTGGTGGAAAAATTTAAATGCCCAAAAATATTGAAGATCTCTTCAAGGA -CTAGACTTCCTAAATACACCTTTTAAAAAGAAGTGTCGCCGAACAGTGGTGGCACATGCC -TTTAATCCCAGCATTTGGGAGACAGAGGTGTTCTCTGTATGTATGTCCTCTTGCGACATG -CATACAAACACACACAAACATTGTTTGAAATTTTAAAATATTTTATAATTTCTCACTTAG -CCTTGGGAGGAGACTGGTGTAAGATACTGTAGACCACCTCTCCAATTGAAAAATCAAATC -CAAGTGAAACAGTTCTGTTCTCAGAGGGCTCTACTTGGCTTCGGGCATAACGGGATCGAC -AAACTGTTCCTCTCCAATCTTAGTCGGTCCTTTCTCTACAGGCAATTTCCTGCCACTTCG -GCAGCTCTGACTGCCAGTGTATCGATGTGAGCGGCACCAGTCAAGAAAATATTGCAAGGG -AAGTTGTCGAGATGGCAGAGAAAAAGTATGGATTCCAAGGAGTCATGGACTTTAAGGTAC -TGCATGCGATCACAGAGGAAACGCTAGGGGGCTAGGGGTCCCTTCCTTCGGGGTTAATCT -GAAAGCAGACAGGCTTCTGTTTCGCGCTCACTTCAGAGCTGTGGCTGAACCCACTAAGAA -GGGCAACATAGAGCTTTAGCTGTGCATAGTCCCTGTTGTTGCAGACCCGTTCAATCAATC -CCCGTGGGCGGGCACATTCGATTTGGAAAGCTGGTTTTATTTTCTTTGTCATCACAAAGG -CCGGCATAGGGCTCAAAGACAGAATCAGTGATGACTCAGGGCTGTTAGTACAAGGGGCAC -ACAGAAGTCACACCCCATGTCACCAATCATCTACACTATCTTGACTGGAGTCCCAGAATG -TAGTTTATCTATTAATCAATATAACTATTAATATTTTTCCTACTTAATCATTTATAAAGG -CTTTTGAACCCTTTAATCATGGTGGGTAGGCCAATGGAAGTATTTCACAAACTCTGTTTG -ATCTTATTTTAGGACACTTGGATATTTCGAAGCCGACTTGTGAAAGGAGAAAGAATAAAC -ATTTGAAACAGCCCTTCAAGAGTGAGGTACTGGGATGATAGTCTGAGACAGGAGCATCGA -GAGTTCGAGTACAGCCTGAGCTACACAGAAGGATGCTATCTCCTCCTCTTTCCCCCATAA -ACAAAATGAAAAGAGTTAGCTCTTCCTTATAATTCCTTTAAAGAGGACATCAAAGCAAAG -AAAGACATCTAAGGAAAAAAATTTTTAACTGAGATGATGTTCTCTTTTTATCACCTGTTA -ACAAGATCAAGATGCACGTATTGGGGATTCATGAATTTAATTAATGTGGTACTATTGTCT -TAATGGAGTGAAATATTACTGTTTTAAGAAAAACTAACCTAGGGTGTAACTAATAAAGGT -GACTGAGTATAATGTAGGCATATTAAGTCAATTTCTTTTTTTTAAGATTTATTTATTTAT -TATATATGAATACACTGTAGCTGTCTTCAGACACTCCAGAAGAGTCAGATCTCATTATGG -ATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCAGGACCTTCGGAAGAGCAGT -CATTACTCTCAACTGCTGAGCCATCTCTCCAGCGCCCCAATTTCTTTCTATGCAAGCAGA -AATGATTTCTTGGAAGCTCAGTCTACCTCACGTTGTACATCCCTCCCCTCATGAGCCCGC -CTCCTACCAGCTTCCTATCATAGAGGTGTTGTTCTCAGTTAGAGCATACAGTGAATATTC -ACAGCTACAGTGCGCAGGAGAGAACCATGGAGGTGATAAAGGTTGAATCTCATTTTCTCA -CACACGATTCCTTGCATGACACCACCAGCCCAACACCTTCCATAAACACAGGTTAGTCGT -CACCCTACTATCCTTTGGTGCTGAGGAGTGAAAACAAGGGTACCTAGCTTGGTGGGGTAT -GTTTCAACCCATCCAGGGAAAACATCTACAAATACTAGAAGGTATTTGTAACCATATTTT -TCTGGCTTAACTTCTGCAAGGTCCTCCTCCCAATGAGCTCCAGGCCGTTCTCCCCTTGGT -CTTTTGCCCTGTTTACTCTTGGCTGCATAAGCATTCACTTGCCAACATACCTTATACTGT -TCTACTATCGCTCTGGACCAGAGCCTGAGGTCCATTATATATACACTTTAGGTCCCTTAA -CTGCTTGGACAAGCTTTTTTATCCCCTAAATGAGTCCATTGATGCATTTGGCCTTGTAAG -TCTTTTGCTTGCTTTCTGGGGAGTATAGTTCTCCCTTCTTGTGTGCGCCATTGTTCTACC -TTCTCTTGGTAATAGTTGGTAGGGTGGCTAGCAATCTGAGTCCTTTCTTCTTCTGTGTAT -TTTGAGTCTAGCCTGAGAGTCAGGACTCTGTAGATTCCTTCCCTGTCGCTTTTCTTTATT -CTCTTTCTCTGCTCCTTTTCCTCCTCTGTCTCCTTGTTATGGTAGACTTTCTCAGCAACC -TGAACTAAATTCTTCAATGACTTATTCTGTCTTTCTAGCCTCTGACACTTTTTCCTGATA -TGTCTACTAGCCTGGTCTATAAAAGCCATTGTCACGGTAGTTTTATGCTCTTTGCTGCTG -GGGTCATAGGGTGTATATTGGTACTCTAGAAAGGCTGCGGGCAATTCATCTGGTCTCTGC -TTAACCTCACGTACCTTGGTCAAATTTGTGGGCCGTCATGCAGTGGAATGTGGTGGGAGA -CCGTTAGGTGCGCCTTACATTTTGCCATATTAAAGTTCCAGTCAGGTCTAGTCAGGGAAA -GCCCACTGTCCATGACAGCCTGGTCAATCGATGGTGCCCCCTGTGTCTGAGGGGGTATTC -TTTCTGGCTTCTGGCTTCCTGCATTATAAATAAAACACTCTCAAAGAGATTAACCAGCCC -TTAGTGGGAGAGCCACCATGGTATCAGGGGAGGTCGCTCTCAGACTTTATGTCCTCATGG -CAGAGCAGGGAAGTTGGGAGTCTCCTCCCGCTCTTCATCTAGTAAAGGGGGGGAGGTACA -ATGGCCCCGGTCTCCTATGGGCTGAGGATCCCGGAACCTGTACTGGCAATGGTGGGACCA -TGGGGGGCAAGGGTAGGGAGATTTGGAGGAAGAGGGTCTTGGAGTAACAACTCTCTTGTT -GAAGAGTCTTGGAGGACCAGAAGTTTCTCAGGTCTGGATCTCTCCTCCCAGACTTCTTTC -TTCCTGACAGCCAGAGCCTGTGAGATGGGTCCTGGAAAAAGAAAGGCTTTTACCAACAAG -GGGGTGTGTCCTCCACTGGATTTTTTTTTTTCAGGTAACTATATAGGGCGCTTGGTCTGG -GTGCCCGAGGGATCCTGGCCCAAAGACTCTCTCCTTTCCTGCTTTGATCACCTGCAATTC -GAAGATCCCTACAGGTGGCTACTCTACTCCGAAAGTGGGCCATTCGGAGGAACAGAGAGT -AACTAACTTGTTTTTCAGTCTGTCCAATGTTCAAAAATATGTTTGTCAATCTAAGTCCAA -GAACATAGATAACAACAAACACAAAGAAAAAAAATCAACCACACAGACAGCTTGACCCTG -CCATGGCTGGGCGTCCAGGTCCAAGAACACAGATAAAGACAATCAACACACAGTTTGCCC -CTTCCATGGGCCCAGTTACAGACACCAGGTGCTCCTGCCCATACAGTAGGCGCCAGATAA -ACCAGGTTATAACAAGACTTGGCTCCCGCGGATATTGTCTTGCGTTTCCAGACGGAGCAG -GGCCCTCCCGGCTCTCTCCAGGGGGCCTGAAGCATCCTTCAGCCTCTCCTTGGTTGCAAA -GTTAAGGCACATCTGCCTCTCGCAGTTGACCGCACCAGACACCATAAGCTCTCTGAGCAT -TCCTACGCTTGCAAGCAAAAGTTCAAACAAACTTACAGACTCAGACTTTGATGAACAGAA -AGACAAACAGGAACCACGCTAAAAGCTCGAGACCTCTGATTCACTGTTCTAGTGTTTTCC -CACAGGGAGTCACTTCCTGGCTCATGCACCAAATGTAAGACTCAGGGGAGCCTTAGCTTA -CTGGGGCTCCCCTTAGTGAACCACGTGGAGCCAGGATAGATGCAAAAAGCAAGAGGAATT -TATTGTTCCAGTGCACTGGGGTTGTCCCAGACCCAAAGGAGAGGCAGCGACCCCCAGCAC -CCAGTTGGCGAGTTTTTATACGGTTTCCAAGGGCAGAATAGAGCATCAGCAACTAGGCAC -AATATGATTGGCGGAACAGTACACCCTTTAAACTGATTGGTCTTTAGGGACAAGAACTTC -CCTTGTCTGAAGGTGGGCAACGTCTGTCCTGGGGAAAGTGTCCCCACCCACAGGCCAGTT -CCTGCCCTTTGGTCTGAGAAATGTTAAATAGCCTCTCCCTTCCAGAGGGGCAAGTGTTTC -ATGACCTTTTCAAAGTTCCTAAACTGACCTTTTCAAGAGGAACTGATCTAAAAGTTTCTC -TCTGTTCTGAGAGATCCCGGGGTACATTTGTATAGGGAGTGACCCTGTTTGAATGGTAAC -TGTTAACTTGTCAGCCATAAGTGCTTACTCATAAAGTCTTGGCCTTACTGGAAAAGTACT -AGCTTAGTTGAGATCTCTATGGGAAAAGTTGAGACCTCTGTGGGAAAGAACTAGCTTAGC -GGAGAACAAATCTCGATAGATCTTAAAGTCAAGTAGAACAACTAGCTCTAGATTTTAGTG -GACAGGTACCTAGCAACCTGTTCTGTTCTTTCTGTACCCAGCCAATATCCTGTTCTTGAG -AACAGGGCTTTCCCCAGAAGACTACGCAATCCTACTCCATCCCCCTCCCCATATCCTGCT -TCTATTGGGTATAAAACCTGCCTGGGCACTCCTTCGAACATGGTGAACATGCCTAAGACC -CGCCAGACATTCTGCAAGAAATGTGGGAAGCACCAACCCCACAAGGTGACACAGTACAAG -AAGGGCAAGGATTCTCTGTATGCCCAGAGAAAACGACGTTATGACAGGAAACGGAGTGGC -TATGGTGGGCAAACTAAACCTATTTTCTGCAAAAAGGCTAAAACTACAAAGAAGATTGTG -CTGACACTGGAGTGCGTTGAGCCCAACTGCAGATCTAAGAGGATGCTAGCTATTAAGAGA -TGCAAGCATTTTGAATTGGGAGGAAACAAGAAGAGAAAGGGCGGGCTGGTGAGATGGCTC -AGTAAGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCTGTAACGAGATCTG -ACTCCTTCTTCTGGAGTGTCTGAAGACAGCTACAGTGTACTTACATATAAATAAATAAAT -ACATACATAAATAAGAAGAGAAAGGGCCAAGTGATCCAGTTCTAAGCCGATTTTGTTATG -AAGACAATAAAATCTTGACCTTTCAAACCCTTTGATTGCAGTTGGTCTTTTGGGAGGGAA -TAAATTAAAAGCTTTCAGAAATTTAAAAAAAAAAAGGGGGGGGGCCTGGGAAAAATAAAA -TTTGTCAGCTTGATCAGACTTTTCTGTAACTTGCTGTCCATTCTTTGTGTTTCTTTCTTT -TTTTGTTTTTTGTTTTGTTTGTTGTTGTTGTTGTTGTTGTTTTTCGAGACAGGGTTTCTC -TGTATAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGGCCTTGAACTCAGAA -ATCCGCCTGCCTCTGCCTCCCAAATTCTGGGATTAAAGGTGTGCACCACCAAGCCGGCAT -TCTTTGTGTTTCTTGTTCTCCCATTCTCTTCCAGATGGTTCCCAGTCCTCGTTCACCATT -CACTGTTCTGCAGGTCAGGACACATTTGGTCCCTGAAACTGTCACTCTCCTTAAGGTCGG -TCATTTTCCTGGAACATGCTGTGTGATGGGAAGATGAGGGAACAGAACTGTATTGGCTAG -TTTTGTGTCAACTTTACACAGCTGGAGTTATAACAGAGAAAGGAGCTTCAGTTGGGGAAG -TGCCTCCATGCGATACAACTGTAAGGAATTTTCTCAATTAGTGATCAAGGGGGAAAGGCC -CCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGGTTCTTTCTATAAGAGAGCAGGC -TGAGCAAGGCAGGGGAAGCAAGCCAGTAAACAACATCCCTCCATGGCCTCTGCATCAGCT -CCTGCTTCCTGACCTGCTTGAGTTCCAGTCCTGACTTCCTTTGGTGATGAACAGCAATGT -GGAATTGTAAGCTGAATAAACCCTTTCCTTCCCAACTTGCTTCTTGGTCATGATGTTTGT -GCAGGGATAGAAACGCTGACTAAGACAAGAACCTTCCTATGGAGGCCGGGTGTGGTGGCG -CACACCTTTAATCCCAGCACTCGGGTGGCAGAGGCAGAGGCAGAGGCAGGTGGATTTCTG -AGTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTATACAGAGAA -ACCTTGTCTCGAAAAACAAAAACAAAACAAAATAAAACAAAAAAGAACCTTCCTATGTGT -CCGATTTCAGTTGTACTACATGAATATATGACCAATTTGGAAACAAGAACACATTGTTGT -AAACAGAAGCAATAAACAGGCAAAAGGGACAGTGACCGGCCCTCAGAAATGCAAGTAAAA -CTCACAGGGCAGTGGGTCTTTCTGCCTTAGCTCAGGCATCTGTACTTATCAAGAGCCATA -GCCAGCTTTGCTCTCAGCTTTGCCTTCATTGACTCTGCTCTGCCATTGGCGCAGGTAGGA -AGTTGGGAGCTAAAAACACTATTTGCAAAAACAGCCAGCATGCCAGATTTGCCTGAAGGC -TATAGTTTGCCCATTTAGTTCTAATCAAAATACAAAATCAGTAAGCAAATCTGTGCCCTG -GCAAGATGCACCTCACCAACAACAACACTTCTGGGGCCTCACGGCTACTTCTTCAGAGGC -TGTGGGAAGGCTGGGCTGTTGTCATTGTCCCTAACCCTGAAAACAGTCTGTGGTCTGCTG -AGGCTCCTTTCTCCTATCTCCCCCAATGGGGCCAACTTTTAATCTAGATTAAATTGGACA -TAGCATTTAAAATTCATACCCAAGAGGGGAGCAGCCAGAGGGGAGCCAAGAGAGGATAAT -GAAGGTGTAAGAATATAATCAAAGTATATTATAAACATGCTCCAAATGCATATCCATGCC -TACTATTTTGTACAATTAATACATACCAACAAAAACCACTCATCCCTGGGGTCTCTGAAG -TGTCACTGGTAACACATAAAGGACCAGCTCTGAGGTGTCCTGGAAGATGACCATCACTTC -AATTCCAACTTTAGTCTGAACAACAGACTTTGACAATGAGAAAATTTTGAGGACAGGATT -GTAGTCTCCCCTCCTCCAGCCTGAAACCTGCTTGCTCAGGGGTGGAGCTTCCTGCTCATT -CGTTCTGCCACGCCCACTGCTGGAACCTGCCGCTTTGCTGTTTGGAGCCACACACGTGCT -CACCTTTCTACTGGGCCTGAGATTATTCAGCGGGAATCGGGTTCCCTCCCCCTTCCTTTA -TAACTGAAATGTCGGAACTAGTAAAATTGAGCTTTGATCAGAATAACTGTCTTGGCTACA -TTTCTTTCTCTTGCCACCTAGCCCCTCTTCTCTTCCAGGTTTCCAAAATGCCTTTCCAGG -CTAGAACCCAGGTTGTGGTCTGCTGGCTGGACACAACAATTGGCGCCCAACGTGGGGCTG -AGAAACGGCAAAGGATTTTTGGAAGAGACACTGCTGGTTCGGAGCTCCATAAAATAAAGG -ATAAAGGAAATTTATACCGGAGAAGGTATGGGCTAAGCTGAGACAGCGTTAAACCCGAGC -GCTGGTTCACTTAGGTTCAGCAGTGAGGAGCTGGGTAACAGGCGGTAGGTCGTAGCTCTC -CGAAGCTACATGAGGCGTGAGAAAAGAAAGGGTTTATTAAAAGGAACAGGCAGATTGCCC -CAGTTAATAAAAAATGCATCATAAGGGAGGAAAATGTCCCAAAAAGCAGAGAGAAATTTC -TCTCTGGGCCTTATAGCAGGAGTACTCTGTTCCCTTTTGTGTCTCATCTAATGTCCGGTG -CACCAATCTGTTCTCGTGTTCAATTCATGTATGTTCGTGTCCAGTCTGTATGAATGAATG -TTCTATGTTTTGTGTTAGATAATAAAGATGGTATAAAAAAAAACTTTATCTGCAAAGCCG -AGAGCTGCCACGTGTTTCAGCCAGAAATCAGACACGTGGCAGGAGGGCCCCTGCTAGAAA -AACTGTTCGTTTTAGGAAATAAGGGTGAGTGCACAACCTCTTAGTTTCAGAGTAAAAAAA -GCTAATAAATGGTTTGTGACTAATGTGTTTGACAATGGTAAAGTGTTTTTTTTTTATTCT -ATGATTGTAGCTACAAAAATTAATATTCTCCAATTAGTCTAAATATAACTGCTTCATTTG -GTTCTTTTTTATTAAAAAATGTGCTCTACATGTCTTCACATTCAGCTCATAAGTTGTTGG -TTAAGATTCATACTTGTTACATTGCTACAGATGGTTAGTGTTAAATTTGATAACTCAAGT -TTAGAGTCCTTCCGACACGTGGCATAAAGCAGGCCAAGAGGCTGGGTCTCTAAAGATATT -TCTAGTTTAGATAATAATTAATGTGGTTCGTATCCTAAATAGTAAAATTTAAGATAAGAT -TTAAAGCAATGCCTCTTTATTAAAGCATTAAAGCTTGCTTTAATAGGTATTCATAGGTAT -TAATTGACATCCAAACTTCATAATATGATAGTAATGCTTTTAATATTGATTTTAAAGATA -ATAAATTGTTTTAAACTTGGGTTTTGCTTTCCCAAGGTTGTAGGTATTATCCTAACCTCA -CACAAGAAACTTAAAAATTATGGTTAAAACTGCCGTTGTTCCATTGACTGAAGCTTGCAG -TTTGATTTCAAATTTAAAATCTTTAATTCACATATATACTGTAATTAAGATAATTACAAG -AGTAATCATCTTATGAGAGTGCTCATACAGCTCACTTCATACGAAACTGTGACAGAGTTA -TCTAGTTATGTTTGTCTTTGTAAATAAATTAGACAAACAGTTTGGCTATAGTTGCTGCCT -GGCAGGAAACTGCAGTACGGGCAATTTTTTCACAACACTAAAGTTGTAAAGAACGTTTTA -ACTGTAAGTCATCTTAAGAAAGAGTATCAAAATTTAGAGGCGTAGACAGTTATATTGTTT -CTCTAGAATCGGTCCTTATTACAAGAGGGCCAAGATGCTCAGATTAAAAAGTATTTTACG -TTTGAGTCAATGCAGGGCTCTGGACAGCCCCAGAGCGGCTTGTGGCCTTCTTGTATTTTG -CAAACAGTGCCTGAGAAAGTTTTTCCCTGTGTTCAAGAGAATTTCTTTTTAATAGCGTTA -CAGATCTATTCAGATGTTTAATAATGCTTAAATTCAAAGAGTTTTGCTTCTAGTGAACTG -TAATCACTAGAAAATTCTACCTCTAGGTATGGGTAATGTAACTTTACATTATGTAAGAAA -AATTTTTATTATTTCTACTTCTATACAAGAAGCTAAGAGTTTTAATCTTTCAGTGTATAT -TGATTCCTAAGTGAAAAGTATTTTATTAACTAATGCTTCTTGAAGTTTACCTTAAATCCT -TGCTCTCACCCAAGAGATTCAAAGACAATATCCTTTTATTACTTAGGGTTTTAGTTTACT -ACAAAAGGTTTTACAAAAAATAAAGAAAGCTTTTATAATTGTTATTAATTGGTAATTAAA -AATTGGTTGTGCCCAAAACAATTCTTTGGCCAGAAAAAACATTATTGTAAAGTCATTTTT -CTCATCCTCCCAGCCGATCGTTGGCCCACGTGGGCCCAACTAGCTGCTGTGGGGCGGAGT -CTTAAGACACACAGTTGCCCCTGTTCCAGCACAAATGATCTAGTTGTGTGCTGTAGATGT -TGTTTTAAAATGCTGAACAATCAAACCTTAATTTGTATATTAGTAGTCAATACCATATCT -CTGAGCTCACAATTGCTTAAATTGTTCATCCCTCAGTACTATTAATTCTCAAATTTACAA -TTGCTTATGCATATTTCTAGTTAATAAATAAATTATGCACATGTGACTCTTAATAACTTT -ACAAGCCTTCTAGTTACAACCACTCCTTAAGAAAATTGATTGAAAGTGCAATTAGTCACT -GCCCCCTTTACAGCCAAGTATTTAAAATATTTTGTCAACTAGTTATTAATTCAAAAGTTT -AGGTATTGTAAAATTTTAAAACTTTAACTTCTTAAAAGACAAAAAGGAGAGATTGTATCC -CCGTACATACTATTTAGTGCATTCCCATGCACACTATTTAAATCTTACCTTTATTTTCAA -AATTTAATATTTAAATGTCAAAAAATTTAATAAATGTTTTATAGTATCTTAAAGGGATCT -ACTTATTGGCTTATAGATTGATCCTAAAACAGCTACCTTATTAGAAAAGGGAAAAACAGG -TTTTCTCCACAGAACGCTGCAGAAGCATATTAGTTAATTCCTGTGACGAGCTGGCAGGTA -AGTTGACTCATGTCCTGATTGAATTGACTAAAAAACTAAATTGAATTCATGTTTTAGATC -CATCCTTACTTGTCATTTTTCCAGTTTAGACTAGCTTCTAGCCTTTTAACTTTATGGCAA -TAGTACATCAGAGACTTAGTAAAATTAGTCATTTAATAGAGTCATAATGATTTTTCTCTT -TTCTTCAGTGTGACCAGTCATTCTAACTCAATCTTAGACTGGTCTAATATTCAGTCCAAT -GTTAGAGATTCCTATATTCTAAATTACCTAGCAAAGTTAATTCAGAGCACATCCCCCACT -TCCCCTAGATCCCTAACCTCAGAAGGATTGCTGGCCTTACAGCTAGTGAAAAAAGCTATT -AAAGAGCAATTGGTCACTTAATACATTGGTAAAATAGAAGGACCCCCTGACTAACAAATG -GAAGGGTCCAGATCCAGTTCTAATTTGGGGTAGGGGCTCAGTTTGTGTTTTTTCACGAGA -TGAAGATAGAGCGCGGTGGCTGCCAGATAGATTAATTCATCAGATGAACACAGATTCTAA -ATCTTCTAAAGTATCACCTTGAGGACTAAAATTCCTCTTTTGCTTAAAAGTCAGCTTGAG -GACTCAGGCTCCCAAAAAGCTACTCTCTGAGCCAGCTCCCTGACAGGAGGCCGGAGACTA -GCCTCAGCTTTACAATTTGCATTTGAATAAAGTACCTGGACTTCCCCAAAAGAAGTTCTG -CCTTCCTACTTTCTCACTGTCTGAGATTTTGTCTTTCAAGCAGGTAAATCAACATTCTCG -AGCCTGACCAGCAGATGTGCATCCCCGCCCCCCTTGAGAGCACAGGTGGCAGCTGTTATC -TCCATTCCAAGGACATTCCAGCACCTGGCTTTCAGTCTGAGTTAAAAATTAGGTTTACCA -AGAGGGCTAGAAAAGTAGATATTTCTATATTAATAAAGATTGGTTTTTATTTTGATAGAC -AGGCTTAGTCCCTTAGCTGACCTCTGGCTTTTCACCCTTGCTGTTACTGCAAGGTGTCCT -TAGCTCCTTAGGCTGTGGAAAATACAGGGATGAGGAGGAACGACTTCCAGCTCCTATTTT -AGCCACAAGTCGTGGTGTTACTAATGACATAATTCTTGCCTAGGTCTTGCTAAATCTGAG -GTTGATAATTCTCCTTTAGGAGCTGCACAGCACTCAGAACTGTGCATACTGGTTTGTGAT -TGTACAAATTCAGTATGGGTATCGCTTGGTGCAGAGAGCTACTGCAGAGAAAGGTCCAGC -TTGACCATTTCTGAGTTTCCTGTGAGATAAACCCGGTTTGAAGGAGGTTGGTATCAAATT -TTGGCTAAAAAACCAAAAATATTTTCGGCTCTGCCTCCCCTCCCCAAAAGATACCGAGAG -CCACAGGTGTGGGTCGTGACAGCATCCACGGGAGGAATCGGGTCAATGTCCACCCAAGCC -AAGGTTAAAAGCCCACTCATCTACAGATGAAAAAATCTTTTGATCACCTCATTTAAGCGT -TGCCTTATTTAACTTAATTAATAGGGGGGAGAGAGATTAGAGACCGTACTGTATTCACTG -CCTCCCACCCCAAAATAAAAAAGCCAATTGGCCTTGTACTACGGAGCCAGTCATACCCCT -TCTCCCTGTTTCCCACCTATCATCCAAAAATGCGGAAGAATATCAACTTAGTGTTATCCT -TAATATAGTGTATTTCAAATTTGTTCAGTCAAACTTAGCCAGAGTTCCAACGCCCTACTT -AAAATTCCACTAAAAAGTTACCTACTCAGTACTAATTAGCATTATACAGTCAGAGCCTGC -AGCTCCAGGCTTTTCAGTTAGTTGTTTACTAAGATAAGAAAGGACAGTCTCAGCCAGATA -CAGTTTACCATAAGAAAAGTTAAGAAATCCCATGGAAGCAAGTTTTTTCCTTAGCCCTAG -AATTCCGGCAGAACTATTGAACATAGATAAATTTTTTTCCCCCTCAGGCCAGCTTTTTCT -TTTTTTAAATTTTGTTAATAAAAGGGAGGAAATGTAGTCTCCCCTCCTCCAACCTGAAAC -CTGCTTGCTCAGGGGTGGAGCAACCTGCTTGCTCAGGGGTGGAGCTTCCTGCTCATTCGT -TCTGCCACGCCCACTGCTGGAACCTGCCGCTTTGCTGTTTGGAGCCACACACGTGCTCAC -CTTTCTACTGGGCCTGAGATTATTCGGCGGGAATCGGGTTCCCTCCCCCTTCCTTTATAA -CTGAAATGTCAGAACTAGTAAAATTGAGCTTTGATCAGAATAACTGTCTTGGCTACATTT -CTTTCTCTTGCCACCTAGCCCCTCTTCTCTTCCAGGTTTCCAAAATGCCTTTCCAGGCTA -GAACCCAGGTTGTGGTCTGCTGGCCGGACACAACACAGGATGTCAAGGGCACTAGGATGT -CATAGCAGAGGCCAAAGCAGGGACAGAATAGGTTGGTAGCTGCGGGGATGGATATGATGG -CCACTCCCTGCCCCATACCTGGATTCCTGGCTATAGAGTCAAAGTCCTAGGAATAGGGTC -TACTGGACAGGTGTGAGCCACAGGCTGCCTATAGGCTGCTGCAGAGTTGGGGGTGGGGTG -CTGGAAGGTCCTTTCTTTAAAAAAATTTTTTTAAAGATTTATTTATTTATTTTATGTATA -TGAGTACACTGTAGCTGTACAGATGGTTGTGAGCCTTCATGTAGTTGTTGGGAACTGAAT -TTAGGACCTCTACCAGTCAACCCCTTTCACTCTGGTCAGCCCGCTCGCTCAATCTCTGCC -TGCTGCTCTGGCCCAAAGAGTTATTTATTATTATAAATAAGTACACTGTACCTGTCTTCA -AATGCACCAGAATAGGGTGTCAGAGCTCTTTACGGGTGGTTGTGAGCCACCATGTGGTTG -CTGGGATTTGAAGTCAGAACCTTTGGAAGAGCAGTCAGTGCTCTTACTTGCTGAGCCATC -TCGCCAACCCCCTAAAAATTTTTGTTAAAAAGACAGGTTCTTATATCCTAGGCTGGCCTC -AAACTTGTTATGACTTTGAACTAATAATCCTCCTGCCTCCCCTCTCTAGTGCTGGGATAA -CCACTGGATACCACCAAGCCTGGTTTATGTGGTGCTGGGAATGAAACCTAAGGCTTCCTG -AACGCTAGATAAACACTATACCAATGAGGCTCCAGCTCCTGCCAGTTCTTCTATTTTTGT -TTGAACCAAGATGCCATTGTCTTTCTCAAGACCATACACCATGCTGGAACAAAGATTGAC -CCAGAGCAAGGTCACCTTGGAAAGAGGAAGAGGACCTCCAAACATGGCATTGCCCATGGC -AGTACTCATGGGACACATGGGCCCCAGCTGAGCTCCACAGCTGAGCTCCACAGCTGAGTT -CCACAGCTGAGATCCACAGCTGAGTTCCACAGCTGAGATCCACAGCTGAGTTCCACAGCT -GAGCTCCACAGCTGAGATCCACAGCTGAAATCCACAGCTGAGATCCACCACTGTTCTGCA -TGGAACCCCATTCTGAGCACGCTGAAGAGAAGCACACAGGTCTCTCTAAGGGCAGCGGCT -CCTCCCTGAGCAGATGTCACTCTCTCAGCTGTTCCACCCAGCAGGACCCAGTTATTCATG -GGTGCGAGGGGGACCGCAAACCTGGAAGAGAAGTGGGCAGAAGGGAAAGAGAAGCGGAGA -CCAAGAAGGGTTCCTATCAAGGTCTCAGTTTATTAGGCTGAAATGCCAGGTTTTAAGCAC -ACAGCAAGGGAAATAGGGAGGGGTGAGGGGGAATTAACAAAGAACAAAGAAATGGGCATC -TGGGGACATGAAGGCCGAATTCAGGCTGCAGGCAGGAGGCACTCTTCGTCTTATCTCCAG -AATATAGATCCCTCCTTAACAGCCTTGGGTGTCAGGCTGGGCTCAGCATGTAACTCATGC -CCTTAGAAGTCTTGGGAGTCAGGAAGAGGGAACTATAATTCAGCTTTTTACTGCCTCGGG -TGCCAGGAAGGGAATAGGGAGGAGGGGGTGACGACCGGTTCCTTAGCACAAGGCCATTTG -GCTTGTTAGGCTGGGAGACTGTGAAAGGCTTGCTTTCTCATGGTATGGTCTCCAACACTC -AGACCCTCCCAGACAGTCTGTCTTAGCTTCCTAGTGTTGCACTCTGGTCACCTGGCATTA -GGCTAACCTCTGGGATCTAGCTTGTGGCATGGGCCAATTCAGGAGTAGATCATAATTTTG -TGAATAAAAGTTTGAAAATGGGAAAGAAAGGGCCACAGAGGCTTGTGCATATAAGGACTG -GGTGCCTTGTTTTAGGCATACATGCACATTTTAGATCCTGATTCAGAGTGGACTTCTTAC -TGTTGAATATGGTGGCCAAGTTCGTGACTTACACATGGAGCAGTTTTCTGAGGCTGCCCT -AACAGATGTCCATAAGCATCTGTTTTCTCAGTTCCTGAGGCAGGAAGTCTGAGCTTGCGG -TGTTAGCTGGTTCCTTGGGAGGTTTCTGCTATGGACCAATGTGATGTGATCCCTGTAGGT -GTACCTTATTTGAACACTTGGTCCCCATATAGTGATGTTGTTTGGGAAGGTTGTGGAACC -TTTAAAGTCTTAGTTAGGATTTCTATTGCTGTGAAGACACACCATGACCACAGTAAACCT -TACAATGGAAAACATTTCAGTGGTGCCAGCTTACAGGTTCAGTCCAATATCATCATGGCA -GGAAGCATGGAGGTGCACAGGAAGACATGGTGCTGGAGAAGGAGTTCTACATCAGGATCC -ATGGGCAACAGGAACAGAGAGACACTGGGTATGGCTTGAGTATTTGAAACCTCACAGCTA -AGTGACACACTTCCTCTAATGAGCAGCCACCTATGCCAACAAAGCCATACCTCCTTAAAG -CCACTCCCTGGCGACCAAGCATTCAAATCTATAATCCTATGGAGGTCATTACTATTCAGA -CTATCACAGCCTCCTAAGGACTTCCTGTTTACTCTCTGCTTCCAGAGTGCAGATGCAATG -TGGTCGGCTATATCAAGCCTTCCCAGCCAACTGTATCCTACAACAGTGAGCTCAAATAAA -CCCTTTAGGTCACTTTGTATCTTGTACCGGGATCACAGTGACAATGTGAATACAGCTTCT -CACCTTGTCCTGACGGCTGCCTTCTCTGTCCCTGTGTGTCTATGTTAACATTCCCTTGTC -TTATGAGGGCACAGGTATATTGGGCTGGGGCTTTATTTACCTTAACAAGCGCTTTATTGT -TGCTATTATTAGAGACAGGGTCTCTTTGTGTAGCCCTGGCTGGCCCAGGATTTATTATTT -AGATCAAGTTGGCCTCAAACAGAGATTCCTTCTCTGCTTCTGTCTCCCAGTTGGTGGGAG -GTATGTGTTGTAATATGTTACCGTCCTCGCCGCCCGCTGAGACAAGAACAACATGGATAC -CAAGGCAGGTTCACACAGCAACTTCTTTACTTGTGGCTTTTTCCCCTCCAGCTCTCTTCC -CCAGCAGCTTCTTCTTCTACTCCTTCTTGCAGCTTTTCTTACTTACAACAACTTCTACTA -CTTAGGGCAAGGGCTATACTCCTGTCCTCGCCGTGCCTGACCTCACCTCGCTCTGCCTCA -CCTCATCTAATCAGAAAACACACACACACATACACACACACACACACACACACACACACA -CACACACACACACACACACACACACACACAGAGTCACACACAGTTCCAGGCACGAGCTCA -GGTCAGTCACTGATAGGCTGACAGATCTGGATCACGAGGAATACACATGGTTTTTCACTG -CGCATGCTCGGGCAAGGTAGTAAACAAGTGGGGTTCACGGACCTGGCAATGTGCCAGGGT -GCCATCTAGGCCCATGCGGCTGCACCCGCTTCCCGCTGTAATACCTAGACTACAAACTTT -TTAAAAGCTCTGTCTCCAAATGCAGTAAGGTTCTAGGACGTGGTAGTGAGTGATTTTAGA -GGCCATGATTCAGTCCATGGCGTACCCTCTCGGAACTCTGAAGCTGCCACTGGAGCCTGT -GCCCCCACCCCCAAGCTTACCTCTGAGCTTGCTGGAATTGTTAACCTCCGGGCTGACGTG -TATCATCCCACTAGGAATATGTATTGCCAACTAGGAAAAGGAGAATTAAGAGCCAGGTTC -CTTTTTTTAATCACTGTATCTGAAATACCCGAGGGAACAACATAAAGGAGAGGGGCAATT -AGCTACTTGGTTCGGTTTCAGGGTGTGCCTGGTACACTCTGATTATTAGATAATCTCTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCTCTCTCTCTCTCTCTCTCTCTCTCTC -TTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCAATACACGATC -CAGGCCTCCGAAGATGACTCTGTTGCTTAGGTGCTTGCTGTGCAGTCATCAAGACCTGAC -TTCAATTCCCTGAACTCACTTGTAAGAGCACAGTGGCTCATGCCTCTGCTTCCAGTGTCA -GGGAGGCAGAGACTTGCTGATTCCCGAGGCTCGCTGCAAAGCAGTGAGCGCCAGGTTCAG -TGAGAGACCCTGTCCACCCCCCCACCCCCCACCTCCCATGTAGAGAGTGATCGAAGACAC -CTGGCATACTTCTGGGTAGATAATTAAAAAGAACTGAAGTCAGAGGCACACAAGGTATTT -GCATACCTATGGCTGTTGTGTATAGCCCTGGAGCTAATTATATTTTATGTTAATTCCGTT -GCAAACCAGGAATGAGTCAGCACTCAGGTGATTTCCTGTAAACCTGCTTCCCAACTTAAT -TTGTAAAATAAAGGAGAGCTAATGATTGGGCAGATAAAAGGAAAGGTGGATCAGAAGGTG -GAAGGGAGAAGAGAAAATTGGAACAGGGAGAGGATGCAGAGGAGGAGGAAGAAGAAGAAG -AAAAGTGGAGCAGAAGCACGTGGCCTGGAGAAACCGCAAGTTCTAAGGGGTCTTATAGAG -GTGGAAGATGGTAGTGTAGCAGTAGATCTGCCCAGTCTAGGCACGCAGCATGTATTCATA -TTAATTGTGTCGTGTTTTCATTGCTGGGGCATATTTGGGAGGAGATATACCGCAACATAT -GGCAGCATGATTCACTATGCAGAGCAAAATAATTGTCCCTTGGTGGGTGAGTGGGTAGGC -AAAAATGTGACCTATACACACAATAGAATATTATTCAACCTAAAATGGAAGGAAATTCTG -ACCCATGCCACCACCTGGATGAAGCTACAGGCTGCTGTCTGTGTCTAAGTAAGCCAGGCT -CACCCAAGGATCACAAGTGGTATGAGTCCATTTATATGAGGTCCCTTCAGCAAATTCATA -GTGCAGAGAGACAGCTGAGTGTGGTTTCCAGAGTTACAGCAGCAGAAATGGGAGCTGAGG -GTCCGTGAGTACAGAACTTCTGTTTTAGCATGTGGAAAGGGGTCTGAAGATAAGTGATTG -GCGTGGCCACCTAGAAATGTGAATGTAATGCGTACCATGAAAATTTCCACATAAATATGG -GCAAATGGCCAAGTTTATGTTCCATGTATTTTACCACCTACTTGCGTTTTAAAATTTTTA -TTATAAAATTTTTAGTTACATTTATTTGTTCATTTGTGTGTGTGCACACGTGTGAGCGTG -TGTGTGTGTGCATGTGTGTTTGTGTGTGTATATCATCATATACACATGGAGTTCGACTTG -CAGGAATCTGTTCTCTCCATCATGTGGGTACCTTGACCCACTGAGCCACCTTGTAGGCCT -TTTCCACATACTTTTAGAAACTCGGGCTTGGTCTGGTAGTTCATGCTGTAGTATAAGCTA -TTCAGCAGGAAGAGGCAGAAAAATAGTGAGTTCAAGGCCAGTCTAAGCTACAAAACAAGA -TGGGGGGTCTCAATTTTATTTTATTTATTTTGTTTAGGGTAACAAGTGTACTTTTAATCG -ATTTCAGGTAAAAACTCCACAGGGAGGAGAGCAGTGGTTAACTCTGGCCCTAATGTATCA -GAGCCATAACATCTACATTAGAAAAAAGCCAGCCAGGTGGTGGTGGCGCACGCCTTTAAT -CCCAGCACTCTGGAGGCAGAGGCAGGCGAATTTCTGAGTTTGAGGCCAGCCTGGTCTACA -AAGTGAGTTCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTTGAAAAGCCAAAACA -AAACAAAACAAAGAACCCAAGGCATTATGTCCCCACAGGTCACACGTGTGACTGGCCACC -AAATCTGGTCATTTATATTTTGTATAGCTCTTCTATCTTTTCCTCATAGGTCTTTATGGT -GCTTTCCTTGGAAGTGCCTTTCAACTTGTTCCATTCATCCCACATGGCTTTGAGGTCCAA -CAGCCCTGACCAACCTGTATTTACATCGTCCACAGCAGCTGTTTGAAGGGACTATAGTTG -ACTTGAGTCTTGAGGTGCTTCACCTCCTCAGCAGCTTTGTCAAATTCAGCCTGGGACATG -CTGGTGAGGTGATACAGATGCCAAAGGTGGTGGGAGCAAGCTCAGAAGCAGCAGCAATCA -AGTTCCAGAGCACACTGGCTAGCACTTTAAAAAAAGCACTCCCCACCCCCGAGTTCCAAC -TCTCAATTTTATTTTTAATTAATTAAAAGGGTCTGGGGCCTGGAGACTGGTGGTAGAGCT -CTTGCCTAACATGTGGAACTTATAGCAGGACATTCTGAAAGACTCTGAGAGGAGCCCCTG -GCTCAGGCCTCAGGATAATAGCAGACATCCAAGAACTCACGAGAGACCAAGCTTGATGTA -AACCGCATGAGGCTTTATTCGGGGAAAGCCAGAGCTCTGGGGACGACTCATATCCCACGC -AGGGGTAGAGGAGTCGACCCTGAGGGAAAAGGGTCCCAGTTTTTATAGGCCCTCAGGGGG -TAAAGGAGAAGGGGAGAGTAGGGGATTTCCAGATCTAAACAATGTCTATTCTCAAGAAAT -GGGTATGGGAGGGGTACAAGGAAAGAGTCCGGTGCAGGTGTAGCAACTCAGGATTGGCCG -GGCTGTGGTTGCTGGGGTGATTTTCTGACTCTTTCTCAGCAACCAATATCACAAACACCT -GGCAATGGGCTTCATCAGTGGGCACACACATGAATTCAAGGAACGGTCAAAACATTGGCA -GACACACGGGTTCAAGGAGTGGCCAGAGCATTGTACACCTCTATTTTTCTAAATCAGTAA -AGCTAGTTCTGCTAACAATGAAATCTATCTCGCCAATTTTAGGGCTTCTGTGACCTTTTA -CATTCTGTCAGGATCTTTCAGTTCTGCAGACCCGCCAATGGTATAAATGGCACAGGGGCT -GCTAATGAAGTTTAAAGCTTCCACCTTTTGTTGGGCAGTCTCCAGCTAGTTCATATAACT -TAGCCAGACTATCTTGCCCACCTGCCACATGGGTAGCGCTATACATTAGCTTACACTGTT -CATTGTGGAGATGCATGTCAGCACCTTGGGGTGCCCCAAGGTGCCCCCTTAGGAGAGGCA -GAGCACAGTCCCGTGATAGGGGTCCCAGCCCATGTTTTCCCGGTTGAGAAACAGCGAGGT -CTGGGATGCATGTTATGGTTCCTGGCCTCCTGTGTACCCAGAAGCTACCAAGAGCTGCAG -AAAGTTGGGAACGGTGGTGGTTCTTGCACGCCCGGGTAATCTGAGCATTTGAGAGGAGGA -GGCAGCAGGAACAGTTGGGGGCCAGCCTGAGGTGCAGGAGACCCTGACTACAAGCAAGCA -AAAGAACTCCAACCTTCTCACAGGGAAAATATATAATGCTATCCGCGTCAGTAACAACTC -CATTTAAAACTTTGAACCATGGGAGGGAGGGTCCCGCACTGCTGTGGTGGAACCTTCAAA -GCTATACACCCTCAAGTACCCAAGGGTCTTACGGTACCCGGAGATCTGTGGGCCCTCAGG -TTACCTCCAAGAATGAGTACAAAACCAAATTTTCAGTGGGACAAAAGAGGGTTAGCAGGA -ATGAACACAATCGCATTAGGTAAACATATAAAAATAACATATTGAAATATATTACTGTGT -GTAATCAATACATGCTAGTAAATGTTAAAATGGCAAGACAGAAAAGTCATCATTTGTTTT -TCAGGAACACCTGGGCTGCACACACAGAGGTGACCTGCTTGTTATTGGGACAGTTTACCT -TGGTAAGTTCTCATTCCTTGAAAGGGATGTGGCGAGCTCAGCCCTGTGAGAGGGGAGAAG -CATAATGAACACTTTAGGAACAAGGGTTTCATGAGGGCCAAAGCCAGCCGAGGAAACGGC -CTCCGACTGTCCAAATAGTGAGGGACCAGGAACTTTTTTGTACATTCCTGGCGTGCTTCT -GACCAGTCTCAGAGTCTTGATGCCAACCATCTCAAAGCCGTCCCCAGTCCCTTGAACAAT -CCCCCTTTCATACCTCCTCTCACAGGAGGCTTGCCTTCACTCACCCACCTAGTTAACACT -TGCGCTGTTCACAGACGCCCTTTCATGCGTTTCCTCGGGCGTGTGTGCATACGCCACACA -CCAGTTTCCAGCCCAGCCAGCTTTGCCTGGCCACAGTTCCCCCTATCCCGGCTTCTACCC -AATGTCTCCAGATCAATCTCTGCCAGCAAATATTTACTGGCACCATTTGGGACCCTTGGG -AGCAGCAGACCAGGATGAGGACTGGCTGTGCTCAGGAAGAAGGGTTGGGGAAACCCCATG -ACATCTTGTGGAGAGAAAGAGGCAGGCTGTGGGGAGAAACACAAAGGAAAGAAAGCGTGA -ACAAAGGGAAAGATAAGAATAGGGAGTTCAAGCCGGGCATGGTGGCGCACGCCTTTAATC -CCAGCACTTGGGAGGCAGAGACAGGCGGATTTCTGATGAGGCTAGCCTGGTCTACAGTGT -GAGTTCCAGGACAGCCAGGGCTACCCAGAAAAAAAAAAAAAAGAGGGAGTTCTAGGAAAG -GAAGATGGTGTCTACGTGGAATTAGGGAGAGAGGCATGGAAAAGAAGGACCTTTGGAAAA -ACTGGCAAACTGCTAAAGTTTTTTCTTTATAGAGAAAGTTGCTCACCAAAGTATGTGGAG -AAGGGAGTTCATGGCCAGCATGTGATGTGCCGGAGAGGAGAAAACAGGACAGCCATGTGT -TTGGAGAGTACTGAGAGACAGCTGACAAAAAATGTTGTCATGCCTTGCCAAGTCATTTAA -AATGTATTCAGTCTTTAGTGATGTTTTTGGTGGTAAGTTACAAAAGTAAATCTATTCTGC -AGGCTTGACCAGTAAAGGAAAGGTATTTTCTCATATAACTGGAATGCCAGAATAAAGAAC -ACTCAGCAGGATGTGGTGGCACATGCCTTTAGTCCCAGTGTAAGCACAAGTGAGGGAGAG -GCAGCAGTAGAGGCAGGTATCTGTGAGCTGGAGGCCAACCTGGTCTGCATAGTGAATTTC -AGGCCAGTCAGGGATACACAGGGAGACTCTATAGAAAAAAGAAATGCCCAGTAGTGATGG -AAAAGCCAGGTTGTTTTCGCTTTTTACTGGTTCTCTAGTCTGTCCTGATAAATTTTATTT -TATATGCATTTTGCCATAATTAAAAATAAAGGGAAAAAGAGATAAGGAGTCCCTTTAAAT -TTCTGGACCTTTGAGGTTAAGATTTATTTATTTATTTATTTATTTATTAATATAAATGCT -TTATTTAACAGTTGCAGATCATTCCGTGGGCTAAGTAATGGATATCCAGACCCCCACCAG -CTGCAAGATTAACGCAACCTTCGAGCTTCTCTTTCTGACTCCAATAGGGTGAGCATGTCA -CCCTCTCGAACGGGGCCTTTGACATTTCGGATGATAGAGCGGCTGGTGTCATCCATGAAT -TCCACTCGCACCTGCGTGCACTGTCCCTGCGAACCGGTCCTGCCCAGCACTTTGGTTACC -CTAGCCAGCTTGATGGGCTGCACGCGACTCGTGTCCATGATGGCTGCGATCTGGCGGAGA -GCAAGATTTATTTACTTAGCATTTTATGTGCATGTGTTGATGGGGACTATGTGTGTGCAG -TGCACATCTGAGGCCAGAAGTGGGCATGGGATCCTCTGGAGCTGGAGCTGCAGGTGGTCG -TGAGCTGCCATGCAGGTGATGGGAACCGAACCCAGGTCTTCTGTAAGAGCAGTGTGCTGA -GCTGTCTCTCCAGCCCCAAATCTTCTAACCTCCGTGAGACTCATTCATCAGGGACATAAA -ACCCTCTAGGCGTATCTGCTGCTGAGAACGTCCATTGAGAGGAAAGCAGAGAGCATATCA -GAGAGGCAGGGTCGGGGGTTGGACTCGTGGCCAGACCCATGTACTTTCTCTTGTGGTTCC -TAAGAAGTGTTTAGAAAAAGACAGTTGTCATGAGAAATGGGTGCGCAGATTTGTTTTACC -TGAAAAATGCGGTCTGTGTTTTGGTGACATCGTCGAGTGGGTTGATCTGACTTTATGATA -AAGCGGACTCTTCAGTGTGGTTAGGTGACAAGATTTACTCAGTGGAATGGCCAGGGCATG -CAGCTCAGTGGTAGAGCACTTGCCTGCTTTGGGCATGTCCTTGGGTTCCTCCTTCCCTCC -CCTGGAAAAAATGATGTAACTCAGTATTTGATGAAATATTTGAGGCATGGTTATGACAAT -TTTTTTGCTTATTTTATTAATGTTTAGTCAATAATTTGAGGAGTTTTCCCCTTCCCATTC -CTGTACTGACACTTAAGTCTAGGACCCCACACCTAGGCAAGTATATAACCACGGAGCTAT -ACCACCAGTCCAGTTTTAGAAGGCTTGATGACATCTTTCTTATTGAAGATCTCAAAGAAA -ATTATTTTAGCCACAGGTAGCAAACTCTTTTTCAACTATGTTGTTTTCAATTATTTTATT -TCTTCATCATTAAAAGACCTAATTAGTTGTTACCTGATAGATTGTCATTAAGATCTTTCC -CCCGTGGGTTCCAAGGAGAAACTGAGGTACAATTCCACAAAAGTCCACCCAAGTTTATGA -TGTTTACTTTCAAAGCCACGAGGGAAAGTTACAGGCAGGAGCTGATCTCAGGTAGCCACA -CTGGAAGATCTGCACCCAGCAGGCAGTGGTTTCCTTAGGGCTGTACCCAGATGGAACCCT -CTCTCCTTATCCTTCATCTTCATCCTTCAGCATCAATAGCCTTCAGCCCGTCTCTCAGGA -TCACGTGCAGTCAGGGCAGAATCTCATAGGACAGGTTGCCAGAAGTGACTGGCTTCTCAG -GTGAGGACCCATGACCCTCCCCACCCCTCCTACGAGAGAACTGTGACCCTCTTTTCCAAG -AAGCCCAGCAAGACGGTGGCAGTTGGCATAGGTCCTTACAAATACGATTTGATGACAGAT -GGGTTACTGAGATTTCAGGGCTGTAACTCAGAAAACTTTCAACTAAACCATGCAACATTA -TTTATAATAAGTTTTTGCTCCACTGTCTACAAACTTGTGAGAAAAACCTTCCTCGGCTCT -TCCATGAACAAAAACTAGGAAAACTATTTTCACCGACTCCTTTCTCAGTCTAGCAGTAAG -GAATGGTCATCGACCCATACACAACCTCCTCCACAGATGACTACACTTGTCTCACGAAGA -AATGCTTAATGATTATTTAACATAATTTATCTGTTCACCATTAAATACATAATAATTATA -TTTTTGATCAGTGCTTACCTGAATATGAATCATAGCCGCAAACTAATCTAAAAGGAAATA -ATACTAGGGATTCTTGTCTCAGAGGAAGCATGCTGGCTCAGCCACACAACAGTGTAATAA -ATATAGGACTTAAAATTGTAAAGACATGTTTCTGTACTCAGGAGGCAGAAGCAGGCAGAT -CTGACTTTGAGGCCAACCTGGTCTACATAGTAAATTCTAGGTTAGCCAAGACTGATAGTG -AAACTCTGTATCAAAAAAAAAAAAAGTGTGTGTGTGTGTGTGTGTTTGTGTGAGTGTGAA -GAATCTGAACAAAAAGGCCCTAGGGCCATGGTACATGCAGTTTCACACAGTAGGTGTGCT -GTAAAAATCAAGGACAGAGAGGGAACTATATCCAATTTTTAACAGTAAAAAATACCCTCT -TCATGTATATTTGGGGGAAAAAAAGAGGCTAGTAGTGGCTTTAAATCCACTACTGCATCT -GGAGTCCACTGGATTTACAATATAGCCATTTTACCTAAAATGTTAATACCAAGGATATGG -CTAAAAGTATTTATAATAATTTAAACTCAAAAGCAAAACTGTGGCAGCCAATCCACACTG -TGGAGCTCAGAGAACTGATGGCCAAAAGTTGTCTTCTGACTTTTTTTTTTTTTTACTCAC -ATTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCTTCTGCCTCTGCCTTCCCGAGTGAT -GGGATTAAAGGCATGCGCCACTACACCCGGCCAAAAGTTGTCTTCTGACCTCCCATACCT -GAGCTGTGACACACATGCCCACCCACACATCTGTGTGCGCTCACACACACATAGGAAATA -AATAAATACAATCAGGATTTAAAGGCTTCGTTTTAGAATCTGTTTTGTGTTGACTGCATC -TCTATCCTCACTCAAGCAGAGCAAGGAAGTGGTTGTCCAAGGTCCAGGACATCTAAATGC -TGGGAGATGTGGAATCTGAGGCAGCGATCGTAATTGGAAAAGAAAAGTTGAAAAGCCCTG -AAGTGCTTGCTGCTTGTTCTTTTGGGAGATACCGGAGAGGAGGGGGTCAGCGGGTGATGT -CCTGGGCAGAGAAGGAGCCATTGGCAGGCCAGAAAGCAATGAGGTGGATCCTTGAGCCTC -TGCACTTATTGGGGAGAGCTGGGGAAAGAGTTTCTGAAGGACAATGGGGGAGTGGGTCTG -GGGGAGAGGGGAGCTGGTGGGGTGGGGGAAACTAGGAGGGGAGGAGCAAGGGGAAACTTC -TGTCAGGATGTATTGTACGAGAGAGGAGGAGGAGGAGGAGGAGGAGGAGAGTAGCAGAAA -TCAGGAAGTTATAGAGCATACTCTCTCCAAGTAAGATGCCTTTTGACCTGTAAAAGGAGA -AAAGACTCAGAGGTCATCAGGGGTCAGGGTGGCCATTTTCCAATCTCCACTTCGGACTTT -ACCAAGCAGAGTCTCTGCACAAGGGTGGCCTTCAAAGCCATGGCCAGGAGGAGAAGAGTG -GATCGTATGTTTCTTCTTCCCCTTGGCATGGCTCAGTCAGGCCCAGGCTTCCTTCGGTTC -CCTGCTTGCTGGACCTGGCTTAGCATAATGTAGACACAGCCCTGGCTCGGTTGCCCGGAT -CTGAGGAGAACTCCATGCATAAGCCACACATTCATGGGTTCCTGGAAGGCCAAGGCTAGT -CAGTTGGGTAGATGCCTTTTACCCACAGACCTTATTTATGTGCTCCTCTGGAGGCTCTGC -CAACAGTCATGTCTAGTCCCCATAAACCCTGTCATGAGATCAGAAAGCAGGCCTGTGTCT -GAGGGAGGGAGGGAACATTTCTAGTAAATGCATGTTCTGTTCTTAAGTGGCTATGCCATA -GGGTGCTCCTTGGTCTTCTATCTTGGTTGTCTCCAGTTTTGCATTTTCATACATAAAGAT -GCTCTTGACTAACTTGCATGTGAGTCTTTGTAAAGAAATGAGATGTTGATGGAACAGCAG -GTAGAAATTTAGAGACAGCATTTAGAAATTCAGAGACAGGAAATGTACAGGACAAGTTCA -GGAGAACTGTGAATGCTAAAATGACCCTGTGAATTCAGAGAAAAATTAAAAATACTTCCC -AGGCATAGGACAGACATTTACCATCTAGAACCAAGCCTCTCTATAAGCACAAGCAATTTT -CTGAAAGGCTGGGCCAAGGGTCACCCTTCAGGTAATGGACTCTGGGTGATAAGGCCTGAG -ATCAGCAGTAAAGGGCACTGAGACAGGACTCAGGCTAGTAGCTATTGATGACAGATAGAG -ATTGAGAGTGGATGCAATATACATCGATCCTAGGGCCTTGTGCATGCATCCTGATACATT -CCTACAGGCCTATGTCCTCAGACCTTTAAAAAATAATAATAAACAAGCTTGAGACAGACT -CTTGTTAAGTTTCCCAGCTGGGCCTGATTTTAGGATCCTCCGTCCATAGCCTCCCATGAG -TTGTGGCAGTTACTATGTGCAATCTTGCCAGGCCAGGAAGTGTCTTCTTATTTGAGTAAC -TTGTGTAGCTATAACAGTGCTTATGTTCTGTAATGGTTAGTTTGATTTGTCAACTTGACA -CAACCTATAGTTACCTGGAAGACAGTCCCATTGAGAGACTGTCTGGATCAGGTTGTCCTG -TGGGCATGTTTGAGGGTGACTATCTTTTGGGGGAAGTTGAAACAGGGTTTCCCTGTGTAG -CCCTGTCTGTCCTAGAACTCACAGGCTGGCCTCAAACTTACAGAGATTCACCTTTACAGT -GCTGAGATGAAAGGCGTGCATGACCACCACATGTCATGTGGGTGATTATCTTGATCAGGT -AGTTCTGTGGGTATGTTTGTGAGTTATTATCTTGATTACCTTAACTAATATAGAAAGACA -TCATCTGATTATAAGACGTTTCATTACCAGGGTTGGGTCCCTGGACTGCACAAGAGTAGA -AAGAGCTAGCTGAGCAATAAATGTGCAGGTCTATTCTCTCTGCTCTTGACTGTAGTGACT -AGCTATTTACGGCTCTGGCCACTGTGATTTTCCTAAGAAGACAGATTATAACTTGGAATT -ATAAGATAAAATAAACCTTTTTCTGTCAATTGCTTTCTATCAGGATATTTTATCAGAGTA -AGAAATGAATGTAGGAAAGGTGCTGTATAGATGTTCTGTGAGGCTGTGGGTCAGCACTTA -GGGAAATGGATGGCATTCACAGGAAGATAAGGCACCAGGTAGGATTTAGAAATGTCCTGA -CATGTGGATATCTCATTTTACACACCCATCTATGTCAACACAGCTCCAAAAGAATGTCAA -ATAAAGTGATTAATAAAAAATTATAATCTGCTGGGTGTGGTGGTGCATGCCTTTAATTCC -AGCACTTGGGAGGTAGAGGCAGGCGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAG -TGAGTGCCAGGACAGCCAGGGCTATACAGAGAAACCTTGTCTCGAAAAACCAAAAAAAAA -AAAATTATAATCTGTCTTTATTAAACACGAGTCTAGTAAGCAGCTCTAACCCATATTTGC -ATTTAAGATGTTTCCCTTCCATGGAGAATAGAGGGAAGATGCTTGTGTCTTCCCAGACAG -GGCTCAGTTCTGGAAACTTCTTGGTTACAAGTGTCAGGAATTCCTCTTGTGATACAACTC -CTACTTCATGCCTTTAATCCCAGCACTCGGGAAGCAGAGACAGGTGGGTCTCTGAGTTCA -AGGACAGCCTGATCTACAGATTGAGTACCAAGACAACTAGGGGTACACAGTAAGACCCTG -ACTAAAGAAAAAGAATAAAGAAAGATGAAAGAACACCATGCATTGTTGACATTAGGAACC -ATGCATTGTTGACATTAGGAACCATGCATTGTTGACATTAGGAATCATGCATTGTGACAT -TAGGAGCCATTCATTGTGACATTAGGAACCATGTATTGTTGACATTAGGAACCATGTAAT -GTTGACATTAGGAACCATATTGTTGAATTAGGAACCATGTATTGTTGACATTAGAAACCA -TGCATTGTTGACGTTAGGAGCCATGTAATGTTCCATGTAATGACATTAGGAACAGACAAG -ACTGTGTATGTTTATAGTAGGTAGGGTGGGCCAGGGCATTTGGGCATCTCATTTTCATGG -ACAAACTCCCTTAGGGTCATTTCCACATGACGTATGAGTTATACCCAATGTACTTGGAGG -ATTAGATGGCATACTGAGTCAATGTTATTGTTAAAGCTAAAATGGATCCAACCATTTTAG -TCTTTATTCAAAACTATTGAAACATTTGAGTGGGCCTGAAGCAACTGCACCAAAACCAAA -GGGCTGGATGGGTTTAAAGAGCCTCATGGGAGAAGCACAGGACATCTGTGTGTGATAATT -TGACTTTTTGTTTGTTTGTTTGGTTGGTTTTTGTTTTTTGTTTTTCGGGACAGGGTTTCT -CTGTATAGCCCTGGCTATCCTGGAACTCACTCTGTAGACTAGGCTGGCCTCGAACTCAGA -AATCCGCCTGCCTCTGCCTCCCAAGTACTGGGATTAAAGGTGAGCGCCACCACCCTGCCC -CCCCCCCCCCCCCCCCCCCCGGTGATAATTTGACTTTTATGACTCTAAAGTTAGGCATTT -ACCCTTTCACTGAGACTGGGAGACAGGGGTGTTGGATCTTTCCGAGTTTTGTTGCAGAAA -GATGGATCTCAGGGCCTTCTAAATGACATTCCTGGGTGAAACCAGAAGTCACACATATAG -TTAACCTTCTGGATCCAGAGTGTTGCATCTGCAATTACTCCAAAAATATTCAAAACATAT -TTTCTTGCAAAGTTTTTATTTTATGTGTATGAGTATTTTGCTTGCATGTGTGTCTATATA -CCAGCACCACATTAATGCTTGGTTCCTGGGAAAACCAGAAGAGGTCATTATACCCCCTGA -AACTGGACTTACAGACAGTTGTGATCCACCATGTAGGTCAATCCCAGGTCCTCTGGAAGA -GCAGTAAGTGCTCATAACCACAGAGCTATCATTCTAGCCTCTCAAACATACATTTTAAAA -ATTGTAGGTGTGTTGAGTGTGATGGCACACTCAATCAGTCCCAGCACTGGGAGGCAGAGG -TAGGCAGATCTGTATGAGTTCAAGACCAGCCTGGTCTACATAATGAGTTCTAAGCCAGTC -AGAGCTACAAGTTGAGACTCTGATTCAGCAAAGTGTGTGCCTGTGCCTCTCTCTCTCTCT -CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTTCCTCTCTCTCTCTCTGTCT -CTCTCTCTCCCTCTCTCTGCCTGTCTCTCTCTGCATGGGTCTGTCTGTTTGTCTGTCTGT -GTGGGGGTAGGAATCTGGAGAGATGGCTCCCAGTTTAGAGCACTGATTACTTCTTTCAGA -GGACATTGGTTCGAATCCTAGCATCTGCATGGCTACTCACAACTGAAACTCCAGTTATAG -GGAATCTGATGCCCTTTTGTGACTTCTTTGAGCACTATACACATATAATGCACAGACCTC -TATTCAGGAAAAACACTCATAAACATAAGATAAAAATAAATTGCAGGTGAACTTGTTGTG -CCAGGAAGTGTTCGTGAACCCCAAAAGACCACCAAGAAGCTGATTTTGATGTAGTCTCAC -TAAGGTCTCTTTATTTAAGCTCAAACTTGGGCCACACCAGCATCTCTAATGCAGTAGAAT -GGGAAGATATAGCCCTGAGCCCAGCTTTTACTGATTGGGGGTAGGGGGAGGGCATTAAGG -CCTTTAACATAATTGGCTGGTGCTGGGAGCCAAACCATAAACTTAACTTCTGTTTTCCTT -CTGTTTGTTGGTTGTTAGAAAATGAAGTGCCAGGGGCAGACTTGTTGGGGAATAACCTGG -AAACTGGTGTAGGTACCAGCCTGTTAGTTAACTTGAGTTCAACCTTAGGTCAGGTTCTCT -AACATGAAGTCTGAACCCAAAAGATCTGATCTCAACCTCAGCAAATTACTCCTTGGCTAA -TATAACAATTACTTACATAGCATGTATATTGTATTGGACATTATAAGTAATCTAGAGATG -TCCTGAAGTGTATGGGAACCAGGCACCACGATGCAGGCCTATAATCTGAGTAATTGAGAT -GCTTAGACTATGGAATTGTGAGTTCAAGGTCAGCCTGGACTACTGAGTGGGTCTGAGATC -AGTTTAATCTACATAGCAAGGCAATATTTCAAAGAACAAGCAAAATGAAGTGCCTAGAAA -ATGTGCACAAGTGTTTATCCTCCATGACAGGTAAGAATGAGCAATATAGACACTGACCTT -AGATGGGCACTCCCACCTAGCTACTCTATACCCTAGATGGGATTATGGAAAACAAGTAAG -TCTTGTGCCCCCATCCAGCTCATCTTTAAAAAACAAAAAAGGGAGAGGCTTGAGTAAAAT -TGGCTAAATAGGCCTTAAGTGTTTGCCATAGTTGGTCTTCTGCCGATCTGGGTAAAGTCT -TCGGACCTAGGGTGGAGTCTTCCTCCTTGCTGCACCTACAGCTTCCAACAGGAGCAGACT -GCCTGCTGAGCATGCTTTGCAATACAATTCAGCTGAAACAAAGGATGGGTCTGTGGGCCC -TCCCTATATAATTACAGTGTTAAATATTAAACCTTGAGCCTTGAACAGAAACCTTTGTCT -TGGCTTCATCCTTCTCTTGCCTGCCTGTCCTTTTTCATTTCCAGCCTCCCTTTCAGGTAT -ACCATGTTCAACCAAAGCTGATGTACAGCTACACATTGGTTGTATGAATGCATAGTACCA -CTTTTATAAAAGGGCTCTGAGCCCTTTGGCTGTTCACTGGGAGGCTGGGACTCACTCCTT -TCAGTCTGGGAGAAACTATCTTTTAAAGTGAATGTTCCTGGGACTGGAGAGATGGCTCAG -TGGTTAAGAGCACTGACTGCTCTTCCGAAGGTCCTGAGTTCAAATCCCAGCAACCACATG -GTGGCTCACAACCATCCGTAATGAGATCTGATGCCCTTTCCTGGTGCATCTGAAGACAGC -TACAGTGTACTTAGATATAATAATAATAAATAAATCTTTAAAAAAAAAAGTGAACGCTCC -ATGAAAAGGTAACTTGGGGGCCTCAAGTTGCCTAAAGTTTGGCTAAACTTGGAGGGATGT -TAAGGGGATCTTGATGGTCCTTTTGTGCAGTTCTTCATAAGCACATCCCCAATTTCACTC -TCGCTGTTTGAGAAGGACCTTATCTGCGGGAACTCTCAGACCCCTGTATGAGCTCCTTCT -CATGAACGGCCCATTGAGACGAACTCATGAATGTTCCCTTTTAATGTTCTTAGGGAAGGG -TATTTTCGTTGAGTGATTCAATAAACATTTATGAGGCGGCTCGTCTGTGCCAGGTGGTAT -GTTAGGTATGAGCCAGGTGGAAATTCCCCTCAAAGAGACCTCAAGACACCAAAAGAAGAC -AGATGAATAAATAAAAATATTCAACATAAAGTTGTCCTGGGATCCAGACATCCCCGAGAG -ACTTGCTGGCCATGAAAATACCCATACACAGAAGCTCACTGTAGCATAATTCTGAGTGAG -CAAATGGGAGAGAGCACACACTGAACCAATGGTGACAAGGGAGATGTGGCATTTACTGTT -ATTCAGTATTGGTCACCAATGAGAAGGAAGAAAGCTCCAGTTCATGCCACACTGTGAGTG -GACCCGGAAAACATTCCAACAAATGAAAAATGCCAGGCACAAAAGGCCATATACTACACT -ATTCTGTTGGGTGGAAATGTCTAGATTCAGCAAATCCAGTCACAGAGCATGCATGAGAGA -TTGCCTAAGGCCTTGGGGTTGAGAAAATGGGGAATTGGGTGCCAATGATACAGGGTTCCC -TTTTTTTAAAAAAATAAAAAAACAGTAAAGTTGATTGTGGTGAGGAAGGCCTCATTTTGT -GACTAGGCTGAAAACTGTTGTGCACTTTTTTTTTTTTTTTTTTTTGGTTTTTCGAGACAG -GGTTTCTCTGTATAGCCCTGGCTGTCCTGGAACTCACTTTGTAAACCAGGCTGGCCTCGA -ACTCAGAAATCCACCTGCCTCTGCCTCCCAAGTGCTGAGATTAAAGGCGTGCGCCACCAC -GCCCGGCTTGTTGTGCACTTTTTAATGGGTGTCTTACATGACCCACAAATTCCATCTCAA -GAAGCATGGCACTATGGGGAGTTCAGAGGTGGCTCAGAAGCTAAGAACACTTGCTGCTCA -ATCCTGAGCCCTGAAGTTAAGATCCCAGCACCAACACTGGGCAGCTCACAGATTCAAGTA -ACCTTCAGGTGGCACACACAAGACAGGGTTTCTCTGTGTAGACATGGCTGTCCTTCAGCT -CTGTAAACCATGCTGGCCTTGAACTCACAGAGATCTGCCTGCTTCTGCCTCCCAAGTGCT -GGGAATAAAGGTGTGGGGCACCACTGCCTGGCTAGTGACTCATACTTTTAATTCCAGCAC -TCAGTTAAAACAAACAAACAACTAAAGCAAGCAAGCAAGTAAACACACACACACAAAAAC -CCTTAAATGCCTATAACCCTAGCTCTAGGGAGTCTGATGTCCTGCTTTGGACCTCAGGCA -CCACACATACCTCTACATACACTCACATAGAAGCAAGTACATACAAATAAAATCAAGTCA -GCATGTGCAGGGTGCAGCATGAGGGTCTCAAGGGGAAGCGATGCCTGAGAAGGTGAAGCT -TGCAGCTTGAATGCCCGGGTTTCCACAGTCGTTCGAGAAGAGGGGACACATGTTAGAAAT -GAGCTCAGGGATGTGTTTTCTTCTCATACTCTCAGGCAAGAATGTTGCCCTGGATTGACT -CAATAAACATTTATGAAGCAGCTCATTTGAACTTGGTATTATATTCGGGATGAATGGAAT -GTACGTCTTCCTTCGAAGAAACCTCACAGCTCTGAAGAAGATACATGGAGCCCTGTCAGA -ATGGAAGGCATTGCCATGGGCCCAGAACCAAGCATTCTGAGGATATGCAGGTGTCCCAGT -GGTTCCAGATCATAGGTATCTGTGGAAAGTCTAGGGACAGACATTGCCTGGGCATGGACA -GAAGTTAGACTTTCATCCACCAAGCATCAGGAGGGGTCAACAGGCTAGGGATATGGGCTC -AATTCCAGCTCTGCATCAGTGACCTGAGCAAGTCACATCACTTTTCTCACCCGCTTCTCT -GTGACACATATAGCACTGGGGCATCCGACATCCCTGCAACAGGGCCTGGCAAGCTCTGAA -TATCTGGGCATGTGTGTTGACATCACATCATAATGAATTACTGTCAAGTGACTCATTCCC -ATGAAGTGGAGGCTGAAGAGACCAGACTAAAGCAATGAGATGGGAGAAGTCAGAGTTGTC -CACAGAGGATGATGGCTAGGGAGGTCAGGAGCAGCAGGGATGGCAAGGAGAGAGACTCCC -AGGACCCAATGGGGATGACTTCAGCCAAAATACACAGCCAAAGGGGAGCTAGAACCAGTA -GAGACCACCTCCAGCAGATAGGCACAGTCCCTGGTTGAGGGATGGGGTCACCCGCCCATC -TCAAAGCTTTTAACCAGAGATGTTCCTGTCCAAAGGAAAGACAGGGACAAAAAATGGAGC -AGAGACTGAAGGAAGGGCCATTTGGGGACAGCCTTACCTGGGGATCCATCTGGTCTGCAG -ACACCAACCCTGGATACTGTTGCTGTTGCCACGAAGTTCTTGCTGACAGAAACCTAGTGT -GGCTGTTCTCTGGGAAGTTCTGCCAGAGCCTGACCAATATAGATGTGGATGCTTGTAGCC -AACCATTGGACTGAGCTCAGGACCCCAGTGGGGGAGTTGGGGGAAGGACTGGAGGAGTGG -AGGGAGACTCAAACCCATAGGAAGAACCATGTCAGCTGGTTAGACTACCCGGTGCTCCCA -GGTACTATACCACCAACCAAGGAGTGTACATGAAGGGATCTATGACTCCAGATACATATG -TACCAGAGGATGGCTGCTTCAGTGGGAAGGGAGACCTTCAGGCCTGTGGAGGTTTGAAGC -CCCAGTGTAGGGGGATGGTGGAGTGGTAAGACAAGAGTGGGTGAGTGGGTGGTTGGGGGA -GCACTCTCATAGAGGCAAAGGGGAAGGAAGAGAGGGCAGATGGGATGGGGGAGTTGTGGA -GGGGTAACTGGAAAGGGGGATATCATTTGAGAAGTAAACAAATAGAATGATTAATAAAAA -TGAAGAAGAAGAAGAAACACTGGGGTGTGTTGACTAATAAGCTAAGGGCAGGGAGAGGTG -GAGGTGTGCCTTTAGGAGCCTTCTGGAGGCTTTGTTGTTTCCTTCTGTTTTTGTGCCTTT -CAAGACAGGGTTTCTCTGTGTAGCCCTGAGTGTCCTGGAACTTGCTTTGTAAACCAGTCT -GGCCTTGAACTCAGAGATTCACCTGCCTCTGCCTTCTGAGTGCTGCCATTAAAGTCATGC -TCCACCACCACCTGGCTTGCTTTTAAGTTTCTGGTTTGAACAATTGGATGGATGGATGGT -GGGATCATTCATGGAAATGAAGAAAACAGAAGAAAGAGAAAGTGCAAAATTCATGTATGT -CACTGGCGAAGTCTGGCATATGGTATCTGTGTTGGATACTGTTATTATTATGCATATAAT -TTCATTTTTTCTTATAGCTAAATAAAACTCCTCCGTTGTATATATCCAACAAGGTTGCTT -CCTCCTCCTCCTCCTCCTACTCTTCCTCCTCCTCCTCTTCTTCTTCTTCTTCCTCTTCCA -GTACTTGTCTCACTATGTAGCCCATTGGTCCTAAAACTAAGTAAATTAGGCTAGCCTCAG -ATTCACGGAATTCCACCTGCTTCTGCTGTGCTGGGTGGAATTAAAGGCATACACCACCAC -ACCTAGCCTTAGTCTGACTTGTTTTATGTAACGTGATGTTCTCCAGTTCCGTCCATTTTT -CTACAGATGACATAATTTTATTTTTTCTTAGATCTAAATAAAACTCCAATGTGTATATCT -CCCACCCTCCCTCCCTCTCACCTTTTCGCTCCCTCCCTCCCTCCCCCCCCCCATCAGTGT -GTGTGGCAAGTATACTTGTTAGTGTCTTTTCTTGAATATTCTCTACCTTTGTCATTTTGA -ACCTGAGCCTCACTGAGCTCACGGACTCTGCTAGGCTGGATGGCCAGTGAGGGTGAGTGA -CCTTCCTGTCTCTGTATTCTAGTGCACTCCCTCCCTCCCCTGCTTTTCCACACAGGTTCT -AGGGACCCAAACCCAGGACCTCATGCTTGCAGACATTTTAGGAACTGAGCCACCTCCCTG -AGTCATTTTCTCTATCTACTCATCTGTTGACAGCAACAAGGCCGACTCAATAACTTGGCT -GTTGTGAATGGTGTCGCAGTGAACAGACACGAGTGATTATCTCGTTCATACAATGACCTT -GATGCCTCCAGGATACACACAGGTGTCCTCCTAAGTCCCCTAATTTCTGATCCAGAACAC -TTCTCATTTGTTCCCCTTTCAGTCACTAGTGTTGGGACCCTCTCTTGAGGTGGCATGAAA -GGTCATGAGGTGGCCGGCCTGGTGGGCAGCTCTGAGGTAGAGCAAGTGAGAACTGAAGAG -TTATGACAGTAGCTGCCTATGGTTTGGGATAGAAAGTTCTGAGGGAACTGGGAGATCATG -GGAAGCAGCTCGGGACCATTTCTTGGACCAGGTCAGCATAATTGGCACAAATGTAAGGTT -AAAAATGTGAGATGTACACTTCATTCTCATTAGAGGGCTCTGTTACTCCGCTCAGGGACT -TCTGATACCTGGCCATTTTCTCCCAGGCTGGCTCTGAGAGAACAGCATGGAGTTTACTCC -CTAAGTCTTTTGGCAGAGACAGTGGGTTTATGAAACTCCAAAGTGGATATAAGTGACCTT -GGAGAAAGTTGGTAACGTTTACCCAAAGCTGACTGGTCAGTGACTGGTACGTGGGCTTTG -GAGAAAGTCAGTGCTCAGTAAATGTCTATGCTTGGATGGAATGCTCTTTAAATGGGCACG -GGCAGACTGAGGATCTCAAGGCTGCCACAAGTGTTTCCCATATCCACGGTGTCACCCAGG -ATTCCTGTCAAAATGGCTCTGCTCTACACAAGAAAACCTACAGAATCAACTAACCTGGGC -CCATGAGACTCACAGAGACTGAAACACCAACTAAAGAGCATGCAGGGGGTGGGGCTGGAG -AGATGGCTCTGACTGCTCTTCCAGAGATCTTTAGTTCAATTCCCAGCAACCACATGGTGG -CTCACAACCATCTGTAATGGGATCTGATGCCCTATTCCGGTGTGTCTGAAGACAGCTACA -GTGTATTCATATATACAAAATAAATAAGTCTTAAAAAGAAAAAGAGCATGAAGGCTGGAC -CTAAGCCCCCTACACATACATAACAGATGTGCAGTGTCATGTGGGGCCCCCAGCAACAGG -AGCAGAGGCTGTCTCTCTGCCGTTGGGACCCTTTCCCCTAACAGGGCTGCCTTGTTTAGC -CTAAAAGGGAGAAGATGCAGCTAATCTTCCTACAACTTGGTATGCACGGTAGGCTGACAT -TCATGGAAGGCATCCCCTTCTCTGAGGAAGCAGAGCTGGGAGGAGGGGACATAGAGAGGG -ACTGGGAGGAGAGGAGGGAGGGAAGCTCCAATCAGGATGTAAAATAAAGCAATGAATTCT -TAAAATGTCTCTGCTCTAAGGCTCTTTTTCAGACAATCTCTTTAATCTGAGATGACTCCT -GATGTGTTTCTTATGCAGGTAACTAAGTACTCCTTGGTCAGTTCTGAGAAGTCAGCACCT -CTAGTTAAAGGCAGGCCAGTGAGAGTCCAGGGAGAGCCCAGAAACAGCCAGTGTTGGCTG -TGCCTTCCTCCACTGGAAAACACTTGTCCATTTACTCTGCTCTTACGTTTTTGCCAGTTA -CATTTATTTCCCAGTCAAGCTTATGGAAGATATTAATATAAAGTCTCATGAGAAGGGAGC -TTCAGGTGAGTGCGCTTCTGTTCCAGAGCTAATGCTTATGGGTTTGTCTTTCTTCCACCC -TTTACCCCCAACCCCCTTTCATCCTTTCAACCCCTAACACTAGATAGGAGAGAAAAAAGG -AGAGAAGGGTGAGAGGGAAGGAAAGAGAACCCTGAATCTAATTTCTTTTTTCTTCTTTGA -GCATGACTAACAAACCACAAAGAACCCTCTTGAATGACCAATAGCAACCCACCCACATCT -CAGGGCTCTAGCATTTATACACCCTCTGAAAAGTCCCCAGATTCCAAATGTCACACAATC -ACAGAAACTATCTACAGCTGGCAAATCCATGCCTCTGCTGGAGCACGAGGCAAATCATAG -TCAGCTGCGGCAGTCGCTCAGAAGCAGCCCCGTATCCCACACCTGGGACTAGAGGGAAAA -CAGTCTTATCATATTTCTGTGTTTCTTAAGGAAACCAAAATTCCAAAATTGTCACTTCAA -ATGATGATCACTACTGGAAAAACTCCAGTTGTCCAATCCTTCAGCTTGCAGCAAGCTGGA -TGACCATCCCAGAAACACTGAAACGTTAAAGGGACGGTGTTCTAGTGCTCCACACAGCTC -AGAGGACCCGAAGGGCTGCATGCAAGTGGTTGCTAAGAAGTATTTTTTTTTATTTATATT -TATATTTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTGTGTGTGTGTCTGTGTG -CTAGTATACTGGCTCCCTTTGAGGTGAGGCAAGGATGTTCTCTTCCAGTCCTCTGCGAGA -GCAGCAAGCATAATTGGAACACTGAGCCATCTCCCCAGCCAGGTTATAAAGAAGTATAAG -CATTTTGCTATTGTTGTCTTCTTGCATCTCCACAAACATAGTTTCGTGTTTTAAAGATGC -TTATAACTAGTCATTAATATTAATATAGTTCATTAAATAATACATAGGTTGGCCGGGCGT -GGTGGCGCATGCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCGGATTTCTGAGTTC -GAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTATACAGAGAAACCCT -ATCTCGAAAAACAAAAAACAAAAAAACAAAACAAAACAAAAATAATACATAGGTTGAACC -TAGGGTCTCCGGCTTGCCAGGCATACTCCCTATCACTGAGCTATCTCCTTAGGCCAAGGG -CTCCATGTTTTACTTTGTGTTATCATCCCTGGGAACAGTGTATCAGGTGAGGAGATCCCA -TAGAAGTCACCAGAATGGCCCTGTGGCTCAGTGAGCTTCACCAGACAGACATCTTGTATT -CAGATATCAGGAGCCATTCTTGTCTGACATTTGGATGCAAATAATCTCTGAGAAATTCCT -TCTTTCTCTGGCCCCATATGTTTCAGCCGTGGCTCCCAGCATCCTACCCCATCTTGAGAA -CATGCAAAGAACTCATTCAAACACGCCATCTGCTTCTCCCACTTGGACTCAGGCTGAGTA -TTTCTCAGAGCATCTCCTTGGGCACGGACGTTGGCAAGGACAGTTTAAAACTGCCCCTGC -CAGGGCCCACAAGCTCCACTTCTGTGGAGATTTTTCCAGGGGCCAAAAACATCTCCAGTG -TTCTGGCCTGGAGCAGCCAATGGAAACCACAGCCAGGACCCCTCCCACTCTCCCCCAGTG -GCATCCCGGCTTCCTGCCTTCTGTTTCTCTCTCTCTCTTGCCTGTCTGCCTGACTCAGAA -GTGAGGACTTACTGGGCAGCTGCTTCAGAGTACTGGGGACTTCCAAGATACCTCACCTTA -TTATCTGTCCTGTGGTTTCTGGGGGTGCTCTGTAAAGATGTCCTGGAGACGGGTCATTCT -CCTGTCATCTCTCTTGGCCCTGGTGCTCCTGTGTAGTGAGTATGGGAGGGTCAAAGGGTG -GGTGGTGTTAGCTACACAGGAATACTTACTACGTATAGGTAAATTTGTTCAGGTGGCATA -GGTAGGAGGGGTGTGTTTAGTAAGGAAACTATTCTTGGTGTGTGTTTGTGTGTGTGCAAA -AGATAATGTAATAGAGAAAAACAGCAAAGATAAAAAATAGGAAGCAACCCAGCTCATATG -GTGGGTTTCCATCAAGACTGGATGGTATGCCAAGGGGCAGAGCGCCCCATATGCAGTCTG -GCAAGCCACTGCACCCAGAACTATCGAAGCCCCACCGGGGCCTCTGATGTTGCCACCTTT -CCTTGTGCCTTACCCTACAGTGCTACAGGAGGGGACCAGCGCTTCTGTGGGGAGCAGGCA -GGCAGCTGCAGAGGGGGTGCAGGAAGGTGAGTCTAGGGGCGATCCCTACATGTGGGAGAG -GTGGATCCTGCTCCCCCATCCCATGTGCGTGTGAAGAGCCCTTTTCTGGTTTCAGGTGTG -AAACAGAAGATTTTCATGCAAGAATCTGATGCCTCCAATTTCCTCAAGAGGCGTGGCAAG -CGGTCTCCTAAGTCCCGAGATGAAGTTAATGGTAAGGCTGCTGGATGGTCTCCCTCCCAC -TGTGGAAGACCAAAGCCCCAAGAGATTAAAGTTCTGGGAGCAGTAGTACGATATCTGGGG -CCAGTGAGATGGCTCAAAGGGTGAAAGTGAGTGGAATTAAGTCCTTGGATTGCATTTGGT -AGAAGACAACTGGCCCCAAAAAGTTGCTCTCTGACCTCCATGTGCACACAGTGGTAGGAA -TATGTCCCTAGTAAATTAAATAAATAAAAATATAGAAACGGTATCATATTTCACTGTCTG -TGGGCCACTGGTTGAACTGAATGTGGCATCAGAGTAAAGAACTGTATAAAATAAACCACC -TTAAGAGGACCAGGGGGCTGGTGAGATGGCTCAGTGGGTAAGAGCACCCGACTGCTCTTC -CAAAGGTCTGAAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCTGTAACAAG -ATCTGACGCCCTCTTCTGGGGTGTCTGAAGACAGCTACAGTGTACTTACATATAATAAAT -AAATAAATCTTAAAAAAAAAAAAAAAAGAGGACCAGGATGAGCTGGGCAGTGGTGGTGCA -CGCCTTTAATCCCAGCATTTGGGAGGCAGAGACAGGTGGATTTCTGAGTTCGAGGCCAGC -CTGGTCTACAGATGAGTTCTAGGACAGCCAGGACTATACAGAGAAACCCTGTCTCGAAAA -ACCAAAAGCAAGCAAACAAACAGGCAGCAGGATGGATCCAGATTCAGAAAGTGAAAACCT -AGAATGTGTACTACGTGTAAAGTAAAGGGAATGGGGTACTTCAGAGCGAGAGTAGTGGCC -TGATGCACCCAGGACAACATGTGTCATCAGGGGACAAAGCACAAGGGACCCAAGTGCTGA -GAAGAGGTGGTTTGGTAACAGTTCTGCTGCTGAGTGGCCTTAGCCACTCCCCAACATTGT -TTCCAGTTTCCTTATCTATAAACTTGGGGGGAAAGCTGGTGACAATGTATCAAGGGAGGG -AGCTGGTATATGTGTGTGTTTTGTTTGTTTTGCTTTGTTTCTTTCCTGTGAATTTTAGAC -TCTCCAGTACTCTGAATGCCTCAGTTGGTCGTTGACCTGCCAGCCCAGGGGGCACTGGAA -TTTCCGACCCCTAACACTGATGCTCCTAAGCCTCTGAGCTCAGGCCATCCTGGCTGAGTG -GGTGCTTTGATTCTTCCCTTGTGCATGCGGGTGAATGAACTCTTTGTGTCTTTTACCAAA -CTCAGCAAGGTGACTTGCTGCTCAGTAAAAACAGCAGGATTATTTTCAAATGATGAGGAG -GAACAGATGGAAATGCGTGCAGATCGTTCTTCTTTGAAACTTGGAGACGTCTAATCAACC -ACAGTAGGAAACTCGCCAGACGGCGCACAGCTTGAAATTTGAACAGGCTGATGTCAAGCA -ACACTGAGAGTCTGTGCTGGACCTGCAGTCTTTGGTTGCAATCAGAGAAGCAGCTTCTGG -CAGCCTCTGGGAGTGGCAATTATCTTCTGTCCTGTAAAACCGACTCAGAGTAATGTGGTA -CATGGTTAAGCCTGAGGTCTTTTACCTTAAACAGAAGCTCAGGCAGGCAGTAGATGAGCA -TCCAAGTGAATGACTAAGACTTCACATATGTACTCAGCAGCAGCCACTAGCAAGCTGTGT -GGACAGGTAGAGAAGCATGACCTTGGAATTCACTTGAACTTAAAACTGCTTTAGAGTAAG -AATTGGATAGGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCGCGCGCGCGCGC -ATGGGTGTGCGAGTACATGTGTGCACACTCATGTGCATGCAGATAGAGGCCAGAAGACAA -CTTCAGGTGTTGTCTCTAAGTTGCTGTCCACTTTTCTTTTTGAGGTAGGGTCTCTCAGTG -GTCTGGAACTTACCAGGTAGTCTAGCTTGTTGACTAGCAAGTCCGTGGGACCTGTGTTTC -CTCCATTCCAGTTCTGGGATTACACGCACATGGCACCATGCCCAGCTACTTTTGAAAGCT -GTATAGAATGTGTTTGTTGGCACCTAGGATAAAACACCCTTTTGGAGGAGAATGAAATTG -TTGGTAGGTCAGATTCAAATCACTCATGGAGTCTTTCCTAAAATTCAAGCCTTCCTGCAG -AAGTTTTGTGATGTCTGGAGCCTCAAGTGAGTCAGAAGGGAGCCACTGTCATGCATAGTG -CTCTGGGCCAGGCAGCTGTGTGACCTCCATTGGGCCACTACACCTCTCTGGGTTTGGATC -ACCTCCTGAGAAATCTGTAGGGTGGAGCGATGGATTGGACTATGTGTCATTTCTGTCAGG -AAAAAGTTTCCTGCCATTGGCAGAACTTTGAAAAGAATCACAGGACTTCTCTCAGAAATC -TGGTCTAAGGCAAACTCACAGATAACCTGGTTTTAGTGAGTTACTTAGTTCTCACATACT -TACTTATTAATGTAAGCTTCTTGCTTCCAGGAGGGATTTGAGATTTTCATCTCCACTTTC -TTATTTCTTTTTCCTTCTTTCCTCCCTCAACAGAACAAAACAAGCAAACAAAAGAAACCA -TTTATTGATTTACTCTGTGGGGCATGTGGGTGCATGCATGTGTGTGTGTGTGTGTGTGTG -TGTGTGTACAGGTCAGAAGACAATTTGTGGAAACCGACTCTCTCCTCTCATATGTGGATT -CTGGGACTCAAACACAGGTTGTCAGGCTTGGTGGCAAATACCTTACTGCTGAGCCATCCT -CTAGACCTCATTTTCTTTCTCTTCTCTGCTGTTCCCTATTACCCCCAGTGCTCAGTATGG -ACTTGGAGGCCTTGTGCATGCTAGGCAAGCCAAATGCTGTACTGTAGAGTGTGATGGGTG -CCTCAGCTTGCCTCAGCTTTTCTGTGTCCCATTCTTCTTTTGCATACCGGTGCTGTACGG -CAACAGGCACTGTGATCCAGGGATGTGGGGGGACCCTGCCTTCACAATGTGAGGTGAACT -GATGGACCCACTCTGTGACCCACAGGCCTTCAGTGTGCTTCCAGCTGAAGGACACATGTT -CTAAGGACCTTTAAAGAGATTTAAATATCGTCTTCCAGAACATCACAGCTCTCAATCTTT -TTTCCTAGATGCCATCATGGAAATAAAAACTTATTTGACTATTATTGCTATTTTGTAAAG -TGTTAGGAATTGAACGTAAGGCCTTGAACATTCTAGGCAAGTACTCTACCATAGAGTCAC -ACCCCGGAGTCTGATGACACTTGATTTCACACACTTCTTAACTGAAAGACAGGGCTGCCC -ATCTTAAGAAGTCGATGGTATCTTTTTTTTTTTTTTAAAGATTTATTTATTCATTATATG -TAAGTACACTGTAGCTGTCTTCAGACACTCCAGAAGAGGGAGTCAGATCTCGTTACGGAT -GGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCTGGACCTTTGGAAGAGCTGTCG -GGTGCTCTTACCCACTGAGCCATTTCACCAGCCTCAGATGGTATCTTTATTTGCTGTTAG -TTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTCCTCCTCCTC -CTTCTTCTTCATTTACAAACCTATTTTCTATGTGTACATGTATTTTGTATGTAGCAGGTG -CATACCTGTTATAGTGCACAAGATGTCAGAAGCCAGCTTGTGGGAATCAGTTCTCGTCTA -CCGTCTGGGTTCTAGGGACTGAATCATGTCGTTGGACTCCCGAGTCCTGTCTGAGATAGG -TGCTCAGAGTGGGAGATTCATGCTTTACAAACTTTATCCTTACTATATGTGCTTGGGTAT -CTTGCCTGCACATATGTCTGTTCAGGACATGCATGCCCGCTGCCCATGGAGGCTAGAACA -GGGCACTGGATTCCCTGAAACTGGAGTTTCTGATGGCTATGAGCTGCAGTGTAAGTGCTG -GGAATCAAACACACATCCCCTGGAAGAGCAGCCAGTGCTCTTAACTGCAGAGCCATCTCT -CTAGCCCCAAGGTTAACTTTCAAGACATTTATTCTTGAGTTCATTTCCCATCACGTGAGT -TCAAGTTTCTAAGTAGTCTGGTACTTGGATCACATCACTAACTTTGTGACCAGAGCCAAA -GCACTTACTCCCTTTGGGCCTCCATCTTCTCATCTGCAAAATGGGGTCACTGGATAGAAT -GGTCTACCAGGCCCTTCGTGTTTTAAAGTCCAGGCAAGGCACAAACCATTTCAGCAAAAC -CCGTGACCATCCTCTTCACCAGGTCTAGCTTCTCAGGTATAGCGTGGTATCCCTCACATA -CACACCCACCTTCTCTTTCTCAAGAGCAACTTTGCGTTCACAGCGGAAAACAGACAGAGG -CTGCGGGATGATGAGCTGCGGAGGGAGTATTACGAGGAGCAAAGGAACGAGTTTGAGAAC -TTCGTGGAGGAACAGAGAGATGGTAAGCTCTCTCCAGCAGCTCCTGGGGGAGGAGAGCAT -AGTGGGGAAATCCCAGGCCTGCCCTCATGTCTCCCCGATGCTGACTGGAGGAAGGAGGCA -TGGATGGGGGAATCCATTTTCAACTCCCATCTATGGTAGATGTGAAGAGAACGAGCCACA -AAAATGGCTATGCAGACTTAAGATGTTGTGGAAGAGGGTAAAGCACATAGGGGCTGGGGA -CCCAGTGGCCCAAGGACAGTGGAGACCAGGGAGTTATTGGCTGACTGTATGGGAGTATAA -CTACCCCATCTCTGTTTTGGAATCACTGTGGATCTAAGCACCCCAAAGGTGACTCGGCTC -CTGCCGAGTTGACAGGTGGATATCAAGGTCATGACCACGAGTCCCTTAGACATGAATGTA -CCAATTCGAGGTGCTACTTAATCCGGGAAGATGAGGACCACTTACCTATTCCTTATAATC -CCTGTCTTCTTCTTTTGCATTTTCTTTTCTTTTTAAAAAACATTTATTTTATTAATATAA -GTACATTGTCCCTGTCTTCAGACAGACCAAAAGAGGGCATCAGATCCCATTACGAATGGC -TGTGAGCCACCATGTGGCTGCTGGGAATTGAACTCAGGATCTCTGGAAGAGCAGTCAGTG -CTCTTAACTGCTGAGCAGTCTCTCCAGCCCCACTCTTTCATCGTATTACATAGGCGAGGC -TTCTCCATCCAATTTGGAGCTGGCCAGTGTGGCTTGTCTCACTAGTCAGCTTGCTCTGGC -AATCCTGTCCCCAACCTCTGACACTAGGGCACCATGCTCACCCAGGATTTTATATGGAGT -TTGGAGCTCACTGTTTAGTTCTGGCTCACGGGCTGGGATGTTGCTTAGGTTGCTCCTCTA -AGGGCACGGTGCAAAGGCTACTGCTTTGGGAATGGAGGACTCACACTTGTGTTTCGAAAG -CTCATCATCTGCTATGCCATCTTGCCAGCCCATAACAACACTTTGATCAAGAGAGCAGAA -GCACCTGTTCCTTTTAGCTGCCTTGTACCTGACTTCTAATATCGTAATTCCATCAGAGCC -TCTCAATTACCCCATAGCAACGTGGGTTCCTAAAAGGCTTCTTCACGTGGTTTTCTGTGT -CTCTCCTCATCTGTCAGAAGGTGCCCTTTTATTTGTTTTGTTGTTGTTGTTGTTTTGTTT -TTTGTTTTTTGTTTTTTTTCGAGATAGGGTTTCTCTGTATAGCCCTGGCTGTCCTGGACC -TCACTTTGTAGACCAGGCTAGCCTCGAACTCAGAAATCCGACTGCCTCTGCCTCCAAGTG -CTGGGATTAAAGGCGTGCGCCACCATGCCCGGTTCCACAGGGAAGAATGGGGGTATGACT -TTTTCTCTTTTGGTCCTTTCCAATTCCAAACCTGCCAGATTCCCACACAGTGTCTTGGAA -GCACCTGGTGCACGGCTTGGGTACAATGCGGGCTTGGGCTTGGGTACAATGCGGGCTTGG -GCTTGGGTACAATGCGGGCTTGGGCTTGGGTACAATGCGGGCTTGGGCTTGGGTACAATG -CGGGCTTGGGTACAATGTGGGCTTGGGCTTGGGTACAATGCTGTCATCCAGGTTCTGATA -CAGACATTGGTTTAGTTCTGGCTCACGGGCTGGGATGTTGCTTAGGTTGCTCCTCTAAGG -GCACGGTGCAAAGGCTACTGCTCTGGGAATGGAGGACTGAAGGCTGTGCCCATTGCCTGG -CGGGGGTCACCTAGCTAAATGTTGCAAGCAGGTGTTGGGCTCCCATCCCAGGAAATAAGA -AATCAAACTTTCTTAGGAACATAATGTAAGGAGTTCAGATGTCACCAAATGCTTCTGTTG -TCAGAGATTTGTTGCCCTTGGCGGGCTGCTGTGGGGAGCAGCTGAGGAGAGCTGTCTTGT -TTTTAAAACCTGAGGATTTGGAATCCAAATTTCCTTCAGTGTGAGTTTACTCACACTGTT -CCTAATAACACGCGACTCAGTGCCGTCCCAAATGTTCCAAGCCGTTGCCAGGCCTGGTGG -TGCTGGCTAGTAATCCCAGCACTTACTTGGTTGACTGAAGCATGGGAGAATCTCAGTTTT -AAAGCCAGCCTGGGCCATATAGTGAAACTGTGAAAAAAAAAAAAAAAAGGAAAAAAGAAA -AAAATAATAACAAGCAAAATTATCATTTTCAAATTTCTAGCATATGGGTGGAAAAAACTG -ACTGTCTTCTCTTTCATGAAGAGTTGGGATGTGGGGTTACCACTTAGAGGGTACTAGGAC -CTTGGTCCTTGAGCTCCACCCACAGAGAAGTGCATCTGGGCAGAAGCTGCCGGGGACTGT -CTTTATAACACTGTTGGCGCTGAGCGTTTGTACGGAAACCTTCGAATTCCTGCCACATTC -CTCTGAAGACAGACCTCACCATTCCCACTTTACAGACTGAAAGACTGAGGCTTAAAAAGG -AAACACAATCCACACACCGATGTGCCAGGAGATGGCCTGGGATGGGTGCTCAGTGTTTGC -CAGCAAGGCTGCTCCTTGTCTCCACCACAGACGACCACACTCATGGAGGCCTTTGGGGAT -CTTCCCACTGGTCCCCAGGGATGATGGGAATGAGTAGGTAAAGGAGAGTGAGCCAAAGGC -TCTCTCCAGAGCTTAATGAGGGAAGGGGAAATGAGAGGAAGTCTAGCTCACCATAGAATT -AATTTTTGAAAAAAGCTGAACCTATTACCCCAACCTCCTGCCTCTCTGCCCTAGAATGAC -TGCCTGGGCTGCTACCTCGAACACACCTGCAACTTTTGCTGATCCCCCCTCCCCCACCCC -CCACATGCCAATCTGCTTCCAGTTAGCCATTTTATGTTAAGCCACTGAAAGTCTCAGCTC -TCCCAGGGAGCTGCTTCATGAAAGGGAAGCCTATTTAACAACAGTGGGATGCCTATTCTG -CTCCTAGGTGCGAGTCAGGCCTGGAAGAGGAAGGAGCGGCTCCACTGAGCTTGAGAGGTG -TCTGAAAGGCTAAGCCCCGACCAGGGCTGGGCTCTGTGTGTACCTGGCTGTTTCGGGGAA -AAAATACAGAAGGGGATTTTCAGCTCTAGGGGAAGCATCCAGTGTAGGCTCACACAGAAA -TGAATCGTCCTCAGTAGCCACGGTGTCAGACACTGGCTTCATGTGTCTCTTTTCCAGCCA -GTTTTGACAACATAGATCTATGTTTGAAACGTAGGAAATAGAGAGCATGCCAGGTATGGT -GGCACACATCTGTAAGGCCAGCACTCAGGAAGTCAAGGCATGAGGATGGTGAGTTCTAGG -TCAGCCTGAGCTGTGGAATAAGACTTTATCTCAAAAGAGCAAAACAAGAAGATAACTTCC -TGAGAGAAAGTACCCATGGCATTCACAGCTCCACGCTGACAACAATCTCCATGATTTGCT -TTACATTATTTTACATTATATAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT -GTGTACATGTACATGCTTGTAGAAAGAACACTGTGGGAGTCGGTTCTCTTCTTTTGTGTG -GATTTTCGGGATGGAACTCAGGCCGCTATGTTTAACAGCAAGTACTATTCCCAGATGACC -CATCTCACTGGTTTGTGAATATTTCAAGGTGTGGCTTGTATTTCCATGTGGCCCTTGTGC -TGTTTCTTGTTACTTTGGTGTCTAGTCACCTGCTTAAGCCAGATGACTGCTTAAGGCTCC -TTTCTCCATTGTTGGTAAGGAGGCAGGCCGCTCAGGTGCTAGCTGTTAGCTTCAGTTCTG -CTGGCAACCACCTATGACCTTTATCCTCTGGCCTGCTCCAAGACAGAAACCTTCATACAA -ATGCCTATCAGCCCCGCCCAGCTCCAACCCTGGAAGTCTCATGGCTCAGGTACACTTAGC -TCAATGTCCCTTCAGCAGGTGCTGGGGGCTGATCATCAACTCCTGCTGGGTTGGGCATCT -TCTAATGTGCACAATGGCCTTTTATCTTTCCCGCCTCAGAGCAGGAAGAGAGGACCCGGG -AGGCTGTGGAGCAGTGGCGCCAGTGGCATTATGATGGCCTGTATCCTTCCTACCTCTACA -ACCGCCAAAACATCTGACCTCATTAAAGCAACCGGGGAAGAGAAGCATGTGACAGGCCTG -CCACCTCTCCACAGACGGACCCACAAGGTGAAGCTCCCTCACCGCCCTGGTCAACAGCTC -CAGGAAAGACACCCTCTGTTCTGATGCCTTCTGATGCGTGGCTTTTGCTTCTTTATGGAT -GTTTGTTTTGTTTTGTTTTTGAGTGAGCAACCATCTGTGGTTCTTCCCAGCACCTGCCCC -CTTGCTTAGCCACCAGAAACAGAATCAGAGCACCCATCTGATAGACACTTTCAGGATCGA -AGCATAAAGGTTTTAAGCTTGCTTATGGCCTATTAATAAAAGTGCCGAATCAACACTGTG -TATCATTGCCACAGAACTCCAAGGGACCTGCTGTGTGTCCAAGTATCCACGTGTGGTCCA -TGTGTCTAAGCACATGCTCTACCACTGAGCTATACCCCAGCCCTAACTTTAAATACAGAA -GAAGCACTGTAGACAGGCAGATTGGAGGGACCACCCTCTCCCAAGTGCCTGGTGCTCTGT -CTTCAAAGAAAGACAGAGCCTTTTGTCTTGGGAGAATCACGCTTGGAACACAAACCCCAT -CACAAAAGCCAAGCCAACCCTACCCCCAGATCCCATGGCTACCTTTGTAGCTCCATGGGT -ACATAGCCATCTCTTCTTCCCTTCTCCTTTCCCGTGGAGGACTTTGTGGTCCTCGTCACT -GGAAGCTTTACGGTGCACATGGTGTAGGCTGCCCCAATCTCCACACCAGGCAGTTTCCCG -GTGGGGTAGCAGGTATTTAGAGAATTTTCTGTGCTTTCAAGTTTTTCTTCCTTCAGTGGT -TTTATATTGAAACCACTGGTGTTTTGGGGGTGTGCTGCACTCACATGCCATGGGATAGTC -TAGTGTCACCAGTCCCAGTCCTTCTTCAGTAAGGTGGTGACATGTGGGCCCTAACTTCTA -CACTTTCAACCCAGAGACATCAGTGATTTGAAAACATTTGCAGGGAGTCTCGAGGAAAGA -CTGCCTTGAAAAATACACTATTTCTGGTGTCACCTCGCTGTCACCCATGACCTCACCAGG -CCACCAGTGCAACTTGCATATTCCTACCCTGTCGATTTTGTGTGAAGCCCAACAGAAAGG -CTGCTCAGGAGCCCATCTGCCATAAAGTGAATGTGGTCTATCAGGAGCCCACTGTGAAAG -CCCGCCATCCGATTTTGATTTTGTGCTACTGGAAGGTGTTCTGGGACAAACGTCTCAAGG -GGGCACCTTAATGTCTTTCCCCTCTCTCTTGTTGATGACCATGAAATGAGTGACATATAT -TCCCGCCACAACATCAGGCCTCATGCAAAGCCACAGGGCCAGTCAATCACGGATTGAAAC -CTCCAAACCAAGGACCAGCACTCCATTCTCTCTACACACTGCTTGTCCACAGGCATTTGC -TACAGGAACAGAGTGCTAACAGCTGTTGTTCTGCATTGCCCTCTGCACACGCCATGCAGC -TGGAAGCTGGCATATGCTAGCACCGGAAGAGCTATAAGTTAGAAGTTTGACAGGTACCTC -AAGTTTTGTAGCTTTTATTACCTGAGGGTGCGATTGACATCTCAATGTTTGGAAGATAAA -ATCTCAGCTCAGTTCCTGAGCCAGAGTAAAGAAAGCAATCAGGTTTGGGCAAAGCAAATG -TCAGAGATGTCCTTCTCTGATCTCCTAATTAAGAGACTCATGTACACAGATCGCACCTGC -TTCCTGTCCCATCCCACAGAGACAGAGTAGGAGCATAGCAAGGTTTTGTTTTTTTAACTT -TTAATTCCTAAAGTTGTTCTCTTAGGGGTGTCTCTTTCTACTTTCCAGGGAGGCAAGGGT -CCTAATCTGGGTGACCCTGTCAATGTGGCCCACTTTCATTCCCATCTTCTAGTTGGCATC -CCCTCGCACAGGCTAGTACACAGGTAGATGGTCACAGATGGTTGCATTCTGAGGCCACAT -CCCACACATTCCCCCTGCCTGTTGTGTCTGAGGGAAGGAAGGCTTACACGAGGACATATC -CAAAGGGAAGCAAGGTTTGGGAGAACAGCTAGTTTAGAAGTGAAGAAAGCAAACCTGAAC -AAACTGCCCTTGCCTCTTCAACAGCTGCACTTGGCATTCTGGCTCAAGATAGAGAATTCT -GGCCTCAAGGATCTGGGTAGGAATTCTTTTCCCTCCTTCACCCCTGTCCTTAACAAGGGG -TCCATTATACTTAGGTTTTCAAGTTCAGCCCAGGATTCCTTCACTAAGAGCCAAACACTG -TCATTCCTAGTGAGAACGATGCCAAAGGTAACAAACCCAGCAATCAGAGTGAGCAAATGT -CACAGGCAAACACCAATAGACCGATCTGTACTTGAGGCTGCCCTTGGCAAGTGTGGCTTC -AGGGCTCGATTTTTCTCTTCCTTTCTTTCTCATCACTACGCCCTAATTTTGAAGAGGTTG -AGAACAATGCGTCAAAATTCCTTAGTAATTTCCATTCACTAGTCTCACATATTTTATTTA -CAAATAGAGGGAGGTGGGGTTCAACTGGGAGGTAGACTGGTAAAGCACTTGCTCACCAAG -TTCAAGGTCCTGGGCTCAATTCCCAGCACCACCCAAAACAAACTCAGGAAGCTGTGTGCT -CTGGGGCGATTTTATTTACTCTGACTCTTTGAGTAGAGGCTGGTGATTTTCCTAAGCCCC -ACAATGAGTCGTCCTGTGCTTTCTATACACTTCTGTGCTTTCCCATTTGGTTGGGTTGTT -TAATTTCTAATTAATTTTCAAACAATAGTGTTCTAATGCTTTAGTGAGACTGTCATAATT -TGGGTTGATGAGACAGTCAAAGAGTAAAACTGCCCAGTCTCAAGCCTGATTATGCAAGTG -AGTTTGATCCCCAACACTCACATGATAGAAGCAGAGAACCAACTACTTCCAAGTTACCCT -CCAACCTCAGGCACATTAGCTGTATCTACTTGTTCTATAACTGTTAAAGAAAACACACAC -GTATATATATACATACATATGTATGTATGTGTATATATATATATATATTGAATAAACTCA -CTCTTTTAAATGACAATAAATGGGCAGTGCACATCATCTCTAGACCAGTGGTTCTCAGCC -TCTGGGTGGTGACCCCACTAGGGAGAAGGTTGGATGGCTCTTTCATAGGGGTTGCATATC -AGGTAGCCTGCCTCTCAGTATTTACATTATGATCCATAACAGTGGCAGAATTACAATTAT -AAAGTAGCAACAAAAATAATTTTATGGCTGGGGGGGGGATGGTCACCACAGTGTGAGGCT -ATTAAAGAGTTGCAGCATTAGGAAGATTGAGAACCAAGGCTAGACCACACACAGCAATCC -TTGGAGTACTTCATGGCTAAAGCAAGCATTTGTATTCAGAACATAGAAAGAAATTTTACA -GCTCATCCTAATGGTACAAACATTTGGCTGGTCAATAGCATATGACAAGATGCTCAACAG -AACTGGCTACAAGGAATTAAACCACGGTGAGATGTCACCATACACTGATCTGAACAGCCA -AACTTAAAAAAAGGCCGGGGAGATGGCTCAACAGTTAAGACACTTGCTGCTTTTCTAGGT -GAGTGTGGTTCCTGCACCCACGTAGGGCAGCTCACCATAGCCTGTAACTCCGACTCCTGA -GGATCTGATGCCCTCTTCTGGCCCTCTGTGGCTACTCGTACGTGTGTGCACCGCACACCC -ACTCATATATAAATTAAAAAAGACTGACAATATCAGGTGTGGGTGAAGCCTTGGAGCAAA -TGGGAAATGGAATTCCCATACATTTACTAGATGGTGTGCCAGAGGGCACAAAAGCTTTCG -AGTTCCCTATTTTCCACTCCAAGATTGGTTGCCTTTTTTTTTTTTTTTTTTTTTTTTTTT -TTTTTTTTTTTTTTTTTCCCCCGAGACAGGGTTTCTCTGTGTAATCCTGGAACTCACTTT -GTAGACCAGGCTGTCCTTGAACTCAAGAAATCCACCTGCCGCTGCCTCCCAAGTGCTGGG -ATTAAAGGCGTGGACCACCACTACCACCACCACCCAGCCTTCAAGATTGTTATCTAAAAG -ACTTTATCTTTCTTGCCTGGAAACAGGATTTTGTTTTTTTTTTTTTTTAAGTTACTTTTT -TCTAAATAGGAAAAAAAAAAAAAGAGAGAGAGAGAAAGAAACCTAAAACAAACAAAATAT -TCTGAAGATAGATTCAGAACAGCCAGTTTCTGCTACTTGCCGAGTGCTTACCCAGTTCTG -AGTGCCTGATAACGTGACATGGCTCTGATAGTAAGTCAAGAAAAAAGATAAACATGTAGT -GGATTTATATGAAACTATTTAATAGTTGGTAATTCACTAAAAGGCAGGATTAAAAGGTTA -GTTCCATTAATGAATATTTTCAAGGCCCATGGGTAGGTAGTTCTCTCCCCTCTCCTCACC -CCTGAATATTCTGGGAAACCATACACACACAGACACACACACACATGATGAACACAAATT -CAACCTTCCAATAATATCTGTGAGCGTGGGAAGGGGTTCCACTGTGTTTCTAATTATTTA -GGAGTTAAAAATAAAATTAAAGAAATAAAGGCACCCACACTCAGGTCCCCAGAGCTCTGT -AAGCACCTGGACATCTTATAGACATCAAAGACCCAGCCACGCCCTGAGCAGATGAGAACA -CATCTCCCACCGGCGGCCATCTGCTGTTCCTGATCCCTGCATGTGTGCTGCGGACTTCAG -GTACATCACTCTCCAGATTAGTCCTAAGCCTTTAGTTCTTACTAATAATATTCCCAGAAT -ATTCGGGGTGAGGAGGGGTGGAGAGAACCACCAGTGAGCCTTACTATTTTCTTTATTGAG -TTTAGAAACCAAAGCCCAAACCCTGTTGTAAGCACAAAGACCTCTAAAAAATGGTGGCCA -GACCTTAGGGAAACAGGGACTACAATGGTTAGCGCCTTCAGCCCACACAGAGCAGAGACA -AAGCTGGATGCCACCTGGGGCATGCAATCTTTGGCTCTAAAGCCTCAACCGTGTATTTCC -TAGAACTGCTTTCCACAGAATTACCCTCTTGTCTTGGACAAAACCAAGTCTAGCTAGAGT -TTAGATCCTGCCAATTTATCTTACCCTTAGACAGGACCAGCATTCACATGGGTCAAATAC -CGTTAGAAAACAGTTTGTCCAGCTAGCCTAATCTAAGAAGTACACATTTACTGTCATTAG -CTATGCTTTGGCCTTCGTGACACACACAATAGTAAGCACACCTGTAGGCCTACCCAGAGT -CCTGGGTTCTGTCTGTGTAGCTGGTTTCTGAGTCACGTTTCACAGCCTCTCAAGTTGTAC -ATTTGCTTTTATTAGGAGCATCAAACTTTATTTTAAATAAACCCACACTAAAGGTGAGGA -GAGCTTAGGCATTTCTATCCGAGTCCCATGGCACTGTAGGCAGAGAAACTTTTCTCCATA -CGAAGGAACTGAGTCACAAACTGGCTTGCTGACTTCCCGTCAGAGAAAAAGCTGCAATCA -CAGTCAACAGAAGGAAACCCTGGTACCCAGTGTCAGTAGATCCAGACTACACAGAGGCAG -CGCTATTCATCACCAGAACCAGGGGGGGTTGGGACATTACAGACAAGCAGCCTGGGCTTC -ATGTTCCACATAAGGACTGAGCACGGAAGTGGGGAGAGACCCATGCCATGTTAGCTCTCT -TGTCTCTCGTGCCCACGTTAACACCTGAAGGAGACACAGAGGCAAAGTTCTTGAGTCACC -TTTCAGTTCTGGGGCAGGCATCTGTGACTCAAGGAAAAGCCGCAGTGCCCCGGTTTCCCA -TATGCACATGAGTGTCAAATATGGTGTCAGGCCAGCACATGGAGGAAAGCGGGTAGGCAC -CATGGTTATCAAGCACTTCTTTCTCACAGAGTCAACCAGGAAAAAGGACAGCACAGAGCC -AATCTCTTGCTTTTCAGAGCCACAGGAGTAAGGCCGGTTGGGCGGTGTCTGAAGAGAGTC -ACTTGAGGCTGTTCAGAAACTTGGCGTGCTCTTCCCCTCTCGGCAGCAGGGTCTCTCCTC -CTATCTTTGGACCTGTCTTCTCCTAGGAGGAGAGTGCACGAGGAAGAGACACTTTATCTC -TATTTTCCTGGGTCACCAACTTAATCACGAATTAGAATACAGTACTACCCAGCTAGATAA -TGTCTAGAATGTTCCCAGGGCCATCTGTTACAGCTTGGCACCAAGCTGGTGCTCCTGGGA -GGTGGTGGGACTTGTGGGAGTTCTTAAACCACTGGGGATGAGACCCTGAAGGAACAGGAG -GACCCAGGGATCTTTTGTTTTCTGTATGAGATAAACAAGTCTTTGTCATCTTCTCCCACC -AAAGGTCCAAAAACAGACCAACCAGGTGGAAACGGGAGAACTGTGAACCAAAGGAAACCT -TCCGGGCTGGAGAGATGGCTCAGCAGGTAAGAGCACCCGACTGCTCTTCCGAAGGTCCAG -AGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCGTAACAAGATCTGACTCCC -TCTTCTGGAGTGTCTGAAGACAGCTACAGTGTACTTACATATAATAAATAAATCTTTAAA -AAAAAAAAAAAAAAGGAAACCTTCCCCCCTTTAAAACTGATTATCTCAGGTAATTTTTGT -TACAGTAACGGAAAACGGGTTACCGGATTACCACACATACCTTCAGCATTCCATCCCGTT -CCCACTTGTAGAGGCCACAGTTACTGAAACAGAAAAAATGGCTTTGCTCAATAGTAACAT -ATTAACGGCATGAAGACAATGGGGGTGGGGGTGGGGTCACAGGGAAAAAGTTGCCCCTTC -ATCCAAGGAAGAGCTGCTCAGGGAGGTACCCATATTATCCACCTCATCTCTTCATCCAAG -GAAGAGCTGCTCAGGGAGGTACCCATATTATCCACCTCATCTCTTCATCCAAGGAAGAGC -TGCTCAGGGAGGTACCCATATTATCCACCTCATCTCTTCATCCAAGGAAGAGCTGCTCAG -GGAGGTACCCATATTATCCACCTCATCTCTTCATCCAAGGAAGAGCTGCTCAAGGAGGTA -CCATATTATCCACCTCATCTCTGGTCATGCTCAAAGTTACAGAGAATAAGCACTTCAATG -GCTTGAGAAGCAGCCTTCCACTCCTCTGTAACCTGGAGACTGCAGATATGAAACTTCAGG -TGATCGCACTACACAGTGGTGCGTGTCCCAGTGAGGGGCGCCATGTAGGCACTAACTTCT -GTCTACTGGAGGAGAATGTTCTAGGTCAAGAATTGAGAGACGAGGCTTCAGCCGGCCACC -ATGCACACTCTTCAGCTGAGGGAGGCTCTACCTCTCAAGGGTCTCAGCTAACAGTTCCAA -CTTGGGGGTATCAGGAGCTCCAGGAAAGCTTGGGGTGATGACCCCATGGGGGGACCATGC -AGGCAGTACCATGGAGACAGAGAAGCCCATGAGATGTTCATACCGGCAGTGCTTGTTTGG -GAGCTTGTCCAGGGAGATGGTCCTGTTTCCACAGGGACATTTGAAAAACCTCTTCACGCC -GTCGTGCCAGTGGAGGTTATGCTGCTCGCTGACACAGGTCTCCAGAGGCTTGAAGTGGGT -ATAGGTGCACTGCACAGAGGACACAGACCACACAGGGGTGAGCGGCTTGGAAGGTAGGAA -GAGGAGCTGCTGTCAGGGCCCTCCATGCTCTGCCATGGCTGGAACCTGACCCACTAATCT -TTGGTGATACACTTCTCTTCTGAGATGGGGTTCTGTCTTCTGTAGCCCAGGCTGGGCTTC -CAAACTTGTGCTCATATACAGTCTTTTACTACCTCCCAAAAGCTGGGGTCAGAGGCATAA -GCCACCACGCCAGGCTCGAGTGGAGCTCTTGACTCTCTCTTATACTAATCCCTATTTTCT -AATGTCTGCCCTATTGGGTTGACACAGAAGGGTTGCAAGCTCAAGGACAGCCTTGGCTAC -ATAGTACGTTTCAGATCAGCCAGAGCTAATAGTGAGATTCAAAATACATACTTTTACCTT -TTTGTTTGTTTAAATTTTGGTCAAGGTCCCAGAGATAGCAAACTTGAACTATCAATAAAT -ACATCAGAATTTCTCAGAACTTGACAAACAGCAATAGAACAACTTGATCCTAGTGCCATA -CAGCAGATTCTCCATACAAACACTTCACTGCACAGTTCCAGGTCAAGCAGAGAACCTGAA -TTTTGTCTATCTTGTGCTATTTATTTTCAACTCTAAATGACATATTACAAGCCACGGCCC -CACATCTCACAATTCTTCAGTTCCTGCCGAGTCGGCCCCGACCCAAATGGAGCCCTGCCC -CCACGCACCGTCCTGCACGTCACCACGCGGCATTTCACTTCCCGGGTGGCTCTCATCTTT -TCTTCCATCTGTTCTTTTTTCACCAGTGGCTCAAAATAGGATTTCTGTAGCTCAGCCTCA -GCCTGAATGACAAAACCCACAGGAGTAACTCCACCAAACCCAGTATCTGCTCAGAATAAT -GACAGCCGTGACTTAGCTCAATCATCATAAAAGCAGAACTGAAGAGACCCCTACACAGAG -TAGACCAACTGCAAGCCAAAGATCATAATAGGTAAAAAACAAAAAAACAACAACCAAAAA -ACCCAACAACAAAAAACCTTAAAATAGGGAATAAAAGAAGATTAAAAAGACTTAAAGACT -TGGTTTTTAAAAGAAGTTCAAATAAAAGCCAGCGTGATTATCAGCAGTGGCAGTAAGTTG -AGTGTACGAGCAGACAACCAATTCAACACAGCGTCCCACAGACTCCAGAGGGAAGGCACA -TACAGACGGCCCCACGAACGACAGCCCCATCGGCTAGGTGATGGCCACTCCAAATGCTCA -GGGCACAAGAATGCCCCAAGCAATTAGAGCTGTAGAGATGGGGGCAGGAGCAGCCTCTGA -AGAGGGATGATACAGCTCTGGAGTGGGTAGTCAAACCAAGTGAGTTCACACACCACACAC -ACACACACACACACACACACACACACACACACACCCTCACCCTCATTTAAAATGCCCCTG -CTTAGTAAAGCAAACCATGCACTCTCCAGGCACGTCTTCACTGCTGTGAGAGGACTCCTC -AGTCCTCCTAGAGCCTGGTTTTGAATGACACTGGCCTGACTCCTTGGGCACTCACCTCTT -TCAGGATGTCTGTGTGCTTGGACTTTGCTTTTAGAATCTTCTGAAATTCCTCGGACTCTA -AGTAGGCAAGCTGCTCTCTCCTTTTTTTCCTGGCAGGCTCCAGCTCCTCTGTAGAACAAG -GTTCTAGGTTTTACTGAGAAGACCGAGAGAGAGAACCAGTGTGCTTTGCCCTTCACTCTC -CCGGTCACCAGCCCCTTCAACCTTGACATCAGGACCCCAGTTGTAACTGGCAAGGGTGAC -CTCAGTGAACAGAAAGCTGGGTATGATGGCCTACGATCCCATTATTGGCAAAGGTAAGGC -AGAAGGATTGCCAAGTTTGAAGACAACTTTGGCTACAGAATGAGCCTTTGTTTGTTTATT -TTTTTTTTATTTTATGTATATGAGTACACTGGAGCTGTTGGGAACCTTTATGTGGTTGTT -GGAGTTGAAATTTTTTAGGACCTCTGCTCACTCCGGTCAACTCCGCTCGCTCAGTCCCTG -CTGACTCTGGCCCCAAGATGGATTTATTATTATACAGAAGTACACTGTAGCTGTCTTCAG -ACGTACTAGAAGAGGGCTTCAGATCTCTTTACCAGTGGCTGTGAGCCACCATGAAGTTGC -TGGGACTTGAACTCAGGGCCTTTGGAAGAGCAGTCAGTGCTCTTACCTGCCTAGCCATCT -CACCAGCCCGAGACTTTGTTTAAACAAACAAACAGTAACCAAAAATCGAGCAGAGATTAA -GGAGCATAGACCAAGGTGGAGTTCTTGACAAGAAGAGACACTCTTTACTTCTGATTATGG -TGACAGAAGAACAAAAAGTTGACTTATAAGCCTATTTTAAATGACATTTAGAGTTCCCGT -GCTTTAAAAAGTAAAAACAGCAATTGCTTTCAAAAATCTTATGTTACTATAAAATGCATA -AAGATCCAGGGAACAACCCTTTGCCACCTGCTCAGACTGTGCACAATTCCATTCCAAGTT -CATGTGATACAGCAGTGACTGGAAACCCAGTCCTCAGGACTCTGGAGCAGGAAGACAGAG -CTGGAGCGAGGCAACCTGGACTATTGAGACCCACACTAACACTTGATGTTGGAGGGTAAG -CTGTGCTTAGACCCTGTCTTCTCTAAACAGGCTCTGTCCCCCACCATGACGGCGACGCCA -CAATACCTTCAGGAGAAACTGTGTTGCTATTCTCCACACGCTCCTTCACTCCCAGCATGG -CTCGGCCATCCATTTGCTTCCTTACAGTATTGTTTGGATCTACTTTTGTGAGAATCTGGC -CTTTTGCCCTTAATTTTGCAATAGCAGCTAACTAGAAACAAACAGATAGACAGTCAGTTG -AGATACTGCAGACCACAGCCCTTGGTTCTCTAACAGAAATTGGGCTGTGAGACGGCCCTG -TGTGCAAAGCCCGCTGCCTGAACTCTAACCTGAGAACGCACACGGTAGCTGCGGAGAACC -TATTCCTGCAAGCTGTCTGCCGACCACATGGGTGGCATGTGCATGCACACACACAAAAGA -TGGCACTAAAAGTTGATGGGACAAAAATAAGTCTACACATAGATAAAAATGATGTTTCAG -AGAAATACGCAATATGAAATGGCAGAAGTATGTTTAGGGCACTTTTGGAAATTTTTGGAA -AGTCTATCCAAAAATTCATTTAGCAACTTTTAAAATCAAATGTTCTAACAATACATTTCA -GAGACTTTTACTTTTGATACTTCCATGCTGAGGAATAACAGCAGGGAAATATTAAATGTC -TTTGCTTGCTGTAAACAAGCCATTATGTTGAATTTCCATATTTAAATCATTTTCAAGAGT -AGAAAACTGAGCATGTACCAAAACCATTGCAGACGATTACATAAACCAGCATGGACCTTG -AGCCAGGTGTCACAGTGCTCCTTGGTGCCACGTGCTGAGATGTCAGACAAAGTGCGCACG -TGGAAGGTTCAGAAGCAGGCCTGTAGTGACGTCTCTCCATCAGCACAGGCAAGGATTACC -ACGAATAGCCTGGATTTGTTCTGTGTTTGACTGTGAGTTAATTTTTGCACACTGTGTTCA -TAACCTTTAATCAGTAATAGAATTTTCACAACTCCTAACTTCAGTTACGAGAGCCCCAGT -GCAGTTGCAGCCCTGATTAAGAGGCTGAACTTTGCACCATCAGTTTGTAGTCCTAAGGCT -ACTGTCTCCAGCTGTAGAACAATACCTTCCTGGGGGCTGCCTCCTCCAGACTGACAAGGA -ACTGTATGTATAGCAGTGATGGCTCTGAGTTCGTAGATAAGCTCAGCGGCTCTATGCTGA -TACCATTCACATTGCACTTGCTTTGGAACTATGTAGGATGATTGGTTAACACCATTTCGT -CACAGAATGCAAAGCCAAGCAATGAAGACAGAAGCCAGCAAAAATAAATAAATCCTTAAC -TTTCCTGCCTGTCCCCAGGGTCACATGCAGCCACCATGCCTGGCTTTTTCCTTGAGTGCT -AGGGATCCAAGCTTAGGTCCTCACGCATACATAGTAAGCACCCCGTTGGCTGCCCGACAC -CCCAGCTACCTTTTTAGCTTCTGCTGCTGCGCTCAGTTTTGGTCTTGGTGGTGGTGAATC -ATCAAAGAAGAGAACATCGTCCCCTTCTGAGATGCCTCTGCCCAGCTTGGGCATCCGTGG -GGTTGCAGTTCCTTCCAACCTGGGGAACTCAGCCCCAGTTCGAGGAGACTGGGCAGCAGC -CTGTCGAGAGGAAGACGGCACTGCTGGGCTCTGGACTTCACTTGAGCTTTGGAGGAATCT -TAAAAAGGAATAGGAAGTAACTAAATATGGGTTGGGTATGTGGCTCAATGGTACATCATT -TATTTGTCTAGCATGCCCTAGCCTCTAGGCTCCATGCTACAACCAAAACCCAAAGTAAAT -AAACATAAACGATAAATATATACCCGAGGCTCAAAAGACGTAGAACTCAAAACAGATCAG -GAGACCGTGGATAAGCTTGAGTGGACAATTAGTTGTTGGTAAACAATTTCCTTTCTTTGG -TTAATAATTCAAACTAGCAACTAAGAACACAGGTTTCTCTCGCCTAACTGAGTATAGTGT -GGATTTTCCATCACTTCCTAGCTGATGACCGTTTTACCAACTGGCTTGGCCAGAGATGCT -GTCTACAGCACACATCTAAAATTATAATGCAGAGGCAAATAACCACAAATCTGTGTGTGG -TTAGCTGTAAGACCTCAGGGCCTCATTGCATCGCCCTGCTTCTCCGTTTATCCTTCAGGA -AGGGAATACATAAGAAACCCTTCACAAGGAAGAAGGGAGGAGAAGTTGAAATGGCACCGG -GTGAATTACTACAATTCCTTATAGGCATGTACGGAACTGTCAGAAAATTAAAAAAAAAAG -AAAGAAAGAAAGAAAGAACCTAAACAAGATGGTGGAGGCACATGCCTTTAAGCCCAATAC -CCAGGAGGCAGAAGCAGGCAGCTCTCAAGTTCAAAGGCAGGTCTACAGAACAAGTTCCAG -GAGAGCCAAGGTTACACAGAAAAACCTATCTTGAAAAACAAACAACTTAAACCAAACCAA -ACCAAAAAAAAAAAAAAAAAAAAAAAAAACCCACCAAACCCCCCAAAACAAACAAAAACC -CCCCAACAAACCAAAACCAACCAATCAAACAAAAGCCCTTAACAAAAATGGCACTGCAAT -TTCCTTGTTGATGGAACCCAGCTTGTATGGCTTAGTAGCAGTCACGTTTGCCCACTGAGC -CATCTTGCCAGCCCCATGCCCAACACGTTTGAAATAACAAAGTCTGTTCACTTCAGAACC -ACAGCACCCAGATTTCTCATTCTGCAGATAAACAATTGAGCTCAAGGCCAGTGCTCAGAA -GACCTCTCCACACGGTCTCCTTCCTCGTTCCCAGGGGCACAGTAACTGCTCTCCACACCA -GCAGGCTCTGGGAGCAGGAGCATTGATTGGAGGCAGGGAGCCGGATCTGCTCTTCTTACC -GCTTCTGTATGTCTTCTGATCTCCTCTTCCGCATCTCCAGCATCTGTTGTTTCTGCTGCT -TCAAGAGGGCTGATGCTGAGATGGACTGGATGGCAGGTTTGGAACTCCCTAAAACACAGG -CCACACACTGAGGGGTTGTAGAAAAGATCTGGGGAACATGGGCACACACCCCATGATCAC -ATACGCTGACTCTACCTGAAGCCTTGGCTCTGGCTAGATGCTTTTGTAAGTTTCTGGCTC -CAAATGTGGGCAGGGCCATCAATTCCCTGAACTCCTCAGAGCAGGACAAGCTCTTCTGGG -GAATACCTGAAACATGTAGACATTAATTTTATAGGACTCAAAATGTAAATGGTTTGATAT -CATGTGAGATCACGTTTTAAACTCTACAGTCATGACTTAGTAACCTGTTAGTGAATCAGA -TATAGTAATAATAATACCACCAAAAATCAAAACAAACAAACAGCAAGACTTTTTTTCTTT -TTTTAAGATTTACTCATGTATGTGAGTACACTGTAGTTGTCCTCTGACATACCAGAAGAG -GGCATTGGATCCCATTACAGATGGCTGTGAGCCACCTTGTGGTGGCTGGAAACTGAACTC -AAGATGTCAGGAAGAGCAGTCGTTGCTCCTAACCACTGAGCCAGCTCTCCAGCCAATTCA -GAACTTTTAACTTAAAGGTCAGACTAGTAGGACAGCAAAGGCATCAAACACTAAGCCCCT -AAGGATTGTGGGACCCATGGACGTGCCACTTCTGGAATATGCATGAGTAACACTAAGCCC -CTAAGGATTGTGGGACCCATGGACATGCCACTTCTGGAATATGCATGAGTAAGATATGCA -TGCAGGTTCCTGGTCACTCTTAGGACCAAAGGTGTGGGTGGACCAGCACTATCTAACTAG -GCCTATTTTAGCGAAAGGTAACTGATGAGATCAGCCGGGAACGTGGTACTAATGCTGGAT -ATTGCTGGATATTGCGAGGCTGACCCGCTAAGATCAGGCTGAAGATTTCTCTCACTGCTC -AGTCACCAAGCTTTCTCCTTTAGCCTACGCCACATCGACCACTAAGCTCAGGTGATGAGC -AAGCCATAGCCATTCTCAGTCCCACACTGCGTCCACTGGAGACAGAGGACGGGTGAAAGG -ATTACCAAGCTTTTGTTTTGTTTCCTGGATGATCGAGTTTGTGCCCCGGACAACCAGATT -GGTCAGCGTGGTTTGAACCTTCTTCTTAGGAGCAATGGCCGCCGCCCTGTAACGACAAGT -GCCAAAGCAGAGAAAAAGTGCTTGAGCCTCATTGTCTTCCCAAACAATATGAGGATTCCC -AATGAACCTGTTACCAACGGGCCAAGATCCTCAAGCCCCATGCATGCAGGCTTTGCCGGC -CACAGCTTGGTAGCCCAGGAGTTCTGGTTTATACATTAAATCACTGATGGAGATCCTACA -AATTTGCTTGAGGAACAAGATGACATGGTCACACACCACCTGGGGTTCCTTAGACAGTCT -AGAATCCCAGTAGAGGGTCATGATCATCTGTCCTGCATCACCATGCCCCACGTGAGCCAC -ATCACACGTGTTCATGATGCTAGAAGTGGTTTCTAAGAGGTCTGCAAACTCCTTCTATAA -TAATAACGATAACACCACCAAAACAACAGAGAATAATAACAGCCACTCAAGAAAATCAAC -CCTTTTTTGCTTTGATACAGGAACTCATACGCGCCATGCTGGTCTGGAATGTTGCCACGG -CTGGCATGGACTCCTGATTCTGCTGCCTTCACCTCTTGGTTGTTCTTTCACTTAAAAAGG -TTTTATTCATTTACTCTTTATGTGTATATGAGAGTACGTTTGTGTACACTGACCCAGAGA -GGACAACAGAGAGCATCGACCTCCTGAAGCTAGCGTTACAGCGGTTGAGCCGCCTGCCAT -GGGTACGGACACAAGCTCAGGTCCTCTGACGAACAGTGTGCACTCTGAACTGCCGAGCTA -CCTCTCCAGACTGCCTTCTCCATTTGGGGCACGCTCTCCCTAGACAGCTTAGGTTGGTCA -TGGACTCGTGTTCTGTCTCGGTCTCCCCAGAGCTGGGATTGCGGGTACAAGACTTCACAT -CTGGCTAAATGTAAAGCAGGGGCTCACATGACTCACTGTCTACTCATTCCCAATGTGCTC -CTCTCTCCCTAGAAATAAAAGATGTCCTTGATCACTCAGGCTTCATCTAAGAAGACAGAA -GCTCACTTAAGCACCCTAGGACAGTTGCGGAACAGTCCACCACCCGCTTGCTCTTAAGAG -GGAAGCAAAATCCTTTCCCAAGAGCAGTCAGGAGAGATGCCTCACCTGGACGCTGCGAAG -GATTCGGAAGAAACACCACCATAGTAGAAACCATCTTGGCACAGCCGCTCCTTCAGGCTG -GTGCCTTTGCGGAACTTCTTCGGAATCCGTCCCCCAGAGAAAGTGGACTGCAGATCAGTC -CTCTTTGCGCTGAGCTTCTTGTACTGGGCCTGGATGTGATACTGGCAGTATTCACAGTCA -TGCTGCGGGGAGAAGACGCGATGAGGCTCTGGTCAGCGGCCTGGGGAGCAGGGACACCCA -TCTCTCCTAGACTCACAAGACAACACTATGCGCTCGCTGAGTCCCTGTGACCTCCAGTGC -TCCCCCTTGCTCATCGCCACCACAGCACCTAAAGCTCACCCCTCATGATTGACTGTTCAT -AGGCAAATACTAAAGGATTTGAGACCCACCAAGTTAACTGTCTGTGTACATGGCTCTCCA -TTCTTCTTCTTGGCTTTACAGGCTCCCAGGTCCATAGCTTCTCCCATAATTAAGACTTTT -TGAGGATGATCAATAGATAAGCACACCTGTAAGAGAAAGCTTATGTAAGTGCTACGGTTT -TTATCCTACGAATGGGCGAAGGTCAGTCTGAGCTGGTTTTGGAAGGCACGTGAAGCCAGT -GCTCTAAGCAGCTGTACACTAGGCAGTGCTGAAGACTCAATCCGACTCCCTTTCCTGTAA -CCAACCCTTCCTTCCTCTTAGCTGTCAGAATCCTGACTGTCCAGGCTGGCCGAGTGCTCA -CTGCAGACAGTGGATGTAGCCCTGTTTCCCAGAATTCCTTGTGGCTCACAATGGTCATGT -GACTAAGGCTTGGCAAATTAGCCAGAAACAGGGATTGATAGGGAAGTTCTTGATTTCCTA -GTAAAAAAAGACAGGCTGGCTCCCCTTTCTTCATCCTGCCACCAGTGGTGATAAGTGGAG -GGGGACAGTCTCAATGACCTTGGCTGACTCAGTTTTCCTGCTCCCTGCTGCCAATTCTCA -GGCAGGTCTACCTGGCAGGAACACAGGCTGAGATAAGGACTGTCCTCAGGTGCCTGGGTT -CTCTTCTTGCTCCCAGAACAGGGCATCCTGTCACTTGAAGTCATAGGGCCCAGTGGTTGC -TAGGCAACGAATCCCTCAGCCAGCCTCCCATGCAACCTTGGCCACAGGTACGCCTCCATC -TATACTGGACAGTTCTTCTGAGCTTAGAGGGATGAGCCCACAGAGCAGCCCATCTGTAAC -AGAGTTGTTCTGCCTAACTGCATTCACACCCCGGTAGCTGAGTTTGTGCAAGACCTCCCA -CCAGATCTAGGAATTTTAGCAGAAAATATCAAGCTGTTCAGAGCCTCCCAACCCAGGATC -AATAACCAATGAGTAGATTCCCCACCCAGGGTAGGGAGATGAAGTATTCTGCTTCATAGT -GATTCGCTGTCATCTTGTAACCAAGAGGGAAAGGCAGAAACTCACTACTTTAATTAAAAA -TTGCGCCATAGGTTGATGTATTTGAATATTTGGTACCCGGTTGGCTGGAAATATTTTGAG -AAGAATTAGGAGGTGTGACCTTGTTGGAAGAGGTGTTATCACTGGCTTTGAGGCTTCAAA -AGTCCACAGTTGGGCATAGTCTCTCTGCCTCAAATTTATGGATCAGGATGTAAGCTCTTA -GCTACCACTATAGTGCCATGCCTGCCTACCTGCTGCCTGCCTGCCTGCCTGCTGCTGTGC -TCCCCGCTATGATGGTCATGGACTCACGCTCTGAAACTGGAAGGCTTTCTTTTATAAGTT -GCTGTGGTCACGGTGTCTCTTCACAGGGATAAAAAAGTAACTAAGATACTCACAGAGATA -TGGCAACACTAAGCTGCCTGTTTCTACTCTTTTGTTTTTGTGAGGAGAGATCAGGCTCTT -GCTGTATACAAGAGGATAGACCCGACTGGTCCAAAACTTGTGACTTTCCTGCACCTATCA -CAATACTAGACTGGACTTGGAAGAAAGTTGGGCTGGCAAGAAGGCTTAGTGGGTAAAGGT -ACTTGCTATCAACCCTGATGATCAGAGTTCAACTCTAGGAACCCACAGGGTGGAAGGTGA -GAAGCCATTCTCCCAAGTTGTCCTCTCAATTCCACATATATGATAACACCCATGAACCCC -ACCTCCAGCCCCCAGTAAACTAATAAAGGCAGTAAGTTAAAAAAGAAAAAAGGAAGGAAG -AAAGAAAAGGAAAAACAGTTGGGAATGGTAACTTATACCTATAATCCTAGAATTTGGGAG -TTGGAGGTAAGAGGCCTGCTGCTAGTTCAAGGCCAGCACAGGCTACACACACACACACAC -ACACACACACACACACACACACACACACAGTTATTTTGATTTTGAGACAGGATCTGACTT -TGGAGCCCAGACAGACAATCCTCTGGCCTTTGAACTGCTGGGGTTATAGGTGTGAACTAC -CACACCCATCTAAATCCCACTGTTTGTTTAAAGAAACTGTAATGAAGGGTTTTTTTGATG -TGTTGCTATGAATGATCAAATACACTCCCAACCAACAAATGAAGACTTTTGTCATTCTCT -ACTGGAAATAAGGCTCTTGCTGGGACAGAGCAGAAAAACTATCTAGCCATTGTAGTTTAC -ACTGGTTAGCAGCAACACAACTGGTTAGGAAGCAACAGCAACACAGCACTCACTCTGTGA -GGATCAGCCTTCACTGCAAGCGCCAGCTAGGACTGCAAGGTTAATGAAGCAAACTTCAGT -CAGCTGTGTCACACTCATTTCCTGATACAACCATGGCTGTTACTTATGCAGGGACCTAAG -GAGACCCGAGTGGGAGAGCTCAGTAAAGCTGAGCTGGCGAGATGGCCCAGCAGTACAAAT -GCTCGCCGAGCAAGGCTGCAGTCCCCAGTTCAATCCCCAGACCCACAGAAAGGTAGAGAA -GCGAATGACTCCACAAGTTTGTTCTTTCACTCCACACGTGAAAGTTATAAACTCTGGGAA -CTGTGATGCTAACTCAAAACCATTTACAATAAGAAGATTCACAGAATATCGGTAAGCAGT -GAGCCAGCAAATGAAGAGGCAGAATAATGTGGAATCAGGAAAAGCCCAGAGGGAGATTAA -CACAGATGCTTCCGATACAAAAGGAAGTGCAGAAAGCACCAGCCCAGCAGTCCAAGCTGA -GTTCAAGCCTCACCTCTTTCAAGCCATCTTTGGGCTTCATGGGGTTTGCGTTGAGCAAGC -CTATGACGGTCCCTTGCTCTGTCTTCCAGAGATCTTTGTGAACATCTCCAAACAAGAACA -AGGACACACACTGAGTCAGGTCATGAAGGTCGTTCAGTTTCCAGATGCTAAACGTTTGCC -CCTGGAGTGAACAGAGTTCATTTCAGTCGAACGTTTGAACCTGGCTTACAGGGCCTCCAT -GTAATAGAGTCTTATTGTAGAAAAATAGCTGGACATAATTCACCTCAAATAAACGGGTGT -CAGTGTGGATATCAAATTATACATTAATTCTTTCTTTGGGCTTTAGCTTTTATTACCTGC -CTCATGTAAGATGAACAGAAGCAAGACAGGCCACAGGGAAATTTAGTAGAGTGTATGTAA -CTTAGCAGGTAGCCTGGCTGCCACCCAGTGTCCCAGGGACGATTGTGTGCCCCTCCTTCC -CACTACCACCCTAGTATGAGACAAGCAGCAGCTATAGCACCGTCATTTATACCCGTCACA -GGACTGGACAGCAGGTGACTAATTATCACTGCTGCTGCTATTAAGAGCTATCTCAGTGCA -CACCCCACCCACATGGCCAGGGACCCCAGCACCTTATTCTCACAGGGTTCTCTGGGATTT -GTGGACTCTAATTACTTGGCCTTCTCCACAGGAGAAGTGACAGCATCTCAGGGACAACAT -AGGTGTCCTAAATGGTGAGACCTGAAATGCACTCAGAACAACTGGACGACACGCAGCCCC -ACTGTGCGGCCTGTGTCTCAGCGGAACGTTCTCTGTAGAATGCCAACCCAAAGACGAGTG -CGTGCCTACTGGAAGTTATTTTAAAAGAAGGGCTGGCAGGTGCCAGACGAAGCCCTGGGG -ACCCCCTTTAGCCTAGCCAGGAGCAGCTCTGGAGTCAGTAAAGCAGCTTACACTGGTAGC -ACTCTGTGGAGTGACCTTCCTGAGGATAACCCCAAACGTCACCCAGTCTGTCTCTTCCAG -GTTCTCAGTTGCCATCTTCTCCTTGATCTGAGGCAGTCTGATTAGTTTCCGGCCTGCCAT -CTTCCTGCTCATTTCTGTGGAGGAGACTCGAGGTCGCCTGGGACAAGAAGCCGGTAATTG -CTAGGTCATTATTCTGGTAACAGACTATGTGGAACCTTACCACATAGTGGTCAGGGGACA -TTACAGGGAGCAACCTTTCCAGTGGCTCAGGGGACTTCATGTTTATTTTTATTTAGTTAT -TTTGGTTTCTTAGGACAGGATCTCACTATGTAGCTCATATTGGCCTAGAACTCATTATCT -TGCTGCCTCAGTAAGCATTTTTTTTTCCCTTAAAGTAAATTAAAAAATAATTTTAAAGTG -AGGATTACTTTTCCTCGGACATAGATTTACCTATAAAGTTTACTTTATACTTTCGTAATC -TTATTACAATTATAGGAAGGTACTGTTATTGGTTAAACTGTATTTTTTTTGCTTTTCAGA -CTATTGTTAACTTTGTATCTATTTTATTTATACGAATTTATTATACGAATACACTGTCAC -TGTCTTCAGACACACCAGAAGAGGGCATCAGATCCTATTACAGATGGTTGTGAGCCCCCA -TGTGGTTGCCGGGAATTGAACTCAGGACCTCTGGAAGAGCAGTCAGTGTTCTTACCCACC -GAGCCCTCTCACCACTGGTTAACTTTGAGGGTTAGGTTGGCCATGTAACTATGCAGGCTA -GCCTTATTTCCCAAGCCTTTTTCCTCAGCTTCCTGTGTGTGAGAATCAAAGATATGAACT -ATCACACTTCAATTGTATATATTTAAAAATTGAATATATTGTCTAGGATCCTACAAAATA -AATAATAGGCTAAACCACACCCATTCAAAGTTTTATAATGAAATCTGTGCCACTGTTTTG -ATCTGCCAATTTCTGATTCAATATCTATTATTTTGTCTACTTCCTTTTAATAGGTAAACA -TTATTTGTTTGTTTGTTTTGGAGGCAGGGGCTCTTACATAACCCTAGGTGCTCTGAACTT -ACTATGTTGACCAGGCTGGCCTTGAACTCACAAAGTTCCTCCTGCTTCTGGAACCAGACT -GCTGGGATTAAAGGTGTGTGCCAACCACTACTATCGTTTTGTAGACAAGCCTTCCTTCAA -GAGGCCGTACCACAGTGCACTGAGGTAAGAGTGCAGCCCACCTCAGTGCTAGGATTCCTC -AGTCAAGAGCTGCTGCGGTACAGACCTGGCACGTGCACACACTGCCTCTAGAAGACCCAT -CCTCTGACAGGACTAAGGGCCATCTAGTGGGACGAACAAAGGGACACAAGGGATGTTACA -GCTACTGACCTGAGGCGTAGGCCTGAGAAGGCTTCCACAGAGACCTGGGAAACCTGCTGG -GGCCGGTCCCCAGAATTCCCTGGGGACACTGTGTTTTGATTTCTAATTGTCCTGCTACAT -TTGTTTCCAGGAACAGCTTGAGGTGAGGGTGTGCTTGATCTCGAAGAAGAGGAGTGGTTA -GGCTCTAGAAAACTGGAAGAAACCTGTAGTGGCTGTGCGGGTGTACGCATCCTTGAAGAT -GACTCTAGGAAATTAGCATAAGAGGTGGAGAATGACTGAGAGCCATAAAACCTACTTACC -ACATTCTTTTCATAATCAACATATAGGATACTTTTTTGTTGTTATTTTGAGACTGGGTCT -CACTCTGTAGCTCAGGCTGGCCTAGAATGTAGGTTCCTCTAAATGCTGGATGTCTAAGGC -CTCATGTAATCAAACTTCGCCAGAGAACAAGGCCACTTTGTGACTCATCCAGGTCTCTGC -AGTGCTGTCTAGTAGACCTGTGTGTGGCAATTGCTGGGTAGTTCCCAAATGCTTGTGACT -CCAGCCCCCAGGGACCCCAACCTTTTGTAAGTATATAAGTGTCTGTATACACACAAGCTC -ATTTGCCTGCAACTCTGTCACAAACCACACACACACACACACACACACACACACGCGCGC -GCGCCCCAGTAGAATGATGTATTATTTTCAACAGAGCTGAGCAGTGAGACCCAGGCAGGC -CCTGTAGCACACCTGCAGGAGTCTTTGGCTTCCGAGCAACCCGCTTGGCTTTGGGTAAAG -TGGGGACATCAAGCTCTGCAGAAAAGCACGCTGACTCCTGAATTCTCCGAATTCTCTTCT -CCTTAAGCAGTGGCTGCAGAGATGAATCTTCCCGATTGAAAATGAAAGAAATTAGGAATG -CTACAGTTTTGGCAGGAGCTGGGTGAAAATACTAACGCTATTGTTTCTTGGTAACAAAAA -TGCAAATTACTGCTACAATTACAGTCACATTACCAGGTGGTTCCTGCAAGGGTGCTGTCC -CTGGAGGCTGTTTAATTGATGCAGCTTTTAGCTGCTCCTGTAAGGATTTCATTTGCTCTT -GCAACTTCTTTAATTCATCTACAAAAGAAAAGTATATTAAGAATCAGATAGAATAACATG -CTGTACTGGACACAAACACTGGAGATACTTCTGTTATCCCCCACCCAGACCTTGAGATTC -ACAAAACAATCCCATAGTAACTGTTATATACTTCAGAGAGGTTCCTTAAGAAACCTTTTT -ATCCCTAGCAATCAACCTTTTGACACCTGAGCCAGCCATGAGCTCAGTGGGGCATGGTGG -CGTAAGCCTGTAACTCCAGCGCTCAGGAGGCAGAGGGAGACAGAGGGAGAGATGACTCAG -CCTAGCTGCATAGTAAGACCCTGGGTCAGGAAAACAAAAACCCAACAAATTCCCAACAAG -GAATTCGTACAAACTTGTGTTATAGAGGTCAAGCAACCATAAACTGAAATACCACAACTA -GTACGATCAGTGCTGGCTTCTGTATTAGATCTATGAGAAGGGGCCAGGACCAAGAAAGGG -GGCATGCCTCAAAACAGCAGTTCAGGAATGGTCTTGGTTCTCAACCAGACTGTGTGGGAG -CTTTGAAGGCTTGTCCCTGGCTCCCCGGGGACACAAATCGTGAAGTACTACATTCTGTGA -GAAGTACAGACAGTGTCAGAGCCCTTTTGTTGAAGATCAAGTTTAGCTGGCTGACAAGGA -TGTAAGGAAGACCCTGAATGCAGCAGTGCTGACTTTAATAGTTCCATCTACGCCCTCATT -CAAGGTCAGCCATGTGTGTGCACACACACAAAGGCTTTGTGGTCTGTAGTCCTTGTTGCT -CCTACAGATTTTTTTGAGGCGGGGTCTCTCACTGAGCTTATAGAGTCTGCTAGGTCGGCA -CTGAGCCCCAGGGACCCATCTGTCCCTAACTCCTCGAACTGGGGTTCTGGACTTGGGTCC -TCATGTATGCATCTTACTAAGCCATCTTTCCACCCTTTTGAAAAATAAACCTGCTGGTCA -TTACCCTTGTATATGCAGTTATTTTAATGAATACTGTCAAACTTGGGGCACCCACTGTCT -CATGAGTAAACGGGAGAAAGCAAGCCGCCGTCACATCCTGGTTACCTTGCAGCTCCTCGC -TGGTTTTCTCTTGGCTGGGAGCAGGAGGGGGGCCACTGTTTCCAACTTTCGATGTAGCAA -CTTCATCATCCGTTAAGTCCTCCACATCACCAAAGAGAGTGGCCAAACGTTCCTCCTGGT -TTCCAGTCTTGCCCTCTTCTCCACTGCCAGCCTCTTCTGTGTAAGACTCACCATCACCAT -CAGCATCAAAGAGCTCATCAAATTCATCAGGGTCCCCGTCTCCCAGAGACAAGGACTTAT -CCTTTTCTGAGCTGCAAGGTAAGACTGCCTCATTCTCTTCCAGTAGAGATGTCAGGAGAC -ACAAGTCGTCTTCCTCCACTAGAAGAAATGGGAGGGAATGTAAGTCTACCTCAGACAGAG -TGTCCGAGACAGGCACACTCAGTCAGCACTGATAGCGCAATTGAAAGGAGCCTCCAGATT -GGCCACTCTGCCTGCTGCTCTTGTACCTACCTGAGGGCTTAGAAGACACCGAGGAAAGGG -AAGAGTGAGCAAGCAGGCCAGGCACTAGGCTAGATCTTCCCCCTGCACTGCTTTAACAAG -CTACCTTCCTACAACACCGAGTTTCATCAGATTTGACCAGAAAGGAAGAACTGAAAAAAG -TAGACCTTGACTACTGTGCCGCTTCTTGTTATTTTTATTTATTTACCTGTTTGTCTTTCC -AGTCAGGGTTCGTCTGTTTTAGCTTTAGCTGACCTGGAGCTCGCTCTGTAGACCAGGCTG -GCCTCAAACTCAGAGCTCCTGCCTCTGCCTCCCTAGTGCTGGGATTAAAGGCAGATGACA -CATAACCTGTCCAACTGTTACTTTTAAATGGAGAAAGATACCTAAATACTCATCATGTAG -AATTAGCTGTCATTAGCATTTCTGTCATAGTTGCTTTTATTTGACCTTTAATCATCAAGT -AACATTTTACTTCACTGGTAATTTCATATTAAACATAAAATTAAACCAAATCAGAACATA -TAGTTCTTCCTTTTTTTTTTTTTTGAAACAAGATCTCATATAGCCCAGCTACTATGCAGT -TGAACTCAGAGATTTACCTGCCTCTGACTCATAAGTATTGAGATTAAAGGGCTAAGCCAC -CACACCCAACACAGTTAATTAATTTCAATGTTTGCTTTTACCTTTCTTGAAGAGGACAAA -GTCTAATAAATTCAGCTCACACCCCCCCCCCCCCCCCTTGCAGTCTGCTTGCTCAGGGCC -TATAGAATCAGCACATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGT -GGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACT -CTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCA -TGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATC -AGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGA -ATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGC -TCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTG -TGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGC -ACTCTGTGTGGCTCTAGAATCATCAGCACATGCACTCTGTGTGGCTCTAGAATCATCAGC -ACATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATC -AGCACATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGA -ATCATCAGCGCATGCATTCTATGAGCTTTGCTCATCAGAGCAATACTTTTTCACTGAGAT -TTTTCTTTGCACAAATCCCTGAAAAAACAAGCAAAATTCAAAAGAAATGACTACCAGAAT -TTAAAACGGATCTAGACTAAAACCATTTCAAAAGATTTCCACATGCAAAGTAACTCTGGA -GTCAGACCACCCAGTTCAGTTCCCTGGTCTGACATGTAAGTTGGATGTAAGTGACTAAGC -AGTCCTGGCTCCCTGCTACTTTGTGGTAGAATGAAGGATGAAATGGTAGTTTTCCACAAA -CCAAAGAGGAATCCATAAAACTAGAAGGCCTTACCATCCATGTTGTCAAAAGAACAGCTG -AGATGACAAGAATAGAGGAGGATCAGGTAGGCGGTCCAGGAGACGCAATGAGGAGCCTTG -GCTGCATACAAATCAGCATTAGAGCAGTCACTGGCCTCTTCTCACAAGGTACATCCACCA -ACCCCACCTCCCAGCTGCTAACTTAGGGTTCTCCTGGCAGCTGGCACGTCCCATCCCCTC -TCCCATTACCAACAGCTCAGGGGCATCCCCTCCCCTCACATATGCAGAGCACTCTGTTGC -TTCTACCTGGCTTCTAACTGTGGTTAGAGACCAAGCTACAGTGCAGTGTAAGGTGTGAGA -CTACTACTACAGACTCAGTGCAAAAAAGAACTACTCAGGCTGGGGGAAATGTTACAGTTA -TTATCCTGTTTTATTGTTATAATGCACCTGAGGTCTACTTTATCCATTGAAGCAGGAGAG -ACATAGCTCTACCACGAGTTAGGATTTGACTTCCACGCTAACCAGAACAAGTAAGATAGA -AAGATAAAGGCTGGATCGATGGCTCAGTGGTTAAGAGCACCGACTGCTCTTCTGAAGGTC -CTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCGTAATGAGATCTGATG -CCCTTTCCTGGTGCATCTGAAGACAGCTACAGTGTACTTAGATATAATAATAAATAAATC -TTTTTAAAAAAAAGATAGAAAGATAACATTGAAGCTAGGTATGGTATCAAACTCCTTTAA -TTGCAGTCCTGGGGAAGGTGGAAGCAGGTTGTCAGAACCCTGGCCATTCTGCCAAACAGT -GAACGAACTCTGAGAGAGGCCCCAGAGGGGAAAGGCAGAGAGAGGGCCTTTAACCTCAAG -TATAGCTTGCTCCCTGGATGGTTCTTGGACCTGATTTCCAGCCTCCTTCAACAAACATTT -GCATTCAATTTATAAGACATGTTTGTTCCTGTTGTATGTGGGAGCATGGCTATAGAACCC -ACTCTGGTAAAAGGATTGGGTTTTGGTGCACCCCGAATCTGGATATGGCCTTCTGCCTTG -CTTTAGTGTTTCCTCAGATATAAACCCTACCGTGTAGGCCAGGCAATTGTGCTTAACTTG -TTCTGTTCTGGCTTACGGTATACTTATTTACATTCTGCTGCTTTCAATTATCCTTAGAAC -CACATCCACAATGCCCGCCTGAGAAGCAATGGGTGGGTACCTTCTTCCTTGTTTCTATTT -CCTCAATTCCCTGTGTTTGCATCTTCCTGCTAGATTAGCTTGCTTTCAGCTTCTTGAACT -GTTTTCAGCTTAGGCATTTTGTCTAGAAAGCTCTTTTAGAGTACTTTCTCATCTCCAACT -AGCTAATTTCTGAGCCTTTCTAGTCGGCCATACCCCGAAGGTTCCCTCTAGAGCCCCTCT -GCCCTAGTTAACTGCACATTTGTCCACCACTGTGTGCTTGTTATAAGGATCCTCTTCAGA -GTGCACCACCACTGTCCGGCAGAAATAAACTTTTAAAAAACAAAAATAAAAGGGCGCTCT -TAAAAAAAGAAAACAACCGGGTTGGGGAGGTGGCTCAGCGGTTAAGAGCATTGACTGCTC -TTCCAAAGGTTCTGAGTTCAAAGCCCAGCAACCACATGGTGGCTCACAACCATCTGTAAG -GAGATCTGACGCGCTCTTCTGGTGTGTATAAAGACAGCTTACATATAATCAACCAATATT -TAAAAAGAAAGAAAAAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAG -AAGAGAAGAGAAGAGAAAAGAAAAGAGAAGAGAAAAGAGAAGACAACCCAAAACGGGCTC -CTTAAGCACTCGAGCCCTCCATCTTCCAGCCCCGGCGCCTTGCCCGTTCCAGCCTCGGCC -AAAGGTCGCCTGCTCCGCTGGATCCAGATCTCGGCGCCTTTGCCCCTCAGAGCCCGCGCC -TCTCCCTCAGACCCCAATCCCTGCGTGGATGCCCAGAGTTCCGGACACACGCAAACCCCG -TGACGCTTACCTAAGACCCGGGCCTCTTCCCGGTCCACAGCGGATCCCGCCAAAAAACTA -AATTGGGCTCCGCCCAACTCTGACGTCGACGCGTTCATTTGTGGAGGACGCTCTGATTGG -CTCCACCGGAACTCTTGGACCACACAGATCCTTGGCTGGGGGAAGCACCGCCTCTCAGTA -GAGCAACCTGATTGGCCATCTTTGTTATGGGCAAAGAACTTCCGGTTGGTGAGGCTGCAG -ATTCCCATAATTAAGATTCACATAGCAGAGCTCCAGCCCATCTCTGTAAGTTAACACTCA -ACTGGTTTCCCTGCTGGAAGTAAACTTATTGAAGTCCCAACCAGTTTTGCTGCTCCTATG -TCCAGTTTAGATATTAGGATTTGAATAGAGAGAGAGATGAAAGTTTCTACTTTTCACTCT -GTCTGACCTACAGGAACTACCATTTCTTCAGATTTTGTTTCTACACCTGTAAACGAGGGA -AAGGCTAGATATTTTTGGACGCAGAAAACAATATCCCTAGAATAGTGCAGATTCAGGGAA -CTAGATTATGTCAGAGTTGAGAATAATTTATCAGATCATTCTTCAGTAAAATTCAAACTT -TTCTTTACAAGTATTTATACATAGGTCTAAAACCATTTTCCAAATGCAGAATATTTACCC -TCCATAATTCCAAAGACTTCCATGCACAGTTTTGTTGATGTTTAAGACAGGGTCTCTCCA -AGAAGCTCTGGCCTTGACCTTTCTGTGTAGATCAGGTGAGCCTTGAACTCAAGACTCTGC -TTCCCACCTACTGGGTTTAGAGTGCCTGCCTGGATTACTTTAAAACAGTATGTAGCAGGA -TCCAGAGTGTCCTGGGATTCCTCCTCCCTCCCCCTCTTCCTTTTCCTTTGTGCTGATGAT -TGGATAACGGGGTTCATGGATTCTAAGCATGCCCTGTGCCACTGCCATGGAGCTGGATTC -ACACCCCTGGCCTAGGATTCTTGAAACCTGCCTCAGCTTCAAGAGTGCTGGGATTACAGT -GACCACACGCACCTCCAAGTGACACTCTTTAGAGTCTGAATTCATCCACTAGTTGATTTG -AGATAAGACAGCATTGGTGTCTCTATCTCTCCACTCTGTTTACCCAGTGTGTGACTAGAA -AGCAAAGAATCTTGATGCCTGGACACGGAGTTTTCTTCTTCTCCATCTCATCGTTATCAA -AGCCTGTGCTCCTGGCTCAGGATTAGGAATAATTCTAGTATGAAAATTTCACAGTGATAA -AGAGACTTCAATAATTAGATAGGCCAGTCCTTTTTTTTTCTTTTTTTTTTTTTTTCAAGA -CAGGGTTTCTCCGTGTAGACCTGGCTGTCTTGGAACTCACTCATAGACCAGGTTGGCCTC -GAACTCAGAAATCCGCCTGCCTCTGCCTCCTGAGTGCTGGGATTAAAGGCGTGCACCACC -ACTGCCCGGCTGATAGGCCAGTTCTTGTTGGTCCTCTCTAGTTCCTTTCTTCCCTGTGAC -TTTACAGATAACCTTTGCTTCCCATGTGATTCCAGGAATAGGAAACAGTATCAATCTAAG -TGTTCAAGCACAGATGGATATGGAGAGCTAAGCAATTTGTACTAATTGGTTTGGTGGCAA -TTTTGAGGAAAGAGGAGGAAGTGATTTGGGGTAAAATAAATTCAGAATCCAATGCCTGTG -GGATATTGAGGAGAGAGAAAGAGGGCAGAGGAAACTCAGACAGAGGCTAGCTGGTCCCTT -TCTGACTTGTACAACTAGTTGTTACTTGAGGTGATCCACTTTAGCAGGGAACATGGGAAA -TCCACATTTAAGGGACATGATAGAGTCCATTTGGTTTCATAATGGCATCTGAATATGTTT -GGCTTCTTGGTTCTGTGACAACTTCAGGCAGGAAGAAATTAGAAATCCTGAGAACATTTA -ACTATCAATGCGCAAGCTGACTTAAGGCAGGACAGATTTGGTTCTATGGCTCCTAGAGCT -GGATGAGGCAGAAGGGTATGTTGATAAGGCGGAGCATGGTGGAAGGTTTGGTGTGCTTGC -ACAGAGCTGCTCGACTCATGCAGCCAGGAAGCAGGAAGACAGAAGAGCCAAGAGCAAATT -TACCACTTCTGCTCTCAGTGACCTCTTCCTCCAGCTAGGCCCCGCCTACAGAGTGCTACC -ACCTCCCAGAAGCCTTTTGTTTTGGCTCAGCTATCCTCGAATGTTCCCCGTAGACCGGGC -TGGCCTTGAACTCAAGAGATCCACCTGCTTCTGCCTCCCAAATGCTAAGATTTAAGGTGT -GTGCCACCACCACACTGTAGCTGGTCTTTCATTACTTTGTGAGTTCTTTCTTCCACCCTT -TCAACCCCACAACACCAAATAAAAGAAAAAAGGATAAAGAGATCCCTGAATAAAGTCAGG -GCTCAGAAATGGGGAGACATTGTTAAGACTACTTCCTGCTGATTAGGGCCATCCGAGTTT -TTGGGACAAGTTTGGTCTTTGCCATCAGGATGTTTAATTTCTTCTTGTTTCTTCTTTGCA -CGTGGCTAATTAACAAACTGGGGCCAACATCAACCAACAACCCACCAGGTTTCTGGCGTT -TATACACCCTCCAAAAAAATCCCTAGAATTCCAAACATCACAAAATCAAAGAAACCATCT -ACAGCTGGCAAAATCACACCCCCACCTCAGCCTGAGGCAAACCATAGTCAGCTGCTGTCA -CAGCTGAAGCAGCCCCATATTCCACAAAGCAAGACATATTCTTAAGATATTTTTTTTTAA -TTTTTATTTTTGTGTTTTTCTTGTTTGCTTGGGGTTGTTTGTTTTGTGTTTTTTGTTTTT -GAGACAGGGTTTCTCTGTATAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTG -GCCTCGTACTCAGAAATCCACCTGCCTTTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCG -CCACTACCACCAATTTTGGCAAGAAACCAAAATTCCAAAATTGTCACACCATCTGGCTCC -CAGTAGTCTATTCCGACCTGGAGGTCACAGTGGATTAATCCACATGATCTGAAAGCTCCT -CTCCTGAACATTGCTTCTCCCGGGGCCAGGCCTTCAATGCAGGAAGCTTTTGAGGCGGAC -ACTTCATATCTAAAGCATAACACTAAGAGAATGAGGAGGAAGGGACCAGAAGCTGCTTGC -TCTCTTCAACCTGAGGCTCTGAAGACAGGCTGCACAGAGGCCCACATATCAGCTCTAAAC -TATTGCACGGTTGGTTTTGCTGTTTTTGTTTTTAAGATCTGTTGGGTTGTTCTGACTGGC -TTTGAACTCCTAATAGTCTCCTACCTCAGCCTCCCAAGTGGCGCTATTAGAAACTGGACA -CATGCTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAGCTGGAAAGAACCCA -GATGCCCCTCAACAGAGGAATGGATACAGAAAATGTGATACATCTACACAATGGAGTACT -ACTCAGCTATTAAAAAGAATGAATTTATGAAATTCCTAGCCAAATGGATGGACCTGGAGG -GCATCATCCTGAGTGAGGTAACACATTCACAAAGGAACTCACACAATATGTACTCACTGA -TAAGTGGATATTAGCCCAAAACCTAGGATACCCAAGATATAAGATACAATTTCCTAAACA -CATGAAACTCAAGAAAAATGAAGACTGAAGTGTGGACACTATGCCCCTCCTTAGAAGTGG -GAACAAAACACCCTTGGAAGGAGTTACAGAGACAAAGTTTGGAGCTGAGATGAAAGGATG -GACCATGTAGAGACTGCCTTATCCAGGGATCCACCCCATAATCAGCATCCAAACGCTGAC -ACCATTGCATACACTAGCAAGATTTTATCGAAAGGACCCAGATGTAGCTGTCTCTTGTGA -GACTATGCCGGGGCCTAGCAAACACAGAAGTGGATGCCCACAGTCAGCTAATGGATGGAT -CACAGGGCTCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTAAAGGGATCTGCAAC -CCTATAGGTGGATCAACATTATGAACTAACCAGTACCCCGGAGCTCTTGACTCTAGCTGC -ATATGTATCAAAAGATGGCCTAGTTGGCCATCACTGGAAAGAGAGGCCCATTGGACACAC -AAACTTTATATGCCCCAGAACAGGGGAACGCCAGGGCCAAAAAGGGGGAGTGGGCGGGTA -GGGGAGTGGGGGTGGGTGGGTATGGGGGACTTTTGGTATAGCATTGGAAATGTAAATGAG -CTAAATACCTAATAAAAAATGGAAAGAAACATAAAAAAAAAAAAGAAGGAAAAAAAAAAA -AAAAAAAGAAACTGCACCATGTAGTGGTTCTTAATTTGGGGGTGGGGGTGGGGTAGTTGC -TAACCTAGTAGGGTTTTTCCCTTTCTAGTAAAACACGAACATCGAGAGCCTGTACGCGTT -CCAGTGGTTTGTATACTTTCTGGAAACTAGTCCAGATGCTTCTCAAATGAAGAGCTTCTG -ACGCTGGGCGAGGTGGCGACATACACTTTAATCCCAGCACTCAGGAGGAAAAGACAGGTG -GGGATCTCTGTGGGTTCAAGGCCAGCCTGGTCTACAGAGTGAGCTTTCAGGAACCTCTGG -TGCAGAAGGCCAGAAACTGGGAAGAAGAGGAACCAATGATCAAAACAGCCAGGGAGGACC -ACAAGCTGTCTTCATCCTGAAGCCCCCGCCCTTCCTGGGGCCTTGTTCTCATCCTCAAGT -ATTAGCTGACTGCATCTGTGTGGGCTTGCTTCTTTTTTGGGCATGCAACTCCATTTTGTT -TCATTGCCAATTCTCTAGTCTTGATTGTAGTTTTCCAGTGTATTGAGAGTATTTGAAAAA -CATGCACATTGTATATTGGGAACAAAATAAAAAAGTGGGGGGCCCTGGGGAAGAACGGAA -GGAGAAAGATGCCCACACCCCGCCAGAGTTTCCCTATTCTCTGGACAGTCAGGCGTGGGA -GGGCTGCTATCTACCCTATCCACTCATCCCTGGGTGGGCATTCCTCTATCCCACTCTTCA -GGGGGTGGTCATGGGGCAGCCCTGCCTGGGGACACCCCCCTCCCCAGAGCTACTTTGCTA -AAGCCACCAGGGTTGTGGGAGGGAGGGAAGAAGTTCCCAACACTGACCAGAGTGTGCAGG -GGAACTTGAAGGAGCAGAGCAGAGACTCTATGGTTTTAGAGCTTTATTATAGAAATGCAG -GGAAAAGAGAGAAGGTAGAAAGGAGAGAGAGAGAGACAGAGGAAAGAGAGAAGAGAGGAA -AGACGATGACAAAGAGAAAGGGAAGAGGAGAGAGAAGCGAGAGAGGTGAGAGGACAAAGG -AGCAAGAGAGTGAGGTGCGGGCTGAGCACCCCTTTTTATGGTCTTCACTGTTGCTAGGTA -ACTGGGGAGTAGTTTAGCCTGAAGGTCAGAAGCTTGGGCCATTGCTTATGTGACTACTGA -CCATGCTTCTCTGTGGAGGCTGTGGGAGGTGGTACCTTAGGCAGGGGCCAGAGTTCCAGG -AGCATGAGGGAACGCCTACCATGTCATGTGGGTGAATTATGACCATCAGGGTTCAGACCT -CAGCTCGACTGGAGACCAGCCTGCAATTCCCCACAATTGTGTGTGTGTGTGTATATCTAT -ATATAGATATACATACATACATATACACACACACTAAATAATGAATTCAATTTACTAACA -ATAGCAACAACCAGAAACTTAGGAAAGTCTTTGACTTCATTATTCAATACTGCACTGGCC -ATCTCAGGTCTTTTATTAATATCATCCCACTTAAAACTTTGTTGATTTCCACAAAATAGC -TTGCCAGGATTTTGACTGGAATTACATAGTAGTTAGAACTGACATCTTGAAATTTTTATA -TGCATAGAATGTTTTGAAAATTCCATGCCTGAATATGTCTTTAATCAGATTATCCTCCAT -TACTTTGTCTTACTCCCACCCTTTCCAACTAATCCTCTGATAGTCATGCCTTAATAAATC -CTCTGGGTTTCACTAGGGTTGCCGGCATGAGCAGAGGGGGGTTTCTCAGTAATGTGTGGG -CAACTTACCAGTGTTACACGAAGGAGAATGGCTCCCTGGTCCTCTGGCAACCCATTAACT -GTCAATAGTTTGAGGGGAGGACACTGGGAGCACTTCCCCCATCCATGAGGGAATATTCAT -GAGAATCCTGTCTTGTGTCGGATTGTGCAGCAGCCAGAATATCATCACACCCCTCCCGTT -TACTGATTCCTCTTAATATTCCCTGTGCCTTGGTTTGGGGAATACAGATGTTCTATTTAA -CCTGGGTGTTCAACAGTCACTATTAGTCATTTATTAAAAGCATAAGAAGAGAAATGAAAA -TAGGAACTCAACTGTATCAGAGTAAAAGAAGTCTGCCTGGCCAAAGAAACAACCAACATT -TATTAGAACCAACTACAGAATGAAAGAGAATATTTGCAAAGCAAACTGCGTGTGTGTGTA -TGTGTGTGTGTGTGTATACAAAGTGGTTAATGTACAAAATATCAGCCACCATAAATAGAA -TAAAACCCAATAAACCAAGTAACACAACTTGAAAACGGTCAATGAACTGAAGCAGACACA -TCTCCAATGGCTTGTAAGTGGCCAAGAGCTATACAGAAGGCTCAAGATAACTGATCACTG -GGAAAACACAAAGCCAAATGACATAATGTATTATTCTGTTAAGATGGCTATTATATCAGG -AAAAGGAAGGGCAGACAGACTGCTGAATGGACAGACAGCAAATATTAATAAGCATGAAGG -ACGGGCGAGATGACCAAGCTGCTAATGTGCTTGCCCTGCAAGCCCGGCCACCTGAGGGCT -TTGCTCCAAGAGTAATAATAGTCGCTAACTTTGTCAGTGTGACTGCTGTTGCAAAGCGCC -CTGGAAATTAGTACCTCTCTCCTTAGTTTCTGGAGAGGGAAGGGTTGACATTAAACATGG -GCAGTACTACTTGGCAGGTGGGGAGCCCACTGGGATTAGGCATCTCCTCCAACACTTGTA -CTTCTGTCTTCTTTACTGTCACATATATCACAAATATTTTTGACACACTCCTTATTTCTG -GAGAAAGAAAATGTACCCCTCCTAGGGAGAGCATCTTCTGGACTGACAGGAAGTCACAAA -GAAGAATCTAATTAGCACCCTTCCACATAAGCCAGCCAGTGTTTTTATGTTCTGCTCATG -AGTCACTGTGAGCAGTCAGCCAGATGGCTGCAGTGTTTTTCTAGGTAAATCTTCCCTTAG -TGGGCATCTTGTTGTGTGTGTAATTCTGTGGAAGTTCCATGTGGCTCTTTCTGACTGAAC -ACTGGCCTCCCATGGTGTAAGCTGCCCAGTTCAACCACAGCCTTCCCAACGGGAAGGACC -AAAACCTTTGACACCCCAAGCCAGAAGAAACTTTTCTTCCTTTTCCATTTTTGGTCAGAT -ATTTTGTCACAGCAGCAAAAGTCTGATTAACACATGCAGCTAACCATGCTATTAAAATGT -GAGTGACGCTGGGCGTGGTGGCGCACGCCTTTGATCCTAGCACTCGGGAGGCAGAGGTAG -GCGGATTTCTGAGTTCGAGGCCATCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGC -TACACAGAGAAACCCTGTCTCGAAAAACCAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA -GGGAGTGACGACTGTAAAGGCAGGAATGTAACACAAATAAACCAGGTTTGCTGGCACATG -CCTTTAGTTCCAGCACCTAGAAGAGAGGCAGGTATCTGTGAGTTTGAAGCCAGCCTGGTC -CACAAAATGAGTTCCAGGACAGCCAGGGCTATACAGCGCAACCCTGTATAGAAAGAAAGA -AAATAATACGTACAAAACTCCTATGACTTGTAACATGCAACAAGGCCTTAGAGCAGATGG -CAGATTAAATAAATCAGATAACACACAGAGGGTTTGCAAGGTGTTTACTAAACTGGTGAT -ATGGCCTTAATATACAAATGATTACAGTCACTATTCTGTACAGATTATCCCTCCTGAGAC -GCTGTGCCATCGGCCAGCACTCTCACTCTTCCCACACCTTCCCTCCTGTCCTGCTACCCA -CTGTTAGGCTCTCAGTGTCTCAGACATCTGTAAGCTGCTACTTCATCTGCAAAGAAAATA -GCTGTTCTTTTAAAAATTAAACTATGTACTGTACTATCCTGTACAGCTCCAGTACGGAGC -CTGAGGGTAATGTCACACCGAACAGCTGAGGGAAGGACTCCAATCCTGAGCTTGTCCCTA -TCTCTCACCTGTCCTGGTGTCAACAGATACCACAGTGTTCAGTCAGAAAGAGCCACATGG -AACTTCCACAGAATTACACACACAACAAGATGCCCACTAAGGGAAGATTTACCTAGAAAA -ACACTGCAGCCATTCTGGCTGACTGCTCACAGTGACTCTCATGAGCAGAACATAAAAACA -CTGGCTGGCTTATGTGGAAGGGTGCTAATTAGATTCCTCTTTGTGACTTCCTGTCGGTCC -AGAAGATGCTCTCCCTAGGAGGGGTACAGTGTGTCAAAAATATTTGTGATATATGTGACA -ATAAAGAAGACAGAAGTACAAGTGTTGGAGGAGAAATCTGGCATTTACCAAGAGCTTTGG -GGACTGGAGAGAACACTCAAATGATGCAGTCCATCACATGGATCTGAAGCGTGTCGATGT -CCGGCAGGACCTCCCCGCACTTGGGGCAGGAGTGAATCGGAATACTGCGAGGCTGCTGCC -CGTGCTGCCAGCTCCTGTCCTCGGCTCCTGGGAGGATGAGAAGTGACAAGTGCCGTCAGC -CAGCTCCATCCCAAGAGCACTTTGGACTTAGCCACGGATGTGAGCATCTGTCAGACTTAG -AAATCAGCCTTGAGTGGGGTACAAATACGTACTTTTGGGTCACTAGTGGAAATCATCACT -ATGAACACAGAGAAACTAGAACTAGTGTTTGTTCCTTAAATCCCATCTGGCGGCCGCAAC -AGTTCTGGGAAACACAGTTACACTTCTAGGGACAGGACAAGGCATGGTCTACTAAGACTT -AAATATGCAGGAGAGTAAGACACCGGTGAGGCTATAAACCAAAGAGGGAGTGATGAGAGG -AGCTGGGGAGTATTCTTGGAAGGACAAGCCGTCTCTCGCAGACGCAGACAGCAATTTCCT -GATTCAGTTGATGGAGAGCCCTCCAGGACTCTAAAGTACTGCTGTGCTGGGCTATGGACG -AGGTAGGGAAGCCAGGTGGAGATGCAGCAGGTACAGCGTCGGGCCCCAGGGGTCCCGCAG -GATTGAGAGTCCCTGGCTCTGCAGCTAGGCCCTGTCTGTCAGGAAGGACACCTTTCCAGA -GGCTCCTGTGCTGATCCTCGGGTGCGGCAGGGGAAGGCTGTGGGACCTTTGGAAGGTGGA -AGTAGGGCATGGCAAGTGTGCTGGGGCTCAGAGCCCTGGCCCTGGCCTTGTCTCTTCCTC -CTGCCCACCACGATGTGACCAGCCTCCTCCTTACAAATGTTCAAACTGTCATGACGTTCT -TTACAAAACAGATTTGAAATGCATCCCAACTCTACATAGATCTTTGATCAATAACTTTCT -CCACTAATGCTGAAAACTGCTTCTGCTCCCAGGGCACCTCTCTCACCTGACCAGCATGGA -ACAAACTTTCGGCTTTTTAGTCTTAGTCAAGTAGTTGACTCAGCTCCCAAACTGTCTTTT -TATTTTTGTTTGAGTATGAAAAGGAAAATGACCTCTAACATTTGTTTGCTTCAAAGCACA -TTGCTTAAATTTATAATATACAAGGCTAATGGATTACTTGTGGCAAACAAATTTAAGACA -TTTCAATTGATTTATTTGCAACACTGAGAGTCAAACTAGGGCCTTAGGTGTGTTCAGCAT -GTTACCACTGAAGCAAGAAGTTTGTGTGGGTGGGGAGTGGCATAGATGTTTGTACGAACA -TGTGTGTGTGGGCATGCTTCACCTGGGCACACACATGTGGTGGCCACAGGCTGACTTGTA -GAATGTCACTTTGAGACAGGCCAGCCTTTGCCTTCTGATGCTGAAAGTACCCCAGGTCAT -TCTGTCAGCCCATGGGCTCTATCCTCTGCATGCTTCAAGGATGCAAATGTTTGCATTTAT -TTTTGTGATTCAGGGTTTTTGTTTTTGTTTTAGTTAGTATATACCCATATATGTAGAAGA -TTTATTACTTTTTATTCATGTGTGCTTGAGTGTGTGCTATGTGTCTTCAGGTGCTTGCAG -AAACCTGAAGGCGTCAGCTCCCCTAGGGCTGCACTGACCGGCAGATGTGAGCTGGGAACT -GAACTTGCTCTTCTGGAAGACCCGCGGGCATCCATCTCTCTAGTTCCTTTATCAATGCAT -ATTAATTATTCAAAATAGTGGGTTTCATTGTGATACGACCATATATGTATACTAATCATT -TATTATTTATTTATTTATTTATTTATTTATTTATTTATTGGGATAGACTAGCCTAGGCTG -GCCTGGAGTTCTCAATCTCTCTGTCTCAGCCTCTCACATACTAGGACTACAGCATGAGTC -ACATTGCTGCTAAACTTATTTTTAACTTGCTTTCCTATAAAAAGACTTTGCTGGGGGGCA -CAGGAGGGGGGAACAGACAGGAAATACCAAATGACATGCAGAGACCTACTTTTCACTGTG -GATTTGCTGTGACTCTCTTCTGCAGTGATAGATGATAACCTACCTACTGGGAATGTGAGT -TAAAATAAGGCCCCTCCTTGGCTTGTCGGGGTGTTATCAGAGCAACAGAAACCAGGGTAG -GGCAGACTGAGGGGCACTCGGGCTGCTCTAGGACTTAGGGACCTTTTCAATGTCTGGGAA -ATTTAAGATGGCATCTTGTTAGGAGAGCATTGCCATTAACATTTTTCCTAGCTTTGTTAG -CTCTTTGAAATAATTTTGTATGAAAAAAATCAAGAATAATCCTTCTTTTGATAGTTTACT -ATAATTCACAGAACATTGTTGCTCGTGTACTGTTACCACCACATCATAAATCTAGCACCA -TGCATTTCTTTAGACCTGGACTTGTCTAGCTTTTCATGAGTATCTGAGTTTCGTTTCCAG -CATCACAAACTAAATAAATCCAAGCAAAACCCTCTCAGTGAAGGCAAACAGAGGCTCAGG -AGGCGTTGAAGAGGGCGGGCGATTCAGGTCAGCTAACAGACGCTGGAGTGAGTGACGTGG -TACTACCTGGCTGCGAGAGTCTGGGCTGAATGAAATGAGAGGCTCTCAGGGGCTGACTTC -TGGGGAAACAAGCGGCGCTGTATTTTGACTAGTTGGATTTCAGAGCCATTCTCTACAACA -TAATCTGAAATCCCAGCTCATAGGTGACTCACCTCTTTGAAACAGGTAAGTCTGCTGGTC -AGAGTCACTGGTTCTTGCCCCGTGTCGGCACTGCATTTCCATCAGGGACTGTCTACTGCA -ACCAAAAGCAAGACCACCTGTGATATTCTATAGCCTGCAACAGGACACCAGCAAGCAGCC -GCCAGAAGGGTGCGTGTGGGAAACAAGTCAAAACCACATGGCTGACCTTCATAAGAAAAC -TGACCCGGACTGAGGATACAGCTCAAGGCTGAGTGCTTGCTAGCATGCACAAGGCTCTGA -AACCCTCAGTGCCAAACAACAGAGTAACCACCCAAAACAAAAGACTAACTTGGTTTTTAG -CAACTATGAGTACCAGGACAGAAGGTGATAAAGATACTAAGTTGAGCTGTATAAAATCAG -GAAATAACCCAACTCACTTTTTTCTTTTCTTTTTTAAAAAAGATGTATTTTATGAAATTC -CTAGGCAAATGGATGGACCTGGAGGGCATCATCCTGAGTGTGGTAACCCAATCACAAAGG -AACTCACACAATATGTACTCACTGATAAGTGGATATTAGCCCAGAAACTTAGGATACCCA -AGATATAAGATACAATTTGCTAAACACATGAAACTCAAGAAGAACGAAGACCAAAGTGTG -GACACTTTGCCCCTTCTTAGAATTGGGAACAAAACTCCCATGGAAGGAGTTACAGAGACA -AAGTTTGGAGCTGTGACAAAAGGATGGACCATCTAGAGTCTGCCATACCCGGGGATCCAT -CCCATAATCAGCCTCCAAACACTGACACCATTGCATACACTAGCAAGATTTTGCTGAAAG -GACCCAGATAGAGCTGTCTCTTGTGAGACTATGCCGGGGCCTAGCAAACACAGAAGTGGA -TGCTCACAGTCAGCTATTGGATGGATCACAGGGCCCCCAATGGAGGAGCTAGAGAAAGTA -CCCAAGGAGCTAAAGGGATCTGCAACCCTATAGGTGGAACAACATTATGAACTAACCAGT -ACCCCGGAGCTCTTGACTCTAGCTGCATATGTATCAAAAGATGGCCTAGTCGGCCATCAC -TGGAAAGAGAGGCCCATTGGACTTGCAAACTTTATATGCCCCAGTACAGGGGAACGCCAG -GGCCAAAAAGTGGGAGTGGGTGGGTAGGGGGGTGGGGGGAAGGGTATGGGGGACTTTTGG -GATAGCATTGGAAATGTAAATGAGGAAAATACCTAATTAAAAAAAAAAAAAGATGTATTT -ATTATGTATACAGCGTTTTGCCTGCATATACACCTGCAGGCCAGAAGAGGGCACCAGATC -TTGCTGGGAACTGAACTCTGTAAGCGCTCTTAACCTCTGAGCCATCTCTCCAGGCCCCCC -AGTCTCTGTTTTAAATGCCAGGCCTTTTCTGTGTAGCCCCGGCTGTCTGGAACTCACTTT -GTAGACCAGGCAGACTCAGATGCCCTCCTGTCTCTGCCTCCTGAGTGCTGGGATTAAGGA -TGTGTGCCACCACTGCCAGGTACCAAACTCTACAGTGATAGCAAAGTGGGTCAGAGAAAG -TGGCTTACTTCTGGATCAAGGCATTACAAAGCAATTAAATAGAATAAATTATTTCATTAG -CTAAGAGAAAAAACTAACCTGCCCTCTTCTGGCCTGCAGGTGTATATGCAGGCAAAATGC -TGTATACATAATAAATACATCTTTTTTTGTTTGTTTGTTTGTTTGTTTTGTTTTTTGAGA -CAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCCGTAGACCAGGCTGGCCT -CAAACTCAGAAATCCGCCTGCCTCTGCCTCCCGAGTGCTGGGATTAAAGGCGCGGGCCAC -CACCACCCAGCTATAAATACATCTTTTTAAAAAAAGAAAAGAAGAAAAGAAAAATGTGAG -TTGGATTATTTCCTGATTTTATACAGCCCAACTTAGTATTTTTCTAAAAAATAATGAACC -CAATCTGCATCAGAGTTCACAATCACATGACATAAATTAAATTGCAGAACAATATCTATA -ACGATCATTTTGTAACTTAGACACAGGAGAGAATTCAGTATTATCTTCCTTTAAAAACAC -AGTGTTGGGAGCTGGGAAGGCGACTCTAACAGAGGACGTGAGTTTGGGTCCTAGCACCCA -CACCCTGTTTCACAACAGTCTGTAACTCCAGTTTCAGGGGATTGCACATCTTCTTCTGAC -TTCTGCTGGCACTAGGCATGCATGTAGTGTATATACAGACATACAGGCAAAACACTCACA -CATAAATACATCTTAAAAAGTTGGCTACAAATATGGTGCAGGGATTTGTGTGCATATCGA -TATGTAAAATTATAATGCAGGTGGGTGGTGGCTCACCAATTTCCTGTTTTCACAAAGTAG -GGGAGAGGGTGTACTGAAGGATGGGGACACAGAGAGCAGCTCTGACTCCTAGTCCTTTGA -TAAAAAGGACTCTGGGGCTGCTGGGACGGCTGAGCTGGAACATCGTTCACGGACAAGCCT -GAGTTCAGTGATGGGAACCACATGACAGAAGAGGAGAAGCTGCCCTCTGACCTCCACACA -CAAATCCATACACAAGGACCCACACTCCACCCATAAGTCATCAAAGCTGTTTAAAAAAAA -TTAAGAAATACTTGAAGCAAATGAAAGAAACAGTTAATTTAGAATGGACTACATAATAAT -TGTATTATTTTAATCTTCTATTTAAAATATCTTAAGACCTCTCCCAATAATTTTTAGCCA -GACATATGGCATATGCCTTTAGTCCCAAGCAGCACTCCAGAGACTGAGGCAGGGGGGCAA -GGTTGAGGCCAGCACGCAGTAGCAATTTCTAGACCAGTCTGGGTTAAAGGGTATGACCGG -TTTCAAAACAAACGGAGTAAGTAAAAATAAAATTTTAAAGTTAGAATTTGGTAAGCATTT -TTTTTAAGGTGGCTAATTCAAAGCCAGCTAGGATACTGAGACACAGAATGTTATTTTCAC -GGCGTGTGCTAAGAACACAGCCTGTACACTGCTCCTCTGTGGTACTGGCCTGTGTGCCAG -TCTCCTTGCATCCTCTTACCTGCCTCCCTCTTCAATGTCATTGTTCTCTTTCAGCAAAAT -CGCGAGCTGCAAGGCCAGCTGCTCCTTTTCTTCATGAATCTTCTCTCTTGCTGCTCTCTC -AGCGTGAAAATCTGAGCAGTACACCTCCATCTGTTAGGGGGAAAAGTTAGGTTACCATGG -AGATGACCGTGGACTCAGGGATGATCATGAGATCAGGGTCCATGCTGCACCTGTAGACAG -GCTTTGGGAATGACGAGACTTCTGTTGTGAGCGGGTGAATCATGGCTTTCCAATGCTATG -AAACAGTAGATACAAGTTGCATATGTGTGGGTGCTTTAAACAATGGGAACTCCTAAACTG -AACTGATATAAATGGCTTCAGGGATGCATGAATCATTAATTCAGTAGATTTTTTTTTTAT -AAAAAAATAGTATTCAGGTATAACATAGTAAATGGCTTACCAGAATGTTGATGTTAAGCT -AAATTTAAAATAAATAAATAAATACACATTATTTGTTGAATTCCAGACATGTGTGTGCTC -TTATGTTGGTTGCTTCTTTGACTTCATCACAAGTCCTCAGAGTCAGCTCTTGGTGATGGA -ACCAGGAGACTCTCTCGTCTGTTCAGGTCTGTGTTGCAAGTCCTGGGCTACACAGCAAGA -CCCTGTCTTTTAAAAGTTCTGGAAATATAAACTGGTCACTTTTCTAGTGAGCTTAATAGT -CCTTAGTCTTAGGAAACTCTGGCTGAGCATGGTAGCACCGGCCTGTAATCTTAGTGTTCC -ACAGGCAGAGGCAAGAAGATGTTGAATTCTAGCCTAGCCTGGGCTACATGGCAAGATTGT -ATGAAAAAAGAAATGTTTAGTGACCTCAGTGTTTGAACCTAGATAAAGGTCTTATTTTCC -TGGACACTTCCTCTACATGTGGGGTCACCGGCCTCCACTGTGGCTTCCGTGATCTTCATG -TCTTGGTGAAGAAATTCTGAGGTCTATTCCCACAGTAGGGCCAGCCTGTGTAAGTCCTAA -GATGCTAGAGAAGGGATGGGGGCGGACTCTGAAACCACATCATAAAGCAAGGTGGGTCAT -GCATTGCTCTCCTCCGGATCGCTTGCTTTGGAGGTCAGCTGCCGTGCATGCCGTGAGCAG -GTCTCTGGAGAGGCACACGTAGGGAGGCCTCCTGACAGGCATGTGACTGAGTCACCTTGG -AAATGGCTGCCATGTCCATTTTTAGTGCAGCCTCATGAGAGACTCTGAGCCAGACCTCCC -CTAGTGAGCTGCGCCTGGACTCTTCATTCATAGAATCTGTACTTGAGATGACAATGTTTG -TTTTGTTAGCTGCTATGCTTTGGGCATAATTTGCCACACAGAAAACCAGATTAATTGCTG -GAATCTCTCAGACACTGAGCCACCAAGCAGGCAGCACACACCAGCCACTATGAGGTCCCA -GACACATACAGCGGAGGCCTGCCGGGTCTGGACTCAGTCCGAGAAGATGCACCTAACCCT -CGAGAGACTTGGGGCCCCAGGGAGGTGTGGTGGGGTGGAGGTGGGCATGGGGGCTTCTCT -TGGAGATGGGGGAAAGAGTTGTGGGATGTGGAAGAGTTGAAGGGTGGACTGGTAGTGGGA -TAAAGTCTGGACTGTAAAAAAATATTAAAGAACAAATAAAATAAAATTGAAAAAAAGGAA -CAGATAAGTAATATTATTATCAGAATAATTTCATTGTTCTCAATTATAACATAAAGCAAA -TTTCACAGTGAATGGAAATGATCTGAACATTGTTTTAATAGCAGTTTTTAAATCTTCTTT -TGCTTTATTTTTTTAAAGATTTATTTATTTTTATGTGCATTGGTGATTTGCCTGCATGTA -TGTTTGTGTGAGGGTGCCAGCCCCCCTGGAACTGAAGCCACAGACAGCATGAGCTGCCAT -ATAGGTGCTGGGAACTGAACCCACATCCTCTGGAAGAGCAACCGGTGAGCTATCAACAAC -TCAGCCATCTCCCCAGCCCCATTTTGTTTTAATTTTTTTTTTTTTTTTAAGATTTATTTA -TTTATTATATGTAAGTACACTATCTTCAGACACTCCAGAAGAGGGCGTCAGATCTTGTTA -CGGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCCGGACCTCTGGAAGAGC -AGTCGGGTGCTCTTACCCACTGAGCCATCTCACCAGCCCTTGTTTTAATTTTTTGAGGCA -GTGTCTCACTAAGTAGCCCTAAGTGGCTTGGAGCTCAATATGCAGACCAGGTTCACTGCA -GATGAGGCCGTGTGTTTGTCACATGACCTGCCTCGAGTACTAAAGATTGCTCACACGCAT -CATTGTACTGGGTGCCTAGATTTCTTTTTTTTAAAAAAAGATTATTACTTTGTGTATGTA -TGTGCTCATGTGTTCACGAGCAAGGGCTGTCTGTATATGCTAAGCTCCTCTCCAGTTCCC -TGGTGCCAAGTTTTCAACTTACTATGTTTAAAACTGGCCTTTGGATTTCATGGCTTTGGG -CTATATTATCTATTACTGTTTAAAGGAAATACAAATCTAAGCCTCGCATAGTGCTGCACA -CCTGTTTTCTAGCATTTGGGGCCAACCTGAGTTACATAGTAACACCTTGTCTAAAAAATT -CTATTATGTTAAAACTATAATTACCAAAAGGTATGTAATATATATATATCAATCATCATT -TTAGGAGGGTTCCATCAATTCTGGGTGATGCAGCATCTTGCGGTGCACAGTAAGTGTTCA -TGGTGGAGACTCACTTCTGTGGTGTGGAATCTCTGTGCTATCCATCGCTGCATCAGTGCT -GAGAGCATTATCTACGCTCTGTTGTGCACAAGTCAGAGCTGGTGAATGACCAAGAGCATC -TACCAAAACCAACACCCATGCACAGTCATGACACAGACTCCAAGCCACAGGGCAGAAAAC -AGCCATATGGGCTATGCAAGGGAACACAAGGCTCCCATGATGTTCCTCTAGTAACGGCAT -TAAAGCCACAGGCACAAACTCCTCTCTGTGGGGTTTGTCCACAATGGGCAGCTGGCAATA -ATGAGCCCCCAGGTAGCATAGAATCTAATGACATCATTTCTAAGTAAAAAACACAAGGAC -GTAAAGACATTGGGGCCCTCCTGAGAGAATTCTGGTCATGTATTTTTGTAAGATAAACTG -GTAGTGTTTAATTTTAAAATTAGCAATGTACATAATGATGTAATCTCTCTTTCCCTCTTC -ACTGTGTGTGTGTGTGTGTGTGTGCGCGTGCGCATATGGGAACATGTACATGTGGAGGCG -GGAGGACAACCTCAGATGTCATTCCTCAGGTGCCATCCACTTTGGTTTTTGAGACAGCGG -CTGTCACTGGCCTGGGTCTTCCCAGCTGGGCTGGACTGGCTGGCCAGGGAACTCAGGGAT -CTCAGCACTGGGATCACAAGTAAATGCTGCCACGCCCAGTGTTTTTCAACCCTGTGTCTA -GCATTTCTATTTAATAGCAACTTTTAAGAAAAAGACCCATATGAAGCTAGGCATGGGGAC -ATGCCTGTGTGATCAGGGGTTCAAGGCCATCCTTGGCTACATAGCAAATTTATGGCTAGC -TTGTCTTTTGAGGCCCTGTCGGAAAACAAAAACATAAACAAAAAAACCCAAAACCCACTT -TCCCCAAAACACCATTTATAATAAATAGTATAAGTTACAAAAATATTTAGAAATAAGTCT -TATACTAGTACCTGGGAGTCTAAAGTTGGCCTTGAACTATTAATTTCCCTGCCTTTATTT -CTCAAGTGCTGAAATTTCAGGTGTGCACAACCATGCCTGACTTTCATTTTTTAAAAAACT -CCACTGGGTAGGTACGGTGGTGCAGGCCTTTAGTCACAGCCCTTGGAAAGCAGAGGCAGG -CAGATCTCTGTGAGTTGAAGGCCTACCTGGCCTACATAGTAAATTCCAAGTCAGCCAGAG -CTAAACAGTGAGACCACGTAGTGACAAAACAGACAAAAAAGAATGAGGAGGAAGAGGAAG -AGGAAGAGAAGGAGATGAAGAGGAGGAGGAAGGAACTGGCAGAAAGAACATTAAAAAAAA -ATCACTGTTATGTTAAGCATTGCCATTCTCACAGTGGAAATGTCTCGGGGGCATCACTCA -GGCCAGACTCTAGCCTGACTCTCACCTGAGCCCTGAGGACGGCCATGGTCTCCAGGTCTT -CCTCCTGCTTAGCGAGCGTCTGCTTCATCTCATCCATCTGGAGCTGTTTGGATGCCAGAG -CCTGCTCTGCCAGCTCCAGCTTCTCGCTGAGCTCCTGCAGCAACATCTTGTCCACCTTTT -CTGCCTGAAAAATACAACTTTATTCTAGAAATGGCTTGGAAACGATGCAGCTTATTTTAG -GAAAATATAAAGCTTTACACTTAAGAACTGTCAGCTCCAGTCTGTTACTCAGCCATGACA -ACTCATTCAGCAAGCTGTAGTCACTTTTGCCTTGCCAATAAGCACTTCCTTGGCTAAAAC -ACGTTCTTTCTTGCTTTTTAAAGATTTATTTGTTTATTTATTTATTACATGTAAGTACAC -TGTAGCTGTCTTTAGACACACCAGAAGAGGGTGTCAGGTCTCACTATGGATGGTTGTGAG -CCACATGGTGATGTGGTTGCTGGGACTTGAACTCAGGACCTTCGGAAGAGCAGTCGGTGC -TCTCACCCACTGAGCCATCTCTCCAGCCCAAACACTTTCTGAGAAGGTAACAGCGAGTGA -GCGTAGCATAGCACTGTTCCCAGTAGATGAGTTCAGATCTCAGCACACACGAAACCAGAT -CAATGTCCCATGAGAACAAGCCTACTCTGATGAGCCTGAGGCATGGATACTATTATTTAT -CTTGTTACTTTAGCTTTGATGTTACTTTAGTTTACATTTAAAAGGGATCAGGTCCTTATT -GGACAATGCAGCTCACACCTCTAATCCCAGCACTCTGGAGGCAGCAGGGATGGGTAGAAC -TCTGAGTTCAAGGCCAGCCTTGTCTATGCAGTGAGTTCCAGGCTAGCCAAGGACACATAA -AGGCTCTTTCTCTAGATAAACAAACAAACAAACAAACAAACAAACAAAAGGTTCTCTCTC -TTTTTTTAAAGCTATAGTTTAAGAGAGTTATAAAATTTTTTTGTTTTTTAATGAAGTAAA -AAGGCCTGGGGGATTACCCAGTCCCTAGTGCCTGCTGTGTGTATGAGATCTGAGGCCAGT -TCCTCAGCATCCATCTAAAAGGTAGATATGGTGATAACTCTTGCTTGCAACCCTAGTCCT -GGGGATGCAGAGACAGGAGGGTGCCTGGTTTGCTGGCTGGCCAGCCTAGCCAATTGGTAA -GCTTCAATAAGAGAGACCCTCAGAAACTAAAGTGGCCTGTCTCAAAGAAAATACCAAAGT -CAGCTTTTGACTTCCACATGAACATGCCAATATGTACATGGACCCCACCCCCTACACCCT -GCCCCCTCTGGAAAAGGAAAAGAAAACATGGTGCTTATGTCAGAGACCTGTAATCGTAAC -TACTCAGGAGATTGAGCAGTAGGCTTGCAAGTTCAAGGTCTGCTCAAGTAACTCTGAGAC -CCTGTAAGAGGGAAGGCAGGAGGGTGTAGCTCAATAGTAGAACATTTGCCAAATATGCAA -GAGGCCCTAGGCTTATTCGAACATCCTTACTAATTTAAACTAAATGCTGTAAAACCAGGG -TTCCAAGTTCAGTGCCAGCAGGCAAGATGGCCTTGCACAGTCTCAGCCAGTAGATGGCTA -TAGCTAGCTGTCTCGCTCCACTGTTGACAAGGAGCCCAGGCTCTCAGCTTTCCTACAGAC -ACACCCTCGGGAAGTAGGAAAAGCCCTTGCCCTGCCTGGAGACATCAGCACCCCCTCCAT -ACACAAGTCACGTTTTATATACAAGCTGAGGTGAAAAGCTATAATAATTCTGTTACAACT -GATAACCGCAAAGCAGTTCTTGAGAGTGGATTTAGTTGAGGGGTCATTTGGTGGTTCAAT -CCCCAGGCTATGGAAGTACCTTTGCTCTGTAAATACCTGTTGCTTGGTTAGTTCTTCAAT -TGTTTTCAGTGCCTTATTATGTTCTTGAAGGAGCTTGTTGTGAGTTGCCTGCAGAGTGGC -TAACCTGGACCTATTAAAATGTGATATTAAAAGTGGAATAATGAGGGAAATATCACAGAA -GCCCATCCTCCTGTCTCCCTAACAGACTTTGAAAACTCAAGTAGAAAAATCTCTTGGTTT -TTTTCCATCCCACCAACTTTTAACTCTCAGCTTGACAGGACCAGGAGTCACCTGAGGAAA -GTCTCAGTGAGAGATCGCTTCCATCAGGTTGGCTCAGGGGCCTGTCTGTGAGGACTGTCT -GCACTGCCTTTACCCATGTCGGATGACCTGCCACATGAAAGCAGTGACACCGGCCAGTCC -CTAGCTTAGGGCTCTCGATTATCCCAGCACTCGGGTGTAAGAGGCAGGTGGATCTCTGTG -AATTCTGGGACAGCCAGAGAAACACAGACCAATCCTGTCTCAAAAAACAAAACTAAGCAA -TAGAAGTAGGCAAGGCAAGCTGAGAACTAAGCATTCATTTCTCTCTGCTCTTGACATGAT -GTGAATGGGCTTCCAGCCCAGAGCGCCTTGGCCAACTCCCTCCCAGTGAGTGGCTGGACC -GTGTAAGCTAAGATAACCCCTCTGTCCACGAAGTTGCTTTGTCAGGCTATTTTATCATGG -AACAGAAATGAAACTACAGCCACCACTTGTCAGCATTTTTCTTACTCTCAAAGAAAATGG -TATCTTCCATAAGACTGTCTTTCTCTCAAAAGATAGAATAAAAATAATTTTCCTATTTTT -GCTACAACGCAAAACTTTAATCTGTCCAGGAGTCTCCTAGACATCTAGTTTCCAGATGGT -AAAACAGATTTTATGCCATGACTCCCAGGTACACCCCCACCCCCACCCCACCCCATCTGT -ATTTGGCCAGCTGTCCTTCCCCTTCTGGGTGAGCTGCCGCCCCACCCCGCCCCGCCCCCG -CCCCGCCCCCACCCCACGCACACAGGTGCACACACTCACTTCTCCTCCTCTGTCTTGGCC -TGCTCCATCTTGATTTCGGAGCGCATGCTCTCCACCTGCAGCTCTAACTTCTTGTTACTG -TAAACGAGCTCTTGCTTTTCATTCAGCTCTGATGGTGTTGCAGAGTTCTTCCTCTCCAGA -GCCTGACACCTGAAAAAGATGAATATTCCCCGAGGAGAAACAACACTTTGTCACTCTCCC -TGGCTTCTGCACAAATCCTCAAGAGGATATCAAGTACAGAGTGTGGTAGGGCCACAGGGC -AAAACACTTTGTTCTTTTTGCTTCAGGTTTGCTTTCTTGTTTTGTTTCTTCCCGCCTTAT -GGTGGGTGGGATATTTTAAACATCTTATATTTTTAATATATTTTTACCCAACCTGAACTA -AGGAGCAAATTACAGCAAAATCCCTGGGCACCCTTCAGAATCTAAAGTCTGCCTGTCACA -AAGACTCTCATTTCTGATGAGGATCCAGTAAGAGGAAAGGAAAGCCCCGAGCATCTCCTA -TGAGAGCCGAAAGACAGATACACTATGGCTATGTGCAGGGTGTTAATGCCAAGTACAGCA -AATCTCTCACATCACAATACTATATGTAGCTCTGTACAGGGGTTACAGAGGTTGGTGCTC -TTCACAGCACAGTGCAAGTCCTCTTGTGTCCTTATGACCCGTGTGACAACAGCTTCAGGA -ATACACACCAACACTAAGTTCTCTTTTTCTGAACCGTCTATCAGGTCCCTGCTTGTTTTA -ATACAGTAACAAAACTGCTTTGCTACAGTAACGCACTTCATAAATCATGCGAGGAAATTA -AATGAGTTATTACTTTTCTTGAAGTCTCTTCTTCATCAGCTCAGCCTCACTGAGTTTTGT -GTGTGCCTCTTGAAGCTCCTTAAACAGAGAGGTCACTTGAATGCTCAGTGTTTCCACTTC -GCTTCCAACCTGTCAGACAATGTCAGACATTCACGTGAGACAGAGCATTCGAGAGGAGGT -GGACCTTGTGTGAGGAGAAAGTATGGACCACTAATATCCAGCTAACACGGAAACCCTGAG -TAGACTTGATTTGCGCAAGACTTCCCCAAGTGACTTATGTGAAAAGCAGTCTGGGCAAGC -TTGTGTTTCTGTGCACCACATCCACTATCAGTCTAGGCCTGTGTGATAATGGATTTACTG -CTAAACCTGGACCTACTCAGGCTTCTGGGATCACAGGTCACCAGGTCAAAATATAACTTT -ATTCGTGTGGGGAAAGACTCCGAGACTATATTGCCTTGCCAATGTCTGCTTCTAGCTTAC -GTAATTATTTGTTATCCAGCTCTTCTCCCGGAAGCCCGCCAGTTGTCAATTTGCATATGA -GTTTTATCCGAGCTTAGAAACATCAATACTTTCCCATTAACTGTTGGTCCATCAGTTAAC -GGTGTGCTGTTCTGGCAGCGTGCTCTCTTCATGTAAGCTCATCCTGTTCTCTCTCCACCT -TCCCCACCCCCGTTTTGCTTTTGCACTCATGCTGATCTGGAATTTGCTGTCACATAAGCT -GTCCTTAAATCTGAAATCCAACTGCCTCAGTCTACCAGACACCAGACTCATAGGGGTATG -CACCACTGTACCAGTCTTCAGTGTTCTCCATTGTCTTAAGGTTGGGACTCAGAGCCAGAG -AAGCCGCTGCACGTCTGTAATCCTAGCATAGCAAAGGCAGGGAACATCGTAGTTCCTCTC -CTAGGCTACGTGTGAGTCTGAGCTCAGCCTAGGCTGGATAAGACACAATCTCAAAATTTA -AAAAAATAAAGAGAAATGAAAGGGAAAGGAAGGACATAGCCAGTGTGTGTGTGAGTGAGT -GTATGAGAGAGTGTGTGTGTGTGTATGTGTGTTGAATGTGTATGAGTGTGTGTGTGTGTA -TGAGTGTGTGTGTGAATGAGTGTGTGTGAGTGTGTATGTGAGTGTGTATATGAGTGTATG -TGAGTGAGTGTGTTTGTGAGTGTGTGAGAGTGAGTGTGTGTGTGTACTGATGAATACATG -AACAGAAGGATCATTCTATATGTCTCTCGTACAGACTACTGTGAACTCTTTAATTTCCTG -GCTTCAGGAACTTTTCCTAAACTTAAAACTCTTCAGGCTCAAGGGCATAAGTTATTCAGG -AACTTTTTTTTTTTTTTTTTAAACGCTAATTCCTTTGTTCCCTACCAGTGCTGGGACAGA -GCCAAGATCTTTCCATTCTAAAGTCTCAGATTCATGTTCACAAAGGACATCTTATAAGTC -AGTCAAAATGTCTTTTTCTGGTGGTGGACTTAAGGATTCAGGAGATGCCATCAGACAAGG -AGAGATATGAGAGTGTACAGACTGGTTCACATCTTACTGACATGCACTTCAAATTCAGGA -TAAGGAAATGAAAACGAAAGAAGTAGAAAGTATTCTGAAACAAACAAGTTTCCATTTCTA -AGGTAAATAGTGCAACGTAAGACTTGAACCCAGCAACCACGTCACCAACGGGGACATGCC -AGGGACGTGCCAGTCCTTTGGCGGTGCTGTACCCACACTCTCTTGGCCTTTGTCCTCCTT -CTCTCTGTCTGCTCTCCTCGCTGTCTGCTTCTCAGTAGAAGAATGGCCATTTGCTTTCTT -TTCAAAATCTGAAATTCTGAAAACAACAAAACAAAACACCAACAACATCAGAATGTAGAG -AAGTTTTACTTTCTGTTTAGACACACGAGGACAAGCAGCTGTAGAGGCACTCGAATGCAC -GTGTCAGAGCCTGGAGAAAGGCAGGGCTTCAATGTCTCTTTATATTTGCCTCTTTAGCAG -TCATCTTGCTTTTATCCTATTGCTGACTAGAACTCCTGTGATGAATACATACAGATGAAT -ACATAAGATGAATACATACAGAATACAGATGAAGCAAAGAGGTGGGAGACTTTTGGCTAG -GCAGATCTCAGAAAATATTCTCTTCTCATATTCTTCCTCAGTAAGTCAGTAGAGATACAG -TGTACTTTACTAAGGGGGAAAGAGTAAGAAAGGCACTGGGTTAAGGAAATGGGATCCAAC -AGTGGCGAGCTGAGGAATTCTATAGGATGCTGAATTGGAATGAGGAATTCTATAGGAATT -CTATAGGATGCTGACTAAAAGCGGTCTTAGGAACGACTACAAAGTAGTGGAATCAAGATA -CCTTAAGAACAATCCGAGTCGTAATGAATTGACTGTAATGAAGAGACTGGCTCCCAGGGA -AACCATGAAGCTATAACTAAACAACCCTTTCAAACCTCACAGTGAGTTTTCTGAGGGGTG -AGAGACTTTATTTTTAACTGTGTGTGAATGCAGGAGTCAGGAGAGAGCTTAAGATCCCCT -GGAACTGGAGTTGCAGGCAGTTGTGAGTCACTCCACATGGGGGCCTGGACTTAGGTGTTC -TATAAGAGCAGTCTATGCTCTTGACTGCGGAGCACCTCTCCAACCTTCCACGTTGACACT -TAGTTGCCATGGTGCTGTAGCAGCATGCCTTCACAGTTACCATCTCAGGAGTGGGTTCCT -AATAAAGGCTGGGTTAAAAGCTCCATTGTTTTCTGTTGAAAGCCTCAGGACTATAGGCTG -AAAACACTTCCATAGTTTACAACCTGTCTAGTCTAGCACTCTGTTAAAGAAGCAGAAAAC -AGACCAACGCAAGAGGCAACTGGTTAGATGGCGAATTTTGTACTGAGACCTAAAAAGTAT -AAAAGGAAAGTGACTGCTGTCTAGTGCAAGCTCGCCTGACTGTGAGCGAGCACACATGTG -CATAGTATGCCTGACTGTGAGCGAGCACACGTGTGCACTGTATGCCTGACTGTGAGAGAG -CACATATGTGCACTGTATGCCTGACTGTGAGCGAGCACACGTGTGCACTATATGCCTGAC -TGTGAGCGAGCACACGTGTGCACTGTATGCCTGACTGTGAGAGCACACGTGTGCACTGTA -TGCCTGACTGTGAGCGAGCACACATGTCATTGTGCTTGACTGTGAGCGAGCACACATGTG -CATTGTATGCATGTGTCCAAATGCACAGGGGCACGAACAGAGTAGTAATTTGAGGAAAGT -TCAAAATTATCGATTTCAGCTAGGAAGAGGAGGTACAGAAAGTTCCAGAAATGCATGTAC -TGGGCGGCTGATGGTTGTGCAAGACAGTTCAGCCTTCCTCGTTCATACCTAGAGGTCAAT -AGGTCATGATTAAATCTTCAAAAACGTAAGTAACAATTTAAACCTTATCCATGGAGGCAG -CTACTTGGAAGTGACCAAGAAGCAGGAAAGTGGCTGTGGAAGGGCTGCTCAAAGCACTGC -TTCCCTCAAGGCTCCTGTCAAAGCAGTGCTGCGCCATGGGAAGTCTGTAGAGATGTGTTG -TTTCCCATTTTTCTGTTACAAACTACCAACCCTAATTGGTATTCAGTTATTGTCCCTTTG -GCTTGGCTGAATACACGGCAGAGGCAGCAGATGGTACTCGCAGGAGTGTGGGCTTACCCA -CACGGTAGGACACTTCACATTTGGCCCAGGTTTTGGCCTACATGTGAATTACAAGTTATC -TTAATTTTCTAGGGCAAATGTTCACTTTGGGTCATCTTTCCCTTGTTATTTCCTGAAATA -TTATTATTAAAAAAAAACAACAAACAAACAAACAAGGCTGTATTTCTTATACAACCTCTT -ATCCTTACTGGCTAATTTAGAAAATACAAATTCAATCAGTTGTGCACACACTTTTAATCT -CAGCCCTCGGGGGTCAGAGGCGTGAGGGGGGGTGGGGTGGGGGTGGAGTGTCTCTGTGAG -ATCAGTATGGTCTACCACAGCATGTCCCAGGCCACCCAGAATAACATAGTGAGAGCCTGT -CTCAAGAAAACCAAAACAACAACAGAACCTCAAAATAAAAAAATAAATAAAGCCAGGTGG -TGGTGGTGGCGCACGCCTTTAATCCCAGCACTTGTGAGGCAGAGGCAGGTGGATTTCTGA -GTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTTCAGGACAGCCAGGGCTACACAGAGAAA -CCCTATCTCGAAAAACCAAAATAAATAAATAAATAAATAAAAACCAAAAATCCCCAAATG -ACAAACAAAAACCCAACACAGAAAACCCTGAGCTGGAACACGAACGCCTCACACACCCCA -AGACAGAAGGCCAGCCACATCCACTCCTCTACCCCACATAGCACCCAAAATTTTCTTTTC -AGAAAGATTAAATTTAGAATATCTGTATTCCTATTTCCAGTGATTAGGGAGAAAGCTGGC -TTGCTTGTTTCAGGAAAATACAGCATCTTGCAATGTGTTGGTGCCAGCACTGATTTCAGT -GTGTGCCAATCAGGCTGCTGACCATGGGTCCCTGACGCTTCTTAGCTTTATTTAGTCCTC -TCTTGTCGGAGAAGCAACCACTACCCCGGTACCCACGCAGAGAACACGAGCGTCTGCAAC -TACTTACTGGCTTGCCCTGTTAAATACTGAGTCAGCTGGCTCACAAGATAGAAGTTCAAT -GCCATTGAAAAAGGAATCTTTCCAGGGTACTCAAGGTGGGGCATGCACCCTCCTTCTCCA -GAGGCAGGCCTGACCCACTAACTATAATCTAAAGAACTATATGCCTTCAGTATCCAGGGA -GAGAGCTGTGGTTTTGTTTGTTTTGTTTGAAAGCAGGAAGAAAGATTAGAAATATATAAG -TGGCAAGCTGCCAAGTATTCATGTCTTCTCGTTGGTCATTCACCTGCCTTAAGGACAAAC -AGAACTTTGTGGATAGAGAGTGAAAAAAGTCAGTAGAAGACCGTACTGTTTGAGTCCAAA -TGCGAATGTGCGGGATGCAGAGCTCTCCCAAGTCACAGGGAGAGGCAGGTAGTGAATGCT -GAGGGGTACTGACTCTCGTGTGGGGGAGAATGTCCTAAGATGTACTGTGGCAGAGGGCAC -AGGGCACACAGCCCGGTGCACTGCCTCACATGGTGCCTTCCTTTATCTACCAAAGCCTTT -CATTTTCACATTAATATTTCATACCTTTCTTTGGCTTCTCTGAGGGCGACTTCAAGTCTC -TCCACCTTTTGGTTTCCTTCCCTTAGGCAAAGCAGAAGCTGGCTCACAGTCAGTTCTTCA -AACTCCGCACAACTCCTGGCATCCTCTGTACAGTTGCTCCTAAAAAGACATCACTGCCAT -ATTCAGTATGGAAAATAAAAAGGTTTTGATTGCAACAAAAATGTCAAGAGTAAGAGAGAA -GCATGATACAACTGAAATCCATGTCCTCCAATCAGTTCTTGACTGCCCTAAGCACAGCTG -AGCCAATCCTTGTACGCACGCAACGAAGGCTGTGGGGACCAGCAATGCTTCAAGGACGCT -AACCTCATAATGTTAGCATTCACTCCAAAGAGGTACTGTGTCCACAAGGCCACAGAATCC -ACAGGGACAGCTCAGCAGCTGTGCAGGAGATGCCACCATCTCCAGAGATCAGTTTCAGAG -AGGACTTTGGGCTGACTATTCAGGTCCATTCAGACCTGAATGGACCCACTGCAACTGGTC -AGAGACTATCACCTTTGTGAGTCAAGGAATAAAAAAAAAAAAACTTTTCTGGCTTTGGTT -TGCACACGAAGCAGAGATGTGTAGATACTACCGGCAAATGTTTTACTAAGTTTCAGAATC -TTATCAAGAGGCACATTCACGACAAACTGTGACCATCACCCAGTAACGGAATGTTCAGAG -CAATGACGATGACGAAGGTACCAGGGACGGCAGCTAGCCTTTTAGGCATCTGCCAGGCTC -ATATATCTGAACACCAGGATTAGACTCCAAGGCTGCAGCCCCAAGTCTAGAAGCCAATCT -CAGACCTTACCAGCCTCATAAAGCTTACGAGCTATGGCATGAAAGAGGAAGTGGTCTCTG -TATATGGAAATAAATGAATGGGAAGTGGCTTAAAATTTCCAAATAGTTTTTCTTTCCTCT -GCTTCCAGGAAAGTCTTGATAGTAAAAGCAGCAATTTGAGGAAAGTTGACTTCTAAACCA -AAATTAAAAAAAAAAAACCACTAAAAACAGGAATAACATTCATTTATACTAATTATTCTA -TTTGGTGAAAGACTATTGCATTATTTATACTCTCCCTGATGTGAGAACATAGGGAAAGAC -ATAAAAAGTGTTTTATTACTTTTTCTGTGTCATTCTCTATGCATATTTATCAACTAATAT -AAAAAATGTTTTTAAAGGTTTGTGACATAAGAGAAATTATGAGTAAGCCGACAGGCAAAT -GGACTAATGTCGCCCCCTCCCCCCCCCCCCCCCCCCCCCCCCCGACACATACACACAGGA -TGAGCAAACCACCAGCTCTGGGTAATTTTACCTTCACGAACCAAGAAGTTCAGGGCCTGG -CTCTACTGCCTCTGCTGAAAGGCCCTTCCATAACTTATTATGTGTTTCCCAGAACTGCTC -GGGACAGGCACATTTGAGATTCCAAAGGTAAGAACATGGCCCTTTTGAGGTTGAGGAGAT -GGCTCAGTGGGTCAAGATGCTTGCCATCAATCCTGATGGCCTGAGTTTGATCTTCAGAGC -CCACACAGTGCAGAGAACAGACTTCCATAAGCCAGTGCTTCTCAGCCTAAGGCTGGGACC -CTTTACAGTTCCTCATGCTGTAGTAACCCACGCCATACAATTATTTCAGTGATACTTCAT -AACCGCATTCTGCTGTTGTTATGAATCATAAATGTAAATGTTTTTGGAGACAGAGGTTTG -CCAGAGGGGTTGTAACCCACAGGTTGAGAACTGCTGCTACTGTCCTGTGGCCTCCATATG -TGTGCTATGGCGTGTCCCCTGTCCACCATATACATATACATATACATATACATATACACA -TTCATATCGACAGCTCTCTTAGCCACTGCCTCAGAAGAGCACCAGCAACAGTTACTGTGG -CTGATAATCTGAATAGGGAACGCAAAAGGGTGTGTCCCACTTAAGGAAGTCCAGCTGGCA -GCCTGCTTAGTCCAAGCAGGCACAGGACTGCGGACTAGGGGCGAGTCTCTTTTTGATTGA -GGATGAATGTGTTTCCACTTCTAACAGAGGTGGGCATTTGTCAGCCTTTAAAAGGTACAG -GACTTTGTTTCCATTCTCTGCCAGTCTTAAATTAATAAGACATTAAATACCATTGAATAC -CATTGAAAATGAATGTTAGCACTTGAGAGGCTAAGGCAGAGGGTGTTGCAGGTTCAAATC -AAACCTGGATCACAGAGCAAGACCCAGCCTCAAAAAACAAAGTAACTTTTCTTCATGTCT -GACCTCCAATGATAGGCTCAAATTAACAAGACACTAGAGTCCCATCACCTACAAGCTGAT -GGGGTCTGTTCTTGTGGGTGTAGGGCAGTTCTTCATCTCCTTCATTGCCCCTTCAGTCTC -TCCTTCCTGTAAAAGCAGAGATAAAAGGGATTAAATGCCACAGATCTGCAAGACAGATCC -CCTTCAAAAGAAAAAAAAAGACAAAAGTTTCCATCCAAGGAAAATACTCACTCAGCCTTT -GTATGAGATAGGATCTAAATTGGGTCACTCAAATGAAACAGAAAACACTCTCCCCGTCAG -GATTATAAATATCTAAGTTTAGGTATGAAGGTCACTCTCCTGCCCTGGAATACACTCAAC -CCAGCTCCATGAATGTGGCTTCGGCTTGCAAGGCAATGCCTTTGCTAAGCTGGCAGCCGT -TGTCTGTTTGCCTGACCAGTGGCCGTTAGGAAACCAACGCCTAAACACTGAGGCTGACAG -GATCTGTGAGCTGGTTATATCTCCATACACAAATGGAGCAAATCTTCACAATTGCACAAA -GATGGCTCTGGATGCTGTGGCTACACTCTTCCTAAGCCACGGGCAGGGTTCTCCAGCCCA -CAGAAGCAAAGCGAAGCACATTTACACTTGCAGTAACTGTCACTCAGCCGGGAGGCAGCA -GATGATGCCAGCCCTGGAGAAGCAACATTTGGAAACTTTTGATAAAATGTCTGGGTTTCC -TGACTTTTATCAGCCATCACAGGGGTAAAACTGTGTTTCAGTTATCTCCTGTCACTTGTA -GAGAAGTTTGTTTTTCAAATTCTCCTCTGGGCACCCTGACTGCATCTAAATGTCTTAGAG -GGTATGGACGGAGTAAGGGTCATTGGCCAACGGACTGCTCTGTAGGGCAGTTGGTGAGTA -AGGGGTTCCACACTAAATATTCCAGGGCTACATTAGGAGTCTTACAGGCTGCTCTCTACT -CCCTGGCTTTATCTACCAAGTACGCTCTCTTTAATCTCTTCCTCCTTCAGATATAAACTC -TGACAAAGTGAAAATGACACTTCTGATATGAAGGACTTTGCCTGGTCTCACCCTCACTTC -AGAGGTCTCTCAGCAGCACAGGAGAGGTTCCCCCAGTGCCCACTCACCTGCTTTTCCCTG -TTATGGGACCCATCAAAAGGGGTGCCTCCCAGGAGCTCAGGAATGGGTACATACTGCCTC -AGCTGGCCAGTTCACAGCACTTAAGTTTGATAGCTCTGGCTTCAACTTCTGCTCTCAGAA -GCTAAATCATGGCTTCTGGCAGGACAGTAAAGACCAGATCTCCTCAATCTACCTCCAGAG -TTGTTCTCTCTGCTTAAATATTTATTTTATCTCCGATACGTGCATATACATACTGGTGTA -TAAATAAGGGTAGGTGAGAACAGGTATCGTCAGACGCCAGAAGGTGTTATGCCCTGGAGC -TGGAGGTAAAGGCAGCTCTGAGCCTCCACAGCCCTGTGGGAACAGAAGTCAGAGCCTCAA -AAAGGCTAGTATCCTTTAACTACTGAGTTCTATCTCCAGCCATCCCATCCCCCCTTTTGA -GACATGGTTTCACATATCCCAGGCGAGCCTTGAACTGGCTTCGTAGCTGAGAAAGAACGA -CCTTAAACATCTTTTTGCTCCTGCCTCCACCTACCAGTCCCAGGCTTACAGGCTTATCCC -ATCCTACCCAGTTTATGTGGTGCTGAAGAAGAGACCCAGGGTCTCACTCATGAGGGTGCC -AGGCTCATAGCTAATGTCAGGTCCAAAGGGAATGCCAATTCCCAAAACTACAAAGGCAGT -TTGTATGGAAGTGACAGTCTTGGCCCAGCTGAAGCTAGACTATAAAAGGCTTTCTGGTGG -TCAGATAAAGGCCAGCATTCCTCGGTGACTTATGAACTGGGGTTCTCTGCTGCCATCGTT -TTCCTTGCCTCTAGAAAAGTGTCCCTCAGCATCATATACCTGTAGCTTCATATCAAAGTG -CAGGCTGGCCTCAGGCTCCTCCAGTCTCTATACACAAGCATTTGTTCTACACCTCAGGTC -TCCCTTCCTCCTTGTCCCGAAACTCCCAGCCCAGCCCTAGCTCCCTTCCCCCACCTACTC -TCTTCCCCTCCTCAGAATCCACATGATTTCCATATGCCCCTCCACCCACCCACTTCCCTT -CTTTTGCAGATAGCCCTGGCCGGGTCAGTCTGCTGCTTTGCCTCTTTGATCTGGACTCTT -CTCAGTGCCTCTGGATATTTTCTCTTATTCACAATAAAACCCTCCCTCCTAACAGTGGAG -TGGCCGATTCAATGTTTCTTTCTTTCTTTTTTAAAGATTTATTTATTTACTTATTTATTA -TATAAGTACACTGTGGCTGTCTTCAGACACACCAGAAGAGGGCATCAGATCTCATTACAA -ATGGTTGTGAGCCACCATGTGGTTGCTAGGATTTGAACTCAGGACTTTTGGAAGTGGAAG -AGCAGTCAGCGCTCTTAACCTCTGAGCCATCTCTCCAGCCCCCTGATGCAATGTTTCTTT -ACTGCACCCCTCACATACAACTAGGACAACCCTTATCGGTCACTATCCACTTAAGAATAA -ACCAATGGAGTCTCCTCTCGGGGTAGCATCATCTGCTGCCTCCCCGCTGAGTGAGAGTTA -CTGCGAGTGTAAATGTGCTTCGCTTTGCTTCTGTGGCTTAGGAAGAGTGTAGCCACAGCA -TCCAGAGCCATCTTTGTGCAGTTGTGAAGATTTGCTTCATTTGCGTATGGAGCTATAACC -AGCTCACAAATCCGCTCAGCCTGGTCTCTGCCTCTTGTTCCCTAACAAGTCAGTACTGCA -GGCAAGTTTATAATGGCAGCTGGCTTGGCAAAAAAAAACAAAAAACAAAAAACAAAAAAC -TCGGAATCGGCACTTTAGCTCTGTTACATTCTTACTCCTCATTATTTGGCTTAGCTGTGC -TGACAGCAAACGGTGGTAATTGTTTCCTGCGGGGCCCCTGGAGGCTTTGAAGCCTGCTTC -CTGTGTCCAATTTGCAAGCAACCACTCTCAGCAATTAAGCCACACAGCCAGTCCATCTCA -TGACTGAGACGTTATTTATTATTACTATTTGTATGTGTGTGGGAGGATGTGGGGGTGTGG -GGGCGCTTGTGCCATGGAGCAGGTGCAAGGCCAGGTGACAAACCCTGGGAAGTCAGTGAG -CCTCGTTTTCCCCTCTGTGTGAGTTCCTGAGCCCAGGCTTAGGTGGCAAACACCTTCTCC -TGCTGCACCATCCTTCCAGGCCCTCTCAGCTTTCAATTTAATTATTTAATTATTTACATT -CCAGATGTTGACTCCCTCCCATTCCCCCTCCCTTTGCCTCTGAGAGGGTGCTCCCCTCCC -CCACTTATAGTTTATTACCATGCCTCCTCACTAGACTCTGGAACGAGTCTATTAAACACA -GTTAAACGCCGTTTCAGGGCTGGTGAGGTGGCTCAGAGTTAAGACACTTGTCCCCGTTAT -ACTGGAATCTCACTATTTGCATCAGCTGTGTCGACAACACGTTCAGGTGTTGTGTTTCAT -TCTAGAGGGGGCTTGGACATTTGCTTCATAGAAAAAGAACCACAATTCTTACGGTCATCC -TGATCTCAACGAAGGAGTCTTCCGAGGAGCCGCCGGAGTTGAGTTTGAGCTGCAGTTCTG -AGACGATGCCCAGCAGGTCTGCCTTTTCAGCCCGAAGGCGCATCACCTGGATCTTCAGAT -GCTCCACTTCCTGCTCCACCTGGGTCTTCAGCTTCTCCACTTCCTCCTCCAAGGCTCTGG -GATACCTGTAGCCACCTGTGAGGTCCTGGGAAGACCAGGAATGAGGCATGAGGCGAATAC -AAAAATCAAACGGAAGGTCTGGCTAGTAAACTTGATGGCCAAGCATCACAGACAGTGAGT -GTTGTATGCGCACTCTCTCTCTTTTCTCTTTCTCAAAGCAGGATATCATGTAGTCCAAGG -TTGACCTTGAACTTACAGCTGAGGACAGCACTACCTCTACCTCCCAACTGCTGGTATTAT -CAACATGTGCCACTAGACCCCACTTTATTTTTGTATGTTAGGGGTGCACATGTGTGTGTA -TGCTCATGGTAATCGTGTGCAAAGGCAGAGGAAAACAACCTTGGGAGGGAGTCGCTCTTC -AGGTGCCATCCACCTAGTCCACCTTTTCTGTTTGTTTTAGTTTGGAGACAGGGCCTCCTA -TTGGCTAGGGAGTTGCCAGTGAGCCCAGGAACCTGCTTGGTTTTGCAACCCCAGCACTGG -GGTTATACACACACACACACACACACACACACACACACACGTCACTACGCCTAGCCTTTT -CATGTATGTTCTGGAGATTAAACTCAGAGCCTCAGCGGTTTCTTGGCCAAGCCACATCTC -CAGCCCCATGCCTGTTTTTAGAAAAGGCAATTTTCTAACATCTTTGTCTGCTACGCTTTA -AGTAGAAGGTTTTCCTTGTTGTTTAACAACTTATTTTGATACACTATATAAGAACGAGAA -TGTGGGAGCTAGTGATACAGCGCAGTATTAGCTCGTCTCAAGTGTGTTCAACCCACAGAG -CCATACATACTAGAAAGAAACTCAGAAAAACTTAATGACAAGAAAGAAAGGCTTCCACCA -CATGCTGGGATGATGTTAAAATCATAAAAAGAACCAACCAGACTTTGACAGTGGTAGACT -CAGCCACTGAAGTTCAAAATTCCAGAAAACAGGAACAAGAGCTGTTAGAACTCAGCCTCA -ACCCTTTCTCTCCCCCATCCCCATCCACAGTCTCCATGTCTCCCACACTCATTTATGCAG -CCAGAAGCCAGAGCACCAAGAACGCCGTGTGGCTCAGTGGTGGCATGATAAGGAAAGGTC -TGCAGCTATCCCAGGACACCAGCTGCTGGCTGCTCTAACCTTGCCAGTGTTATACATTGG -TAAAAGTAGGAGCTGGAGAGATGGTTCAGTGCTTAAGAGCACTGACTGCTCTTCCAGAGG -ACCTGAGTTCAATTCCCAGCAACCACATGGTGGCTTACAACCATCTGTAAAGGGATGCCG -TCTTCTGGTGTGCCAGACGACAGCAACAGTGTACTCATATAAATAAAATAATAAATTTTA -GAAAAAAAAAGATTGATAAAAGTACATCTGGGAGGGAGAAGAAGACAAAAATCTCAAAGA -CTGAATTTCAGCCTATACAAGACCAGTAATGCACGTTAAGTAGCATTGCATATCTCTGTG -AAGTATAAACACACGTGTTGGGTTCACCGCCTTCTAATGACCACATTGACAGCATGGGGG -AACAAGCCTGTTTGGGCAGGGTGCTTTTTTTTCTGGGGCATAGGGAGGACAGACCTGTCT -GCATTCACAGATCACTAGGGGTGTGAGCCTAGCACTCTCTAAGGTACCCGCCTCAGTCTT -CTTGGGTCAGAAGGAAAGTATGGTACCATGGTCTCTTCAGTGACCGCCCAGGCCTCCCTG -GTTTCCTCTCTGGGAAACCTCAATACAAGTATAAGATGCCGTGCTTCACTCCCCTTTTCA -AACTTCAAATACAAATACTCAGGAGAAACAAACTTTGAATGCAGTCTCTTTCTCTCTCTC -TCACTCTCTCTCTCTCTCACACACACACACACATATTTGGGTTTTTTTTTTTTTTTTTTT -TTTTTTTTTGGTTTGGTTTTTTTTCGAGACAGGGTTTCTCTGTATAGCCTTGGCTGTCCT -GGAACTCACTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCACCTGCCTCTGCCTCC -CGAGTGCTGGGATTAAAGACGTGCGCCACCACGCCCGGCATATTTGTTTTTTGAGTTAGT -CTCTTTCTATGTAGCCCAGGCTGGCCAACTCAGGCAGTAGCTTGGGCTGTACTTGACTTC -ATGATCCTCCTGCCTTAGCCTGAGTCCTGGAATTACAAGAAGTATACCTGGGTCACACTC -ACTTAAATTTCAGACAAGATTTTAAAGAAAAGTCTTAATTCTCCTCAGGAATTAATACCA -TAATTTAACACCATCTACTCACAGACTGGTGCCTAACCCAACTGTCAGCACAGAGGCACA -CAAACATTAGGCAGAGCTCAGGGCACCCCACAGAAGATGGAGAGAAGGAAGGATTACAGG -AGCCAGAGGTGTCAAGGACACCAGAACACAGCCCACAGAATCAAGCAAGCAGGGCTCAGA -GGGGCTCACAGAACATGCATGGGTCTGTGCTAGGTTGCCAAGTTTTCTGTATCCATGCTG -TGGTAGTTTAGCTTATTGTTTGTTTTTTGGTGAGACTCCTAACAGTGAAAGTGGGGGTGT -CTCTGATTCTTGCCTGCTCTTGGGACCCTTGCCCTCCTACTGGGTTGGCTTGTATAGTCT -TGATATGGGGGTTGTTCTTAATTTCATTGCACTTTGTTACGCTGTGTTTGGTTGATGTCC -CTGGGAGGTCTGCTCTTTTCTGAAGGGAAATACAGGAGCAGTGGATCTGGGGGAGAAGGG -GAAAGGGAGAGGGGCTGGAAGGAGTGGAGGCTGGGGTCAGGATATATTGTATGAGAAAAG -GATGAATAAATTAATTAAAAATAGTCTACAACCATACTTGGTAGAAGGGAAGGAAACAGA -GCTTTCAACAAGTGCCTGAAGGCCATGATATTAGAATCTCACATTATTGGGTTAATTTTG -TTTTCCTAAATCATAAGGATCTCCTAGTAGCCTGTGGGAAATTATGAATCCAGATATTTG -GCCTTCTAAGAGAACTCTCTAAATTCCCCTTTCTTTTACTATTGGTGTTCTCCATCATTC -GCACTAAAACCAACATGGTGTATCTCTCCTCGATATCTGGACTCCTCTGTTAGCATCCAC -CCACTCTGAGCTATTTCAACTCCATTGTTAGAGCATTTACCCCCTTTGAGATCTAGCCAC -TGGCCTCATGGGATACAGCTCCTTTGTCTTTTCATGTACTCATTTCATTGGTCTGAAGAT -GGGCCAATTGAGGTGGCTAATCTTGACTGTCAATATGATTAAATAAAGATATGCCTGAGA -GATCTGCAAATCTGGCCTGTACAGCCAGACCCTACTCAGCTAAAAGCTTCCCGTGGGTGG -GGCTGGGAGAAAGGCTCCATTGATAAAGCACCGTCTGTGCAAGTGTCTGAGTCCCATGTC -CAGCATCTGTATAAAACTTCTGGATGCAGAGGTGCACACTGCAGAGGTGCGCGCTTGTAA -TCCAAGGCTAGAGAGGTGAAGGCAAGGGGACTTAGTTGGTGAGCTTCAGGCCAGTAAAAG -AGTCTGTCTCAAAGGAGAAGTGGGCTGCAGAGATGGCTCAGTGGTTCCGGAGGTCCTGAG -TTCAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACCATCTGTAATGGGAATGGGAT -GCCCTCTTCTGGTGTGTCTGAAGACAGCAACAGTGTACTCACATATATGGAATAAATAAA -TAAATCTTAAAAAAAAAAAAGGAGAAGGCTAGCCTTCTTGAGGATGACAGCTGAGGTTTT -CCTGTGGCTTCTATATCACTCTCTCTCTCTCTCTCTCTCATACACACACACACACACACA -CACACACACACACACACACACTCTCCCCCCTCCACCCCCCACGTGCGACTGATACAATGT -TTCAATGTTTTCTAAGTAGCTTTTTATGCTTTAAGTTATTCTATATAATTTCTTTTCCAT -TACTTTGTTTGCTTTACTTTGTTTCCATTTTTATCCATTTACAGAAAAGAGAGATTAACA -AAATTCAGAGTAAATTCTCAAGAAAAATCATTAGTATCTGAAACACAGCCAGGCATCCTC -CATCCTCTGAAGGGTTAGTGTGAGGCTTGGAAGGAAATGGCTAAGTGTCACCTGGGGCTT -TGGAGGACCAGCTGGAAGCAAGTGTTCTCTGCTTTGTCCTTTGCTAATGTCGCTGACTGC -AGAATCAGGGGTCAAACATTTTCCCAGGACCTTTGGGTCAATCAAATGTGACCATTTTCC -TCTTTAATTGTGCACAGCAGCCTGCAATCAGTGTCGTATATCTGACACGGCACTGCTGAA -CCAGTCTTCAGAAGCAAACTATAAAGGGAAGAATCACTACTTAAAGGAGAGCATGACAAA -AAGGCGAACATCCCAAGGCACACTTATAAAATCTAAGTTTATGTCAAGGATATAAAACTA -AAAACTAGCAACCAGGTGGTTCAAGGCAAAGGTCCACCTACCATTTTTAATGAGAATATG -AAACACTGATTAATAACATGAATATTTTTAGTTTTAGATTTGGTTTTTTGAGACAGTGAG -ACTCATACTACCCAGCCTGGCCTGGAACTTGCTATGTAGTTCAGACTGGCTTTGGACTCT -CCAGCCACCTGCCTCGGTCCTTATCTGTTTGTGGGTATGTGCATGTGTGAAGGTGCACAC -GCATGTGGGTGTGTATTATGGAGGCCAGAGATTGTCACTGGGTGTCTTCTTAGATCACTG -TCCATCTTTTTTTTTTTTGAAACAAAAAAAAGATGGACAGTGATCTAAGATCACTCTCTC -TAAGATCTAAGATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTGTGTGTGTGAACCTGGAGCCCATTGATTCCGCTAGCTGGCCAA -CAAATTTCAGACATCTGCTTATCTTGGCTCCTAGTGCTGAATTTACAGATATGCATTCCT -GATTCTAGATTTTACACAAGTGTCAGAGAGCAGGCCTTCAGGATTGCATGGCAAGCAATC -TCCTCAGCTGAGACCATCTCAGCTCTGCCCTTCTAAATATCTTCCCCAACAGAGATTACA -TGCGACCCAGCCAGTGTTTCCAGCAAACCCACACTGCTTCCAAGACCATGTAAAACACCA -GTCCAGCCTGAACCATGGAGCTTTGTGATCTGACAGTCCAGACTAAGAAGATTCTCTTTC -TGTTGTGTAATAGTTTCCTCCCAGATAGAAACATTCCTTCCTGCAGGAAAGCAAAGGACT -CAAAATACCTTCAGGAAGTCCCTGAAACTGACCAGAATTACTAGAGGTCCCTCCCAGCCA -TAGTAACAAATAAAAAAAGCTGAGAGTCCCCCTTAGAGGGAAGAAAGCTGAGCTATAAAG -ACAATGAGGGGCTGGTGAGATGGCTCAGTGGGTAAGAGCACCCGACTGCTCTTCCAAAGG -TCAGGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCCTAACGAGGTCTGA -CTCCCTCTTCTGGAGTGTCTGAGGACAGCTACAGTGTACTTACATATAATAAATAAAAAA -AAAAAAAAAAAAAAAAAGACAATGAGAAAAAAAAAAAAAGTACAAATAAGACGATGAGAG -GAAGCCAGTTGCCTGAAAGAAGCAGAAACCAGGAGAGCCTCTTAGAAGAAGTTTAGACCT -AGAAAGGACACTCCAACCTGTTGAGCTGCCTCCAGGCTGTGCAGTGAGCTCCAGGGCTCC -CAGCTTTTGTGAGCTGTCGCCCATGCTGGGGTGTGTCACGGCACTCTGGTGGAGTCAGCT -TGACAAAGCGAAAGCTGGGAAGCTGGTTCATGAAGCAAAGAGTTTCAAGGAAACTCCCTT -CCCGGGGGCCTGGCATTTTCTCCCTAATCTATATAACCCATAAAATTAATTTTCCAAATC -CACATTAGTCTAGTGTATGGATCCACGTGCACTCTATATAGTATTACCTTATAGTAAATG -CCTTTTAAGATTGTATTCTAACATAGCTAAAGCCTTTTTCCAGTGTTCTTAGATTCCAGA -TAGCAGCAAGGAGCTTAACCTATTCAGTAATTAATTAAGCTGTATCATAAAACAATAAAA -CATCTGTCATTTACTCAGCTGTCTGTAGATAGAGACTAAAAGTCTCACTGAGATAGAAAT -CTTTTACTACAGGCTACATTCCATGTCAAGTATAAGTTGATATACTACCCTGATAAGGGG -GAACTCTCCAGACAGGATAAGTTTTACTAGACCTAAGAATTTAGAGCTCCTGATAACACA -CTACTCTTAAGGCCTATCAAGAGTTAACAACCCCCTGATGCTTTTAGGCTGATCCTAGGC -AGGGCTTGTTATCCCTAATGTAAACATTTAATTAGTCCCTGCAAATTCCTTTCTGCTGTA -ACTGGTGAATTTCAGTGTATCTTGTCTTTTTGTGATTTGTATCCTCTGATAATTCGTTGT -AATATAAGTCTGAAGCTCAACCAGAACATTACATTCAGATCCAACACCACTCTCGTGTGT -CTGACTGTCACTACATCCTAATCTCTGCCCATCTACTCTAGAGACTCTTTCCTACGCAGG -CACAGGGGACCAGAGGGTCTGCGGCAGGGGTGGGCCTTGGTGATGCATCTGTCTGAGTCA -TTTCTGCTTCTGTAAGTAACCATTCACTGATTCTGCCCCATAAGTAGCCCTAATAAAATT -AGTTTACCAAGTGGGACTTGGATGGGCTCTTTACTTTGGTCTGTTGTGGGATCCCTCTGG -GTGAGTAGACAAGTGTGTGTCCCCACAAAAAGGTTTGTTGCACAGCAGCTGTATGTAGTC -AGGAAATAAACCCACAGTGGATCGTGTACTCACTTCCAATGGCTTTTCTGATTTCTCTTT -GAATTTTCCAAGCTCTTCCTTCAGCCTCTCATTTTCATGAGTCAGGGCCTTAAGGCGCTC -CTTAACCTCTTTGCTTTGCATCTCAAACAACAGGCGCTCTTCCTTCTGCTTCTCTGTCCA -GGCGGACAGCTCCTCAAATCGCCCTTTCATAGCTTGATTATTTAGCTTCATGGCTTCTGT -TTGGGGTTCAGAGAGAGGGAGTCACCCACCAGGGAATGGATGGAATCTCATGAATCAGCA -CCACCCCCTCCCCCAGCCCTGGGTCTCTGGATCTAAACATGCCTGGGTGGCCTGGGATGG -GTATGTCAGCAAATAAATAAATAAATAAATAAATAAATAAATAAATAAAAGACCATAGTG -GTGTGAGCAGTTTGCTAAAAAACTAGAACATTGCTGCTAGTCCTTAGATGTCACGAGAAA -GACCAGGCATGGTGGCTTATGGCTGTACTCCCAACACTTGGGAGGCAAGAGGTAGGAAAA -TGAGTCCGTGGTCAGTCTCTGCTACATAATGAGCTACAGGCCATGTGGGTCTATATGAGA -CAGTGTCTCAAAACAACAAATTCTCCCAAATAAAAACCAATTGAGAGATAAAGTCCTGCT -AATGACTAGAAATCTAAGAGACTGAGGGAGGTCCTATCATTCATTGATTACAAAGTTTAA -CGATTAGCCATGGCTTGAGATAGCAGAATATAACCCCTCCCCTGAAACAAAGTTTCACTA -TGTATGAAGTCTAGGAGGGTCTTGAATTTGCTATGTAGCACATGGTAGTACTGAACTTAG -AATGCCCCTGCTACTTGGAATGTGTTCTGGAGCTAGGATACAGCCCGGTACCATCAAGTC -TACCTCCTCAGAATGCTTTCACCTAACTCTGTAACTACAGTAGTTCCTCTATACTTCCTT -TTTTAAAGATTTATTTATTTATTTTATGTATATGAGTACACTGTAGCTATACAGATGGTT -GTGAGCCATCGTGTGGTTCCTGGGAATTGAACTCAGGACCTCTGCTCACTCTGGGGCCCT -GTTCATTCAGGCCCAAAGATTTTATTTATTGTTATATGTGAGTACACTGTAGTTGTCCTC -AGACACACCAGAAGAGGGCATCAGATCTCATTACAGATGGTTGTAAGCCACCATGTGGTT -GCTGGGATTTGAACTCAGGACCTGCGGAAGAGCAGTCTGTGCTCTTAAGCACTGAGCCAT -TTCTCTAACCCTTTAAACAGGGGTAAATGTCATTTTCCTATTTCCTGAGATGGAATACTT -TTTTTTGGTATGGTGATAAGGATCCACTCTAGATCCTTACAGATAGATGTTAGGCATGCT -CTCTATTACTGATCTTAGCCCCTAAACAGAATACTTTTTAGTCTGATCTGTAAACAGACG -TAAACAAGCCCCTAAGCCCTGGCCAAAGTTTTGCTGTGCTGTTTTTCCCTCTAGGGAAAC -AAGCTGAGAAAGGCCCTCACTGACAAGGCCTTCAGAAGAGATTGTGTTTCCTGAGTGGAG -AGCCCAGATGGACAGTCCAGCTCACCTTTCAGCTGGTGGTTCTCAACCAGGAGTTCCTTC -ATTTGCTGCAGCAGCTCCTCAGGGGTGAATGTGTCCAGGCTGGGGTGAACCATATTGGAG -GGTCCATTTCCTGGGGTCTCACAAGGGCTGTCCCCCTTCTCAGTCAGGCAGCTCAGAGGT -TGATGGGACATGGTAACAGGTCCTACGGAAAAGCCATAAGCTAAAAATATAGCTGTCGCT -GGTCTACCCCAGGCCTCTGAAAGGCCCACAATTCCACTAGGAATGAGAGGTAGTAAATCC -CAGGGTTGCTGGCTTTCCCTCAGGTTGCACTGGAGAGGTGTTCTCTTTAAACATCCAGTT -AACGCTGCCCGGCTTCACCAGACCATGCAACAAAGGGGGGGACCCAGAGAGGAGGTGGGA -AGTAACAACCGCAATAATGAGAGAGAGAATATCTGCAGCCTTGGTGAAGGATCACTACTA -GATAACCTGAAATCTCTAAGTCCAAATAGCCTTCTTCTGAGGGAACTGTATTGCTTGGAA -ATTAGAACTCAATAAAGCTACTAAAATATCCATAGTTTATACTTACTGAAAGCTATTAAA -CCCTGCATATTTTGTATTTATTAAGAGCTATTAAGATCTCCATAGTTTATCTTCGATTAA -AAAGGAATGGTTGGTGATGTTTATTTTTGGCCATCCTTAGGCACAGTATATGCTGAAACA -CATGTTGTGCAGCCATGCCCTTGCCTACTCTGGATCACTGCATGAGGAAGCAGGTGCAGC -AGCTTGCCCAAGGTCAGCAGCAGCACACAGCAAGGCTGGCGTGCAGCAGCAGACAGCAAG -GCTGGCGTGCAGCAGCACACAGCAAGGCTGGCGTGCAGCAGCAGACAGCAAGGCTGGCGT -GCAGCAGCACACAGCAAGGCTGGCGTGCAGCAGCACACAGCAAGGCTGGCGTGCAGCAGC -AGACAGCAAGGCTGGCGTGCAGCAGCAGACAGCAAGGCTGGCGTGCAGCAGCACACAGCA -AGGCTGATGTGCAGACACCATCTCATAACACACAAAAGGTGTGAGTGAAGCTGTATTTTT -TTTTTGAGGCTTTGATATGGTATTCCTTGGTGTATACACAAAAGACACTAAAGCAGCTTG -TTACCTACTGCATATCCTGAAAACACTTCTACTGATATGGCTTTATTTCACAGACATGCC -AATGAGAACACATAAATAAGAATAAATGTCAATCCCACTTCTTTAATCACCTAGCCCCCA -GGCAAACATAGGCAAACAAATTTTAATCTTTACACGTCATGAAAACGATAGATATTCCCG -TCGGGAATGGCCCTGTTCTACAAAGGCAAATTACTGAAGTCCAGAGAGATGACTTAAAAA -ACATTATTTCTTGGGCCTAGGGAGATGACTCAGTATTTAAAAGCACTCACTCCTCTTTGG -CTCCTAGCACCCATGTCAGATGGCTCAAAACTGCCCGTTACCAGCTGCAGGGGATTGGAT -GTTCTCTTCTGGCTTCCACAGACACACGTATACACATGCCAAAAACTCATACGAACACAG -AGACACATAAATCATTTTTTAAAAAAACTTTATCTCTAATAACTATAATTTAAAACAAAT -CTACGTAACAAATGGTGCTTGCCCCACAACTGTGATGAACTGGTGCTAACTAGTGCCAAA -AAAGGCAGGTGGCTTCTTCACCTGGGACATGGGTGGTGAGCTCTCCCACTCTCAACAGGA -ATTGAATTTAGAACATCAGGCATGTTAGTTAAATGCTCCACAACTTAGCCCCAGCCCTGG -TCCCCAATCTCGTTTCTAACTGGGGAGAAGGCGTTGCTCTCAGACTGCTAGCAGTTCATG -ATTAAGTGCTTCATGGTTCCATTGCGTCGTAGTCTATTATGAACCCAGTCCCTGTTCTGG -AAGGAGGATAACCATCCTTTCTGCCACACAACCACATCATAACATAAGTGTGCAGGCTTC -ATGCCCACATATGAAAATAAGACCAGATGCACAGAACGAGAGCTGCTTTCTATGCCTACA -GGAGGCGCGATCCTGGGCTCTCTGCGGGTTCTCTAAAGTCAAGCAAGGGTCTGGTGCACT -GCTTCTAGACTGAAGAACTTGTAGGTGAATCAAGTGTTACTTAAAGCGCCTGGCTAGAAG -AAAAGCATCCCAAGCAGCACATAGGAGGATGGAAACTTCAGAGGGAAACACCGACCAGGC -ATTGCTCACTTGTGCGCCTTGTGTGGGCATAGGTTTTACCCAACTGAACTGATTTAAGAT -GCCATCCCTACACCCTTTCTGGGTAAAGCAGTGTTTCTGACTTTCTATAACATTCACTTT -TGCAGCTAAGTATGAACATGCACACTTATTCATTGCCTTAGGAGGCTGGGGCAGGAGGAT -CAAAAGTCTCAGACCATTGCTGTTACATGTTGTAAACCTGCCCTTGCAAAATCAATGAAG -GGAGCTGAGGAGATGGGCCAGGGGCTCGAGTGCCCACTGTGCAAGCACAAGGACTGGGGT -TTGGATCCCCAGAACCCATAAAAAGTCAGGAAAGCATGCTGGTTTCTTGTAATCACATCA -TTTGGGAGGCAGAGATGGGATCCTGGGGCAAGCTGGACAGCTACAGTAGTTGGAATTTGT -GAGTTCCAGGTTCAGTGAAGAGATCCTGCCTCAATAAATAAAGTAGACAGCAATCAAGGA -AGATGCCTGATGTCAACTTCAGACATGCACCTAGACATGTATGCCTATATATGCATATAT -ATACATATAGAAAAAAATCATTAAAAAAACTTTTTGTACATAATGATATTGGTGACTATA -TTTCATAAAAATGAGTTTTTTTTTGAGCAATAGTAAAATTTCCTGAAGTATTTAATCTGA -AAAAGCTATAAAACATTTGACAGATGTGTATGTTGGGAAGCAGATGCCAGGGACAGAACC -GGGACTTATGAATACCAGCAAGTGCTCTAATGAGCTATACCTACACTCAACATTGTATTT -TGATTTTGTTTTTATCTTTGCTTTTTGAAACAAGGTCTCATTCTATAGCCCAGGTTAGCC -TAGGACTCATTATGTAGAGCCAATTGCCCTTGAACTCATGGTGATCCTCCTGCCTCCACA -TGCTGACTGCTGACTGAGATTAAAAGATAAGCCATTATGCCCATCTCAACAGATTTTAAA -AATATAATAGACATCCAGAAAATGTGTCTAGGGGCTGGAGAGATGGCTCAGCGGTTAAGA -GCACGGTTCTGCTCTTCCGAAGGTTCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCA -CAACCATCTGTAATGAGATCTGATGCCCTCTTCTGGTGTGTCTGAAGATAGCAACAGTGT -ACTTACATATGCTGGAGCAAGCCAGGCTGCAGTGAGCAGAGGTCCTGAGTTCAATTTCCA -GCAACCATGTGATGGCTCACAACCATCTGTACAGCTATAGTGTACTCATATACATAAAAT -AAATAAATAAATCTTTTAAAAAAAGAAAATGTGTTTAGTTCTATCTTATATTCATAAACT -AATGTCTCTCAATCTCTATTTTTTTTTTTTTTGAGACAGAGACTAGCTATGTAGCCCAGG -CTAGCCTCAAATTGGTAAACTTCCTGCCTTAGCCTCCTCAGTGCTGGGATAACAGGCATG -CCACCACACTTAGGTCCAGCAACAAATTATCTCTTTATGGTTTTATCAAAAGAAAGGAAG -GGAGGGAGGGGGAGGAACAGAGCCCAGAAGGACGAAGGAGCAAAGGGAGAAAGAAGGAAG -GCTCCAGGAATGGGGAAGGAGACTGCTTAGCTGTCTCTGCCCCTTGACCTCCCATCTGCA -CCTCCCTCAGCCTACAGACTCAGCCACAATAACGCTGGCCATGCTCCTAACAGTTCCAGC -AATCCTTCTATACCTGCTGCAGGCTGCTCAGATTCTACAAGGACACACAAAACAAAACAA -AACAAAACCAGGGCGGTAGACAGTAGAAGGTGATCCTCCTGCCTCCACATGCTGACTGCT -GACTAAGATTAAAAGATCTAGATGAGACAGTAGAAGAACAGCCCAGTGTGTGGCCTTGGG -AGGCACCTGACCTGCACAGGCTATTTACTGACTCCTCATGACTCCTCAACAGCTCTCAGC -TCAATGACTCTCAAAACACACGCTTACGTTTCTAGAAAGATCACAGTTCCATGTCCACCC -TTCAACACAGGCACACTCAGTATTCCTCACGCCACCCCCCTCTGTCAGCCCTGCCAGCAC -CCTGATTATTCTTACAAATACATACTCACTTAGTCGCACTGCTGTCAAATGGTGTTAGGA -AAAGGAATACCATAATTCAAATGTCATGGTGACTAAGAAGTCAGCATATACAGCAAACGT -GAACATTCAACTACTACCACCATTTTACTAAAAGCAGTTTCTAGTGATAGTGGAAGTCTC -AAAGGACTTTTCAGGATTTTTGAGTGCTCTAAAGGATAACAATATGAAATATCTACTGGT -AGACTGTAATAGCAGAATGCTTAAATCTCTAAAGTCTCTAAACACTTTGATTCTATCTGT -CTATCCATCTATCTATCTATTGGTACATACACTATTGTCTGCATGTATATGTGTGTCTAT -GAGAGAGACAGAAAGAATGTGTGTGTGCGCGCGCGCGCACACACACACACACACACACAC -ACACCTGCACATGAACAATCACAAGCATCATGCCTGCAGTCTATGCGGGGTTCTAACGAC -AACCTTTCTCTCTCCTTCCACCATCTGGGTTCCAAGGACAGAAATCAGATCATCAAGCTG -AGCAGCAAACGTCTTAACTTGTTAAACCACCTCACTGGAGCCTGAATGTCTGAGTCATTA -AGTTCCCCTTGAACTACATTAAACGGAGCAAACACAGAGATACATATTTCTATCTATGTA -TCCCCAGAGCTTATAACTGGAAAGGGGTATTTATTGCAAGGGTCCCCCTAACAACAATTC -CTCATGAAAATCCAACTGATCTGGGTACGAAGTACCATTTCTAGGCAAACATATTTAGTA -AGAAGGGGAAGGTGGTACACGCCTATAACCCAGTACTTGGCAAGCTGAGGCAGGAGGACA -GCTTTGAGTTTGAGGATAACTTGGGATACATGGTAAGTTCCAGAGCATTGAAGTATACCA -CTGAAGTATAAGACCATTGAAGTATAAGGCGAGAGAGAGAGAGAGAGAGACAGACAGACA -GACAGACAAAGAGTGTTAGCATGAGATTAGCAAGCCAAAAAATTTTAGGCCTGTGTGACC -ATGCAAGCCTATAATCCCAGCTCTAGGTAGGAAAGCTAGGGCTGCCAGAAGTTCTAGGCC -AGCCTGGGGGACAGAGCTAACCCAGATTCAGAGTAAACAAACAGAGATACTTAACAATGG -AAGGCAGGATTTGTCAAGATTTCCCTAACAAGAAAGACCTAGAACTAGTACCGCAGAAAG -TCAGAGGCCAAAGCTCCAGGTTTTCTTCCCTAGATCTGCTCCTGAGTCCCTAACCATGTA -CCCATATGTACTCAGGGGCCAAGTAACTAATGACCTGACCTTACAGACATGGCCATAATC -TCATTCCTGAGTTGGCCTTAATCCACTCTGGCTTCTTATTCACTATAAGAATGTCTGTGT -GGTTCCCGTGACACAAGGCAGCACAGAGTAGGCTTAGATGCTTGAGTGATGGGCCACGAG -TCAAGTCCTGCCCCCTCTCTCCCCCAGCAGGCACTGTCTCTTCCACTACAGGATGGCTCT -GACAGCCAGAAGGCTGTCTGCCTAGCACTGTCTGACTTAAGCCAACTTCCATCCACTGGA -CGCTGGATGCAAAATGAGCTCAGTCCTTTTTCCCTGATGTAAATGACTTTTCAGATTTAC -GGATGAAGTATTACCAGGCTCAATCCTTGCATAGACCAATTAATTTTTTTCTTTTTTAAT -AGTTATTTTTATTATTTATTTGTATGAAGGTATGTGTGTTCCCATGTGGGTATGTGAATG -TAAATGCAGGTACCCTCAGGTGCCAGAGGCATTAGATTCCCTGGAGCTGAGGCTGCCTGA -AGTAGGTACTGGGAACGACAAAACTTAGGTCCTCTGGAAGAGCAGAAAGTGTTCTTTTAC -TGCTAAGCAATCTCATCAGTCCTGGTACATCAGTTTTAAACAATGAAAACCTGTTTCCTA -AAGAGAACCGATAGCTGGCTATGGTAAATTGTAGTTTCCATTCACAAAAGGGCTAAAGGA -GGCTAGGAAGACGGCTTGCAGGTAAAGGCACTTGATGTCAAACCTGACCACCTCAGTTTG -ATGCCCGGGATCCACATGTCAGAAGGACAGAGCCGATTCTCACAAGCCGTCCTGAGTCTT -CCTCGGAGGTGCCAGGGTATGTGTGCATCCACACCCATACTGACAGAATAAGCATATAAA -TGTAATTATGGGAGGTTGAGTAGATTCTGTGACCAGATGACTAAACACATTATCTGCTTG -GAAAAGAAAGGTGGGAGACATACACTTCTTACTGCTGGAGTAAAAGAAACCTCACTGTTG -CTTATTAGGAATGCTACTAGTGAGGCTACGCCATGCCATACATGGAAAATACAGACGTAA -CCCAGTTTTGAAGGCAGGAGCATAGGAAGTAAGGCTTCCTTCTTTCCATTCCCCTGTCTC -CCAAATCTAAAGGAATCATCAAGTCTGGTCACTTCTTCCTTCAAAGGGGTCCATCCCCCT -CCATCCTTAAAGGCTGAAGCTCGGGCTTTTATTTGGCCTATGATTGGCAATGTTCACCTC -TCGCCTATTTTGTCTACAGCTCTGTCCCCAGCATTGCGACACACACAAGAAAACAAATTG -CCAGGTCCTTGCTGAGTGAGTTTTAGGCATTCCTCGCTCTCCATTTCGAGCCCACTGGTG -TAGAGGTTTATGAGAAGAACATATTTGTATTTATTTTCAGGTTCTGGGCTTACTTATCCA -TACACATCAATGCCACCTCCTATCACAAAGCCACAAATACCACATCAAAGGGCTCACAGT -TCCATGCACTCTTCACCTCTGTGCCCTTGCCTCTTCGGTGCCCTCTGTCTGGGCGAGGTC -TGGCCCATGGGAGAACTTCAAAGTCCATCTCAGGGACGACATTTTGTGGAGAAGCCATGC -TTTTGAGCACCTAAGAACCATTTGTATTTCCAGTGCCTCAGCCCTCCTAGTAATTACTGC -CAGTCTTCTACCATCTACTTTCTCTCTGTCTTTTTCTTACTAGAGACTGGCACACAGCAG -CCTCTGGGTTAATGTTGAAATGACAAACACAACTTACTGAGGTCTCTTTAAGTTTAACAC -TCTCTACTTTAAGTAAAACGCTCTCTACTGTGCGAGCACAAACTGCACACATTAGGACTG -TTATGAGTTTCCTGCGGTTCTATGACGTTCACATCCTGATTCTTGAAGGCATCGTTTAAA -ACTTATTTTTAAAATCAGGTTCTGGGCTTACTTAGCCATAGATATCAATGTCAATGTTTT -TCTCTACCACGGCAAAGAATCTGGATATATCTATATTCTATTATTTTTTTATCATACACA -TGCCAAATCAGAAGCAAGAAAAGCTTTAATAAATTTAATTAAGAAAAATAGATTTTGGAA -GGCATGTGGAACACACCTTTGATCTCAGCACTTGAGGGGAAGAAGCAAAGTAGATCTCTG -TGAGTTCAAGGTCAGCTTGGTCTATGAAATGAGTTTCAGACCAACCAGGCAGACATAGTG -AGACCCCTTCTCAAAATCGAAACAAAACAGATTTTACAGGTCAGAGAGATGACTTGGTGG -GTAAAGGCTCTTCCTGCCAAACCTGATGTCCATGGATCTCTCAAAGACTGTCCCCTGTGG -TCCCCATGAACACCATGACAGGCACGTGCATACAAGCACCAACACCCTCTCACATAAACA -CACAGAAATAATAAATATAGTAAAATTTAAAGGGCTTAATTTCTTTTCTTTTGGATTTTG -ATTTTACAGAAAATCCAAAGAATTCATCAACATGCTAAGGCTCTATAACAAAACTACAGG -CAAGCAGATTTGGGGATGAGTAAGTACAGTTCATGGCCAGAAAAAGTATGGGCTACTTAA -ATGCGGGAGCTCGATAATAACCAGGAGGAAAGTCATACCAACTCCTCTCAAGACTGAGGT -GAGACTGAGTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCGCTCG -CTCTTTCTCTCCTCCCCCACACAATTTACAGGCCGGTTGTAAAAACTGTAGCTACTTTCA -TGGTGTTACACACTACATAAAGTACTGCTCAAACCGGCTCACTATAAACAGATCAAATAC -ACACGCGATCCACAGTGGAAACTTCCCTCGTCCAATCAAGTCCAAGGCAGTCTCTGGTAG -TGGCCTCTGCTCTGTTCGGATCTACCCCATTATCAGCCTGGGGCGATGGGCGATAGGCTC -CTAACTTCGCTCCCTAAGTCAAAAGAGCAAAGTGGCTGCTTTGGGTCAAAGGGCAGCTTT -GGATTCAGTTCTGAAAGCGTAAGTGATCCAATACTGCCTGCCTTATGTGATTTTCTTGAG -GTTTTCCATAAGATTGGCCGTTTCAACCTTAAATACTTCAGGCATACATTCATTCCTACA -CAGGAGTCCTGACCCTGCAGGCTAGACCAGGTGCTGGGTTTCATTTCCCTCTGAGGCTTG -CTTACTGCCTCCAATTTACACATTGCCCGTGGTAAAAACAACTCCTTCAAATTTCCCAGC -TTTTAAAAATTCATTCTTATTATCTCACATTCCCCCCGCCACCCGCCTCCGTCTCTTTCT -GTGACCCCCCACTGCCAAGAGTGTATATACATGCATGGATATAGCACTCTCTCCCAGATA -GACACAACAGTTAATGTACCCTTCTGTAAGCCTGTTACTTTGGCAAGGGGTCTCTCTATT -CTTCACTGTTCCTGGGCGACCTCATTCAAACTACCTTCATTCCTTGCGACAGTACCTTAA -CCACTTCCTCCTTAAAATGAACTGACTGCTTGCTCAATCACTCTCAACCTGGGACGTCAC -CTTCAAACCACCTCGATGACTTGAACTGGAAGTCACCTGCGGCCAGCCGAGACTGTTTTA -CTATCCCGGGGAAAGAGGGGTGTCCTCTGGGGTGGCCGTCACTCCCCACCCCCACCTCCA -TCCCCGCCGCCCTGTCACACCAGGGCAGGGTCTGCCTGGGCCTCGGAAGCCTTCTCAGGA -CAGCCGTCCTACAGGAGGGCCGCCCCAGCTTCGTCACCCTTCCCGCGGCAGGCTCCGGAA -GACGGCGACAGCGAGAACCGCTGCCAGGATGGAGTCCGCTGGGGAGAGTCGCCGCGCTCA -GTCAGCGCCCGCCACCCCCCGGCCCGGCTCACCGGCCACAGGGATCCTCTCCTCTTAGGT -CACTGCTTCGTTGGTATTTTGTCCCAAAGCTCTGGATGCCGACGCCCGCCAGGGACCAGC -CGGGGGGCGGCGACCGGGCAGCTGGACGGTGACGCGCGGCCTCGCGACCCGCCAGGCGCC -GCTCAGCTGACCGCAGCGCCCGCTCCCGCCCTAGCCAAGAAATTTCCCAGACCACGCCCA -CTCGGTCACGCCCCTGAAAGCCACGCCCAACGCTCCGCCCCTCTGTAGCTCTTCCTGAGC -CCCAGGGTCTGTCTCCGCGGTTCGTTAGGGATAGAGCCTCTCTTGGAGGCTTTAATTAAA -AACCAAAGAAGAAAAGAAAGACAATGCAAAATGTGTTTGAGCTCTTGTTCTCCCAGATCC -ATTAACATATAGCTGCATCAGATGGCCCAGGCAGGTGAGATTGATGGATTGATTCGGATT -ACACTCAGCAGTCTTAACTGTGCCGAGGATGCCTCTACTTAGACTAGAATGCAAAGCTAG -AAAATAGTAGAGAAACCTTCTAGTTTGCATTCCCAGCCCCTGGGCATCAGCAAGGTGGCA -TCACAGGACACAGATGGCATTTGATCGGAAGGGTGAGCTCCAGGCAAAGCGTTACCTTGA -CAACCAGACCCCAGTGAAAGGTAACTAGGTAGAAACTCTGGCTAGCTCCTGGGTGGCTCA -GAAGATAGCATGAGATTAGGTTTTGTGCTCAAGGTCAAAGAGATGTCATAACCAGGGAAG -AATTTTGATTACTGATGAAAGGAGAGATAAGGAACACATGGTTGTGACTGCATGTGCACC -TGCACACAGGTTGGAAGGAGAGGTCGGGATCCTCACCAACACAGTAAGAGACAGCTCAAC -TCAGCTCACCTAATTGCATAGACCGGATCACCTGCTGTCCGTTCCAAGACTTGGTCTCAA -ATGTTAACCCTAAAGCTGGACAGAGAAGGTTTGAAAAGCTGTGTTGGGGAGCGGGGTGGG -GGGGATGGGGACTTGTAATTTTTATGATAGTCTCCACAACTAACACAGAAGACTTCTGTG -AACCCTTGTCATGCCTCTCGACCACCACCTAGTTGTATTTGCAGGGCATATTGGCCAATG -TCCTTTCATTCTACTGAGTTCTGACACCATGTCCCTGAATGTGGTGGCAGGTCCCACAGG -TAAGAATGCCACCCTGCAGATCTGTCTGAGCCTTCCAATGCCAACGGGAAGCCCCAGGCT -GTTTTTCCCGAGCCTCTGACCCACTAGCCTGCTGTACATTGGGGTTTACAGAATGTCCTT -GTTGGGCTTTACTAATTTGCCATGCAGCTCACAGAACTCAAGGAAACAGTTATGTTTAAT -GGCTTATTATAAAAATGTATTTTTAAAAGATTTATTTATTTATTTATTATATGTAAGTAC -AATGTAGCATTCTTCAGACACCCCAGAAGAGGGCATCAGATCTCATCACGGATGGTTGTA -AACCACCATGTGGTTGCTGGAATTTGAACTCAGGACCTTCGGAAGAGCAGACGGTGCTCT -TAACGTCTGAGCCATCTCTCCAGCCCATAAAAATGTATTTTTAACAGGTAGGTATAAACA -GCTAGATGGGGAGCTATGTAGGTGTACTGGCTAGTGTTGTGTCAACTTGACACAGCTGGA -GTTATCACAGAGAAAGGAGCTTCAGTTGAGGAAATGCCTCCATGAGATGCAATTGTAAGG -CATTTTCTCAATTAGTGATCAAGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCAGGGCT -GGTAGTCTGGTTCTATAAGAAAGCAGGCTGAGCAAGCCAGGTGAGGCAAGCCAGTAAAGA -ACGTCCCTCCGTGGCCTCTGCATCAGCTCCTGCTCCCTGACCTGCTTGAGTTCCAGTCCT -GACTTCCTTTGGTGATGAACAGCAGCATGGAAGTATAAGCCGAATAAACCCTTTCCTCCC -CAACTTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGACAAATTG -GTACTGGGAGTGGGGTATTCCTGTGACAACCTGACCATGTTTTGGGGAGGACTGTGGAAG -GACTTTGGAACTTTGGGCTTGAAGATCCATCCGTTGTTAAGAGCTCTGTCGGATGTTGTG -TAGGAGCTTGGAAGACAACGTTGAGAACACTGCAGAAGATGGAGGTCTGGTTTGTGAAAT -TTCAGAGGGAAAATTAAAGACTCTTTTCAGGGCCATTGCTGTTTTGATTGTGAAGATTCT -GTAGTTCTGGTTAGCTGGGGCTGAAGAATCAGCTGTGATTAACAAGATACCAGAACTACT -AAAGCAAAAACTTTGCATTACTGGGACTATTGATGCTGGTTAGCTGGAGCTAAGAAATTA -GCGGTGATTAAGAAGAGACCAGCATCATTGAGGTGACATCTTCTGGGAAGTGTTTTCTGA -GAGCACAGTGGCTGTGTTCCAGATATAGCCAAAGTTGTACATTGTGCTGTGGCTGGACTT -GGTAATGTGTAAGGGTCACCCAGGTGGTACTGGTTTTGAAGGCATGAAGGAGTTGAGCAG -AGCAGCTGAGGCTTGGCACTGTGAGAGGCCATGGAAGGCCATTGGTGAAAGTGCAGCCTC -AGTTGCAATTGATGGCCCAGGACTGAAGGGGTCATGCAGTGTTTTGGAGATGCCAGTACC -ATGGGATGACCCAAGAGCAGCAGCAGCAGTGGAGTACAGGCATCTGGAACCTAGAGGATG -ATGCGTGTGCTACAAAGGGCCTGGCTGGAGAAGTGACCCAAGCCCTTGGAGGAGCCCAGA -AGATCGTGAGTTGGATCCCAGACATTGGACGGTTGGAGATTGACTTTTGCTTTTGATTGT -GACTGTGCCCTGATATTTTCCCTCTTGAAGGAAGAAACTGTTTTAGTGGAGCCCACAGTT -GAGAGACTTTTAATTGTAAAAAGACTTTGGATTTTAAAAGAAATGGATATTTTAAAGAGA -TTGAAATTTTAAGAATATGTAAAGACTGTGGGACTTTTAAAGTTATTTAGAATGGGGATG -AATAAGATTGTAAGGGTTGAGGCTTACTAGTGATGTTTTTGTGTGTCAAGTTGACAAGGG -GTCAATTGTACTGGCTAGTGTTGTGTCAACTTGACACAGCTGGAGTTATCACAGAGAAAG -GAGCTTCAGTTGAGGAAATGCCTCCATGAGATGCAATTGTAAGGCATTTTCTCAATTAGT -GATCAAGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCAGGGCTGGTAGTCTGGTTCTAT -AAGAAAGCAGGCTGAGCAAGCCAGGTGAGGCAAGCCAGTAAAGAACGTCCCTCCGTGGCC -TCTGCATCAGCTCCTGCTCCCTGACCTGCTTGAGTTCCAGTCCTGACTTCCTTTGGTGAT -GAACAGCAGCATGGAAGTATAAGCCGAATAAACCCTTTCCTCCCCAACTTGCTTCTTGGT -CATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGACAGTAGGGCAAGGTCTGGAAGTG -CTCCTAAGATAGAAGAGTCTGTTGCCGTGGAGTTGGGGTGTGTCCTCCTCCCTCCTTCCT -AGAGGCCTTTCCCCAAGTGTTTAGATATCTAGAAACTCTTGAGTTGATGATGTAGTTGGT -AGAATTCTTGCCCAGCATTTAAAAAACTCTGGATTTAATTCCCAGCATCTTAAGAACCAC -ACAATAGCACTTACTGGAATCCTGTATTGATGGCATGTTAGGCCCAGGAGAACCAGAGAT -TCAAATTGTCTTTGACTACTACTAATACTAAACTGAGTTCAAGGCCAGTGTGGGTTACAA -GACCCTCTTCTCTTGTTCTCCTTTCTTCTCCTTCCTCCCCTTTTCTCTCCTCTCTTCCCC -TCTTCTCTTCTCCCCTACCACCCTCACAGATAGTTAAACCGAGTTGTTATAACTTTCTCT -TTTGACTCTATTTTAAGCCATGGTGAGGTGAAGTACAGTGACAACCAGGTACACTGTGAG -AATGCAGGGAAGAGCCCACCTTGGCTTTCAGGGTCTTGAAATGGAGGGCAGGAGAGGCAG -TTTCAGGTAGAAAATGTACTCAAGGTGCCCTCTGACAATGTGCTCTTCCTGGAACATACT -CCACAATGCCCCTGACTCTCTCTCTCTCTCTCTCTTTCTCTCTCTCTCTCTCTCCCCACC -CCCCACCCCGTACCTAGCTACATGATCTCCACAATGTTTATCTTTCTGTGCGTCATTCTT -GGGCAGTTATCCAAGATGACCACAGTGCCACACCCTGGGCCAGAAGTCATCTTCTCCTCG -GACCCAGCGTGATTCTGGAAGTGACTATAAGGACTTCTCTGGATCACCTTGCAGAATCAA -AACTGAAAGTAATGAACCATATCTATCTATCTATCTATCTACCTATCTATATATATACAT -ATATATGTAGAGATTATATATATATAATTATATACAACTATAATTACATATACTCCTTTG -CCCAGTCTCGCTTCATAGTTTAGGATGAAGTCTGCTGACCTGGAACTTGCAGCAGTCCTC -TTGTCTCAGCCTTCCAGGTGCTTGCTTAGCATAGTCCCAGCCCAGCCTGTTGAGGCTGCT -AGAGCTGAGGTGGTGGTGGCTGTTGCTTCTGCTTTGGCCTTTTCTTCATCTTCACCTCTT -TTCTTCCTCTCTCCCTCCCCCCTCCATTTTCTTCTTTGACAAGGTCTCATCGAACAGCCT -TGGCTGGCTTGAAACTAGCTATGTATACCAGGCTAGCCTAGAACTGACAGAGATCTGCCT -GCTTCTGCTTACCCTCCGATCCCCAGTTCTGAGATTAAAGGCATTTGATACCAGTTCATG -CAAGAGCTGCTTCAGAACTTAAGGAGGTACAATGTTCTATAAACTACATAAATGGCTCTT -TTACAATGCCTGAAATTCATGGTTCTGAAATCACCTACTACTTGAAGATGGTTAAGAGTT -CCTGGAATGAGTCACATGTTAAAAATTACATGTCACCATTGTTCTGGACTGAACTCCTGA -GCTAGATCCTGTGAGGCTGAAAATAAAGTGGAGTCATTCTGAAGAGGTCAGCCCAGGAAC -TTTGGAAAATTCTACCAGACCCCTCCTCTCCTGGAAGAGAGAGATCATGGAGCAGGTAGG -CACCCCTCACCTCCAGAAGGGAGAGGTTGATTACATCTCCAGAAAGACCACAGGGGCCAC -CTGCAGATAAGGGAAGCCCCGGAGCACATAGACACATCCCTAAGGGCAGACGAACCATTG -GTTACCTGCAGACAAGGGAAGCCCTTGCTACCTCATTCTCTAAGGACCAATCAGTTTAAA -AGTCACACTGTTCTGCCAATCATATTGTGCCTAGTTGCTGTTGCTCTATTCTACCCCTGA -AAACTGTAAAAAAAAAAAACCTGGCTGAACAGCCTGGCTGGGGTTGTAGCCTCTCCTTTG -CATGCAGGACAACCCCAGTGCGCTGGAACAATAAACTCCTCTTGCTTTTGCATTGATCTC -CTGCTCCAAGTGGTTCACTCGGGTGGGGGAGGTGTCCTAGGAAGCTAAGGCTCATCAGAG -TCTTACAGCTCAGTGTCTTAGTTACTTTCCTATTGCTGTGATAACATGAAATGACTCCAT -TTTGTGTTTGCTTTGACAAGTTTTAGCCCTCAGCCCTGCTCCTCTGAATGGTCACATCTG -CCTTGGCAGCACACTTGAGATTTCCCATGCCCTTGACCATGGTCCAGGTGTATTAACCAA -AATAATTAAATCAAACAAAAATAACTAGAGAAGATCTAAGTCATGTTATATCTGAGGTAA -TTATTGTGCTCTGTGAGCATCCACTTCTGTGTTTGCTAGACCCCGACATAGTCTCACAAG -AGACAGCTCTATCTGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCAGCG -TTTGGAGGCTGATTATGGGATGGATCCCTGGATATGGCAGTCTCTAGATGGTCCATCCTT -TTGTCTCAGCTCCAAACTTTGCCTCTGTAACTCCTTCCATGGGTGTTTTGTTCCCAATTC -TAAGGGGCAAAGTGTCCACACTTTGGTCTTTTTTCTTCTTGAGTTTCATGTGTTTTGCAA -ATTGTATCTTGTATCTTGGGTATTCTAAGTTTCTGGGCTTATATCCACTTATCAGTGTGT -ACGTATCACGTGAGTTCTTTTGTGATTGGGTTACCTCACTCAGGATGATGCCCTCCAGGT -CCATCCATTTGTCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCCA -TTGTGTAAATGTACCACATTTCCTGTATCTATTCCTCTGTTGAGGGGCATCTGGGTTCTT -TTCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTCT -TACCGGTTGGAACATCTTCTGGATATATGCCCAGGAGAGGTATTGCTGGATCCTCCGGTA -GTACTATGTCCAATTTTCTGAGGAACCGCCAGACTGATTTCCAGAGTGGTTGTACAAGCT -TGCAATCCCACCAACAATGAAGGAGTGTTCCTCTTTCTCCACATCCTCGCCAGCATCTGC -TGTCACCTGAATTTTTGATCTTAGCCATTCTGACTGGTGTGAGATGGAATCTCAGGGTTG -TTTTGATTTGCATTTCCCTGATGATTAAGGATGCTGAACATTTTTTCAGGTGCTTCTCAG -CCATTCGGTATTCCTCAGGTGAGAATTCTTTGTTTAGCTCTGAGCCCCATTTTTTAATGG -GATTATTTGATTTTTCTGGAGTCCACCTTCTTGAGTTCTTTATATATATTGGATATTAGT -CCCCTATCTGATTTAGGATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGCCTTTTTGTC -TTATTGATGGTGTCTTTTGCCTTACAGAAGCTTTGCAATTTTATGAGGTCCCATTTGTTG -ATCCTTGATCTTACAGCACAAGCCATTGCTGTTCTATTCAGGAATTTTCCCCCTGTGCCC -ATATCTTCGAGGCTTTTCCCCACTTTCTCCTCTATAAGTTTCACTGTCTCTGATTTTATG -TGGAGTTCCTTGATCCACTTAGATTTGACCTTAGTACAAGGAGAGAGGAATGGATCAATT -CGCATTCTTCTACATGATAACCGCCAGTTGTGCCAGCACCATTTGTTGAAAATGCTGTCT -TTTTTCCACTGGATGGTTTTTAGCTCCCTTGTCGAAGATCAAGTGACCATAGGTGTGTGG -GTTCATTTCTGGGTCTTCAATTCTATTCCATTGGTCTACTTGTCTGTCATTATACCAGTA -CCATGCAGTTTTTATAACAATTGCTCTGTAGTAAAGCTTTAGGTCAGGCAGTCTAGGACA -CTTAAGGTGTTATGTCTTCTACCAGGGCCAGAAAGCAGACTCAGGTTCCATTCTTCTGAC -CAGCAATTAGACGACTACTTACTGTCCCAGTGCTCTGAGGGAAGAGCCCAGGCTCAATGT -CTTCTAAGTTCACTGATATCTAGTTAGTTACATAACAGTGGGGCAGTTCTGATGGTCCAC -ATCTTTTGTTCTAGGACTTGGGAGAGGCCAGGGCAGGAAGATTTTGGGTTCAAGGCTAGC -CTAGAATACGTATTGAGAATCTGCCTCAAAAGAGAAAGGAATGAAGGAGGGAAGGAGTAT -ACTATGGATGGCTTAATTGTCAGCTTACCTAAGCTCTTGTGAACCCAGGAAGAAGAGATG -ACCTTGGGCCTTGGCTGCTTCATCAGTGATGCATATAGGTCCTGGTACAGGTGAGCTCTT -TGTCTCCTCTGATCGTCAGGACTACAGGACAGGAGGATGTTTCTTTCTTTTAAGTCTTAT -TGTTGCACTGTACAAACCCACCTCTGTCTTAGTAAAATTTGCAACTAAATTCTATGAAGT -TTTAGGGCAAAAACCTCCAGCTAGGTTTAGCTACCATCCCACAATGCCAATTATAGAGAT -GACTGGAGCTAGAGAGATGGCTCAGTGGGTAAAGTGCTTGCTATGCAAGCAAGGGAACCT -GAGGTTGAGTCTCTAGAATCCATGTTCTAGTTTCCTTACACATCTGGAGCCCTAGTGTTC -CCGTGTTGAGATAGGAGGGTCCCTGGAATCTCTCTGGACAGCTAAGCTGATAGACACACA -GGGTGAAGGACAGAGACCCTGTCTCAAACAAGGTTCTAGGCAAGGACAACACCTGAGGTT -GTTCTCTAACGTGTACATGTGTTTGTGGCACACATACACCTGATCTGTCTGTCTCCCTCT -CTTCCTTCTTTTCCTCTCTCCCTCTTTTCTTCCTACCCTCCTTTCCTCCTTTCTCTCTCT -TTCCTCTCTCTCTCTTTTTCTCCCCTCCCCCATCTCTCTCTCTCTCTCTCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCGTACATTATATGAACACATGGACTCTAGATGATTAACTGT -GAAAAGCAGAGAGGACATTTAGTGAACCCTCTCGCAAGAGGAACAAAGAACAGGAGCATC -ACAGTATCCAATGGCCTCAACCTCACCTTTGCAGTTCTGACGTGAATGTGAGGTTTAAAC -AGAGGATAGAGTGGGGCAGCAGACATGGTGTGAGTAACTAAGCAGCCCTGACTGGATGTC -CTCTGGTGATCATAGTCTCCATTCTGGGTCTGCAAGGTGTCGTCCTGAAGATGTTCTTTG -TTGTTGTTTTCTTTTGTTTCCAAGAGAGGGTTTCTCCATGTAGCCCTTGCTGTCCTGGAA -CTAGCTCTGTAGAGCAGGCTGGCCTAGAACTCACAGAGATCCACCTGCCTCTGCCTTCCA -AGTGCTGGGGTTAAAGGTGTACACCATTACCACCATGTATGAAGATGTTCTAATGGCTTG -AAGGAACAAGGGACAAGGGATTTTTCTGGAGGTGAGCGTTCATGCTCAAGGGGCAGCAGC -ATGGATGATTATCCTGATCTTGGGGTGCTCCATCTGATGAGGCCTTGCTGTTCCTGAAAT -CCATGGTGGCTGCAGATTTAGGCAGCAGTTTATCTTTGTGTCTTCAGCTTGAAAGAAAGG -TAAGATAGGTCAAGCAGATACTTCTTTAAATATGTTTTATTAGATTATGCAATTTATTTT -GTGCATGAGTATTTCACCTGCATGAACGTTTGGTACCTAAGGAAGTCAGAAGAGGATATG -GGATTTCCTGGAAATGGAATTGGAGATGGTTGTAAACCACCATGTGGGTGCTGGGAATTG -AGGCTGGGCCCTCTATGAGAGCAACAAGTGCTCTTAACCACTGAGCCATCTCTCCAGCCC -TCCGGCAGAGTCTTTTTGAGGGATGACCATATCTGTGCAGAGCCTAGAGTCTGAAACAAA -GCAGAGGAGATGACACACTTAAAGTCACAGTAGCAAATTAATGCACAGGAAGTTTGGGTA -GCTTATTTGCTACATATTTTAAAAAATATGACATTTTAGAAATTGGGTTGAAGAAGAAAG -AAAGCATTTGCATGCTACTTCAGGGACAGAATGACTCCAGTTGAAGTGAGTCAACTAGGG -CATGGCACTATTAGGAGACGTGGCCTTGTTGGAGTAGGTGTGGCCTTGTTGGAGTAGGTG -TGACCCTGTTGGAGTAGGTGTGGCCTTGTTGGAATAGGTGTAAGCCTGTTGGAGTAGGTG -TGACCCTGTTAGAGTAGGTGTTTCACTGTGGGTGTGGGGTATAAGACCCTCATCCTAGCT -GCCTGGTAGCGAGTCTTTTCCTACCTGCCTTCAGATGAAGATGTAGAACTCTCAGCTCCT -CCTGCACCATGCCTGGCCTGGATGCTGCCATGCTCCCACCTTGATGATAAATAATGGACT -GAATCTCTGAACATGTAAGCCAGCTCCAATTAACTGTTGTCCTTATAAGAGTTGCTTTGG -TCATGGTGTCTGTTCACAGCAGTAAAGCCCTAACTAAGACAAGTATTATAAATAAGAGAG -GGGTATCGGAGGACAACCCTATTAAAAGTCCAGTAGAGGCTGTGTCAGGGGCAGTTAGCA -CATGTTTCCATGTTGGATGAATTTATGACAGTAGGCCTTTTATCTCAAAAGTAAACATAG -CATGAAGGCAGAGGGCCAGACTTTGTCCCTGTGTTTAGTTCCTCATTGGCTTGAGGCAGG -AGTTAATGGTTGTTAGTGAAAGCATCTTCTCTCTGTCCATTAGACCACAGCAACCCTTGC -TCTCTGTGCTTTCCTCCCTGCTCCCGCCATTCTCCATTTTCCACACTCACTCACTCCTCG -TCTCTCAATCCCTTACTAAAAGGTTGAATGGTGTAGCATTGGTTTCTTGGGAGTGTGCTC -AGTTTAGGGGGCCATCTTTCTAGAGATTATCCCATTTAGGATGGATTTTTATCAGAGCCA -AACACTCAGGGAGGGCAGTGAATGAGAGGTGTGAAATAGGACAAAGTCTACTGTTCTATG -AGTATAAGATACCATGACGAAGCCTGTCACTCTGTATGCTGACAAAAAATTAATAATTAA -AAAAACCTAGAACGACAACATACTTGTCTGTCAAAAGACTTTCAAGGGATCTGCCAGAGG -GGGTGAAATGCATGCGTGCATGCATGCATGTGTGTGTGTGTGTGCGTGCGCGCATGTGCA -TGTACATGTGTGTTAGAGATCAAATACATGCTTGGCTACTGAGCTACACCCCTGCATTTG -AGCCTATTGCAGGTTAGTTTTCATGTCTAGTGCTTATGTTTACTTTTAATTTAAAAAAAA -GTCCTATTTGACATATAATTCATTCAACACGATGACATGTATTAATTGCAGTTGATACAG -CCTCTACTGGACTCTAGAGGTTTTCATCTTACAACATCCTTTTCTTATGTTTATAACACT -AGTTGGCTCAATTCAGTTAGTCTACACTTTTTTTCTTTTTTCTTTAAAGATTTATTTATT -TATTTATTTATTTATTTATTTATTACATGTAAGTACACTGTAGCTGTCTTCAGACACCCC -AGAAGAGGGCATCAGATCTCGGTTACGGATGGTTGTGAGCCACCATGTGGTTGCTGGGAT -TTGAACTCATGAGCTTTGGAAGAGCAGTTGGTGCTCTTAACCGCTGAGCAATCTCTCCAG -CCCCCCCCCCCCGCCCTTTCTTTTTCTTCTACTCCTTCTTCTTCTTCTCCTTCTCCTTCT -CCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCT -CCTTCTCCTTCTCCTTCTCCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCT -AGACAGGGTTTCTCTGTGTAACTCTGACTGTCTGAGACTTGCCCTGTAGACAGACTGACC -TCTAACTCAGAGATTCCCCCTGCCTTGCTTCCTGAGTGCTGGGGTTAAAAGTATGTGCCA -CCACTGCCCAGCTGAACCCAACATTTTCCATGGGTTCTAGGGGGTCGAACTTAGGCCTGA -GCAGTCTCTCCAGCCTCTAACTTATTTTCTTCTTATCCAGACTTCTTAAATAAACATTCA -ACCCTCTGAACGTCACATGTTTAATGGGCTAACCATAGGTTTTCTACATGAAGGCTCAAA -AAAAGATCTTGTTTGGCAAAATTAGGGCTTCTTTCCTTTTCGAGCCTTTAATATGCTAAT -GTGTGGTATGAGGTTCTGAAAGGGAGGCACAGAGCTCAGTGCTTACCAGATGCTTTGGGC -TGAGGTCACTGGACCTCCTATTGCTAAACTCAGTGGCAGTGTAACAGAACATGGCAAAGG -CTCTTAGAAGTCTCCAGGCAGCTCTGTTTTGCACGCAGAGCATGATGGATGGAGTCATCT -TGAAACAGACTTTCTTACTAAGGAAGAGCCACTTAATTCTGTCAGGTCCCAGCTGTGGCT -TGTCTGTGGTGAAAATGCCATAGGTCATTTATTCATTTCACTTTGGTCAGGGCTGAGGCT -GGCTAAGCAGCCAGTTGTAGGTGGATGCAGGAGTCTGCAGGGCACCTGGTGGGAAGTCTG -GGTTCTTGTGTCCTGGAACAAGGAATTGCACCAGGAATTCCTGGATAGTGGTAGATACCA -CACTGGTTTTATTAAGGAAAAAGGTACATCTGAGGATAGAAGAAGGCTAGAGCTGTTTGG -CTTAATGGTGAGTGCTTGACAAATGATTGGATGTTTATACCCTGTTAGCATGGCTTTTGG -GCCATTCTTAGAACAGGAAATGCTCTGTATTGTTCTGTTACAAGATAGACTTGGTAGGGA -GGGTTGTTGGTTTCTTTCCTATGCTAATCTCTGTTCTTTTACATTTAAACACACACACAC -ACACACACACACACACACACTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTT -GGGATGAGGGAGGGAGGGAGGGAGGTAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG -AGAGAGAGAGAGAGATCAGAGAACATCTTGAGGTAGTAGGTTTCTCTTCTTCCTTCACAT -GGGTACCAGGGATAGAACTCAAGAGCTTTTCCCTGCTGAGCCATCTCCCCATCTCCCTAA -TCCTTATATGCTAATTTTGATGCCTCTGTTCACTACTCTGCAGCCATAAGACCTCCACTT -GTACCTCTGGTTGCTGAGGCAGCTGTGGCTCTGCCTGGAGGCCACCAATCATTCTAGGAA -GAAGGATAGTGACTTAGTGTTTTCATCGCTGTGAAGAGACACCATGATGATGGCTGCTCC -TTTATAGAGGACAACATTCAGTTGGGGCTGGCTTACAGGTTTAGTTCATTACTATCATAG -TGGGAAGCATGCCAGCATGCAGGTAGACATGGCATGGAGAAGGACCTGAGAGTTCTACAT -GGACTGGCAGACAGCAGGAAAAGCTAGTGAGCCACGGTCTTAGTTAGGGTTTTACTGCTG -TGAACAGATACCACGACCAAGGCAACTCTTATAAAGGACAACTTTTAATTGGAGCTAGCT -TACAGGTTCAGAGGTTCAGTCCATTATCATTAAGGCAGGAACATGGAAACATTCAGGCAG -GCATGGTGCAGGTGGAGCTGAGAGTTCTACATCTTCATCTGAAGGCGGCTAGTAGAATTC -TGACTTCCAGGTAGCTAGAAAGAAGGTCTTATAGCACATACCCCCAGTGACACACCAACT -CCAATAGGGCCACATCTTCTAATAGTGCCACTCCCTGGGCTGAACATATACAAATCATCA -CAGCCACTGAGCCTGGCTTGAGTTTCTGAAACCTCAAAGCTCACTCACTGTGACTCACTG -TCTCCAACACGGCCACACGTCCTAGTGCCACTGTCTAAGCATTCAAAAATTATGAGTTTA -TGGGGACCATTCTTATTCAAACCATCACATTCCACTCCATGACACCCTCCCCCCCCCTAT -AGGCTTATATTCATATCATAACACAGAAATGCGTTCAGTCCAACTCTATCAGTTTCAACC -CCGTGTAAAAGTCCAAGGTCCAAAATCTCTTCTGAGACTCATGGCAGTATCTTAACTGTA -CTCTGCCTATAAATTCAAAATAAAAAAAGCAGATCACATGCTTCCAACATATAATGACCA -GGATATACATGATCATTCCAAGAAGGAGGAGAGGGAGCACAGCGAGGAAGTACTGGACCA -AACAAGACTGAAACCAGCTGGGCAATCGCCAAACTCTACACCTTCCTGTCTAATGTCAAT -GTGCCCTTCAGATCCTTAAGCCCTTCCAGCCATGTTGACTGTCACACACTTCTCTCTCTT -GGGCTGGTTCCACCCCCTCTTAGCAGCTCTCCTTGGTAGGTATCCCATGGCATCTCTAGC -CTCTTGGGTCCTCTAAGGCAATCTAGGCTTCACTTTCACAACTTCATGAAAAGGTCTCCC -TGGGCCTCCATGCAGGGACACTCTTGCCACTCCTGTCTAGCCTCAGCAGCATTCTTCGTC -TCAGAGGGAGATTCCATAACCCCTATCTTGTAGCTTTGACTCTAAAGACAGAATCATGAG -GCTAAAACTGCCAAGTGTTGTTCCTTGCTGGGGCTGCAGTATGGCCTCCTCATTCAAATA -CATTTCCACCAGCTTTCTGTTTTCAATGGTTTCCTTAATTGCTTAAGCTTGGCTGTCTTG -GAACTTGATCATAGACCAGGCTGGTCTCAAATTTAGAGATCCCCTGCCTCGGCCTTCTGA -GTGCTGGGATTAAAAGTGTGTACCATGCACCTGGCCTTAAGTTTTTTAAAACTTCCTCTG -AACAAGTTGGAAACTTAACTGGGTGGGGACTTGCTCTGAGGTCACCATTCCCTTTATCTC -TTGGCCTCAGGCTGTTCTTTAATCTGTTTATACTTCCTGGCACCCCTTTCTTCTCAAACT -GTATACTTTGCATTTCCCTTCCTCAGCTTGTTTCTTTTCAGTATAGATCTGCATAAGACT -GGCCACTGATCACCATACAACTTGGTCGACAATAAGCTATTTTGAAATCTCCTCTGTCAA -CACAATCCAAAACTTTTGAATTTAATCTCAGGCAGACTTTTTTGGACAAAAGCAAAATGC -AGTCACATTCTTCACCAAAAAAGAGTGCTCTTTAGGTCACATAATAATATTCTTCTCTAA -AACCTCTTAAGCTGGGCCCTCACAGTTCCAATCCTTTTCAGCACCACTGTCTTTCATGCT -CCTACTAATATGGTCCATTAAGCCCTTCTCAAAGCATTCAACTGCTTTCCTAATCCAAAG -TCCCAAAGTTTACATTCTGCCAAGAAGAAGCCACATGGTCAAGCTTATCAGAGCAACACC -CCACTTCTGGTACCAACTTCCATCTTAGTTAGGGTTTCTATTGCTGTGAAGAGACACCAT -GACTACAGCAACTCTTATAAAGGAAAATATTTAATTGGGGATGGCTTACAGGTTCAGAGG -TTCAGTCCATTAATGTCAGGTGGGAAGCATGGAAGCCCAAAGGCAAGTATGGTGCTGGAG -AAAGACCTGGAAGTTCTACATCTGGACTGGCAGGCAGTAGGAAGAGTAAGTGAGCCACCC -AGCCTGGCTTGTGCTTCTGAAACCTCAAAGCTCCCCCCACTCCCTTCAGGAAGGTGTCTG -GGAACGATTTACCTCCTAAATGTGCTCAGAGATGTTGTGTTTTTCCTGTAACAATTTACT -TGATTGTTCTCAAGGATGTGATATTTCTATTTGTGGGATGCTTTGTTGTTCTCCTGTCCA -TTTCTCACAAAGCTGGGGATAGGAATAGCCCATTCCTGGACTAAGATCTTGGAGGATGCT -CTAAGACAGATATGCTTGGGTCTGAAGTTAGTTAGGGGCAATCCTGATTCACAGTTAGCT -TCTTAGTGAACTGAAAAAACACTTGATACTTTACTAATATAATGTATAGGACCTGTGTTA -GGTTTCTCCAGCAAAATGGGACGGAGAGGGAGAGGGAGAGGGAGAATGAAGCAGGAATGT -CTAAGGTTTATATGAGGTCATCAGGCTGGAATTTCAGGTAAGAATTACAATTGATGTCTG -GACTCCAAATCCCTCAAGTGAGAAACTGAGGCAGGGTTTCTCTGTGGCAATCTGGTTGAA -GAAAAATTTCTTCTACCTTGAGAAACTGCAGTCTTTACTCTCAAAGCTTTCAAATGAAAG -GACCCACACACAATATGGAGAATCACACGCTTTATGCAGAACACCAATCACATAAAGAAT -GTGTCTCCACAGAAGTATCTCCAGTGGTATTTGGCCAAATGCAGGGCATTTTAGTCTGGC -CAAGTTAATGCACACAGTTAACTATCACATGGGGGAAAACTTATCAGTTTTTAAAGGTTA -CTGAGGGCTTGAGAGGCTGAGGCAGGAGGATCAAGTTTGAGGTCAACCTGGGTTACATGG -CAAGACCTTGGTCTAAACAGTTATTATTATTTTTTTAATTTGAAGAAAAATTTAAAATTT -GAAAAGGCATACGGAGCAGCTGATGTTTCTCCAACATCATCCCGGTGTGGGGAGGTAGAG -GCAGAGGATCAGGAGTTCATGTTCACCCCTAGCTTTATGCTGTCCATGGTTCATCATCTC -TTATGGCCCATATTAGTCATTGTGCCATTCAAAAGCCACAGAGCAAGAGAAACATGTTTC -ACAGCTCCTACTGTATCCTGGACCCTAGGGATGCAACAGTGGCAAGATGTGGTTTCTGCT -CTTCATTGTGAGCTGACTTGGCTGAGGCTATAAAGCAAAGGTGCTTTGTGAAATTCAGAG -AGGATAACGTAAGGTAACTCAGAGATATGCACAGGAAGTTGCATATTTGCAATAAAGCCA -CACACAGCAGAACTATTAGATCCAGGCACTCACTCAACGTGGATTCTGGGCTCTTCAGCT -CTGATCTCTTCAGCTCTCATTTGCTCAGACTGTCTATGTCCAGCAGATGGTGCCAAATGA -CTGTCTGCAGTCAACTGGCAGTCCCTCTCAGGGAAAATCCAAATTGAGCCTATGAAAGAA -AGGTCAGCATTTTTAAGGAAAGTGCTCTTTGTCAGACTAAGACCTTTTAATTTGTCCCAT -TTTAATAGTACATATGTATCAAGATAAAAAAAAAACAGACAAGGAAATGGCCTCCTTTGC -TGGGATTGTGGAATTGTAAGACCCCCGAAACTGGGGAGACCTCCGCTCAAGTCCCGGGTT -GAGCTGGTCGGCACCCCGATAACACCTGATGCAAACTGCAAGACGCTTTATTGTCAGCTA -GCTGAGGGGAGTTCGATCTCGAGCGGTAACAGTAGGGGGCTTTTAACAGCTAGCTGAGGA -GTTGGGAGGAGTTTGGCTACAGCTCTTCTCTGGCGGGTGTCCTTGGTAAAATAACAAGGC -ATGAAGAGTGAGGAGTGAGCTGTAGCTCTTCTCTGGGGAATCTATCTCCATGTCCTTGGC -ACAGGGAGCCAAGCAAGCGCCTGGCTAGGTCTCCCCACAATCATCGAGTCTCTGGCTGTA -AGGCACAGAAACAAAAAGACTTTTTGTTGGCTATAGAGAACAAAGAGCTTCTTTCTGGCT -GTATTTTAAGAGATCAGGGAAAACAAGCTTGGGGAATGTCCAGGGGCTTTACCTTTCAGG -GAGAAACGCTCTAAGTCGGGGTCTCACAGAATTATGGGAACAGAGGTCAGGAAGTACTTC -AGTAAAACAGCACCCCAATATAGACTGGCATATGAAACTCCAATGACTGAGCATACACGT -GTGTATTCATATATTTTGAGTCTACACTTGTATAGAAGTGTATGTATCATGTATGCATAT -GTACATACGTGCCTGTGTGTGAATATATGGGTAGAAGTCCAAGTGTGTGCGTTTTTGTAA -TGTGTCTGTATGTGTTGAGTATTTGCAAGTAGGTGCCTATGGTCACATACAAGCATACTC -ATGGTGTATGTGGAGTGCCTGTGTATGATTGTGAGGAATATGAGTGTGAGTGTGCACATG -TGGATGTGTATATCCATGTGTGACTGTGTACACGTATATGTTTACTTTTGGGAAAAATTA -AAAAATAAAATAGATGAGGAATGGAAGGTTTGACATATTTTTAAAGGGCAAAGGTACAAT -TGTTGAGGCAGTGGAAATTGGGAGGATGGAGCCTAAAAACCGAGAAGGACTAAAGCCTCA -GGCCTTAGCCAACCTTACTCAGAGCATCAGACAATCTATACTCTGAGAGTTAAGAAGAAT -CGAATGAGTACAGTTTACAATCACAAAGACAAACCACACATGGCGGTAACATGTCTGTCT -ACACGGACATAAAACCAAACAATAGCCAGCTCCAATGAACAATCTGAAGTCAACTCCCTC -CTACCCACCATACTTGGGAGGGACATTTAATCACATTTCAGAAAGAAGTTGGCATTTGGA -AGAAACAGGTCACAAAGACTCTTGTTTACTTGGAATTTTCTCACACGAACTCAGAATTCT -TCTTATCGGACTCCATTTTTGGAAAGTGTTCTGACATAAAATACTTAGAACTTCCTAAGA -GAGTTAAGATATTGGAGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTATGTGTGTGTGTGTGTGTATGTGTGTGTGTATGTGTGTGTGTGTGTGTATGTGTGTG -TGTGTGTATGTGTGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTGTGTGTGTGTTCAAGTGAATATGAGAACCAGGCCTTGATAGAAAGGCATTCAT -TAGAAGTCCCAAAGAAATGATTCAAACCTGCTTTTGCCCAGTCATCTTGGAAGAATATTG -TATAAATGGAAGTTTGGGGGTGAGTGGGGCTCCAGCTCATTCAAGGACCATCCTGTGGAG -TTAGTCATTTCAAGAGACACAAGTCCAGTGCTCCTAGATCTGGGACTGGCTCCACTGACA -GGGTCCTGCTAAAGAAGGTAGGCTGGGACAGGAAACTCACTGGTGAATTCAAATAGCCAA -CGTGAGCTCACATTCTCTTTGTGAGGCTTTTATAAGCTCTCACTAAAATAAAGTCTGTGA -GTCTGGAATGTTAGTGCTCAGAAGAGAGGCAGGAGGATCAGGGTCAAGACCCGTCTAGGC -TGCCTAGTGAGACCTTGCTTCAGATGGGACAAAAAAAGTTGTCAGCTGATAAAGTAGAGA -ATAAGATGCCATGCAGTGCCATCTGATGTGGCAGAGGAACCTAAGGCTTAGTTAAGAAGC -CACTTCTGGGGACTGGGGGTGGGGTATAGCTCAGTGGTACAGTGAGTGCTTCTTCTGCAA -GAAGCCCTGCCCTGGGGGATTACACACACACACACACACACACACACACACACACACACA -CACACACACACACACTTACTTCAATGTCCCATCACCTACTCTGAGACATTTCAGAAAGAA -GACAAAAAAGAGCATCCGGAGGCAGTGTCTTTGGAGCATCAGCATCAGGAAATGAAATGG -CTATCATGCTCTACCCACCCTCATCCCACCATTTCAGTTGCCTCAAAACAGGAAAGCCTG -TGTCTTAAAGAACACCATACAGCTACTAGGTTGGGTGTAGTTACAAACTGTAGGAAAGGA -ACAGTCTTTATGGTTTCTTCTAATTAATAATTTTAGAAATCATCAAACCATGAAAGATTT -CCTAGTAAATCAGTGACACAATTCTGTGTTCTAAAGACTTACCAGCTGCTCTTAAAGGTA -CAGGTGCCCACCCGAGTATCATATATATGACCATATATATGTACACAGAGTATATGTCAC -ATATAATGTGAATAATTATGTTAGATGGCAAGTACTGAATATATGTATGTATATATGTGT -GTATATATATATATATATATACATATATATATATACACACATACATACATACATACACAC -ATACATACATATACATCACAATGCTGCAGGAATATGTGTGTTTATGGGTACATTTTTCTC -ATTTTTTCTTTCAGATAGGTATTATGCCTCATAGGCAGGCCTTCAGGCTCAAGCTGTAAT -GGAGAGGATGACTTTGAAATCTCAATCCTTCTGCCTTCACGTCTCAAGCATTGGTTTCAG -AATTTGTCACCATGCCTAGAGACTGTGGACCTCTGAAGGAAGTCCTGTGAACACAGACCA -GAGGGCCTGAGGGAGGAGCAGCTGGTCCGTGGCTGCAGTGGGATGTTGTCTGGGCATCCG -TGGCTGCAGTGGGATGTCGTCTGGCCGTCCGTGGCTGCAGTGGGATGTCGTCTGGCCGTC -CGTGGCTGCAGTGGGATGTCGTCTGGCCGTCCGTGGCTGCAGTGGGATGTCGTCTGGCCG -TCCGTGGCTGCAGTGGGATGTCGTCTGGGCGTCCGTGGCTGCAGTGGGATGTCGTCTGGC -TGTCCGTGGCTGCAGTGGGATGTTGTCTGGGCGTCCGTGGCTGCAGTGGGATGTCGTCTG -GCCGTCCGTGGCTGCAGTGGGATGTTGACTACTGATGAGCAGTGCACAGGAAATTAGTGG -AGACCGAGGAGAAGAGTTAGCGTTACGTTTTCCTTCTAAAGCATGAACATGGTTAATATT -CCTTAGCCTACACTAAAGATAGCCAGGCAGCAAAGCCAGGCTAGGGATTACAGCTCTAAT -CTCATTAAGTACTTCCAGAGGAGAATTGAAGGAGGAGAGGCCTGACTCAGCAAAATCCAC -TTGGTTTACAAAGTATTTCTGCTTATGTGTATGAGTGTTTTGCTTCTACGTATGTACCTT -ATGTGTGCCTGCTGCTCACGGAGGTCAACAGAGAGCATGGGCTCCCCTGGAACCAGAACA -TCTGGGTTCCGGGAACTGAACCTGAGTCCTCTGCAAGACAGAGAGTGCTCTTCACTGCTG -AGCTATCCCATAAGCCCCCATGCTTTCTTTTGATTTAAAAGAGTCCATTTGGTGTCAGTA -CCAAAAAGCAAAATTAGGGGGCTTGATGGGTGGCTCCTGTGGCGATTTATGGTAGCCCAC -AACCATCTGTATTCTAGTTCTAGAGGAGCTGACACCTCTGGTCTCTATGAATACCAGGTT -CCAACGTACGCATCCAGTGTATGTGCACTGACATATATGCATATCTACACCATGTATACG -AATTAAACACACTGCTCATAATTGCGAGGGAATGCTGGTGCGGTGAACCTACATGGCTTA -CTGTCTTCATCATAGAATTATGCCTGCTTTGTCCAGTGACTTCCAAAAGTTAAAATTTTG -ACAGTGAGGCATACAAAGAATGTAAATACGTATAACCATAGACGATATTAGGCCTGCCTG -AGGTCAAGGGAGGTATATTAGTATGATTAAAAATTACTTCCGATTTTAACAGATGTTTAT -ATTTATAAATATACTTATATTCTTCTGCTTAAACATGCTATCTTTCTTCCCTATATTTTG -CTGACTTTATTAGACATGTATTAGTTAGCTTTCTAGTTTCAATAACCACACAGCTGAAAG -GTGCAATTTAAAAACGGGAGGATCAGGCAAGAGAGGTGGCTCAGCAGTTAAGAGCACTGA -CTGCTCTTCCATGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCT -GTAGTGGGATCCTGTGCCCTCTTCTGGTGTGTCTGAAGAGAGTAACAGTGTACTCACATA -AATACATTTTTTTAAAAAGGGGGAGGATGGATGTTGGCTCTCAGTTTCAGAGCTCTCATC -TACCAGGGCAGAGAGGGTGTGGCAAACAGAGACATTCACAGGATGACAACAGGAAGCAGA -GGAGAGGGAGCACAAGCATGGATGACTAGGGTAAAATCACTCCTGAGGACATTCCCGCAG -GGACCCGTTTCCTCTGTGAGGCCCTGCCTCCCACTTTTCAACACTTTCCACAGTTTGGTC -AGAACCCTAGAATCTGCCTGTAAAGATGCCCTCATAGACACACCTGAGGGCAGACTTTAC -CAACCTCCTACCTGTTTATTATTAATCAAGCTGAAAATTAGGGCTTAGCATCTGTGTTGG -TTTGAAAATGCCTGCCCCAGGGAGTGGCACTATTAGGAGGTGTGGCCTTGGTGGAGTAGG -TATGGAGGAAGTGTGTCACTGTGGAGGTGGGCTTTGAGATCCTCTTCCTGACTGTTTGGA -AGCCAGTTTTCTCCCAGCTGACTTTGGAACAAGAGCTAGAACTCTCAGCTTCCCAGTGCC -ATGTCTGCCTGCACTCTGCCATGCTTCCCACCATAATGACAATGGACTGAACCTCTGAAC -CTGTAATCTAGCCCCAGTTAAATGTTGGTGCTTCACAGAGGTGGTATAGTCCAGTGGGTA -GAGCAGACTCTGGAGCATGGTGATTGAGTTTTCAATACCAGGCCCATCTTATTGCTTGTG -TGTCTTTGTTGCAGCCATTTAAACTTGAGTGGTTCAGTTTCCTTGTATGTAGCCATGAGA -GGGTTATGATGACCGAATGCCTCTGTGCACATTTATACTCACACATGTGTGGAAGCCGTT -CAGATTGGCCTAGACTAAGATCAGTGGCAAACAGGGACGTGACTGTTTTGTTTTCATGGA -GTATACAGGTAGACTGGAGATTCATGAACTATACTTGAAAATCAAATATAAAACGGGGCT -GAAAAGAATCCTCTTTTCTTTTTTCTTTGTGACAAAAACATTTAAGACTCTGTAAGAATG -TATAATATAAAGCCATGTTGTGCTCATTTAAAACTTAAGACTAGCAAGAGCCAGGACACA -GGACGTGGTGAAGTTGCTAACAGCACATACTGGGTCTGGGGAGATTCTCAATCAGGACAG -CACTTACCATGCAAGCACAAGGCTCTGAGCTTGGCTCCCCAGCACCAGCAGGAAAAGCCA -AGTGTGGTAGCATTGTCTATAGTTCCAGCATCAGGTTGATGTCGAGGGAGGGCAGAGAGA -GGAGCTCCTTGGAGTTCCCTGGTCAACCAGTGAGCAGAATCTATAAGCTCCAGGTTCAAT -GAGAGACCCTGTCTCAAAAGCCAAGATAGAAAGCAATTGTTGGCATCTTACCTCCACATG -TATGTATACACATGTACAATATGTACACATACATATGCTGCACATATATACAAAGTGTGC -TGGCAAGTCTTATGTCATACAAGCTAGAATTATAAGAAAGGAAGAAACCTCAATTGAGAA -AATGCCTCCATAAGATCCAGCTGTAAGGCATTTTCTTTTTTTTTTTAACATGTATTTATT -ATATGTAAAGTACACTGTAGCTGTCTCTCATTATTGGATGGTTGTGAGCCATCATGTGGT -TGCTGGGATTTGAACTCACGACCCTTGGAAGAGCAGTCGGTGCTCTTAACCACTGAGCCA -TCTCTCCAGCCCTATAAGGCATTTTCTTAGTTAGCAGCTGGTGGGGGAGAAGCCACCTCA -TTTTGGGTGAGGCCATCCTTGGGCTGGTGGTCCTGGGTTCTATAAGAAATCAGGTTGAGC -AAGCCATGGAGAGCCAGCCAGCAGGCAGCACCCCTCCATGGCTTCTGCATTAGCTCCTGC -ATCCAGGTTCCTGCCTTGAGTTCCTTCCTGACTTCCTCCAATGATGGATTGCAATGTGGA -AGTGTAAGTCAAACATTTGCTTTTGGTTTAATCACAGCAATGCTTACCATAACTGAGATA -CAAGGCACACTGTGTTTTCCCATGCAATGGGCAGGCCACACATTTGGCTTTAAGCTTCGT -AGCAACCATTGCTGAAAGGGAAACCTGACTGGTTACTCATCAGATTAAAAGAGGCAATTG -CTCAGGAGAAGTGTTAATGCTTATGTTAAGACCGTACACTGACACATTTCATTATTACTT -TTGAGCACTATCTTTGAGATGAGGCTGCATGGTTACTAAACAATATCTTCAGCCTCTTTT -TAGGAAATGAGCTGGATTTCCCAGGAGTATGGTCTATAATATTTCTCACTCAACCAAATC -ATTGCAGCAATCAACCATCAACAGTAACCAACTAACAACCCACCCCACCTCACAGGGCCC -TAGCATTATATAACCTCTGAGAAGTCCCCAGAATTCCAAATGTCACTCAAATGCAGAAAC -TATCTGCTGCTGGTAAAGTCACACTAGAGCATGAGGCAAATAATAGTCAGCTGCTGTGGA -CAATCTGAAGCCCCCTATCCCACACCTAGGATTAAAATGAAAACAGATTCTCTCTCTCTC -TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTTTAAAGAAACTAAAC -TTCCAAATTTGTCACTGCACTTGGGCCCTGTTGTTAAGGGATTCACATTCTACCAAGGAA -GGGGTGGAGTTCATACCCCTGGGGCTACTACATGTTAGGTACTGTTTTAGGTCTTTTACA -TACACTACTTAATTTTATTGACACGTATGAATGTTTTATCTACATGTATGTCTGTGTACT -ATAAAATCCAAAATAAATTCAAGACCACCTAGCCCCTTTCCTCTCTGAAGGGACTTTCCA -AACTATATTAGCAGGCCAAGTGCAGAGACATATAAGGAAGCCGGCCGATTAAACAATGCT -GAAAAAGCCATAAGGGCAGGCTGAGTGAGAGAGCAGGCCAAAGGTCTGGTGCAAACCACC -CCATGCAAACCAACCAATGCCTGAAAGGATTTCTTGCAACACCAATTAGAATAAGCCAGC -TAGACATGTTGCCTAAATCTGCCCCTTACAAGGTATAAAAAGTGTGTTCTTTGTTTGTCC -AGGGTCTCCTCTTGCCAGCGTGCTAAGGGGCCCCAACACATTGGATCAATAAAAACCCTC -TTGCAGTTTGCAGCGATCTTGGTCTCTGTGGTCTTTGTGAGTGAGGGTCTTTTGGCAGAC -TCCAACAGTACCATTTGGGTGCCTAGTACCTGCAGAAGCCAGAAAAGGGCATTGAATCAG -TTCTACAGAGAGATGGGGTTGACCACACATGAGGCAGTTACTCTATTAAAAAGCCAGGGT -CTCATTCTGGAACCCAAGTTGTCCTAGACCTGAGATCCTCCTGCCTCAGCTGAGATTATC -AGTACACACACCACACTGGCCCCCAGAGTTTTAAGGAGATGTAGAGTGTTCTCCACTCTG -CTTTATTGATGTGACAGAGGTTTTCAGATTCGAGGGACTTAGCCAATAAACATTTACTTC -TCATCTGTGGAATAGCACAGGGGAGGTGTTCTGAGGCAGGAGGTAGAGTGTAAGTTTGGG -TACAGATCTATTTCAAAAGTAAAAGGTTGGGCTAGTGAGATGATTCAGACAATAAGGGAG -TTTGCCACCAAGCCAGACAACCTGAGCTTGATCCCAGGACCCACATGGTGGAAGGAGAGA -ATTGATACCTGCAAGTTGGCTCATATGTAAAACTCAAACGCATGCGCGCATGCATGTGCG -TGCACACACACACACTCATGCATGCATGCATGCACACATGCATACATGTGTGTGCACACA -TGTACACACACATGTTAATTTTTTAAGTCAAAGATGAACACTGAAGAAGGCTCCATCACC -TTCAATATTTGGCTTCCAAAGCTATCTTGATATCAATGCCTGAGGGAGGGAGAACTGAGC -AGAGGAGAGAACAGAGAGGGCTCACCTAAGGTCAGCACCACACACTGGGAAATGTCTTGT -TTCAGCAGCCTGCCTGCACGTTGGGACCAGAGCATAGCACCCAATTTTGACAGTCAGTTA diff --git a/deeptools/test/test_data/test_paired2.fa.fai b/deeptools/test/test_data/test_paired2.fa.fai deleted file mode 100644 index 5af543f7..00000000 --- a/deeptools/test/test_data/test_paired2.fa.fai +++ /dev/null @@ -1 +0,0 @@ -chr2 5010000 6 60 61 diff --git a/deeptools/test/test_data/test_paired2.sam b/deeptools/test/test_data/test_paired2.sam deleted file mode 100644 index 683e8005..00000000 --- a/deeptools/test/test_data/test_paired2.sam +++ /dev/null @@ -1,49 +0,0 @@ -@HD VN:1.0 SO:unsorted -@SQ SN:chr2 LN:5010000 M5:5c3b7fcdfff29abcc880fdec2817dd6b UR:./test_paired2.fa -HWUSI-EAS616:7:89:1518:3543#0 99 chr2 5000001 255 36M = 5000064 100 TGTAACAATTTACTTGATTGTTCTCAAGGATGTGAT S\dbdcfaaccbbcccc^dcdc^c^YaaabaaWdaa XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:89:1518:3543#0 147 chr2 5000065 255 36M = 5000001 -100 AGGTCATCAGGCTGGAATTTCAGGTAAGAATTACCA R]bT]`eRd^db]baY`W_W^_\]\_XZUZVVNVHU XA:i:1 MD:Z:34A1 NM:i:1 -HWUSI-EAS616:7:93:7807:15274#0 163 chr2 5000304 255 36M = 5000676 408 GAGAGGGAGAGGGAGAGGGAGAATGAAGCAGGAATG hhhhhhhhhehhhhhhhhhehhhhghhhfhhhfghh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:21:17769:5446#0 163 chr2 5000385 255 36M = 5000496 147 TTACAATTGATGTCTGGACTCCAAATCCCTCAAGTG hhhhhhghhhhhhhhhhhhhhfhhhhhhhhhgghdh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:49:8992:4457#0 99 chr2 5000385 255 36M = 5000496 147 TTACAATTGATGTCTGGACTCCAAATCCCTCAAGTG de\dc\fffdf^cdfe\cff_ffffffdafgcgggg XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:21:17769:5446#0 83 chr2 5000496 255 36M = 5000385 -147 TACTCTCAAAGCTTTCAAATGAAAGGACCCACACAC ghhahhgghhdffccfhhhhhhhghhdfffffdfff XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:49:8992:4457#0 147 chr2 5000496 255 36M = 5000385 -147 TACTCTCAAAGCTTTCAAATGAAAGGACCCACACAC hehhhhgghhgchhghfhhfafhhffhhhhhfdfff XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:86:18020:6752#0 99 chr2 5000560 255 36M = 5000906 382 AACACCAATCACATAAAGAATGTGTCTCCACAGAAG hhgahhhhhghfhhhhhghhhh_cghfhhfhchghh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:93:7807:15274#0 83 chr2 5000676 255 36M = 5000304 -408 AAAACTTATCAGTTTTTAAAGGTTACTGAGGGCTTG hhhghhhhhghhhhhhghhhghhhhhhhdhghhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:64:3102:21101#0 99 chr2 5000737 255 36M = 5001136 435 TTGAGGTCAACCTGGGTTACATGGCAAGACCTTGGT hhhhhhghhhhhhhhhfhhhhhhhhhhhghhhhhgf XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:36:16424:18394#0 163 chr2 5000820 255 36M = 5001193 409 TGAAAAGGCATACGGAGCAGCTGATGTTTCTCCAAC hhhhhhhghhhhhhhhhfghghhfhgdhhgehhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:50:18110:21009#0 163 chr2 5000822 255 36M = 5001123 337 AAAAGGCATACGGAGCAGCTGATGTTTCTCCAACAT ffffccafacfffcfahffdfaffc`a`^`ddfdh] XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:111:14171:9899#0 163 chr2 5000822 255 36M = 5001123 337 AAAAGGCATACGGAGCAGCTGATGTTTCTCCAACAT hhhhhhhhhhhhhhhhghhhhhgefhhhhhhhhhgh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:114:18552:5841#0 163 chr2 5000822 255 36M = 5001123 337 AAAAGGCATACGGAGCAGCTGATGTTTCTCCAACAT hhhhhhhhhhhhhhghehhhhhhhhhhhfhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:8:2829:6484#0 99 chr2 5000835 255 36M = 5001214 415 AGCAGCTGATGTTTCTCCAACATCATCCTGGTGTGG hhhfhhhghhhhhhghhhhchghhghhhghhghhhh XA:i:1 MD:Z:28C7 NM:i:1 -HWUSI-EAS616:7:4:16767:6127#0 163 chr2 5000856 255 36M = 5001242 422 ATCATCCTGGTGTGGGGAGGTAGAGGCAGAGGATCA hhghhhhhhc^edeec__]_cfccfdfffW_fdad_ XA:i:1 MD:Z:7C28 NM:i:1 -HWUSI-EAS616:7:66:4289:12506#0 99 chr2 5000868 255 36M = 5001183 351 TGGGGAGGTAGAGGCAGAGGATCAGGAGTTCATGTT hhhhhhhhdhhghghggghhehhhhhehehfhhhfh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:86:18020:6752#0 147 chr2 5000906 255 36M = 5000560 -382 CCCCTAGCTTTATGCTGTCCATGGTTCATCATCTCT hchhfdhghhfghfahhhhhhhhfhhhhhhhghheh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:23:8152:13433#0 163 chr2 5000926 255 36M = 5000988 98 ATGGTTCATCATCTCTTATGGCCCATATTAGTCATT hhhhhhhhhhhhhhhhhhhghhhhhhehhhhhhehh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:103:13675:10395#0 163 chr2 5000926 255 36M = 5000988 98 ATGGTTCATCATCTCTTATGGCCCATATTAGTCATT ffffahhhhfffgfhffh]f]fddfd_fffdcfff\ XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:106:13391:17723#0 163 chr2 5000938 255 36M = 5001303 401 CTCTTATGGCCCATATTAGTCATTGTGCCATTCAAA hhhhhhhhhhhhhhhhhhhghhghhehhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:23:8152:13433#0 83 chr2 5000988 255 36M = 5000926 -98 AGAAACATGTTTCACAGCTCCTACTGTATCCTGGAC hhhhghghhhhhhehhhgdhhhhhhghhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:103:13675:10395#0 83 chr2 5000988 255 36M = 5000926 -98 AGAAACATGTTTCACAGCTCCTACTGTATCCTGGAC f_ffcfdddcaV`XZa[dadcaWcadddaccd[fcf XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:116:8653:16765#0 99 chr2 5001011 255 36M = 5001141 166 CTGTATCCTGGACCCTAGGGATGCAACAGTGGCAAG hhghghhhhfhhhhhhhhhhffhhhhgghghfhfhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:81:1971:19006#0 99 chr2 5001026 255 36M = 5001396 406 TAGGGATGCAATAGTGGCAAGATGTGGTTTCTGCTC hhhhhhhhhhhghfhhhhhhghhhhhhghhhhhghd XA:i:1 MD:Z:11C24 NM:i:1 -HWUSI-EAS616:7:39:11820:4528#0 163 chr2 5001051 255 36M = 5001401 386 GGTTTCTGCTCTTCATTGTGAGCTGACTTGGCTGAG hhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:25:4767:20646#0 163 chr2 5001115 255 36M = 5001378 299 TCAGAGAGGATAACGTAAGGTAACTCAGAGATATGC ghhfhhcaahe^d`ebfddc^ad`dada[cVb`^^c XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:2:14523:20268#0 163 chr2 5001116 255 36M = 5001234 154 CAGAGAGGATAACGTAAGGTAACTCAGAGATATGCA ghghhhhhfgchghcecfchhchhhghchchehhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:79:5441:2939#0 163 chr2 5001116 255 36M = 5001234 154 CAGAGAGGATAACGTAAGGTAACTCAGAGATATGCA ghcghfhhhchhhffffaffffacffa_f[fafcaf XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:50:18110:21009#0 83 chr2 5001123 255 36M = 5000822 -337 GATAACGTAAGGTAACTCAGAGATATGCACAGGAAG \Z_aa^XY^aa\aaaa\^S^cd^dddYccffb\f_f XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:111:14171:9899#0 83 chr2 5001123 255 36M = 5000822 -337 GATAACGTAAGGTAACTCAGAGATATGCACAGGAAG hhghhhhhhhhhhhhhhhhhhhhghhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:114:18552:5841#0 83 chr2 5001123 255 36M = 5000822 -337 GATAACGTAAGGTAACTCAGAGATATGCACAGGAAG hhhhhhghhhhgghhhhhhhhhhhhhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:64:3102:21101#0 147 chr2 5001136 255 36M = 5000737 -435 AACTCAGAGATATGCACAGGAAGTTGCATATTTGCA afghhhhgghgehghghhhhhhhhhhfhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:116:8653:16765#0 147 chr2 5001141 255 36M = 5001011 -166 AGAGATATGCACAGGAAGTTGCATATTTGCAATAAA hhhhhhhhhgghhhhhhhhhhhhhhhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:66:4289:12506#0 147 chr2 5001183 255 36M = 5000868 -351 CACAGCAGAACTATTAGATCCAGGCACTCACTCAAC hghhhhfffcfddfbdhhhfhhhhhghhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:36:16424:18394#0 83 chr2 5001193 255 36M = 5000820 -409 CTATTAGATCCAGGCACTCACTCAACGTGGATTCTG dbddcbfhehhehffdghhghhggghhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:8:2829:6484#0 147 chr2 5001214 255 36M = 5000835 -415 TCAACGTGGATTCTGGGCTCTTCAGCTCTGATCTCT ghhhhhfhhhhhhhhhhhhhhhhhhhhhghhfhhgg XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:3:9592:15607#0 163 chr2 5001227 255 36M = 5001568 377 TGGGCTCTTCAGCTCTGATCTCTTTAGCTCTGATTT hhhehhhhhhhhhhfhhhhghghhhhhhhhhhhhgh XA:i:2 MD:Z:24C6C4 NM:i:2 -HWUSI-EAS616:7:2:14523:20268#0 83 chr2 5001234 255 36M = 5001116 -154 TTCAGCTCTGATCTCTTCAGCTCTCATTTGCTCAGA aagggggffgaffafcafeafaggcgaggcgfeggg XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:79:5441:2939#0 83 chr2 5001234 255 36M = 5001116 -154 TTCAGCTCTGATCTCTTCGGCTCTCATTTGCTCAGA gdd`baWfafedd`ae`dKadfcfffaaffdfffff XA:i:1 MD:Z:18A17 NM:i:1 -HWUSI-EAS616:7:4:16767:6127#0 83 chr2 5001242 255 36M = 5000856 -422 TGATCTCTTTAGCTCTGATTTGCTCAGACTGTCTAT fggfggaffffcefgaffddf_^ggggeggfgcgdg XA:i:2 MD:Z:9C6C19 NM:i:2 -HWUSI-EAS616:7:106:13391:17723#0 83 chr2 5001303 255 36M = 5000938 -401 GTCTGCAGTCAACTGGCAGTCCCTCTCAGGGAAAAT hhhhhhhhhghghhhhhhhhhghhhfhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:25:4767:20646#0 83 chr2 5001378 255 36M = 5001115 -299 GAAAGTGCTCTTTGTCAGACTAAGACCTTTTAATTT gffff_ggaggfaffca^_a\ffd`afgcggggggg XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:81:1971:19006#0 147 chr2 5001396 255 36M = 5001026 -406 ACTAAGACCTTTTAATTTGTCCCATTTTAATAGTAC hhhhhhghhhhhhhhhhhhhhhhhhhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:39:11820:4528#0 83 chr2 5001401 255 36M = 5001051 -386 GACCTTTTAATTTGTCCCATTTTAATAGTACATATG hhhhhhhhghhhhhhhhhghhhhhghhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:29:12313:10611#0 0 chr2 5001492 255 36M * 0 0 AATTGTAAGACCCCCGAAACTGGGGAGACCTCCGCT fd]aeecaaWcdfd_ffffcZ[aaa_\Z]`Z^Z___ XA:i:0 MD:Z:36 NM:i:0 -HWUSI-EAS616:7:39:11820:45288#0 16 chr2 5001701 255 36M * 0 0 GACCTTTTAATTTGTCCCATTTTAATAGTACATATG hhhhhhhhghhhhhhhhhghhhhhghhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 diff --git a/deeptools/test/test_data/test_proper_pair_filtering.bam b/deeptools/test/test_data/test_proper_pair_filtering.bam deleted file mode 100644 index d4ec0a646302c6cc0aa3d5eced62f16465717cdd..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 314 zcmb2|=3rp}f&Xj_PR>jW;S9w^Us6rd6A}tO6g=elyxHiA@dKW3+qKT=YkB%UEaKpM z!o$W@^oxNrn3;J-gJ4Vp=L*plUdeYGoFd#3#2A*uNrN$4wxo{coe+#f8q_9nKhXF0b*b-+$!P&PbJ-1t0A8yka}HwL)eUQ-w`F zcSHC5*#c}Dj2V+YShYloO*^%~jA><}Q1dF`tzKGPE}EI5#e0_Tsb6U380uiQdXo?5 zs=%&;hU#Af{!jS5e-mfXcfX&yI?Xojk-v8Sax7dv*X6aEzw*b-#R|oa{>MFiC9^Bq jta{_KPTk~RCf@xh_%lnCxbl%(jF`TVW?%*f7Ki`<565#B diff --git a/deeptools/test/test_data/test_proper_pair_filtering.bam.bai b/deeptools/test/test_data/test_proper_pair_filtering.bam.bai deleted file mode 100644 index 54630ded72818ac600cca05311ab7def0a421dac..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 104 wcmZ>A^kigWU|;}YPay^dMj*|=5CJ9`7_7ituSpPjba76oDj0>T7bXg!0R^)IlmGw# diff --git a/deeptools/test/test_heatmapper.py b/deeptools/test/test_heatmapper.py deleted file mode 100644 index 7eb9d6d7..00000000 --- a/deeptools/test/test_heatmapper.py +++ /dev/null @@ -1,309 +0,0 @@ -import os -import sys - -import deeptools.computeMatrix -import deeptools.plotHeatmap -import deeptools.plotProfile -import deeptools.utilities -import json - -__author__ = 'Fidel' - -ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_heatmapper/" - - -def cmpMatrices(f1, f2): - """ - The header produced by computeMatrix will be different every time a command is run in python3! - """ - rv = True - file1 = open(f1) - file2 = open(f2) - for l1, l2 in zip(file1, file2): - if isinstance(l1, bytes): - l1 = l1.decode() - l2 = l2.decode() - l1 = l1.strip() - l2 = l2.strip() - if l1.startswith("@"): - p1 = json.loads(l1[1:]) - p2 = json.loads(l2[1:]) - for k, v in p1.items(): - if k not in p2.keys(): - sys.stderr.write("key in {} missing: {} not in {}\n".format(f1, k, p2.keys())) - rv = False - if p1[k] != p2[k]: - sys.stderr.write("values of '{}' is different: {} not in {}\n".format(k, p1[k], p2[k])) - rv = False - for k in p2.keys(): - if k not in p1.keys(): - sys.stderr.write("key in {} missing: {} not in {}\n".format(f2, k, p1.keys())) - rv = False - else: - if l1 != l2: - sys.stderr.write("lines differ:\n{}\n vs\n{}\n".format(l1, l2)) - rv = False - file1.close() - file2.close() - return rv - - -def test_computeMatrix_reference_point(): - args = "reference-point -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 " \ - "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test.mat.gz') - assert cmpMatrices(ROOT + '/master.mat', '/tmp/_test.mat') is True - os.remove('/tmp/_test.mat') - - -def test_computeMatrix_reference_point_center(): - args = "reference-point -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 --referencePoint center " \ - "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test.mat.gz') - assert cmpMatrices(ROOT + '/master_center.mat', '/tmp/_test.mat') is True - os.remove('/tmp/_test.mat') - - -def test_computeMatrix_reference_point_tes(): - args = "reference-point -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 --referencePoint TES " \ - "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test.mat.gz') - assert cmpMatrices(ROOT + '/master_TES.mat', '/tmp/_test.mat') is True - os.remove('/tmp/_test.mat') - - -def test_computeMatrix_reference_point_missing_data_as_zero(): - args = "reference-point -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 " \ - "--outFileName /tmp/_test.mat.gz -bs 1 -p 1 --missingDataAsZero".format(ROOT).split() - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test.mat.gz') - assert cmpMatrices(ROOT + '/master_nan_to_zero.mat', '/tmp/_test.mat') is True - os.remove('/tmp/_test.mat') - - -def test_computeMatrix_scale_regions(): - args = "scale-regions -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 -m 100 " \ - "--outFileName /tmp/_test2.mat.gz -bs 1 -p 1".format(ROOT).split() - - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test2.mat.gz') - assert cmpMatrices(ROOT + '/master_scale_reg.mat', '/tmp/_test2.mat') is True - os.remove('/tmp/_test2.mat') - - -def test_computeMatrix_multiple_bed(): - args = "reference-point -R {0}/group1.bed {0}/group2.bed -S {0}/test.bw -b 100 -a 100 " \ - "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test.mat.gz') - assert cmpMatrices(ROOT + '/master_multibed.mat', '/tmp/_test.mat') is True - os.remove('/tmp/_test.mat') - - -def test_computeMatrix_region_extend_over_chr_end(): - args = "reference-point -R {0}/group1.bed {0}/group2.bed -S {0}/test.bw -b 100 -a 500 " \ - "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test.mat.gz') - assert cmpMatrices(ROOT + '/master_extend_beyond_chr_size.mat', '/tmp/_test.mat') is True - os.remove('/tmp/_test.mat') - - -def test_computeMatrix_unscaled(): - args = "scale-regions -S {0}/unscaled.bigWig -R {0}/unscaled.bed -a 300 -b 500 --unscaled5prime 100 --unscaled3prime 50 " \ - "--outFileName /tmp/_test.mat.gz -bs 10 -p 1".format(ROOT).split() - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test.mat.gz') - assert cmpMatrices(ROOT + '/master_unscaled.mat', '/tmp/_test.mat') is True - os.remove('/tmp/_test.mat') - - -def test_computeMatrix_gtf(): - args = "scale-regions -S {0}../test_data/test1.bw.bw -R {0}../test_data/test.gtf -a 300 -b 500 --unscaled5prime 20 --unscaled3prime 50 " \ - "--outFileName /tmp/_test_gtf.mat.gz -bs 10 -p 1".format(ROOT).split() - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test_gtf.mat.gz') - assert cmpMatrices(ROOT + '/master_gtf.mat', '/tmp/_test_gtf.mat') is True - os.remove('/tmp/_test_gtf.mat') - - -def test_computeMatrix_metagene(): - args = "scale-regions -S {0}../test_data/test1.bw.bw -R {0}../test_data/test.gtf -a 300 -b 500 --unscaled5prime 20 --unscaled3prime 50 " \ - "--outFileName /tmp/_test_metagene.mat.gz -bs 10 -p 1 --metagene".format(ROOT).split() - deeptools.computeMatrix.main(args) - os.system('gunzip -f /tmp/_test_metagene.mat.gz') - assert cmpMatrices(ROOT + '/master_metagene.mat', '/tmp/_test_metagene.mat') is True - os.remove('/tmp/_test_metagene.mat') - - -def test_chopRegions_body(): - region = [(0, 200), (300, 400), (800, 900)] - lbins, bodybins, rbins, padLeft, padRight = deeptools.heatmapper.chopRegions(region, left=0, right=0) - e_lbins = [] - e_rbins = [] - e_padLeft = 0 - e_padRight = 0 - assert f"{lbins}" == f"{e_lbins}" - assert f"{rbins}" == f"{e_rbins}" - assert f"{bodybins}" == f"{region}" - assert f"{padLeft}" == f"{e_padLeft}" - assert f"{padRight}" == f"{e_padRight}" - # Unscaled 5', 3' - lbins, bodybins, rbins, padLeft, padRight = deeptools.heatmapper.chopRegions(region, left=150, right=150) - e_lbins = [(0, 150)] - e_rbins = [(350, 400), (800, 900)] - e_bodybins = [(150, 200), (300, 350)] - e_padLeft = 0 - e_padRight = 0 - assert f"{lbins}" == f"{e_lbins}" - assert f"{rbins}" == f"{e_rbins}" - assert f"{bodybins}" == f"{e_bodybins}" - assert f"{padLeft}" == f"{e_padLeft}" - assert f"{padRight}" == f"{e_padRight}" - - -def test_chopRegions_TSS(): - region = [(0, 200), (300, 400), (800, 900)] - # + strand, 250 downstream - downstream, body, unscaled3prime, padRight, _ = deeptools.heatmapper.chopRegions(region, left=250) - e_downstream = [(0, 200), (300, 350)] - e_body = [(350, 400), (800, 900)] - e_unscaled3prime = [] - e_padRight = 0 - e_ = 0 - assert f"{downstream}" == f"{e_downstream}" - assert f"{body}" == f"{e_body}" - assert f"{unscaled3prime}" == f"{e_unscaled3prime}" - assert f"{padRight}" == f"{e_padRight}" - assert f"{_}" == f"{e_}" - # + strand, 500 downstream - downstream, body, unscaled3prime, padRight, _ = deeptools.heatmapper.chopRegions(region, left=500) - e_body = [] - e_unscaled3prime = [] - e_padRight = 100 - e_ = 0 - assert f"{downstream}" == f"{region}" - assert f"{body}" == f"{e_body}" - assert f"{unscaled3prime}" == f"{e_unscaled3prime}" - assert f"{padRight}" == f"{e_padRight}" - assert f"{_}" == f"{e_}" - # - strand, 250 downstream (labeled "upstream" due to being on the - strand) - unscaled5prime, body, upstream, _, padLeft = deeptools.heatmapper.chopRegions(region, right=250) - e_upstream = [(150, 200), (300, 400), (800, 900)] - e_body = [(0, 150)] - e_unscaled5prime = [] - e_padLeft = 0 - e_ = 0 - assert f"{upstream}" == f"{e_upstream}" - assert f"{body}" == f"{e_body}" - assert f"{unscaled5prime}" == f"{e_unscaled5prime}" - assert f"{padLeft}" == f"{e_padLeft}" - assert f"{_}" == f"{e_}" - # - strand, 500 downstream (labeled "upstream" due to being on the - strand) - unscaled5prime, body, upstream, _, padLeft = deeptools.heatmapper.chopRegions(region, right=500) - e_body = [] - e_unscaled5prime = [] - e_padLeft = 100 - e_ = 0 - assert f"{upstream}" == f"{region}" - assert f"{body}" == f"{e_body}" - assert f"{unscaled5prime}" == f"{e_unscaled5prime}" - assert f"{padLeft}" == f"{e_padLeft}" - assert f"{_}" == f"{e_}" - - -def test_chopRegions_TES(): - region = [(0, 200), (300, 400), (800, 900)] - # + strand, 250 upstream - unscaled5prime, body, upstream, _, padLeft = deeptools.heatmapper.chopRegions(region, right=250) - e_unscaled5prime = [] - e_body = [(0, 150)] - e_upstream = [(150, 200), (300, 400), (800, 900)] - e_ = 0 - e_padLeft = 0 - assert f"{unscaled5prime}" == f"{e_unscaled5prime}" - assert f"{body}" == f"{e_body}" - assert f"{upstream}" == f"{e_upstream}" - assert f"{_}" == f"{e_}" - assert f"{padLeft}" == f"{e_padLeft}" - # + strand, 500 upstream - unscaled5prime, body, upstream, _, padLeft = deeptools.heatmapper.chopRegions(region, right=500) - e_unscaled5prime = [] - e_body = [] - e_ = 0 - e_padLeft = 100 - assert f"{unscaled5prime}" == f"{e_unscaled5prime}" - assert f"{body}" == f"{e_body}" - assert f"{upstream}" == f"{region}" - assert f"{_}" == f"{e_}" - assert f"{padLeft}" == f"{e_padLeft}" - # + strand, 250 downstream (labeled "upstream" due to being on the - strand) - downstream, body, unscaled3prime, padRight, _ = deeptools.heatmapper.chopRegions(region, left=250) - e_downstream = [(0, 200), (300, 350)] - e_body = [(350, 400), (800, 900)] - e_unscaled3prime = [] - e_padRight = 0 - e_ = 0 - assert f"{downstream}" == f"{e_downstream}" - assert f"{body}" == f"{e_body}" - assert f"{unscaled3prime}" == f"{e_unscaled3prime}" - assert f"{padRight}" == f"{e_padRight}" - assert f"{_}" == f"{e_}" - # + strand, 500 downstream (labeled "upstream" due to being on the - strand) - downstream, body, unscaled3prime, padRight, _ = deeptools.heatmapper.chopRegions(region, left=500) - e_body = [] - e_unscaled3prime = [] - e_padRight = 100 - e_ = 0 - assert f"{downstream}" == f"{region}" - assert f"{body}" == f"{e_body}" - assert f"{unscaled3prime}" == f"{e_unscaled3prime}" - assert f"{padRight}" == f"{e_padRight}" - assert f"{_}" == f"{e_}" - - -def test_chopRegionsFromMiddle(): - region = [(0, 200), (300, 400), (800, 900)] - # + strand, 100 upstream/200 downstream - upstream, downstream, padLeft, padRight = deeptools.heatmapper.chopRegionsFromMiddle(region, left=100, right=200) - e_upstream = [(100, 200)] - e_downstream = [(300, 400), (800, 900)] - e_padLeft = 0 - e_padRight = 0 - assert f"{upstream}" == f"{e_upstream}" - assert f"{downstream}" == f"{e_downstream}" - assert f"{padLeft}" == f"{e_padLeft}" - assert f"{padRight}" == f"{e_padRight}" - # + strand, 250 upstream/300 downstream - upstream, downstream, padLeft, padRight = deeptools.heatmapper.chopRegionsFromMiddle(region, left=250, right=300) - e_upstream = [(0, 200)] - e_downstream = [(300, 400), (800, 900)] - e_padLeft = 50 - e_padRight = 100 - assert f"{upstream}" == f"{e_upstream}" - assert f"{downstream}" == f"{e_downstream}" - assert f"{padLeft}" == f"{e_padLeft}" - assert f"{padRight}" == f"{e_padRight}" - # - strand, 100 upstream/200 downstream - upstream, downstream, padLeft, padRight = deeptools.heatmapper.chopRegionsFromMiddle(region, left=200, right=100) - e_upstream = [(0, 200)] - e_downstream = [(300, 400)] - e_padLeft = 0 - e_padRight = 0 - assert f"{upstream}" == f"{e_upstream}" - assert f"{downstream}" == f"{e_downstream}" - assert f"{padLeft}" == f"{e_padLeft}" - assert f"{padRight}" == f"{e_padRight}" - # - strand, 250 upstream/300 downstream - upstream, downstream, padLeft, padRight = deeptools.heatmapper.chopRegionsFromMiddle(region, left=300, right=250) - e_upstream = [(0, 200)] - e_downstream = [(300, 400), (800, 900)] - e_padLeft = 100 - e_padRight = 50 - assert f"{upstream}" == f"{e_upstream}" - assert f"{downstream}" == f"{e_downstream}" - assert f"{padLeft}" == f"{e_padLeft}" - assert f"{padRight}" == f"{e_padRight}" diff --git a/deeptools/test/test_heatmapper/group1.bed b/deeptools/test/test_heatmapper/group1.bed deleted file mode 100644 index e7c13ff6..00000000 --- a/deeptools/test/test_heatmapper/group1.bed +++ /dev/null @@ -1,3 +0,0 @@ -ch1 100 150 CG11023 0 + -ch2 150 175 cda5 0 - -ch3 100 125 cda8 0 + diff --git a/deeptools/test/test_heatmapper/group2.bed b/deeptools/test/test_heatmapper/group2.bed deleted file mode 100644 index c8cd07a8..00000000 --- a/deeptools/test/test_heatmapper/group2.bed +++ /dev/null @@ -1,4 +0,0 @@ -ch1 75 125 C11023 0 + -ch2 125 150 ca5 0 - -ch3 75 100 ca8 0 + - diff --git a/deeptools/test/test_heatmapper/heatmap_master_interpolation_bilinear.png b/deeptools/test/test_heatmapper/heatmap_master_interpolation_bilinear.png deleted file mode 100644 index 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center -computeMatrix reference-point -a 100 -b 100 --referencePoint center -S test.bw -R test2.bed -o master_center.mat.gz -bs 1 -# unzip but keep original gz file. -gunzip master_center.mat.gz - -# test referencePoint TES -computeMatrix reference-point -a 100 -b 100 --referencePoint center -S test.bw -R test2.bed -o master_TES.mat.gz -bs 1 -# unzip but keep original gz file. -gunzip master_center_TES.mat.gz - -computeMatrix reference-point -R test2.bed -S test.bw -b 100 -a 100 --outFileName master_nan_to_zero.mat.gz -bs 1 -p 1 --missingDataAsZero -gunzip -c master_nan_to_zero.mat.gz > master_nan_to_zero.mat - -computeMatrix scale-regions -a 100 -b 100 -m 100 -S test.bw -R test2.bed -o master_scale_reg.mat.gz -bs 1 -p 1 -gunzip -c master_scale_reg.mat.gz > master_scale_reg.mat - -plotHeatmap -m master.mat.gz --outFileName master.png -plotHeatmap -m master.mat.gz --outFileName master_relabeled.png --regionsLabel uno dos -plotHeatmap -m master_scale_reg.mat.gz --outFileName master_scale_reg.png - -plotProfile -m master.mat.gz --outFileName profile_master.png --regionsLabel uno dos --plotType std -plotProfile -m master.mat.gz --outFileName profile_master_heatmap.png --plotType heatmap - -# for tests with multiple bigwigs and multiple beds -computeMatrix reference-point -R group1.bed group2.bed -S test.bw -b 100 -a 100 --outFileName master_multibed.mat.gz -bs 1 -p 1 -gunzip -c master_multibed.mat.gz > master_multibed.mat - -computeMatrix reference-point -R group1.bed group2.bed -S test.bw -b 100 -a 500 --outFileName master_extend_beyond_chr_size.mat.gz -bs 1 -p 1 -gunzip -c master_extend_beyond_chr_size.mat.gz > master_extend_beyond_chr_size.mat - -computeMatrix reference-point -R group1.bed group2.bed -S test.bw test.bw test.bw test.bw -o master_multi.mat.gz -a 100 -b 100 -bs 1 - -plotHeatmap -m master_multi.mat.gz --perGroup --outFileName heatmap_master_multi_pergroup.png --samplesLabel file1 file2 file3 file4 -plotHeatmap -m master_multi.mat.gz --colorList 'white,blue' 'white, red' --zMin 1 0 --zMax 4 5 -o heatmap_master_multi_color.png -plotHeatmap -m master_multi.mat.gz --colorMap Reds binary terrain --boxAroundHeatmaps no -o heatmap_master_multi_colormap_no_box.png -plotHeatmap -m large_matrix.mat.gz --interpolation bilinear --outFileName heatmap_master_interpolation_bilinear.png - -plotProfile -m master.mat.gz --outFileName profile_master_overlap_lines.png --plotType overlapped_lines --yMin -1 -plotProfile -m master_multi.mat.gz --outFileName profile_master_multi.png --numPlotsPerRow 2 --yMax 1.5 -plotProfile -m master_multi.mat.gz --outFileName profile_master_multi_pergroup.png --perGroup --yMax 1.5 - diff --git a/deeptools/test/test_heatmapper/master.mat b/deeptools/test/test_heatmapper/master.mat deleted file mode 100644 index 189bb027..00000000 --- a/deeptools/test/test_heatmapper/master.mat +++ /dev/null @@ -1,7 +0,0 @@ -@{"verbose":false,"scale":1,"skip zeros":false,"nan after end":false,"sort 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index b04c344e..00000000 --- a/deeptools/test/test_heatmapper/master.tab +++ /dev/null @@ -1,201 +0,0 @@ -#bin No. Group 1 mean std Group 2 --100 0.0 0.0 0.0 0.0 --99 0.0 0.0 0.0 0.0 --98 0.0 0.0 0.0 0.0 --97 0.0 0.0 0.0 0.0 --96 0.0 0.0 0.0 0.0 --95 0.0 0.0 0.0 0.0 --94 0.0 0.0 0.0 0.0 --93 0.0 0.0 0.0 0.0 --92 0.0 0.0 0.0 0.0 --91 0.0 0.0 0.0 0.0 --90 0.0 0.0 0.0 0.0 --89 0.0 0.0 0.0 0.0 --88 0.0 0.0 0.0 0.0 --87 0.0 0.0 0.0 0.0 --86 0.0 0.0 0.0 0.0 --85 0.0 0.0 0.0 0.0 --84 0.0 0.0 0.0 0.0 --83 0.0 0.0 0.0 0.0 --82 0.0 0.0 0.0 0.0 --81 0.0 0.0 0.0 0.0 --80 0.0 0.0 0.0 0.0 --79 0.0 0.0 0.0 0.0 --78 0.0 0.0 0.0 0.0 --77 0.0 0.0 0.0 0.0 --76 0.0 0.0 0.0 0.0 --75 0.0 0.0 0.0 0.0 --74 0.0 0.0 0.0 0.0 --73 0.0 0.0 0.0 0.0 --72 0.0 0.0 0.0 0.0 --71 0.0 0.0 0.0 0.0 --70 0.0 0.0 0.0 0.0 --69 0.0 0.0 0.0 0.0 --68 0.0 0.0 0.0 0.0 --67 0.0 0.0 0.0 0.0 --66 0.0 0.0 0.0 0.0 --65 0.0 0.0 0.0 0.0 --64 0.0 0.0 0.0 0.0 --63 0.0 0.0 0.0 0.0 --62 0.0 0.0 0.0 0.0 --61 0.0 0.0 0.0 0.0 --60 0.0 0.0 0.0 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zn_+}CjRe}RV8PdHWeqbwFCaqz0uX=z1Rwwb2tWV=5P$##AOHafKmY;|fB*y_(6Rz_ zFM{52uw@*q6&v2e? v!0BvRG2A!=AOHafKmY;|fB*y_009U<00Izz00bZa0SG_<0$jkO{lV8SpX$D= diff --git a/deeptools/test/test_heatmapper/test.sizes b/deeptools/test/test_heatmapper/test.sizes deleted file mode 100644 index 66452f7d..00000000 --- a/deeptools/test/test_heatmapper/test.sizes +++ /dev/null @@ -1,3 +0,0 @@ -ch1 400 -ch2 400 -ch3 400 diff --git a/deeptools/test/test_heatmapper/test2.bed b/deeptools/test/test_heatmapper/test2.bed deleted file mode 100644 index 9e1bcd59..00000000 --- a/deeptools/test/test_heatmapper/test2.bed +++ /dev/null @@ -1,8 +0,0 @@ -ch1 100 150 CG11023 0 + -ch2 150 175 cda5 0 - -ch3 100 125 cda8 0 + -#Group 1 -ch1 75 125 C11023 0 + -ch2 125 150 ca5 0 - -ch3 75 100 ca8 0 + -#Group 2 diff --git a/deeptools/test/test_heatmapper/unscaled.bed b/deeptools/test/test_heatmapper/unscaled.bed deleted file mode 100644 index 6563ff4d..00000000 --- a/deeptools/test/test_heatmapper/unscaled.bed +++ /dev/null @@ -1 +0,0 @@ -1 500 1650 foo . . diff --git a/deeptools/test/test_heatmapper/unscaled.bigWig b/deeptools/test/test_heatmapper/unscaled.bigWig deleted file mode 100644 index 6574191526f4dcdc3c1de5c732a6f768324f0fac..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 689 zcmY%U)8E0uz{n86$N&bdQ2IHPhKNE)1DIF?lBghrZOsIsBcU{siebgv!Hw*l5B3nA zngf{Dx(=or+_@Yl_MEB!1s4c&KxrTa2aG@&Ll6&SAS_%f<|HRHG|1lJDL8O~;bB4J zNw#W%xl9v_7%s+39Q0uqSbK~m>@mY4?XV8k9S>C9!W5m2osVqRZCD!2go($AdK)Dh@!~U^anlh5?WZWS|_FJji*-0HmfD xDinpJ7Up7sGY2jtoIjB8fI~EmfkFQj({^HQWMF|9hs{QNXkwCr+NcIhtN@%yNDKe~ diff --git a/deeptools/test/test_multiBamSummary.py b/deeptools/test/test_multiBamSummary.py deleted file mode 100644 index c1716352..00000000 --- a/deeptools/test/test_multiBamSummary.py +++ /dev/null @@ -1,56 +0,0 @@ -import deeptools.multiBamSummary as mbs -import numpy as np -import numpy.testing as nt - -import os.path -from os import unlink - -ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" -BAM = ROOT + "test1.bam" -CRAM = ROOT + "test1.cram" -GTF = ROOT + "test.gtf" -BAMA = ROOT + "testA.bam" -BAMB = ROOT + "testB.bam" - - -def test_multiBamSummary_gtf(): - outfile = '/tmp/_test.npz' - for fname in [BAM, CRAM]: - args = 'BED-file --BED {0} -b {1} {1} -o {2}'.format(GTF, fname, outfile).split() - mbs.main(args) - resp = np.load(outfile) - matrix = resp['matrix'] - labels = resp['labels'] - if fname == BAM: - nt.assert_equal(labels, ['test1.bam', 'test1.bam']) - else: - nt.assert_equal(labels, ['test1.cram', 'test1.cram']) - nt.assert_allclose(matrix, np.array([[144.0, 144.0], - [143.0, 143.0]])) - unlink(outfile) - - -def test_multiBamSummary_metagene(): - outfile = '/tmp/_test.npz' - for fname in [BAM, CRAM]: - args = 'BED-file --BED {0} -b {1} {1} -o {2} --metagene'.format(GTF, fname, outfile).split() - mbs.main(args) - resp = np.load(outfile) - matrix = resp['matrix'] - labels = resp['labels'] - if fname == BAM: - nt.assert_equal(labels, ['test1.bam', 'test1.bam']) - else: - nt.assert_equal(labels, ['test1.cram', 'test1.cram']) - nt.assert_allclose(matrix, np.array([[25.0, 25.0], - [31.0, 31.0]])) - unlink(outfile) - - -def test_multiBamSummary_scalingFactors(): - outfile = '/tmp/test.scalingFactors.txt' - args = 'bins --binSize 50 -b {} {} --scalingFactors {}'.format(BAMA, BAMB, outfile).split() - mbs.main(args) - resp = open(outfile).read().strip().split('\n') - nt.assert_equal(resp, ["sample\tscalingFactor", "testA.bam\t1.1892", "testB.bam\t0.8409"]) - unlink(outfile) diff --git a/deeptools/test/test_plotCoverage.py b/deeptools/test/test_plotCoverage.py deleted file mode 100644 index 6fe66194..00000000 --- a/deeptools/test/test_plotCoverage.py +++ /dev/null @@ -1,30 +0,0 @@ -import os -import filecmp -from matplotlib.testing.compare import compare_images -from tempfile import NamedTemporaryFile -import deeptools.plotCoverage -import deeptools.utilities - -__author__ = 'Bjoern' - -TEST_DATA = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" -ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_plotCoverage/" - -tolerance = 13 # default matplotlib pixed difference tolerance - - -def test_plotCoverage_default(): - plotfile = NamedTemporaryFile(suffix='.png', prefix='deeptools_testfile_', delete=False) - txtfile = NamedTemporaryFile(suffix='.tab', prefix='deeptools_testfile_', delete=False) - - for fmat in ["bam", "cram"]: - args = "--bamfiles {0}test1.{3} {0}test2.{3} --plotFile {1}" \ - " --plotFileFormat png --outRawCounts {2}".format(TEST_DATA, plotfile.name, txtfile.name, fmat).split() - deeptools.plotCoverage.main(args) - if fmat == "bam": - assert filecmp.cmp(os.path.join(ROOT, 'outRawCounts_default.tabular'), txtfile.name) is True - - res = compare_images(ROOT + 'plotCoverage_default.png', plotfile.name, tolerance) - assert res is None, res - os.remove(txtfile.name) - os.remove(plotfile.name) diff --git a/deeptools/test/test_plotCoverage/make_test_files.sh b/deeptools/test/test_plotCoverage/make_test_files.sh deleted file mode 100644 index 42eda75f..00000000 --- a/deeptools/test/test_plotCoverage/make_test_files.sh +++ /dev/null @@ -1 +0,0 @@ -plotCoverage --bamfiles ../test_data/test1.bam ../test_data/test2.bam --plotFile plotCoverage_default.png --plotFileFormat png --outRawCounts outRawCounts_default.tabular diff --git a/deeptools/test/test_plotCoverage/outRawCounts_default.tabular b/deeptools/test/test_plotCoverage/outRawCounts_default.tabular deleted file mode 100644 index 7aa0d224..00000000 --- a/deeptools/test/test_plotCoverage/outRawCounts_default.tabular +++ /dev/null @@ -1,1502 +0,0 @@ -#plotCoverage --outRawCounts -#'chr' 'start' 'end' 'test1.bam' 'test2.bam' -3R 0 1 0.0 0.0 -3R 1 2 0.0 0.0 -3R 2 3 0.0 1.0 -3R 3 4 0.0 1.0 -3R 4 5 0.0 1.0 -3R 5 6 0.0 1.0 -3R 6 7 1.0 2.0 -3R 7 8 1.0 2.0 -3R 8 9 1.0 2.0 -3R 9 10 1.0 2.0 -3R 10 11 1.0 2.0 -3R 11 12 1.0 2.0 -3R 12 13 1.0 2.0 -3R 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zzq;O=%&*5%QJ{8=tV!`xWRo#mg7W1Qf9(X=9AIoE%tSuBRQ30V{2>O?d*&n zgomFrG>ok@OE+_OZ!tX(d0iAp`esH(U0Jcrq(ez@b#Zm`ES{XCP(NcX9%j-^CY;ZH ze*UVF>1wm|q$f`fD=RAtkOlbpH?F#=dG>75!-wo^n3)HLhljNuofq6~62Qd7WS|ee z1&xDS9~5_;a&*i*r>h&LveWS8{GwOF=_KvxQi|=@#>T3yE4$eP`NB?A_SkJoiHwca z*4KZumC5(kty?0pvM+;zg073Au(7&)IlRp#yquzLZl37m?Cd>Pu)^nXLPNiHEW=+k zJ$4dGr=6X%0FdS7vOG9=>HVp+w3yh~%r|eI9^&SXs@a)FPCmXJX27dtNN=--iK(i` zu5!rfqJx8GLqh{yCMOpcdXU=^8}?+iq=G4X4I^VdV?%Ck?&@g3zxJV4@3ssE~oU4jeYi*(`>eX2May9d*gwutSo_}pYEi-eqCQ; zEVRMDv|VpQpyEkg-6*B)>zA*XlSq$s`o_Juh$qPs6iP$NPxg?#{JB5lwmi?X{QTBS z*4B}F{N`_(1`Wx>LqnouGP$?6x9kg@Ukq zYFF%JBDrW^xNyPD+q+|Xh?2dx_vOE?U2SS=5|WXTdGKYqsmSJ(o>N{M_6jz-Zy}L7 zAAO>F>P@(keu@#x`2BkKSAyqS_CJ3iE&qK@>Yw*4+*cU>>q9Gs|M_Q~tM54edB1vX zHtnDH=V|_O{^y_f9m3Lnzpm2#-TKd^UXlLIkH^x~c5K@CR)qIH@g*e%Rr!}k&R_q3 D7br+e diff --git a/deeptools/test/test_readFiltering.py b/deeptools/test/test_readFiltering.py deleted file mode 100644 index 8227530f..00000000 --- a/deeptools/test/test_readFiltering.py +++ /dev/null @@ -1,166 +0,0 @@ -import deeptools.estimateReadFiltering as est -import deeptools.alignmentSieve as sieve -import os.path -from os import unlink -import hashlib -import pysam - - -ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" -BAMFILE_FILTER = ROOT + "test_filtering.bam" -BEDFILE_FILTER = ROOT + "test_filtering.blacklist.bed" -PAIREDBAMFILE_FILTER = ROOT + "test_paired.bam" - - -def test_estimate_read_filtering_minimal(): - """ - Minimal testing - """ - outfile = '/tmp/test_minimal.txt' - args = '-b {} -o {}'.format(BAMFILE_FILTER, outfile).split() - est.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - expected = ['Sample\tTotal Reads\tMapped Reads\tAlignments in blacklisted regions\tEstimated mapped reads filtered\tBelow MAPQ\tMissing Flags\tExcluded Flags\tInternally-determined Duplicates\tMarked Duplicates\tSingletons\tWrong strand\n', - 'test_filtering.bam\t193\t193\t0\t0.0\t0.0\t0.0\t0.0\t0.0\t0.0\t0.0\t0.0\n'] - # strip the path from the output - _ = resp[1].split("\t") - _[0] = os.path.basename(_[0]) - resp[1] = "\t".join(_) - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_estimate_read_filtering_params(): - """ - --minMappingQuality 10 --samFlagExclude 512 --ignoreDuplicates -bl - """ - outfile = '/tmp/test_params.txt' - args = '-b {} --minMappingQuality 10 --samFlagExclude 512 --ignoreDuplicates -bl {} -o {}'.format(BAMFILE_FILTER, BEDFILE_FILTER, outfile).split() - est.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - # strip the path from the output - _ = resp[1].split("\t") - _[0] = os.path.basename(_[0]) - resp[1] = "\t".join(_) - expected = ['Sample\tTotal Reads\tMapped Reads\tAlignments in blacklisted regions\tEstimated mapped reads filtered\tBelow MAPQ\tMissing Flags\tExcluded Flags\tInternally-determined Duplicates\tMarked Duplicates\tSingletons\tWrong strand\n', - 'test_filtering.bam\t193\t193\t7\t193\t41.4\t0.0\t186.5\t31.6\t0.0\t0.0\t0.0\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_sieve(): - """ - Test filtering a BAM file by MAPQ, flag, and blacklist - """ - outfile = '/tmp/test_sieve.bam' - outfiltered = '/tmp/test_sieveFiltered.bam' - outlog = '/tmp/test_sieve.log' - args = '-b {} --smartLabels --minMappingQuality 10 --samFlagExclude 512 -bl {} -o {} --filterMetrics {} --filteredOutReads {}'.format(BAMFILE_FILTER, BEDFILE_FILTER, outfile, outlog, outfiltered).split() - sieve.main(args) - - _foo = open(outlog, 'r') - resp = _foo.readlines() - _foo.close() - - expected = ['#bamFilterReads --filterMetrics\n', - '#File\tReads Remaining\tTotal Initial Reads\n', - 'test_filtering\t5\t193\n'] - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outlog) - h = hashlib.md5(pysam.view(outfile).encode('utf-8')).hexdigest() - expectedh = 'acbc4443fb0387bfd6c412af9d4fc414' - assert f'{h}' == f'{expectedh}' - unlink(outfile) - - h1 = hashlib.md5(pysam.view(outfiltered).encode('utf-8')).hexdigest() - expectedh = 'b90befdd5f073f14acb9a38661f301ad' - assert f"{h1}" == f"{expectedh}" - unlink(outfiltered) - - -def test_sieve_BED(): - """ - Test alignmentSieve with the --BED option - """ - outfile = '/tmp/test_sieve.bed' - args = '-b {} --minMappingQuality 10 --BED -o {}'.format(PAIREDBAMFILE_FILTER, outfile).split() - sieve.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - - expected = ['chr2\t5000026\t5000390\n', - 'chr2\t5000303\t5000711\n', - 'chr2\t5000384\t5000531\n', - 'chr2\t5000384\t5000531\n', - 'chr2\t5000559\t5000941\n', - 'chr2\t5000736\t5001171\n', - 'chr2\t5000819\t5001228\n', - 'chr2\t5000821\t5001158\n', - 'chr2\t5000821\t5001158\n', - 'chr2\t5000821\t5001158\n', - 'chr2\t5000834\t5001249\n', - 'chr2\t5000855\t5001277\n', - 'chr2\t5000867\t5001218\n', - 'chr2\t5000925\t5001023\n', - 'chr2\t5000925\t5001023\n', - 'chr2\t5000937\t5001338\n', - 'chr2\t5001010\t5001176\n', - 'chr2\t5001025\t5001431\n', - 'chr2\t5001050\t5001436\n', - 'chr2\t5001114\t5001413\n', - 'chr2\t5001115\t5001269\n', - 'chr2\t5001115\t5001269\n', - 'chr2\t5001226\t5001603\n', - 'chr2\t5001491\t5001527\n', - 'chr2\t5001700\t5001736\n'] - - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) - - -def test_sieve_BED_shift(): - """ - Test alignmentSieve --BED --shift - """ - outfile = '/tmp/test_sieve_shift.bed' - args = '-b {} --minMappingQuality 10 --BED -o {} --shift 1 -2 3 -4'.format(PAIREDBAMFILE_FILTER, outfile).split() - sieve.main(args) - - _foo = open(outfile, 'r') - resp = _foo.readlines() - _foo.close() - - expected = ['chr2\t5000027\t5000388\n', - 'chr2\t5000307\t5000708\n', - 'chr2\t5000388\t5000528\n', - 'chr2\t5000385\t5000529\n', - 'chr2\t5000560\t5000939\n', - 'chr2\t5000737\t5001169\n', - 'chr2\t5000823\t5001225\n', - 'chr2\t5000825\t5001155\n', - 'chr2\t5000825\t5001155\n', - 'chr2\t5000825\t5001155\n', - 'chr2\t5000835\t5001247\n', - 'chr2\t5000859\t5001274\n', - 'chr2\t5000868\t5001216\n', - 'chr2\t5000929\t5001020\n', - 'chr2\t5000929\t5001020\n', - 'chr2\t5000941\t5001335\n', - 'chr2\t5001011\t5001174\n', - 'chr2\t5001026\t5001429\n', - 'chr2\t5001054\t5001433\n', - 'chr2\t5001118\t5001410\n', - 'chr2\t5001119\t5001266\n', - 'chr2\t5001119\t5001266\n', - 'chr2\t5001230\t5001600\n'] - - assert f"{resp}" == f"{expected}", f"{resp} != {expected}" - unlink(outfile) diff --git a/deeptools/test/test_tools.py b/deeptools/test/test_tools.py deleted file mode 100644 index c9b7a806..00000000 --- a/deeptools/test/test_tools.py +++ /dev/null @@ -1,29 +0,0 @@ -from subprocess import PIPE, run -import os -try: - import tomllib -except ModuleNotFoundError: - import tomli as tomllib - -TOMLFILE = os.path.dirname(os.path.abspath(__file__)) + "/../../pyproject.toml" - - -def test_tools(): - """ - Check every script in 'pyproject.toml' - makes sure the version of all tools == version set in toml file - makes sure exitcodes are all 0 - """ - with open(TOMLFILE, 'rb') as f: - _toml = tomllib.load(f) - for _p in _toml['project']['scripts'].keys(): - _res = run( - [_p, "--version"], - stdout=PIPE, - stderr=PIPE - ) - _version = _res.stdout.decode().splitlines()[0] - e_ver = _p + " " + _toml['project']['version'] - assert f"{_version}" == f"{e_ver}" - e_retc = 0 - assert f"{_res.returncode}" == f"{e_retc}" diff --git a/deeptools/test/test_writeBedGraph.py b/deeptools/test/test_writeBedGraph.py deleted file mode 100644 index 1ca05e7c..00000000 --- a/deeptools/test/test_writeBedGraph.py +++ /dev/null @@ -1,117 +0,0 @@ -import os -import pytest -import deeptools.writeBedGraph as wr -from deeptools.writeBedGraph import scaleCoverage - - -@pytest.mark.parametrize("bc", ["bam", 'cram']) -class TestWriteBedGraph(): - def ifiles(self, ext='bam'): - root = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" - bamFile1 = root + "testA." + ext - bamFile2 = root + "testB." + ext - bamFile_PE = root + "test_paired2." + ext - chrom = '3R' - step_size = 50 - bin_length = 50 - func_args = {'scaleFactor': 1.0} - c = wr.WriteBedGraph( - [bamFile1], - binLength=bin_length, - stepSize=step_size - ) - return c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args - - def test_writeBedGraph_worker(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) - c.zerosToNans = False - c.skipZeros = False - - tempFile = c.writeBedGraph_worker(chrom, 0, 200, scaleCoverage, func_args) - _foo = open(tempFile[3], 'r') - res = _foo.readlines() - _foo.close() - expected = ['3R\t0\t100\t0\n', '3R\t100\t200\t1\n'] - assert f"{res}" == f"{expected}" - os.remove(tempFile[3]) - - def test_writeBedGraph_worker_zerotonan(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) - # turn on zeroToNan - c.zerosToNans = True - tempFile2 = c.writeBedGraph_worker(chrom, 0, 200, scaleCoverage, func_args) - _foo = open(tempFile2[3], 'r') - res = _foo.readlines() - _foo.close() - expected = ['3R\t100\t200\t1\n'] - assert f"{res}" == f"{expected}" - os.remove(tempFile2[3]) - - def test_writeBedGraph_worker_scaling(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) - func_args = {'scaleFactor': 3.0} - tempFile = c.writeBedGraph_worker(chrom, 0, 200, scaleCoverage, func_args) - _foo = open(tempFile[3], 'r') - res = _foo.readlines() - _foo.close() - expected = ['3R\t0\t100\t0\n', '3R\t100\t200\t3\n'] - assert f"{res}" == f"{expected}" - os.remove(tempFile[3]) - - def test_writeBedGraph_worker_ignore_duplicates(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) - c = wr.WriteBedGraph( - [bamFile2], - binLength=bin_length, - stepSize=step_size, - ignoreDuplicates=True - ) - c.zerosToNans = True - - tempFile = c.writeBedGraph_worker(chrom, 0, 200, scaleCoverage, func_args) - _foo = open(tempFile[3], 'r') - res = _foo.readlines() - _foo.close() - expected = ['3R\t50\t200\t1\n'] - assert f"{res}" == f"{expected}" - os.remove(tempFile[3]) - - def test_writeBedGraph_worker_smoothing(self, bc): - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) - c.binLength = 20 - c.stepSize = 20 - c.smoothLength = 60 - tempFile = c.writeBedGraph_worker(chrom, 100, 200, scaleCoverage, func_args) - _foo = open(tempFile[3], 'r') - res = _foo.readlines() - _foo.close() - expected = ['3R\t100\t120\t1\n', '3R\t120\t180\t1.33333\n', '3R\t180\t200\t1\n'] - assert f"{res}" == f"{expected}" - os.remove(tempFile[3]) - - def test_writeBedGraph_cigar(self, bc): - """ - The bamFile1 contains a read at position 10 - with the following CIGAR: 10S20M10N10M10S - that maps to a chromosome named chr_cigar. - """ - c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) - # turn of read extension - c.extendPairedEnds = False - c.binLength = 10 - c.stepSize = 10 - tempFile = c.writeBedGraph_worker('chr_cigar', 0, 100, scaleCoverage, func_args) - _foo = open(tempFile[3], 'r') - res = _foo.readlines() - _foo.close() - - # the single read is split into bin 10-30, and then 40-50 - expected = [ - 'chr_cigar\t0\t10\t0\n', - 'chr_cigar\t10\t30\t1\n', - 'chr_cigar\t30\t40\t0\n', - 'chr_cigar\t40\t50\t1\n', - 'chr_cigar\t50\t100\t0\n' - ] - assert f"{res}" == f"{expected}" - os.remove(tempFile[3]) diff --git a/deeptools/utilities.py b/deeptools/utilities.py deleted file mode 100755 index 64cc7a75..00000000 --- a/deeptools/utilities.py +++ /dev/null @@ -1,390 +0,0 @@ -import sys -import os -from deeptoolsintervals import GTF -from deeptools.bamHandler import openBam -import matplotlib as mpl -mpl.use('Agg') -from deeptools import cm # noqa: F401 -import numpy as np - - -debug = 0 - - -def smartLabel(label): - """ - Given a file name, likely with a path, return the file name without the path - and with the file extension removed. Thus, something like /path/to/some.special.file - should return some.special, since only the first extension (if present) - should be stripped. - """ - lab = os.path.splitext(os.path.basename(label))[0] - if lab == '': - # Maybe we have a dot file? - lab = os.path.basename(label) - return lab - - -def smartLabels(labels): - return [smartLabel(x) for x in labels] - - -def convertCmap(c, vmin=0, vmax=1): - cmap = mpl.cm.get_cmap(c) - norm = mpl.colors.Normalize(vmin=vmin, vmax=vmax) - cmap_rgb = [] - - for i in range(255): - k = mpl.colors.colorConverter.to_rgb(cmap(norm(i))) - cmap_rgb.append(k) - - h = 1.0 / 254 - colorScale = [] - for k in range(255): - C = list(map(np.uint8, np.array(cmap(k * h)[:3]) * 255)) - colorScale.append([k * h, 'rgb' + str((C[0], C[1], C[2]))]) - - return colorScale - - -def getTLen(read, notAbs=False): - """ - Get the observed template length of a read. For a paired-end read, this is - normally just the TLEN field. For SE reads this is the observed coverage of - the genome (excluding splicing). - """ - if abs(read.template_length) > 0: - if notAbs: - return read.template_length - return abs(read.template_length) - - tlen = 0 - try: - # the cigartuples property apparently didn't always exist - for op, opLen in read.cigartuples: - if op == 0: - tlen += opLen - elif op == 2: - tlen += opLen - elif op == 7: - tlen += opLen - elif op == 8: - tlen += opLen - except: - pass - - return tlen - - -def getGC_content(tb, chrom, fragStart, fragEnd, fraction=True): - bases = tb.bases(chrom, fragStart, fragEnd, fraction=False) - if fragEnd > tb.chroms(chrom): - fragEnd = tb.chroms(chrom) - if sum(bases.values()) < 0.95 * (fragEnd - fragStart): - raise Exception("WARNING: too many NNNs present in {}:{}-{}".format(chrom, fragStart, fragEnd)) - return None - - if fraction: - return (bases['G'] + bases['C']) / float(fragEnd - fragStart) - return bases['G'] + bases['C'] - - -def tbitToBamChrName(tbitNames, bamNames): - """ checks if the chromosome names from the two-bit and bam file coincide. - In case they do not coincide, a fix is tried. If successful, then - a mapping table is returned. - tbitNames and bamNames should be lists - """ - - chrNameBitToBam = dict((x, x) for x in tbitNames) - if set(bamNames) != set(tbitNames): - sys.stderr.write("Bam and 2bit do not have matching " - "chromosome names:\n2bit:{}\n\nbam:{}" - "\n\n".format(tbitNames, bamNames)) - - if len(set(bamNames).intersection(set(tbitNames))) > 0: - sys.stderr.write("Using the following common chromosomes between " - "bam chromosome names and 2bit chromosome " - "names:\n") - for item in set(bamNames).intersection(set(tbitNames)): - sys.stderr.write(item + "\n") - chrNameBitToBam = dict([(x, x) for x in - set(bamNames).intersection(set(tbitNames))]) - elif set(["chr" + x if x != 'dmel_mitochondrion_genome' - else 'chrM' for x in bamNames]) == set(tbitNames): - sys.stderr.write("Adding 'chr' seems to solve the problem. " - "Continuing ...") - chrNameBitToBam = dict([("chr" + x - if x != 'dmel_mitochondrion_genome' - else 'chrM', x) for x in bamNames]) - elif set([x for x in tbitNames if x.count('random') == 0 and - x.count('chrM') == 0]) == set(bamNames): - if debug: - print("Removing random and mitochondrial chromosomes" - "fixes the problem") - chrNameBitToBam = dict([(x, x) for x in tbitNames - if x.count('random') == 0 and - x.count('chrM') == 0]) - elif len(set(["chr" + x for x in bamNames if x != 'dmel_mitochondrion_genome']).intersection(set(tbitNames))) > 0: - bamNames2 = ["chr" + x for x in bamNames if x != 'dmel_mitochondrion_genome'] - sys.stderr.write("Adding 'chr' seems to solve the problem for the following " - "chromosomes...") - for item in set(bamNames2).intersection(set(tbitNames)): - sys.stderr.write(item + "\n") - - chrNameBitToBam = {"chrM": "MT"} - for i in range(len(bamNames)): - if bamNames2[i] in tbitNames: - chrNameBitToBam.update({bamNames2[i]: bamNames[i]}) - elif len(set([x[3:] for x in bamNames if x.startswith("chr")]).intersection(set(tbitNames))) > 0: - bamNames = [x for x in bamNames] - bamNames2 = [x[3:] for x in bamNames if x.startswith("chr")] - if debug: - sys.stderr.write("Removing 'chr' seems to solve the problem for the following " - "chromosomes...") - for item in set(bamNames).intersection(set(tbitNames)): - sys.stderr.write(item + "\n") - - chrNameBitToBam = {"MT": "chrM"} - for i in range(len(bamNames)): - if bamNames2[i] in tbitNames: - chrNameBitToBam.update({bamNames2[i]: bamNames[i]}) - else: - if debug: - print("Index and reference do not have matching ") - "chromosome names" - exit(0) - - return chrNameBitToBam - - -def getCommonChrNames(bamFileHandles, verbose=True): - r""" - Compares the names and lengths of a list of bam file handles. - The input is list of pysam file handles. - - The function returns a duple containing the common chromosome names - and the common chromome lengths. - - Hopefully, only _random and chrM are not common. - """ - def get_chrom_and_size(bam_handler): - """ - Reads the chromosome/scaffold name and the length from - the bam file and returns a list of (chromname, size) tuples - :param bam_handler: - :return: list of (chrom, size) tuples - """ - try: - # BAM file - return [(x, y) for x, y in zip(bam_handler.references, bam_handler.lengths)] - except: - return [(k, v) for k, v in bam_handler.chroms().items()] - - def print_chr_names_and_size(chr_set): - sys.stderr.write("chromosome\tlength\n") - for name, size in chr_set: - sys.stderr.write("{0:>15}\t{1:>10}\n".format(name, size)) - - common_chr = set(get_chrom_and_size(bamFileHandles[0])) - non_common_chr = set() - - for j in range(1, len(bamFileHandles)): - _names_and_size = set(get_chrom_and_size(bamFileHandles[j])) - if len(common_chr & _names_and_size) == 0: - # try to add remove 'chr' from the chromosome name - _corr_names_size = set() - for chrom_name, size in _names_and_size: - if chrom_name.startswith('chr'): - _corr_names_size.add((chrom_name[3:], size)) - else: - _corr_names_size.add(('chr' + chrom_name, size)) - if len(common_chr & _corr_names_size) == 0: - message = "No common chromosomes found. Are the bam files files " \ - "from the same species and same assemblies?\n" - sys.stderr.write(message) - print_chr_names_and_size(common_chr) - - sys.stderr.write("\nand the following is the list of the unmatched chromosome and chromosome\n" - "lengths from file\n{}\n".format(bamFileHandles.name)) - print_chr_names_and_size(_names_and_size) - exit(1) - else: - _names_and_size = _corr_names_size - - non_common_chr |= common_chr ^ _names_and_size - common_chr = common_chr & _names_and_size - - if len(non_common_chr) > 0: - sys.stderr.write("\nThe following chromosome names did not match between the the bam files\n") - print_chr_names_and_size(non_common_chr) - - # the common chromosomes has to be sorted as in the original - # bam files - chr_sizes = [] - for tuple in get_chrom_and_size(bamFileHandles[0]): - if tuple in common_chr: - chr_sizes.append(tuple) - - return chr_sizes, non_common_chr - - -def copyFileInMemory(filePath, suffix=''): - """ - copies a file into the special /dev/shm device which - moves the file into memory. - This process speeds ups the multiprocessor access to such files - """ - - # fallback for windows users - if os.name == 'nt': - return filePath - - memFileName = getTempFileName(suffix=suffix) - import shutil - shutil.copyfile(filePath, memFileName) - - return memFileName - - -def getTempFileName(suffix=''): - """ - Return a temporary file name. The calling function is responsible for - deleting this upon completion. - """ - import tempfile - _tempFile = tempfile.NamedTemporaryFile(prefix="_deeptools_", - suffix=suffix, - delete=False) - - memFileName = _tempFile.name - _tempFile.close() - return memFileName - - -def gtfOptions(allArgs=None): - """ - This is used a couple places to setup arguments to mapReduce - """ - transcriptID = "transcript" - exonID = "exon" - transcript_id_designator = "transcript_id" - keepExons = False - if allArgs is not None: - allArgs = vars(allArgs) - transcriptID = allArgs.get("transcriptID", transcriptID) - exonID = allArgs.get("exonID", exonID) - transcript_id_designator = allArgs.get("transcript_id_designator", transcript_id_designator) - keepExons = allArgs.get("keepExons", keepExons) - return transcriptID, exonID, transcript_id_designator, keepExons - - -def toString(s): - """ - This takes care of python2/3 differences - """ - if isinstance(s, str): - return s - if isinstance(s, bytes): - if sys.version_info[0] == 2: - return str(s) - return s.decode('ascii') - if isinstance(s, list): - return [toString(x) for x in s] - return s - - -def toBytes(s): - """ - Like toString, but for functions requiring bytes in python3 - """ - if sys.version_info[0] == 2: - return s - if isinstance(s, bytes): - return s - if isinstance(s, str): - return bytes(s, 'ascii') - if isinstance(s, list): - return [toBytes(x) for x in s] - return s - - -def mungeChromosome(chrom, chromList): - """ - A generic chromosome munging function. "chrom" is munged by adding/removing "chr" such that it appears in chromList - - On error, None is returned, but a common chromosome list should be used beforehand to avoid this possibility - """ - if chrom in chromList: - return chrom - - if chrom == "MT" and "chrM" in chromList: - return "chrM" - if chrom == "chrM" and "MT" in chromList: - return "MT" - - if chrom.startswith("chr") and chrom[3:] in chromList: - return chrom[3:] - if "chr" + chrom in chromList: - return "chr" + chrom - - # This shouldn't actually happen - return None - - -def bam_total_reads(bam_handle, chroms_to_ignore, stats): - """ - Count the total number of mapped reads in a BAM file, filtering - the chromosome given in chroms_to_ignore list - """ - if chroms_to_ignore: - return sum([s[0] for k, s in stats.items() if k not in chroms_to_ignore]) - else: - return sum([s[0] for s in stats.values()]) - - -def bam_blacklisted_worker(args): - bam, chrom, start, end = args - fh = openBam(bam) - blacklisted = 0 - for r in fh.fetch(reference=chrom, start=start, end=end): - if r.is_unmapped: - continue - if r.reference_start >= start and r.reference_start + r.infer_query_length(always=False) - 1 <= end: - blacklisted += 1 - fh.close() - return blacklisted - - -def bam_blacklisted_reads(bam_handle, chroms_to_ignore, blackListFileName=None, numberOfProcessors=1): - blacklisted = 0 - if blackListFileName is None: - return blacklisted - - # Get the chromosome lengths - chromLens = {x: y for x, y in zip(bam_handle.references, bam_handle.lengths)} - - bl = GTF(blackListFileName) - hasOverlaps, minOverlap = bl.hasOverlaps(returnDistance=True) - if hasOverlaps: - sys.exit("Your blacklist file(s) has (have) regions that overlap. Proceeding with such a file would result in deepTools incorrectly calculating scaling factors. As such, you MUST fix this issue before being able to proceed.\n") - if minOverlap < 1000: - sys.stderr.write("WARNING: The minimum distance between intervals in your blacklist is {}. It makes little biological sense to include small regions between two blacklisted regions. Instead, these should likely be blacklisted as well.\n".format(minOverlap)) - - regions = [] - for chrom in bl.chroms: - if (not chroms_to_ignore or chrom not in chroms_to_ignore) and chrom in chromLens: - for reg in bl.findOverlaps(chrom, 0, chromLens[chrom]): - regions.append([bam_handle.filename, chrom, reg[0], reg[1]]) - - if len(regions) > 0: - import multiprocessing - if len(regions) > 1 and numberOfProcessors > 1: - pool = multiprocessing.Pool(numberOfProcessors) - res = pool.map_async(bam_blacklisted_worker, regions).get(9999999) - else: - res = [bam_blacklisted_worker(x) for x in regions] - for val in res: - blacklisted += val - - return blacklisted diff --git a/deeptools/writeBedGraph.py b/deeptools/writeBedGraph.py deleted file mode 100644 index dd83e9ad..00000000 --- a/deeptools/writeBedGraph.py +++ /dev/null @@ -1,354 +0,0 @@ -import os -import sys -import shutil -import numpy as np -import pyBigWig - -# own modules -from deeptools import mapReduce -from deeptools.utilities import getCommonChrNames -import deeptools.countReadsPerBin as cr -from deeptools import bamHandler -from deeptools import utilities - -debug = 0 -old_settings = np.seterr(all='ignore') - - -def writeBedGraph_wrapper(args): - """ - Passes the arguments to writeBedGraph_worker. - This is a step required given - the constrains from the multiprocessing module. - The args var, contains as first element the 'self' value - from the WriteBedGraph object - - """ - return WriteBedGraph.writeBedGraph_worker(*args) - - -class WriteBedGraph(cr.CountReadsPerBin): - - r"""Reads bam files coverages and writes a bedgraph or bigwig file - - Extends the CountReadsPerBin object such that the coverage - of bam files is writen to multiple bedgraph files at once. - - The bedgraph files are later merge into one and converted - into a bigwig file if necessary. - - The constructor arguments are the same as for CountReadsPerBin. However, - when calling the `run` method, the following parameters have - to be passed - - Examples - -------- - - Given the following distribution of reads that cover 200 on - a chromosome named '3R':: - - 0 100 200 - |------------------------------------------------------------| - A =============== - =============== - - - B =============== =============== - =============== - =============== - - >>> import tempfile - >>> test_path = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" - - >>> outFile = tempfile.NamedTemporaryFile() - >>> bam_file = test_path + "testA.bam" - - For the example a simple scaling function is going to be used. This function - takes the coverage found at each region and multiplies it to the scaling factor. - In this case the scaling factor is 1.5 - - >>> function_to_call = scaleCoverage - >>> funcArgs = {'scaleFactor': 1.5} - - Restrict process to a region between positions 0 and 200 of chromosome 3R - - >>> region = '3R:0:200' - - Set up such that coverage is computed for consecutive bins of length 25 bp - >>> bin_length = 25 - >>> step_size = 25 - - >>> num_sample_sites = 0 #overruled by step_size - >>> c = WriteBedGraph([bam_file], binLength=bin_length, region=region, stepSize=step_size) - >>> c.run(function_to_call, funcArgs, outFile.name) - >>> f = open(outFile.name, 'r') - >>> f.readlines() - ['3R\t0\t100\t0\n', '3R\t100\t200\t1.5\n'] - >>> f.close() - >>> outFile.close() - - - """ - - def run(self, func_to_call, func_args, out_file_name, blackListFileName=None, format="bedgraph", smoothLength=0): - r""" - Given a list of bamfiles, a function and a function arguments, - this method writes a bedgraph file (or bigwig) file - for a partition of the genome into tiles of given size - and a value for each tile that corresponds to the given function - and that is related to the coverage underlying the tile. - - Parameters - ---------- - func_to_call : str - function name to be called to convert the list of coverages computed - for each bam file at each position into a single value. An example - is a function that takes the ratio between the coverage of two - bam files. - func_args : dict - dict of arguments to pass to `func`. E.g. {'scaleFactor':1.0} - - out_file_name : str - name of the file to save the resulting data. - - smoothLength : int - Distance in bp for smoothing the coverage per tile. - - - """ - self.__dict__["smoothLength"] = smoothLength - getStats = len(self.mappedList) < len(self.bamFilesList) - bam_handles = [] - for x in self.bamFilesList: - if getStats: - bam, mapped, unmapped, stats = bamHandler.openBam(x, returnStats=True, nThreads=self.numberOfProcessors) - self.mappedList.append(mapped) - self.statsList.append(stats) - else: - bam = bamHandler.openBam(x) - bam_handles.append(bam) - - genome_chunk_length = getGenomeChunkLength(bam_handles, self.binLength, self.mappedList) - # check if both bam files correspond to the same species - # by comparing the chromosome names: - chrom_names_and_size, non_common = getCommonChrNames(bam_handles, verbose=False) - - if self.region: - # in case a region is used, append the tilesize - self.region += ":{}".format(self.binLength) - - for x in list(self.__dict__.keys()): - if x in ["mappedList", "statsList"]: - continue - sys.stderr.write("{}: {}\n".format(x, self.__getattribute__(x))) - - res = mapReduce.mapReduce([func_to_call, func_args], - writeBedGraph_wrapper, - chrom_names_and_size, - self_=self, - genomeChunkLength=genome_chunk_length, - region=self.region, - blackListFileName=blackListFileName, - numberOfProcessors=self.numberOfProcessors) - - # Determine the sorted order of the temp files - chrom_order = dict() - for i, _ in enumerate(chrom_names_and_size): - chrom_order[_[0]] = i - res = [[chrom_order[x[0]], x[1], x[2], x[3]] for x in res] - res.sort() - - if format == 'bedgraph': - out_file = open(out_file_name, 'wb') - for r in res: - if r[3]: - _foo = open(r[3], 'rb') - shutil.copyfileobj(_foo, out_file) - _foo.close() - os.remove(r[3]) - out_file.close() - else: - bedGraphToBigWig(chrom_names_and_size, [x[3] for x in res], out_file_name) - - def writeBedGraph_worker(self, chrom, start, end, - func_to_call, func_args, - bed_regions_list=None): - r"""Writes a bedgraph based on the read coverage found on bamFiles - - The given func is called to compute the desired bedgraph value - using the funcArgs - - Parameters - ---------- - chrom : str - Chrom name - start : int - start coordinate - end : int - end coordinate - func_to_call : str - function name to be called to convert the list of coverages computed - for each bam file at each position into a single value. An example - is a function that takes the ratio between the coverage of two - bam files. - func_args : dict - dict of arguments to pass to `func`. - smoothLength : int - Distance in bp for smoothing the coverage per tile. - bed_regions_list: list - List of tuples of the form (chrom, start, end) - corresponding to bed regions to be processed. - If not bed file was passed to the object constructor - then this list is empty. - - Returns - ------- - A list of [chromosome, start, end, temporary file], where the temporary file contains the bedgraph results for the region queried. - - Examples - -------- - >>> test_path = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" - >>> bamFile1 = test_path + "testA.bam" - >>> bin_length = 50 - >>> number_of_samples = 0 # overruled by step_size - >>> func_to_call = scaleCoverage - >>> funcArgs = {'scaleFactor': 1.0} - - >>> c = WriteBedGraph([bamFile1], bin_length, number_of_samples, stepSize=50) - >>> tempFile = c.writeBedGraph_worker( '3R', 0, 200, func_to_call, funcArgs) - >>> f = open(tempFile[3], 'r') - >>> f.readlines() - ['3R\t0\t100\t0\n', '3R\t100\t200\t1\n'] - >>> f.close() - >>> os.remove(tempFile[3]) - - - """ - if start > end: - raise NameError("start position ({0}) bigger " - "than end position ({1})".format(start, end)) - - coverage, _ = self.count_reads_in_region(chrom, start, end) - - _file = open(utilities.getTempFileName(suffix='.bg'), 'w') - previous_value = None - line_string = "{}\t{}\t{}\t{:g}\n" - for tileIndex in range(coverage.shape[0]): - - if self.smoothLength is not None and self.smoothLength > 0: - vector_start, vector_end = self.getSmoothRange(tileIndex, - self.binLength, - self.smoothLength, - coverage.shape[0]) - tileCoverage = np.mean(coverage[vector_start:vector_end, :], axis=0) - else: - tileCoverage = coverage[tileIndex, :] - if self.skipZeroOverZero and np.sum(tileCoverage) == 0: - continue - - value = func_to_call(tileCoverage, func_args) - """ - # uncomment these lines if fixed step bedgraph is required - if not np.isnan(value): - writeStart = start + tileIndex * self.binLength - writeEnd = min(writeStart + self.binLength, end) - _file.write(line_string.format(chrom, writeStart, - writeEnd, value)) - continue - """ - - if previous_value is None: - writeStart = start + tileIndex * self.binLength - writeEnd = min(writeStart + self.binLength, end) - previous_value = value - - elif previous_value == value: - writeEnd = min(writeEnd + self.binLength, end) - - elif previous_value != value: - if not np.isnan(previous_value): - _file.write( - line_string.format(chrom, writeStart, writeEnd, previous_value)) - previous_value = value - writeStart = writeEnd - writeEnd = min(writeStart + self.binLength, end) - - # write remaining value if not a nan - if previous_value is not None and writeStart != end and not np.isnan(previous_value): - _file.write(line_string.format(chrom, writeStart, - end, previous_value)) - - tempfilename = _file.name - _file.close() - return chrom, start, end, tempfilename - - -def bedGraphToBigWig(chromSizes, bedGraphFiles, bigWigPath): - """ - Takes a sorted list of bedgraph files and write them to a single bigWig file using pyBigWig. - The order of bedGraphFiles must match that of chromSizes! - """ - bw = pyBigWig.open(bigWigPath, "w") - assert bw is not None - bw.addHeader(chromSizes, maxZooms=10) - lastChrom = None - starts = [] - ends = [] - vals = [] - for bg in bedGraphFiles: - if bg is not None: - f = open(bg) - for line in f: - interval = line.split() - # Buffer up to a million entries - if interval[0] != lastChrom or len(starts) == 1000000: - if lastChrom is not None: - bw.addEntries([lastChrom] * len(starts), starts, ends=ends, values=vals) - lastChrom = interval[0] - starts = [int(interval[1])] - ends = [int(interval[2])] - vals = [float(interval[3])] - else: - starts.append(int(interval[1])) - ends.append(int(interval[2])) - vals.append(float(interval[3])) - f.close() - os.remove(bg) - if len(starts) > 0: - bw.addEntries([lastChrom] * len(starts), starts, ends=ends, values=vals) - bw.close() - - -def getGenomeChunkLength(bamHandles, tile_size, mappedList): - """ - Tries to estimate the length of the genome sent to the workers - based on the density of reads per bam file and the number - of bam files. - - The chunk length should be a multiple of the tileSize - - """ - - genomeLength = sum(bamHandles[0].lengths) - - max_reads_per_bp = max([float(x) / genomeLength for x in mappedList]) - - # 2e6 is an empirical estimate - genomeChunkLength = int(min(5e6, int(2e6 / (max_reads_per_bp * len(bamHandles))))) - - genomeChunkLength -= genomeChunkLength % tile_size - return genomeChunkLength - - -def scaleCoverage(tile_coverage, args): - """ - tileCoverage should be an list with only one element - """ - return args['scaleFactor'] * tile_coverage[0] - - -def ratio(tile_coverage, args): - """ - tileCoverage should be an list of two elements - """ - return float(tile_coverage[0]) / tile_coverage[1] diff --git a/deeptools/writeBedGraph_bam_and_bw.py b/deeptools/writeBedGraph_bam_and_bw.py deleted file mode 100644 index c3296bc1..00000000 --- a/deeptools/writeBedGraph_bam_and_bw.py +++ /dev/null @@ -1,239 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -import os -import shutil -import tempfile -import numpy as np -import sys - -# NGS packages -import pyBigWig - -# own module -from deeptools import mapReduce -from deeptools.utilities import getCommonChrNames, toBytes -from deeptools.writeBedGraph import * -from deeptools import bamHandler - -old_settings = np.seterr(all='ignore') - - -def getCoverageFromBigwig(bigwigHandle, chrom, start, end, tileSize, - missingDataAsZero=False): - try: - coverage = np.asarray(bigwigHandle.values(chrom, start, end)) - except RuntimeError: - # this error happens when chromosome - # is not into the bigwig file - return [] - if coverage is None: - return [] - if missingDataAsZero is True: - coverage[np.isnan(coverage)] = 0 - # average the values per bin - cov = np.array( - [np.mean(coverage[x:x + tileSize]) - for x in range(0, len(coverage), tileSize)]) - return cov - - -def writeBedGraph_wrapper(args): - return writeBedGraph_worker(*args) - - -def writeBedGraph_worker( - chrom, start, end, tileSize, defaultFragmentLength, - bamOrBwFileList, func, funcArgs, extendPairedEnds=True, smoothLength=0, - skipZeroOverZero=False, missingDataAsZero=False, fixedStep=False): - r""" - Writes a bedgraph having as base a number of bam files. - - The given func is called to compute the desired bedgraph value - using the funcArgs - - tileSize - """ - if start > end: - raise NameError("start position ({0}) bigger than " - "end position ({1})".format(start, end)) - - coverage = [] - - for indexFile, fileFormat in bamOrBwFileList: - if fileFormat == 'bam': - bamHandle = bamHandler.openBam(indexFile) - coverage.append(getCoverageFromBam( - bamHandle, chrom, start, end, tileSize, - defaultFragmentLength, extendPairedEnds, - True)) - bamHandle.close() - elif fileFormat == 'bigwig': - bigwigHandle = pyBigWig.open(indexFile) - coverage.append( - getCoverageFromBigwig( - bigwigHandle, chrom, start, end, - tileSize, missingDataAsZero)) - bigwigHandle.close() - - _file = tempfile.NamedTemporaryFile(delete=False) - - previousValue = None - lengthCoverage = len(coverage[0]) - for tileIndex in range(lengthCoverage): - - tileCoverage = [] - for index in range(len(bamOrBwFileList)): - if smoothLength > 0: - vectorStart, vectorEnd = getSmoothRange( - tileIndex, tileSize, smoothLength, lengthCoverage) - tileCoverage.append( - np.mean(coverage[index][vectorStart:vectorEnd])) - else: - try: - tileCoverage.append(coverage[index][tileIndex]) - except IndexError: - sys.exit("Chromosome {} probably not in one of the bigwig " - "files. Remove this chromosome from the bigwig file " - "to continue".format(chrom)) - - if skipZeroOverZero and np.sum(tileCoverage) == 0: - previousValue = None - continue - - value = func(tileCoverage, funcArgs) - - if fixedStep: - writeStart = start + tileIndex * tileSize - writeEnd = min(writeStart + tileSize, end) - try: - _file.write(toBytes("{0}\t{1}\t{2}\t{3:g}\n".format(chrom, writeStart, - writeEnd, value))) - except TypeError: - _file.write(toBytes("{}\t{}\t{}\t{}\n".format(chrom, writeStart, - writeEnd, value))) - else: - if previousValue is None: - writeStart = start + tileIndex * tileSize - writeEnd = min(writeStart + tileSize, end) - previousValue = value - - elif previousValue == value: - writeEnd = min(writeEnd + tileSize, end) - - elif previousValue != value: - if not np.isnan(previousValue): - _file.write( - toBytes("{0}\t{1}\t{2}\t{3:g}\n".format(chrom, writeStart, - writeEnd, previousValue))) - previousValue = value - writeStart = writeEnd - writeEnd = min(writeStart + tileSize, end) - - if not fixedStep: - # write remaining value if not a nan - if previousValue and writeStart != end and \ - not np.isnan(previousValue): - _file.write(toBytes("{0}\t{1}\t{2}\t{3:g}\n".format(chrom, writeStart, - end, previousValue))) - - tempFileName = _file.name - _file.close() - return chrom, start, end, tempFileName - - -def writeBedGraph( - bamOrBwFileList, outputFileName, fragmentLength, - func, funcArgs, tileSize=25, region=None, blackListFileName=None, numberOfProcessors=1, - format="bedgraph", extendPairedEnds=True, missingDataAsZero=False, - skipZeroOverZero=False, smoothLength=0, fixedStep=False, verbose=False): - r""" - Given a list of bamfiles, a function and a function arguments, - this method writes a bedgraph file (or bigwig) file - for a partition of the genome into tiles of given size - and a value for each tile that corresponds to the given function - and that is related to the coverage underlying the tile. - - """ - bamHandles = [] - mappedList = [] - for indexedFile, fileFormat in bamOrBwFileList: - if fileFormat == 'bam': - bam, mapped, unmapped, stats = bamHandler.openBam(indexedFile, returnStats=True, nThreads=numberOfProcessors) - bamHandles.append(bam) - mappedList.append(mapped) - - if len(bamHandles): - genomeChunkLength = getGenomeChunkLength(bamHandles, tileSize, mappedList) - # check if both bam files correspond to the same species - # by comparing the chromosome names: - chromNamesAndSize, __ = getCommonChrNames(bamHandles, verbose=verbose) - else: - genomeChunkLength = int(10e6) - cCommon_number = {} - chromNamesAndSize = {} - for fileName, fileFormat in bamOrBwFileList: - if fileFormat == 'bigwig': - fh = pyBigWig.open(fileName) - else: - continue - - for chromName, size in list(fh.chroms().items()): - if chromName in chromNamesAndSize: - cCommon_number[chromName] += 1 - if chromNamesAndSize[chromName] != size: - print("\nWARNING\n" - "Chromosome {} length reported in the " - "input files differ.\n{} for {}\n" - "{} for {}.\n\nThe smallest " - "length will be used".format( - chromName, chromNamesAndSize[chromName], - bamOrBwFileList[0][0], size, fileName)) - chromNamesAndSize[chromName] = min( - chromNamesAndSize[chromName], size) - else: - chromNamesAndSize[chromName] = size - cCommon_number[chromName] = 1 - fh.close() - - # get the list of common chromosome names and sizes - if len(bamOrBwFileList) == 1: - chromNamesAndSize = [(k, v) for k, v in chromNamesAndSize.items()] - else: - chromNamesAndSize = [(k, v) for k, v in chromNamesAndSize.items() - if k in cCommon_number and - cCommon_number[k] == len(bamOrBwFileList)] - - if region: - # in case a region is used, append the tilesize - region += ":{}".format(tileSize) - - res = mapReduce.mapReduce((tileSize, fragmentLength, bamOrBwFileList, - func, funcArgs, extendPairedEnds, smoothLength, - skipZeroOverZero, missingDataAsZero, fixedStep), - writeBedGraph_wrapper, - chromNamesAndSize, - genomeChunkLength=genomeChunkLength, - region=region, - blackListFileName=blackListFileName, - numberOfProcessors=numberOfProcessors, - verbose=verbose) - - # Determine the sorted order of the temp files - chrom_order = dict() - for i, _ in enumerate(chromNamesAndSize): - chrom_order[_[0]] = i - res = [[chrom_order[x[0]], x[1], x[2], x[3]] for x in res] - res.sort() - - if format == 'bedgraph': - of = open(outputFileName, 'wb') - for r in res: - if r is not None: - _ = open(r[3], 'rb') - shutil.copyfileobj(_, of) - _.close() - os.remove(r[3]) - of.close() - else: - bedGraphToBigWig(chromNamesAndSize, [x[3] for x in res], outputFileName) From 5a56ef2365f8c945ad7c6038a171a3ab315d62bb Mon Sep 17 00:00:00 2001 From: WardDeb Date: Fri, 18 Oct 2024 12:20:43 +0200 Subject: [PATCH 03/23] initial maturin structure --- Cargo.toml | 13 + pydeeptools/deeptools/SES_scaleFactor.py | 195 + pydeeptools/deeptools/__init__.py | 0 pydeeptools/deeptools/alignmentSieve.py | 439 + pydeeptools/deeptools/bamCompare.py | 314 + pydeeptools/deeptools/bamCoverage.py | 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insertions(+), 2 deletions(-) create mode 100644 Cargo.toml create mode 100644 pydeeptools/deeptools/SES_scaleFactor.py create mode 100644 pydeeptools/deeptools/__init__.py create mode 100644 pydeeptools/deeptools/alignmentSieve.py create mode 100644 pydeeptools/deeptools/bamCompare.py create mode 100644 pydeeptools/deeptools/bamCoverage.py create mode 100644 pydeeptools/deeptools/bamCoverage2.py create mode 100644 pydeeptools/deeptools/bamHandler.py create mode 100755 pydeeptools/deeptools/bamPEFragmentSize.py create mode 100644 pydeeptools/deeptools/bigwigAverage.py create mode 100644 pydeeptools/deeptools/bigwigCompare.py create mode 100644 pydeeptools/deeptools/cm.py create mode 100755 pydeeptools/deeptools/computeGCBias.py create mode 100644 pydeeptools/deeptools/computeMatrix.py create mode 100755 pydeeptools/deeptools/computeMatrixOperations.py create mode 100755 pydeeptools/deeptools/correctGCBias.py create mode 100755 pydeeptools/deeptools/correlation.py create mode 100644 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index 00000000..76194b9e --- /dev/null +++ b/pydeeptools/deeptools/SES_scaleFactor.py @@ -0,0 +1,195 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import os +import numpy as np + +# own packages +from deeptools import bamHandler +import deeptools.countReadsPerBin as countR + +old_settings = np.seterr(all='ignore') +debug = 0 + + +def estimateScaleFactor(bamFilesList, binLength, numberOfSamples, + normalizationLength, + avg_method='median', blackListFileName=None, numberOfProcessors=1, + verbose=False, chrsToSkip=[], mappingStatsList=[]): + r""" + Subdivides the genome into chunks to be analyzed in parallel + using several processors. The code handles the creation of + workers that compute fragment counts (coverage) for different + regions and then collect and integrates the results. + + Parameters + ---------- + bamFilesList : list + list of bam files to normalize + binLength : int + the window size in bp, where reads are going to be + counted. + numberOfSamples : int + number of sites to sample from the genome. For more info see + the documentation of the CountReadsPerBin class + normalizationLength : int + length, in bp, to normalize the data. + For a value of 1, on average + 1 read per base pair is found + avg_method : str + defines how the different values are to be summarized. + The options are 'mean' and 'median' + chrsToSkip : list + name of the chromosomes to be excluded from the + scale estimation. Usually the chrX is included. + blackListFileName : str + BED file containing blacklisted regions + mappingStatsList : list + List of the number of mapped reads per file + + Returns + ------- + dict + Dictionary with the following keys:: + 'size_factors' + 'size_factors_based_on_mapped_reads' + 'size_factors_SES' + 'size_factors_based_on_mean' + 'size_factors_based_on_median' + 'mean' + 'meanSES' + 'median' + 'reads_per_bin' + 'std' + 'sites_sampled' + + + Examples + -------- + >>> test = Tester() + >>> bin_length = 50 + >>> num_samples = 4 + >>> _dict = estimateScaleFactor([test.bamFile1, test.bamFile2], bin_length, num_samples, 1) + >>> _dict['size_factors'] + array([1. , 0.5]) + >>> _dict['size_factors_based_on_mean'] + array([1. , 0.5]) + """ + + assert len(bamFilesList) == 2, "SES scale factors are only defined for 2 files" + + if len(mappingStatsList) == len(bamFilesList): + mappedReads = mappingStatsList + else: + mappedReads = [] + for fname in bamFilesList: + mappedReads.append(bamHandler.openBam(fname, returnStats=True, nThreads=numberOfProcessors)[1]) + + sizeFactorBasedOnMappedReads = np.array(mappedReads, dtype='float64') + + sizeFactorBasedOnMappedReads = sizeFactorBasedOnMappedReads.min() / sizeFactorBasedOnMappedReads + + cr = countR.CountReadsPerBin(bamFilesList, + binLength=binLength, + numberOfSamples=numberOfSamples, + extendReads=False, + blackListFileName=blackListFileName, + numberOfProcessors=numberOfProcessors, + verbose=verbose, + chrsToSkip=chrsToSkip) + + try: + num_reads_per_bin = cr.run() + except Exception as detail: + exit("*ERROR*: {}".format(detail)) + + sitesSampled = len(num_reads_per_bin) + + # the transpose is taken to easily iterate by columns which are now + # converted to rows + num_reads_per_bin = num_reads_per_bin.transpose() + # size factors based on order statistics + # see Signal extraction scaling (SES) method in: Diaz et al (2012) + # Normalization, bias correction, and peak calling for ChIP-seq. + # Statistical applications in genetics and molecular biology, 11(3). + + # using the same names as in Diaz paper + # p refers to ChIP, q to input + + p = np.sort(num_reads_per_bin[0, :]).cumsum() + q = np.sort(num_reads_per_bin[1, :]).cumsum() + + # p[-1] and q[-1] are the maximum values in the arrays. + # both p and q are normalized by this value + diff = np.abs(p / p[-1] - q / q[-1]) + # get the lowest rank for wich the difference is the maximum + maxIndex = np.flatnonzero(diff == diff.max())[0] + # Take a lower rank to move to a region with probably + # less peaks and more background. + maxIndex = int(maxIndex * 0.8) + while maxIndex < len(p): + # in rare cases the maxIndex maps to a zero value. + # In such cases, the next index is used until + # a non zero value appears. + cumSum = np.array([float(p[maxIndex]), float(q[maxIndex])]) + if cumSum.min() > 0: + break + maxIndex += 1 + + meanSES = [np.mean(np.sort(num_reads_per_bin[0, :])[:maxIndex]), + np.mean(np.sort(num_reads_per_bin[1, :])[:maxIndex])] + + # the maxIndex may be too close to the the signal regions + # so i take a more conservative approach by taking a close number + + sizeFactorsSES = cumSum.min() / cumSum + median = np.median(num_reads_per_bin, axis=1) + + # consider only those read numbers that are below the 90 + # percentile to stimate the + # mean and std + mean = [] + std = [] + for values in num_reads_per_bin: + maxNumReads = (np.percentile(values, 90)) + if maxNumReads == 0: + maxNumReads = (np.percentile(values, 99)) + if maxNumReads == 0: + print("all genomic regions sampled from one ") + "of the bam files have no reads.\n" + values = values[values <= maxNumReads] + + mean.append(np.mean(values)) + std.append(np.std(values)) + + mean = np.array(mean) + readsPerBin = mean if avg_method == 'mean' else median + + if min(median) == 0: + idx_zero = [ix + 1 for ix, value in enumerate(median) if value == 0] + exit("\n*ERROR*: The median coverage computed is zero for sample(s) #{}\n" + "Try selecting a larger sample size or a region with coverage\n".format(idx_zero)) + + sizeFactor = sizeFactorsSES + return {'size_factors': sizeFactor, + 'size_factors_based_on_mapped_reads': sizeFactorBasedOnMappedReads, + 'size_factors_SES': sizeFactorsSES, + 'size_factors_based_on_mean': mean.min() / mean, + 'size_factors_based_on_median': median.min() / median, + 'mean': mean, + 'meanSES': meanSES, + 'median': median, + 'reads_per_bin': readsPerBin, + 'std': std, + 'sites_sampled': sitesSampled} + + +class Tester(object): + + def __init__(self): + self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" + self.bamFile1 = self.root + "testA.bam" + self.bamFile2 = self.root + "testB.bam" + global debug + debug = 0 + self.chrom = '3R' diff --git a/pydeeptools/deeptools/__init__.py b/pydeeptools/deeptools/__init__.py new file mode 100644 index 00000000..e69de29b diff --git a/pydeeptools/deeptools/alignmentSieve.py b/pydeeptools/deeptools/alignmentSieve.py new file mode 100644 index 00000000..73a24734 --- /dev/null +++ b/pydeeptools/deeptools/alignmentSieve.py @@ -0,0 +1,439 @@ +#!/usr/bin/env python +import argparse +import pysam +import os +import sys + +from deeptools import parserCommon +from deeptools.bamHandler import openBam +from deeptools.mapReduce import mapReduce +from deeptools.utilities import getTLen, smartLabels, getTempFileName +from importlib.metadata import version + + +def parseArguments(): + parser = argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description="This tool filters alignments in a BAM/CRAM file according the the specified parameters. It can optionally output to BEDPE format.", + usage='alignmentSieve -b sample1.bam -o sample1.filtered.bam --minMappingQuality 10 --filterMetrics log.txt\n' + 'help: alignmentSieve -h / alignmentSieve --help') + + required = parser.add_argument_group('Required arguments') + required.add_argument('--bam', '-b', + metavar='FILE1', + help='An indexed BAM file.', + required=True) + + required.add_argument('--outFile', '-o', + help='The file to write results to. These are the alignments or fragments that pass the filtering criteria.') + + general = parser.add_argument_group('General arguments') + general.add_argument('--numberOfProcessors', '-p', + help='Number of processors to use. Type "max/2" to ' + 'use half the maximum number of processors or "max" ' + 'to use all available processors. (Default: %(default)s)', + metavar="INT", + type=parserCommon.numberOfProcessors, + default=1, + required=False) + + general.add_argument('--filterMetrics', + metavar="FILE.log", + help="The number of entries in total and filtered are saved to this file") + + general.add_argument('--filteredOutReads', + metavar="filtered.bam", + help="If desired, all reads NOT passing the filtering criteria can be written to this file.") + + general.add_argument('--label', '-l', + metavar='sample1', + help='User defined label instead of the default label ' + '(file name).') + + general.add_argument('--smartLabels', + action='store_true', + help='Instead of manually specifying a labels for the input ' + 'file, this causes deepTools to use the file name ' + 'after removing the path and extension.') + + general.add_argument('--verbose', '-v', + help='Set to see processing messages.', + action='store_true') + + general.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + general.add_argument('--shift', + nargs='+', + type=int, + help='Shift the left and right end of a read (for BAM files) or a fragment (for BED files). A positive value shift an end to the right (on the + strand) and a negative value shifts a fragment to the left. Either 2 or 4 integers can be provided. For example, "2 -3" will shift the left-most fragment end two bases to the right and the right-most end 3 bases to the left. If 4 integers are provided, then the first and last two refer to fragments whose read 1 is on the left or right, respectively. Consequently, it is possible to take strand into consideration for strand-specific protocols. A fragment whose length falls below 1 due to shifting will not be written to the output. See the online documentation for graphical examples. Note that non-properly-paired reads will be filtered.') + + general.add_argument('--ATACshift', + action='store_true', + help='Shift the produced BAM file or BEDPE regions as commonly done for ATAC-seq. This is equivalent to --shift 4 -5 5 -4.') + + general.add_argument('--genomeChunkLength', + type=int, + default=int(1e6), + help='Size of the genome (in bps) to be processed per thread. (Default: %(default)s)') + + output = parser.add_argument_group('Output arguments') + output.add_argument('--BED', + action='store_true', + help='Instead of producing BAM files, write output in BEDPE format (as defined by MACS2). Note that only reads/fragments passing filtering criterion are written in BEDPE format.') + + filtering = parser.add_argument_group('Optional arguments') + + filtering.add_argument('--filterRNAstrand', + help='Selects RNA-seq reads (single-end or paired-end) in ' + 'the given strand. (Default: %(default)s)', + choices=['forward', 'reverse'], + default=None) + + filtering.add_argument('--ignoreDuplicates', + help='If set, reads that have the same orientation ' + 'and start position will be considered only ' + 'once. If reads are paired, the mate\'s position ' + 'also has to coincide to ignore a read.', + action='store_true') + + filtering.add_argument('--minMappingQuality', + metavar='INT', + help='If set, only reads that have a mapping ' + 'quality score of at least this are ' + 'considered.', + type=int) + + filtering.add_argument('--samFlagInclude', + help='Include reads based on the SAM flag. For example, ' + 'to get only reads that are the first mate, use a flag of 64. ' + 'This is useful to count properly paired reads only once, ' + 'as otherwise the second mate will be also considered for the ' + 'coverage.', + metavar='INT', + default=None, + type=int, + required=False) + + filtering.add_argument('--samFlagExclude', + help='Exclude reads based on the SAM flag. For example, ' + 'to get only reads that map to the forward strand, use ' + '--samFlagExclude 16, where 16 is the SAM flag for reads ' + 'that map to the reverse strand.', + metavar='INT', + default=None, + type=int, + required=False) + + filtering.add_argument('--blackListFileName', '-bl', + help="A BED or GTF file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered. Please note that you should adjust the effective genome size, if relevant.", + metavar="BED file", + nargs="+", + required=False) + + filtering.add_argument('--minFragmentLength', + help='The minimum fragment length needed for read/pair ' + 'inclusion. This option is primarily useful ' + 'in ATACseq experiments, for filtering mono- or ' + 'di-nucleosome fragments. (Default: %(default)s)', + metavar='INT', + default=0, + type=int, + required=False) + + filtering.add_argument('--maxFragmentLength', + help='The maximum fragment length needed for read/pair ' + 'inclusion. A value of 0 indicates no limit. (Default: %(default)s)', + metavar='INT', + default=0, + type=int, + required=False) + + return parser + + +def shiftRead(b, chromDict, args): + if not b.is_proper_pair: + return None + tLen = getTLen(b, notAbs=True) + start = b.pos + end = start + b.query_alignment_end + if b.is_reverse and not b.is_read2: + end -= args.shift[2] + deltaTLen = args.shift[3] - args.shift[2] + elif b.is_reverse and b.is_read2: + end += args.shift[1] + deltaTLen = args.shift[1] - args.shift[0] + elif not b.is_reverse and not b.is_read2: + start += args.shift[0] + deltaTLen = args.shift[1] - args.shift[0] + else: + start -= args.shift[3] + deltaTLen = args.shift[3] - args.shift[2] + + # Sanity check + if end - start < 1: + if b.is_reverse: + start = end - 1 + else: + end = start + 1 + if start < 0: + start = 0 + if end > chromDict[b.reference_name]: + end = chromDict[b.reference_name] + if end - start < 1: + return None + + # create a new read + b2 = pysam.AlignedSegment() + b2.query_name = b.query_name + b2.flag = b.flag + b2.reference_id = b.reference_id + b2.reference_start = start + b2.mapping_quality = b.mapping_quality + b2.cigar = ((0, end - start),) # Returned cigar is only matches + if tLen < 0: + b2.template_length = tLen - deltaTLen + else: + b2.template_length = tLen + deltaTLen + b2.next_reference_id = b.next_reference_id + b2.next_reference_start = b.next_reference_start + if b.is_proper_pair: + if b2.is_read2 and b2.is_reverse: + b2.next_reference_start += args.shift[0] + elif not b2.is_read2 and b2.is_reverse: + b2.next_reference_start -= args.shift[3] + + return b2 + + +def filterWorker(arglist): + chrom, start, end, args, chromDict = arglist + fh = openBam(args.bam) + mode = 'wb' + oname = getTempFileName(suffix='.bam') + if args.filteredOutReads: + onameFiltered = getTempFileName(suffix='.bam') + else: + onameFiltered = None + ofh = pysam.AlignmentFile(oname, mode=mode, template=fh) + if onameFiltered: + ofiltered = pysam.AlignmentFile(onameFiltered, mode=mode, template=fh) + else: + ofiltered = None + + prev_pos = set() + lpos = None + + nFiltered = 0 + total = 0 + for read in fh.fetch(chrom, start, end): + if read.pos < start: + # ensure that we never double count (in case distanceBetweenBins == 0) + continue + + total += 1 + if read.flag & 4: + # Ignore unmapped reads, they were counted already + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + + if args.minMappingQuality and read.mapq < args.minMappingQuality: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + + if args.samFlagInclude and read.flag & args.samFlagInclude != args.samFlagInclude: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + if args.samFlagExclude and read.flag & args.samFlagExclude != 0: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + + tLen = getTLen(read) + if args.minFragmentLength > 0 and tLen < args.minFragmentLength: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + if args.maxFragmentLength > 0 and tLen > args.maxFragmentLength: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + + if args.ignoreDuplicates: + # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions + if tLen >= 0: + s = read.pos + e = s + tLen + else: + s = read.pnext + e = s - tLen + if read.reference_id != read.next_reference_id: + e = read.pnext + if lpos is not None and lpos == read.reference_start \ + and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + if lpos != read.reference_start: + prev_pos.clear() + lpos = read.reference_start + prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) + + # filterRNAstrand + if args.filterRNAstrand: + if read.is_paired: + if args.filterRNAstrand == 'forward': + if read.flag & 144 == 128 or read.flag & 96 == 64: + pass + else: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + elif args.filterRNAstrand == 'reverse': + if read.flag & 144 == 144 or read.flag & 96 == 96: + pass + else: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + else: + if args.filterRNAstrand == 'forward': + if read.flag & 16 == 16: + pass + else: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + elif args.filterRNAstrand == 'reverse': + if read.flag & 16 == 0: + pass + else: + nFiltered += 1 + if ofiltered: + ofiltered.write(read) + continue + + if args.shift: + read = shiftRead(read, chromDict, args) + if not read: + continue + + # Read survived filtering + ofh.write(read) + + # The results from the workers will get sorted, so get the TID + tid = fh.get_tid(chrom) + + ofh.close() + if ofiltered: + ofiltered.close() + fh.close() + return tid, start, total, nFiltered, oname, onameFiltered + + +def convertBED(oname, tmpFiles, chromDict): + """ + Stores results in BEDPE format, which is: + chromosome frag_leftend frag_rightend + + The fragment ends can be shifted + """ + ofile = open(oname, "w") + for tmpFile in tmpFiles: + # Setting verbosity to avoid lack of index error/warning + pysam.set_verbosity(0) + fh = pysam.AlignmentFile(tmpFile) + # Reset verbosity + pysam.set_verbosity(3) + for b in fh.fetch(until_eof=True): + tLen = getTLen(b, notAbs=True) + if tLen > 0: + start = b.pos + end = start + tLen + if end > chromDict[b.reference_name]: + end = chromDict[b.reference_name] + if end - start < 1: + continue + ofile.write("{}\t{}\t{}\n".format(b.reference_name, start, end)) + fh.close() + os.unlink(tmpFile) + ofile.close() + + +def main(args=None): + args = parseArguments().parse_args(args) + if args.shift: + if len(args.shift) not in [2, 4]: + sys.exit("The --shift option can accept either 2 or 4 values only.") + if len(args.shift) == 2: + args.shift.extend([-args.shift[1], -args.shift[0]]) + elif args.ATACshift: + args.shift = [4, -5, 5, -4] + + bam, mapped, unmapped, stats = openBam(args.bam, returnStats=True, nThreads=args.numberOfProcessors) + total = mapped + unmapped + chrom_sizes = [(x, y) for x, y in zip(bam.references, bam.lengths)] + chromDict = {x: y for x, y in zip(bam.references, bam.lengths)} + + # Filter, writing the results to a bunch of temporary files + res = mapReduce([args, chromDict], + filterWorker, + chrom_sizes, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + genomeChunkLength=args.genomeChunkLength, + verbose=args.verbose) + + res = sorted(res) # The temp files are now in order for concatenation + nFiltered = sum([x[3] for x in res]) + totalSeen = sum([x[2] for x in res]) # The * contig isn't queried + + tmpFiles = [x[4] for x in res] + if not args.BED: + arguments = ["-o", args.outFile] + arguments.extend(tmpFiles) # [..., *someList] isn't available in python 2.7 + pysam.samtools.cat(*arguments) + for tmpFile in tmpFiles: + os.unlink(tmpFile) + else: + convertBED(args.outFile, tmpFiles, chromDict) + + if args.filteredOutReads: + tmpFiles = [x[5] for x in res] + if not args.BED: + arguments = ["-o", args.filteredOutReads] + arguments.extend(tmpFiles) # [..., *someList] isn't available in python 2.7 + pysam.samtools.cat(*arguments) + for tmpFile in tmpFiles: + os.unlink(tmpFile) + else: + convertBED(args.outFile, tmpFiles, chromDict, args) + + if args.filterMetrics: + sampleName = args.bam + if args.label: + sampleName = args.label + if args.smartLabels: + sampleName = smartLabels([args.bam])[0] + + of = open(args.filterMetrics, "w") + of.write("#bamFilterReads --filterMetrics\n") + of.write("#File\tReads Remaining\tTotal Initial Reads\n") + of.write("{}\t{}\t{}\n".format(sampleName, totalSeen - nFiltered, total)) + of.close() + + return 0 diff --git a/pydeeptools/deeptools/bamCompare.py b/pydeeptools/deeptools/bamCompare.py new file mode 100644 index 00000000..223bc06c --- /dev/null +++ b/pydeeptools/deeptools/bamCompare.py @@ -0,0 +1,314 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import argparse # to parse command line arguments +import numpy as np +import sys + +# my packages +from deeptools import writeBedGraph +from deeptools.SES_scaleFactor import estimateScaleFactor +from deeptools import parserCommon +from deeptools import bamHandler +from deeptools.getRatio import getRatio +from deeptools.getScaleFactor import get_num_kept_reads +from deeptools.getScaleFactor import get_scale_factor +debug = 0 +old_settings = np.seterr(all='ignore') + + +def parseArguments(): + parentParser = parserCommon.getParentArgParse() + bamParser = parserCommon.read_options() + normalizationParser = parserCommon.normalization_options() + requiredArgs = getRequiredArgs() + optionalArgs = getOptionalArgs() + outputParser = parserCommon.output() + parser = argparse.ArgumentParser( + parents=[requiredArgs, outputParser, optionalArgs, + parentParser, normalizationParser, bamParser], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool compares two BAM files based on the number of ' + 'mapped reads. To compare the BAM files, the genome is partitioned ' + 'into bins of equal size, then the number of reads found in each bin' + ' is counted per file, and finally a summary value is ' + 'reported. This value can be the ratio of the number of reads per ' + 'bin, the log2 of the ratio, or the difference. This tool can ' + 'normalize the number of reads in each BAM file using the SES method ' + 'proposed by Diaz et al. (2012) "Normalization, bias correction, and ' + 'peak calling for ChIP-seq". Statistical Applications in Genetics ' + 'and Molecular Biology, 11(3). Normalization based on read counts ' + 'is also available. The output is either a bedgraph or bigWig file ' + 'containing the bin location and the resulting comparison value. ' + 'Note that *each end* in a pair (for paired-end reads) is treated ' + 'independently. If this is undesirable, then use the --samFlagInclude ' + 'or --samFlagExclude options.', + + usage='bamCompare -b1 treatment.bam -b2 control.bam -o log2ratio.bw\n' + 'help: bamCompare -h / bamCompare --help', + + add_help=False) + + return parser + + +def getRequiredArgs(): + parser = argparse.ArgumentParser(add_help=False) + + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--bamfile1', '-b1', + metavar='BAM file', + help='Sorted BAM file 1. Usually the BAM file ' + 'for the treatment.', + required=True) + + required.add_argument('--bamfile2', '-b2', + metavar='BAM file', + help='Sorted BAM file 2. Usually the BAM ' + 'file for the control.', + required=True) + + return parser + + +def getOptionalArgs(): + + parser = argparse.ArgumentParser(add_help=False) + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + + optional.add_argument('--scaleFactorsMethod', + help='Method to use to scale the samples. ' + 'If a method is specified, then it will be used to compensate ' + 'for sequencing depth differences between the samples. ' + 'As an alternative, this can be set to None and an option from ' + '--normalizeUsing can be used. (Default: %(default)s)', + choices=['readCount', 'SES', 'None'], + default='readCount') + + optional.add_argument('--sampleLength', '-l', + help='*Only relevant when SES is chosen for the ' + 'scaleFactorsMethod.* To compute the SES, specify ' + 'the length (in bases) of the regions (see --numberOfSamples) ' + 'that will be randomly sampled to calculate the scaling factors. ' + 'If you do not have a good sequencing depth for ' + 'your samples consider increasing the sampling ' + 'regions\' size to minimize the probability ' + 'that zero-coverage regions are used. (Default: %(default)s)', + default=1000, + type=int) + + optional.add_argument('--numberOfSamples', '-n', + help='*Only relevant when SES is chosen for the ' + 'scaleFactorsMethod.* Number of samplings taken ' + 'from the genome to compute the scaling factors. (Default: %(default)s)', + default=1e5, + type=int) + + optional.add_argument('--scaleFactors', + help='Set this parameter manually to avoid the computation of ' + 'scaleFactors. The format is scaleFactor1:scaleFactor2.' + 'For example, --scaleFactor 0.7:1 will cause the first BAM file to' + 'be multiplied by 0.7, while not scaling ' + 'the second BAM file (multiplication with 1).', + default=None, + required=False) + + optional.add_argument('--operation', + help='The default is to output the log2 ratio of the ' + 'two samples. The reciprocal ratio returns the ' + 'the negative of the inverse of the ratio ' + 'if the ratio is less than 0. The resulting ' + 'values are interpreted as negative fold changes. ' + 'Instead of performing a computation using both files, the scaled signal can ' + 'alternatively be output for the first or second file using ' + 'the \'--operation first\' or \'--operation second\'. (Default: %(default)s)', + default='log2', + choices=['log2', 'ratio', 'subtract', 'add', 'mean', + 'reciprocal_ratio', 'first', 'second'], + required=False) + + optional.add_argument('--pseudocount', + help='A small number to avoid x/0. Only useful ' + 'together with --operation log2 or --operation ratio. ' + 'You can specify different values as pseudocounts for ' + 'the numerator and the denominator by providing two ' + 'values (the first value is used as the numerator ' + 'pseudocount and the second the denominator pseudocount). (Default: %(default)s)', + default=[1], + type=float, + nargs='+', + action=parserCommon.requiredLength(1, 2), + required=False) + + optional.add_argument('--skipZeroOverZero', + help='Skip bins where BOTH BAM files lack coverage. ' + 'This is determined BEFORE any applicable pseudocount ' + 'is added.', + action='store_true') + + return parser + + +def process_args(args=None): + args = parseArguments().parse_args(args) + + if args.smoothLength and args.smoothLength <= args.binSize: + print("Warning: the smooth length given ({}) is smaller than the bin " + "size ({}).\n\n No smoothing will be " + "done".format(args.smoothLength, + args.binSize)) + args.smoothLength = None + + if not args.ignoreForNormalization: + args.ignoreForNormalization = [] + + if not isinstance(args.pseudocount, list): + args.pseudocount = [args.pseudocount] + + if len(args.pseudocount) == 1: + args.pseudocount *= 2 + + return args + +# get_scale_factors function is used for scaling in bamCompare +# while get_scale_factor is used for depth normalization + + +def get_scale_factors(args, statsList, mappedList): + + if args.scaleFactors: + scale_factors = list(map(float, args.scaleFactors.split(":"))) + elif args.scaleFactorsMethod == 'SES': + scalefactors_dict = estimateScaleFactor( + [args.bamfile1, args.bamfile2], + args.sampleLength, args.numberOfSamples, + 1, + mappingStatsList=mappedList, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose, + chrsToSkip=args.ignoreForNormalization) + + scale_factors = scalefactors_dict['size_factors'] + + if args.verbose: + print("Size factors using SES: {}".format(scale_factors)) + print("%s regions of size %s where used " % + (scalefactors_dict['sites_sampled'], + args.sampleLength)) + + print("ignoring filtering/blacklists, size factors if the number of mapped " + "reads would have been used:") + print(tuple( + float(min(mappedList)) / np.array(mappedList))) + + elif args.scaleFactorsMethod == 'readCount': + # change the scaleFactor to 1.0 + args.scaleFactor = 1.0 + # get num of kept reads for bam file 1 + args.bam = args.bamfile1 + bam1_mapped, _ = get_num_kept_reads(args, statsList[0]) + # get num of kept reads for bam file 2 + args.bam = args.bamfile2 + bam2_mapped, _ = get_num_kept_reads(args, statsList[1]) + + mapped_reads = [bam1_mapped, bam2_mapped] + + # new scale_factors (relative to min of two bams) + scale_factors = float(min(bam1_mapped, bam2_mapped)) / np.array(mapped_reads) + if args.verbose: + print("Size factors using total number " + "of mapped reads: {}".format(scale_factors)) + + elif args.scaleFactorsMethod == 'None': + scale_factors = None + + return scale_factors + + +def main(args=None): + """ + The algorithm is composed of two steps. + + + 1. Per-sample scaling / depth Normalization: + + If scaling is used (using the SES or read counts method), appropriate scaling + factors are determined to account for sequencing depth differences. + + Optionally scaling can be turned off and individual samples could be depth normalized using + RPKM, BPM or CPM methods + + 2. Ratio calculation between two bam files: + + The genome is transversed and computing + the log ratio/ratio/difference etc. for bins of fixed width + given by the user. + + """ + args = process_args(args) + + if args.normalizeUsing == "RPGC": + sys.exit("RPGC normalization (--normalizeUsing RPGC) is not supported with bamCompare!") + if args.normalizeUsing == 'None': + args.normalizeUsing = None # For the sake of sanity + if args.scaleFactorsMethod != 'None' and args.normalizeUsing: + sys.exit("`--normalizeUsing {}` is only valid if you also use `--scaleFactorsMethod None`! To prevent erroneous output, I will quit now.\n".format(args.normalizeUsing)) + + # Get mapping statistics + bam1, mapped1, unmapped1, stats1 = bamHandler.openBam(args.bamfile1, returnStats=True, nThreads=args.numberOfProcessors) + bam1.close() + bam2, mapped2, unmapped2, stats2 = bamHandler.openBam(args.bamfile2, returnStats=True, nThreads=args.numberOfProcessors) + bam2.close() + + scale_factors = get_scale_factors(args, [stats1, stats2], [mapped1, mapped2]) + if scale_factors is None: + # check whether one of the depth norm methods are selected + if args.normalizeUsing is not None: + args.scaleFactor = 1.0 + # if a normalization is required then compute the scale factors + args.bam = args.bamfile1 + scale_factor_bam1 = get_scale_factor(args, stats1) + args.bam = args.bamfile2 + scale_factor_bam2 = get_scale_factor(args, stats2) + scale_factors = [scale_factor_bam1, scale_factor_bam2] + else: + scale_factors = [1, 1] + + if args.verbose: + print("Individual scale factors are {0}".format(scale_factors)) + + # the getRatio function is called and receives + # the func_args per each tile that is considered + FUNC = getRatio + func_args = {'valueType': args.operation, + 'scaleFactors': scale_factors, + 'pseudocount': args.pseudocount + } + + wr = writeBedGraph.WriteBedGraph([args.bamfile1, args.bamfile2], args.binSize, 0, + stepSize=args.binSize, + region=args.region, + numberOfProcessors=args.numberOfProcessors, + extendReads=args.extendReads, + blackListFileName=args.blackListFileName, + minMappingQuality=args.minMappingQuality, + ignoreDuplicates=args.ignoreDuplicates, + center_read=args.centerReads, + zerosToNans=args.skipNonCoveredRegions, + skipZeroOverZero=args.skipZeroOverZero, + samFlag_include=args.samFlagInclude, + samFlag_exclude=args.samFlagExclude, + minFragmentLength=args.minFragmentLength, + maxFragmentLength=args.maxFragmentLength, + chrsToSkip=args.ignoreForNormalization, + verbose=args.verbose + ) + + wr.run(FUNC, func_args, args.outFileName, blackListFileName=args.blackListFileName, format=args.outFileFormat, smoothLength=args.smoothLength) + + +if __name__ == "__main__": + main() diff --git a/pydeeptools/deeptools/bamCoverage.py b/pydeeptools/deeptools/bamCoverage.py new file mode 100644 index 00000000..d450e7a4 --- /dev/null +++ b/pydeeptools/deeptools/bamCoverage.py @@ -0,0 +1,415 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +# own tools +import argparse +import sys +import numpy as np +from deeptools import writeBedGraph # This should be made directly into a bigWig +from deeptools import parserCommon +from deeptools.getScaleFactor import get_scale_factor +from deeptools.bamHandler import openBam + +debug = 0 + + +def parseArguments(): + parentParser = parserCommon.getParentArgParse() + bamParser = parserCommon.read_options() + normalizationParser = parserCommon.normalization_options() + requiredArgs = get_required_args() + optionalArgs = get_optional_args() + outputParser = parserCommon.output() + parser = \ + argparse.ArgumentParser( + parents=[requiredArgs, outputParser, optionalArgs, + parentParser, normalizationParser, bamParser], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool takes an alignment of reads or fragments ' + 'as input (BAM file) and generates a coverage track (bigWig or ' + 'bedGraph) as output. ' + 'The coverage is calculated as the number of reads per bin, ' + 'where bins are short consecutive counting windows of a defined ' + 'size. It is possible to extended the length of the reads ' + 'to better reflect the actual fragment length. *bamCoverage* ' + 'offers normalization by scaling factor, Reads Per Kilobase per ' + 'Million mapped reads (RPKM), counts per million (CPM), bins per ' + 'million mapped reads (BPM) and 1x depth (reads per genome ' + 'coverage, RPGC).\n', + usage='bamCoverage -b reads.bam -o coverage.bw\n' + 'help: bamCoverage -h / bamCoverage --help', + add_help=False) + + return parser + + +def get_required_args(): + parser = argparse.ArgumentParser(add_help=False) + + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--bam', '-b', + help='BAM file to process', + metavar='BAM file', + required=True) + + return parser + + +def get_optional_args(): + + parser = argparse.ArgumentParser(add_help=False) + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + + optional.add_argument('--scaleFactor', + help='The computed scaling factor (or 1, if not applicable) will ' + 'be multiplied by this. (Default: %(default)s)', + default=1.0, + type=float, + required=False) + + optional.add_argument('--MNase', + help='Determine nucleosome positions from MNase-seq data. ' + 'Only 3 nucleotides at the center of each fragment are counted. ' + 'The fragment ends are defined by the two mate reads. Only fragment lengths' + 'between 130 - 200 bp are considered to avoid dinucleosomes or other artifacts. ' + 'By default, any fragments smaller or larger than this are ignored. To ' + 'over-ride this, use the --minFragmentLength and --maxFragmentLength options, ' + 'which will default to 130 and 200 if not otherwise specified in the presence ' + 'of --MNase. *NOTE*: Requires paired-end data. A bin size of 1 is recommended.', + action='store_true') + + optional.add_argument('--Offset', + help='Uses this offset inside of each read as the signal. This is useful in ' + 'cases like RiboSeq or GROseq, where the signal is 12, 15 or 0 bases past the ' + 'start of the read. This can be paired with the --filterRNAstrand option. ' + 'Note that negative values indicate offsets from the end of each read. A value ' + 'of 1 indicates the first base of the alignment (taking alignment orientation ' + 'into account). Likewise, a value of -1 is the last base of the alignment. An ' + 'offset of 0 is not permitted. If two values are specified, then they will be ' + 'used to specify a range of positions. Note that specifying something like ' + '--Offset 5 -1 will result in the 5th through last position being used, which ' + 'is equivalent to trimming 4 bases from the 5-prime end of alignments. Note ' + 'that if you specify --centerReads, the centering will be performed before the ' + 'offset.', + metavar='INT', + type=int, + nargs='+', + required=False) + + optional.add_argument('--filterRNAstrand', + help='Selects RNA-seq reads (single-end or paired-end) originating from genes ' + 'on the given strand. This option assumes a standard dUTP-based library ' + 'preparation (that is, --filterRNAstrand=forward keeps minus-strand reads, ' + 'which originally came from genes on the forward strand using a dUTP-based ' + 'method). Consider using --samExcludeFlag instead for filtering by strand in ' + 'other contexts.', + choices=['forward', 'reverse'], + default=None) + + return parser + + +def scaleFactor(string): + try: + scalefactor1, scalefactor2 = string.split(":") + scalefactors = (float(scalefactor1), float(scalefactor2)) + except: + raise argparse.ArgumentTypeError( + "Format of scaleFactors is factor1:factor2. " + "The value given ( {} ) is not valid".format(string)) + + return scalefactors + + +def process_args(args=None): + args = parseArguments().parse_args(args) + + if args.smoothLength and args.smoothLength <= args.binSize: + print("Warning: the smooth length given ({}) is smaller than the bin " + "size ({}).\n\n No smoothing will be done".format(args.smoothLength, args.binSize)) + args.smoothLength = None + + if not args.ignoreForNormalization: + args.ignoreForNormalization = [] + + return args + + +def main(args=None): + args = process_args(args) + + global debug + if args.verbose: + sys.stderr.write("Specified --scaleFactor: {}\n".format(args.scaleFactor)) + debug = 1 + else: + debug = 0 + + if args.normalizeUsing == 'None': + args.normalizeUsing = None # For the sake of sanity + elif args.normalizeUsing == 'RPGC' and not args.effectiveGenomeSize: + sys.exit("RPGC normalization requires an --effectiveGenomeSize!\n") + + if args.normalizeUsing: + # if a normalization is required then compute the scale factors + bam, mapped, unmapped, stats = openBam(args.bam, returnStats=True, nThreads=args.numberOfProcessors) + bam.close() + scale_factor = get_scale_factor(args, stats) + else: + scale_factor = args.scaleFactor + + func_args = {'scaleFactor': scale_factor} + + # This fixes issue #520, where --extendReads wasn't honored if --filterRNAstrand was used + if args.filterRNAstrand and not args.Offset: + args.Offset = [1, -1] + + if args.MNase: + # check that library is paired end + # using getFragmentAndReadSize + from deeptools.getFragmentAndReadSize import get_read_and_fragment_length + frag_len_dict, read_len_dict = get_read_and_fragment_length(args.bam, + return_lengths=False, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose) + if frag_len_dict is None: + sys.exit("*Error*: For the --MNAse function a paired end library is required. ") + + # Set some default fragment length bounds + if args.minFragmentLength == 0: + args.minFragmentLength = 130 + if args.maxFragmentLength == 0: + args.maxFragmentLength = 200 + + wr = CenterFragment([args.bam], + binLength=args.binSize, + stepSize=args.binSize, + region=args.region, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + extendReads=args.extendReads, + minMappingQuality=args.minMappingQuality, + ignoreDuplicates=args.ignoreDuplicates, + center_read=args.centerReads, + zerosToNans=args.skipNonCoveredRegions, + samFlag_include=args.samFlagInclude, + samFlag_exclude=args.samFlagExclude, + minFragmentLength=args.minFragmentLength, + maxFragmentLength=args.maxFragmentLength, + chrsToSkip=args.ignoreForNormalization, + verbose=args.verbose, + ) + + elif args.Offset: + if len(args.Offset) > 1: + if args.Offset[0] == 0: + sys.exit("*Error*: An offset of 0 isn't allowed, since offsets are 1-based positions inside each alignment.") + if args.Offset[1] > 0 and args.Offset[1] < args.Offset[0]: + sys.exir("'Error*: The right side bound is less than the left-side bound. This is inappropriate.") + else: + if args.Offset[0] == 0: + sys.exit("*Error*: An offset of 0 isn't allowed, since offsets are 1-based positions inside each alignment.") + wr = OffsetFragment([args.bam], + binLength=args.binSize, + stepSize=args.binSize, + region=args.region, + numberOfProcessors=args.numberOfProcessors, + extendReads=args.extendReads, + minMappingQuality=args.minMappingQuality, + ignoreDuplicates=args.ignoreDuplicates, + center_read=args.centerReads, + zerosToNans=args.skipNonCoveredRegions, + samFlag_include=args.samFlagInclude, + samFlag_exclude=args.samFlagExclude, + minFragmentLength=args.minFragmentLength, + maxFragmentLength=args.maxFragmentLength, + chrsToSkip=args.ignoreForNormalization, + verbose=args.verbose) + wr.filter_strand = args.filterRNAstrand + wr.Offset = args.Offset + else: + wr = writeBedGraph.WriteBedGraph([args.bam], + binLength=args.binSize, + stepSize=args.binSize, + region=args.region, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + extendReads=args.extendReads, + minMappingQuality=args.minMappingQuality, + ignoreDuplicates=args.ignoreDuplicates, + center_read=args.centerReads, + zerosToNans=args.skipNonCoveredRegions, + samFlag_include=args.samFlagInclude, + samFlag_exclude=args.samFlagExclude, + minFragmentLength=args.minFragmentLength, + maxFragmentLength=args.maxFragmentLength, + chrsToSkip=args.ignoreForNormalization, + verbose=args.verbose, + ) + wr.run(writeBedGraph.scaleCoverage, func_args, args.outFileName, + blackListFileName=args.blackListFileName, + format=args.outFileFormat, smoothLength=args.smoothLength) + + +class OffsetFragment(writeBedGraph.WriteBedGraph): + """ + Class to redefine the get_fragment_from_read for the --Offset case + """ + def filterStrand(self, read, rv): + """ + A generic read filtering function that gets used by everything in this class. + + rv is returned if the strand is correct, otherwise [(None, None)] + """ + # Filter by RNA strand, if desired + if read.is_paired: + if self.filter_strand == 'forward': + if read.flag & 144 == 128 or read.flag & 96 == 64: + return rv + elif self.filter_strand == 'reverse': + if read.flag & 144 == 144 or read.flag & 96 == 96: + return rv + else: + return rv + else: + if self.filter_strand == 'forward': + if read.flag & 16 == 16: + return rv + elif self.filter_strand == 'reverse': + if read.flag & 16 == 0: + return rv + else: + return rv + + return [(None, None)] + + def get_fragment_from_read_list(self, read, offset): + """ + Return the range of exons from the 0th through 1st bases, inclusive. Positions are 1-based + """ + rv = [(None, None)] + blocks = read.get_blocks() + blockLen = sum([x[1] - x[0] for x in blocks]) + + if self.defaultFragmentLength != 'read length': + if self.is_proper_pair(read, self.maxPairedFragmentLength): + if read.is_reverse: + foo = (read.next_reference_start, read.reference_start) + if foo[0] < foo[1]: + blocks.insert(0, foo) + else: + foo = (read.reference_end, read.reference_end + abs(read.template_length) - read.infer_query_length()) + if foo[0] < foo[1]: + blocks.append(foo) + + # Extend using the default fragment length + else: + if read.is_reverse: + foo = (read.reference_start - self.defaultFragmentLength + read.infer_query_length(), read.reference_start) + if foo[0] < 0: + foo = (0, foo[1]) + if foo[0] < foo[1]: + blocks.insert(0, foo) + else: + foo = (read.reference_end, read.reference_end + self.defaultFragmentLength - read.infer_query_length()) + if foo[0] < foo[1]: + blocks.append(foo) + + stretch = [] + # For the sake of simplicity, convert [(10, 20), (30, 40)] to [10, 11, 12, 13, ..., 40] + # Then subset accordingly + for block in blocks: + stretch.extend(range(block[0], block[1])) + if read.is_reverse: + stretch = stretch[::-1] + + # Handle --centerReads + if self.center_read: + _ = (len(stretch) - blockLen) // 2 + stretch = stretch[_:_ + blockLen] + + # Subset by --Offset + try: + foo = stretch[offset[0]:offset[1]] + except: + return rv + + if len(foo) == 0: + return rv + if read.is_reverse: + foo = foo[::-1] + + # Convert the stretch back to a list of tuples + foo = np.array(foo) + d = foo[1:] - foo[:-1] + idx = np.argwhere(d > 1).flatten().tolist() # This now holds the interval bounds as a list + idx.append(-1) + last = 0 + rv = [] + for i in idx: + rv.append((foo[last].astype("int"), foo[i].astype("int") + 1)) + last = i + 1 + + # Handle strand filtering, if needed + return self.filterStrand(read, rv) + + def get_fragment_from_read(self, read): + """ + This is mostly a wrapper for self.get_fragment_from_read_list(), + which needs a list and for the offsets to be tweaked by 1. + """ + offset = [x for x in self.Offset] + if len(offset) > 1: + if offset[0] > 0: + offset[0] -= 1 + if offset[1] < 0: + offset[1] += 1 + else: + if offset[0] > 0: + offset[0] -= 1 + offset = [offset[0], offset[0] + 1] + else: + if offset[0] < -1: + offset = [offset[0], offset[0] + 1] + else: + offset = [offset[0], None] + if offset[1] == 0: + # -1 gets switched to 0, which screws things up + offset = (offset[0], None) + return self.get_fragment_from_read_list(read, offset) + + +class CenterFragment(writeBedGraph.WriteBedGraph): + """ + Class to redefine the get_fragment_from_read for the --MNase case + + The coverage of the fragment is defined as the 2 or 3 basepairs at the + center of the fragment length. + """ + def get_fragment_from_read(self, read): + """ + Takes a proper pair fragment of high quality and limited + to a certain length and outputs the center + """ + fragment_start = fragment_end = None + + # only paired forward reads are considered + # Fragments have already been filtered according to length + if read.is_proper_pair and not read.is_reverse and 1 < abs(read.tlen): + # distance between pairs is even return two bases at the center + if read.tlen % 2 == 0: + fragment_start = read.pos + read.tlen / 2 - 1 + fragment_end = fragment_start + 2 + + # distance is odd return three bases at the center + else: + fragment_start = read.pos + read.tlen / 2 - 1 + fragment_end = fragment_start + 3 + + return [(fragment_start, fragment_end)] diff --git a/pydeeptools/deeptools/bamCoverage2.py b/pydeeptools/deeptools/bamCoverage2.py new file mode 100644 index 00000000..b73f8418 --- /dev/null +++ b/pydeeptools/deeptools/bamCoverage2.py @@ -0,0 +1,135 @@ +import argparse +from deeptools import parserCommon +from deeptools.hp import r_bamcoverage + + +def parseArguments(): + parentParser = parserCommon.getParentArgParse() + bamParser = parserCommon.read_options() + normalizationParser = parserCommon.normalization_options() + requiredArgs = get_required_args() + optionalArgs = get_optional_args() + outputParser = parserCommon.output() + parser = \ + argparse.ArgumentParser( + parents=[requiredArgs, outputParser, optionalArgs, + parentParser, normalizationParser, bamParser], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool takes an alignment of reads or fragments ' + 'as input (BAM file) and generates a coverage track (bigWig or ' + 'bedGraph) as output. ' + 'The coverage is calculated as the number of reads per bin, ' + 'where bins are short consecutive counting windows of a defined ' + 'size. It is possible to extended the length of the reads ' + 'to better reflect the actual fragment length. *bamCoverage* ' + 'offers normalization by scaling factor, Reads Per Kilobase per ' + 'Million mapped reads (RPKM), counts per million (CPM), bins per ' + 'million mapped reads (BPM) and 1x depth (reads per genome ' + 'coverage, RPGC).\n', + usage='bamCoverage -b reads.bam -o coverage.bw\n' + 'help: bamCoverage -h / bamCoverage --help', + add_help=False) + + return parser + + +def get_required_args(): + parser = argparse.ArgumentParser(add_help=False) + + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--bam', '-b', + help='BAM file to process', + metavar='BAM file', + required=True) + + return parser + + +def get_optional_args(): + + parser = argparse.ArgumentParser(add_help=False) + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + + optional.add_argument('--scaleFactor', + help='The computed scaling factor (or 1, if not applicable) will ' + 'be multiplied by this. (Default: %(default)s)', + default=1.0, + type=float, + required=False) + + optional.add_argument('--MNase', + help='Determine nucleosome positions from MNase-seq data. ' + 'Only 3 nucleotides at the center of each fragment are counted. ' + 'The fragment ends are defined by the two mate reads. Only fragment lengths' + 'between 130 - 200 bp are considered to avoid dinucleosomes or other artifacts. ' + 'By default, any fragments smaller or larger than this are ignored. To ' + 'over-ride this, use the --minFragmentLength and --maxFragmentLength options, ' + 'which will default to 130 and 200 if not otherwise specified in the presence ' + 'of --MNase. *NOTE*: Requires paired-end data. A bin size of 1 is recommended.', + action='store_true') + + optional.add_argument('--Offset', + help='Uses this offset inside of each read as the signal. This is useful in ' + 'cases like RiboSeq or GROseq, where the signal is 12, 15 or 0 bases past the ' + 'start of the read. This can be paired with the --filterRNAstrand option. ' + 'Note that negative values indicate offsets from the end of each read. A value ' + 'of 1 indicates the first base of the alignment (taking alignment orientation ' + 'into account). Likewise, a value of -1 is the last base of the alignment. An ' + 'offset of 0 is not permitted. If two values are specified, then they will be ' + 'used to specify a range of positions. Note that specifying something like ' + '--Offset 5 -1 will result in the 5th through last position being used, which ' + 'is equivalent to trimming 4 bases from the 5-prime end of alignments. Note ' + 'that if you specify --centerReads, the centering will be performed before the ' + 'offset.', + metavar='INT', + type=int, + nargs='+', + required=False) + + optional.add_argument('--filterRNAstrand', + help='Selects RNA-seq reads (single-end or paired-end) originating from genes ' + 'on the given strand. This option assumes a standard dUTP-based library ' + 'preparation (that is, --filterRNAstrand=forward keeps minus-strand reads, ' + 'which originally came from genes on the forward strand using a dUTP-based ' + 'method). Consider using --samExcludeFlag instead for filtering by strand in ' + 'other contexts.', + choices=['forward', 'reverse'], + default=None) + + return parser + +def scaleFactor(string): + try: + scalefactor1, scalefactor2 = string.split(":") + scalefactors = (float(scalefactor1), float(scalefactor2)) + except: + raise argparse.ArgumentTypeError( + "Format of scaleFactors is factor1:factor2. " + "The value given ( {} ) is not valid".format(string)) + + return scalefactors + + +def process_args(args=None): + args = parseArguments().parse_args(args) + + if args.smoothLength and args.smoothLength <= args.binSize: + print("Warning: the smooth length given ({}) is smaller than the bin " + "size ({}).\n\n No smoothing will be done".format(args.smoothLength, args.binSize)) + args.smoothLength = None + + if not args.ignoreForNormalization: + args.ignoreForNormalization = [] + + return args + +def main(args=None): + args = process_args(args) + test = r_bamcoverage(args.bam, args.outFileName) + + diff --git a/pydeeptools/deeptools/bamHandler.py b/pydeeptools/deeptools/bamHandler.py new file mode 100644 index 00000000..11d451a5 --- /dev/null +++ b/pydeeptools/deeptools/bamHandler.py @@ -0,0 +1,103 @@ +import sys +import pysam +from deeptools.mapReduce import mapReduce + + +def countReadsInInterval(args): + chrom, start, end, fname, toEOF = args + + bam = openBam(fname) + mapped = 0 + unmapped = 0 + for b in bam.fetch(chrom, start, end): + if chrom == "*": + unmapped += 1 + continue + if b.pos < start: + continue + if not b.is_unmapped: + mapped += 1 + else: + unmapped += 1 + return mapped, unmapped, chrom + + +def getMappingStats(bam, nThreads): + """ + This is used for CRAM files, since idxstats() and .mapped/.unmapped are meaningless + + This requires pysam > 0.13.0 + """ + header = [(x, y) for x, y in zip(bam.references, bam.lengths)] + res = mapReduce([bam.filename, False], countReadsInInterval, header, numberOfProcessors=nThreads) + + mapped = sum([x[0] for x in res]) + unmapped = sum([x[1] for x in res]) + stats = {x[0]: [0, 0] for x in header} + for r in res: + stats[r[2]][0] += r[0] + stats[r[2]][1] += r[1] + + # We need to count the number of unmapped reads as well + unmapped += bam.count("*") + + return mapped, unmapped, stats + + +def openBam(bamFile, returnStats=False, nThreads=1, minimalDecoding=True): + """ + A wrapper for opening BAM/CRAM files. + + bamFile: str + A BAM/CRAM file name + + returnStats: bool + Return a tuple of (file_handle, nMappedReads, nUnmappedReads, statsDict). + These additional values are needed by some downstream functions, since one + can't use file_handle.mapped on CRAM files (or idxstats()) + + nThreads: int + If returnStats is True, number of threads to use for computing statistics + + minimalDecoding: Bool + For CRAM files, don't decode the read name, sequence, qual, or auxiliary tag fields (these aren't used by most functions). + + Returns either the file handle or a tuple as described in returnStats + """ + format_options = ["required_fields=0x1FF"] + if sys.version_info.major >= 3: + format_options = [b"required_fields=0x1FF"] + if not minimalDecoding: + format_options = None + try: + bam = pysam.Samfile(bamFile, 'rb', format_options=format_options) + except IOError: + sys.exit("The file '{}' does not exist".format(bamFile)) + except: + sys.exit("The file '{}' does not have BAM or CRAM format ".format(bamFile)) + + try: + assert bam.check_index() is not False + except: + sys.exit("'{}' does not appear to have an index. You MUST index the file first!".format(bamFile)) + + if bam.is_cram and returnStats: + mapped, unmapped, stats = getMappingStats(bam, nThreads) + elif bam.is_bam: + mapped = bam.mapped + unmapped = bam.unmapped + + # Make the dictionary to hold the stats + if returnStats: + stats = {chrom.contig: [chrom.mapped, chrom.unmapped] for chrom in bam.get_index_statistics()} + + if bam.is_bam or (bam.is_cram and returnStats): + if mapped == 0: + sys.stderr.write("WARNING! '{}' does not have any mapped reads. Please " + "check that the file is properly indexed and " + "that it contains mapped reads.\n".format(bamFile)) + + if returnStats: + return bam, mapped, unmapped, stats + else: + return bam diff --git a/pydeeptools/deeptools/bamPEFragmentSize.py b/pydeeptools/deeptools/bamPEFragmentSize.py new file mode 100755 index 00000000..91380517 --- /dev/null +++ b/pydeeptools/deeptools/bamPEFragmentSize.py @@ -0,0 +1,369 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import argparse +import sys +import numpy as np + +import matplotlib +matplotlib.use('Agg') +matplotlib.rcParams['pdf.fonttype'] = 42 +matplotlib.rcParams['svg.fonttype'] = 'none' +from deeptools import cm # noqa: F401 +import matplotlib.pyplot as plt + +import plotly.offline as py +import plotly.graph_objs as go + +# own tools +from deeptools.parserCommon import writableFile +from deeptools.getFragmentAndReadSize import get_read_and_fragment_length +from importlib.metadata import version + + +def parse_arguments(): + parser = argparse.ArgumentParser( + description='This tool calculates the fragment sizes for read pairs given a BAM file from paired-end sequencing.' + 'Several regions are sampled depending on the ' + 'size of the genome and number of processors to estimate the' + 'summary statistics on the fragment lengths. ' + 'Properly paired reads are preferred for computation, i.e., ' + 'it will only use discordant pairs if no concordant alignments ' + 'overlap with a given region. ' + 'The default setting simply prints the summary statistics to the screen.', + usage='bamPEFragmentSize -b sample1.bam sample2.bam -o hist.png\n' + 'help: bamPEFragmentSize -h / bamPEFragmentSize --help' + ) + parser.add_argument('--bamfiles', '-b', + help='List of BAM files to process', + nargs='+', + metavar='bam files') + + parser.add_argument('--histogram', '-hist', '-o', + help='Save a .png file with a histogram ' + 'of the fragment length distribution.', + metavar='FILE') + + parser.add_argument('--plotFileFormat', + metavar='FILETYPE', + help='Image format type. If given, this option ' + 'overrides the image format based on the plotFile ' + 'ending. The available options are: png, ' + 'eps, pdf, svg and plotly.', + default=None, + choices=['png', 'pdf', 'svg', 'eps', 'plotly']) + + parser.add_argument('--numberOfProcessors', '-p', + help='Number of processors to use. The default is ' + 'to use 1. (Default: %(default)s)', + metavar="INT", + type=int, + default=1, + required=False) + parser.add_argument('--samplesLabel', + help='Labels for the samples plotted. The ' + 'default is to use the file name of the ' + 'sample. The sample labels should be separated ' + 'by spaces and quoted if a label itself' + 'contains a space E.g. --samplesLabel label-1 "label 2" ', + nargs='+') + parser.add_argument('--plotTitle', '-T', + help='Title of the plot, to be printed on top of ' + 'the generated image. Leave blank for no title. (Default: %(default)s)', + default='') + parser.add_argument('--maxFragmentLength', + help='The maximum fragment length in the histogram. A value of 0 (the default) indicates to use twice the mean fragment length. (Default: %(default)s)', + default=0, + type=int) + parser.add_argument('--logScale', + help='Plot on the log scale', + action='store_true') + parser.add_argument('--binSize', '-bs', + metavar='INT', + help='Length in bases of the window used to sample the genome. (Default: %(default)s)', + default=1000, + type=int) + parser.add_argument('--distanceBetweenBins', '-n', + metavar='INT', + help='To reduce the computation time, not every possible genomic ' + 'bin is sampled. This option allows you to set the distance ' + 'between bins actually sampled from. Larger numbers are sufficient ' + 'for high coverage samples, while smaller values are useful for ' + 'lower coverage samples. Note that if you specify a value that ' + 'results in too few (<1000) reads sampled, the value will be ' + 'decreased. (Default: %(default)s)', + default=1000000, + type=int) + parser.add_argument('--blackListFileName', '-bl', + help="A BED file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered.", + metavar="BED file", + required=False) + parser.add_argument('--table', + metavar='FILE', + help='In addition to printing read and fragment length metrics to the screen, write them to the given file in tabular format.', + required=False) + parser.add_argument('--outRawFragmentLengths', + metavar='FILE', + required=False, + type=writableFile, + help='Save the fragment (or read if the input is single-end) length and their associated number of occurrences to a tab-separated file. Columns are length, number of occurrences, and the sample label.') + parser.add_argument('--verbose', + help='Set if processing data messages are wanted.', + action='store_true', + required=False) + parser.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + return parser + + +def getDensity(lengths, minVal, maxVal): + """ + This is essentially computing what hist() in matplotlib is doing and returning the results. + This then allows us to free up the memory consumed by each sample rather than returning it all back to main() for plotting. + """ + n, bins, patches = plt.hist(lengths, bins=100, range=(minVal, maxVal), density=True) + plt.clf() + return (n, bins) + + +def getFragSize(bam, args, idx, outRawFrags): + fragment_len_dict, read_len_dict = get_read_and_fragment_length(bam, return_lengths=True, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose, + binSize=args.binSize, + distanceBetweenBins=args.distanceBetweenBins) + + if outRawFrags: + label = bam + if args.samplesLabel and idx < len(args.samplesLabel): + label = args.samplesLabel[idx] + if fragment_len_dict: + fragment_len_dict['lengths'] = [int(x) for x in fragment_len_dict['lengths']] + cnts = np.bincount(fragment_len_dict['lengths'], minlength=int(fragment_len_dict['max']) + 1) + else: + read_len_dict['lengths'] = [int(x) for x in read_len_dict['lengths']] + cnts = np.bincount(read_len_dict['lengths'], minlength=int(read_len_dict['max']) + 1) + for idx, v in enumerate(cnts): + if v > 0: + outRawFrags.write("{}\t{}\t{}\n".format(idx, v, label)) + + if args.samplesLabel and idx < len(args.samplesLabel): + print("\n\nSample label: {}".format(args.samplesLabel[idx])) + else: + print("\n\nBAM file : {}".format(bam)) + + if fragment_len_dict: + if fragment_len_dict['mean'] == 0: + print("No pairs were found. Is the data from a paired-end sequencing experiment?") + + print("Sample size: {}\n".format(fragment_len_dict['sample_size'])) + + print("Fragment lengths:") + print("Min.: {}\n1st Qu.: {}\nMean: {}\nMedian: {}\n" + "3rd Qu.: {}\nMax.: {}\nStd: {}".format(fragment_len_dict['min'], + fragment_len_dict['qtile25'], + fragment_len_dict['mean'], + fragment_len_dict['median'], + fragment_len_dict['qtile75'], + fragment_len_dict['max'], + fragment_len_dict['std'])) + print("MAD: {}\nLen. 10%: {}\nLen. 20%: {}\nLen. 30%: {}\nLen. 40%: {}\nLen. 60%: {}\nLen. 70%: {}\nLen. 80%: {}\nLen. 90%: {}\nLen. 99%: {}\n".format(fragment_len_dict['mad'], + fragment_len_dict['qtile10'], + fragment_len_dict['qtile20'], + fragment_len_dict['qtile30'], + fragment_len_dict['qtile40'], + fragment_len_dict['qtile60'], + fragment_len_dict['qtile70'], + fragment_len_dict['qtile80'], + fragment_len_dict['qtile90'], + fragment_len_dict['qtile99'])) + else: + print("No pairs were found. Is the data from a paired-end sequencing experiment?") + + print("\nRead lengths:") + print("Sample size: {}\n".format(read_len_dict['sample_size'])) + print("Min.: {}\n1st Qu.: {}\nMean: {}\nMedian: {}\n" + "3rd Qu.: {}\nMax.: {}\nStd: {}".format(read_len_dict['min'], + read_len_dict['qtile25'], + read_len_dict['mean'], + read_len_dict['median'], + read_len_dict['qtile75'], + read_len_dict['max'], + read_len_dict['std'])) + print("MAD: {}\nLen. 10%: {}\nLen. 20%: {}\nLen. 30%: {}\nLen. 40%: {}\nLen. 60%: {}\nLen. 70%: {}\nLen. 80%: {}\nLen. 90%: {}\nLen. 99%: {}\n".format(read_len_dict['mad'], + read_len_dict['qtile10'], + read_len_dict['qtile20'], + read_len_dict['qtile30'], + read_len_dict['qtile40'], + read_len_dict['qtile60'], + read_len_dict['qtile70'], + read_len_dict['qtile80'], + read_len_dict['qtile90'], + read_len_dict['qtile99'])) + + # The read and fragment lists will just eat up memory if not removed! + if args.histogram: + if fragment_len_dict: + maxVal = fragment_len_dict['mean'] * 2 + minVal = fragment_len_dict['min'] + else: + maxVal = read_len_dict['mean'] * 2 + minVal = read_len_dict['min'] + if args.maxFragmentLength > 0: + maxVal = args.maxFragmentLength + + if fragment_len_dict: + fragment_len_dict['lengths'] = getDensity(fragment_len_dict['lengths'], minVal, maxVal) + if read_len_dict: + read_len_dict['lengths'] = getDensity(read_len_dict['lengths'], minVal, maxVal) + else: + if fragment_len_dict: + del fragment_len_dict['lengths'] + if read_len_dict: + del read_len_dict['lengths'] + + return (fragment_len_dict, read_len_dict) + + +def printTable(args, fragDict, readDict): + """ + Print the read and fragment dictionary in more easily parsable tabular format to a file. + """ + of = open(args.table, "w") + of.write("\tFrag. Sampled") + of.write("\tFrag. Len. Min.\tFrag. Len. 1st. Qu.\tFrag. Len. Mean\tFrag. Len. Median\tFrag. Len. 3rd Qu.\tFrag. Len. Max\tFrag. Len. Std.") + of.write("\tFrag. Med. Abs. Dev.\tFrag. Len. 10%\tFrag. Len. 20%\tFrag. Len. 30%\tFrag. Len. 40%\tFrag. Len. 60%\tFrag. Len. 70%\tFrag. Len. 80%\tFrag. Len. 90%\tFrag. Len. 99%") + of.write("\tReads Sampled") + of.write("\tRead Len. Min.\tRead Len. 1st. Qu.\tRead Len. Mean\tRead Len. Median\tRead Len. 3rd Qu.\tRead Len. Max\tRead Len. Std.") + of.write("\tRead Med. Abs. Dev.\tRead Len. 10%\tRead Len. 20%\tRead Len. 30%\tRead Len. 40%\tRead Len. 60%\tRead Len. 70%\tRead Len. 80%\tRead Len. 90%\tRead Len. 99%\n") + + for idx, bam in enumerate(args.bamfiles): + if args.samplesLabel and idx < len(args.samplesLabel): + of.write(args.samplesLabel[idx]) + else: + of.write(bam) + if fragDict is not None and fragDict[bam] is not None: + d = fragDict[bam] + of.write("\t{}".format(d['sample_size'])) + of.write("\t{}\t{}\t{}\t{}\t{}\t{}\t{}".format(d['min'], + d['qtile25'], + d['mean'], + d['median'], + d['qtile75'], + d['max'], + d['std'])) + of.write("\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}".format(d['mad'], + d['qtile10'], + d['qtile20'], + d['qtile30'], + d['qtile40'], + d['qtile60'], + d['qtile70'], + d['qtile80'], + d['qtile90'], + d['qtile99'])) + else: + of.write("\t0") + of.write("\t0\t0\t0\t0\t0\t0\t0") + of.write("\t0\t0\t0\t0\t0\t0\t0\t0\t0\t0") + d = readDict[bam] + of.write("\t{}".format(d['sample_size'])) + of.write("\t{}\t{}\t{}\t{}\t{}\t{}\t{}".format(d['min'], + d['qtile25'], + d['mean'], + d['median'], + d['qtile75'], + d['max'], + d['std'])) + of.write("\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\t{}\n".format(d['mad'], + d['qtile10'], + d['qtile20'], + d['qtile30'], + d['qtile40'], + d['qtile60'], + d['qtile70'], + d['qtile80'], + d['qtile90'], + d['qtile99'])) + of.close() + + +def main(args=None): + args = parse_arguments().parse_args(args) + + if len(sys.argv) == 1: + parse_arguments().print_help() + sys.exit() + + fraglengths = {} + readlengths = {} + of = None + if args.outRawFragmentLengths is not None: + of = open(args.outRawFragmentLengths, "w") + of.write("#bamPEFragmentSize\nSize\tOccurrences\tSample\n") + for idx, bam in enumerate(args.bamfiles): + f, r = getFragSize(bam, args, idx, of) + fraglengths[bam] = f + readlengths[bam] = r + + if args.table is not None: + printTable(args, fraglengths, readlengths) + + if args.histogram: + if args.samplesLabel: + if len(args.bamfiles) != len(args.samplesLabel): + sys.exit("The number of labels does not match the number of BAM files.") + else: + labels = args.samplesLabel + else: + labels = list(fraglengths.keys()) + + i = 0 + data = [] + for bam in fraglengths.keys(): + d = fraglengths[bam] + if d is None: + d = readlengths[bam] + if args.maxFragmentLength > 0: + maxVal = args.maxFragmentLength + else: + maxVal = d['mean'] * 2 + + if args.plotFileFormat == 'plotly': + trace = go.Histogram(x=d['lengths'], + histnorm='probability', + opacity=0.5, + name=labels[i], + nbinsx=100, + xbins=dict(start=d['min'], end=maxVal)) + data.append(trace) + else: + plt.bar(d['lengths'][1][:-1], height=d['lengths'][0], + width=d['lengths'][1][1:] - d['lengths'][1][:-1], + align='edge', log=args.logScale, + alpha=0.5, label=labels[i]) + i += 1 + + if args.plotFileFormat == 'plotly': + fig = go.Figure() + fig.add_traces(data) + fig['layout']['yaxis1'].update(title='Frequency') + fig['layout']['xaxis1'].update(title='Fragment Length') + fig['layout'].update(title=args.plotTitle) + fig['layout'].update(showlegend=True) + if args.logScale: + fig['layout']['yaxis1'].update(type='log') + py.plot(fig, filename=args.histogram, auto_open=False) + else: + plt.xlabel('Fragment Length') + plt.ylabel('Frequency') + plt.legend(loc='upper right') + plt.title(args.plotTitle) + plt.savefig(args.histogram, bbox_inches=0, format=args.plotFileFormat) + plt.close() + + +if __name__ == "__main__": + main() diff --git a/pydeeptools/deeptools/bigwigAverage.py b/pydeeptools/deeptools/bigwigAverage.py new file mode 100644 index 00000000..5228ddf0 --- /dev/null +++ b/pydeeptools/deeptools/bigwigAverage.py @@ -0,0 +1,128 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- +import argparse +import sys +import numpy as np +from deeptools import parserCommon +from deeptools import writeBedGraph_bam_and_bw + +debug = 0 + + +def parse_arguments(args=None): + parentParser = parserCommon.getParentArgParse() + outputParser = parserCommon.output() + parser = argparse.ArgumentParser( + parents=[parentParser, outputParser], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool average multiple bigWig files based on the number ' + 'of mapped reads. To average the bigWig files, the genome is ' + 'partitioned into bins of equal size, then the scores ' + 'in each bigwig file are computed per bin.' + 'These scores are averaged and scaleFactors can be applied before the average.', + usage='bigwigAverage -b sample1.bw sample2.bw -o outfile.bw\n' + 'help: bigwigAverage -h / bigwigAverage --help') + + # define the arguments + parser.add_argument('--bigwigs', '-b', + metavar='Bigwig files', + help='Bigwig files separated by space.', + nargs='+', + required=True) + + parser.add_argument('--scaleFactors', + help='Set this parameter to multipy the bigwig values ' + 'by a constant. The format is ' + 'scaleFactor1:scaleFactor2:scaleFactor3 etc. ' + 'For example 0.7:1 to scale the first bigwig file ' + 'by 0.7 while not scaling the second bigwig file', + default=None, + required=False) + + parser.add_argument('--skipNonCoveredRegions', '--skipNAs', + help='This parameter determines if non-covered regions (regions without a score) ' + 'in the bigWig files should be skipped. The default is to treat those ' + 'regions as having a value of zero. ' + 'The decision to skip non-covered regions ' + 'depends on the interpretation of the data. Non-covered regions ' + 'in a bigWig file may represent repetitive regions that should ' + 'be skipped. Alternatively, the interpretation of non-covered regions as ' + 'zeros may be wrong and this option should be used ', + action='store_true') + + return parser + + +def getType(fname): + """ + Tries to determine if a file is a wiggle, a bedgraph, or a bigWig file. + """ + if fname.endswith(".wig") or fname.endswith(".wiggle"): + return "wiggle" + elif fname.lower().endswith(".bedgraph") or fname.endswith(".bdg"): + return "bedgraph" + else: + return "bigwig" + + +def average(tileCoverage, args): + r""" + The mapreduce method calls this function + for each tile. The parameters (args) are fixed + in the main method. + + >>> funcArgs= {'scaleFactors': (1,1)} + >>> average([1, 2], funcArgs) + 1.5 + >>> funcArgs= {'scaleFactors': (1,0.5)} + >>> average([1, 2], funcArgs) + 1.0 + >>> funcArgs= {'scaleFactors': (1,0.5,0.1,0.2)} + >>> average([1, 2, 3, 12], funcArgs) + 1.175 + >>> average([1, 2, 3, np.nan], funcArgs) + nan + """ + + norm_values = [args['scaleFactors'][i] * cov for i, cov in enumerate(tileCoverage)] + + return np.mean(norm_values) + + +def main(args=None): + args = parse_arguments().parse_args(args) + if len(sys.argv) == 1: + parse_arguments().print_help() + sys.exit() + + nFiles = len(args.bigwigs) + + if args.scaleFactors: + scaleFactors = [float(x) for x in args.scaleFactors.split(":")] + if len(scaleFactors) == 1: + scaleFactors = scaleFactors * nFiles + elif len(scaleFactors) != nFiles: + raise argparse.ArgumentTypeError( + "Format of scaleFactors is factor or factor1:factor2... as many as bigwig files. " + "There are {} bigwigs and {} factors." + "The value given ( {} ) is not valid".format(nFiles, len(scaleFactors), args.scaleFactors)) + else: + scaleFactors = [1] * nFiles + + # the average function is called and receives + # the function_args per each tile that is considered + FUNC = average + function_args = {'scaleFactors': scaleFactors} + + writeBedGraph_bam_and_bw.writeBedGraph( + [(b, getType(b)) for b in args.bigwigs], + args.outFileName, 0, FUNC, + function_args, tileSize=args.binSize, region=args.region, + blackListFileName=args.blackListFileName, + verbose=args.verbose, + numberOfProcessors=args.numberOfProcessors, + skipZeroOverZero=False, + format=args.outFileFormat, + smoothLength=False, + missingDataAsZero=not args.skipNonCoveredRegions, + extendPairedEnds=False) diff --git a/pydeeptools/deeptools/bigwigCompare.py b/pydeeptools/deeptools/bigwigCompare.py new file mode 100644 index 00000000..4662b2b3 --- /dev/null +++ b/pydeeptools/deeptools/bigwigCompare.py @@ -0,0 +1,146 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- +import argparse +from deeptools import parserCommon +from deeptools.getRatio import getRatio +from deeptools import writeBedGraph_bam_and_bw + +debug = 0 + + +def parse_arguments(args=None): + parentParser = parserCommon.getParentArgParse() + outputParser = parserCommon.output() + parser = argparse.ArgumentParser( + parents=[parentParser, outputParser], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool compares two bigWig files based on the number ' + 'of mapped reads. To compare the bigWig files, the genome is ' + 'partitioned into bins of equal size, then the number of reads found ' + 'in each BAM file are counted per bin and finally a summary ' + 'value is reported. This value can be the ratio of the number of reads' + 'per bin, the log2 of the ratio, the sum or the difference.', + usage='bigwigCompare -b1 sample1.bw -b2 sample2.bw -o log2.bw\n' + 'help: bigwigCompare -h / bigwigCompare --help') + + # define the arguments + parser.add_argument('--bigwig1', '-b1', + metavar='Bigwig file', + help='Bigwig file 1. Usually the file for the ' + 'treatment.', + required=True) + + parser.add_argument('--bigwig2', '-b2', + metavar='Bigwig file', + help='Bigwig file 2. Usually the file for the ' + 'control.', + required=True) + + parser.add_argument('--scaleFactors', + help='Set this parameter to multipy the bigwig values ' + 'by a constant. The format is ' + 'scaleFactor1:scaleFactor2. ' + 'For example 0.7:1 to scale the first bigwig file ' + 'by 0.7 while not scaling the second bigwig file', + default=None, + required=False) + + parser.add_argument('--pseudocount', + help='A small number to avoid x/0. Only useful ' + 'together with --operation log2 or --operation ratio. ' + 'You can specify different values as pseudocounts for ' + 'the numerator and the denominator by providing two ' + 'values (the first value is used as the numerator ' + 'pseudocount and the second the denominator pseudocount). (Default: %(default)s)', + default=1, + nargs='+', + action=parserCommon.requiredLength(1, 2), + type=float, + required=False) + + parser.add_argument('--skipZeroOverZero', + help='Skip bins where BOTH BAM files lack coverage. ' + 'This is determined BEFORE any applicable pseudocount ' + 'is added.', + action='store_true') + + parser.add_argument('--operation', + help='The default is to output the log2ratio of the ' + 'two samples. The reciprocal ratio returns the ' + 'the negative of the inverse of the ratio ' + 'if the ratio is less than 0. The resulting ' + 'values are interpreted as negative fold changes. ' + 'Instead of performing a ' + 'computation using both files, the scaled signal can ' + 'alternatively be output for the first or second file using ' + 'the \'--operation first\' or \'--operation second\' (Default: %(default)s)', + default='log2', + choices=['log2', 'ratio', 'subtract', 'add', 'mean', + 'reciprocal_ratio', 'first', 'second'], + required=False) + + parser.add_argument('--skipNonCoveredRegions', '--skipNAs', + help='This parameter determines if non-covered regions (regions without a score) ' + 'in the bigWig files should be skipped. The default is to treat those ' + 'regions as having a value of zero. ' + 'The decision to skip non-covered regions ' + 'depends on the interpretation of the data. Non-covered regions ' + 'in a bigWig file may represent repetitive regions that should ' + 'be skipped. Alternatively, the interpretation of non-covered regions as ' + 'zeros may be wrong and this option should be used ', + action='store_true') + + parser.add_argument('--fixedStep', + help='Write out all bins (of size --binSize) ' + 'instead of merging neighbouring bins with equal values.', + action='store_true') + return parser + + +def getType(fname): + """ + Tries to determine if a file is a wiggle, a bedgraph or a bigWig. + """ + if fname.endswith(".wig") or fname.endswith(".wiggle"): + return "wiggle" + elif fname.endswith(".bedgraph"): + return "bedgraph" + else: + return "bigwig" + + +def main(args=None): + args = parse_arguments().parse_args(args) + + if args.scaleFactors: + scaleFactors = [float(x) for x in args.scaleFactors.split(":")] + else: + scaleFactors = [1, 1] + + if not isinstance(args.pseudocount, list): + args.pseudocount = [args.pseudocount] + + if len(args.pseudocount) == 1: + args.pseudocount *= 2 + + # the getRatio function is called and receives + # the function_args per each tile that is considered + FUNC = getRatio + function_args = {'valueType': args.operation, + 'scaleFactors': scaleFactors, + 'pseudocount': args.pseudocount} + + writeBedGraph_bam_and_bw.writeBedGraph( + [(args.bigwig1, getType(args.bigwig1)), + (args.bigwig2, getType(args.bigwig2))], + args.outFileName, 0, FUNC, + function_args, tileSize=args.binSize, region=args.region, + blackListFileName=args.blackListFileName, + verbose=args.verbose, + numberOfProcessors=args.numberOfProcessors, + skipZeroOverZero=args.skipZeroOverZero, + format=args.outFileFormat, + smoothLength=False, + missingDataAsZero=not args.skipNonCoveredRegions, + extendPairedEnds=False, + fixedStep=args.fixedStep) diff --git a/pydeeptools/deeptools/cm.py b/pydeeptools/deeptools/cm.py new file mode 100644 index 00000000..47bcf162 --- /dev/null +++ b/pydeeptools/deeptools/cm.py @@ -0,0 +1,1088 @@ +#!/usr/bin/env python + +# This file comes from the seaborn project and is under a BSD license: + +# Copyright (c) 2012-2019, Michael L. Waskom +# All rights reserved. +# +# Redistribution and use in source and binary forms, with or without +# modification, are permitted provided that the following conditions are met: +# +# * Redistributions of source code must retain the above copyright notice, this +# list of conditions and the following disclaimer. +# +# * Redistributions in binary form must reproduce the above copyright notice, +# this list of conditions and the following disclaimer in the documentation +# and/or other materials provided with the distribution. +# +# * Neither the name of the project nor the names of its +# contributors may be used to endorse or promote products derived from +# this software without specific prior written permission. +# +# THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" +# AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE +# IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE +# DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE +# FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL +# DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR +# SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER +# CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, +# OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE +# OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. + +from matplotlib import colors, colormaps as mpl_cm + + +_rocket_lut = [ + [0.01060815, 0.01808215, 0.10018654], + [0.01428972, 0.02048237, 0.10374486], + [0.01831941, 0.0229766, 0.10738511], + [0.02275049, 0.02554464, 0.11108639], + [0.02759119, 0.02818316, 0.11483751], + [0.03285175, 0.03088792, 0.11863035], + [0.03853466, 0.03365771, 0.12245873], + [0.04447016, 0.03648425, 0.12631831], + [0.05032105, 0.03936808, 0.13020508], + [0.05611171, 0.04224835, 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[0.90648379, 0.41460191, 0.20558847], + [0.9106967, 0.42557857, 0.20918529], + [0.91463791, 0.43668557, 0.21367954], + [0.91830723, 0.44790913, 0.21916352], + [0.92171507, 0.45922856, 0.22568002], + [0.92491786, 0.4705936, 0.23308207], + [0.92790792, 0.48200153, 0.24145932], + [0.93073701, 0.49341219, 0.25065486], + [0.93343918, 0.5048017, 0.26056148], + [0.93602064, 0.51616486, 0.27118485], + [0.93850535, 0.52748892, 0.28242464], + [0.94092933, 0.53875462, 0.29416042], + [0.94330011, 0.5499628, 0.30634189], + [0.94563159, 0.56110987, 0.31891624], + [0.94792955, 0.57219822, 0.33184256], + [0.95020929, 0.5832232, 0.34508419], + [0.95247324, 0.59419035, 0.35859866], + [0.95471709, 0.60510869, 0.37236035], + [0.95698411, 0.61595766, 0.38629631], + [0.95923863, 0.62676473, 0.40043317], + [0.9615041, 0.6375203, 0.41474106], + [0.96371553, 0.64826619, 0.42928335], + [0.96591497, 0.65899621, 0.44380444], + [0.96809871, 0.66971662, 0.45830232], + [0.9702495, 0.6804394, 0.47280492], + [0.9723881, 0.69115622, 0.48729272], + [0.97450723, 0.70187358, 0.50178034], + [0.9766108, 0.712592, 0.51626837], + [0.97871716, 0.72330511, 0.53074053], + [0.98082222, 0.73401769, 0.54520694], + [0.9829001, 0.74474445, 0.5597019], + [0.98497466, 0.75547635, 0.57420239], + [0.98705581, 0.76621129, 0.58870185], + [0.98913325, 0.77695637, 0.60321626], + [0.99119918, 0.78771716, 0.61775821], + [0.9932672, 0.79848979, 0.63231691], + [0.99535958, 0.80926704, 0.64687278], + [0.99740544, 0.82008078, 0.66150571], + [0.9992197, 0.83100723, 0.6764127] +] + + +_luts = [_rocket_lut, _mako_lut, _vlag_lut, _icefire_lut] +_names = ["rocket", "mako", "vlag", "icefire"] + +for _lut, _name in zip(_luts, _names): + + _cmap = colors.ListedColormap(_lut, _name) + locals()[_name] = _cmap + + _cmap_r = colors.ListedColormap(_lut[::-1], _name + "_r") + locals()[_name + "_r"] = _cmap_r + + mpl_cm.register(_cmap, name=_name) + mpl_cm.register(_cmap_r, name=_name + "_r") diff --git a/pydeeptools/deeptools/computeGCBias.py b/pydeeptools/deeptools/computeGCBias.py new file mode 100755 index 00000000..f261a9fc --- /dev/null +++ b/pydeeptools/deeptools/computeGCBias.py @@ -0,0 +1,800 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import time + +import multiprocessing +import numpy as np +import argparse +from scipy.stats import poisson +import py2bit +import sys + +from deeptoolsintervals import GTF +from deeptools.utilities import tbitToBamChrName, getGC_content +from deeptools import parserCommon, mapReduce +from deeptools.getFragmentAndReadSize import get_read_and_fragment_length +from deeptools import bamHandler + +debug = 0 +old_settings = np.seterr(all='ignore') + + +def parse_arguments(args=None): + parentParser = parserCommon.getParentArgParse(binSize=False, blackList=True) + requiredArgs = getRequiredArgs() + parser = argparse.ArgumentParser( + parents=[requiredArgs, parentParser], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='Computes the GC-bias using Benjamini\'s method ' + '[Benjamini & Speed (2012). Nucleic Acids Research, 40(10). doi: 10.1093/nar/gks001]. ' + 'The GC-bias is visualized and the resulting table can be used to' + 'correct the bias with `correctGCBias`.', + usage='computeGCBias ' + '-b file.bam --effectiveGenomeSize 2150570000 -g mm9.2bit -l 200 --GCbiasFrequenciesFile freq.txt\n' + 'help: computeGCBias -h / computeGCBias --help', + conflict_handler='resolve', + add_help=False) + + return parser + + +def getRequiredArgs(): + parser = argparse.ArgumentParser(add_help=False) + + required = parser.add_argument_group('Required arguments') + + required.add_argument('--bamfile', '-b', + metavar='bam file', + help='Sorted BAM file. ', + required=True) + + required.add_argument('--effectiveGenomeSize', + help='The effective genome size is the portion ' + 'of the genome that is mappable. Large fractions of ' + 'the genome are stretches of NNNN that should be ' + 'discarded. Also, if repetitive regions were not ' + 'included in the mapping of reads, the effective ' + 'genome size needs to be adjusted accordingly. ' + 'A table of values is available here: ' + 'http://deeptools.readthedocs.io/en/latest/content/feature/effectiveGenomeSize.html .', + default=None, + type=int, + required=True) + + required.add_argument('--genome', '-g', + help='Genome in two bit format. Most genomes can be ' + 'found here: http://hgdownload.cse.ucsc.edu/gbdb/ ' + 'Search for the .2bit ending. Otherwise, fasta ' + 'files can be converted to 2bit using the UCSC ' + 'programm called faToTwoBit available for different ' + 'plattforms at ' + 'http://hgdownload.cse.ucsc.edu/admin/exe/', + metavar='2bit FILE', + required=True) + + required.add_argument('--GCbiasFrequenciesFile', '-freq', '-o', + help='Path to save the file containing ' + 'the observed and expected read frequencies per %%GC-' + 'content. This file is needed to run the ' + 'correctGCBias tool. This is a text file.', + type=argparse.FileType('w'), + metavar='FILE', + required=True) + + # define the optional arguments + optional = parser.add_argument_group('Optional arguments') + optional.add_argument('--fragmentLength', '-l', + help='Fragment length used for the sequencing. If ' + 'paired-end reads are used, the fragment length is ' + 'computed based from the bam file', + type=int) + + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + + optional.add_argument('--sampleSize', + default=5e7, + help='Number of sampling points to be considered. (Default: %(default)s)', + type=int) + + optional.add_argument('--extraSampling', + help='BED file containing genomic regions for which ' + 'extra sampling is required because they are ' + 'underrepresented in the genome.', + type=argparse.FileType('r'), + metavar='BED file') + + plot = parser.add_argument_group('Diagnostic plot options') + + plot.add_argument('--biasPlot', + metavar='FILE NAME', + help='If given, a diagnostic image summarizing ' + 'the GC-bias will be saved.') + + plot.add_argument('--plotFileFormat', + metavar='', + help='image format type. If given, this ' + 'option overrides the ' + 'image format based on the plotFile ending. ' + 'The available options are: "png", ' + '"eps", "pdf", "plotly" and "svg"', + choices=['png', 'pdf', 'svg', 'eps', 'plotly']) + + plot.add_argument('--regionSize', + metavar='INT', + type=int, + default=300, + help='To plot the reads per %%GC over a region' + 'the size of the region is required. By default, ' + 'the bin size is set to 300 bases, which is close to the ' + 'standard fragment size for Illumina machines. However, ' + 'if the depth of sequencing is low, a larger bin size ' + 'will be required, otherwise many bins will not ' + 'overlap with any read (Default: %(default)s)') + + return parser + + +def getPositionsToSample(chrom, start, end, stepSize): + """ + check if the region submitted to the worker + overlaps with the region to take extra effort to sample. + If that is the case, the regions to sample array is + increased to match each of the positions in the extra + effort region sampled at the same stepSize along the interval. + + If a filter out tree is given, then from positions to sample + those regions are cleaned + """ + positions_to_sample = np.arange(start, end, stepSize) + + if global_vars['filter_out']: + filter_out_tree = GTF(global_vars['filter_out']) + else: + filter_out_tree = None + + if global_vars['extra_sampling_file']: + extra_tree = GTF(global_vars['extra_sampling_file']) + else: + extra_tree = None + + if extra_tree: + orig_len = len(positions_to_sample) + try: + extra_match = extra_tree.findOverlaps(chrom, start, end) + except KeyError: + extra_match = [] + + if len(extra_match) > 0: + for intval in extra_match: + positions_to_sample = np.append(positions_to_sample, + list(range(intval[0], intval[1], stepSize))) + # remove duplicates + positions_to_sample = np.unique(np.sort(positions_to_sample)) + if debug: + print("sampling increased to {} from {}".format( + len(positions_to_sample), + orig_len)) + + # skip regions that are filtered out + if filter_out_tree: + try: + out_match = filter_out_tree.findOverlaps(chrom, start, end) + except KeyError: + out_match = [] + + if len(out_match) > 0: + for intval in out_match: + positions_to_sample = \ + positions_to_sample[(positions_to_sample < intval[0]) | (positions_to_sample >= intval[1])] + return positions_to_sample + + +def countReadsPerGC_wrapper(args): + return countReadsPerGC_worker(*args) + + +def countReadsPerGC_worker(chromNameBam, + start, end, stepSize, regionSize, + chrNameBamToBit, verbose=False): + """given a genome region defined by + (start, end), the GC content is quantified for + regions of size regionSize that are contiguous + """ + + chromNameBit = chrNameBamToBit[chromNameBam] + tbit = py2bit.open(global_vars['2bit']) + bam = bamHandler.openBam(global_vars['bam']) + c = 1 + sub_reads_per_gc = [] + positions_to_sample = getPositionsToSample(chromNameBit, + start, end, stepSize) + + for index in range(len(positions_to_sample)): + i = positions_to_sample[index] + # stop if region extends over the chromosome end + if tbit.chroms(chromNameBit) < i + regionSize: + break + + try: + gc = getGC_content(tbit, chromNameBit, int(i), int(i + regionSize)) + except Exception as detail: + if verbose: + print("{}:{}-{}".format(chromNameBit, i, i + regionSize)) + print(detail) + continue + numberReads = bam.count(chromNameBam, i, i + regionSize) + sub_reads_per_gc.append((numberReads, gc)) + c += 1 + + return sub_reads_per_gc + + +def tabulateGCcontent_wrapper(args): + return tabulateGCcontent_worker(*args) + + +def tabulateGCcontent_worker(chromNameBam, start, end, stepSize, + fragmentLength, + chrNameBamToBit, verbose=False): + r""" given genome regions, the GC content of the genome is tabulated for + fragments of length 'fragmentLength' each 'stepSize' positions. + + >>> test = Tester() + >>> args = test.testTabulateGCcontentWorker() + >>> N_gc, F_gc = tabulateGCcontent_worker(*args) + + The forward read positions are: + [1, 4, 10, 10, 16, 18] + which correspond to a GC of + [1, 1, 1, 1, 2, 1] + + The evaluated position are + [0, 2, 4, 6, 8, 10, 12, 14, 16, 18] + the corresponding GC is + [2, 1, 1, 2, 2, 1, 2, 3, 2, 1] + + >>> print(N_gc) + [0 4 5 1] + >>> print(F_gc) + [0 4 1 0] + >>> test.set_filter_out_file() + >>> chrNameBam2bit = {'2L': 'chr2L'} + + Test for the filter out option + >>> N_gc, F_gc = tabulateGCcontent_worker('2L', 0, 20, 2, + ... {'median': 3}, chrNameBam2bit) + >>> test.unset_filter_out_file() + + The evaluated positions are + [ 0 2 8 10 12 14 16 18] + >>> print(N_gc) + [0 3 4 1] + >>> print(F_gc) + [0 3 1 0] + + Test for extra_sampling option + >>> test.set_extra_sampling_file() + >>> chrNameBam2bit = {'2L': 'chr2L'} + >>> res = tabulateGCcontent_worker('2L', 0, 20, 2, + ... {'median': 3}, chrNameBam2bit) + + The new positions evaluated are + [0, 1, 2, 3, 4, 6, 8, 10, 12, 14, 16, 18] + and the GC is + [2, 1, 1, 0, 1, 2, 2, 1, 2, 3, 2, 1] + >>> print(res[0]) + [1 5 5 1] + >>> print(res[1]) + [0 5 1 0] + + """ + if start > end: + raise NameError("start %d bigger that end %d" % (start, end)) + + chromNameBit = chrNameBamToBit[chromNameBam] + + # array to keep track of the GC from regions of length 'fragmentLength' + # from the genome. The index of the array is used to + # indicate the gc content. The values inside the + # array are counts. Thus, if N_gc[10] = 3, that means + # that 3 regions have a gc_content of 10. + subN_gc = np.zeros(fragmentLength['median'] + 1, dtype='int') + subF_gc = np.zeros(fragmentLength['median'] + 1, dtype='int') + + tbit = py2bit.open(global_vars['2bit']) + bam = bamHandler.openBam(global_vars['bam']) + peak = 0 + startTime = time.time() + + if verbose: + print("[{:.3f}] computing positions to " + "sample".format(time.time() - startTime)) + + positions_to_sample = getPositionsToSample(chromNameBit, + start, end, stepSize) + + read_counts = [] + # Optimize IO. + # if the sample regions are far apart from each + # other is faster to go to each location and fetch + # the reads found there. + # Otherwise, if the regions to sample are close to + # each other, is faster to load all the reads in + # a large region into memory and consider only + # those falling into the positions to sample. + # The following code gets the reads + # that are at sampling positions that lie close together + if np.mean(np.diff(positions_to_sample)) < 1000: + start_pos = min(positions_to_sample) + end_pos = max(positions_to_sample) + if verbose: + print("[{:.3f}] caching reads".format(time.time() - startTime)) + + counts = np.bincount([r.pos - start_pos + for r in bam.fetch(chromNameBam, start_pos, + end_pos + 1) + if not r.is_reverse and not r.is_unmapped and r.pos >= start_pos], + minlength=end_pos - start_pos + 2) + + read_counts = counts[positions_to_sample - min(positions_to_sample)] + if verbose: + print("[{:.3f}] finish caching reads.".format( + time.time() - startTime)) + + countTime = time.time() + + c = 1 + for index in range(len(positions_to_sample)): + i = positions_to_sample[index] + # stop if the end of the chromosome is reached + if i + fragmentLength['median'] > tbit.chroms(chromNameBit): + break + + try: + gc = getGC_content(tbit, chromNameBit, int(i), int(i + fragmentLength['median']), fraction=False) + except Exception as detail: + if verbose: + print(detail) + continue + + subN_gc[gc] += 1 + + # count all reads at position 'i' + if len(read_counts) == 0: # case when no cache was done + num_reads = len([x.pos for x in bam.fetch(chromNameBam, i, i + 1) + if x.is_reverse is False and x.pos == i]) + else: + num_reads = read_counts[index] + + if num_reads >= global_vars['max_reads']: + peak += 1 + continue + + subF_gc[gc] += num_reads + if verbose: + if index % 50000 == 0: + endTime = time.time() + print("%s processing %d (%.1f per sec) @ %s:%s-%s %s" % + (multiprocessing.current_process().name, + index, index / (endTime - countTime), + chromNameBit, start, end, stepSize)) + c += 1 + + if verbose: + endTime = time.time() + print("%s processing %d (%.1f per sec) @ %s:%s-%s %s" % + (multiprocessing.current_process().name, + index, index / (endTime - countTime), + chromNameBit, start, end, stepSize)) + print("%s total time %.1f @ %s:%s-%s %s" % (multiprocessing.current_process().name, + (endTime - startTime), chromNameBit, start, end, stepSize)) + + return subN_gc, subF_gc + + +def tabulateGCcontent(fragmentLength, chrNameBitToBam, stepSize, + chromSizes, numberOfProcessors=None, verbose=False, + region=None): + r""" + Subdivides the genome or the reads into chunks to be analyzed in parallel + using several processors. This codes handles the creation of + workers that tabulate the GC content for small regions and then + collects and integrates the results + >>> test = Tester() + >>> arg = test.testTabulateGCcontent() + >>> res = tabulateGCcontent(*arg) + >>> res + array([[ 0. , 18. , 1. ], + [ 3. , 63. , 0.45815996], + [ 7. , 159. , 0.42358185], + [ 25. , 192. , 1.25278115], + [ 28. , 215. , 1.25301422], + [ 16. , 214. , 0.71935396], + [ 12. , 95. , 1.21532959], + [ 9. , 24. , 3.60800971], + [ 3. , 11. , 2.62400706], + [ 0. , 0. , 1. ], + [ 0. , 0. , 1. ]]) + """ + global global_vars + + chrNameBamToBit = dict([(v, k) for k, v in chrNameBitToBam.items()]) + chunkSize = int(min(2e6, 4e5 / global_vars['reads_per_bp'])) + chromSizes = [(k, v) for k, v in chromSizes if k in list(chrNameBamToBit.keys())] + + imap_res = mapReduce.mapReduce((stepSize, + fragmentLength, chrNameBamToBit, + verbose), + tabulateGCcontent_wrapper, + chromSizes, + genomeChunkLength=chunkSize, + numberOfProcessors=numberOfProcessors, + region=region) + + for subN_gc, subF_gc in imap_res: + try: + F_gc += subF_gc + N_gc += subN_gc + except NameError: + F_gc = subF_gc + N_gc = subN_gc + + if sum(F_gc) == 0: + sys.exit("No fragments included in the sampling! Consider decreasing (or maybe increasing) the --sampleSize parameter") + scaling = float(sum(N_gc)) / float(sum(F_gc)) + + R_gc = np.array([float(F_gc[x]) / N_gc[x] * scaling + if N_gc[x] and F_gc[x] > 0 else 1 + for x in range(len(F_gc))]) + + data = np.transpose(np.vstack((F_gc, N_gc, R_gc))) + return data + + +def countReadsPerGC(regionSize, chrNameBitToBam, stepSize, + chromSizes, numberOfProcessors=None, verbose=False, + region=None): + r""" + Computes for a region of size regionSize, the GC of the region + and the number of reads that overlap it. + >>> test = Tester() + >>> arg = test.testCountReadsPerGC() + >>> reads_per_gc = countReadsPerGC(*arg) + >>> reads_per_gc[0:5,:] + array([[132. , 0.44 ], + [132. , 0.44 ], + [133. , 0.44 ], + [134. , 0.43666667], + [134. , 0.44 ]]) + """ + global global_vars + + chrNameBamToBit = dict([(v, k) for k, v in chrNameBitToBam.items()]) + chunkSize = int(min(2e6, 4e5 / global_vars['reads_per_bp'])) + + imap_res = mapReduce.mapReduce((stepSize, + regionSize, chrNameBamToBit, + verbose), + countReadsPerGC_wrapper, + chromSizes, + genomeChunkLength=chunkSize, + numberOfProcessors=numberOfProcessors, + region=region) + + reads_per_gc = [] + for sub_reads_per_gc in imap_res: + reads_per_gc += sub_reads_per_gc + + reads_per_gc = np.asarray(reads_per_gc) + return reads_per_gc + + +def smooth(x, window_len=3): + """ + *CURRENTLY* not being used + smooths the values from the frequencies by taking the average + of 'window_len' values. window_len has to be an odd number + """ + # do not smooth small arrays + if len(x) < window_len * 2: + return x + i = 0 + y = x[:] + half_width = (window_len - 1) / 2 + for i in range(0, len(x)): + if i < half_width or i + half_width + 1 > len(x): + continue + else: + y[i] = np.mean(x[i - half_width:i + half_width + 1]) + # clip low values, this avoid problems with zeros + return y + + +def bin_by(x, y, nbins=10): + """ + Bin x by y. + Returns the binned "x" values and the left edges of the bins + """ + bins = np.linspace(0, 1, nbins + 1) + # To avoid extra bin for the max value + bins[-1] += 1 + + indices = np.digitize(y, bins) + + output = [] + for i in range(1, len(bins)): + output.append(x[indices == i]) + + # Just return the left edges of the bins + bins = bins[:-1] + + return output, bins + + +def plotlyGCbias(file_name, frequencies, reads_per_gc, region_size): + import plotly.offline as py + import plotly.graph_objs as go + import matplotlib.cbook as cbook + + fig = go.Figure() + fig['layout']['xaxis1'] = dict(domain=[0.0, 1.0], anchor="y1", title="GC fraction") + fig['layout']['yaxis1'] = dict(domain=[0.55, 1.0], anchor="x1", title="Number of reads") + fig['layout']['xaxis2'] = dict(domain=[0.0, 1.0], anchor="y2", title="GC fraction", range=[0.2, 0.7]) + fig['layout']['yaxis2'] = dict(domain=[0.0, 0.45], anchor="x2", title="log2(observed/expected)") + text = "reads per {} base region".format(region_size) + annos = [{'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': text, 'y': 1.0, 'x': 0.5, 'font': {'size': 16}, 'showarrow': False}] + text = "normalized observed/expected read counts" + annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': text, 'y': 0.5, 'x': 0.5, 'font': {'size': 16}, 'showarrow': False}) + + # prepare data for boxplot + reads, GC = reads_per_gc.T + reads_per_gc, bin_labels = bin_by(reads, GC, nbins=100) + to_keep = [idx for idx, x in enumerate(bin_labels) if 0.2 <= x <= 0.7] + reads_per_gc = [reads_per_gc[x] for x in to_keep] + bin_labels = [bin_labels[x] for x in to_keep] + + # produce the same boxplot as matplotlib as vastly reduce the output file size + bins = [] + for b in reads_per_gc: + s = cbook.boxplot_stats(b)[0] + bins.append([s['whislo'], s['q1'], s['q1'], s['med'], s['med'], s['med'], s['q3'], s['q3'], s['whishi']]) + + data = [] + + # top plot + for x, y in zip(bin_labels, bins): + trace = go.Box(x=x, y=y, xaxis='x1', yaxis='y1', boxpoints='outliers', showlegend=False, name="{}".format(x), line=dict(color='rgb(107,174,214)')) + data.append(trace) + + # bottom plot + x = np.linspace(0, 1, frequencies.shape[0]) + trace = go.Scatter(x=x, y=np.log2(frequencies[:, 2]), xaxis='x2', yaxis='y2', showlegend=False, line=dict(color='rgb(107,174,214)')) + data.append(trace) + fig.add_traces(data) + fig['layout']['annotations'] = annos + py.plot(fig, filename=file_name, auto_open=False) + + +def plotGCbias(file_name, frequencies, reads_per_gc, region_size, image_format=None): + import matplotlib + matplotlib.use('Agg') + matplotlib.rcParams['pdf.fonttype'] = 42 + matplotlib.rcParams['svg.fonttype'] = 'none' + import matplotlib.pyplot as plt + + # prepare data for boxplot + reads, GC = reads_per_gc.T + reads_per_gc, bin_labels = bin_by(reads, GC, nbins=100) + to_keep = [idx for idx, x in enumerate(bin_labels) if 0.2 <= x <= 0.7] + reads_per_gc = [reads_per_gc[x] for x in to_keep] + bin_labels = [bin_labels[x] for x in to_keep] + + title = "reads per regions of {} bp".format(region_size) + fig = plt.figure(figsize=(6, 8)) + ax1 = fig.add_subplot(211, title=title) + ax2 = fig.add_subplot(212, + title='normalized observed/expected read counts') + + # make boxplot + + bp = ax1.boxplot(reads_per_gc, notch=0, patch_artist=True) + plt.setp(bp['boxes'], color='black', facecolor='LightGreen') + plt.setp(bp['medians'], color='black') + plt.setp(bp['whiskers'], color='black', linestyle='dashed') + plt.setp(bp['fliers'], marker='None') + # get the whisker that spands the most + y_max = np.nanmax([x.get_data()[1][1] for x in bp['whiskers']]) + ax1.set_ylim(0 - (y_max * 0.05), y_max * 1.05) + ax1.set_ylabel('Number of reads') + ax1.set_xlabel('GC fraction') + + xticks = [idx for idx, x in enumerate(bin_labels) if int(x * 100) % 10 == 0] + + ax1.set_xticks(xticks) + ax1.set_xticklabels(["{:.1f}".format(bin_labels[x]) for x in xticks]) + + x = np.linspace(0, 1, frequencies.shape[0]) + y = np.log2(frequencies[:, 2]) + ax2.plot(x, y, color='#8c96f0') + ax2.set_xlabel('GC fraction') + ax2.set_ylabel('log2ratio observed/expected') + ax2.set_xlim(0.2, 0.7) + y_max = max(y[np.where(x >= 0.2)[0][0]:np.where(x <= 0.7)[0][-1] + 1]) + y_min = min(y[np.where(x >= 0.2)[0][0]:np.where(x <= 0.7)[0][-1] + 1]) + if y_max > 0: + y_max *= 1.1 + else: + y_max *= 0.9 + if y_min < 0: + y_min *= 1.1 + else: + y_min *= 0.9 + ax2.set_ylim(y_min, y_max) + plt.tight_layout() + plt.savefig(file_name, bbox_inches='tight', dpi=100, format=image_format) + plt.close() + + +def main(args=None): + args = parse_arguments().parse_args(args) + + if args.extraSampling: + extra_sampling_file = args.extraSampling.name + args.extraSampling.close() + else: + extra_sampling_file = None + + global global_vars + global_vars = {} + global_vars['2bit'] = args.genome + global_vars['bam'] = args.bamfile + global_vars['filter_out'] = args.blackListFileName + global_vars['extra_sampling_file'] = extra_sampling_file + + tbit = py2bit.open(global_vars['2bit']) + bam, mapped, unmapped, stats = bamHandler.openBam(global_vars['bam'], returnStats=True, nThreads=args.numberOfProcessors) + + if args.fragmentLength: + fragment_len_dict = \ + {'median': args.fragmentLength} + + else: + fragment_len_dict, __ = \ + get_read_and_fragment_length(args.bamfile, None, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose) + if not fragment_len_dict: + print("\nPlease provide the fragment length used for the " + "sample preparation.\n") + exit(1) + + fragment_len_dict = {'median': int(fragment_len_dict['median'])} + + chrNameBitToBam = tbitToBamChrName(list(tbit.chroms().keys()), bam.references) + + global_vars['genome_size'] = sum(tbit.chroms().values()) + global_vars['total_reads'] = mapped + global_vars['reads_per_bp'] = \ + float(global_vars['total_reads']) / args.effectiveGenomeSize + + confidence_p_value = float(1) / args.sampleSize + + # chromSizes: list of tuples + chromSizes = [(bam.references[i], bam.lengths[i]) + for i in range(len(bam.references))] + chromSizes = [x for x in chromSizes if x[0] in tbit.chroms()] + + # use poisson distribution to identify peaks that should be discarted. + # I multiply by 4, because the real distribution of reads + # vary depending on the gc content + # and the global number of reads per bp may a be too low. + # empirically, a value of at least 4 times as big as the + # reads_per_bp was found. + # Similarly for the min value, I divide by 4. + global_vars['max_reads'] = poisson(4 * global_vars['reads_per_bp'] * fragment_len_dict['median']).isf(confidence_p_value) + # this may be of not use, unless the depth of sequencing is really high + # as this value is close to 0 + global_vars['min_reads'] = poisson(0.25 * global_vars['reads_per_bp'] * fragment_len_dict['median']).ppf(confidence_p_value) + + for key in global_vars: + print("{}: {}".format(key, global_vars[key])) + + print("computing frequencies") + # the GC of the genome is sampled each stepSize bp. + stepSize = max(int(global_vars['genome_size'] / args.sampleSize), 1) + print("stepSize: {}".format(stepSize)) + data = tabulateGCcontent(fragment_len_dict, + chrNameBitToBam, stepSize, + chromSizes, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose, + region=args.region) + + np.savetxt(args.GCbiasFrequenciesFile.name, data) + + if args.biasPlot: + reads_per_gc = countReadsPerGC(args.regionSize, + chrNameBitToBam, stepSize * 10, + chromSizes, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose, + region=args.region) + if args.plotFileFormat == "plotly": + plotlyGCbias(args.biasPlot, data, reads_per_gc, args.regionSize) + else: + plotGCbias(args.biasPlot, data, reads_per_gc, args.regionSize, image_format=args.plotFileFormat) + + +class Tester(): + def __init__(self): + import os + self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_corrGC/" + self.tbitFile = self.root + "sequence.2bit" + self.bamFile = self.root + "test.bam" + self.mappability = self.root + "mappability.bw" + self.chrNameBam = '2L' + self.chrNameBit = 'chr2L' + bam, mapped, unmapped, stats = bamHandler.openBam(self.bamFile, returnStats=True) + tbit = py2bit.open(self.tbitFile) + global debug + debug = 0 + global global_vars + global_vars = {'2bit': self.tbitFile, + 'bam': self.bamFile, + 'filter_out': None, + 'mappability': self.mappability, + 'extra_sampling_file': None, + 'max_reads': 5, + 'min_reads': 0, + 'min_reads': 0, + 'reads_per_bp': 0.3, + 'total_reads': mapped, + 'genome_size': sum(tbit.chroms().values()) + } + + def testTabulateGCcontentWorker(self): + stepSize = 2 + fragmentLength = {'min': 1, 'median': 3, 'max': 5} + start = 0 + end = 20 + chrNameBam2bit = {'2L': 'chr2L'} + return (self.chrNameBam, + start, end, stepSize, fragmentLength, chrNameBam2bit) + + def set_filter_out_file(self): + global global_vars + global_vars['filter_out'] = self.root + "filter_out.bed" + + def unset_filter_out_file(self): + global global_vars + global_vars['filter_out'] = None + + def set_extra_sampling_file(self): + global global_vars + global_vars['extra_sampling_file'] = self.root + "extra_sampling.bed" + + def testTabulateGCcontent(self): + fragmentLength = {'median': 10} + chrNameBitToBam = {'chr2L': '2L'} + stepSize = 1 + bam = bamHandler.openBam(global_vars['bam']) + chromSizes = [(bam.references[i], bam.lengths[i]) + for i in range(len(bam.references))] + return (fragmentLength, + chrNameBitToBam, stepSize, chromSizes, 1) + + def testCountReadsPerGC(self): + regionSize = 300 + chrNameBitToBam = {'chr2L': '2L'} + stepSize = 1 + bam = bamHandler.openBam(global_vars['bam']) + chromSizes = [(bam.references[i], bam.lengths[i]) + for i in range(len(bam.references))] + return (regionSize, + chrNameBitToBam, stepSize, chromSizes, 1) + + +if __name__ == "__main__": + main() diff --git a/pydeeptools/deeptools/computeMatrix.py b/pydeeptools/deeptools/computeMatrix.py new file mode 100644 index 00000000..02cc1fd4 --- /dev/null +++ b/pydeeptools/deeptools/computeMatrix.py @@ -0,0 +1,429 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import argparse +import sys +from deeptools.parserCommon import writableFile, numberOfProcessors +from deeptools import parserCommon +from deeptools import heatmapper +import deeptools.computeMatrixOperations as cmo +from importlib.metadata import version + + +def parse_arguments(args=None): + parser = \ + argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description=""" + +This tool calculates scores per genome regions and prepares an intermediate file that can be used with ``plotHeatmap`` and ``plotProfiles``. +Typically, the genome regions are genes, but any other regions defined in a BED file can be used. +computeMatrix accepts multiple score files (bigWig format) and multiple regions files (BED format). +This tool can also be used to filter and sort regions according +to their score. + +To learn more about the specific parameters, type: + +$ computeMatrix reference-point --help or + +$ computeMatrix scale-regions --help + +""", + epilog='An example usage is:\n computeMatrix reference-point -S ' + ' -R -b 1000\n \n') + + parser.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + subparsers = parser.add_subparsers( + title='Commands', + dest='command', + metavar='') + + # scale-regions mode options + subparsers.add_parser( + 'scale-regions', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[ + computeMatrixRequiredArgs(), + computeMatrixOutputArgs(), + computeMatrixOptArgs(case='scale-regions'), + parserCommon.gtf_options() + ], + help="In the scale-regions mode, all regions in the BED file are " + "stretched or shrunken to the length (in bases) indicated by the user.", + usage='An example usage is:\n computeMatrix scale-regions -S ' + ' -R -b 1000\n\n') + + # reference point arguments + subparsers.add_parser( + 'reference-point', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[computeMatrixRequiredArgs(), + computeMatrixOutputArgs(), + computeMatrixOptArgs(case='reference-point'), + parserCommon.gtf_options() + ], + help="Reference-point refers to a position within a BED region " + "(e.g., the starting point). In this mode, only those genomic" + "positions before (upstream) and/or after (downstream) of the " + "reference point will be plotted.", + usage='An example usage is:\n computeMatrix reference-point -S ' + ' -R -a 3000 -b 3000\n\n') + + return parser + + +def computeMatrixRequiredArgs(args=None): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + required.add_argument('--regionsFileName', '-R', + metavar='File', + help='File name or names, in BED or GTF format, containing ' + 'the regions to plot. If multiple bed files are given, each one is considered a ' + 'group that can be plotted separately. Also, adding a "#" symbol in the bed file ' + 'causes all the regions until the previous "#" to be considered one group.', + nargs='+', + required=True) + required.add_argument('--scoreFileName', '-S', + help='bigWig file(s) containing ' + 'the scores to be plotted. Multiple files should be separated by spaced. BigWig ' + 'files can be obtained by using the bamCoverage ' + 'or bamCompare tools. More information about ' + 'the bigWig file format can be found at ' + 'http://genome.ucsc.edu/goldenPath/help/bigWig.html ', + metavar='File', + nargs='+', + required=True) + return parser + + +def computeMatrixOutputArgs(args=None): + parser = argparse.ArgumentParser(add_help=False) + output = parser.add_argument_group('Output options') + output.add_argument('--outFileName', '-out', '-o', + help='File name to save the gzipped matrix file ' + 'needed by the "plotHeatmap" and "plotProfile" tools.', + type=writableFile, + required=True) + + output.add_argument('--outFileNameMatrix', + help='If this option is given, then the matrix ' + 'of values underlying the heatmap will be saved ' + 'using the indicated name, e.g. IndividualValues.tab.' + 'This matrix can easily be loaded into R or ' + 'other programs.', + metavar='FILE', + type=writableFile) + output.add_argument('--outFileSortedRegions', + help='File name in which the regions are saved ' + 'after skiping zeros or min/max threshold values. The ' + 'order of the regions in the file follows the sorting ' + 'order selected. This is useful, for example, to ' + 'generate other heatmaps keeping the sorting of the ' + 'first heatmap. Example: Heatmap1sortedRegions.bed', + metavar='BED file', + type=argparse.FileType('w')) + return parser + + +def computeMatrixOptArgs(case=['scale-regions', 'reference-point'][0]): + + parser = argparse.ArgumentParser(add_help=False) + optional = parser.add_argument_group('Optional arguments') + optional.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + if case == 'scale-regions': + optional.add_argument('--regionBodyLength', '-m', + default=1000, + type=int, + help='Distance in bases to which all regions will ' + 'be fit. (Default: %(default)s)') + optional.add_argument('--startLabel', + default='TSS', + help='Label shown in the plot for the start of ' + 'the region. Default is TSS (transcription ' + 'start site), but could be changed to anything, ' + 'e.g. "peak start". Note that this is only ' + 'useful if you plan to plot the results yourself ' + 'and not, for example, with plotHeatmap, which ' + 'will override this. (Default: %(default)s)') + optional.add_argument('--endLabel', + default='TES', + help='Label shown in the plot for the region ' + 'end. Default is TES (transcription end site). ' + 'See the --startLabel option for more ' + 'information. (Default: %(default)s) ') + optional.add_argument('--beforeRegionStartLength', '-b', '--upstream', + default=0, + type=int, + help='Distance upstream of the start site of ' + 'the regions defined in the region file. If the ' + 'regions are genes, this would be the distance ' + 'upstream of the transcription start site. (Default: %(default)s)') + optional.add_argument('--afterRegionStartLength', '-a', '--downstream', + default=0, + type=int, + help='Distance downstream of the end site ' + 'of the given regions. If the ' + 'regions are genes, this would be the distance ' + 'downstream of the transcription end site. (Default: %(default)s)') + optional.add_argument("--unscaled5prime", + default=0, + type=int, + help='Number of bases at the 5-prime end of the ' + 'region to exclude from scaling. By default, ' + 'each region is scaled to a given length (see the --regionBodyLength option). In some cases it is useful to look at unscaled signals around region boundaries, so this setting specifies the number of unscaled bases on the 5-prime end of each boundary. (Default: %(default)s)') + optional.add_argument("--unscaled3prime", + default=0, + type=int, + help='Like --unscaled5prime, but for the 3-prime ' + 'end. (Default: %(default)s)') + + elif case == 'reference-point': + optional.add_argument('--referencePoint', + default='TSS', + choices=['TSS', 'TES', 'center'], + help='The reference point for the plotting ' + 'could be either the region start (TSS), the ' + 'region end (TES) or the center of the region. ' + 'Note that regardless of what you specify, ' + 'plotHeatmap/plotProfile will default to using "TSS" as the ' + 'label. (Default: %(default)s)') + + # set region body length to zero for reference point mode + optional.add_argument('--regionBodyLength', help=argparse.SUPPRESS, + default=0, type=int) + optional.add_argument('--unscaled5prime', default=0, type=int, help=argparse.SUPPRESS) + optional.add_argument('--unscaled3prime', default=0, type=int, help=argparse.SUPPRESS) + optional.add_argument('--beforeRegionStartLength', '-b', '--upstream', + default=500, + type=int, + metavar='INT bp', + help='Distance upstream of the reference-point ' + 'selected. (Default: %(default)s)') + optional.add_argument('--afterRegionStartLength', '-a', '--downstream', + default=1500, + metavar='INT bp', + type=int, + help='Distance downstream of the ' + 'reference-point selected. (Default: %(default)s)') + optional.add_argument('--nanAfterEnd', + action='store_true', + help='If set, any values after the region end ' + 'are discarded. This is useful to visualize ' + 'the region end when not using the ' + 'scale-regions mode and when the reference-' + 'point is set to the TSS.') + + optional.add_argument('--binSize', '-bs', + help='Length, in bases, of the non-overlapping ' + 'bins for averaging the score over the ' + 'regions length. (Default: %(default)s)', + type=int, + default=10) + + optional.add_argument('--sortRegions', + help='Whether the output file should present the ' + 'regions sorted. The default is to not sort the regions. ' + 'Note that this is only useful if you plan to plot ' + 'the results yourself and not, for example, with ' + 'plotHeatmap, which will override this. Note also that ' + 'unsorted output will be in whatever order the regions ' + 'happen to be processed in and not match the order in ' + 'the input files. If you require the output order to ' + 'match that of the input regions, then either specify ' + '"keep" or use computeMatrixOperations to resort the ' + 'results file. (Default: %(default)s)', + choices=["descend", "ascend", "no", "keep"], + default='keep') + + optional.add_argument('--sortUsing', + help='Indicate which method should be used for ' + 'sorting. The value is computed for each row.' + 'Note that the region_length option will lead ' + 'to a dotted line within the heatmap that indicates ' + 'the end of the regions. (Default: %(default)s)', + choices=["mean", "median", "max", "min", "sum", + "region_length"], + default='mean') + + optional.add_argument('--sortUsingSamples', + help='List of sample numbers (order as in matrix), ' + 'that are used for sorting by --sortUsing, ' + 'no value uses all samples, ' + 'example: --sortUsingSamples 1 3', + type=int, nargs='+') + + optional.add_argument('--averageTypeBins', + default='mean', + choices=["mean", "median", "min", + "max", "std", "sum"], + help='Define the type of statistic that should be ' + 'used over the bin size range. The ' + 'options are: "mean", "median", "min", "max", "sum" ' + 'and "std". The default is "mean". (Default: %(default)s)') + + optional.add_argument('--missingDataAsZero', + help='If set, missing data (NAs) will be treated as zeros. ' + 'The default is to ignore such cases, which will be depicted as black areas in ' + 'a heatmap. (see the --missingDataColor argument ' + 'of the plotHeatmap command for additional options).', + action='store_true') + + optional.add_argument('--skipZeros', + help='Whether regions with only scores of zero ' + 'should be included or not. Default is to include ' + 'them.', + action='store_true') + + optional.add_argument('--minThreshold', + default=None, + type=float, + help='Numeric value. Any region containing a ' + 'value that is less than or equal to this ' + 'will be skipped. This is useful to skip, ' + 'for example, genes where the read count is zero ' + 'for any of the bins. This could be the result of ' + 'unmappable areas and can bias the overall results. (Default: %(default)s)') + + optional.add_argument('--maxThreshold', + default=None, + type=float, + help='Numeric value. Any region containing a value ' + 'greater than or equal to this ' + 'will be skipped. The maxThreshold is useful to ' + 'skip those few regions with very high read counts ' + '(e.g. micro satellites) that may bias the average ' + 'values. (Default: %(default)s)') + + optional.add_argument('--blackListFileName', '-bl', + help="A BED file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered.", + metavar="BED file", + required=False) + + optional.add_argument('--samplesLabel', + help='Labels for the samples. This will then be passed to plotHeatmap and plotProfile. The ' + 'default is to use the file name of the ' + 'sample. The sample labels should be separated ' + 'by spaces and quoted if a label itself' + 'contains a space E.g. --samplesLabel label-1 "label 2" ', + nargs='+') + + optional.add_argument('--smartLabels', + action='store_true', + help='Instead of manually specifying labels for the input ' + 'bigWig and BED/GTF files, this causes deepTools to use the file name ' + 'after removing the path and extension.') + + # in contrast to other tools, + # computeMatrix by default outputs + # messages and the --quiet flag supresses them + optional.add_argument('--quiet', '-q', + help='Set to remove any warning or processing ' + 'messages.', + action='store_true') + + optional.add_argument('--verbose', + help='Being VERY verbose in the status messages. --quiet will disable this.', + action='store_true') + + optional.add_argument('--scale', + help='If set, all values are multiplied by ' + 'this number. (Default: %(default)s)', + type=float, + default=1) + optional.add_argument('--numberOfProcessors', '-p', + help='Number of processors to use. Type "max/2" to ' + 'use half the maximum number of processors or "max" ' + 'to use all available processors. (Default: %(default)s)', + metavar="INT", + type=numberOfProcessors, + default=1, + required=False) + return parser + + +def process_args(args=None): + args = parse_arguments().parse_args(args) + + if len(sys.argv) == 1: + parse_arguments().print_help() + sys.exit() + + if args.quiet is True: + args.verbose = False + + # Ensure before and after region length is positive + if args.beforeRegionStartLength < 0: + print(f"beforeRegionStartLength changed from {args.beforeRegionStartLength} into {abs(args.beforeRegionStartLength)}") + args.beforeRegionStartLength = abs(args.beforeRegionStartLength) + if args.afterRegionStartLength < 0: + print(f"afterRegionStartLength changed from {args.afterRegionStartLength} into {abs(args.afterRegionStartLength)}") + args.afterRegionStartLength = abs(args.afterRegionStartLength) + + if args.command == 'scale-regions': + args.nanAfterEnd = False + args.referencePoint = None + elif args.command == 'reference-point': + if args.beforeRegionStartLength == 0 and \ + args.afterRegionStartLength == 0: + sys.exit("\nUpstrean and downstream regions are both " + "set to 0. Nothing to output. Maybe you want to " + "use the scale-regions mode?\n") + + return args + + +def main(args=None): + + args = process_args(args) + + parameters = {'upstream': args.beforeRegionStartLength, + 'downstream': args.afterRegionStartLength, + 'body': args.regionBodyLength, + 'bin size': args.binSize, + 'ref point': args.referencePoint, + 'verbose': args.verbose, + 'bin avg type': args.averageTypeBins, + 'missing data as zero': args.missingDataAsZero, + 'min threshold': args.minThreshold, + 'max threshold': args.maxThreshold, + 'scale': args.scale, + 'skip zeros': args.skipZeros, + 'nan after end': args.nanAfterEnd, + 'proc number': args.numberOfProcessors, + 'sort regions': args.sortRegions, + 'sort using': args.sortUsing, + 'unscaled 5 prime': args.unscaled5prime, + 'unscaled 3 prime': args.unscaled3prime + } + + hm = heatmapper.heatmapper() + + scores_file_list = args.scoreFileName + hm.computeMatrix(scores_file_list, args.regionsFileName, parameters, blackListFileName=args.blackListFileName, verbose=args.verbose, allArgs=args) + if args.sortRegions not in ['no', 'keep']: + sortUsingSamples = [] + if args.sortUsingSamples is not None: + for i in args.sortUsingSamples: + if (i > 0 and i <= hm.matrix.get_num_samples()): + sortUsingSamples.append(i - 1) + else: + exit("The value {0} for --sortUsingSamples is not valid. Only values from 1 to {1} are allowed.".format(args.sortUsingSamples, hm.matrix.get_num_samples())) + print('Samples used for ordering within each group: ', sortUsingSamples) + + hm.matrix.sort_groups(sort_using=args.sortUsing, sort_method=args.sortRegions, sample_list=sortUsingSamples) + elif args.sortRegions == 'keep': + hm.parameters['group_labels'] = hm.matrix.group_labels + hm.parameters["group_boundaries"] = hm.matrix.group_boundaries + cmo.sortMatrix(hm, args.regionsFileName, args.transcriptID, args.transcript_id_designator, verbose=not args.quiet) + + hm.save_matrix(args.outFileName) + + if args.outFileNameMatrix: + hm.save_matrix_values(args.outFileNameMatrix) + + if args.outFileSortedRegions: + hm.save_BED(args.outFileSortedRegions) diff --git a/pydeeptools/deeptools/computeMatrixOperations.py b/pydeeptools/deeptools/computeMatrixOperations.py new file mode 100755 index 00000000..0224f00a --- /dev/null +++ b/pydeeptools/deeptools/computeMatrixOperations.py @@ -0,0 +1,852 @@ +#!/usr/bin/env python +import deeptools.heatmapper as heatmapper +import deeptoolsintervals.parse as dti +import numpy as np +import argparse +import sys +import os +import csv +from importlib.metadata import version + + +def parse_arguments(): + parser = argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description=""" +This tool performs a variety of operations on files produced by computeMatrix. + +detailed help: + + computeMatrixOperations info -h + +or + + computeMatrixOperations relabel -h + +or + + computeMatrixOperations subset -h + +or + + computeMatrixOperations filterStrand -h + +or + + computeMatrixOperations filterValues -h + +or + + computeMatrixOperations rbind -h + +or + + computeMatrixOperations cbind -h + +or + computeMatrixOperations sort -h + +or + computeMatrixOperations dataRange -h + +""", + epilog='example usages:\n' + 'computeMatrixOperations subset -m input.mat.gz -o output.mat.gz --group "group 1" "group 2" --samples "sample 3" "sample 10"\n\n' + ' \n\n') + + subparsers = parser.add_subparsers( + title='Commands', + dest='command', + metavar='') + + # info + subparsers.add_parser( + 'info', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[infoArgs()], + help="Print group and sample information", + usage='An example usage is:\n computeMatrixOperations info -m input.mat.gz\n\n') + + # relabel + subparsers.add_parser( + 'relabel', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[infoArgs(), relabelArgs()], + help="Change sample and/or group label information", + usage='An example usage is:\n computeMatrixOperations relabel -m input.mat.gz -o output.mat.gz --sampleLabels "sample 1" "sample 2"\n\n') + + # subset + subparsers.add_parser( + 'subset', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[infoArgs(), subsetArgs()], + help="Actually subset the matrix. The group and sample orders are honored, so one can also reorder files.", + usage='An example usage is:\n computeMatrixOperations subset -m ' + 'input.mat.gz -o output.mat.gz --groups "group 1" "group 2" ' + '--samples "sample 3" "sample 10"\n\n') + + # filterStrand + subparsers.add_parser( + 'filterStrand', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[infoArgs(), filterStrandArgs()], + help="Filter entries by strand.", + usage='Example usage:\n computeMatrixOperations filterStrand -m ' + 'input.mat.gz -o output.mat.gz --strand +\n\n') + + # filterValues + subparsers.add_parser( + 'filterValues', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[infoArgs(), filterValuesArgs()], + help="Filter entries by min/max value.", + usage='Example usage:\n computeMatrixOperations filterValues -m ' + 'input.mat.gz -o output.mat.gz --min 10 --max 1000\n\n') + + # rbind + subparsers.add_parser( + 'rbind', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[bindArgs()], + help="merge multiple matrices by concatenating them head to tail. This assumes that the same samples are present in each in the same order.", + usage='Example usage:\n computeMatrixOperations rbind -m ' + 'input1.mat.gz input2.mat.gz -o output.mat.gz\n\n') + + # cbind + subparsers.add_parser( + 'cbind', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[bindArgs()], + help="merge multiple matrices by concatenating them left to right. No assumptions are made about the row order. Regions not present in the first file specified are ignored. Regions missing in subsequent files will result in NAs. Regions are matches based on the first 6 columns of the computeMatrix output (essentially the columns in a BED file).", + usage='Example usage:\n computeMatrixOperations cbind -m ' + 'input1.mat.gz input2.mat.gz -o output.mat.gz\n\n') + + # sort + subparsers.add_parser( + 'sort', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[sortArgs()], + help='Sort a matrix file to correspond to the order of entries in the desired input file(s). The groups of regions designated by the files must be present in the order found in the output of computeMatrix (otherwise, use the subset command first). Note that this subcommand can also be used to remove unwanted regions, since regions not present in the input file(s) will be omitted from the output.', + usage='Example usage:\n computeMatrixOperations sort -m input.mat.gz -R regions1.bed regions2.bed regions3.gtf -o input.sorted.mat.gz\n\n') + + # dataRange + subparsers.add_parser( + 'dataRange', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[infoArgs()], + help='Returns the min, max, median, 10th and 90th percentile of the matrix values per sample.', + usage='Example usage:\n computeMatrixOperations dataRange -m input.mat.gz\n\n') + + parser.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + return parser + + +def bindArgs(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + required.add_argument('--matrixFile', '-m', + help='Matrix files from the computeMatrix tool.', + nargs='+', + required=True) + + required.add_argument('--outFileName', '-o', + help='Output file name', + required=True) + + return parser + + +def infoArgs(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + required.add_argument('--matrixFile', '-m', + help='Matrix file from the computeMatrix tool.', + required=True) + + return parser + + +def relabelArgs(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + required.add_argument('--outFileName', '-o', + help='Output file name', + required=True) + + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument('--groupLabels', + nargs='+', + help="Groups labels. If none are specified then the current labels will be kept.") + + optional.add_argument('--sampleLabels', + nargs='+', + help="Sample labels. If none are specified then the current labels will be kept.") + + return parser + + +def subsetArgs(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + required.add_argument('--outFileName', '-o', + help='Output file name', + required=True) + + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument('--groups', + nargs='+', + help="Groups to include. If none are specified then all will be included.") + + optional.add_argument('--samples', + nargs='+', + help="Samples to include. If none are specified then all will be included.") + + return parser + + +def filterStrandArgs(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + required.add_argument('--outFileName', '-o', + help='Output file name', + required=True) + + required.add_argument('--strand', '-s', + help='Strand', + choices=['+', '-', '.'], + required=True) + + return parser + + +def filterValuesArgs(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + required.add_argument('--outFileName', '-o', + help='Output file name', + required=True) + + optional = parser.add_argument_group('Optional arguments') + optional.add_argument('--min', + help='Minimum value. Any row having a single entry less than this will be excluded. The default is no minimum.', + type=float, + default=None) + + optional.add_argument('--max', + help='Maximum value. Any row having a single entry more than this will be excluded. The default is no maximum.', + type=float, + default=None) + + return parser + + +def sortArgs(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + required.add_argument('--matrixFile', '-m', + help='Matrix file from the computeMatrix tool.', + required=True) + + required.add_argument('--outFileName', '-o', + help='Output file name', + required=True) + + required.add_argument('--regionsFileName', '-R', + help='File name(s), in BED or GTF format, containing the regions. ' + 'If multiple bed files are given, each one is ' + 'considered a group that can be plotted separately. ' + 'Also, adding a "#" symbol in the bed file causes all ' + 'the regions until the previous "#" to be considered ' + 'one group. Alternatively for BED files, putting ' + 'deepTools_group in the header can be used to indicate a ' + 'column with group labels. Note that these should be ' + 'sorted such that all group entries are together.', + required=True, + nargs='+') + + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument('--transcriptID', + default='transcript', + help='When a GTF file is used to provide regions, only ' + 'entries with this value as their feature (column 3) ' + 'will be processed as transcripts. (Default: %(default)s)') + + optional.add_argument('--transcript_id_designator', + default='transcript_id', + help='Each region has an ID (e.g., ACTB) assigned to it, ' + 'which for BED files is either column 4 (if it exists) ' + 'or the interval bounds. For GTF files this is instead ' + 'stored in the last column as a key:value pair (e.g., as ' + '\'transcript_id "ACTB"\', for a key of transcript_id ' + 'and a value of ACTB). In some cases it can be ' + 'convenient to use a different identifier. To do so, set ' + 'this to the desired key. (Default: %(default)s)') + + return parser + + +def printInfo(matrix): + """ + Print the groups and samples + """ + + print("Groups:") + for group in matrix.matrix.group_labels: + print("\t{0}".format(group)) + + print("Samples:") + for sample in matrix.matrix.sample_labels: + print("\t{0}".format(sample)) + + +def printDataRange(matrix): + """ + Prints the min, max, median, 10th and 90th percentile of the matrix values per sample. + """ + print("Samples\tMin\tMax\tMedian\t10th\t90th") + for i, sample in enumerate(matrix.matrix.sample_labels): + start = matrix.matrix.sample_boundaries[i] + end = matrix.matrix.sample_boundaries[i + 1] + sample_matrix = matrix.matrix.matrix[..., start:end] + print("{0}\t{1}\t{2}\t{3}\t{4}\t{5}".format(sample, np.amin(sample_matrix), + np.amax(sample_matrix), + np.ma.median(sample_matrix), + np.percentile(sample_matrix, 10), + np.percentile(sample_matrix, 90))) + + +def relabelMatrix(matrix, args): + """ + Relabel the samples and groups in a matrix + """ + if args.groupLabels: + if len(args.groupLabels) != len(matrix.matrix.group_labels): + sys.exit("You specified {} group labels, but {} are required.\n".format(len(args.groupLabels), len(matrix.matrix.group_labels))) + matrix.matrix.group_labels = args.groupLabels + if args.sampleLabels: + if len(args.sampleLabels) != len(matrix.matrix.sample_labels): + sys.exit("You specified {} sample labels, but {} are required.\n".format(len(args.sampleLabels), len(matrix.matrix.sample_labels))) + matrix.matrix.sample_labels = args.sampleLabels + + +def getGroupBounds(args, matrix): + """ + Given the group labels, return an indexing array and the resulting boundaries + """ + bounds = matrix.parameters['group_boundaries'] + if args.groups is None: + return range(0, matrix.matrix.matrix.shape[0]), np.array(bounds) + else: + o = list() + obounds = [0] + for group in args.groups: + if group not in matrix.matrix.group_labels: + sys.exit("Error: '{0}' is not a valid group\n".format(group)) + idx = matrix.matrix.group_labels.index(group) + o.extend(range(bounds[idx], bounds[idx + 1])) + obounds.append(bounds[idx + 1] - bounds[idx]) + return o, np.cumsum(obounds) + + +def getSampleBounds(args, matrix): + """ + Given the sample labels, return an indexing array + """ + bounds = matrix.parameters['sample_boundaries'] + if args.samples is None: + return np.arange(0, matrix.matrix.matrix.shape[1]) + else: + o = list() + for sample in args.samples: + if sample not in matrix.matrix.sample_labels: + sys.exit("Error: '{0}' is not a valid sample\n".format(sample)) + idx = matrix.matrix.sample_labels.index(sample) + o.extend(range(bounds[idx], bounds[idx + 1])) + return o + + +def subsetRegions(hm, bounds): + out = [] + for x in bounds: + reg = hm.matrix.regions[x] + # we need to add a list of [chrom, [(start, end), (start, end)], name, 0, strand, score)] + if isinstance(reg, dict): + # This happens on occasion + starts = reg["start"].split(",") + starts = [int(x) for x in starts] + ends = reg["end"].split(",") + ends = [int(x) for x in ends] + regs = [(x, y) for x, y in zip(starts, ends)] + out.append([reg["chrom"], regs, reg["name"], 0, reg["strand"], reg["score"]]) + else: + out.append(reg) + return out + + +def filterHeatmap(hm, args): + bounds = [0] + regions = [] + keep = [] + for region in hm.matrix.regions: + if region[4] == args.strand: + keep.append(True) + regions.append(region) + else: + keep.append(False) + keep = np.array(keep) + + # Get the new bounds + for idx in range(1, len(hm.matrix.group_boundaries)): + i = int(np.sum(keep[hm.matrix.group_boundaries[idx - 1]:hm.matrix.group_boundaries[idx]])) + bounds.append(bounds[idx - 1] + i) + + hm.matrix.group_boundaries = bounds + + # subset the matrix + hm.matrix.matrix = hm.matrix.matrix[keep, :] + hm.matrix.regions = regions + + +def filterHeatmapValues(hm, minVal, maxVal): + bounds = [0] + regions = [] + keep = [] + if minVal is None: + minVal = -np.inf + if maxVal is None: + maxVal = np.inf + np.warnings.filterwarnings('ignore') + for i, (x, y) in enumerate(zip(np.nanmin(hm.matrix.matrix, axis=1), np.nanmax(hm.matrix.matrix, axis=1))): + # x/y will be nan iff a row is entirely nan. Don't filter. + if np.isnan(x) or (x >= minVal and y <= maxVal): + keep.append(True) + regions.append(hm.matrix.regions[i]) + else: + keep.append(False) + keep = np.array(keep) + + # Get the new bounds + for idx in range(1, len(hm.matrix.group_boundaries)): + i = int(np.sum(keep[hm.matrix.group_boundaries[idx - 1]:hm.matrix.group_boundaries[idx]])) + bounds.append(bounds[idx - 1] + i) + + hm.matrix.group_boundaries = bounds + + # subset the matrix + hm.matrix.matrix = hm.matrix.matrix[keep, :] + hm.matrix.regions = regions + + +def insertMatrix(hm, hm2, groupName): + """ + Given two heatmapper objects and a region group name, insert the regions and + values from hm2 for that group to the end of those for hm. + """ + # get the bounds for hm + idx = hm.parameters["group_labels"].index(groupName) + hmEnd = hm.parameters["group_boundaries"][idx + 1] + # get the bounds for hm2 + idx2 = hm2.parameters["group_labels"].index(groupName) + hm2Start = hm2.parameters["group_boundaries"][idx2] + hm2End = hm2.parameters["group_boundaries"][idx2 + 1] + + # Insert the subset hm2 into hm along axis 0 + hm.matrix.matrix = np.insert(hm.matrix.matrix, hmEnd, hm2.matrix.matrix[hm2Start:hm2End, :], axis=0) + + # Insert the regions + hm.matrix.regions[hmEnd:hmEnd] = hm2.matrix.regions[hm2Start:hm2End] + + # Increase the group boundaries + bounds = [] + for idx3, bound in enumerate(hm.parameters["group_boundaries"]): + if idx3 > idx: + bound += hm2End - hm2Start + bounds.append(bound) + hm.parameters["group_boundaries"] = bounds + + +def appendMatrix(hm, hm2, groupName): + """ + Given two heatmapper objects and a region group name, append the values from + that group in hm2 onto the end of hm. + """ + # get the bounds for hm2 + idx2 = hm2.parameters["group_labels"].index(groupName) + hm2Start = hm2.parameters["group_boundaries"][idx2] + hm2End = hm2.parameters["group_boundaries"][idx2 + 1] + + # Append the matrix + hm.matrix.matrix = np.concatenate([hm.matrix.matrix, hm2.matrix.matrix[hm2Start:hm2End, :]], axis=0) + # Update the bounds + hm.parameters["group_boundaries"].append(hm.parameters["group_boundaries"][-1] + hm2End - hm2Start) + # Append the regions + hm.matrix.regions.extend(hm2.matrix.regions[hm2Start:hm2End]) + + +def rbindMatrices(hm, args): + """ + Bind matrices, top to bottom while accounting for the groups. + + It's assumed that the same samples are present in both and in the exact same order + """ + hm2 = heatmapper.heatmapper() + hm.read_matrix_file(args.matrixFile[0]) + for idx in range(1, len(args.matrixFile)): + hm2.read_matrix_file(args.matrixFile[idx]) + for idx, group in enumerate(hm2.parameters["group_labels"]): + if group in hm.parameters["group_labels"]: + insertMatrix(hm, hm2, group) + else: + appendMatrix(hm, hm2, group) + hm.parameters["group_labels"].append(group) + + # Update the group boundaries attribute + hm.matrix.group_labels = hm.parameters['group_labels'] + hm.matrix.group_boundaries = hm.parameters['group_boundaries'] + + +def cbindMatrices(hm, args): + """ + Bind columns from different matrices according to the group and region names + + Missing regions are left as NA + """ + hm2 = heatmapper.heatmapper() + + # Make a dict of region name:row associations + hm.read_matrix_file(args.matrixFile[0]) + d = dict({x: dict() for x in hm.parameters["group_labels"]}) + for idx, group in enumerate(hm.parameters["group_labels"]): + s = hm.parameters["group_boundaries"][idx] + e = hm.parameters["group_boundaries"][idx + 1] + for idx2, reg in enumerate(hm.matrix.regions[s:e]): + d[group][reg[2]] = idx2 + s + + # Iterate through the other matrices + for idx in range(1, len(args.matrixFile)): + hm2.read_matrix_file(args.matrixFile[idx]) + # Add the sample labels + hm.parameters['sample_labels'].extend(hm2.parameters['sample_labels']) + # Add the sample boundaries + lens = [x + hm.parameters['sample_boundaries'][-1] for x in hm2.parameters['sample_boundaries']][1:] + hm.parameters['sample_boundaries'].extend(lens) + + # Add on additional NA initialized columns + ncol = hm.matrix.matrix.shape[1] + hm.matrix.matrix = np.hstack((hm.matrix.matrix, np.empty(hm2.matrix.matrix.shape))) + hm.matrix.matrix[:, ncol:] = np.nan + + # Update the values + for idx2, group in enumerate(hm2.parameters["group_labels"]): + if group not in d: + continue + s = hm2.parameters["group_boundaries"][idx2] + e = hm2.parameters["group_boundaries"][idx2 + 1] + for idx3, reg in enumerate(hm2.matrix.regions[s:e]): + if reg[2] not in d[group]: + continue + hm.matrix.matrix[d[group][reg[2]], ncol:] = hm2.matrix.matrix[s + idx3, :] + + # Append the special params + for s in hm.special_params: + hm.parameters[s].extend(hm2.parameters[s]) + + # Update the sample parameters + hm.matrix.sample_labels = hm.parameters['sample_labels'] + hm.matrix.sample_boundaries = hm.parameters['sample_boundaries'] + + +def loadBED(line, fp, fname, labelColumn, labels, regions, defaultGroup): + """ + Given a first line, possibly a label column and a list of labels and regions, add the labels and regions in the file to them + """ + + # This is largely parseBED from deeptoolsintervals + labelIdx = None + localRegions = {} + + cols = line.strip().split("\t") + if labelColumn is not None: + label = cols.pop(labelColumn) + if label not in labels: + labels[label] = len(labels) + labelIdx = labels[label] + if labelIdx >= len(regions): + regions.append(localRegions) + else: + localRegions = regions[labelIdx] + + if len(cols) >= 6: + name = cols[3] + else: + name = "{0}:{1}-{2}".format(cols[0], cols[1], cols[2]) + localRegions[name] = len(localRegions) + + for line in fp: + if line.startswith("#") and labelColumn is None: + if len(localRegions) > 0: + label = line[1:].strip() + if len(label): + labels[dti.findRandomLabel(labels, label)] = len(labels) + else: + labels[dti.findRandomLabel(labels, os.path.basename(fname))] = len(labels) + regions.append(localRegions) + localRegions = dict() + continue + elif line.startswith("#") and labelColumn is not None: + continue + + cols = line.strip().split("\t") + if len(cols) < 3: + continue + if labelColumn is not None: + label = cols.pop(labelColumn) + if label not in labels: + labels[label] = len(labels) + labelIdx = labels[label] + if labelIdx >= len(regions): + regions.append({}) + localRegions = regions[labelIdx] + + if len(cols) >= 6: + name = cols[3] + else: + name = "{0}:{1}-{2}".format(cols[0], cols[1], cols[2]) + name = dti.findRandomLabel(localRegions, name) + localRegions[name] = len(localRegions) + + # Handle the last group if there is no label + if labelIdx is None and len(localRegions) > 0: + if defaultGroup is not None: + labels[dti.findRandomLabel(labels, defaultGroup)] = len(labels) + else: + labels[dti.findRandomLabel(labels, os.path.basename(fname))] = len(labels) + regions.append(localRegions) + + +def loadGTFtranscript(cols, label, defaultGroup, transcript_id_designator): + s = next(csv.reader([cols[8]], delimiter=' ')) + if "deepTools_group" in s and s[-1] != "deepTools_group": + label = s[s.index("deepTools_group") + 1].rstrip(";") + elif defaultGroup is not None: + label = defaultGroup + + if transcript_id_designator not in s or s[-1] == transcript_id_designator: + sys.stderr.write("Warning: {0} is malformed!\n".format("\t".join(cols))) + return None, None + + name = s[s.index(transcript_id_designator) + 1].rstrip(";") + return label, name + + +def loadGTF(line, fp, fname, labels, regions, transcriptID, transcript_id_designator, defaultGroup): + """ + Like loadBED, but for a GTF file + + This is largely a copy of what's in deeptoolsintervals + """ + file_label = dti.findRandomLabel(labels, os.path.basename(fname)) + + # handle the first line + cols = line.split("\t") + if cols[2].lower() == transcriptID.lower(): + label, name = loadGTFtranscript(cols, file_label, defaultGroup, transcript_id_designator) + if label is not None: + if label not in labels: + labels[label] = len(labels) + regions.append(dict()) + labelIdx = labels[label] + regions[labelIdx][name] = len(regions[labelIdx]) + + for line in fp: + if not isinstance(line, str): + line = line.decode('ascii') + if not line.startswith('#'): + cols = line.strip().split('\t') + if len(cols) == 0: + continue + if cols[2].lower() == transcriptID: + label, name = loadGTFtranscript(cols, file_label, defaultGroup, transcript_id_designator) + if label is None: + continue + if label not in labels: + labels[label] = len(labels) + regions.append(dict()) + labelIdx = labels[label] + regions[labelIdx][name] = len(regions[labelIdx]) + + +def sortMatrix(hm, regionsFileName, transcriptID, transcript_id_designator, verbose=True): + """ + Iterate through the files noted by regionsFileName and sort hm accordingly + """ + + labels = dict() + regions = [] + defaultGroup = None + if len(regionsFileName) == 1: + defaultGroup = "genes" + for fname in regionsFileName: + fp = dti.openPossiblyCompressed(fname) + line = dti.getNext(fp) + labelColumn = None + while line.startswith("#"): + if not labelColumn: + labelColumn = dti.getLabel(line) + line = dti.getNext(fp) + while line.startswith("track "): + line = dti.getNext(fp) + + # Find the label column + subtract = 0 + if labelColumn is not None: + subtract = 1 + + # Determine the file type and load into a list (or list of lists) + cols = line.strip().split("\t") + if len(cols) - subtract < 3: + raise RuntimeError('{0} does not seem to be a recognized file type!'.format(fname)) + elif len(cols) - subtract <= 6: + loadBED(line, fp, fname, labelColumn, labels, regions, defaultGroup) + elif len(cols) and dti.seemsLikeGTF(cols): + loadGTF(line, fp, fname, labels, regions, transcriptID, transcript_id_designator, defaultGroup) + else: + loadBED(line, fp, fname, labelColumn, labels, regions, defaultGroup) + fp.close() + + # Do some sanity checking on the group labels and region names within them + s1 = set(hm.parameters['group_labels']) + if verbose: + for e in labels: + if e not in s1: + sys.exit("The computeMatrix output is missing the '{}' region group. It has {} but the specified regions have {}.\n".format(e, s1, labels.keys())) + + # Make a dictionary out of current labels and regions + d = dict() + pos = 0 + groupSizes = dict() + for idx, label in enumerate(hm.parameters['group_labels']): + s = hm.parameters['group_boundaries'][idx] + e = hm.parameters['group_boundaries'][idx + 1] + if label not in labels: + continue + d[label] = dict() + groupSize = 0 + for reg in hm.matrix.regions[s:e]: + d[label][reg[2]] = pos + pos += 1 + groupSize += 1 + groupSizes[label] = groupSize + + # Convert labels to an ordered list + labelsList = [""] * len(labels) + for k, v in labels.items(): + labelsList[v] = k + + # Reorder + order = [] + boundaries = [0] + for idx, label in enumerate(labelsList): + # Make an ordered list out of the region names in this region group + _ = [""] * len(regions[idx]) + for k, v in regions[idx].items(): + _[v] = k + sz = 0 # Track the number of enries actually matched + for name in _: + if name not in d[label]: + if verbose: + sys.stderr.write("Skipping {}, due to being absent in the computeMatrix output.\n".format(name)) + continue + sz += 1 + order.append(d[label][name]) + if sz == 0 and verbose: + sys.exit("The region group {} had no matching entries!\n".format(label)) + boundaries.append(sz + boundaries[-1]) + hm.matrix.regions = [hm.matrix.regions[i] for i in order] + order = np.array(order) + hm.matrix.matrix = hm.matrix.matrix[order, :] + + # Update the parameters + hm.parameters["group_labels"] = labelsList + hm.matrix.group_labels = labelsList + hm.parameters["group_boundaries"] = boundaries + hm.matrix.group_boundaries = boundaries + + +def main(args=None): + # if args none is need since otherwise pytest passes 'pytest' as sys.argv + if args is None: + if len(sys.argv) == 1: + args = ["-h"] + if len(sys.argv) == 2: + args = [sys.argv[1], "-h"] + + args = parse_arguments().parse_args(args) + + hm = heatmapper.heatmapper() + if not isinstance(args.matrixFile, list): + hm.read_matrix_file(args.matrixFile) + if args.command == 'info': + printInfo(hm) + elif args.command == 'dataRange': + printDataRange(hm) + elif args.command == 'subset': + sIdx = getSampleBounds(args, hm) + gIdx, gBounds = getGroupBounds(args, hm) + + # groups + hm.matrix.regions = subsetRegions(hm, gIdx) + # matrix + hm.matrix.matrix = hm.matrix.matrix[gIdx, :] + hm.matrix.matrix = hm.matrix.matrix[:, sIdx] + # boundaries + if args.samples is None: + args.samples = hm.matrix.sample_labels + hm.matrix.sample_boundaries = hm.matrix.sample_boundaries[0:len(args.samples) + 1] + hm.matrix.group_boundaries = gBounds.tolist() + # special params + keepIdx = set() + for _, sample in enumerate(hm.matrix.sample_labels): + if sample in args.samples: + keepIdx.add(_) + for param in hm.special_params: + hm.parameters[param] = [v for k, v in enumerate(hm.parameters[param]) if k in keepIdx] + # labels + hm.matrix.sample_labels = args.samples + if args.groups is None: + args.groups = hm.matrix.group_labels + hm.matrix.group_labels = args.groups + # save + hm.save_matrix(args.outFileName) + elif args.command == 'filterStrand': + filterHeatmap(hm, args) + hm.save_matrix(args.outFileName) + elif args.command == 'filterValues': + filterHeatmapValues(hm, args.min, args.max) + hm.save_matrix(args.outFileName) + elif args.command == 'rbind': + rbindMatrices(hm, args) + hm.save_matrix(args.outFileName) + elif args.command == 'cbind': + cbindMatrices(hm, args) + hm.save_matrix(args.outFileName) + elif args.command == 'sort': + sortMatrix(hm, args.regionsFileName, args.transcriptID, args.transcript_id_designator) + hm.save_matrix(args.outFileName) + elif args.command == 'relabel': + relabelMatrix(hm, args) + hm.save_matrix(args.outFileName) + else: + sys.exit("Unknown command {0}!\n".format(args.command)) diff --git a/pydeeptools/deeptools/correctGCBias.py b/pydeeptools/deeptools/correctGCBias.py new file mode 100755 index 00000000..1154b936 --- /dev/null +++ b/pydeeptools/deeptools/correctGCBias.py @@ -0,0 +1,746 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import os +import shutil +import time +import subprocess +import sys + +import py2bit +import pysam +import multiprocessing +import numpy as np +import argparse + +from scipy.stats import binom + +from deeptools.utilities import tbitToBamChrName, getGC_content +from deeptools import writeBedGraph, parserCommon, mapReduce +from deeptools import utilities +from deeptools.bamHandler import openBam + +old_settings = np.seterr(all='ignore') + + +def parse_arguments(args=None): + parentParser = parserCommon.getParentArgParse(binSize=True, blackList=False) + requiredArgs = getRequiredArgs() + parser = argparse.ArgumentParser( + parents=[requiredArgs, parentParser], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool corrects the GC-bias using the' + ' method proposed by [Benjamini & Speed (2012). ' + 'Nucleic Acids Research, 40(10)]. It will remove reads' + ' from regions with too high coverage compared to the' + ' expected values (typically GC-rich regions) and will' + ' add reads to regions where too few reads are seen ' + '(typically AT-rich regions). ' + 'The tool ``computeGCBias`` needs to be run first to generate the ' + 'frequency table needed here.', + usage='correctGCBias ' + '-b file.bam --effectiveGenomeSize 2150570000 -g mm9.2bit ' + '--GCbiasFrequenciesFile freq.txt -o gc_corrected.bam\n' + 'help: correctGCBias -h / correctGCBias --help', + conflict_handler='resolve', + add_help=False) + return parser + + +def process_args(args=None): + args = parse_arguments().parse_args(args) + + return args + + +def getRequiredArgs(): + parser = argparse.ArgumentParser(add_help=False) + + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--bamfile', '-b', + metavar='BAM file', + help='Sorted BAM file to correct.', + required=True) + required.add_argument('--effectiveGenomeSize', + help='The effective genome size is the portion ' + 'of the genome that is mappable. Large fractions of ' + 'the genome are stretches of NNNN that should be ' + 'discarded. Also, if repetitive regions were not ' + 'included in the mapping of reads, the effective ' + 'genome size needs to be adjusted accordingly. ' + 'A table of values is available here: ' + 'http://deeptools.readthedocs.io/en/latest/content/feature/effectiveGenomeSize.html .', + default=None, + type=int, + required=True) + + required.add_argument('--genome', '-g', + help='Genome in two bit format. Most genomes can be ' + 'found here: http://hgdownload.cse.ucsc.edu/gbdb/ ' + 'Search for the .2bit ending. Otherwise, fasta ' + 'files can be converted to 2bit using faToTwoBit ' + 'available here: ' + 'http://hgdownload.cse.ucsc.edu/admin/exe/', + metavar='two bit file', + required=True) + + required.add_argument('--GCbiasFrequenciesFile', '-freq', + help='Indicate the output file from ' + 'computeGCBias containing ' + 'the observed and expected read frequencies per GC-' + 'content.', + type=argparse.FileType('r'), + metavar='FILE', + required=True) + + output = parser.add_argument_group('Output options') + output.add_argument('--correctedFile', '-o', + help='Name of the corrected file. The ending will ' + 'be used to decide the output file format. The options ' + 'are ".bam", ".bw" for a bigWig file, ".bg" for a ' + 'bedGraph file.', + metavar='FILE', + type=argparse.FileType('w'), + required=True) + + # define the optional arguments + optional = parser.add_argument_group('Optional arguments') + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + + return parser + + +def getReadGCcontent(tbit, read, fragmentLength, chrNameBit): + """ + The fragments for forward and reverse reads are defined as follows:: + + |- read.pos |- read.aend + ---+=================>-----------------------+--------- Forward strand + + |-fragStart |-fragEnd + + ---+-----------------------<=================+--------- Reverse strand + |-read.pos |-read.aend + + |-----------------------------------------| + read.tlen + + """ + fragStart = None + fragEnd = None + + if read.is_paired and read.is_proper_pair and abs(read.tlen) < 2 * fragmentLength: + if read.is_reverse and read.tlen < 0: + fragEnd = read.reference_end + fragStart = read.reference_end + read.template_length + elif read.template_length >= read.query_alignment_length: + fragStart = read.pos + fragEnd = read.pos + read.template_length + + if not fragStart: + if read.is_reverse: + fragEnd = read.reference_end + fragStart = read.reference_end - fragmentLength + else: + fragStart = read.pos + fragEnd = fragStart + fragmentLength + fragStart = max(0, fragStart) + try: + gc = getGC_content(tbit, chrNameBit, fragStart, fragEnd) + except Exception: + return None + if gc is None: + return None + + # match the gc to the given fragmentLength + gc = int(np.round(gc * fragmentLength)) + return gc + + +def writeCorrected_wrapper(args): + return writeCorrected_worker(*args) + + +def writeCorrected_worker(chrNameBam, chrNameBit, start, end, step): + r"""writes a bedgraph file containing the GC correction of + a region from the genome + + >>> test = Tester() + >>> tempFile = writeCorrected_worker(*test.testWriteCorrectedChunk()) + >>> open(tempFile, 'r').readlines() + ['chr2L\t200\t225\t31.6\n', 'chr2L\t225\t250\t33.8\n', 'chr2L\t250\t275\t37.9\n', 'chr2L\t275\t300\t40.9\n'] + >>> os.remove(tempFile) + """ + global R_gc + fragmentLength = len(R_gc) - 1 + + cvg_corr = np.zeros(end - start) + + i = 0 + + tbit = py2bit.open(global_vars['2bit']) + bam = openBam(global_vars['bam']) + read_repetitions = 0 + removed_duplicated_reads = 0 + startTime = time.time() + + # caching seems to be faster + # r.flag & 4 == 0 is to skip unmapped + # reads that nevertheless are asigned + # to a genomic position + reads = [r for r in bam.fetch(chrNameBam, start, end) + if r.flag & 4 == 0] + + bam.close() + + r_index = -1 + for read in reads: + if read.is_unmapped: + continue + r_index += 1 + try: + # calculate GC content of read fragment + gc = getReadGCcontent(tbit, read, fragmentLength, + chrNameBit) + except Exception as detail: + print(detail) + """ this exception happens when the end of a + chromosome is reached """ + continue + if not gc: + continue + + # is this read in the same orientation and position as the previous? + if r_index > 0 and read.pos == reads[r_index - 1].pos and \ + read.is_reverse == reads[r_index - 1].is_reverse \ + and read.pnext == reads[r_index - 1].pnext: + read_repetitions += 1 + if read_repetitions >= global_vars['max_dup_gc'][gc]: + removed_duplicated_reads += 1 + continue + else: + read_repetitions = 0 + + try: + fragmentStart, fragmentEnd = getFragmentFromRead(read, fragmentLength, extendPairedEnds=True) + vectorStart = max(fragmentStart - start, 0) + vectorEnd = min(fragmentEnd - start, end - start) + except TypeError: + # the get_fragment_from_read functions returns None in some cases. + # Those cases are to be skipped, hence the continue line. + continue + + cvg_corr[vectorStart:vectorEnd] += float(1) / R_gc[gc] + i += 1 + + try: + if debug: + endTime = time.time() + print("{}, processing {} ({:.1f} per sec) " + "reads @ {}:{}-{}".format(multiprocessing.current_process().name, + i, i / (endTime - startTime), + chrNameBit, start, end)) + except NameError: + pass + + if i == 0: + return None + + _file = open(utilities.getTempFileName(suffix='.bg'), 'w') + # save in bedgraph format + for bin in range(0, len(cvg_corr), step): + value = np.mean(cvg_corr[bin:min(bin + step, end)]) + if value > 0: + writeStart = start + bin + writeEnd = min(start + bin + step, end) + _file.write("%s\t%d\t%d\t%.1f\n" % (chrNameBit, writeStart, + writeEnd, value)) + + tempFileName = _file.name + _file.close() + return tempFileName + + +def numCopiesOfRead(value): + """ + Based int he R_gc value, decides + whether to keep, duplicate, triplicate or delete the read. + It returns an integer, that tells the number of copies of the read + that should be keep. + >>> np.random.seed(1) + >>> numCopiesOfRead(0.8) + 1 + >>> numCopiesOfRead(2.5) + 2 + >>> numCopiesOfRead(None) + 1 + """ + copies = 1 + if value: + copies = int(value) + (1 if np.random.rand() < value % 1 else 0) + return copies + + +def writeCorrectedSam_wrapper(args): + return writeCorrectedSam_worker(*args) + + +def writeCorrectedSam_worker(chrNameBam, chrNameBit, start, end, + step=None, + tag_but_not_change_number=False, + verbose=True): + r""" + Writes a BAM file, deleting and adding some reads in order to compensate + for the GC bias. **This is a stochastic method.** + >>> np.random.seed(1) + >>> test = Tester() + >>> args = test.testWriteCorrectedSam() + >>> tempFile = writeCorrectedSam_worker(*args, \ + ... tag_but_not_change_number=True, verbose=False) + >>> try: + ... import StringIO + ... except ImportError: + ... from io import StringIO + >>> ostdout = sys.stdout + >>> import tempfile + >>> sys.stdout = tempfile.TemporaryFile() + >>> idx = pysam.index(tempFile) + >>> sys.stdout = ostdout + >>> bam = pysam.Samfile(tempFile) + >>> [dict(r.tags)['YN'] for r in bam.fetch(args[0], 200, 250)] + [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 0, 1, 1, 1, 1, 1, 1, 1] + >>> res = os.remove(tempFile) + >>> res = os.remove(tempFile+".bai") + >>> tempFile = \ + ... writeCorrectedSam_worker(*test.testWriteCorrectedSam_paired(),\ + ... tag_but_not_change_number=True, verbose=False) + >>> sys.stdout = tempfile.TemporaryFile() + >>> idx = pysam.index(tempFile) + >>> sys.stdout = ostdout + >>> bam = pysam.Samfile(tempFile) + >>> [dict(r.tags)['YN'] for r in bam.fetch('chr2L', 0, 50)] + [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1] + >>> res = os.remove(tempFile) + >>> res = os.remove(tempFile+".bai") + """ + global R_gc + fragmentLength = len(R_gc) - 1 + + if verbose: + print("Sam for %s %s %s " % (chrNameBit, start, end)) + i = 0 + + tbit = py2bit.open(global_vars['2bit']) + + bam = openBam(global_vars['bam']) + tempFileName = utilities.getTempFileName(suffix='.bam') + + outfile = pysam.Samfile(tempFileName, 'wb', template=bam) + startTime = time.time() + matePairs = {} + read_repetitions = 0 + removed_duplicated_reads = 0 + + # cache data + # r.flag & 4 == 0 is to filter unmapped reads that + # have a genomic position + reads = [r for r in bam.fetch(chrNameBam, start, end) + if r.pos > start and r.flag & 4 == 0] + + r_index = -1 + for read in reads: + if read.pos <= start or read.is_unmapped: + continue + r_index += 1 + copies = None + gc = None + + # check if a mate has already been procesed + # to apply the same correction + try: + copies = matePairs[read.qname]['copies'] + gc = matePairs[read.qname]['gc'] + del matePairs[read.qname] + except: + # this exception happens when a mate is + # not present. This could + # happen because of removal of the mate + # by some filtering + gc = getReadGCcontent(tbit, read, fragmentLength, + chrNameBit) + if gc: + copies = numCopiesOfRead(float(1) / R_gc[gc]) + else: + copies = 1 + # is this read in the same orientation and position as the previous? + if gc and r_index > 0 and read.pos == reads[r_index - 1].pos \ + and read.is_reverse == reads[r_index - 1].is_reverse \ + and read.pnext == reads[r_index - 1].pnext: + read_repetitions += 1 + if read_repetitions >= global_vars['max_dup_gc'][gc]: + copies = 0 # in other words do not take into account this read + removed_duplicated_reads += 1 + else: + read_repetitions = 0 + + readName = read.qname + # Each tag is a tuple of (tag name, value, type) + # Note that get_tags() returns ord(type) rather than type and this must + # be fixed! + # It turns out that the "with_value_type" option only started working in + # pysam-0.8.4, so we can't reliably add tags on earlier versions without + # potentially creating BAM files that break HTSJDK/IGV/etc. + + readTag = read.get_tags(with_value_type=True) + replace_tags = False + if len(readTag) > 0: + if len(readTag[0]) == 3: + if type(readTag[2]) is int: + readTag = [(x[0], x[1], chr(x[2])) for x in readTag] + replace_tags = True + else: + replace_tags = True + + if gc: + GC = int(100 * np.round(float(gc) / fragmentLength, + decimals=2)) + readTag.append( + ('YC', float(round(float(1) / R_gc[gc], 2)), "f")) + readTag.append(('YN', copies, "i")) + else: + GC = -1 + + readTag.append(('YG', GC, "i")) + if replace_tags: + read.set_tags(readTag) + + if read.is_paired and read.is_proper_pair \ + and not read.mate_is_unmapped \ + and not read.is_reverse: + matePairs[readName] = {'copies': copies, + 'gc': gc} + + """ + outfile.write(read) + """ + if tag_but_not_change_number: + outfile.write(read) + continue + + for numCop in range(1, copies + 1): + # the read has to be renamed such that newly + # formed pairs will match + if numCop > 1: + read.qname = readName + "_%d" % (numCop) + outfile.write(read) + + if verbose: + if i % 500000 == 0 and i > 0: + endTime = time.time() + print("{}, processing {} ({:.1f} per sec) reads " + "@ {}:{}-{}".format(multiprocessing.current_process().name, + i, i / (endTime - startTime), + chrNameBit, start, end)) + i += 1 + + outfile.close() + if verbose: + endTime = time.time() + print("{}, processing {} ({:.1f} per sec) reads " + "@ {}:{}-{}".format(multiprocessing.current_process().name, + i, i / (endTime - startTime), + chrNameBit, start, end)) + percentage = float(removed_duplicated_reads) * 100 / len(reads) \ + if len(reads) > 0 else 0 + print("duplicated reads removed %d of %d (%.2f) " % + (removed_duplicated_reads, len(reads), percentage)) + + return tempFileName + + +def getFragmentFromRead(read, defaultFragmentLength, extendPairedEnds=True): + """ + The read has to be pysam object. + + The following values are defined (for forward reads):: + + + |-- -- read.tlen -- --| + |-- read.alen --| + -----|===============>------------<==============|---- + | | | + read.pos read.aend read.pnext + + + and for reverse reads + + + |-- -- read.tlen -- --| + |-- read.alen --| + -----|===============>-----------<===============|---- + | | | + read.pnext read.pos read.aend + + this is a sketch of a pair-end reads + + The function returns the fragment start and end, either + using the paired end information (if available) or + extending the read in the appropriate direction if this + is single-end. + + Parameters + ---------- + read : pysam read object + + + Returns + ------- + tuple + (fragment start, fragment end) + + """ + # convert reads to fragments + + # this option indicates that the paired ends correspond + # to the fragment ends + # condition read.tlen < maxPairedFragmentLength is added to avoid read pairs + # that span thousands of base pairs + + if extendPairedEnds is True and read.is_paired and 0 < abs(read.tlen) < 1000: + if read.is_reverse: + fragmentStart = read.pnext + fragmentEnd = read.aend + else: + fragmentStart = read.pos + # the end of the fragment is defined as + # the start of the forward read plus the insert length + fragmentEnd = read.pos + read.tlen + else: + if defaultFragmentLength <= read.aend - read.pos: + fragmentStart = read.pos + fragmentEnd = read.aend + else: + if read.is_reverse: + fragmentStart = read.aend - defaultFragmentLength + fragmentEnd = read.aend + else: + fragmentStart = read.pos + fragmentEnd = read.pos + defaultFragmentLength + + return fragmentStart, fragmentEnd + + +def run_shell_command(command): + """ + Runs the given shell command. Report + any errors found. + """ + try: + subprocess.check_call(command, shell=True) + + except subprocess.CalledProcessError as error: + sys.stderr.write('Error{}\n'.format(error)) + exit(1) + except Exception as error: + sys.stderr.write('Error: {}\n'.format(error)) + exit(1) + + +def main(args=None): + args = process_args(args) + global F_gc, N_gc, R_gc + + data = np.loadtxt(args.GCbiasFrequenciesFile.name) + + F_gc = data[:, 0] + N_gc = data[:, 1] + R_gc = data[:, 2] + + global global_vars + global_vars = {} + global_vars['2bit'] = args.genome + global_vars['bam'] = args.bamfile + + # compute the probability to find more than one read (a redundant read) + # at a certain position based on the gc of the read fragment + # the binomial function is used for that + max_dup_gc = [binom.isf(1e-7, F_gc[x], 1.0 / N_gc[x]) + if F_gc[x] > 0 and N_gc[x] > 0 else 1 + for x in range(len(F_gc))] + + global_vars['max_dup_gc'] = max_dup_gc + + tbit = py2bit.open(global_vars['2bit']) + bam, mapped, unmapped, stats = openBam(args.bamfile, returnStats=True, nThreads=args.numberOfProcessors) + + global_vars['genome_size'] = sum(tbit.chroms().values()) + global_vars['total_reads'] = mapped + global_vars['reads_per_bp'] = \ + float(global_vars['total_reads']) / args.effectiveGenomeSize + + # apply correction + print("applying correction") + # divide the genome in fragments containing about 4e5 reads. + # This amount of reads takes about 20 seconds + # to process per core (48 cores, 256 Gb memory) + chunkSize = int(4e5 / global_vars['reads_per_bp']) + + # chromSizes: list of tuples + chromSizes = [(bam.references[i], bam.lengths[i]) + for i in range(len(bam.references))] + + regionStart = 0 + if args.region: + chromSizes, regionStart, regionEnd, chunkSize = \ + mapReduce.getUserRegion(chromSizes, args.region, + max_chunk_size=chunkSize) + + print("genome partition size for multiprocessing: {}".format(chunkSize)) + print("using region {}".format(args.region)) + mp_args = [] + bedGraphStep = args.binSize + chrNameBitToBam = tbitToBamChrName(list(tbit.chroms().keys()), bam.references) + chrNameBamToBit = dict([(v, k) for k, v in chrNameBitToBam.items()]) + print(chrNameBitToBam, chrNameBamToBit) + c = 1 + for chrom, size in chromSizes: + start = 0 if regionStart == 0 else regionStart + for i in range(start, size, chunkSize): + try: + chrNameBamToBit[chrom] + except KeyError: + print("no sequence information for ") + "chromosome {} in 2bit file".format(chrom) + print("Reads in this chromosome will be skipped") + continue + length = min(size, i + chunkSize) + mp_args.append((chrom, chrNameBamToBit[chrom], i, length, + bedGraphStep)) + c += 1 + + pool = multiprocessing.Pool(args.numberOfProcessors) + + if args.correctedFile.name.endswith('bam'): + if len(mp_args) > 1 and args.numberOfProcessors > 1: + print(("using {} processors for {} " + "number of tasks".format(args.numberOfProcessors, + len(mp_args)))) + + res = pool.map_async( + writeCorrectedSam_wrapper, mp_args).get(9999999) + else: + res = list(map(writeCorrectedSam_wrapper, mp_args)) + + if len(res) == 1: + command = "cp {} {}".format(res[0], args.correctedFile.name) + run_shell_command(command) + else: + print("concatenating (sorted) intermediate BAMs") + header = pysam.Samfile(res[0]) + of = pysam.Samfile(args.correctedFile.name, "wb", template=header) + header.close() + for f in res: + f = pysam.Samfile(f) + for e in f.fetch(until_eof=True): + of.write(e) + f.close() + of.close() + + print("indexing BAM") + pysam.index(args.correctedFile.name) + + for tempFileName in res: + os.remove(tempFileName) + + if args.correctedFile.name.endswith('bg') or \ + args.correctedFile.name.endswith('bw'): + + if len(mp_args) > 1 and args.numberOfProcessors > 1: + + res = pool.map_async(writeCorrected_wrapper, mp_args).get(9999999) + else: + res = list(map(writeCorrected_wrapper, mp_args)) + + oname = args.correctedFile.name + args.correctedFile.close() + if oname.endswith('bg'): + f = open(oname, 'wb') + for tempFileName in res: + if tempFileName: + shutil.copyfileobj(open(tempFileName, 'rb'), f) + os.remove(tempFileName) + f.close() + else: + chromSizes = [(k, v) for k, v in tbit.chroms().items()] + writeBedGraph.bedGraphToBigWig(chromSizes, res, oname) + + +class Tester(): + def __init__(self): + import os + self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_corrGC/" + self.tbitFile = self.root + "sequence.2bit" + self.bamFile = self.root + "test.bam" + self.chrNameBam = '2L' + self.chrNameBit = 'chr2L' + bam, mapped, unmapped, stats = openBam(self.bamFile, returnStats=True) + tbit = py2bit.open(self.tbitFile) + global debug + debug = 0 + global global_vars + global_vars = {'2bit': self.tbitFile, + 'bam': self.bamFile, + 'filter_out': None, + 'extra_sampling_file': None, + 'max_reads': 5, + 'min_reads': 0, + 'min_reads': 0, + 'reads_per_bp': 0.3, + 'total_reads': mapped, + 'genome_size': sum(tbit.chroms().values())} + + def testWriteCorrectedChunk(self): + """ prepare arguments for test + """ + global R_gc, R_gc_min, R_gc_max + R_gc = np.loadtxt(self.root + "R_gc_paired.txt") + + global_vars['max_dup_gc'] = np.ones(301) + + start = 200 + end = 300 + bedGraphStep = 25 + return (self.chrNameBam, + self.chrNameBit, start, end, bedGraphStep) + + def testWriteCorrectedSam(self): + """ prepare arguments for test + """ + global R_gc, R_gc_min, R_gc_max + R_gc = np.loadtxt(self.root + "R_gc_paired.txt") + + global_vars['max_dup_gc'] = np.ones(301) + + start = 200 + end = 250 + return (self.chrNameBam, + self.chrNameBit, start, end) + + def testWriteCorrectedSam_paired(self): + """ prepare arguments for test. + """ + global R_gc, R_gc_min, R_gc_max + R_gc = np.loadtxt(self.root + "R_gc_paired.txt") + + start = 0 + end = 500 + global global_vars + global_vars['bam'] = self.root + "paired.bam" + return 'chr2L', 'chr2L', start, end + + +if __name__ == "__main__": + main() diff --git a/pydeeptools/deeptools/correlation.py b/pydeeptools/deeptools/correlation.py new file mode 100755 index 00000000..56b8d91d --- /dev/null +++ b/pydeeptools/deeptools/correlation.py @@ -0,0 +1,706 @@ +import sys +import itertools +import copy +import numpy as np +import scipy.cluster.hierarchy as sch +import scipy.stats +import matplotlib as mpl +mpl.use('Agg') +mpl.rcParams['pdf.fonttype'] = 42 +mpl.rcParams['svg.fonttype'] = 'none' +from deeptools import cm # noqa: F401 +import matplotlib.pyplot as plt +import matplotlib.gridspec as gridspec +import matplotlib.ticker +import matplotlib.mlab +import matplotlib.markers +import matplotlib.colors as pltcolors +from deeptools.utilities import toString, convertCmap + +import plotly.offline as offline +import plotly.graph_objs as go +import plotly.figure_factory as ff + + +old_settings = np.seterr(all='ignore') + + +class Correlation: + """ + class to work with matrices + having sample data + to compute correlations, plot + them and make scatter plots + """ + + def __init__(self, matrix_file, + corr_method=None, + labels=None, + remove_outliers=False, + skip_zeros=False, + log1p=False): + + self.load_matrix(matrix_file) + self.skip_zeros = skip_zeros + self.corr_method = corr_method + self.corr_matrix = None # correlation matrix + self.column_order = None + self.rowCenter = False + if labels is not None: + # test that the length of labels + # corresponds to the length of + # samples + + self.labels = labels + self.labels = [toString(x) for x in self.labels] + + if self.matrix.shape[1] == 1: + # There's nothing that can be done with a single sample + sys.exit("\nPlease use a matrix with more than one sample\n") + + if skip_zeros is True: + # remove rows containing only nans or zeros + # that could be unmappable regions. + self.remove_rows_of_zeros() + + if remove_outliers is True: + # remove outliers, otherwise outliers will produce a very + # high pearson correlation. Unnecessary for spearman correlation + self.remove_outliers() + + if log1p is True: + self.matrix = np.log1p(self.matrix) + + if corr_method: + self.compute_correlation() + + def load_matrix(self, matrix_file): + """ + loads a matrix file saved using the numpy + savez method. Two keys are expected: + 'matrix' and 'labels'. The matrix should + contain one sample per row + """ + + _ma = np.load(matrix_file) + # matrix: cols correspond to samples + self.matrix = np.asarray(_ma['matrix'].tolist()) + if np.any(np.isnan(self.matrix)): + num_nam = len(np.flatnonzero(np.isnan(self.matrix.flatten()))) + sys.stderr.write("*Warning*. {} NaN values were found. They will be removed along with the " + "corresponding bins in other samples for the computation " + "and plotting\n".format(num_nam)) + + self.matrix = np.ma.compress_rows(np.ma.masked_invalid(self.matrix)) + + self.labels = list(map(toString, _ma['labels'])) + + assert len(self.labels) == self.matrix.shape[1], "ERROR, length of labels is not equal " \ + "to length of matrix samples" + + @staticmethod + def get_outlier_indices(data, max_deviation=200): + """ + The method is based on the median absolute deviation. See + Boris Iglewicz and David Hoaglin (1993), + "Volume 16: How to Detect and Handle Outliers", + The ASQC Basic References in Quality Control: + Statistical Techniques, Edward F. Mykytka, Ph.D., Editor. + + returns the list, without the outliers + + The max_deviation=200 is like selecting a z-score + larger than 200, just that it is based on the median + and the median absolute deviation instead of the + mean and the standard deviation. + """ + median = np.median(data) + b_value = 1.4826 # value set for a normal distribution + mad = b_value * np.median(np.abs(data)) + outliers = [] + if mad > 0: + deviation = abs(data - median) / mad + """ + outliers = data[deviation > max_deviation] + print "outliers removed {}".format(len(outliers)) + print outliers + """ + outliers = np.flatnonzero(deviation > max_deviation) + return outliers + + def remove_outliers(self, verbose=True): + """ + get the outliers *per column* using the median absolute + deviation method + + Returns the filtered matrix + """ + + unfiltered = len(self.matrix) + to_remove = None + for col in self.matrix.T: + outliers = self.get_outlier_indices(col) + if to_remove is None: + to_remove = set(outliers) + else: + # only set to remove those bins in which + # the outliers are present in all cases (colums) + # that's why the intersection is used + to_remove = to_remove.intersection(outliers) + if len(to_remove): + to_keep = [x for x in range(self.matrix.shape[0]) + if x not in to_remove] + self.matrix = self.matrix[to_keep, :] + if verbose: + sys.stderr.write( + "total/filtered/left: " + "{}/{}/{}\n".format(unfiltered, + unfiltered - len(to_keep), + len(to_keep))) + + return self.matrix + + def remove_rows_of_zeros(self): + # remove rows containing all zeros or all nans + _mat = np.nan_to_num(self.matrix) + to_keep = _mat.sum(1) != 0 + + self.matrix = self.matrix[to_keep, :] + + def save_corr_matrix(self, file_handle): + """ + saves the correlation matrix + """ + if self.column_order: + self.corr_matrix = self.corr_matrix[:, self.column_order][self.column_order] + self.labels = [self.labels[i] for i in self.column_order] + + self.labels = [toString(x) for x in self.labels] + file_handle.write("\t'" + "'\t'".join(self.labels) + "'\n") + fmt = "\t".join(np.repeat('%.4f', self.corr_matrix.shape[1])) + "\n" + i = 0 + for row in self.corr_matrix: + file_handle.write( + "'%s'\t" % self.labels[i] + fmt % tuple(row)) + i += 1 + + def compute_correlation(self): + """ + computes spearman or pearson + correlation for the samples in the matrix + + The matrix should contain the values of each sample per column + that's why the transpose is used. + + >>> matrix = np.array([[1, 2, 3, np.nan], + ... [1, 2, 3, 4], + ... [6, 4, 3, 1]]).T + >>> np.savez_compressed("/tmp/test_matrix.npz", matrix=matrix, labels=['a', 'b', 'c']) + + >>> c = Correlation("/tmp/test_matrix.npz", corr_method='pearson') + + the results should be as in R + + >>> c.compute_correlation().filled(np.nan) + array([[ 1. , 1. , -0.98198051], + [ 1. , 1. , -0.98198051], + [-0.98198051, -0.98198051, 1. ]]) + >>> c.corr_method = 'spearman' + >>> c.corr_matrix = None + >>> c.compute_correlation() + array([[ 1., 1., -1.], + [ 1., 1., -1.], + [-1., -1., 1.]]) + """ + if self.corr_matrix is not None: + return self.corr_matrix + + num_samples = len(self.labels) + # initialize correlation matrix + + if self.corr_method == 'pearson': + self.corr_matrix = np.ma.corrcoef(self.matrix.T, allow_masked=True) + + else: + corr_matrix = np.zeros((num_samples, num_samples), dtype='float') + # do an all vs all correlation using the + # indices of the upper triangle + rows, cols = np.triu_indices(num_samples) + + for index in range(len(rows)): + row = rows[index] + col = cols[index] + corr_matrix[row, col] = scipy.stats.spearmanr(self.matrix[:, row], self.matrix[:, col])[0] + # make the matrix symmetric + self.corr_matrix = corr_matrix + np.triu(corr_matrix, 1).T + + return self.corr_matrix + + def plotly_correlation(self, corr_matrix, plot_filename, labels, plot_title='', + vmax=None, vmin=None, plot_numbers=True, + colormap='jet'): + """plot_correlation, but using plotly""" + textElement = [] + for row in range(corr_matrix.shape[0]): + trow = [] + for col in range(corr_matrix.shape[0]): + if plot_numbers: + trow.append("{:0.2f}".format(corr_matrix[row, col])) + else: + trow.append('') + textElement.append(trow) + + zauto = True + if vmax is not None or vmin is not None: + zauto = False + + convertedCmap = convertCmap(colormap) + fig = ff.create_annotated_heatmap(corr_matrix, x=labels, y=labels, colorscale=convertedCmap, showscale=True, zauto=zauto, zmin=vmin, zmax=vmax, annotation_text=textElement) + fig.layout['title'] = plot_title + offline.plot(fig, filename=plot_filename, auto_open=False) + + def plot_correlation(self, plot_filename, plot_title='', vmax=None, + vmin=None, colormap='jet', image_format=None, + plot_numbers=False, plotWidth=11, plotHeight=9.5): + """ + plots a correlation using a symmetric heatmap + """ + num_rows = len(self.labels) + corr_matrix = self.compute_correlation() + # set a font size according to figure length + if num_rows < 6: + font_size = 14 + elif num_rows > 40: + font_size = 5 + else: + font_size = int(14 - 0.25 * num_rows) + mpl.rcParams.update({'font.size': font_size}) + # set the minimum and maximum values + if vmax is None: + vmax = 1 + if vmin is None: + vmin = 0 if corr_matrix .min() >= 0 else -1 + + # Compute and plot dendrogram. + fig = plt.figure(figsize=(plotWidth, plotHeight)) + plt.suptitle(plot_title) + + axdendro = fig.add_axes([0.015, 0.1, 0.1, 0.7]) + axdendro.set_axis_off() + y_var = sch.linkage(corr_matrix, method='centroid') + z_var = sch.dendrogram(y_var, orientation='left', + link_color_func=lambda k: 'darkred') + axdendro.set_xticks([]) + axdendro.set_yticks([]) + cmap = copy.copy(plt.get_cmap(colormap)) + + # this line simply makes a new cmap, based on the original + # colormap that goes from 0.0 to 0.9 + # This is done to avoid colors that + # are too dark at the end of the range that do not offer + # a good contrast between the correlation numbers that are + # plotted on black. + if plot_numbers: + cmap = pltcolors.LinearSegmentedColormap.from_list(colormap + "clipped", + cmap(np.linspace(0, 0.9, 10))) + + cmap.set_under((0., 0., 1.)) + # Plot distance matrix. + axmatrix = fig.add_axes([0.12, 0.1, 0.6, 0.7]) + index = z_var['leaves'] + corr_matrix = corr_matrix[index, :] + corr_matrix = corr_matrix[:, index] + if corr_matrix.shape[0] > 30: + # when there are too many rows it is better to remove + # the black lines surrounding the boxes in the heatmap + edge_color = 'none' + else: + edge_color = 'black' + + if image_format == "plotly": + self.plotly_correlation(corr_matrix, + plot_filename, + self.labels, + plot_title=plot_title, + vmax=vmax, + vmin=vmin, + colormap=colormap, + plot_numbers=plot_numbers) + return + + img_mat = axmatrix.pcolormesh(corr_matrix, + edgecolors=edge_color, + cmap=cmap, + vmax=vmax, + vmin=vmin) + axmatrix.set_xlim(0, num_rows) + axmatrix.set_ylim(0, num_rows) + + axmatrix.yaxis.tick_right() + axmatrix.set_yticks(np.arange(corr_matrix .shape[0]) + 0.5) + axmatrix.set_yticklabels(np.array(self.labels).astype('str')[index]) + + axmatrix.xaxis.set_tick_params(labeltop=True) + axmatrix.xaxis.set_tick_params(labelbottom=False) + axmatrix.set_xticks(np.arange(corr_matrix .shape[0]) + 0.5) + axmatrix.set_xticklabels(np.array(self.labels).astype('str')[index], rotation=45, ha='left') + + axmatrix.tick_params( + axis='x', + which='both', + bottom=False, + top=False) + + axmatrix.tick_params( + axis='y', + which='both', + left=False, + right=False) + + # Plot colorbar + axcolor = fig.add_axes([0.12, 0.065, 0.6, 0.02]) + cobar = plt.colorbar(img_mat, cax=axcolor, orientation='horizontal') + cobar.solids.set_edgecolor("face") + if plot_numbers: + for row in range(num_rows): + for col in range(num_rows): + axmatrix.text(row + 0.5, col + 0.5, + "{:.2f}".format(corr_matrix[row, col]), + ha='center', va='center') + + self.column_order = index + fig.savefig(plot_filename, format=image_format) + plt.close() + + def plotly_scatter(self, plot_filename, corr_matrix, plot_title='', minXVal=None, maxXVal=None, minYVal=None, maxYVal=None): + """Make the scatter plot of a matrix with plotly""" + n = self.matrix.shape[1] + self.matrix = self.matrix + fig = go.Figure() + domainWidth = 1. / n + + annos = [] + for i in range(n): + x = domainWidth * (i + 1) + y = 1 - (domainWidth * i + 0.5 * domainWidth) + anno = dict(text=self.labels[i], showarrow=False, xref='paper', yref='paper', x=x, y=y, xanchor='right', yanchor='middle') + annos.append(anno) + + data = [] + zMin = np.inf + zMax = -np.inf + for x in range(n): + xanchor = 'x{}'.format(x + 1) + base = x * domainWidth + domain = [base, base + domainWidth] + if x > 0: + base = 1 - base + fig['layout']['xaxis{}'.format(x + 1)] = dict(domain=domain, range=[minXVal, maxXVal], anchor='free', position=base) + for y in range(0, n): + yanchor = 'y{}'.format(y + 1) + if x == 1: + base = 1 - y * domainWidth + domain = [base - domainWidth, base] + fig['layout']['yaxis{}'.format(y + 1)] = dict(domain=domain, range=[minYVal, maxYVal], side='right', anchor='free', position=1.0) + + if x > y: + vector1 = self.matrix[:, x] + vector2 = self.matrix[:, y] + Z, xEdges, yEdges = np.histogram2d(vector1, vector2, bins=50) + Z = np.log10(Z) + if np.min(Z) < zMin: + zMin = np.min(Z) + if np.max(Z) > zMax: + zMax = np.max(Z) + name = '{}={:.2f}'.format(self.corr_method, corr_matrix[x, y]) + trace = go.Heatmap(z=Z, x=xEdges, y=yEdges, showlegend=False, xaxis=xanchor, yaxis=yanchor, name=name, showscale=False) + data.append(trace) + + # Fix the colorbar bounds + for trace in data: + trace.update(zmin=zMin, zmax=zMax) + data[-1]['colorbar'].update(title="log10(instances per bin)", titleside="right") + data[-1].update(showscale=True) + + fig.add_traces(data) + fig['layout'].update(title=plot_title, showlegend=False, annotations=annos) + + offline.plot(fig, filename=plot_filename, auto_open=False) + + def plot_scatter(self, plot_filename, plot_title='', image_format=None, log1p=False, xRange=None, yRange=None): + """ + Plot the scatter plots of a matrix + in which each row is a sample + """ + + num_samples = self.matrix.shape[1] + corr_matrix = self.compute_correlation() + grids = gridspec.GridSpec(num_samples, num_samples) + grids.update(wspace=0, hspace=0) + fig = plt.figure(figsize=(2 * num_samples, 2 * num_samples)) + plt.rcParams['font.size'] = 8.0 + plt.suptitle(plot_title) + if log1p is True: + self.matrix = np.log1p(self.matrix) + min_xvalue = self.matrix.min() + max_xvalue = self.matrix.max() + min_yvalue = min_xvalue + max_yvalue = max_xvalue + if xRange is not None: + min_xvalue = xRange[0] + max_xvalue = xRange[1] + if yRange is not None: + min_yvalue = yRange[0] + max_yvalue = yRange[1] + if (min_xvalue % 2 == 0 and max_xvalue % 2 == 0) or \ + (min_xvalue % 1 == 0 and max_xvalue % 2 == 1): + # make one value odd and the other even + max_xvalue += 1 + if (min_yvalue % 2 == 0 and max_yvalue % 2 == 0) or \ + (min_yvalue % 1 == 0 and max_yvalue % 2 == 1): + # make one value odd and the other even + max_yvalue += 1 + + # plotly output + if image_format == 'plotly': + self.plotly_scatter(plot_filename, corr_matrix, plot_title=plot_title, minXVal=min_xvalue, maxXVal=max_xvalue, minYVal=min_yvalue, maxYVal=max_yvalue) + return + + rows, cols = np.triu_indices(num_samples) + + for index in range(len(rows)): + row = rows[index] + col = cols[index] + if row == col: + # add titles as + # empty plot in the diagonal + ax = fig.add_subplot(grids[row, col]) + ax.text(0.5, 0.5, self.labels[row], + verticalalignment='center', + horizontalalignment='center', + fontsize=10, fontweight='bold', + transform=ax.transAxes) + ax.set_axis_off() + continue + + ax = fig.add_subplot(grids[row, col]) + + vector1 = self.matrix[:, row] + vector2 = self.matrix[:, col] + + ax.text(0.2, 0.8, "{}={:.2f}".format(self.corr_method, + corr_matrix[row, col]), + horizontalalignment='left', + transform=ax.transAxes) + ax.get_yaxis().set_tick_params( + which='both', + left=False, + right=False, + direction='out') + + ax.get_xaxis().set_tick_params( + which='both', + top=False, + bottom=False, + direction='out') + ax.get_xaxis().set_tick_params( + which='major', + labelrotation=45) + + if col != num_samples - 1: + ax.set_yticklabels([]) + else: + ax.yaxis.tick_right() + ax.get_yaxis().set_tick_params( + which='both', + left=False, + right=True, + direction='out') + if col - row == 1: + ax.xaxis.tick_bottom() + ax.get_xaxis().set_tick_params( + which='both', + top=False, + bottom=True, + direction='out') + ax.get_xaxis().set_tick_params( + which='major', + labelrotation=45) + + else: + ax.set_xticklabels([]) + + ax.set_xlim(min_xvalue, max_xvalue) + ax.set_ylim(min_yvalue, max_yvalue) + ax.hist2d(vector2, vector1, bins=200, cmin=0.1) + + plt.savefig(plot_filename, format=image_format) + plt.close() + + def plotly_pca(self, plotFile, Wt, pvar, PCs, eigenvalues, cols, plotTitle): + """ + A plotly version of plot_pca, that's called by it to do the actual plotting + """ + fig = go.Figure() + fig['layout']['xaxis1'] = {'domain': [0.0, 0.48], 'anchor': 'x1', 'title': 'PC{} ({:4.1f}% of var. explained)'.format(PCs[0], 100.0 * pvar[PCs[0] - 1])} + fig['layout']['yaxis1'] = {'domain': [0.0, 1.0], 'anchor': 'x1', 'title': 'PC{} ({:4.1f}% of var. explained)'.format(PCs[1], 100.0 * pvar[PCs[1] - 1])} + fig['layout']['xaxis2'] = {'domain': [0.52, 1.0], 'title': 'Principal Component'} + fig['layout']['yaxis2'] = {'domain': [0.0, 1.0], 'anchor': 'x2', 'title': 'Eigenvalue', 'rangemode': 'tozero', 'showgrid': False} + fig['layout']['yaxis3'] = {'domain': [0.0, 1.0], 'anchor': 'x2', 'title': 'Cumulative variability', 'rangemode': 'tozero', 'side': 'right', 'overlaying': 'y2'} + fig['layout'].update(title=plotTitle) + + # PCA + if cols is not None: + colors = itertools.cycle(cols) + n = len(self.labels) + data = [] + for i in range(n): + trace = go.Scatter(x=[Wt[PCs[0] - 1, i]], + y=[Wt[PCs[1] - 1, i]], + mode='marker', + xaxis='x1', + yaxis='y1', + name=self.labels[i]) + trace['marker'].update(size=20) + if cols is not None: + trace['marker'].update(color=next(colors)) + data.append(trace) + + # Scree plot + trace = go.Bar(showlegend=False, + name='Eigenvalues', + x=range(1, n + 1), + y=eigenvalues[:n], + xaxis='x2', + yaxis='y2') + data.append(trace) + + # Cumulative variability + trace = go.Scatter(showlegend=False, + x=range(1, n + 1), + y=pvar.cumsum()[:n], + mode='lines+markers', + name='Cumulative variability', + xaxis='x2', + yaxis='y3', + line={'color': 'red'}, + marker={'symbol': 'circle-open-dot', 'color': 'black'}) + data.append(trace) + + annos = [] + annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': 'PCA', 'y': 1.0, 'x': 0.25, 'font': {'size': 16}, 'showarrow': False}) + annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': 'Scree plot', 'y': 1.0, 'x': 0.75, 'font': {'size': 16}, 'showarrow': False}) + + fig.add_traces(data) + fig['layout']['annotations'] = annos + offline.plot(fig, filename=plotFile, auto_open=False) + + def plot_pca(self, plot_filename=None, PCs=[1, 2], plot_title='', image_format=None, log1p=False, plotWidth=5, plotHeight=10, cols=None, marks=None): + """ + Plot the PCA of a matrix + + Returns the matrix of plotted values. + """ + fig, (ax1, ax2) = plt.subplots(2, 1, figsize=(plotWidth, plotHeight)) + + # Filter + m = self.matrix + rvs = m.var(axis=1) + if self.transpose: + m = m[np.nonzero(rvs)[0], :] + rvs = rvs[np.nonzero(rvs)[0]] + if self.ntop > 0 and m.shape[0] > self.ntop: + m = m[np.argpartition(rvs, -self.ntop)[-self.ntop:], :] + rvs = rvs[np.argpartition(rvs, -self.ntop)[-self.ntop:]] + + # log2 (if requested) + if self.log2: + self.matrix = np.log2(self.matrix + 0.01) + + # Row center / transpose + if self.rowCenter and not self.transpose: + _ = self.matrix.mean(axis=1) + self.matrix -= _[:, None] + if self.transpose: + m = m.T + + # Center and scale + m2 = (m - np.mean(m, axis=0)) + m2 /= np.std(m2, axis=0, ddof=1) # Use the unbiased std. dev. + + # SVD + U, s, Vh = np.linalg.svd(m2, full_matrices=False, compute_uv=True) # Is full_matrices ever needed? + + # % variance, eigenvalues + eigenvalues = s**2 + variance = eigenvalues / float(np.max([1, m2.shape[1] - 1])) + pvar = variance / variance.sum() + + # Weights/projections + Wt = Vh + if self.transpose: + # Use the projected coordinates for the transposed matrix + Wt = np.dot(m2, Vh.T).T + + if plot_filename is not None: + n = n_bars = len(self.labels) + if eigenvalues.size < n: + n_bars = eigenvalues.size + markers = itertools.cycle(matplotlib.markers.MarkerStyle.filled_markers) + if cols is not None: + colors = itertools.cycle(cols) + else: + colors = itertools.cycle(plt.cm.gist_rainbow(np.linspace(0, 1, n))) + + if marks is not None: + markers = itertools.cycle(marks) + + if image_format == 'plotly': + self.plotly_pca(plot_filename, Wt, pvar, PCs, eigenvalues, cols, plot_title) + else: + ax1.axhline(y=0, color="black", linestyle="dotted", zorder=1) + ax1.axvline(x=0, color="black", linestyle="dotted", zorder=2) + for i in range(n): + color = next(colors) + marker = next(markers) + if isinstance(color, np.ndarray): + color = pltcolors.to_hex(color, keep_alpha=True) + ax1.scatter(Wt[PCs[0] - 1, i], Wt[PCs[1] - 1, i], + marker=marker, color=color, s=150, label=self.labels[i], zorder=i + 3) + if plot_title == '': + ax1.set_title('PCA') + else: + ax1.set_title(plot_title) + ax1.set_xlabel('PC{} ({:4.1f}% of var. explained)'.format(PCs[0], 100.0 * pvar[PCs[0] - 1])) + ax1.set_ylabel('PC{} ({:4.1f}% of var. explained)'.format(PCs[1], 100.0 * pvar[PCs[1] - 1])) + lgd = ax1.legend(scatterpoints=1, loc='center left', borderaxespad=0.5, + bbox_to_anchor=(1, 0.5), + prop={'size': 12}, markerscale=0.9) + + # Scree plot + ind = np.arange(n_bars) # the x locations for the groups + width = 0.35 # the width of the bars + + if mpl.__version__ >= "2.0.0": + ax2.bar(2 * width + ind, eigenvalues[:n_bars], width * 2) + else: + ax2.bar(width + ind, eigenvalues[:n_bars], width * 2) + ax2.set_ylabel('Eigenvalue') + ax2.set_xlabel('Principal Component') + ax2.set_title('Scree plot') + ax2.set_xticks(ind + width * 2) + ax2.set_xticklabels(ind + 1) + + ax3 = ax2.twinx() + ax3.axhline(y=1, color="black", linestyle="dotted") + ax3.plot(width * 2 + ind, pvar.cumsum()[:n], "r-") + ax3.plot(width * 2 + ind, pvar.cumsum()[:n], "wo", markeredgecolor="black") + ax3.set_ylim([0, 1.05]) + ax3.set_ylabel('Cumulative variability') + + plt.subplots_adjust(top=3.85) + plt.tight_layout() + plt.savefig(plot_filename, format=image_format, bbox_extra_artists=(lgd,), bbox_inches='tight') + plt.close() + + return Wt, eigenvalues diff --git a/pydeeptools/deeptools/correlation_heatmap.py b/pydeeptools/deeptools/correlation_heatmap.py new file mode 100644 index 00000000..58dbdfbc --- /dev/null +++ b/pydeeptools/deeptools/correlation_heatmap.py @@ -0,0 +1,110 @@ +from matplotlib import use as mplt_use +mplt_use('Agg') +from deeptools import cm # noqa: F401 +import matplotlib.pyplot as plt +import numpy as np +import scipy.cluster.hierarchy as sch +from matplotlib import rcParams +import matplotlib.colors as pltcolors +import copy + +rcParams['pdf.fonttype'] = 42 +rcParams['svg.fonttype'] = 'none' +old_settings = np.seterr(all='ignore') + + +def plot_correlation(corr_matrix, labels, plotFileName, vmax=None, + vmin=None, colormap='jet', image_format=None, + plot_numbers=False, plot_title=''): + + num_rows = corr_matrix.shape[0] + + # set a font size according to figure length + if num_rows < 6: + font_size = 14 + elif num_rows > 40: + font_size = 5 + else: + font_size = int(14 - 0.25 * num_rows) + rcParams.update({'font.size': font_size}) + # set the minimum and maximum values + if vmax is None: + vmax = 1 + if vmin is None: + vmin = 0 if corr_matrix.min() >= 0 else -1 + + # Compute and plot dendrogram. + fig = plt.figure(figsize=(11, 9.5)) + if plot_title: + plt.suptitle(plot_title) + axdendro = fig.add_axes([0.02, 0.12, 0.1, 0.66]) + axdendro.set_axis_off() + y_var = sch.linkage(corr_matrix, method='complete') + z_var = sch.dendrogram(y_var, orientation='right', + link_color_func=lambda k: 'darkred') + axdendro.set_xticks([]) + axdendro.set_yticks([]) + cmap = copy.copy(plt.get_cmap(colormap)) + + # this line simply makes a new cmap, based on the original + # colormap that goes from 0.0 to 0.9 + # This is done to avoid colors that + # are too dark at the end of the range that do not offer + # a good contrast between the correlation numbers that are + # plotted on black. + if plot_numbers: + cmap = pltcolors.LinearSegmentedColormap.from_list(colormap + "clipped", + cmap(np.linspace(0, 0.9, 10))) + + cmap.set_under((0., 0., 1.)) + # Plot distance matrix. + axmatrix = fig.add_axes([0.13, 0.1, 0.6, 0.7]) + index = z_var['leaves'] + corr_matrix = corr_matrix[index, :] + corr_matrix = corr_matrix[:, index] + img_mat = axmatrix.pcolormesh(corr_matrix, + edgecolors='black', + cmap=cmap, + vmax=vmax, + vmin=vmin) + axmatrix.set_xlim(0, num_rows) + axmatrix.set_ylim(0, num_rows) + + axmatrix.yaxis.tick_right() + axmatrix.set_yticks(np.arange(corr_matrix.shape[0]) + 0.5) + axmatrix.set_yticklabels(np.array(labels).astype('str')[index]) + +# axmatrix.xaxis.set_label_position('top') + axmatrix.xaxis.set_tick_params(labeltop=True) + axmatrix.xaxis.set_tick_params(labelbottom=False) + axmatrix.set_xticks(np.arange(corr_matrix.shape[0]) + 0.5) + axmatrix.set_xticklabels(np.array(labels).astype('str')[index], + rotation=45, + ha='left') + + axmatrix.tick_params( + axis='x', + which='both', + bottom=False, + top=False) + + axmatrix.tick_params( + axis='y', + which='both', + left=False, + right=False) + + # axmatrix.set_xticks([]) + # Plot colorbar. + axcolor = fig.add_axes([0.13, 0.065, 0.6, 0.02]) + cobar = plt.colorbar(img_mat, cax=axcolor, orientation='horizontal') + cobar.solids.set_edgecolor("face") + if plot_numbers: + for row in range(num_rows): + for col in range(num_rows): + axmatrix.text(row + 0.5, col + 0.5, + "{:.2f}".format(corr_matrix[row, col]), + ha='center', va='center') + + fig.savefig(plotFileName, format=image_format) + fig.close() diff --git a/pydeeptools/deeptools/countReadsPerBin.py b/pydeeptools/deeptools/countReadsPerBin.py new file mode 100644 index 00000000..1e6c7829 --- /dev/null +++ b/pydeeptools/deeptools/countReadsPerBin.py @@ -0,0 +1,1033 @@ +import shutil +import os +import time +import sys +import multiprocessing +import numpy as np + +# deepTools packages +import deeptools.utilities +from deeptools import bamHandler +from deeptools import mapReduce +from deeptoolsintervals import GTF +import pyBigWig + +debug = 0 +old_settings = np.seterr(all='ignore') + + +def countReadsInRegions_wrapper(args): + """ + Passes the arguments to countReadsInRegions_worker. + This is a step required given + the constrains from the multiprocessing module. + The args var, contains as first element the 'self' value + from the countReadsPerBin object + + """ + return CountReadsPerBin.count_reads_in_region(*args) + + +class CountReadsPerBin(object): + + r"""Collects coverage over multiple bam files using multiprocessing + + This function collects read counts (coverage) from several bam files and returns + an numpy array with the results. This class uses multiprocessing to compute the coverage. + + Parameters + ---------- + bamFilesList : list + List containing the names of indexed bam files. E.g. ['file1.bam', 'file2.bam'] + + binLength : int + Length of the window/bin. This value is overruled by ``bedFile`` if present. + + numberOfSamples : int + Total number of samples. The genome is divided into ``numberOfSamples``, each + with a window/bin length equal to ``binLength``. This value is overruled + by ``stepSize`` in case such value is present and by ``bedFile`` in which + case the number of samples and bins are defined in the bed file + + numberOfProcessors : int + Number of processors to use. Default is 4 + + verbose : bool + Output messages. Default: False + + region : str + Region to limit the computation in the form chrom:start:end. + + bedFile : list of file_handles. + Each file handle corresponds to a bed file containing the regions for which to compute the coverage. This option + overrules ``binLength``, ``numberOfSamples`` and ``stepSize``. + + blackListFileName : str + A string containing a BED file with blacklist regions. + + extendReads : bool, int + + Whether coverage should be computed for the extended read length (i.e. the region covered + by the two mates or the regions expected to be covered by single-reads). + If the value is 'int', then then this is interpreted as the fragment length to extend reads + that are not paired. For Illumina reads, usual values are around 300. + This value can be determined using the peak caller MACS2 or can be + approximated by the fragment lengths computed when preparing the library for sequencing. If the value + is of the variable is true and not value is given, the fragment size is sampled from the library but + only if the library is paired-end. Default: False + + + minMappingQuality : int + Reads of a mapping quality less than the give value are not considered. Default: None + + ignoreDuplicates : bool + Whether read duplicates (same start, end position. If paired-end, same start-end for mates) are + to be excluded. Default: false + + chrToSkip: list + List with names of chromosomes that do not want to be included in the coverage computation. + This is useful to remove unwanted chromosomes (e.g. 'random' or 'Het'). + + stepSize : int + the positions for which the coverage is computed are defined as follows: + ``range(start, end, stepSize)``. Thus, a stepSize of 1, will compute + the coverage at each base pair. If the stepSize is equal to the + binLength then the coverage is computed for consecutive bins. If seepSize is + smaller than the binLength, then teh bins will overlap. + + center_read : bool + Determines if reads should be centered with respect to the fragment length. + + samFlag_include : int + Extracts only those reads having the SAM flag. For example, to get only + reads that are the first mates a samFlag of 64 could be used. Similarly, the + samFlag_include can be used to select only reads mapping on the reverse strand + or to get only properly paired reads. + + samFlag_exclude : int + Removes reads that match the SAM flag. For example to get all reads + that map to the forward strand a samFlag_exlude 16 should be used. Which + translates into exclude all reads that map to the reverse strand. + + zerosToNans : bool + If true, zero values encountered are transformed to Nans. Default false. + + skipZeroOverZero : bool + If true, skip bins where all input BAM files have no coverage (only applicable to bamCompare). + + minFragmentLength : int + If greater than 0, fragments below this size are excluded. + + maxFragmentLength : int + If greater than 0, fragments above this size are excluded. + + out_file_for_raw_data : str + File name to save the raw counts computed + + statsList : list + For each BAM file in bamFilesList, the associated per-chromosome statistics returned by openBam + + mappedList : list + For each BAM file in bamFilesList, the number of mapped reads in the file. + + bed_and_bin : boolean + If true AND a bedFile is given, compute coverage of each bin of the given size in each region of bedFile + + genomeChunkSize : int + If not None, the length of the genome used for multiprocessing. + + Returns + ------- + numpy array + + Each row correspond to each bin/bed region and each column correspond to each of + the bamFiles. + + + Examples + -------- + + The test data contains reads for 200 bp. + + >>> test = Tester() + + The transpose function is used to get a nicer looking output. + The first line corresponds to the number of reads per bin in bam file 1 + + >>> c = CountReadsPerBin([test.bamFile1, test.bamFile2], 50, 4) + >>> np.transpose(c.run()) + array([[0., 0., 1., 1.], + [0., 1., 1., 2.]]) + """ + + def __init__(self, bamFilesList, binLength=50, numberOfSamples=None, numberOfProcessors=1, + verbose=False, region=None, + bedFile=None, extendReads=False, + genomeChunkSize=None, + blackListFileName=None, + minMappingQuality=None, + ignoreDuplicates=False, + chrsToSkip=[], + stepSize=None, + center_read=False, + samFlag_include=None, + samFlag_exclude=None, + zerosToNans=False, + skipZeroOverZero=False, + smoothLength=0, + minFragmentLength=0, + maxFragmentLength=0, + out_file_for_raw_data=None, + bed_and_bin=False, + statsList=[], + mappedList=[]): + + self.bamFilesList = bamFilesList + self.binLength = binLength + self.numberOfSamples = numberOfSamples + self.blackListFileName = blackListFileName + self.statsList = statsList + self.mappedList = mappedList + self.skipZeroOverZero = skipZeroOverZero + self.bed_and_bin = bed_and_bin + self.genomeChunkSize = genomeChunkSize + + if extendReads and len(bamFilesList): + from deeptools.getFragmentAndReadSize import get_read_and_fragment_length + frag_len_dict, read_len_dict = get_read_and_fragment_length(bamFilesList[0], + return_lengths=False, + blackListFileName=blackListFileName, + numberOfProcessors=numberOfProcessors, + verbose=verbose) + if extendReads is True: + # try to guess fragment length if the bam file contains paired end reads + if frag_len_dict: + self.defaultFragmentLength = int(frag_len_dict['median']) + else: + exit("*ERROR*: library is not paired-end. Please provide an extension length.") + if verbose: + print(("Fragment length based on paired en data " + "estimated to be {}".format(frag_len_dict['median']))) + + elif extendReads < read_len_dict['median']: + sys.stderr.write("*WARNING*: read extension is smaller than read length (read length = {}). " + "Reads will not be extended.\n".format(int(read_len_dict['median']))) + self.defaultFragmentLength = 'read length' + + elif extendReads > 2000: + exit("*ERROR*: read extension must be smaller that 2000. Value give: {} ".format(extendReads)) + else: + self.defaultFragmentLength = int(extendReads) + + else: + self.defaultFragmentLength = 'read length' + + self.numberOfProcessors = numberOfProcessors + self.verbose = verbose + self.region = region + self.bedFile = bedFile + self.minMappingQuality = minMappingQuality + self.ignoreDuplicates = ignoreDuplicates + self.chrsToSkip = chrsToSkip + self.stepSize = stepSize + self.center_read = center_read + self.samFlag_include = samFlag_include + self.samFlag_exclude = samFlag_exclude + self.minFragmentLength = minFragmentLength + self.maxFragmentLength = maxFragmentLength + self.zerosToNans = zerosToNans + self.smoothLength = smoothLength + + if out_file_for_raw_data: + self.save_data = True + self.out_file_for_raw_data = out_file_for_raw_data + else: + self.save_data = False + self.out_file_for_raw_data = None + + # check that wither numberOfSamples or stepSize are set + if numberOfSamples is None and stepSize is None and bedFile is None: + raise ValueError("either stepSize, numberOfSamples or bedFile have to be set") + + if self.defaultFragmentLength != 'read length': + self.maxPairedFragmentLength = 4 * self.defaultFragmentLength + else: + self.maxPairedFragmentLength = 1000 + if self.maxFragmentLength > 0: + self.maxPairedFragmentLength = self.maxFragmentLength + + if len(self.mappedList) == 0: + try: + for fname in self.bamFilesList: + bam, mapped, unmapped, stats = bamHandler.openBam(fname, returnStats=True, nThreads=self.numberOfProcessors) + self.mappedList.append(mapped) + self.statsList.append(stats) + bam.close() + except: + self.mappedList = [] + self.statsList = [] + + def get_chunk_length(self, bamFilesHandles, genomeSize, chromSizes, chrLengths): + # Try to determine an optimal fraction of the genome (chunkSize) that is sent to + # workers for analysis. If too short, too much time is spent loading the files + # if too long, some processors end up free. + # the following values are empirical + if self.stepSize is None: + if self.region is None: + self.stepSize = max(int(float(genomeSize) / self.numberOfSamples), 1) + else: + # compute the step size, based on the number of samples + # and the length of the region studied + (chrom, start, end) = mapReduce.getUserRegion(chromSizes, self.region)[:3] + self.stepSize = max(int(float(end - start) / self.numberOfSamples), 1) + + # number of samples is better if large + if np.mean(chrLengths) < self.stepSize and self.bedFile is None: + min_num_of_samples = int(genomeSize / np.mean(chrLengths)) + raise ValueError("numberOfSamples has to be bigger than {} ".format(min_num_of_samples)) + + max_mapped = 0 + if len(self.mappedList) > 0: + max_mapped = max(self.mappedList) + + # If max_mapped is 0 (i.e., bigWig input), set chunkSize to a multiple of binLength and use every bin + if max_mapped == 0: + chunkSize = 10000 * self.binLength + self.stepSize = self.binLength + else: + reads_per_bp = float(max_mapped) / genomeSize + chunkSize = int(self.stepSize * 1e3 / (reads_per_bp * len(bamFilesHandles))) + + # Ensure that chunkSize is always at least self.stepSize + if chunkSize < self.stepSize: + chunkSize = self.stepSize + + # Ensure that chunkSize is always at least self.binLength + if self.binLength and chunkSize < self.binLength: + chunkSize = self.binLength + + return chunkSize + + def run(self, allArgs=None): + bamFilesHandles = [] + for x in self.bamFilesList: + try: + y = bamHandler.openBam(x) + except SystemExit: + sys.exit(sys.exc_info()[1]) + except: + y = pyBigWig.open(x) + bamFilesHandles.append(y) + + chromsizes, non_common = deeptools.utilities.getCommonChrNames(bamFilesHandles, verbose=self.verbose) + + # skip chromosome in the list. This is usually for the + # X chromosome which may have either one copy in a male sample + # or a mixture of male/female and is unreliable. + # Also the skip may contain heterochromatic regions and + # mitochondrial DNA + if len(self.chrsToSkip): + chromsizes = [x for x in chromsizes if x[0] not in self.chrsToSkip] + + chrNames, chrLengths = list(zip(*chromsizes)) + + genomeSize = sum(chrLengths) + + chunkSize = None + if self.bedFile is None: + if self.genomeChunkSize is None: + chunkSize = self.get_chunk_length(bamFilesHandles, genomeSize, chromsizes, chrLengths) + else: + chunkSize = self.genomeChunkSize + + [bam_h.close() for bam_h in bamFilesHandles] + + if self.verbose: + print("step size is {}".format(self.stepSize)) + + if self.region: + # in case a region is used, append the tilesize + self.region += ":{}".format(self.binLength) + + # Handle GTF options + transcriptID, exonID, transcript_id_designator, keepExons = deeptools.utilities.gtfOptions(allArgs) + + # use map reduce to call countReadsInRegions_wrapper + imap_res = mapReduce.mapReduce([], + countReadsInRegions_wrapper, + chromsizes, + self_=self, + genomeChunkLength=chunkSize, + bedFile=self.bedFile, + blackListFileName=self.blackListFileName, + region=self.region, + numberOfProcessors=self.numberOfProcessors, + transcriptID=transcriptID, + exonID=exonID, + keepExons=keepExons, + transcript_id_designator=transcript_id_designator) + + if self.out_file_for_raw_data: + if len(non_common): + sys.stderr.write("*Warning*\nThe resulting bed file does not contain information for " + "the chromosomes that were not common between the bigwig files\n") + + # concatenate intermediary bedgraph files + ofile = open(self.out_file_for_raw_data, "w") + for _values, tempFileName in imap_res: + if tempFileName: + # concatenate all intermediate tempfiles into one + _foo = open(tempFileName, 'r') + shutil.copyfileobj(_foo, ofile) + _foo.close() + os.remove(tempFileName) + + ofile.close() + + try: + num_reads_per_bin = np.concatenate([x[0] for x in imap_res], axis=0) + return num_reads_per_bin + + except ValueError: + if self.bedFile: + sys.exit('\nNo coverage values could be computed.\n\n' + 'Please check that the chromosome names in the BED file are found on the bam files.\n\n' + 'The valid chromosome names are:\n{}'.format(chrNames)) + else: + sys.exit('\nNo coverage values could be computed.\n\nCheck that all bam files are valid and ' + 'contain mapped reads.') + + def count_reads_in_region(self, chrom, start, end, bed_regions_list=None): + """Counts the reads in each bam file at each 'stepSize' position + within the interval (start, end) for a window or bin of size binLength. + + The stepSize controls the distance between bins. For example, + a step size of 20 and a bin size of 20 will create bins next to + each other. If the step size is smaller than the bin size the + bins will overlap. + + If a list of bedRegions is given, then the number of reads + that overlaps with each region is counted. + + Parameters + ---------- + chrom : str + Chrom name + start : int + start coordinate + end : int + end coordinate + bed_regions_list: list + List of list of tuples of the form (start, end) + corresponding to bed regions to be processed. + If not bed file was passed to the object constructor + then this list is empty. + + Returns + ------- + numpy array + The result is a numpy array that as rows each bin + and as columns each bam file. + + + Examples + -------- + Initialize some useful values + + >>> test = Tester() + >>> c = CountReadsPerBin([test.bamFile1, test.bamFile2], 25, 0, stepSize=50) + + The transpose is used to get better looking numbers. The first line + corresponds to the number of reads per bin in the first bamfile. + + >>> _array, __ = c.count_reads_in_region(test.chrom, 0, 200) + >>> _array + array([[0., 0.], + [0., 1.], + [1., 1.], + [1., 2.]]) + + """ + + if start > end: + raise NameError("start %d bigger that end %d" % (start, end)) + + if self.stepSize is None and bed_regions_list is None: + raise ValueError("stepSize is not set!") + # array to keep the read counts for the regions + subnum_reads_per_bin = [] + + start_time = time.time() + + bam_handles = [] + for fname in self.bamFilesList: + try: + bam_handles.append(bamHandler.openBam(fname)) + except SystemExit: + sys.exit(sys.exc_info()[1]) + except: + bam_handles.append(pyBigWig.open(fname)) + + blackList = None + if self.blackListFileName is not None: + blackList = GTF(self.blackListFileName) + + # A list of lists of tuples + transcriptsToConsider = [] + if bed_regions_list is not None: + if self.bed_and_bin: + transcriptsToConsider.append([(x[1][0][0], x[1][0][1], self.binLength) for x in bed_regions_list]) + else: + transcriptsToConsider = [x[1] for x in bed_regions_list] + else: + if self.stepSize == self.binLength: + transcriptsToConsider.append([(start, end, self.binLength)]) + else: + for i in range(start, end, self.stepSize): + if i + self.binLength > end: + break + if blackList is not None and blackList.findOverlaps(chrom, i, i + self.binLength): + continue + transcriptsToConsider.append([(i, i + self.binLength)]) + + if self.save_data: + _file = open(deeptools.utilities.getTempFileName(suffix='.bed'), 'w+t') + _file_name = _file.name + else: + _file_name = '' + + for bam in bam_handles: + for trans in transcriptsToConsider: + tcov = self.get_coverage_of_region(bam, chrom, trans) + if bed_regions_list is not None and not self.bed_and_bin: + subnum_reads_per_bin.append(np.sum(tcov)) + else: + subnum_reads_per_bin.extend(tcov) + + subnum_reads_per_bin = np.concatenate([subnum_reads_per_bin]).reshape(-1, len(self.bamFilesList), order='F') + + if self.save_data: + idx = 0 + for i, trans in enumerate(transcriptsToConsider): + if len(trans[0]) != 3: + starts = ",".join([str(x[0]) for x in trans]) + ends = ",".join([str(x[1]) for x in trans]) + _file.write("\t".join([chrom, starts, ends]) + "\t") + _file.write("\t".join(["{}".format(x) for x in subnum_reads_per_bin[i, :]]) + "\n") + else: + for exon in trans: + for startPos in range(exon[0], exon[1], exon[2]): + if idx >= subnum_reads_per_bin.shape[0]: + # At the end of chromosomes (or due to blacklisted regions), there are bins smaller than the bin size + # Counts there are added to the bin before them, but range() will still try to include them. + break + _file.write("{0}\t{1}\t{2}\t".format(chrom, startPos, min(startPos + exon[2], exon[1]))) + _file.write("\t".join(["{}".format(x) for x in subnum_reads_per_bin[idx, :]]) + "\n") + idx += 1 + _file.close() + + if self.verbose: + endTime = time.time() + rows = subnum_reads_per_bin.shape[0] + print("%s countReadsInRegions_worker: processing %d " + "(%.1f per sec) @ %s:%s-%s" % + (multiprocessing.current_process().name, + rows, rows / (endTime - start_time), chrom, start, end)) + + return subnum_reads_per_bin, _file_name + + def get_coverage_of_region(self, bamHandle, chrom, regions, + fragmentFromRead_func=None): + """ + Returns a numpy array that corresponds to the number of reads + that overlap with each tile. + + >>> test = Tester() + >>> import pysam + >>> c = CountReadsPerBin([], stepSize=1, extendReads=300) + + For this case the reads are length 36. The number of overlapping + read fragments is 4 and 5 for the positions tested. + + >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile_PE), 'chr2', + ... [(5000833, 5000834), (5000834, 5000835)]) + array([4., 5.]) + + In the following example a paired read is extended to the fragment length which is 100 + The first mate starts at 5000000 and the second at 5000064. Each mate is + extended to the fragment length *independently* + At position 500090-500100 one fragment of length 100 overlap, and after position 5000101 + there should be zero reads. + + >>> c.zerosToNans = True + >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile_PE), 'chr2', + ... [(5000090, 5000100), (5000100, 5000110)]) + array([ 1., nan]) + + In the following case the reads length is 50. Reads are not extended. + + >>> c.extendReads=False + >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile2), '3R', [(148, 150), (150, 152), (152, 154)]) + array([1., 2., 2.]) + + + """ + if not fragmentFromRead_func: + fragmentFromRead_func = self.get_fragment_from_read + nbins = len(regions) + if len(regions[0]) == 3: + nbins = 0 + for reg in regions: + nbins += (reg[1] - reg[0]) // reg[2] + if (reg[1] - reg[0]) % reg[2] > 0: + nbins += 1 + coverages = np.zeros(nbins, dtype='float64') + + if self.defaultFragmentLength == 'read length': + extension = 0 + else: + extension = self.maxPairedFragmentLength + + blackList = None + if self.blackListFileName is not None: + blackList = GTF(self.blackListFileName) + + vector_start = 0 + for idx, reg in enumerate(regions): + if len(reg) == 3: + tileSize = int(reg[2]) + nRegBins = (reg[1] - reg[0]) // tileSize + if (reg[1] - reg[0]) % tileSize > 0: + # Don't eliminate small bins! Issue 887 + nRegBins += 1 + else: + nRegBins = 1 + tileSize = int(reg[1] - reg[0]) + + # Blacklisted regions have a coverage of 0 + if blackList and blackList.findOverlaps(chrom, reg[0], reg[1]): + continue + regStart = int(max(0, reg[0] - extension)) + regEnd = reg[1] + int(extension) + + # If alignments are extended and there's a blacklist, ensure that no + # reads originating in a blacklist are fetched + if blackList and reg[0] > 0 and extension > 0: + o = blackList.findOverlaps(chrom, regStart, reg[0]) + if o is not None and len(o) > 0: + regStart = o[-1][1] + o = blackList.findOverlaps(chrom, reg[1], regEnd) + if o is not None and len(o) > 0: + regEnd = o[0][0] + + start_time = time.time() + # caching seems faster. TODO: profile the function + c = 0 + if chrom not in bamHandle.references: + raise NameError("chromosome {} not found in bam file".format(chrom)) + + prev_pos = set() + lpos = None + # of previous processed read pair + for read in bamHandle.fetch(chrom, regStart, regEnd): + if read.is_unmapped: + continue + if self.minMappingQuality and read.mapq < self.minMappingQuality: + continue + + # filter reads based on SAM flag + if self.samFlag_include and read.flag & self.samFlag_include != self.samFlag_include: + continue + if self.samFlag_exclude and read.flag & self.samFlag_exclude != 0: + continue + + # Fragment lengths + tLen = deeptools.utilities.getTLen(read) + if self.minFragmentLength > 0 and tLen < self.minFragmentLength: + continue + if self.maxFragmentLength > 0 and tLen > self.maxFragmentLength: + continue + + # get rid of duplicate reads that have same position on each of the + # pairs + if self.ignoreDuplicates: + # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions + if tLen >= 0: + s = read.pos + e = s + tLen + else: + s = read.pnext + e = s - tLen + if read.reference_id != read.next_reference_id: + e = read.pnext + if lpos is not None and lpos == read.reference_start \ + and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: + continue + if lpos != read.reference_start: + prev_pos.clear() + lpos = read.reference_start + prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) + + # since reads can be split (e.g. RNA-seq reads) each part of the + # read that maps is called a position block. + try: + position_blocks = fragmentFromRead_func(read) + except TypeError: + # the get_fragment_from_read functions returns None in some cases. + # Those cases are to be skipped, hence the continue line. + continue + + last_eIdx = None + for fragmentStart, fragmentEnd in position_blocks: + if fragmentEnd is None or fragmentStart is None: + continue + fragmentLength = fragmentEnd - fragmentStart + if fragmentLength == 0: + continue + # skip reads that are not in the region being + # evaluated. + if fragmentEnd <= reg[0] or fragmentStart >= reg[1]: + continue + + if fragmentStart < reg[0]: + fragmentStart = reg[0] + if fragmentEnd > reg[0] + len(coverages) * tileSize: + fragmentEnd = reg[0] + len(coverages) * tileSize + + sIdx = vector_start + max((fragmentStart - reg[0]) // tileSize, 0) + eIdx = vector_start + min(np.ceil(float(fragmentEnd - reg[0]) / tileSize).astype('int'), nRegBins) + if last_eIdx is not None: + sIdx = max(last_eIdx, sIdx) + if sIdx >= eIdx: + continue + sIdx = int(sIdx) + eIdx = int(eIdx) + coverages[sIdx:eIdx] += 1 + last_eIdx = eIdx + + c += 1 + + if self.verbose: + endTime = time.time() + print("%s, processing %s (%.1f per sec) reads @ %s:%s-%s" % ( + multiprocessing.current_process().name, c, c / (endTime - start_time), chrom, reg[0], reg[1])) + + vector_start += nRegBins + + # change zeros to NAN + if self.zerosToNans: + coverages[coverages == 0] = np.nan + + return coverages + + def getReadLength(self, read): + return len(read) + + @staticmethod + def is_proper_pair(read, maxPairedFragmentLength): + """ + Checks if a read is proper pair meaning that both mates are facing each other and are in + the same chromosome and are not to far away. The sam flag for proper pair can not + always be trusted. Note that if the fragment size is > maxPairedFragmentLength (~2kb + usually) that False will be returned. + :return: bool + + >>> import pysam + >>> import os + >>> from deeptools.countReadsPerBin import CountReadsPerBin as cr + >>> root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" + >>> bam = pysam.AlignmentFile("{}/test_proper_pair_filtering.bam".format(root)) + >>> iter = bam.fetch() + >>> read = next(iter) + >>> cr.is_proper_pair(read, 1000) # "keep" read + True + >>> cr.is_proper_pair(read, 200) # "keep" read, but maxPairedFragmentLength is too short + False + >>> read = next(iter) + >>> cr.is_proper_pair(read, 1000) # "improper pair" + False + >>> read = next(iter) + >>> cr.is_proper_pair(read, 1000) # "mismatch chr" + False + >>> read = next(iter) + >>> cr.is_proper_pair(read, 1000) # "same orientation1" + False + >>> read = next(iter) + >>> cr.is_proper_pair(read, 1000) # "same orientation2" + False + >>> read = next(iter) + >>> cr.is_proper_pair(read, 1000) # "rev first" + False + >>> read = next(iter) + >>> cr.is_proper_pair(read, 1000) # "rev first OK" + True + >>> read = next(iter) + >>> cr.is_proper_pair(read, 1000) # "for first" + False + >>> read = next(iter) + >>> cr.is_proper_pair(read, 1000) # "for first" + True + """ + if not read.is_proper_pair: + return False + if read.reference_id != read.next_reference_id: + return False + if abs(read.template_length) > maxPairedFragmentLength: + return False + # check that the mates face each other (inward) + if read.is_reverse is read.mate_is_reverse: + return False + if read.is_reverse: + if read.reference_start >= read.next_reference_start: + return True + else: + if read.reference_start <= read.next_reference_start: + return True + return False + + def get_fragment_from_read(self, read): + """Get read start and end position of a read. + If given, the reads are extended as follows: + If reads are paired end, each read mate is extended to match + the fragment length, otherwise, a default fragment length + is used. If reads are split (give by the CIGAR string) then + the multiple positions of the read are returned. + When reads are extended the cigar information is + skipped. + + Parameters + ---------- + read: pysam object. + + The following values are defined (for forward reads):: + + + |-- -- read.tlen -- --| + |-- read.alen --| + -----|===============>------------<==============|---- + | | | + read.reference_start + read.reference_end read.pnext + + and for reverse reads + + + |-- -- read.tlen -- --| + |-- read.alen --| + -----|===============>-----------<===============|---- + | | | + read.pnext read.reference_start read.reference_end + + this is a sketch of a pair-end reads + + The function returns the fragment start and end, either + using the paired end information (if available) or + extending the read in the appropriate direction if this + is single-end. + + Parameters + ---------- + read : pysam read object + + + Returns + ------- + list of tuples + [(fragment start, fragment end)] + + + >>> test = Tester() + >>> c = CountReadsPerBin([], 1, 1, 200, extendReads=True) + >>> c.defaultFragmentLength=100 + >>> c.get_fragment_from_read(test.getRead("paired-forward")) + [(5000000, 5000100)] + >>> c.get_fragment_from_read(test.getRead("paired-reverse")) + [(5000000, 5000100)] + >>> c.defaultFragmentLength = 200 + >>> c.get_fragment_from_read(test.getRead("single-forward")) + [(5001491, 5001691)] + >>> c.get_fragment_from_read(test.getRead("single-reverse")) + [(5001536, 5001736)] + >>> c.defaultFragmentLength = 'read length' + >>> c.get_fragment_from_read(test.getRead("single-forward")) + [(5001491, 5001527)] + >>> c.defaultFragmentLength = 'read length' + >>> c.extendReads = False + >>> c.get_fragment_from_read(test.getRead("paired-forward")) + [(5000000, 5000036)] + + Tests for read centering. + + >>> c = CountReadsPerBin([], 1, 1, 200, extendReads=True, center_read=True) + >>> c.defaultFragmentLength = 100 + >>> assert c.get_fragment_from_read(test.getRead("paired-forward")) == [(5000032, 5000068)] + >>> c.defaultFragmentLength = 200 + >>> assert c.get_fragment_from_read(test.getRead("single-reverse")) == [(5001618, 5001654)] + """ + # if no extension is needed, use pysam get_blocks + # to identify start and end reference positions. + # get_blocks return a list of start and end positions + # based on the CIGAR if skipped regions are found. + # E.g for a cigar of 40M260N22M + # get blocks return two elements for the first 40 matches + # and the for the last 22 matches. + if self.defaultFragmentLength == 'read length': + return read.get_blocks() + + else: + if self.is_proper_pair(read, self.maxPairedFragmentLength): + if read.is_reverse: + fragmentStart = read.next_reference_start + fragmentEnd = read.reference_end + else: + fragmentStart = read.reference_start + # the end of the fragment is defined as + # the start of the forward read plus the insert length + fragmentEnd = read.reference_start + abs(read.template_length) + + # Extend using the default fragment length + else: + if read.is_reverse: + fragmentStart = read.reference_end - self.defaultFragmentLength + fragmentEnd = read.reference_end + else: + fragmentStart = read.reference_start + fragmentEnd = read.reference_start + self.defaultFragmentLength + + if self.center_read: + fragmentCenter = fragmentEnd - (fragmentEnd - fragmentStart) / 2 + fragmentStart = int(fragmentCenter - read.infer_query_length(always=False) / 2) + fragmentEnd = fragmentStart + read.infer_query_length(always=False) + + assert fragmentStart < fragmentEnd, "fragment start greater than fragment" \ + "end for read {}".format(read.query_name) + return [(fragmentStart, fragmentEnd)] + + def getSmoothRange(self, tileIndex, tileSize, smoothRange, maxPosition): + """ + Given a tile index position and a tile size (length), return the a new indices + over a larger range, called the smoothRange. + This region is centered in the tileIndex an spans on both sizes + to cover the smoothRange. The smoothRange is trimmed in case it is less + than zero or greater than maxPosition :: + + + ---------------|==================|------------------ + tileStart + |--------------------------------------| + | <-- smoothRange --> | + | + tileStart - (smoothRange-tileSize)/2 + + Test for a smooth range that spans 3 tiles. + + Examples + -------- + + >>> c = CountReadsPerBin([], 1, 1, 1, 0) + >>> c.getSmoothRange(5, 1, 3, 10) + (4, 7) + + Test smooth range truncated on start. + + >>> c.getSmoothRange(0, 10, 30, 200) + (0, 2) + + Test smooth range truncated on start. + + >>> c.getSmoothRange(1, 10, 30, 4) + (0, 3) + + Test smooth range truncated on end. + + >>> c.getSmoothRange(5, 1, 3, 5) + (4, 5) + + Test smooth range not multiple of tileSize. + + >>> c.getSmoothRange(5, 10, 24, 10) + (4, 6) + """ + smoothTiles = int(smoothRange / tileSize) + if smoothTiles == 1: + return (tileIndex, tileIndex + 1) + + smoothTilesSide = float(smoothTiles - 1) / 2 + smoothTilesLeft = int(np.ceil(smoothTilesSide)) + smoothTilesRight = int(np.floor(smoothTilesSide)) + 1 + + indexStart = max(tileIndex - smoothTilesLeft, 0) + indexEnd = min(maxPosition, tileIndex + smoothTilesRight) + return (indexStart, indexEnd) + + +def remove_row_of_zeros(matrix): + # remove rows containing all zeros or all nans + _mat = np.nan_to_num(matrix) + to_keep = _mat.sum(1) != 0 + return matrix[to_keep, :] + + +def estimateSizeFactors(m): + """ + Compute size factors in the same way as DESeq2. + The inverse of that is returned, as it's then compatible with bamCoverage. + + m : a numpy ndarray + + >>> m = np.array([[0, 1, 2], [3, 4, 5], [6, 7, 8], [0, 10, 0], [10, 5, 100]]) + >>> sf = estimateSizeFactors(m) + >>> assert np.all(np.abs(sf - [1.305, 0.9932, 0.783]) < 1e-4) + >>> m = np.array([[0, 0], [0, 1], [1, 1], [1, 2]]) + >>> sf = estimateSizeFactors(m) + >>> assert np.all(np.abs(sf - [1.1892, 0.8409]) < 1e-4) + """ + loggeomeans = np.sum(np.log(m), axis=1) / m.shape[1] + # Mask after computing the geometric mean + m = np.ma.masked_where(m <= 0, m) + loggeomeans = np.ma.masked_where(np.isinf(loggeomeans), loggeomeans) + # DESeq2 ratio-based size factor + sf = np.exp(np.ma.median((np.log(m).T - loggeomeans).T, axis=0)) + return 1. / sf + + +class Tester(object): + + def __init__(self): + """ + The distribution of reads between the two bam files is as follows. + + They cover 200 bp + + 0 100 200 + |------------------------------------------------------------| + A =============== + =============== + + + B =============== =============== + =============== + =============== + """ + self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" + # self.root = "./test/test_data/" + self.bamFile1 = self.root + "testA.bam" + self.bamFile2 = self.root + "testB.bam" + self.bamFile_PE = self.root + "test_paired2.bam" + self.chrom = '3R' + global debug + debug = 0 + + def getRead(self, readType): + """ prepare arguments for test + """ + bam = bamHandler.openBam(self.bamFile_PE) + if readType == 'paired-reverse': + read = [x for x in bam.fetch('chr2', 5000081, 5000082)][0] + elif readType == 'single-forward': + read = [x for x in bam.fetch('chr2', 5001491, 5001492)][0] + elif readType == 'single-reverse': + read = [x for x in bam.fetch('chr2', 5001700, 5001701)][0] + else: # by default a forward paired read is returned + read = [x for x in bam.fetch('chr2', 5000027, 5000028)][0] + return read diff --git a/pydeeptools/deeptools/deeptools_list_tools.py b/pydeeptools/deeptools/deeptools_list_tools.py new file mode 100644 index 00000000..32dcf702 --- /dev/null +++ b/pydeeptools/deeptools/deeptools_list_tools.py @@ -0,0 +1,78 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import argparse +import sys +from importlib.metadata import version + + +def parse_arguments(args=None): + parser = argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description=""" +deepTools is a suite of python tools particularly developed for the efficient analysis of +high-throughput sequencing data, such as ChIP-seq, RNA-seq or MNase-seq. + +Each tool should be called by its own name as in the following example: + + $ bamCoverage -b reads.bam -o coverage.bw + +If you find deepTools useful for your research please cite as: + +Ramírez, Fidel, Devon P. Ryan, Björn Grüning, Vivek Bhardwaj, Fabian Kilpert, +Andreas S. Richter, Steffen Heyne, Friederike Dündar, +and Thomas Manke. 2016. "deepTools2: A next Generation Web Server for Deep-Sequencing +Data Analysis." Nucleic Acids Research, April. doi:10.1093/nar/gkw257. + + + +[ Tools for BAM and bigWig file processing ] + multiBamSummary compute read coverages over bam files. Output used for plotCorrelation or plotPCA + multiBigwigSummary extract scores from bigwig files. Output used for plotCorrelation or plotPCA + correctGCBias corrects GC bias from bam file. Don't use it with ChIP data + bamCoverage computes read coverage per bins or regions + bamCompare computes log2 ratio and other operations of read coverage of two samples per bins or regions + bigwigCompare computes log2 ratio and other operations from bigwig scores of two samples per bins or regions + bigwigAverage computes average from bigwig scores of multiple samples per bins or regions + computeMatrix prepares the data from bigwig scores for plotting with plotHeatmap or plotProfile + alignmentSieve filters BAM alignments according to specified parameters, optionally producing a BEDPE file + + +[ Tools for QC ] + plotCorrelation plots heatmaps or scatterplots of data correlation + plotPCA plots PCA + plotFingerprint plots the distribution of enriched regions + bamPEFragmentSize returns the read length and paired-end distance from a bam file + computeGCBias computes and plots the GC bias of a sample + plotCoverage plots a histogram of read coverage + estimateReadFiltering estimates the number of reads that will be filtered from a BAM file or files given certain criteria + + +[Heatmaps and summary plots] + plotHeatmap plots one or multiple heatmaps of user selected regions over different genomic scores + plotProfile plots the average profile of user selected regions over different genomic scores + plotEnrichment plots the read/fragment coverage of one or more sets of regions + +[Miscellaneous] + computeMatrixOperations Modifies the output of computeMatrix in a variety of ways. + + +For more information visit: http://deeptools.readthedocs.org +""") + + parser.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + return parser + + +def process_args(args=None): + args = parse_arguments().parse_args(args) + + return args + + +def main(args=None): + if args is None and len(sys.argv) == 1: + args = ["--help"] + process_args(args) diff --git a/pydeeptools/deeptools/estimateReadFiltering.py b/pydeeptools/deeptools/estimateReadFiltering.py new file mode 100644 index 00000000..8c46a384 --- /dev/null +++ b/pydeeptools/deeptools/estimateReadFiltering.py @@ -0,0 +1,376 @@ +#!/usr/bin/env python +import argparse +import sys + +from deeptools import parserCommon, bamHandler, utilities +from deeptools.mapReduce import mapReduce +from deeptools.utilities import smartLabels +from importlib.metadata import version + + +def parseArguments(): + parser = argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description=""" +This tool estimates the number of reads that would be filtered given a set of +settings and prints this to the terminal. Further, it tracks the number of singleton reads. The following metrics will always be tracked regardless of what you specify (the order output also matches this): + + * Total reads (including unmapped) + * Mapped reads + * Reads in blacklisted regions (--blackListFileName) + +The following metrics are estimated according to the --binSize and --distanceBetweenBins parameters + * Estimated mapped reads filtered (the total number of mapped reads filtered for any reason) + * Alignments with a below threshold MAPQ (--minMappingQuality) + * Alignments with at least one missing flag (--samFlagInclude) + * Alignments with undesirable flags (--samFlagExclude) + * Duplicates determined by deepTools (--ignoreDuplicates) + * Duplicates marked externally (e.g., by picard) + * Singletons (paired-end reads with only one mate aligning) + * Wrong strand (due to --filterRNAstrand) + +The sum of these may be more than the total number of reads. Note that alignments are sampled from bins of size --binSize spaced --distanceBetweenBins apart. +""", + usage='estimateReadFiltering -b sample1.bam sample2.bam\n' + 'help: estimateReadFiltering -h / estimateReadFiltering --help' + ) + + required = parser.add_argument_group('Required arguments') + required.add_argument('--bamfiles', '-b', + metavar='FILE1 FILE2', + help='List of indexed bam files separated by spaces.', + nargs='+', + required=True) + + general = parser.add_argument_group('General arguments') + + general.add_argument('--outFile', '-o', + type=parserCommon.writableFile, + help='The file to write results to. By default, results are printed to the console') + + general.add_argument('--sampleLabels', + help='Labels for the samples. The ' + 'default is to use the file name of the ' + 'sample. The sample labels should be separated ' + 'by spaces and quoted if a label itself' + 'contains a space E.g. --sampleLabels label-1 "label 2" ', + nargs='+') + + general.add_argument('--smartLabels', + action='store_true', + help='Instead of manually specifying labels for the input ' + 'BAM files, this causes deepTools to use the ' + 'file name after removing the path and extension.') + + general.add_argument('--binSize', '-bs', + metavar='INT', + help='Length in bases of the window used to sample the genome. (Default: %(default)s)', + default=1000000, + type=int) + + general.add_argument('--distanceBetweenBins', '-n', + metavar='INT', + help='To reduce the computation time, not every possible genomic ' + 'bin is sampled. This option allows you to set the distance ' + 'between bins actually sampled from. Larger numbers are sufficient ' + 'for high coverage samples, while smaller values are useful for ' + 'lower coverage samples. Note that if you specify a value that ' + 'results in too few (<1000) reads sampled, the value will be ' + 'decreased. (Default: %(default)s)', + default=10000, + type=int) + + general.add_argument('--numberOfProcessors', '-p', + help='Number of processors to use. Type "max/2" to ' + 'use half the maximum number of processors or "max" ' + 'to use all available processors. (Default: %(default)s)', + metavar="INT", + type=parserCommon.numberOfProcessors, + default=1, + required=False) + + general.add_argument('--verbose', '-v', + help='Set to see processing messages.', + action='store_true') + + general.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + filtering = parser.add_argument_group('Optional arguments') + + filtering.add_argument('--filterRNAstrand', + help='Selects RNA-seq reads (single-end or paired-end) in ' + 'the given strand. (Default: %(default)s)', + choices=['forward', 'reverse'], + default=None) + + filtering.add_argument('--ignoreDuplicates', + help='If set, reads that have the same orientation ' + 'and start position will be considered only ' + 'once. If reads are paired, the mate\'s position ' + 'also has to coincide to ignore a read.', + action='store_true') + + filtering.add_argument('--minMappingQuality', + metavar='INT', + help='If set, only reads that have a mapping ' + 'quality score of at least this are ' + 'considered.', + type=int) + + filtering.add_argument('--samFlagInclude', + help='Include reads based on the SAM flag. For example, ' + 'to get only reads that are the first mate, use a flag of 64. ' + 'This is useful to count properly paired reads only once, ' + 'as otherwise the second mate will be also considered for the ' + 'coverage. (Default: %(default)s)', + metavar='INT', + default=None, + type=int, + required=False) + + filtering.add_argument('--samFlagExclude', + help='Exclude reads based on the SAM flag. For example, ' + 'to get only reads that map to the forward strand, use ' + '--samFlagExclude 16, where 16 is the SAM flag for reads ' + 'that map to the reverse strand. (Default: %(default)s)', + metavar='INT', + default=None, + type=int, + required=False) + + filtering.add_argument('--blackListFileName', '-bl', + help="A BED or GTF file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered. Please note that you should adjust the effective genome size, if relevant.", + metavar="BED file", + nargs="+", + required=False) + + return parser + + +def getFiltered_worker(arglist): + chrom, start, end, args = arglist + # Fix the bounds + if end - start > args.binSize and end - start > args.distanceBetweenBins: + end -= args.distanceBetweenBins + if end <= start: + end = start + 1 + + o = [] + for fname in args.bamfiles: + fh = bamHandler.openBam(fname) + chromUse = utilities.mungeChromosome(chrom, fh.references) + prev_pos = set() + lpos = None + + minMapq = 0 + samFlagInclude = 0 + samFlagExclude = 0 + internalDupes = 0 + externalDupes = 0 + singletons = 0 + filterRNAstrand = 0 + nFiltered = 0 + total = 0 # This is only used to estimate the percentage affected + for read in fh.fetch(chromUse, start, end): + filtered = 0 + if read.pos < start: + # ensure that we never double count (in case distanceBetweenBins == 0) + continue + + if read.flag & 4: + # Ignore unmapped reads, they were counted already + continue + + if args.minMappingQuality and read.mapq < args.minMappingQuality: + filtered = 1 + minMapq += 1 + if args.samFlagInclude and read.flag & args.samFlagInclude != args.samFlagInclude: + filtered = 1 + samFlagInclude += 1 + if args.samFlagExclude and read.flag & args.samFlagExclude != 0: + filtered = 1 + samFlagExclude += 1 + if args.ignoreDuplicates: + # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions + if read.tlen >= 0: + s = read.pos + e = s + read.tlen + else: + s = read.pnext + e = s - read.tlen + if read.reference_id != read.next_reference_id: + e = read.pnext + if lpos is not None and lpos == read.reference_start \ + and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: + filtered = 1 + internalDupes += 1 + if lpos != read.reference_start: + prev_pos.clear() + lpos = read.reference_start + prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) + if read.is_duplicate: + filtered = 1 + externalDupes += 1 + if read.is_paired and read.mate_is_unmapped: + filtered = 1 + singletons += 1 + + # filterRNAstrand + if args.filterRNAstrand: + if read.is_paired: + if args.filterRNAstrand == 'forward': + if read.flag & 144 == 128 or read.flag & 96 == 64: + pass + else: + filtered = 1 + filterRNAstrand += 1 + elif args.filterRNAstrand == 'reverse': + if read.flag & 144 == 144 or read.flag & 96 == 96: + pass + else: + filtered = 1 + filterRNAstrand += 1 + else: + if args.filterRNAstrand == 'forward': + if read.flag & 16 == 16: + pass + else: + filtered = 1 + filterRNAstrand += 1 + elif args.filterRNAstrand == 'reverse': + if read.flag & 16 == 0: + pass + else: + filtered = 1 + filterRNAstrand += 1 + + total += 1 + nFiltered += filtered + fh.close() + + # Append a tuple to the output + tup = (total, nFiltered, minMapq, samFlagInclude, samFlagExclude, internalDupes, externalDupes, singletons, filterRNAstrand) + o.append(tup) + return o + + +def main(args=None): + args = parseArguments().parse_args(args) + + if not args.sampleLabels and args.smartLabels: + args.sampleLabels = smartLabels(args.bamfiles) + + if args.sampleLabels and len(args.sampleLabels) != len(args.bamfiles): + sys.stderr.write("\nError: --sampleLabels specified but it doesn't match the number of BAM files!\n") + sys.exit(1) + + if args.outFile is None: + of = sys.stdout + else: + of = open(args.outFile, "w") + + bhs = [bamHandler.openBam(x, returnStats=True, nThreads=args.numberOfProcessors) for x in args.bamfiles] + mapped = [x[1] for x in bhs] + unmappedList = [x[2] for x in bhs] + bhs = [x[0] for x in bhs] + + # Get the reads in blacklisted regions + if args.blackListFileName: + blacklisted = [] + for bh in bhs: + blacklisted.append(utilities.bam_blacklisted_reads(bh, None, args.blackListFileName, args.numberOfProcessors)) + else: + blacklisted = [0] * len(bhs) + + # Get the total and mapped reads + total = [x + y for x, y in list(zip(mapped, unmappedList))] + + chrom_sizes = list(zip(bhs[0].references, bhs[0].lengths)) + for x in bhs: + x.close() + + # Get the remaining metrics + res = mapReduce([args], + getFiltered_worker, + chrom_sizes, + genomeChunkLength=args.binSize + args.distanceBetweenBins, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose) + + totals = [0] * len(args.bamfiles) + nFiltered = [0] * len(args.bamfiles) + MAPQs = [0] * len(args.bamfiles) + flagIncludes = [0] * len(args.bamfiles) + flagExcludes = [0] * len(args.bamfiles) + internalDupes = [0] * len(args.bamfiles) + externalDupes = [0] * len(args.bamfiles) + singletons = [0] * len(args.bamfiles) + rnaStrand = [0] * len(args.bamfiles) + for x in res: + for idx, r in enumerate(x): + totals[idx] += r[0] + nFiltered[idx] += r[1] + MAPQs[idx] += r[2] + flagIncludes[idx] += r[3] + flagExcludes[idx] += r[4] + internalDupes[idx] += r[5] + externalDupes[idx] += r[6] + singletons[idx] += r[7] + rnaStrand[idx] += r[8] + + # Print some output + of.write("Sample\tTotal Reads\tMapped Reads\tAlignments in blacklisted regions\tEstimated mapped reads filtered\tBelow MAPQ\tMissing Flags\tExcluded Flags\tInternally-determined Duplicates\tMarked Duplicates\tSingletons\tWrong strand\n") + for idx, _ in enumerate(args.bamfiles): + if args.sampleLabels: + of.write(args.sampleLabels[idx]) + else: + of.write(args.bamfiles[idx]) + of.write("\t{}\t{}\t{}".format(total[idx], mapped[idx], blacklisted[idx])) + # nFiltered + metric = 0.0 + if totals[idx] > 0: + metric = blacklisted[idx] + float(nFiltered[idx]) / float(totals[idx]) * mapped[idx] + of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) + # MAPQ + metric = 0.0 + if totals[idx] > 0: + metric = float(MAPQs[idx]) / float(totals[idx]) * mapped[idx] + of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) + # samFlagInclude + metric = 0.0 + if totals[idx] > 0: + metric = float(flagIncludes[idx]) / float(totals[idx]) * mapped[idx] + of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) + # samFlagExclude + metric = 0.0 + if totals[idx] > 0: + metric = float(flagExcludes[idx]) / float(totals[idx]) * mapped[idx] + of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) + # Internally determined duplicates + metric = 0.0 + if totals[idx] > 0: + metric = float(internalDupes[idx]) / float(totals[idx]) * mapped[idx] + of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) + # Externally marked duplicates + metric = 0.0 + if totals[idx] > 0: + metric = float(externalDupes[idx]) / float(totals[idx]) * mapped[idx] + of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) + # Singletons + metric = 0.0 + if totals[idx] > 0: + metric = float(singletons[idx]) / float(totals[idx]) * mapped[idx] + of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) + # filterRNAstrand + metric = 0.0 + if totals[idx] > 0: + metric = float(rnaStrand[idx]) / float(totals[idx]) * mapped[idx] + of.write("\t{}".format(min(round(metric, 1), mapped[idx]))) + of.write("\n") + + if args.outFile is not None: + of.close() + + return 0 diff --git a/pydeeptools/deeptools/estimateScaleFactor.py b/pydeeptools/deeptools/estimateScaleFactor.py new file mode 100644 index 00000000..97869a7b --- /dev/null +++ b/pydeeptools/deeptools/estimateScaleFactor.py @@ -0,0 +1,115 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import argparse +import sys + +from deeptools.SES_scaleFactor import estimateScaleFactor +from deeptools.parserCommon import numberOfProcessors +from importlib.metadata import version +debug = 0 + + +def parseArguments(args=None): + parser = argparse.ArgumentParser( + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='Given two BAM files, this estimates scaling factors ' + '(bigger to smaller).', + usage='estimateScaleFactor -b sample1.bam sample2.bam\n' + 'help: estimateScaleFactor -h / estimateScaleFactor --help' + ) + + # define the arguments + parser.add_argument('--bamfiles', '-b', + metavar='list of bam files', + help='List of indexed BAM files, space delineated', + nargs='+', + required=True) + + parser.add_argument('--ignoreForNormalization', '-ignore', + help='A comma-separated list of chromosome names, ' + 'limited by quotes, ' + 'containing those ' + 'chromosomes that should be excluded ' + 'during normalization computations. For example, ' + '--ignoreForNormalization "chrX, chrM" ') + + parser.add_argument('--sampleWindowLength', '-l', + help='Length in bases for a window used to ' + 'sample the genome and compute the size or scaling ' + 'factors', + default=1000, + type=int) + + parser.add_argument('--numberOfSamples', '-n', + help='Number of samplings taken from the genome ' + 'to compute the scaling factors', + default=100000, + type=int) + + parser.add_argument('--normalizationLength', '-nl', + help='By default, data is normalized to 1 ' + 'fragment per 100 bases. The expected value is an ' + 'integer. For example, if normalizationLength ' + 'is 1000, then the resulting scaling factor ' + 'will cause the average coverage of the BAM file to ' + 'have on average 1 fragment per kilobase', + type=int, + default=10) + + parser.add_argument('--skipZeros', + help='If set, then zero counts that happen for *all* ' + 'BAM files given are ignored. This will result in a ' + 'reduced number of read counts than that specified ' + 'in --numberOfSamples', + action='store_true', + required=False) + + parser.add_argument('--numberOfProcessors', '-p', + help='Number of processors to use. The default is ' + 'to use half the maximum number of processors.', + metavar="INT", + type=numberOfProcessors, + default="max/2", + required=False) + + parser.add_argument('--verbose', '-v', + help='Set to see processing messages.', + action='store_true') + + parser.add_argument('--version', + action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + args = parser.parse_args(args) + if args.ignoreForNormalization: + args.ignoreForNormalization = [ + x.strip() for x in args.ignoreForNormalization.split(',') + ] + else: + args.ignoreForNormalization = [] + return args + + +def main(args=None): + """ + The algorithm samples the genome a number of times as specified + by the --numberOfSamples parameter to estimate scaling factors of + between to samples + + """ + args = parseArguments(args) + if len(args.bamfiles) > 2: + print("SES method to estimate scale factors only works for two samples") + exit(0) + + sys.stderr.write("{:,} number of samples will be computed.\n".format(args.numberOfSamples)) + sizeFactorsDict = estimateScaleFactor(args.bamfiles, args.sampleWindowLength, + args.numberOfSamples, + args.normalizationLength, + numberOfProcessors=args.numberOfProcessors, + chrsToSkip=args.ignoreForNormalization, + verbose=args.verbose) + + for k, v in sizeFactorsDict.items(): + print("{}: {}".format(k, v)) diff --git a/pydeeptools/deeptools/getFragmentAndReadSize.py b/pydeeptools/deeptools/getFragmentAndReadSize.py new file mode 100644 index 00000000..0cf2dc8e --- /dev/null +++ b/pydeeptools/deeptools/getFragmentAndReadSize.py @@ -0,0 +1,166 @@ +import numpy as np + +# own tools +from deeptools import bamHandler +from deeptools import mapReduce + +old_settings = np.seterr(all='ignore') + + +def getFragmentLength_wrapper(args): + return getFragmentLength_worker(*args) + + +def getFragmentLength_worker(chrom, start, end, bamFile, distanceBetweenBins): + """ + Queries the reads at the given region for the distance between + reads and the read length + + Parameters + ---------- + chrom : str + chromosome name + start : int + region start + end : int + region end + bamFile : str + BAM file name + distanceBetweenBins : int + the number of bases at the end of each bin to ignore + + Returns + ------- + np.array + an np.array, where first column is fragment length, the + second is for read length + """ + bam = bamHandler.openBam(bamFile) + end = max(start + 1, end - distanceBetweenBins) + if chrom in bam.references: + reads = np.array([(abs(r.template_length), r.infer_query_length(always=False)) + for r in bam.fetch(chrom, start, end) + if r.is_proper_pair and r.is_read1 and not r.is_unmapped]) + if not len(reads): + # if the previous operation produces an empty list + # it could be that the data is not paired, then + # we try with out filtering + reads = np.array([(abs(r.template_length), r.infer_query_length(always=False)) + for r in bam.fetch(chrom, start, end) if not r.is_unmapped]) + else: + raise NameError("chromosome {} not found in bam file".format(chrom)) + + if not len(reads): + reads = np.array([]).reshape(0, 2) + + return reads + + +def get_read_and_fragment_length(bamFile, return_lengths=False, blackListFileName=None, + binSize=50000, distanceBetweenBins=1000000, + numberOfProcessors=None, verbose=False): + """ + Estimates the fragment length and read length through sampling + + Parameters + ---------- + bamFile : str + BAM file name + return_lengths : bool + numberOfProcessors : int + verbose : bool + binSize : int + distanceBetweenBins : int + + Returns + ------- + d : dict + tuple of two dictionaries, one for the fragment length and the other +for the read length. The dictionaries summarise the mean, median etc. values + + """ + + bam_handle = bamHandler.openBam(bamFile) + chrom_sizes = list(zip(bam_handle.references, bam_handle.lengths)) + + distanceBetweenBins *= 2 + fl = [] + + # Fix issue #522, allow distanceBetweenBins == 0 + if distanceBetweenBins == 0: + imap_res = mapReduce.mapReduce((bam_handle.filename, distanceBetweenBins), + getFragmentLength_wrapper, + chrom_sizes, + genomeChunkLength=binSize, + blackListFileName=blackListFileName, + numberOfProcessors=numberOfProcessors, + verbose=verbose) + fl = np.concatenate(imap_res) + + # Try to ensure we have at least 1000 regions from which to compute statistics, halving the intra-bin distance as needed + while len(fl) < 1000 and distanceBetweenBins > 1: + distanceBetweenBins /= 2 + stepsize = binSize + distanceBetweenBins + imap_res = mapReduce.mapReduce((bam_handle.filename, distanceBetweenBins), + getFragmentLength_wrapper, + chrom_sizes, + genomeChunkLength=stepsize, + blackListFileName=blackListFileName, + numberOfProcessors=numberOfProcessors, + verbose=verbose) + + fl = np.concatenate(imap_res) + + if len(fl): + fragment_length = fl[:, 0] + read_length = fl[:, 1] + if fragment_length.mean() > 0: + fragment_len_dict = {'sample_size': len(fragment_length), + 'min': fragment_length.min(), + 'qtile25': np.percentile(fragment_length, 25), + 'mean': np.mean(fragment_length), + 'median': np.median(fragment_length), + 'qtile75': np.percentile(fragment_length, 75), + 'max': fragment_length.max(), + 'std': np.std(fragment_length), + 'mad': np.median(np.abs(fragment_length - np.median(fragment_length))), + 'qtile10': np.percentile(fragment_length, 10), + 'qtile20': np.percentile(fragment_length, 20), + 'qtile30': np.percentile(fragment_length, 30), + 'qtile40': np.percentile(fragment_length, 40), + 'qtile60': np.percentile(fragment_length, 60), + 'qtile70': np.percentile(fragment_length, 70), + 'qtile80': np.percentile(fragment_length, 80), + 'qtile90': np.percentile(fragment_length, 90), + 'qtile99': np.percentile(fragment_length, 99)} + else: + fragment_len_dict = None + + if return_lengths and fragment_len_dict is not None: + fragment_len_dict['lengths'] = fragment_length + + read_len_dict = {'sample_size': len(read_length), + 'min': read_length.min(), + 'qtile25': np.percentile(read_length, 25), + 'mean': np.mean(read_length), + 'median': np.median(read_length), + 'qtile75': np.percentile(read_length, 75), + 'max': read_length.max(), + 'std': np.std(read_length), + 'mad': np.median(np.abs(read_length - np.median(read_length))), + 'qtile10': np.percentile(read_length, 10), + 'qtile20': np.percentile(read_length, 20), + 'qtile30': np.percentile(read_length, 30), + 'qtile40': np.percentile(read_length, 40), + 'qtile60': np.percentile(read_length, 60), + 'qtile70': np.percentile(read_length, 70), + 'qtile80': np.percentile(read_length, 80), + 'qtile90': np.percentile(read_length, 90), + 'qtile99': np.percentile(read_length, 99)} + if return_lengths: + read_len_dict['lengths'] = read_length + else: + fragment_len_dict = None + read_len_dict = None + + return fragment_len_dict, read_len_dict diff --git a/pydeeptools/deeptools/getRatio.py b/pydeeptools/deeptools/getRatio.py new file mode 100644 index 00000000..937cc7c4 --- /dev/null +++ b/pydeeptools/deeptools/getRatio.py @@ -0,0 +1,82 @@ +import numpy as np + +old_settings = np.seterr(all='ignore') + + +def compute_ratio(value1, value2, args): + value1 = value1 + args['pseudocount'][0] + value2 = value2 + args['pseudocount'][1] + + ratio = float(value1) / value2 + if args['valueType'] == 'log2': + ratio = np.log2(ratio) + + elif args['valueType'] == 'reciprocal_ratio': + # the reciprocal ratio of a/b + # is a/b if a/b > 1 else -1* b/a + ratio = ratio if ratio >= 1 else -1.0 / ratio + + return ratio + + +def getRatio(tileCoverage, args): + r""" + The mapreduce method calls this function + for each tile. The parameters (args) are fixed + in the main method. + + >>> funcArgs= {'valueType': 'ratio', 'scaleFactors': (1,1), 'pseudocount': [1, 1]} + >>> getRatio([9, 19], funcArgs) + 0.5 + >>> getRatio([0, 0], funcArgs) + 1.0 + >>> getRatio([np.nan, np.nan], funcArgs) + nan + >>> getRatio([np.nan, 1.0], funcArgs) + nan + >>> funcArgs['valueType'] ='subtract' + >>> getRatio([20, 10], funcArgs) + 10 + >>> funcArgs['scaleFactors'] = (1, 0.5) + >>> getRatio([10, 20], funcArgs) + 0.0 + + The reciprocal ratio is of a and b is: + is a/b if a/b > 1 else -1* b/a + >>> funcArgs['valueType'] ='reciprocal_ratio' + >>> funcArgs['scaleFactors'] = (1, 1) + >>> funcArgs['pseudocount'] = [0, 0] + >>> getRatio([2, 1], funcArgs) + 2.0 + >>> getRatio([1, 2], funcArgs) + -2.0 + >>> getRatio([1, 1], funcArgs) + 1.0 + """ + + value1 = args['scaleFactors'][0] * tileCoverage[0] + value2 = args['scaleFactors'][1] * tileCoverage[1] + + # if any of the two values to compare + # is nan, return nan + if np.isnan(value1) or np.isnan(value2): + return np.nan + + # ratio case + if args['valueType'] in ['ratio', 'log2', 'reciprocal_ratio']: + bin_value = compute_ratio(value1, value2, args) + + # non ratio case (diff, sum etc) + else: + if args['valueType'] == 'subtract': + bin_value = value1 - value2 + elif args['valueType'] == 'add': + bin_value = value1 + value2 + elif args['valueType'] == 'first': + bin_value = value1 + elif args['valueType'] == 'second': + bin_value = value2 + elif args['valueType'] == 'mean': + bin_value = (value1 + value2) / 2.0 + + return bin_value diff --git a/pydeeptools/deeptools/getScaleFactor.py b/pydeeptools/deeptools/getScaleFactor.py new file mode 100644 index 00000000..541b4feb --- /dev/null +++ b/pydeeptools/deeptools/getScaleFactor.py @@ -0,0 +1,305 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import numpy as np +import deeptools.mapReduce as mapReduce +from deeptools import bamHandler +from deeptools import utilities +import sys + +debug = 0 + + +def getFractionKept_wrapper(args): + return getFractionKept_worker(*args) + + +def getFractionKept_worker(chrom, start, end, bamFile, args, offset): + """ + Queries the BAM file and counts the number of alignments kept/found in the + first 50000 bases. + """ + bam = bamHandler.openBam(bamFile) + start += offset * 50000 + end = min(end, start + 50000) + tot = 0 + filtered = 0 + + if end <= start: + return (filtered, tot) + + prev_pos = set() + lpos = None + if chrom in bam.references: + for read in bam.fetch(chrom, start, end): + tot += 1 + if read.is_unmapped: + continue + + if args.minMappingQuality and read.mapq < args.minMappingQuality: + filtered += 1 + continue + + # filter reads based on SAM flag + if args.samFlagInclude and read.flag & args.samFlagInclude != args.samFlagInclude: + filtered += 1 + continue + if args.samFlagExclude and read.flag & args.samFlagExclude != 0: + filtered += 1 + continue + + # fragment length filtering + tLen = utilities.getTLen(read) + if args.minFragmentLength > 0 and tLen < args.minFragmentLength: + filtered += 1 + continue + if args.maxFragmentLength > 0 and tLen > args.maxFragmentLength: + filtered += 1 + continue + + # get rid of duplicate reads that have same position on each of the + # pairs + if args.ignoreDuplicates: + # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions + if tLen >= 0: + s = read.pos + e = s + tLen + else: + s = read.pnext + e = s - tLen + if read.reference_id != read.next_reference_id: + e = read.pnext + if lpos is not None and lpos == read.reference_start \ + and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: + filtered += 1 + continue + if lpos != read.reference_start: + prev_pos.clear() + lpos = read.reference_start + prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) + + # If filterRNAstrand is in args, then filter accordingly + # This is very similar to what's used in the get_fragment_from_read function in the filterRnaStrand class + if hasattr(args, "filterRNAstrand"): + if read.is_paired: + if args.filterRNAstrand == 'forward': + if not ((read.flag & 128 == 128 and read.flag & 16 == 0) or (read.flag & 64 == 64 and read.flag & 32 == 0)): + filtered += 1 + continue + elif args.filterRNAstrand == 'reverse': + if not (read.flag & 144 == 144 or read.flag & 96 == 96): + filtered += 1 + continue + else: + if args.filterRNAstrand == 'forward' and read.flag & 16 == 0: + filtered += 1 + continue + elif args.filterRNAstrand == 'reverse' and read.flag & 16 == 16: + filtered += 1 + continue + + return (filtered, tot) + + +def fraction_kept(args, stats): + """ + Count the following: + (A) The total number of alignments sampled + (B) The total number of alignments ignored due to any of the following: + --samFlagInclude + --samFlagExclude + --minMappingQuality + --ignoreDuplicates + --minFragmentLength + --maxFragmentLength + + Black list regions are already accounted for. This works by sampling the + genome (by default, we'll iterate until we sample 1% or 100,000 alignments, + whichever is smaller (unless there are fewer than 100,000 alignments, in + which case sample everything). + + The sampling works by dividing the genome into bins and only looking at the + first 50000 bases. If this doesn't yield sufficient alignments then the bin + size is halved. + """ + # Do we even need to proceed? + if (not args.minMappingQuality or args.minMappingQuality == 0) and \ + (not args.samFlagInclude or args.samFlagInclude == 0) and \ + (not args.samFlagExclude or args.samFlagExclude == 0) and \ + (not args.minFragmentLength or args.minFragmentLength == 0) and \ + (not args.maxFragmentLength or args.maxFragmentLength == 0): + if hasattr(args, "filterRNAstrand"): + if args.filterRNAstrand not in ["forward", "reverse"]: + return 1.0 + else: + return 1.0 + + filtered = 0 + total = 0 + distanceBetweenBins = 2000000 + bam_handle = bamHandler.openBam(args.bam) + bam_mapped = utilities.bam_total_reads(bam_handle, args.ignoreForNormalization, stats) + if bam_mapped < 1000000: + num_needed_to_sample = bam_mapped + else: + if 0.1 * bam_mapped >= 1000000: + num_needed_to_sample = 0.1 * bam_mapped + else: + num_needed_to_sample = 1000000 + if args.exactScaling: + num_needed_to_sample = bam_mapped + if num_needed_to_sample == bam_mapped: + distanceBetweenBins = 55000 + if args.ignoreForNormalization: + chrom_sizes = [(chrom_name, bam_handle.lengths[idx]) for idx, chrom_name in enumerate(bam_handle.references) + if chrom_name not in args.ignoreForNormalization] + else: + chrom_sizes = list(zip(bam_handle.references, bam_handle.lengths)) + + offset = 0 + # Iterate over bins at various non-overlapping offsets until we have enough data + while total < num_needed_to_sample and offset < np.ceil(distanceBetweenBins / 50000): + res = mapReduce.mapReduce((bam_handle.filename, args, offset), + getFractionKept_wrapper, + chrom_sizes, + genomeChunkLength=distanceBetweenBins, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose) + + if len(res): + foo, bar = np.sum(res, axis=0) + filtered += foo + total += bar + offset += 1 + + if total == 0: + # This should never happen + total = 1 + + return 1.0 - float(filtered) / float(total) + + +def get_num_kept_reads(args, stats): + """ + Substracts from the total number of mapped reads in a bamfile + the proportion of reads that fall into blacklisted regions + or that are filtered + + :return: integer + """ + if stats is None: + bam_handle, mapped, unmapped, stats = bamHandler.openBam(args.bam, returnStats=True, nThreads=args.numberOfProcessors) + else: + bam_handle = bamHandler.openBam(args.bam) + bam_mapped_total = utilities.bam_total_reads(bam_handle, args.ignoreForNormalization, stats) + if args.blackListFileName: + blacklisted = utilities.bam_blacklisted_reads(bam_handle, args.ignoreForNormalization, + args.blackListFileName, args.numberOfProcessors) + print("There are {0} alignments, of which {1} are completely " + "within a blacklist region.".format(bam_mapped_total, blacklisted)) + num_kept_reads = bam_mapped_total - blacklisted + else: + num_kept_reads = bam_mapped_total + ftk = fraction_kept(args, stats) + if ftk < 1: + num_kept_reads *= ftk + print("Due to filtering, {0}% of the aforementioned alignments " + "will be used {1}".format(100 * ftk, num_kept_reads)) + + return num_kept_reads, bam_mapped_total + + +def get_scale_factor(args, stats): + scale_factor = args.scaleFactor + bam_mapped, bam_mapped_total = get_num_kept_reads(args, stats) + if args.normalizeUsing == 'RPGC': + # Print output, since normalzation stuff isn't printed to stderr otherwise + sys.stderr.write("normalization: 1x (effective genome size {})\n".format(args.effectiveGenomeSize)) + + # try to guess fragment length if the bam file contains paired end reads + from deeptools.getFragmentAndReadSize import get_read_and_fragment_length + frag_len_dict, read_len_dict = get_read_and_fragment_length(args.bam, + return_lengths=False, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose) + if args.extendReads: + if args.extendReads is True: + # try to guess fragment length if the bam file contains paired end reads + if frag_len_dict: + fragment_length = frag_len_dict['median'] + else: + exit("*ERROR*: library is not paired-end. Please provide an extension length.") + if args.verbose: + print(("Fragment length based on paired en data " + "estimated to be {}".format(frag_len_dict['median']))) + + elif args.extendReads < 1: + exit("*ERROR*: read extension must be bigger than one. Value give: {} ".format(args.extendReads)) + elif args.extendReads > 2000: + exit("*ERROR*: read extension must be smaller that 2000. Value give: {} ".format(args.extendReads)) + else: + fragment_length = args.extendReads + + else: + # set as fragment length the read length + fragment_length = int(read_len_dict['median']) + if args.verbose: + print("Estimated read length is {}".format(int(read_len_dict['median']))) + + current_coverage = \ + float(bam_mapped * fragment_length) / args.effectiveGenomeSize + # the scaling sets the coverage to match 1x + scale_factor *= 1.0 / current_coverage + if debug: + print("Estimated current coverage {}".format(current_coverage)) + print("Scaling factor {}".format(args.scaleFactor)) + + elif args.normalizeUsing == 'RPKM': + # Print output, since normalzation stuff isn't printed to stderr otherwise + sys.stderr.write("normalization: RPKM\n") + + # the RPKM is the # reads per tile / \ + # ( total reads (in millions) * tile length in Kb) + million_reads_mapped = float(bam_mapped) / 1e6 + tile_len_in_kb = float(args.binSize) / 1000 + + scale_factor *= 1.0 / (million_reads_mapped * tile_len_in_kb) + + if debug: + print("scale factor using RPKM is {0}".format(args.scaleFactor)) + + elif args.normalizeUsing == 'CPM': + # Print output, since normalzation stuff isn't printed to stderr otherwise + sys.stderr.write("normalization: CPM\n") + + # the CPM (norm is based on post-filtering total counts of reads in BAM "bam_mapped") + million_reads_mapped = float(bam_mapped) / 1e6 + scale_factor *= 1.0 / (million_reads_mapped) + + if debug: + print("scale factor using CPM is {0}".format(args.scaleFactor)) + + elif args.normalizeUsing == 'BPM': + # Print output, since normalzation stuff isn't printed to stderr otherwise + sys.stderr.write("normalization: BPM\n") + # the BPM (norm is based on post-filtering total counts of reads in BAM "bam_mapped") + # sampled_bins_sum = getSampledSum(args.bam) + tile_len_in_kb = float(args.binSize) / 1000 + tpm_scaleFactor = (bam_mapped / tile_len_in_kb) / 1e6 + + scale_factor *= 1 / (tpm_scaleFactor * tile_len_in_kb) + if debug: + print("scale factor using BPM is {0}".format(args.scaleFactor)) + + else: + # Print output, since normalzation stuff isn't printed to stderr otherwise + sys.stderr.write("normalization: none (signal scaled by the fraction of alignments kept after filtering)\n") + + scale_factor *= bam_mapped / float(bam_mapped_total) + + if args.verbose: + print("Final scaling factor: {}".format(scale_factor)) + + return scale_factor diff --git a/pydeeptools/deeptools/getScorePerBigWigBin.py b/pydeeptools/deeptools/getScorePerBigWigBin.py new file mode 100644 index 00000000..6f0ff45e --- /dev/null +++ b/pydeeptools/deeptools/getScorePerBigWigBin.py @@ -0,0 +1,322 @@ +import pyBigWig +import numpy as np +import os +import sys +import shutil +import warnings + +# deepTools packages +import deeptools.mapReduce as mapReduce +import deeptools.utilities +# debug = 0 + +old_settings = np.seterr(all='ignore') + + +def countReadsInRegions_wrapper(args): + # Using arguments unpacking! + return countFragmentsInRegions_worker(*args) + + +def countFragmentsInRegions_worker(chrom, start, end, + bigWigFiles, + stepSize, binLength, + save_data, + bedRegions=None + ): + """ returns the average score in each bigwig file at each 'stepSize' + position within the interval start, end for a 'binLength' window. + Because the idea is to get counts for window positions at + different positions for sampling the bins are equally spaced + and *not adjacent*. + + If a list of bedRegions is given, then the number of reads + that overlaps with each region is counted. + + Test dataset with two samples covering 200 bp. + >>> test = Tester() + + Fragment coverage. + >>> np.transpose(countFragmentsInRegions_worker(test.chrom, 0, 200, [test.bwFile1, test.bwFile2], 50, 25, False)[0]) + array([[1., 1., 2., 2.], + [1., 1., 1., 3.]]) + + >>> np.transpose(countFragmentsInRegions_worker(test.chrom, 0, 200, [test.bwFile1, test.bwFile2], 200, 200, False)[0]) + array([[1.5], + [1.5]]) + + BED regions: + >>> bedRegions = [[test.chrom, [(45, 55)]], [test.chrom, [(95, 105)]], [test.chrom, [(145, 155)]]] + >>> np.transpose(countFragmentsInRegions_worker(test.chrom, 0, 200,[test.bwFile1, test.bwFile2], 200, 200, False, + ... bedRegions=bedRegions)[0]) + array([[1. , 1.5, 2. ], + [1. , 1. , 2. ]]) + """ + assert start < end, "start {} bigger that end {}".format(start, end) + + # array to keep the scores for the regions + sub_score_per_bin = [] + + rows = 0 + + bigwig_handles = [] + for foo in bigWigFiles: + bigwig_handles.append(pyBigWig.open(foo)) + + regions_to_consider = [] + if bedRegions: + for reg in bedRegions: + regs = [] + for exon in reg[1]: + regs.append((exon[0], exon[1])) + regions_to_consider.append(regs) + else: + for i in range(start, end, stepSize): + if (i + binLength) > end: + regions_to_consider.append([(i, end)]) # last bin (may be smaller) + else: + regions_to_consider.append([(i, i + binLength)]) + + if save_data: + _file = open(deeptools.utilities.getTempFileName(suffix='.bed'), 'w+t') + _file_name = _file.name + else: + _file_name = '' + warnings.simplefilter("default") + i = 0 + for reg in regions_to_consider: + avgReadsArray = [] + i += 1 + + for idx, bwh in enumerate(bigwig_handles): + if chrom not in bwh.chroms(): + unmod_name = chrom + if chrom.startswith('chr'): + # remove the chr part from chromosome name + chrom = chrom[3:] + else: + # prefix with 'chr' the chromosome name + chrom = 'chr' + chrom + if chrom not in bwh.chroms(): + exit('Chromosome name {} not found in bigwig file\n {}\n'.format(unmod_name, bigWigFiles[idx])) + + weights = [] + scores = [] + for exon in reg: + weights.append(exon[1] - exon[0]) + score = bwh.stats(chrom, exon[0], exon[1]) + + if score is None or score == [None] or np.isnan(score[0]): + score = [np.nan] + scores.extend(score) + avgReadsArray.append(np.average(scores, weights=weights)) # mean of fragment coverage for region + + sub_score_per_bin.extend(avgReadsArray) + rows += 1 + if save_data: + starts = [] + ends = [] + for exon in reg: + starts.append(str(exon[0])) + ends.append(str(exon[1])) + starts = ",".join(starts) + ends = ",".join(ends) + _file.write("\t".join(map(str, [chrom, starts, ends])) + "\t") + _file.write("\t".join(["{}".format(x) for x in avgReadsArray]) + "\n") + + if save_data: + _file.close() + warnings.resetwarnings() + + # the output is a matrix having as many rows as the variable 'row' + # and as many columns as bigwig files. The rows correspond to + # each of the regions processed by the worker. + # np.array([[score1_1, score1_2], + # [score2_1, score2_2]] + return np.array(sub_score_per_bin).reshape(rows, len(bigWigFiles)), _file_name + + +def getChromSizes(bigwigFilesList): + """ + Get chromosome sizes from bigWig file with pyBigWig + + Test dataset with two samples covering 200 bp. + >>> test = Tester() + + Chromosome name(s) and size(s). + >>> assert getChromSizes([test.bwFile1, test.bwFile2]) == ([('3R', 200)], set([])) + """ + def print_chr_names_and_size(chr_set): + sys.stderr.write("chromosome\tlength\n") + for name, size in chr_set: + sys.stderr.write("{0:>15}\t{1:>10}\n".format(name, size)) + + bigwigFilesList = bigwigFilesList[:] + + common_chr = set() + for fname in bigwigFilesList: + fh = pyBigWig.open(fname) + common_chr = common_chr.union(set(fh.chroms().items())) + fh.close() + + non_common_chr = set() + for bw in bigwigFilesList: + _names_and_size = set(pyBigWig.open(bw).chroms().items()) + if len(common_chr & _names_and_size) == 0: + # try to add remove 'chr' from the chromosme name + _corr_names_size = set() + for chrom_name, size in _names_and_size: + if chrom_name.startswith('chr'): + _corr_names_size.add((chrom_name[3:], size)) + else: + _corr_names_size.add(('chr' + chrom_name, size)) + if len(common_chr & _corr_names_size) == 0: + message = "No common chromosomes found. Are the bigwig files " \ + "from the same species and same assemblies?\n" + sys.stderr.write(message) + print_chr_names_and_size(common_chr) + + sys.stderr.write("\nand the following is the list of the unmatched chromosome and chromosome\n" + "lengths from file\n{}\n".format(bw)) + print_chr_names_and_size(_names_and_size) + exit(1) + else: + _names_and_size = _corr_names_size + + non_common_chr |= common_chr ^ _names_and_size + common_chr = common_chr & _names_and_size + + if len(non_common_chr) > 0: + sys.stderr.write("\nThe following chromosome names did not match between the bigwig files\n") + print_chr_names_and_size(non_common_chr) + + # get the list of common chromosome names and sizes + return sorted(common_chr), non_common_chr + + +def getScorePerBin(bigWigFiles, binLength, + numberOfProcessors=1, + verbose=False, region=None, + bedFile=None, + blackListFileName=None, + stepSize=None, + chrsToSkip=[], + out_file_for_raw_data=None, + allArgs=None): + """ + This function returns a matrix containing scores (median) for the coverage + of fragments within a region. Each row corresponds to a sampled region. + Likewise, each column corresponds to a bigwig file. + + Test dataset with two samples covering 200 bp. + >>> test = Tester() + >>> np.transpose(getScorePerBin([test.bwFile1, test.bwFile2], 50, 3)) + array([[1., 1., 2., 2.], + [1., 1., 1., 3.]]) + + """ + # Try to determine an optimal fraction of the genome (chunkSize) + # that is sent to workers for analysis. If too short, too much time + # is spent loading the files + # if too long, some processors end up free. + # the following is a heuristic + + # get list of common chromosome names and sizes + chrom_sizes, non_common = getChromSizes(bigWigFiles) + # skip chromosome in the list. This is usually for the + # X chromosome which may have either one copy in a male sample + # or a mixture of male/female and is unreliable. + # Also the skip may contain heterochromatic regions and + # mitochondrial DNA + if chrsToSkip and len(chrsToSkip): + chrom_sizes = [x for x in chrom_sizes if x[0] not in chrsToSkip] + + chrnames, chrlengths = list(zip(*chrom_sizes)) + if stepSize is None: + stepSize = binLength # for adjacent bins + + # set chunksize based on number of processors used + chunkSize = max(sum(chrlengths) / numberOfProcessors, int(1e6)) + # make chunkSize multiple of binLength + chunkSize -= chunkSize % binLength + if verbose: + print("step size is {}".format(stepSize)) + + if region: + # in case a region is used, append the tilesize + region += ":{}".format(binLength) + # mapReduce( (staticArgs), func, chromSize, etc. ) + if out_file_for_raw_data: + save_file = True + else: + save_file = False + + # Handle GTF options + transcriptID, exonID, transcript_id_designator, keepExons = deeptools.utilities.gtfOptions(allArgs) + + imap_res = mapReduce.mapReduce((bigWigFiles, stepSize, binLength, save_file), + countReadsInRegions_wrapper, + chrom_sizes, + genomeChunkLength=chunkSize, + bedFile=bedFile, + blackListFileName=blackListFileName, + region=region, + numberOfProcessors=numberOfProcessors, + transcriptID=transcriptID, + exonID=exonID, + keepExons=keepExons, + transcript_id_designator=transcript_id_designator) + + if out_file_for_raw_data: + if len(non_common): + sys.stderr.write("*Warning*\nThe resulting bed file does not contain information for " + "the chromosomes that were not common between the bigwig files\n") + + # concatenate intermediary bedgraph files + ofile = open(out_file_for_raw_data, "w") + for _values, tempFileName in imap_res: + if tempFileName: + # concatenate all intermediate tempfiles into one + f = open(tempFileName, 'r') + shutil.copyfileobj(f, ofile) + f.close() + os.remove(tempFileName) + + ofile.close() + + # the matrix scores are in the first element of each of the entries in imap_res + score_per_bin = np.concatenate([x[0] for x in imap_res], axis=0) + return score_per_bin + + +class Tester(object): + + def __init__(self): + """ + The the two bigWig files are as follows: + $ cat /tmp/testA.bg + 3R 0 100 1 + 3R 100 200 2 + + $ cat /tmp/testB.bg + 3R 0 150 1 + 3R 150 200 3 + + They cover 200 bp: + + 0 50 100 150 200 + |------------------------------------------------------------| + A 111111111111111111111111111111122222222222222222222222222222 + + + B 111111111111111111111111111111111111111111111333333333333333 + + """ + + self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" + self.bwFile1 = self.root + "testA.bw" + self.bwFile2 = self.root + "testB.bw" + self.bwFile_PE = self.root + "test_paired2.bw" + self.chrom = '3R' + # global debug + # debug = 0 diff --git a/pydeeptools/deeptools/heatmapper.py b/pydeeptools/deeptools/heatmapper.py new file mode 100644 index 00000000..f86b85e2 --- /dev/null +++ b/pydeeptools/deeptools/heatmapper.py @@ -0,0 +1,1372 @@ +import sys +import gzip +from collections import OrderedDict +import numpy as np +from copy import deepcopy + +import pyBigWig +from deeptools import getScorePerBigWigBin +from deeptools import mapReduce +from deeptools.utilities import toString, toBytes, smartLabels +from deeptools.heatmapper_utilities import getProfileTicks + + +old_settings = np.seterr(all='ignore') + + +def chopRegions(exonsInput, left=0, right=0): + """ + exons is a list of (start, end) tuples. The goal is to chop these into + separate lists of tuples, to take care or unscaled regions. "left" and + "right" denote regions of a given size to exclude from the normal binning + process (unscaled regions). + + This outputs three lists of (start, end) tuples: + + leftBins: 5' unscaled regions + bodyBins: body bins for scaling + rightBins: 3' unscaled regions + + In addition are two integers + padLeft: Number of bases of padding on the left (due to not being able to fulfill "left") + padRight: As above, but on the right side + """ + leftBins = [] + rightBins = [] + padLeft = 0 + padRight = 0 + exons = deepcopy(exonsInput) + while len(exons) > 0 and left > 0: + width = exons[0][1] - exons[0][0] + if width <= left: + leftBins.append(exons[0]) + del exons[0] + left -= width + else: + leftBins.append((exons[0][0], exons[0][0] + left)) + exons[0] = (exons[0][0] + left, exons[0][1]) + left = 0 + if left > 0: + padLeft = left + + while len(exons) > 0 and right > 0: + width = exons[-1][1] - exons[-1][0] + if width <= right: + rightBins.append(exons[-1]) + del exons[-1] + right -= width + else: + rightBins.append((exons[-1][1] - right, exons[-1][1])) + exons[-1] = (exons[-1][0], exons[-1][1] - right) + right = 0 + if right > 0: + padRight = right + + return leftBins, exons, rightBins[::-1], padLeft, padRight + + +def chopRegionsFromMiddle(exonsInput, left=0, right=0): + """ + Like chopRegions(), above, but returns two lists of tuples on each side of + the center point of the exons. + + The steps are as follow: + + 1) Find the center point of the set of exons (e.g., [(0, 200), (300, 400), (800, 900)] would be centered at 200) + * If a given exon spans the center point then the exon is split + 2) The given number of bases at the end of the left-of-center list are extracted + * If the set of exons don't contain enough bases, then padLeft is incremented accordingly + 3) As above but for the right-of-center list + 4) A tuple of (#2, #3, pading on the left, and padding on the right) is returned + """ + leftBins = [] + rightBins = [] + size = sum([x[1] - x[0] for x in exonsInput]) + middle = size // 2 + cumulativeSum = 0 + padLeft = 0 + padRight = 0 + exons = deepcopy(exonsInput) + + # Split exons in half + for exon in exons: + size = exon[1] - exon[0] + if cumulativeSum >= middle: + rightBins.append(exon) + elif cumulativeSum + size < middle: + leftBins.append(exon) + else: + # Don't add 0-width exonic bins! + if exon[0] < exon[1] - cumulativeSum - size + middle: + leftBins.append((exon[0], exon[1] - cumulativeSum - size + middle)) + if exon[1] - cumulativeSum - size + middle < exon[1]: + rightBins.append((exon[1] - cumulativeSum - size + middle, exon[1])) + cumulativeSum += size + + # Trim leftBins/adjust padLeft + lSum = sum([x[1] - x[0] for x in leftBins]) + if lSum > left: + lSum = 0 + for i, exon in enumerate(leftBins[::-1]): + size = exon[1] - exon[0] + if lSum + size > left: + leftBins[-i - 1] = (exon[1] + lSum - left, exon[1]) + break + lSum += size + if lSum == left: + break + i += 1 + if i < len(leftBins): + leftBins = leftBins[-i:] + elif lSum < left: + padLeft = left - lSum + + # Trim rightBins/adjust padRight + rSum = sum([x[1] - x[0] for x in rightBins]) + if rSum > right: + rSum = 0 + for i, exon in enumerate(rightBins): + size = exon[1] - exon[0] + if rSum + size > right: + rightBins[i] = (exon[0], exon[1] - rSum - size + right) + break + rSum += size + if rSum == right: + break + rightBins = rightBins[:i + 1] + elif rSum < right: + padRight = right - rSum + + return leftBins, rightBins, padLeft, padRight + + +def trimZones(zones, maxLength, binSize, padRight): + """ + Given a (variable length) list of lists of (start, end) tuples, trim/remove and tuple that extends past maxLength (e.g., the end of a chromosome) + + Returns the trimmed zones and padding + """ + output = [] + for zone, nbins in zones: + outZone = [] + changed = False + for reg in zone: + if reg[0] >= maxLength: + changed = True + padRight += reg[1] - reg[0] + continue + + if reg[1] > maxLength: + changed = True + padRight += reg[1] - maxLength + reg = (reg[0], maxLength) + if reg[1] > reg[0]: + outZone.append(reg) + if changed: + nBins = sum(x[1] - x[0] for x in outZone) // binSize + else: + nBins = nbins + output.append((outZone, nBins)) + return output, padRight + + +def compute_sub_matrix_wrapper(args): + return heatmapper.compute_sub_matrix_worker(*args) + + +class heatmapper(object): + """ + Class to handle the reading and + plotting of matrices. + """ + + def __init__(self): + self.parameters = None + self.lengthDict = None + self.matrix = None + self.regions = None + self.blackList = None + self.quiet = True + # These are parameters that were single values in versions <3 but are now internally lists. See issue #614 + self.special_params = set(['unscaled 5 prime', 'unscaled 3 prime', 'body', 'downstream', 'upstream', 'ref point', 'bin size']) + + def getTicks(self, idx): + """ + This is essentially a wrapper around getProfileTicks to accomdate the fact that each column has its own ticks. + """ + xticks, xtickslabel = getProfileTicks(self, self.reference_point_label[idx], self.startLabel, self.endLabel, idx) + return xticks, xtickslabel + + def computeMatrix(self, score_file_list, regions_file, parameters, blackListFileName=None, verbose=False, allArgs=None): + """ + Splits into + multiple cores the computation of the scores + per bin for each region (defined by a hash '#' + in the regions (BED/GFF) file. + """ + if parameters['body'] > 0 and \ + parameters['body'] % parameters['bin size'] > 0: + exit("The --regionBodyLength has to be " + "a multiple of --binSize.\nCurrently the " + "values are {} {} for\nregionsBodyLength and " + "binSize respectively\n".format(parameters['body'], + parameters['bin size'])) + + # the beforeRegionStartLength is extended such that + # length is a multiple of binSize + if parameters['downstream'] % parameters['bin size'] > 0: + exit("Length of region after the body has to be " + "a multiple of --binSize.\nCurrent value " + "is {}\n".format(parameters['downstream'])) + + if parameters['upstream'] % parameters['bin size'] > 0: + exit("Length of region before the body has to be a multiple of " + "--binSize\nCurrent value is {}\n".format(parameters['upstream'])) + + if parameters['unscaled 5 prime'] % parameters['bin size'] > 0: + exit("Length of the unscaled 5 prime region has to be a multiple of " + "--binSize\nCurrent value is {}\n".format(parameters['unscaled 5 prime'])) + + if parameters['unscaled 3 prime'] % parameters['bin size'] > 0: + exit("Length of the unscaled 5 prime region has to be a multiple of " + "--binSize\nCurrent value is {}\n".format(parameters['unscaled 3 prime'])) + + if parameters['unscaled 5 prime'] + parameters['unscaled 3 prime'] > 0 and parameters['body'] == 0: + exit('Unscaled 5- and 3-prime regions only make sense with the scale-regions subcommand.\n') + + # Take care of GTF options + transcriptID = "transcript" + exonID = "exon" + transcript_id_designator = "transcript_id" + keepExons = False + self.quiet = False + if allArgs is not None: + allArgs = vars(allArgs) + transcriptID = allArgs.get("transcriptID", transcriptID) + exonID = allArgs.get("exonID", exonID) + transcript_id_designator = allArgs.get("transcript_id_designator", transcript_id_designator) + keepExons = allArgs.get("keepExons", keepExons) + self.quiet = allArgs.get("quiet", self.quiet) + + chromSizes, _ = getScorePerBigWigBin.getChromSizes(score_file_list) + res, labels = mapReduce.mapReduce([score_file_list, parameters], + compute_sub_matrix_wrapper, + chromSizes, + self_=self, + bedFile=regions_file, + blackListFileName=blackListFileName, + numberOfProcessors=parameters['proc number'], + includeLabels=True, + transcriptID=transcriptID, + exonID=exonID, + transcript_id_designator=transcript_id_designator, + keepExons=keepExons, + verbose=verbose) + # each worker in the pool returns a tuple containing + # the submatrix data, the regions that correspond to the + # submatrix, and the number of regions lacking scores + # Since this is largely unsorted, we need to sort by group + + # merge all the submatrices into matrix + matrix = np.concatenate([r[0] for r in res], axis=0) + regions = [] + regions_no_score = 0 + for idx in range(len(res)): + if len(res[idx][1]): + regions.extend(res[idx][1]) + regions_no_score += res[idx][2] + groups = [x[3] for x in regions] + foo = sorted(zip(groups, list(range(len(regions))), regions)) + sortIdx = [x[1] for x in foo] + regions = [x[2] for x in foo] + matrix = matrix[sortIdx] + + # mask invalid (nan) values + matrix = np.ma.masked_invalid(matrix) + + assert matrix.shape[0] == len(regions), \ + "matrix length does not match regions length" + + if len(regions) == 0: + sys.stderr.write("\nERROR: Either the BED file does not contain any valid regions or there are none remaining after filtering.\n") + exit(1) + if regions_no_score == len(regions): + exit("\nERROR: None of the BED regions could be found in the bigWig" + "file.\nPlease check that the bigwig file is valid and " + "that the chromosome names between the BED file and " + "the bigWig file correspond to each other\n") + + if regions_no_score > len(regions) * 0.75: + file_type = 'bigwig' if score_file_list[0].endswith(".bw") else "BAM" + prcnt = 100 * float(regions_no_score) / len(regions) + sys.stderr.write( + "\n\nWarning: {0:.2f}% of regions are *not* associated\n" + "to any score in the given {1} file. Check that the\n" + "chromosome names from the BED file are consistent with\n" + "the chromosome names in the given {2} file and that both\n" + "files refer to the same species\n\n".format(prcnt, + file_type, + file_type)) + + self.parameters = parameters + + numcols = matrix.shape[1] + num_ind_cols = self.get_num_individual_matrix_cols() + sample_boundaries = list(range(0, numcols + num_ind_cols, num_ind_cols)) + if allArgs is not None and allArgs['samplesLabel'] is not None: + sample_labels = allArgs['samplesLabel'] + else: + sample_labels = smartLabels(score_file_list) + + # Determine the group boundaries + group_boundaries = [] + group_labels_filtered = [] + last_idx = -1 + for x in range(len(regions)): + if regions[x][3] != last_idx: + last_idx = regions[x][3] + group_boundaries.append(x) + group_labels_filtered.append(labels[last_idx]) + group_boundaries.append(len(regions)) + + # check if a given group is too small. Groups that + # are too small can't be plotted and an exception is thrown. + group_len = np.diff(group_boundaries) + if len(group_len) > 1: + sum_len = sum(group_len) + group_frac = [float(x) / sum_len for x in group_len] + if min(group_frac) <= 0.002: + sys.stderr.write( + "One of the groups defined in the bed file is " + "too small.\nGroups that are too small can't be plotted. " + "\n") + + self.matrix = _matrix(regions, matrix, + group_boundaries, + sample_boundaries, + group_labels_filtered, + sample_labels) + + if parameters['skip zeros']: + self.matrix.removeempty() + + @staticmethod + def compute_sub_matrix_worker(self, chrom, start, end, score_file_list, parameters, regions): + """ + Returns + ------- + numpy matrix + A numpy matrix that contains per each row the values found per each of the regions given + """ + if parameters['verbose']: + sys.stderr.write("Processing {}:{}-{}\n".format(chrom, start, end)) + + # read BAM or scores file + score_file_handles = [] + for sc_file in score_file_list: + score_file_handles.append(pyBigWig.open(sc_file)) + + # determine the number of matrix columns based on the lengths + # given by the user, times the number of score files + matrix_cols = len(score_file_list) * \ + ((parameters['downstream'] + + parameters['unscaled 5 prime'] + parameters['unscaled 3 prime'] + + parameters['upstream'] + parameters['body']) // + parameters['bin size']) + + # create an empty matrix to store the values + sub_matrix = np.zeros((len(regions), matrix_cols)) + sub_matrix[:] = np.nan + + j = 0 + sub_regions = [] + regions_no_score = 0 + for transcript in regions: + feature_chrom = transcript[0] + exons = transcript[1] + feature_start = exons[0][0] + feature_end = exons[-1][1] + feature_name = transcript[2] + feature_strand = transcript[4] + padLeft = 0 + padRight = 0 + padLeftNaN = 0 + padRightNaN = 0 + upstream = [] + downstream = [] + + # get the body length + body_length = np.sum([x[1] - x[0] for x in exons]) - parameters['unscaled 5 prime'] - parameters['unscaled 3 prime'] + + # print some information + if parameters['body'] > 0 and \ + body_length < parameters['bin size']: + if not self.quiet: + sys.stderr.write("A region that is shorter than the bin size (possibly only after accounting for unscaled regions) was found: " + "({0}) {1} {2}:{3}:{4}. Skipping...\n".format((body_length - parameters['unscaled 5 prime'] - parameters['unscaled 3 prime']), + feature_name, feature_chrom, + feature_start, feature_end)) + coverage = np.zeros(matrix_cols) + if not parameters['missing data as zero']: + coverage[:] = np.nan + else: + if feature_strand == '-': + if parameters['downstream'] > 0: + upstream = [(feature_start - parameters['downstream'], feature_start)] + if parameters['upstream'] > 0: + downstream = [(feature_end, feature_end + parameters['upstream'])] + unscaled5prime, body, unscaled3prime, padLeft, padRight = chopRegions(exons, left=parameters['unscaled 3 prime'], right=parameters['unscaled 5 prime']) + # bins per zone + a = parameters['downstream'] // parameters['bin size'] + b = parameters['unscaled 3 prime'] // parameters['bin size'] + d = parameters['unscaled 5 prime'] // parameters['bin size'] + e = parameters['upstream'] // parameters['bin size'] + else: + if parameters['upstream'] > 0: + upstream = [(feature_start - parameters['upstream'], feature_start)] + if parameters['downstream'] > 0: + downstream = [(feature_end, feature_end + parameters['downstream'])] + unscaled5prime, body, unscaled3prime, padLeft, padRight = chopRegions(exons, left=parameters['unscaled 5 prime'], right=parameters['unscaled 3 prime']) + a = parameters['upstream'] // parameters['bin size'] + b = parameters['unscaled 5 prime'] // parameters['bin size'] + d = parameters['unscaled 3 prime'] // parameters['bin size'] + e = parameters['downstream'] // parameters['bin size'] + c = parameters['body'] // parameters['bin size'] + + # build zones (each is a list of tuples) + # zone0: region before the region start, + # zone1: unscaled 5 prime region + # zone2: the body of the region + # zone3: unscaled 3 prime region + # zone4: the region from the end of the region downstream + # the format for each zone is: [(start, end), ...], number of bins + # Note that for "reference-point", upstream/downstream will go + # through the exons (if requested) and then possibly continue + # on the other side (unless parameters['nan after end'] is true) + if parameters['body'] > 0: + zones = [(upstream, a), (unscaled5prime, b), (body, c), (unscaled3prime, d), (downstream, e)] + elif parameters['ref point'] == 'TES': # around TES + if feature_strand == '-': + downstream, body, unscaled3prime, padRight, _ = chopRegions(exons, left=parameters['upstream']) + if padRight > 0 and parameters['nan after end'] is True: + padRightNaN += padRight + elif padRight > 0: + downstream.append((downstream[-1][1], downstream[-1][1] + padRight)) + padRight = 0 + else: + unscale5prime, body, upstream, _, padLeft = chopRegions(exons, right=parameters['upstream']) + if padLeft > 0 and parameters['nan after end'] is True: + padLeftNaN += padLeft + elif padLeft > 0: + upstream.insert(0, (upstream[0][0] - padLeft, upstream[0][0])) + padLeft = 0 + e = np.sum([x[1] - x[0] for x in downstream]) // parameters['bin size'] + a = np.sum([x[1] - x[0] for x in upstream]) // parameters['bin size'] + zones = [(upstream, a), (downstream, e)] + elif parameters['ref point'] == 'center': # at the region center + if feature_strand == '-': + upstream, downstream, padLeft, padRight = chopRegionsFromMiddle(exons, left=parameters['downstream'], right=parameters['upstream']) + else: + upstream, downstream, padLeft, padRight = chopRegionsFromMiddle(exons, left=parameters['upstream'], right=parameters['downstream']) + if padLeft > 0 and parameters['nan after end'] is True: + padLeftNaN += padLeft + elif padLeft > 0: + if len(upstream) > 0: + upstream.insert(0, (upstream[0][0] - padLeft, upstream[0][0])) + else: + upstream = [(downstream[0][0] - padLeft, downstream[0][0])] + padLeft = 0 + if padRight > 0 and parameters['nan after end'] is True: + padRightNaN += padRight + elif padRight > 0: + downstream.append((downstream[-1][1], downstream[-1][1] + padRight)) + padRight = 0 + a = np.sum([x[1] - x[0] for x in upstream]) // parameters['bin size'] + e = np.sum([x[1] - x[0] for x in downstream]) // parameters['bin size'] + # It's possible for a/e to be floats or 0 yet upstream/downstream isn't empty + if a < 1: + upstream = [] + a = 0 + if e < 1: + downstream = [] + e = 0 + zones = [(upstream, a), (downstream, e)] + else: # around TSS + if feature_strand == '-': + unscale5prime, body, upstream, _, padLeft = chopRegions(exons, right=parameters['downstream']) + if padLeft > 0 and parameters['nan after end'] is True: + padLeftNaN += padLeft + elif padLeft > 0: + upstream.insert(0, (upstream[0][0] - padLeft, upstream[0][0])) + padLeft = 0 + else: + downstream, body, unscaled3prime, padRight, _ = chopRegions(exons, left=parameters['downstream']) + if padRight > 0 and parameters['nan after end'] is True: + padRightNaN += padRight + elif padRight > 0: + downstream.append((downstream[-1][1], downstream[-1][1] + padRight)) + padRight = 0 + a = np.sum([x[1] - x[0] for x in upstream]) // parameters['bin size'] + e = np.sum([x[1] - x[0] for x in downstream]) // parameters['bin size'] + zones = [(upstream, a), (downstream, e)] + + foo = parameters['upstream'] + bar = parameters['downstream'] + if feature_strand == '-': + foo, bar = bar, foo + if padLeftNaN > 0: + expected = foo // parameters['bin size'] + padLeftNaN = int(round(float(padLeftNaN) / parameters['bin size'])) + if expected - padLeftNaN - a > 0: + padLeftNaN += 1 + if padRightNaN > 0: + expected = bar // parameters['bin size'] + padRightNaN = int(round(float(padRightNaN) / parameters['bin size'])) + if expected - padRightNaN - e > 0: + padRightNaN += 1 + + coverage = [] + # compute the values for each of the files being processed. + # "cov" is a numpy array of bins + for sc_handler in score_file_handles: + # We're only supporting bigWig files at this point + cov = heatmapper.coverage_from_big_wig( + sc_handler, feature_chrom, zones, + parameters['bin size'], + parameters['bin avg type'], + parameters['missing data as zero'], + not self.quiet) + + if padLeftNaN > 0: + cov = np.concatenate([[np.nan] * padLeftNaN, cov]) + if padRightNaN > 0: + cov = np.concatenate([cov, [np.nan] * padRightNaN]) + + if feature_strand == "-": + cov = cov[::-1] + + coverage = np.hstack([coverage, cov]) + + if coverage is None: + regions_no_score += 1 + if not self.quiet: + sys.stderr.write( + "No data was found for region " + "{0} {1}:{2}-{3}. Skipping...\n".format( + feature_name, feature_chrom, + feature_start, feature_end)) + + coverage = np.zeros(matrix_cols) + if not parameters['missing data as zero']: + coverage[:] = np.nan + + try: + temp = coverage.copy() + temp[np.isnan(temp)] = 0 + except: + if not self.quiet: + sys.stderr.write( + "No scores defined for region " + "{0} {1}:{2}-{3}. Skipping...\n".format(feature_name, + feature_chrom, + feature_start, + feature_end)) + coverage = np.zeros(matrix_cols) + if not parameters['missing data as zero']: + coverage[:] = np.nan + + if parameters['min threshold'] is not None and coverage.min() <= parameters['min threshold']: + continue + if parameters['max threshold'] is not None and coverage.max() >= parameters['max threshold']: + continue + if parameters['scale'] != 1: + coverage = parameters['scale'] * coverage + + sub_matrix[j, :] = coverage + + sub_regions.append(transcript) + j += 1 + + # remove empty rows + sub_matrix = sub_matrix[0:j, :] + if len(sub_regions) != len(sub_matrix[:, 0]): + sys.stderr.write("regions lengths do not match\n") + return sub_matrix, sub_regions, regions_no_score + + @staticmethod + def coverage_from_array(valuesArray, zones, binSize, avgType): + try: + valuesArray[0] + except (IndexError, TypeError) as detail: + sys.stderr.write("{0}\nvalues array value: {1}, zones {2}\n".format(detail, valuesArray, zones)) + + cvglist = [] + zoneEnd = 0 + valStart = 0 + valEnd = 0 + for zone, nBins in zones: + if nBins: + # linspace is used to more or less evenly partition the data points into the given number of bins + zoneEnd += nBins + valStart = valEnd + valEnd += np.sum([x[1] - x[0] for x in zone]) + counts_list = [] + + # Partition the space into bins + if nBins == 1: + pos_array = np.array([valStart]) + else: + pos_array = np.linspace(valStart, valEnd, nBins, endpoint=False, dtype=int) + pos_array = np.append(pos_array, valEnd) + + idx = 0 + while idx < nBins: + idxStart = int(pos_array[idx]) + idxEnd = max(int(pos_array[idx + 1]), idxStart + 1) + try: + counts_list.append(heatmapper.my_average(valuesArray[idxStart:idxEnd], avgType)) + except Exception as detail: + sys.stderr.write("Exception found: {0}\n".format(detail)) + idx += 1 + cvglist.append(np.array(counts_list)) + + return np.concatenate(cvglist) + + @staticmethod + def change_chrom_names(chrom): + """ + Changes UCSC chromosome names to ensembl chromosome names + and vice versa. + """ + if chrom.startswith('chr'): + # remove the chr part from chromosome name + chrom = chrom[3:] + if chrom == "M": + chrom = "MT" + else: + # prefix with 'chr' the chromosome name + chrom = 'chr' + chrom + if chrom == "chrMT": + chrom = "chrM" + + return chrom + + @staticmethod + def coverage_from_big_wig(bigwig, chrom, zones, binSize, avgType, nansAsZeros=False, verbose=True): + + """ + uses pyBigWig + to query a region define by chrom and zones. + The output is an array that contains the bigwig + value per base pair. The summary over bins is + done in a later step when coverage_from_array is called. + This method is more reliable than querying the bins + directly from the bigwig, which should be more efficient. + + By default, any region, even if no chromosome match is found + on the bigwig file, produces a result. In other words + no regions are skipped. + + zones: array as follows zone0: region before the region start, + zone1: 5' unscaled region (if present) + zone2: the body of the region (not always present) + zone3: 3' unscaled region (if present) + zone4: the region from the end of the region downstream + + each zone is a tuple containing start, end, and number of bins + + + This is useful if several matrices wants to be merged + or if the sorted BED output of one computeMatrix operation + needs to be used for other cases + """ + nVals = 0 + for zone, _ in zones: + for region in zone: + nVals += region[1] - region[0] + + values_array = np.zeros(nVals) + if not nansAsZeros: + values_array[:] = np.nan + if chrom not in list(bigwig.chroms().keys()): + unmod_name = chrom + chrom = heatmapper.change_chrom_names(chrom) + if chrom not in list(bigwig.chroms().keys()): + if verbose: + sys.stderr.write("Warning: Your chromosome names do not match.\nPlease check that the " + "chromosome names in your BED file\ncorrespond to the names in your " + "bigWig file.\nAn empty line will be added to your heatmap.\nThe problematic " + "chromosome name is {0}\n\n".format(unmod_name)) + + # return empty nan array + return heatmapper.coverage_from_array(values_array, zones, binSize, avgType) + + maxLen = bigwig.chroms(chrom) + startIdx = 0 + endIdx = 0 + for zone, _ in zones: + for region in zone: + startIdx = endIdx + if region[0] < 0: + endIdx += abs(region[0]) + values_array[startIdx:endIdx] = np.nan + startIdx = endIdx + start = max(0, region[0]) + end = min(maxLen, region[1]) + endIdx += end - start + if start < end: + # This won't be the case if we extend off the front of a chromosome, such as (-100, 0) + values_array[startIdx:endIdx] = bigwig.values(chrom, start, end) + if end < region[1]: + startIdx = endIdx + endIdx += region[1] - end + values_array[startIdx:endIdx] = np.nan + + # replaces nans for zeros + if nansAsZeros: + values_array[np.isnan(values_array)] = 0 + + return heatmapper.coverage_from_array(values_array, zones, + binSize, avgType) + + @staticmethod + def my_average(valuesArray, avgType='mean'): + """ + computes the mean, median, etc but only for those values + that are not Nan + """ + valuesArray = np.ma.masked_invalid(valuesArray) + avg = np.ma.__getattribute__(avgType)(valuesArray) + if isinstance(avg, np.ma.core.MaskedConstant): + return np.nan + else: + return avg + + def matrix_from_dict(self, matrixDict, regionsDict, parameters): + self.regionsDict = regionsDict + self.matrixDict = matrixDict + self.parameters = parameters + self.lengthDict = OrderedDict() + self.matrixAvgsDict = OrderedDict() + + def read_matrix_file(self, matrix_file): + # reads a bed file containing the position + # of genomic intervals + # In case a hash sign '#' is found in the + # file, this is considered as a delimiter + # to split the heatmap into groups + + import json + regions = [] + matrix_rows = [] + current_group_index = 0 + max_group_bound = None + + fh = gzip.open(matrix_file) + for line in fh: + line = toString(line).strip() + # read the header file containing the parameters + # used + if line.startswith("@"): + # the parameters used are saved using + # json + self.parameters = json.loads(line[1:].strip()) + max_group_bound = self.parameters['group_boundaries'][1] + continue + + # split the line into bed interval and matrix values + region = line.split('\t') + chrom, start, end, name, score, strand = region[0:6] + matrix_row = np.ma.masked_invalid(np.fromiter(region[6:], float)) + matrix_rows.append(matrix_row) + starts = start.split(",") + ends = end.split(",") + regs = [(int(x), int(y)) for x, y in zip(starts, ends)] + # get the group index + if len(regions) >= max_group_bound: + current_group_index += 1 + max_group_bound = self.parameters['group_boundaries'][current_group_index + 1] + regions.append([chrom, regs, name, max_group_bound, strand, score]) + + matrix = np.vstack(matrix_rows) + self.matrix = _matrix(regions, matrix, self.parameters['group_boundaries'], + self.parameters['sample_boundaries'], + group_labels=self.parameters['group_labels'], + sample_labels=self.parameters['sample_labels']) + + if 'sort regions' in self.parameters: + self.matrix.set_sorting_method(self.parameters['sort regions'], + self.parameters['sort using']) + + # Versions of computeMatrix before 3.0 didn't have an entry of these per column, fix that + nSamples = len(self.matrix.sample_labels) + h = dict() + for k, v in self.parameters.items(): + if k in self.special_params and type(v) is not list: + v = [v] * nSamples + if len(v) == 0: + v = [None] * nSamples + h[k] = v + self.parameters = h + + return + + def save_matrix(self, file_name): + """ + saves the data required to reconstruct the matrix + the format is: + A header containing the parameters used to create the matrix + encoded as: + @key:value\tkey2:value2 etc... + The rest of the file has the same first 5 columns of a + BED file: chromosome name, start, end, name, score and strand, + all separated by tabs. After the fifth column the matrix + values are appended separated by tabs. + Groups are separated by adding a line starting with a hash (#) + and followed by the group name. + + The file is gzipped. + """ + import json + self.parameters['sample_labels'] = self.matrix.sample_labels + self.parameters['group_labels'] = self.matrix.group_labels + self.parameters['sample_boundaries'] = self.matrix.sample_boundaries + self.parameters['group_boundaries'] = self.matrix.group_boundaries + + # Redo the parameters, ensuring things related to ticks and labels are repeated appropriately + nSamples = len(self.matrix.sample_labels) + h = dict() + for k, v in self.parameters.items(): + if type(v) is list and len(v) == 0: + v = None + if k in self.special_params and type(v) is not list: + v = [v] * nSamples + if len(v) == 0: + v = [None] * nSamples + h[k] = v + fh = gzip.open(file_name, 'wb') + params_str = json.dumps(h, separators=(',', ':')) + fh.write(toBytes("@" + params_str + "\n")) + score_list = np.ma.masked_invalid(np.mean(self.matrix.matrix, axis=1)) + for idx, region in enumerate(self.matrix.regions): + # join np_array values + # keeping nans while converting them to strings + if not np.ma.is_masked(score_list[idx]): + float(score_list[idx]) + matrix_values = "\t".join( + np.char.mod('%f', self.matrix.matrix[idx, :])) + starts = ["{0}".format(x[0]) for x in region[1]] + ends = ["{0}".format(x[1]) for x in region[1]] + starts = ",".join(starts) + ends = ",".join(ends) + # BEDish format (we don't currently store the score) + fh.write( + toBytes('{0}\t{1}\t{2}\t{3}\t{4}\t{5}\t{6}\n'.format( + region[0], + starts, + ends, + region[2], + region[5], + region[4], + matrix_values))) + fh.close() + + def save_tabulated_values(self, file_handle, reference_point_label='TSS', start_label='TSS', end_label='TES', averagetype='mean'): + """ + Saves the values averaged by col using the avg_type + given + + Args: + file_handle: file name to save the file + reference_point_label: Name of the reference point label + start_label: Name of the star label + end_label: Name of the end label + averagetype: average type (e.g. mean, median, std) + + """ + # get X labels + w = self.parameters['bin size'] + b = self.parameters['upstream'] + a = self.parameters['downstream'] + c = self.parameters.get('unscaled 5 prime', 0) + d = self.parameters.get('unscaled 3 prime', 0) + m = self.parameters['body'] + + xticks = [] + xtickslabel = [] + for idx in range(self.matrix.get_num_samples()): + if b[idx] < 1e5: + quotient = 1000 + symbol = 'Kb' + else: + quotient = 1e6 + symbol = 'Mb' + + if m[idx] == 0: + last = 0 + if len(xticks): + last = xticks[-1] + xticks.extend([last + (k / w[idx]) for k in [w[idx], b[idx], b[idx] + a[idx]]]) + xtickslabel.extend(['{0:.1f}{1}'.format(-(float(b[idx]) / quotient), symbol), reference_point_label, + '{0:.1f}{1}'.format(float(a[idx]) / quotient, symbol)]) + + else: + xticks_values = [w[idx]] + + # only if upstream region is set, add a x tick + if b[idx] > 0: + xticks_values.append(b[idx]) + xtickslabel.append('{0:.1f}{1}'.format(-(float(b[idx]) / quotient), symbol)) + + xtickslabel.append(start_label) + + if c[idx] > 0: + xticks_values.append(b[idx] + c[idx]) + xtickslabel.append("") + + if d[idx] > 0: + xticks_values.append(b[idx] + c[idx] + m[idx]) + xtickslabel.append("") + + xticks_values.append(b[idx] + c[idx] + m[idx] + d[idx]) + xtickslabel.append(end_label) + + if a[idx] > 0: + xticks_values.append(b[idx] + c[idx] + m[idx] + d[idx] + a[idx]) + xtickslabel.append('{0:.1f}{1}'.format(float(a[idx]) / quotient, symbol)) + + last = 0 + if len(xticks): + last = xticks[-1] + xticks.extend([last + (k / w[idx]) for k in xticks_values]) + x_axis = np.arange(xticks[-1]) + 1 + labs = [] + for x_value in x_axis: + if x_value in xticks and xtickslabel[xticks.index(x_value)]: + labs.append(xtickslabel[xticks.index(x_value)]) + elif x_value in xticks: + labs.append("tick") + else: + labs.append("") + + with open(file_handle, 'w') as fh: + # write labels + fh.write("bin labels\t\t{}\n".format("\t".join(labs))) + fh.write('bins\t\t{}\n'.format("\t".join([str(x) for x in x_axis]))) + + for sample_idx in range(self.matrix.get_num_samples()): + for group_idx in range(self.matrix.get_num_groups()): + sub_matrix = self.matrix.get_matrix(group_idx, sample_idx) + values = [str(x) for x in np.ma.__getattribute__(averagetype)(sub_matrix['matrix'], axis=0)] + fh.write("{}\t{}\t{}\n".format(sub_matrix['sample'], sub_matrix['group'], "\t".join(values))) + + def save_matrix_values(self, file_name): + # print a header telling the group names and their length + fh = open(file_name, 'wb') + info = [] + groups_len = np.diff(self.matrix.group_boundaries) + for i in range(len(self.matrix.group_labels)): + info.append("{}:{}".format(self.matrix.group_labels[i], + groups_len[i])) + fh.write(toBytes("#{}\n".format("\t".join(info)))) + # add to header the x axis values + fh.write(toBytes("#downstream:{}\tupstream:{}\tbody:{}\tbin size:{}\tunscaled 5 prime:{}\tunscaled 3 prime:{}\n".format( + self.parameters['downstream'], + self.parameters['upstream'], + self.parameters['body'], + self.parameters['bin size'], + self.parameters.get('unscaled 5 prime', 0), + self.parameters.get('unscaled 3 prime', 0)))) + sample_len = np.diff(self.matrix.sample_boundaries) + for i in range(len(self.matrix.sample_labels)): + info.extend([self.matrix.sample_labels[i]] * sample_len[i]) + fh.write(toBytes("{}\n".format("\t".join(info)))) + + fh.close() + # reopen again using append mode + fh = open(file_name, 'ab') + np.savetxt(fh, self.matrix.matrix, fmt="%.4g", delimiter="\t") + fh.close() + + def save_BED(self, file_handle): + boundaries = np.array(self.matrix.group_boundaries) + # Add a header + file_handle.write("#chrom\tstart\tend\tname\tscore\tstrand\tthickStart\tthickEnd\titemRGB\tblockCount\tblockSizes\tblockStart\tdeepTools_group") + if self.matrix.silhouette is not None: + file_handle.write("\tsilhouette") + file_handle.write("\n") + for idx, region in enumerate(self.matrix.regions): + # the label id corresponds to the last boundary + # that is smaller than the region index. + # for example for a boundary array = [0, 10, 20] + # and labels ['a', 'b', 'c'], + # for index 5, the label is 'a', for + # index 10, the label is 'b' etc + label_idx = np.flatnonzero(boundaries <= idx)[-1] + starts = ["{0}".format(x[0]) for x in region[1]] + ends = ["{0}".format(x[1]) for x in region[1]] + starts = ",".join(starts) + ends = ",".join(ends) + file_handle.write( + '{0}\t{1}\t{2}\t{3}\t{4}\t{5}\t{1}\t{2}\t0'.format( + region[0], + region[1][0][0], + region[1][-1][1], + region[2], + region[5], + region[4])) + file_handle.write( + '\t{0}\t{1}\t{2}\t{3}'.format( + len(region[1]), + ",".join([str(int(y) - int(x)) for x, y in region[1]]), + ",".join([str(int(x) - int(starts[0])) for x, y in region[1]]), + self.matrix.group_labels[label_idx])) + if self.matrix.silhouette is not None: + file_handle.write("\t{}".format(self.matrix.silhouette[idx])) + file_handle.write("\n") + file_handle.close() + + @staticmethod + def matrix_avg(matrix, avgType='mean'): + matrix = np.ma.masked_invalid(matrix) + return np.ma.__getattribute__(avgType)(matrix, axis=0) + + def get_individual_matrices(self, matrix): + """In case multiple matrices are saved one after the other + this method splits them appart. + Returns a list containing the matrices + """ + num_cols = matrix.shape[1] + num_ind_cols = self.get_num_individual_matrix_cols() + matrices_list = [] + for i in range(0, num_cols, num_ind_cols): + if i + num_ind_cols > num_cols: + break + matrices_list.append(matrix[:, i:i + num_ind_cols]) + return matrices_list + + def get_num_individual_matrix_cols(self): + """ + returns the number of columns that + each matrix should have. This is done because + the final matrix that is plotted can be composed + of smaller matrices that are merged one after + the other. + """ + matrixCols = ((self.parameters['downstream'] + self.parameters['upstream'] + self.parameters['body'] + self.parameters['unscaled 5 prime'] + self.parameters['unscaled 3 prime']) // + self.parameters['bin size']) + + return matrixCols + + +def computeSilhouetteScore(d, idx, labels): + """ + Given a square distance matrix with NaN diagonals, compute the silhouette score + of a given row (idx). Each row should have an associated label (labels). + """ + keep = ~np.isnan(d[idx, ]) + foo = np.bincount(labels[keep], weights=d[idx, ][keep]) + groupSizes = np.bincount(labels[keep]) + intraIdx = labels[idx] + if groupSizes[intraIdx] == 1: + return 0 + intra = foo[labels[idx]] / groupSizes[intraIdx] + interMask = np.arange(len(foo))[np.arange(len(foo)) != labels[idx]] + inter = np.min(foo[interMask] / groupSizes[interMask]) + return (inter - intra) / max(inter, intra) + + +class _matrix(object): + """ + class to hold heatmapper matrices + The base data is a large matrix + with definition to know the boundaries for row and col divisions. + Col divisions represent groups within a subset, e.g. Active and + inactive from PolII bigwig data. + + Row division represent different samples, for example + PolII in males vs. PolII in females. + + This is an internal class of the heatmapper class + """ + + def __init__(self, regions, matrix, group_boundaries, sample_boundaries, + group_labels=None, sample_labels=None): + + # simple checks + assert matrix.shape[0] == group_boundaries[-1], \ + "row max do not match matrix shape" + assert matrix.shape[1] == sample_boundaries[-1], \ + "col max do not match matrix shape" + + self.regions = regions + self.matrix = matrix + self.group_boundaries = group_boundaries + self.sample_boundaries = sample_boundaries + self.sort_method = None + self.sort_using = None + self.silhouette = None + + if group_labels is None: + self.group_labels = ['group {}'.format(x) + for x in range(len(group_boundaries) - 1)] + else: + assert len(group_labels) == len(group_boundaries) - 1, \ + "number of group labels does not match number of groups" + self.group_labels = group_labels + + if sample_labels is None: + self.sample_labels = ['sample {}'.format(x) + for x in range(len(sample_boundaries) - 1)] + else: + assert len(sample_labels) == len(sample_boundaries) - 1, \ + "number of sample labels does not match number of samples" + self.sample_labels = sample_labels + + def get_matrix(self, group, sample): + """ + Returns a sub matrix from the large + matrix. Group and sample are ids, + thus, row = 0, col=0 get the first group + of the first sample. + + Returns + ------- + dictionary containing the matrix, + the group label and the sample label + """ + group_start = self.group_boundaries[group] + group_end = self.group_boundaries[group + 1] + sample_start = self.sample_boundaries[sample] + sample_end = self.sample_boundaries[sample + 1] + + return {'matrix': np.ma.masked_invalid(self.matrix[group_start:group_end, :][:, sample_start:sample_end]), + 'group': self.group_labels[group], + 'sample': self.sample_labels[sample]} + + def get_num_samples(self): + return len(self.sample_labels) + + def get_num_groups(self): + return len(self.group_labels) + + def set_group_labels(self, new_labels): + """ sets new labels for groups + """ + if len(new_labels) != len(self.group_labels): + raise ValueError("length new labels != length original labels") + self.group_labels = new_labels + + def set_sample_labels(self, new_labels): + """ sets new labels for groups + """ + if len(new_labels) != len(self.sample_labels): + raise ValueError("length new labels != length original labels") + self.sample_labels = new_labels + + def set_sorting_method(self, sort_method, sort_using): + self.sort_method = sort_method + self.sort_using = sort_using + + def get_regions(self): + """Returns the regions per group + + Returns + ------ + list + + Each element of the list is itself a list + of dictionaries containing the regions info: + chrom, start, end, strand, name etc. + + Each element of the list corresponds to each + of the groups + """ + regions = [] + for idx in range(len(self.group_labels)): + start = self.group_boundaries[idx] + end = self.group_boundaries[idx + 1] + regions.append(self.regions[start:end]) + + return regions + + def sort_groups(self, sort_using='mean', sort_method='no', sample_list=None): + """ + Sorts and rearranges the submatrices according to the + sorting method given. + """ + if sort_method == 'no': + return + + if (sample_list is not None) and (len(sample_list) > 0): + # get the ids that correspond to the selected sample list + idx_to_keep = [] + for sample_idx in sample_list: + idx_to_keep += range(self.sample_boundaries[sample_idx], self.sample_boundaries[sample_idx + 1]) + + matrix = self.matrix[:, idx_to_keep] + + else: + matrix = self.matrix + + # compute the row average: + if sort_using == 'region_length': + matrix_avgs = list() + for x in self.regions: + matrix_avgs.append(np.sum([bar[1] - bar[0] for bar in x[1]])) + matrix_avgs = np.array(matrix_avgs) + elif sort_using == 'mean': + matrix_avgs = np.nanmean(matrix, axis=1) + elif sort_using == 'mean': + matrix_avgs = np.nanmean(matrix, axis=1) + elif sort_using == 'median': + matrix_avgs = np.nanmedian(matrix, axis=1) + elif sort_using == 'max': + matrix_avgs = np.nanmax(matrix, axis=1) + elif sort_using == 'min': + matrix_avgs = np.nanmin(matrix, axis=1) + elif sort_using == 'sum': + matrix_avgs = np.nansum(matrix, axis=1) + else: + sys.exit("{} is an unsupported sorting method".format(sort_using)) + + # order per group + _sorted_regions = [] + _sorted_matrix = [] + for idx in range(len(self.group_labels)): + start = self.group_boundaries[idx] + end = self.group_boundaries[idx + 1] + order = matrix_avgs[start:end].argsort() + if sort_method == 'descend': + order = order[::-1] + _sorted_matrix.append(self.matrix[start:end, :][order, :]) + # sort the regions + _reg = self.regions[start:end] + for idx in order: + _sorted_regions.append(_reg[idx]) + + self.matrix = np.vstack(_sorted_matrix) + self.regions = _sorted_regions + self.set_sorting_method(sort_method, sort_using) + + def hmcluster(self, k, evaluate_silhouette=True, method='kmeans', clustering_samples=None): + matrix = np.asarray(self.matrix) + matrix_to_cluster = matrix + if clustering_samples is not None: + assert all(i > 0 for i in clustering_samples), \ + "all indices should be bigger than or equal to 1." + assert all(i <= len(self.sample_labels) for i in + clustering_samples), \ + "each index should be smaller than or equal to {}(total "\ + "number of samples.)".format(len(self.sample_labels)) + + clustering_samples = np.asarray(clustering_samples) - 1 + + samples_cols = [] + for idx in clustering_samples: + samples_cols += range(self.sample_boundaries[idx], + self.sample_boundaries[idx + 1]) + + matrix_to_cluster = matrix_to_cluster[:, samples_cols] + if np.any(np.isnan(matrix_to_cluster)): + # replace nans for 0 otherwise kmeans produces a weird behaviour + sys.stderr.write("*Warning* For clustering nan values have to be replaced by zeros \n") + matrix_to_cluster[np.isnan(matrix_to_cluster)] = 0 + + if method == 'kmeans': + from scipy.cluster.vq import vq, kmeans + + centroids, _ = kmeans(matrix_to_cluster, k) + # order the centroids in an attempt to + # get the same cluster order + cluster_labels, _ = vq(matrix_to_cluster, centroids) + + if method == 'hierarchical': + # normally too slow for large data sets + from scipy.cluster.hierarchy import fcluster, linkage + Z = linkage(matrix_to_cluster, method='ward', metric='euclidean') + cluster_labels = fcluster(Z, k, criterion='maxclust') + # hierarchical clustering labels from 1 .. k + # while k-means labels 0 .. k -1 + # Thus, for consistency, we subtract 1 + cluster_labels -= 1 + + # sort clusters + _clustered_mean = [] + _cluster_ids_list = [] + for cluster in range(k): + cluster_ids = np.flatnonzero(cluster_labels == cluster) + _cluster_ids_list.append(cluster_ids) + _clustered_mean.append(matrix_to_cluster[cluster_ids, :].mean()) + + # reorder clusters based on mean + cluster_order = np.argsort(_clustered_mean)[::-1] + # create groups using the clustering + self.group_labels = [] + self.group_boundaries = [0] + _clustered_regions = [] + _clustered_matrix = [] + cluster_number = 1 + for cluster in cluster_order: + self.group_labels.append("cluster_{}".format(cluster_number)) + cluster_number += 1 + cluster_ids = _cluster_ids_list[cluster] + self.group_boundaries.append(self.group_boundaries[-1] + + len(cluster_ids)) + _clustered_matrix.append(self.matrix[cluster_ids, :]) + for idx in cluster_ids: + _clustered_regions.append(self.regions[idx]) + + self.regions = _clustered_regions + self.matrix = np.vstack(_clustered_matrix) + + return idx + + def computeSilhouette(self, k): + if k > 1: + from scipy.spatial.distance import pdist, squareform + + silhouette = np.repeat(0.0, self.group_boundaries[-1]) + groupSizes = np.subtract(self.group_boundaries[1:], self.group_boundaries[:-1]) + labels = np.repeat(np.arange(k), groupSizes) + + d = pdist(self.matrix) + d2 = squareform(d) + np.fill_diagonal(d2, np.nan) # This excludes the diagonal + for idx in range(len(labels)): + silhouette[idx] = computeSilhouetteScore(d2, idx, labels) + sys.stderr.write("The average silhouette score is: {}\n".format(np.mean(silhouette))) + self.silhouette = silhouette + + def removeempty(self): + """ + removes matrix rows containing only zeros or nans + """ + to_keep = [] + score_list = np.ma.masked_invalid(np.mean(self.matrix, axis=1)) + for idx, region in enumerate(self.regions): + if np.ma.is_masked(score_list[idx]) or float(score_list[idx]) == 0: + continue + else: + to_keep.append(idx) + self.regions = [self.regions[x] for x in to_keep] + self.matrix = self.matrix[to_keep, :] + # adjust sample boundaries + to_keep = np.array(to_keep) + self.group_boundaries = [len(to_keep[to_keep < x]) for x in self.group_boundaries] + + def flatten(self): + """ + flatten and remove nans from matrix. Useful + to get max and mins from matrix. + + :return flattened matrix + """ + matrix_flatten = np.asarray(self.matrix.flatten()) + # nans are removed from the flattened array + matrix_flatten = matrix_flatten[~np.isnan(matrix_flatten)] + if len(matrix_flatten) == 0: + num_nan = len(np.flatnonzero(np.isnan(self.matrix.flatten()))) + raise ValueError("matrix only contains nans " + "(total nans: {})".format(num_nan)) + return matrix_flatten diff --git a/pydeeptools/deeptools/heatmapper_utilities.py b/pydeeptools/deeptools/heatmapper_utilities.py new file mode 100644 index 00000000..e63dfb02 --- /dev/null +++ b/pydeeptools/deeptools/heatmapper_utilities.py @@ -0,0 +1,204 @@ +import numpy as np +import matplotlib +matplotlib.use('Agg') +matplotlib.rcParams['pdf.fonttype'] = 42 +matplotlib.rcParams['svg.fonttype'] = 'none' +from deeptools import cm # noqa: F401 +import matplotlib.colors as pltcolors +import plotly.graph_objs as go + +old_settings = np.seterr(all='ignore') + + +def plot_single(ax, ma, average_type, color, label, plot_type='lines'): + """ + Adds a line to the plot in the given ax using the specified method + + Parameters + ---------- + ax : matplotlib axis + matplotlib axis + ma : numpy array + numpy array The data on this matrix is summarized according + to the `average_type` argument. + average_type : str + string values are sum mean median min max std + color : str + a valid color: either a html color name, hex + (e.g #002233), RGB + alpha tuple or list or RGB tuple or list + label : str + label + plot_type: str + type of plot. Either 'se' for standard error, 'std' for + standard deviation, 'overlapped_lines' to plot each line of the matrix, + fill to plot the area between the x axis and the value or any other string to + just plot the average line. + + Returns + ------- + ax + matplotlib axis + + Examples + -------- + + >>> import matplotlib.pyplot as plt + >>> import os + >>> fig = plt.figure() + >>> ax = fig.add_subplot(111) + >>> matrix = np.array([[1,2,3], + ... [4,5,6], + ... [7,8,9]]) + >>> ax = plot_single(ax, matrix -2, 'mean', color=[0.6, 0.8, 0.9], label='fill light blue', plot_type='fill') + >>> ax = plot_single(ax, matrix, 'mean', color='blue', label='red') + >>> ax = plot_single(ax, matrix + 5, 'mean', color='red', label='red', plot_type='std') + >>> ax = plot_single(ax, matrix + 10, 'mean', color='#cccccc', label='gray se', plot_type='se') + >>> ax = plot_single(ax, matrix + 20, 'mean', color=(0.9, 0.5, 0.9), label='violet', plot_type='std') + >>> ax = plot_single(ax, matrix + 30, 'mean', color=(0.9, 0.5, 0.9, 0.5), label='violet with alpha', plot_type='std') + >>> leg = ax.legend() + >>> plt.savefig("/tmp/test.pdf") + >>> plt.close() + >>> fig = plt.figure() + >>> os.remove("/tmp/test.pdf") + + + """ + summary = np.ma.__getattribute__(average_type)(ma, axis=0) + # only plot the average profiles without error regions + x = np.arange(len(summary)) + if isinstance(color, np.ndarray): + color = pltcolors.to_hex(color, keep_alpha=True) + ax.plot(x, summary, color=color, label=label, alpha=0.9) + if plot_type == 'fill': + ax.fill_between(x, summary, facecolor=color, alpha=0.6, edgecolor='none') + + if plot_type in ['se', 'std']: + if plot_type == 'se': # standard error + std = np.std(ma, axis=0) / np.sqrt(ma.shape[0]) + else: + std = np.std(ma, axis=0) + + alpha = 0.2 + # an alpha channel has to be added to the color to fill the area + # between the mean (or median etc.) and the std or se + f_color = pltcolors.colorConverter.to_rgba(color, alpha) + + ax.fill_between(x, summary, summary + std, facecolor=f_color, edgecolor='none') + ax.fill_between(x, summary, summary - std, facecolor=f_color, edgecolor='none') + + ax.set_xlim(0, max(x)) + + return ax + + +def plotly_single(ma, average_type, color, label, plot_type='line'): + """A plotly version of plot_single. Returns a list of traces""" + summary = list(np.ma.__getattribute__(average_type)(ma, axis=0)) + x = list(np.arange(len(summary))) + if isinstance(color, str): + color = list(matplotlib.colors.to_rgb(color)) + traces = [go.Scatter(x=x, y=summary, name=label, line={'color': "rgba({},{},{},0.9)".format(color[0], color[1], color[2])}, showlegend=False)] + if plot_type == 'fill': + traces[0].update(fill='tozeroy', fillcolor=color) + + if plot_type in ['se', 'std']: + if plot_type == 'se': # standard error + std = np.std(ma, axis=0) / np.sqrt(ma.shape[0]) + else: + std = np.std(ma, axis=0) + + x_rev = x[::-1] + lower = summary - std + trace = go.Scatter(x=x + x_rev, + y=np.concatenate([summary + std, lower[::-1]]), + fill='tozerox', + fillcolor="rgba({},{},{},0.2)".format(color[0], color[1], color[2]), + line=go.Line(color='transparent'), + showlegend=False, + name=label) + traces.append(trace) + + return traces + + +def getProfileTicks(hm, referencePointLabel, startLabel, endLabel, idx): + """ + returns the position and labelling of the xticks that + correspond to the heatmap + + As of deepTools 3, the various parameters can be lists, in which case we then need to index things (the idx parameter) + + As of matplotlib 3 the ticks in the heatmap need to have 0.5 added to them. + + As of matplotlib 3.1 there is no longer padding added to all ticks. Reference point ticks will be adjusted by width/2 + or width for spacing and the last half of scaled ticks will be shifed by 1 bin so the ticks are at the beginning of bins. + """ + w = hm.parameters['bin size'] + b = hm.parameters['upstream'] + a = hm.parameters['downstream'] + if idx is not None: + w = w[idx] + b = b[idx] + a = a[idx] + + try: + c = hm.parameters['unscaled 5 prime'] + if idx is not None: + c = c[idx] + except: + c = 0 + try: + d = hm.parameters['unscaled 3 prime'] + if idx is not None: + d = d[idx] + except: + d = 0 + m = hm.parameters['body'] + if idx is not None: + m = m[idx] + + if b < 1e5: + quotient = 1000 + symbol = 'Kb' + else: + quotient = 1e6 + symbol = 'Mb' + + if m == 0: + xticks = [(k / w) for k in [0, b - 0.5 * w, b + a - w]] + xtickslabel = ['{0:.1f}'.format(-(float(b) / quotient)), + referencePointLabel, + '{0:.1f}{1}'.format(float(a) / quotient, symbol)] + else: + xticks_values = [0] + xtickslabel = [] + + # only if upstream region is set, add a x tick + if b > 0: + xticks_values.append(b) + xtickslabel.append('{0:.1f}'.format(-(float(b) / quotient))) + + xtickslabel.append(startLabel) + + # set the x tick for the body parameter, regardless if + # upstream is 0 (not set) + if c > 0: + xticks_values.append(b + c) + xtickslabel.append("") + + if d > 0: + xticks_values.append(b + c + m) + xtickslabel.append("") + + # We need to subtract the bin size from the last 2 point so they're placed at the beginning of the bin + xticks_values.append(b + c + m + d - w) + xtickslabel.append(endLabel) + + if a > 0: + xticks_values.append(b + c + m + d + a - w) + xtickslabel.append('{0:.1f}{1}'.format(float(a) / quotient, symbol)) + + xticks = [(k / w) for k in xticks_values] + xticks = [max(x, 0) for x in xticks] + + return xticks, xtickslabel diff --git a/pydeeptools/deeptools/mapReduce.py b/pydeeptools/deeptools/mapReduce.py new file mode 100644 index 00000000..af0b1647 --- /dev/null +++ b/pydeeptools/deeptools/mapReduce.py @@ -0,0 +1,263 @@ +import multiprocessing +from deeptoolsintervals import GTF +import random + +debug = 0 + + +def mapReduce(staticArgs, func, chromSize, + genomeChunkLength=None, + region=None, + bedFile=None, + blackListFileName=None, + numberOfProcessors=4, + verbose=False, + includeLabels=False, + keepExons=False, + transcriptID="transcriptID", + exonID="exonID", + transcript_id_designator="transcript_id", + self_=None): + """ + Split the genome into parts that are sent to workers using a defined + number of procesors. Results are collected and returned. + + For each genomic region the given 'func' is called using + the following parameters: + + chrom, start, end, staticArgs + + The *arg* are static, *pickable* variables that need to be sent + to workers. + + The genome chunk length corresponds to a fraction of the genome, in bp, + that is send to each of the workers for processing. + + Depending on the type of process a larger or shorter regions may be + preferred + + :param chromSize: A list of duples containing the chromosome + name and its length + :param region: The format is chr:start:end:tileSize (see function + getUserRegion) + :param staticArgs: tuple of arguments that are sent to the given 'func' + + :param func: function to call. The function is called using the + following parameters (chrom, start, end, staticArgs) + :param bedFile: Is a bed file is given, the args to the func to be + called are extended to include a list of bed + defined regions. + :param blackListFileName: A list of regions to exclude from all computations. + Note that this has genomeChunkLength resolution... + :param self_: In case mapreduce should make a call to an object + the self variable has to be passed. + :param includeLabels: Pass group and transcript labels into the calling + function. These are added to the static args + (groupLabel and transcriptName). + + If "includeLabels" is true, a tuple of (results, labels) is returned + """ + + if not genomeChunkLength: + genomeChunkLength = 1e5 + genomeChunkLength = int(genomeChunkLength) + + if verbose: + print("genome partition size for multiprocessing: {0}".format( + genomeChunkLength)) + + region_start = 0 + region_end = None + + # if a region is set, that means that the task should only cover + # the given genomic position + + if region: + chromSize, region_start, region_end, genomeChunkLength = getUserRegion(chromSize, region) + if verbose: + print("chrom size: {0}, region start: {1}, region end: {2}, " + "genome chunk length sent to each procesor: {3}".format(chromSize, region_start, region_end, genomeChunkLength)) + + if bedFile: + defaultGroup = None + if len(bedFile) == 1: + defaultGroup = "genes" + bed_interval_tree = GTF(bedFile, defaultGroup=defaultGroup, transcriptID=transcriptID, exonID=exonID, transcript_id_designator=transcript_id_designator, keepExons=keepExons) + + if blackListFileName: + blackList = GTF(blackListFileName) + + TASKS = [] + # iterate over all chromosomes + for chrom, size in chromSize: + # the start is zero unless a specific region is defined + start = 0 if region_start == 0 else region_start + for startPos in range(start, size, genomeChunkLength): + endPos = min(size, startPos + genomeChunkLength) + + # Reject a chunk if it overlaps + if blackListFileName: + regions = blSubtract(blackList, chrom, [startPos, endPos]) + else: + regions = [[startPos, endPos]] + + for reg in regions: + if self_ is not None: + argsList = [self_] + else: + argsList = [] + + argsList.extend([chrom, reg[0], reg[1]]) + # add to argument list the static list received the the function + argsList.extend(staticArgs) + + # if a bed file is given, append to the TASK list, + # a list of bed regions that overlap with the + # current genomeChunk. + if bedFile: + # This effectively creates batches of intervals, which is + # generally more performant due to the added overhead of + # initializing additional workers. + + # TODO, there's no point in including the chromosome + if includeLabels: + bed_regions_list = [[chrom, x[4], x[2], x[3], x[5], x[6]] for x in bed_interval_tree.findOverlaps(chrom, reg[0], reg[1], trimOverlap=True, numericGroups=True, includeStrand=True)] + else: + bed_regions_list = [[chrom, x[4], x[5], x[6]] for x in bed_interval_tree.findOverlaps(chrom, reg[0], reg[1], trimOverlap=True, includeStrand=True)] + + if len(bed_regions_list) == 0: + continue + # add to argument list, the position of the bed regions to use + argsList.append(bed_regions_list) + + TASKS.append(tuple(argsList)) + + if len(TASKS) > 1 and numberOfProcessors > 1: + if verbose: + print(("using {} processors for {} " + "number of tasks".format(numberOfProcessors, + len(TASKS)))) + random.shuffle(TASKS) + pool = multiprocessing.Pool(numberOfProcessors) + res = pool.map_async(func, TASKS).get(9999999) + pool.close() + pool.join() + else: + res = list(map(func, TASKS)) + + if includeLabels: + if bedFile: + return res, bed_interval_tree.labels + else: + return res, None + return res + + +def getUserRegion(chrom_sizes, region_string, max_chunk_size=1e6): + r""" + Verifies if a given region argument, given by the user + is valid. The format of the region_string is chrom:start:end:tileSize + where start, end and tileSize are optional. + + :param chrom_sizes: dictionary of chromosome/scaffold size. Key=chromosome name + :param region_string: a string of the form chr:start:end + :param max_chunk_size: upper limit for the chunk size + :return: tuple chrom_size for the region start, region end, chunk size + + #>>> data = getUserRegion({'chr2': 1000}, "chr1:10:10") + #Traceback (most recent call last): + # ... + #NameError: Unknown chromosome: chr1 + #Known chromosomes are: ['chr2'] + + If the region end is biger than the chromosome size, this + value is used instead + >>> getUserRegion({'chr2': 1000}, "chr2:10:1001") + ([('chr2', 1000)], 10, 1000, 990) + + Test chunk and regions size reduction to match tile size + >>> getUserRegion({'chr2': 200000}, "chr2:10:123344:3") + ([('chr2', 123344)], 9, 123345, 123336) + + Test chromosome name mismatch + >>> getUserRegion({'2': 200000}, "chr2:10:123344:3") + ([('2', 123344)], 9, 123345, 123336) + >>> getUserRegion({'chrM': 200000}, "MT:10:123344:3") + ([('chrM', 123344)], 9, 123345, 123336) + """ + region = region_string.split(":") + chrom = region[0] + chrom_sizes = dict(chrom_sizes) + + if chrom not in list(chrom_sizes.keys()): + if chrom == "MT": + chromUse = "chrM" + elif chrom == "chrM": + chromUse = "MT" + elif chrom[0:3] == "chr": + chromUse = chrom[3:] + else: + chromUse = "chr" + chrom + if chromUse not in list(chrom_sizes.keys()): + raise NameError("Unknown chromosome: %s\nKnown " + "chromosomes are: %s " % (chrom, list(chrom_sizes.keys()))) + chrom = chromUse + try: + region_start = int(region[1]) + except IndexError: + region_start = 0 + try: + region_end = int(region[2]) if int(region[2]) <= chrom_sizes[chrom] \ + else chrom_sizes[chrom] + except IndexError: + region_end = chrom_sizes[chrom] + if region_start > region_end or region_start < 0: + raise NameError("{} not valid. The format is chrom:start:end. " + "Without comas, dashes or dots. ".format(region_string)) + try: + tilesize = int(region[3]) + except IndexError: + tilesize = None + + chrom_sizes = [(chrom, region_end)] + + # if tilesize is given, make region_start and region_end + # multiple of tileSize + if tilesize: + region_start -= region_start % tilesize + region_end += tilesize - (region_end % tilesize) + + chunk_size = int(region_end - region_start) + if chunk_size > max_chunk_size: + chunk_size = max_chunk_size + if tilesize and tilesize < chunk_size: + chunk_size -= chunk_size % tilesize + + return chrom_sizes, region_start, region_end, int(chunk_size) + + +def blSubtract(t, chrom, chunk): + """ + If a genomic region overlaps with a blacklisted region, then subtract that region out + + returns a list of lists + """ + + if t is None: + return [chunk] + + overlaps = t.findOverlaps(chrom, chunk[0], chunk[1]) + if overlaps is not None and len(overlaps) > 0: + output = [] + for o in overlaps: + if chunk[1] <= chunk[0]: + break + if chunk[0] < o[0]: + output.append([chunk[0], o[0]]) + chunk[0] = o[1] + if chunk[0] < chunk[1]: + output.append([chunk[0], chunk[1]]) + else: + output = [chunk] + + return output diff --git a/pydeeptools/deeptools/misc.py b/pydeeptools/deeptools/misc.py new file mode 100644 index 00000000..f20b22f1 --- /dev/null +++ b/pydeeptools/deeptools/misc.py @@ -0,0 +1,13 @@ +import os + +# This should force numpy to run single threaded. See issue #697 +# This module MUST be imported before numpy +# Note that these environment variables are internal to deepTools (they won't exist on the shell after the command completes) +if 'MKL_NUM_THREADS' not in os.environ: + os.environ['MKL_NUM_THREADS'] = 'sequential' +if 'NUMEXPR_NUM_THREADS' not in os.environ: + os.environ['NUMEXPR_NUM_THREADS'] = '1' +if 'OMP_NUM_THREADS' not in os.environ: + os.environ['OMP_NUM_THREADS'] = '1' +if 'VECLIB_MAXIMUM_THREADS' not in os.environ: + os.environ['VECLIB_MAXIMUM_THREADS'] = '1' diff --git a/pydeeptools/deeptools/multiBamSummary.py b/pydeeptools/deeptools/multiBamSummary.py new file mode 100644 index 00000000..981a99e3 --- /dev/null +++ b/pydeeptools/deeptools/multiBamSummary.py @@ -0,0 +1,294 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import os +import sys +import argparse +import numpy as np + +import deeptools.countReadsPerBin as countR +from deeptools import parserCommon +from deeptools.utilities import smartLabels +from importlib.metadata import version +old_settings = np.seterr(all='ignore') + + +def parse_arguments(args=None): + parser = \ + argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description=""" + +``multiBamSummary`` computes the read coverages for genomic regions for typically two or more BAM files. +The analysis can be performed for the entire genome by running the program in 'bins' mode. +If you want to count the read coverage for specific regions only, use the ``BED-file`` mode instead. +The standard output of ``multiBamSummary`` is a compressed numpy array (``.npz``). +It can be directly used to calculate and visualize pairwise correlation values between the read coverages using the tool 'plotCorrelation'. +Similarly, ``plotPCA`` can be used for principal component analysis of the read coverages using the .npz file. +Note that using a single bigWig file is only recommended if you want to produce a bedGraph file (i.e., with the ``--outRawCounts`` option; the default output file cannot be used by ANY deepTools program if only a single file was supplied!). + +A detailed sub-commands help is available by typing: + + multiBamSummary bins -h + + multiBamSummary BED-file -h + + +""", + epilog='example usages:\n' + 'multiBamSummary bins --bamfiles file1.bam file2.bam -o results.npz \n\n' + 'multiBamSummary BED-file --BED selection.bed --bamfiles file1.bam file2.bam \n' + '-o results.npz' + ' \n\n', + conflict_handler='resolve') + + parser.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + subparsers = parser.add_subparsers( + title="commands", + dest='command', + description='subcommands', + help='subcommands', + metavar='') + + parent_parser = parserCommon.getParentArgParse(binSize=False) + read_options_parser = parserCommon.read_options() + + # bins mode options + subparsers.add_parser( + 'bins', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[bamcorrelate_args(case='bins'), + parent_parser, read_options_parser, + parserCommon.gtf_options(suppress=True) + ], + help="The coverage calculation is done for consecutive bins of equal " + "size (10 kilobases by default). This mode is useful to assess the " + "genome-wide similarity of BAM files. The bin size and " + "distance between bins can be adjusted.", + add_help=False, + usage='%(prog)s ' + '--bamfiles file1.bam file2.bam ' + '-o results.npz \n' + 'help: multiBamSummary bins -h / multiBamSummary bins --help\n') + + # BED file arguments + subparsers.add_parser( + 'BED-file', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[bamcorrelate_args(case='BED-file'), + parent_parser, read_options_parser, + parserCommon.gtf_options() + ], + help="The user provides a BED file that contains all regions " + "that should be considered for the coverage analysis. A " + "common use is to compare ChIP-seq coverages between two " + "different samples for a set of peak regions.", + usage='%(prog)s --BED selection.bed --bamfiles file1.bam file2.bam -o results.npz\n' + 'help: multiBamSummary BED-file -h / multiBamSummary bins --help\n', + add_help=False) + + return parser + + +def bamcorrelate_args(case='bins'): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--bamfiles', '-b', + metavar='FILE1 FILE2', + help='List of indexed bam files separated by spaces.', + nargs='+', + required=True) + + required.add_argument('--outFileName', '-out', '-o', + help='File name to save the coverage matrix. This matrix ' + 'can be subsequently plotted using plotCorrelation or ' + 'or plotPCA.', + type=parserCommon.writableFile) + + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + optional.add_argument('--labels', '-l', + metavar='sample1 sample2', + help='User defined labels instead of default labels from ' + 'file names. ' + 'Multiple labels have to be separated by a space, e.g. ' + '--labels sample1 sample2 sample3', + nargs='+') + optional.add_argument('--smartLabels', + action='store_true', + help='Instead of manually specifying labels for the input ' + 'BAM files, this causes deepTools to use the file name ' + 'after removing the path and extension.') + + optional.add_argument('--genomeChunkSize', + type=int, + default=None, + help='Manually specify the size of the genome provided to each processor. ' + 'The default value of None specifies that this is determined by read ' + 'density of the BAM file.') + + if case == 'bins': + optional.add_argument('--binSize', '-bs', + metavar='INT', + help='Length in bases of the window used ' + 'to sample the genome. (Default: %(default)s)', + default=10000, + type=int) + + optional.add_argument('--distanceBetweenBins', '-n', + metavar='INT', + help='By default, multiBamSummary considers consecutive ' + 'bins of the specified --binSize. However, to ' + 'reduce the computation time, a larger distance ' + 'between bins can by given. Larger distances ' + 'result in fewer bins considered. (Default: %(default)s)', + default=0, + type=int) + + required.add_argument('--BED', + help=argparse.SUPPRESS, + default=None) + else: + optional.add_argument('--binSize', '-bs', + help=argparse.SUPPRESS, + default=10000, + type=int) + + optional.add_argument('--distanceBetweenBins', '-n', + help=argparse.SUPPRESS, + metavar='INT', + default=0, + type=int) + + required.add_argument('--BED', + help='Limits the coverage analysis to ' + 'the regions specified in these files.', + metavar='FILE1.bed FILE2.bed', + nargs='+', + required=True) + + group = parser.add_argument_group('Output optional options') + + group.add_argument('--outRawCounts', + help='Save the counts per region to a tab-delimited file.', + type=parserCommon.writableFile, + metavar='FILE') + + group.add_argument('--scalingFactors', + help='Compute scaling factors (in the DESeq2 manner) ' + 'compatible for use with bamCoverage and write them to a ' + 'file. The file has tab-separated columns "sample" and ' + '"scalingFactor".', + type=parserCommon.writableFile, + metavar='FILE') + + return parser + + +def process_args(args=None): + args = parse_arguments().parse_args(args) + + if len(sys.argv) == 1: + parse_arguments().print_help() + sys.exit() + + if args.labels and len(args.bamfiles) != len(args.labels): + print("The number of labels does not match the number of bam files.") + exit(0) + if not args.labels: + if args.smartLabels: + args.labels = smartLabels(args.bamfiles) + else: + args.labels = [os.path.basename(x) for x in args.bamfiles] + + return args + + +def main(args=None): + """ + 1. get read counts at different positions either + all of same length or from genomic regions from the BED file + + 2. save data for further plotting + + """ + args = process_args(args) + + if 'BED' in args: + bed_regions = args.BED + else: + bed_regions = None + + if len(args.bamfiles) == 1 and not (args.outRawCounts or args.scalingFactors): + sys.stderr.write("You've input a single BAM file and not specified " + "--outRawCounts or --scalingFactors. The resulting output will NOT be " + "useful with any deepTools program!\n") + + stepsize = args.binSize + args.distanceBetweenBins + c = countR.CountReadsPerBin( + args.bamfiles, + args.binSize, + numberOfSamples=None, + genomeChunkSize=args.genomeChunkSize, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose, + region=args.region, + bedFile=bed_regions, + blackListFileName=args.blackListFileName, + extendReads=args.extendReads, + minMappingQuality=args.minMappingQuality, + ignoreDuplicates=args.ignoreDuplicates, + center_read=args.centerReads, + samFlag_include=args.samFlagInclude, + samFlag_exclude=args.samFlagExclude, + minFragmentLength=args.minFragmentLength, + maxFragmentLength=args.maxFragmentLength, + stepSize=stepsize, + zerosToNans=False, + out_file_for_raw_data=args.outRawCounts) + + num_reads_per_bin = c.run(allArgs=args) + + sys.stderr.write("Number of bins " + "found: {}\n".format(num_reads_per_bin.shape[0])) + + if num_reads_per_bin.shape[0] < 2: + exit("ERROR: too few non zero bins found.\n" + "If using --region please check that this " + "region is covered by reads.\n") + + # numpy will append .npz to the file name if we don't do this... + if args.outFileName: + f = open(args.outFileName, "wb") + np.savez_compressed(f, + matrix=num_reads_per_bin, + labels=args.labels) + f.close() + + if args.scalingFactors: + f = open(args.scalingFactors, 'w') + f.write("sample\tscalingFactor\n") + scalingFactors = countR.estimateSizeFactors(num_reads_per_bin) + for sample, scalingFactor in zip(args.labels, scalingFactors): + f.write("{}\t{:6.4f}\n".format(sample, scalingFactor)) + f.close() + + if args.outRawCounts: + # append to the generated file the + # labels + header = "#'chr'\t'start'\t'end'\t" + header += "'" + "'\t'".join(args.labels) + "'\n" + f = open(args.outRawCounts, 'r+') + content = f.read() + f.seek(0, 0) + f.write(header + content) + f.close() + + +if __name__ == "__main__": + main() diff --git a/pydeeptools/deeptools/multiBigwigSummary.py b/pydeeptools/deeptools/multiBigwigSummary.py new file mode 100644 index 00000000..3a5bda19 --- /dev/null +++ b/pydeeptools/deeptools/multiBigwigSummary.py @@ -0,0 +1,281 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import sys +import argparse +import os.path +import numpy as np +from deeptools import parserCommon +from deeptools.utilities import smartLabels +import deeptools.getScorePerBigWigBin as score_bw +from importlib.metadata import version + +old_settings = np.seterr(all='ignore') + + +def parse_arguments(args=None): + parser = \ + argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description=""" + +Given typically two or more bigWig files, ``multiBigwigSummary`` computes the average scores for each of the files in every genomic region. +This analysis is performed for the entire genome by running the program in ``bins`` mode, or for certain user selected regions in ``BED-file`` +mode. Most commonly, the default output of ``multiBigwigSummary`` (a compressed numpy array, .npz) is used by other tools such as ``plotCorrelation`` or ``plotPCA`` for visualization and diagnostic purposes. + +Note that using a single bigWig file is only recommended if you want to produce a bedGraph file (i.e., with the ``--outRawCounts`` option; the default output file cannot be used by ANY deepTools program if only a single file was supplied!). + +A detailed sub-commands help is available by typing: + + multiBigwigSummary bins -h + + multiBigwigSummary BED-file -h + + +""", + epilog='example usage:\n multiBigwigSummary bins ' + '-b file1.bw file2.bw -o results.npz\n\n' + 'multiBigwigSummary BED-file -b file1.bw file2.bw -o results.npz\n' + '--BED selection.bed' + ' \n\n', + conflict_handler='resolve') + + parser.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + subparsers = parser.add_subparsers( + title="commands", + dest='command', + metavar='') + + parent_parser = parserCommon.getParentArgParse(binSize=False) + + # bins mode options + subparsers.add_parser( + 'bins', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[ + multiBigwigSummaryArgs(case='bins'), + parent_parser, + parserCommon.gtf_options(suppress=True) + ], + help="The average score is based on equally sized bins " + "(10 kilobases by default), which consecutively cover the " + "entire genome. The only exception is the last bin of a chromosome, which " + "is often smaller. The output of this mode is commonly used to assess the " + "overall similarity of different bigWig files.", + add_help=False, + usage='multiBigwigSummary bins ' + '-b file1.bw file2.bw ' + '-o results.npz\n' + 'help: multiBigwigSummary bins -h / multiBigwigSummary bins --help\n') + + # BED file arguments + subparsers.add_parser( + 'BED-file', + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + parents=[ + multiBigwigSummaryArgs(case='BED-file'), + parent_parser, + parserCommon.gtf_options() + ], + help="The user provides a BED file that contains all regions " + "that should be considered for the analysis. A " + "common use is to compare scores (e.g. ChIP-seq scores) between " + "different samples over a set of pre-defined peak regions.", + usage='multiBigwigSummary BED-file ' + '-b file1.bw file2.bw ' + '-o results.npz --BED selection.bed\n' + 'help: multiBigwigSummary BED-file -h / multiBigwigSummary BED-file --help\n', + add_help=False) + + return parser + + +def process_args(args=None): + args = parse_arguments().parse_args(args) + + if len(sys.argv) == 1: + parse_arguments().print_help() + sys.exit() + + if not args.labels and args.smartLabels: + args.labels = smartLabels(args.bwfiles) + elif not args.labels: + args.labels = [] + for f in args.bwfiles: + if f.startswith("http://") or f.startswith("https://") or f.startswith("ftp://"): + args.labels.append(f.split("/")[-1]) + else: + args.labels.append(os.path.basename(f)) + + if len(args.bwfiles) != len(args.labels): + sys.exit("The number of labels does not match the number of bigWig files.") + + return args + + +def multiBigwigSummaryArgs(case='bins'): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--bwfiles', '-b', + metavar='FILE1 FILE2', + help='List of bigWig files, separated by spaces.', + nargs='+', + required=True) + + required.add_argument('--outFileName', '-out', '-o', + help='File name to save the compressed matrix file (npz format) ' + 'needed by the "plotPCA" and "plotCorrelation" tools.', + type=parserCommon.writableFile, + required=True) + + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + optional.add_argument('--labels', '-l', + metavar='sample1 sample2', + help='User defined labels instead of default labels from ' + 'file names. ' + 'Multiple labels have to be separated by spaces, e.g., ' + '--labels sample1 sample2 sample3', + nargs='+') + optional.add_argument('--smartLabels', + action='store_true', + help='Instead of manually specifying labels for the input ' + 'bigWig files, this causes deepTools to use the file name ' + 'after removing the path and extension.') + + optional.add_argument('--chromosomesToSkip', + metavar='chr1 chr2', + help='List of chromosomes that you do not want to be included. ' + ' Useful to remove "random" or "extra" chr.', + nargs='+') + + if case == 'bins': + optional.add_argument('--binSize', '-bs', + metavar='INT', + help='Size (in bases) of the windows sampled ' + 'from the genome. (Default: %(default)s)', + default=10000, + type=int) + + optional.add_argument('--distanceBetweenBins', '-n', + metavar='INT', + help='By default, multiBigwigSummary considers adjacent ' + 'bins of the specified --binSize. However, to ' + 'reduce the computation time, a larger distance ' + 'between bins can be given. Larger distances ' + 'results in fewer considered bins. (Default: %(default)s)', + default=0, + type=int) + + required.add_argument('--BED', + help=argparse.SUPPRESS, + default=None) + else: + optional.add_argument('--binSize', '-bs', + help=argparse.SUPPRESS, + default=10000, + type=int) + + optional.add_argument('--distanceBetweenBins', '-n', + help=argparse.SUPPRESS, + metavar='INT', + default=0, + type=int) + + required.add_argument('--BED', + help='Limits the analysis to ' + 'the regions specified in this file.', + metavar='file1.bed file2.bed', + nargs='+', + required=True) + + group = parser.add_argument_group('Output optional options') + + group.add_argument('--outRawCounts', + help='Save average scores per region for each bigWig file to a single tab-delimited file.', + type=parserCommon.writableFile, + metavar='FILE') + + return parser + + +def main(args=None): + """ + 1. get read counts at different positions either + all of same length or from genomic regions from the BED file + + 2. compute the scores + + """ + args = process_args(args) + + if 'BED' in args: + bed_regions = args.BED + else: + bed_regions = None + + if len(args.bwfiles) == 1 and not args.outRawCounts: + sys.stderr.write("You've input a single bigWig file and not specified " + "--outRawCounts. The resulting output will NOT be " + "useful with any deepTools program!\n") + + num_reads_per_bin = score_bw.getScorePerBin( + args.bwfiles, + args.binSize, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + stepSize=args.binSize + args.distanceBetweenBins, + verbose=args.verbose, + region=args.region, + bedFile=bed_regions, + chrsToSkip=args.chromosomesToSkip, + out_file_for_raw_data=args.outRawCounts, + allArgs=args) + + sys.stderr.write("Number of bins " + "found: {}\n".format(num_reads_per_bin.shape[0])) + + if num_reads_per_bin.shape[0] < 2: + exit("ERROR: too few non zero bins found.\n" + "If using --region please check that this " + "region is covered by reads.\n") + + f = open(args.outFileName, "wb") + np.savez_compressed(f, + matrix=num_reads_per_bin, + labels=args.labels) + f.close() + + if args.outRawCounts: + # append to the generated file the + # labels + header = "#'chr'\t'start'\t'end'\t" + header += "'" + "'\t'".join(args.labels) + "'\n" + f = open(args.outRawCounts, "r+") + content = f.read() + f.seek(0, 0) + f.write(header + content) + + """ + if bed_regions: + bed_regions.seek(0) + reg_list = bed_regions.readlines() + args.outRawCounts.write("#'chr'\t'start'\t'end'\t") + args.outRawCounts.write("'" + "'\t'".join(args.labels) + "'\n") + fmt = "\t".join(np.repeat('%s', num_reads_per_bin.shape[1])) + "\n" + for idx, row in enumerate(num_reads_per_bin): + args.outRawCounts.write("{}\t{}\t{}\t".format(*reg_list[idx].strip().split("\t")[0:3])) + args.outRawCounts.write(fmt % tuple(row)) + + else: + args.outRawCounts.write("'" + "'\t'".join(args.labels) + "'\n") + fmt = "\t".join(np.repeat('{}', num_reads_per_bin.shape[1])) + "\n" + for row in num_reads_per_bin: + args.outRawCounts.write(fmt.format(*tuple(row))) + """ + f.close() diff --git a/pydeeptools/deeptools/parserCommon.py b/pydeeptools/deeptools/parserCommon.py new file mode 100755 index 00000000..9849d9c4 --- /dev/null +++ b/pydeeptools/deeptools/parserCommon.py @@ -0,0 +1,884 @@ +import argparse +import os +from importlib.metadata import version +import multiprocessing + + +def check_float_0_1(value): + v = float(value) + if v < 0.0 or v > 1.0: + raise argparse.ArgumentTypeError("%s is an invalid floating point value. It must be between 0.0 and 1.0" % value) + return v + + +def check_list_of_comma_values(value): + if value is None: + return None + for foo in value: + foo = value.split(",") + if len(foo) < 2: + raise argparse.ArgumentTypeError("%s is an invalid element of a list of comma separated values. " + "Only argument elements of the following form are accepted: 'foo,bar'" % foo) + return value + + +def output(args=None): + parser = argparse.ArgumentParser(add_help=False) + group = parser.add_argument_group('Output') + group.add_argument('--outFileName', '-o', + help='Output file name.', + metavar='FILENAME', + type=writableFile, + required=True) + + group.add_argument('--outFileFormat', '-of', + help='Output file type. Either "bigwig" or "bedgraph".', + choices=['bigwig', 'bedgraph'], + default='bigwig') + + return parser + + +def read_options(): + """Common arguments related to BAM files and the interpretation + of the read coverage + """ + parser = argparse.ArgumentParser(add_help=False) + group = parser.add_argument_group('Read processing options') + + group.add_argument('--extendReads', '-e', + help='This parameter allows the extension of reads to ' + 'fragment size. If set, each read is ' + 'extended, without exception.\n' + '*NOTE*: This feature is generally NOT recommended for ' + 'spliced-read data, such as RNA-seq, as it would ' + 'extend reads over skipped regions.\n' + '*Single-end*: Requires a user specified value for the ' + 'final fragment length. Reads that already exceed this ' + 'fragment length will not be extended.\n' + '*Paired-end*: Reads with mates are always extended to ' + 'match the fragment size defined by the two read mates. ' + 'Unmated reads, mate reads that map too far apart ' + '(>4x fragment length) or even map to different ' + 'chromosomes are treated like single-end reads. The input ' + 'of a fragment length value is optional. If ' + 'no value is specified, it is estimated from the ' + 'data (mean of the fragment size of all mate reads).\n', + type=int, + nargs='?', + const=True, + default=False, + metavar="INT bp") + + group.add_argument('--ignoreDuplicates', + help='If set, reads that have the same orientation ' + 'and start position will be considered only ' + 'once. If reads are paired, the mate\'s position ' + 'also has to coincide to ignore a read.', + action='store_true' + ) + + group.add_argument('--minMappingQuality', + metavar='INT', + help='If set, only reads that have a mapping ' + 'quality score of at least this are ' + 'considered.', + type=int, + ) + + group.add_argument('--centerReads', + help='By adding this option, reads are centered with ' + 'respect to the fragment length. For paired-end data, ' + 'the read is centered at the fragment length defined ' + 'by the two ends of the fragment. For single-end data, the ' + 'given fragment length is used. This option is ' + 'useful to get a sharper signal around enriched ' + 'regions.', + action='store_true') + + group.add_argument('--samFlagInclude', + help='Include reads based on the SAM flag. For example, ' + 'to get only reads that are the first mate, use a flag of 64. ' + 'This is useful to count properly paired reads only once, ' + 'as otherwise the second mate will be also considered for the ' + 'coverage. (Default: %(default)s)', + metavar='INT', + default=None, + type=int, + required=False) + + group.add_argument('--samFlagExclude', + help='Exclude reads based on the SAM flag. For example, ' + 'to get only reads that map to the forward strand, use ' + '--samFlagExclude 16, where 16 is the SAM flag for reads ' + 'that map to the reverse strand. (Default: %(default)s)', + metavar='INT', + default=None, + type=int, + required=False) + + group.add_argument('--minFragmentLength', + help='The minimum fragment length needed for read/pair ' + 'inclusion. This option is primarily useful ' + 'in ATACseq experiments, for filtering mono- or ' + 'di-nucleosome fragments. (Default: %(default)s)', + metavar='INT', + default=0, + type=int, + required=False) + + group.add_argument('--maxFragmentLength', + help='The maximum fragment length needed for read/pair ' + 'inclusion. (Default: %(default)s)', + metavar='INT', + default=0, + type=int, + required=False) + + return parser + + +def gtf_options(suppress=False): + """ + Arguments present whenever a BED/GTF file can be used + """ + if suppress: + parser = argparse.ArgumentParser(add_help=False) + group = parser + else: + parser = argparse.ArgumentParser(add_help=False) + group = parser.add_argument_group('GTF/BED12 options') + + if suppress: + help = argparse.SUPPRESS + else: + help = 'When either a BED12 or GTF file are used to provide \ + regions, perform the computation on the merged exons, \ + rather than using the genomic interval defined by the \ + 5-prime and 3-prime most transcript bound (i.e., columns \ + 2 and 3 of a BED file). If a BED3 or BED6 file is used \ + as input, then columns 2 and 3 are used as an exon. (Default: %(default)s)' + + group.add_argument('--metagene', + help=help, + action='store_true', + dest='keepExons') + + if suppress is False: + help = 'When a GTF file is used to provide regions, only \ + entries with this value as their feature (column 3) \ + will be processed as transcripts. (Default: %(default)s)' + + group.add_argument('--transcriptID', + help=help, + default='transcript') + + if suppress is False: + help = 'When a GTF file is used to provide regions, only \ + entries with this value as their feature (column 3) \ + will be processed as exons. CDS would be another common \ + value for this. (Default: %(default)s)' + + group.add_argument('--exonID', + help=help, + default='exon') + + if suppress is False: + help = 'Each region has an ID (e.g., ACTB) assigned to it, \ + which for BED files is either column 4 (if it exists) \ + or the interval bounds. For GTF files this is instead \ + stored in the last column as a key:value pair (e.g., as \ + \'transcript_id "ACTB"\', for a key of transcript_id \ + and a value of ACTB). In some cases it can be \ + convenient to use a different identifier. To do so, set \ + this to the desired key. (Default: %(default)s)' + + group.add_argument('--transcript_id_designator', + help=help, + default='transcript_id') + + return parser + + +def normalization_options(): + """Common arguments related to read coverage normalization + """ + parser = argparse.ArgumentParser(add_help=False) + group = parser.add_argument_group('Read coverage normalization options') + + group.add_argument('--effectiveGenomeSize', + help='The effective genome size is the portion ' + 'of the genome that is mappable. Large fractions of ' + 'the genome are stretches of NNNN that should be ' + 'discarded. Also, if repetitive regions were not ' + 'included in the mapping of reads, the effective ' + 'genome size needs to be adjusted accordingly. ' + 'A table of values is available here: ' + 'http://deeptools.readthedocs.io/en/latest/content/feature/effectiveGenomeSize.html .', + default=None, + type=int, + required=False) + + group.add_argument('--normalizeUsing', + help='Use one of the entered methods to ' + 'normalize the number of reads per bin. By default, no normalization is performed. ' + 'RPKM = Reads Per Kilobase per Million mapped reads; ' + 'CPM = Counts Per Million mapped reads, same as CPM in RNA-seq; ' + 'BPM = Bins Per Million mapped reads, same as TPM in RNA-seq; ' + 'RPGC = reads per genomic content (1x normalization); ' + 'Mapped reads are considered after blacklist filtering (if applied). ' + 'RPKM (per bin) = number of reads per bin / ' + '(number of mapped reads (in millions) * bin length (kb)). ' + 'CPM (per bin) = number of reads per bin / ' + 'number of mapped reads (in millions). ' + 'BPM (per bin) = number of reads per bin / ' + 'sum of all reads per bin (in millions). ' + 'RPGC (per bin) = number of reads per bin / ' + 'scaling factor for 1x average coverage. ' + 'None = the default and equivalent to not setting this option at all. ' + 'This scaling factor, in turn, is determined from the ' + 'sequencing depth: (total number of mapped reads * fragment length) / ' + 'effective genome size.\nThe scaling factor used ' + 'is the inverse of the sequencing depth computed ' + 'for the sample to match the 1x coverage. This option requires --effectiveGenomeSize. ' + 'Each read is considered independently, ' + 'if you want to only count one mate from a pair in ' + 'paired-end data, then use the --samFlagInclude/--samFlagExclude options. (Default: %(default)s)', + choices=['RPKM', 'CPM', 'BPM', 'RPGC', 'None'], + default=None, + required=False) + + group.add_argument('--exactScaling', + help='Instead of computing scaling factors based on a sampling of the reads, ' + 'process all of the reads to determine the exact number that will be used in ' + 'the output. This requires significantly more time to compute, but will ' + 'produce more accurate scaling factors in cases where alignments that are ' + 'being filtered are rare and lumped together. In other words, this is only ' + 'needed when region-based sampling is expected to produce incorrect results.', + action='store_true') + + group.add_argument('--ignoreForNormalization', '-ignore', + help='A list of space-delimited chromosome names ' + 'containing those chromosomes that should be excluded ' + 'for computing the normalization. This is useful when considering ' + 'samples with unequal coverage across chromosomes, like male ' + 'samples. An usage examples is --ignoreForNormalization chrX chrM.', + nargs='+') + + group.add_argument('--skipNonCoveredRegions', '--skipNAs', + help='This parameter determines if non-covered regions ' + '(regions without overlapping reads) in a BAM file should ' + 'be skipped. The default is to treat those regions as having a value of zero. ' + 'The decision to skip non-covered regions ' + 'depends on the interpretation of the data. Non-covered regions ' + 'may represent, for example, repetitive regions that should be skipped.', + action='store_true') + + group.add_argument('--smoothLength', + metavar="INT bp", + help='The smooth length defines a window, larger than ' + 'the binSize, to average the number of reads. For ' + 'example, if the --binSize is set to 20 and the ' + '--smoothLength is set to 60, then, for each ' + 'bin, the average of the bin and its left and right ' + 'neighbors is considered. Any value smaller than ' + '--binSize will be ignored and no smoothing will be ' + 'applied.', + type=int) + + return parser + + +def getParentArgParse(args=None, binSize=True, blackList=True): + """ + Typical arguments for several tools + """ + + parser = argparse.ArgumentParser(add_help=False) + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + if binSize: + optional.add_argument('--binSize', '-bs', + help='Size of the bins, in bases, for the output ' + 'of the bigwig/bedgraph file. (Default: %(default)s)', + metavar="INT bp", + type=int, + default=50) + + optional.add_argument('--region', '-r', + help='Region of the genome to limit the operation ' + 'to - this is useful when testing parameters to ' + 'reduce the computing time. The format is ' + 'chr:start:end, for example --region chr10 or ' + '--region chr10:456700:891000.', + metavar="CHR:START:END", + required=False, + type=genomicRegion) + + if blackList: + optional.add_argument('--blackListFileName', '-bl', + help="A BED or GTF file containing regions that should be excluded from all analyses. Currently this works by rejecting genomic chunks that happen to overlap an entry. Consequently, for BAM files, if a read partially overlaps a blacklisted region or a fragment spans over it, then the read/fragment might still be considered. Please note that you should adjust the effective genome size, if relevant.", + metavar="BED file", + nargs="+", + required=False) + + optional.add_argument('--numberOfProcessors', '-p', + help='Number of processors to use. Type "max/2" to ' + 'use half the maximum number of processors or "max" ' + 'to use all available processors. (Default: %(default)s)', + metavar="INT", + type=numberOfProcessors, + default=1, + required=False) + + optional.add_argument('--verbose', '-v', + help='Set to see processing messages.', + action='store_true') + + return parser + + +def numberOfProcessors(string): + try: + # won't work on macOS or windows + # limit threads to what is available (e.g. grid submissions, issue #1199) + availProc = len(os.sched_getaffinity(0)) + except AttributeError: + availProc = multiprocessing.cpu_count() + + if string == "max/2": # default case + # by default half of the available processors are used + numberOfProcessors = int(availProc * 0.5) + elif string == "max": + # use all available processors + numberOfProcessors = availProc + else: + try: + numberOfProcessors = int(string) + except ValueError: + raise argparse.ArgumentTypeError( + "{} is not a valid number of processors".format(string)) + + except Exception as e: + raise argparse.ArgumentTypeError("the given value {} is not valid. " + "Error message: {}\nThe number of " + "available processors in your " + "computer is {}.".format(string, e, availProc)) + + if numberOfProcessors > availProc: + numberOfProcessors = availProc + + return numberOfProcessors + + +def genomicRegion(string): + # remove whitespaces using split,join trick + region = ''.join(string.split()) + if region == '': + return None + # remove undesired characters that may be present and + # replace - by : + # N.B., the syntax for translate() differs between python 2 and 3 + try: + region = region.translate(None, ",;|!{}()").replace("-", ":") + except: + region = region.translate({ord(i): None for i in ",;|!{}()"}) + if len(region) == 0: + raise argparse.ArgumentTypeError( + "{} is not a valid region".format(string)) + return region + + +def writableFile(string): + """ + Simple function that tests if a given path is writable + """ + try: + open(string, 'w').close() + os.remove(string) + except: + msg = "{} file can't be opened for writing".format(string) + raise argparse.ArgumentTypeError(msg) + return string + + +""" +Arguments used by heatmapper and profiler +""" + + +def heatmapperMatrixArgs(args=None): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + required.add_argument('--matrixFile', '-m', + help='Matrix file from the computeMatrix tool.', + type=argparse.FileType('r'), + ) + + required.add_argument('--outFileName', '-out', '-o', + help='File name to save the image to. The file ' + 'ending will be used to determine the image ' + 'format. The available options are: "png", ' + '"eps", "pdf" and "svg", e.g., MyHeatmap.png.', + type=writableFile, + required=True) + return parser + + +def heatmapperOutputArgs(args=None, + mode=['heatmap', 'profile'][0]): + parser = argparse.ArgumentParser(add_help=False) + output = parser.add_argument_group('Output options') + + output.add_argument( + '--outFileSortedRegions', + help='File name into which the regions are saved ' + 'after skipping zeros or min/max threshold values. The ' + 'order of the regions in the file follows the sorting ' + 'order selected. This is useful, for example, to ' + 'generate other heatmaps while keeping the sorting of the ' + 'first heatmap. Example: Heatmap1sortedRegions.bed', + metavar='FILE', + type=argparse.FileType('w')) + + if mode == 'heatmap': + output.add_argument('--outFileNameMatrix', + help='If this option is given, then the matrix ' + 'of values underlying the heatmap will be saved ' + 'using this name, e.g. MyMatrix.gz.', + metavar='FILE', + type=writableFile) + + output.add_argument('--interpolationMethod', + help='If the heatmap image contains a large number of columns ' + 'is usually better to use an interpolation method to produce ' + 'better results (see ' + 'https://matplotlib.org/examples/images_contours_and_fields/interpolation_methods.html). ' + 'Be default, plotHeatmap uses the method `nearest` if the number of columns is 1000 or ' + 'less. Otherwise it uses the bilinear method. This default behaviour can be changed by ' + 'using any of the following options: "nearest", "bilinear", "bicubic", ' + '"gaussian"', + choices=['auto', 'nearest', 'bilinear', 'bicubic', 'gaussian'], + metavar='STR', + default='auto') + elif mode == 'profile': + output.add_argument('--outFileNameData', + help='File name to save the data ' + 'underlying data for the average profile, e.g. ' + 'myProfile.tab.', + type=writableFile) + output.add_argument( + '--dpi', + help='Set the DPI to save the figure.', + type=int, + default=200) + + return parser + + +def heatmapperOptionalArgs(mode=['heatmap', 'profile'][0]): + + parser = argparse.ArgumentParser(add_help=False) + cluster = parser.add_argument_group('Clustering arguments') + cluster.add_argument( + '--kmeans', + help='Number of clusters to compute. When this ' + 'option is set, the matrix is split into clusters ' + 'using the k-means algorithm. Only works for data that ' + 'is not grouped, otherwise only the first group will ' + 'be clustered. If more specific clustering methods ' + 'are required, then save the underlying matrix ' + 'and run the clustering using other software. The plotting ' + 'of the clustering may fail with an error if a ' + 'cluster has very few members compared to the total number ' + 'or regions.', + type=int) + cluster.add_argument( + '--hclust', + help='Number of clusters to compute. When this ' + 'option is set, then the matrix is split into clusters ' + 'using the hierarchical clustering algorithm, using "ward linkage". ' + 'Only works for data that is not grouped, otherwise only the first ' + 'group will be clustered. --hclust could be very slow if you have ' + '>1000 regions. In those cases, you might prefer --kmeans or if more ' + 'clustering methods are required you can save the underlying matrix and run ' + 'the clustering using other software. The plotting of the clustering may ' + 'fail with an error if a cluster has very few members compared to the ' + 'total number of regions.', + type=int) + cluster.add_argument( + '--silhouette', + help='Compute the silhouette score for regions. This is only' + ' applicable if clustering has been performed. The silhouette score' + ' is a measure of how similar a region is to other regions in the' + ' same cluster as opposed to those in other clusters. It will be reported' + ' in the final column of the BED file with regions. The ' + 'silhouette evaluation can be very slow when you have more' + 'than 100 000 regions.', + action='store_true' + ) + + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + optional.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + if mode == 'profile': + optional.add_argument( + '--averageType', + default='mean', + choices=["mean", "median", "min", "max", "std", "sum"], + help='The type of statistic that should be used for the ' + 'profile. The options are: "mean", "median", "min", "max", ' + '"sum" and "std".') + + optional.add_argument('--plotHeight', + help='Plot height in cm.', + type=float, + default=7) + + optional.add_argument('--plotWidth', + help='Plot width in cm. The minimum value is 1 cm.', + type=float, + default=11) + + optional.add_argument( + '--plotType', + help='"lines" will plot the profile line based ' + 'on the average type selected. "fill" ' + 'fills the region between zero and the profile ' + 'curve. The fill in color is semi transparent to ' + 'distinguish different profiles. "se" and "std" ' + 'color the region between the profile and the ' + 'standard error or standard deviation of the data. ' + 'As in the case of ' + 'fill, a semi-transparent color is used. ' + '"overlapped_lines" plots each region\'s value, one on ' + 'top of the other. "heatmap" plots a ' + 'summary heatmap.', + choices=['lines', 'fill', 'se', 'std', 'overlapped_lines', 'heatmap'], + default='lines') + + optional.add_argument('--colors', + help='List of colors to use ' + 'for the plotted lines (N.B., not applicable to \'--plotType overlapped_lines\'). Color names ' + 'and html hex strings (e.g., #eeff22) ' + 'are accepted. The color names should ' + 'be space separated. For example, ' + '--colors red blue green ', + nargs='+') + + optional.add_argument('--numPlotsPerRow', + help='Number of plots per row', + type=int, + default=8) + + optional.add_argument('--clusterUsingSamples', + help='List of sample numbers (order as in ' + 'matrix), that are used for clustering by ' + '--kmeans or --hclust if not given, all samples ' + 'are taken into account for clustering. ' + 'Example: --ClusterUsingSamples 1 3', + type=int, nargs='+') + + elif mode == 'heatmap': + optional.add_argument( + '--plotType', + help='"lines" will plot the profile line based ' + 'on the average type selected. "fill" ' + 'fills the region between zero and the profile ' + 'curve. The fill in color is semi transparent to ' + 'distinguish different profiles. "se" and "std" ' + 'color the region between the profile and the ' + 'standard error or standard deviation of the data.', + choices=['lines', 'fill', 'se', 'std'], + default='lines') + optional.add_argument('--sortRegions', + help='Whether the heatmap should present ' + 'the regions sorted. The default is ' + 'to sort in descending order based on ' + 'the mean value per region. Note that "keep" and "no" are the same thing.', + choices=["descend", "ascend", "no", "keep"], + default='descend') + + optional.add_argument('--sortUsing', + help='Indicate which method should be used for ' + 'sorting. For each row the method is computed. ' + 'For region_length, a dashed line is drawn at ' + 'the end of the region (reference point TSS and ' + 'center) or the beginning of the region ' + '(reference point TES) as appropriate.', + choices=["mean", "median", "max", "min", "sum", + "region_length"], + default='mean') + + optional.add_argument('--sortUsingSamples', + help='List of sample numbers (order as in matrix), ' + 'which are used by --sortUsing for sorting. ' + 'If no value is set, it uses all samples. ' + 'Example: --sortUsingSamples 1 3', + type=int, nargs='+') + + optional.add_argument('--linesAtTickMarks', + help='Draw dashed lines from all tick marks through the heatmap. ' + 'This is then similar to the dashed line draw at region bounds ' + 'when using a reference point and --sortUsing region_length', + action='store_true') + + optional.add_argument('--clusterUsingSamples', + help='List of sample numbers (order as in ' + 'matrix), that are used for clustering by ' + '--kmeans or --hclust if not given, all samples ' + 'are taken into account for clustering. ' + 'Example: --ClusterUsingSamples 1 3', + type=int, nargs='+') + + optional.add_argument( + '--averageTypeSummaryPlot', + default='mean', + choices=["mean", "median", "min", + "max", "std", "sum"], + help='Define the type of statistic that should be plotted in the ' + 'summary image above the heatmap. The options are: "mean", ' + '"median", "min", "max", "sum" and "std".') + + optional.add_argument( + '--missingDataColor', + default='black', + help='If --missingDataAsZero was not set, such cases ' + 'will be colored in black by default. Using this ' + 'parameter, a different color can be set. A value ' + 'between 0 and 1 will be used for a gray scale ' + '(black is 0). For a list of possible color ' + 'names see: http://packages.python.org/ete2/' + 'reference/reference_svgcolors.html. ' + 'Other colors can be specified using the #rrggbb ' + 'notation.') + + import matplotlib.pyplot as plt + color_options = "', '".join([x for x in plt.colormaps() if not x.endswith('_r')]) + + optional.add_argument( + '--colorMap', + help='Color map to use for the heatmap. If more than one heatmap is being plotted the color ' + 'of each heatmap can be enter individually (e.g. `--colorMap Reds Blues`). Color maps ' + 'are recycled if the number of color maps is smaller than the number of heatmaps being ' + 'plotted. Available values can be seen here: http://matplotlib.org/users/colormaps.html ' + 'The available options are: \'' + color_options + '\'', + default=['RdYlBu'], + nargs='+') + + optional.add_argument( + '--alpha', + default=1.0, + type=check_float_0_1, + help='The alpha channel (transparency) to use for the heatmaps. The default is 1.0 and values ' + 'must be between 0 and 1.') + + optional.add_argument( + '--colorList', + help='List of colors to use to create a colormap. For example, if `--colorList black,yellow,blue` ' + 'is set (colors separated by comas) then a color map that starts with black, continues to ' + 'yellow and finishes in blue is created. If this option is selected, it overrides the --colorMap ' + 'chosen. The list of valid color names can be seen here: ' + 'http://matplotlib.org/examples/color/named_colors.html ' + 'Hex colors are valid (e.g #34a2b1). If individual colors for different heatmaps ' + 'need to be specified they need to be separated by space as for example: ' + '`--colorList "white,#cccccc" "white,darkred"` ' + 'As for --colorMap, the color lists are recycled if their number is smaller thatn the number of' + 'plotted heatmaps. ' + 'The number of transitions is defined by the --colorNumber option.', + type=check_list_of_comma_values, + nargs='+') + + optional.add_argument( + '--colorNumber', + help='N.B., --colorList is required for an effect. This controls the ' + 'number of transitions from one color to the other. If --colorNumber is ' + 'the number of colors in --colorList then there will be no transitions ' + 'between the colors.', + type=int, + default=256) + + optional.add_argument('--zMin', '-min', + default=None, + help='Minimum value for the heatmap intensities. Multiple values, separated by ' + 'spaces can be set for each heatmap. If the number of zMin values is smaller than' + 'the number of heatmaps the values are recycled. If a value is set to "auto", it will be set ' + ' to the first percentile of the matrix values.', + type=str, + nargs='+') + optional.add_argument('--zMax', '-max', + default=None, + help='Maximum value for the heatmap intensities. Multiple values, separated by ' + 'spaces can be set for each heatmap. If the number of zMax values is smaller than' + 'the number of heatmaps the values are recycled. If a value is set to "auto", it will be set ' + ' to the 98th percentile of the matrix values.', + type=str, + nargs='+') + optional.add_argument('--heatmapHeight', + help='Plot height in cm. The default for the heatmap ' + 'height is 28. The minimum value is ' + '3 and the maximum is 100.', + type=float, + default=28) + + optional.add_argument('--heatmapWidth', + help='Plot width in cm. The default value is 4 ' + 'The minimum value is 1 and the ' + 'maximum is 100.', + type=float, + default=4) + optional.add_argument( + '--whatToShow', + help='The default is to include a summary or profile plot on top ' + 'of the heatmap and a heatmap colorbar. Other options are: ' + '"plot and heatmap", "heatmap only", "heatmap and ' + 'colorbar", and the default "plot, heatmap and ' + 'colorbar".', + choices=["plot, heatmap and colorbar", + "plot and heatmap", "heatmap only", + "heatmap and colorbar"], + default='plot, heatmap and colorbar') + + optional.add_argument( + '--boxAroundHeatmaps', + help='By default black boxes are plot around heatmaps. This can be turned off ' + 'by setting --boxAroundHeatmaps no', + default='yes') + + optional.add_argument('--xAxisLabel', '-x', + default='gene distance (bp)', + help='Description for the x-axis label.') + + # end elif + optional.add_argument('--startLabel', + default='TSS', + help='[only for scale-regions mode] Label shown ' + 'in the plot for the start of ' + 'the region. Default is TSS (transcription ' + 'start site), but could be changed to anything, ' + 'e.g. "peak start". ' + 'Same for the --endLabel option. See below.') + optional.add_argument('--endLabel', + default='TES', + help='[only for scale-regions mode] Label ' + 'shown in the plot for the region ' + 'end. Default is TES (transcription end site).') + optional.add_argument('--refPointLabel', + help='[only for reference-point mode] Label ' + 'shown in the plot for the ' + 'reference-point. Default ' + 'is the same as the reference point selected ' + '(e.g. TSS), but could be anything, e.g. ' + '"peak start".', + default=None) + + optional.add_argument('--labelRotation', + dest='label_rotation', + help='Rotation of the X-axis labels in degrees. The default is 0, positive values denote a counter-clockwise rotation.', + type=float, + default=0.0) + + optional.add_argument('--nanAfterEnd', + help=argparse.SUPPRESS, + default=False) + + optional.add_argument('--regionsLabel', '-z', + help='Labels for the regions plotted in the ' + 'heatmap. If more than one region is being ' + 'plotted, a list of labels separated by spaces is required. ' + 'If a label itself contains a space, then quotes are ' + 'needed. For example, --regionsLabel label_1, "label 2". ', + nargs='+') + + optional.add_argument('--samplesLabel', + help='Labels for the samples plotted. The ' + 'default is to use the file name of the ' + 'sample. The sample labels should be separated ' + 'by spaces and quoted if a label itself' + 'contains a space E.g. --samplesLabel label-1 "label 2" ', + nargs='+') + + optional.add_argument('--plotTitle', '-T', + help='Title of the plot, to be printed on top of ' + 'the generated image. Leave blank for no title.', + default='') + + optional.add_argument('--yAxisLabel', '-y', + default='', + help='Y-axis label for the top panel.') + + optional.add_argument('--yMin', + default=None, + nargs='+', + help='Minimum value for the Y-axis. Multiple values, separated by ' + 'spaces can be set for each profile. If the number of yMin values is smaller than' + 'the number of plots, the values are recycled.') + optional.add_argument('--yMax', + default=None, + nargs='+', + help='Maximum value for the Y-axis. Multiple values, separated by ' + 'spaces can be set for each profile. If the number of yMin values is smaller than' + 'the number of plots, the values are recycled.') + + optional.add_argument('--legendLocation', + default='best', + choices=['best', + 'upper-right', + 'upper-left', + 'upper-center', + 'lower-left', + 'lower-right', + 'lower-center', + 'center', + 'center-left', + 'center-right', + 'none' + ], + help='Location for the legend in the summary plot. ' + 'Note that "none" does not work for the profiler.') + + optional.add_argument('--perGroup', + help='The default is to plot all groups of regions by ' + 'sample. Using this option instead plots all samples by ' + 'group of regions. Note that this is only useful if you ' + 'have multiple groups of regions. by sample rather than ' + 'group.', + action='store_true') + + optional.add_argument('--plotFileFormat', + metavar='', + help='Image format type. If given, this ' + 'option overrides the ' + 'image format based on the plotFile ending. ' + 'The available options are: "png", ' + '"eps", "pdf", "plotly" and "svg"', + choices=['png', 'pdf', 'svg', 'eps', 'plotly']) + + optional.add_argument('--verbose', + help='If set, warning messages and ' + 'additional information are given.', + action='store_true') + return parser + + +def requiredLength(minL, maxL): + """ + This is an optional action that can be given to argparse.add_argument(..., nargs='+') + to allow a specified numeric range of arguments (e.g., "only 1 or 2 arguments"). + + minL and maxL are the minimum and maximum length + """ + # https://stackoverflow.com/questions/4194948/python-argparse-is-there-a-way-to-specify-a-range-in-nargs + class RequiredLength(argparse.Action): + def __call__(self, parser, args, values, option_string=None): + if not minL <= len(values) <= maxL: + msg = 'argument "{}" requires between {} and {} arguments'.format(self.dest, minL, maxL) + raise argparse.ArgumentTypeError(msg) + setattr(args, self.dest, values) + return RequiredLength diff --git a/pydeeptools/deeptools/plotCorrelation.py b/pydeeptools/deeptools/plotCorrelation.py new file mode 100644 index 00000000..988cf559 --- /dev/null +++ b/pydeeptools/deeptools/plotCorrelation.py @@ -0,0 +1,261 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import sys +import argparse +import numpy as np +import matplotlib +matplotlib.use('Agg') +matplotlib.rcParams['pdf.fonttype'] = 42 +matplotlib.rcParams['svg.fonttype'] = 'none' +from deeptools import cm # noqa: F401 +import matplotlib.pyplot as plt +from importlib.metadata import version +from deeptools.correlation import Correlation +from deeptools.parserCommon import writableFile + +old_settings = np.seterr(all='ignore') + + +def parse_arguments(args=None): + basic_args = plot_correlation_args() + heatmap_parser = heatmap_options() + scatter_parser = scatterplot_options() + parser = argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description=""" +Tool for the analysis and visualization of sample correlations based on the output of multiBamSummary or +multiBigwigSummary. Pearson or Spearman methods are available to compute correlation +coefficients. Results can be saved as multiple +scatter plots depicting the pairwise correlations or as a clustered heatmap, +where the colors represent the correlation coefficients and the clusters are constructed using complete linkage. +Optionally, the values can be saved as tables, too. + + +detailed help: + + plotCorrelation -h + +""", + epilog='example usages:\n' + 'plotCorrelation -in results_file --whatToPlot heatmap --corMethod pearson -o heatmap.png\n\n' + ' \n\n', + parents=[basic_args, heatmap_parser, scatter_parser], + usage='plotCorrelation -in matrix.gz -c spearman -p heatmap -o plot.png\n' + 'help: plotCorrelation -h / plotCorrelation --help\n') + + return parser + + +def plot_correlation_args(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--corData', '-in', + metavar='FILE', + help='Compressed matrix of values generated by multiBigwigSummary or multiBamSummary', + required=True) + + required.add_argument('--corMethod', '-c', + help="Correlation method.", + choices=['spearman', 'pearson'], + required=True) + + required.add_argument('--whatToPlot', '-p', + help="Choose between a heatmap or pairwise scatter plots", + choices=['heatmap', 'scatterplot'], + required=True) + + optional = parser.add_argument_group('Optional arguments') + optional.add_argument('--plotFile', '-o', + help='File to save the heatmap to. The file extension determines the format, ' + 'so heatmap.pdf will save the heatmap in PDF format. ' + 'The available formats are: .png, ' + '.eps, .pdf and .svg.', + type=writableFile, + metavar='FILE') + + optional.add_argument('--skipZeros', + help='By setting this option, genomic regions ' + 'that have zero or missing (nan) values in all samples ' + 'are excluded.', + action='store_true', + required=False) + + optional.add_argument('--labels', '-l', + metavar='sample1 sample2', + help='User defined labels instead of default labels from ' + 'file names. ' + 'Multiple labels have to be separated by spaces, e.g. ' + '--labels sample1 sample2 sample3', + nargs='+') + + optional.add_argument('--plotTitle', '-T', + help='Title of the plot, to be printed on top of ' + 'the generated image. Leave blank for no title. (Default: %(default)s)', + default='') + + optional.add_argument('--plotFileFormat', + metavar='FILETYPE', + help='Image format type. If given, this option ' + 'overrides the image format based on the plotFile ' + 'ending. The available options are: png, ' + 'eps, pdf and svg.', + choices=['png', 'pdf', 'svg', 'eps', 'plotly']) + + optional.add_argument( + '--removeOutliers', + help='If set, bins with very large counts are removed. ' + 'Bins with abnormally high reads counts artificially increase ' + 'pearson correlation; that\'s why, multiBamSummary tries ' + 'to remove outliers using the median absolute deviation (MAD) ' + 'method applying a threshold of 200 to only consider extremely ' + 'large deviations from the median. The ENCODE blacklist page ' + '(https://sites.google.com/site/anshulkundaje/projects/blacklists) ' + 'contains useful information about regions with unusually high counts' + 'that may be worth removing.', + action='store_true') + + optional.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + group = parser.add_argument_group('Output optional options') + + group.add_argument('--outFileCorMatrix', + help='Save matrix with pairwise correlation values to a tab-separated file.', + metavar='FILE', + type=writableFile) + + return parser + + +def scatterplot_options(): + """ + Options specific for creating the scatter plot + """ + parser = argparse.ArgumentParser(add_help=False) + scatter_opts = parser.add_argument_group('Scatter plot options') + + scatter_opts.add_argument('--xRange', + help='The X axis range. The default scales these such that the full range of dots is displayed.', + type=int, + nargs=2, + default=None) + + scatter_opts.add_argument('--yRange', + help='The Y axis range. The default scales these such that the full range of dots is displayed.', + type=int, + nargs=2, + default=None) + + scatter_opts.add_argument('--log1p', + help='Plot the natural log of the scatter plot after adding 1. Note that this is ONLY for plotting, the correlation is unaffected.', + action='store_true') + + return parser + + +def heatmap_options(): + """ + Options for generating the correlation heatmap + """ + parser = argparse.ArgumentParser(add_help=False) + heatmap = parser.add_argument_group('Heatmap options') + + heatmap.add_argument('--plotHeight', + help='Plot height in cm. (Default: %(default)s)', + type=float, + default=9.5) + + heatmap.add_argument('--plotWidth', + help='Plot width in cm. The minimum value is 1 cm. (Default: %(default)s)', + type=float, + default=11) + + heatmap.add_argument('--zMin', '-min', + default=None, + help='Minimum value for the heatmap intensities. ' + 'If not specified, the value is set automatically', + type=float) + + heatmap.add_argument('--zMax', '-max', + default=None, + help='Maximum value for the heatmap intensities.' + 'If not specified, the value is set automatically', + type=float) + + heatmap.add_argument( + '--colorMap', default='jet', + metavar='', + help='Color map to use for the heatmap. Available values can be ' + 'seen here: ' + 'http://matplotlib.org/examples/color/colormaps_reference.html') + + heatmap.add_argument('--plotNumbers', + help='If set, then the correlation number is plotted ' + 'on top of the heatmap. This option is only valid when plotting a heatmap.', + action='store_true', + required=False) + + return parser + + +def main(args=None): + + args = parse_arguments().parse_args(args) + + if args.plotFile is None and args.outFileCorMatrix is None: + sys.exit("At least one of --plotFile and --outFileCorMatrix must be specified!\n") + + corr = Correlation(args.corData, + args.corMethod, + labels=args.labels, + remove_outliers=args.removeOutliers, + skip_zeros=args.skipZeros) + + if args.corMethod == 'pearson': + # test if there are outliers and write a message recommending the removal + if len(corr.get_outlier_indices(np.asarray(corr.matrix).flatten())) > 0: + if args.removeOutliers: + sys.stderr.write("\nOutliers were detected in the data. They " + "will be removed to avoid bias " + "in the pearson correlation.\n") + + else: + sys.stderr.write("\nOutliers were detected in the data. Consider " + "using the --removeOutliers parameter to avoid a bias " + "in the pearson correlation.\n") + + if args.colorMap: + try: + plt.get_cmap(args.colorMap) + except ValueError as error: + sys.stderr.write( + "A problem was found. Message: {}\n".format(error)) + exit() + + if args.plotFile is not None: + if args.whatToPlot == 'scatterplot': + corr.plot_scatter(args.plotFile, + plot_title=args.plotTitle, + image_format=args.plotFileFormat, + xRange=args.xRange, + yRange=args.yRange, + log1p=args.log1p) + else: + corr.plot_correlation(args.plotFile, + vmax=args.zMax, + vmin=args.zMin, + colormap=args.colorMap, + plot_title=args.plotTitle, + image_format=args.plotFileFormat, + plot_numbers=args.plotNumbers, + plotWidth=args.plotWidth, + plotHeight=args.plotHeight) + + if args.outFileCorMatrix: + o = open(args.outFileCorMatrix, "w") + o.write("#plotCorrelation --outFileCorMatrix\n") + corr.save_corr_matrix(o) + o.close() diff --git a/pydeeptools/deeptools/plotCoverage.py b/pydeeptools/deeptools/plotCoverage.py new file mode 100755 index 00000000..464375c7 --- /dev/null +++ b/pydeeptools/deeptools/plotCoverage.py @@ -0,0 +1,344 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import os +import sys +import argparse +import numpy as np + +import matplotlib +matplotlib.use('Agg') +matplotlib.rcParams['pdf.fonttype'] = 42 +matplotlib.rcParams['svg.fonttype'] = 'none' +from deeptools import cm # noqa: F401 +import matplotlib.pyplot as plt +import plotly.offline as py +import plotly.graph_objs as go +from importlib.metadata import version +import deeptools.countReadsPerBin as countR +from deeptools import parserCommon +from deeptools.utilities import smartLabels + +old_settings = np.seterr(all='ignore') + + +def parse_arguments(args=None): + parent_parser = parserCommon.getParentArgParse(binSize=False) + read_options_parser = parserCommon.read_options() + + parser = \ + argparse.ArgumentParser( + parents=[required_args(), parent_parser, read_options_parser], + formatter_class=argparse.RawDescriptionHelpFormatter, + add_help=False, + description=""" + +This tool is useful to assess the sequencing depth of a given sample. +It samples 1 million bp, counts the number of overlapping reads and can report +a histogram that tells you how many bases are covered how many times. +Multiple BAM files are accepted, but they all should correspond to the same genome assembly. + +detailed usage help: + $ plotCoverage -h + +""", + epilog='example usages:\nplotCoverage ' + '--bamfiles file1.bam file2.bam -o results.png\n\n' + ' \n\n', + conflict_handler='resolve', + usage='plotCoverage -b sample1.bam sample2.bam -o coverage.png \n' + 'help: plotCoverage -h / plotCoverage --help\n') + + parser.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + return parser + + +def process_args(args=None): + args = parse_arguments().parse_args(args) + + if not args.labels: + if args.smartLabels: + args.labels = smartLabels(args.bamfiles) + else: + args.labels = [os.path.basename(x) for x in args.bamfiles] + if args.labels and len(args.bamfiles) != len(args.labels): + sys.exit("The number of labels does not match the number of BAM files.") + + return args + + +def required_args(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + required.add_argument('--bamfiles', '-b', + metavar='FILE1 FILE2', + help='List of indexed BAM files separated by spaces.', + nargs='+', + required=True) + + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + + optional.add_argument('--plotFile', '-o', + type=parserCommon.writableFile, + help='File name to save the plot to.') + + optional.add_argument('--labels', '-l', + metavar='sample1 sample2', + help='User defined labels instead of default labels from ' + 'file names. ' + 'Multiple labels have to be separated by spaces, e.g. ' + '--labels sample1 sample2 sample3', + nargs='+') + + optional.add_argument('--smartLabels', + action='store_true', + help='Instead of manually specifying labels for the input ' + 'BAM files, this causes deepTools to use the file name ' + 'after removing the path and extension.') + + optional.add_argument('--plotTitle', '-T', + help='Title of the plot, to be printed on top of ' + 'the generated image. Leave blank for no title. (Default: %(default)s)', + default='') + + optional.add_argument('--skipZeros', + help='By setting this option, genomic regions ' + 'that have zero or nan values in _all_ samples ' + 'are excluded.', + action='store_true', + required=False) + + optional.add_argument('--numberOfSamples', '-n', + help='Number of 1 bp regions to sample. (Default: %(default)s)', + required=False, + type=int, + default=1000000) + + optional.add_argument('--BED', + help='Limits the coverage analysis to ' + 'the regions specified in these files. This overrides --numberOfSamples. ' + 'Due to memory requirements, it is inadvised to combine this with ' + '--outRawCounts or many tens of thousands of regions, as per-base ' + 'coverage is used!', + metavar='FILE1.bed FILE2.bed', + nargs='+') + + optional.add_argument('--outRawCounts', + help='Save raw counts (coverages) to file.', + type=parserCommon.writableFile, + metavar='FILE') + + optional.add_argument('--outCoverageMetrics', + help='Save percentage of bins/regions above the specified thresholds to ' + 'the specified file. The coverage thresholds are specified by ' + '--coverageThresholds. If no coverage thresholds are specified, the file ' + 'will be empty.', + type=parserCommon.writableFile, + metavar='FILE') + + optional.add_argument('--coverageThresholds', '-ct', + type=int, + action="append", + help='The percentage of reported bins/regions with signal at least as ' + 'high as the given threshold. This can be specified multiple times.') + + optional.add_argument('--plotHeight', + help='Plot height in cm. (Default: %(default)s)', + type=float, + default=5.0) + + optional.add_argument('--plotWidth', + help='Plot width in cm. The minimum value is 1 cm. (Default: %(default)s)', + type=float, + default=15.0) + + optional.add_argument('--plotFileFormat', + metavar='FILETYPE', + help='Image format type. If given, this option ' + 'overrides the image format based on the plotFile ' + 'ending. The available options are: png, ' + 'eps, pdf, svg and plotly.', + default=None, + choices=['png', 'pdf', 'svg', 'eps', 'plotly']) + + return parser + + +def main(args=None): + args = process_args(args) + + if not args.outRawCounts and not args.plotFile and not args.outCoverageMetrics: + sys.exit("At least one of --plotFile, --outRawCounts and --outCoverageMetrics are required.\n") + + if 'BED' in args: + bed_regions = args.BED + else: + bed_regions = None + + cr = countR.CountReadsPerBin(args.bamfiles, + binLength=1, + bedFile=bed_regions, + numberOfSamples=args.numberOfSamples, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose, + region=args.region, + blackListFileName=args.blackListFileName, + extendReads=args.extendReads, + minMappingQuality=args.minMappingQuality, + ignoreDuplicates=args.ignoreDuplicates, + center_read=args.centerReads, + samFlag_include=args.samFlagInclude, + samFlag_exclude=args.samFlagExclude, + minFragmentLength=args.minFragmentLength, + maxFragmentLength=args.maxFragmentLength, + bed_and_bin=True, + out_file_for_raw_data=args.outRawCounts) + + num_reads_per_bin = cr.run() + + if args.outCoverageMetrics and args.coverageThresholds: + args.coverageThresholds.sort() # Galaxy in particular tends to give things in a weird order + of = open(args.outCoverageMetrics, "w") + of.write("Sample\tThreshold\tPercent\n") + nbins = float(num_reads_per_bin.shape[0]) + for thresh in args.coverageThresholds: + vals = np.sum(num_reads_per_bin >= thresh, axis=0) + for lab, val in zip(args.labels, vals): + of.write("{}\t{}\t{:6.3f}\n".format(lab, thresh, 100. * val / nbins)) + of.close() + + if args.outRawCounts: + # append to the generated file the + # labels + header = "#plotCoverage --outRawCounts\n#'chr'\t'start'\t'end'\t" + header += "'" + "'\t'".join(args.labels) + "'\n" + f = open(args.outRawCounts, 'r+') + content = f.read() + f.seek(0, 0) + f.write(header + content) + f.close() + + if num_reads_per_bin.shape[0] < 2: + exit("ERROR: too few non-zero bins found.\n" + "If using --region please check that this " + "region is covered by reads.\n") + + if args.skipZeros: + num_reads_per_bin = countR.remove_row_of_zeros(num_reads_per_bin) + + if args.plotFile: + if args.plotFileFormat == 'plotly': + fig = go.Figure() + fig['layout']['xaxis1'] = {'domain': [0.0, 0.48], 'anchor': 'x1', 'title': 'coverage (#reads per base)'} + fig['layout']['xaxis2'] = {'domain': [0.52, 1.0], 'anchor': 'x2', 'title': 'coverage (#reads per base)'} + fig['layout']['yaxis1'] = {'domain': [0.0, 1.0], 'anchor': 'x1', 'title': 'fraction of bases sampled'} + fig['layout']['yaxis2'] = {'domain': [0.0, 1.0], 'anchor': 'x2', 'title': 'fraction of bases sampled >= coverage'} + fig['layout'].update(title=args.plotTitle) + else: + fig, axs = plt.subplots(1, 2, figsize=(args.plotWidth, args.plotHeight)) + plt.suptitle(args.plotTitle) + + # plot up to two std from mean + num_reads_per_bin = num_reads_per_bin.astype(int) + sample_mean = num_reads_per_bin.mean(axis=0) + sample_std = num_reads_per_bin.std(axis=0) + sample_max = num_reads_per_bin.max(axis=0) + sample_min = num_reads_per_bin.min(axis=0) + sample_25 = np.percentile(num_reads_per_bin, 25, axis=0) + sample_50 = np.percentile(num_reads_per_bin, 50, axis=0) + sample_75 = np.percentile(num_reads_per_bin, 75, axis=0) + + # use the largest 99th percentile from all samples to set the x_max value + x_max = np.max(np.percentile(num_reads_per_bin, 99, axis=0)) + # plot coverage + # print headers for text output + print("sample\tmean\tstd\tmin\t25%\t50%\t75%\tmax") + # the determination of a sensible value for y_max of the first plot (fraction of bases sampled vs. + # coverage) is important because, depending on the data, + # it becomes very difficult to see the lines in the plot. For example, if the coverage of a sample + # is a nice gaussian curve with a large mean of 50. Then a sensible range for the y axis (fraction of + # reads having coverage=x) is (0, 0.02) which nicely shows the coverage curve. If instead the coverage is + # very por and centers close to 1 then a good y axis range is (0,1). + + # the current implementation aims to find the y_value for which 50% of the reads >= x (coverage) and + # sets that as the x_axis range. + y_max = [] + data = [] + # We need to manually set the line colors so they're shared between the two plots. + plotly_colors = ["#d73027", "#fc8d59", "#f33090", "#e0f3f8", "#91bfdb", "#4575b4"] + plotly_styles = sum([6 * ["solid"], 6 * ["dot"], 6 * ["dash"], 6 * ["longdash"], 6 * ["dashdot"], 6 * ["longdashdot"]], []) + for idx, col in enumerate(num_reads_per_bin.T): + if args.plotFile: + frac_reads_per_coverage = np.bincount(col.astype(int)).astype(float) / num_reads_per_bin.shape[0] + csum = np.bincount(col.astype(int))[::-1].cumsum() + csum_frac = csum.astype(float)[::-1] / csum.max() + if args.plotFileFormat == 'plotly': + color = plotly_colors[idx % len(plotly_colors)] + dash = plotly_styles[idx % len(plotly_styles)] + trace = go.Scatter(x=np.arange(0, int(x_max) - 1), + y=frac_reads_per_coverage[:int(x_max)], + mode='lines', + xaxis='x1', + yaxis='y1', + line=dict(color=color, dash=dash), + name="{}, mean={:.1f}".format(args.labels[idx], sample_mean[idx]), + legendgroup="{}".format(idx)) + data.append(trace) + trace = go.Scatter(x=np.arange(0, int(x_max) - 1), + y=csum_frac[:int(x_max)], + mode='lines', + xaxis='x2', + yaxis='y2', + line=dict(color=color, dash=dash), + name=args.labels[idx], + showlegend=False, + legendgroup="{}".format(idx)) + data.append(trace) + else: + axs[0].plot(frac_reads_per_coverage, label="{}, mean={:.1f}".format(args.labels[idx], sample_mean[idx])) + axs[1].plot(csum_frac, label=args.labels[idx]) + # find the indexes (i.e. the x values) for which the cumulative distribution 'fraction of bases + # sampled >= coverage' where fraction of bases sampled = 50%: `np.flatnonzero(csum_frac>0.5)` + # then find the fraction of bases sampled that that have the largest x + y_max.append(frac_reads_per_coverage[max(np.flatnonzero(csum_frac > 0.5))]) + print("{}\t{:0.2f}\t{:0.2f}\t{}\t{}\t{}\t{}\t{}\t".format(args.labels[idx], + sample_mean[idx], + sample_std[idx], + sample_min[idx], + sample_25[idx], + sample_50[idx], + sample_75[idx], + sample_max[idx], + )) + + if args.plotFile: + # Don't clip plots + y_max = max(y_max) + if args.plotFileFormat == "plotly": + fig.add_traces(data) + fig['layout']['yaxis1'].update(range=[0.0, min(1, y_max + (y_max * 0.10))]) + fig['layout']['yaxis2'].update(range=[0.0, 1.0]) + py.plot(fig, filename=args.plotFile, auto_open=False) + else: + axs[0].set_ylim(0, min(1, y_max + (y_max * 0.10))) + axs[0].set_xlim(0, x_max) + axs[0].set_xlabel('coverage (#reads per bp)') + axs[0].legend(fancybox=True, framealpha=0.5) + axs[0].set_ylabel('fraction of bases sampled') + # plot cumulative coverage + axs[1].set_xlim(0, x_max) + axs[1].set_xlabel('coverage (#reads per bp)') + axs[1].set_ylabel('fraction of bases sampled >= coverage') + axs[1].legend(fancybox=True, framealpha=0.5) + plt.savefig(args.plotFile, format=args.plotFileFormat) + plt.close() + + +if __name__ == "__main__": + main() diff --git a/pydeeptools/deeptools/plotEnrichment.py b/pydeeptools/deeptools/plotEnrichment.py new file mode 100755 index 00000000..bbd53f90 --- /dev/null +++ b/pydeeptools/deeptools/plotEnrichment.py @@ -0,0 +1,588 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import sys +import argparse +import numpy as np +import matplotlib +matplotlib.use('Agg') +matplotlib.rcParams['pdf.fonttype'] = 42 +matplotlib.rcParams['svg.fonttype'] = 'none' +from deeptools import cm # noqa: F401 +import matplotlib.pyplot as plt +import matplotlib.gridspec as gridspec + +import plotly.offline as py +import plotly.graph_objs as go + +from deeptools.mapReduce import mapReduce, getUserRegion, blSubtract +from deeptools.getFragmentAndReadSize import get_read_and_fragment_length +from deeptools.utilities import getCommonChrNames, mungeChromosome, getTLen, smartLabels +from deeptools.bamHandler import openBam +from deeptoolsintervals import Enrichment, GTF +from deeptools.countReadsPerBin import CountReadsPerBin as cr +from deeptools import parserCommon + + +old_settings = np.seterr(all='ignore') + + +def parse_arguments(args=None): + basic_args = plot_enrichment_args() + + # --region, --blackListFileName, -p and -v + parent_parser = parserCommon.getParentArgParse(binSize=False) + + # --extend reads and such + read_options = parserCommon.read_options() + + parser = argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description=""" +Tool for calculating and plotting the signal enrichment in either regions in BED +format or feature types (column 3) in GTF format. The underlying datapoints can also be output. +Metrics are plotted as a fraction of total reads. Regions in a BED file are assigned to the 'peak' feature. + +detailed help: + + plotEnrichment -h + +""", + epilog='example usages:\n' + 'plotEnrichment -b file1.bam file2.bam --BED peaks.bed -o enrichment.png\n\n' + ' \n\n', + parents=[basic_args, parent_parser, read_options], + usage='plotEnrichment -b sample1.bam sample2.bam --BED peaks.bed -o enrichment.png\n' + 'help: plotEnrichment -h / plotEnrichment --help\n') + + return parser + + +def plot_enrichment_args(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--bamfiles', '-b', + metavar='file1.bam file2.bam', + help='List of indexed bam files separated by spaces.', + nargs='+', + required=True) + + required.add_argument('--BED', + help='Limits the enrichment analysis to ' + 'the regions specified in these BED/GTF files. Enrichment ' + 'is calculated as the number of reads overlapping each ' + 'feature type. The feature type is column 3 in a GTF file ' + 'and "peak" for BED files.', + metavar='FILE1.bed FILE2.bed', + nargs='+', + required=True) + + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument('--plotFile', '-o', + help='File to save the plot to. The file extension determines the format, ' + 'so heatmap.pdf will save the heatmap in PDF format. ' + 'The available formats are: .png, ' + '.eps, .pdf and .svg.', + type=parserCommon.writableFile, + metavar='FILE') + + optional.add_argument('--attributeKey', + help='Instead of deriving labels from the feature column in a GTF file, ' + 'use the given attribute key, such as gene_biotype. For BED files or ' + 'entries without the attribute key, None is used as the label.') + + optional.add_argument('--labels', '-l', + metavar='sample1 sample2', + help='User defined labels instead of default labels from ' + 'file names. ' + 'Multiple labels have to be separated by spaces, e.g. ' + '--labels sample1 sample2 sample3', + nargs='+') + + optional.add_argument('--smartLabels', + action='store_true', + help='Instead of manually specifying labels for the input ' + 'BAM/BED/GTF files, this causes deepTools to use the file name ' + 'after removing the path and extension. For BED/GTF files, the ' + 'eventual region name will be overriden if specified inside ' + 'the file.') + + optional.add_argument('--regionLabels', + metavar="region1 region2", + help="For BED files, the label given to its region is " + "the file name, but this can be overridden by providing " + "a custom label. For GTF files this is ignored. Note " + "that if you provide labels, you MUST provide one for each " + "BED/GTF file, even though it will be ignored for GTF files.", + nargs='+') + + optional.add_argument('--plotTitle', '-T', + help='Title of the plot, to be printed on top of ' + 'the generated image. Leave blank for no title. (Default: %(default)s)', + default='') + + optional.add_argument('--plotFileFormat', + metavar='FILETYPE', + help='Image format type. If given, this option ' + 'overrides the image format based on the plotFile ' + 'ending. The available options are: png, ' + 'eps, pdf, plotly and svg.', + choices=['png', 'pdf', 'svg', 'eps', 'plotly']) + + optional.add_argument('--outRawCounts', + help='Save the counts per region to a tab-delimited file.', + type=parserCommon.writableFile, + metavar='FILE') + + optional.add_argument('--perSample', + help='Group the plots by sample, rather than by feature type (the default).', + action='store_true') + + optional.add_argument('--variableScales', + help='By default, the y-axes are always 0-100. This allows the axis range to be restricted.', + action='store_true') + + optional.add_argument('--plotHeight', + help='Plot height in cm. (Default: %(default)s)', + type=float, + default=20) + + optional.add_argument('--plotWidth', + help='Plot width in cm. The minimum value is 1 cm. (Default: %(default)s)', + type=float, + default=20) + + optional.add_argument('--colors', + help='List of colors to use ' + 'for the plotted lines. Color names ' + 'and html hex strings (e.g., #eeff22) ' + 'are accepted. The color names should ' + 'be space separated. For example, ' + '--colors red blue green ', + nargs='+') + + optional.add_argument('--numPlotsPerRow', + help='Number of plots per row (Default: %(default)s)', + type=int, + default=4) + + optional.add_argument('--alpha', + default=0.9, + type=parserCommon.check_float_0_1, + help='The alpha channel (transparency) to use for the bars. ' + 'The default is 0.9 and values must be between 0 and 1.') + + optional.add_argument('--Offset', + help='Uses this offset inside of each read as the signal. This is useful in ' + 'cases like RiboSeq or GROseq, where the signal is 12, 15 or 0 bases past the ' + 'start of the read. This can be paired with the --filterRNAstrand option. ' + 'Note that negative values indicate offsets from the end of each read. A value ' + 'of 1 indicates the first base of the alignment (taking alignment orientation ' + 'into account). Likewise, a value of -1 is the last base of the alignment. An ' + 'offset of 0 is not permitted. If two values are specified, then they will be ' + 'used to specify a range of positions. Note that specifying something like ' + '--Offset 5 -1 will result in the 5th through last position being used, which ' + 'is equivalent to trimming 4 bases from the 5-prime end of alignments.', + metavar='INT', + type=int, + nargs='+', + required=False) + + bed12 = parser.add_argument_group('BED12 arguments') + + bed12.add_argument('--keepExons', + help="For BED12 files, use each exon as a region, rather than columns 2/3", + action="store_true") + + return parser + + +def getBAMBlocks(read, defaultFragmentLength, centerRead, offset=None): + """ + This is basically get_fragment_from_read from countReadsPerBin + """ + blocks = None + maxPairedFragmentLength = 0 + if defaultFragmentLength != "read length": + maxPairedFragmentLength = 4 * defaultFragmentLength + + if defaultFragmentLength == 'read length': + blocks = read.get_blocks() + else: + if cr.is_proper_pair(read, maxPairedFragmentLength): + if read.is_reverse: + fragmentStart = read.next_reference_start + fragmentEnd = read.reference_end + else: + fragmentStart = read.reference_start + # the end of the fragment is defined as + # the start of the forward read plus the insert length + fragmentEnd = read.reference_start + abs(read.template_length) + # Extend using the default fragment length + else: + if read.is_reverse: + fragmentStart = read.reference_end - defaultFragmentLength + fragmentEnd = read.reference_end + else: + fragmentStart = read.reference_start + fragmentEnd = read.reference_start + defaultFragmentLength + if centerRead: + fragmentCenter = fragmentEnd - (fragmentEnd - fragmentStart) / 2 + fragmentStart = fragmentCenter - read.infer_query_length(always=False) / 2 + fragmentEnd = fragmentStart + read.infer_query_length(always=False) + + assert fragmentStart < fragmentEnd, "fragment start greater than fragment" \ + "end for read {}".format(read.query_name) + blocks = [(int(fragmentStart), int(fragmentEnd))] + + # Handle read offsets, if needed + if offset is not None: + rv = [(None, None)] + if len(offset) > 1: + if offset[0] > 0: + offset[0] -= 1 + if offset[1] < 0: + offset[1] += 1 + else: + if offset[0] > 0: + offset[0] -= 1 + offset = [offset[0], offset[0] + 1] + else: + offset = [offset[0], None] + if offset[1] == 0: + # -1 gets switched to 0, which screws things up + offset = (offset[0], None) + + stretch = [] + # For the sake of simplicity, convert [(10, 20), (30, 40)] to [10, 11, 12, 13, ..., 40] + # Then subset accordingly + for block in blocks: + stretch.extend(range(block[0], block[1])) + if read.is_reverse: + stretch = stretch[::-1] + try: + foo = stretch[offset[0]:offset[1]] + except: + return rv + + if len(foo) == 0: + return rv + if read.is_reverse: + foo = foo[::-1] + # Convert the stretch back to a list of tuples + foo = np.array(foo) + d = foo[1:] - foo[:-1] + idx = np.argwhere(d > 1).flatten().tolist() # This now holds the interval bounds as a list + idx.append(-1) + last = 0 + blocks = [] + for i in idx: + blocks.append((foo[last].astype("int"), foo[i].astype("int") + 1)) + last = i + 1 + return blocks + + +def getEnrichment_worker(arglist): + """ + This is the worker function of plotEnrichment. + + In short, given a region, iterate over all reads **starting** in it. + Filter/extend them as requested and check each for an overlap with + findOverlaps. For each overlap, increment the counter for that feature. + """ + chrom, start, end, args, defaultFragmentLength = arglist + if args.verbose: + sys.stderr.write("Processing {}:{}-{}\n".format(chrom, start, end)) + + olist = [] + total = [0] * len(args.bamfiles) + for idx, f in enumerate(args.bamfiles): + odict = dict() + for x in gtf.features: + odict[x] = 0 + fh = openBam(f) + + chrom = mungeChromosome(chrom, fh.references) + + lpos = None + prev_pos = set() + for read in fh.fetch(chrom, start, end): + # Filter + if read.pos < start: + # Ensure that a given alignment is processed only once + continue + if read.flag & 4: + continue + if args.minMappingQuality and read.mapq < args.minMappingQuality: + continue + if args.samFlagInclude and read.flag & args.samFlagInclude != args.samFlagInclude: + continue + if args.samFlagExclude and read.flag & args.samFlagExclude != 0: + continue + tLen = getTLen(read) + if args.minFragmentLength > 0 and tLen < args.minFragmentLength: + continue + if args.maxFragmentLength > 0 and tLen > args.maxFragmentLength: + continue + if args.ignoreDuplicates: + # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions + if tLen >= 0: + s = read.pos + e = s + tLen + else: + s = read.pnext + e = s - tLen + if read.reference_id != read.next_reference_id: + e = read.pnext + if lpos is not None and lpos == read.reference_start \ + and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: + continue + if lpos != read.reference_start: + prev_pos.clear() + lpos = read.reference_start + prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) + total[idx] += 1 + + # Get blocks, possibly extending + features = gtf.findOverlaps(chrom, getBAMBlocks(read, defaultFragmentLength, args.centerReads, args.Offset)) + + if features is not None and len(features) > 0: + for x in features: + odict[x] += 1 + olist.append(odict) + return olist, gtf.features, total + + +def plotEnrichment(args, featureCounts, totalCounts, features): + # get the number of rows and columns + if args.perSample: + totalPlots = len(args.bamfiles) + barsPerPlot = len(features) + else: + totalPlots = len(features) + barsPerPlot = len(args.bamfiles) + cols = min(args.numPlotsPerRow, totalPlots) + rows = np.ceil(totalPlots / float(args.numPlotsPerRow)).astype(int) + + # Handle the colors + if not args.colors: + cmap_plot = plt.get_cmap('jet') + args.colors = cmap_plot(np.arange(barsPerPlot, dtype=float) / float(barsPerPlot)) + if args.plotFileFormat == 'plotly': + args.colors = range(barsPerPlot) + elif len(args.colors) < barsPerPlot: + sys.exit("Error: {0} colors were requested, but {1} were needed!".format(len(args.colors), barsPerPlot)) + + data = [] + if args.plotFileFormat == 'plotly': + fig = go.Figure() + fig['layout'].update(title=args.plotTitle) + domainWidth = .9 / cols + domainHeight = .9 / rows + bufferHeight = 0.0 + if rows > 1: + bufferHeight = 0.1 / (rows - 1) + bufferWidth = 0.0 + if cols > 1: + bufferWidth = 0.1 / (cols - 1) + else: + grids = gridspec.GridSpec(rows, cols) + plt.rcParams['font.size'] = 10.0 + + # convert cm values to inches + fig = plt.figure(figsize=(args.plotWidth / 2.54, args.plotHeight / 2.54)) + fig.suptitle(args.plotTitle, y=(1 - (0.06 / args.plotHeight))) + + for i in range(totalPlots): + col = i % cols + row = np.floor(i / float(args.numPlotsPerRow)).astype(int) + + if args.perSample: + xlabels = features + ylabel = "% alignments in {0}".format(args.labels[i]) + vals = [featureCounts[i][foo] for foo in features] + vals = 100 * np.array(vals, dtype='float64') / totalCounts[i] + else: + xlabels = args.labels + ylabel = "% {0}".format(features[i]) + vals = [foo[features[i]] for foo in featureCounts] + vals = 100 * np.array(vals, dtype='float64') / np.array(totalCounts, dtype='float64') + + if args.plotFileFormat == 'plotly': + xanchor = 'x{}'.format(i + 1) + yanchor = 'y{}'.format(i + 1) + base = row * (domainHeight + bufferHeight) + domain = [base, base + domainHeight] + fig['layout']['xaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': yanchor} + base = col * (domainWidth + bufferWidth) + domain = [base, base + domainWidth] + fig['layout']['yaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': xanchor, 'title': ylabel} + if args.variableScales is False: + fig['layout']['yaxis{}'.format(i + 1)].update(range=[0, 100]) + trace = go.Bar(x=xlabels, + y=vals, + opacity=args.alpha, + orientation='v', + showlegend=False, + xaxis=xanchor, + yaxis=yanchor, + name=ylabel, + marker={'color': args.colors, 'line': {'color': args.colors}}) + data.append(trace) + else: + ax = plt.subplot(grids[row, col]) + ax.bar(np.arange(vals.shape[0]), vals, width=1.0, bottom=0.0, align='center', color=args.colors, edgecolor=args.colors, alpha=args.alpha) + ax.set_ylabel(ylabel) + ax.set_xticks(np.arange(vals.shape[0])) + ax.set_xticklabels(xlabels, rotation='vertical') + if args.variableScales is False: + ax.set_ylim(0.0, 100.0) + + if args.plotFileFormat == 'plotly': + fig.add_traces(data) + py.plot(fig, filename=args.plotFile, auto_open=False) + # colors + else: + plt.subplots_adjust(wspace=0.05, hspace=0.3, bottom=0.15, top=0.80) + plt.tight_layout() + plt.savefig(args.plotFile, dpi=200, format=args.plotFileFormat) + plt.close() + + +def getChunkLength(args, chromSize): + """ + There's no point in parsing the GTF time over and over again needlessly. + Emprically, it seems that adding ~4x the number of workers is ideal, since + coverage is non-uniform. This is a heuristic way of approximating that. + + Note that if there are MANY small contigs and a few large ones (e.g., the + max and median lengths are >10x different, then it's best to take a + different tack. + """ + + if args.region: + chromSize, region_start, region_end, genomeChunkLength = getUserRegion(chromSize, args.region) + rv = np.ceil((region_start - region_end) / float(4 * args.numberOfProcessors)).astype(int) + return max(1, rv) + + bl = None + if args.blackListFileName: + bl = GTF(args.blackListFileName) + + lengths = [] + for k, v in chromSize: + regs = blSubtract(bl, k, [0, v]) + for reg in regs: + lengths.append(reg[1] - reg[0]) + + if len(lengths) >= 4 * args.numberOfProcessors: + rv = np.median(lengths).astype(int) + # In cases like dm6 or GRCh38, there are a LOT of really small contigs, which will cause the median to be small and performance to tank + if np.max(lengths) >= 10 * rv: + rv = np.ceil(np.sum(lengths) / (4.0 * args.numberOfProcessors)).astype(int) + else: + rv = np.ceil(np.sum(lengths) / (4.0 * args.numberOfProcessors)).astype(int) + + return max(1, rv) + + +def main(args=None): + + args = parse_arguments().parse_args(args) + + if not args.outRawCounts and not args.plotFile: + sys.exit("Error: You need to specify at least one of --plotFile or --outRawCounts!\n") + + if args.labels is None: + args.labels = args.bamfiles + if args.smartLabels: + args.labels = smartLabels(args.bamfiles) + if len(args.labels) != len(args.bamfiles): + sys.exit("Error: The number of labels ({0}) does not match the number of BAM files ({1})!".format(len(args.labels), len(args.bamfiles))) + + # Ensure that if we're given an attributeKey that it's not empty + if args.attributeKey and args.attributeKey == "": + args.attributeKey = None + + global gtf + if not args.regionLabels and args.smartLabels: + args.regionLabels = smartLabels(args.BED) + gtf = Enrichment(args.BED, keepExons=args.keepExons, labels=args.regionLabels, attributeKey=args.attributeKey) + + # Get fragment size and chromosome dict + fhs = [openBam(x) for x in args.bamfiles] + chromSize, non_common_chr = getCommonChrNames(fhs, verbose=args.verbose) + for fh in fhs: + fh.close() + + frag_len_dict, read_len_dict = get_read_and_fragment_length(args.bamfiles[0], + return_lengths=False, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose) + if args.extendReads: + if args.extendReads is True: + # try to guess fragment length if the bam file contains paired end reads + if frag_len_dict: + defaultFragmentLength = frag_len_dict['median'] + else: + sys.exit("*ERROR*: library is not paired-end. Please provide an extension length.") + if args.verbose: + print("Fragment length based on paired en data " + "estimated to be {0}".format(frag_len_dict['median'])) + elif args.extendReads < read_len_dict['median']: + sys.stderr.write("*WARNING*: read extension is smaller than read length (read length = {}). " + "Reads will not be extended.\n".format(int(read_len_dict['median']))) + defaultFragmentLength = 'read length' + elif args.extendReads > 2000: + sys.exit("*ERROR*: read extension must be smaller that 2000. Value give: {} ".format(args.extendReads)) + else: + defaultFragmentLength = args.extendReads + else: + defaultFragmentLength = 'read length' + + # Get the chunkLength + chunkLength = getChunkLength(args, chromSize) + + # Map reduce to get the counts/file/feature + res = mapReduce([args, defaultFragmentLength], + getEnrichment_worker, + chromSize, + genomeChunkLength=chunkLength, + region=args.region, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose) + + features = res[0][1] + featureCounts = [] + for i in list(range(len(args.bamfiles))): + d = dict() + for x in features: + d[x] = 0 + featureCounts.append(d) + + # res is a list, with each element a list (length len(args.bamfiles)) of dicts + totalCounts = [0] * len(args.bamfiles) + for x in res: + for i, y in enumerate(x[2]): + totalCounts[i] += y + for i, y in enumerate(x[0]): + for k, v in y.items(): + featureCounts[i][k] += v + + # Make a plot + if args.plotFile: + plotEnrichment(args, featureCounts, totalCounts, features) + + # Raw counts + if args.outRawCounts: + of = open(args.outRawCounts, "w") + of.write("file\tfeatureType\tpercent\tfeatureReadCount\ttotalReadCount\n") + for i, x in enumerate(args.labels): + for k, v in featureCounts[i].items(): + of.write("{0}\t{1}\t{2:5.2f}\t{3}\t{4}\n".format(x, k, (100.0 * v) / totalCounts[i], v, totalCounts[i])) + of.close() diff --git a/pydeeptools/deeptools/plotFingerprint.py b/pydeeptools/deeptools/plotFingerprint.py new file mode 100755 index 00000000..a5a46880 --- /dev/null +++ b/pydeeptools/deeptools/plotFingerprint.py @@ -0,0 +1,484 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import numpy as np +import argparse +import sys +import matplotlib +matplotlib.use('Agg') +matplotlib.rcParams['pdf.fonttype'] = 42 +matplotlib.rcParams['svg.fonttype'] = 'none' +from deeptools import cm # noqa: F401 +import matplotlib.pyplot as plt +from scipy import interpolate +from scipy.stats import poisson + +import plotly.offline as py +import plotly.graph_objs as go + +import deeptools.countReadsPerBin as countR +import deeptools.sumCoveragePerBin as sumR +from deeptools import parserCommon +from deeptools.utilities import smartLabels + +old_settings = np.seterr(all='ignore') +MAXLEN = 10000000 + + +def parse_arguments(args=None): + parent_parser = parserCommon.getParentArgParse(binSize=False) + required_args = get_required_args() + output_args = get_output_args() + optional_args = get_optional_args() + read_options_parser = parserCommon.read_options() + parser = argparse.ArgumentParser( + parents=[required_args, output_args, read_options_parser, + optional_args, parent_parser], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool samples indexed BAM files ' + 'and plots a profile of cumulative read coverages for each. ' + 'All reads overlapping a window (bin) of the ' + 'specified length are counted; ' + 'these counts are sorted ' + 'and the cumulative sum is finally plotted. ', + conflict_handler='resolve', + usage='plotFingerprint -b treatment.bam control.bam ' + '-plot fingerprint.png\n' + 'help: plotFingerprint -h / plotFingerprint --help', + add_help=False) + + return parser + + +def process_args(args=None): + + args = parse_arguments().parse_args(args) + + if args.JSDsample is not None and args.JSDsample not in args.bamfiles: + args.bamfiles.append(args.JSDsample) + if args.labels and len(args.bamfiles) == len(args.labels) - 1: + args.labels.append(args.JSDsample) + + if not args.labels: + if args.smartLabels: + args.labels = smartLabels(args.bamfiles) + else: + args.labels = args.bamfiles + + if len(args.bamfiles) != len(args.labels): + sys.exit("The number of labels does not match the number of BAM files.") + + return args + + +def get_required_args(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--bamfiles', '-b', + metavar='bam files', + nargs='+', + help='List of indexed BAM files', + required=True) + return parser + + +def get_optional_args(): + parser = argparse.ArgumentParser(add_help=False, + conflict_handler='resolve') + optional = parser.add_argument_group('Optional arguments') + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + + optional.add_argument('--labels', '-l', + metavar='', + help='List of labels to use in the output. ' + 'If not given, the file names will be used instead. ' + 'Separate the labels by spaces.', + nargs='+') + + optional.add_argument('--smartLabels', + action='store_true', + help='Instead of manually specifying labels for the input ' + 'BAM/bigWig files, this causes deepTools to use the file name ' + 'after removing the path and extension.') + + optional.add_argument('--binSize', '-bs', + help='Window size in base pairs to ' + 'sample the genome. This times --numberOfSamples should be less than the genome size. (Default: %(default)s)', + default=500, + type=int) + + optional.add_argument('--numberOfSamples', '-n', + help='The number of bins that are sampled from the genome, ' + 'for which the overlapping number of reads is computed. (Default: %(default)s)', + default=5e5, + type=int) + + optional.add_argument('--plotFileFormat', + metavar='', + help='image format type. If given, this option ' + 'overrides the image format based on the ending ' + 'given via --plotFile ' + 'ending. The available options are: "png", ' + '"eps", "pdf", "plotly" and "svg"', + choices=['png', 'pdf', 'svg', 'eps', 'plotly']) + + optional.add_argument('--plotTitle', '-T', + help='Title of the plot, to be printed on top of ' + 'the generated image. Leave blank for no title. (Default: %(default)s)', + default='') + + optional.add_argument('--skipZeros', + help='If set, then regions with zero overlapping reads' + 'for *all* given BAM files are ignored. This ' + 'will result in a reduced number of read ' + 'counts than that specified in --numberOfSamples', + action='store_true') + + optional.add_argument('--outQualityMetrics', + help='Quality metrics can optionally be output to ' + 'this file. The file will have one row per input BAM ' + 'file and columns containing a number of metrics. ' + 'Please see the online documentation for a longer ' + 'explanation: http://deeptools.readthedocs.io/en/latest/content/feature/plotFingerprint_QC_metrics.html .', + type=parserCommon.writableFile, + metavar='FILE.txt') + + optional.add_argument('--JSDsample', + help='Reference sample against which to compute the ' + 'Jensen-Shannon distance and the CHANCE statistics. ' + 'If this is not specified, ' + 'then these will not be calculated. If ' + '--outQualityMetrics is not specified then this will ' + 'be ignored. The Jensen-Shannon implementation is ' + 'based on code from Sitanshu Gakkhar at BCGSC. The ' + 'CHANCE implementation is based on code from Matthias ' + 'Haimel.', + metavar='sample.bam') + + return parser + + +def get_output_args(): + parser = argparse.ArgumentParser(add_help=False) + group = parser.add_argument_group('Output') + group.add_argument('--plotFile', '-plot', '-o', + help='File name of the output figure. The file ' + 'ending will be used to determine the image ' + 'format. The available options are typically: "png", ' + '"eps", "pdf" and "svg", e.g. : fingerprint.png.', + type=parserCommon.writableFile, + metavar='') + + group.add_argument('--outRawCounts', + help='Output file name to save the read counts per bin.', + type=parserCommon.writableFile, + metavar='') + + return parser + + +def binRelEntropy(p, q): + """ + Return the relative binary entropy of x + """ + x1 = 0 + x2 = 0 + if p > 0: + x1 = p * np.log2(p / q) + if p < 1: + x2 = (1 - p) * np.log2((1 - p) / (1 - q)) + return np.fmax(0.0, x1 + x2) + + +def getCHANCE(args, idx, mat): + """ + Compute the CHANCE p-value + + 1) In short, sort IP from lowest to highest, cosorting input at the same time. + 2) Choose the argmax of the difference of the cumsum() of the above + 3) Determine a scale factor according to the ratio at the position at step 2. + """ + # Get the index of the reference sample + if args.JSDsample not in args.bamfiles: + return [np.nan, np.nan, np.nan] + refIdx = args.bamfiles.index(args.JSDsample) + if refIdx == idx: + return [np.nan, np.nan, np.nan] + + subMatrix = np.copy(mat[:, [idx, refIdx]]) + subMatrix[np.isnan(subMatrix)] = 0 + subMatrix = subMatrix[subMatrix[:, 0].argsort(), :] + + # Find the CHANCE statistic, which is the point of maximus difference + cs = np.cumsum(subMatrix, axis=0) + normed = cs / np.max(cs, axis=0).astype(float) + csdiff = normed[:, 1] - normed[:, 0] + k = np.argmax(csdiff) + if csdiff[k] < 1e-6: + # Don't bother with negative values + return [0, 0, 0] + p = normed[k, 0] # Percent enrichment in IP + q = normed[k, 1] # Percent enrichment in input + pcenrich = 100 * (len(csdiff) - k) / float(len(csdiff)) + diffenrich = 100.0 * (q - p) + + # CHANCE's JS divergence with binary entropy + # Its p value is a ztest of this, which is largely useless IMO + M = (p + q) / 2.0 + CHANCEdivergence = 0.5 * (binRelEntropy(p, M) + binRelEntropy(q, M)) + CHANCEdivergence = np.sqrt(CHANCEdivergence) + + return [pcenrich, diffenrich, CHANCEdivergence] + + +def getSyntheticJSD(vec): + """ + This is largely similar to getJSD, with the 'input' sample being a Poisson distribution with lambda the average coverage in the IP bins + """ + lamb = np.mean(vec) # Average coverage + coverage = np.sum(vec) + + chip = np.zeros(MAXLEN, dtype=int) + for val in vec: + # N.B., we need to clip past the end of the array + if val >= MAXLEN: + val = MAXLEN - 1 + # This effectively removes differences due to coverage percentages + if val > 0: + chip[int(val)] += 1 + input = coverage * poisson.pmf(np.arange(1, MAXLEN), lamb) + if chip[-1] > 0: + print("{} bins had coverage over the maximum value of {} during synthetic JSD computation".format(chip[-1], MAXLEN)) + + return getJSDcommon(chip, input) + + +def getJSD(args, idx, mat): + """ + Computes the Jensen-Shannon distance between two samples. This is essentially + a symmetric version of Kullback-Leibler divergence. The implementation + presented here is based on code from Sitanshu Gakkhar at BCGSC. + + Note that the interpolation has the effect of removing zero count coverage + bins, which ends up being needed for the JSD calculation. + + args: The input arguments + idx: The column index of the current sample + mat: The matrix of counts + """ + + # Get the index of the reference sample + if args.JSDsample not in args.bamfiles: + return np.nan + refIdx = args.bamfiles.index(args.JSDsample) + if refIdx == idx: + return np.nan + + # These will hold the coverage histograms + chip = np.zeros(MAXLEN, dtype=int) + input = np.zeros(MAXLEN, dtype=int) + for row in mat: + # ChIP + val = row[idx] + # N.B., we need to clip past the end of the array + if val >= MAXLEN: + val = MAXLEN - 1 + # This effectively removes differences due to coverage percentages + if val > 0: + chip[int(val)] += 1 + + # Input + val = row[refIdx] + if val >= MAXLEN: + val = MAXLEN - 1 + if val > 0: + input[int(val)] += 1 + if input[-1] > 0: + print("{} bins had coverage over the maximum value of {} in the input sample".format(input[-1], MAXLEN)) + if chip[-1] > 0: + print("{} bins had coverage over the maximum value of {} in the ChIP sample".format(chip[-1], MAXLEN)) + + return getJSDcommon(chip, input) + + +def getJSDcommon(chip, input): + """ + This is a continuation of getJSD to allow getSyntheticJSD to reuse code + """ + def signalAndBinDist(x): + x = np.array(x) + (n,) = x.shape + signalValues = np.array(list(range(n))) + totalSignal = x * signalValues + normalizedTotalSignal = np.cumsum(totalSignal) / np.sum(totalSignal).astype("float") + binDist = np.cumsum(x).astype("float") / sum(x) + interpolater = interpolate.interp1d(binDist, normalizedTotalSignal, kind='linear', bounds_error=False, fill_value=(0, 1)) + return (binDist, normalizedTotalSignal, interpolater) + + # Interpolate the signals to evenly spaced bins, which also removes 0-coverage bins + chipSignal = signalAndBinDist(chip) + inputSignal = signalAndBinDist(input) + + # These are basically CDFs + inputSignalInterp = inputSignal[2](np.arange(0, 1.00001, 0.00001)) + chipSignalInterp = chipSignal[2](np.arange(0, 1.00001, 0.00001)) + + # If there are no low coverage bins then you can get nan as the first interpolated value. + # That should instead be some small value + if np.isnan(inputSignalInterp[0]): + inputSignalInterp[0] = 1e-12 + if np.isnan(chipSignalInterp[0]): + chipSignalInterp[0] = 1e-12 + + # Differentiate to PMFs, do some sanity checking + PMFinput = np.ediff1d(inputSignalInterp) + PMFchip = np.ediff1d(chipSignalInterp) + + if abs(sum(PMFinput) - 1) > 0.01 or abs(sum(PMFchip) - 1) > 0.01: + sys.stderr.write("Warning: At least one PMF integral is significantly different from 1! The JSD will not be returned") + return np.nan + + # Compute the JSD from the PMFs + M = (PMFinput + PMFchip) / 2.0 + JSD = 0.5 * (np.nansum(PMFinput * np.log2(PMFinput / M))) + 0.5 * (np.nansum(PMFchip * np.log2(PMFchip / M))) + # Round sqrt of JSD to 15 decimals, as planemo test has issue with rounding ? + return round(np.sqrt(JSD), 15) + + +def getExpected(mu): + """ + Given a mean coverage mu, determine the AUC, X-intercept, and elbow point + of a Poisson-distributed perfectly behaved input sample with the same coverage + """ + x = np.arange(round(poisson.interval(0.99999, mu=mu)[1] + 1)) # This will be an appropriate range + pmf = poisson.pmf(x, mu=mu) + cdf = poisson.cdf(x, mu=mu) + cs = np.cumsum(pmf * x) + cs /= max(cs) + XInt = cdf[np.nonzero(cs)[0][0]] + AUC = sum(poisson.pmf(x, mu=mu) * cs) + elbow = cdf[np.argmax(cdf - cs)] + return (AUC, XInt, elbow) + + +def main(args=None): + args = process_args(args) + + if not args.plotFile and not args.outRawCounts and not args.outQualityMetrics: + sys.stderr.write("\nAt least one of --plotFile, --outRawCounts or --outQualityMetrics is required.\n") + sys.exit(1) + + cr = sumR.SumCoveragePerBin( + args.bamfiles, + args.binSize, + args.numberOfSamples, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose, + region=args.region, + extendReads=args.extendReads, + minMappingQuality=args.minMappingQuality, + ignoreDuplicates=args.ignoreDuplicates, + center_read=args.centerReads, + samFlag_include=args.samFlagInclude, + samFlag_exclude=args.samFlagExclude, + minFragmentLength=args.minFragmentLength, + maxFragmentLength=args.maxFragmentLength) + + num_reads_per_bin = cr.run() + if num_reads_per_bin.sum() == 0: + import sys + sys.stderr.write( + "\nNo reads were found in {} regions sampled. Check that the\n" + "min mapping quality is not overly high and that the \n" + "chromosome names between bam files are consistent.\n" + "For small genomes, decrease the --numberOfSamples.\n" + "\n".format(num_reads_per_bin.shape[0])) + exit(1) + + if args.skipZeros: + num_reads_per_bin = countR.remove_row_of_zeros(num_reads_per_bin) + + total = len(num_reads_per_bin[:, 0]) + x = np.arange(total).astype('float') / total # normalize from 0 to 1 + + if args.plotFile is not None: + i = 0 + # matplotlib won't iterate through line styles by itself + pyplot_line_styles = sum([7 * ["-"], 7 * ["--"], 7 * ["-."], 7 * [":"]], []) + plotly_colors = ["#d73027", "#fc8d59", "#f33090", "#e0f3f8", "#91bfdb", "#4575b4"] + plotly_line_styles = sum([6 * ["solid"], 6 * ["dot"], 6 * ["dash"], 6 * ["longdash"], 6 * ["dashdot"], 6 * ["longdashdot"]], []) + data = [] + for i, reads in enumerate(num_reads_per_bin.T): + count = np.cumsum(np.sort(reads)) + count = count / count[-1] # to normalize y from 0 to 1 + if args.plotFileFormat == 'plotly': + trace = go.Scatter(x=x, y=count, mode='lines', name=args.labels[i]) + trace['line'].update(dash=plotly_line_styles[i % 36], color=plotly_colors[i % 6]) + data.append(trace) + else: + j = i % len(pyplot_line_styles) + plt.plot(x, count, label=args.labels[i], linestyle=pyplot_line_styles[j]) + plt.xlabel('rank') + plt.ylabel('fraction w.r.t. bin with highest coverage') + # set the plotFileFormat explicitly to None to trigger the + # format from the file-extension + if not args.plotFileFormat: + args.plotFileFormat = None + + if args.plotFileFormat == 'plotly': + fig = go.Figure() + fig.add_traces(data) + fig['layout'].update(title=args.plotTitle) + fig['layout']['xaxis1'].update(title="rank") + fig['layout']['yaxis1'].update(title="fraction w.r.t bin with highest coverage") + py.plot(fig, filename=args.plotFile, auto_open=False) + else: + plt.legend(loc='upper left') + plt.suptitle(args.plotTitle) + plt.savefig(args.plotFile, bbox_inches=0, format=args.plotFileFormat) + plt.close() + + if args.outRawCounts is not None: + of = open(args.outRawCounts, "w") + of.write("#plotFingerprint --outRawCounts\n") + of.write("'" + "'\t'".join(args.labels) + "'\n") + fmt = "\t".join(np.repeat('%d', num_reads_per_bin.shape[1])) + "\n" + for row in num_reads_per_bin: + of.write(fmt % tuple(row)) + of.close() + + if args.outQualityMetrics is not None: + of = open(args.outQualityMetrics, "w") + of.write("Sample\tAUC\tSynthetic AUC\tX-intercept\tSynthetic X-intercept\tElbow Point\tSynthetic Elbow Point") + if args.JSDsample: + of.write("\tJS Distance\tSynthetic JS Distance\t% genome enriched\tdiff. enrichment\tCHANCE divergence") + else: + of.write("\tSynthetic JS Distance") + of.write("\n") + line = np.arange(num_reads_per_bin.shape[0]) / float(num_reads_per_bin.shape[0] - 1) + for idx, reads in enumerate(num_reads_per_bin.T): + counts = np.cumsum(np.sort(reads)) + counts = counts / float(counts[-1]) + AUC = np.sum(counts) / float(len(counts)) + XInt = (np.argmax(counts > 0) + 1) / float(counts.shape[0]) + elbow = (np.argmax(line - counts) + 1) / float(counts.shape[0]) + expected = getExpected(np.mean(reads)) # A tuple of expected (AUC, XInt, elbow) + of.write("{0}\t{1}\t{2}\t{3}\t{4}\t{5}\t{6}".format(args.labels[idx], AUC, expected[0], XInt, expected[1], elbow, expected[2])) + if args.JSDsample: + JSD = getJSD(args, idx, num_reads_per_bin) + syntheticJSD = getSyntheticJSD(num_reads_per_bin[:, idx]) + CHANCE = getCHANCE(args, idx, num_reads_per_bin) + of.write("\t{0}\t{1}\t{2}\t{3}\t{4}".format(JSD, syntheticJSD, CHANCE[0], CHANCE[1], CHANCE[2])) + else: + syntheticJSD = getSyntheticJSD(num_reads_per_bin[:, idx]) + of.write("\t{0}".format(syntheticJSD)) + of.write("\n") + of.close() + + +if __name__ == "__main__": + main() diff --git a/pydeeptools/deeptools/plotHeatmap.py b/pydeeptools/deeptools/plotHeatmap.py new file mode 100755 index 00000000..a2149f82 --- /dev/null +++ b/pydeeptools/deeptools/plotHeatmap.py @@ -0,0 +1,893 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- +from __future__ import division + +import argparse +from collections import OrderedDict +import numpy as np +import matplotlib +matplotlib.use('Agg') +matplotlib.rcParams['pdf.fonttype'] = 42 +matplotlib.rcParams['svg.fonttype'] = 'none' +import matplotlib.pyplot as plt +from matplotlib.font_manager import FontProperties +import matplotlib.gridspec as gridspec +from matplotlib import ticker +import copy +import sys +import plotly.offline as py +import plotly.graph_objs as go + +# own modules +from deeptools import cm # noqa: F401 +from deeptools import parserCommon +from deeptools import heatmapper +from deeptools.heatmapper_utilities import plot_single, plotly_single +from deeptools.utilities import convertCmap +from deeptools.computeMatrixOperations import filterHeatmapValues + +debug = 0 +old_settings = np.seterr(all='ignore') +plt.ioff() + + +def parse_arguments(args=None): + parser = argparse.ArgumentParser( + parents=[parserCommon.heatmapperMatrixArgs(), + parserCommon.heatmapperOutputArgs(mode='heatmap'), + parserCommon.heatmapperOptionalArgs(mode='heatmap')], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool creates a heatmap for ' + 'scores associated with genomic regions. ' + 'The program requires a matrix file ' + 'generated by the tool ``computeMatrix``.', + epilog='An example usage is: plotHeatmap -m matrix.gz', + usage='plotHeatmap -m matrix.gz\n' + 'help: plotHeatmap -h / plotHeatmap --help', + add_help=False) + + return parser + + +def process_args(args=None): + args = parse_arguments().parse_args(args) + + args.heatmapHeight = args.heatmapHeight if args.heatmapHeight > 3 and args.heatmapHeight <= 100 else 10 + + if not matplotlib.colors.is_color_like(args.missingDataColor): + exit("The value {0} for --missingDataColor is not valid".format(args.missingDataColor)) + + args.boxAroundHeatmaps = True if args.boxAroundHeatmaps == 'yes' else False + + return args + + +def prepare_layout(hm_matrix, heatmapsize, showSummaryPlot, showColorbar, perGroup, colorbar_position, fig): + """ + prepare the plot layout + as a grid having as many rows + as samples (+1 for colobar) + and as many rows as groups (or clusters) (+1 for profile plot) + """ + heatmapwidth, heatmapheight = heatmapsize + + numcols = hm_matrix.get_num_samples() + numrows = hm_matrix.get_num_groups() + if perGroup: + numcols, numrows = numrows, numcols + + # the rows have different size depending + # on the number of regions contained in the + if perGroup: + # heatmap + height_ratio = np.array([np.amax(np.diff(hm_matrix.group_boundaries))] * numrows) + # scale ratio to sum = heatmapheight + height_ratio = heatmapheight * (height_ratio.astype(float) / height_ratio.sum()) + else: + # heatmap + height_ratio = np.diff(hm_matrix.group_boundaries) + # scale ratio to sum = heatmapheight + height_ratio = heatmapheight * (height_ratio.astype(float) / height_ratio.sum()) + + # convert the height_ratio from numpy array back to list + height_ratio = height_ratio.tolist() + # the width ratio is equal for all heatmaps + width_ratio = [heatmapwidth] * numcols + + if showColorbar: + if colorbar_position == 'below': + numrows += 2 # a spacer needs to be added to avoid overlaps + height_ratio += [4 / 2.54] # spacer + height_ratio += [1 / 2.54] + else: + numcols += 1 + width_ratio += [1 / 2.54] + + if showSummaryPlot: + numrows += 2 # plus 2 because a spacer is added + # make height of summary plot + # proportional to the width of heatmap + sumplot_height = heatmapwidth + spacer_height = heatmapwidth / 8 + # scale height_ratios to convert from row + # numbers to heatmapheigt fractions + height_ratio = np.concatenate([[sumplot_height, spacer_height], height_ratio]) + + grids = gridspec.GridSpec(numrows, numcols, height_ratios=height_ratio, width_ratios=width_ratio, figure=fig) + + return grids + + +def addProfilePlot(hm, plt, fig, grids, iterNum, iterNum2, perGroup, averageType, plot_type, yAxisLabel, color_list, yMin, yMax, wspace, hspace, colorbar_position, label_rotation=0.0): + """ + A function to add profile plots to the given figure, possibly in a custom grid subplot which mimics a tight layout (if wspace and hspace are not None) + """ + if wspace is not None and hspace is not None: + if colorbar_position == 'side': + gridsSub = gridspec.GridSpecFromSubplotSpec(1, iterNum, subplot_spec=grids[0, :-1], wspace=wspace, hspace=hspace) + else: + gridsSub = gridspec.GridSpecFromSubplotSpec(1, iterNum, subplot_spec=grids[0, :], wspace=wspace, hspace=hspace) + + ax_list = [] + globalYmin = np.inf + globalYmax = -np.inf + for sample_id in range(iterNum): + if perGroup: + title = hm.matrix.group_labels[sample_id] + tickIdx = sample_id % hm.matrix.get_num_samples() + else: + title = hm.matrix.sample_labels[sample_id] + tickIdx = sample_id + if sample_id > 0 and len(yMin) == 1 and len(yMax) == 1: + ax_profile = fig.add_subplot(grids[0, sample_id]) + else: + if wspace is not None and hspace is not None: + ax_profile = fig.add_subplot(gridsSub[0, sample_id]) + else: + ax_profile = fig.add_subplot(grids[0, sample_id]) + + ax_profile.set_title(title) + for group in range(iterNum2): + if perGroup: + sub_matrix = hm.matrix.get_matrix(sample_id, group) + line_label = sub_matrix['sample'] + else: + sub_matrix = hm.matrix.get_matrix(group, sample_id) + line_label = sub_matrix['group'] + plot_single(ax_profile, sub_matrix['matrix'], + averageType, + color_list[group], + line_label, + plot_type=plot_type) + + if sample_id > 0 and len(yMin) == 1 and len(yMax) == 1: + plt.setp(ax_profile.get_yticklabels(), visible=False) + + if sample_id == 0 and yAxisLabel != '': + ax_profile.set_ylabel(yAxisLabel) + xticks, xtickslabel = hm.getTicks(tickIdx) + if np.ceil(max(xticks)) != float(sub_matrix['matrix'].shape[1] - 1): + tickscale = float(sub_matrix['matrix'].shape[1] - 1) / max(xticks) + xticks_use = [x * tickscale for x in xticks] + ax_profile.axes.set_xticks(xticks_use) + else: + ax_profile.axes.set_xticks(xticks) + ax_profile.axes.set_xticklabels(xtickslabel, rotation=label_rotation) + ax_list.append(ax_profile) + + # align the first and last label + # such that they don't fall off + # the heatmap sides + ticks = ax_profile.xaxis.get_major_ticks() + ticks[0].label1.set_horizontalalignment('left') + ticks[-1].label1.set_horizontalalignment('right') + + globalYmin = min(float(globalYmin), ax_profile.get_ylim()[0]) + globalYmax = max(globalYmax, ax_profile.get_ylim()[1]) + + # It turns out that set_ylim only takes float64s + for sample_id, subplot in enumerate(ax_list): + localYMin = yMin[sample_id % len(yMin)] + localYMax = yMax[sample_id % len(yMax)] + lims = [globalYmin, globalYmax] + if localYMin: + if localYMax: + lims = (float(localYMin), float(localYMax)) + else: + lims = (float(localYMin), lims[1]) + elif localYMax: + lims = (lims[0], float(localYMax)) + if lims[0] >= lims[1]: + lims = (lims[0], lims[0] + 1) + ax_list[sample_id].set_ylim(lims) + return ax_list + + +def plotlyMatrix(hm, + outFilename, + yMin=[None], yMax=[None], + zMin=[None], zMax=[None], + showSummaryPlot=False, + cmap=None, colorList=None, colorBarPosition='side', + perGroup=False, + averageType='median', yAxisLabel='', xAxisLabel='', + plotTitle='', + showColorbar=False, + label_rotation=0.0): + label_rotation *= -1.0 + if colorBarPosition != 'side': + sys.error.write("Warning: It is not currently possible to have multiple colorbars with plotly!\n") + + nRows = hm.matrix.get_num_groups() + nCols = hm.matrix.get_num_samples() + if perGroup: + nRows, nCols = nCols, nRows + + profileHeight = 0.0 + profileBottomBuffer = 0.0 + if showSummaryPlot: + profileHeight = 0.2 + profileBottomBuffer = 0.05 + profileSideBuffer = 0. + profileWidth = 1. / nCols + if nCols > 1: + profileSideBuffer = 0.1 / (nCols - 1) + profileWidth = 0.9 / nCols + + dataSummary = [] + annos = [] + fig = go.Figure() + fig['layout'].update(title=plotTitle) + xAxisN = 1 + yAxisN = 1 + + # Summary plots at the top (if appropriate) + if showSummaryPlot: + yMinLocal = np.inf + yMaxLocal = -np.inf + for i in range(nCols): + xanchor = 'x{}'.format(xAxisN) + yanchor = 'y{}'.format(yAxisN) + xBase = i * (profileSideBuffer + profileWidth) + yBase = 1 - profileHeight + xDomain = [xBase, xBase + profileWidth] + yDomain = [yBase, 1.0] + for j in range(nRows): + if perGroup: + mat = hm.matrix.get_matrix(i, j) + xTicks, xTicksLabels = hm.getTicks(i) + label = mat['sample'] + else: + mat = hm.matrix.get_matrix(j, i) + xTicks, xTicksLabels = hm.getTicks(j) + label = mat['group'] + if j == 0: + fig['layout']['xaxis{}'.format(xAxisN)] = dict(domain=xDomain, anchor=yanchor, range=[0, mat['matrix'].shape[1]], tickmode='array', tickvals=xTicks, ticktext=xTicksLabels, tickangle=label_rotation) + fig['layout']['yaxis{}'.format(yAxisN)] = dict(anchor=xanchor, domain=yDomain) + trace = plotly_single(mat['matrix'], averageType, colorList[j], label)[0] + trace.update(xaxis=xanchor, yaxis=yanchor, legendgroup=label) + if min(trace['y']) < yMinLocal: + yMinLocal = min(trace['y']) + if max(trace['y']) > yMaxLocal: + yMaxLocal = max(trace['y']) + if i == 0: + trace.update(showlegend=True) + dataSummary.append(trace) + + # Add the column label + if perGroup: + title = hm.matrix.group_labels[i] + else: + title = hm.matrix.sample_labels[i] + titleX = xBase + 0.5 * profileWidth + annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': title, 'y': 1.0, 'x': titleX, 'font': {'size': 16}, 'showarrow': False}) + xAxisN += 1 + yAxisN += 1 + + # Adjust y-bounds as appropriate: + for i in range(1, yAxisN): + yMinUse = yMinLocal + if yMin[(i - 1) % len(yMin)] is not None: + yMinUse = yMin[(i - 1) % len(yMin)] + yMaxUse = yMaxLocal + if yMax[(i - 1) % len(yMax)] is not None: + yMaxUse = yMax[(i - 1) % len(yMax)] + fig['layout']['yaxis{}'.format(i)].update(range=[yMinUse, yMaxUse]) + fig['layout']['yaxis1'].update(title=yAxisLabel) + + # Add the heatmap + dataHeatmap = [] + zMinLocal = np.inf + zMaxLocal = -np.inf + heatmapWidth = 1. / nCols + heatmapSideBuffer = 0.0 + if nCols > 1: + heatmapWidth = .9 / nCols + heatmapSideBuffer = 0.1 / (nCols - 1) + heatmapHeight = 1.0 - profileHeight - profileBottomBuffer + + for i in range(nCols): + xanchor = 'x{}'.format(xAxisN) + xBase = i * (heatmapSideBuffer + heatmapWidth) + + # Determine the height of each heatmap, they have no buffer + lengths = [0.0] + for j in range(nRows): + if perGroup: + mat = hm.matrix.get_matrix(i, j) + else: + mat = hm.matrix.get_matrix(j, i) + lengths.append(mat['matrix'].shape[0]) + fractionalHeights = heatmapHeight * np.cumsum(lengths).astype(float) / np.sum(lengths).astype(float) + xDomain = [xBase, xBase + heatmapWidth] + fig['layout']['xaxis{}'.format(xAxisN)] = dict(domain=xDomain, anchor='free', position=0.0, range=[0, mat['matrix'].shape[1]], tickmode='array', tickvals=xTicks, ticktext=xTicksLabels, title=xAxisLabel) + + # Start adding the heatmaps + for j in range(nRows): + if perGroup: + mat = hm.matrix.get_matrix(i, j) + label = mat['sample'] + start = hm.matrix.group_boundaries[i] + end = hm.matrix.group_boundaries[i + 1] + else: + mat = hm.matrix.get_matrix(j, i) + label = mat['group'] + start = hm.matrix.group_boundaries[j] + end = hm.matrix.group_boundaries[j + 1] + regs = hm.matrix.regions[start:end] + regs = [x[2] for x in regs] + yanchor = 'y{}'.format(yAxisN) + yDomain = [heatmapHeight - fractionalHeights[j + 1], heatmapHeight - fractionalHeights[j]] + visible = False + if i == 0: + visible = True + fig['layout']['yaxis{}'.format(yAxisN)] = dict(domain=yDomain, anchor=xanchor, visible=visible, title=label, tickmode='array', tickvals=[], ticktext=[]) + if np.min(mat['matrix']) < zMinLocal: + zMinLocal = np.min(mat['matrix']) + if np.max(mat['matrix']) < zMaxLocal: + zMaxLocal = np.max(mat['matrix']) + + trace = go.Heatmap(z=np.flipud(mat['matrix']), + y=regs[::-1], + xaxis=xanchor, + yaxis=yanchor, + showlegend=False, + name=label, + showscale=False) + + dataHeatmap.append(trace) + yAxisN += 1 + xAxisN += 1 + if showColorbar: + dataHeatmap[-1].update(showscale=True) + dataHeatmap[-1]['colorbar'].update(len=heatmapHeight, y=0, yanchor='bottom', ypad=0.0) + + # Adjust z bounds and colorscale + for trace in dataHeatmap: + zMinUse = zMinLocal + zMaxUse = zMaxLocal + if zMin[0] is not None: + zMinUse = zMin[0] + if zMax[0] is not None: + zMaxUse = zMax[0] + trace.update(zmin=zMinUse, zmax=zMaxUse, colorscale=convertCmap(cmap[0], vmin=zMinUse, vmax=zMaxUse)) + + dataSummary.extend(dataHeatmap) + fig.add_traces(dataSummary) + fig['layout']['annotations'] = annos + py.plot(fig, filename=outFilename, auto_open=False) + + +def plotMatrix(hm, outFileName, + colorMapDict={'colorMap': ['binary'], 'missingDataColor': 'black', 'alpha': 1.0}, + plotTitle='', + xAxisLabel='', yAxisLabel='', regionsLabel='', + zMin=None, zMax=None, + yMin=None, yMax=None, + averageType='median', + reference_point_label=None, + startLabel='TSS', endLabel="TES", + heatmapHeight=25, + heatmapWidth=7.5, + perGroup=False, whatToShow='plot, heatmap and colorbar', + plot_type='lines', + linesAtTickMarks=False, + image_format=None, + legend_location='upper-left', + box_around_heatmaps=True, + label_rotation=0.0, + dpi=200, + interpolation_method='auto'): + + hm.reference_point_label = hm.parameters['ref point'] + if reference_point_label is not None: + hm.reference_point_label = [reference_point_label] * hm.matrix.get_num_samples() + hm.startLabel = startLabel + hm.endLabel = endLabel + + matrix_flatten = None + if zMin is None: + matrix_flatten = hm.matrix.flatten() + # try to avoid outliers by using np.percentile + zMin = np.percentile(matrix_flatten, 1.0) + if np.isnan(zMin): + zMin = [None] + else: + zMin = [zMin] # convert to list to support multiple entries + elif 'auto' in zMin: + matrix_flatten = hm.matrix.flatten() + auto_min = np.percentile(matrix_flatten, 1.0) + if np.isnan(auto_min): + auto_min = None + new_mins = [float(x) if x != 'auto' else auto_min for x in zMin] + zMin = new_mins + else: + new_mins = [float(x) for x in zMin] + zMin = new_mins + + if zMax is None: + if matrix_flatten is None: + matrix_flatten = hm.matrix.flatten() + # try to avoid outliers by using np.percentile + zMax = np.percentile(matrix_flatten, 98.0) + if np.isnan(zMax) or zMax <= zMin[0]: + zMax = [None] + else: + zMax = [zMax] + elif 'auto' in zMax: + matrix_flatten = hm.matrix.flatten() + auto_max = np.percentile(matrix_flatten, 98.0) + if np.isnan(auto_max): + auto_max = None + new_maxs = [float(x) if x != 'auto' else auto_max for x in zMax] + zMax = new_maxs + else: + new_maxs = [float(x) for x in zMax] + zMax = new_maxs + if (len(zMin) > 1) & (len(zMax) > 1): + for index, value in enumerate(zMax): + if value <= zMin[index]: + sys.stderr.write("Warnirng: In bigwig {}, the given zmin ({}) is larger than " + "or equal to the given zmax ({}). Thus, it has been set " + "to None. \n".format(index + 1, zMin[index], value)) + zMin[index] = None + + if yMin is None: + yMin = [None] + if yMax is None: + yMax = [None] + if not isinstance(yMin, list): + yMin = [yMin] + if not isinstance(yMax, list): + yMax = [yMax] + + plt.rcParams['font.size'] = 8.0 + fontP = FontProperties() + + showSummaryPlot = False + showColorbar = False + + if whatToShow == 'plot and heatmap': + showSummaryPlot = True + elif whatToShow == 'heatmap and colorbar': + showColorbar = True + elif whatToShow == 'plot, heatmap and colorbar': + showSummaryPlot = True + showColorbar = True + + # colormap for the heatmap + if colorMapDict['colorMap']: + cmap = [] + for color_map in colorMapDict['colorMap']: + copy_cmp = copy.copy(plt.get_cmap(color_map)) + cmap.append(copy_cmp) + cmap[-1].set_bad(colorMapDict['missingDataColor']) # nans are printed using this color + + if colorMapDict['colorList'] and len(colorMapDict['colorList']) > 0: + # make a cmap for each color list given + cmap = [] + for color_list in colorMapDict['colorList']: + cmap.append(matplotlib.colors.LinearSegmentedColormap.from_list( + 'my_cmap', color_list.replace(' ', '').split(","), N=colorMapDict['colorNumber'])) + cmap[-1].set_bad(colorMapDict['missingDataColor']) # nans are printed using this color + + if len(cmap) > 1 or len(zMin) > 1 or len(zMax) > 1: + # position color bar below heatmap when more than one + # heatmap color is given + colorbar_position = 'below' + else: + colorbar_position = 'side' + + # figsize: w,h tuple in inches + figwidth = heatmapWidth / 2.54 + figheight = heatmapHeight / 2.54 + if showSummaryPlot: + # the summary plot ocupies a height + # equal to the fig width + figheight += figwidth + + numsamples = hm.matrix.get_num_samples() + if perGroup: + num_cols = hm.matrix.get_num_groups() + else: + num_cols = numsamples + total_figwidth = figwidth * num_cols + if showColorbar: + if colorbar_position == 'below': + figheight += 1 / 2.54 + else: + total_figwidth += 1 / 2.54 + + fig = plt.figure(figsize=(total_figwidth, figheight), constrained_layout=True) + fig.suptitle(plotTitle, y=1 - (0.06 / figheight)) + + grids = prepare_layout( + hm.matrix, + (heatmapWidth, heatmapHeight), + showSummaryPlot, + showColorbar, + perGroup, + colorbar_position, + fig + ) + + # color map for the summary plot (profile) on top of the heatmap + cmap_plot = plt.get_cmap('jet') + numgroups = hm.matrix.get_num_groups() + if perGroup: + color_list = cmap_plot(np.arange(hm.matrix.get_num_samples()) / hm.matrix.get_num_samples()) + else: + color_list = cmap_plot(np.arange(numgroups) / numgroups) + alpha = colorMapDict['alpha'] + if image_format == 'plotly': + return plotlyMatrix(hm, + outFileName, + yMin=yMin, yMax=yMax, + zMin=zMin, zMax=zMax, + showSummaryPlot=showSummaryPlot, showColorbar=showColorbar, + cmap=cmap, colorList=color_list, colorBarPosition=colorbar_position, + perGroup=perGroup, + averageType=averageType, plotTitle=plotTitle, + xAxisLabel=xAxisLabel, yAxisLabel=yAxisLabel, + label_rotation=label_rotation) + + # check if matrix is reference-point based using the upstream >0 value + # and is sorted by region length. If this is + # the case, prepare the data to plot a border at the regions end + regions_length_in_bins = [None] * len(hm.parameters['upstream']) + if hm.matrix.sort_using == 'region_length' and hm.matrix.sort_method != 'no': + for idx in range(len(hm.parameters['upstream'])): + if hm.parameters['ref point'][idx] is None: + regions_length_in_bins[idx] = None + continue + + _regions = hm.matrix.get_regions() + foo = [] + for _group in _regions: + _reg_len = [] + for ind_reg in _group: + if isinstance(ind_reg, dict): + _len = ind_reg['end'] - ind_reg['start'] + else: + _len = sum([x[1] - x[0] for x in ind_reg[1]]) + if hm.parameters['ref point'][idx] == 'TSS': + _reg_len.append((hm.parameters['upstream'][idx] + _len) / hm.parameters['bin size'][idx]) + elif hm.parameters['ref point'][idx] == 'center': + _len *= 0.5 + _reg_len.append((hm.parameters['upstream'][idx] + _len) / hm.parameters['bin size'][idx]) + elif hm.parameters['ref point'][idx] == 'TES': + _reg_len.append((hm.parameters['upstream'][idx] - _len) / hm.parameters['bin size'][idx]) + foo.append(_reg_len) + regions_length_in_bins[idx] = foo + + # plot the profiles on top of the heatmaps + if showSummaryPlot: + if perGroup: + iterNum = numgroups + iterNum2 = hm.matrix.get_num_samples() + else: + iterNum = hm.matrix.get_num_samples() + iterNum2 = numgroups + ax_list = addProfilePlot(hm, plt, fig, grids, iterNum, iterNum2, perGroup, averageType, plot_type, yAxisLabel, color_list, yMin, yMax, None, None, colorbar_position, label_rotation) + + if legend_location != 'none': + ax_list[-1].legend(loc=legend_location.replace('-', ' '), ncol=1, prop=fontP, + frameon=False, markerscale=0.5) + + first_group = 0 # helper variable to place the title per sample/group + for sample in range(hm.matrix.get_num_samples()): + sample_idx = sample + for group in range(numgroups): + group_idx = group + # add the respective profile to the + # summary plot + sub_matrix = hm.matrix.get_matrix(group, sample) + if showSummaryPlot: + if perGroup: + sample_idx = sample + 2 # plot + spacer + else: + group += 2 # plot + spacer + first_group = 1 + + if perGroup: + ax = fig.add_subplot(grids[sample_idx, group]) + # the remainder (%) is used to iterate + # over the available color maps (cmap). + # if the user only provided, lets say two + # and there are 10 groups, colormaps they are reused every + # two groups. + cmap_idx = group_idx % len(cmap) + zmin_idx = group_idx % len(zMin) + zmax_idx = group_idx % len(zMax) + else: + ax = fig.add_subplot(grids[group, sample]) + # see above for the use of '%' + cmap_idx = sample % len(cmap) + zmin_idx = sample % len(zMin) + zmax_idx = sample % len(zMax) + + if group == first_group and not showSummaryPlot and not perGroup: + title = hm.matrix.sample_labels[sample] + ax.set_title(title) + + if box_around_heatmaps is False: + # Turn off the boxes around the individual heatmaps + ax.spines['top'].set_visible(False) + ax.spines['right'].set_visible(False) + ax.spines['bottom'].set_visible(False) + ax.spines['left'].set_visible(False) + rows, cols = sub_matrix['matrix'].shape + # if the number of rows is too large, then the 'nearest' method simply + # drops rows. A better solution is to relate the threshold to the DPI of the image + if interpolation_method == 'auto': + if rows >= 1000: + interpolation_method = 'bilinear' + else: + interpolation_method = 'nearest' + + # if np.clip is not used, then values of the matrix that exceed the zmax limit are + # highlighted. Usually, a significant amount of pixels are equal or above the zmax and + # the default behaviour produces images full of large highlighted dots. + # If interpolation='nearest' is used, this has no effect + sub_matrix['matrix'] = np.clip(sub_matrix['matrix'], zMin[zmin_idx], zMax[zmax_idx]) + img = ax.imshow(sub_matrix['matrix'], + aspect='auto', + interpolation=interpolation_method, + origin='upper', + vmin=zMin[zmin_idx], + vmax=zMax[zmax_idx], + cmap=cmap[cmap_idx], + alpha=alpha, + extent=[0, cols, rows, 0]) + img.set_rasterized(True) + # plot border at the end of the regions + # if ordered by length + if regions_length_in_bins[sample] is not None: + x_lim = ax.get_xlim() + y_lim = ax.get_ylim() + + ax.plot(regions_length_in_bins[sample][group_idx], + np.arange(len(regions_length_in_bins[sample][group_idx])), + '--', color='black', linewidth=0.5, dashes=(3, 2)) + ax.set_xlim(x_lim) + ax.set_ylim(y_lim) + + if perGroup: + ax.axes.set_xlabel(sub_matrix['group']) + if sample < hm.matrix.get_num_samples() - 1: + ax.axes.get_xaxis().set_visible(False) + else: + ax.axes.get_xaxis().set_visible(False) + ax.axes.set_xlabel(xAxisLabel) + ax.axes.set_yticks([]) + if perGroup and group == 0: + ax.axes.set_ylabel(sub_matrix['sample']) + elif not perGroup and sample == 0: + ax.axes.set_ylabel(sub_matrix['group']) + + # Plot vertical lines at tick marks if desired + if linesAtTickMarks: + xticks_heat, xtickslabel_heat = hm.getTicks(sample) + xticks_heat = [x + 0.5 for x in xticks_heat] # There's an offset of 0.5 compared to the profile plot + if np.ceil(max(xticks_heat)) != float(sub_matrix['matrix'].shape[1]): + tickscale = float(sub_matrix['matrix'].shape[1]) / max(xticks_heat) + xticks_heat_use = [x * tickscale for x in xticks_heat] + else: + xticks_heat_use = xticks_heat + for x in xticks_heat_use: + ax.axvline(x=x, color='black', linewidth=0.5, dashes=(3, 2)) + + # add labels to last block in a column + if (perGroup and sample == numsamples - 1) or \ + (not perGroup and group_idx == numgroups - 1): + + # add xticks to the bottom heatmap (last group) + ax.axes.get_xaxis().set_visible(True) + xticks_heat, xtickslabel_heat = hm.getTicks(sample) + xticks_heat = [x + 0.5 for x in xticks_heat] # There's an offset of 0.5 compared to the profile plot + if np.ceil(max(xticks_heat)) != float(sub_matrix['matrix'].shape[1]): + tickscale = float(sub_matrix['matrix'].shape[1]) / max(xticks_heat) + xticks_heat_use = [x * tickscale for x in xticks_heat] + ax.axes.set_xticks(xticks_heat_use) + else: + ax.axes.set_xticks(xticks_heat) + ax.axes.set_xticklabels(xtickslabel_heat, size=8) + + # align the first and last label + # such that they don't fall off + # the heatmap sides + ticks = ax.xaxis.get_major_ticks() + ticks[0].label1.set_horizontalalignment('left') + ticks[-1].label1.set_horizontalalignment('right') + + ax.get_xaxis().set_tick_params( + which='both', + top=False, + direction='out') + + if showColorbar and colorbar_position == 'below': + # draw a colormap per each heatmap below the last block + if perGroup: + col = group_idx + else: + col = sample + ax = fig.add_subplot(grids[-1, col]) + tick_locator = ticker.MaxNLocator(nbins=3) + cbar = fig.colorbar(img, cax=ax, orientation='horizontal', ticks=tick_locator) + labels = cbar.ax.get_xticklabels() + ticks = cbar.ax.get_xticks() + if ticks[0] == 0: + # if the label is at the start of the colobar + # move it a bit inside to avoid overlapping + # with other labels + labels[0].set_horizontalalignment('left') + if ticks[-1] == 1: + # if the label is at the end of the colobar + # move it a bit inside to avoid overlapping + # with other labels + labels[-1].set_horizontalalignment('right') + # cbar.ax.set_xticklabels(labels, rotation=90) + + if showColorbar and colorbar_position != 'below': + if showSummaryPlot: + # we don't want to colorbar to extend + # over the profiles and spacer top rows + grid_start = 2 + else: + grid_start = 0 + + ax = fig.add_subplot(grids[grid_start:, -1]) + fig.colorbar(img, cax=ax) + + if box_around_heatmaps: + fig.get_layout_engine().set(wspace=0.10, hspace=0.025, rect=(0.04, 0, 0.96, 0.85)) + else: + # When no box is plotted the space between heatmaps is reduced + fig.get_layout_engine().set(wspace=0.05, hspace=0.01, rect=(0.04, 0, 0.96, 0.85)) + + plt.savefig(outFileName, bbox_inches='tight', pad_inches=0.1, dpi=dpi, format=image_format) + plt.close() + + +def mergeSmallGroups(matrixDict): + group_lengths = [len(x) for x in matrixDict.values()] + min_group_length = sum(group_lengths) * 0.01 + + to_merge = [] + i = 0 + _mergedHeatMapDict = OrderedDict() + + for label, ma in matrixDict.items(): + # merge small groups together + # otherwise visualization is impaired + if group_lengths[i] > min_group_length: + if len(to_merge): + to_merge.append(label) + new_label = " ".join(to_merge) + new_ma = np.concatenate([matrixDict[item] + for item in to_merge], axis=0) + else: + new_label = label + new_ma = matrixDict[label] + + _mergedHeatMapDict[new_label] = new_ma + to_merge = [] + else: + to_merge.append(label) + i += 1 + if len(to_merge) > 1: + new_label = " ".join(to_merge) + new_ma = np.array() + for item in to_merge: + new_ma = np.concatenate([new_ma, matrixDict[item]]) + _mergedHeatMapDict[new_label] = new_ma + + return _mergedHeatMapDict + + +def main(args=None): + args = process_args(args) + hm = heatmapper.heatmapper() + matrix_file = args.matrixFile.name + args.matrixFile.close() + hm.read_matrix_file(matrix_file) + + if hm.parameters['min threshold'] is not None or hm.parameters['max threshold'] is not None: + filterHeatmapValues(hm, hm.parameters['min threshold'], hm.parameters['max threshold']) + + if args.sortRegions == 'keep': + args.sortRegions = 'no' # These are the same thing + if args.kmeans is not None: + hm.matrix.hmcluster(args.kmeans, method='kmeans', clustering_samples=args.clusterUsingSamples) + elif args.hclust is not None: + print("Performing hierarchical clustering." + "Please note that it might be very slow for large datasets.\n") + hm.matrix.hmcluster(args.hclust, method='hierarchical', clustering_samples=args.clusterUsingSamples) + + group_len_ratio = np.diff(hm.matrix.group_boundaries) / len(hm.matrix.regions) + if np.any(group_len_ratio < 5.0 / 1000): + problem = np.flatnonzero(group_len_ratio < 5.0 / 1000) + sys.stderr.write("WARNING: Group '{}' is too small for plotting, you might want to remove it. " + "There will likely be an error message from matplotlib regarding this " + "below.\n".format(hm.matrix.group_labels[problem[0]])) + + if args.regionsLabel: + hm.matrix.set_group_labels(args.regionsLabel) + + if args.samplesLabel and len(args.samplesLabel): + hm.matrix.set_sample_labels(args.samplesLabel) + + if args.sortRegions != 'no': + sortUsingSamples = [] + if args.sortUsingSamples is not None: + for i in args.sortUsingSamples: + if (i > 0 and i <= hm.matrix.get_num_samples()): + sortUsingSamples.append(i - 1) + else: + exit("The value {0} for --sortSamples is not valid. Only values from 1 to {1} are allowed.".format(args.sortUsingSamples, hm.matrix.get_num_samples())) + print('Samples used for ordering within each group: ', sortUsingSamples) + + hm.matrix.sort_groups(sort_using=args.sortUsing, + sort_method=args.sortRegions, + sample_list=sortUsingSamples) + + if args.silhouette: + if args.kmeans is not None: + hm.matrix.computeSilhouette(args.kmeans) + elif args.hclust is not None: + hm.matrix.computeSilhouette(args.args.hclust) + + if args.outFileNameMatrix: + hm.save_matrix(args.outFileNameMatrix) + + if args.outFileSortedRegions: + hm.save_BED(args.outFileSortedRegions) + + colormap_dict = {'colorMap': args.colorMap, + 'colorList': args.colorList, + 'colorNumber': args.colorNumber, + 'missingDataColor': args.missingDataColor, + 'alpha': args.alpha} + + plotMatrix(hm, + args.outFileName, + colormap_dict, args.plotTitle, + args.xAxisLabel, args.yAxisLabel, args.regionsLabel, + args.zMin, args.zMax, + args.yMin, args.yMax, + args.averageTypeSummaryPlot, + args.refPointLabel, + args.startLabel, + args.endLabel, + args.heatmapHeight, + args.heatmapWidth, + args.perGroup, + args.whatToShow, + linesAtTickMarks=args.linesAtTickMarks, + plot_type=args.plotType, + image_format=args.plotFileFormat, + legend_location=args.legendLocation, + box_around_heatmaps=args.boxAroundHeatmaps, + label_rotation=args.label_rotation, + dpi=args.dpi, + interpolation_method=args.interpolationMethod) diff --git a/pydeeptools/deeptools/plotPCA.py b/pydeeptools/deeptools/plotPCA.py new file mode 100644 index 00000000..bc17ed32 --- /dev/null +++ b/pydeeptools/deeptools/plotPCA.py @@ -0,0 +1,200 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import sys +import argparse +import matplotlib +matplotlib.use('Agg') +matplotlib.rcParams['pdf.fonttype'] = 42 +matplotlib.rcParams['svg.fonttype'] = 'none' +from deeptools import cm # noqa: F401 +from importlib.metadata import version +from deeptools.correlation import Correlation +from deeptools.parserCommon import writableFile + + +def parse_arguments(args=None): + basic_args = plotCorrelationArgs() + parser = argparse.ArgumentParser( + formatter_class=argparse.RawDescriptionHelpFormatter, + description=""" +Tool for generating a principal component analysis (PCA) +plot from multiBamSummary or multiBigwigSummary output. By default, the loadings for each sample in each principal component is plotted. If the data is transposed, the projections of each sample on the requested principal components is plotted instead. + +Detailed help: + + plotPCA -h + +""", + epilog='example usages:\n' + 'plotPCA -in coverages.npz -o pca.png\n\n' + ' \n\n', + parents=[basic_args, ], + usage='plotPCA -in coverage.npz -o pca.png\n' + 'help: plotPCA -h / plotPCA --help\n') + return parser + + +def plotCorrelationArgs(): + parser = argparse.ArgumentParser(add_help=False) + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--corData', '-in', + metavar='FILE', + help='Coverage file (generated by multiBamSummary or multiBigwigSummary)', + required=True) + + optional = parser.add_argument_group('Optional arguments') + optional.add_argument('--plotFile', '-o', + help='File name to save the plot to. ' + 'The extension determines the file format. ' + 'For example: ' + 'pca.pdf will save the PCA plot in PDF format. ' + 'The available options are: .png, ' + '.eps, .pdf and .svg. If this option is omitted, then you MUST specify --outFileNameData', + type=writableFile, + metavar='FILE') + + optional.add_argument('--labels', '-l', + metavar='sample1 sample2', + help='User defined labels instead of default labels from ' + 'file names. ' + 'Multiple labels have to be separated by spaces, e.g. ' + '--labels sample1 sample2 sample3', + nargs='+') + + optional.add_argument('--plotTitle', '-T', + help='Title of the plot, to be printed on top of ' + 'the generated image. Leave blank for no title. (Default: %(default)s)', + default='') + + optional.add_argument('--plotFileFormat', + metavar='FILETYPE', + help='Image format type. If given, this option ' + 'overrides the image format based on the plotFile ' + 'ending. The available options are: png, ' + 'eps, pdf, plotly and svg.', + choices=['png', 'pdf', 'svg', 'eps', 'plotly']) + + optional.add_argument('--plotHeight', + help='Plot height in cm. (Default: %(default)s)', + type=float, + default=10) + + optional.add_argument('--plotWidth', + help='Plot width in cm. The minimum value is 1 cm. (Default: %(default)s)', + type=float, + default=10) + + optional.add_argument('--outFileNameData', + metavar='file.tab', + type=writableFile, + help='File name to which the data underlying the plot ' + 'should be saved, such as myPCA.tab. For untransposed ' + 'data, this is the loading per-sample and PC as well ' + 'as the eigenvalues. For transposed data, this is the ' + 'rotation per-sample and PC and the eigenvalues. The ' + 'projections are truncated to the number of ' + 'eigenvalues for transposed data.') + + optional.add_argument('--ntop', + help='Use only the top N most variable rows in the ' + 'original matrix. Specifying 0 will result in all ' + 'rows being used. If the matrix is to be transposed, ' + 'rows with 0 variance are always excluded, even if a ' + 'values of 0 is specified. The default is 1000. (Default: %(default)s)', + type=int, + default=1000) + + optional.add_argument('--PCs', + help='The principal components to plot. If specified, ' + 'you must provide two different integers, greater ' + 'than zero, separated by a space. An example (and the default) is "1 2". (Default: %(default)s)', + type=int, + nargs=2, + default=[1, 2]) + + optional.add_argument('--log2', + help='log2 transform the datapoints prior to computing ' + 'the PCA. Note that 0.01 is added to all values to ' + 'prevent 0 values from becoming -infinity. Using this ' + 'option with input that contains negative values will ' + 'result in an error.', + action='store_true') + + optional.add_argument('--colors', + metavar="COLORS", + nargs='+', + help="A list of colors for the symbols. Color names and html hex string (e.g., #eeff22) are accepted. The color names should be space separated. For example, --colors red blue green. If not specified, the symbols will be given automatic colors.") + + optional.add_argument('--markers', + metavar="MARKERS", + nargs='+', + help="A list of markers for the symbols. (e.g., '<','>','o') are accepted. The marker values should be space separated. For example, --markers 's' 'o' 's' 'o'. If not specified, the symbols will be given automatic shapes.") + + optional.add_argument('--version', action='version', + version='%(prog)s {}'.format(version('deeptools'))) + + optionalEx = optional.add_mutually_exclusive_group() + optionalEx.add_argument('--transpose', + help='Perform the PCA on the transposed matrix, (i.e., on the ' + 'matrix where rows are samples and columns are ' + 'bins/features. This then matches what is typically ' + 'done in R.', + action='store_true') + + optionalEx.add_argument('--rowCenter', + help='When specified, each row (bin, gene, etc.) ' + 'in the matrix is centered at 0 before the PCA is ' + 'computed. This is useful only if you have a strong ' + 'bin/gene/etc. correlation and the resulting ' + 'principal component has samples stacked vertically. This option is not applicable if --transpose is specified.', + action='store_true') + + return parser + + +def main(args=None): + args = parse_arguments().parse_args(args) + + if args.plotFile is None and args.outFileNameData is None: + sys.exit("At least one of --plotFile and --outFileNameData must be specified!\n") + + if args.ntop < 0: + sys.exit("The value specified for --ntop must be >= 0!\n") + + if args.PCs[0] == args.PCs[1]: + sys.exit("You must specify different principal components!\n") + if args.PCs[0] <= 0 or args.PCs[1] <= 0: + sys.exit("The specified principal components must be at least 1!\n") + + corr = Correlation(args.corData, + labels=args.labels,) + + corr.rowCenter = args.rowCenter + corr.transpose = args.transpose + corr.ntop = args.ntop + corr.log2 = args.log2 + + Wt, eigenvalues = corr.plot_pca(args.plotFile, + PCs=args.PCs, + plot_title=args.plotTitle, + image_format=args.plotFileFormat, + plotWidth=args.plotWidth, + plotHeight=args.plotHeight, + cols=args.colors, + marks=args.markers) + + if args.outFileNameData is not None: + of = open(args.outFileNameData, "w") + of.write("#plotPCA --outFileNameData\n") + of.write("Component\t{}\tEigenvalue\n".format("\t".join(corr.labels))) + n = eigenvalues.shape[0] + for i in range(n): + of.write("{}\t{}\t{}\n".format(i + 1, "\t".join(["{}".format(x) for x in Wt[i, :]]), eigenvalues[i])) + of.close() + + +if __name__ == "__main__": + main() diff --git a/pydeeptools/deeptools/plotProfile.py b/pydeeptools/deeptools/plotProfile.py new file mode 100755 index 00000000..7497875f --- /dev/null +++ b/pydeeptools/deeptools/plotProfile.py @@ -0,0 +1,973 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + + +import sys + +import argparse +import numpy as np +from math import ceil +import matplotlib +matplotlib.use('Agg') +matplotlib.rcParams['pdf.fonttype'] = 42 +matplotlib.rcParams['svg.fonttype'] = 'none' +import deeptools.cm # noqa: F401 +import matplotlib.pyplot as plt +from matplotlib.font_manager import FontProperties +from matplotlib import colors as pltcolors +import matplotlib.gridspec as gridspec + +import plotly.offline as py +import plotly.graph_objs as go + +# own modules +from deeptools import parserCommon +from deeptools import heatmapper +from deeptools.heatmapper_utilities import plot_single, plotly_single, getProfileTicks +from deeptools.computeMatrixOperations import filterHeatmapValues + + +debug = 0 +old_settings = np.seterr(all='ignore') +plt.ioff() + + +def parse_arguments(args=None): + parser = argparse.ArgumentParser( + parents=[parserCommon.heatmapperMatrixArgs(), + parserCommon.heatmapperOutputArgs(mode='profile'), + parserCommon.heatmapperOptionalArgs(mode='profile')], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool creates a profile plot for ' + 'scores over sets of genomic regions. ' + 'Typically, these regions are genes, but ' + 'any other regions defined in BED ' + ' will work. A matrix generated ' + 'by computeMatrix is required.', + epilog='An example usage is: plotProfile -m matrix.gz', + add_help=False, + usage='plotProfile -m matrix.gz\n' + 'help: plotProfile -h / plotProfile --help') + + return parser + + +def process_args(args=None): + args = parse_arguments().parse_args(args) + + # Ensure that yMin/yMax are there and a list + try: + assert args.yMin is not None + except: + args.yMin = [None] + try: + assert args.yMax is not None + except: + args.yMax = [None] + + # Sometimes Galaxy sends --yMax '' and --yMin '' + if args.yMin == ['']: + args.yMin = [None] + if args.yMax == ['']: + args.yMax = [None] + + # Convert to floats + if args.yMin != [None]: + foo = [float(x) for x in args.yMin] + args.yMin = foo + if args.yMax != [None]: + foo = [float(x) for x in args.yMax] + args.yMax = foo + + if args.plotHeight < 0.5: + args.plotHeight = 0.5 + elif args.plotHeight > 100: + args.plotHeight = 100 + + return args + + +class Profile(object): + + def __init__(self, hm, out_file_name, + plot_title='', y_axis_label='', + y_min=None, y_max=None, + averagetype='median', + reference_point_label=None, + start_label='TSS', end_label='TES', + plot_height=7, + plot_width=11, + per_group=False, + plot_type='lines', + image_format=None, + color_list=None, + legend_location='best', + plots_per_row=8, + label_rotation=0, + dpi=200): + """ + Using the hm matrix, makes a line plot + either per group or per sample + using the specified parameters. + + Args: + hm: heatmapper object + out_file_name: string + plot_title: string + y_axis_label: list + y_min: list + y_max: list + averagetype: mean, sum, median + reference_point_label: string + start_label: string + end_label: string + plot_height: in cm + plot_width: in cm + per_group: bool + plot_type: string + image_format: string + color_list: list + legend_location: + plots_per_row: int + label_rotation: float + + Returns: + + """ + self.hm = hm + self.out_file_name = out_file_name + self.plot_title = plot_title + self.y_axis_label = y_axis_label + self.y_min = y_min + self.y_max = y_max + self.averagetype = averagetype + self.reference_point_label = reference_point_label + self.start_label = start_label + self.end_label = end_label + self.plot_height = plot_height + self.plot_width = plot_width + self.per_group = per_group + self.plot_type = plot_type + self.image_format = image_format + self.color_list = color_list + self.legend_location = legend_location + self.plots_per_row = plots_per_row + self.label_rotation = label_rotation + self.dpi = dpi + + # Honor reference point labels from computeMatrix + if reference_point_label is None: + self.reference_point_label = hm.parameters['ref point'] + + # decide how many plots are needed + if self.per_group: + self.numplots = self.hm.matrix.get_num_groups() + self.numlines = self.hm.matrix.get_num_samples() + else: + self.numplots = self.hm.matrix.get_num_samples() + self.numlines = self.hm.matrix.get_num_groups() + + if self.numplots > self.plots_per_row: + rows = np.ceil(self.numplots / float(self.plots_per_row)).astype(int) + cols = self.plots_per_row + else: + rows = 1 + cols = self.numplots + self.grids = gridspec.GridSpec(rows, cols) + + plt.rcParams['font.size'] = 10.0 + self.font_p = FontProperties() + self.font_p.set_size('small') + + # convert cm values to inches + plot_height_inches = rows * self.cm2inch(self.plot_height)[0] + self.fig = plt.figure(figsize=self.cm2inch(cols * self.plot_width, rows * self.plot_height)) + self.fig.suptitle(self.plot_title, y=(1 - (0.06 / plot_height_inches))) + + # Ensure that the labels are vectors + nSamples = len(self.hm.matrix.sample_labels) + if not isinstance(self.reference_point_label, list): + self.reference_point_label = [self.reference_point_label] * nSamples + if not isinstance(self.start_label, list): + self.start_label = [self.start_label] * nSamples + if not isinstance(self.end_label, list): + self.end_label = [self.end_label] * nSamples + + def getTicks(self, idx): + """ + This is essentially a wrapper around getProfileTicks to accomdate the fact that each column has its own ticks. + """ + xticks, xtickslabel = getProfileTicks(self.hm, self.reference_point_label[idx], self.start_label[idx], self.end_label[idx], idx) + return xticks, xtickslabel + + @staticmethod + def cm2inch(*tupl): + inch = 2.54 + if isinstance(tupl[0], tuple): + return tuple(i / inch for i in tupl[0]) + else: + return tuple(i / inch for i in tupl) + + def plot_hexbin(self): + from matplotlib import cm + cmap = cm.coolwarm + cmap.set_bad('black') + + if self.image_format == "plotly": + return self.plotly_hexbin() + + for plot in range(self.numplots): + col = plot % self.plots_per_row + row = int(plot / float(self.plots_per_row)) + localYMin = None + localYMax = None + + # split the ax to make room for the colorbar and for each of the + # groups + sub_grid = gridspec.GridSpecFromSubplotSpec(self.numlines, 2, subplot_spec=self.grids[row, col], + width_ratios=[0.92, 0.08], wspace=0.05, hspace=0.1) + + ax = self.fig.add_subplot(sub_grid[0, 0]) + + ax.tick_params( + axis='y', + which='both', + left=False, + right=False, + labelleft=True) + + if self.per_group: + title = self.hm.matrix.group_labels[plot] + else: + title = self.hm.matrix.sample_labels[plot] + + vmin = np.inf + vmax = -np.inf + for data_idx in range(self.numlines): + # get the max and min + if self.per_group: + _row, _col = plot, data_idx + else: + _row, _col = data_idx, plot + + sub_matrix = self.hm.matrix.get_matrix(_row, _col) + ma = sub_matrix['matrix'] + x_values = np.tile(np.arange(ma.shape[1]), (ma.shape[0], 1)) + img = ax.hexbin(x_values.flatten(), ma.flatten(), cmap=cmap, mincnt=1) + _vmin, _vmax = img.get_clim() + if _vmin < vmin: + vmin = _vmin + if _vmax > vmax: + vmax = _vmax + + if localYMin is None or self.y_min[col % len(self.y_min)] < localYMin: + localYMin = self.y_min[col % len(self.y_min)] + if localYMax is None or self.y_max[col % len(self.y_max)] > localYMax: + localYMax = self.y_max[col % len(self.y_max)] + self.fig.delaxes(ax) + + # iterate again after having computed the vmin and vmax + ax_list = [] + for data_idx in range(self.numlines)[::-1]: + ax = self.fig.add_subplot(sub_grid[data_idx, 0]) + if data_idx == 0: + ax.set_title(title) + if data_idx != self.numlines - 1: + plt.setp(ax.get_xticklabels(), visible=False) + + if self.per_group: + _row, _col = plot, data_idx + else: + _row, _col = data_idx, plot + + sub_matrix = self.hm.matrix.get_matrix(_row, _col) + + if self.per_group: + label = sub_matrix['sample'] + else: + label = sub_matrix['group'] + + ma = sub_matrix['matrix'] + try: + # matplotlib 2.0 + ax.set_facecolor('black') + except: + # matplotlib <2.0 + ax.set_axis_bgcolor('black') + x_values = np.tile(np.arange(ma.shape[1]), (ma.shape[0], 1)) + img = ax.hexbin(x_values.flatten(), ma.flatten(), cmap=cmap, mincnt=1, vmin=vmin, vmax=vmax) + + if plot == 0: + ax.axes.set_ylabel(label) + + ax_list.append(ax) + + lims = ax.get_ylim() + if localYMin is not None: + lims = (localYMin, lims[1]) + if localYMax is not None: + lims = (lims[0], localYMax) + if lims[0] >= lims[1]: + lims = (lims[0], lims[0] + 1) + ax.set_ylim(lims) + + xticks, xtickslabel = self.getTicks(plot) + if np.ceil(max(xticks)) != float(ma.shape[1] - 1): + tickscale = float(sub_matrix['matrix'].shape[1]) / max(xticks) + xticks_use = [x * tickscale for x in xticks] + ax_list[0].axes.set_xticks(xticks_use) + else: + ax_list[0].axes.set_xticks(xticks) + ax_list[0].axes.set_xticklabels(xtickslabel, rotation=self.label_rotation) + # align the first and last label + # such that they don't fall off + # the heatmap sides + ticks = ax_list[-1].xaxis.get_major_ticks() + ticks[0].label1.set_horizontalalignment('left') + ticks[-1].label1.set_horizontalalignment('right') + + cax = self.fig.add_subplot(sub_grid[:, 1]) + self.fig.colorbar(img, cax=cax) + + plt.subplots_adjust(wspace=0.05, hspace=0.3) + plt.tight_layout() + plt.savefig(self.out_file_name, dpi=self.dpi, format=self.image_format) + plt.close() + + def plotly_hexbin(self): + """plot_hexbin, but for plotly. it's annoying that we have to have sub-subplots""" + fig = go.Figure() + cols = self.plots_per_row if self.numplots > self.plots_per_row else self.numplots + rows = np.ceil(self.numplots / float(cols)).astype(int) + fig['layout'].update(title=self.plot_title) + domainWidth = .9 / cols + domainHeight = .9 / rows + bufferHeight = 0.0 + if rows > 1: + bufferHeight = 0.1 / (rows - 1) + else: + domainHeight = 1.0 + bufferWidth = 0.0 + if cols > 1: + bufferWidth = 0.1 / (cols - 1) + else: + domainWidth = 1.0 + subHeight = domainHeight / float(self.numlines) + if self.per_group: + sideLabels = self.hm.matrix.sample_labels + else: + sideLabels = self.hm.matrix.group_labels + + data = [] + annos = [] + vmin = np.inf + vmax = -np.inf + for i in range(self.numplots): + row = rows - i / self.plots_per_row - 1 + col = i % self.plots_per_row + + if self.per_group: + title = self.hm.matrix.group_labels[i] + else: + title = self.hm.matrix.sample_labels[i] + + base = row * (domainHeight + bufferHeight) + domain = [base, base + domainHeight] + titleY = base + domainHeight + base = col * (domainWidth + bufferWidth) + domain = [base, base + domainWidth] + titleX = base + 0.5 * domainWidth + xanchor = 'x{}'.format(i + 1) + fig['layout']['xaxis{}'.format(i + 1)] = dict(domain=domain) + annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': title, 'y': titleY, 'x': titleX, 'font': {'size': 16}, 'showarrow': False}) + + # set yMin/yMax + yMin = np.inf + yMax = -np.inf + for j in range(self.numlines): + # get the max and min + if self.per_group: + _row, _col = i, j + else: + _row, _col = j, i + + ma = self.hm.matrix.get_matrix(_row, _col)['matrix'] + if np.min(ma) < yMin: + yMin = np.min(ma) + if np.max(ma) > yMax: + yMax = np.max(ma) + if self.y_min[i % len(self.y_min)] is not None: + yMin = self.y_min[i % len(self.y_min)] + if self.y_max[i % len(self.y_max)] is not None: + yMax = self.y_max[i % len(self.y_max)] + + for j in range(self.numlines): + if self.per_group: + _row, _col = i, j + else: + _row, _col = j, i + foo = i * self.numlines + j + 1 + yanchor = 'y{}'.format(foo) + base = row * (domainHeight + bufferHeight) + j * subHeight + domain = [base, base + subHeight] + fig['layout']['yaxis{}'.format(foo)] = {'domain': domain, 'title': self.y_axis_label, 'anchor': xanchor, 'range': [yMin, yMax]} + if j == 0: + _ = "xaxis{}".format(xanchor[1:]) + fig['layout'][_].update(anchor='y{}'.format(foo)) + if col == 0: + titleY = base + 0.5 * subHeight + annos.append({'yanchor': 'middle', 'xref': 'paper', 'xanchor': 'left', 'yref': 'paper', 'text': sideLabels[j], 'y': titleY, 'x': -0.03, 'font': {'size': 16}, 'showarrow': False, 'textangle': -90}) + + sub_matrix = self.hm.matrix.get_matrix(_row, _col) + ma = self.hm.matrix.get_matrix(_row, _col)['matrix'] + + fig['layout']['xaxis{}'.format(i + 1)].update(range=[0, ma.shape[1]]) + + if self.per_group: + label = sub_matrix['sample'] + else: + label = sub_matrix['group'] + + # Manually compute the 2D histogram with 100x100 bins + x_values = np.tile(np.arange(ma.shape[1]), (ma.shape[0], 1)) + z, xe, ye = np.histogram2d(x_values.flatten(), ma.flatten(), bins=100, range=[[0, ma.shape[1]], [yMin, yMax]]) + + _vmin = np.min(z) + _vmax = np.max(z) + if _vmin < vmin: + vmin = _vmin + if _vmax > vmax: + vmax = _vmax + + trace = go.Contour(z=z.T, x=xe, y=ye, xaxis=xanchor, yaxis=yanchor, name=label, connectgaps=False) + data.append(trace) + + # Assume the bounds for the last graph are correct + totalWidth = ma.shape[1] + xticks, xtickslabel = self.getTicks(i) + if np.ceil(max(xticks)) != float(totalWidth): + tickscale = float(totalWidth) / max(xticks) + xticks_use = [x * tickscale for x in xticks] + else: + xticks_use = xticks + xticks_use = [np.ceil(x) for x in xticks_use] + fig['layout']['xaxis{}'.format(i + 1)].update(tickmode='array', tickvals=xticks_use, ticktext=xtickslabel, tickangle=self.label_rotation) + + for trace in data: + trace.update(zmin=vmin, zmax=vmax) + + fig.add_traces(data) + fig['layout']['annotations'] = annos + py.plot(fig, filename=self.out_file_name, auto_open=False) + + def plot_heatmap(self): + cmap = ['RdYlBu_r'] + if self.color_list is not None: # check the length to be equal to the numebr of plots otherwise multiply it! + cmap = self.color_list + if len(cmap) < self.numplots: + all_colors = cmap + for i in range(ceil(self.numplots / len(cmap))): + cmap.extend(all_colors) + matrix_flatten = None + if self.y_min == [None]: + matrix_flatten = self.hm.matrix.flatten() + # try to avoid outliers by using np.percentile + self.y_min = [np.percentile(matrix_flatten, 1.0)] + if np.isnan(self.y_min[0]): + self.y_min = [None] + + if self.y_max == [None]: + if matrix_flatten is None: + matrix_flatten = self.hm.matrix.flatten() + # try to avoid outliers by using np.percentile + self.y_max = [np.percentile(matrix_flatten, 98.0)] + if np.isnan(self.y_max[0]): + self.y_max = [None] + + if self.image_format == "plotly": + return self.plotly_heatmap() + + ax_list = [] + # turn off y ticks + for plot in range(self.numplots): + labels = [] + col = plot % self.plots_per_row + row = int(plot / float(self.plots_per_row)) + localYMin = None + localYMax = None + + # split the ax to make room for the colorbar + sub_grid = gridspec.GridSpecFromSubplotSpec(1, 2, subplot_spec=self.grids[row, col], + width_ratios=[0.92, 0.08], wspace=0.05) + + ax = self.fig.add_subplot(sub_grid[0]) + cax = self.fig.add_subplot(sub_grid[1]) + + ax.tick_params( + axis='y', + which='both', + left=False, + right=False, + labelleft=True) + + if self.per_group: + title = self.hm.matrix.group_labels[plot] + tickIdx = plot % self.hm.matrix.get_num_samples() + else: + title = self.hm.matrix.sample_labels[plot] + tickIdx = plot + ax.set_title(title) + mat = [] # when drawing a heatmap (in contrast to drawing lines) + for data_idx in range(self.numlines): + if self.per_group: + row, col = plot, data_idx + else: + row, col = data_idx, plot + if localYMin is None or self.y_min[col % len(self.y_min)] < localYMin: + localYMin = self.y_min[col % len(self.y_min)] + if localYMax is None or self.y_max[col % len(self.y_max)] > localYMax: + localYMax = self.y_max[col % len(self.y_max)] + + sub_matrix = self.hm.matrix.get_matrix(row, col) + + if self.per_group: + label = sub_matrix['sample'] + else: + label = sub_matrix['group'] + labels.append(label) + mat.append(np.ma.__getattribute__(self.averagetype)(sub_matrix['matrix'], axis=0)) + img = ax.imshow(np.vstack(mat), interpolation='nearest', + cmap=cmap[plot], aspect='auto', vmin=localYMin, vmax=localYMax) + self.fig.colorbar(img, cax=cax) + + totalWidth = np.vstack(mat).shape[1] + xticks, xtickslabel = self.getTicks(tickIdx) + if np.ceil(max(xticks)) != float(totalWidth - 1): + tickscale = float(totalWidth) / max(xticks) + xticks_use = [x * tickscale for x in xticks] + ax.axes.set_xticks(xticks_use) + else: + ax.axes.set_xticks(xticks) + ax.axes.set_xticklabels(xtickslabel, rotation=self.label_rotation) + # align the first and last label + # such that they don't fall off + # the heatmap sides + ticks = ax.xaxis.get_major_ticks() + ticks[0].label1.set_horizontalalignment('left') + ticks[-1].label1.set_horizontalalignment('right') + + # add labels as y ticks labels + ymin, ymax = ax.axes.get_ylim() + pos, distance = np.linspace(ymin, ymax, len(labels), retstep=True, endpoint=False) + d_half = float(distance) / 2 + yticks = [x + d_half for x in pos] + + # TODO: make rotation a parameter + # ax.axes.set_yticklabels(labels[::-1], rotation='vertical') + if plot == 0: + ax.axes.set_yticks(yticks) + ax.axes.set_yticklabels(labels[::-1]) + else: + ax.axes.set_yticklabels([]) + # matplotlib 3.1.1 (and likely some earlier versions) will change the ylim if you change the tick locations! + ax.axes.set_ylim([ymin, ymax]) + + ax_list.append(ax) + + plt.subplots_adjust(wspace=0.05, hspace=0.3) + plt.tight_layout() + plt.savefig(self.out_file_name, dpi=self.dpi, format=self.image_format) + plt.close() + + def plotly_heatmap(self): + """plot_heatmap, but with plotly output""" + fig = go.Figure() + cols = self.plots_per_row if self.numplots > self.plots_per_row else self.numplots + rows = np.ceil(self.numplots / float(cols)).astype(int) + fig['layout'].update(title=self.plot_title) + domainWidth = .9 / cols + domainHeight = .9 / rows + bufferHeight = 0.0 + if rows > 1: + bufferHeight = 0.1 / (rows - 1) + else: + domainHeight = 1.0 + bufferWidth = 0.0 + if cols > 1: + bufferWidth = 0.1 / (cols - 1) + else: + domainWidth = 1.0 + + data = [] + annos = [] + zmin = np.inf + zmax = -np.inf + for i in range(self.numplots): + row = rows - i / self.plots_per_row - 1 + col = i % self.plots_per_row + + if self.per_group: + title = self.hm.matrix.group_labels[i] + else: + title = self.hm.matrix.sample_labels[i] + + base = row * (domainHeight + bufferHeight) + domain = [base, base + domainHeight] + titleY = base + domainHeight + xanchor = 'x{}'.format(i + 1) + yanchor = 'y{}'.format(i + 1) + visible = False + if col == 0: + visible = True + fig['layout']['yaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': xanchor, 'visible': visible} + base = col * (domainWidth + bufferWidth) + domain = [base, base + domainWidth] + titleX = base + 0.5 * domainWidth + fig['layout']['xaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': yanchor} + annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': title, 'y': titleY, 'x': titleX, 'font': {'size': 16}, 'showarrow': False}) + + mat = [] + labels = [] + for j in range(self.numlines): + if self.per_group: + row, col = i, j + else: + row, col = j, i + + sub_matrix = self.hm.matrix.get_matrix(row, col) + + if self.per_group: + label = sub_matrix['sample'] + else: + label = sub_matrix['group'] + labels.append(label) + mat.append(np.ma.__getattribute__(self.averagetype)(sub_matrix['matrix'], axis=0)) + if np.min(mat[-1]) < zmin: + zmin = np.min(mat[-1]) + if np.max(mat[-1]) > zmax: + zmax = np.max(mat[-1]) + totalWidth = len(mat[-1]) + trace = go.Heatmap(name=title, z=mat, x=range(totalWidth + 1), y=labels, xaxis=xanchor, yaxis=yanchor) + data.append(trace) + + # Add ticks + xticks, xtickslabel = self.getTicks(i) + if np.ceil(max(xticks)) != float(totalWidth): + tickscale = float(totalWidth) / max(xticks) + xticks_use = [x * tickscale for x in xticks] + else: + xticks_use = xticks + xticks_use = [np.ceil(x) for x in xticks_use] + fig['layout']['xaxis{}'.format(i + 1)].update(tickmode='array', tickvals=xticks_use, ticktext=xtickslabel, tickangle=self.label_rotation) + + # Adjust color scale limits + for i, trace in enumerate(data): + zminUse = zmin + zmaxUse = zmax + if self.y_min[i % len(self.y_min)] is not None: + zminUse = self.y_min[i % len(self.y_min)] + if self.y_max[i % len(self.y_max)] is not None: + zmaxUse = self.y_max[i % len(self.y_max)] + trace.update(zmin=zminUse, zmax=zmaxUse) + + fig.add_traces(data) + fig['layout']['annotations'] = annos + py.plot(fig, filename=self.out_file_name, auto_open=False) + + def plot_profile(self): + if self.y_min is None: + self.y_min = [None] + if self.y_max is None: + self.y_max = [None] + + if not self.color_list: + cmap_plot = plt.get_cmap('jet') + if self.numlines > 1: + # kmeans, so we need to color by cluster + self.color_list = cmap_plot(np.arange(self.numlines, dtype=float) / float(self.numlines)) + else: + self.color_list = cmap_plot(np.arange(self.numplots, dtype=float) / float(self.numplots)) + if (self.numlines > 1 and len(self.color_list) < self.numlines) or\ + (self.numlines == 1 and len(self.color_list) < self.numplots): + sys.exit("\nThe given list of colors is too small, " + "at least {} colors are needed\n".format(self.numlines)) + for color in self.color_list: + if not pltcolors.is_color_like(color): + sys.exit("\nThe color name {} is not valid. Check " + "the name or try with a html hex string " + "for example #eeff22".format(color)) + + if self.image_format == "plotly": + return self.plotly_profile() + + first = True + ax_list = [] + globalYmin = np.inf + globalYmax = -np.inf + for plot in range(self.numplots): + localYMin = None + localYMax = None + col = plot % self.plots_per_row + row = int(plot / float(self.plots_per_row)) + if (row == 0 and col == 0) or len(self.y_min) > 1 or len(self.y_max) > 1: + ax = self.fig.add_subplot(self.grids[row, col]) + else: + ax = self.fig.add_subplot(self.grids[row, col]) + + if self.per_group: + title = self.hm.matrix.group_labels[plot] + if row != 0 and len(self.y_min) == 1 and len(self.y_max) == 1: + plt.setp(ax.get_yticklabels(), visible=False) + tickIdx = plot % self.hm.matrix.get_num_samples() + else: + title = self.hm.matrix.sample_labels[plot] + if col != 0 and len(self.y_min) == 1 and len(self.y_max) == 1: + plt.setp(ax.get_yticklabels(), visible=False) + tickIdx = plot + + ax.set_title(title) + for data_idx in range(self.numlines): + if self.per_group: + _row, _col = plot, data_idx + else: + _row, _col = data_idx, plot + if localYMin is None or self.y_min[col % len(self.y_min)] < localYMin: + localYMin = self.y_min[col % len(self.y_min)] + if localYMax is None or self.y_max[col % len(self.y_max)] > localYMax: + localYMax = self.y_max[col % len(self.y_max)] + + sub_matrix = self.hm.matrix.get_matrix(_row, _col) + + if self.per_group: + label = sub_matrix['sample'] + else: + label = sub_matrix['group'] + + if self.numlines > 1: + coloridx = data_idx + else: + coloridx = plot + plot_single(ax, sub_matrix['matrix'], + self.averagetype, + self.color_list[coloridx], + label, + plot_type=self.plot_type) + globalYmin = min(float(globalYmin), ax.get_ylim()[0]) + globalYmax = max(globalYmax, ax.get_ylim()[1]) + + # Exclude ticks from all but one subplot by default + if col > 0 and len(self.y_min) == 1 and len(self.y_max) == 1: + plt.setp(ax.get_yticklabels(), visible=False) + + totalWidth = sub_matrix['matrix'].shape[1] + xticks, xtickslabel = self.getTicks(tickIdx) + if np.ceil(max(xticks)) != float(totalWidth - 1): + tickscale = float(totalWidth) / max(xticks) + xticks_use = [x * tickscale for x in xticks] + ax.axes.set_xticks(xticks_use) + else: + ax.axes.set_xticks(xticks) + ax.axes.set_xticklabels(xtickslabel, rotation=self.label_rotation) + # align the first and last label + # such that they don't fall off + # the heatmap sides + ticks = ax.xaxis.get_major_ticks() + ticks[0].label1.set_horizontalalignment('left') + ticks[-1].label1.set_horizontalalignment('right') + + if first and self.y_axis_label != '': + ax.set_ylabel(self.y_axis_label) + if first and self.plot_type not in ['heatmap', 'overlapped_lines']: + ax.legend(loc=self.legend_location.replace('-', ' '), + ncol=1, prop=self.font_p, + frameon=False, markerscale=0.5) + if len(self.y_min) == 1 and len(self.y_max) == 1: + first = False + ax_list.append(ax) + + # It turns out that set_ylim only takes float64s + for sample_id, subplot in enumerate(ax_list): + localYMin = self.y_min[sample_id % len(self.y_min)] + localYMax = self.y_max[sample_id % len(self.y_max)] + lims = [globalYmin, globalYmax] + if localYMin is not None: + if localYMax is not None: + lims = (float(localYMin), float(localYMax)) + else: + lims = (float(localYMin), lims[1]) + elif localYMax is not None: + lims = (lims[0], float(localYMax)) + if lims[0] >= lims[1]: + lims = (lims[0], lims[0] + 1) + ax_list[sample_id].set_ylim(lims) + + plt.subplots_adjust(wspace=0.05, hspace=0.3) + plt.tight_layout() + plt.savefig(self.out_file_name, dpi=self.dpi, format=self.image_format) + plt.close() + + def plotly_profile(self): + """ + plot_profile for plotly output + + y_min, y_max, and color_list are set already + """ + fig = go.Figure() + cols = self.plots_per_row if self.numplots > self.plots_per_row else self.numplots + rows = np.ceil(self.numplots / float(cols)).astype(int) + fig['layout'].update(title=self.plot_title) + domainWidth = .9 / cols + domainHeight = .9 / rows + bufferHeight = 0.0 + if rows > 1: + bufferHeight = 0.1 / (rows - 1) + bufferWidth = 0.0 + if cols > 1: + bufferWidth = 0.1 / (cols - 1) + + data = [] + annos = [] + yMin = None + yMax = None + for i in range(self.numplots): + row = np.floor(i / self.plots_per_row) + # row = rows - i / self.plots_per_row - 1 + col = i % self.plots_per_row + xanchor = 'x{}'.format(i + 1) + yanchor = 'y{}'.format(i + 1) + base = row * (domainHeight + bufferHeight) + domain = [base, base + domainHeight] + titleY = base + domainHeight + fig['layout']['yaxis{}'.format(i + 1)] = {'domain': domain, 'title': self.y_axis_label, 'anchor': xanchor, 'autorange': False} + base = col * (domainWidth + bufferWidth) + domain = [base, base + domainWidth] + titleX = base + 0.5 * domainWidth + fig['layout']['xaxis{}'.format(i + 1)] = {'domain': domain, 'anchor': yanchor} + + if self.per_group: + title = self.hm.matrix.group_labels[i] + else: + title = self.hm.matrix.sample_labels[i] + annos.append({'yanchor': 'bottom', 'xref': 'paper', 'xanchor': 'center', 'yref': 'paper', 'text': title, 'y': titleY, 'x': titleX, 'font': {'size': 16}, 'showarrow': False}) + + for j in range(self.numlines): + if self.per_group: + _row, _col = i, j + else: + _row, _col = j, i + + sub_matrix = self.hm.matrix.get_matrix(_row, _col) + fig['layout']['xaxis{}'.format(i + 1)].update(range=[0, sub_matrix['matrix'].shape[1]]) + + if self.per_group: + label = sub_matrix['sample'] + else: + label = sub_matrix['group'] + + if self.numlines > 1: + coloridx = j + else: + coloridx = i + color = self.color_list[coloridx] + traces = plotly_single(sub_matrix['matrix'], + self.averagetype, + color, + label, + plot_type=self.plot_type) + for trace in traces: + trace.update(xaxis=xanchor, yaxis=yanchor) + if yMin is None or min(trace['y']) < yMin: + yMin = min(trace['y']) + if yMax is None or max(trace['y']) > yMax: + yMax = max(trace['y']) + if row == col == 0: + traces[0].update(showlegend=True) + data.extend(traces) + totalWidth = sub_matrix['matrix'].shape[1] + xticks, xtickslabel = self.getTicks(i) + if np.ceil(max(xticks)) != float(totalWidth): + tickscale = float(totalWidth) / max(xticks) + xticks_use = [x * tickscale for x in xticks] + else: + xticks_use = xticks + xticks_use = [np.ceil(x) for x in xticks_use] + fig['layout']['xaxis{}'.format(i + 1)].update(tickmode='array', tickvals=xticks_use, ticktext=xtickslabel, tickangle=self.label_rotation) + + # Set the y limits + for i in range(self.numplots): + yaxis = 'yaxis{}'.format(i + 1) + yRange = [yMin, yMax] + if self.y_min[i % len(self.y_min)] is not None: + yRange[0] = self.y_min[i % len(self.y_min)] + if self.y_max[i % len(self.y_max)] is not None: + yRange[1] = self.y_max[i % len(self.y_max)] + fig['layout'][yaxis].update(range=yRange) + + fig.add_traces(data) + fig['layout']['annotations'] = annos + py.plot(fig, filename=self.out_file_name, auto_open=False) + + +def main(args=None): + args = process_args(args) + hm = heatmapper.heatmapper() + matrix_file = args.matrixFile.name + args.matrixFile.close() + hm.read_matrix_file(matrix_file) + + if hm.parameters['min threshold'] is not None or hm.parameters['max threshold'] is not None: + filterHeatmapValues(hm, hm.parameters['min threshold'], hm.parameters['max threshold']) + + if args.kmeans is not None: + hm.matrix.hmcluster(args.kmeans, method='kmeans', clustering_samples=args.clusterUsingSamples) + else: + if args.hclust is not None: + print("Performing hierarchical clustering." + "Please note that it might be very slow for large datasets.\n") + hm.matrix.hmcluster(args.hclust, method='hierarchical', clustering_samples=args.clusterUsingSamples) + + group_len_ratio = np.diff(hm.matrix.group_boundaries) / float(len(hm.matrix.regions)) + if np.any(group_len_ratio < 5.0 / 1000): + problem = np.flatnonzero(group_len_ratio < 5.0 / 1000) + sys.stderr.write("WARNING: Group '{}' is too small for plotting, you might want to remove it. \n".format(hm.matrix.group_labels[problem[0]])) + + if args.regionsLabel: + hm.matrix.set_group_labels(args.regionsLabel) + + if args.samplesLabel and len(args.samplesLabel): + hm.matrix.set_sample_labels(args.samplesLabel) + + if args.outFileNameData: + hm.save_tabulated_values(args.outFileNameData, reference_point_label=args.refPointLabel, + start_label=args.startLabel, + end_label=args.endLabel, + averagetype=args.averageType) + + if args.outFileSortedRegions: + hm.save_BED(args.outFileSortedRegions) + + prof = Profile(hm, args.outFileName, + plot_title=args.plotTitle, + y_axis_label=args.yAxisLabel, + y_min=args.yMin, y_max=args.yMax, + averagetype=args.averageType, + reference_point_label=args.refPointLabel, + start_label=args.startLabel, + end_label=args.endLabel, + plot_height=args.plotHeight, + plot_width=args.plotWidth, + per_group=args.perGroup, + plot_type=args.plotType, + image_format=args.plotFileFormat, + color_list=args.colors, + legend_location=args.legendLocation, + plots_per_row=args.numPlotsPerRow, + label_rotation=args.label_rotation, + dpi=args.dpi) + + if args.plotType == 'heatmap': + prof.plot_heatmap() + elif args.plotType == 'overlapped_lines': + prof.plot_hexbin() + else: + prof.plot_profile() diff --git a/pydeeptools/deeptools/sumCoveragePerBin.py b/pydeeptools/deeptools/sumCoveragePerBin.py new file mode 100644 index 00000000..9cde4555 --- /dev/null +++ b/pydeeptools/deeptools/sumCoveragePerBin.py @@ -0,0 +1,240 @@ +import numpy as np +import multiprocessing +import time + +from deeptools import countReadsPerBin +from deeptools.utilities import getTLen +from deeptoolsintervals import GTF + + +class SumCoveragePerBin(countReadsPerBin.CountReadsPerBin): + r"""This is an extension of CountReadsPerBin for use with plotFingerprint. + There, we need to sum the per-base coverage. + """ + def get_coverage_of_region(self, bamHandle, chrom, regions, + fragmentFromRead_func=None): + """ + Returns a numpy array that corresponds to the number of reads + that overlap with each tile. + + >>> test = Tester() + >>> import pysam + >>> c = SumCoveragePerBin([], stepSize=1, extendReads=300) + + For this case the reads are length 36. The number of overlapping + read fragments is 4 and 5 for the positions tested. Note that reads are + NOT extended, due to there being a 0 length input list of BAM files! + + >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile_PE), 'chr2', + ... [(5000833, 5000834), (5000834, 5000835)]) + array([4., 5.]) + + In the following case the reads length is 50. Reads are not extended. + + >>> c.extendReads=False + >>> c.get_coverage_of_region(pysam.AlignmentFile(test.bamFile2), '3R', [(148, 150), (150, 152), (152, 154)]) + array([2., 4., 4.]) + + + """ + if not fragmentFromRead_func: + fragmentFromRead_func = self.get_fragment_from_read + nbins = len(regions) + if len(regions[0]) == 3: + nbins = 0 + for reg in regions: + nbins += (reg[1] - reg[0]) // reg[2] + coverages = np.zeros(nbins, dtype='float64') + + if self.defaultFragmentLength == 'read length': + extension = 0 + else: + extension = self.maxPairedFragmentLength + + blackList = None + if self.blackListFileName is not None: + blackList = GTF(self.blackListFileName) + + vector_start = 0 + for idx, reg in enumerate(regions): + if len(reg) == 3: + tileSize = int(reg[2]) + nRegBins = (reg[1] - reg[0]) // tileSize + else: + nRegBins = 1 + tileSize = int(reg[1] - reg[0]) + + # Blacklisted regions have a coverage of 0 + if blackList and blackList.findOverlaps(chrom, reg[0], reg[1]): + continue + regStart = int(max(0, reg[0] - extension)) + regEnd = reg[1] + int(extension) + + # If alignments are extended and there's a blacklist, ensure that no + # reads originating in a blacklist are fetched + if blackList and reg[0] > 0 and extension > 0: + o = blackList.findOverlaps(chrom, regStart, reg[0]) + if o is not None and len(o) > 0: + regStart = o[-1][1] + o = blackList.findOverlaps(chrom, reg[1], regEnd) + if o is not None and len(o) > 0: + regEnd = o[0][0] + + start_time = time.time() + # caching seems faster. TODO: profile the function + c = 0 + try: + # BAM input + if chrom not in bamHandle.references: + raise NameError("chromosome {} not found in bam file".format(chrom)) + except: + # bigWig input, as used by plotFingerprint + if bamHandle.chroms(chrom): + _ = np.array(bamHandle.stats(chrom, regStart, regEnd, type="mean", nBins=nRegBins), dtype=float) + _[np.isnan(_)] = 0.0 + _ = _ * tileSize + coverages += _ + continue + else: + raise NameError("chromosome {} not found in bigWig file with chroms {}".format(chrom, bamHandle.chroms())) + + prev_pos = set() + lpos = None + # of previous processed read pair + for read in bamHandle.fetch(chrom, regStart, regEnd): + if read.is_unmapped: + continue + if self.minMappingQuality and read.mapq < self.minMappingQuality: + continue + + # filter reads based on SAM flag + if self.samFlag_include and read.flag & self.samFlag_include != self.samFlag_include: + continue + if self.samFlag_exclude and read.flag & self.samFlag_exclude != 0: + continue + + # Fragment lengths + tLen = getTLen(read) + if self.minFragmentLength > 0 and tLen < self.minFragmentLength: + continue + if self.maxFragmentLength > 0 and tLen > self.maxFragmentLength: + continue + + # get rid of duplicate reads that have same position on each of the + # pairs + if self.ignoreDuplicates: + # Assuming more or less concordant reads, use the fragment bounds, otherwise the start positions + if tLen >= 0: + s = read.pos + e = s + tLen + else: + s = read.pnext + e = s - tLen + if read.reference_id != read.next_reference_id: + e = read.pnext + if lpos is not None and lpos == read.reference_start \ + and (s, e, read.next_reference_id, read.is_reverse) in prev_pos: + continue + if lpos != read.reference_start: + prev_pos.clear() + lpos = read.reference_start + prev_pos.add((s, e, read.next_reference_id, read.is_reverse)) + + # since reads can be split (e.g. RNA-seq reads) each part of the + # read that maps is called a position block. + try: + position_blocks = fragmentFromRead_func(read) + except TypeError: + # the get_fragment_from_read functions returns None in some cases. + # Those cases are to be skipped, hence the continue line. + continue + + last_eIdx = None + for fragmentStart, fragmentEnd in position_blocks: + if fragmentEnd is None or fragmentStart is None: + continue + fragmentLength = fragmentEnd - fragmentStart + if fragmentLength == 0: + continue + # skip reads that are not in the region being + # evaluated. + if fragmentEnd <= reg[0] or fragmentStart >= reg[1]: + continue + + if fragmentStart < reg[0]: + fragmentStart = reg[0] + if fragmentEnd > reg[0] + len(coverages) * tileSize: + fragmentEnd = reg[0] + len(coverages) * tileSize + + sIdx = vector_start + max((fragmentStart - reg[0]) // tileSize, 0) + eIdx = vector_start + min(np.ceil(float(fragmentEnd - reg[0]) / tileSize).astype('int'), nRegBins) + if eIdx >= len(coverages): + eIdx = len(coverages) - 1 + if last_eIdx is not None: + sIdx = max(last_eIdx, sIdx) + if sIdx >= eIdx: + continue + + # First bin + if fragmentEnd < reg[0] + (sIdx + 1) * tileSize: + _ = fragmentEnd - fragmentStart + else: + _ = reg[0] + (sIdx + 1) * tileSize - fragmentStart + if _ > tileSize: + _ = tileSize + coverages[sIdx] += _ + _ = sIdx + 1 + while _ < eIdx: + coverages[_] += tileSize + _ += 1 + while eIdx - sIdx >= nRegBins: + eIdx -= 1 + if eIdx > sIdx: + _ = fragmentEnd - (reg[0] + eIdx * tileSize) + if _ > tileSize: + _ = tileSize + elif _ < 0: + _ = 0 + coverages[eIdx] += _ + last_eIdx = eIdx + + c += 1 + + if self.verbose: + endTime = time.time() + print("%s, processing %s (%.1f per sec) reads @ %s:%s-%s" % ( + multiprocessing.current_process().name, c, c / (endTime - start_time), chrom, reg[0], reg[1])) + + vector_start += nRegBins + + # change zeros to NAN + if self.zerosToNans: + coverages[coverages == 0] = np.nan + + return coverages + + +class Tester(object): + + def __init__(self): + """ + The distribution of reads between the two bam files is as follows. + + They cover 200 bp + + 0 100 200 + |------------------------------------------------------------| + A =============== + =============== + + + B =============== =============== + =============== + =============== + """ + import os + self.root = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" + self.bamFile1 = self.root + "testA.bam" + self.bamFile2 = self.root + "testB.bam" + self.bamFile_PE = self.root + "test_paired2.bam" + self.chrom = '3R' diff --git a/pydeeptools/deeptools/test/__init__.py b/pydeeptools/deeptools/test/__init__.py new file mode 100755 index 00000000..e69de29b diff --git a/pydeeptools/deeptools/test/skiptest_heatmapper_images.py b/pydeeptools/deeptools/test/skiptest_heatmapper_images.py new file mode 100644 index 00000000..1e102650 --- /dev/null +++ b/pydeeptools/deeptools/test/skiptest_heatmapper_images.py @@ -0,0 +1,140 @@ +import os +import matplotlib +matplotlib.use('Agg') +from matplotlib.testing.compare import compare_images +from tempfile import NamedTemporaryFile + +import deeptools.computeMatrix +import deeptools.plotHeatmap +import deeptools.plotProfile +import deeptools.utilities + +__author__ = 'Fidel' + +ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_heatmapper/" +tolerance = 30 + + +def test_plotHeatmap_simple_plot(): + """ + Test a simple plot generated using a matrix from + the following command: + + computeMatrix reference-point -a 100 -b 100 -S {test_path}/test.bw \ + -R {test_path}/test.bed -o /tmp/mat.gz -bs 25 + + """ + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master.mat.gz --outFileName {}".format(ROOT, outfile.name).split() + deeptools.plotHeatmap.main(args) + res = compare_images(ROOT + '/master.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotHeatmap_rename_labels(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + + args = "-m {}/master.mat.gz --outFileName {} --regionsLabel uno dos".format(ROOT, outfile.name).split() + deeptools.plotHeatmap.main(args) + res = compare_images(ROOT + '/master_relabeled.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotHeatmap_scale_regions(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master_scale_reg.mat.gz --outFileName {}".format(ROOT, outfile.name).split() + deeptools.plotHeatmap.main(args) + res = compare_images(ROOT + '/master_scale_reg.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotHeatmap_multi_bigwig_pergroup(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master_multi.mat.gz --perGroup --samplesLabel file1 file2 file3 file4 " \ + "--outFileName {}".format(ROOT, outfile.name).split() + deeptools.plotHeatmap.main(args) + res = compare_images(ROOT + '/heatmap_master_multi_pergroup.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotHeatmap_multiple_colors_muti_scales(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master_multi.mat.gz --colorList white,blue white,red --zMin 1 0 --zMax 4 5 " \ + "--outFileName {}".format(ROOT, outfile.name).split() + deeptools.plotHeatmap.main(args) + res = compare_images(ROOT + '/heatmap_master_multi_color.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotHeatmap_multiple_colormap_no_boxes(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master_multi.mat.gz --colorMap Reds binary terrain --boxAroundHeatmaps no " \ + "--outFileName {}".format(ROOT, outfile.name).split() + deeptools.plotHeatmap.main(args) + res = compare_images(ROOT + '/heatmap_master_multi_colormap_no_box.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotHeatmap_interpolation(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/large_matrix.mat.gz --interpolation bilinear " \ + "--outFileName {}".format(ROOT, outfile.name).split() + deeptools.plotHeatmap.main(args) + res = compare_images(ROOT + '/heatmap_master_interpolation_bilinear.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotProfiler(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master.mat.gz --outFileName {} --regionsLabel uno dos " \ + "--plotType std".format(ROOT, outfile.name).split() + deeptools.plotProfile.main(args) + res = compare_images(ROOT + '/profile_master.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotProfiler_heatmap(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master.mat.gz --outFileName {} --plotType heatmap".format(ROOT, outfile.name).split() + deeptools.plotProfile.main(args) + res = compare_images(ROOT + '/profile_master_heatmap.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotProfiler_overlapped_lines(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master.mat.gz --outFileName {} " \ + "--plotType overlapped_lines --yMin -1".format(ROOT, outfile.name).split() + deeptools.plotProfile.main(args) + res = compare_images(ROOT + '/profile_master_overlap_lines.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotProfiler_multibigwig(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master_multi.mat.gz --outFileName {} " \ + "--numPlotsPerRow 2 --yMax 1.5".format(ROOT, outfile.name).split() + deeptools.plotProfile.main(args) + res = compare_images(ROOT + '/profile_master_multi.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) + + +def test_plotProfiler_multibigwig_pergroup(): + outfile = NamedTemporaryFile(suffix='.png', prefix='plotHeatmap_test_', delete=False) + args = "-m {}/master_multi.mat.gz --outFileName {} " \ + "--perGroup --yMax 1.5".format(ROOT, outfile.name).split() + deeptools.plotProfile.main(args) + res = compare_images(ROOT + '/profile_master_multi_pergroup.png', outfile.name, tolerance) + assert res is None, res + os.remove(outfile.name) diff --git a/pydeeptools/deeptools/test/test_bamCoverage_and_bamCompare.py b/pydeeptools/deeptools/test/test_bamCoverage_and_bamCompare.py new file mode 100644 index 00000000..ac1f23ce --- /dev/null +++ b/pydeeptools/deeptools/test/test_bamCoverage_and_bamCompare.py @@ -0,0 +1,462 @@ +import deeptools.bamCoverage as bam_cov +import deeptools.bamCompare as bam_comp +import deeptools.getScaleFactor as gs +import os.path +import filecmp +from os import unlink + +ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" +BAMFILE_A = ROOT + "testA.bam" +BAMFILE_B = ROOT + "testB.bam" +BAMFILE_FILTER1 = ROOT + "test_filtering.bam" +BAMFILE_FILTER2 = ROOT + "test_filtering2.bam" +CRAMFILE_A = ROOT + "testA.cram" +CRAMFILE_B = ROOT + "testB.cram" +CRAMFILE_FILTER1 = ROOT + "test_filtering.cram" +CRAMFILE_FILTER2 = ROOT + "test_filtering2.cram" +BEDFILE_FILTER = ROOT + "test_filtering.blacklist.bed" + + +""" +The distribution of reads for the bam file is: + + 0 100 200 + |------------------------------------------------------------| +testA.bam 3R ==============> + <============== + + +testB.bam 3R <============== ==============> + ==============> + ==============> + """ + + +def test_bam_coverage_arguments(): + """ + Test minimal command line args for bamCoverage + """ + outfile = '/tmp/test_file.bg' + for fname in [BAMFILE_B, CRAMFILE_B]: + args = "--bam {} -o {} --outFileFormat bedgraph".format(fname, outfile).split() + bam_cov.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t50\t0\n', '3R\t50\t150\t1\n', '3R\t150\t200\t2\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bam_coverage_extend(): + outfile = '/tmp/test_file.bg' + for fname in [BAMFILE_B, CRAMFILE_B]: + args = "-b {} -o {} --extendReads 100 --outFileFormat bedgraph".format(fname, outfile).split() + bam_cov.main(args) + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t150\t1\n', '3R\t150\t200\t3\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bam_coverage_extend_and_normalizeUsingRPGC(): + + outfile = '/tmp/test_file.bg' + for fname in [BAMFILE_B, CRAMFILE_B]: + args = "-b {} -o {} --normalizeUsing RPGC --effectiveGenomeSize 200 --extendReads 100 " \ + "--outFileFormat bedgraph".format(fname, outfile).split() + bam_cov.main(args) + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + # the scale factor should be 0.5, thus the result is similar to + # that of the previous test divided by 0.5 + expected = ['3R\t0\t150\t0.5\n', '3R\t150\t200\t1.5\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bam_coverage_skipnas(): + outfile = '/tmp/test_file.bg' + for fname in [BAMFILE_B, CRAMFILE_B]: + args = "--bam {} -o {} --outFileFormat bedgraph --skipNAs".format(fname, outfile).split() + bam_cov.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t50\t150\t1\n', '3R\t150\t200\t2\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bam_coverage_filtering(): + outfile = '/tmp/test_file.bg' + for fname in [BAMFILE_B, CRAMFILE_B]: + args = "--bam {} -o {} --outFileFormat bedgraph --ignoreDuplicates --verbose".format(fname, outfile).split() + bam_cov.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t50\t0\n', '3R\t50\t200\t1\n'] + assert resp == expected, "{} != {}".format(resp, expected) + unlink(outfile) + + +def test_bam_compare_arguments(): + """ + Test minimal command line args for bamCoverage. The ratio + between the same file is taken, therefore, the expected value + is 1.0 for all bins. + """ + outfile = '/tmp/test_file.bg' + for fname in [BAMFILE_B, CRAMFILE_B]: + args = "--bamfile1 {} --bamfile2 {} " \ + "-o {} -p 1 --outFileFormat bedgraph --operation ratio".format(fname, fname, outfile).split() + bam_comp.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t200\t1\n'] + assert resp == expected, "{} != {}".format(resp, expected) + unlink(outfile) + + +def test_bam_compare_diff_files(): + """ + Test with two different files + """ + outfile = '/tmp/test_file.bg' + for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: + args = "--bamfile1 {} --bamfile2 {} --scaleFactors 1:1 --operation subtract " \ + "-o {} -p 1 --outFileFormat bedgraph".format(A, B, outfile).split() + bam_comp.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t-1\n', '3R\t100\t150\t0\n', '3R\t150\t200\t-1\n'] + assert resp == expected, "{} != {}".format(resp, expected) + unlink(outfile) + + +def test_bam_compare_pseudocounts(): + """ + Test with different pseudocounts + """ + outfile = '/tmp/test_file.bg' + args = "--bamfile1 {} --bamfile2 {} --outFileFormat bedgraph --scaleFactors 1:1 -o {} " \ + "--pseudocount 1 0".format(BAMFILE_A, BAMFILE_B, outfile).split() + bam_comp.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t50\tinf\n', '3R\t50\t100\t0\n', '3R\t100\t150\t1\n', '3R\t150\t200\t0\n'] + assert resp == expected, "{} != {}".format(resp, expected) + unlink(outfile) + + +def test_bam_compare_ZoverZ(): + """ + Ensure --skipZeroOverZero works in bamCompare + """ + outfile = '/tmp/test_file.bg' + args = "--bamfile1 {} --bamfile2 {} --outFileFormat bedgraph --scaleFactors 1:1 -o {} " \ + "--skipZeroOverZero".format(BAMFILE_A, BAMFILE_B, outfile).split() + bam_comp.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t50\t100\t-1\n', '3R\t100\t150\t0\n', '3R\t150\t200\t-0.584963\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_get_num_kept_reads(): + """ + Test the scale factor functions + """ + for fname in [BAMFILE_A, CRAMFILE_A]: + args = "--bam {} -o /tmp/test".format(fname).split() + + args = bam_cov.process_args(args) + num_kept_reads, total_reads = gs.get_num_kept_reads(args, None) + + # bam file 1 has 2 reads in 3R and 2 read in chr_cigar + assert num_kept_reads == 3, "num_kept_reads is wrong" + assert total_reads == 3, "num total reads is wrong" + + # ignore chr_cigar to count the total number of reads + args = "--bam {} --ignoreForNormalization chr_cigar -o /tmp/test".format(fname).split() + args = bam_cov.process_args(args) + num_kept_reads, total_reads = gs.get_num_kept_reads(args, None) + + # the number of kept reads should be 2 as the read on chr_cigar is skipped + assert num_kept_reads == 2, "num_kept_reads is wrong ({})".format(num_kept_reads) + + # test filtering by read direction. Only forward reads are kept + args = "--bam {} -o /tmp/test --samFlagExclude 16 --ignoreForNormalization chr_cigar ".format(fname).split() + + args = bam_cov.process_args(args) + num_kept_reads, total_reads = gs.get_num_kept_reads(args, None) + + # only one forward read is expected in + assert num_kept_reads == 1, "num_kept_reads is wrong" + + +def test_bam_compare_diff_files_skipnas(): + """ + Test skipnas + Compared to the previous tests, any region that do not have coverage (in either of the bam files) + is not included in the bedgraph file. + """ + outfile = '/tmp/test_file.bg' + for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: + args = "--bamfile1 {} --bamfile2 {} --scaleFactors 1:1 --operation subtract " \ + "-o {} -p 1 --outFileFormat bedgraph --skipNAs".format(A, B, outfile).split() + bam_comp.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t100\t150\t0\n', '3R\t150\t200\t-1\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bam_compare_extend(): + """ + Test read extension + """ + outfile = '/tmp/test_file.bg' + for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: + args = "--bamfile1 {} --bamfile2 {} --extend 100 --scaleFactors 1:1 --operation subtract " \ + "-o {} -p 1 --outFileFormat bedgraph".format(A, B, outfile).split() + bam_comp.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t100\t-1\n', '3R\t100\t150\t1\n', '3R\t150\t200\t-1\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bam_compare_scale_factors_ratio(): + """ + Test scale factor + """ + outfile = '/tmp/test_file.bg' + for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: + args = "--bamfile1 {} --bamfile2 {} --operation ratio --ignoreForNormalization chr_cigar " \ + "-o {} -p 1 --outFileFormat bedgraph".format(A, B, outfile).split() + bam_comp.main(args) + + # The scale factors are [ 1. 0.5] because BAMFILE_B has double the amount of reads (4) compared to BAMFILE_A + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + + """ + The distribution of reads for the bam file is: + + 0 100 200 + |------------------------------------------------------------| + testA.bam 3R ==============> + <============== + + + testB.bam 3R <============== ==============> + ==============> + ==============> + + ------------------------------------------------------------------------------ + + ratio: 0 (0+1)/(1*0.5+1)=0.67 (1+1)/(1+2*0.5)=1 + (scale factors [1,0.5]) (1+1)/(1+1*0.5)=1.33 + """ + + expected = ['3R\t0\t50\t1\n', '3R\t50\t100\t0.666667\n', '3R\t100\t150\t1.33333\n', '3R\t150\t200\t1\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bam_compare_scale_factors_subtract(): + """ + Test scale factor + """ + outfile = '/tmp/test_file.bg' + for A, B in [(BAMFILE_A, BAMFILE_B), (CRAMFILE_A, CRAMFILE_B)]: + args = "--bamfile1 {} --bamfile2 {} --operation subtract --ignoreForNormalization chr_cigar " \ + "-o {} -p 1 --outFileFormat bedgraph --scaleFactorsMethod None --normalizeUsing CPM".format(A, B, outfile).split() + bam_comp.main(args) + + # The scale factors are [ 1. 0.5] because BAMFILE_B has dowble the amount of reads (4) compared to BAMFILE_A + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + + """ + The distribution of reads for the bam file is: + + 0 100 200 + |------------------------------------------------------------| + testA.bam 3R ==============> + <============== + + + testB.bam 3R <============== ==============> + ==============> + ==============> + + ------------------------------------------------------------------------------ + + subtract: After applying CPM normalization, the scale factors are [500000,250000] + + after applying factors: 0 -25k 25k 0 + + """ + + expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t-250000\n', '3R\t100\t150\t250000\n', '3R\t150\t200\t0\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bam_coverage_filter_blacklist(): + """ + Test --samFlagInclude --samFlagExclude --minMappingQuality --ignoreDuplicates and --blackListFileName + """ + outfile = '/tmp/test_file_filter.bg' + for fname in [BAMFILE_FILTER1, CRAMFILE_FILTER1]: + args = "--bam {} --normalizeUsing RPGC --effectiveGenomeSize 1400 -p 1 -o {} -of bedgraph --samFlagInclude 512 " \ + "--samFlagExclude 256 --minMappingQuality 5 --ignoreDuplicates " \ + "--blackListFileName {}".format(fname, outfile, BEDFILE_FILTER) + args = args.split() + bam_cov.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + + expected = ['3R\t0\t100\t0\n', '3R\t100\t150\t1.42338\n', + '3R\t150\t250\t4.88017\n', '3R\t250\t300\t3.05011\n', + '3R\t300\t400\t2.23675\n', '3R\t400\t450\t3.86347\n', + '3R\t450\t500\t4.06681\n', '3R\t500\t550\t2.03341\n', + '3R\t550\t600\t2.44009\n', '3R\t600\t650\t4.47349\n', + '3R\t650\t700\t3.45679\n', '3R\t700\t750\t3.66013\n', + '3R\t750\t800\t4.06681\n', '3R\t900\t950\t2.44009\n', + '3R\t950\t1000\t1.62672\n', '3R\t1000\t1050\t0.813362\n', + '3R\t1050\t1500\t0\n'] + + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bam_coverage_offset1(): + """ + Test -bs 1 --Offset 1 + """ + outfile = '/tmp/test_offset.bw' + for fname in [BAMFILE_A, CRAMFILE_A]: + args = "--Offset 1 --bam {} -p 1 -bs 1 -o {}".format(fname, outfile) + args = args.split() + bam_cov.main(args) + try: + # python 3 only + filecmp.clear_cache() + except: + pass + assert filecmp.cmp(outfile, "{}testA_offset1.bw".format(ROOT)) is True + unlink(outfile) + + +def test_bam_coverage_offset1_10(): + """ + Test -bs 1 --Offset 1 10 + """ + outfile = '/tmp/test_offset.bw' + for fname in [BAMFILE_A, CRAMFILE_A]: + args = "--Offset 1 10 -b {} -p 1 -bs 1 -o {}".format(fname, outfile) + args = args.split() + bam_cov.main(args) + try: + # python 3 only + filecmp.clear_cache() + except: + pass + assert filecmp.cmp(outfile, "{}testA_offset1_10.bw".format(ROOT)) is True + unlink(outfile) + + +def test_bam_coverage_offset_minus1(): + """ + Test -bs 1 --Offset -1 + """ + outfile = '/tmp/test_offset.bw' + for fname in [BAMFILE_A, CRAMFILE_A]: + args = "--Offset -1 -b {} -p 1 -bs 1 -o {}".format(fname, outfile) + args = args.split() + bam_cov.main(args) + try: + # python 3 only + filecmp.clear_cache() + except: + pass + assert filecmp.cmp(outfile, "{}testA_offset-1.bw".format(ROOT)) is True + unlink(outfile) + + +def test_bam_coverage_offset20_minus4(): + """ + Test -bs 1 --Offset 20 -4 + """ + outfile = '/tmp/test_offset.bw' + for fname in [BAMFILE_A, CRAMFILE_A]: + args = "--Offset 20 -4 -b {} -p 1 -bs 1 -o {}".format(fname, outfile) + args = args.split() + bam_cov.main(args) + try: + # python 3 only + filecmp.clear_cache() + except: + pass + assert filecmp.cmp(outfile, "{}testA_offset20_-4.bw".format(ROOT)) is True + unlink(outfile) + + +def test_bam_compare_filter_blacklist(): + """ + Test --samFlagInclude --samFlagExclude --minMappingQuality --ignoreDuplicates and --blackListFileName + """ + outfile = '/tmp/test_file_filter.bg' + for A, B in [(BAMFILE_FILTER1, BAMFILE_FILTER2), (CRAMFILE_FILTER1, CRAMFILE_FILTER2)]: + args = "-b1 {} -b2 {} -p 1 -o {} -of bedgraph --samFlagInclude 512 " \ + "--samFlagExclude 256 --minMappingQuality 5 --ignoreDuplicates " \ + "--blackListFileName {}".format(A, B, outfile, BEDFILE_FILTER) + args = args.split() + bam_comp.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t100\t0\n', '3R\t100\t150\t-0.220909\n', + '3R\t150\t200\t-0.159356\n', '3R\t200\t250\t-0.0718929\n', + '3R\t250\t300\t0.135883\n', '3R\t300\t350\t0.103093\n', + '3R\t350\t400\t-0.0895516\n', '3R\t400\t450\t0.0308374\n', + '3R\t450\t500\t0.0989418\n', '3R\t500\t550\t0.207044\n', + '3R\t550\t600\t0.0198996\n', '3R\t600\t650\t-0.0957241\n', + '3R\t650\t700\t0.00968255\n', '3R\t700\t750\t-0.040642\n', + '3R\t750\t800\t-0.123451\n', '3R\t900\t950\t0.212545\n', + '3R\t950\t1000\t0.199309\n', '3R\t1000\t1050\t0.167945\n', + '3R\t1050\t1500\t0\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) diff --git a/pydeeptools/deeptools/test/test_bigwigAverage.py b/pydeeptools/deeptools/test/test_bigwigAverage.py new file mode 100644 index 00000000..7f863291 --- /dev/null +++ b/pydeeptools/deeptools/test/test_bigwigAverage.py @@ -0,0 +1,83 @@ +import deeptools.bigwigAverage as bwAve + +import os.path +from os import unlink + +ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" +BIGWIG_A = ROOT + "testA_skipNAs.bw" +BIGWIG_B = ROOT + "testB_skipNAs.bw" +BIGWIG_C = ROOT + "test1.bw.bw" + + +""" +The distribution of reads for the bam file is: + + 0 100 200 + |------------------------------------------------------------| +testA.bam 3R ==============> + <============== + + +testB.bam 3R <============== ==============> + ==============> + ==============> + +The resulting bigwig files are as follows: + +testA_skipNas: + 3R 100 200 1 + chr_cigar 0 50 2 + +testB_skipNas: + 3R 50 150 1 + 3R 150 200 2 +""" + + +def test_bigwigAverage(): + outfile = '/tmp/result.bg' + args = "--bigwigs {} {} -o {} --outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_B, outfile).split() + bwAve.main(args) + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t0.5\n', '3R\t100\t150\t1\n', '3R\t150\t200\t1.5\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bigwigAverage_skipnas(): + outfile = '/tmp/result.bg' + args = "--bigwigs {} {} -o {} --skipNAs " \ + "--outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_B, outfile).split() + bwAve.main(args) + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t100\t150\t1\n', '3R\t150\t200\t1.5\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bigwigAverageWithScale(): + outfile = '/tmp/result.bg' + args = "--bigwigs {} {} -o {} --outFileFormat bedgraph --scaleFactors 1:0.5".format(BIGWIG_A, BIGWIG_B, outfile).split() + bwAve.main(args) + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t0.25\n', '3R\t100\t150\t0.75\n', '3R\t150\t200\t1\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bigwigAverageThree(): + outfile = '/tmp/result.bg' + args = "--bigwigs {} {} {} -o {} --outFileFormat bedgraph --scaleFactors 0.75:0.75:.75".format(BIGWIG_A, BIGWIG_A, BIGWIG_B, outfile).split() + bwAve.main(args) + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t0.25\n', '3R\t100\t150\t0.75\n', '3R\t150\t200\t1\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) diff --git a/pydeeptools/deeptools/test/test_bigwigCompare_and_multiBigwigSummary.py b/pydeeptools/deeptools/test/test_bigwigCompare_and_multiBigwigSummary.py new file mode 100644 index 00000000..076baa21 --- /dev/null +++ b/pydeeptools/deeptools/test/test_bigwigCompare_and_multiBigwigSummary.py @@ -0,0 +1,136 @@ +import deeptools.bigwigCompare as bwComp +import deeptools.multiBigwigSummary as bwCorr +import numpy as np +import numpy.testing as nt + +import os.path +from os import unlink + +ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" +BIGWIG_A = ROOT + "testA_skipNAs.bw" +BIGWIG_B = ROOT + "testB_skipNAs.bw" +BIGWIG_C = ROOT + "test1.bw.bw" + + +""" +The distribution of reads for the bam file is: + + 0 100 200 + |------------------------------------------------------------| +testA.bam 3R ==============> + <============== + + +testB.bam 3R <============== ==============> + ==============> + ==============> + +The resulting bigwig files are as follows: + +testA_skipNas: + 3R 100 200 1 + chr_cigar 0 50 2 + +testB_skipNas: + 3R 50 150 1 + 3R 150 200 2 +""" + + +def test_bigwigCompare(): + outfile = '/tmp/result.bg' + args = "-b1 {} -b2 {} -o {} --operation add --outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_B, outfile).split() + bwComp.main(args) + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t0\t50\t0\n', '3R\t50\t100\t1\n', '3R\t100\t150\t2\n', '3R\t150\t200\t3\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bigwigCompare_skipnas(): + outfile = '/tmp/result.bg' + args = "-b1 {} -b2 {} -o {} --operation add --skipNAs " \ + "--outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_B, outfile).split() + bwComp.main(args) + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t100\t150\t2\n', '3R\t150\t200\t3\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_bigwigCompare_skipZeroOverZero(): + outfile = '/tmp/result.bg"' + args = "-b1 {} -b2 {} -o {} --skipZeroOverZero --pseudocount 1 3 --outFileFormat bedgraph".format(BIGWIG_A, BIGWIG_A, outfile).split() + bwComp.main(args) + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['3R\t100\t200\t-1\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_multiBigwigSummary(): + outfile = '/tmp/result.bg' + args = "bins -b {} {} --binSize 50 -o {}".format(BIGWIG_A, BIGWIG_B, outfile).split() + bwCorr.main(args) + resp = np.load(outfile) + matrix = resp['matrix'] + labels = resp['labels'] + nt.assert_equal(matrix, np.array([[np.nan, np.nan], + [np.nan, 1.], + [1., 1.], + [1., 2.]])) + nt.assert_equal(labels, ['testA_skipNAs.bw', 'testB_skipNAs.bw']) + unlink(outfile) + + +def test_multiBigwigSummary_outrawcounts(): + """ + Test multiBigwigSummary raw counts output + """ + outfile = '/tmp/result.bg' + args = "bins -b {} {} --binSize 50 -o /tmp/null --outRawCounts {} ".format(BIGWIG_A, BIGWIG_B, outfile).split() + bwCorr.main(args) + _foo = open(outfile, 'r') + resp = _foo.read() + _foo.close() + expected = """#'chr' 'start' 'end' 'testA_skipNAs.bw' 'testB_skipNAs.bw' +3R 0 50 nan nan +3R 50 100 nan 1.0 +3R 100 150 1.0 1.0 +3R 150 200 1.0 2.0 +""" + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + unlink("/tmp/null") + + +def test_multiBigwigSummary_gtf(): + outfile = '/tmp/_test.npz' + args = "BED-file -b {0} {0} --BED {1}/test.gtf -o {2}".format(BIGWIG_C, ROOT, outfile).split() + bwCorr.main(args) + resp = np.load(outfile) + matrix = resp['matrix'] + labels = resp['labels'] + nt.assert_equal(labels, ['test1.bw.bw', 'test1.bw.bw']) + nt.assert_allclose(matrix, np.array([[27.475, 27.475], + [27.31248719, 27.31248719]])) + unlink(outfile) + + +def test_multiBigwigSummary_metagene(): + outfile = '/tmp/_test.npz' + args = "BED-file --metagene -b {0} {0} --BED {1}/test.gtf -o {2}".format(BIGWIG_C, ROOT, outfile).split() + bwCorr.main(args) + resp = np.load(outfile) + matrix = resp['matrix'] + labels = resp['labels'] + nt.assert_equal(labels, ['test1.bw.bw', 'test1.bw.bw']) + nt.assert_allclose(matrix, np.array([[20.28956028, 20.28956028], + [22.1923501, 22.1923501]])) + unlink(outfile) diff --git a/pydeeptools/deeptools/test/test_computeMatrixOperations.py b/pydeeptools/deeptools/test/test_computeMatrixOperations.py new file mode 100644 index 00000000..c253431d --- /dev/null +++ b/pydeeptools/deeptools/test/test_computeMatrixOperations.py @@ -0,0 +1,165 @@ +# from unittest import TestCase + +import deeptools.computeMatrixOperations as cmo +import os +import hashlib +import gzip +import json + +__author__ = 'Devon' + + +def getHeader(fp): + s = fp.readline() + if isinstance(s, bytes): + s = s.decode() + s = s[1:] + return json.loads(s) + + +class TestComputeMatrixOperations(object): + root = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" + matrix = root + "computeMatrixOperations.mat.gz" + bed = root + "computeMatrixOperations.bed" + rbindMatrix1 = root + "somegenes.txt.gz" + rbindMatrix2 = root + "othergenes.txt.gz" + + def testSubset(self): + """ + computeMatrixOperations subset + """ + + dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0], "body": [1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward"], "downstream": [0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10], "upstream": [0, 0, 0, 0], "group_boundaries": [0, 196], "sample_boundaries": [0, 100, 200, 300, 400], "max threshold": None, "ref point": [None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} + oname = "/tmp/subset.mat.gz" + args = "subset -m {} --sample SRR648667.forward SRR648668.forward SRR648669.forward SRR648670.forward -o {}".format(self.matrix, oname) + args = args.split() + cmo.main(args) + f = gzip.GzipFile(oname) + d = getHeader(f) # Skip the header, which can be in a different order + h = hashlib.md5(f.read()).hexdigest() + f.close() + assert d == dCorrect + expectedh = 'edb3c8506c3f27ebb8c7ddf94d5ba594' + assert f'{h}' == f'{expectedh}' + os.remove(oname) + + def testRelabel(self): + """ + computeMatrixOperations relabel + """ + dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["first", "sec ond", "3rd", "4th", "5th", "6th", "7th", "8th"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["foo bar"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 196], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} + oname = "/tmp/relabeled.mat.gz" + args = "relabel -m {} -o {} --sampleLabels first sec_ond 3rd 4th 5th 6th 7th 8th --groupLabels foo_bar".format(self.matrix, oname) + args = args.split() + args[7] = 'sec ond' # split mucks up spaces + args[-1] = 'foo bar' + cmo.main(args) + f = gzip.GzipFile(oname) + d = getHeader(f) + assert d == dCorrect + f.close() + os.remove(oname) + + def testfilterStrand(self): + """ + computeMatrixOperations filterStrand + """ + dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 107], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} + oname = "/tmp/filterStrand1.mat.gz" + args = "filterStrand -m {} -o {} --strand +".format(self.matrix, oname) + args = args.split(' ') + cmo.main(args) + f = gzip.GzipFile(oname) + d = getHeader(f) # Skip the header, which can be in a different order + h = hashlib.md5(f.read()).hexdigest() + f.close() + assert d == dCorrect + expectedh = '300f8000be5b5f51e803b57ef08f1c9e' + assert f'{h}' == f'{expectedh}' + os.remove(oname) + + dCorrect = {u'verbose': True, u'scale': 1, u'skip zeros': False, u'nan after end': False, u'sort using': u'mean', u'unscaled 5 prime': [0, 0, 0, 0, 0, 0, 0, 0], u'body': [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], u'sample_labels': [u'SRR648667.forward', u'SRR648668.forward', u'SRR648669.forward', u'SRR648670.forward', u'SRR648667.reverse', u'SRR648668.reverse', u'SRR648669.reverse', u'SRR648670.reverse'], u'downstream': [0, 0, 0, 0, 0, 0, 0, 0], u'unscaled 3 prime': [0, 0, 0, 0, 0, 0, 0, 0], u'group_labels': [u'genes'], u'bin size': [10, 10, 10, 10, 10, 10, 10, 10], u'upstream': [0, 0, 0, 0, 0, 0, 0, 0], u'group_boundaries': [0, 89], u'sample_boundaries': [0, 100, 200, 300, 400, 500, 600, 700, 800], u'missing data as zero': False, u'ref point': [None, None, None, None, None, None, None, None], u'min threshold': None, u'sort regions': u'no', u'proc number': 20, u'bin avg type': u'mean', u'max threshold': None} + oname = "/tmp/filterStrand2.mat.gz" + args = "filterStrand -m {} -o {} --strand -".format(self.matrix, oname) + args = args.split() + cmo.main(args) + f = gzip.GzipFile(oname) + d = getHeader(f) # Skip the header, which can be in a different order + h = hashlib.md5(f.read()).hexdigest() + f.close() + assert d == dCorrect + expectedh = '0a6ca070a5ba4564f1ab950ac3b7c8f1' + assert f'{h}' == f'{expectedh}' + os.remove(oname) + + def testrbind(self): + """ + computeMatrixOperations rbind + """ + dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 392], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} + oname = "/tmp/rbind.mat.gz" + args = "rbind -m {0} {0} -o {1}".format(self.matrix, oname) + args = args.split() + cmo.main(args) + f = gzip.GzipFile(oname) + d = getHeader(f) # Skip the header, which can be in a different order + h = hashlib.md5(f.read()).hexdigest() + f.close() + assert d == dCorrect + expectedh = '3dd96c7b05e0ca5ada21212defe57fba' + assert f'{h}' == f'{expectedh}' + os.remove(oname) + + def testrbind2(self): + """ + computeMatrixOperations rbind with different groups + """ + dCorrect = {"verbose": False, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0], "body": [2], "sample_labels": ["signal"], "downstream": [1], "unscaled 3 prime": [0], "group_labels": ["somegenes", "othergenes"], "bin size": [1], "upstream": [1], "group_boundaries": [0, 3, 7], "sample_boundaries": [0, 4], "max threshold": None, "ref point": [None], "min threshold": None, "sort regions": "keep", "proc number": 1, "bin avg type": "mean", "missing data as zero": True} + oname = "/tmp/rbind2.mat.gz" + args = "rbind -m {0} {1} -o {2}".format(self.rbindMatrix1, self.rbindMatrix2, oname) + args = args.split() + cmo.main(args) + f = gzip.GzipFile(oname) + d = getHeader(f) # Skip the header, which can be in a different order + h = hashlib.md5(f.read()).hexdigest() + f.close() + assert d == dCorrect + expectedh = '5d8b1517fc4c63d000b6b37f70ee163b' + assert f'{h}' == f'{expectedh}' + os.remove(oname) + + def testcbind(self): + """ + computeMatrixOperations cbind + """ + dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse", "SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 196], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800, 900, 1000, 1100, 1200, 1300, 1400, 1500, 1600], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None, None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} + oname = "/tmp/filterStrand.mat.gz" + args = "cbind -m {0} {0} -o {1}".format(self.matrix, oname) + args = args.split() + cmo.main(args) + f = gzip.GzipFile(oname) + d = getHeader(f) # Skip the header, which can be in a different order + h = hashlib.md5(f.read()).hexdigest() + f.close() + assert d == dCorrect + expectedh = 'e55d89704bb16a11f366663a8fd90a47' + assert f'{h}' == f'{expectedh}' + os.remove(oname) + + def testsort(self): + """ + computeMatrixOperations sort + """ + dCorrect = {"verbose": True, "scale": 1, "skip zeros": False, "nan after end": False, "sort using": "mean", "unscaled 5 prime": [0, 0, 0, 0, 0, 0, 0, 0], "body": [1000, 1000, 1000, 1000, 1000, 1000, 1000, 1000], "sample_labels": ["SRR648667.forward", "SRR648668.forward", "SRR648669.forward", "SRR648670.forward", "SRR648667.reverse", "SRR648668.reverse", "SRR648669.reverse", "SRR648670.reverse"], "downstream": [0, 0, 0, 0, 0, 0, 0, 0], "unscaled 3 prime": [0, 0, 0, 0, 0, 0, 0, 0], "group_labels": ["genes"], "bin size": [10, 10, 10, 10, 10, 10, 10, 10], "upstream": [0, 0, 0, 0, 0, 0, 0, 0], "group_boundaries": [0, 196], "sample_boundaries": [0, 100, 200, 300, 400, 500, 600, 700, 800], "max threshold": None, "ref point": [None, None, None, None, None, None, None, None], "min threshold": None, "sort regions": "no", "proc number": 20, "bin avg type": "mean", "missing data as zero": False} + oname = "/tmp/sorted.mat.gz" + args = "sort -m {} -o {} -R {}".format(self.matrix, oname, self.bed) + args = args.split() + cmo.main(args) + f = gzip.GzipFile(oname) + d = getHeader(f) # Skip the header, which can be in 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NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1304:5656:150699 0 2L 17 255 51M * 0 0 CAGAAATGTTGCTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATA CCCFFFFFHHHHHJJGIJJJJJJIHGJJGGJJJIJIJJJJIIJJJJJIIJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1304:8200:170238 0 2L 19 255 51M * 0 0 GAAATGTTGCTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATAAC ?@@FBDDDHHGHAHHIJCGGDFHIHGHGIJJJGGIGIII3DHIGGGHIIJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1305:18486:172550 16 2L 21 255 51M * 0 0 AATGTTGCTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCC JIGJJIJJIIHDJJJIHBJIIIHHIIIJJJIIJJIIHGFHHHHFFDDDCCB XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2307:2321:170436 0 2L 27 255 51M * 0 0 GCTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCCTGATCT CC@FFFDFHHHHHIFIJJEBGGHGIIJJIJGGEGEHIGIJJJAHHIIHIII XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1207:5255:137547 0 2L 28 255 51M * 0 0 CTTGACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCCTGATCTA CCCFFFFFHGHHGIIGJHIHIHGIIJIIIGGIJJIJJIIJJEHJJJJJJJD XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1304:3130:106740 0 2L 32 255 51M * 0 0 ACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCCTGATCTACGAC CCCFFFFFHHGHHJJJJJJIIJJJJGHIJJJJJJJIJIJJJJIIIIGJJJI XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2306:8891:14840 0 2L 32 255 51M * 0 0 ACCTCATGAATCGTATTGCCAAGGGATACCAAAATAACCCTGATCTACGAC =;?BBBDDFHDFHFBBD4B>@@G@?3A;DGCED XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1205:9633:61290 0 2L 105 255 51M * 0 0 TAAAAAACACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGT @@@DDDFDFDHHFI1C:DDG>EHIIICEHIIFGIAEHAA?9?CFF>CADC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2108:16953:173164 0 2L 105 255 51M * 0 0 TAAAAAACACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGT CCCFFFFFHHHHHJIIIJHJJIJJJJJJJJJJIIJHHHHFEFFDBCEEEED XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2306:11917:55163 16 2L 105 255 51M * 0 0 TAAAAAACACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGT =ACGHC@FGHGHHGGGGGC@@ECC=CEBE;=.;;@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1108:18039:70045 0 2L 112 255 51M * 0 0 CACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGAG @@@FFFFFDDHFH>DBFGGIIIIIIIIIGGHE@6=F=DHGEAA7@CCHCFH XA:i:0 MD:Z:49C0T0 NM:i:2 +DD61XKN1:97:COBJ7ACXX:6:2302:8293:92003 16 2L 113 255 51M * 0 0 ACCGCGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGCTG @JJIJJJJJIIIGJJIHG>IHJJJJJJIJJJJJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1206:17788:76420 0 2L 117 255 51M * 0 0 CGAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGCTAGATC @@@DBDFFGHGHFIGGGIIIEH:ADGHEIGD*??DEA23A:C=2+B48== XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2301:9302:70963 16 2L 118 255 51M * 0 0 GAGCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGCTGCTTCT JJIGJIIIJJIGHFIGJJJJJJJJJJJJJJJJJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1108:5503:182542 16 2L 120 255 51M * 0 0 GCGAGCAAATCACACGGAAGCAGCCATGTGTTATGTACATGCTGCTTCTTT 0?DED>GFB@GB8CDDFFF?FEGIGIIIAHGIIIGIIIIIIII9EGAGIEBCGEGIGB XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1102:12979:59008 16 2L 138 255 51M * 0 0 AGCAGCCATGTGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAG JJJIJJIIJJJJJIJJIGHJJJJJJJJJJJIJJIJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1206:9329:69872 16 2L 138 255 51M * 0 0 AGCAGCCATGTGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAG HIIGIIGJIJJIJIJJIGIJJIHIJJIIGJIJIJJJIIGHGGHFFDFFCC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2103:16418:25318 16 2L 144 255 51M * 0 0 CATGTGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTT H>JJJJJJJJJHIJJJJJIIIJIJIJJJJJJJJJJJJJHHGHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2306:20617:39460 16 2L 147 255 51M * 0 0 GTGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGA JJJJIJJJIIJJJJJJJJJJIIJJJJJJJJJJJJIJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1306:11689:51296 0 2L 148 255 51M * 0 0 TGTTATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAG @@@FDDADBFF8FGIIGIDCFHIGBHHGIJJIJE@GGIJJIIJEIAHDHHI XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1304:20062:21791 16 2L 151 255 51M * 0 0 TATGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCA JJJIIJIJIJJJJJJJJJJJJJJJJJJJJJJJJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2102:19935:152156 16 2L 153 255 51M * 0 0 TGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACA JIIIJIGHHGIIIGJIJJJJJJGJIJJJIIJJJIJJJIHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2306:17010:6596 16 2L 153 255 51M * 0 0 TGTACATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACA JIIJJJJJIJJJJJIJJJJJJJJJJJJJJJJJIJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1206:8566:197557 16 2L 158 255 51M * 0 0 ATGCTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACAAACAC EJJJJIIGGGGGIGHIHEHBGIIIJIIJIGGJIJIHEIGHHHHDFFDD@@? XA:i:1 MD:Z:48A2 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:1307:11048:127938 0 2L 161 255 51M * 0 0 CTGCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACAAACACATT @@@DFFADHDHHHGGIEIHEG>IFHE?FHHHGAECFFGFEEHIIIIIEDHI XA:i:0 MD:Z:45A5 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:1204:11281:93412 16 2L 163 255 51M * 0 0 GCTTCTTTAGTTTCTGAATATCTTAGCATGTTGGAGTCACAAACACATTTG JJJIJJJJIICHIJJJJIJIJJJJJJJJJJIJJJJJGJHHHHHFFFFFCCC XA:i:1 MD:Z:43A7 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:1105:16101:180301 0 2L 181 255 51M * 0 0 TATCTTAGCATGTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGT AEF?GHEFHEBBBD:??FB XA:i:1 MD:Z:25A25 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:1307:14338:192440 0 2L 184 255 51M * 0 0 CTTAGCATGTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTT GHGGI?DHIGGDGHIJJGG XA:i:1 MD:Z:22A28 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:1103:12859:144897 16 2L 186 255 51M * 0 0 TAGCATGTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCA HIEJIHGIGHFGGIIHIGGIHECEHIIJJGJJJIJIIEHHFHHFFFFFCCC XA:i:0 MD:Z:20A30 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:2107:7805:110890 16 2L 187 255 51M * 0 0 AGCATGTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCAA IIJIIJJIIIIGJJJIJJGIGJJIIJFJIJJIIIJJIIHHHHHFFFFFC@C XA:i:0 MD:Z:19A31 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:1102:1861:107928 0 2L 192 255 51M * 0 0 GTTGGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCAACGAAT @?@DDDDFFBHHHJEGIIGIGIIJGHIJJJIIGHJGHIICFHIJIIJIIJI XA:i:1 MD:Z:14A36 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:2308:20330:196190 16 2L 192 255 51M * 0 0 GTTCGAGTCACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCAACGAAT D90)JIIGHHEEFCGBJIHIIIJJIJJJJJJIHGJJIIHGHHHDFFFD@@@ XA:i:0 MD:Z:3G10A36 NM:i:2 +DD61XKN1:97:COBJ7ACXX:6:1201:12265:85344 0 2L 200 255 51M * 0 0 CACAAACACATTTGCCTGTTGGAGCTGTAAGTTTTCAACGAATTTCTCCCA CCCFFFFFHHHHHIIJJJJIJJJJJIJIIJJIJJJGIJIJJIJJIGIGGGI XA:i:1 MD:Z:6A44 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:2308:10209:45972 16 2L 201 255 51M * 0 0 ACAAACACATTTGCCTGTTGGAGCTCTAAGTTTTCAACGAATTTCTCCCAA GHGIIHDIIIIHG=GGIIG@JIGHCFFHIIAH:DDGGGDFECGFBG@AGH>>D XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1203:19077:54250 16 2L 245 255 51M * 0 0 ATCTCAACACCCTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCG ??=)6(-;.@4CBB@=B@60)AADDE?@?DFDEE?AC:DCAFGGIGIIIFIIBEE XA:i:0 MD:Z:48G0A1 NM:i:2 +DD61XKN1:97:COBJ7ACXX:6:1201:1270:36522 16 2L 251 255 51M * 0 0 ACACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAG EEEEEFFFFFFFHHIGJJJJJIIJJJJJJJJJJJJJJJHHHHHFFFDFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1208:4869:36164 16 2L 251 255 51M * 0 0 ACACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAG B@AA;D>FFEFFHHJJIJJIGGGIJJJJIFJIJIJIIJGHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2302:8813:117992 16 2L 251 255 51M * 0 0 ACACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAG EEEDCFDFFFFFHHJIJJJIJJJJJJJJJJJJIJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2306:2156:189168 16 2L 251 255 51M * 0 0 ACACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAG EECEADBD@FFFHEGGBIIJJJJIJJIIJJIJJJJJJJHHHFHFFFDDCC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2108:20676:200337 16 2L 253 255 51M * 0 0 CCCTTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGAT ####@EDBFFEHEE;>IIIGHBJJIHHBIIIIEJIJIHHHHFC@+FFD?@? XA:i:0 MD:Z:0A1A0C47 NM:i:3 +DD61XKN1:97:COBJ7ACXX:6:2303:4499:87063 16 2L 253 255 51M * 0 0 ACACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGAT @EEEEEDFFFFEAJIGHIHHBCJJIGGGGIJJIIIGGHHHDHHFFFFFCC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2301:12873:140362 0 2L 254 255 51M * 0 0 CACTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATG CCCFFFFFHHHHHIJJJJJJJJJJIIJIJIIIGIJJIIIJJJJIIHFFDEE XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2307:13419:129801 0 2L 256 255 51M * 0 0 CTAATGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGGTGGG @@@FFFDDFBDHHBIIBAHGHEHCH??D?DAG@FC?DBDGGFHAA>DFEEIIJIHGJIHGIHG?GGGGIIGGJJJIJJJJHHHHHFFDFF@CC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1208:21153:74484 0 2L 260 255 51M * 0 0 TGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCT @C@FFDEFAHGHFHGIJGGHEDGGIIGIEEGHGGGIIGGGFEBBDD@CC>B XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2101:13440:96989 0 2L 260 255 51M * 0 0 TGGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCT CCCFFFFFHHHHHJJJIJIJJIJJIJIIJJJIIIIJJIIJHGFFFF>CEEE XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1104:11297:23938 0 2L 261 255 51M * 0 0 GGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTG ?@@D1BD8DHDAFGFCBGGCG8:@4@A@# XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1302:16303:101241 0 2L 261 255 51M * 0 0 GGAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTG @@@DDDDFHGHFGIIIIGIIJIJJJIIIGGFBHIIHEHBHEG@BF;3?;B> XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2103:10328:49800 16 2L 262 255 51M * 0 0 GAGTCGGCCGTATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTGC @C@BDBBD=FFFFC=.888BCIFF@B90FEEFCF=CFAEIB=,B1;;; XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1107:9046:65823 16 2L 273 255 51M * 0 0 ATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTGCCTAGGAAATCA DJHGGHGEJIIG@JIIGGDEJGHHFDJJHGHFHGHHGBHBAHFD8FFF@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1205:16702:86065 16 2L 273 255 51M * 0 0 ATCGGATGATGTGCTAAGTCCCGGCGAAGATGGTATCTGCCTAGGAAATCA IHIIFIIIIIGCIGGIHF@GIIIIIIIHEFCIIHFB?GHFDGHFFFDFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2207:9123:81043 0 2L 275 255 51M * 0 0 CGGNTGGTGTGCTAAGTCCCGGCGAAGATGGTATCNGCCTAGGAAATNATT ?@@#4A22AAFHFGEGFHGGIGDGHIIIIII9DBF#-DFF4?<@C<8=FC@F9CF=7 XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2307:1821:56847 16 2L 291 255 51M * 0 0 TCCCGGCGAAGATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTT JIHIJJJJIJJJJIJJJJJJJJJJIJJJJJIJJJJJJIHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1108:6855:132514 16 2L 292 255 51M * 0 0 CCCGGCGAAGATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTG JIJGJJJJJJIJJJIJIJJIJJIHJJJIHBJJGJJJIJGHHGHFFFFF@@B XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1307:18891:60022 0 2L 298 255 51M * 0 0 GAAGATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCC @@@FDDEFHHHHHJJJJJJJIIJJIJIIGJGHJJJGIIGIIJDHHJJJJJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1101:19397:5078 0 2L 299 255 51M * 0 0 AAGATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCT @@CDDFFFHHHHHJJJJJJIJJJJJJJJGDHIJJJJJJIJJIIJJJJJHII XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1205:3808:46142 16 2L 302 255 51M * 0 0 ATGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCTTGC GGHGGIGIIIIIIIIGIIGEGGGHEHABIIIIIIGHGIHHDDHD;?DD@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2301:2533:6592 16 2L 303 255 51M * 0 0 TGGTATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCTTGCT GHIIJJJIJJJJJJIJJJIJJJJJIIJJJJJIJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2304:17062:148239 16 2L 306 255 51M * 0 0 TATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCTTGCTGGA IJIJIEIIJJIJIGIHIGIJGIGJGJJIIJJIGGGGGIHB=HHFDFFF@CC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2308:2095:33008 0 2L 307 255 51M * 0 0 ATCTGCCTAGGAAATCATTTCACTGAAACTGGGTTGAAGGCCTTGCTGGAA ;8@DDDDDBH>?FHF:F>CHH@EHIGIIIIIEFCF3:B?GGGBIHAHHAHDFFDF@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1107:15167:131846 16 2L 366 255 51M * 0 0 CAATTCTTTTCAAGTTGCTGGCATGTATGAAGCAATGAACGAAGTGTACAA GEFBHG@IHEIGIIJIIIIGIGIFCIIHCGIGIEIIGJHGHGHFFFFF@CC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1108:1279:80195 0 2L 387 255 51M * 0 0 CATGTATGAAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGA @@CFFFFFHHHHHIJJJJJIJJJHIIGIIJJIJJIIJJJIJJJJJJJIIJI XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1206:17772:153344 0 2L 387 255 51M * 0 0 CATGTATGAAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGA @<@DDFFFFDGHHJJGIJJIJIIDFIHIIJIIJJIJIJJIIIIJJIJI@GH XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2102:5591:82195 0 2L 392 255 51M * 0 0 ATGAAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTA CCCFFFFFHHHHHJJJJJJJJJJJJJJJJJJIJJJJJJIJJJJJJIJJJJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2301:16432:177637 0 2L 394 255 51M * 0 0 GAAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAAC @@@DDDFFDDDBHHGIG>HCFEHEFHIDHHGH@HIEFG>FIHEHHGHCEGB XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2305:10443:61453 0 2L 395 255 51M * 0 0 AAGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAAGA CCCFFFFFHHHHHJIHIHGIJJJJJJJJIJJJJJJIJIIJJJJJJJIJIII XA:i:0 MD:Z:49C1 NM:i:1 +DD61XKN1:97:COBJ7ACXX:6:1305:12300:195423 16 2L 396 255 51M * 0 0 AGCAATGAACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAACAG IGGGHGADBF@IHBGHD;IEIHBCIIHF?AAIHFBGA)DF?HF?ADDD@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1301:2252:57537 16 2L 403 255 51M * 0 0 AACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAACAGAGATTTT JJIIJJJIHHJJJJJIFHFCIIGHJJJIHIIJJIHJIHBHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2307:15958:126504 0 2L 404 255 51M * 0 0 ACGAAGTGTACAAAATTCTAATACCCATATGCGAGGCTAACAGAGATTTTC @@CFFFFFHHHHHJJJJJJJJJJJJJJJJJJJJJIJJJIIIJJJJJJJJJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1106:8340:77588 0 2L 414 255 51M * 0 0 CAAAATTCTAATACCCATATGCGAGGCTAACAGAGATTTTCAAAAGCTAAG @CCFFFFFHHHHHJJIJJJJJJJIIIIJJJIIJJJIIIJJJJJIJJJJJJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1206:20077:11499 16 2L 416 255 51M * 0 0 AAATTCTAATACCCATATGCGAGGCTAACAGAGATTTTCAAAAGCTAAGCA IJHIGEJJIHDJJJHGIGJIJIGIHHJJIJJJIJIIIGHHHHFBFDFFCC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1203:17030:154608 0 2L 425 255 51M * 0 0 TACCCATATGCGAGGCTAACAGAGATTTTCAAAAGCTAAGCAAAGTTCATG CCCFFFFFHHHH1FHJJGIJJJJIIJJJJJJJJJJJJIIJIGGGHHGIHIJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1107:20142:132171 16 2L 429 255 51M * 0 0 CATATGCGAGGCTAACAGAGATTTTCAAAAGCTAAGCAAAGTTCATGGCAA JJJIGGGGIIIICIJIIEHGIJIJIJJIGHGIGJIGJJGHFHHFFDFFCC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2105:20333:148776 0 2L 435 255 51M * 0 0 CGAGGCTAACAGAGATTTTCAAAAGCTAAGCAAAGTTCATGGCAAATTGCA @C@FFFFFHHHHGJHIJJJIJJJJJIIJIJJJJJJGHIEIJJIJJIHIIII XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1207:11431:60533 16 2L 441 255 51M * 0 0 TAACAGAGATTTTCAAAAGCTAAGCAAAGTTCATGGCAAATTGCAGGAGGC HIIJJJIIJJJIHHIJJIIHFJIIGIJJHJJJIIJJJJHFGHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2108:9521:60699 16 2L 450 255 51M * 0 0 TTTTCAAAAGCTAAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCG JJIIGJIHIJJIIJJJJJJGIJJIIJJJJJJJJJIJIJGHHHHFFFFFC@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1202:8970:170602 0 2L 453 255 51M * 0 0 TCAAAAGCTAAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAAT CCCFFFFFHHHHHJJJJJJJJJJIJIJJIJJIJJIJJJJJJJJBIIGGHJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2107:8693:164773 0 2L 457 255 51M * 0 0 AAGCTAAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCC @@@FFFFFHHHDHFHGGGJJJJJIJJJIJIHGHFIIJJJJIGGIIIGGIBF XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2307:18419:157090 16 2L 460 255 51M * 0 0 CTAAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCCCAA IJJJJJJJJJJIJJJJJJJJIJJJJJJJJJJJJIIJJJHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1104:16588:94026 16 2L 462 255 51M * 0 0 AAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCCCAACT JJJIJJJJIGGIGJJJJIIIJJJJJJIJIJIJIJJJJJHHHFHFFFFDBB? XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1207:4817:5073 16 2L 462 255 51M * 0 0 AAGCAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCCCAACT B9B4B4@B:**?4EEDG?1A@F?ABFF>FA?=03A=:=; XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2107:17894:130557 0 2L 465 255 51M * 0 0 CAAAGTTCATGGCAAATTGCAGGAGGCATTTAATCGAATATCCCAACTACA BCCFFDFFGHGHHJJJJJJJJJJJJJJJJJJJJIIIJJJJJJJJJJJJJJI XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2303:2851:98881 0 2L 555 255 51M * 0 0 TACATATTTATAAACAGGGTAAGAGAGTTTTTGGAACATACTTTCGTGTTG @BCFFFFFHHHHHJJJJJJAFGIJJIIGIIJJJJIJJJJJIJJJJJGIIJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2304:12883:92184 16 2L 563 255 51M * 0 0 TATAAACAGGGTAAGAGAGTTTTTGGAACATACTTTCGTGTTGGCTTCTAT EECDDBDEEEEEDBCCDD:DEAEEDEFCFEC9@@:1DE?D:DDFGGGGGBGEHDDH3;DGGIE;DD XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2106:16981:166296 0 2L 743 255 51M * 0 0 TTGTTTCAACATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTC ?@@AADBDHFDFDGHFAF;@BECHHII@EEHIGGDBFEFF;FHEGII;AF; XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2108:11645:6736 16 2L 744 255 51M * 0 0 TGTTTCAACATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCT JIJJJIIFIIHHGIIGIGGIJIIIHGGIHEIHGIJIJIHHHHHFFFFFC@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1207:13167:93216 16 2L 747 255 51M * 0 0 TTCAACATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCTGTG BCEDGHEFDDGFBGHFBIIIGHGG?GDFDBFBGGGHGGFHDHDDFFFD@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1307:17649:158836 0 2L 749 255 51M * 0 0 CAACATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCTGTGCA CCCFFFFFHFHHHIGEIGJJIJGJJJJIF@GHGIIJIIIHJGGJJJJ@FGI XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1101:12267:163597 0 2L 752 255 51M * 0 0 CATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCTGTGCATAT @@@DFF?DHHDHFHIIJJJIJGHIJJIIJJJJJGHIGIGHEGHI=CHIDGI XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2102:12127:14270 16 2L 752 255 51M * 0 0 CATACGTTAGAACTTTTACACTGAACGATTCGGACCGGACTCTGTGCATAT JIIGJJJIIIIHJJJIGHIJJIIJJJJJJIJJJIJJJJHHHGHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1105:19675:113812 16 2L 771 255 51M * 0 0 ACTGAACGATTCGGACCGGACTCTGTGCATATCATTAAAGATTCCAATACC CGGJIJIIJJIJIGGDIIHHG@IHAAJIGIJIIIGIGHFHFHHFDDDD=@B XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:2308:3713:14646 0 2L 772 255 51M * 0 0 CTGAACGATTCGGACCGGACTCTGTGCATATCATTAAAGATTCCAATACCG @@CFFDDFFFGFFEFDBGGHDDGEDDFGGGGGEHGCHGGEGIIJJJIEIGG XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1202:10930:167853 16 2L 773 255 51M * 0 0 TGAACGATTCGGACCGGACTCTGTGCATATCATTAAAGATTCCAATACCGT GHCD@HGGFHEGHGIHFFIIIGFGHDGF*D8?DG7BGFF@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:97:COBJ7ACXX:6:1207:3046:69048 0 2L 784 255 51M * 0 0 GACCGGACTCTGTGCATATCATTAAAGATTCCAATACCGTTGATATTAATA CCCFFFFFHHHHHJJJJGIIJIJJJJJJJIJIJJJIJJJIIJJJJJJJJII XA:i:0 MD:Z:51 NM:i:0 diff --git a/pydeeptools/deeptools/test/test_corrGC/test_paired.bam b/pydeeptools/deeptools/test/test_corrGC/test_paired.bam new file mode 100644 index 0000000000000000000000000000000000000000..f3962bfa3783766de0539285bd4a22be7933c9ba GIT binary 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z^6azAr+3F*r)JI{7>e33Uv>n=1l6@&7S2(I^T&+xzCjf=aK3KvI>T^DCIA4cOg!Lm zOH_7`+)tx(3TL+67w&1>wHlP0_Nc!N1EkD<7R*%I1YKvW3!6+P7q$cYJ(*M&zF;fN zIZT%cZP!FW(+sAV%`#nW({;MpY|JeG=vY4e-&js$`G4y2Z>3$sY_=Kz03VA81ONa4 Y009360763o02=@U00000000000QA;;t^fc4 literal 0 HcmV?d00001 diff --git a/pydeeptools/deeptools/test/test_corrGC/test_paired.bam.bai b/pydeeptools/deeptools/test/test_corrGC/test_paired.bam.bai new file mode 100644 index 0000000000000000000000000000000000000000..0df7203a23a423a24f0435915097bb958fa65c5c GIT binary patch literal 2536 zcmZ>A^kigYU|?VZ;woVV1`wNpAr?$BFc@)y7+#Yg^627*P*pI>2%;Ir9i>M@U^E0q aLtr!nMnhmU1V%$(Gz91x0 + <============== + + + B <============== ==============> + ==============> + ==============> + """ + + def test_count_reads_in_region(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + c.skipZeros = False + resp, _ = c.count_reads_in_region(chrom, 0, 200) + + nt.assert_equal(resp, np.array([[0, 0.], + [0, 1.], + [1, 1.], + [1, 2.]])) + + def test_count_reads_in_region_extension_1(self, bc): + """ + In this case when read extension is smaller than read length + extension is turned off and a warning is printed. + """ + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + c = cr.CountReadsPerBin( + [bamFile1, bamFile2], + binLength=1, + stepSize=50, + extendReads=25 + ) + + resp, _ = c.count_reads_in_region(chrom, 0, 200) + + nt.assert_equal(resp, np.array([[0, 0.], + [0, 1.], + [1, 1.], + [1, 2.]])) + + def test_count_reads_in_region_total(self, bc): + """ count the reads over the whole region + 2 for the first case, and 4 for the second + """ + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + c.skipZeros = False + c.stepSize = 200 + c.binLength = 200 + resp, _ = c.count_reads_in_region(chrom, 0, 200) + nt.assert_equal(resp, np.array([[2, 4.]])) + + def test_countReadsInRegions_min_mapping_quality(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + # Test min mapping quality. + c.minMappingQuality = 40 + c.skipZeros = False + + resp, _ = c.count_reads_in_region(chrom, 0, 200) + nt.assert_equal(resp, np.array([[0, 0, 0, 1.], + [0, 0, 0, 1.]]).T) + + def test_count_reads_in_region_ignore_duplicates(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + # Test ignore duplicates + c.skipZeros = False + c.ignoreDuplicates = True + resp, _ = c.count_reads_in_region(chrom, 0, 200) + + nt.assert_equal(resp, np.array([[0, 0, 1, 1.], + [0, 1, 1, 1.]]).T) + + def test_count_reads_in_region_ignore_bed_regions(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + # Test bed regions: + bed_regions = [[chrom, [(10, 20)], "."], [chrom, [(150, 160)], "."]] + c.skipZeros = False + c.binLength = 10 + resp, _ = c.count_reads_in_region(chrom, 0, 200, bed_regions_list=bed_regions) + nt.assert_equal(resp, np.array([[0, 1.], + [0, 2.]]).T) + + def test_get_coverage_of_region_sam_flag_include(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + c.samFlag_include = 16 # include reverse reads only + c.bamFilesList = [bamFile1] + resp, _ = c.count_reads_in_region(chrom, 0, 200) + nt.assert_array_equal(resp, np.array([[0], [0], [0], [1]])) + + def test_get_coverage_of_region_sam_flag_exclude(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + c.samFlag_exclude = 16 # exclude reverse reads + c.bamFilesList = [bamFile1] + resp, _ = c.count_reads_in_region(chrom, 0, 200) + nt.assert_array_equal(resp, np.array([[0], [0], [1], [0]])) + + def test_get_coverage_of_region_large_bin(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + c.bamFilesList = [bamFile2] + c.binLength = 200 + c.stepSize = 200 + resp, _ = c.count_reads_in_region(chrom, 0, 200) + nt.assert_array_equal(resp, np.array([[4]])) + + def test_get_coverage_of_region_ignore_duplicates(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + c.ignoreDuplicates = True + c.bamFilesList = [bamFile2] + resp, _ = c.count_reads_in_region(chrom, 0, 200) + nt.assert_array_equal(resp, np.array([[0.], + [1.], + [1.], + [1.]])) + + # check zero to nans + c.zerosToNans = True + resp, _ = c.count_reads_in_region(chrom, 0, 200) + nt.assert_array_equal(resp, np.array([[np.nan], + [1.], + [1.], + [1.]])) + + def test_get_coverage_of_region_split_read(self, bc): + """ + The bamFile1 contains a read at position 10 + with the following CIGAR: 10S20M10N10M10S + that maps to a chromosome named chr_cigar. + """ + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + # turn of read extension + c.extendPairedEnds = False + c.bamFilesList = [bamFile1] + c.binLength = 10 + c.stepSize = 10 + resp, _ = c.count_reads_in_region('chr_cigar', 0, 100) + nt.assert_array_equal(resp, np.array([[0.], + [1.], + [1.], + [0.], + [1.], + [0.], + [0.], + [0.], + [0.], + [0.]])) + + def test_get_coverage_of_region_zeros_to_nan(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + c.zerosToNans = True + resp, _ = c.count_reads_in_region(chrom, 0, 200) + + nt.assert_equal(resp, np.array([[np.nan, np.nan], + [np.nan, 1], + [1, 1], + [1, 2]])) + + def test_bed_file(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length = self.ifiles(bc) + bed = "chr3R\t0\t10\nchr3R\t110\t120\nchr3R\t160\t180" + import tempfile + bed_file = tempfile.NamedTemporaryFile(suffix=".bed", delete=False, mode="w") + bed_file.write(bed) + bed_file.close() + + c = cr.CountReadsPerBin( + [bamFile2], + bedFile=[bed_file.name] + ) + + resp = c.run() + nt.assert_equal(resp, np.array([[0.], + [1.], + [2.]])) + + import os + os.unlink(bed_file.name) diff --git 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+CTCAAGATTTAAAGGTGAATAGTCCTGTAAGCCCTATAAACATATGTACATAGGTAGGCC +AGTACTTAGTACTGGCACATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCAGCG +CCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAGTACCTGCCTCGAGTC +GATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGAGCGCAGAGAGCGTCTTTCGAC +GACTCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGACACTGTCGGCCAGATTC +ATTTTCCAGAAAGACGTCGTCGCGTTGACAAGCTTAAATTCGTAGCGGGCGCCAGTAGGA +CGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCCCAGTTACATTGCTC +GGGAGGGGTAAAGAGCTTGACGACAGCGCGTGCGTAGAGTGAAAGTATGCAAGGAGATTC +GCGATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTGCTTGTGTGTGCGTGTGT +TTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAACTGT +CCCTTGTATTCGGGCTTCGTCTTCGCAAATTCGAACAACAGTATTCTTGATTGATGCAGT +TTTACAGCGACTTTGTGTGTGCGTATGCTGTCACCACACTATGTTCGAGTGTGTGTGCGC +TCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGCCAGTGGCTCTGTCTGCGCGG +CGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGCACGGCACCC +AGGCACACACACAGCCACATTTGCAGAAATACCACTACATACGAAACGAACGTGGCCAGC +ACACAAGCGAAACCGGAAAATCCACATTTTTTAGACCTGCTCTCTGTCCCGCGTCTCTCA +TCTCTTTTCATTACGCTCTCGACTGGAACGCAATACCAAGACCACAATCAACAGCTACAG +CTTTAGGTGTTTGAAGGTAGATTACGTAGTTGCAATGGGCGACTCCACGCCCATTTGCCG +ATGCCGAGTACTTTATCTGGGCAGTGCCGTGCCCCGACAGAGCAAGGATGGGCTGCAGGG +CATCCAGGAGCCGCTGCGAAGCCTGTATCCTTCGGAAGGGGCGGTGGGCGCCAAGGGCAT +CGACAGCTGGCTAAGCGTCTGGTCCAACGGCATCCTGCTGGAGAACGTGGACGAAAACCT +CAAACAGATCACGCGCTTTTTCCCGATCGAGTCGCTACACTACTGCGCCGCCGTTCGCCA +AGTGCTCATCCCAGAGCGCGGAAACACCCACCCGGAACCAAAGTTCCTCCCTCTGGACTC +GCCTTTTGCGCGAATGCCGCGCGCTCAGCACCCACCCATTTTCGCTGCTATTCTGCGACG diff --git a/pydeeptools/deeptools/test/test_data/test1.fa.fai b/pydeeptools/deeptools/test/test_data/test1.fa.fai new file mode 100644 index 00000000..77c0bbcb --- /dev/null +++ b/pydeeptools/deeptools/test/test_data/test1.fa.fai @@ -0,0 +1 @@ +3R 1500 4 60 61 diff --git a/pydeeptools/deeptools/test/test_data/test1.sam b/pydeeptools/deeptools/test/test_data/test1.sam new file mode 100644 index 00000000..517f5a3a --- /dev/null +++ b/pydeeptools/deeptools/test/test_data/test1.sam @@ -0,0 +1,146 @@ +@HD VN:1.0 SO:unsorted +@SQ SN:3R LN:1500 M5:9bad144b81e5e7369a164895691b3e73 UR:./test1.fa +DD61XKN1:101:D0EKPACXX:2:2103:15826:166544 0 3R 7 5 51M * 0 0 TCTCTTGTTGTAGTCTCTTGACAAAATGCAATGGTCAGGTAGCGTTGTTAG @CCFFFFFHGHHHIJIIIJIJJJHJJJJJGIJJJHJJJJF*?HHHIJHEHH XA:i:0 MD:Z:49C0T0 NM:i:2 +DD61XKN1:101:D0EKPACXX:2:1107:3353:155198 16 3R 75 9 51M * 0 0 GTGAATAGTCCTGTAAGCCCTATAAACATATGTACATAGGTAGGCCAGTAC HEGIGEGD@GHHHGHFDEIHEFGIIHGF?CEF?BGGBCHHFFFDDDDA@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2205:8714:154131 0 3R 86 5 51M * 0 0 TGTAAGCCCTATAAACATATGTACATAGGTAGGCCAGTACTTAGTACTGGC CCCFFFFFHHHHHIJJFIEHIHHHHIIHJIJJJJJJIIIIJJIIGHJJFHE XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2306:16413:174917 0 3R 93 32 51M * 0 0 CCTATAAACATATGTACATAGGTAGGCCAGTACTTAGTACTGGCACATGCC @@@DDEEBHBBFHGECFGG>FCHDEGGHA?FGD XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1305:17377:158887 0 3R 119 19 51M * 0 0 CCAGTACTTAGTACTGGCACATGCCGCTGATCTGTTAGTAGATTATCCATT @@@FDFFFHHGDHHIJJJJJGEGHJEGIJJJJIIHHIJHIGHIIIIJHGHI XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1308:19209:144101 16 3R 134 26 51M * 0 0 CCCACAAGCCGCCGATCTGTTAATAGAATATCCATTTCCCTTCAGCGCCTA ###############################@HFC;=IFFA6FDADAD@@@ XA:i:1 MD:Z:0G0G4T5T9G4T23 NM:i:6 +DD61XKN1:101:D0EKPACXX:2:1108:9446:127495 0 3R 149 10 51M * 0 0 TCTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATG @@@FDFFFF:CBFDHEFGEHJJIJGIIJIIDIEGBIGIIJJJBHGIIII@G XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2305:7088:93345 0 3R 152 40 51M * 0 0 GTTAGTAGTTTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATG @@;BDABDDFDDDII9EGGHICHE+AAHDFADFIDEE@>@FAFHIIIIEID XA:i:1 MD:Z:8A42 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:1304:4948:39372 0 3R 156 25 51M * 0 0 GTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAAGA ?8?ADDDA4ADDDIAEEED>EE:C@DFAB XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2307:18363:54940 16 3R 160 39 51M * 0 0 ATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAG #####@@@==8'FB8DF8???F??1F@C1A+9FEFFEGD?CG@;AFB(BFEHBIGBDIGGC?A::EFDEC:IIIGEFHFD6FD?DD@<@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1305:12595:193763 0 3R 168 38 51M * 0 0 TTTCCCTTCAGCCCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATC @@@FFADFFFFH:EFHEIIIIIIIG@HIIGIBBDGGIFB@@HGFGIIGIII XA:i:1 MD:Z:12G38 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:1106:7245:9884 0 3R 169 6 51M * 0 0 TTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCC CCCFFFFFHHGGHJIIHIGHIGGGGHIHGEGGHIIIEFGG@GCHHIJGIGE XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1102:16207:31886 0 3R 171 12 51M * 0 0 CCCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTA @@>B>:FABFIIEHEBFFDHBBFHGAG0B@FHHI@DA XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1206:11566:95721 16 3R 172 19 51M * 0 0 CCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTAC HECFEB@@CG?00EFGIGGAF@IIIH@GHCD@HG>IEHFDDHFFEDFF@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2305:9277:80019 0 3R 173 37 51M * 0 0 CTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACT @@@DDDDDHHH:FGGGGIIIIIIG;DFDGIGIIBDHHI8;BCFGGIHIFGE XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2304:5021:30275 16 3R 175 23 51M * 0 0 TCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAG GGAFFBFD@?GHDIGHGCHHEGHGEHFHGIGGEHFHIIGGIHIGIJG XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1103:5323:97525 0 3R 182 1 51M * 0 0 CTACCTGCGTCACCAATGATGAGGTCGGGACAGAATCCTACTAGTACCTGC ;==DBD?AFFA:DEF:CF:AECG2 XA:i:1 MD:Z:27A23 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:1202:2896:73043 0 3R 184 17 51M * 0 0 ACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAGTACCTGCCT CCCFFFFFHHHHHJJIGHJJJJIJJGJGIJJJIJIIJIJIIJJJDHIJJJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1208:12933:183980 0 3R 187 23 51M * 0 0 TGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAGTACCTGCCTCGA @@@?DD:DFABBF?DAFHGGE...().8@3;8BE XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2204:17651:41380 16 3R 236 39 51M * 0 0 CTGTCGATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGAGCGCAGA A;EGEIIIFIIIIGHFDIIIIIIIIHEIIIGGHBIIIIHDHHHFFFFFCCC XA:i:0 MD:Z:0G0A49 NM:i:2 +DD61XKN1:101:D0EKPACXX:2:2206:10244:13816 16 3R 236 24 51M * 0 0 CTGTCGATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGAGCGCAGA IJJIIJIGJJJJJJJJJJJIJJIJJJJJIGIJIIJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:0G0A49 NM:i:2 +DD61XKN1:101:D0EKPACXX:2:2106:8135:102852 16 3R 270 9 51M * 0 0 AGGTGAGTGAGCGCAGAGAGCGTCTTTCGACGACTCTTTCGTCGCGAGCAA DDDDDCEDDAFFHHE?6'EBADGJIIIIIGGHFIIJJJHHHHHFFFFFB;@6?@### XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2207:4417:135858 0 3R 285 36 51M * 0 0 GAGAGCGTCTTTCGACGACTCTTTCGTCGCGAGCAAACAACAAGTAGACGT 8:=;AAD@ADFDDD:ACE@?0CGEDBBB6677@;BEC=CC?B?D;BCC>?# XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1107:10958:114349 16 3R 289 36 51M * 0 0 CGATCTTTCGACGACTCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCT ###########################BBBFCCFEA?:C4FBC8?:DD??; XA:i:0 MD:Z:0G0C0G48 NM:i:3 +DD61XKN1:101:D0EKPACXX:2:2203:1197:62431 16 3R 293 17 51M * 0 0 CTTTCGACGACTCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGA #BB;=?=8@?DBFFFE;@@GGBEC<08D@3D;D?=: XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2205:17888:164787 0 3R 304 12 51M * 0 0 TCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGACACTGTCGGCC CCCFFFFFHHHHGJJJJJJJJJJIJGIGGHJIJJJIJJJ9DCHHEHHFBDD XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1305:6255:131813 16 3R 341 9 51M * 0 0 AGACACTGTCGGCCAGATTCATTTTCCAGAAAGACGTCGTCGCGTTGACAA #######EB@=);@9EFGGB4@F??F@FBHHFB?F67';8'4));@9>9>BB?## XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2101:3335:34398 0 3R 384 15 51M * 0 0 GTTGACAAGCTTAAATTCGTAGCGGGCGCCAGTAGGACGACCCAGTGGATA @@CFBADDFFHHGGDHHEHFGIIIIIGGIIGIHIIIIIIHHFFDDEEECC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2302:4837:149731 16 3R 390 22 51M * 0 0 AAGCTTAAATTCGTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCA FHGGIJJJJJIJIGJIJJJJJJJIJJJJJJJJHGJJJIHGHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1206:10242:101284 0 3R 393 19 51M * 0 0 CTTAAATTCGTAGCGGGCGCCAGAAGGACGACCCAGTGGATATCGTCAGTT ?@@DDDBD?;AFB7@FAGF>ABF(/?(=B<@'@/(6.;3;7;@;A;?;?;> XA:i:1 MD:Z:23T27 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:1107:9066:17687 16 3R 396 28 51M * 0 0 GAACTCGTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAA FFHGHIJIJIIJJIJJIIGHGJIGIJIIIJJJJJJIIGHFHHFFFFFFCC@ XA:i:0 MD:Z:0A2T47 NM:i:2 +DD61XKN1:101:D0EKPACXX:2:1302:10299:198112 0 3R 402 23 51M * 0 0 GTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGG @@CEACA?DEE@CCCCCBBB XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2108:17719:86681 16 3R 402 29 51M * 0 0 GTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGG BBA>C,A33?EBDCD;;0B<;??)B3?BDB?=FFE XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1108:9454:176988 0 3R 436 3 51M * 0 0 CGTCAGTTGAACCAGGGGAAACGTAGCAGCCCAGTTACATTGCTCGGGAGG =18AD:B;<4?*99?C@EEHIIFGCFCHGHIIIEEGHD8@FGE';CAAACHHC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2206:21259:60113 16 3R 455 18 51M * 0 0 AACGTATCAGCCCAGTTACATTGCTCGGGAGGGGTAAAGAGCTTGACGACA #########F?9**DB0?GFHGF::FCC@:+F@CGIIHDCFFDDADDD@@@ XA:i:0 MD:Z:6G44 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:2202:20063:53581 0 3R 462 29 51M * 0 0 CAGCCCAGTTACATTGCTCGGGAGGGGTAAAGAGCTTGACGACAGCGCGTG C@@FFFDFHHHHDIIGGGGHII@FHIJ0BFDHGGIIGFCGA;FH@D=EB## XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2105:20550:77807 0 3R 467 39 51M * 0 0 CAGTTACATTGCTCGGGAGGGGGAAAGAGCTTGACGACAGCGCGGGCGTAG ?1?D=DDB,2=C4?EE?8FEEI)?@8B800?@CBC8@############## XA:i:1 MD:Z:22T21T6 NM:i:2 +DD61XKN1:101:D0EKPACXX:2:1307:13537:69880 16 3R 472 9 51M * 0 0 ACATTGCTCGGGAGGGGTAAAGAGCTTGACGACAGCGCGTGCGTAGAGTGA 3FECHHEHIIJIHGIIH@GJHDGHEGIHGEGGEGGBEIHHHDFDDDDD@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2204:10042:31362 16 3R 488 10 51M * 0 0 GTAAAGAGCTTGACGATAGCGCGTGCGTAGAGTGAAAGTATGCAAGGAGAT GECIHGC;;;BHCB?0)D?8CC<+@FBHGCEHGIIHCA?FDDDFFDDD@@@ XA:i:0 MD:Z:16C34 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:1206:8347:137786 16 3R 506 38 51M * 0 0 GCGCGGGCGTAGAGTGAAAGTATGCAAGGAGATTCGCGATCAGAACCTCAC A@A;''6?DB4ED@CDDDDA48:1 XA:i:0 MD:Z:5T45 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:1103:10361:180321 16 3R 524 12 51M * 0 0 GATCTTCCGATCTATTCGCGATCAGAACCTCACGACGCCATATTTGTTTTC ####################CDB?*1;;83:)@)@6@DD??48?DA7D??? XA:i:0 MD:Z:0A0G1A1G1A0A0G0G0A0G38 NM:i:10 +DD61XKN1:101:D0EKPACXX:2:2103:18603:41773 16 3R 527 40 51M * 0 0 ATGCAAGGAGATTCGCGATCAGAACCTCACGACGCCATATTTGTTTTCCAG FHEGIJJIIJJGGBBGIJJJJIIHIIGHGGHFIGJJIIHGHHHFFDFFCC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1301:2009:157371 16 3R 537 18 51M * 0 0 ATTCGCGATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTGCTTG BHJJIIHIJJJIIHJIGGGIIIJIIJIGIIJJJJJJJIGHGHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2205:6958:140155 0 3R 542 23 51M * 0 0 CGATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTGCTTGTGTGT @@@DDDFFFHDBFEG@FD@FGED9DHGGHHIGIGAHGE@FGGCHB@=@@D= XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2304:7387:67115 16 3R 544 26 51M * 0 0 ATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTGCTTGTGTGTGC A>@;=EFFB8@7:??@8BG?9?DGE:?HFF?F?@GE?@F??AD==A?B:?: XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1103:12878:37036 16 3R 574 2 51M * 0 0 TCTGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGA FFHHHEHIHDJJJIJJJJJJJJJIHCJJJIHGJJJJJJHHHHHFFFFFCCC XA:i:0 MD:Z:0C1A48 NM:i:2 +DD61XKN1:101:D0EKPACXX:2:1307:11922:110790 16 3R 575 24 51M * 0 0 CAGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAG DDFEFECD9D;@@B8F?@:FIIFG?4D9FIFF@FEA<)FFACB?ADDD@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2108:11686:2993 16 3R 576 1 51M * 0 0 AGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCTAGTGTGAGG CCA@7C=@H@FFDEIEAEG@3CGIJIH@HF6>GHGGHBDBA:HDD?=D@@@ XA:i:1 MD:Z:41G9 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:1106:13858:49049 0 3R 580 23 51M * 0 0 CTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGGGTGTGAGGGCAG @;?DABD?+:;E=AE< XA:i:0 MD:Z:38A12 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:1201:6831:94113 0 3R 584 3 51M * 0 0 CTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGAG @CCFDADBFDHHHGFHIIJIJJIIIGGGGEFGHG@GG9?FFDCAA1FEHHE XA:i:0 MD:Z:49C0T0 NM:i:2 +DD61XKN1:101:D0EKPACXX:2:1307:8654:112075 0 3R 588 12 51M * 0 0 TGTGTGCGTGTGTTTAAACTCCGGTGTGCGAGTGTGAGGGCAGGGCAGATC ?71?=?4ADF1CFFI,A@BDA@E?C@)?DF<:08DF>FFII?EEB1;A### XA:i:1 MD:Z:15C30T0T0T0G1 NM:i:5 +DD61XKN1:101:D0EKPACXX:2:2202:16204:102746 0 3R 588 36 51M * 0 0 TGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCCGATC ?@?DDDFDF?@FHEDGHIGGHEG>::C)?D?6)??BDFGEBGIGGG##### XA:i:0 MD:Z:46T0T0T0G1 NM:i:4 +DD61XKN1:101:D0EKPACXX:2:1305:3741:136456 16 3R 591 3 51M * 0 0 GTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAG BFIIJJIIGJJJIIIIJJJJJJJJIIJHJJIIGBJJJIHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1103:10524:6617 16 3R 602 34 51M * 0 0 TCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCC DCCEIGGHFFDA@6CF@C3=EEHAHBCHAGF@EHFE@G8?HFABBAB1?@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1203:5457:89791 0 3R 606 9 51M * 0 0 CTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAA @@@DDD@DDFFA)<GHGEEA XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2105:3502:9363 0 3R 606 31 51M * 0 0 CTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAA @@CFFFDDFHHH?GCFEGBHHIGGHJJJJJJJIJGFHBGGHJIJHIJIJHD XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2306:10026:168446 0 3R 606 2 51M * 0 0 CTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAA @@@DDDDDD;DF?FCBEHIDDDAD@?; XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1202:5681:105453 16 3R 677 18 51M * 0 0 TCGTCTTCGCAAATTCGAACAACAGTATTCTTGATTGATGCAGTTTTACAG IJIJJJJJIJJJHIIJGIIIJIJJGDGGHHGJJIIIIGAGHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1105:3468:125138 16 3R 689 35 51M * 0 0 ATTCGAACAACAGTATTCTTGATTGATGCAGTTTTACAGCGACTTTGTGTG DCHDAGEHGHGGCCCD>G@HBEEBHFF9BGGEHFC1B@:FBDHADDDD@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2106:14544:82922 16 3R 689 37 51M * 0 0 ATTCGAACAACAGTATTCTTGATTGATGCAGTTTTACAGCGACTTTGTGTG HDFDB;HEGIHGF@CEGC>C@E>FEEGFC@BGHFC@:??AAAFBDDDD?8: XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1302:1975:188249 0 3R 699 2 51M * 0 0 CAGTATTCTTGATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCT @@@DDFFDHHFDHIIEEHIECGIJJJIEHCHGIIJJJCGFHDFDGGGGCG> XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2102:7580:193903 0 3R 706 24 51M * 0 0 CTTGATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTCACCA @CCFDFFFFHHGHIIIJIIJIIJIAFHIJEHGHGGIIGIIJFIJJIIIIJC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1204:10450:4067 0 3R 709 34 51M * 0 0 GATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTAACCCCAC ::?B?:=AB=CFFIE?C:31::89?::??############ XA:i:0 MD:Z:43C3A3 NM:i:2 +DD61XKN1:101:D0EKPACXX:2:1303:17605:117243 0 3R 709 35 51M * 0 0 GATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTAACAACAC +8?BB::DB?DFFI>DF@HGF;=HGFFDGGHEAGG=HGEHEHEDH>CB<>@@EHFBFFFFDBF@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2305:13537:158359 16 3R 729 7 51M * 0 0 GACTTTGTGTGTGCGTATGCTGTCACCATACTATGTTCGAGTGTGTGTGCG 7CFFCEDIFF:EFAB9F?8@AGCBEB?2+FBBF@EIIIFFFFADDDDD@@@ XA:i:1 MD:Z:28C22 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:2108:11187:179159 0 3R 730 14 51M * 0 0 ACTTTGTGTGTGCGTATGCTGTCACCACCCTTTGTTCGAGTGTGTGTGCGA ???DBDD22=+2,?E72+A4:+GEEHFA<(GEFDDC;DGED@EFCABIFHFAD8F>DFDD@?< XA:i:0 MD:Z:17G33 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:2302:8329:199577 16 3R 767 12 51M * 0 0 GAGTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTG EFFHHHJIIGFIJIIJJIJJIIJIHFHHHJIIHGCJIIFFHHGFDFFF@@B XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2205:6343:170954 16 3R 769 16 51M * 0 0 GTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAG DEHHEHGIGIIIDIFIIIGHIIHDBF@IIIIHGIGGEFBFBHBFDFFFCC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1101:12875:176255 0 3R 775 16 51M * 0 0 GTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGCCAGTG @@@ADDADH?EGGGG?GGGGI'=CHEC<)5=CHIIG=7 XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2206:13591:47620 0 3R 824 17 51M * 0 0 TGGCTCTGTCTGCGCGGCGAGAAATATCCGCTTACCTAAACGAAAAGTTCT CCCFFFFFHFHHHJJIGIIIDFBGHIJIJJIJIIHHHFHHFFFDDDDCC>B XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1308:18519:39835 0 3R 841 31 51M * 0 0 CGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGC @CCFFFDFFHFFHBHIJIJCHIJJJICHGCFHECGGIEIGIFIFIIIDHFC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1207:12521:101238 0 3R 842 3 51M * 0 0 GAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTATCGTCGGCCGACGAC @<@BDDDD?F==69D6D?DDFEEGGEEB3@CAEA>FF:FEBFAEHB6>CC?BBB59< XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1107:3972:59070 16 3R 868 36 51M * 0 0 GATCTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC #############@4;76A@:81)::EC@3GIHA@EDC8C/=D=:/BFBHF?@;ED?1BAGHEIIHEBF??3CDCFBD>AD@@@ XA:i:0 MD:Z:0A1G0T47 NM:i:3 +DD61XKN1:101:D0EKPACXX:2:1207:13576:40002 16 3R 868 2 51M * 0 0 GATCTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC ##?=3C>A?<<:;/@@D6FDDA@?8AECCBBDDFDDDDD@@@ XA:i:0 MD:Z:0A1G0T47 NM:i:3 +DD61XKN1:101:D0EKPACXX:2:2106:13119:17764 16 3R 868 32 51M * 0 0 AAGTTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC CCACEDDDFEFEHGIJIIGHHHGGGHGHEAIJIGGH@DFFDBFDDEDF@?? XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2204:20637:13691 16 3R 868 18 51M * 0 0 GATCTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC #A=53AA>ED=EB@EHGHDDD@??:CFF<3GIHDBFCAA;/?<8:@;>BFF?<<=;'FAGEGAD6DE?6GG@AEIIGGG@EBA?CFDDDDD@?@ XA:i:0 MD:Z:0A1G0T47 NM:i:3 +DD61XKN1:101:D0EKPACXX:2:2303:4165:141511 16 3R 868 40 51M * 0 0 GATCTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCAC #@;;(>38B=<:BAAA XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2105:7761:130218 0 3R 876 1 51M * 0 0 TAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAG @@CFFDFDDDFHFFGIJJJIHAFHIGHIGHHFHBFEDA@?B@D@CDDDDEC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2106:20083:91623 0 3R 876 3 51M * 0 0 TCGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAG 11144@DDA>A@ XA:i:1 MD:Z:1A49 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:2106:11915:186462 16 3R 876 39 51M * 0 0 TAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTTCGG BBBCDFFIIIFEBEIFDABBC9IIFFHFF@ECDEBBFEFFC<<4)04++11 XA:i:2 MD:Z:47G1A1 NM:i:2 +DD61XKN1:101:D0EKPACXX:2:2305:7910:29158 16 3R 878 32 51M * 0 0 GCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAGAA CFDBGIIGIGGHGHDGFD@BGEHCGHF;GFECGEIIGHFFFHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2106:9016:64754 0 3R 880 2 51M * 0 0 GTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAGAAAT @@@FFF>DHDHAFGIJGGIIGIGIIIIHGHIJJGGFHFFFFFFEDEEEADC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:1304:4663:45784 16 3R 884 26 51M * 0 0 GCCGACGCACGGCACCCAGGCACACACACAGCCACATTTGCAGAAATACCA BGB;HEGGFIIGEECHFCIHHAHHDFFDD@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:2:2307:5310:188136 16 3R 885 12 51M * 0 0 CCGACGCACGGCACCCAGGCACACACACAGCCACATTCGCAGAAATACCAC #@5;@@@6@@B0:GIHGGFD?;CBBECCGCEFAEF@E8DDDDBDE;C+238BEEAAED>*0?DEEC3BDDFHGIGIH XA:i:1 MD:Z:10A40 NM:i:1 +DD61XKN1:101:D0EKPACXX:2:1103:2005:94273 16 3R 919 26 51M * 0 0 ATTTGCAGAAATACCACTACATACGAAACGAACGTGGCCAGCACACAAGCG GJJIJIIGIIHEFIIIIGHIIHIIJIIIIIIJHGHJJIHHFDFDDFFF@@@ XA:i:0 MD:Z:51 NM:i:0 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0 0 TAGTACTGGCACATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCA CCCDFFFFHHHHHJHIJJJJIIJJJJGIIJHIJIJJIJJJJJJJJJJIJII XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1308:12105:61609 0 3R 132 28 51M * 0 0 CTGGCACATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCAGCGCC @@@DD?DDDBBD1EDGGICHHFEFCEFHIGI9?FBFFDEHD>?BHHH9FGGFBGIGGIII@@FD< XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1301:14071:87949 0 3R 134 33 51M * 0 0 GGCACATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTC @@@?DBEAFHAAAHDGGCBHG?B?BHDEHEIGEEHGHGHGGH@FCGHIGG# XA:i:0 MD:Z:50A0 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1207:15012:198224 16 3R 138 30 51M * 0 0 CATGCCGCTGATCTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTACCTG @@@IGABFFEEGIDFHGGFHHHDDB:1?@?@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1108:20053:52835 16 3R 143 28 51M * 0 0 CGCTGATCTGTTAGTAGATTAGCCATTTCCCTTCAGCGCCTACCTGCGTCA @==3GC;B???4GFDBAGFB:)HGF=AHD;BAGIIGF@DC2+F@6DA?@@? XA:i:0 MD:Z:21T29 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2205:3896:101741 16 3R 143 36 51M * 0 0 TGCTGATCTGTTAGTAGATTATCCATTTCCCCTCAGCGCCTACCTGCGTCA @GF;G@HGHDIGEDIIIIIIGIIIIHFDD?1)BDGGGDAAHDHFDFFF@@? XA:i:1 MD:Z:0C30T19 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:1304:17350:141266 0 3R 150 25 51M * 0 0 CTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGA @@CDFFFDHFHHHGHIIIHJIJJGJGHGIIIIJIJJIGHIFFGEHIJJJI< XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2308:16926:146336 0 3R 150 13 51M * 0 0 CTGTTAGTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGA B@@FFBDBFDBBFHJIGGJIIJIGCHIJEIHIJJIIIJDGI@GHJJJJJG@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1206:19765:24106 16 3R 154 4 51M * 0 0 TAGTAGATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAG IIIIGHFIGEHCHHFB8@GF?GGEAEGCEC8@AGFC:ECDHECGIHDGD6GGFBC92HEGDIIHGADFHFBFDDDC@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2107:9512:13865 16 3R 160 8 51M * 0 0 ATTATCCATTTCCCTTCAGCGCCTACCTGCGTCACCAATGATGAGGTCGAG IHHGAHGGBB8D?9:??8:)1+22CFEA,:4A<+AEEA?CEE?@)1?9?C?DC3?D:A/(8B)==@C###### XA:i:1 MD:Z:6C37C0T1C0T0A1 NM:i:6 +DD61XKN1:101:D0EKPACXX:1:1106:21127:183692 0 3R 180 40 51M * 0 0 GCCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAGTACCT @@@DFFFFGHFFAHIJJIGDHGHEG>FHHIIHHIGIGEHC>ECDGC@BG>C XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1307:6197:2841 0 3R 181 36 51M * 0 0 CCTACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAATACCTG @@FFBE4<2+A;*CC@F?)9?@FF@DGDAIHBGFA?>?DD?A??;@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1205:8830:10322 0 3R 182 25 51M * 0 0 CTACCTGCGTCACCAATGATGAGGACGAGACAGAATCCTACTAGTACCTGC ?7?AA?DD<8CDDEED@+<:BB8)8B# XA:i:1 MD:Z:24T26 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1107:3548:177528 0 3R 184 20 51M * 0 0 ACCTGCGTCACCAATGATGAGGTCGAGACAGAATCCTACTAGTACCTGCCT ??FG>DAE>GEI@*?FGDDDD9D?*:DD??):@C@<@2<@)BD??? XA:i:1 MD:Z:42T8 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1307:3116:6430 16 3R 197 27 51M * 0 0 ATGATGAGGTCGAGACAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGG @4C=)75A7=@B@A@F?9D?*DGCFFEFBC:DC8<@C+FADADDDA?D@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1107:16927:153976 0 3R 201 25 51M * 0 0 TGAGGTCGAGACAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGGCAGA ?@?DB2=AA@AAFFAEACFHGDCFBFF1BG>6?@@AEB;@### XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2204:6880:127511 0 3R 207 16 51M * 0 0 CGAGACAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGGCAGAGAGCGA @@@DDDDDFFFFE=CFCE< XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2101:10755:114928 0 3R 208 1 51M * 0 0 GAGACAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGGCAGAGAGCGAG @@@DDDDDFDHDH@EFEH?EHGGDHGIIIFGHHGGIIHIGGIB;CAHGIHE XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1203:9513:150353 0 3R 212 30 51M * 0 0 CAGAATCCTACTAGTACCTGCCTCGAGTCGATCGGGCAGAGAGCGAGAAAT ???DDDDDADB?CBAE:4?+A??EDFEGGGGHGHEG@FHAFHE>DHGIHIGFD>F7@@DCH XA:i:1 MD:Z:4G46 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1302:13211:169414 0 3R 233 29 51M * 0 0 CTCGAGTCGATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGAGCGC @@@FBDBDFFHHHIIIGIGIF@@F>DAGBGGIH XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2108:3748:138979 0 3R 233 34 51M * 0 0 CTCGAGTCGATCGGGCAGAGAGCGAGAAATGGTAAGCAGGTGAGTGGGATC @@@FDF?DHDHFFI>HGGGIEIDGIBFHIJIF@FICHHIJ@EHIDC(6CCE XA:i:0 MD:Z:46A1C0G1 NM:i:3 +DD61XKN1:101:D0EKPACXX:1:1207:13423:102525 16 3R 271 7 51M * 0 0 GGTGAGTGAGCGCAGAGAGCGTCTTTCGACGACTCTTTCGTCGCGAGCAAA BCCC@CADFFDFHHGIGIIIIIGHBDEGDIIHDGGE6JIHGHGHFFFFF@CC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2306:9355:141323 16 3R 278 10 51M * 0 0 GAGCGCAGAGAGCGTCTTTCGACGACTCTTTCGTCGCGAGCAAACAACAAG B;?>>>>>;/8GGFBFHFB?ADD=:@ XA:i:0 MD:Z:1A49 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2208:17627:8790 16 3R 290 11 51M * 0 0 CGTCTTTCGACGACTCTTTCGTCGCGAGCAANCAACAAGTAGACGTCGCTC #C>B?BBABB>?=;>B;ADD@C(;AC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1301:13576:199290 0 3R 298 37 51M * 0 0 GACGACTCTTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGACAGAT ?<@DDAA8?DBB;:2BDDDDDA:??<@:?DDA3B;@DCB?*9*0?6-;''-6-7).?DAD;; XA:i:0 MD:Z:50C0 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2204:8124:34946 16 3R 306 2 51M * 0 0 TTTCGTCGCGAGCAAACAACAAGTAGACGTCACTCAGACACTGTCGGCCAG :EBHGAGABFD?9DJHIIIIGGJJIGHFF<22HEIHGHFHHHHDFFFFC@@ XA:i:1 MD:Z:31G19 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2301:13637:198207 16 3R 306 29 51M * 0 0 TTTCGTCGCGAGCAAACAACAAGTAGACGTCGCTCAGACACTGTCGGCCAG B?;A>EEECIIIIIIIIFIIIIGIHFAGE:GGGEEGEIFFHHAAFFFF@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2303:3102:37681 0 3R 318 28 51M * 0 0 CAAACAACAGGTAGACGTCGCTCAGACACTGTCGGCCAGATTCATTTAGAT ???7DDDDD2:+:AC+<<)@?CD1CDD)1?9:*?D@AGGGBFB?GGF:?8:8<8@8AA=:= XA:i:0 MD:Z:2C2A45 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:1307:2511:100728 16 3R 336 23 51M * 0 0 CCGATCTACACTGTCGGCCAGATTCCTTTTCCAGAAAGACGTCGTCGCGTT #######################B0*0B99*D??>DB8?C1@8<8A:41;= XA:i:1 MD:Z:1G0C0T0C0A0G18A25 NM:i:7 +DD61XKN1:101:D0EKPACXX:1:2208:19469:21286 0 3R 339 3 51M * 0 0 TCAGACACTGTCGGCCAGANTCATTTTCCAGAAAGACGTCGTCGCGTTGAC @@@DDD8DFFDFFIDF1CF#2AEGFIIF@EB=CD XA:i:1 MD:Z:19T31 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1304:18506:91672 0 3R 361 11 51M * 0 0 ATTTTCCAGAAAGACGTCGTCGCGTTGACAAGCTTAAATTCGTAGCGGGCA @@CD?DBDFHGDFGHICEFC?CFDFBG=@FH@9BFGFCCFFHDHG>:@GHG XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2305:19231:72018 0 3R 384 23 51M * 0 0 GTTGACAAGCTTAAATTCGTAGCGGGCGCCAGTAGGACGACCCAGGGGATA @@@D?DD>?DHFHG+A==@'59=(6(39;?? XA:i:0 MD:Z:45T5 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2107:15978:5397 0 3R 389 29 51M * 0 0 CAAGCTTAAATTCGTAGCGGGCGCCAGTAGGACGACCCAGTGGATATCGTC @@@FFBDDHHGHHIDFEGGIJF:F*?GDD:@@FEHDDGE7=??=;CE2=>BC6;@=; XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1303:9692:124869 16 3R 400 6 51M * 0 0 CGATCTCGGGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAG ########A?(BBDCFFB??C:CFADD@FDFHDFE@FH6?C9?FGFFFA1)88?BF*BBB(8=CG(;8)7C XA:i:0 MD:Z:45G0A1A2 NM:i:3 +DD61XKN1:101:D0EKPACXX:1:1205:3993:177564 16 3R 408 5 51M * 0 0 GGCGCCAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACG FF@=D3BB@FD@HDFFEFFCEBHGBF@FCA3CB@CHEAHFH?HDDFFD@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1201:17678:143204 0 3R 413 3 51M * 0 0 CAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCA @@@DDDD>DCFAFADFBE?D@EBGG?C;@FGCFHHICEGIBHB=@C##### XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1204:6403:23100 16 3R 413 4 51M * 0 0 CAGTAGGACAACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCA ############DB?????@@?88CC9A:3+4@E;BA+A:BD>DA:=:7?1 XA:i:0 MD:Z:9G41 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2301:11427:64315 16 3R 413 10 51M * 0 0 CAGTAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCA JHF=IJIGIHGJJJIJJIJHHGIIIHFJJJJJJHJJJIHHHHHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1203:4885:175695 0 3R 416 36 51M * 0 0 TAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCC =?;D?B@@FDF?F+ACGBHGGE??FA?FHEIADDG@<<(6BCH(.=@@;CA XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1301:1384:121298 0 3R 416 5 51M * 0 0 TAGGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCC CCCFDEFFHHHHHGIIIJIGHIJIJIJJFCHJJJJIJIHIJIJIJJIIIJI XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1207:10462:36321 0 3R 418 31 51M * 0 0 GGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCCCA @@@DD@DDABDFFGABEDBGCGGBB>FGIJ=8DHE@.@D>B(=CE>FH;;@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1307:4428:77090 16 3R 418 13 51M * 0 0 GGACGACCCAGTGGATATCGTCAGTTGAACCAGGGGAAACGTAGCAGCCCA =IHHEDGGIGF?BGA?IIGHDFBJJIHIGJJIIJJIGGF@GHDDHGHFFDFF@CC XA:i:0 MD:Z:1A49 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2203:5030:49537 16 3R 424 21 51M * 0 0 CACAGTGGATATCGTCAGTTGAACCAGGGGATACGTAGCAGCCCAGTTACA ##HGFIGHFD;FGBDDHIGIGIIIIGGHFA3+GC<4@?HHHHHDDDDD@@@ XA:i:1 MD:Z:1C29A19 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:2202:11507:147190 0 3R 436 24 51M * 0 0 CGTCAGTTGAACCAGGGGANACGTAGCAGCCCAGTTACATTGCTCGGGAGG ??;=A8DDDA?DD>EEE@E#2CC=C=3;A;;0DDD7DDFFEEH)@:@:1?DEH4DCFHGFEH;AA@ XA:i:0 MD:Z:49T0G0 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:1203:5003:27314 16 3R 474 36 51M * 0 0 AGTGCTCGGGAGGGGTAAAGAGCTTGACGCCAGCGCGTGCGTAGAGTGAAA ################DF=8G?DHGDGHGHB@AC##### XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2303:15856:134002 0 3R 478 2 51M * 0 0 CTCGGGAGGGGTAAAGAGCTTGACGACAGCGCGTGCGTAGAGTGAAAGTAT @@@FFFDFHFH>AEE>CC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2104:6954:171255 0 3R 483 38 51M * 0 0 GAGGGGTAAAGAGCTTGACGACAGCGCGTGCGTAGAGTGAAAGTATGAGAT ==?DDA8DF?D?;:CA?:3<>777A#### XA:i:0 MD:Z:47C0A1G0 NM:i:3 +DD61XKN1:101:D0EKPACXX:1:2307:7881:196830 16 3R 493 36 51M * 0 0 TAGCTTGACCACAGCGCGTGCGTAGAGTGAAAGTATGCAAGGAGATTCGCG AFEE>DC;HF;HGGHGGDG@ECG@F?H?HGIIGIIIGBDF>D>DDDDD@?< XA:i:0 MD:Z:0G8G41 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:1202:12689:141385 0 3R 496 13 51M * 0 0 CTTGACGACAGCGCGTGCGTAGAGTGAAAGTATGCAAGGAGATTCGCGATC @@@D=D:DD6:?FHE?DFH??GDH9??B?D9BFCFHGEAFEAGGHDHH6=A XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2207:10715:109420 0 3R 496 25 51M * 0 0 CTTGACGACAGCGCGTGCGNAGAGTGAAAGTATGCAAGGAGATTCGCGATC @@@DFFFFH?FHFBE1CDB#08?D?FHEEE?FCGGIIGGCGAAA@EEEBCA XA:i:1 MD:Z:19T31 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2204:18234:179424 16 3R 533 5 51M * 0 0 CTAGATTCGCGATCAGAACCTCACGACGCCATATTTGTTTTCCAGGGCTTG #?=-48@6(?*/DDDAB44<;? XA:i:0 MD:Z:0G0G49 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:2304:8751:2632 0 3R 556 5 51M * 0 0 CGACGCCATATTTGTTTTCCAGGGCTTGCTTGTGTGTGCGTGTGTTTCAAC CCCFFFFFHGHHHJGIIIJIIIJBHIJIJJJFBADCGHGGCFEGGGIJJIC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2203:1524:184251 0 3R 574 29 51M * 0 0 CCAGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGA @@@DDDDDHHHHHIG9CFH+3@CEGFHHIIICDGHGIIDFDEGI6F'=;D@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2102:8875:72443 16 3R 576 40 51M * 0 0 AGGGCTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGG EDA@DCGIIIGEGHFHEFB?IIIHG@GIIHAGEGGHEA+BBFGFDFDF@C@ XA:i:1 MD:Z:1G0G35G12 NM:i:3 +DD61XKN1:101:D0EKPACXX:1:2101:3407:141094 0 3R 580 17 51M * 0 0 CTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAG 11=DDEFFHHDFCGEHIGFFHIJHGFHIIIIIDEHGEG:(08==BFGG### XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2303:12087:40107 0 3R 580 12 51M * 0 0 CTTGCTTGTGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAA ?@@DDDDDF+IIGGAHGHDGFHDHGFFFFF@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2105:6289:140892 16 3R 581 39 51M * 0 0 CCGATCTTGTGTGCGTTTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGG #####@@A8'-7;7?9)BDIEDBDD@?DE?F@@1<+AABDCA??BDD:??? XA:i:0 MD:Z:0T0T1C1T0G9G34 NM:i:6 +DD61XKN1:101:D0EKPACXX:1:1103:12128:78055 16 3R 587 7 51M * 0 0 TCGTGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTG #####BEECD?;1 XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1104:5082:17741 16 3R 590 8 51M * 0 0 TGTGCGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCA AGGIGIIFIJJJIJIIIJJJJJJJJJHIIIIJIJJJJJHHHHHFFFFFCC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1302:13170:74786 16 3R 594 18 51M * 0 0 CGTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTG 8A?IGGIIGEHGGAGHFHDIHIIIIIJIIEEIIGGHBIF>FFF?FDBD@@? XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2307:14759:121417 0 3R 595 10 51M * 0 0 GTGTGTTTCAACTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGA =+:BD?DDHIHEHHDDHDDD?D@?@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1305:6666:159819 0 3R 606 24 51M * 0 0 CTCCGGTGTGCGAGTGTGAGGGCAGGGCTTTGCCAGGTGATAATGCCTTAA @@CFFD@DHHHHHJFED@FHIGGIEHJJJIJJJJJJIBFEEHJIIIIJJJJ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2201:16418:139923 0 3R 607 5 51M * 0 0 TCCGGTGTGCGAGTGTGAGCGCAGGGCTTTGCCAGGTGATAATGCCTTAAC @@@DD?D:FFF??1AFBF@?:)C:*?@ECA+3#E:?<>C?DAF;D???D@@@ XA:i:1 MD:Z:31A19 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2207:2606:158481 16 3R 616 7 51M * 0 0 CGAGTGTGAGGGCAGGGCTTTGCCAGGTGATNATGCCTTAACTGTCCCTTG JIIIJIGIHGJJJJIJJGJJJIIHF9HFFA3#HGFIHBHDHHFDDFFFC@@ XA:i:1 MD:Z:31A19 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1304:7344:178232 0 3R 626 13 51M * 0 0 GGCAGGGCTTTGCCAGGTGATAATGCCTTAACTGTCCCTTGTATTCGGGAG @<@DFFDDFHGFHHGGEBB>AFBH@HGIGIGEGEDGIGGFCB?GDFGIF@6 XA:i:0 MD:Z:49C0T0 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:2108:6658:122648 0 3R 628 12 51M * 0 0 CAGGGCTTTGCCAGGTGATAATGCCTTAACTGTCCCTTGTATTCGGGCTAG @@@DEHBAHHGFHE?CGCDGH*?DED>D@BHCG XA:i:0 MD:Z:49T0C0 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:2206:14847:13155 0 3R 628 6 51M * 0 0 CAGGGCTTTGCCAGGTGATNATGCCTTAACTGTCCCTTGTATTCGGGCTTC @@CFFFFFHGHFFGGFGGC#3:AFHHGGIJJJGHCGGIGEEGJJJIFIGID XA:i:1 MD:Z:19A31 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1301:9974:152868 16 3R 629 35 51M * 0 0 AGGGCTTTGCCAGGTGATAATGCCTTAACTGTCCCTTGTATTCGGGCTTCG >AHGFIHHGIHCGIICIDB3CIGHFGGGGGGHGJIHHHFBCC?FFDDF@@? XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2307:18343:74834 0 3R 636 31 51M * 0 0 TGCCAGGTGATAATGCCTTAACTGTCACTTGTATTCGGGCTTCGTCTTCGC BCCFFFFDFHHHGJJJJJJJIJJJIIIJJJJHIJJJIIIJJJJIGIIJIJF XA:i:1 MD:Z:26C24 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1105:16709:8151 0 3R 638 24 51M * 0 0 CCAGGTGATAATGCCTTAACTGTCCCTTGTATTCGGGCTTCGTCTTCGAGA ??GHFHFFFE9FHI<4CBHIIIEGCFGBDDFDFEII XA:i:0 MD:Z:48C0A1 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:1304:21148:23590 16 3R 643 16 51M * 0 0 TGATAATGCCTTAACTGTCCCTTGTATTCGGGCTTCGTCTTCGCAAATTCG >GE@>HGIGIHGGH?GIIIIIGGGFFEGEIHGBDF?HIDFHHDDDDD=@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1304:11733:71752 0 3R 646 4 51M * 0 0 TAATGCCTTAACTGTCCCTTGTATTCGGGCTTCGTCTTCGCAAATTCGAAC @@@DDDDDDHH?F@F?FEHIGEAECECF XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1106:13439:157292 16 3R 654 37 51M * 0 0 TAACTGTCCCTTGTATTCGGGCTTCGTCTTCGCAAATTCGAACAACAGTAT C?7(5@==DDBBADBDD0BDD??D?C111C19FEDC3EDD=DDADDBD?:= XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1204:5265:178358 0 3R 662 23 51M * 0 0 CCTTGTATTCGGGCTTCGTCTTCGCAAATTCGAACAACAGTATTCTTGATT @@@DD;DDDDHHFIGE@@A1AFEE6?F8DF>BFHGIIB=;B?DH)=BF=B# XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1305:16468:51686 0 3R 674 16 51M * 0 0 GCTTCGTCTTCGCAAATTCGAACAACAGTATTCTTGATTGATGCAGTTTTA @@@D?DD;?D?FFIIGHGEHGGHGEIHI*:CAFG@HCH9FADBDHHADFFF@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1302:19769:70993 0 3R 699 16 51M * 0 0 CAGTATTCTTGATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCT @@@DDDFFHHHHHJJIGIIEIEHIJHHGGHIIIJJJIHIJIHHJIGIIIIG XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2106:7819:174823 16 3R 705 26 51M * 0 0 TCTTGATTGATGCAGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTCACC IHCHEGEIIHF>HCGGDIGAGBGGFEHGHGF;GDE?FBCDA>D?AB+D?;= XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2106:3249:124995 0 3R 706 11 51M * 0 0 CTTGATTGATGCCGTTTTACAGCGACTTTGTGTGTGCGTATGCTGTCACCA 8=?D+?BDA<>F+FBB<=FIFEFDD?@6:BFDDBFDCC+7CEA3<,>FEC;FBDD:DDB?=;? XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2102:19912:17388 16 3R 725 30 51M * 0 0 CAGCGACTTTGTGTGTGCGTATGCTGTCGCCATACTATGTTCGAGTGTGTG GJHEEHFJJJJJIGJJJJJJJJJJJIHF9GCA3FHGJJHHHHHFFFFFCCC XA:i:2 MD:Z:28A3C18 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:2202:10607:84579 0 3R 731 15 51M * 0 0 CTTTGTGTGTGCGTATGCTNTCACCACACTATGTTCGAGTGTGTGTGCGCT @CCFFDDDHHHHHIJGIJJ#3ACHHJIGIJIIIJJJJFGCDBGDCGIIEII XA:i:1 MD:Z:19G31 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2206:11281:58120 0 3R 731 12 51M * 0 0 CTTTGTGTGTGCGTATGCTNTCACCACACTATGTTCGAGTGTGTGTGCGCT @@CF1ADEGHHHGIIIIEH#3AAGIJJIJJGIGIIJI?FBFBFGGHIJJJF XA:i:1 MD:Z:19G31 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2205:21060:199305 0 3R 732 1 51M * 0 0 TTTGTGTGTGCGTATGCTGACACAACACTATGTTCGAGTGTGTGTGAGCTT ;??D:B;+CBDEDFFC?BFF@=FFF XA:i:0 MD:Z:33G17 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1205:2404:28940 16 3R 753 23 51M * 0 0 ACCACACTATGTTCGAGTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCG DC@7=7;=756.(B8/?;?D80:60?:):1D@E:EAAEC4:BD=ADDD8;8 XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2302:17950:187885 16 3R 757 9 51M * 0 0 CACTATGTTCGAGTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAA ?;D@EEEHEIGEFCIGF::EHDGGGEE9IEJIJJIIIHHFGGFDAFFF@@C XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1207:4005:62650 0 3R 763 37 51M * 0 0 GTTCGAGTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGT ;?@A;?D3CCB??<:EEBGGG@ABBAC@DD9FD@?DEBHIIIBHGC?FHI@=AEEH XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2306:9443:65280 16 3R 767 17 51M * 0 0 TTTGTTGGGTGCGATGTTGTTTTTGTGAACCCAATCGCGAACACGGTTGTG ###################B?0*0**8BCIIIIIFFEGC+BD??;DDD@@@ XA:i:1 MD:Z:0G0A0G0T0G2T5C1C0G5C21T6 NM:i:11 +DD61XKN1:101:D0EKPACXX:1:1307:13797:182614 16 3R 769 16 51M * 0 0 GTGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAG BBBEA=HEHHHFEDIGJJIJJIHDGGHIIIGIHJJIGIHBFHGFFDFFCBB XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2305:6498:125765 16 3R 770 33 51M * 0 0 TGTGTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGC FFEHEEEGIHFGHD;JIGGFGCIIGDGIJIIEIIDJIGFDHGHFFFFFCCC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1206:9986:159404 16 3R 773 33 51M * 0 0 GTGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGCCAG ###########?9B?*BD?9B1D@?1E?)F@DEEEEC+3DADDB=2+;??; XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2303:20942:122880 0 3R 774 4 51M * 0 0 TGTGCGCTCGTGTTTCTGTGAACCCAATCGCGAACACTGTTGTGAGCCAGT @@@DDFFFGHFFGIBFFHGGIHB;FHEHGFHIIIG;EGGGHHC= XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2203:9722:164274 0 3R 826 6 51M * 0 0 GCTCTGTCTGCGCGGCGAGGAATATCCGCTTACCTAAACGAAAAGTTCTCT ?<@D?BBBB:C?@F)1:67(.8)88=@;CEAGE?;CH@@?BCCB>AC@@;> XA:i:1 MD:Z:19A31 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:2107:19883:88206 0 3R 827 39 51M * 0 0 CTCTGTCTGCGCGGCGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTA C@@FFFFFHHHHHGGEHBGGIICIFHIIJBGEHIGHFHGEDFDEAEDFDDA XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1204:2063:176794 0 3R 829 4 51M * 0 0 CTGTCTGCGCGGCGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTAGC CCCFFFFFFHHFFGGGGGG@DFGGGIJJIJGIGGHHHHFFCDCEACACACC XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1105:19061:44291 0 3R 833 38 51M * 0 0 CTGCGCGGCGAGAAATATCCGCTTACCTAAACGAACAGTTCTCTAGCGTCG @@@DBDFFHHFDD6;DFIEHGIIIIIIIF))7;-?',;;@CCEE(>CB@BD XA:i:0 MD:Z:35A15 NM:i:1 +DD61XKN1:101:D0EKPACXX:1:1207:10060:109372 0 3R 841 6 51M * 0 0 CGAGAAATATCCGCTTACCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGC @CCFFFFFDDFHBEHHBGGIJJ@GEGGGDCDGGGGEF@AGHIIIGIIBH## XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2206:11225:132530 0 3R 842 8 51M * 0 0 GAGAAATATCCGATTACCTNAACGAAAAGTTCTCTAGCGTCGGCCGACGCA ;??DFFDBFHFD+AEEHGG#3AFBGGIGGIGEAFGHBE>?FHBGEGIHE>9 XA:i:2 MD:Z:12C6A31 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:2102:6645:61102 16 3R 845 15 51M * 0 0 AAATATCCGCTTACCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGCACGG #FDDDCFDHEEHAHEAEHHBGJJIHHGGDGGFIGIIGJHHGHHFFFDD@@@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1204:16871:43292 16 3R 852 36 51M * 0 0 CGCTTCCCTAAACGAAAAGTTCTCTAGCGTCGGCCGACCCACGGCACCCAG ######DD?;7.A?EED@C9CC=AB07?80?)CC8A11)?ADDAA=?D??? XA:i:1 MD:Z:5A32G12 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:1201:12030:7462 16 3R 858 16 51M * 0 0 CCTAAACGAAAAGTTCTCTAGCGTCGGCCGACGCACGGCACCCAGGCACAC >;;DCAA>FFDDECCC?8EEGA>GBIIFHFEGEE@DFFC?;CFE@7CA@73@-'EFGFFBGE?;A<3#@GC;IIFFBA==:DDD;?? XA:i:1 MD:Z:17C13C19 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:1106:1847:178079 16 3R 873 22 51M * 0 0 CTCTAGCGTCGGCCGACGCACGGCACCCAGGCACACACACAGCCACATTTG >C?BBCEHGA>HBGFDHEFDGEG@CGHH>DC@CCGHCBBDACHGIIIIGEE XA:i:2 MD:Z:0A18T31 NM:i:2 +DD61XKN1:101:D0EKPACXX:1:1105:19632:149442 16 3R 905 21 51M * 0 0 ACACACACAGCCACATTTGCAGAAATACCACTACATACGAAACGAACGTGG 9;BB9F;EGGHDBDDDD@@? XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2205:7552:113912 16 3R 923 24 51M * 0 0 GCAGAAATACCACTACATACGAAACGAACGTGGCCAGCACACAAGCGAAAC JJJIEIGGBGEIIGHIHGHJHHIIIGEGC<33JIIHAHBFDHDFFFFFCC@ XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:2106:3808:44443 16 3R 952 36 51M * 0 0 GTGGCCAGCACACAAGCGAAACCGGAAAATCCACATTTTTTAGACCTGCTC ;IGHDGF9D;D?GCIDGHAGGGGEIGHHGAEEAFF:EIHDFA3A:B1=?=; XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1303:14193:51530 16 3R 967 13 51M * 0 0 GCGAAACCGGAAAATCCACATTTTTTAGACCTGCTCTCTGTCCCGCGTCTC ###BDB:FAECFEC7;=.==6IIIFF?092?0869?9??:):FD?AAA=:1 XA:i:0 MD:Z:51 NM:i:0 +DD61XKN1:101:D0EKPACXX:1:1302:9341:73955 16 3R 993 3 51M * 0 0 AGACCTGCTCTCTGTCCCGCGTCTCTCATCTCTTTTCATTACGCTCTCGAC ##########?;1;'GHF?8??:C?:3?<91B@IHF?1;B?FBD?DDD??? 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+NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN +NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN +NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN +NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN +NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN +NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN +NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN +NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN +NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN +GAATTCTTTGTTCAGATCTGAGCCCCATTTTTAATGGGGTTATTTGATTTTCTGGAGTCC +ACCCTCTTGAGTTCTTTATATATATTGGATATTAGTCCCCTATCCAATTTGGGATATGTA +AAGATCCTTTCCCAATCTGTTGGTGGCCTTTTTGTCTTATTGACGGTGTCTTTTGCTTTG +CAGAAGCTTTGCAATTTTATGAGGTCCCATTTATCGATTCTCGATCTTACAGCACAAGCC +ATTGCTGTTCTATTCAGGAATTTTTCCCCTGTATCCATATCTTCAAGGCTTTTCCCTACT +TTCTCATCTATAAGTTTCAATGTCTCTGGTTTTATGTGGAGTTCCTTAATCCACTTAGAT +TTGACCTTAGTACCAGGAGATAGAAATGGATCAATTCGCATTCTTCTACATCATAACCGC +CAGTTGTGCCAGCACCATTTGTTGAAAATGCTGTCCTTTTTCCACTGGATGGTTTTAGCT +CCCTTGGCAAAGATCAAGTGATCATAGGTGTGTGGGTTCATCTCTGGGTCTTCAATTCTG +TTCCATTGGTCTACTTGTCTGTCACCATACCAGTACCATGCAGTTTTTATCACAATTGCT +CTGTAGTACAGCTTTACGTCTGGCATGGTGATTCCACCAGAGGTTCTTTCATCCTTGAGA +AGAGTTTTTGCTATCCTAGGTTTTTTCTTATTCCAGATGAATCTGCCGATTGTCCTTTCT +AATTCTTTGAAGAATTGAGTTGGAATTTTGATGGGGATTGCATTGAATCTGTAGATTGCT +TTTGGCAAGATAGCCATTTTACAATGTTGATCCTGCCAATCCATGAGCATGGGAGATCTT +TCCATCGTCTGAGATCTTTGATTTCTTTCTTCAGAGACTTGAAGTTCTTATCACACAGAT +CTTTCTCTTCCTTAGTTAGAGTCACGCCAAGGTATTTTATATTATTTGTGACTATTGAGA +AAGGTGTTGTTTCCCTAATTTCTTTCTCAGCCTGTTTATTCTTTGTGTAGAGAAAGGCCA +TTGACTTGTTTGAGTTAGTTTTATATCCAGCTACTTCATTGAAGCTGTTTATCAGGCTTA +GGAGTTCTCTGGTGGAATTTTTAGGGTCACTTATATATACTATCATATCATCTGCAAAAA +GTGATATTTTGACTTCTTCCTTTCCAATTTGTATCCCCTTGATCTCCTTTTGTTGTCTAA +TTGCTCTGGCTAGGATTTCAAGTACAATGTTGAATAGGTAGGGCAAGAATGGACAGCCTT +GTCTAGTCCCTGATTTTAGGGGGATTGCTTCCAGCTTCTCACCATTTACTTTGCTGTTGG +CTATTGGTTTGCTGTAGATTGCTTTTATCATGTTTAGGTATGGGCCTTGAATTCCTGATC +TTTCCAAGCCTTTTATCATGAATGGGTGTTGGATTTTGTCAAATGTTTTCTCAGCATCTA +ACGAGATGATCATGTGGTGGTTGTCTTTGAGTTTGTTTATATACTGGATTACGTTGATGG +ATTTCCATATATTGAACCATCCCTGCATCTCTGGGATGAAACCTACTTGGTCAGGATGGA +TGATTGTTTTGATGTGTTCTTGGATTCGGTTAGCAAGAACTTTATTGAGTATTTTTGCAT +TGATATTCATAAGGGAAATTGGTCTGAAGTTCTCTATCTTTGTTGGGTCTTTTTGTGGTT +TAGGTATCAGAGTAATTGTGGCTTCATAGAATGAGTTGGGTAGAGTACCTTCTGTTTCTA +TTTTGTGGAATAGTTTGTGAAGAACTGGAATTAGGTCTTCTTTGAAGGTCTGATAGAACT +CTGCACTAAACCCATCTGGTCCTGGGCTTTTTTTGGTTGGGAGACTATTAATGACTGCTT +CTATTTCTTTAGGGGATATAGGACTGTTTAGATCATTAACCTGATCTTGATTTAGCTTTG +GTACCTGGTATCTGTCTAGAAACTTGTCCATTTCATCCAGGTTTTCCAGTTTTGTTGTGT +ATAGCCTTTTGTAGAAGGATCTGATGGTGTTTTGGATTTCTTCAGGATCTGTTGTTATGT +TTCCCTTTTCATTTCTGATTTTGTTAATTAGGATGCTTTCCCTGTGCCCTCTAGTGAGTC +TGGCTAAGGGTTTATCTATCTTGTTGATTTTCTCAAAGAACCAGATCCTTGATTGGTAGA +TTCTTTGCATAGTTCTTCTTGTTTCCACTTGGTTGATTTCACCCCTGAGTTTGATTATTT +CCTGCCGTCTACTCCTCTTGGGTGAATTTGCTTCCTTTTGTTCTAGAGCTTTTAGGTGTG +TTGTCAAGCTGCTAATGTGTGCTCTCTCTAGTTTCTTTTTGGAGGCACTCAGAGCTATGA +GTTTTCCTCTTAGGAATGCTTTCATTGTGTCCCATAGGGTTGGGTATGTTGTGGCTTCTT +TTTCATTAAACTCCAAAAAGTCCTTAATTTCTTTCTTTATTCTTTCCTTGACCAAGGTAT +CATTGAGAAGAGTGTTGTTTAGTTTCCACGTGAATGTTGGCTTTCTATTATTTATGTTGT +TATTGAAGATCAGCCTTAGTCCATGGTGATCTGATAGGATGCATGGGACAATTTCAATAT +TTTTGTATATGTTGAGGCTTGTTTTGTGACCAATTTGTTTTGAGTTAGGATCTTTTTGCC +TTTTCCATTTTCTTTGATTGTTGTGCCGATGTTCTCTATGGAATCTTCTGCACCTGAGAT +TCTCTCTTCCATCTCTTGTATTCTGTTGCTGATGCTGGCATATATGGTTCCAGATTTCTT +TCCTAGGGTTTCTATCTCCAGTGTTGCCTTACTTTGGGTTTTCTTTATTGTGTCTACTTC +CCTTTTTAGGTCTAGTATGGTTTTGTTCATTTCCATCACCTGTTTGGTTGTGTTTTCCTG +CAATTCTTTAAGGGAATTTTGTGCTTCCTCTTTAATGTCTTCTACCTGTTTAGCAGTGTT +CTCCTGTATTTCTTTAAGTGAGTTATTAAAGTCCTTCTTAATGTCCTCTACCATCATCAT +GAGATATGCTTTTTAAAAATATTTTTATAAGGTATTTTCCTCATTTATATTTCCAATGCT +TTCCCAAAAGTCCCCCATATGCTCCCTCCCCACTCCCCTACCCACCCAGTCACACTTTTT +GTCTCTGGCATTCCCCTGTACTGGCGCATATAAAGTTTGCAAGTCCAATGGCCTGTCTTT +CCAGTGTTGGCCGACTAGGCCATCTTTTGATACATATGCAGCTAGAGTCAAGAGCTCCGG +GGTACTGTTTAGTTCATAATTTTGTTCCACCTATAGGGTTGCAGATCCATTTAGCTCCTT +GGGTACTTTCTCTAGCTCCTCCATTGGGGGCTCTGTGATCCATCCAATAGCTGACTGTGA +GCATCCACTTCTGTGTTTGCTAGGCCCTGGAGATATGCTTTTAAATCCAGGTCTAGCTTT +GTGGGTGTGTTGGGGTGCCCTGGACTGGGCTAAGTGGGAGTGCTGGGTTCTGATGATGGT +GAGTGGTCTTGGTTTCTGTTAGTAAGATTCTTACGTTTACCTTTTGCCATCTGGTAATCT +CTGGAGTTAGTTGTTATAGTTGATTCTATTTAGAGATTGTTTCTCTGGTGATTCTGTTAC +CCTCTATCAGCAGACCTGGGAGACTAGCTCTCTCCTCTGAGTTTCAGTGGTCAGAGCACT +CTCTGCAGGCAAGTGCAGTAGCTGGATGTAAAATTAACTCAATCTGGGCGGTAGTGGTGC +ACACCTTTAATCCCAGCACTTGGGAAGCAGAAACAGGCTGATTTCTGAGTTCAAGGCCAG +CCTGGTCTACAAAGTCTATGACAGCCAGGACCATACAGAGAAACCCTATCTCAAAAAAAA +AAAAAAAAGCAAAAATAAATAAATAAATAAATAAATAAATAACTCAAACAAATCAGTGGC +CTTTCTCTACACAAAATATAAACAGGCTGAGAAAGAAATTAGGGAAACAACACCCTTCAC +AATAGTCACAAATAATATAAAATACCTTGGTGTGACTCTAACTAAGAAAGTGAAGGATCT +GTATGATAAGAACTTCAAGTCTCTGAAGAAAGAAATCAAAGATCTCAGATGATTGAAAGA +TCTCCCGTGCTCATGGATTGGCAGTATTAATATAGTAAAAATGTCTATCTTGCCGAAAGC +AATCTACAGATTCAATGCAGTCCCCAACAAAATTCCAACTCAATTCTTCACTGAGTTAGA +AAGGGCAATTTGCAAGTTCATCTGGAATTAAAAAACAAAAAACAACAAAAAAAACCCACC +TAGGATAGCAAAAACTATTCTCAACAATAAAAGAACCTCTGGTGGAATCACCATGCCTGT +CCTCAAGCTGTACTACAGAACAATTGTAATAAAAACTGCATGGTACTGGTACAGCAACAG +ACAAGTTGAACAATGGAACAGAATTGAAGACCCAGTAATGAACCCACACAGCTATGGTCA +CTTGATCTTTGACAAGGGAGCTAAAACCATCCAGAGGAAAAAAACACAGCTTTTTCAACA +AATGGTGCTGGTGCAACTGGTGGTTATCATGTAGAAGAATGTGCATTTATCCATTCTTAT +GTCCTTGTACAAAGCTCAAGTCTAAGTGGATCAAGGAACTCCACATAAAACAGAGACTCT +GAAACTTATAGAGGAGAAAGTAGGGGAAAGCCTCGAAGATATGCACAGGGGAGAAATTCC +GGAACAGAACAGCAATGGCTTGTGCTGTAAGATTAAGAATCGACAAATGGGACTTCATAA +AATTGCAAAGCTTCTGTAAGGCAAAAGACACTGTCAATAAGACAAAAAGGCCACCAACAG +ATTGGGAAAAGATCTTTACCAATCCTAAATCTGATAGGGGACTAATATCCAACATATACA +AAGAACTCAAGAAGCAGGACTCCAGAAATTCAAATGATTAAAAAATGGGGTACAGAGCTA +AACAAAGAATTCTCAACTGTGGCATACCGAATGGCTGAGAAGCACCTAAAAATGTTCAAC +ATTCTTAATCATCAGGGAAATGCAAATCAAAACAACCCTGAGATTCCACGTCACACCAGT +CAAAATGGCTAATATCAAAAACTCCGGTGACATCAGATGCTGGCGAGGATGTGGAGAAAG +AGGAACACTCCTCCATTGTTGGTGGGATTATAAGCTTGTACAACCACTCTGGAAATCAGT +CTGGCGGTTCCTCAAAAAAATTGGACATAGTACTACTGGAAGATCCAGCAATACCTCTCC +TGGGCATATACCCAGAAGATGTTCCAACTGGTAATAAGGACACATGCTCCACTATGTTCA +TAACAGCCTTATTTATAATAGCCAGAAGCTGGAAAGAACCCAGGTGTCCCTCAAGAGAAG +AATGTATACAGAAAATGTGGTACATTTACACAATGGAGTACTACTCCGCTATTAAAAACA +ATGAATTTAGGAAATTCTTAGGCAAATGGATGTATCTGGAGGATATCATCCTTACTTAGT +GAGGTAACCCAATCACAAAAGAACTCAAATGATATGTTCTCACTGATAAGTGGATATTAG +CCCAGAAACTTAGAATACCCAAGATACAATTTGCAAAACACATGAAACTCAAGAAGGAAG +ATCAAAGTGTGGATACTTTGTTCCTTCTTAGAATGGGGAGCAAAATACCCATGGAAGGGA +TTACAAAGACAAAGTTCGGAGCAGAGCCTGAAGGAACGACTATCCAGAGACTGCCCCACT +TGGGGATCCACTCCATAAATAACCACCAAACCCAGACACTAGACAGATGGCAACAAGAGC +CTGCTGACAGGATCCTGATATAGCTGTCTCCTGCGAGGCTCTGCCAGTGCCTGGCAAATA +CAGAAGTGGATGCTCACAGTCATCCATTAGATGGAGCACAAGGTCCCCAATGAAGGAGCC +AGAGAAATACCCAGGGAGCTGAAGAGAACTGAAGCCTCATAGGAGGAACATCAATATGAA +CTAACTAGTACCCCTAGAGCTCCCAGGGACTAAACCAATCAAAGAAAACACATGGTGGGA +TTCATGCCTCCATTTTCATATGTAGCTGAGGATGGCCTAGTTGTTCATCAATAGGAGGAT +AGGCCCTTGGTCCTGTGAAGGTTCTATGCCCCAGTATAGGGGAATGCCAGGGCCAGGAAG +CAGGAGTGGGTGTTGAGGACCAGGGGAAGGGGGGAGGGTATAGGGGATTTTCAGGGGGGG +GGGGACTAGGAAAGGGGATAGCATTTGAAATGTACATAAAGAAAATATCTAATAAAAAAG +AAAGAAATTTCAAGAGCATTTAATCTATATGCTTTGTTCACGCTTTGTGTGGGGGAGGCA +TTGTGGGAGGGAGTAAATGTGAATATATATGAATGGGTCTAAAAATCAAAGGGCAAAGCC +ATGTGTCTTCCTCAATGGCTCTAACTTAGTTTTGTTACAGTCTGTCATTGAACTTTGAAC +TCACTAATTCATCTAGACTGGCTGATGGACAAGCTCCAGGGATCACCGGTCTCTGCCTTC +CCAGTGATGGGATTACAGATATGTGCCCCTAGGCCTGGCTCTTACATCTGAACTCAAGAG +CCAGGCTTACCCAGCAAGCACTTTACTAACTTAAGTTACCTCCCAGTCCTTTGATTTACC +CTTTAGCAGAACAGCTCATCCCTTATTTTCTGCTCATATTTCAGTACACCTAATCTCCAT +TTTCTCAGCTTTCTTATTGACCATACCAACTGGCTTCATAAGCCCCTGCAATTAAGAGAC +AATTAGCTGCTATTAGTCCTGATGACTCGTGGGGGCAGTAGTGTCCAGAATATCTTCCAC +TACAAAGAAGCAGCAGCTGTCCTGACTTTTGTACCCTAAATTTAAATATAATAATGGCAT +TCTTCATGCTACATATTTAGGGAAATTTTTCAGAAGAAACTCAAAGAATATCTTCTCATA +TTGAACTAAACAGTTTATACTGGATTAAAGTGTCAAATCTATTAAAACTGCATGCAGGTC +CCACACTGCTAGCTATGACAGAAACAGGAGCTAGAGGAAGACAGTTTAAGTTATAAACAT +GGTATGGATTACTTCAGTGCAACTATAAATGACAAAATTTAAAAATAAAATGTGAAATGT +GAAATAAAACATTCCTAAAAAGAATGTATAAACCATAACTGCCCCAAGAACATCAGGGCG +GGCGAGATCAGCTGGTGACAGGAAAGCTCTTGCTAGGCTGCAGTGGTCGATGGCCCACCC +CAAAGGACCACCACCATCTCCATCTCCCCCGGCAGCACACGAGACACAGCGGCTCAGCTT +GCTCACATATCTATGATCTCATTTGTCTTGTTTTGTTCTTGTTGTCCCCTCCTTCTTGCA +TTTACCTTTATATATTTGTTTATCATTATTATTTGAGTGAGAGAGAGAGAGAGAGAGAGA +GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATGGTACATGACTGTTTTTTTCCT +TCCTTTTTAAAGTTTTGTTTGTTTCTTTGAACAGGATTTTGTGTATCCCAGGCTAGCTCT +GAACTCTGTGTAGCCTCAGCATGAACTTCCTCCTGGATATGCCTCCTAATCCCTGAGGCT +ACAGGTATTTGCACACATTCCCAGGATGTATGCACCATGTATGCAGTGCTGGGTGTCAGA +GCCATGTCTCTAGGCATGTGAGGCAAGCCCCCAACCAACTGAGCTGCTTCCCCAGCCCCA +TTTAATCTTGGCCTTTCTGCCATCTATGCAATTGTATCTCATTGTAATTTTGACTTCACC +TTACCTGATGAATAAACACGTGGTATTTTTAGTGGCCATTTAAATCTACTCTTTTAAGCT +ACTTTCTCAAGACCATTTTTCTATCAGCAAATATGCATTGCCCTTATTTTATAAATTATA +GTTGTTTATGTATTTAACTAATAACTAAGCCACTTGCCAGTCATTGTGCTACAGACATAT +TACTCTTGAATTGCCTTTTTTCTTCCAAATAGCTGCTTTTGATATAGTTAGTGAAGCCCA +CTAAATTTAACTTTAATGAAGTCTTAGTCCTATTTGGGAGTTCTCATTCCAGGATCAACA +TTACAGTTGGTTCTTTGGAAGACTCATCTTCTTCTTTAATCTTCCATTGTCACCTTCCAA +AAAGAATTTTCTCTAACTTTTTTACTGTACTCTGCTGTTGGGAACAAAATAAAGGGGGGC +CCGGGGGTCCAGGGAGAAGTGGGATAGGAAAAAGATGCCCACACCCCTCCAGAGTTTCCC +TATTCTCTGGTCAGTCAGGCGTGGGAGGGCTGCTACCTACCCTATCCACTCATCCCTGGG +TGGGCATTCCTCTATCTCACTCTTCAGGGGGTGGTCAAGGGGCAGCCCTGCCTGGGGACA +CCCCCCCAGCTACTTTGCTAAAGCCACCAGGGTTGTGGGAGAGAGGGAAGAGGGAAGAAG +TTCCCAACACTAACCAGAGTGAGCAGTGGCTCTTCATGGAGCAGAGCAGAGACTCTATGG +TTTAAGAGCTTTATTATAGAAATGCAGGGGAAAGAGAGAAGGTAGGAGAGAGAGGGGGGG +AGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGGAGGGGAG +GGGAGGGGAGGGGAGGGGAGGGGAGGGGAGGGGAGAGGAGAGGAGAGGAGAGGAGAGGAG +AGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGGGAAGTCAAAGA +GAAAGGGAAGAGGAGAGAGAAGTGAGAGGTAGAGCAACAAAGGAATAAGAGTAAGAGAGC +CAGGTGGGGGCTGAACAGTGCTTTTTATGGACTTTACTGTTGCTAGGTAAAGTTAACAAA +GTTAACTAAGCAAAGTTTACTAAGCAAAGTTTGCTAAGCAAAGTTTAACAGTTTAGCCTG +AAGGTCAGAAGTTTGGGCCATTGCTTAGATGACTACTGACCATGCTTCTCTTGTGTGGGT +TGTGGGAGGTGGTACCTTAGGCAGGGGCCAGAGTTCCAGGAGCATGAGGGAACGCCTACC +GTGTCATGTAAGTGAATTACGACCATCGACCATCGGGGTTCAGACCTCAGCTCGACTGGA +GACCAGCCTCCAATTCCCCACACTCTGCCTTTTGTATTTACCTGAGTAGAAGATGGTACT +GTCTCTTGAGTCTAGTGTCCTTTTAAACTAGAAACAAAAATTTACTTTGCTTCCTCTGAA +ATTATAACTAATTTTAAAAGTAGTTGTTGGCCAAATATTTGTCCCTGAGATAAGTTCTTG +GCAGGGGTAGTGGGATGGGAAAAGAGAGCAATGGAGGGCAAACTAATCATGTTGTTCCTG +GCTAGGTGGGGTTTGAGGAAGATACTAATCCAGATTGCAAGCAAGCTTCTGCCCTATGGA +AGCCTCAGTGTTGAAACAAGTTCTCAACAAGACTTTCATCTACAGGCAACCTCGCTCTCT +CAATAACTGGGTGACTCTAGTGGAGCCATAATAGTGAGGAAAGTAGGAAATGATGCCATC +GTATAGAAGGCAGATCACCCAGGGCAGAAACAACACGCTGCAGGGAGCTCACTCAGAAGA +GAAAGGGGATCCCTCCTCCAGTCTCGCAGCTGCCTCAAAAGCATGGACAAAGGGTGGGTC +CACATTTCCCTGCCGAGATAACCAAACCTAATAATCTGTACTCCATGGGCATGAACAATG +TAATGGGCATTCAGATGAACAAGATGTACACTAAGAACACTTCTCCAATCTAGCCCCTGT +TCCAAAAACTGTGCGAATTGTCAGTAACTCCTTAGACTACCTAGAAATCCCTGGTGTTTT +ATTTCAGAAATAACAGGAACTTCCTGAACTGTAAATAGAGCTTTGAGGAACATGCCGAGT +TCTCATGTGTAGCTGGAAATGCTAAGTGTTCAGCCATTTTTCAGAAATGAGGCCCAGAAC +CCACAGCAGACCCCATGTTCTTTCTAGGTGCCAAAAAGCAAAGAGGACCAGCAGCTAGTT +CCTTACCAACTGGTGTGAGAAGCTACCCTGACATTAACAAGTAATTTTGCTTATAATAAA +CTTTCCAATTAAAAATAAGATGGCTCACATGGGCAGATCCACAAAAACGAAGGCACTCAC +TCAAGGGTAATCAACAAGAATGTGAGCAGCTACTGAAACCTCCAGTCAATTCCAGCAGAT +GGCCTAACAGCATTTTCCATTTTAGAGAAATATATCTTATTTCAATGATTATTTATCAAG +ACCCAAGGTCAAGCATCTTCTAAATATCCCATCTTAGGAGACCATACAAGGGGAGTTCTA +GTGAGAAACTTAGCCAATAGACAAGTAATACTTAACCATTGCAGGTCAGTTAAAGTAGTT +TAAGCCATACCAGGGACAATTTGAGATAACACAAAAATCAGGATTCTGCACCTGGAAAAG +ACTAAGTAAAATTCAAAAGCCACAAAGGAACTCCTTAAAATTTCTAAGAGTAAGAATCGA +TACCCCCCACGTCCCCTCTGTGTGTGTCGGGGTGGGGGTGGGGGGCGTGAGTGCATGCAT +GTGTGGGTGTGTTTGTGTATCAACTAAAGAAAAAGAGACCAGGATTTAGAGAGGGAGAAA +GGGATGTGCATAGGTAGAGTTGAAGGGAACAAAGAGAAAGGGAAATGATGTAATCATATC +TGAACTTCACCTGTGCACCAAGGGCGTAAAAGCATTACCAAACCTCCACCCACACTGCCA +GCCCTCAGGCTCCCAAAGAACACAGACATTGCAGCTGGGCATGGCGATGCATGACTGTAA +TTCCCACTTTCTGAAGGCTTAGGTGGAAGGATGGTGAGTTTGAAGCTAGCTTGGGATACA +TGGCAAGACATTGTCTCAGAAATAGGAAAAGGAGGAGGAAAAGGAGAGGAAGGATGGGGA +GAGCAGGAGGATTAGGAGAAGGAGGAAGAAAATACTTTGTTACTCATCTGCAAGGACTTA +ATGAGGAAGCATTCAAACTGTATCTACCTGCCAGTCTGTATAGAAGACACTATCTGTGGA +GATCTGAAGAGTAGTCAAGCGAAGGGGAGTGGGGAGTCGGAGGATCAAGGCAGCCACTGC +TCTCTTCTGCTTTGGGCTGGCTGGCACAAGCAAGCAAGGTGTAGTGGCTAGATCTGGGCC +ACCAGGCAGGAAGTGTCCACGTTGATCTCCAGCCGCAAAAGCTTCAGGGGATAACTCTCT +TCCCCGGGAACTGCTACAGCTCTTACATAACAGAAGCTTTCAGATGATCCTTGATGGAGT +CATTCTCACACCTTTATTCCTACTGGGTAGAATCTTATATACATTTTGGAGTGGATTGGG +GTCTGACAGCAGATGCCTTCTATTGGTTTGGTCTGAGCTGTTAGGGTTGACTCATCTGTA +ATGTGGAGGGGGCTTGGGGTACTGATTCTACATGACTGATTGTCATGATAATCTCCATAG +GATGCTGTGATCATGTGACAGAAGCCAGGTCAGGGACAGGTGAAGCACCTCCCATCCCCT +GGTATGAGGTGTCAGGGCTTCCAAACCACTCAATTTTACCAAGTTTCCTGGCACGGTCCA +TTGCCCCACATTTATTTAGTTAAATTATATTAATCAATTGGTTTTTGCCAAGGTTAAGGG +GTCACATAAGACTTCCTCTACTCTTTTTTTTTCATTATTTTATCTATTTATTTTACATCC +TGACTGCATCCCCCCTCCCTTCTCTTCTCCCAATCCCACTCTCTCCTCGACTTTTCCTAT +CTCTCCCCACCCCCCTCCTTTATCCTCAGAGAAGAGAACCACCCCTGGGAACCAACCCAC +CGTGGCACATCAATTCTTACAGGACTAAGAGCATTCTCTATCACTGAGGCCAGATAAAAC +AACTCAGCTAGAGGAAAGGGATCCAAAGGCAAGCAACAGAGTGTGAGTCAGAGACAGCCC +CTGCTCCAATTGTTCAGGGACACACACGAAGACCAAGCTACACATATGCTACAAATGTGT +AGAAAGCTTAGATCCAATCCATGCATGTTCTTTGCTGAACCACTCGGTTCAATCTCTGCG +AGGTCCCACGGGATAGTTAGTTAGATGTTAGTTGGCACTGTAGGTCTTCTTGTGGTGTCA +TTGAACCTTCCAGCTCTCTCAATTCTATTGCCAACTCTTCCCCCAAGACTCCCTGAACTC +TGCCTGATGTTTGCTGTGGGTCTCCCCAACTCTTTCCTTCAGCTGCTGGATAAAGCCTCT +CGGAGGACAGTTGTGCTAGGCTCCTGTCCACAAGAATACCTGAGTATTATTATAGTGGCA +GGGGTTGACTCTCTCCCATGGGGTAGGTCTCAAGTCATTGTTTGGTTATTCCCTCTTCTC +CATAGGCAGGACAAATTTTGGGTCAATGAAGGTTTTGTGGGTGGATTACTGTCCTCTTCC +CTCCACTGGAAGTCCTGCCTGGCTACAGGAGGTAGCCATTTCAGTCTATATCCCCTGCTG +ATAGGAATCTCAGCGTAGACTCCCCATAGCCTCTCTTATTCCAGCTCTCCAGCTGAACCC +AGAGATGCTCCCCACACCGATCTCCATTCTCTCTCCTAATCTTCTTTGACCCCCATTTCC +CACACACCTGATTGACATCCCCATACCCCTCCTCAATCCTCTCCTACCCAGTTCCCACTT +TCATCCACCTCTGATGACTATTTCATTTTTCTTTCTGAGTGAGAATCACACATCCTCCCT +TGGGACCTTATTATCTAGATTTTGGGGGTCTGTGCACTGTAGCATGGTTATTCTGCACTT +TATGGCTAATGTCCAATTACAAGTGAGTACATACCATTCCTGCCTTGGGTCTGTGTTAAC +TTCACTCAGAATGATATTCTCGAGTTCCATCCATTAGTCTGCAAATTTCAGGATGTCGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGATGTCCACAATTTCTTTATCCATTCTT +CAGTTGAGGGACATCTAGGTTGTTTCCAGTTTCTAATTATTATTATAAATAAAGCTTGTC +TGAACATGGCTGATCACGTGTCCCTGTGGCATAGAGGGGAATCTTTTGGGTAAATGCCCA +GGAATGGTATAGCTGTTCTTGAGGTACAACTATTTCTAATTTTCTGAGAAAGTGCCAAAT +TATTTGCAAAGCAATTGTACAAGTTGGCACTCCCATCAGCAATGGAGGAGTGTTTCCCTT +GCTCCACATCCTGGCCAGCATGTATTATCACTTGAGTTTTTCATCTTAGCCATTCTTATG +TGTAACAAGATGGAATCTCAGAGTTGTTTTGATTTTTCATTTCTCTGATGCGTAAGGATG +TTGACCACTTCTTTAAGTGCTTTTTGCCCATTAGAGATTCCTCGGGTGAGAATTCTGCTT +ATCCCTATACTCCATTTTTTAATTGGTTTGTTGATGTCTAACTTCTTGAGTTCTTTATAT +ATTTTAGATATTAGCCCTCTGTCAGATGCAGGGTTTCCCATTCAGTAGGCTGTCATTTTG +TCTCATTGATGATATCCTTTGTCTTGCAGAAGCTTTTCAGTTTCATAAGGTCCCATTTCT +TAGTTGCTGATCTTGGCACTTGAGCTATGGGTGTTCTGTTCAGGAAGCTGTCTCCTGAAT +CAATGTGTCCAAGGCTATTCACCACTTCCTCTTCGATTAGACTAAGTGTATCTGGTTTTA +TGCTGAGATCTTTGATTCACTTGGACTTGAGTTTTCTGCAGGGTGAAAAATATGCATTCT +CTATTTGCATTCTTCTACATGCAGACATGCAGTTCAACCAGCATTTTGAAGATGCTTTCT +TTTTTCCATTGAATAGTTTTTGGCCTCATTTTCAAAATTCAAGTATCAGGATATATGTGG +ATTTACCTCTGGATCTTTGATTCTATTCCATTGATCAACTTGTCTGTTTTTATACCAATA +TCATGTGGTTTTTATTACTATTGTTCTATAGTACAGCTTGAATCAGGAGTGGTAATACCT +CCAGAAGTTCTTTATTGTACAGAATTGATTTAGCTATCCTGGGTTTTTTGTTTTTCCATA +TGAAGTTGAGTATTGCTGTTTCAAAGTCTGTAAAGAACTGTGTTGAAATTTTGATGAGAA +TTGCATTGAATCTATAGATTAGTTTTGGTAAGATGGCCATTTTTACTATGTTACTTTTAC +CATTCCAGGAACATAGGAGAACTTTTCCTCTTTTGATACCTTCTTCAATTTCTTTCTTCA +GAGACTTGAAGCTCTTGTCATACAGGTCTTTTACTTGCCTGGTCAGAGTTATACCAAGAT +ATTTTATATTATTTGTGGCTCTTGTGAAGTGTGTTATTTCACTAATTTTTTCTCAGCTCA +TTTATTATTTGTATAAAGAGGGCTACTGATTTTGTTTTATTTAATTTTGTATCCAGCCAC +TTTGCTGAAGGTGTTTATCAGTTGTAGAAGTTCTCTGGTTGAATTTTAGGGGTCACTTAT +GTATACTATAATATCATCTGTGAATAGAGATACTTTGACTTTCTAATTTGTATTTCTATA +TACTTTAATTGTTGTATTGCTCTAGCTAAAACTTCAAGTGATATATTAAAGTCTTTTCCC +TGGTTTTAGTGGAATTGGCTTAAATTTCATATGGCTAATTTGATATTGGCTTTCTACATA +TTGCCTTTACTGTGTTTAGGTATGCATCTTGTATCCCTGATCTCTCCAAGACTTTTATCA +TTAAGGGGTGTTGAATTTTGTCAAAGGATTTTTTTCAGCATCTAATGTGATGATAATAAG +TTTTTTTCTTACAGTTTTTATATGGTGGATTACATTGATAGAATTTAGTATTTTGAACCA +TCCCTACATTCCTGGGATGAAGCCCACTTAATCATGGTGGATGATGTTTTCTGAGGTTTT +TTTTGGATTTGGTTTCTGGAATTTTTATTGAGTATTTTGCATCAATATTCGTGAGGGAAA +TTGGTCTGAAATTCTCTTTGATGAGTTTTTCTGTGGTTTTGGTATTAGGGTAACTGTGGC +CTCACAGAGTTAGTTTGGCAATGTTCCTTCTATTGCTATTTTTTGAAGAGTTTGAAAAAT +ACTGATATTAACTCTTCTTTCAAATTCTGATAGAATATTGCACCAAAACCTTCTGGTGCT +GGGTTTGGAAACTTCTGATGATTACTTCTATTTCCTTAGGGTCTATAGAACTATCTAAAT +TATTTCCTTGATCTTGATTTAACGCTGGTAAATCTAAACTATCAAGAAAATCATCAATTT +TGTTTAGATTTTTTTTTTTCAGTTTTGTAGGATACAGGCTCTTGAAGTAAGACCAAATGA +TTCTTTAGATTTTCTTAGTGCTGTTGTTATGTCTCCTTTTTCATTTCTGGTTTTGTTAAT +TTGGGTCCTGTCTCTCTGCCTTTTAGTTAGTTTGGCAAAGGGTTTGTCTATCTTATGGTG +TTCTCAACGAACCATCTCTTGAGTTTATTGATTCTTTATATTCTATTTGTTTCTAATTTA +TTGATTTTTAACCCTAAATTTGATTATTTCCTGCCATCTACTCCTCTTGGGTATGTTTGC +TTCTTTTCATTCTAGAGCTTTTAGATGTTTTAAATTGCTAGTATGAGATCTCTCCAATGT +CTTAATGAAGGCACTTAGTGCTATGAACTTTCCTTTTAGCACTGCTTTCATTGTGTCCCA +CAAGTTTGGCTATGTTGTGCCTTCATTTTCATTGAAATCTAAAAAGTCTTTACTTTCTCT +CTTTATTTCATTCCTCACCCAGTAGTCATTGAGTAGAGAGTTGTTCAGTTTCTATGAGTT +TGTAGGCTTTCCATTATTTCTGTTTTTGTTAAGTTTAGCTTTAATCCATGGTAATCTGAT +AGATACAAGAACTTATTTCAACTTTCTTGCATCTGTTAAGGCTTGTGACTGACTATATGA +TCAATTTTGGAGAAGGTTCCTTGAGATGCTGAGAAGAATGTATATTCTTTTGTGTTTTGG +TAAAATGTTCTGTAGATATCTTTTTAGGTTCATTTTTTTCCAATTTTTTACTAGGTATTT +TCTTCATTTACATTTCAAATGCTTTGATTCATAACTTTTGTTTGTTTCATTATTTTTGTG +TTTAGTTTCTGTCTTAATGATCTTGCCATTGGTGAGAGTGGAGTATGGAAATCTCCCACT +ATTGGGTTCAATGTATGATTTAAGCTTTAGTAATATTTCTTTTGTAAATGTGGGTAGAAT +TGAGACATCATCTTAGTGGATTTTTTTCTTTGATGAATATGAAGTGTCCTTCCCCATCTC +TTTTGATTAATTTTGGTTGAAGGACTATATTACTAGATATTTGAAATGGCTACTCCAGTT +TTCTTCTTGGATTTGTATGCTTGGAAAACATTTTCCTGCCCCTTTCTCTGAGGTAATTTC +TTTCTTTGTTGCTGAGGTGTGTTCCTTATATGCAACAGAATGATGGTTCCTGTTTTCACA +TCCATTGTGTTAGCCTGAGTCTTTTTATTGAGGAGTTGGATCCATTGATATTGAGAGATA +TTAATGACCGTGATTGTCTATTCATATTATTTTGATGTTTTGATGTTAGTGGTTGTACTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCACGCGCGCTCTTGCACTTATGTG +ATTCCCTTCTTTTTTGTTTTGCTGGTGTAGTTTATTTATTTCCTGTTTTTTTCTTGAGTA +GAGTTAGCCTTCTTGAGTTGGAATTTTCCTCCTATTATCTTTTATAAGACTGGATTTGTG +GGAAGATATTGTTTAAATTTGGTTTTGCCACAGAGTACCTTGTTTTCTCCATCTGTGGTA +ATTAAAAGTTTTACTGGGTATAGTACTACGGGCTGACATTTATTGTCTCTTAGAATCTGC +AAGATATCTGCCTAAGTCCTTCTGGTTTTTAGAGTCTCTGTTGAGAAGTCAGGTGTGATT +CTGAAAGGTCTCCATTTATATGTTACTTTCCTTTTTGTTGCAGGAAATATTAAAAATGGT +GGCATGGCCAGCAGGCTGACCAGCCAGGCACTGGCAGGCCATGGCCAGCCTGTTCTCATC +TCGTGGAGACTTTCTGACTCAGAGATCTGAAATCTCTCCACACAACTCACTGGCAGGTCA +CAACCATGCCAGTCCCATGCTTCAAAACTCCCACGGCTTGGCTTTGTGTGGTGCACAGCT +GGCAAACCCATGCTTTGCTGCTCTACCTTTCTCTCTGGAACCCAATCGAGACACCTCGTG +AAAGAAACCACCACACAAACTTAGTTCAGAAACAATGGTAATTCAATCGCTGGGCTCAAC +AATTAAAGTCCTAATCTTGTAAGCCATGTTAAATCTAATTCCTCCAGTGGCAAATCCACC +ATCTAATTCAGGAGACACTAGTAGCTACATCTTGTCCTCTCACTATTTCGGTCCAAAATC +CCCTATATCTCTCTCCTGTTTCCTCTCTTCAATCCAACACGGAAGTTCTGCCTACTCGCT +CAGTGATTGGTTCCTTTATTCATTAGGGGAGGGTTTACAAGAAGTCACCTGAGTACATGA +CTCATTCCTCATTCCAGACAACCCCTCCTGGAAAAGCAGAATTTACATCAAAATACAAAC +AATACCAGGGCCATCCACAACACCTTTTTCCTTGCAACGTTTTGTTTTGTTTTGTTTTGT +TTTGTTTTGTTTTGTTTTGTTTTGTTTTATACATTAAGTGTTTTGATTATTATATAATGA +GGGGTTTTTCTTTTCTAGCCCAATATATTTGCTGTTCTGTAAGCTTCTTGTAGGTTTGTA +GGCATCTCTTTCTCTAGGTTGGGAAAGTTTTCTTCTACGATTTTGTTGGAAACATTTCCT +GGGCCTTGGAGCTGGGATTCCTCTGCTTCTTCTATTCCTATTATTATTAGACTTGGTCTT +TTCATAGTGTCCCAGGCTTCTTGCATATTTTGTGTCAGGATCTTTTTAGATAAAACATTT +TCTTTGGTTAATGTATCGATTTCTTCAATTGTGTCTCCTATGGCTTAGATTCTCTCTTCT +ATCTCTTATATTCTGTTGGTAATGGTTGCATATGTTCTTCCTGTTCTCTTCTCTAGGTTT +TCTATCTCTAAGATTCCCTCAGTTTGTGTTTTCTTTATTGCTTCTATTTCCATTTTCAGG +TCTTAACAGTTTTATTCATTTCCATTATCTGTTTGCATTTTCCTGTATTTCTTTAAGGGA +TATATTAATTTTTTTTCTTTAAAGCCCTCTATGGTATTTATAAGGTTGGATTTAATGTCA +CCTTCTTGTGCTTTGGCTGTGTTTGAATATCCAGGGTTTGCTGTAATAGAATAGCTGGGC +TCTGGTGGTGCTGTATTGCTCTCAATCTTGTTGGTTCCTTTCTCATGCTGACCTTTAGTC +ATCTTGTTATCCCTGGTATTGGGTAGGATGTTCCTGATGCACCTGCCTAACTGTTTTAGA +AATGAGGAAAACAGTTCCAGAATCAAGAACCTGGCTTTTTTGGTTTTGGGGTTTTTTTTT +TTTTTGGTTGGTTGGTTTTTTGGGGTTTTTTTGGGGGGAGGTTGGGTTTTTTGTCTGACT +CAAAAGCCATTGCTCTTTTTCATTTTGTTGTGCTAGAGATTTTACCAGGACCTCATGCAT +TCCAGGTAACTTCCCTATCACTGAGTGACATCCTTGAACACTAAGATTTTGTTGTTTGTT +TGTTTGTTTGTTTGTTTGTTTGTTGAAACAGGGTTTTACATATCCCAGGATGGCATCAAA +CTCACGACATAGCCAAGAATCACCTTGGTCTTCTGATGCCTCCACCTAAGTTCTAGAATT +ATGGGTGTGTACCATCACCTCTGTTCTTATTCAGTGCTAGGGCTCAACCCCAGGACCTCA +ACCCTGGGGCCTCTTGCACTGGAAGCAAACACTCTACCAACTGAATTATATGCCCAGCCT +CCTGACTTTGTTTTGTTTGTTTTGATTTGTTTAGATGAGGTCTCTCAGTGTACCCCACAC +TAGCCTCCAGTATAGTCCAGAATGGTAAGGCATGGGTCCACCTCAGACCTATCTCAAAAA +TCTTCCTGCCCCTGACTCCTACTTGCTGGGTTTTTAAGCGTTCTCTACTACATGTGGCCC +AAAGTCCATCTTGAATTGCTCACTGCTATCTCAAGCTCAATGGTGACAATCTCAGAAAAA +TGTCAACACCCTAAGAATCAAGAATAATTGCCCTTCACTGGGCAATTAAGAAGCCTGTCA +CTTCTTGTTATTCACTGTAAGGAGAGAGAACATTGACAATTGTCCTTCCTCAACAAATAG +CTATGAGACAAAGATGAAATAAAGTATGTCTTTCCACTAACAATGTTACAGACAATAGGG +TCTTCCCACATAGTCCAGGCAACATGCTCATCAGAAATACACAGTGGCCCCCAACATTAG +CATGTTTCACTCTCGCTAAGGAGGCCAGAGACCAATAATAATATCATATGAATGGTTTGA +CATGGCCCTCCTACTAAGAATTGGTCATGCTAATGGCTTATGACCAACAAGTAGAACAAG +GCCAAACAGGTAAGACTCCAAACACCATTAAGTAAATCATAATAAGGAATTAATCAATTA +TAATTCAAGTTAATATTCTTTGAAAGTAAAACACTCCAAGAAAGATATTTTTAGAATCTA +AAAACAAAGGCCTTTTTTTTTTTTGCTGTACATGAGGTCATTTCCTACATCTATTCCAAA +ATCTTACATGTAGAAATTCCATAACATTTAAAAAATTATATTGACTTGTAAGACCAAAGG +TAATTGCAGCCATCTTTTCTTTGTCCTCCCCATAATCGCAGAGTCAGGCATAACACTGAA +GAGGGCCCCACCACCATTTTGATTAACCTTCATTTGACACTTGAGGAAACTGTGATCCTG +AGAGATAAGGCAGCTTGCCAAAGCACTTCCTGTCACAGCTTAGGCGCGGGTCTGTGTGTT +TTGATAACCATGTTGGTATGTTTTCCAAGTACTCCTTGACCCCATGGTGCCAAACTGGCT +GCTGATTCCTGCCAAACACACATCTATTTCTAGATGGTTTGGGGATGAGAGGGGGTTCTT +GTCACTGTCTTGGGTTCAAGTAGACAGAACCTTGACTTCTGCCATACATTCTCCAGCTGC +AGAAACCACCACTGTTAACTGAGCCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCGTG +CGTGCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAAATAAATGTAACTCACCT +GAAACTGAAAACATGAGTCTTCTTTGGATGGGCACTGAAACCACCTACTGCTCCCAAATG +CACAGGCAGACAAGACAAATCCACGAGTCAGGGTATCAAGTCTCAACCTTCCATACCACC +TGCTGCAGGCCATGGTGACCTGCAGCTTCCCAGGAAGCTCAGGGAGAAAGGCCATTTCCT +AGAATGAACAAGGGAAAAGAAGCTTCACTGATAGGGTAAGGGAGAGGATGGCTGGCCACT +CTTGTGTCCAAAGGAAGCTGCCCTGTGAGTAAATTCAGTCTATTTGTAGCATAGACTACA +ATAAACCACAAGCCAGGAATTTTACCTCCAGGCACAGCAGGTATACTTCCTCTCACAGGG +TCAGAACCCTCCATCCATCTCCATACTCTGAAGATCCCAAGATGAGATTTTATTTTTCAA +CTCCTCAGAACAGGCTAGGGCTTCAGTGGTGGCCTCAAACATTATGGACCACCTTGACCT +CCTGGGAAAGCATAGTGCCCAGAGGTAACCAGACCTAGGCTGGATGAATTTAATCATTAA +TTTTCAGACCTGGCAAGGGCAACTGTCATTTTGCACACAAGAGAGATCTTGATGAGAAAG +AGAGAAATGCTAAGATGTGTTTATGTCCACACACAGATGTGTTCATGCCCTGCACATTTA +AAGTGAGGTTACATCATGGGCTGCACATGGTTTTTTTTATTGCTGGGGTGGTTTGGTTTG +GTTTCGATTTGGAGGTGGTTTGTTTGCTTGTTTGTTTGTTTGTTTTGCTTTTGTAATGAA +TCTGAATGTTGCCAAAGCTGGTCTCTAAGTCACTGGCTTGAGTGATCCGTCGACTGCAGC +CTTTCTAGTAGTTACAGGTAGTTGTCACCACAGCCTGTTTTGAAGTTATGATATGAATGT +ATCTGAGTTTGTTGATATTATTTATTTTTGTTTGTTTTGTTTTGTTGTTCTTGGTGTGCT +GGCATTTGAAATGAGGGAGTCACAACAGGTGGGTAAGCACTCCACCACAGTGTACCCGTA +GCTCCATGATTGTGCCTTTTAAATTATATATTCAGAGAGAGAGAGAGAGAGAGAGAGAAA +GAGGGAGAGAGAGAGAGAAAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAAGAAA +GAGAAAGAGAAAGAGAGAGAGAATTAATATAAATCCCTTAAGAAAGAAATCATATTTCAT +ATGTGGTTGTAATTTTATTTTATTACATAAATTTTTTTTCCGTTTGTTTTTCACTTATCT +CTTGAGGAGTAGCTGTGTCCTGTATGAAGTCACATTAGCAGGGACATGTGACAGTATACA +GAACTAATACATAGTGTGTGTATATGAGAAATTGCTCATACCAATTATGGCTGCTGCTGA +TCCCTGTGGCAGGCTGTCTGGAGCCCCTGGGATGCTGGTGGCACGGCTCTCTCCAAGTCC +TAAGGCTTGAAGAGAAGCAAGAGTAGAACTCTCAGCTGCACACCAAAACCCTAAAAACCT +AGGGGGTACCAGAGTAAGTTCTAGCATAGAAAGCCTGAGTCTGGAGGACAGGTGTCAGCT +GCGGTTCTCCAAGGGCATGCTCAAGGCACTTCTGCATTGTGTTCTCTCTGCATGCACTCT +GCACCATCCAACTGGATGACTCTGGGACCTGGAGAACAAGGGGAGACTGATGGAATTGGG +CCATGCAGAGACCATAGATGAGCACTTGGCGCTGACCTTGCTTTCTGATTCCTGGTCCAC +CATGAGGTACACAGACTCCTCCACGGGCCCTCGGCACTATGCCTTTCCTGCTGGGATGAA +CTGAACCTGGAGCCAAAATAAACCTTTCTTCCCTTACTTCTGTTTCTGTCAGCAATCTGC +TTCTCTCGTGATGCTGAGGCACATTCCTGTGCTGAGGGTGGACATGCCCCAGTTAGCTCA +CAGCCATGGCAGTCTCTTTGGAACGCACTCTCCATGTGGGTACTTCCTTGTCCAGTCAAA +ACCTAAAATCAACCCCTCCCAGAGTTCAATGGCATCTGTCCTGCCAAGGGCCCTCGAAAG +AATCTGTCAGTCCCGTGTGAGTGAGCATATAGCGGATGGCAATGGAGACTTGGCTACAGC +CTCTTTGTCAGTACTCAGAGGGATCTGTTTCAGAAGATAGAACAAGAGAATGAACAGGAC +CCGCTCCACAGCTGGCCCCCAAGGCATGACCTTGAGTGGGAGCGCCTGGGCCCCAGATGC +CAACAGTACCTTTGTGAACTCCAAAAATAAATTATAATTTTAAATACAAAATTTTAGAAA +ATGAACCACTAAGTAGAACAGGCTGACCCCAAACTCACAGAAATCTATCTACCTCTGCCT +CCTGAGTGCTGTGGTTAAAGGCATGCATCATCACTGTCCAGATAGGCCTACACCATTTTT +TAAAGCAACATATTACATTGCCTTTGAACACAAAGGAAATATAAGTTGACTATAGAAAAT +TTAGAGAACTCAACCCTCTAACCAAAGCAAGGCAACTTACCTCATTTTTCTTTCCTTGGC +TTGGTTCTGGCAAAGGAAATATGGGGGAGAGACATTTAGGACTTATAAATAGAAGATAAC +ATTGTCCTTCCCTGATGTCTCAGAAGCAAGCAAGACGTAAAGCCTCCTATCACAGAGGAT +ACACTATGAGACCAGAGATGCTGCTCTTTGTAAAGTGTCAACTACCTTCCAAGATAGTCT +AAAGGAAACAGTTTTTAAAATGGTGCACAATAGCTCATTCCTGACACCCTAACACTTGGA +AACAGAAACACCAGCAATTCAAGAGCATCCTCAGCTACACACAGAGTTTGCCAGCTTGAT +GCCATCTCAAACACAAAATGTACAAAAGGCTGTGCAAGGGGCTCAGTGGCAGAGCACCTG +CCTAACATGCACAAGCCTCTGAGGTGAGGCTGTAAAGAATGAGAAAGATAAAGTTAAATT +TAAGTGTCCCTTTTAACCACTTCATCTTGACACAACAGCTCCACGAAATTTCTCTGGGAA +AATAAGTAGTTAAGTCCTGGATGTTTTTTGCAATACTGTTTGCAACAGGGGAAAATTAGA +CAATATTAAGATATTATAATAAACAAATGATATTCCTATAGTATGGTATACTATGAAGGC +ATTAGTGCAATATTGGAAATCTGTTGCTTTCTTGACATGAAAGGATATAGACAGCTTGAC +CACAGGTGACAAGGCTTCAAAGAGACCTTGTACACTAACTCGTTTCTAGGAGTTCATAGC +CATACAAAAATCAAACAGACCCAAGGTGTTCAGCACAGTGGTGGATACAACACCAAAACT +CCAGCAAAAGGAAGAACAATTCATTTTCTTCATGGATGGACCTGGCTAAGTTTGCTATGC +TACCCCTCCTCAGTAGAGCCACACAAGCCTGGGAGTTCCATTTGGAGCTTACCTCTAGAT +CATAGAGGTAAGCTACTAGGTAGTGAGTGTTTGCTTCTACCTTTGAAAAAAATCTATAGA +AAACATTTCTTCGCAGTCTTGGATTCTCTTTAGAGCTTGTGTAGATTGGAGAAGACCCAC +TTATACCACTGGGGACAGTCTACTTCACTCCAAGCCTACCAAGTTAATTCTTACAAATCT +AAAAGTTAATCCGAAACATGCTGCTCATAGGAGCATCGTGAGTGCTTGACACACATCTGA +GCACCCTGTGTTCCAGCCAATCTGGTGCATGACATTAACTACCACAAGGTATAAGGATAC +AAATGCATATATGTGCACATATGTCACATGCATTTATATGAAGACAAGAAAAGGATACAA +AGAAAAACAAGGTCATAATAAACACTGAATCTAGAATGGCAGTTTGAGTTGAAGGTTGCA +GAAAGGCAGTTTGGGGAAGGCACTACAATCTGAGTCCTACTCTCATTTCAGACAGTGTGC +TTCTTATCTTAAAATAATGAGATACATGTTAATGCCATAGCTGGGCCAATGGTAAGTGTG +GCATAAAGGACTGACTGTGCGCACGTGGGGTCCCAGATTACTTCCTTCTACCTTGATACT +TTAACTCTCAACATCTTTTATGTTCCTGCAACAACTATGTGTTTCTTCTGTGATCAGTAC +ATACTGTTGCCTTTGAAGTGCTCTGGGATAACCTGGAATGCTTATCAGTTAAACACTAAA +ACACGGTATTTAGAAAACATGCCCCCACCATGTCAGCCTTGAATTTCTCATTTTGATCTT +ACTTACCTACTTGAATGTATAGCAAGCTTAAAGCTTGTCTGAGTTCTCCTGTTTCCTCTT +TTACCACCATTATCTTACCATATTTGACAATACAGCATCCTCTTCACTCCTGTGTATGAA +AGTAGCTGTTTAAGGATGCTTACTGCTCAGCCACTGAAAACCCACATGTTGCTTCTTCCT +CAATGGCCTCTGCCTTCCTCAAATTCTCTCCCACTAACCTACATCTTCCTGAAATTCCAG +AAGAGCAATAAAGAAATGTTCCATGTGTGACAGTAAAACCTCATCTGCCTCCCTTCCCCT +TCAGACTGTCTTATTCTCCGTCTCTTTATAATTTCCTGCCTTCCAGCTCTCAGGACCTTA +GACCTAGGCTTGTTTTAGGGACTGACTTCATGGCTGTAGGGGAGAAGCTTAGTTTACCTT +TCATTCACCCTTGGCTCCATGAGTTTAGCATTAACCAACTGGCTGTGAGGAGGCTCTCTG +GAGTTCATACCTTATACGCGGGACCCCAGAACCTCTTGTGAGGCTGTATGCTGGTTCGTC +AACCAGACAGCTTCTTTCTTCCTTCACAGGGACAGATGGTGTGCTCAGTGGGGGAGTCAT +CCAACAGATGTGAGCAGCTATGTTCAAGATGATGGGGGAGAGGGAAGGATTTATTTATGC +TCCTGGAGAACATCATATGCCCTGTTTCCATGTTGCAGTGTTTAGCAGAGTCCAGTCTGG +TTCTGTCTAAGGCCGCATTTCATTTGTAACATGATGTGTGTGATTCTGAGGCTGTATAAA +AGATGGTGGGTTTCCAGCTTGCTCAGTACCTCACAATGATTTTTTAAGATGCTGCTTCTG +AGAGAAAGACATTTGGGTCTTTACAAAACCACTGTTAGCAGTTTAAATCTGAAATGTGCC +CCCCAAGACTCCTGTTTGAATTTTAGGGGCAGTGGAGACTATTTGGGGGGGAAATGGGGC +CTGGTTGGGAGAAGTAGTGCACTGGGGATGGAACTTTGATGGCTATACCCCCTTCTGGTC +CTGGTTTAATCAGTTTCCTATTCTATGTCATATGAACAAGTGTCACCACACACTCCCCCC +CCACCTTCCTCACCATGATGGACTGAAATCTTTCTGAAAGTGTGAGCAAAAATACCCCCC +TTAATTTGTCTCTGTCTGTTAACAGAAAGCTAGTTCTTTCATGAAGAACATGAAGAAAGC +TCTGTCCTCTTTCTACACTGAGGAATATTACTCTATCCCAAGTCTCAATACTATTATACT +ACTGAAATCTTTAGAATGGAACATATTTCTTTAAGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTTCCTCATGGGTGCATGTGTGGAGTTCCAAGGTTCACATTGGTTGGA +TTCTTCTATCACTTTCAGCTCTTTTTTCAAGGACAGTTCTCTCACTGAGCCTGGAGTTGG +CTGGCTCCACTAACTCAACTCTATAGTGAGCTCCTAAGCTGTCTGTCTCCACCCTTCAGT +AGCTGCATTACAGACAGGCATGCATCACTGTACCTGGCATCCCACATGGGAGCTGGGGGT +CCTACTGTAGCAGGTGCTTTACCCATTAAAACACCTCCCCAGACGCTCGAACACATCTGT +ACTCTAACAGGAGGAAGGGTGGACTCTTTAATCCTTCATCCACACCCTCCTACTCCCATT +CCTCTCCATAGCTTCTCCATGTAAGATCTATCCCTGCACGGAGTTAGGTCTTCAGATCTT +TTGGTCTCCAAAAGCTATTTGGGAAAATTGACTGACAAACCCATTGCATAGTGTTGCAAT +AGCTGATCTGCACCAAGGCTAACCTATTTCCCTTGTCCTTCACCCCAGGTGTGATCTGGA +ACTCCCACTGATGATTAAATGTGCAGCTTTACTTTGCCTGCCCAACCCGCAGGCCTGGCA +ATCAAGCCTCCCATTCTTATGTTTCTGGTTCTTTGTTGATTGGTCCTTCCTTCCTCTGTA +GCAGAAGCTTTGGAACAGGAAAAATCACAGCTTCCTGCTTTGCCTGTTTATTATGTTTAA +TTAACTTCTCTATGGTGAGTTCTATGTTTACTGGCTAATATGATATCCATCTTTTTAAAC +AGTCTTCAACCAGGGTTGATTCTGAAATATTTGTAGTGTTATATCTACTTGCTGTGACCT +CTCCTTTTCTGTTTCTATCTCTCTGTCTCTGTCTCTTATACACACATACACACACACACA +CACACACACACACACACTCCTATTTTATCCAGAGGCAACTCACCAAGTGGTGGTGGGTTG +TGAACCTTTGCACACAAAAACAAGTGTGTGGACAAACCAAAAGAGAAAAAAAAAACCATG +CTGGGGGGTTCCATTTTACCCCATAATAAAAATGTTGGCTCTCATACAGTAAGAGCTGCC +ATGATTGGGGGGGGGCGGGCTCTCATTTGGTATGAATTAAGTAATTGGCCAGAGACACCA +CAGATGCTGCGATATTGGTGTGGTAGGGAGGGATGTGGAGGTAGAGGAACCCATCCATGA +GGCTCCATGTAAAGACCAGAGGTTGACATCAAGGTGTTTCTTCAACCACTTCTCCATCCT +ATTTATTTTTCAAACAAAGTCTCTCACAGAACGTAAAATTTGCCATTTCACCTAGACTGG +CTAGCCAGCAAGTCCCCAAGATCTGCCTGTTCCCACTCCTCAGTAAAGAGGTGCAGATAC +AACATGACAACCCTAGTGTTTTGAAAACATGGAAGTTGGAGACCCAAACTCATGTCCCCA +TGCTTGTATGGTGGGTACTTGTACTGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTT +ATCACAGAGAAAGAGCTTCAGTTGAGGAAATGCCTCCATGAGATCCAACTGTAAGGCATT +TTCTCAACTAGTGATCAAGGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGT +AGTCTTGGGTTTTATAAGAGAGCAGGCTGAGCAAGCTAGGTGAAGCAAGCCAGTAAAGAA +CATCCCTCCATGGCCTCTGTGTCAGCTCCTGCTTTCTGACCTGCTTGAGTTCCAGTCCTG +CATCCTTTGGTGATCAACAGCAGTATGGAAATGTAAGCCGAATAAACCCCTTCCTCCCCA +ACTTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGACAAATTGGT +ACCAGCAGAGTGGGGTATTCCTGTGACAATCTGACCATGTTTTGGGGAGGACTGTGGAAG +GACTTTGGAACTTTGGGCTTGAAGATCCATCCGTTGTTAAGAGCTCTGTCAGATGTCATG +TAGGAGCTTGGAAGATAATGTTGAGAACACTGCAGAAGATGGAGCTCTGGTGTGTGAAAT +TTCAGAGAAAAAATTAAAGACTCTTTTCAGGGCCATTGCTGTTTTGATTGTGAAGATTCT +GTAGTTCTGGTTAGCTGAGGCTGAAGAATCAGCTGTGATTAACAAGATACCAGAACTACC +AAGGCAAAAACTTTGCATTACTGGGACTATTGATGCTGGTTAGCTGGAGCTAAGAAATTA +GCGGTGATTAAGAAGAGACCAGCATCATTGAGGTGACATCTTCTGGGAAGTGTTTTCTGA +AAGCACAAAGAGGCTGTGTTCCAGAGATGGCCAAGGTTGTACTCCTGCTGCAGCGGGACT +TGGTAATGTGTAAGAGTCACCCAGGTGGTACTGGTTTTGAAGGCATGAAGGGGTCATGCA +AAGCAGCTGAGGCTCGGTACTGTGAGAGGCCATAGAAGGCCATTGGTGAAGGTACAGCCT +CAGTTGCAATTGAAGGCCCAGGACTGAAGGGGTCATGCAGTGTTTTGGAGATGCCAGTAC +CATGAGATGACCACCAAGAGCAGCAGCAGCAGTGGGGTACAGGCATCTGGAGCCTAGAGG +ATGATGCGTGTGCTACAAGGGGCATGGCTGGAGAAGTGACCCAAGCCCTTGGAGGAGCCC +AGAAGATCGTGAGTTGGATCCCAGACATTGGACAGTTGGAGATTGACTTTTGCTTTTGAT +TGTGACTGTGCCCTGATATTTTCCCTCTTGAAGGAAGAAACTGTTTTAGTGGAGCCCACA +GTTAAGAGACTTTTAATTGTAAAAAGACTTTGGATTTTAAAAAAGATGGATATTTTAAAG +AAATTGAAATTTTAAGAATATGTAAAGACTGTGGGACTTTTAAAGTTATTTAGATCTTGG +GGATGAATAAGATTGTAAGGGTTGAGGCTTACTAGTGATGTTTTTGTGTGTCAAGTTGAC +AAGGGGTCAGTTGTACTGGCTAGTTTTGTGTCAACTTTACACAGCTGGAGTTATCACAGA +GAAAGAGCTTCAGTTGAGGAAATGCCTCCATGAGATCCAGCTGTAAGGCATTTTCTCAAT +TAGTGATCAAGGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGG +GTTTCATAAGAGAGCAGGCTGAGCAAGCCAGGTGAAGCAAGCCAGTAAAGAACATCCCTC +CATGGCCTCTGCATCAGCTCCTGCTTTCTGACCTGCTTGAGTTCCAGTCCTGACTTCCTT +GGTGATAAACAGCAGTATGGAAGTGTAAGCCGAATAAACCCCTTCCTCCCCAACTTGCTT +CTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGACAGTACTTTACCCAGTG +AGCTCCCTCCCCTGTCCCAAGAGCTAGTTTTGTAGCTAATGTCTGCCACGGGCTTGCCTT +GGCTCACTGGAGTCTGGTCTCCTGGGATTGCTTCTTATTGTGAAAGCAATCTTAGTCAGG +GATTTGGGGAACTAATTCAGTGCCACCCCAGCCAACAAGCAGCATCATTATCATGCCCAC +CCAACATTTCTGATCTCTATATTGGCTTGGTTCTTTTGGCTTTATGTATAAGGCATCTAA +TTCAAAATGACCTAAAGAAAAAGAAAAGGAAATTACAAGATCACACGTAGAGAAATCCCA +GAAGGGAGAAGCTTCAGAAGTTGGTTGGATACCAGGACAGGGCTCCTACTTCTGACCTCT +TCTCTTTCCTACACACACACACACACACACACACACACACACACACTCGAGCATGGGAGA +AAAGAAAAACAGAAGTGGAGAGATTGAGAAAGATACCAAACATCTTTCCCACTGGCATAT +GCACGAACATATGCACACACCCACACAAACTCTCATACCATTAATAATAGTTTATTGTTA +CTGTTATTGTTATTATTATTATTAATATTATTATCATTTAGATCAACTCAGAGCAACAGC +TATTTAGAAGATGATAGCAAAAACAAAGTAATCACAAGGATCCTAGGGAAGGTGATATGT +GCTCATGTGTGTGCAGGTGCTTGTGCAGGTAGGTACCTGGGTTGTCATTCCTCAGGCATG +ATCTAACTCGTTTTTAAGACAGGGTCTCCCATTGGCCTGGAACTTACCAAGCAGGCAAGA +CGGTCTGCCCAGCAAGCTCCATGGATTCACCTGCCTCCACCTTCCCAATGCTAGGGTTAT +AGTCATGCACATCTCATTCAGCTTCTTGTGTGGATCCAGGGATTGAACACAGGCTCTCTG +CTTGCATAGTAAGCACTTTAATTACTGAGCTGGCTCTCTGCCCTCTTTATATATACGTCG +ATATATATTGATCTATATCAACTATATGTATATATGTATATATACATATACACAAACACA +TACACATACACACATATCTATATACCTATATCCATATCCATATCTATAACTATAAAATGG +GAACATCCACTGTCCCTCTTCCCTTGAGCTCACCTTGCTGGAGACAGCAAGTCAGAGAAA +AGCAAAACCAGGTAGCTCTCCTTGCATTTCAGAAGCTAGCATTGGCCTAAAAAGAACTGC +TGAGCAGGTTGGTTCTCCACCGGCACTAGCCTGGAACACTTTCCCCAGTGGTAAAACCTA +TTGATCAAGGTAGCTGGGAAGTAGTCCAGACTCCTTAGTCACTGCAGGTCACAGGAGGGA +GAACAGTATATGGAGACTTTCGGGCACACTAGCAGAGATTCACATCAGCGGCCTCATCTC +TAGTCAGAGCTTCTCCCACAGAGCTGCCACAATGCTTTATTGGATGGAATGCCTCTCCTG +ACAGGGAAAGAAAGAAAGCTATAGTTTGTCTAGGAAAGAAACACTCTGTTGGAAAAAAAA +AAAAAAACCACAGGATTTACATATAGACACCGAGCCTGACCTAAGAGAGGAACATTAAGG +TTCACCTAAATATAGAATACCCCAACAATGACCCTCTTACTTTTCATCTATTTAACTAAT +TATTTTGAGACAGACTGTCACGTAGCCCAGACTGATTTCATATTCACCATGCAGCCAAGA +ACCTAGAGGTCTTGATCCTCCAGTGTTTACCTTCCAAGTGCTGGGATTAAAAGCACATAC +AACCATATCTAGTTGTATGCAATGGGGGAGGGGGAGGCCGCGTGGCTCCTGGGCTTTGTA +TATGTAAGACAACCATTCTATTAACTGAACTCCAGCCTTCTCTATCCCTCCCCCCCTTTT +TAATGGATGAAAAAGGAGTTTAGACCAAAATGCTAAGCCCTTGCAATTCCTACCTTTAGG +TACACTTAATCTAACCTGTAACAAGAATCCCAGCAAACCGTCCTTGTCCACACCACACCT +CCTAACCTGCACAGTGCTCCTAAGTAGTTAGCTATTTGTTAGCAGCTCATGATTCGGGGC +TAGGGAATCTGGGGCAGAGGCTAGGAGAGGAAATGGAGAACGCATAACAGTTATCAATCG +TAGACACAGACAATTAAAATCCCAGCACAGGGGCACCGATACCAGGAAAAGGGTTGGTAG +TACAAATAAGCTTAGGCTCAGAAACCTTGAAACACAGTTGGAAAGTCAAGGTCTCTGGAA +AACTGAGACAGGAAAGAGTTCTGTGTGTATCTTGCTGTCTTTTGGCACCAGTCTCAAAAA +CTGAAATAAAATACTGCACACTCAAGCAACTTTTAGCAAGCACAGCCATAAGTCATTCTA +CTCAAACAATGAGCATTTTTAATAAAAGCAACAGGAAAGGATCTAGAAGGAAAGAACACT +CCCAACACCCATTGTTCGGCAAACACACCCTTTTGAGAACTTTTTTTTCCCCTGCAGTTG +CTGAGTGGGTGTCTGATGGTCGGAACATGAGAAAAAGGTAAAAACAACTTCTTTTATTCC +AGTAAAGGATAAATGTGATTATTTCATTCTTACATAATGGTGGATGCATGATTTGCAAAT +ATATTTGCTTGTGCAATGGTGTTGAATTTGTGTTTTCTTAGCCTCCCACCCAAGTAACTG +GAAAATATCCATGAGATGAGAGAATGCTTCTCTGGGCTGGCTTTCTGTTTTGGCGAGGGG +ACCGGCTGGCAGGGTGCAAAATGAAGCTCATTTAACCTCTTTCTGTTCCTCAGGGGCATT +TGCAATGTGGTGGTAATCCCAAAACCGTTTTTCTATTGTTAGAAACTATGCAAACTTCAG +TGTTGCTGAGAAGACTTTAAAGGCCAGACTCTACATGAGAGCTTTGTTACACACATAGTA +ACAGTGATAATGACAACAACCAGCACATTTGAGCATCTGTACTTAGGATTGTGAAGTCTT +TATTCCAACTTCTTGTTCCTTTAAATGTTCTAGAACTACACAGCATCACACATACACCAA +TGGTCTAAACGAATAACGAAGCTTATAAAAATAATGTAGAACAGATGTGCTTGCTCTTGG +AAACAGTATTTGAAATCATAATAAACTCCTAAGATATTATCAAAGGACTTGCATGCTCCC +TCCACAGTTTCCCAAACTGTAGCACCTTTTTTCATCAGTGGCACATCATCAAAGCCCAGA +AATGGACACTGACAGCACACTGGGAACTAGCCACGGGCCTCACTAGACCTGAGTTATGAA +GACATTTGGACACTGTTGGCAATGATGAGACTTTTGCTTTCAATTTGTTCTTGGAGGTGA +CATGCTATAGGCAGATTGTGATCAACAGACATGTATTAGACCTGTGTTACAATTGTGGTA +AGTTATTGAGCAGAACTAAATTTTGTGTTTCTTTTTCATTATTATTTATAAAGGAGAAAC +AATATCAAACAAAGATGTCAGCATGAGGAAATACTCTAGTCCAGTGAGTGGTATACATTT +AGAATCCCCTGGCTGGGGAGATGACTGGCAGTTGGTGAAGTGCTTGCCTGGTAAGCACAA +GGACCTGAAATCAATCCCCAGAACTCATAACAAAGTTATATGGTGGCATGTCCTGAGGGA +GGCAGACACAGGGATCTCTGAAGCTTTCAACCTTTGCCAGGTTAGTCATTTCCAGGTAAA +AGTGAGTAGACCCTGTCTCAAAAAACAAAGTGGATCATGTCCTGAAGACAACACCTAAGT +ATGTTGTGTATATGTACCCAAACATATGCTTTCATGTACACACAGAACATCCCAAATTCA +GAATTAATCACGAATATCTCTCTGTCTCTGTCTCTGTCTCTGTCTCTGTCTCTGTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTCTGTGTGTGTGTGTGTGTAGG +CAAGGGTACCATTGGGTGTGTGGCATTCAGAGGGCAGTATGGGTCCTTGCCCTCCAACTT +GCATGGTCTCTTGGTTTTTCTTGCTCTGTACCCTGGGCTAGCTCAGTCATGAGCTTCCCG +AAATTCACCTGCCTCTACCTCCCATCGTGCCTTAGGAACTTAGGGAACATGTAAGTGTTA +ATGAGTCCAGCTTTTCACATTCAGACTTGGATTCTTACTGCACACAGTAAACACTTTGTC +CGTCCAGCTGTCTCTCCACCTCTCTATGAGTTATTCTAATGGATATGTTTCAACTTTGGA +GAGGTTTCCTTTCAGTCATTCTGTTGGCAGTAGCCATCTTCCACCTGCCATCTAGCTGCT +CTGTACTCTGTCCTGTGGGCTGGCACCTAAGGACTCAGTGTGCTTTTGATTTCCTCCTCT +TAGCTAGGAGTTGGATGCGGAATAACAGCAAGACAGCTGTAATGCCAGAATAAAAGGGAA +ATAGTGAGGCTGTCCCTAATAGCTGGGATTCCGTCTGACTTCTGACTATCTGCTACCTGT +ACAGTGTACAATTTATATGTATTGTAGCACGGGTCTTAAAGAAAACTAGAAAACCCATAT +GGGCATTGGCATCTCCTAGTTTTGTGTGTCATAAGAACTTATGTATAAAAAGTCAACTGT +GCAAGCACCAACCCTTAGTCTCGCTCTGGGGCAGTGCCCACCATCACTTAATGAACTATT +AATATAATCACAATAAGGAGCCTCCTTCTGGGCTCATGTCCTGGAAGCATCTCTAGGCGT +GCATTGATTCTGGAGTAGATTTTCTCAGTGCAGGGCCACTGTGAGGGTCACTGCAGCACG +AGCTGGGATTCATTAGAGGGAAACAGGTGGGCATAGGATTTTACGGAGAAACATCTGGGC +AAAACTGGCTTAATAGATAGGGAAGTAATCATACTGATAGTGGCATTCTTTGACCAACGG +CAGTCTAGAGATCTGGGCAAAGAGCTTTAACTTTGAAACAGAACTGACTTTTATTAAAAT +GTTCTACTGTTGATTTTGTTTGTTCTGTTTGTTTTCTGGCTGCAGTGACATTTGTCACAT +GTAAATTATGGGGAAAGGAGTTCACAGTTCCAGGTTATAGTTCATGATAGCAGGGTCACC +ACAATGGCAGGAAATCGAAGGTTTTCAATCATATCACACCCATAAATCAGGGACAGAGAG +CAGTGGATGGCACGCATGCTAGAGCTCAGCTCACTTTCTCTGCTCTTTCACAGTTCAGAC +ACTAGGGAATGGTGCCACCCACAGTGGGCAGATCTTGCTACCTCAACTAACACAATTAAA +ATAGTCTCCTACAGGCATGGTCATAAGCCAGTGGTTCTCAACCTTTCTAATGTTGTGACC +CCTTAATACAGTTCCTCAGGTTGTGGTGACCCCTAACCATAACAATATTTTCATTGCTAC +TTCATAATTGTCATTTTGCTAATTATGAATCATAATGTAGAATCTCCAATGGTCTTGAGT +GTTCCCTGTGAAAGGTTTGTTCAATCCTCAAAGGGGTCATGCATGACCCACAAGTTGATA +CCCTCTGCCATGGGTCAACCTAGTCTACTCTCCCCTCACTCCACCCCAACCCTTGATCCT +TCCTTTCCAGGTGATTCTAGATTCAAGTTGGCTAATCAAACTAGCCACCCCAACCACAGC +CCAGCTGTGTGCTTGGGATCAGGTTCCTTAGCTTTCTCTAGCTTCCATGTTCTCCTATGA +AAATAGAATGTCTCTTTCTTTGTTGTGCTTAGACAGGGTCTCACTGTGTCTCAGCCTAAC +CTTGGATGTGAGAGCCTCTTGAGTACTGGAATCACAAGCATATAACACTATGCCAAACCA +TGTAGGTTGTGACAAAGTTTCTCTCAGATACTAGGCTTCCCATCTCCTGGGTCTACCTGT +CCACTTCTTGTAAAATAGCAAGCCTGCTTGTCCATCCTGGATATCTAAACACGTTAGATA +TCTGGCCAGAGTGGCCGTGCTTCACTCCTGACCTGCCTTCAGTAAGAATCTTCCTAGGTA +ACTTTAGCTAGAGCCCTATCCCCAGTGCTTCATCTTGGTAATTTTCAACATAGGACACGC +GCGCACGCACACACACTCACAGCTCCTTCGTTATAAATGGTTGTTTGTCTCTGCTGAGTC +CCAAGTTGAGCAAAATCTATCTCCCCTGCTATAAAATTCCATTGTTAACCGTCCCCATTG +CAATGCTCCTGCATAGTCTTTGCTGTTGTGTTTTAACATGCCATTGGATTTTTTTTCTTT +AATAAATAGAGGTGGGGATGGGGAGAAATCACCCAGGGCCTCTTATCACTGAAAACCTCC +TTACCCTTCCCTTCCAATGCTATACAAGGAGGTGGTGTTGGGCCTCCTGCAGCCAGCCTT +AGGTATTGTTACACTTGACCTATAAGTCTGGCTGTCAAATCTACCCTGGGGGAAGTCAGA +GGATAGTGGCTTGGACAGCTTCAGGATGAGAGGTCACACCCTAGACTCAAATGCTTCCTG +CGGACCCTTAGGTAACCCAGCGTGACGTCGAAGGCCTCCTCTCTGCAGGAATAGCCAGGG +GTTTGGAGGCGCCTGGGACTCCCGCAGAGCGGCGGCCGCCAGGTGGCACCACGGACCCAG +GGCCCGTGCGCTCCCGCGGGCGTGGGGCGGGGCAGGAAGGGGTTAAGGCGCCGGCGGAGC +GGCCGCGGCGGTCTGGGGAAGCCGGGCGCGGGGCTCGGAGGAGGGAGCGGCCGGCTGCGG +GGCCCCGGCCAATCGGGCGGCTGGCCGGGCGCGCGGAGCCACAGCGCCATGGAGGGAGGC +GCGGCGCCCGGCCGCCCGTGACCGAGCGTGGCGAGCCCGAGAGGCCCGCGGCGCCCGTGG +CGCGGAGATGAGCAAGTCCGCTGCGCTGCTGCTCTGCCTGCTCGGCTGCCACGTTTGGAA +GGCAGTCACCAAGACGCTGCAGGAGCCCGGCGCGGGAGCCCAAGGTCGGTGGGCGGTGGC +GGGGCTGGAGGGGGACGCTTTTGTGTCGCGCCCGGGCCTGGCGCGGCCGCGGTGGCGGCT +GGACCCCGGCCGCATTGTGGCGGAGGCCCAAGCAGCACGACCTGCATCGCGGTCCTGCAG +TCCCCCACGTCGCGATACCCGGGGGGGCGGCTCCGCCCGGGGAACACGCTGGGCCCGCGG +CGCATATGCTCCCCGGGGATCTGGGTGGCACCAGCTGCTCTGCCACCCAGGAGGCAGCCG +CTGGTGACTCTTCGGCTTATATCCAAGGTGCTTTCTTTTATGCATGATTCGGACACACGG +CTCCATTGCCCCCCCCCCCCCAACTCCCCCGCCGCGGGAGGGATAGACCTGGGTGGCTGG +TTCTCCCCCACTCCCCCCCCCCCCCTTCCCTCTTTGGGATCCCTGGAGCTCTGGTCCTGG +AGTTCCAGCGCAAGGGCTGTGCCCGGCCCTTTTGTTGTGGCGGGGAGGGGGCGGCCGCCG +CCCCAGGGTGCCCCTTGCGCCCTGGCGACCCCAGGTCTGCCGCCGCAGTTTAGGAAAGTT +TTGGTATCTTCTCTCCCGACCCCCTTATTCTACGTGATTCTCAGACCTTTAGGGATTTGT +TGAGCAGCCACAGGGATCATCTTGAGAAGAGAGAAAACTGGAACTAGGAAACCCTAATCA +CTTAAAACCATTTCCATGTCTGTCTGTCGCCAGCTCCTGCCTTTTGTTTAATCTTTGGCC +TCTTATAAATCTGCTTCCCATCTGTACAAGAATGGCCACCAAGAATGGCCACACGCTTTT +TTTTTTTTTTTTTTTTTTTTATCTGAATCTATTTGAGAACAATCCTGGAGCTTTCTTGAC +ATGATTTTGTCAAGACAAAGTCTAGTGCTTCTCTGTTGCCTTTTTCTGAGGAGCGACTAA +AGCCAACCGATGAGCATGTGTTAATTCAGCCAGGGCATCTCCTGCCCAGGGTAAACTTGG +TTAGGGAGGGGCCTTCACTGGTCTTATGTGAGCTCCTGCAGGCACTCAGACCCTTGGCAA +GATTCTTGACAGAAAGGTGTGCCCTGCTAAGTTAGCCCTACACACATGAAGGAGTGCCCC +ATCCCAGTATCCTATCACAGGGCCCAGCCTCATCCTTCTTCCCACCCTTTGAAACTTGGG +ACCAGGGGAGCCTTGACTTCCACCCAATATCTTCTTGGTGTCTGTTGACAGTCTGAGTTC +AGTTAATGCTATTGGAGGTTTTTGTGCTCAATGCTTGCTGAATCGCTGGTTGGCATCTTT +TAAATACACTGCTGCACCCATAGTTGACAGTAAAATATGACCATTAGGAATTGGGTGTGA +ATTTGGTAATGTATACTATGGAAGGGAGGTATTAACAGGGTACCAGAAGACCCATAAGTC +ACAGTAGGAGGGGGATACTTATGACATTAGGTCATCAGTATTGAATGATAGCCTCTTTCA +TTTATACCCTACTGCTTTTTGAATCAGCTTTTTAAATGAATACTTGTGCCTCAACGAGGA +CATTATTTTCAAAGGGCAGGTTGGGGTTTTTGTTTTGTTTTGTTTTGTTTTTGCACTTGA +AATAGCAATACATGGAAATAATGAATTCGTTCATGTATAAAATATGAAAATACGAAAATA +CATGGTTTCAATTGAAAAAAATCATGGAAGAAAAAAAACTACTGTCTTCAGGTCTAAGAC +TATGTTTTATTAAGGTCTTACTGTTAAACCCCCTGACAGGGAATTTCCCAGGAAATGAGA +GAGTAATGACCAACCTATGAGACTATTTGTGCCCTAGCTAGGTATATCCTCGAGTTGTAG +TAGAAGACAGAATATCTTGGAATAGTGTTCCCCTTGGGTTTCTTTCTTGATTTGCTCTTT +CCAATAAGGGTGGATTTTTAAGGTGTCAATCGCAACACATATATGGGAAGTCTCTGAAAC +ACCACCTGGCACCTGGATTTTTGAGCTGGTTGGGTCATTGAGGAAATTGACCGTTTCTCT +TGTCATTTGAGGGTACCTTTAAACTGCTGAGTTCTTCAAAGCTTTTGGATAGCTATCATT +CTGCCAACATGGTTTATCAGTTCATGTTTTCTCTGCTTTCCAAGATCTGTAGACCAGGAA +AATAAATGCCATGCTTAACTAACTTCATGGTGCATAGGTGAGCCAACTGTGAACTTGTTT +GGCACATAGTCCTTGGTGGGTGGGGGTAGGGTGGGGGAGCTGCTGAAGTGCTTACCACAG +TGTAGCCAAGGTTTTTTATCTGCATGTATTTTAGGAAGTATGTATGCTTCCTCTGAAAAT +CCAATTTGTAAGAGCTTTGCTTTTGTTATGGAAATGAGCTTGAATTAAAGTTTGAAGAAA +CATTGTATACAAACAGGGCTTGGCTATTAACTTCAGAAAAAAATACTGAAATCCCAGACA +TACCTGAAACCGTCCACTCTAGGATTGCTGGTGGCTCCCAGGACTCAATGATACCTCCTT +TGTGGTACTATCTAGGGAAACTAACATCTGCAAAGTTTAATTCTAATGCTTGGCTCTTTA +AATATTCATGATAAAAGTTAAGGGTTGGCTTACTGGCTGTAGCTGCTTTGCATCTGCAGA +GTGACTTACACAGCACAACAGTTAGTGGCTCTGTGACTAGCTGTGACTGTAAACTCTCTC +TGTTTCATCTGCATTGTACCATAGTTTATAAGATCGTTTCGTGGGGAAGACATTATTTAA +ACATGTTGACTAGCGACTTTCTGTGCCTCTTAAAAAAACCACACTGAGAGGGAATTGATA +GAAGATGCTTCTCTGAGGAGGAGCTGTGCAGATGGACTCTGCAAGGTTGTCATCTTTAAG +CCCTACACCATGGGCCAAGAGAATGGTCAACATCAAGAGAAGGACTTGGTGCCGAGACTG +TTGGCACTTGATCTTTGTTTTGTTATTATCTGACAGAAAGGTATTTTATAGCAATATGTC +AACTTTTCCATAATCTCAGAAAATCTACCATGTGCTGCAGTAATCCAGTGAGTGTTTAGC +TGTTTCTTCTTTGGTTTCTACCACACTTGAACTTCGATTGTCATTAAGCTGTGTTCAGTT +GGAAAACAGAGGAGCAATGAATTGAGGGGGCTAACAGGAAGCACAGCCAACAAGCTGTAC +ACATTCCTTAGCCTAAGACAATAACATCTAAGTACAACTCATTGGCTCACATCTGGGATC +ATGGACAAGTTGGACTTCAAAGGAAGATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTATTTCTCACCCTTCTCATCTTATAATCTAGTTGAAAAATAAATCAACTAGAAGA +TATCACTGATGTCCTTTTTATGAAATTAGCCAAACATCTTTAAAGTAAAATCAAATACAC +ATGACATAAAGACTAGTCCACTGTGCTTCTTTGTATCTTGGATGTTACCCACAGTACACA +TGGGAAGTTGTGCTGATAACAACATCAGCACCCAACACCTCACTCCATGCTCCCAGAAGC +TGGTTAGGTAGAAGGCAGCCCATTGGACATAGACTAGGCAGCACTGTCTCTGTAGTGAGT +CCCAGTCTCAGATTGACTCCCCAAATGACGAGCATCAGGTAAAGCTGCCTCATGTATACT +ATTGGGTGATCTATTTGGGTAGGTGGACTGTCAAATATAAGTTTAATATAGTCATCAAAT +ATTTTAAAACCTATTATTTGCCACAAAACATAAGACTACGAGGTGGTTTGAAATTGTGAA +AAATAGCCACGAAAGAAAGAAAGAAGGTCTGGATACAGACAATTTGCCAGTGGGTTTGCT +AAAGCTGGTGTCTTTCTTGTCTCCTGCTTTCTGCTCTTTCCCATAGGAGGAGGAACTTTT +AAGTTCAAGGAGGAAAGACACACACCTATTTTCTAATCAAATGAGTACCTTAATTTGCTT +ACTTATTTTCTTGAGTTTGGGATTTGAATAGAAAAAAAAAAGTATTGAATTTGTGATGAG +AGAAAGATTTTTTTTTTATGTCAGACTGGAGGAGAGACACTGAACACTTTGATTAAATCT +GTCCAGATTCTCTTGGGTGACTCACATCAGTAAGGCTTCCAATTTCAAAATCAGGACGAG +TTGTCCAGTCTCCGTGGACAGCGGTTGAGGCTGGGTGCAGTAGCTTTGTACTCTGGTCAT +TCATTGGCCCCACTACACTGTCACGAGAAAGAGCCTGGCAGAAGGCATTTCCTACTGGAG +ATTTGTCTCCAGAAGAAATTAACTCATGTGTGTGTTGGATCTTAATATTTTCTTAGTAGT +AACATTTGCTATATTGTCAAATATATATAATTATTACCTTATTAGTAATTTAGATGAAGG +CTTTTCTGGGTCATTGATTATAGTTTCTTATCAATAAACTTTTAGAGGGTAGACTTATAA +AATTTTGAGCCAGAGAAGGTGTCGAAGGGCTCGTGTAGTCAGGCGGACCCTTGGGCTAAT +CTGTGATCTGTGCCCCGTTCCCTTTGTTAGTGCTTTCTTTCGTTACCTCTGCAGGTCCTT +TTTTGTTACAGTGCATATGTATGTGTTGTGTATGTATGTGTGTGTGTGTGTGTGTGTGCA +TATGTGTGGAGGCCAAAAGCCAGCATTAGTTGCCTTCTCCAGTGGCTTTGGACATTTTTT +TGAGGCAGGGTCTCTTGCTGAGCCTGGAACTCAGGGTTTCAGCTAGACTGGCTGGCCCAC +AAGCCCCTGGAATCTGCCGTTCTGGAGGTACAATCATGAGCTATCATGTCTGGCTTTTTA +CATCATTTCTGGGGATCCAGATATCAAGTCCTCATGCTTGTGTGACAGGTGCATCACCCA +CTGAGCTACCTCCTCAGCTTTGCCAGGACATAATTGTAGAGCCCAGAGATAAGGGGGCAG +ATGTAAGATGTCGGGTAGTCCTATAGTATAGATTGGATCATGCTTGCTCCGGTGAACAGA +GAAGCTGACTTCCTTGCTACTAGGGATTCCAAAGAAGGAGAAAACTGTGGTGTTTGTTAC +TATTGAGCCATTGTGACCAAAGTACCCGTCAGAATCAACTTACCTAAAGAGAGGTTTATG +CTGGCTCCTAATTTCTGAGCAGTTCAAATAATCGTTGAGGGTTAGGTATGTATGACAGAG +TCACTTCGCCTGTGGCAGCGGGAATGTGACCTGCTGTTCATGTCATGGAAGACCAGGAAG +AGGGATGGTTAGATTGGAAGTAGGGCTGGCCTATGACCTTCAAAGACCCCTTGTGACCCA +CTTCTGTGAAGTTGGGCCCCACTCCTAAGGGCTTCTCAGCCTGTCAGATCAGCATGGCTA +ACTAAGTGACAAGCATTCAAACCATGAGCTTCAGAGGTGATTTCAGGTTCAAAGCAGAAC +TGCTGAACCTGAGCATCTCTGTACTTCTCAGGAATGGTTTGGGTTCTTTAGTACCTGGCA +TTGGCACATACGAGAAAACATAACACGGCTTATGTAATGCCAGAAGCTATGCTTAGAAGT +GCTACACTTAAAGTTGAATTTTTAATTTTTTGACATGAGATCTTAGGAGGTGAGGCTTTT +TTTAAAAAAATAGCCATGACTTATTAAATTCTTCAAATTGTAAGTATTTGTGGTATCTCT +ATCACACTTAGTACTTTATTAGTGTATTAGAAACAGGTGTCCTCATAGGAAAAAATAATA +GCTATTAACTAACATGTCTTGAGTGCTTGCTATCATGTTAGGTGACTTCATGAGTTAGTG +TGTGTGGCCACAGGGGTTCTACCTCCCCAGCTCTGGGGTTAACAGTGGCAACCAGTCTAC +CCACATTGTTTCTATGGGTTCTGTGGCTTGAACTTAGGGCTTCATGCTTATATAGAAGAA +CTTTGCCAACTGAGCCATCTCTGCAGCCCCTCAATGAATCTTTTTCTTTAATGAAGAATG +TATACCATTCTCATTTTATAGAAAAAGAAATATGGGACACAGAGGTGGCTAGCCACTAAC +CCCAAATCACACATCACTGAGTAGTATCCACTCTTTCCCTGAGAATGCCTTCAGACTATG +TTGCTTTAGGACTGGGAGAATCAAATTTAATTTTGTGCATTCTCAATCATCATAGTATTT +TGCCAACATAAATAAGAGTCTCTTAATGGTTCTGAATTTTTATGAAGACAACAGTATCGC +CTGTCTGGCCCCCTTTTGACCTATTGAAAGTGTCCTTCAACAGACATCTGCTACACATCT +CCTAAAAACAAAGCTTGGATCCAGATTTGGAGAAGAGATGCGAAACTCATATAAATAACT +CTCAGAGGCTCTTGAGGGAGGTCTATAGAGCAGGGTGGGATCGTGCGTCGGGAGCCTCTC +CTGGCTTGATTTCAAAGCCCATTAGTGTTTGGCAAACTGTTTTTATAATAAAAGAAATGT +GTTTGAACCCAGCTATTGGGAGGTGGAGGATGGGAATGATGTGGTCCTGTGTAAAACGTT +CAGGTGTGGTTGGATGCTTAGATCCTAATGAGATGCCTTCCCTGCAGCACAAGGAGAAAA +CTATTTGCTGTCATGTGTCAAATGCTACTTTTATCAGTGTTTGGGAATGCTTGCAAAAGA +CTTGAACTTTTTCTTTCTAAAACAGTCTTTCCTTTTCCTTTTGCTTGTACAATAATCTGA +GAAATTTACTTTTATAAAAAATGATGGTTTTATGTAACTGAAAAAAATTGTTTTCTAACC +TGCTTCATGAAAATGTTGTACCAAAAAAAAAAAAAAAAGGCAGAATTTTGTGATGGATAC +TCAAACACAAGCTCCTAGGGCTGATATGTTACTGAGTTTGCTTTATCACGTATCTGTTTA +TTGACATGTTCTCGCCATCTATTAATCATGATTTTTTAAAATGCATTTTAAGCCTGTGTT +TGGTATCAGTAGCAGTTTTTCCCTCAAGTATGTTAGCATGGGTATCATTAGTGCTTAGTG +TTTTTTTTTTAAAGAAAAAAAGAACAGTTTAATCATCTCAAAAGGACTCAGAACTACTCC +CCTATTTTTATATATAACACTAAATACAGAGGGTTGGGCATCATGGCACGTCAAGACTCT +CTTCATCCCCTCTCCACTGAGACCCTTCTTTCCAACAGTCTCCCTCCTGCTTTAAAGTTT +TTTTTTCCCTTTGATCCATAGACTTTTTTTTTCCATTTTTTATTAGGTATTTAGCTCATT +TACATTTCCAATGCTATACCAAAAGTCCCTCATACCCCCCCCCCACTCCCCTACCCACCC +ACTCCCCCTTTTTGGCCCTGGCGTTCCCCTGTACTGGGGCATATAAAGTTTGCAAGTCCA +ATGGGCCTCTCTTTGCAGTGATGGCCGACTAGGCCATCTTTTGATGCATATGTAGCTAGA +GACACGAGCTCTGGGGGTACTGCTTAGTTCATATTGTTGTTCCACCTATAGGGTTGCAGT +TCCCTTTAGTTCCTTGGGTGCTTTCTCTAGTTCCTCCATTGGGGGCCCTGTGGTCCATTC +AATAGCTGACTGTGAGCATCCACTTCTGTGTTTGCTAGGCTCTGGCATAGTCTCACAAGA +GACAGCTACATCTGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCAGCGT +TTGGAAGCTGATCATGGCATGGATCTCTGGATATGGCAATCACTAGATGGTCCATCCTTT +CGTCACACTTCCAAATTTTGTCTCTGTAACTCCTTCCATGGGTGTTTTGTTTCCTATTCT +AAGAAGGGGCAAAGTGTCCACACTTTGGTCTTCGTTCTCTTGAGTTTAATGTGTTTAGCA +AATTGTATCTTATATCTTGGGTATCCTAAGTTTCTGGGCTAATATCCACTTATCAGTGAG +TACATATTGTGAGAGTTCCTTTGTGATTGGGTTACCTCACTCAGGATGATGCCCTCCAGG +TCCATCCATTTGCCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCC +ATTGTGTAAATGTACCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTGGGTTCT +TTCCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTC +TTACCGGTTTGAGCATCTTCTGGATATATATATGCCCAGAAGAGGTATTGCTGGATCCTC +TGGTAGTACTATGTCCAATTTTCTGAGGAATTGCCAGACTGATTGTGTTCTTTTTTTCCT +TAGAGAAATTTACATATGAGGAAATACATGATTTGTGTTAACATTTGCAAACACCTTTGC +ACCTCAAGCCCTTCTCAAGATAGATATAAACTATCTCCAGCACTCCAGGAAGTCCATCAC +TCCTTGCCCCAAATAGTCCCTGTCCCTCTCATTCAAGAGCAACATAGTTCTGATATTTTT +CCTGCCATAGATTATTTTTTGTTCTTGTACTCTTTCTAGAACTTAAAATGAATGAAACTG +GATAGAATGTATCCTGATGTCTGCTGTTCATCAGAACAGGTTTTAAGGTTCACCCAAGTT +ACAGAGATAGGAACACAGTCATTTCTTTCTTTATTGCCAGCTTTCCATTCTCTAAGTATT +GTAGATTGTTTACCTGTTCTTCTACTGATGGGGACTTGTACTGGGTAGTTTTATGCCAAG +CTAGAGTCATCTAAAAGGAGGAACCTCAATTGAGAAAAGGCCTCCCTAAGATCCATATGT +AAAGCATTTTCTTAATTAGCGATTGATGGGGAAGGGTCCAGGCCATGGTAGGTGGTGCCA +TCCCTGGGCTGGTGGACCTGGGTTCTATAAGAAAACAGGCTGAGTAAGACATAAGGAGCA +AGCCAGTAAGCAGCACTCCTCCATGGCCTGTGCACCAGCTCCTGCCTCCAGGATCCTGCC +CTGTGTGAGTTCCTGTCCTGACTTCCTTCAATAATGGACCACAGTATAAGTAATAAATTC +TTTCCTATCCAGCTTGTTTTTAGTCGTGGTGTTTCCTTGCAGCAATAGAAACCCCACCTA +AGACATTTCTCACGGTATTTCTAGCTTTGTCTGTTTATATGTTTGGATGAACACTTTACA +CAGTTCTTTTGTGCACATAGTTTTCATTGCCCTTGGGGCATACTTAGATGTCATTGGGAG +GATGACTCAGTTGCTAGAGTACTTGCCAAGGACCTGAGTTTGGTCCCCAGAACCAACATA +AAAATGTATGTAATTATAATGCCAGGTTTGGGAAGGTGGGAGACAGGGTGTTCTCTGGGG +CTTGCTGGCCAGCTAGCCGAAACCAGCTGCTGAGCTCCAGCCCAGGGACAGACCCTGATT +CAAAGAGAGCGGATTATGTTGCTGGGATGACACCCAAAGTTGTCCCTATCCCTTCATACA +CAAGCATGTGGGCGTGAGCAGGATTCAATGCCATTTCTTTCCTTAAAGACACAAGCCACC +CATGGATTCCAGTTGCCACTCAAAAGAAATCAAGATATCTTGCCTAAGGATTTTTGCAAT +TATTCAGTGTCTTCATGAGTACTGTGAGTCTTTAAAATAGTCTAGTAGCTTTTAAAAGTT +AAGACAATGGAGTTCTAAATCTATCCAAAGCAGAAGGCAGAAGACCTGACGTAGTGTTGA +GGGACCAGGAGATGACTACTTTGTCTGCTGGTATGTTCCATGGCACAAGTGTGATTTCAG +TGGCAGAACCTGGTCTTAAGCCCAAGTTAAGTCGATCAGAGCAAGCCTGATGTCCTGCAT +AGTGTCCCTGGAGGAGAAGCGAAGTGCTGGAGAAGGAACTGAAGTAGAGGCTCAGGTTTC +TCTGGGCTTCTCCCTGAGACGTATAGCCACACTGCTGCTAGGTGCATTGCCTCAAAAACT +GTCCCCTCCCCACTTGCATGCATAGCCAGACTGCTACTTAGGAAAGCAGAGGGGGAACCT +GGAGCACAGTGTGGTATGGATGGGTTACTGCAGTAGAATTGTGATCACACATGCACCATC +CTGTCAGGTGAAGCTGTGGGGACCCTCGGGGCCGTTACTTACCTGCTTAGCATGGCATAA +GACTGTCCCTGTCCCAGGGGCTTTTACAAAGACAATTCCCAGAGTTGATCACATTAATTC +TGAGTCACCAGCTACATGCATGGCCTTTCAGGTGAGCATACCTGGCCAGATGTGAAGAGC +TGTTGTAGCCATCCATATTTGGATTAAGGAAGAAGTGGTTGCTGGCATCACCTCCCTCTC +TTTGTGGCTGGCTTTTTCTAATTCCTTGGGTCTCTCCCAACTTTTCTGTTTCTGAGCTTT +CTACTTTTAAGAATTGCATAGAGAAAAGAGCCCTGCACACAGGGTTGTGTGCACTGTTCT +TCCAGTGGGGCTATTGTTCCATGCCCTTTTGTCTGACTTCTTTGGACCTTGCATAGACAG +GTAGGATTAGTGGTGTAAATAGTCCTCTGTTGTTTGTTATTAAACAGAGGGTTGAGGTGT +TTCTTTTTCAAGCACAGCCCAGTTTCCTGCTTCAGTGCTCAAGACGCATGACCTTTGGCT +CCTTTCTCCCTGTGCAGTCTTAGTCACATCTGGGATTTAAAGTGGCAGGAAGTCCTGTCC +TGGAGGTTGCTGACCAATCTGACATCATGTGCTTGCTTCTAACCTATCCCCCTGCAACAC +TGCCCTGTTTCCCACCCCCAGCCAGCTTCCCCCCGCCATCTCCCTTACTTTTCATTTCAG +TGTCCTTCTCTTCCCCTTGCTTAGGACCTCTTCCTCTCTTGATCACTTTCTAGCTTCAAG +ACCTATACACACACATCATAGAAATACATATACACTATATATACATACATATATATATAT +ATATATATACACACACATCATATACACACATACATTATATATACACACATTGTAACACAT +ACATACCATATATACACACTATATACACATATATATTATATGTATCATATATGTATATTG +TGTGTATCTATACATTATACATGTTTTATATATACATGTTATGTATTTATATATATACAT +ATACACACATACACACATACATGTGCGTTCTCTCATAATACGGACCTAGTTTTAGAAATT +TGCACACACATACACATTTTAAAATCTAGGTCCCTGTTATGACAGAACTCATGCAACATA +GCTTTCTGAGTCTGGCTTGTTGCACTTAGCATAATGATATTCACTTTTGTGCAGGTGTCA +TGATTGAATTTTCCTTACTGCAGAATAAAATTCTATTACATGTATTTATCACACATTTTA +TTTTTCACCTGCTGATAGTTCCATTTCCTTGGTGTTGTGAACTGTGCAGCAGTAAGCACT +GCACAGGGATCTCTGTGGGATGTAGACATAGAGGCCTTTGGGTAGATGGGCAACAGCAGT +ATAGCAGGGTCACGTGGTAGATCTTTGTTCAGTTTCCTGGGAAGCCTGCATATGATTTTC +ACAGTGACCACACAAGTTTGCATTTAAAGCAGAAGTGTATATGGGTTCCCATTTCCCCAC +ATCCTCACTAGCATTTGCTGTCATTGGATTTCTTGATGACAGCCATCCTGCATGATGTGG +AATGGAGTCTCAGAACAGTATCAACATACACTTTCTGCCATTCATTCTTTTTTTGCTTGT +TTGTTTGTTTTGTTTTTCGAGACAGGGTTTCTCTGTATGGACCTGGCTGTCCTGGAACTC +ACTCTGTAGACCAGGCTGGCCTCGAACTCAGATTCGCCTGCCTCTCCCTGGTGCACGCCT +TTAATCCCAACATACACTTTCTGATGACTGAGTATTTTGAACACTCTATGGCTATTTTCC +TCCCTTGGAGGACTGTCTTCTGTCTAGCTCATTAGCTTATTTATTGGTCATTTGCTTTTT +GATGATTAATTTTTGCGCTTTTTTATATATGCTAAGTCTCTGACTTCTAGTTGACAAAGG +GATATTTGTTTGTCTGTTTGTTTTCCCTCAATTTCTATGTAGGTATCTCTTCCCTCTAAT +GACTGCTTCCTTTGCTGTGTAGAAGTCACATTCGTCTCTTCTTAGGATCATCCTGCGCTA +GTAGAGTTTTCTTTACAAAGTCCTTGGCTCTGCCCACATCTGTAAAGTGTTTTCTTTGAG +TTGTCCTGTAATCACAGCTTTTGGTCTTGCTGTTATAAAGACCTTTCATCCATGTTGAAT +TGAGTTTTGCTCAGGGTGAGTTGTATGGATCTGTAACAGCTTCATTATTTTATGTCTGGA +AATTAGCTCCCCCAGGATCATTTGTTAAAGAAGATATTTTTTCCCGTTATATGTTTTTTA +CACCTTTGTCAAAAGTTATCTATATAGGTTTGTTTCTGAGCCTTCTGTTCGAGCCCACTG +ACTGATATACCTACTTTTTTATCACCAGCATGCTGTTTGGTTACCATGACTCTGTAAGAT +AACTTGGGACTCAGATATTGTGGTGCTCCTGGCATTATCCATTCTGTATAGGGTCTTTTA +TGCTTCCATATGAATTTTGGGATTTTTTTACACTATTTCTGCACCATTGAATATCTGAAA +TACCGTGCATTAAATATGTATATCAATTTTGGTAATGTAGCTATTCCATAATATTAATTT +TGACAAGCCATAAACAGGATTCATAGGTATTTTTATGCTATTATAAATGGGATTTTCCTC +ATTAACTACTTCCTTGGCATATTCATTATTGATACATAAAAATTAATTTTGTCAATTTTG +TATCATACTATTTAGCTGAAAGTATTTATCAGTTCTGAGAGCTTTCTGATGGAGTAGTTG +GATCAGGATTTCCCCAGATAGGATAATTTTACTTCTTTTCTTGTCATTTTTTTCTTCCTT +GTCTTCTTGCCCTAAGACTTTGAACACTATATTGGATAAGAGGAACAGAATGAATGAATG +TCTTCATCACACTTTAGGTTTAAAAAAAATACACAGTATTTCTGCATTTAGGCTGCCTAG +AGGTAAATTTGCTGTAGGTTCATCATCTATAGCCTTTATTATATTTATATATACCTAATC +CCAGTGCCTTCAGGGCATTTATCATGAAAAGATGTGGAACTTTGACAACGTTCTTTTCTG +TCAAGATTGTGAGGATCAGCTGATTTCTGTCATTAACTTAGTGTGTGGTATTGCTCATTT +ATTTGTGTATCTGCTCAGTTAACTTTCCATCTCTGGTTTGAAACCAGCGTGGTCATGGTG +TATGAACTTTTTAATGCATTCCTGAAATCAGTTTTCAGGAATTTTACTGAGAATTTTTGC +ATCTATGCTTCCCAGGGAAATGGGCCTATAGGTTTCACTTTTGTGTCCTTATTTGGTTTT +GGTGCGGGGCTTCATACAGTGGAGTGAGTAATGTTCCTTCAGTTTCCATGTTATGGGTCA +GTTTAAAGAGTATCAATCGGTTTTGGCATTTCTCTAAAAGGTTGTTAGAATATGTCGGTG +AATCTGTCCAGTCCTCTGTTTGTCATAGTAATGTTTCAAATTTCATTGATCTTATGCAAA +AGTTTAACTTGGTTGTGTCATGCCAATTAGTCTTTAAGGCAAAAAAGGACACGCGGTGAT +TGGGTAGGAAAGGTGGAATGAACTAGAGAGGACTTTACATTTAATTTTATTATGGTTCAG +TGTACATGTTTGTGTAGTTTCTGTTGATTTTTTAGCTTTATGGCACTATGCTCTGATAAG +ATACATAACATTGTTTTGATTCTTTTGTGTTTGGTAAGACTTGATTTCTAGCCTAGAACA +TGAGTTTATTTGAGGAATGTTCCATGGGACCCTGAGGAGAATTTCTCTCCTGCTCTTTTA +TATAGACATCTGGGTCATTCTCTTCTAGTATGGAGGAAATCTGTCATTATTTCCACTAGT +ATAAACAAAACAACATTAGAAAATGTGAATCTGCTATTCTCAATATTATAATACAAAGTG +ACGGCACTGGCTCTTTACGGATGGCGTGAAAGGAATTAGTTGTGCTTGGTGTCACGTGGT +TTTATAAGCATCCCTGTTGAATCAGAGGTTGGAGGTGACAGGTTTGGCCGACGCCTTTGA +ACAGGATTTCCCACTTTTCGCCCTGCTGATTCAGCCCTGCTCTTGGTTACCTCCCATCTG +CTCTCCATGCTTTTGCATTTGTGAGAAGGCATATGGTTAAGGGATGGAAAAGTCACTGCA +TGCAACTGGTGAGGGTGGAGGGTGCCATGTCTGCAGGCTGGTCAAGTTAGCAGCCCATCT +GCCAGAGCACTTTGAGCAAGTTGCTCGGCTCCCCAAGCCTGCGTGCGGAGCCCCTCAGTC +CACATTTTGTGGACAAGATCCAGCTTGGCAATATCAAGATGAAGGCTCTGCTTCCTAAGG +GGTTTGCTACAAAGCAGACACCAGTGTGATTGTATGGACACATTTGTTTTCTTTTACTGT +AGACTCGAAGAATGCTAATGAAATGAAGATGAAGAGTGACCACACTGCTCACTTGTCTCT +CGGTGAAGCAAACTATTCTAGGGCCTTTCTCTGCCCCCTCCGCCATCCAGAGCTTCACTA +TCCAGCCAGACTGACCTTGAACTCGTGATCCTCCTGCCTTAGGCTTCTGGCTGCTAAGAT +TCCAAGTGTCACCTTACCCTGGAGCTTGGGGGCCTTTTAATGTGCACTTTGTATTTCCTG +TAGAATTGACTTGTGCGTGGAACTTGGGGTTTTAGATGGACTGAACATTGATAAAAGGCT +TTTCTTGTATGCTTTCCCGTGACTCTTTGAAAGTTTCCTTCACCATCCTGACTCTTGTTT +GGCTTTTTAATTTTAAAAATAAAGCCATGCCTATACTGTTAACAATGCTTCTCTTGATAG +ATGAGTGGAAATGTTCTAGATGATGCATTAACTATTGAAGATAGGCATTCTACACCAGTA +CTCCATATATGCTAGGTAAGCGGGGAGAGTGTGCTAATTGTTTGGAGCAGGGGGTTAATT +CCTGTGCACACATTAGAAAAGGTGTTCTTTTGGTTCACTCTCCCCCGTGCACTCTCTTTT +CGGTGGGGTTTTTCCTTAGCAGATCTCATTTCTAAACTCAGTCTCCAAGTCCACAAAAGA +AAGCATCAGCAGGACTCGTTGTTAGGCACATCTAACGTTATTCTTCTGCTCTTCACCTTG +TGGCTCTTGAGTGGTTTTTTGGTCATCCACTTTTCCATCCTACAAAGAGTCTCTGCTTTG +AGCCAGATGAGAGGTTGCATACTTGTAATCTCAGGGCCCAGGAAGCAGAGGAAAAGGGGT +CACAAATGTGGGGTAGCCTGGTCTACAAAGTGAAAACCTGACTCAAAATAACCTACTCTA +TGTACGTTGGCCAGAAAATTGTCTGTATCAATGTTATAAGTGTGCACAGTCCTTAACGGC +TCTCCACATCCATGGTCTGTACTGCGCTCTCCTGTTCTAGAGTATTCCAAGAGATGTTAC +ACATGTTATAATGAGAAGAGGTGTGACTCGCAGTCTTGTGTTGCACTGGGTGGGGGTGAC +AGTCCTACACCTCCTTGTCCTGTCCCTCATATATTCTCTCTCCAAGTTCTACATGGTTGG +TGGGTTCTGCAAAGGGACCCTGCTCTGAGCCACACTGCTCCTCAGCAATACTTACTGCTG +CTTCCAAGCACAGCTCGGAGTCTCATGGGTGAGTGTGAGCAGTCACTTGGCATATCCCAG +CACGGGAGACATGAAGAAATAACACCTAGTGCCTTCTTTCCAGGAACTGAAGCGTTCGTG +CGGGAAGCAAAAATAATAAAGAATTCAAGAGGGAACCAAGTGGTGTTAATAAGAGCATGC +CAGGGTGGCATGTGGGAATTGGGAGTGGGGAATGGAGAACCTGGAGGGCAGCATGGGGTT +CACAGGTCAAGAATTAGTCATGCAGAAAAGAGACAAAGATACCCTTTCCATGGGCCACTG +TATCATTTGTGTGATGTACATTTGAATGGAGCAGGAAGGTCCCGACATCCTGATAGCCTC +CATAGCCAAGATGGCTACATTTATACGTCTGTGAAGTATTACCAAAAATAAAAATAGCTT +TGAGCTGGGGGGAGGGGAGCATCTAGGAAGGCCGCTCAATGGGTAAGTGCTGACAGCAGA +AGCATGGAGATCTGAATTCCGATCCCAGAACTACACAGAAAGCTTAGTGTAATGGTGCAC +ACATCTGTAATTCCAGCATTCCTACTGTGAGTCAGAAGGCCCATGCAGGAGCACACAACA +GCAAACCCGGATGGACCTTGTATTAGGGAGGAAGGCGAGACTGCCAGTCAAGTTTGTTCT +CAGCCCTCCACATGCACAGTGCGATATAACCACACTAACACAGAAACACAGAGGGAGGTG +GGGGGGGGGAAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATGCTTTGTTTTCACATATCT +TTTTGCAAAGTAGCCAGTTGCTGGGGTCTCCTAGTCAACTCAGTGGGTAGTGGGCGGCAG +TCTAAGCCCGTGACCTCATTGCCATGTCTGCTTGGGATTCCTCTTTCAAGTCACTATAAA +TCTTCTTTGTCTGTTTCTGCTCCTTGGTTGATTAATCTTCAACCAGATATTCTAGCATCA +AAGCGTCCTGCTCTTTCCAGCAGAACCCTTTCTCCCCACCCCCAAGCCTGGCCTCTGCTC +GAGTCACGTCATTTACTTCGAATGCAATTAGTTGTCTCCGTGACAGGAGACTGATTTCTT +TCCTCATTCTTGTTCTTGGCTTTACAGTTGAGTTCAGTGGAAAGTGTCCACATCACAGCT +AACAAAAGGGCACAGAAAGTTCAGCCCCTCTCAAGCAGGGTTAAGAAGACTCTAGAAACT +ATGAAATGGTTGAATGGAGCTGCTGGGGGCCAATTTATATAAGGGTTATCAAGTGTTCAG +TGCTTACCTTCCTAAGTCCCCAGATGTTAGTGGCAAAGAAGCTAGTGTTCCAGTGTCTCG +TGGTGAAAGAGAGACTCAGCTCCCTGGGGAATAGGCTCCCTGAGGGGTCCTTGTGGATGC +TGCCCAGGGAGTGGCCTCTGGGCAATCAGGAGTGATCTAGGGCTTCCTTTCATTCTTTTG +GCTTGGGGGAATCAAATGGGCAGCAGAGGTTGCAGGAGAGCCTGTGACCAAGTGTTGGTC +ATTTTTCTCAGTCTACTGGTATTCATGCAGCCGCCCCTCCTATTCATCAAGACTGTGGAA +ACACATGTGGTCACCACCTTCTAAGTTTACATTTATTGCATGAAGATAACTATTCAGTTA +GCCACATTGCCATTCCAGATGGGAAATATCTGGACCTGTTGCAAAACACCTGTCTTCAAG +TGTGTGACTGCATGGGGGGCCTAATTATGTTTCATTTTTCTTGATAATGATCTAAGTGAC +TTGTCAGCTTCTGGTGAAAACCCAGGTTTGCCAACAAATCAGTTAGCAACAGTCCCCAGG +AAGGCAACAACGTAATCTTACCTAATGTTGAACTTAAACATTCTCTGGCTCCCCACACTG +GCATGTAAACGGAGGGCAGAACTCCAGAGGACATCATGAAGCCAGACTACTTTTTTTTTA +TTTTTTTTAGATTTATTTATTTATTATGTATGTAAGTACACTGTAGCTGTCTTCAGACAC +TCCAGAAGAGGGAGTCAGATCTCGTTATGGATGGTTGTGAGCCACCATGTGGTTGCTGGG +ATTTGAACTCTGGACCTTCGGAAGAGCAGTCGGTGCTCTTACCCACTGAGCCATCTCACC +AGCCCCCAGACTACTTTTTAAAAGTAAAACTTACCAGGTATAATAACAGCATGTGTCTGT +TGGGCTGATGGCAACAGAGGCAGAGAGACTCCCGGAGCCCTCTCCCCAACCAGCCTAGCT +GAAAGGAGAGCACCAGGTTCAGTGAGGGAACATGTCTTAAAGGATAACGTGGAGAAGGAC +TAAGAAAGACACTGTACCAGGGGTTCTTAGCCTGTGCATTATGACCCCCTGGAGGTTCAA +ACAACCCTTCTATTGGGGACACATAACAGATATCCTGCATGTCAATTATTTACTTTATAA +TTAATAACAATAAGAAACTTACAGTTATAAAGTAGCAATGAAGTAATTTTATGGTTGTGG +TTCACCACAGTACCAGGAACTGAATTAAAAGAGTCTCGGCATTAGGAAGAATGAGAATTG +CTGCTCTTTATTAAACTCTGATTTCTATATGCACATGTGTATACACACACACACATACAT +AGGCACACACACACACACACACCAAAATCTTCAAAGAAAATACAAATTAAGCTTCATGAG +TTGGACATGGTAGTTCAGGCTTTTAACACAGCTGACATGAAATGGAAAAAAGTTAGAAGC +CAGACTAGGTTACACAAGATCTTGCTTCAAATAACAAAAATTAAATAAGTAATGATAAAG +AAAAGGAAAACAACACGACGTTTAAAGTATAACACAAGTAGCCAACGGACATGCAATATA +TTAAAAGTGCTTCAGGGTAAATTCTGTCCCTCCTTGCCTGGCCCCCAAGTTTAGCTCTTG +GATAAAAATCCAGCATCTGGGCTTGTGCTTCCAGTGGCAATGGCTCGAGTGCACTTCACG +TGCACTTCATGTCTGTCACCTGTGGATCTTATAAATGAGTCCGTGGATCTTATGGAGTTC +TTGAGAAAATAGTGAATTTCCACATTAACCCATGTGCTGGCTGCTTTGCACACCAGATCC +CAATGTGTAGCAACAGAAGGGGCAGGTCTAGGACACACTGCTCCTAGCAACAGGCAAACT +CCTTCTGCCATCTGCTCTCACCCTCAGACACTGCTCTTCCGTTCTTCAAAGCCCACATTC +AAGACAGGAATATGAATGAATGCTAAGGGGGCCAAGGTCCACTAGAGCCTTGAAAAGACC +CTGTATGTCTTCCCCGTGGTAAGTATTCACTTGCTGACTGACTTCCACTATAAAAATATT +TACTATATGCATGATTAAAACACTTCATGACTCCTACTGAGACAAGCTGTAGACTTCAGT +GTGATTGCCTTTAATCTCCTTTTATGAACTGTCCTTCATGCTTTTAAGGTGGATCACAAC +CCTACGCAGGTGTTAAGCGTGGATGTTTTTAATCCATTTTTAGTCTTCAGATGCGTCTAG +TTTTGTTCAGATGAAAAGGTCATTTAGTGCGTGCTGTTTGGGGGAGGGCTTGGGGAGCAG +TGCGTCCCTCCGTGACCCCAGGGTACAGCAGTGCGTCCCTCCGTGACCCCAGGGAACAGC +AGTGCGTCCCTCCGTGACCCCAGGGTACAGCAGTGCATCCCTCTGTGACCCCAGGGTACA +GCAGTGTGTCACCCAGGGTACAGTGTCTTTGAGATCCAGGCACTTTTACAGCTTATATCG +GTTCAGTTTTATTTGCTTTTTAAAAAATGGGTTTTAAGTGTTTTCCCTGCATGTATGTGC +AGCTTGTGCATGTATGCCTGGCGCCTTCAGAGGTCAGAAGAGGAGTCAGATGCCCTGAAA +CTGGAGATATGGGTGGCTGTGAGCCTCTGTGAGTGTGCTGGGAACTGAACCTGGGTCCTG +TACAAGAGCAACAAGTACTTGTAACCACTGAGTCATCACCAGCCCTGAGATTGGGTTGTT +TGGGGTTTTTGTGTTCAAAGTTTATTTGTTTTATTTTATGTGTGTTAGTATGAGTGTTTT +ACTCATATGTATGTCTGTATCATGTGCAACCTGGGACTATAGTTAAGGACAATTGTGAAT +CACCATGTGCCTGTTGGAACTTGAGTCCAGGTCCCTAGCAAGAACAGGTGCTCTTAATCA +CTGAGCCAGCAATTCAGTCCCCTGCTTTAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA +AAAAATATATATATATATATATATATATATATACATACATACACTGAAGGGCTAGATCTT +GGAGTGGCCAGCTTCCCTGGCTGTGTGCTGCCTCTTGGTCCCTGTGTACCAAGTGGTTCA +GGTACCACTGCCCAAGTGACCTTTCTCTAGCTTATGTCTGTAGGGATTCTTGGCTGCACT +CCCAGCCCCTACTCCAGACTTTAGCCTCTGAAACTTTGATCCCAGTGAACAGAGTTTCCT +TTTTTAGAGGCTTTTGTTTTAGTGTGTGCTTCTAAGTGAATTAAGTGCATCTGGATCCCC +TGGTCTTCTGCTGCATGAACCGCCCACCTCCACACCCTCTGTGAACAAATACGTGGCAGG +TCCCCATCATGGGACTGCAGACAGAGTTGGGCTGTGTCTGATCCCTGCTCAGTGGGACTG +GAAACCGCGACAGGTATCCAGAGTGTCCAGTGCTGGCACACTGTCCACCCCTCTCCCTGT +GGCATCGTCTCCTCTCTAAACAGATTTTAAGACCTCTCCTGCCCAAGAACCTGTGATGCT +AGCACTCAACTTACTAATTTCTTTCATTCCGTTACCAGGACAACTGCTGTCTACTCTCCA +TATCTCCTATGGCTCAGCCCAAGTATATGTCTCATTTCTAATCTAGGGTTCTTGGTCTGA +CATCATTGTTTTGGAATTCTGATGATCTCCCCCTGGTCCTTTGCTGCATGAACAAATTCT +ATTTTTTTCTTAGTCTCATTTGGGTCCTTTGTTTCCTTGGTTTCCTTTTTGGAGGAAAAA +TGAACCAGGCATCCATTTCTGACCTCTTAAAAACTTTCTCTCTACTTAGTCTTCAGTTCT +GGACCAGATACTCCTCCATCAGTATCTGGTCCAGATGGTTCTCATGGCCACTCGCCTGGG +CTGCTGTCTTCCATGTGTGTATGTCTCAAGCACACTGGCTAGGCAAACTGCTCTTCCCTC +CTTCCTGGTGTATCTTGGCTTCACCGAACCCTTGTCACTTTCCTCACAGCATCAAGAGTC +ATCCCTTTGGGAGACTATCTCTGGTCCTCCAGCTCCAGGCCTGTGTGCTCTCTTCTCTGT +GTATCAAACAACCACTTATTCTGGGCCTTGTCCTGGGTGCTGAGGGTCACAGGACACACC +CCCACGCTGCATTGTGGTTGTTTGTCCATCCACACTGTGCATCTGTCTCTCCCCAAGCTG +GACCCTCCCTTGCCTCATCTAGCTCTCAATGGTGTTTGTCAAGAGCAGATCTGATGGTGC +CAGTTTCCTTTCTTTCTCTCCTCCCTCTTTTCTGTCTTTTCAGCACCTCTCCCAGAAGCC +AAAAAAAAAGGAGGAGGAAAGAGAAGTTCATAATTATGAGATTAGGCAGATCCAATTTCA +TCCCATCCACTCTGTCTTCTACGTGGGGTTTGTTTGAGCATTCAGAGAGACCCACGGTGG +AGGCTGAATCTATCCTTTGTTTGCTAGATGTACTCAGCTGTGGCCAGCAACAGAGGTTTC +CTTTCTGCTCTGTCCTTTGTTCAGGGCCTTACCGTAACTAGTCCTTTAAAAAGTCCCTGA +GAGAGAGGAGGGTTCTATATTCTCAGAAGGCCTGTGCCTTAGAATACTAGACAACTGACT +CAGGGTCTACAGATATTTTCACCTTGTAATATTGTTCTTCCTTTCTCCCCAAACGAAGAA +AGTAACCAAGTATCCTAAAAACACAAAGCAAGACAATTATTTTGGAATTGATTATCAGTT +GGTTTGCCAGATAAACTACAGAACACATAATTCAGCTTGCATTTTAGGAAAGCAGTGAAT +GAAGAGGTTTGGCTCAGAGGAACCTAGGGCCCTGGACATGTTAAATATCTGCTCTATCAA +TGAGCTACATTCTACTCTGAACATTTTTTTAGTCTAAATATGTCTCAAATATTTCACAGA +ACTATTTAAATTATTTTCTAAAATTCAACATAAGTGGAGAACCCTGTATCTTATACACTA +ATGCTGTCACCATGTATTACTGGCAGTGCAAGTTTTAGCTCTCAATTTGCAGCTGTGGTA +ATGTTTCAAAGGAACAGCTTAGTGTTTGACGTAGGTAGGCTCTGTTGGCAGCCATATTTC +TAGTAAACCACTTAGCCTTAACTGGACAAGCAGTAGGAAGAAGGCTCCCGTATTTTCTCA +TGTCATACCTACTAGAGAAATGGAGGTTTTCTCGTGTGAAATGTATCTGGCTTCGTTCAG +ACAAGTGGGAGGAAACATGAAAACATGAAGATACTCACAGTCGCGGGGGGGGGAGGGGGG +GGCACGGAATCCCCACCCCAGCCAGGCTCAGGCCTGAGTGCACTGTGCAGTAACCTGGAA +ACCATCACTAAGCAACTGCTCAGGACCCACCTGGGATGCTGAGTCACTTAGTTCCATGAT +CGGGGGACCAACACTGCTGCTCAGCCTCAGCTGGCCAGTGCACTGTCTAAAACTCAGCAT +GGTGTCTCTAGTCCAGAGGGTCACAGCTGGGGCTGGGCAGTGTGCAGATAGGAAGGACTC +TGCAAAGTCTTTCCCTAAGTTCCCAGTGGGCTCAGAACATACCATACCCTGCCTCACCAG +CGTGACCTGGGCCTTCAGACTGCATTCACCCAAGCTGACACCAGACAAAACTGGGGTTCC +ATTAGCAAGAAAAGCAGGGACGAGGGGACTCTGATTACCCCTTAAAAGTAAAAGCCTGCG +TGTCATATGCTTACCACAATCAATGCTAAGGCTCAAGTACACAGTGTTAAAAATCACTTT +TAAATATTTATATTTTAATTAATTATATGTGCATATGTCTGTCTGGGTATGTGCCTGTGA +GTGCAGGTGCCCATGGAGGCCAGGGATCTCAGATGCCCTGGAGCTGGAAACAGAGAGTCG +TGAGCCAAGACACATACTTGCTGAGTATGGAACTCCAGCTCTGTCCTTCTGTGGTACAAG +GTCATCTCCCCAGCCATAGTCGATTCTGTCTGTATCCACTGTGTTTAGAAAATTCAACTC +CAGGCTGTGACTCCTGAATTGAAGAACCTAGGTCTTAGTCAGTGAGGTGATTCACACCTG +AAACAGCAGCACTTGAGATGCTGAAGCAGGGAGCGTGTGCAGCAAGGGCGAGCCCAGCAG +AGGCTACAGCATGCAACTCTGTCTCCTGCCCAAAAAATCTGTCTGTTTACGCTGCATTTT +ATCATCATGTGTGTGCATGTTTATATGATACGAGTGTGAATGGCCATATTCATGTGCAGG +AAGAGGTCAGAGGGCATTTATAAGTAACTTCTTTCCTTCTACTGTGAGTTCGAGGCCGAT +GCATTACCTGCTGGCCCAAGAACCTCTTACCAGCACTGTTTCCAGGTTACCCCATAGTTA +GGTTACTGTGTACATAGTGAATTGATATGGAAAATGTTAGTCCTGTGAGGACATATGTTG +ACCTGGGAGTATTCTATCACTTTTGGAGTTGATTGGCATTTTAACTAAAACCATATTTGT +ATGAAGCTTAAAGTAAGTGGAGAACATTAACGATACTATCTTGATTTAAAGCATGCCAGA +ACCAACACTCACATGCCCTGTGCCCATGTGAATTATAGAACATGTGGTGGTTTGAATAGG +TTTCCCTCCATAGACTCATGCAATTGAATGTTTGACTCATAGGGAGTGGCACTACTAGGA +GGCGTGACCTTATTGGAGGAGCTGTGTCACTGTGGGGATGGGCTTGGAGGTCTCTTGATG +CTCAAGCTCCACCCAATGTGGAATCAGAGTCTTCTGGCTGCCTTTGAAAGGCAGGCCTCC +CCTGCTGCCTGCAGATCAAATGCAGAATTCTCGGCTTCTCCAGTGCCAGGCCTGCCTGCA +CACCGCCATGCTTCCTGCCATGATGACAATGGACTGGACCTCTGAAGCTGGAAGTCCACC +CCAATTAAATGTTATCCCTTAGAAGAGTTGCCTTGGTCATGGTGTCTGTGAACAGTAATA +GAAACCCTAACTAAGACAAACTATATCCACATTTTAGAACTATTAACATTGGAATAGGAA +AATTACAATTTAAAATTGAAGTCTAGGCAACACCAATTTTTGCTGCTCACAGAAAATGTT +TCTTCTGTTTTCTGCTCTTGCAAACTCCACAGCCTCCCTGTGTGACAGCCACTGATAATG +AGGACCAGTTTTCTCCCTCTTGAATGTAGGGTATAAATAGATATTTGTTGATAAAACTAC +TCTTTGCTATTTAAAAAAAAGCAAACAATGTTGGATCTCTTTTAGCCTACTTTTTCTGCT +GAAAACACATGTACAAAATACCCAGTTATCCTAGAAGTGTTGGTTACCACCTGGACGGAG +GCCTTTTGTTGAGTGTGTGTCTATATATTTCCCTGTGGCTCACCTCTACTTTTGAGGTAC +TGTGATCTGAAAGGCATCCTTTTCCTTACTGGAATCATTCCTTTCTCCCTTAGACTACAG +TATTGATATTTGTTAAATTGTTTTTTGGGGGCTCAGAGGTCCTGAGTTCAATTCCCAGGA +ACCACATGGTAACTCATAACCATCTATAATGTGATCTGATGCCCTCTTCTGGCATGCAGG +TGTGCATGCAGATAGAGCACTTTTATACAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTAAGTGTAAGCATTATGTGTCACAGCATATGTGAGGAAGGCCAAAGAGAACTTGTAGG +AAACACCCCCATCAAACCATGTGGATCGTAGCAGTGATACAGGCCTTCAAGCTTGAAGCA +AGTGCCCTTACCTGCTAAGCCTTCTCTCCAAGCCATCTCTCTGGCCCCAGACTACAGTAC +CATTGGCTCAGGTGAGAATAGGATTTCACAGCTGTCAGGTAAGATGCCTCCTGCTGTGCT +AAGTCCCTGGTTGTTGATAAGGCAATTGCACAGATCAATAGGATTCTTTCCCATCACCAG +TCATAGTAAATAATGAAAGGCTAGCCAACTCAGAAATGTAAGACTTAATAGAAGATAAAT +AAAAGCAACGCCGATTTTCATTGGCAGCGTTAAGATCCTGTTCCTTTCTTACCTTTTTAA +TGCAGTGCTAGGAACAGAGCCCAAGGCTTTACGCATAGTCAGCAAGGTTTCTACCACCAA +GTTCACCCTTCCGGCCCCATCTGAAGACTTGTAATCCACATTAGCGGAAATGGTATATCT +GTACCCCCACGGTTGTTTGTCTCCGCGGCAACAAAGATAAAGCTTGTCCGTGAGGAGAGA +TGAAGCACAGTGGAGTGGACAGTTTGCTTTTGTTGACAGGTTAGTCTCTCCCACAAAGGG +CGTGTTCTGGAGTCTAGCACAAGCTTTAAAAGGCGGAGATCCCTTAGCAGCAGGCTACAA +AGCAAACAACTTTGGCGTTTTGGTTTTCAGCTCTCATGTCTCTTGTAAAGTGTTTAATTG +TTATTTAAATTTTAATAATGTCATTGGCCTGCACGTTGTTTTTCTTCTATTTAAAAAGCT +GTCAAGGGGGTTGGAGAGGTGGCTCAGCAGTTAAGAGCACTTGCTGCTCAGTCATGAACA +CTGGAGTTCAGCATCCACCTCAGCCTGTCCACAGACTTCCTCCCCCCTCCACGATCCAAA +GGATATGAACAATCTCTTCTGCCACACGCTCACACTGGAACACACCACACACACACACAC +ACACACACACACACACATAATTGAAAAAAATTTTTTTAATTAAAAAAATATTGAATCCTG +TTAAAGGGCTCTATGATACAGTTTCCATGGGAACAACATCCTGATGGGCTGTATAAGACT +TTAGTGATGTAGTTGTCTGGGGGTCACTTATGCCTCTCTAGGATACCCCTCGGATAGTTT +GATAAGCAAACCCAACAAACTCACTGGTCCCCTAAACTGAAAATAAAATTGAAAGTCCTT +TATGAATGTGGTAAATTTTTTTTAGTGGAAAAAAGGTTTTTTGCACAAACTTATTAGCAA +GATTGATTTTTACAGTGGCATTTTTGGTATAATTATGTTATTATTAGTTCAACTTTATAT +TCTTTTCCTAAATGACAAATGACAACACTATTGAGGCGCGATAACATCTTGGAGCATACA +TATTGATTTCCCCTCACAGCGTAGGAGGCCTGGCCTATTTTTACCCTTATCATGAGTCAG +ATTTGTTCAGAATTCCTGCCACCACATGGGAGGTGGTGTCTCCTTGAACAGCGGGGGTTC +TGAACTCACTTGGCCTTGCAGGCATAAAGTGTATTCCGCCATTCCCTGACACATGCAGAA +CTATTATCTTTGCTAGGGGTAGAACTTGGCAATAAAGTATAACTTTTTGTGGGAGAGTTT +CAGGGCTCAATGCCTGATACCCCCCCAAAAAAAGACCCTCACCACAACAAGAAGGAAAAT +ATCCAGAGAGCAAAACCAAACGCTGTCTTGCTAGCAAGCTATGTATACTAGGTACTTGGG +ACTCCCATCCCATGCCATTCCTGAGCCTTTCTTAGGGCGAGCCTTCAGTCACAAAGCCCA +CATCCTTGGTTGACACATTCCAGTTAGCAGAAGCAGTTAGCCAGATACAGAACTACAGAA +GCCAAAAGACAAGGTTAGTCCATTGCAGAACTATGGATTTGGATGGATTAGCTCTTTGTA +CTCTTTTTGCAGATGTTCGTGACCACGTACTAGGTTACAAGACTTGAGGTTTACCTCCAT +GGTGTCAGTCATGCTGAGGTCTGGGAGCCTGTTACAGTAGTAAGAACCTAGCTGTTAAAG +TAAAACAATTCATTCAAATCCCAGCATGCACATAAAAGCCAGGCATGGCTGTGTGCATGT +CTATAACCCCGGCTCTGGGAGTAAGGTGTGAGGGGAGATAAGAGGATCACTGGGGCTTGG +TGGCTGCATCCTAAGTTTCGTTCATGGGAATGAGAGCAGAGAGTGACAGTAGGACGTGTG +GTGCTGTGGTCCCTGTGTACTTACACATAAACCCTCTCAGACACAGAGAGGCAGGAGAGG +AGTGAGAGAGGACTGTGGAGATGGCAGGGAATGGCAGAAACAGCCTTACCCCAAATAGGA +ACTGTGGGCTCTGTGGTTTCACAGCTCACCTTATCCTAGGGAACATTTCGAGAGATGCCA +TCATAAAGAAAGTGACCTCTGTCCACCCCTTTCAGCAACTCCAGCATCCACCATTGTCCT +GTGATGAGTGTGAGGAACACCAACTTCAAGGACTTGGCTTTAAATCTCTCTTCAAAGTTC +TGTAAATGAACTGTGGTGTTAGATTGTTCTAGTTAACAATTCCTGTAGGTTACAAAGAGG +AGTGAGGTTAATAATGTAAGGGGTTATCCATCAGCTGGGAAAGAGTAAACTTTACCCTGT +CATCACAGAACCATGTTTAAAAGTCTGGGGTTTGGATTTTCCTATTTCTCACTAAAAAGA +GATTGTGGATGCAGCAGATAGCCCTTGCAGTTAAAATCCCCACAGAGGGATCTGTACAGA +GAAACCGTAGACTTGCCAAAGCCATCCATCGTAATGTAGCGGTGACACCTGGCTGTATTA +TTTGTATGGATTCGAGACACGCTGGGAAGTCTCCTTATCCTCCTCCACTCCCTGCTCAAG +CTTTCTGGTCCTTGTTCTACCGTGTGATAAGCTACTCTCCAAGATCTCGCCACTACAGAC +CGAGCCAACTCAGCTGCAGACCTTCCTCTCTTGATGGACTGATAGCCTTGAAAGCCATAA +GCCAAAGTAAGACGTTTTCTTATGCTGTGTCTGTAAGATGTTTTGTCACATCTGCAAGAC +TTAGTCTGGGGTTCTAGTACTGTAATAACCACCATGACCAAAAATGACTTGGAGAAGAAA +AGGGTCATTTCACGTCACAAGTTACAGCCCACCATGAAGGGAAGTCAGGGCAGGAACCTG +GAGGAAGGGATTGAAATGGAGCACAGACATAGAGGCACTGATTATAGGCTTGCTCCCTGT +CTTAGGTTTCTATTGCTGTGAAGAGACACCATGGCCATGACAACTCTTATTAAGGAAAGC +ATTTAACTGGGGCTGGCTTACAGTTCAGAGGTTTAGTCCACTATTGCCATGGTGGGAGGC +ATGGCTGTACCTGGTGCTGGAGAAGGAACTGAGAGATCTACATCTGGACCAGTGGGCAGC +AAGAAAAGAGACATTGGGCCTGGCTTGAATATCTGAAACCTCAAAGTCCACCCGGCGTGA +CACACTTCTTTAACAAGCCACACCTACTCCATTAAGACCACACCTCAAGGGCCATCTTCC +CCCACCTCTGAAACTACCACACTCCCCCTGGCTTGCTCAGCATGTGTTTTAGACACTCCA +GGACCACCTGCCCAGGGATGACCACACCCACAGTAGGGTGAGTCCTCCCACTCCAATCAT +TCATCAGGAAAATTCCCCCAAAGGGTTACTTACAGGCCAATCTTTGGGAGGAATTTTCTC +AGTTATGGTTCCCTCTTAGATAACTAGCTTGCATCAAGTTGTAGAAACAAAACAAAACAA +AAAACATCCCCCCCCATGCTAGGACAAAGGTAACCTCATCCCACCTTCTTGTTTTACAGT +TGCCTTGTAGTCTGTCCCACTCTGCAGGGACATTGTTAGCTTCCAATGAGAAAATACATG +TGGAAACACGCAGCAGGGGCTTAGAGCATAAACAGGCAATAGCATGGTGAATTCATCAGA +GACCATGTGTGGCATTTACCTCTATGATATTGAGAAATTTTAACTCATTTCTTGTGTAAA +TCTCAGGTGATCTTCCTAATAGTGGCCAATCACCGGGATCCAAATGCCTCCCCCTTACCC +CTTGACTATCATGGAGGTCTTTGTTTTTTTTCCCTTTATTTTCATTTGCAAATGCAAATG +GATCCCCACCCAAAGCCATCATGTAGGCAAATGGAATAAGAGAATACTATATGAAAAGAT +ATGCTTTTGTCATCACAGTAAGGATCTATATCTATAATAGACCCAGGTTTGCTATTACAG +CAACCATTCTGGGTGAAAAATATTTACCAAGCAAATTTAGTTCCTAGAAAATGATGTTTT +GGTCCACTGCAGTGCAGTATAGAAAGTGCTTATCCTAAATGTATCCTACAGCAGGATTAA +AAAATTATTTTTATATGCATTTGTTCTTGCACAATTTCACACACACACACAGAGAGAGAG +ACAGAGAGAGAGACAGAGAGAGAGAGACAGAGAGAGGAAGTACTTTTATCATATTTCCCC +TCACGTTTCTTTCTGCGCCCCTGCCTCTTCCTACCAACCCCTTCTTTCACGTTCATGTGT +TTTTATGGTGGTGTATTTAATGAGGTCAGCCTTCATGAGCATGGGGCTAATTGAGCAAAG +ATGGCTTACCAGTGGCTTATCATTGAGGATTACGACTCCCCTGACTCCTCTAGAAACCAT +TAACTGCTCAGAGCTCCCTGTGGTGGCTTGGATCCTTCCTTGTGAGCCCCACCCCAATTC +ATGATGGAACGCTATAAAAGTGTTTTCTTTTAAGTTAATGAGAAACTCAACTAAAAACTA +GCCTGAATAATAAAGGTAGTGTCTGTTGGTTTATGAGGCTAAAAAGTCAAAGGCTTTTAA +GTTAATAAGAAGCTCGACCAAAAACTAGCTTAAATGATAAAGGTAGTGTCCACTTGTGAG +ACTAAGAGCCAACGTCATAACCTTGGCTTCAAGTGAAGCTTGGTAGTGTCACCAAGGGCC +CTGCCTCCCTTCTCTGTGTCTCCCTTGCTTTTAAGTGGCATTCTGTCTGTTCTAAAATGG +CTTCCCACGTGATCCTAGCATGTTTTCTGTAGGTCATGGGGCCATAGATACCCTATTTTC +TGCATCCTCTAAAAGACATGCTCCATTTATCTTTAAGGCTATTGACTGGTTCATTATTCT +TTATTTTATTTGGATTTTATATGCATTATATATATGGGGATATTGGGTCCCCTGAAACTG +GAGTTACAGATAGTTGTGAGCTGTCCTCTGGGTGCTGGGAATTGAACCCAGGTCCTCTGA +AAGAACATCAAATGCTCTTAACAGCTGAGCCATCTCTTCAGCCCCTGGTTCATTATTCTT +ACTAGATGTTACCTCTGAAGCCAAGTCTAATCCTAAGTAGACATAAGATATAGTCATTAC +TAAAGCTCTCCTGCTGTTTCTAGCTGTCCGTTGTGACTAACTGGTCAGGATAAATTATTC +ATATTTCATTCAGATTAACACACCCACTTTAAACTTACAAATGTGGCCCTGTTCAAAAGG +TGAGCTCTTGCCGTCTTCTCCCCTGTTGTGGCCTTGGCCTTTCGCCTTTTCCTGTACGAG +TCACTGTACTAAAGGCTTCCTCCTACCCCATGCCTCTGTTAGAATGTTCATGTCTCGGTG +ACAGTGGCTCCCAGTACTAACCCTGACTCAGGGTGGGAGCTTTGCCGATGCTCTTGTTTG +GAACCTGATGAGCCACGTGTTCTTGATGGAACTCATTCTCTTTATAAGGTGCTTTGAATG +TCTCCTAGGCTACTGTATCTGTGAAAAGCAGCCTAGCAATGGACGTGTGGTTACTGATCC +CAACGCTGATAGTCAGAGGTGGGAGTGAAGGGTGGCCAAGGCTCCTGGTACCCTAGAAGA +TAGCTAGACATTAAAATTTGCTAGACATTAAAATTTGGAAGGAAGATGTTTGCCAAGGCT +GGTGCTTTTTGCAATCAAGCTTGCCAAATTCCTGGAACTAGATCGGAAGTAGAGACAAAA +GAAGATGAGGAAGTCAAGGAATCCGGTGAAAAGGGAGTACCGTCCGTCCCTCAACCCAGC +GAGAGCAGCCAGAAGCCTACAATACTGTGCTTATGAAGTCTGCTGAGCTTACGTGCACTT +AGGGTGGTTCTCTCTCATGGGAAGGGACAATTACATGGGGCATCTGTGTTAATATGCCTC +AGGTATTAAACTCCAAGGCACCTGACTACTCTTGTTCATAGTTGCTTAGTTCCTGGGGGA +AACCAAGGATCTACCTTCTACCTACCCACCGATCCATTTATTCTTGAGGTGTAGTCACGG +TTGCTGTGTAGTCAAGGTTGTCTGGAACTATGCATTACTTCAATAGGCTTCAAACTCACA +ATCCTCTCACCTCAGCCTCGTGCTGCTAGAATTACAGACACGCACATCCATGCTTTTAAT +ATTTGTTACTAAAAAGATTTTTCATGAAGTCTGTCGACATACCAGGTGGGCTTAACCAAC +GGCAGCATAGTTATCTCTGCCTAAGCTGTTGTGAACTAGTTTCCTTGTTAGGATCAAGTG +AAAGACAAGGTCATGAATCGTAGTCTCCTGGGAGTAATGGTCACTAGCATCTGGTGAGCA +CTTAGCCCAGGCCAGCATCTGGTTTTAGCAGGCAGCGTATTTGCCTTGGTCCCTGTGGAA +TCAGGCAGCTTGTCTATGGTACCACAGCTGCAAATGGGCAGGAATGGGTTTGACGCTACA +TACAGGTTCATAGTGTGGATCTCTTTGCCATGTGACTTTCCGGTGACCTTGGCATTTTCA +ATAGGAAGTTTGATTTAAAAGTTAAGACTTGTTGTATAATGCGTGTGTGTACATGTTTGG +TGTGTGTGCACATATATGTACAGTGAGTGTGTCTGTGGATGTTGAAGACAAGTTGCTATC +AAGTATCTTCCTCAATCACACTCTACCTTGTTATTTGCGACACAGTCAGCCTGATGCTCC +TGGTTTGGCTCGAATGTCTGGGCAGTGAGGTGCAGGGATCGTCCTGTCTTTATCTCCCCA +GCATTAGGAATACAGGCCTATGTCATCATGCCTGGCTTCTTATGGAGTGCTGGGGATCCG +AACCCAGGTCCTCACGCCTGCATAACATTTTTACCAACAGAGCCCCAGCCTAGAGTTGTA +AATTTTTAATCAATACTTCCAGAGGAGAAAAGGATAGATGATTATTGATATTCAGTTGTA +AACAGTGAAATCTTAGTGGTGACTGTACACTGTGCGCCTTGGTTCCCAAGAAGCAGCCAT +TTGAGACTTGTTTTTAACTACCTACTGATCCTGCTTCGGCAAATTAGCTACGGTTTAAAA +AAAAAAAAAAAAAAGGTGGGGGGAGTGGTTTTTGGAAAAGGCAGGGGGGACGGAAGTCTG +TCCTCAGGTGACACTTGCAAGTTATTAATAGACCATAAATAGAAGAATTCAAACTTTCTC +AACAGATAAATTAGAGGGTCATTAGCTGTAATGGAAAATGATTCTTTCTTTTGCTGCACA +GTTCATCACTGATTTCTTAATCCTGTGCATCTGCAGAGTGTTTACAGTGGACCGGGCATA +GATACATTTCATCTGTATTAGGCTAAAGCCAGAAATGTGATTTAAGAGCAGAATCCAAAT +TGATCGTTATTTTAAAATGAGTGTGGGGGCTGGGCATCACAATGCATGCCTGTAGTCCCT +ATGCTCAGGAGACAGAAGGGTCGGGGGTTCAAAGCCAGCCAGGGAAATCTTGTTGATCAT +GGAGGAGAAGGAGCTGGCAGGTGTTCGGATCTCAGAATTTAGTACAAATATCTTTAGTCC +TTGTTGTGTGAGGTTTAAGCTACTGCCTTTTGCTTTGGGACGAGTAACCAAGCCTCCAGC +CCGCACTCAGAATCCCTTGAATCCTCAGACAAATGGCACACACACACACAGTTTGTTCCT +TTACAATTTGCCTTCTTGGCCCAATTGCTGGGTGCTGATATTTCCAACCTGGAAAAGCCT +GCCCTTAACAATTTATTATCTCCATCTCTCCACCTGCCCTACCTGGCCTCTGTTATACAT +CCTTGGCCACCTACATGTACTGGTGGCCACAGACCCCAGTTCTCCCCCACCCCAAGGTCT +CATATGGTTGCTGTGTTCTTCTCCCTCAAAAGCACGGCAGCAACTCCTCTCTCCTTCCTT +GTGTCTGCTTTTTCCTCCTGGGATCCAGAAGTCCCACTTGTACCTTCCGCCTAGCAATTG +GCCCCTGGCTTTCTTTACTGACAAATCAAGAACTAACAGGGAACAGACCTTAGCATCAGC +ACTGCCCCCTTCAAGTCCTTGTTCATCATCCTAATAATAAAACAAGAACTGTAGGAAATT +TGACAACAGAAATCCTGGCAAAAACCTCTTAGAGATCATTGGCACATTTTTTTTTTTTTT +TTTTACATCATCTTGGCTAACTCCTTGGCAGTTTGAGAGTGATAAGCACTCCCAGCTTTC +TCTATCCACCAGTTCCCACATGGGACTGGGATTGGTACCCATGGCAACAGAGTACACAGC +AAGCAGAACACCCCCCCACCTCCACCCAACACATACCAAATCCACATGTCGTACTGCCCT +TGCGAATTGAGGTATGTGTTTGGAGAATTAACTTTGTTCATAAATTGCTGTCACCAGTTG +AACTTGTTGGCAATTAGTTCTTTTAATTAAACATTTCATAAACCTTGCACGTGCAACAAG +TACACTAAGTTTCCTTGAGAATCAACTGGAGTTTTGAAAAGACTATAAAGATCAGGCATG +GTGTGGGCATTTCACTGCACAATAAGATCTGAAGCAGGGCAGCCATAGAAGACTAGAAGG +CACCTACATCAGACTACAATGCCCTACCTTATAGACTTCTCTATGCTCTTTGGAAAGATC +AACTGGAAAATGTGGACAGTGCTTTCTGTATACAGAATAGAACCCCACTAGCTAAAAAGG +GGAGGGTGTAAACAGGATCATCAAATCCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAG +TCTGTGTGTGTATGTGTTTGTGTGTCTGTGTGTGTATGTATATGTGTATATTAACAATAA +TCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGTGTGTCTCTGTGTGTGTCTGTGTGTGA +GTCTGTGTGTGTATGTGTTTGTGTGTCTGTGTCTGTGTGTCTGTGTGTGCATGTATATGT +GTATATTAACAATAATCAAACATAAGGCTATCAAGGGTGTCTGTGTGTGTGTGTCTCTGT +GTGTGTCTGTGTGAGTCTGTGTGTGTATGTGTTTGTGTGTCTGTGTGTGTATGTATATGT +ATATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCCGTGTGTGTGTGTGTGTGTG +TCTATGTGTGTCTGTGTGTGATTCTGTGTCTGTATGTGTTTGTGTGTCTGCGTATGTATG +TATATGTGTATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGTGTCT +CTGTGTGTCTGTGTGTGAGTCTGTGTGTGTATGTGTTTGTGTGTCTGTGTGTGCATGTAT +ATGTGTATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGTGTGTCTC +TGTGTGTGTCTGTGTGTGAGTCTGTGTGTGTATGTGTTTGTGTGTCTGTGTCTGTGTGTG +TATGTATATGTATATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGT +GTCTATGTGTGTCTGTGTGTGAGTCTGTGTCTGTATGTGTTTGTGTGTCTGCGTATGTAT +GTATATGTGTATATTAACAATAATCAAACAGAGGCTATCAAGGGTGTCTGTGTGTGTGTC +TCTGTGTGTGTCTGTGTGTGTCTCTGTGTGTGTCTGTGTGTGAGTCTGTGTGTGTATGTG +TTTGTGTGTCTGTGTGTGTATGTATATGTGTATATTAACAATAATCAAACAGAGGCTATC +AAGGGTGTCTGTGTGTGTGTCTGTGTGTGTGTGTCTGTGTGTGTGTGTGTGTGTCTGTGT +GGGAGTGTTTGGGTGTGTTCATGCTCATGGGCATGTGGAGAAGTCAGAGCTTTTGAGACA +GACTCTTTCACTGGCGTGGAGGCCACAGAATAGGCGTGGGCTGACAGACCATTAGGTTCT +GGATTCTGCCTGTCCCTGCCTCCCCAGTATTGCAAGCACATGCCACCATGGCCAGCACTC +TTAAATGGACTCTGGGACTCTAACTCAATTCCTCATGCTTGTATGGCCAGCCATCACCCA +AGTCCTCACATTTTAGCCAGTTTGTTCATCTTGGAACCATTTGCTGTGTTCATGAAGTTC +ATGAAGTACCTTTAGCTTCCCTCATGCCTTGTCAGCTAGATTGCTTTTTTCCACTTTGTT +CCAGTGCTGCAGATGTGAGATATATGTGTTAGATGCAAGAAATTGTTAACAGATGTTTCT +GTTGTGGTTCCTATCCTGATAGCAAGGATGAAATGGGCTGACTAGGTAGGTTCTTTTTGT +TGTTCTTGTTTTCAGTGGACTCTTGCCTTTGCCTCCCTTACCCTCGCATCTAAGGCTTTA +TCACTTAATCACTTGTGGTTAAATGAATTTTATGGCAGCAATAGGAAACCTCTAGACATG +CCTTAGGTGAATGTGTGTAAGTAAAGTCACCACTGAAAGCCAGCTGGATACACAACACAG +CCCACAATTATAGGAGACCAGAGGGTGGCTGGAATTAACATCATCAGAAATGTTCTAATA +TTTATTAAAGATGATCAGTCACCAAAAGAATGTGGTTCATATTTTGCGTTTTCACATTAT +TTTGTGTTATCAGAATAAATGATCAACGCCCTCCCCTAAGAAGAAATTAGACCACTTAGG +ACAGGAAGATGAAGCTCTGCAGAAGTCAAGTCGACTCTAAGGGTATGAACAGAGACCTTA +CTAGGGCTCGGCAGAAGTTAGTTTGTAGCTGGGCAGGACACAGAAAGATGGCTCTGTATT +CTATCCCTTGCTGTTCATGGTCAAGTGTGGTGTGTGTTCACCTCTATTCCACATTTGGAG +TGAACGTACAACTCACATCTGTCTCAGGGCCATTCATGAGGCTTGCTGTGAAAGTTGGGA +AGTGTAACAACAACAACAAAAGTCACATGATCACACTCTTCAGAAATTGGCTGGCTGCCA +TCCTTTCCATTTCTGATGCTCCATTTTGAAGTGGCCTGTATTCCATGTGGACTTTTCCAA +TGATGTATTCTTGGTAGCACAGAAAGGGGGAGTGCTCTTTTAAACTATGCTGTGTGGGCT +TGCTTGCTTGCTTTCTATTTTAATTGTTGGAAGTAGATTATGTTCTACATGACACTGGAA +TCCTAACATAATGGTCTTTTCTTCCAACTATCTCTTCCCACTTAATTGAAGTATAATCAA +TCATAAACATGAAGGTTATGACCCCTCTGAATGGACTATTCTGATTCAGAACATATATAC +ACTGGGCTATTTTAGCTCACGCCATTCAAATGCTTTTGAATTCTGTAATTAGCTGTCCTT +TTCTTGATTCAGTATGGCTTGGCATATAAGTATATTTCTTATAAAGAACTGGCTTCTTTA +GGATAGATCTGTTTCCCAACAGAACATTCTTGTCATCTGATAATAATATTATGGTCTTAG +AAAGGATTATAATTTTCACTTGCACATGGAGACGTTGATATTTTGCTTTTATCCCCCAGT +CACTGACATCTGACTGATAGAGGTAAGTGTCCTGGGGCCAGTCTCTCTGAAGACAGACAC +TGACATAGATTTACCACTCAGAGATGTTAAGTGGTAACCGTCTTTCTTGCTGTGTGCAGC +CATTTTAGTTACTATCAAACGGTTTAGGGAAGAATGACCAGTAGTACCAACTGGGGATCG +ATGTGTTTGAGTGCCTGTAATGCCATGTCATGTCTTGATGAAAGCAACATGACCACAGTC +GGAAGCATCTCTACCTAGAGTCAGATAGGTGAAGAGTTAAGCTATTGCTATTAGCTCCAC +AGGCTGCATCTAACATGGATGAAGTGGGATGGAAACGAATTAAAATGAAACCATCTTCTA +AAATGTGTTTAAGATAAATAAGACTGGTTGAATGTTGGAGAGTGTTCTGGAAAAGAAAAC +CTGGTAGAGAATCAAATGGAAGTCCCTTGGCGGCCAACTCTGCCTCCAGCTGTATTCAGT +TATTGAACAGCTGTCAAAGAAAGCAAAGCATTATTTGTGAACTAGAACAATTTCAGAAAG +CTGTTTTTAACCCCCTGTGGTGGGTTTTTTTTTTCAGCCTTCTAATCTCTGTAAAGGTTT +TAAAAGCTGTAATGATGCATGCTTGTATCAGGCATGAGGTTGCCACACAGAACCACAGGA +CACGGTTAGTCCCGTGTGCAACCATTAGAATTTTATTTCCTGCAGAATTTTGTGCTGTGT +CACATAATCACATGTAGCTGTTTTGTCCTGAAGTCAGGAACAGTATCTACTATTTATTTC +TCAGCGACATGACAAATGCACAAGGCAGGAAACCGTGCTGGATGTAACCCATGCATAATG +AAGGGCTCAGAAAGAACTCCAGGGGGAATTTCTGACCTGGACATTGCATCTTATAGATGG +GTTGGGCTGATGCAGCTTTGGGAATTTGTAATGATATGAAATACTTCCAATCTGGTGCTT +CTTTTTGACTTCATACACAATTTATTTGCATGAATTCTGGGAATAAAACACAACATTATG +TTTGCAAGGCAAGTAGTTTACCAACTGAACAGTCTTTCCAAGCCTGAGCTACCTCATTTC +CTATTGAAAGATTTTTATACTTTTTATTGTAGTATTTTGTATGTATGGGTGTTTTGCCTG +TGTTCACAGATAACGTGTGTGCAGTGCCTGCCGTTGCCAAAAGAAGGCAACAAATCCCCT +GGGACTAGAGCCATAGCCTCTTATGAACCACTGGATGGGTGCTAGGACTCAAACCTAGTT +CCTCTGGAAGAGCAGCAAGGGCCCTTAACTGAGAAAGCATCTCTCCAGTCCCTACACTGA +AAACCTTAAATAGTTGTACTTGAAATGTTTCAAAGAACAGATACTGTCTTGGTTAGTTTT +CCCAAGTAACAAACTTGAACATAAAGGGAATTCTTTTACATGGGGGATCTTCTGGATTCA +GACACAAAATGGTCAGATATAAAGTAAACCTCTGCGAATGATCTAGTGCATGTCGAGGTC +AAGGACATCTGCTCCTGTCACAGTGCCATTGACCCTCAAATATTCTGTCTAGTCTTGGTC +TGTTGGACAAAGTGAAAGACGTCTGAATTAACTGGGCTCTTCCACAGTTCCTCTGATGTA +TTTCCCTCTATCTCTCATACAGTATTAGTTTAATTATTTAGAAATTCTAGAAGAGTATTA +TTATGTTCATGGTTCCTATATGGTCAATAATGGTTAATCTAACCCTTTATATTTTATATT +CCATAAGTATTCTTTACCTGGTGTTCTCAATTCCTCTGTAAATAAACGGAATACTGATAG +AGAAGTGTTTTGTCAAAAAAAAAGAAAGAAAGTGAATACATGTTTTCTTTTTCCTGACAT +CCTTATATTAAGATGTTGTTTGTTTGTGGACTGAAACTTTTCCTCTCTGCTTTTCTGCTC +TCTCTTGTTTGTCTGGCTTCCTTTCTAGCCAACTCTCTCCTCAACAGGCAATGGTCTGTG +CATTTCCCTGTCACTGTCACCACCTTGTAATTTCACTCCAGTGTCCTCCACTCTGTTTAG +ACAAGTTACTAGACATTACATCTCCTGGACTAGGGCAGTTACCAACCTAACTGACAGTTC +AGGGTTTAGTCCCTCTGTCACTCTGACCCACTTCAGGGCCCTTAGGGAAGAAGGGATCAG +GACTTTGAACGTGTGGACCTATATGTAGAATAAATCTTCAATCCTTTGTGAAAGAATATG +TGCATGTCTGAATTTGACAGTGGGTTTCATTCAGTTGCTCTCCACAAGGCTTATTCTAAT +TTGTATTTCCTACCAGGTGTGACAGTGGAGTTGACACTTTGCCATAGTTTCGTTAACATC +ATGAATCTTCAGGAACTTGATTTTTGCTCAGTTGGGTGAAATTTTGTATCTCATAGAGGG +CCTCCTGCACTAGGAATAGCTTTCTCTCTGCTTCTGCCTAGGACTTTCCTCTTATAGAAG +TTGTGGAGGAATGAGGCTGGGTGGAGGAATAGTCCTTCCTCTCACTGAGTCAGCATGTCA +GGCTAACACTAACATAAGCCAGGCACTGTACAGCAGTCTCTCCTTACAACAGCAAGACTA +AAGGAAGCCTTCATGTCCCAGGCCCTAAGGAAGAGCAGCTAACACAAGTGCAAGAGAGTC +AGTGACCTGGCGGTGGTGGGAGCCAGGTGCTTCCCTCCAGCACTGCGGATTGCCATCTGT +CATTCCAGTGGTAGCTTTTTATTAAACCAAGAACCACCTGCAACTAAGTCAGAGGCTCAC +TGACTGTATAGCAATAAAAACTAAAAACTAGAGATCCACACTAGGGGGTCCAATATCACA +TCTACAAGTTAGGAAGGTGTGTGTGTGTGTGTCTGTGTCTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGTGTATCGTGTTTGTACACGTGATATGGAGGTGCTTGTGTATATCT +GTGTTCATGTGGCAGGAGGCCAGATGTTAACATCAGGTGTCTTCCTCAGTCTGTATCCAC +AAGGTCTCTCACCAAGCCTGGAGTTTACAGTCAGTCTCCCCTCTGACCCCTAGCTCTGAG +ACTAACTGGCAGCAAGTTTCAGGGATCTTTCTCCTGTCTCATTTTGTCCTTGGCTCTGGG +CTATAAATGAGTAATGCCACTTCTGGCATCGATGTGGGTACAGGCAATCAAAATCAGTTC +CCATGCTTGCCGAGCAAGCAGTTTACAAATTGAGCCATTTCCCACCCCACATGGACAACC +TACCAGAGATCACATTTCTGGGGAAAACGGACTCTCCTCTTCCATTAGTCATGAGTACCA +ATAGCTCCCTGGCTAGAGACGGGCCTCACAAGTCGTTGATCTTGTATGTGTCTTGTATAG +GCAACTGCACCTGTTCTGAGCTTGTGGGCACAGCTCGTGGGCACAGCAGCCCTGTCGTGA +CTCACAGACGTCTTCCCCATCCCTGACGGTTACAGTCTTTCCACCCGGTCTTCCTCTGTT +CCCTGAGCCTTGCAGGGAAGTTGGGGTGCTATAGATGTGCTATTTAGAGGTGAGCACTCC +AGACATTTTTCTCTGTACTTTAACCAGTTGTAAAACTGTGTTAGCCACCAGAAGGGATAG +TTCTATATTTTCCAAAGTTAGGTTAATTGATTAATTAAATGAATTCTAAAGCATTCCAAG +TTTCCTTTTTTTTTTTCCTCCTTTTTCTCCTCCCCCTCCCCTTTCCTGTCTCTGGCAGTG +TCGAGATTCATGGTGATGGCACTGTCATGTTTTCAGGCCTCTTGGGTTGATTGGCTGATT +GGTTTGTAAGTGAACTCCTGTTTAAAATCCTGTCCCAGTCATATGGTCATGGACTGCCCC +ATTGCAAAGCACATGGCCAGACTTCACAGCATGTCACCCCTGCACAGAATCAGTTGTGAG +CAGTGGAAAATGACTTCTCTGGATTTGTTTGCAAGAAATATCTCCCAGGATATGGAGAGG +CCTTCAGGAAACATGGCAGGAAGGGAGGTACAGACTCCACATATCGTGTTGCAATCTGTG +GCCTGAACTAGTGCAGGAGAAATTCATGCCTGCTCAGAGCATGGACACAGATGAAGTTCT +GTTTTGCCCAAAAAAAAAACCAGCTACTGTTGTTAAGGAACACAGAGGCTTGCTTCCATC +TTACCACATCTACAACTTCCGGCATGGTTTCCATGGGCACGCTGTATACTCTGTTCTTTC +AAAACCAAGCCTGGCAGTATGAATAGAGAGTGGGTCTATCTACCATAGAGACCTGTGTTT +ATTTTCACCTTGGGAATGTTTACATAGGCACTTTAAATTTCCCTTTGAGCCTGGTTGTGT +TTCGTTATAAAATACTTGGGCAATCTGTAAAATCAGAAAAGTAAAAATCTAGAAGAGCCC +ACATCTCCTGCATGTTTACAGCAGTCTATTCCTTTATCGTAAGAAAGTTGAAGTCATAGA +TTTGGTGGCGTCTGTGGTTTAGTCTGTTCAGCAGAGCTTGCCAGGCTGCCTCGTCGGGAG +AGAAGGTGACCAGTAATCTTAGACTCTGGTAGTCACAGTTAGGAGGGCATGGTCAGGGGG +AGGAGGCAAATGGGGAAGGAATACTGGTTACAGGAGGAAAAAGGAAGGATTTTTCAGTTA +TCCAGAGCTGTTCAGGCATAGGATAGCTGCCCAAGCAGGAAAATGAGCAGCAGACACTAG +GGCACTTCGGTCACCAATGCTGGGATTCTCCCTCCAGAGGTGACCAAGGAGTCTCCATGC +TCCTTCCTCCAACTGTTGGCTCCTAAAACAGACAAAGAGCGAAGGCTTCGTCCTGGCAGC +CAGTATGGAAGAAACACTCCTGCTGGCCAGGCAGGGAAGGCTAAATGGGTACCCAGGGAG +GAGGAAGTGGCTCTATTTAAGAGTTGATAGAGCTGGTTTCTGGACCTGCCTTCTGTTCCC +AGTAGGCAGAGAGATGCCGAGCTCAGCCAGGGTGGAAATCAGCTCAAAGTCAAAACTGAA +AAAGCACCAAACTCAGGTGGTAGTTGTTCTACATTCGGATGCCAAACCACCACCACTACC +TCCACCACCACCACCATCATCCATTGTATAGACAGGCACTTCTCTGAACCCTAAACTGAA +CAGCATAAACCCAAGATGTGGCCAGACAGAATCCCTAAGAAGGTAGCATCCTAAGACACA +GAATAAGCGCCACATTTGCCTTTCTTGGTTTTTTCCTTTGTTAACCGTTGGGTTTAGTCT +GGGTTGCTCCTGAGAGCACAGCTGGAAGTCACACGCAGGAGCATGGGCATCTCCACACTG +GCTACACCACTGAAGGTACCTTCACTCCCTCAGCAGCCAGTACCAGCCAGGTTCCCACCG +AAAAGGTAGACTCTCAAATTTATCTCAAAGAAAGGGCACAGAAGCAGTATTATATTAGTA +TATAGTATGATTATATATAGAAAACATATATATGTATATGTATATACATATATATGTTGA +TATATATTGGTATATATTCTGACATATTGGAAATAATATCACAAGCAGCAGACATGCCAT +TGAGGATTGGGTTATAGGAGTGACATGTCAGAATGGTCATCACCCCCATTTGTTTGCTTA +TTTTTTTAGAACTTTTTCAAGCCAGCTTTTCTATTTATCTTCTTTTCTGGTGATGATCTA +ACCCGATCAGACTTGAAGGCAGTGCCTTGTTCCTGAGGGAGAGGCAGATTTGTTATGCTG +GAAAATAGATTAGATTTATCCAGTATCTGCTGAAATTTCACCTTGCTTATAGCAGGAGTA +TGTTCTGGGCATTCACTTAACCCCATTGTGAAAGTAGCTGATCAAGTGAAGTAGAAAATG +TAAGTTTACTCTAAGCTATAAAGTGACACACACATGTGGGAGGATGCCCTTAGTCTCCTT +GGACCATCATCCCCTCATCCCTTGTCTTGCACTTGTCTAGACTCCCGTTTTCCTTCTTCT +GTGCTTGTACATGTTCGTGTCTGTGTGGTTACCCATGTGTGCAGGTGTGTGTACACATGT +GGAGGCAGAAGACCATAGCTGATGTCTTTCTCACTCAGTGTCCACCTTAGTTTTCCAGAC +AGAGTTTCTCTTTTACCTGGAACTTCTCTATGAGCCCCAGGGAGAGCCTGTTCCTATCTG +ACCTGGGCTAGGATTACAGTGTGTGCCACCTTACTTGGCGGCGGCGTGGGGTGGGAGAGA +TTAACTCCGGTTCTCAAGCACTTCACCAACTAAGCCAGATCCTCAGCACCATTGTCCTTA +CGTTGAGCTGTTACAAAACTCTATCTGATTCACAGGGGAAGAGAGGGTGGGAAAACAACA +TCCCGCGGATGGGCTAGGGCGGAGGAGAGCTGAGTCTTTATGTGAGTGTCCTTCCTTCCC +TGAACCCTAGGTAATCTCTAGGGAAGGACATGGAGCCGCCATCCTTAGAGCCCCAAGAAC +TGGTACCTGTCCTCCAACCCCTGCAGTTAGCATACAGCAAGAAGTTAGCACCTAGCTTGG +GTTGACCCAGCCTAAGAGGCAGCATAGGAACAGGCCTGAGCCTGCTTATGAGTAACAACA +GGGAAGAGATCCGTGTGTTTAAAGGAGAAACAAAAGCAGTGCATAGGGAAGGCAAAAGTT +GCTTTCCTGCAGACTGGAGTCTTTCAGGGCTGTGCCCTACTTTCCCAGAAAGTGGGTTAG +AAATTGTTAAAGGGGAATATGGATTTAATATTTCCCCTATCTTCTCCCTCCACTCCAATT +CATTGGAATATTAAATGCAAATGGAAAATTTGCTTCTACGGATTGGAAATATACTTATGG +TGGCAGAAAGCACTGAATGTTTTCCATCTTGCTGCTTGTAAAAATGCAGAAGTAAAACTT +TTCTTTCAGCCTCTCTGAACAGAAATGCTATGAGTAGTGAGTTAGCAGCCAGTATTTTAA +ATGGAAGGCAGAATCTGCATGTGTTGTTTAAGGGACCAGGGAGCAGCCTCTGGGCAGACA +GTATTAAAAGCTTGGGCTGCAAGTATTAAAAGCACAGTACAAATTCACCTTGGAACCCTT +CAGTGCCCTCTGACCTGCTGGTCTAGACTCTGCCCCTCCCCAGCACGAGCCCCTGAGTTC +CTTCCAGGCACAGAGTGTGGGGCCTAGGGGGAACCTCTGAACTTCCATTCCATGGAGAGT +TATCCAAGAAAGACTGTTTGAACACCCACTTCTTGGGGAAAGCTTTGGGTGCAGGAACAA +GCCAGATGAGTGAAGGGAGACCTGGCTGGCTGCTGCTGCTTGGCAGAGCTAGCCCAGGCT +AGGTCAGTCACCACTGAAGACTCAAGTGCATCATAAGACCAAGCCAGTTTGCTAATCAGC +CTTGCCATTATTAGAGTATTTTTAGCCTTCTTAGGCCATCTCTCCATTTCCTGTAAACCA +AGACCATGGTTTGCTCTGCCTGTCATGAGATTACTGTAAAGAGCAAATTAGAGAAGCCGT +GTGATTATTGTTAGGAAGCTGCAATATCAGAGACATGCGTGTTGCTGTTATTGTTTTAAT +CAATTTTCTTTTCTATCTTTTTCAGCAAATGTTTTCCCTCGGTCTACCCCACCCCCAATG +CAGGTAGCTCAACAGAAACTGGAAACGTTCTTTCAAAGGCAGAGAGCAATTTCAGCTATT +AGGCATCATTGGCTAACTAAGCAGATATGTTTTACTGCCAGGCTGGTCTAGATTTGACAT +AGAAAGCTATGAACATTAGAGATTAAGCTTAAAAATTAAACTTTATCTTCTGTGTTCTTC +TTTTCTCTTCATTGTAGCTCCACCTGATCAAGTAAACATTACTATTTTTTATGTATGTGG +GTGTTCTCACTGCATGTATGTCTGTGTACCACACGTGCACTGCCCAGTAAGACCAAACGA +GAGCACCTGATTCCCTGGAATCGGGGGTATGCATGGTTGTGAGCCACCATGTGATGATAG +GAGTTAAGTGTGGGTCTTGGGAAGAGCAGCCAGTGCTCTTAACCTCTAAGCCATCTCTCC +AGCCCCCTTAGAAATAATTCAGTGGTGTGGAAGTTTCTTCTTTTGGCTCTTTACAGCACA +ACACCTGTGTTTTTACTGATTATTTGTTTCCACATGCAGAAAATAGGGCATAAAGCAGGC +CTGGAGAAGCTAAACGTCACAGATTCTCTGTCACACATTTTCACTGTCTATTGGATTAGC +TTAACATTGAGTATCTCATCTTAAACTTGGAAAAAATCAAACTAGACAAACACACACACA +CACACACATACACACACACAGGCTTGTACCAAGGCATGCCTGTGTAGGTCAGAGGGCAAT +CTCAGTTCTTTGTCTTCACCTTCTACCTTACCTTCATTATTGGCTGTGTTTGTCAGACGG +GTTGGGCTGAGAGATTACAGAGATGTTCCTGTCTCCATCTCCAAGGTGTGCTGTGATTAC +AACTTTTAAGTGAGCCTTGGGGATTTGAACTCACATCCTCACACTTGCATGACAAGAGAG +TTGCCACGGAGCCATCTCACCCTCATATTGTTTAGGATGCACTTTCCAGTGCTGCCACCA +TTTATACATTTTGAGTACTTCTTGAGGGTCTTTACCCTGAGTCTGATACTCCTCCCAGCC +GGTATGGGGGAGAGGAACTTCTAGTCCTAAGAAAGCAAAATAAATTGTGCTAAGTTGGCT +TGTATGGATTTTAAAAGTTTAAAGGTGATGCTTTCAAAGAAGAGCCAGGAATGCTATTGC +CATCGAGTCTCAGGGATCACCTCACTGCACTCAGTGACTTGGGCTGGGGATGCAGTCAGT +GTGGCTCTGCAGAGTATGCTCAAGACCCTGGATTCCATTCCCACCACAACAGAAACAAAG +TCATAAAATCTAGATCTTAAAATCTCCTTGGTCAAGTTCTTCCTTCTGTGTCCTCCCAAG +CCAGGGGCCATGCTTGGCAGAGATGCACAGGTAAGCGACACCATCCCTGACCTATCGTCA +CCATATGTACGTGGGTGTCGCCTCACTTGAGATCCTCCTTTGCAAGCTCATGCCCATCCT +GCCAGGCCTTCCCTGGTGATAATTAAAGACTACTTTGTCCGTCCCCTTGCTTACAACTCT +CCTTCGTGTTGCTAAGTGGTAGAAAAGCAAGCTTCTCTTCTTCCTCTTTCTGTTCCCGAA +TCATGCACACGTACCAGTCAGCTAGCTCCCCAACTCTGACTCAGGACAACAACATTTCTC +TCTTATCTCTTTGTCCCACACATGTCTTCTACTGGAGTCTGTCTTATACAATACTGTAAA +ATATGCCACTTCCCTCCCCTACTTAAAATTTTCAATGACCCTCTCTCTGTCAAAAGTCCT +TCTTTGATTGCCCTAGTCTGCTAAGTTGTTCTACACTTGACCATCGTCTGAAGGTGACTT +GGAAACTAGTTTGTCTCCTCTGGGGCTGACCGCAATAGGTGCTTAAGCATTTTCTATGAT +CTAAAAGTTGTTATAAATTTTAGAAACTTCATCCTCGTAGCAAGTGTGAATGTAACTAGT +TCTCTACCAAAACTCTGTACACAACATGGCCTCAACCAGGGGAACCTGGGTTCATCTAGT +TGTTTAATAAAGGTTTTATTGTTATCAAGGTAGGAAGCAGCTTGCTGATCAAGAGACAGA +TGTCACTGAACACTGTTCTGGTCCCTAAGAGGGACGGACATGCTGGACCACTAAGGAGGC +TCCAGCAACAGGGTGCAGCCCATGAGCAGTAGAGCAGTGAGGAAAGCTTCGTGAGAGCTG +GGGGGGGGGAGTAAGCTTGCATGTGTGCATGCTTGTGTGTGTCTGTGTGAGAGAGAGAGG +GGGGCGTGGAGAAGAGTGTGTGAGAGACAGAGGAGAGAAGTAAGCTTGCATGTGTGCATG +CTTGTGTAGGTGAGAGAAAGAGAGAAGAGAGAGTGTGTGTGTAAGAAGGAGGGGGTAAGG +ATCAGTCAGGTCAACCATTTAGGATTGGGTAATTTGAATATTTTAAGTCTATTCTAAAGT +TTGAAAGCTGTTCTCATTTTTCTGGTCTCTGGCCCTGGGATAAGGGCAAAGCCATGGTAG +CCTGGATTGTGAAATCACTCTAGGATGTGATTGGGGTGTGGACTCTGGGTTGGCCAGTTG +CTTATAAAAATCATGCACAGGAATAAGTAATTTAGTATCTCAAGGAGATAGTTATTCTGG +AGAACAGTGGTCTCCAGACCCCTGGATTGGTCAGCTAATCTCCAAAATGTCAAAGCATCA +AAAAGGCAGAACACAAAGCCACATTCATGCACCTACTTACAAGGTATCTGTGCACCCTTG +ACAGAGAACAAAGGGTTAAAGGTGATTACATAGCTGAGACCCCTCTGTAACTATAAAACC +CAGACACTTCACACAGTTTCCTCACAATTCCCAAGTTCTTCAGGCCCATGTTCCAGCGGG +AAGGTACACTGTCTACCCCAGGAGCAGACCCTCAGCCACGACACTGAATGACTGTCCCAC +TGTGACTTCTGCTCAAGGAGGTTGGTTTAGCAGCCAGATTCCAAAACCTTGCTTTAATCT +CTTTCACATGTGGACTTCCCTGCCTGCTTCCGTCGTCGTAATGCTTTCGGCTAATGGCCT +CTCTCAGGGACGTAGCCATTGGCCCTGAATCTTTCCTAACTTCAGAGTTCCTGGCCAGAG +CCAAACAGATAGTAAATATCTAATCCATGTCTGTAATGGGCATTTTTTAAAAAATGCCTG +TGTGAAGGAAAACTAAAAACAGCACTGAAGTGGAAACCTAAGGGTTCTTTGGAAAGTCAG +TTGGATGGTGTTTTGCTGGGGCAAACACGTGAAACATTTAGCTGAAGTGGACACAGATGA +AAGACCAAGGCAGTCTCATAAAGGAGTGTTTCCATGAAGAAGACACAGGAGAGAGGATGT +TCTGCTAAAGCAAACACATGAAAGGACGTGTGATGAAAGATTCTTTGCTAATGGCATGCA +TGTATTGGTCTGCCTGTACACTGCATAGGTGAGCTGCATTTGCCAGGACTACATAGAGAG +AAATGCACCAAAAAACTTCTGGTGGTGTGCTGCAGTTTCTTCCCACTTCTGCGGGCTCGG +GCTGATTGGCAGAGTGATATCAGCTGAGACAGATGCATGTGCAAGGCATGTGGAGGACAT +GTGATGTTTGGAGAGAGTAGAAATAGGACTTGACAGACAGTGAGAGAGGCTGAGCTAGGC +TTGCTGGTTCAGCTAGCTGTCCAGTGCTTGTGGGTCTCACATCTTCGCTGATCTTTGCTT +CGCTGAGAGAGGCATAGCAGAGAACTTCCCCTGTGGTCCCTCCAGGTCACTCCTACTGAC +TCAAGGCTGAGACCTGGCTGTCTTTGCTAAGTAGTGGCACTGCTGCTGATTCCTGTTTGC +TGTCTTGACTCTGCCGACTGGACTGGTGGTGGTGTATCTGTGAAGTGTTTGTGAGTGGAT +CAAGCTGCTACTGCTGACCTGTGAACTGAACTGTGGATTCCAGACAACATAGATGGGAGT +TGCTCCAAAGAACCTTTCTTTCCCACTACCTCTGATGGGTGGTGGGCTAGAAGGGAGGAT +AAAGCATTTAAGAACCATCATTAAAACTATGTTTTGAAAAAATTAAAGTTACACAGCACC +ATTTCCAAGTCCAGCACAAGTTATAGCGGAGTTGCCTCCTGGAAAAAGAGCTGTTCGCTG +AGTCAGCTGCGAGGGGGTGTGTGCAGCTCTCTTTGTTCAGGGTCTAAAAAACACTATTGA +CATTGCTGCCAGGATGAGAGTATTAAAGGTTAAAAGGCGAAAGGTTAATCCACTTGGCAC +CAATCTATGAATTTAAACTGTGTGGAAAATACTACACATTGATGTTTAATATCAAAAAGT +TAATCAGAAACAATACTTTTCTGTTTGTAATAGATTTTCACCCCTCACCCCCCCCACACA +CACACACAGATGAAGCAGGATATTTCAGTTGTGTTGTGAAAAGTTTTAAGTTTCTCAGAG +AATTGCACATTGGATTTCATAAATATTGGTGTCAATCAGTCCATTATGAGGCTTCATAAC +TTGTAGGCATGAGCATAGTTTACTGTGCTGCCCTATTTTAAAAGACTTGGCTTAAACAGA +TTTGAAAAGCAAAATTGATGTTTGACTAAGCAAAAGAATATGTTTCTGAATGCCAAACAA +ATAGCGACCGGTCACCTACTTAGCATATCATTTGGATTCTGCTCTTGGGTGACCTAAATG +TGGCCTCCATGGCTTACAGTTCAATGAGAACTAAAGAGGATCGGTGCTTAAACATGAAAT +ACTTACCAGGACTCACAGAAGACAAGCCTCTGATTCTACTTCTTTCTGGCATCTCATGGG +AAAGACTGGACCTCTGTGGAACACTCTAGAACAGCACGTTAAACCAGTGAAACAGAACGT +CCGGCCCATGGGAGGGAGGGAGTGCAGCATGAGCAGAGGCCATGATGGAAGACCCAGCTT +GGCCATTGCCAACCAGGATTATTAAGAATCTGAAAACCCGTCAGTGAAAGAACATTGCTT +GGGATGTGGAGCCTTCACATCCGTGTTTCCCTCTGGCTCTCATTCACCTCCTCAGGCCCC +AGCCTCTTCCCTGCCTTGCTACATAGTGGATGGGATGCTTTGTGTAACTGTCAGAGACTC +TCTAGAGCCGAGGAGCCTAGCCTTCCTGGAGTCGAGTTCCCTCTCCCGGCACGATTCTAT +AGCTGCTGGGAGAAGAGATGACAGACCATTTACTGATCATGGTAGAAACCATCATCAGCA +TCCCTGCCCCAGTGTCCTGAGCCCTACCTTCCGAAGCAGCTCAGAGCAGCCAAGATGTGC +ACTCTGTGCACACAGTGAGGTGCTTTATATGTCAGGAACCCAAATCTTTCCTAGTGGGCA +GTGAGCTGGCCTGCCCTTTGCTGTAGCAGGAGGCATTAGATCTGCCTCGCCTGGTTGTTC +ACTAACAAATATCCTTAAAAGATAACCTGGGACCCAACATTATTACTCTGAAGTAGAGTA +CTTCCTGGTGTGTAAAGGACCCTGGGTTCACCCCTAGCCCTGCAAAAGCTGGAAGATAAG +GGTAGCTCGGCCCAGGACATTCCATGCCTTGCACACGAGCTGTGCAGAAATAGATGAGGC +ATGCTGTGTTATCACTATTATGTGTGAGAGGAAGATACAAAATCACCAAGGTACGGCCAA +CTCCTCATTAGAACCTGTCCAGAGGTCTCTTGGGATCTTTTAGGTTCTTTCATGTGCTAT +CTTAGCAGTCAAATAATCAGAGATCAGATGATTATAAAAATGTCTAATATGTGTCTCACT +CTATGAGAAGTACCTCACACTGGTACCTCTCAGTAGCCGAGAGATTAGGAGCAGAGACAT +CGCCTATTTCTTATACAGGAGAAAAAATTCTACTTTGAAACTGTACGTTGTAAGTGGCAG +AGCTGACACTAAATTCAGGCTGCCAGAGCCCAAAGCTCTGTACCCAAGAAGTACACTCTC +TCAACTTCCATTTTTCTGTGACTAAGAAGCTGACAGTGTGGTAGCACTAGTAGTGGCAGT +GCTGGTGGGTCATGATGCTAGTGGGGGTGGGTACCAATAGGGGGAGTTCGAATGGTGGTG +ATAGTGATGGTGAAGGGTTAATAGCGGATGACAGCGAGAGCAGTAGTGGTTGTGGTAAAG +GTGATGGTTTTTAGACTGTTTCACAGGTAAGATTAGTAGGGTGCTTGCCATGTAGTGACA +TCAGGAAGAGTCTACTATCAGATGTGATATAAATATTGTTACCCGTCAGTCTTCCAGCAA +AACCTACAATCTCTTCAAGGCAGTTGACATTGCTATTTTATGAACAAAGAGTGGTGGATT +GGCAGAGGCTGTAAATGCCAGTTGTGGTAGTGTATCCTGGTAGGATTTGCTGAAGGAGGC +AGAGGAAGGAGGATCATGAGTTCGAGGCCAGCCTGGGCTACACAGAGGCTGTAAACGTTT +CAAGACCTGATTGAGTTAGCAGCATCGAATCCCTTCCCATACTGCTTTGCCACAAAATGG +ACACTCCAAAAATGTTCCTAAATAGACACTGATGTGGCTTGGAATGTCGGCTCCGTCTGG +ATCGTGCTTCGCAATGAAACAGCTCAGTGTAGCTTGTTAAATAGCTCCCTTTCTTTGAGA +GATAAGCTCATATGTGTAACTTAATCGCCACATTGATTAAACTTGAGCTTCTGAGGGCGC +CTTCATCTGTCTCTTGTACTATTTCAAGTGCCAGGGAGTCTCACACACTCGAGCCGTTCA +CAGCCTTCCAGCAGCCTCTTCCGCTGGCCCTTTCTTTCCCATTTTCTTTAATTCTCAAAG +TAATTAATGAATCCAATTCCTCCCAGTTGCCTCCCGTTTAGCGCTTGTATGTGCTGAGCC +TCTTCCCATGGGGAGATATGATTTGCTAAAATAACCATTATCATTCTCTTCAAATCTCAA +GGCTTTGTGCAAAATAAATGCTATACAGTTTTGCTCTTACTGTATCCCTAGACCCCCTCT +CCCCAGAGAAATGGTATAGGTGGAGCTGGAAATATGCACACACAATTTTTCCCCTACCCA +GGTTGCCTTGGTAACCACTGCACTAGCATCTTCCAACAGATGTCTGAAGCTTGGCTGAGG +TGTGTACGCTAGTTTTCCAGACATGTTTACCGTCGCTCATTAACTTAGGCATCCCCAGCA +TCTTCCATATCTGCATGACAGGAATCTGTGCCTTCCTGGGCATTTTTAAACACCAGTGAA +GCAGCAGTACCTTAAAGCTGTGTCTGTTTGTCACCATATTGTGTCACTGTCCTTCTCGTG +TTCAGTTATACGGTGAGCTTGTGAGCTCAGTGAACACATCTCATGTTTGCACTGCTGTGT +AATTACCATTATCTATCGTACAGTGTCTGACAACAATGAGACTATTGCTAGACCTGTGAA +TATCCATCAGCCTCTATGGACAAGTTCTGTGAAGCTTGGACTGACCATGACTTTTTTCCT +CTTTAACCATATTTACTATGTTTTATATCATTAGCTGTTTTAATTATTCTTTGGACAAGC +CACATTATCTTTTTGCTGAGTAAGTCCTTAAGTGGTTCCTGATAGTACATGCAGAAGGCT +GGGGTCGGATCAGTCTAGTTTGCTGTATAACTGATGAGATAGCTTATTTAGGTGAGATCA +TAGGAACATGATGTCTTTAATTTTTCCCATGAGCATGTGGTTATGCACGTAAATTATGCA +AGTCCAGCAGTAGCTTTCAAAAGACCCTGAGATGTTTAGCTCAGGAACACCTTGGCTAGC +TGCAAGAATCCAGCTATCCTAAATTTGCTCTGATGGCAGAAGGCACATGCTGAAGCAGCC +CCAACAATCTTCCTTTTTATCATGCAGCATAACAGAGTGTGGATGACGGCTTACCTCAGA +GTGAATGGACGGACTTTACAGGAGCCTTAGCCAGAACTTACGGGAGGGTGTTGATATTTT +TCTGTTTCTATTATAGTGTGCTTCAAGTGAAAGTTATCCTGACACTTGAAAAATACAAAA +GTAGGGATATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTT +CTGTGCCTGTGTTTGTGTGAGAGAGAGAGAGACACAAAGACAGAGAGAGACATATTCCTT +TAACTGATGTATTTTTATAAATGTTTGGTATTCTACATCTCAACATTCTGACAAGTGGGT +TAGAAATTCCTGCTCATTGGATACTCATCAGTTTGTGCTTCAAACAGGTTATGGACATAT +AGACAAAGGGGTAAAAGAATACACTGATTGGTTGCCCTGAGATCTTCTGGCCAAGCCAGA +AGTGTGTGCATAGGAGACACAGAGAGCTCGAGAGGTTGAGGGAAGAGAGCACATCGTGTG +CAGAGCCTGTCAAGACTGTGATGGGAGTAAGATGCTCTAAGAATGTGCGAGGAACCCTCA +CTGGCTCCCTGAACAGAGCTCTTCTCTTTGTTTCCCAAGCTGAAGCTGCTGTGTCTACCA +CATTGCAAGCTGAAGCTGCTGTGTCGACCACATTGCCTTCTCTCCCCGAGCTGCTGTGCG +CGAGTCAGCTGGCTGGGGTGGTAGACCATTAAATGGTGCGCAGAATGGCGGTCTGTGTTC +CCAAGGGCCGTTGTTGCAAACTTATCTTCTCCATGCTGCTCCAGTGGGTAGAAAGGAAGC +CAGATACTGGTATAGAGATTGCAATACCCTAGTGAACACTAAGCAATGCTTTTAAGAATA +AACTGAGCAGAGGTAGGAGTTCCTTATCACACATGACCTCAGATCAACAGAGAGGTTTGC +AGAGGCTCTTTGTACCATCGACAGTGACAGGTGCTACCTGGAGAATAGCTGGAGAGGGCT +GACTAGGGGTTTCTAGGGCCCTGCACTGAAGTGTGCCTGCACTGTCCATACTCTGTGGGG +GGCCAGTACAGGGGTCTGACCTCTGCACTCACCAAGGTGAGTATTCCTTTTAGAATCAGA +CACAAGAATTGCCAAGTGCCATAATAAGGCTGGGAAGGGAATCCAAGAGCATACAAGTTA +TAGCAGATAATCATTAAGCTATGTGAAATGTTACTATCCTTCTTCGGTTTATATATGACA +CAATAATCTCTTTTTGAGGCAAGGAATTTTTATGTAGCTCAAACTTGTCTTGATCTCATA +TAGTTATTGTTACAGGTGTACACTAATTATACTAATTAATTAATACTCTAACACATAATC +TAGTATAAAGTATATAATAGGTCTATAAAATATATGTGTAATTTTTACTGGACTTCATTC +TCTCAGATTTGAAAACTTTAAATGATCTATTTAAGAAATAAAAGTAAATAATAGAAGATG +CATGTACCCCATATGAAAGATAAATAAATTATGGGAATACAAGTGACAAAGTACATCTTA +ATTTTATCAGATCATTAAGTCAAGTAAGCCTTTTGTGTTTGTGAAAGAGATAAGACAGCC +TGGTAGAAAGCTGTCCTGCACTTAGAAGGCCTTCTCCAGCCTGCTTTTCCTGGCTATCTA +GTGACAGAGATTCAAACCACACACTGCTGTGCTGAGACCCAAGTAACAGAAGCACACATA +TCTTAGATAAAAGAAGAGCAAGGGTCTGGTAAAACTCTCGTTTTAGACAATGTTTTAAGT +GACTAAATGATCTTTTACCATTTCAGTTAAGAGCTGTGAAGCCCATGGTGAATCTGCTAG +ATTGGGGTTAAATATAGCATATCATAGTGTTGGGTGCTCAGAGTGGTGACTTCCTGCTCA +GCTGCTCTGCCTGCTGCGGGGCACTTCCCAGAGCGCCAGACAACATGACATCAGAGAGCA +GGCCTGCAAGGGAGAAGTGGCTTTCTTTCTACAAGGCTCTGAGAACCAAGCCAGAGAGAT +GTCAGATTTCCTGCTAGGATGGACTACTGTGGAAATTCAGCTCAAAAATATTTTAGGAAA +GGAAAAGTTAAAACCCAACCCCAAAAGAAAGCCAGTTTGGAGAAATTCGGAAGGGAAGCC +AAAGCTCTAACAGGCAGCCACCAGCTCCACACAAGTCACCACCTCTCCAAGTCAGGTCCC +ACAACTTCCTAGAGCTTGTTAGACTCAGTGTTGAGAGTGCAGAAGGGTGGGGGGTTAAAA +AGGCAAGCGAAAATTTCTCCCAGCTTTGGTCCAGTGAAAACCTTCAGTGTTCTGGACGGT +TCTGCACCAGTGAATGGTTTTAAAGGAGTGATAGAAAATGCTTAATTTGATGCTTGGATG +ATATATTATAAAATAAATGTATTCCATCATTTATGTAAAAATAAAACAGACATTATTTGA +AGCTGAAGGGGGCTGGGAAGAAAGCAAGCATGTTTTCTGCCTTTTTTTGTGTCTTCAGGC +AATTTTATCAAATCCCAGTTTCGGGAATCCCTGCCTGTGTGGGGATTACATACCATAATT +CCGTCCTCTTGTCCCTGCAATTATGTCAGCTTTTAACTTACTGCTTGGAGCCGCCTCCTC +CCTTGCCAACAATTTGAAACAGCCTTGTTGCACTTAGTTCTAAATCTGTGACAGTGAGAG +AGGAAATGTCCAAAAGATAATGCTGGACTTCTGAAAGATAATGTTTAGTTTCCTGCCCAC +AAGGCAGATGCTCCCTGTACTGCTTAAAATGGACTAGTCCGTGCCCACAGAGCCAAACTG +TTCATGTCTGCCAAGAGCAGAGGCGCTGTGAATGAAGGCAGGGAAAATTCCTCAACATAC +ACTGCCTCCCACTTCCAGACTCTGGGACTGGCAAAACCTGAGACTGAGTTAGAGGTGCTG +GCTGGCTAAATTCCTGACTAGAAATAATTCACTGTATGAGTGTATGAGGCAGGAAGAGGC +CTGAGCAACTACCTCTTGGGTTCCCTCAGTCTGAGTAGACAGAGTAGAGATCATAAGGGA +AGGCTTGGGGTAGGGGGAAGGCCTGGGGTAGGGGGAAGGCCTGGGGTAGGAGGAAGGCCT +GGGGTGGGGGAAGGCCTGGGGTAGGAGGAAGGCCTGGGGTGGGGGAAGGCCTGGGGTAGG +AGGAAGGCCTGGGGTGGGGGAAGGCCAAGGGATGTCGTTGAGAGAGATTCTCCTGGTCAC +TGTTCAGTCGGTCGGTCCTGGATGGTCCAGCATCCGGGAGAGCAAACAGCACTACTCCCT +CTAGCAGTCTTCATGAGAATAGAAGAGAGACCCACATAAAACTTTTGTGTATCACAGAAC +ATCTGAGAAGGCAGGCTCAACACCAGAGCAGGTTCCTAGCCATATGGCAAGAATGTCCCT +CCACAGTTCCAAACTGGACAACTCCCCTGTAGTCTTTTGGCCAATGGAAGAACCTGCATC +TATCCTCCAGATCAAGTACAGTGTGTCAGTATGTCAACCCAGCAGAGTCTGGGCTGTCCC +CTCTATCTGTATGAACCCAGCAGAGCCTGGGCTATGCCCTCTCTGTCTGTATGAACCCAG +CAGAGCCTGGGCTATGCCCTCTCTGTCTGTATGAACCCAGCAGAGCCTGGGCTATCCCCT +TTCTGTCTATATGAACCCAGCAGAGCCTGGGCTATCCCCTCTCTGTCTTGGTGACCAGGG +AGCCTGGGAAGGTGCAAGCTTACCCACGCTGCTCATTTCTTGCCTTCCTCTCACAACCCT +GCTTGTCATTTCTCCCGGAAAGTACTTCCAGCTGAACCCCATAACCAATAACCAGGAAGC +CATGTCCATCCCAACAGTGGTTCTGGCCCAACCACAGATGGAAGTCTCTTTCCCAGCATC +CCCACCTCAACAAATGTTGTCCTGGCTTCCTGGGCCCTCTGATTTCTGGAATTTCAAGAC +CCAGGGCTGAAGGCCAGTTTTGTTACTAGGCTATGCAGCTTGCGGTCTGCATGATGGATG +GTGAGGGGTTGAAGTAGGGCAGCGTTGACAGGATACACAGTGGAGGCTATCTGGGAGATG +TGTGTTTTGGAATCAAACTCAACAGAACCCAGCAATAGATACAAACAATAAGGAACAAAC +AGAACGGTGTCCCAAGTTCAGATTAGAAATCAGATGTCCCTGCTTCAAAGGGTACTCTGA +GCTCCCACTGAACAGCAAAGAAGCAGGATACGGCTTCTTGAGAGCAATTCTATTTTTATT +CATGTATTATTCATCTTTTAACAATTGCATACTTAAAGACAGCCTACCGTGATGATATCC +ACCCCTGGTTCCCTCTTTCTTGCCCCTCTCCCACTCTTACTGACTGCTGCTTGCCCAGAA +GACTCCTCCCACTCTGATGTCTTCTGTTTGCTTGCTTTATTTTATTTCTTGTGCCGATAA +CCATGGCTGCTGCGTTTTCGTGTCTGTGACAGTCATGTCATGGCTGGAAGACAACGTTTA +ATAATGCTCCTTACCCAGGGCCAATTGTAGACTCTTCCTTTCAGAGTTAAAGAGGGAGTC +GTGTTGATAAACAGAGCCTCACACAGTCAAATGCCCCTTCCAGATGTCAACAGTAGGATG +ACTTTTGCTGACTGGATAGTCTAATGCAGCGTATTACTCTACAAAACCTGTATCCCCATC +AGCGTGTAGGGTAGTGCTTCTCCACCTTGAAAACAGTTTCTCATGGTGGGGTGACCCCAA +CCATGAAATTACTTTATTGCTACTTCATAACTGTAATTTGCTACTGTTATGAATCTTAAC +ATGTCATGCTAAGTCAGTGCTAAGTGATGTCTTCCAAAATGTATCACAGAACATAAACAA +AGTGGCCCGTATTAGAAGGCATGGACATGGTGGAGTCTAAGAGGCTGGCGAGAGGGAATG +TCCTCTTGCTCTGTTTGCTCACAAACCACATCTTATCATACAGTGCAGAGAGATCAGAAG +CTTTAATCCCAATTGTTAGTAAATGTTACATTACCATAAAATTGCATGAATCATCAAAGG +TTGCCTGGCGACACCCTTCCCACTCGCCCACTTCCAGGGGTTTTTTTATAATGTGAATAT +TACTGAAAACTGAGTTGATTTGTGTTATAGTTTAGCATATTACTTGGGTGGCAAGGAAGA +CCAACTTAAGTAAGAAACTCTCTGTGTTATACATGTGTGCTACACCGCCTGCAGAAAGAC +AAGACTGGGGGATTGACTGTGTATGGCATATCCCATCCCTAATTTTCATGCTGTGGCCTT +GATCCTTTTTATTATTTTTAAATTTATTTGTTTAGGATAGGATGTGCATGCTCCAGCATT +CATGTAAAAGTTTAAAACAAAACAGAACAACAACAACAAAACACTTTCAAGAATTGTTTT +GGGGGCTGGAGACATTGTTCAGACGTTACTAGTGGTTGCTCTTTTTTTTTTTTTTAATAT +TTTTTTATTACGTATTTTCCTCAATTACATTTCCAATGCTATCCCAAAAGTCCCTCATAC +CCTCCCCCCCCCACTCCCTACCCACCCATTCCCACTTTTTGTCCCTGGCGTTCCCCTGTA +CTGGGGCATATAAAGTTTGCATGTCCAATGGGCCTCCCTTTCCAGTGATGGCCGACTAGG +CCATCTTTTGATACATATGCAGCTAGAGTCAAGAGCTCCAGGGTAGTGGTTAGTTCATAA +TGTTGTTGCACCTACAGGATTGCAGATCTCTTTAGCTCCTTGGGTACTTTCTCTAGCTCC +TCCATTGGGGGCCCTGTGATCCATCCAATAGCTGACTGTGAGCATCCACTTATGTGTTTG +CTAGGCCCCGGCCTAGTCTCACAAGAGACAGCTATATCATGGTACTTTCAGCAAATGCTT +GCTAGTGTATGCAATGGTGCCATCGTTTGGAGGCTAATTATGGGATGGATCCCTGGATAT +GGCAGTCTCTAGATGGTCCATCCTTTTGTCTCAGCTCCAAACTTTGTCTCTGTAACTCCT +TCCATGGATGATTGTTTCCAATTCTAAGAAGGGGCAAAGTGTCCACACTTTGGTCTTCGT +TCTTCAGTTTCATGTGTTTTGCATCTTTGAGAGGACCCAGATCCTATTCCCAGCTCTCGA +ACATTCTGTCATTCCAGTCCTAGCGGACCACTGCCCTCTTCTGGTCTCCATAGGCATTGC +ATGTATGTGGTATACAGACATACATGCAGGCAAGCACAATACCTATACATATAAAATAAA +AATAAAGGTTAATTTAAAAAAAATAAAAAAGGTTAATTCTCTCCTTCTACCATGTGGGTC +TAATCCAGAGAGCCTAGCTCTGCACGGTCTGTGTCTGAGCCTCTATGGTCACTTGTATGA +TCTCCTGGTTCCTACCTCCCTCAACGTTCCCAGTTACCACCAGCTTTTCAGATTGAAGGC +AGCTTAACACATGAAGCAAGTGGTGGGTGGGTGGGTGTGCCAGGTTCACTCCTTTCCTGA +GCATAAAGCATTTACAGGAGTGGGCACCTCTTTTGAAATAGTGTCTAGCTCTGGAGTTGC +CCCCGTCAGTTAATGCCTACTGAGGCTGGAGCCTGCTCCATCGTCATCTCCTCCCTAGAT +TGTTAGATTGCCTGAGCCAGATGCTCATTCTGAATACTTGCCTCAGGCTCAGAACATGTG +TCACCCAGACCTAGAGGTTTCTATAGCACAAGTTTGATATCCACAAACTGCCTGACTCCT +CTGTGACTTCCAATAGCTCTTACATGAAGCTCGCAGAGTAATCTGACCCCTGCTTGCCCA +GCATCCTCTCGGACCCTTTGCATCTTGCATAACCCACTATGGCTTCTCCTGGAAGTGCCT +CCTTGTCTTGCTTCTGAGACCTCCCTGGCTCTCTGCAGCTGTTGCATTTGCTTGGTACTT +GCCTGTCTTCTTTACCACCCATGCGTGCTGTGACAGTTGCAGCCCTAGGGGCAGAGTCAG +AGCTCAGTAAGCATCTCATGCCTGAATAAAGGGAAATCATTCATTTCATTTTAATTTGTC +AGCAGTGTAGACCTGTGTATTTTCAACCTTGATTATCTGCTTTTGCTAGTATTATTGACT +TGGTGCTGTCCCTCTGTACACATATCTGACCTCTTTATGCTTCCAACCTCCTTTTGCCAC +ATTCTTTAGGGCCTCCCTTTAAAAACAAAAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GCAAATGTCGGAAACATGGGCATGCACATATGTATATGTTTCTGAGGGCCTCGAGGTAGA +AGTCTTCCTCTATCATTGTCTACCTTTTCTTTTGAGACAGTGTCTCACCAAACCTAGAGT +TCACCAGTTTGACTAGTCTGGCTTGTCAGCAAGCTTGGGAATCCTCATGTCTCCATCTCC +ACAACACTGATATTATGAGCATGCATTGCTATGCTTGCATTTTTATGTCCGTGCTGAGAT +CTAACCTCAAAACCTCCTGCTCACACAGAAGACGCTATACCTGTACCTGCCGAGCCATCT +CCCCAGCCTTTAACACATTTGTGATGACCAAACAGCAGTACTGGCATGCTTATATCAGTT +TTGCTGGGACAGTTGCAGAGCCCATCGTGAGTCTCCCAGCAACTGTAGCAGCCCGAGGCC +GTGGGAGCTGGTGGCCAGCAAGCAGGAAGGATGAATGAATATCTAACCTGTTTCCTAGTG +TTGTGCTGCCTCTCAGTTATCTGTCACATGAGCAGGAAAAAAATAAAGGACGAAGCAGCT +TGTGGGGAAAAAATAGGAAGTTTTTATTTCTTAAAGTTTTTTTTTTTTAATTTTAGGGTT +AAAAAAAGTTTTGTTTGTTATTTTTATTTTCCTAAGTTTTAATAATTAAGAAAATGACCA +GGGGACTCCCATCCATTGAGATGGCTCAGCAGTTAAGAGTACTGATTGCTCTTCCAGAAG +TCCTGAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACCATCTATCATGAGATCTGA +TGCCCTCTTCTGGTATGTCAGAAGAGAGTGACAGTGTACTGATATGCATAAAATAAAGAA +AGAATTAAAAGAAGAAGGGGGAGGAGGAAGAAGATGAAGAGGATGAGGAGGAAGAGGAAG +AAAAACACGGGGTCAGAATTCCTTGTAAAAGAATGTAGTCCTAGACGTACTTAACATGTC +CCATCTTTGGCCTACTGTCAGGGTTAATGTGCATTTTCTGTTTCCAGAGGTGACCTTGAA +GGTGCACATTAGTGACGCCAGCACCCACCAGCCCATCGCAGATGCGCTCATTGAGATCTT +CGCCAGCCAGGTGTCTGTTGCCTCTGGCACATCTGGCACAGATGGGGTTGCTTTCATCAA +GTTCCCATACAAGCTTGGAAATCAGCTGATTGTCACTGCCACAAAACAGGCCTACGTGCC +AAACTCTGCCCCGTGGAAGCCCATCCGATTACCGGGTAAGTGGTTCGCCCTTCCCAAAGA +CAGACCTCCTGTGGGTCGGTGGCCCATGATGAGATCAGACACTGATGCATTTTTCGAGGT +AGGAGTCAGGCAGGGACATCTATATGCCAATTCTGTGAGTCACCTTCTTGTGTGCCATTA +TGTGGAGGCATGGTGGGACGAGTGTGTGAAGGTGGCTGGAGCCCCACCTTGTACACACAC +AGAGGTCACAGGTGCTCAGTTCTGTGCCCACGTTCCCAATGCTGTGCCGTGTGCGTGTTG +ACCAGCAGCAGTGTGAGCTCTAGGGCACAGCATCCTCTCTACTTCCTACAAGTCATAACT +GCCCAGAACTCTCCAGAAAGTAAAGGGCAGTGGCCCCGTGCCTGTGCCAGGAGCTTTCCT +CATTGCTGCAGCAGATGTCTGCTCAGCAGCGTAAGGAGGGACACATATGTTGTAAGAGAA +AGTCTCTCGTGGTGGGAGGGCATGCAGCAAGAGCATGCGGTGACCATCCATGCTCTGGAG +GCAGAAAAGGAGCCTTCTGTTTCCTATGCAGCCCTGGAAATCTCCCTGCCTATATTCAGG +GTGGGTCTCCCACTGCAGTTAACCTAGTGTAGGCAATCCTTCACAGACTATCCAGACGTT +TGTCTCTTTGGGGATTCTAAATCCTGTCAAGTTGACAGTAACACCATCACAAGCTAGAAC +CCATGGAAGGCCAGCAAAAAGATGGAAAGCCCTTTCCCTAGATTCCAGCTAAAGGAGATG +TCTGACCTCCCCAGTGTACCATTGGATGTCCTGGGGGTGAGGCGTGCAGAGACTGTCTGG +CTGCATCTGAGTAGCAGCTGTACAAGGTAGGGTCATGTTGCAGTTTACACAGGCTTCAGT +CTCAGGCCTGGCAAACACTGAGCTGGACGCTCTAGTCACAACATTTTCAGCAACTGATTC +AAATATCTGCCTCTGTTCTGTGTGGGCTTGTTTAAAGACACTGTCGGATAAACTCAGTTG +ACCTGCAAACACTGGGCTTAAGTGCTCAGCACCATAACCTGTATCTGAGCAGCATTTATC +ATTTATTCTCCCACAGCGCACACTCTAGCCTCTCCTCACTGTACATGGGGGCCACTTAAA +ATAGTGAGATCACCGCAGAAAGCACACATGTGAGAAGCCTGTTACAAAGAGACAAAGAGA +AGACATTCACCAAGGGAGAGCTGAGACAGGCAGACAACCTGTTGCCCCATCAGCCTCCAA +GCTGTATACAGGCACAAACACACGGAGACTGTCGATATGGGGGGGTGAGAGGAACAATTT +ACCAAATGTGTCTATTTGTAAACACAGGACCTGTGCATGGTGAGAATCAGCCATCTAATG +GCTTTCATTTTGACTCCATTATAGGATTTGAAGAAAGGACATTGTTTCCATAATGTCCTT +TTCTTGAATGAGTCTGATAATGGGAACAAGACAGTTTAATTGGAAGCGTTTTAGATACAC +CGTGAAAACACCTGGAACCGAGAATGGCCTTCCGCTAGCTGCCCCACCCGAGTGGGCCCA +GAGGGGTTGTCAGAGCCTGTGTTTCTAGCTTCTGAAATGGAATTAATTGGCCTGAATCAT +TTCAAAAGACCTTCCCGAGCCTTTGGTTATTTGCTGACCTTTTCAGTATAATAAAGGCAG +AGGCGCTCCTAACTAGCACGTAAAACAAGTGTGACCAGAATGAAACCTGGCCTCCACTGA +GAAACCAAGTAAACTGTTGCTTTAGTGTGTATTTTTAGAAGTTGGGTCTCACACTTCTGG +TATTCCAAACAACTGAGAAAAAAAAAGGCAAAAAGAACTGGGAGTTCTGAAATAGATGAG +AGACCGCGGACGAGATACTTTCTTCACTGCGTGTTCCGGGTTTTAGTTCGCATAGATGTT +CTTGAGAGAGCTTGGAGTGAATTCCTTTCCTCATCCTTAGCAATAACTCCTAGAAGCTGT +GTTAGGTTTTCTCTTCTTCCCTGGGAGGCTTGCAGACTAAAGAAACGGATCTCAGCAAAC +AAGTCAGAGATCCACGAACTCCTCCACGTGAGCCGTTCTGTTTACTAAGGAGGATTCTCC +TCCATCTCTGTCAATGGCAGGTCTTCCCATTGCTCTGGCAAAGAAACGGTGGTCCAGGAC +TACTGCACTGCTCTCTGACCAGGTTAATTGGCCTCCTCAAAAACACCCACCACATTGCTA +GTACTGCATCTTAAAATGCATGTGCCCTGCAATCCCTGCACCCTAGAGCCATTAGCATTC +CTTCATGCGCAGAAGAGCAGCTCTTGAGGCCCTGAGGAGCTGTTAAGTTAATCATTGCTG +GGGGAGAAAGTGTCTTTCCCCACAGTGGTGTAGCCACTGGTAAGTTGAGCATGTGCCTCT +AAATAACCCATACCCGGTGGGCTCTATCAGACCACCCTGACTAGACTCAGTGGCTCATAA +AACAGCGAAATGTATGACAGATGGGTGGGAACTGGCTGGAGGGAAGAAGAAGGTGGTCAG +CAACAGTGGGGATTGAAAGGATAATGACCTGAAAATGACCAAAATACGCTGTGTGCATGT +GTGAAGTTACCACAGAGTTTCTGAATTAAATACATGTGCCCAATTACATAATGTGCTGCC +TAAAATCCTTGAGTGGCCTCCAGGAGTTAAAAGTGACACACAGAGCCTCCTCCCTTGGTG +ACTTCTCCCTTTCCTATCATGAGTTCCCTGAAGGAGTCTGACTGGCACTTTCACCCTCTC +TGTGTTATCTCTTTACCCCCTTCATGTAAAAACTTGTGTTGTATCTTGAAAACCCCAAGT +GGGATGATTTTACTCCAGAAGTCGCCCAATATCCTGAGCAAAACAAGATGTTCCTTGCTC +TCTAATTTGTTTTGTTTTTTTTAAAGAGGGGGGAGACAAGTTATAATTCAATGACAGAAT +GTTTGCTAGCATGTAGATGGATGGGGGTTCCATCCTTAGTGCTGGGGGGTTGGTGGGAGA +ATGGAGATCCTGAATATGTCCTTAGTGTAAAGAGTCATCAGTTAACACCCTCTCCAGAGT +GGATAAAAATACCATGTACTGGAAACTGTGGGCCTCTTGGTCACCTCCCATCCCTGAAGC +AATCTATAAATTTGGGTCCATAGCCTGGTGCTCCTGCTCCCTGCATCCCTTGCCTCGCAT +GGCAGACCCATTACAGAGACTACATCACTTGCATCCCTCTAAAAAGTAAGATTTGAGAAA +CAGTTTGTCAGGGCAACTTCTCTATAGATGGAAAGGCCAAAATGTTCCATGCGAGATGAG +TTTTCAAAGCACATTGCCATGGTCCCCTAGTGTCTTAGTCCCTATTCTGTTGCTGTGGAG +CGACCCCATGAGCAAGGCAACTCCTATAAAACAAAACATTTAATTGGAGGTTTGCTTGCA +GTTTCAGAGGGTTAGTTCATTATCATCATGGCAGGAACTGGAGCAGTAGCCAAGAACACT +GCATCCTGACCTGCAGGCATGGGGTGAGGGAGTCGGGGAAGATGAGGGGGAGACTGAGGG +AGAGAGGGAAGGAGATATAAAAGTCTGGCATGGGCTTTGGAAACCTCAGAGCCCATCCCC +AGGGACACATCTTCTCCAACAAGGCCACACCTACTCCAACAATGTCCCACCTTCTAATCC +TTCTAATCCTATCAGAGCGTTCCACTCCCTGGTGACTAAGCATTCAATTATGTAAGACAA +TTGTGCCATCTTAGTGAGTTACAAGCCACGCCTAGTTCTAGATAAAGACACAGGTGGTCT +CAGAGCTCACAAACCCCACTCCAGGCAGCAGAGAGTCTTGGGGCCAGTCAGGATGCTTCC +TGGTTCTGGAGAGCTCTGAGAGGGAGCATGGCATGGAGAGGCAGGGGCAAAGCAGGCATT +CTGGTACAGCCTACCCTTGTAGGCCAGCTGCTTTCTGTAAGTGACACCGTCCACAGAAGT +CCTGGCCTTTCTGTCTAGCCAAGAGGCCTGCTTTATGTCATTAGGTAGAAAAAGTTACAT +CTAATGGTTAATATAACCTGTGAAATGTCCATAGAGATTGTACCCAGGGAGGCAAGGCGA +GCTCCCAGCAGCCTTTGCTGTGGCTGTTTCTTCTTTTATTCTGGTCTTCACTCCTCTAAC +TTTGTCTGAACTGTTCATCCAACTTTGATGTCCCACTAATTGTGATTTACTTTTTTGTTT +TTTCTTTTGTTTTGGGATGGTTTTGGTTTTGGCTGTTTTGGTTTGGCAGTGCTGAGGATG +GAACCCAAGGCCTCAGGCATGCTAAGCAAGCGTTATATCATTGAGCTAAATCCAAACTGT +ATCCAAAATTTTCCTTCATGGGGTTGGGGTGGGGTCTTATTGAGTGGTGAAATACCGGCT +TTAAAGTAGCTGTGCCATCTAAATAGACCTTAAATTTTCAATCCTGCCTCAATTTCCCAA +GTAGCAGATGATCTTCATGTACCATAAAACATACCATTGTATGACTCAGTCTGTAAAACA +TTTTCTGAGCAAGCGTGAGGATCTGACTTCTGATCTCCATAACCAAGTACATAGTCCTCA +TGCTGTGGAGGCAGAGATGGGAGAATTTCTCACCATGTTTTCCAGGTAGTCTTGTCAACC +AGTGGACTTCAGGGTCAGCGAGAAACATGTCTCAAAAAAATAAGGTGGAAAGCCGGGTGT +GGTGGCGCATGCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCGGATTTCTGAGTTC +GAGGCCAGCCTGGTCTATAAAGTGAGTTCCAGGACTGCCAGGGCTATACAGAGAAACCCT +GTCTTTAAAAAAATAATAATAATAAGGTGGAAAGTAATATAGGAAGACACTGATGCTGGC +CTCTGACCTCCATGTGCACATAAACACATATGCATCTACACACACACACACACACACTTG +CACGCACACACATGCACACACGCACATACACACACACACCCCTACACACACCAAAACACA +CCATTTCAAAAATGCACGCTTCAAAATACCTGGCTAGTTCAGTTGGTAGAGTGTGAAACT +CTAAATGTGCATCCTTCATGGCTTTGTACCTCTGTAATATCTCCATCATCTGTTTCCAGC +ATATTCCAGCACCCTCTATTAACTCTGTCCATTAGTTCTGACTCCCTATTTCCCATCTTT +CCAGCGCCTAGCAACTTGTAAACTGCCTTTGGTCTCTGGCTTCGCCTGTTCTAAAGAGCG +CATATAAATAGAGTTAGACAGTGTGTGGCTTCTATGCCTGCCATCCTCAGCATGTTTTCA +AGGCTGTGATAATTAATTTGGTTATCAGCTTAGTGGGATCTAGAATTGTCTAGGGAAAGA +GCCTCTGGCCATGCTGCGAGGGATTGTCTAGATTAAGTTAGTTGGGAAGACCAACCTCAG +CTCCAGCTGGCACCATTCCATGGGCTTGGATCCTGAGCCGAATTAACAGGGAGAGCACCC +TGTGCAGGAACACTGGCAGCTCCGTGAACCCAAATAAACTCTTCCCTACCTACGCCGCTT +TGCTCACATATTGTCACTCAAGGAGGTAAGTGACTAATAGGCCCTCCTTCCTTAGAACAT +GTCACTTCTCCATGGCTCATCTGTATGTCTATAATATACTCATAATATATTCATAATGCC +AAACTCGATCTGTTTCTCAGTTAACAAACACTGATTTGAGTTAATTCCTCTATGGACGTA +CATGTGTAAACATACATGAACGAGTTTTTGCATGAACATGTCTCGGTGCTTTTGGGCTCA +CATAGGGCAGAGAACTTGTTGGGCCACTGGTTGAATATCTGTATTGAATATCAGAGGAAT +TGTCAGATCATCTTCTGCAGCACTAAAATGCATTCTTATGTTTGCCATGGCACTGGCCAC +CTTCTGCCTGTTCTCTAGCTGTTCCCTGTGGGCTGTGGTCCTGTGTAATGAGTAATCCTG +AAGGCACAGACCACAGACCGCATTTACGTGCTCTATTCAGAACAAAGCTGGCAATGGTCT +TGGGATATAGCTACATCTAAGTGCACTGCCTGGGTGGAGGGGGTGAAGGAGAGGCAGGCA +TCACCTCCGAGGGCCTGTGGAGAGCCTGCACTGCCAAATCACTCAGACTGTTAACATTTC +ATCTTTCTAGGTCTTGATATTTCATAGACATTAGTGTTACTTCCTGATGTCATAGTGTAT +ATCCATAATCCCAGCATGTGAGCTGCACTGGGAATTCCAGGTCAACCTCAGCTACATAGT +GAGGTGCTGACTCAAAAATCAATTAGCTAGCTAATTAATCAATTAAATGGCTGGGGAGAA +AGCTCAGGCAGTAAAGAGCTTACTGAGATGGTAGTTGCTCACTAAGTGACCCAGGCTGGC +CATGATCTCACCTTATTACTACCCCATACCCATGTTAAAAAGCTGAGCGAAATAGGATGC +TAGCAATCCCAGTTCAGAAGGCGCTGTCGAGACTGGGAGATCCCTGGAGCCCACTGGCCA +GCCAGCCCTACCTAACCAGTGAGGCCCAGGCCAAGGGGGAAACTGGGTCTCAAAAGAACA +AAGAAGAAATAACTTCTCATTACTTTTTTGGCTTGACTTGGCGCTTCTCTTACCTTGGTG +ATGAAGTCCAAGGTCCTGTGAGTTTCCATCCATGTAGCATAGTGGTTGACGGAAGGCACC +AGAATGCAGATCCTAGCCCCCGGCATCTATCACCTGAGGGATATCTGGACAATCGCTTCC +TCATCTATAAGCCCATTTCATTACTGAAGAGTGAACACCCACTTCTTAGGGTTGTTTCAA +TACTTGGATAAATTACCCAAGTCAGTGTTTCTAGAGTGACATGCGCCCTGTCAGGGAGAG +CCTGCAAATCTTAGTCTACGGTGGAATTATTTGTTTTGTTTTGTTTTGTTTCCCTCAAAT +TTCATGTAACAGAATGCCTGACAACTGCAGAAAAGAAGAACTCATTGCGACTCACATTTA +AAAAGAAATACTGTCTACTATGGTGAAGAGTCTCAGCTGCAGCAGTGTGAGGCTGCAAAG +CGCATTCTGTCCACAGTCAGGATGCAAAGGACAGGCAGGAAATGCCCAAGGGTTGCCCCA +GGGATACACTTCCTCCTAAAAGTGCCACAACCCTTCAGAGCAGCGCCACCAGCTGGGGGC +ATAGTATTCAAGCCCAGGTCACAGCCTAAAGCACATACATCTGCCAGGAAACTTGGAGAC +TTCAAGGATCTGTGTTAAAAGTCCAGATATTTGGGTTATAGTCTTAAAGTAATATAATTT +GTGTGAAGTTATTACTCCGAGTTTGGGGAAACCGTCTTGGAGCATACTGTATACGTGAAC +CTAAACACATATTTTTGAGTCTCTTAATGCTTAAACCTAACATTATATACGTATGTATGT +GTGTGTGTGTATGTATGTATGTATGTGTGTATGTATGTATGTATGTATACTCATATAGTA +TACACATAATAACTTTTAACATACTCCAGTGTCACAGGACCTTGTTACGTCACTAAAATT +ATCTTCAAGGGAAATGGAATCCAGGAGATAATTCAGTCATGCAAACAAGACCTGAATTTG +TTCCCTGGCACTCACATAAAAAAACAGGAATGGAGGTGCACATTTTAACCCTTACCCAGA +AGATGTCAAGACAGGCAGATCCCTGGGGCTTGTAAGCCAACCAGTCTAATCTGATCAGTC +CCGGTAAGAGACACTGTCTCCCCCCAAACAAGGTGGACAGTCGTGAAGGACAACACTCAA +AGTTGACCTCTGACCTCCACACATTTGCACCTGACCCCCCTCCCCCCCAAAATCAACTTT +TTTCAAGTTGATTATGGCAAGACAGTAGTTATTATAAGGATTCCAGTACTGCCATTTCGC +TAATCTTTTGGAAAAATCAATATTGGTGATTGGTTTGAAATCAGAAAGTAGGAAGCTTGC +AGTGTTCCCAGACAGAGTGGGCTTCCGGGTTGAAGTGTCACAGTTCCCTTACGTCATCCA +CTTTGTCCCTGCAGTGTTTTCCTCACTGAGCCTTGGCCTGCTTCCTGAACGCTCCGCTAC +GCTGATGGTCTATGAAGATGTCGTCCAAATAGTCTCAGGATTCCAAGGTGCGTCTCAGTT +TTAAAAAGAGAAGCAGCGCTGATTCTTTGGCCAAATGCTAACATTTGATGAGCAAAATTC +TTTTTATTGGCTGTGGCAACAGTGAATTTATCCCCAGCTGGAACGCAACGTTTGTTGCCC +CTGTGAGAAGTCTGCATTTCTGCTTTAAGTTGGCTGTAACATTACTTCTTCTAGAACCAT +CCTCTAAATGTACATGGGGAAAGAAAGGAGCCCCCTGCTTAGCTCCCATCACCTCTCCTT +CCTAAGAAAAGAGTCTGATTATTATTTGGGTCACTGTCCTGGTCCATGTTGCTCAATCTA +CATGGTCACTCACAATAGCTAGAAAGGGGGAGGGGACTTGTCTTGCTTGCCTTCTGTTTT +TTAATGTGTTTCACAGTCATTGTAAACCCTCATCTCACCCCAGCCATGACTGGCTCCTAA +GATGTGCTAATATGAAAGGTTCTGAGCACTTGCCCTCTTCCAGTCAGTTTTGGGATTCAA +GTTGGGAATAATCCTCACACAAGATATCTTTCTGCAATGAGATCATTTCCTTCCTTCGTG +GACTAGAGAACCCTCCTGTTTCCTGGCACTGCTGAGTGTTGATTTGTTGTGGTGCTTACA +TTTGCCTTCATTATCCTAAGGTTCAGTGATTTGGGTTCATATAAAAAAGGTGTGGGTTGG +AAGTATGGCTTAAGAGTGGCTGCTTGTACAGAGGACCAAGTACAGTTCCCAGCATCCACA +CTGAGCAGCTCACAACCGCATAGAACTTTTTTTCTGGGGGAATTCAACCTCACCCTCTTC +TTGCCTCTTTAGGGTACCTACACACACAGGTGTACACACCCACAAGACACATACACATAA +ATAAAAGATAAGTTCTTTATTATGCCTGACCATATATAGATCTTTACTGACAGCATTCCC +TCACGGGACAATATAACAATTATTTACATAGCACTTCCAAAGTACTGTATGATTTAAAGG +CTATATAGCATATACCTGTGATCTATATAAAACCCACTGTGCCATTTTCTAGGAGGGACT +GCGGCATCCTGGAATTTTCAATGGCTACACGGGGTGCCCCACATCTATGTGGAGACCAGT +GTACTTTATTCTTTAATGATGACGCCATGCCTCGCCCATCATTCTGAATCACACCCATCT +AGGTGGCATTAGAAAATGAAGCAGGTTCATTGATTTCTTCGTTAGTGTGGAGCTGCAAGG +AGATGTGAAGAGTTTACTTTAGAGCTACTGATTTTAGAGGATGGATTTGAAAATAAATGG +GTGTCTGAAGCATTTATGACTTAAGTTTCAGAGAGAAACAAAGGTGCATATTTTATTGTC +ACCTCACAGTAAAGTTATTATGTCTTTCCTTTTTCACAAGAGTGCTGGGCTTGCATCTTC +CCTGACACTCCATGGTCTGAGTCCATGGCCTCCGTACCTACAGTTCCTCTTCCATTAGCT +TTGCCAAAGCTCGAGTCATTTGCAGCCTCCATATTGCCCAGCCGCCAAGACATGAATCAT +CACTGCATCCTCTTGGCGTTGCATGTCAACAGAGGTAGCAAGCATCGCCATGTCAACAGA +GGTAGCAAGTTGCTCCCCATTCTGAAACTGCCCCCCCTTGATTCAGCACCTTTATTTTCT +GTCTTGACTCTTGGTCACTCTTTGAGGGAACTCTAGTAGCTTCTTTGGGCCCCCAAGCTC +CTACCCTACCCTTTTCTAGGCTCTGGGTGTCAATATTCTCTAGATATTGATTACCTCCAG +TCCCCTGTTTCAAGGGGAAGTTGAACTTCCAAGGTGAAGGCTCAGAAGCAACTGATGGTT +ATACATGTCACCTTGGATATCTAATAAATTATACACATCGAGCTCTTGGGGGTGTGCAAT +TTGCTAGAACGTCTGTCTCCATAGATGGCGTGAATACAAAGTGTAGTTGGTCAGGCTGAA +CCTTGCTAGGCTTCCTCTCCATCCTTATTGTCACCATAGTTTCCCTGACCCTAAGCTTCT +GATGACAGTCACCCAGTTGTTGCTTGTCACAAGCTGGGATTGGGATAGGTGTTGAAGCCT +GTGGGTTTCCTGAAGAAGCAGGTTTCTTGTGCCCATTTTTCCTCCACGCCATGTGAGAAT +CGCCTCTTCACTGAACCCTGTCCTGTGCATTTCACACTGGCCGGGGTTGGTGTGTAGGGT +GCAGAAAGTAGACACACCGGATTCTGTCATGGTTGTGCATGCTCCTTGCGACTGCCTCTT +GTACTCCTTACTGTCTGTCAGCCTTGACAGCCAGCTCTCTTGTCTTGTGTCTCTGGGAAG +GACCCTGAAGAACCCTAGAGTCCCTCTCGTGCACTGTCTGTGAGCACTCACCTTCGCCCT +GTGCAGCATTCTGTGTGACCTTCAACCCCCTTTCAGACCTCCTTCCCCATCTGAGTCACC +TGGAACTGCTCTTTCCTGCCTGCCCACGTTACCCGTCTGTGCTCACAGGACCCGGGTGGA +TCTCTGCACATGCTTGCAGCCCACATGCTGCTCTGAAATCACTGCACTAGGGGTAGGGTT +GATACAGTTGAGAAGCTGTACTTCATGCCTTGAGTATTTCCTTCCCCCATGTCTGTCACA +CACTGGATGCTGATTTAATCTTCCTGGGGCTGAGCGCTGGTCCTTTCTCTTCCTGGTTGC +TGTCTCACTCCTCACGATGCTGTCTCACAGGCTGGTATGATACAGCCTCTGTCTGCTGAG +TCCATCCACATAGACTGTGTTTAGTCCAATTCTGTTTGTTTTGCTCTGTCCCATCTGGGA +CATCCCACCTCAAAGTCCACACTGTCTTTAACCTCTCCATTCGCAGCAAGGTCAGGCTGC +AAACGAAACGCTCCAAGCCTTCTGAAGGGCACACTGGCTGTAACTCTAAAGTCCTAACCC +ACTTCCTACAGGGAGACCCAACTCTTAAAGGACCTCTCACCCCCCAAAACAGTGCCACAA +AGCTACAGACCATGGTGTGTACGGCAGTTAACTGTAACATGTACCATTCCTCATCAGCTA +AGTTGTTGTATCACCACCTTGGTTTCCAGGCCCTGTGCCTGCTTCTTAACAGGGACCCAG +TGAGCCAATGAATAATTAGGTAATCAAGGGAATAATCAAAATTCATCTGCTCCCTGTGCG +TCCCATGTAGACAGTTTCTTCATGATTGCTTTCTGTTTTTTGTTCAAGTGAATTAGGGCA +GAGGGTACAGTTAACACACACATGAGAAGGGGGGATTGGCATACATTCAGATAGCTTTGT +TATAATTAATTGATCAGTATATGCCCACCCCTGCTTCCTGCATCTAATCGGAAGCCACCT +AAGAACCATTTCTTCCGTTCCATAGTTTCTTGCCCATACCAGCTTCCTACTTGATTAATT +TTATAACTTACAATTTTATAACTCCCTGAGCTTGAAAGATTTAATTATACTGTTTCTTAT +CTCAACGAAGTTGAGGCAGGGCAGTGATAACAATGCATCACTTAATTTTATTCAAAGCTT +TTCCTACTGGGAAGGAAGGCCGTAGGTAGTTGAGGAAATAGAAATCTGCCATCTTTGCTA +AGTCAGTTCCAAAACTAGTGTGATACCAGATTTACGGGTGATGCATACAGTGTTCTATCC +TCCGCTGGTCACAGCTTGCTGCTTATGCCATCTTTCAGTGGATATAAATTATCTAGCACT +ATAAGCAGGTTGCCTATGTGTGTTGCTCAGATGCCATGACATGCCAGCCCATCCTGGGAG +GGCCCCCAAGCTTGATGATGGTTCACCTAGAAACTTCATCCTACCAACTATGTGAAAGGT +CACATGATGCTGCTCTAAAGGAAAAGCTTGGACAGAATAAAGGCCACGAGGCCAGATGGA +TACCAGCAACAAAAGAGAAAGGAGGCCATTGTTTCCACACATGTGCATGAAATGTCAATA +GAAGGTTTAACATAACTATACCTGAATAAAAAACATTAATGAGAGCTTCTCTAAAAAAAA +ATAGAAAATATTATCCACTTGTCTTATCTGTAGATACACTGGATGGCATTATGTAAATTC +TAACCCTATACACCAAAAAACCAATTCTCATCAGGGTAGGCAGAGTAATGAGTGTGTCTG +CAAAGGTAAGCTACACAATAAATCCATGTCTCTAATGAAATTGTCATAGCACTCAACAGC +CCTTGCATTTTAAAAGTGAGGCAAATTGTTGTGGCATGAGTGTTGCTGTGGCTTTGTGAA +GAAGGCTTACGACTGTGAGAGAAAAGGAGTGGGCTCACAGAGTGACTGGCCTGCTGCGAG +GGGAACTTCCCTAAACAGGCTGTGTCTGAAAATGTTTTACGTGTAAAATGCTGGCAGATT +TCTTTCTGACTCGTCATTAAGACTGATGAAAGAATGAAATGAGAGAGCATTGGTAGGTTC +TTCTAGAGAGTTTTGTGTGCGTGGCTAAAGAACAGATCGGTTGGGATCTTCTGGAGATAG +GTTTGGGGAAGAAATCAGAAGCAAACCCTGAGAAATGAAGAGATTCGGAGAGATGAAGGG +GCCGCGGAGTTAGCTTCATGGATAGAGTACTTGCCACACAAGGTTGATGGCCTGCATTCA +GATCTCCAGAACTCACTAAAGAGACTGGCACAGTAATACACAGTCTGGGATACAGTACCC +CACTGGGATTGTGGGGTGGACGGCAGACTACCCAGAAGCTTGCGAAGCAGACAGCAGGCT +TTGGTAAGTAAACAACAAGAGAAAAACTGACCACCCAGGTTACCCTCTGACCTCTGCGTG +TACACACTGACCCCCAATGTTACCCTCTGACCTCTGCATATACACACTGACCCCAGGGTT +ACCCTCTGGCCTCTGTGTGTACACACTGATCCCCAATGTTACCCTCTGACCTCTGCGTGT +ACACACTGACCCCAAGCTTACCCTCTGACCTCTGCGTCCACGCTGTAGCATACACATGCC +CATGATCATACTTACAAACACATACTTTTTGAAAGATGGTAAGAGATAAATGAGAGCAGA +CTGGAGACCCATCCTGCAACTCTCACAGCCCCCCAGAAGTTTCTCGTTCCCTGAATAATT +TCTTTCTGTTCCACTAAGCACCTACTAGGAGCCTCTCCTACCACGCATGCTGACACCCTT +AGCCGTCTCCTTGTCTCCGGCTTCTGAGGGGAAAGTACAGTTCCCAGCGGATGAAGTGTT +CACTTTTCTTCTTGTCCCTCCTCCTGTACATGGTACCAGCATCGTCTCTCACTGCTTCTC +TGTCCCCAGTGGATCAATCCCGTTGCCCCTTATCCAGCCTGCTTCCCTGTGTGCAGATTC +TTCCATCAATCAGCATTCTCTGCCTTTCTGACTCAAGATGTTGTCCTTCAAAGAGAAACC +CTTTTTATGTTGCATTTTTCCCTCAGGAAACATCTTGTTTCCTTTCCCTCTCAAACTTTG +AGAAAGAAAAACAATCACCCTTGCCACACAGGTGCCATTAAGCTCCCCTAAACTTGGCTG +TTCTTCTGAATTCTCTTGCTCAGTTCCAGGGCTTGGGGCCATCAGATCCACATCTCTCCA +GTCACCACTGTCCTGCCTGACTTCCCCCAAGCTTCACACTCTATTGTGTCTTCCTCCTTG +CACCTGTCTCTCAGCCCCATCTCTGGCTGCCGCTGTGTTCATTTCTTCTCAGCTTCTGTT +ATGGGGTCTTACTTCCCTGTATAATTTCTATTCAGAAAGTGATTTCAACTGTAGCCCTGC +TTCTGTGTTGACTCCCCAGTGTCACTGCCTTTCTTTGTATCTCTCATTTGAGCCTCTGTG +CAACAGGCTCATCCTTAAATTCTTGCCACCCCGGACATCTGTCACCTGCAGGCCAACTCA +GGACCAAGGTTTTGAACTGTGAGCACCTCGCCCGTGGCAGGCCTCCTCTCTGGCTCACAT +GCACCTCCTCAGGCTTGCCATGTGCGGTAGGCTGGCTTGAATCTCTGCATTTTCCTATCT +GCTGTCTGGTCTCTTCTGCCCCTCCACAGCCTTCCAGACAGGGGCCACCTAGGGAGCTTC +CTTCCAGGGCAGTCACGCATGTGCTATTAAAGTAGATCTTTTATTTCTGTCACCTCCCTC +TTATTCTAGGATGTATGGCATCTGATAACCAAGCCATTTTGCTCTTTGCTCCCTTTCCTC +TTGGGTTTCGGGAATACAGAAGTTTTGTCTTTCTCCTGTTTATATATCATGTGTCCACTA +TAAGACTCCATATAACACTCTTCATATGAGTTGCTTAAGTTATGAAGACTCATAGAATAT +AAAACAAGGTGTTCTCTACTATAGTAATTTCACATACACTGGGACACTTAGAAGTATCTG +GGGCCATTGTCACATCTTGGTGACTGGCACTGGTATTTGATGGGTAGAAATCAGGACTGC +TAGTCAATGTGTTAATATCCACAGGGCAACCACCCAGCAAAGAATTTCTGGCGCCCCAGA +GTATTAATGGTTCTAATCTAGTTTCAACTAAGTCAGAGCATTGTTGAAACATAGCAAGTT +ACCAGTCGTGACTCACCACGTTCAGTTCCATAGGTGTTACTGAGTAGCAGACATACGGTG +CACACTCTTTTTCTCATTGTGCCTCAGATTAAGAAGTACAACATTCACATACATATAATA +CAAGACACAATGAGATTGAAGACCATGAGAAACACACAGACAGACCTTAAACTTTAGATG +GGCTTGAGAAAGGTTATGCAGAGGAGGTAGACTTTGAGATGCATTTGAGTGATACAGACA +CAAGAGTTAGTTTCAGACATAGGACAAGCAGGACCACATACATAGTATAGGCACCGTGCC +ATGGCAAGCTTCTCCTTGGCTCTCATACACAGACCACATAAACAGTCAGGCGCACGGGGG +GAAGCAGGTTGGTCATAAATACAGCATCTATTTAGAGATGGACATGTTGTAACAGGAAGA +AATGCCAGATGTAAAAGTTTTCTGTATTTTCCAAGCACACTGATGTTGACCAAGTTATGT +AACCTCTCTGGGTTTTAATTTCTTCACCCAGAAGAACAGGGTGGAATTCCTTCTTCTCAA +TGTGTTTGTTTATAAGTTCTGAGGCATTGAGTTACATCTCTCAGGTTTTAAGATATGAGT +AGTAGTTTGAGTCTTTCTTGATCTACTTCATTTTAATGTTGTCTGTCATCATGTATTTGC +TAAGTGGTGGAGACTGATGTCTCCTGAGCCAGGAAATCACATGGTCAGAATGGCATCTCT +GAGCAGTCAGTGTCCATAGCTGAAATAGAGGTTAAGTTTGAAGCAGAGGGCTGGCTGGGA +GACTGTTGAGGCAAAAGGTGGTTCATAGGTCTGTAGTGTGGGGTCAGAAGGGAGGAAATG +TTGACGAAGGAGCAATAGCCAGCCGTGGTACTTGAATGACTCTGTCAGATGTTAGAAAGG +GAAAGTGATGTTGGTCTGGAGCAAAACTGGGCACTGGAGAGAATATGGGCTCATTAGAGG +AGAGAGGGTGCATGCTGGTCTTAGAAACTGGGTAAAGCTATCTAGAAGACAGGGGAAATG +CCAGTGTGGAACTCAAGCAAGATGCTAGACTGGAAATGACTGTGGGTATAAAGAGAGATC +TCTAAGACGAGCAGAGAGAGGCTGCAGAGATGATGGATAGCTGTCTTTGGGAGCTGTCTC +ATCTAGGGGCAGAAGGAGAGAGAAGGGATCTGCATGAGAGGCAGAGTCTGGAGAGAACCA +GAGACCAAGGATGAATGCCAAGAAAGAGAGGACTCATGCGTGAGGATGCCGGACACTGCA +GTCCGTTGTGAAGAGGTCAGGGGGTGAAGGCTGAAAGGAGGTGGTCATGTGGCTGCAGAT +TATACGGTGGATCTTGGCATCGTGTGTTTTGGGTGACCGCCATGTCACTGGGGCTGAATG +GAAGAAGACAGGCGTTCATATATGGTGAGGAAAAAGTGACTTTTCCCTACTTAGGGAAGA +TATAAGTGTGCTTATTGCTGAAGGAGGAAACACCAACAGACAAAGACATTGTTGACCAAG +GCACGAACAGTTGGTAAAGGTTCACCACAGCATACACAGGAAAGCAGAACTGAGGAGAGG +GGCTTGGTTTGACCTGGGATGAAAACAATAGAATGGGGGGGGGAATAGATTTAGTAGCGT +AGAAAGAAAAAGCAGGCGATCTGCTGTTTTCAATGTATTGGGACGTAAGCATTTGGAAAA +GGAGGATGGGACCTTAAGTCTGCAAGGAGAGGAAGTTCCAAGCACCTGCTGATGAGTTGA +GAAGCAACCACTGGTGACAGGCAGGCTGGTCCACTTTCTTCCTGCTCCCAGACAATCACA +TGAAGCAGCTCTAAAGAAAGACAGACTGGAGAGCTGCACAGCATCTTACCCCAGGCCCAC +GCAAGCCCATTTAGACCTTGTTTACCCCGTGGCCTAGCATGGCCTATATATACCCTTAGA +TTCCACAGATACCTTCTGTGCAGTGTCACCAATCATAGGTTTTGCCCATACTTGTCCTTG +AGGGGGTGTGTGTCCCTCAGCAAATGGCATCTGTGTCTTGCCAGTCACAGTAGGTGTCAG +TTCAGCTGGACCTGCCACTTCCTGTTCTTCCAAGCCTGACCTAACAAAATCCTGTGTGTT +CCCACTCTCTGTTTACCACAGACGGCCCTGGATGTCTGGTGAGTTCCCGGGTTCTCCCGT +ACAAAGGAAGGAAGGGAAGAGAGGCAACAAGATGGAGAAGAGGGAGAGACACAAGAGGAA +TGGATCTCCCACCCAAGGGCTTGTAGTGCACATGTCTGTCTCAGAGACAGGAGCGGATGA +GATAGTGAATTGTAATGAGGCCCCAAAGCCTCTGAGCTTTGGTTTGTGATTCTCTGAGTC +CTAGGGCAGATCCCTAAGTCCTTTTAGCAGCCTCTGTCTTCCTGTCTGAGTCGCTTCCCG +TTCCTCACTGTCAACCTTCCCATCTCTCCAGAGTTACTCAGAGACAGGAGGGACACAGAT +ACCCGGCTCTGTGCTTGGATACCCAGCCGTGAATCCACCTTCTCCCTTTACCCTAATGCA +GTCTGGCCCCATCTTGGCCCTATCACATATAGATATATATGCCCTACTTTCTCTCATGTC +AGCTGATTGTGAGACTTAGGCGCCATTGTGGCAACACATTCTCTGAACATCGGCAGCTGC +ATTGGCCATTACTGGAAACAATTATCCTTCGTAGTCAAGATGAGGAGATGAAAAGGGAGA +CTTTGACCTTTCACCTCAGAGGGCTCCATGGAAATGGAGAACAAACTGCAGGCAGCTGTG +CAGCCAAGTGGGGAAAAAGGTGAAGCAGACAGCTCCCGGTGAGGCCCATGGCACCAGGCG +AGTCCTTGAGGGATTTGGATTCAGTGTGAACCAAAGAGCCAACTTCAGAAGAAGTAAGAG +ATAATAATGTAAGAGGATCCCTGGAGACTGGCACTTTGTTTTAGAAATGAAGACAGGACA +GGGATAACCTGCCATTCGACTAATGGATGTGGCTAAGAGGGGACCATAGTGAGGTAGCTG +TGACTTTGGGTCCTGGGTCCCTTGGCTTTGGGACTGAACCTGCTTTACTGGCCTTTGGGG +AGGGTAGTTGGGGTGGCTTTGAGCAGATAGAAGGGACACGGTGGTGATCTACTAAATCAG +CTATATACAGCCAAGTGTGGTCCAGAAAGCCAGCCCCAGATAATGGCTGTAAGCCCTTTG +GCCATCCTGGCCTTACCATAGGAAGACATCCTTAGTTTTGTCAATTCTTTAAGCTCTGAA +ACTCTCATAGCACAGAACATTTCTAGGAAGCTATCACATTCCCCTCCCTGGAAGCGCTTT +GATCCAGAGTCAAAGGAACACTGGAATTTGTTTAAATACTTCATCTCTGGGAGGGGTTGG +GCCAGGACCTCTGTGTATTGCAGGGAGAGGTAGAAGGAGCCCAGCAAAGCAGAACAAGGT +CCCCTCAAGCTGCAGATACATAATTTTAATTTTAAGGACATCTTTGCCAGGTTTGTGCAA +AACTAGTTCTCACCTTCATGTCTGGTGACTGTCACCACCACATTAGGTAAAGGTAGGTTC +AGCCCTTGTGGTCCTAGTAACACCTGAAGAAATGTAACCTGTTAAGTGACATCACAGCTG +ACTGGGCCACCCCAGTGTTCGCACAAAGGGATGGAGCAGGGGAAAGGAAAATCACTTGGC +ATCATTGCTAAATCTGCAGCAGCATCTGTGTCCCGTGGGAAGCACTTCAGAGGACCAAAG +CCAGTGTCACACAGCCGCTTCCACAGGAAGAAAGCTGTCTGTCCTGGGGGCTCCTGTTGG +CACGTCTTCCCAGGACTGCATCTCACAGCCCCTTCCTTGTCCAGCTTCCATTTGGTCTGA +GCCATTGAACAAGATTTTCCTATGAAGTTGGAGGATGGTTTATAGCCATATCAAAGCTTC +TCTCTTGCATTGCTTGTCCAGAGAGATTAATTGCAGTTTCCTTGCTTCGTTTGCTCAGAC +TCTCCCAAAATGTTGCCCTATGCAGAGCCAAATGCCACACAGTGGAAAAAGACTGCTCGC +AAATAGAACTTGGGAAAAGCTTTTTGTTCAAACCCTAAATAACATCCTGTGTCAAAACAC +ATGTGACAATAGGCTATTATTTCTCGCCCCATAATAGCATGTTGTCATATCCCTGTGTCC +TGGATGAATGAGAGATGGCACGCCATGTGGGGCAGCATGGGGGTTGGGGGAGGTATGGCA +GAGCCTTTGGCATTTTCTGAAATGGAAACAACTCCTCGGGGAAGTAACCTAGAGGTTGAT +TCCCACAGGTGCCCGGCCACAGCCTCGAGTTCATTTCCAGAGAAGGGCCTTGAGGTTGCC +GGAGAACACCAGCTACAGCGACCTAACAGCGTTCCTCACTGCGGCCAGCTCCCCATCAGA +AGTGGACAGCTTCCCTTACTTGCGAGGATTGGATGGAAACGGGACAGGTAGTTGGAGTCT +CTTCTCTTTCTGGGTAGGCCTTCTGGGGTTTAGTCCTTCTCTGAGTTTTGGTTGTGGCAA +GAGGTGGTCACAGTGAGGTGGGGGAGGGGGTTGGTTGACCTTACAGATTCTGGGTTCATA +CTGTTACCTTTTCCCAGCTTAAGGAGCCTTCAGTCTGCACCAACATACAAAGGCATCTTT +GCAAATTGGCTTCCCTGAGCCCTCCAGCGGGTGCCAGGGGCCTGAAGGGCCTTCTTTGGC +CTTTCATTTTTGGACTAAGTATTTCAGTTCAGTTGAAATTATAGTTTTTTAAAAGCAAGA +GATCAGTAACAGGGTTTCTGCCCCTCTGATCTCTGCCTAGTCTCCTTTCCTCCAGAGTTT +CTCACCCAGTTGTCCAGCAAGAGCCCTGGAGCCTCGCCCTCCTGCTCACCCCATGCTGGG +ATGGGAAGGGTTGGTTCCAGTGACATCTAGAGATGAGCAAGTGACATTCCATGCTCCGCT +GTAGATGGAGCCCTGAGGTGTGGGCATTGCCATTTCTGTCTGTGGTCGTCAACTTTCACC +CAACTCTCCCTCTGCTGTTGGATGCTCCACTCCCTTCCTCTCAAAGGGGATCTAGGAAGT +TCTCCAAAGGAGGCTCTTCTACAGACAGCCCCGGAGGAGCCAGGCTCTGAGGTTGATTTG +GAATCTTCCGGCAGATCACTAAAATCAGCTCAGCCATCATGGCCACTCTGACAAGACACA +GAACTTACAAGATCAGAGAAACCAAAAGCCACTAGGAAGAAGAGAAGAGACAGTTCCTTA +TCAGAGAAAGACCAAAGCCTGGACCTTACTCCTGGGTCTCTCTCTCTCTGTCTCTCTCTC +TCTCTGTCTCTGTCTCTCTCTCTGTCTCTCTCTGTCTCTCCTCTTCATTGCCTTTCGGGT +TTTGGTCATAACATAAGATTGAAAAACAGCCACTAGAGTTAAATTAGGTATATTATTATA +CTTCCAAGGGATGCTTTGATTAAAACTTCCATAATTTTCCAAGACTTTGGATAAACTGGT +GAATCTGACAAGCTCCTCCACCTGCAATGCCTCACCCGTTTCTGTAACTTGTGAGTAAGG +TTGGAGGTGACGGTACCTGGTGATGTACTTGCTTTTCCTCCATTTGTGGTTCTTATTTCA +AGAAAGGCTTCTTCCTTTAAATTGAGGACCAACGGCATGATTCGTATGCCCGTCATTTGC +CATCAAATGGATGTGTGACCGTCTAGAGTAAAGGTTCTTGGGGGAAAATATCTCTTCTGA +GGTCCTCACAGGCTCCATTCAGCTTTTCTGAGGAAAGGAAGCCTAGTCAGAAATACAGCA +AAGGAACAGGCCTCACTCCTCTGAGCTCATTCGTGCTCTCTGTCCCTCTTCCAGTAAATC +ATGAATAAATTATGAAACCCGAGAAGAACAGGGGACACAGAGCGCAAAAGCACAGGACCA +TTTGATTATTTTTCAGAAGTTTGTTTTACTTCAAATTCAGTCTATTTCAGAGGGAAGAGA +AAGGTTGGACGGTGACTTTGAGCTGCTTTTCCAGTGACGTAATTGGTTAGTTACCTGAGA +GAGGATCAGAGTTTCTATGAGACCTACTAGGAAGGCCAGCCAGCCAGTGGTGTATCCATA +TGTATCTGCAGACATTGGAGCCCAGGGGGTTCCATACAGCAAAGCAACCTGGGGCACAGT +GGGTCACTGCTGGCCTCACAGTAGTTTGTGAACAGGCTCTCTTTTGCCCTGTATCACTTT +GTGTCTCACACACAGGCCAAAGACTCTCTGCTGTCTAGCATCACAATCTTCTGGTCCCTA +GGAAGCACAAAACCCTACATCATCCGCATGGTCTTAATGAAATGACCTCCACCAGGCACT +CCAGGGGGACAGAGAGGGCAGTGTTAAAGGTACAGAATTTTTGCCACACCAGAAAAGTTG +GCATATGATGACCATCTATATCCAGAATGCCTGAGACTGAATGAAGTGTTTTGTATTTAG +GATCTCTTTTTTTTAATTATTTTTAAAACATTTGCATCGAAGTCTAGTGGCACCTAACTT +TTGAACTTTGGAGAGCTTCATGTTTCACCCTGGTACTTAAACATGTGGACAGAGAGACTC +CGAGGGACTGAGACGAACCCGTCTTGTTATAAACTACTGTTTGATCAAAAGCCTAAGTGG +ACCCCATCCGGTGGTGCTTGCCCCTCCTCCACCCGGTTGGCATGACACCTGTCGTGGCTT +GCACACAGAGGGCCAGGTCACATCAAGGTAGAGCAGGAAGGAAAACCCAGCTATAGACAG +ACCTCAGTACCTTGCACGTGATAAGAATTGCACAACAAAGTGTGGAAGAAAAGTGACCTA +GGCCTCTAAGTCTGAATCTGTCCAAAGTGGAGAAAGCGGGACAGTGTGAATGGCATAGAG +AAGGAGTGGGCATCTAATGGAGCGCTGAGAGAAGAATGGGCCTCCAGAAAGCAGAGGTGA +GGCCTACATGTCTTGGGAGCTAGGGCTTCCCCTCTCATCTCCTCCCCTCTTCCTTCCTCC +CTCCGTCTTCCCTCCTCCTTCTTCTCACTTTCCTCCTTCCTTCTTTCCTGTCCTCTTCCT +TTTTCCTTTTTTTCTCCCCATGGTCCCACTATGTGACCCCGCTGGCTTTGTATCAGCAGC +CCTAGCTCAGCCCACCAGGTGCCATGTACAAATGTGCATGCGGCACCATGGGGCACCATG +CGCACCCCGGCTGGAGCGCTTTAGACGTCGTGTGGAAGGACAGGGAGCCGAAGCACAAGA +CCTGCGATTAATCTGCTCCTTTCTGTAGCGCTTACTTCTGAACTTGTGCAGGTGACAATG +TCTATGGCCCTACACTCAAGAGGGTACCTCAGCTGCCCTCCATCTGAGGCATGAAGATGA +GGCGGGAGGGGAGTAACGGGACAGGGCATCTGGTTCTAGAAACCATCTCCCTAGATCAGG +GAAATGCAAGACGAAAAGGAAAGAGAATGTGAGGCCACTGAGGAAGAAAAATGGAGATAC +TTTTCTAGAACTTTCTATGTGTCTGTTTATAGGAGGTTTCTACCGTCCTCCTGCATAGAT +TTGACAAAATAAAGCGGCAAGTCCTACTTGGAAACCTTATGTCTGCAGTGTTTGTACAGC +ATCCAGTAGGTCACCTGATGACTGGCACGTTGACAGGTTTGAGCACTGCCAGGAACAGTG +CAAGGGAGGCCTGGCTTTGCCTTCCTGGCACCTTTAAGCTGTGGACATGTGTATGTCTCA +GCCCACGGTGCACTTTCCAGCAAGGCATGGTAAATTCTGGCCTCTAGTTTTCTTATCCCC +AAATAAAATGGTTTCTAAACTAAAAGATTCCTGACTTTGAATCTGTGATTCCAACTTTCA +TCTTTTGAGGAAATCTTTTAACAGGCCTTTGCTGTCATGGAGACAGAGATGGATGCACAG +TGGCCATTGTGTTCAGAAGTCACTCCACAGGCGACAGTGGTTAAAGCATTGTAGAAACTG +TAAAGTTCACTAGATTTGCTTTGAACATTTACTTTTAGTCCAAATTGGAGGTTGGCGTGA +GCTCAGATGGGTATGTTAGTATATAGGAGTAAGTACTTATGTATACTCCATGTAAATATA +CTTATAGTCCGTCTTTTGGCCTAATAGTAATGTTAGTAAAAATAAAAATAGCAATAGTAA +ATAAATCATAAACAGTATTATAGAAGAAATCCTGTCTTGTAAAATACCTTACCATTTTTA +CCACTAAGAAATTCATCCTATTAAGGCAAAGATGTGAATTATGACAATGTATTTTGCGTG +ATATCGCATTCCGATAAAGAAATTTCTTAAATAGATTGCATAAGTGTATAAATATCACAT +CTATATGCATTCTCTAATTTACCTGTATACAGTCATTAAAGTACTGGCTCAGATAAATGG +TCTCTAATGGAGAGTAATTGGCATATCAAAATCCTTTCAAACAGACCAAAATAGCAATGG +CACCTCAAATAATACATATATATTTCACGTCTAAGTTTCAGAGCTATACCTCTGGTAGAA +TTAGTTAATATTTTCAAGCAATCCTTGATGGAATTTGCTGTTTAAAACATTTCTAGAATA +GGTTCTTATGGCACTGACTTGTGTGTGTATTATCTATGCTATAGATGATATGTCCTACGA +TATATGTGCACAGAGCTTAGTTTGTGAACCTTCTTTTTCTTTAGCTTCCCCAGAGTTCTT +GCTCTTACACTAGAGAAAAGTCTTTTCCACCAAGGCGGTAATCTCAGCTCTTGAGAGACT +GAGGCACGGTGGCCTTGAGTTCCAGGTCACAGGGGGAGATCCTGCCTTTAAACAAAAGGA +AGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGA +AGGAAGGAAGGAAGGCAGGCAGGCAGGCAGGCAGGCAGGCAGGCAGGCATGGGCAACACA +AGCACAGCTTGCTACAACTGGCAGACTTGAACTGAGACAGCTCTGCTAACTAGCATGTGC +CCTCTAGGCAGCTACTGCCACATCCAGTCCCGTTTCTTTGTAAACTGTGAGTTTAACTGC +CTCGTGATGTTGTGAGGTGAGGATTACCGATATTAACAGGAGTGGATGCTCACAGTCATC +TATTGGATAGAACACAGGGCCCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTGAA +GGGGTCTGCAACCCTATAGGTGGAACAACAATATGAACTAACCAGTACCCCCAGAGCTTG +TATCTCTAGCTGCATGTGTAGCAAAAGATGGCCTAGTCGGCCATCATTGGGAAGAGAGGC +CCCTAGGTCTTGCAAACTTTATATGCCCCAGTACAGAAAAACACCAGGGCCAAGAAGTAG +GAGTGGGTGAGTAGGGTGAGTAGGGGAGCAGGGAGGGTATAGGGAACTTTTGGGATAGCA +TTTGAAATGCAAATAAAGAAGATATCTAATAAAATAAATTTAAAAAAAAACAATATTAAC +GAAGCCCCCGCACACTGGAGACTCCTTAGTACGAAGCAGTAGCCACTGTTTTCCTTGAAG +GGTTTCTGCAGCCCCAGGACCTCTATGCCAGTGATGAGCATCTGTCTTCCTTCCAGGAAA +CAGCACCAGGTATGACTTGACTCCTGTCACAGCCGTCAGCGTGCACTTGCTCAGCGGTAA +TGGGATGCCGGTGCTGGTGGACGGACCCATCTATGTCACTGTGCCCTTGGCCACTCAGAG +CAGTCTGAGGCACAATGCCTATGTCGCAGCATGGCGGTTTGACCAGAAGCTGGGTAAGCG +TGAGCCCCTGAGCAGCCCCTCTGAAGTTCATTTTGTTTTGTTTTAATTTAAAGGTCATGG +AGGCTAAAATTGGCTCTCCTAATCTTTAGGTTCTTTTAATATTCTATGATCTATCTTGGT +TCTGTGGTCTTTTTTTTTTTCTTCTTAGTATAAGAAAAAACATTTGCCAACATTGTTTGA +AGCAAGGAGTAGTTCCCATGACCCTACAACCCAGAGATAAATGTGAATCTACTTTTAATT +CTGTCGTAGTTATTTGCCTGTACACATATGTGTGTGCTATCAATTAGTTCATAAGTAGGT +ACCCTAGAATTTATTGGCTTAAGATAATAATGAGCATCTCCTCCTATCTCATACTTTCGG +AGGTGAAGGGATCCAAGCACAGCTAGTGAGTGTGGCTCAGGCACACCCTCAGGACAGTTA +CAGTGGGCCTGCCTGTCAGTATTCTGTACGGCTTAAGCAATGTTCTGCTGAGGCTAGCAA +GCAAACTCAAGACTCTTCCATAGTCACCAGATGACTGCAATTCTTGCCAGCTGATGGCCA +GAGATCTTTGCCACATGGTCCAGAGCTTAAGGCTGCTTACAACGGAGCAACTTGCTTTTC +CTCTTAACCAGTGATGTAAGAGAAAATAAGGTTTTCAAAGCACAAGTACTTCAAACAGAT +GCTGTCCATCCTGGGCATAGATAGTCACTAGGTGGGTTAGTGGAAATAGTGCCAGAATTC +TCTCTTCAGCTTTTGCAGTCATTGCAACAGAGTCAGCAGTTTTTGGTGGCTGCGTTATTC +TGTGGTCCTAGTTAAAGTGACACAAATATAGCATGATTTGGTCATCAGTCCCTTATGATT +AGGGGAAAGGAGGACTGTTCTAAGGTGGTAGATACTTTGTAGCTAAATGTTTCAATGTTT +GTGCACAGCCATGATTACTCTTCAGAGTGTCCTGTGAAAGTCAAACTTGGAGCCAGCTTT +TAACCACCAGTGTAACGTTAAACTATGCAAGAAGATTAATTAGGGGCTTTATTATCAAAT +AATATTTTTAAATATTTAAAATAGTTTTAGCAAATACACTTTAATATAAATACCTTTTGG +GTTTTCATGGAGTTTTTGTTTTGTAACTTCCCAGGTAATTAATAGACTTTATTATTAGTA +AAGATCACTGCAGTTTTAATGACTATATGAAGGTTAACTTCACAGGGTAGATTATAGCAC +TGGCTTACTGTATACTGCACTCCTTCATTAGGGTTTCTATAGCTGTGACAAAACACCATA +ACCGAAAGCAAGTTGGGCAGGAAAATGTTATTTTATCTTATAGCTTGTGATCCATCAAAT +CAGCCTTCCTTGCTAGGTGTACTAGTACATGCAGAAATCCCAGCATTCAGGAGGCTAGAG +CCCAAGGCTTCCTGTGAGTTTGCAGCTAGCCCAAACTACACAGCAAGATCTTATCTCAAC +AACAGCAAAAGAGCAGTGTTTCTCAGACTCACCTTCTGGTCCTTTCCTGGATTTCCTGTG +GCTGGGCTGGGACTTCTACATCTTACCAATTCCTTACATCCTCTGGCTGCCTCCCATTTC +CCTCCTCCCATGGGCCCTACTGTAGTGCTGCTCTGGTTACCCTCACAACTGGAGATGCTC +CTATGTGGTCCTTTCTCAGAGCAACTTGTAACGAGCTTGGAACCATAGCAAGGCACAAGG +GTCTCATTAGAGCCAGTCCCTGTCCGTGCCTGTCCCTCTCTCCTTCCTGGCCTCTCCTTT +CCAGTCACTTTCCAGACATACTGACCCTTCCTTTGGGCCTTACCACTTTGCAAATGGAAC +CTGATCCTTCAAAGCTGTTCTGGTTCAGATCTCAAATGTTCTTCCACTGCCTTGTGCTAA +GATCTTGGTCTTCAGTAGATGGTGCTGGGGCGGGGGGGGGGGGGGGGCTCACCTTTAGGA +GACAGGGCCTATGGGGTAGAAGTAGGTCACTGGACATGACCTTGAAGGGCCCTGGCCTCT +TCTTTTCCCTGGCTCCCAGCCATCCTGAGATAAGCAGCTTTGCTCTGCCACATGTGGTTC +ACCATGAGCCACGCTACCCCAAGCTCAAGAAGCAACAGAGCCAAGTGACCATGAGCTAAA +ACTTCATTAATGGTGAGCCAAAATACATCTTTTCCCTCTTTAAAGTGTTTGCCTCTTGTA +TTTTATCACAGCCATAGAAGCAAGTAGAACATTTCAAGCCCTTCCCACAGGCTACTAGCA +GTTACTATTCGACTATAACAATCATTTGCGATCAATTCAATAATTCTTTAAATTATTTAC +GTTGGAGGTGAATCAAAACAATTGCTAATTCCAAACTGTTAAGTAGCCAGAAAACGCACT +GTAGGAATTCGTGAGGAAGTTTTTGCTTGGATCAGGATTACTCTACTGGAGGCTGAGAGC +TAAGCATGATTCAATCAGAGGATGGGGAGAAGGGGAGGGAGATGAGGCCAACAAGCAGGA +GGTTCTCTCATTTACAGTGAGAAAGTTCTAGAAGTCAACTCGACAGCAATGTCAGTATGG +CTGGCAATGCTTTGTACTTAAAACTTGCTGAGAGTCTGTGTTAAGTGTTGCTATCAAGAA +TATGGTATCAGGCTGGAGAGGTATCTCAGCCCTTAAAGGCTAGGCTCACAACCAAAATAG +AAGCAATAGTATCTGTGAGGTGATGGCATACTGTTTATCATCAAAACATTCAGTCATGTG +TATGCATAATTTTTTGCAACCTACATTTAGTAAGGGTTCAACCTCTCCTCTATCCCACCA +CCCAGCTGAGGCAGTGGAAGAGAAAAGATTAGGATACGGGGGAAGTGGACCTGTTCAGCA +AGAGTTCTTTGGGGGTGAGCTTAGTCTTCTTTGTCAGCAGTTCAGCACCATAGCAAACAC +CAAATATAAATCAGCAGCTACAGTCCAGGCCTCTTGGCAGGCAGACACCAAGCATGAACC +AGCAGCTATAGTTCAATCCTGAAGAAACCACAAGGCTTGCTAACTGACCAGAGGCCGCTA +AAGCAGCAAGAAGCCACAGGACCCTCACCAGCAGTTCCAGGGCGAGTTTCTCTGAATGGT +GAGAGCATTACCATAAGCAGAGCTCACCAGCACTATGTAAATCAAGCCAATACATGCAAG +TTGTTAGCTAAGAATAAAGAGACAGAGCAAAGCAAACCAAGCCTGAGTGCTCATCTCCCA +CTGTCTGTGGGGTCAGATTTATACTCCTTCATCAAGCATCCTTTCACGTGTCTGCTATAT +CCAAACATCCTCTTACCTGTGTCTGCTTCAGGAAAAGTCTTTCCTGTGCCTGCTTTAGCA +AGACATCCTTTCACTTGTGTAACCCAGCAAAGCATCATTTGACATAACTTTCCAAACAGA +CTACAAGTTTCCACTTCAGTCATGCATCTTAAGTATATACAGCTTTGATCTGCAAATTAT +ACTCAATTAAAATGGGAACAAGTAAATATCAAAGGAAGAATTTAGAACATGTGAAAATCA +TAGAACATGCATAAACATACACATACCCAAATAAAGTTTTATTGGAACCCAGCCACACCC +ATTTGTTGGTAAATCATCTGTTTCCATCCTGTGGTACACAGTGAGTATTGTCATCTTCTG +GCTTTCCAGTCCAGTCTTTTACAGAACCACCTTGTGACTCCTGACCTAGCACCCTCTCTG +AGGGAGCTCTCTCCATTTGCTGTCACAGCACGGGGGTGTTTTCTCTCTGCAGGGAATAGC +GGGTGCTGGCTCAGCTGCAGCTCCTTATTCCTGTTACCTAAGCTCACAACTGTCTGTAGT +CACTCTAGTTCCAGGGGATCTGACACCCTCCCACAAACATACATATGGGCAAAACACTAA +TCAATGTTCATAAAAGTAAATAAGTCACTTTTAAAAGAAATTAGCATCTTCATATGTTGA +CCCTGTTCGTCAGAGGGTGACCTAGTATATGAATGCATTGTCAGGGTGCATGAATTGGAT +TGTCTTGACTGTGTTACAATACCAGTTGGCTCATCACCACATATGCCCTCTAAGAACTTG +TTTGAAGAGGCCCAGCATGCGTGCTCTGCCTTGAAATGGTTGCATGAACATGCTCTGTGT +GCTGTATGTGAGTAACCTTTGCTTTACACAGCACAGCAGACTCCCCTTGGTGTGTGAAGC +TCTTACCTTTTAAGGAACTGGCAGGCTTCTCTGGCCAACTTCAGTCCTTCGCATCACACT +GTGGCCTGCAGCCGTTGGGGTGGCACCTGGTACAGTGATCAGCGTCCAGAGTTAGTTGTG +TGCAGGAGCCAGTTTGACCTTCCAATGTCTGGGGAAGAAAGTCGGTCATGGCCAAGTGTG +TGCTAACTGTGGCTTTCAGGAAAGTAAGGGCCAATTGTGTCTGCTTTCTTTTATGGACGT +TTATTATTTCTTCAGTGTATAACTAGGGCAGCAGATGGCTTCTGGGCTATGAGGTTGTCT +GACTCGTTGCCCTAGGGAATGGTCACTCATGAATAAGCAAACCAGGTCAGTGGTCTGAAT +TCAAAGTGACTGATCCTGAATAATCAAAAAATCAATAGTGTTTTAGATTTTGGATTTGTG +CTTCTGCTGTTTGAGTGTCACTCAGTATGTTTGAATCCTCTTAGTCCAACGAGATAGCAG +AAAGAGAAGCCTACCCTGAGAGTGAAGCTCTACGGTGAGATCCAGTTTTAGCTGCCTTCC +CAAACACCACAGGCAGAGTCTGTGTGGATTGCTATAGCAATGGGGACTACTGAACCAGCC +TCTTACCTCTTACGGCACATCCATAGCGGGTGCTCAGGAATAACTCCATAACTGGCCTGC +GTAGTAGGTCTGTGTCTGTTTCCAAAGGAACGTGACTGCTTTTGCTGTGCAGGGCCTACT +AAGCTTTTAGGTAAGTCATGGCCAGTTTGCCCTTGAAGGAGAAGTTTATTTACAATACAG +ATATATTCATTTCTTTATCATCAGTGTGACAAGTTTATCGCAGGGAATGTTAGAGGGGTT +GTGGGGAGGAAGAAATCTCAGCACCTTTATCACAAATTTGATGTGAACCGAAAACTATTC +TTTCTTTAAAAAGCAAAGTCATGATAATTTTTATATGCCTCGCTGACCTCAAGTTTGGTC +AAAGTGTTATCTAGATCTCCAAGAATAATTTAGAGACTGCCAAGGATTTGCTTAGATGTG +TTTTCAAGACTTACCCTGAACTCTGATATACAGAAATGATAAGAGATACAGATATGTTAA +ACTATATGGATATTAAAATATTAACCATGTATCTCGATGAAGGATTTCAGAGTGGCTTGT +TGTGGTTTAAATGACTTCTAAGGTTACACTGTATTGCATTGTATGGGTAAAAGATAAAAT +TGGAGATGTTTATTTGTCTAACAATTCAAGTACATATTTATATATGTGATTAACTTTAGA +GCTAAATGTAGTACTCCCCCCCCCCCCGCCAAGAACAGATGTGATAATTAAGGATATTAA +ACAAAGGAAGAGGTTGATTTACCTAAGAGTGATGCCAGTATACACCTAAATAAGACAAAT +AGGCAATTTCCTAAGGAACACTAGCTGAGAAACAGAGAAACAGACTCACTATGTATCGAA +AATGACCTTGAACTTCTGACCTTCCTGCCTCTGCCTCCAAAAGCTGGGATTTCAAGTCTA +CTCCTGACCCACAGGTCGGTGCTGAGGGACTAAAGGGAAGTCTGTGCACATGCTAGCAAA +AGACCTCTTATTTTCCAGATAGGAAAATGAGCCTGAGAGTGAACTGGGTTTTGGTGAGAT +TTTTAGCAGGGAAGGCAATAATCTGTATGCAGAGTTGAGGAAGCTGAGGGTAAATGCTGA +GAACCCAGTGGGACGTTGTCTTCACCAAGATCCCAGAGTGAGGCAAGATCCTCTGCTTTG +CGTTTTGGGGACTAAGATGGGTGTGTGTTCTGTTACTGTGGGACTGTTAGCATCCCATTG +CAAAGTTCTGCCCCAAAGGATGAGAATTAGAGTTTATAATATACTTATGCTGCCCTGTGG +GCTGATGTAAGAAGGACAGTTGTTTTCCAGTGTTGCCTAGCAATTCAAAAAACAACCCTG +TAACATCCATCTGTCTCTAAGCATTGTTAAGTCCTTTGTGTTGGTGGCGTCCTCAGAATG +ATCATTTTCAGAAAATTAGTTCTCAGATAGCTGTGGTTTCGGGCACTTTTGTTTTAAAAC +TATCCTCGGGGTGTTGGTTTTCTTAAAGTCTCACTCTATGTAGAACTAGGATTTACCATG +CTTGGATTTACCTGAAACCATGTGGGCAGGCCTGACAAATGAGTAGTTGGTTTGTGGTTG +CAGAGTATCAAGTCAGTCCTTCTCAGAGGAAGCCTGTATTCCTTAACAGTAAACCATTCA +TTACCACTGATGGAGTTGGTTGGTTAGGTGTGGTGACTTCATATCCTTACACTGGCTCTT +TCCACCACCAGGAAACCTTCAGGCCTTTCAGTGTACCTGGATTTTAAACAAAAATTTGAT +GCTTAGTCTACTATAAGCCTAAATGAAAATAATTAGGACATTAGTGCAGCATGAGTTATT +ATTTGTGCTGCTGCTGCTGTGATGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTG +GTGGTGGTGGTGGTGGTGGTGGAAGACAGACTCTCATGTATCCCAGACTAGCCTCACCCT +GCTATGTAGCTGATGTTTCAGGTATATATTACCACTGTTTATGCCATGCTAAACACTACA +GGAGCTAAGCTACATACCCAGCTCTCCAGCTATTTATCTGGGATGTGTGTGTGTATGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTACATGC +ACTATTTACATCAAGATGTTGGTGAAGGCCAGAAGGAGAGTGTTAGACCCTTGCAACTGG +TGTTTGGATGCTGAGAACTGAACCTGGGTCCTCTGCAATAACATCCAGTATTCTTAATTG +CTAAGCCATCTGAAGCCCCAAATATTTTTAACTACATTTATGCCTACTTCCTTTCACTTG +AAAGAGTAATTACAAAGTGAAGGTAGCATGTGGTTGTGTATGGTGTCTAGCATTACAGAG +AAAACAGGGAGCCACAGACTAGCAGTTACAACAGAACCAGCTAGAGCCAGTTACTTAGCC +ATAGCAGGCCTCTGATTTCACATCTGTGAAAAGCATACAATAGGCAGAGTCTCTACATCA +TAGACTTGTAAAAAGAGAGAATTTAGAGCGGGGCCGGGCACTTAGGGAAAGCCTTCCTAG +CCACCCCTCGCCTCCCCTATCGTCTTCTCTCCTCCCTCATCTCCACCCCCTCTTCCTTGC +CCTCCTTTTCCCCTTCTCCACTTCCTTCTCACTTCTTCTTGCCCCTCCTCTCCTTTCCCC +TCCTCTTTCCCTTCCTCTTCTCCCTCCTTTTTTCCCTTCCTCCCCCATCCCCCCTCTTCT +CCCCCTCCTTCCCCTCCTCCTCTCCTTCTCCTCCTCCTCCTCCTCCCTCACTCTTTCCCC +TGATCGCCATCATTGTTATTGCTATCAGCCCATACACCATTTGCAAATCTTCAGTGACAC +ATGTGAGAAGGAAGGTCAAGCTCAGACCTGCAGTTCTGTTAGTGTAACACTGTAGTCTCC +CCGAGGGATGACTCCCTAGAACACTCCAGCCACTAGTCTGATGCCAGTGCCCATGCCCCA +CCGGGTGTTCAGAACTTTTAATATAATATCATCACCACCTGAAATTGAACTTCCAAATAA +CTCCTGAGTCCAGGGCAGATGATCCCTCACACAGGAATATGTCTGATGTGCAGAATGATG +CACACACACACACACACACACACACACACACACACACACTTATCTGCTCATTGCTGCTCC +TTTCATTCACAACCTGTGCCACTGTCGTCCCTTCGCAGGTGAGGGTACTAAGGACAGGTA +TTCTGGGGCAAGTAATATTAGTGTTTAGGTGTGGAGCATGGTGGGAGAGGAAGGGGAGAA +CTGATTCCACAAGGTTGTCCTCTCTGTCCGCGTGCGCACACACACACACACACAAACACA +CACACACACACACACACGTGCGTGCACAGAGAGGACAACCTTGTGGAATCAGTTCTCCCC +TTCCTCTCTTTCCCCCTTATGTGGGTTCCAGGGATCAAGCTCAGGTCTGCAGGGGCTTAC +ATGGCAGTCAGTCTACCTTCTGCCCCATCTCACCAGCCCAGGGACACATACATATGTGAA +TTTCCATTTACAAATGGACCGTTATACAATGGGAGTAATGAGAGCAAAATAGAAATAGGT +ATGGTGGATGAATTGCAATCCCTGCATAATAAGGAGAAGTAAAATCAAGTATGTTAGAAG +AAAGCTTCACAGTAACTCACATTTTACACTTCAATTAGGTTGCTGTGAGCAAGCTGGCTG +GGTGGGTGCAGTGTTTGCTGACCAAGCATGAGGACCAGTGCTGGGATCCACAGCAGCCAC +TCAGGAGCATCCTGGGGGCTTATCTGCTAGCCTGGCTAAGCACTGAGCTCTGAGTTCACA +CATGCACACATGAACACATCCATATGTACATAAAGCCCATGCACAAAGCAAAGTTTAAAA +AAATAGAGATGTTTTTAGTTAGACTTTTAGGTTAAGGTAGCATGCCCTTGTTTCTGCTTC +TACTGGCCTATTTTGACTTTATAATTTGGTGTGAGTGTGTCACACATTGAGTGTGCAGGT +GCAGTCACCTGTGCACTTGCAGGTGGTGGCAGGTCTCTTCCTCTCTGACCCACCTGTCTC +AACCCCACAAGCCTGGGCTTACAGGCACAGACAGCCACACATAGCTTTTTACATTGGTGC +GAAGGATTTGATATCAAGCCCTCAGGATTTCACAATCAATGATCTTACTCACTGAGCCAT +CTTTCCAACCTCTGACACATGATTTTTAAAAACAAGTTCGATGCACTGTATGAGAGACTT +CTTTATTTCTTTTAAAGTCTTTTTTTATGAAATTTAACTTTCAAATAACTCCTGAGTCCA +GGCTAGATGGTCCCTCATGTAGGAATGTCTGATGTGTAGAATCAATCTCTCTCTCTCTCT +CTCTCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCACACACACAGAGAGAGAGAGAGA +GAGAGACAGAGAGACTCTTTTTTTTTCTTTCCATTTTTTATTAGGTATTTAGCTCATTTA +CATTTCCAATGCTATACCAAAAGTCCCCCATACCCACCCACCCCCACTCCCCTACCCGCC +CACTCCCCCTTTTTGGCCCTGGCGTTCCCCTGTTCTGGGGCATATAAAGTTTGTGTGTCC +AATGGGCCTCTCTTTCCAGTGATGGCCGACTAGGCCATCTTTTGATACATATGCAGCTAG +AGTCAAGAGCTCCGGGGTACTGGTTAGTTCATAATGTTGATCCACCTATAGGGTTGCAGA +TCCCTTTAGCTCCTTGGGTACTTTCTCTAGCTCCTCCATTGGGAGCCCTGTAATCCATCC +ATTAGCTGACTGTGGGCATCCACTTCTGTGTTTGCTAGGCCCCGGCATAGGAGAGAGAGA +CTCTTAACTCTTTTTTTTTTTTTTTTTATTAGGTATTTAGCTCATTTACATTTCCAATGC +TATACCAAAAGTCCCCCTTACCCACCCACCCCCACTCCCCTACCCTCCCACTCCCCCCCT +TTGGCCCTGGCGTTCCCCTGTACCGGGGCACACAAAGTCTGTGTGTACATGTATTGGGTA +CTTTTGGCTTTCCTTTAGCATTCCAAAGTCCTTGAAGATCCTATTATGGCTCCTTTCCCA +AAACTTATTCTTAACTCATCACACCTTTAAAGGGGAAAACAAGTGGTTGCTTATATTCAA +CTAATTATTAAGACACAGTGGCACATGCCGGTAATCCAAATCCCTCACCAGCCTGGGCAT +ATGTAAGACCCTTGACTGCATTTCCAGCACAAAAATAAGCCAAGTAATTAAATAAAATGA +ATATTTTATTGTAGCTTAAAAGCCTCAGGGTCCTGGGATTCCACTTAGACTGGTTAAAAC +ACTTGTCCTGCAAACCTTATGTCTTGTATTCAGTCTCCAGAATCTATATTTTTAAAAAGA +AAACTGAATATGGGACACATATCTGTAATCCCAGAACTTCTGCGCCGAGATGGGGGTGGA +GATAGGAAAATGAGCCAGAAGATCGCAGCCATCAAGCCTGAAGTAGAGAATGCTTCAGTG +AGGTGGAAGACACAAACCAACTCTCAATCATGGTCTGTTAGCCTGAACACATACACCATA +GCACACATGTGCCCAAATACATGTTCACACATGCAGCATGCACACATTCGCAAACACTAT +CTTTAAAAAAAAAAAATGAATCTCTCCCTCAGAAACTAACCTGTTCACTTTGCAGCCCTT +TAAAGGCTTAATGATTTAAGAATAAGTTTTGGGAAAGGAGCCATAATGGGAAACTTCAAG +GATTTTGGAAGGCTGATTCTCTATATTAAGAGAATATATTAGGTGATCACAAGCTTATTT +TTGTCTTGGTTTCTAATATTCAGCCTGTCTCTCATTTCCCGCTTCAAACACAAAGTCCTC +AGCTACCTTGAATTTCCCTGCTTTTTCTTCTTGTCGAGACCAGTCTTGAGATCTCCTTGT +CGAAAGCTGTGAGGAATCTAACCATCTCCGTATAACTTCTGTTCCTCTGTTTGATTTCTC +TCAACAAAAAGTATAAGATAAGTAGTTACCCAGGAAATATTTTGCTATATAATTGACAAG +GGATGTTTGCTCTTAACTCATTCCATGGGGAAAGTAATTTCAGAGAAGGTCACTGACCTA +TTAGTCTTTCCTTTGATATTGATAATGATTTTGAGATGGGTTTACTGGATGGTTGCAGAA +TTCTTCCCGGCTTCCAGCTTATAGATCTAGTAGAAGTTATTCTAAGTTTGTGCAGGAAGA +ATATATCAATTAGAATACATAGAGTAAGAAGTGGGGTACTGAACTGCACATATTAAAATG +CCCAGGCCACGTACTATGGAACTGGGAAGGGGGTAACCTTCAACCGCTTAAAGACGTGAC +GGAAATGTCCATCCTCTTCTGTGCATGTGGGACATGTCTTCATTTCACAAAACTGGAAAG +TGGCCAGGCTAGAATTCACACTCATAAGATTAGCTGGCCCTCAAGTGCTTTGAAGTCTAA +TATGGTAAAAGTCTCAACAAGAGAGAAAAGTCTTGTATTCTGGTGTTTTGCCTAATATGC +AAGGAGTCAACTTTAATGTGTAATATGTTCTAGTGTTGTTGGGTTCTGCTTATAATTCCT +TTAACTCAATGATGTTCATAACATCAGATCTTTGTACTTATTATGAAGTTAAGCTGAGGT +AGCTTTCCTATTAAAGAGAAGTATTCAGGCAAAATAAATATGCCAAGCAAGATAAATCTA +GGCTCTTTAGGCTTCTTTCAAAGGATATGTTGCATTTTAAGTGAGTCCTTTTTCACATTT +TAGAGTCCTTTATATATACTTTTATTTTATATAAATAAAAGTTGATTTTGTTGTTGCATA +GTAACCAACTAGCACTTCAGTGATTGCTAGGAGACTCCATCCCATCTTAAAGATAAGGAT +GAGGTACCTTATCTGATAGTTAGTATATGTAATAGTCATTAGAGTCAAATGCAGCTCCTG +TTTAAATAACTCATAATGCTTGCCACACAGTGAACCATGCCAGCTAACTCCATAACAAAA +ACACTTCCAAAAGAGAGGCACACTTCTCAACACCTCGCACATTCCTGAAAATATTTCTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGAGGATTCAGGTTGCCACTGTTTGATAATTGGATTGTCCTCCCTCACACA +CACCTTGATAAGGGGACAGTAACAGTGCTGAGTGTGACAAGTTGGACCTCAGCGGCAGTA +AAGGAACAGAACTTGACAACAAGGACATAATGTATAGGAAGGACAGTGAACATATGGGCA +GCAGAAAAACTATTTTTCATAAGAGTGACCAACCTTCTCCAGAATCCTCAAGTCCATGTT +CCTAGGGTCATTGAACCTAGACCTGCCATTGATCATGACCATGGCCTCAAGTTATCAAGA +AAACCCCTTGTGTCTGAATCAAAATTACATGCAGATTTCATTATTTGTGTCAAACTTCCT +TCTCAGATGTTGGCATGTAGCTTTCTTTTTGCTACTTTGTGCGTTCTTCTCTTCCCACCC +TTTATTCCCTCAGGTTTCACCCCCTATTACTAGATAGGAGAGAAAGGAAGATGGAGGAGG +AGAGAGAGAGATCTAAATAAAGTCAGCAGTCTGAAAGGGGACAACATTATCATTAGATTA +CTTTCCTGCTGACTAGGGAAAGTTTGATCTTCACACTCAGGATATCTCCTTTCTTTTTGC +TGTTGTTTCTTCATTGTATACTACAAACACCAACCAACAACCCACCCCACCTCTCAGTTT +ATAAACCCTCTGAAAAGTTCCCAGAATTCAAATGTCACACAATCGGAGAAACCATCTGCA +GCCGACAAAATCATGTCTCTGCTAAAGCATGAGACAAATCATAGTCAGCTGCTGTGGACA +GTCTACAGCAGCCCCACCTCCCACACCTGGGATTAAAATGAAAACATATTCTTATTTCTT +TGTTTCTGTCACTACTTTGGCAGGTACAGCAGAATGTCCCTTTGGGAAGGGACTTTGCTC +CCCTTTCTATGAGCAGCTTTCCTTTGTCTGTTGTATGTATTCATTTTTGCTCAAGATTCC +ATTAAAAGGGGTCCAAATTCCCTAAAGCTGTTTGAGAATTGATTAGCTAGAAATTCCAAT +CTTGCAACACCTCTTTCCTCCATGTTGGCAGGGGAACCACATGACCTTCACAAACAGTCC +CAACCACAGCTCATGTCGGAGCAAATAAGCCACCCTGCTAACTCTGAAATCAGTTTGATG +CAGCTGCACATGGCCTTTCCACCTTAAAGCCACCGTGGGTGGGGCTGGAAATGCACTAGG +AAGTGTAGGTTCTGCCTAACTGCCATCAACAAGTGACAGCCATTATCTCTGTGTGTCCCA +GCAGTGGTCTCAATTGCCTGCGTATGAAGTAGACACAGGAGTCCTACAGAGAAAACCTAC +AGGGAAGCCATGGGAAGGGGTTGAGAAGGAGCGGGCTAGGGAAAGATAAAAGTCCAGAGC +AGATGAAGTAGGGCTAAAGAAGCCAGGAAATGTTGTTCACTGGGGCCTGCCCTGTGATTG +GATCGCAAAGATGAGAATCTTAACAAGGACGGCCCTTTCATAGAGGCCATATTCAGCAGT +ACCAGCAGCCATCCAAAAGTGGCCTCACCCTTGTGGAAGGTGTAGAAAAATAAAGATCTT +TTACAGTTGGATATTTCTTCCACTTTTAAAAGGAAAACCTAACCTGGCAATGGTGGTGCA +CGCCTTTAATCTCAGCACTTGGGAGGCAGAGGCAGGTGGATTTCTGAGTTCGAGGCCAGC +CTGGACTACAGAGTGAGTTCCAGGTCAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAA +AAGCCAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGGAGGAAACCC +TGCTCTGCGCAGTCTGAACAGGGCTGGCATCCACACATGTGCACATGAAAGTGCCCTTTT +TAGCACCCTGCTATCTCATAACCTTTTCAGCACGGGGCACCTGAATGAGCTTTGTCTGCT +CGCTGGTGGGTTTGCCTGTAACAGGAACCCATGCCTTGCTGCCCATCTTCACCACAGTTC +CCACTTCAGTGCACCAATGTACTGTTGGGAAGCCCTCCTCTCCCTCCCCAGGTAGGAAAG +CCCCATCATTCGTTCTGCATATATAGCGTCAGGGTCTCAGGAGTGAGAAGCATATGTTGC +CAGCACACAGTTCATTAATTCTTACGATTCCTGTGGCCTCCCCTTCCTTAAAAACAGAAA +TCTTAGAAGATGTCCTTGCCAGGAACAGCACGATCGAATCCCAAAACAGCGTCACACTTT +TGTCAGACCCTGTTGTGTATTATATAGAAGGTCTGCCAAAGTTAATGCCTCTCCCCAGCT +GGCTTCTCTCCCTGCCGTTTGGAAGGGGAGCGTCCCAGTTTAGCCCCACTGCCGCTAGGA +TCACTTTCTTGTCAACTACATCCAGCCTTTCTCGGAAGGATACTGATGCTATTTGTTGGA +TTGCTTCTCTAGCATTCACTCGATGTGAAAGTAAGTTCCTATTTGAAGATAGTTCGAGGT +ACTTGGTTGTAATGAGAATTTTGGCTTCTTTAAACACAGAAACATTATAGGAGTGTTTTT +GTTTTAATCCCATGTGTGGAATATGGGGCTGATTTAGACTGCCCACAGCAGCTGGCTATG +ATTTGCCTTGTGCTCTGTCGGGGTGTGATTTTGCCAGCTGCAGATAGGAATCTTAGAAAC +TCTTGAGGGTATAAAAATGCTAGAGCCCCCAAGAGATGCAGTGGCTACTGCTCCTGTTCC +TGCTGCTGCTTCCTGCTGGCTGCTGGCTCCTTGTAGTTATCCTAATAAAGATCAGCATTG +CCCCAAGGACCTTCCCTAATCATCAGGAAGTAGTCCATGAGATCAAATTGACACCCCCCT +TTCCCCTCTAGCCTTCTTTCTTTACCAACTAATGTTGGGAATTGGAAGAGATAAGGGTGG +TAGAGAAGGGAACCCGTACACTTAGTAGAAGACAAAACGGTATACAATACGTAGGTGGAC +ACTCTCAGAGCTTGTAACCCATTGGAGGAGATCAGACGTAAAACAGCATGTAAGCAGCAC +ATGGTACGGTAAAAACATTTCCCAGGAAGGAGGAGAGACAGAATGTGCAGATGTGTGGGA +AGTTCTCCCCACTCTGATGTGTGTCTTTTAGAACAGAGGAAAGGTATGTGAGGTTAGACC +CACAACAGCAGTCAGTCATGAGGACTAGCTAGGACAAGCGCATGGTATGTGAGGTTAGAC +CCACAACAGCAGTCAGTCATGAGGACTAGCTAGGACAAGCGCATGGTATGTGAGGTTAGA +CCCACAACAGCAGTCAGTCATGAGGACTAGCTAGGACAGGCGCATGGCACAGGACTGTAG +TTGGCCTTGGTTTTCAGGTTCTATAGCTCTGGTGTTTTCTCCCAGGTCTACCAGCAAATG +TGAAGCTCCTCCCAGCCATAGCCTAGCCACTACCTCCTGTTCACCTTGAACCTGTCTTCC +CAGTCCTTGGTCCACTGCTCCATGCTTCTCCATGTTGCTCCATTTCCTGAGTGGCCTTGT +CACCCTCCTCTCCCCGTCCGCATCTGTTGTCCTTACTGACAAGCCCTACTCCACCACTCC +AGGTGACAATATTCCCTTGACCTTCCAAAGCACTTTGGACATCTTTAGCATATGGCCTTT +CTATGTTCTATCTAGAACAGGGACCGGTCATCTTGGCAGTGGGTATGGACTCGCAGTGTT +GATAATAGCTCCACCCACTTGGCTTGCGTCATGTGTAACTTGGAGGAATTTTTCCAGTCC +ATTTCAGTTGATTTTCTTCTAAGAAGCAACTTGGGCAGAGTTGGCAGTTTATGAATGAAC +AGGAATTAGGACTCAGCTTCCAGCTCTTGTCTGTTGGATCCCATTTAGCATCCATTTGAA +GAGCAGTGACTCAAACATCTAATCTGGAGAAACAGCCAACCAAAAAAATGCATGGCCACA +TCCTGGCTAATCCGAAGATGCTGCCTGCTGTGCCGGTGGAGGAGCAGTGCGTGGGAGTGG +GTGGGGTTTGTGAGTCACGCAGGAAGGGAGCATGAGGGGGTGATGGGAGAAGCTGAAACT +TACCCGTTCTCTTCTTCTGGAGAAATATCCTTGCCCAGCATAGAAACCCTCCTTTCTACT +GTGTTCAGTGTCTTCTGTTTCCCTTTCCTTAGAAGGCCCATGGAACCACTGGTACTCTCA +GATGCTACGCGATCTCTGGGTTGGCATGATTCATGACATGGTCTCACACTTGTTTTAGAA +ACCTTGTTGTAGCTTACATTCTGCTTTAGCTTGAACCAAAATCACCTATAGCCATGACCT +CTCAGGCAGGCCTGTCACATTCATAACTCATGAATGCAGAGCCCTTACTATGCCTGGCGT +TTCCTGCCTTCCTTGCCACTGCTGTGCAAAGGAAAGGGGGTGTGAGGTGGGAAGCACCTT +CCCACCCACTGCATTTGAGTGTCGCCATAGCAACTAGTAATGCCTAGAAGCAGCCCAAGT +GTTGTTTTGTTTTCTTTTGTTTTTATCTCCAGTTCCTCAGCAAAATGTGACCCTGGAACT +TGAGACATAGGGTCAGCTGCTTGACACACTTGATCCAGCCAGGATCATCCACGTGGCCAT +TTCGGGTGGTCCATGATTGTAGGAGTAGGGAGGGCTCAAAAGCATCCCTGTGTGTGCAGC +CTGTGCAACCATTGCTGGTTCAGGAGAGGTGTGCACAAGCCTTGGGGGTCACTTACCTGG +CTGCCTCCCTCTTGGGCTTCTGCCCACAGAGGCCATCACAGGCCTCGAGATACAAGGTTC +CTGCTGGTGAGCAGTGTTGCCTTTTGAGCTAGGAAACAGTCCGTTAGCCTAGAACTACTT +TGTCCATCTGTGAGCCTCTGCCTGAAGGCTTGAGAAAGGAACAGAGTCATCCGTCTCCAA +GAAGGTCTGTGGGAGTGTTGCATGGCCCAGCAGCAGAAGCAACGTCCGCCTTGCAGCCAG +GCAGACCCAGGTCCCGTGCTGTGCTCACAGCACCCAGGTCTTGTGAGAGTTCTAAAGCCC +ATCATTCCTCAATCTCCCTTCCCCCAAGGAAATGAAATCATGGGGTATGGCATTGTTGTG +GGAATCATAGATCATGAATATAAGGCCATGAGTGTATCATGGTAAGCTAGCACACGGCAG +ATTTTTCTTAATGGCAACTTTTTAATATTACTGCCCACACCAGACTTACTCATCCAGGAT +ATGCGAAAATGGCATTGATGAATGGGTATTTTTAAATATGAGGCTGGAGGTAGGTGGGGC +TCAGTGGCAGAGTAATTGCTTGGCATCCCTGGTGCTGTGAACATAGATAAGCAAATAAAT +CTTTTCTAAATAATTGAGACCTAGCCTTAACTAGGATAAGGAATATGTTTATTCGCTTAA +ATGTAAATACTATGAACGACTCTATCCTCCCTTTTCCCATCTCTACCAACTCCTAGCACA +CTGACGCCATCACTCTGACCCTTCGGAACTCTGGGGCCTTCTGCTCAGACTTTCTGTTTG +GAAAAAGAGGCAGGCACTAAAGTGACTGAAATGCAGTTAGCTGATAACACAAAAAAATTC +AAAACTATTCACCTTTCCCTGCAGAGAAGTCACAAAGACTTTTTACCGAAAGTTGTGTAC +AATCTGTAGGTGGTAATGTGACTGACTGGGCTATCCAGCAAGTTGTGAATGCGACATTTA +AAGTGGATTTTATAAACATTCGTGTCAATGTACCCTGATGAAGTTCTTTTCTGCACCCCC +ACAGGAACGTGGCTGAAGAGTGGTCTGGGCCTGGTGCACCAGGAAGGCAGTCAGCTCACG +TGGACGTACATTGCTCCCCAGCTGGGGTACTGGGTGGCAGCCATGTCTCCCCCCATCCCA +GGTAACACAGAACCAACAGGGCTGGCAATCCGGGTGGATTTCTTTTGGGGATCTGAGCTC +AGCATTCACTTAAATATAACTTCTATAGGCAGTTCATGGTGTGTTCTTTCGGAAGGTCAA +ATGGTAAAGGCTGTTTTGTCAGTGGAGAGCAGTACCTGGAACTTTGACATGGAGGCCAGG +CACCAGGCGTGGAAATGGTCTTGTCTCCAGTTCCATCTTGCTCAAACAGCTGCCTTTAGG +AATTCTTAATGAAAGTGTTCAGAAGAGGCTGGGACCTTCTCCTCCCTAGTTCCCAAAACA +GCTGTGGCCTAGTGTATCTGTAAACTTGAAGGCCAAACTCTCAGCCAAAAGCCATCACTG +GGGGCTTCTTGAGGCAAAATGCTTGCTTTAGCATTTCTGATCAGTTTAGTGAAAAGCTAG +CTGCCTAATGTTAAAAAGAGTAATCTTCACTTAGAATATGTGAGTTGAGTTTAGGATATG +ATAAATATATGCATATATGTGTGTATGTATATATACTTACATAATTCCAGTGATATTGCA +GGACATTGTGCTTCTCATGAGAATTCTTCCTAGTGATATCTCCCTTCACTGCCTTTAAAA +GCCATGCATGCCACTTGGACTCACCCACCTTGGAAAATCCACTTTCCTTACCATTGTTTA +TGCTGGGGCTACATCAGAAATATTGTTTTGTGTTGTTTTGAACACATGTTAAAGCACATC +TGTTCTGAGTTACAAAATTGAGATAGGTTAAAAGATACCTGATTGAGCTGATTAAAAGAT +ACTTCATACAAAGACACGATCGATGCATTTCCAAATGAGAGCTCGAAATATTTTAGCAAT +GGAATTAATGTTGAAGCATTAGAATTCATGCTTTGGCCTTCTAAGTGACTACTAGGATGG +AGCTAGTCCTAGATGGGTGTGGAAAAGCCTTCCTTTCAGTCACCACATTCCTGTCTAAGA +AATACACACTCTTCGGCGCTTTCCTCGAAGGAATTGCTCTCGCAGCATTGCCAGCGTAAG +CCTGCCACAGAAACACCCTGTTTCCCTAATTTGGAGTATGCAAAAGTAGACAAAAGAGAG +GAAGAAATGAAATGCCACAGGTACCAGAGTGAACGCCACAAAGTCCAGCCACCAAAGGGA +AGTTTTCTTAGATGGATTTCAAACAACTGTGGCTGTCAATTTTCCCACCATGCAACAGGT +TAATATTAATATGAGCTTTTATAAAGAGGAAAGCAAGGGCATCCCAGCACAGGTCCCCCC +CCCCCCCCCCCCCGCCCCCAGGAGTTCTCACGCAGTGAAAGAAAAGACTCAAAGCTGTGA +AAAGCAGCCCCACCCTGCCCCGGTGGTGCACATCATGGTGCTGCTTCGTGGGTAATCTTC +CCACTGTGTCTTTTACTTAGACAAATTTCAGTGAAGCTATGCTTCCCTGCGCCACAAACC +AAGAAGAAAACGGTTACGGTTTTGTTCCTTAATTCTGAGCTTAAGCAGAGACTAAAATTT +AAGCTGTGAGTTTTATGAAGATTTCTTTTGACACGGGCTAAAATAATTACATTCTGAGTG +TTTAACAGACCTTGAGAATGGTCTTACAGGACGAAAGTCTCCCCCTGCCCTTCTCTTTAC +TTCTGTATGGAGGATCAAATCCAATGTCTTTGAATATTATCTCTGTACTAAGATGTCCTA +TGAACAGTTAAGGCAGTTACAGACATCTACGTACACACTTTCCCACCCCACTAAATTTAA +GAAATATTATATATATATATATATATATATATGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGTGTGTATCTTATAAGATATAATATTTAAGAGAGAATTCCATTCTC +TTCTGGACTCAGGAAGTATCATCAATTCCAAAACCCAGTAATCTTCCTTGGATTCATTTA +GCTCTTTAAAAGATTTGAGCCAGACATGCTGGCTCGTCCAAGCTGTAGTGGAGCAGAGGC +AGAAGAGTTCCGGGAAGTTCAAGGCCAACCAGGCCAGCCCAGTCTTATAGTGAAACCCCA +GGAAAGAAGAGAGAAGGGAACAGGGAGAAAGGGAGGGAGTGAAAATTTGTCTCCTTAAAA +AATATTTCTAAAAAAGAAATCTGTCATTGAACATCAAAAGCAAATTTATAATAAAGCAAA +TGGGTACTTGTTAATAAATAGTATGAAGCCACTGTGTCCCATCTCCTGGACAGTGCAGGG +AACTGGACAAGAATAAATGTCATTGAGAGGTTTTGTTACCAATCTGTTTTGAGCTACCAT +GTGAGCTACCGATTTATATTATTCACAACATTATGAGGCCGATTCTCATTGCCCTGGAAC +ATTGGGAGCAAAACTTAAACCCACCCCTTGGTGTTCTTTACATTGCAAATTAAAAGCTGT +TGTTTTGTTCTGATTATCTCTAGCAAATCTTTTCTTTAAGTGCTAGAGAGTTCTATGACC +ATAAGAGATTAGCCTTGCTAAAAATAAAAATAAACAAACAAAAACAATATTGTGGATGAC +TATGTAATTTCTTTAAATAGGAAAGTATTTTGGTCAGACTTGACATTTTAAAATTACAGT +AAATTTCTATCATATATTTAAAGCAATTCATTCAGGCAAAAGATATTCTGTACAGCAGTA +ATTTCCAGGAAAAGTGAAAATAAAGTCATAGCCACTTTTTGTCATAGCCACCTTGTAAAA +TCCCCAGGTTCTTGGTTCCTCTCGGACATGAGGTTCTACTCAGTGGTTTATCATGCATTC +ATTTTCTTTTATGAAAAGATCATGTATTTAGAATGCTGGGCATGCTGCTGTGAGAGACTA +GCTTCTCCTCTAAGGGGAGGGGTGGGAATCCCCTTGATATAAGAGCATTTCATACCTGAG +CATCAGGGGCTACCAGCCACTGAAGGGCTAGCGACTGTCATGGATGGGAGTGACGGTACC +TTGGGTAAAACAGCCATCGTGTCTCTGACCAGCCACTCTGTCTCGCAGGCAGGAAGAGGG +TTTTGTTTTTTGTTTTTTAAGTCATTACATTCTCAACTCATTATTCCTATTCTTACATGA +AGGAATTCAAAGCTCTAAAATGCGATTTTCTGACCTTCTAGGTCCCGTTATGACACAGGA +CATTACCACGTATCACACGGTGTTTCTTTTGGCCATTTTAGGAGGAATGGCTTTCATTCT +TTTGGTTTTGCTGTGTCTCCTTTTATATTATTGCAGGTAAAGTGTTACCATTTGGATGAT +GTATTTGTTTAATGTAGAATTTCCTATGCAATTGGTATTCGGAAATGTTTTTTTCCTTCT +TCTTTCTTTTTTCCCCTAAACCATTTTAGTTTAACTCATGGAAAATTACCTAGAATGCAA +ACATGTAATGTAAGTTGCAAATGACCCCACAGGTTATGTAAAGTTTCAGGTCATGGTAAG +GGGCTTATGAGAGCTTAGGTGCTAGGGAGATGCCTCAGGAAGTAAGAGCTCCATCTATGT +GAGCATGAGAGCGGCCGGCCGTCAGATCCCTAGCACCCAGGTGGAAAGATGAGTGTAGCC +ATTCACACCTGTCTGTAGCCCTGGTGCTGTAGGCGATCGAGACAAGAAGGCTTGTTCGCT +GCCAGGCTCAGTCCCAGTTCAAGAGAGGTCAGAGAGTGATAGAGAGCATCAAACATTCTC +CTCCATCCTATACGTGTTTGTACTGTGCATATACCACACACACATGTACACACACACACA +AGCTTAACAAGGCTGAGAAGTAACTCGCTTAGTAAAGCATTTACTAAACAAGCACGAGAA +CCTGACTTGGCACTTCAGAAGCCACATACAAAATCGGGATGTTGTGTCCCATGCCATAAT +CCTAGCACTGGAGAGGCAGAAACAGTGTATCTTTAGGGCTCACTGACCAGCAGTCTAGCC +TACTTGATAAGCTCTAGGTTAAATGAGAGAGTGTGTCTCAAATAATAAGGTGGATTAGTA +CCCAACATTGATCTCTGGCCTACAGACACATACACACACAAGCACACATGTGCACCCCTA +CAGAAACACTCACAAGCACACATGTGCACCCCTACAAGCACACACACACCAAGAAAGAAA +AGAAGTTGACAGTTATTAACCGATTCATTCCTATTCCTTTACACTCACTAAGTGATGAAA +TTCTCAAGATCAAAGCAGAATTATTTTTACTTCAATGCTGTTATCTTACCTTAGAACGAA +TGAGAATTGTTGATTCCTGGGTGTTTCTTGTTGGAAAGATAACTTGGCTTCTCTATAAAA +TCCTGAGCCTCCAAACCCTAGATTTCTCTACTCTGGGTTAAAATGAGAGTGTAGGTGTGG +AGCGAGAAGGCTTCTTCGGGGTGCTGATAAATTGTATTGGTGTTCCTCATGTAATTTGAT +AGAATTTTACCCAAAACATTGCCATCATGAGTCTCTCACTTCTCCCCTGTGTCACCTGAT +TGGTTGCAGGAGGAAGTGCTTGAAACCCCGCCAGCATCACAGAAAGCTGCAACTGCCCCC +AGCTCTGGAGAGCTCCAAGAGGGATCAGGCAACATCCATGTCTCACATCAACTTGCTGTT +TTCTCGACGAGCATCAGATTATCCTGGGCCTCTGTCTGTCTCCAGCCATAGCCGCCCAGA +GGCCCCAGGGACAAAGGAGTTGATGGGCGGGGTGCATTTAGAAATGATGTCCCCCAAAGG +GGAGGGGGACCTGCACACACCCATGCTGAAGCTCTCCTATAGTACCTCACAAGAATTTAG +CTCCCGGGAGGAGCTGCTGTCCCACAAAGAAGAGGATAAAAGCCAAACATCTTTTGATAA +CTTAACGCCAAGTGGGACACTGGGGAAAGACTACCATAAGTCTGTGGAGATTTTTCCCTT +AAAGGCAAGAAAATCTATGGAAAAAGAAGACTACGAGGCCCCTGGCAATGATGACTACAG +AGGTAGTTACAATACCGTGCTCTCCCAGTCTTTGTTTGAAAAGCAAGATCAAGAAGGCCT +GGCATCAGCAGGAAGCAAACTCACTATTCAGGAACACATGTACCATGTACCTTTATCGCC +TGAGAAAGAGCAACTGCTGGACCGCAGACCGACTGAATGTATGATGTCACGATCTGTCGA +TCACCTGGAGAGACCTACTTCCTTCCCGAGGCCAGGCCAGTTGATCTGCTGTAGTTCTGT +GGACCAAGTCAATGACAGCGTTTACAGGAAAGTATTGCCTGCCTTGGTCATTCCAGCTCA +TTATATGAAACTTCCAGGGGACCACTCGTATGTGAGCCAGCCTCTGGTGGTCCCGGCTGA +CCAGCAGCTGGAAATAGGAAGGCTCCAGGCCGAGCTGTCCAACCCCCATGCAGGGATCTT +CCCACACCCATCCTCTCAGATCCAAGGCCAGCCTTTGTCTTCCCAGGCTATCTCTCAGCA +GCACCTACAGGAAGCAGGTGCACGGGAGTGGAGCTCTCAGAGTGCATCCATGTCAGAGTC +ACTGTCTATCCCTGCATCCCTGAATGATGCAGCTTTGGCTCAAATGAACAGCGAGGTGCA +GCTCCTCACCGAAAAGGCACTGATGGAACTTGGGGGTGGAAAGCCACTTCCACACCCTCG +GGCATGGTTTGTCTCCCTAGATGGAAGGTCCAACGCTCACGTTAGACACTCATACATTGA +TCTCCAAAGAGCTGGAAGGAACGGAAGTAATGATGCCAGTTTGGACTCTGGTGTGGATAT +GAATGAACCAAAATCTGCCCGGAAGGGAAGGGGAGACCCTTTGTCTCTCCAGCAGAGCCA +CACACCTCTGCAGGAGCACCAGCAAAAAGATCCCAGAGCTCCCGACAGCACTGCCTGCAC +GCAGCTCCTGTACCTTGAGGACATGGACCCGAGCGGCAGTGAGTGTGCAGCCACGGTCTG +CACCCCCGAGGACAGTGCACTGCGATGCTTGTTGGAAGGGTCAGGTCGGAGGAGTGGCGG +GCAGCTGCCCAGCCTGCAGGAAGAGACAACCAAACGAACTTCAGACGTTCCCCTGGAGCC +ATTAGCCAGTCCCAACCAGAGAAGATCCGCCAATGATGAAGATGAAGATGACGATGACGA +TGACGATGACCAAGGAGAAGATAAGAAAAGCCCCTGGCAGAAACGAGAGGAAAGGCCCTT +GATGGCCTTCAACATCAAATGAGCCATCGATAAGCCCCTAAAATGCGGATTATAAAATTG +CCAAATATCCTTTCTCATGGAAGTGCATACCTGCGTGTGGAGAAGCTGAGGAGTGAAAAC +CATGCAAGTAGATGCTTACTGCCTTGACATGGGAATTACGGTTATGACAGAACGAAAGGT +GACTGACAGGTGCTGCCCCTCCGAGAAGGTGGCTGCGAGACATGTCATTCTACGGACCTG +ACTTGTCACAGTAGAGATGCTGACAAACCACATGTGGGATTGCTATGCTCCAAGGATCAC +CTCAGTTCTCTCTCAGATTCTGGAAACAGATGAAATGCTCTTTGCATTGTCTGAACCCTC +TCTAATTCTATCATGATAACGCTACTGTGACGCTCTCACTGGGAAGCTGGGTGGCGAGAA +CTTTCTGGACGTCGATGTTATCTCAAAGGAAAGCTATGCATTGCTGCTTCTTTGTTACCT +TGCTTATGCTTTGCTTTAATTAGGCCTCTCTCTCTCCCTCTCTCTCTCTCTCTTTCTCTC +TCTCTCTCTCTCTCTCTCTCTTTCTCTCTCCACACACACACATAGGGTGTTGGGTTTTTT +CTCTTTCTTTAAAGTATGATTCAGTTTCAGTTGTAAACGTTTTGCTTCCTTCAGTTCTAC +TTCTCTGTGGTTGGTTTCGGTGTCGCCCTTCAGGAACTCAGAACCCGGGTGTCAGCTCTT +AACATCTCTAAGCCTTTTAATAAAACTGTACTGAAGTTTTTATCAGCTAAGAGTCAGTTC +TTCAATTCTGGTCCCATTATCTCCAAGTGCCTTTTTTACAGTGACAACAGACAGTCCCTC +GGTTTCATGTCTTTTCGTAACCCTTTCAATTGAACTGCCTGGATTTTATATAAAGTTACT +AAACGATACCTTGTTCTTGGAACTGCATGCTGCCAAGTGCCATTCGTACTGAGCATCCTC +ATTTCAACGCAGTATACGCTCTAGTTATCATGTGTAACGTGGGTCTGTTTAGCTGAGATA +GACTAGAGGAGGACACTAGAGATGCCCATTCCTACTCCCTCCCTTTGGTCACTAGCCACC +ATTATGGTTCCACTGGCTGTTTGTATATAGGGTTATGTATTAACTCTAGAATCCCGTGTG +CCCTTCTTGCTCACCGAACGTGAGAGTATGGGCTGAGCAGGGGGATTGAATGTGACTGTT +AAAAACACTCATGTACTGTCCAAAAGTGCCAGAATGACTCTTCTGCGCATTCTCCTTTAA +GAGCTGCTTGGTTGTCCAAAAATGAAAACTCAAAATAAACTTGGAAGAAGGAAAAAAATA +TGTGTTTATTCTGATTCATTCTTTGTTGGGAAATTGTCAATAAGACGTTGCTGTTCTTTG +ACTTTGGCATTGAAGGGAGACTTCAATGTTGGGGGGTTATGGATGCATAAATACCAGGAA +TTAATAGTAGGATTAAAAAACCCACCTTTGTCTTTAGTCTCACTCAAGAATGAATGGTAA +CATCCTCGTGATGTTTTAGGTAAGGAGAGATAGCTGAATTTTATGAGAAACCACTGGGGG +TTTTTTGGTTTGGTTTTTGTTTCTTATGCTGGAAATCAGTTTGTCTTGCAACAGTTTCAA +GAAGAGTTTGTTAAATAGACAGAACTATCCCAGATATATAACCTTGTTTATCAGATTTAT +TAATGGAGGGCCCAGGATGTGGCTCAGTTGGTAAAGTGTTTGCCTGGCACATGTGAAGTC +CTCAGTACCACATAAAAGCAAGTGGGTTAGTGCCCACCTATAATACCAGCACACAGCATG +GGAGAGGTGGGGGCAGCCTCAGATACAGAAGTTCAAGGGCAGCCCCATCTCAAAGGAAGT +TAATAGACATGATGTCAGAATGTGAGAAAGACTGGCAGGGAAAAATTACAGCAGCTGTGT +TTGATTACATACCAAACCTTCACTTGCAGATTCCACAAGTATAAAACTAATGGAACTGGT +TTTTATTTTCTGAATTTTTAGATGAGGATTCTTTTTAATATTTTACTTTAAAAGGAGAAA +ATAGTTGAGACAGTCCTGACCGTTGGACAGCTAAGTGGATGGGAGACAATGCTTTAACCA +GCAAGGCTGGCAGGGCTTGTGTAGGAAACAGTGTCACCCATAGGTGGCAGGTGAGTCCTT +GCTGACTTTCCTATAACTCCAATGGGGGCTCCTTTGTCAATCCCACAGAAGCAAAAAGTT +GCCTCTTCAGGAACACCCAAGGCCTGGCATTAGTCATGGGGGTGAAAGGAGAACACTGGG +AGGTCTCCCTGCTGCAGCCGGTTCCCAGGCCTTCACAGCCGTGTCTGTGCTTCCTGCCAA +TGGAACTGTGTCAGCATCCCGAAGAGCCTTCCATGTAACCTGTAGAAACATGCAACATGC +TAACTATTCTCTCTGGTTCTAGAGATAGGACAGGAATATCTTACACAGTGTAATCCAGTG +GTGGCAAGTACTGATCTGGTAGCAGTTGTCACAGCACACCTGGGTTTGCCAAAAGGGAAT +TGCTTCTGCCAAAGAGACCTTCATTTCCCATTAGAGTTGTCCACAGTGAGGTCCAGACAT +TATTTTTTTTTCCTCAGAAAGCACTAATGGCGACACTAGAATCCTCTAAACAAACCACCA +CAGCTGCAGTCTTTCAACAATGCATTTACCTTCCCTCTAGCCCAGTGAGGGCCATGAGAG +AGAAATATGCCTCAATGCTTCCCATGAATATCAGACAACCCAAGCAATGAAAGGCACCCA +GCTCCTGCCACCTAGTGGTCAGTTCTCAGCGCCCTGGAGAAGAGCAGGGCCAACCCAGAC +ACTCAGGGTGGACTGTGGGAAGGTGGGAAACAGCTCTGGTCCTGTCTTCCAGGTAAGGTG +GGAAATGGAAGAAGGCTGACAAGGTCCATGTTGTTCCTGCCTGGAAACAAAAGTACTGGA +GCAATAATGAGGTTGGTTTGCAGTTTGGGGGAAGATTGCATAGCATTCTTTTTTGTTTTA +CACCTAAGTAACTAAATGGGGGCTTGGTGGCAAAATAAATAAAAGTTGCTCAGCTGAGAG +AAGTTGTGCTGCTAATAGAGAGAGCTCTCTAGGAAAGAATTTAAGTTATAGATGCTCCTG +ATAATAATATACAGAATACTTTATGGGAAGCTCTTGGACAGTTGACTCTGCCTTTGATCG +TGATTGTCATGGGTAGTCTGGCATGGACAATTGTCACTCCTTGAATTAATGATTAAGATG +ATGAATGTCAGCACATCTCTTAGCCACCGCCATGGAGTGCCATGTCTGCTGAACCAGTTT +TAGCACTCTGGACGAATATACCCTCAACTCTTCAGTGCCGACCATCCATAATGAACCCAG +ACATAATGCCGCTGTAAGATCACTCCAGAAAAAAGTCAGCATGCTCTCCTCTGCTCTCCT +TAGTGAACAGATCAAGCTCTGCTGGTAGTCTTTGCTCCTGCGGTAGAAAACTTCCACTGT +GGACAATTTTAAGCAATTAGTGCGATACTCCAGGACCCACAAGTTTGGAATAGACGCTTG +CTGTCCCAGTTTTGCATTATTTGCCCACAAAACCCACAGTGGGGCATAGGTAATAGCAGA +ATAGCTAATCTACATTGTTCAAGGGTCAAAGATTTGCAAATTTCCCTACTCTGAAGTTTT +AAATTTTGCTTTACATATATTTGTTTATTGGGTGGGGTGTGCATGCCACAGTATGCCCAT +GAAGATCAAAGGACAACTTACAGGGGTCAGAAGATTGTCGTCTTCTGCCACATGGGTCCC +GGTCTTCCTACTTCATCCTCACACATGCTGGGTTAACACATAACTGGGACCACACCCAGC +TGCACTATCTCCTTTAGATCACTTATAGGCATGAGGAGTATTCAATTCTGAATTGTGAAG +GCACCTTTGCCAATGAGTAACAAGTTATTGCCTTGTTGACAGCCATCTTGATGTTACAAA +TGGCATCCAAGCATAATGCTAAAGTCTTGTGTAGAGTTCTTAAGCATGAGAGGGCTGTGC +TGTGCCTTGCAGAAGCAACACATGTGCTAAAGAGGCTTTGCTCGGGTCTGGACTACACTG +ACAGCAAAGCTAACAAGTCAGGGCCAGGGGTGTAGCTCAGCTAGTTGTGCTTGCCTGACA +CACATGGGACCCTAGAATCATCCCACAGGATATAACTTCTGTGGACAGTAAGAATTGACC +ATAGGAAAAAATTGGGAATGAGTTTTAAATATGAATGATGTTTATTTTAATATGTTTGAA +CTGTAGACTTACAACACTAACTCTTATAGTAGCAGTGCCTGACAGCTAACCTGCGAAGTC +CAAGAAATTCTAAGTGTCTCTTAACTCAATGGTAGGGACAGAAAGCAATAAAAAAATTAA +CAAAGGTGCCCCTCCCCCAATATGCGCCCTCATGCTTTTGGGGTTATTTTCAGTTATTTA +CTTAGATTGTTTATGTACATATGATGTGTGTTTGTGCAGATATGTGGAGGTCAAAGGGAA +CTTCCAGGAGTCAGCTTTTACCTGCTACTTCATTGGAAGAGGATTTGTCTTTTTTCTGTT +CCTGCGTGCACATTCCAAGCCCGCTGCTCTGCAAGCTTCAGGACAGTTCTCGTATCTCTG +CCCCTCATCTCTCCCTACACACTGTAGGAGTGCTGTAATCACAGATGCCTGCTAATGGAT +CCAGCACATACGTTCTTGTAGGCAAAATACACATAAATTAAAAAAAAATAAGGTGGCGAT +AGTAGAAGATGACCAGAGTCGGCCTCTGGTCTCCACAAATGAACACACATGTATACACAC +ATATCTTACATACACACACATGAACATGTTCTACACATATACTACACTCAAATAAAACTA +AGACATCAGTGTTTGTACAATAATGTGAGTTAAACTACAAACTCTTCCACTTTTTCCACG +TTTTCCCCACTAATATCTAAAGGGTATATAGTTGGGTTATATTTTCAGTTATTTGGTTGT +TATATAAGTCAGTCACTAAAACCTATTATGCAGAGATGACTCCTGCTGGCATTTTGTGGT +TTTCTCTGAAGTTTTTCACCCACATAAACATGTATTTCCTTAAATACTTTTTATATTGGT +AGCGAGCTGACTTAGGCCAGTAAAGAACTTGCTGTGCAATCTTGAGGCTCTGACTTCGAT +CCCCATAACCTATGTAACAATCCAGCTGTTGTAACACACACTTGTGATCCTAGTTCTGGA +GAGACAGAAACAGGCAGATCCCTGAGTCTTGCTGGCCAGTCAGCCTAGCCTAATCAACAG +GCTCCAAGATATGAAGCCTTATCTTACAAAAGCAAGCTAAACAGTGCCCAAGGAATGGCA +CCTGAGGTTGACCTCTGGTCTCCACATGTACACACACCTGCACATACCTGTGAACACACA +CACACACGTTTTTTTTTCTCTTTCTACCTTTCGAAGCTGCAGATAGAAGCCTTTAAAATG +GGAAAATGTAGGTGAAGCCATTCATCAGGACTTAGCCGTAACTGGGGGGTCCAAAGTGAG +TAGTGGGGCTGGAGAAAAGCTGGTGTCATCTCTAGATTCGGGTCCTGCTGCAGGATACGG +GAGGATACCATGAAAAAATGGGCCTTAGACCATGGCAGGTGATAGGCAACATCACTTGAG +TAACAAAGACCCATTCAGTAAAAATCAGCAAAATTAAATGTTGAGGTTTGTTCTTGCTGT +GTATTGTAATGCTAAGTACAGCCCCCAAAACCTGGAGTCTTCATGTAGACCCAAATGACA +CTATGTGACCTTGTCTCCCAAGTTATTTCTGATTGGTAAATAAAGATGCCCACAGCTAAT +AGCTGGGCAGAAGAGACATAGATGGGGCTTGGATTCAGAGGCCAAGTAGGAGAAGAAGGT +GGAGAAAGAAGAGAAAGTCAGTGTGGGTTAGGTGAGCCATGAAAATGTGGCCCTGAGGGT +TTGCCAATTAGAGTTAAGAGCATCCCCTGAAACACAGTAAGTAATAACTCGGGGTTATTG +ACAAGAAAGTAGATTCTAATTGCATAGAGGGTAGATATCTGTCCAGCTCATTTGCTGCTT +AAAGCTTATTGTAAATAATAAAAGTTGTGTCTTTTATCAGGGAACTGATTGATCGAAGGT +GGGATAGAAACCTGGATTGGGATTAAAATTTTCAACAAATAAATGCATAACCCTTAAAGC +ACAGCATTCAAGAAAATGAACCACAGGCTATGGGGTGGTGCCACCTGTATTCAAGAGGAG +TCTCCCTCACCATTTGTAAAGATATATCCTCTTTTTTCACACCTCAGAATGTTTTCCATC +ATTAAGCATCCCTCATTTCAATCAACTATCACACGAAGAAAAGCAAGTAGGGTTAGAGGA +TAGAGATCAAAATCCACTATTTCTTAAATTGTCCTCTCTCTCTCTCTCTGTCTCTCTCTC +TGTCTCTCTCTCTGTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTTATTTTTCTCCTCTATCTATCTTCTA +TGTGTATCTCTCTCTTTCTCCTCTCTCTCTGTCTCTCTCTGTCTCTGTCTCTCTCTCTGT +CTCTCTCTGTGTCTCTGTCTCTCTCTCTCTCTGTCTCTCTCTGTGCTGTTTATATACTTG +TTAGTGTGGGTATGTGCATATGTACCCACACATGCATACAGAAACCAGAGGTCAATGCCA +GCCGGCTGCCTTCCTCAATCTCTGTCTGTATATTTTTTTGAGACAATGTCTCCCACTGAG +CCTGAAGCTCATGTCTTTGGCTAGACTGACTGGCCAATGATCTCCAGGGCTCTGCCTGTC +TCTGTCTCCCAGCCTGGGGATTAGAGGCATTCCCTACTACACACAACTTTGTACAAAAGT +TAAGAATCGCAACTCAGGTCTTCATGTTGATGCATTAGGCCCCTTTATCAACTGAGCCAT +ATCTCCAGCCCCATGATTTTTGGGATTTTTATAACAGTCTTTGACATCATGGGAAACTGT +TGGAAAGGGCCTGTAGGTTGTTATTGTCCATAGACTAGGAGAAGGAAGCAGGTGGTAGAG +GAGAAGATCAGTTGTCCAACAGATGGCAACACATCCAGCTGAGGATCTTAGGTGAGAAAA +GCTTCAAACTTCCCCCCTGCCTTCTTGTAACTATTTTTAAAGTTGTGAATATAGACACAC +ACAAAATACCTAGCCAAATGGCTTCTGTCCTTCACAGTGATTGTGACTTATTAGATGTTC +TGGTGCCTACAAAGAGCTTGACTATTCTTGTAAGACATTTGCACACAGAGAGGATGAACA +GGGATTGAAGAGCCTATTTATTTGGAACCTGAAAGGTTCTAGAGTGCTATGATATGAGTC +CTTTTAAAAGTGGAAGGTAGAACAACAGGCTACAGCAAGCTAAAATGGCTAGTGGTGGGA +TGTGTGTGCTGGGTAACAGTAGACACACCACAGAAGAACGGTGGTGTCAGATGTGGAACT +GTGACTTGGAAAAACCCATTGGCTCAACATGCACCAGAGAGCAGCCACATTTTTCCCACT +CCAACGGGCAAAGTGAGAGAAATATAAAAGTGAGAGAAAGCAAGAAGGTCTTTTTCAAGA +AGAAATTTGCCTTTTTTCTTTGCTGAAGAGAGGATGCAAGTTGGAAATGGAGCTTCGGAA +GGGGCAACGGAGACCAGATATGGTTCTGGGTTGGAGAGAGCCTTGAGAGGCTTGTTTGGT +GCTTTCATTTGGCAGGGCTATTATGCTGGATTTGAGGTTTCTTTTCATTGCTAGAGAGCA +AACTTACAGCCTTGTGCACGCTAGATGAGCATGTCAGTAATGCTTCATCTTCAGCCCAGA +GAGCAGCTAGCTCCCTTGGATAATTATTGTAATAATTTCATGAAGAGATAAATATTCAAG +GATATTGTGGTGAGCAACTATAAAATATTGTTATATGAGCACTAGTTTCTCTATATAGCA +GTGTTCCTCATCATGTTCCCTACATAGCAGTTCATCCTGTTGTAGTGGCTCCCCATTCAT +AACATTATTTCATTGCTACTTCATAACTGTAATTTTTGCTGCTGTTGTAAATCGTAATGT +AAATAATTTTGAAGATAGATATTTGCCATAGAAGTTGCGACCCATAGGTTGAGAACTGCT +GTAGAACAAACTTAAAACTATGGTTATTTTCTAATGTGTCAACAAAAGTAATATTACATG +GTGCTGCTGTTGCTAGTGGCTAATGTATGGTTTCTGCACTCTCAAAAAATCATGTTATTA +AATAAAGCCCAACAGGTATAGGGTTTGTGTTTGGTCCCTAGTACATTAGAGGAATCATAC +TGAGCCCAGAGGACCATGACAATCATCAGAAAACTGTCTGAAGGCACACATCCCACGTGG +AGGACATGGGTTCCAGCTCTCCACTGTGTTGTTTTAAAGTTGAACTTTATGGAGTTAACT +GAATCAATTCTGAATCTTCAGGAAGTCTTAGGATTGGAAAACTAGTAAAACGTAGAAACT +TCCAGAAATATTTGTTGAAATAGTAATCTGGGCTAGTCATCCCACTAGCACATTGAAGGT +GAAAAGCTAGGATCTGAAACTTCTTCTTTCACTCATTTTGGACCCTGAGAGTCTCTCCAT +TGGTATAAGGGTAAGTATGCGCACATGCACACGTGCACACACACACACACACACACACAC +ACACACACACACACATACACACACACACAAGAAGTTGGGACACAGAGAAATGACAATGTA +CTCATAAACTAATGGGAAACACTAGCTGAGGGCTGGGGATGTAGCGCAGTTGGTGCATTG +CTTGCCTGGTAGGCAGAGAGGCCTGGATTCCATCCCCAGCATCACAAACTGGGTATGGTG +ATGCACATCTGCAGTCTCAGCACCTGGGAGGTGAAGACAAGAAGACTTCGATTTTACGTG +AGTTTGAGGCCAGTCTTGGGCAACATGAGCCCTTGTTGTAGTAGTAGTAGTAATAACAAT +AATAATTATTATTATTTATTATATTTTTAAACCATATTATCCGGTAAATAAATTTGCAAA +GCAATTGTAGCACTAAGTTACTAACCTGTCTTCAAATAATAAAACAAGTTTGTTGTTAAC +TTCAGTGAAAAACTACTCACTAAATTCTCTCAGTAATCCCTGTTCCCTTACATTTTTAGA +CAGAGTACCAAATGGCATGCCTTCTCCTGTGCTTAAAGAGATACTTGCTATTCCTTGCCT +TAGATCCTTCCTATGAATAATACCCAGCAAACAAAGTCAAACCCCAACAGCTATGTTGTC +AACATGACACTCCAGCCAACTTGATGGGTCAAAGTGCAGCCAACTAGAGTTGTTCTCTGA +CATTAGTTTCTTCAAAACTGGAATGGGGGTCAGTAAGCTTAGGTAGCACTATAATATAGG +AAACTCTGAAATTAACAGTTGCACTGGTTTTGTTATCCGACCCAGCAACCTTCCAGGGGA +ATCCTCATGTTGTCTAGGGCAGACCACAGTAAGGAAGTTTGATCCTGCCCACTCTGAGAA +GTGCCAAGAGGGATGTGTTGGCAGTGTTCAAGATGCTGGTTCTAGTTACAATCACCCCTG +TTGTTTTAGTATCTATCCCAGCCCTTCTATTCATTAAACCACCCCAGCTATTTTCCAATA +ATGTTCCATACACAGTTCATGCAAGTTTGTTTAACACTAGTACTTACTAATACAGCCCAG +AAATAAAATGTTCTGCTAACCAACACAACCCAGTAAGCTGAAGTCCTGCTCTTGGTTAAG +GACCTCTGTATGATGTTTTTTTCAGGCCCAGATACAGAGGATTTCAAAGGCTTTCCCCTC +AGGCTCATAGGACAGGGGATCGAGTTTCCCATGTCCCATAGAACTGAGTGTACAACAAGG +ACATGACAATCTTGGAAGACAATTGCAATCAGGGACTCAAGGACACCCTGCTCCTGGGTC +TCTAAAATGACAAAGTCTCACTGATTGGGGATGTAAGATGATCCCTCCCAACTAGGCTGA +TCTACCTGACCCTCCTCTGGTGTCATTCACCAGGAAAGGGAAACACGGGGAGAGTAGGTA +TTTATTTCTGTATAGCCTCTTTCTTATTCCAGCCAAATCCAGCCCCTTGACACTGCAGAA +TGACACAGTTGCTTACAGAGTTAATGCACCAGAACCCTGAAATCAAGTTACAAATGAGAC +AGACAGAGGCAGAGAGAGAATCAATGTCTTAAGTGGATGATTTTTGTATTGAGCTACGTT +CATAACTATCTTGTATCACATGTATCCTCATGTTTTAAGTTGGACCTGCCTGGGAGGCAT +AGAAAACACTTTATTTGGATGAACTGATAGCTCAGTGTTAAAGAGTACTTGCGGTAGAAG +CATTAGGACCTAGGTTCAAATCCCTAGCACCTACATAAAAGGCTAGAGGTAGCCTCAAAT +ACCTTATCCCTGGTGCTGGAGAAGTTGGCTAGAAAGATGGGTGGTGTTTGTTGTCCAGAT +TAGTTCCAGGTTCAGTAAGAGGCTTTATCTTATAAGAATACGGCCAAGAGTGATAGAGCA +GGTCACCCCATGTCCTCTCCCATAGACATACACATGCAGATGCATACTCGTGAGCATAAA +CACACACACAGGAACATTAGAAATAAAGAAAACAACTTGATTGGCTGCAGCCTTATCTAC +CAACCAGACGCTTGGCTACATATAACTTAAGTAGTGACATGATTTTACATGATTGGCTAT +TGGCACCTTCCATCACCTGAAGTTAAGAGACTGGAATTAAACCCCACATTGGTGTAGTCT +TTGGAACATGACTTTTTCTTTGCAGTCATCTTCAAAGACCTCAGTACCTGATGGCTCAAT +CCCTCTAGTTCAACTCCACAAATAAACCAGTCAATGAAAATGAGGCATCTACTGGCATTC +CATTTAGCAAAGCATGGTAAAATGCAGGCATGTAGAGACAAGCTGATGCTTCCCAAGGTT +AATAAACTGCGGGATATGCTCCCTGGAGAGTTGCATTGGGCTCTTATGGGAATGATGCAA +TTCTCATCATATGGCCTGTATAATTCACACTACCCAATTATGCCGTCTCTTACCTACCAT +GACAAGACAACAGACTCTTATCCTGCTGCCTTTTACCTGTCCTCCATTCAATAAGCCGAA +CTAAAGAACTGTCTTCACTCACCTAAGTTACAGTGTTTCTACACACTAGCTACAGAGAAA +GTTCCTACAAATCCTAAATTTTGTGATTGTTAAGCATAGCCTTTTTCTAACTCCACTCAC +CAGAAAAACCTTAGCCCTCAGTAGTAAGAAGGAAATGTAAATTTTCATTAAAGCTAAGAT +ACAGAAATTGTATCTGAAAGATGTTTAAACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTAAGCCAATTCGTCTCAACCTTTGGGAGACAGGTAGATCTCTGGGAG +TTTGAGGACAGCCTGCTCTACATAGTGAGTTCTAGGACAGCCAGAGCTACATAGTGAGAC +CCTGTTTCAATGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTATACACAAATTATAGATGTTAGATGGATGGATAGATAGATAGATA +GATAGATAGATAGATAGATAGATAGATAGATAGATAGATAAATGATCCCAACAGAAAAAC +CCAGAGAATTGAATTACAGTTACCAAATGCCTTATGGCCAAGTACACAAGCTGTAACAAC +TAAGCAATTAAACTTTAACCACCTGATTGACTGATTAGGCTGTAGCAAATCCAGTTGCTT +TCTCAACCCCACATCCCCACCCCTTTCATGTCATGTGATTGTGATGCTTTGAGTTCTAAG +AACCTGCTCTGACTCTGGGAGTTGCCTAATTTAAGCTTTTATCAAAAAAATTTTTTTCTT +ATATTTCATTCCAAGAAATTCTACTAAATTGGATTAATCTAAGGAACTTTCATCAACTAG +AAAAATGAGCTTTTAAATTAAGTTGTCATTTAAATTTTTATTTTTAAATTTTTTCTTTGT +CTTATCTAACTCAACCTCTTTGAAACTTTTTATATATACTTCTCAGGGGCATCTATACAT +TTACATAGGAGCCAGTCCATCTGCAACTTGATATTTTGATTGCTTTATTCTTCAGTAATA +ATATGAGCCCAAAGAACAAAGTAAACATACAACCAACTATCCTGGCTTAGATATCTGGGA +ATGTCAACCACAGCTCTCCACGTAGAGATGGGTATCCACTGCTGAGACCTGGCCCCATAT +GGATAATCTAGGGGTCAATAGATGACAGCTGAGGTGGTACCTAGTGACTGGAGAACTAGC +TACTTCCAAGGACAAGTGAGTCTCAGATCTCATTCACAATGTCAAGTCAGAGATTTTTTT +TTAAGATGAGTAGGGAGGAGTCAATTGGAACCAAGGGCAGGGTGAGGCTATCTGTCAATA +TTCCTGGCTAGAAGGACTCTGTAGCAAAGACCCACGCTGAATTCTTCTGCTATTTCTTCT +GCTTACAACTCTAGCTAGGTGTGCTAGAAGTTGTAGAGATAGAGCAACCCCCACAGAACA +TTTTGAGTTTTCTATCTGAGTGTTAATTGTTTTAACTGAATTAATTTTATATAAAAGTTA +TCCTTGGGGACATTAGCTATGTGATGACAGCATCTACTTTGTGAATCAGATCTCTCCATT +TTCAGGAAGCAGAGAGTAATATTGTTTTCTTCTCATTTTCTCATTGACCTTTGAGCTAAT +TAGGAAAATGCTATTTCATGAAATTTTTCATGCCTCTCTCCTCTGAGACCTGGAACAGGG +ACCTGACCGGAGAATTCAGGATTCCAGAAATTTCTGGTGTATGAAGTCACCACATCCTGT +GAAATTACTCACAAGTACCCTTATTCCTTTATCTGCTTCCGTTAGCACAGTCACCTAATG +GTTTCAGCATGGATACAATCACATCGCCAAGCATTCATTATTACTCATACTCTTAGCACG +CTGATAAGCAAGATGGTAACAGGGTGTTATTCCACAGTGGGTCCAAGTATTGTAAGTTGC +AATATAGAGTTTTTTAAGTTGCATAAGATGGGTCTGATCAGAACAATCTGTCAGTAAAAT +TCCCTATTCCTATTCCCTCGTTTCTAGGTTGGAGCTTCACACTGGCCCTTGTAACTAGCT +ACTACTGCTCCAACTTGTGCCTCTGAGGGACGTATTGGAACCATTTTACAAATGAAGCTG +CTGAAACACAAAGCAAGCTAGCTCCTTCCCGTACCTTCTTCCCATACCAAGGAGGTTTAT +CTATCTGTCTTGGTTCTGCTAATGAGATGAGGTTCAAGAGGGATGGCAGTTCCTGGGAAG +TCCAGTGTAGTGAATGACCAGTGTGTACAAAGACCAGCAAATGAAGCTGAGTCCTCCAGG +ATGATTAGAGCTGGAGACTAGAAGCCTACAGAGACTCCTGCAGAGCTACCGGACACTTCC +TCCCCTGTGCTGTATCTGAACAATACAGGGAGGCTCCAGGTTGCTAGGGATAGGAGGTGG +ACCCCAGATTTCCTTTACGTGTGTCTGTATGTCTATCCTTCCACATCCCCTCACTGCCCC +AATCAGGGTTCCAGGACCTTTAGTCTTAGAGCTGCCTGAGAATTTCCAAGTGAGACTTAA +AGCCAGTGCCTTTGAGACAGGGGTGAGAGGAAAAATGAGGAGGAACTATTCAAAGTGGGA +CATTGCTACCTCCATGTGACATGTGGAAGAGGCCATGTTGGAGCAGCAATGGCAACGGAG +AGGGAGGCTAAATGCAGTTTTAATTACAAGCATTCCCCCCCACCCCCACTCCATGGTCTT +GAATACCTCAGGGTAGTGTATGAACTCAATGAGCCTCCTCCCTCCACCTGTGTTAAGATT +AGAGGTGTACACCCCCATGCCTGGTGCTTTCTTTTTTAATGAGGTGCTAGGGTTCAAACC +TAGCACTTTGTGTAACCTTGTCAAACATTATATTAACTGGGGAGCTATATCCCCAGAGCC +AGCTTTCTTTCTCTCCTTTTATTTTTACTTGTATGTATACATATACAGTGTTTAATATGT +GTGCCTGTGTGCATATTAGCAAGTGTGATTATAGAGACGCAGGAACATTGTTAGCATGTG +GCAGTAGGAGGACAGCATTAGGTGGCTATACTGGCTAGTTTTGTGTCAACTTGACACAGG +CTGGAGTTATCACAGAGAAAGGAGCTTCAGTTGGGGAAATGCCTCCACAAGATCCAGCTG +TAAGGCATTTTCTCAATTAGTGATCAAGTGGGGGAGGTTCCCTTTGTGGGTGGGACCATC +TCTGGGCTGGTAGTCTTGGGTTCTATAAGAGAGCAGACTGAGCAAGCCAGGTGAAGCAAG +CCAGTAAAGAACATCCCTCCATGGCCTCTGTATCAGTTTGTTTCCTGACCTGCTTGAGTT +CTAGTCCTGACTTCCTTTGGTGATGAACAGCAATGTGGATGTGTAAGCTGAATAAACCCT +TTCCTCCCCAACTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGA +CAAATTGGTACCAGAATAGTGGGGTATTCCTGTGACAACTTGACCATGTTTTGGGGAGGA +CTGTGGAAGGACTTTGGAACTTTGGGCTAGAAGATTGGTATTAGAGCTCTGTGGGATGTT +GTGTAGGAGCTTGGAAGATAATGTTGAAAACAGTGCAGAAGATGTGAAATTTCAGAGGGA +AAATTAAAAACTCTTTTCAGGGCCATTGTTACTTTGATTGTGAAGATTCTGTGGTTCTGG +TTAGCTGGGGCTGAAGAATCAGCTGTGATTAACAAGATACCAGAACTAGTAAAGTGAAAC +TTTTATATTACTGGGACTATTGATGCTGGTTATCTGGAGCTAAGAAGTTAGCAGTGATTA +AGAAGAGACCAGCATCACTGAGGTGACATCTTCTGGGAAGTGTTTTTCTGAAAGCACAGA +AGCTGTGTTACAGAGATAGCCAAGGTTGTACCTTGTGCTGTGGCTGAACTTGGTAATGTG +TAAGAGTTACCCAGGTGGTACTGTTTTTGAAGGCATAAAGGGGTCATGCAGAGCAGCTGA +GGCTCGGCACTGTGAGAGGCCATGGAAGGCCATTGGTGAAGGTGCAGCCTCAGTTGCAAT +TGATGGCCCAGGACTAAAGGGGTCATGCCAAGGAGTTGAGGCTTGGCACCATGAAGAGAG +CCTATGAGAGGCTATTGTTGAAGCCAAGTTACAGTGGAAGACAGCAGTGTTTTGGAGATG +CCAGTACCATGAGATGACCACCAAGAACAGCAGCAGCAGTGGAGTACAGGCAGCTGGAGC +CTAGAAGACAAGCTGTGTGCTACAAAGGACAGGGCTGGAGAAGTGACCTAAGCCCTTGGA +GGAGCCAGAAGATCATGAATTGGATCCCAGACATTGGACAGTTGGAGTTTAATTTTTGCT +TTTGATTGTGACTGTGCCCTGATATTTTTCCCTCTTGAAGCAAGAAAATATTTTAGTGGA +TCCCACAGTTAAGAACTTTTAATATGTAAAAACTGTGGGACTTTTAAAGTTGTTTAGATC +TTAGGGATGAATAAGAAACTAAGGTTGAGGCTTACTAGTGATGTGTTTGTGTGTCAAGTT +GACAAGGAGTCAATTGTACTGGCTAGTTTTGTGTCAACTTGACACAGGCTGGAGTTAACA +CAGAGAAAGGAGCTTCAGTTGGGGAAATGCCTCCACAAGATCCAGCTGTAAGGCATTTTC +TCAATTAGTGATCAAGGGGGGAGGTTCCCTTGTGGGTGGTGCCATTTCTGGGATGGTAGT +ATTGGTTCTATAAGAGAGCAGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAAGAGCATC +CCTCCCATAGCCAGGATAATTCCTATTTGCATGACTAGTCATTTTGCTAAAGATCTCAAT +CTTTACCCCTGTGAAACGGGAGAATAATAGTAAGTCTCTTCTAAGGCTTCAGAAAGGATG +AAATGAGCCAATACATGGAAAGCATACAATAAACTGCCTGGCTTGGGTTAAGGAGCAGAG +GTGGGTCCCTGCTACTTTTAGCATGTGTGTTCCATGCCATAATTTATTTGAGACATGGAG +GAAATATGGAACCCTGCTATGCCAACCAGAGCTTTTCTGGGGGCAAACTATCATGTCTGT +TCTCAAAGGGGCTTCTGACCCACCATCCTCCAGCTGCCACCTGAACCAGCCATAGGATTG +TTGTGTACCTTCCGGTGAGCTGGTGGAGTGGGTCGTCCACAGGAGGGGAAATGATTCTTG +GAACATCCTGGACCCAAGAAATGTCAGATGAGAATGCTTGGCTGCTGTAAACCAGGGATC +AGGGTTTACCCTGGGATTCTGCCTGAGCCAACCCATGGTGTGTAATCCAAGAGGAAGAGG +GGGCACCCCAACACCATCAGTCTCAGTGCATCAAGTTCTCTTACCGTCATTGTCTCTTGG +CTAAAGGGGCTTCTTTGCCGAGATTACCCATCTAGTATTAGAATAGTACAGGCCGTGCTG +AGCCCTTCAGTGTTTTCCAGTGGTGATTTTATCCGTTTGTTTGTGTGTCTGCTTGGAGTG +TACAGAAGGGTCTGCGTGGCATGAGTGGGATGAAAAAGCCCAGTGTGTAGCCCACGATTC +CCTGTGCTGTGCTGTCCCAAGGAGAGTCATGAGGCCAACTAAGAGGACAGGTTCCAGGCA +GACATCTGTACAGAGTACAGAAATTGGTTTGGAGGAGCTGTCCTCTGAGGGAGCGTTCAC +AGTAGAGGAATCCTTTCCTTAAGTATATCAGAAAAGGGAAGGGCTCCCCCAGAACTGGAC +AGTGGTATATGTCAGTGTGTAGGATGTACAGTCCGTGTCTGAAATTGCTCCTACAGCACA +TAGCTCACTTAAAATGGGGGCAGGGCAGCTTTTCTGAATGATCTCTCTGAACAAAGCTGG +GCTGTGAACTCCGTCTCTGAACACTCTCTCCATTGATTCTGTCACTGTCAAGCTCTGGCT +AAAGGGATGAAACGTCTATGAGTAAAGAAACTAGAGACACAGAGGAAGGACACTGACCAC +AACTGGCCCTCTCACTACAGGTTCTCCATTAATGATGACAAGGAGGAGTAGGGAGAGAGG +AAGAGGAGGAGGGAGGGGAGGAGGAGCAGCAGCAACAACAGCAGGAGCGGCAGCAGCAGC +AGCAGCAGCAGCAGCAGCATGGACTGTTCAGAGGACTGAATATTTGTTGTTCCCTGTGAC +CAGAAGCATCAACAACCTACTTGAGACAGGATCTAGCTATGTGGCCTGTCTAGCTTCAGT +CTTCCTGCCTCTACCTTCCAGCTACTGACCTTACAGCCGTGCACCACCTCAGAAACTACA +ACATAATTTTCAATTAATAGACAAAGAAACGCTGCCCTGCCCCACTAAAGAACTGAGGGA +GATAAAACAAAATCCATGGTGTGTTTGACTCTAAGTTATATTTATCAAACATCATGGTTA +CAGTGGCTGAAGTACCTGAAGCAGTGAGCTACCAGGTCAGGGACAGACTTTGTCTCTAAA +ACCAAGGCAAAAAATAAGTGACATCTACCTCTGACTGTCATACTCACACATGCACAAACA +CATGTACAACACAAACACACATACACACACACACACACACACACACACACACACACACAC +ACACGCGCGCGCACATGTCCAAAGGTTGAACAGCAAGCAGTAAAGTCAAAATTAACAGTA +CAAAAGTGCTCTCTGGTTCTGGTTTCAAAGTGGTGAAAATGTCTTTATCTTTGGTATACT +GGGGGAGAATTGGTTCTTTGAGTGTTGGCCACTTGCTGTGACGCTGGATACTCCTGTTCA +TCCATCTTTTATTTGGCTCTAGTTCTGGTTAAAGATCCCGTTCCCTATGACTCATCCTCT +GGTTTCCTATTCCACTTTCTTTCCCTTTTTCTCCACCCCTCCCCTGCCCCACTCCACAGC +TTGGCCCAGATCCTAATGCCTCCATAATTATGACTTAGGAACATGAAAGATCAAAACCAG +AGAGCTGTCTTAGGAGCAGGTCTAAGCTTTCTTGTTTCCGTTTACCCCTCATTTGTAATA +TCTATGGGTAAGGCAGACAGTTTCCCTTAATGTTTATGTCTCCCATAATTCCCCTCTCTT +AGCACAATCCATTTTAAATTTATTCTGAAGCACAGCAGAGTTCCCTGAGGAGGCAAGTCA +AGAAGGCTAGCTTTCTCCCAATCTCATTTAGTTAATTCATTTTGCATGTTTGTTTTGTTT +GAAAATGTGTGTACACATGCATGCATGCATGAGTGCACCCATGTGTCTCTCATACATACA +CTTAAAAGTCTGTGGACAGCTTATTGGAGTTGTTTTCTTGCTTCCACCATTTGGGACCAC +ACTGAACTTAGGCTGTAAGACTTGATGGGAGATGCCTCCACCCATCAAACTCTCTTTCTG +GTCCTATTATGTATTTTAAATTTTATTTTATTTATTGTGTATTATGTGTCTTGGGGGGGG +TAGGATACCTGCCCCAGATTACATGTGGAGCTCAGAGAACAACTTTATAGAGTTAGTTCT +CTCTTGTCACCTTTATATGGGTTGTGAGCACAGAACTTAAGTCATTAGGTTACCTCTGCA +GCTGCCTTTCCCCACTAAGCCACCTTACTAGATTGTCTGTCTGTCTGTCTGTCTAGAGAC +AATATCCTTCTATATAGTCCAGGCTGGTCTTGAGCTTTCCATTTTTCTGTGTCTGTCCCC +CAACTGTGCCATTCTTTATGATTTTATATGCTCAGGACTATGTGTAACTAACATCTCAAA +AATATTTTTGTTGTTTAAATAGCACTTGAAAGCTATTTTCCTAGACAGTGACAAACTGGT +CTTGTCTTTAGATACTTATTCAATGAAGGAATTTTTTTGGTTTTGGTGTTTTGGTTAGAG +AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGTGAGGGGAACA +GAGTCTGAGTGTGGAATGGAGGGTATTAATAGCTGAGCTTCTAAAGCCGGGGTGTAGACT +TACATCTGGAGGGAAAGAAGTGAAGAGACTGAGTCTGATCCCACCTTCCAGAACAACCGC +AGCATGTCACCTCAGCTCTTAAGGTAAAAAGCAGAACTGTTCCCTTAAGCTGAGCCATTT +AGTGGCCTCTACAAAACTAATCCCTCCCTCAGAGGTATAACCCAATCCCAGTGAGGCAAG +CACATATTGTAGTTACAATACTCTGGAGGCAGAGACTACTGAATCATGAGTTTGAGTCCA +GGGTGAGCTAGATAGTAGAACCATATTTCAAAAGACAGGCACACATGCATGCACTTTTTT +AAAAATGTAAATTTTAAACTATAATCCAGAACAGAAGAAAAGCATTCAGATAGAGAGAAA +GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAAGGGAGAGAGAGAATATCTGC +TTCTAGACCAGCATTTTTCAACCTGTGGGTTTTGATTCCTTTTTTTGTGGAAAAGAGTGT +CAAACAACCCTTTTAAACGGGTTGCCTAAGACCATCTGCATATCAGATATTTATTTAACA +ACTCATAACTATCAAAATTACAGTTATGAAATAGCAACAAAAATAATTATATGGTTGGGG +GATCACCACAACACAAGGAAGTATATTAAGGGATCCCAGCATTAGGAAGGTTAAGAACCA +CTGTTTTAGATATAGGTTTCATGTTGCGATACTGTCACAGAACACAGGCAAAAGCCCCTC +CAAGGTCACCTTGCCCAGTCTCATTTACAGACATAAGAAAAGGACACAAAGGTGTTGAGT +TCACTGTCTATATATGGGTCACCTACATCTGCTAATGGAGTGTTGCCTACCCCAACTTGA +GTCATTTCAAAATGGATATTCTACCATAAAAAGAATTACTTTAGGACCTTCAAAGATAAT +GCGCCAGGAACATGATATCCCTGGTTGTTTTTCCTCGCTGAGATTTTTGCCCTACATATG +GAATCTTTGGCATTGTCTATCCAAATCACTCAACACTGAAGCGATTTGGTAGGATCCATG +GCTGAAAAATATCCACGCATAAATTATCCATTGCTATTTTTAATTTGGATTTGCATTAAC +TATTCCCTGTTTGCCTCTTTATTGGAGAAGGTGGGTGAATTTTGTTAAGCTATACTTGTC +TGCTAAGTAAGAGTTAATTCATGTGTCTTTATCTTTTCAGTTTGACCATTCTTATTCATA +TCCAGTTCTTTGAAGGCTGAAATGGGAGAGGATAAATCATCTAATAATAGCACATGCTCC +TTTAATTCATTCAATATCATTTGCTGCTTCACTGTCATTTTTTAAAGTACAGACTATGTG +ATAAGCACCAAGTCTTGGTTACACAGAGCTCAATGAGGCTCTCTCTGTCCTCAGCTCACG +CTTGCTGGCAGCTACTGTCACCAGGATAATGCATAGATTTTAGGTCTGCCTGTGATTCCT +TGTGAAGAGAATGAAAGATTAAACAGTGGGCCTTTGCTGCTGGGCCTTTTATGTGGTATA +TTACTATGGCCCTGCTGACCTTCAGGGTTCAGTTAGGAAACTTTAAACCTTCTGGCTAGG +TTGTGTGGCATGTAGCTATGGTCCTAGCTACTTGGAAAGCTAAGCAGTTAAGCCTAAGGG +CTTGGGGCCAGCCTGAGAACTAGAGACCCTGTCTCAACAAGAGAAAAGAGAGTAAAGGGA +GGAGGCAGAAAGAAGAGTGTTCTGGGGATTGTACCAACCAACAATATACAGAGAAATAAA +TATAAAGATGATACTCTTCAGCAAAAATGAATAAGGTGATACAAGATAAGCCATTTCTGC +TGTGACATCTTGAAGAGAGAAGGGCCAGCTGGGGTTTCTGAAGAACATGGGAAGGGAATA +GAGCTGTGTGTTAGGGCTGAGGCATCAGTGAGAACTCTGTGGCCAACGTCTTCTTCATTC +CAGTGACATCTGGAGATCCAGCTTGGCCATTCTTCATCTTCCATAAAAAAGAAAGAGCAA +TTGAGACAGGTCCAGGTTTAAGAAAGACTTTAGCATTGTTATATCTCTCTCCCTAAAATC +TTTTCTGGAATGACAGAGCTTATGAAAGCACAACTGGTGGGTGTTAAGAGTCTTCGGTAT +CCCAGGCTAGCCTGGAACTCAGTATGTACCAAGGAGTGGCTTGAACGCCTGGTTTTCCTG +CCTCTGTCTCCCAAGGGCTGCCATGGCCAGTGCTGCCACGGTCAGTGCTATGGATTGAAC +CAAGGGATTCATTCATGCTAGAAAAGCACCCTACCAAACTACCAAACTGAGCCACATTCC +TATCTTTCATTCGTAATATATATGTTAGTGTACTCAATGAATACTTTCTAATTTTATAAA +GGTTGCTGTTCAACATTTTGTTGAGGTTTGGACTGTTGCTATATATTGTAATATTAAATA +TTGGCCCTGATTACCTCAGGGAGGAGGAGATCCTTATTTAGAACAAATAAAGTTGTGTAA +CCTTGCCCCTCAAGTTATTCCTGATTGGTCAATAAAGATGCCTATAGCCTATACCTTGGT +GGAAGAGAGATAGGTAGAGTTTCAGTTCCTGGGCTTGGGGTCTGACGTAGGAAACCATGA +AGGATGAGAAGAAAGAAGATGGAAAGAGGAGAAGATGCCATGGGGTAGGTGAGTCATGAA +AATATGGCCATGAGGGCTGGCCAATTGGAGTTAAGAGTTGCCCAGGTGGAACATAGCAAG +TTATAACTCAGGATTATTCACAGGGAAGATACTAATAGCTTAGAGGATAGATATCTGCCC +AGCTCTAGTGCTGATTAAGGATTATTATAAATATAAAAGTTTTATCTCCTATCTGAGAAC +CAAATGATCAAAGGCATGGTTGGAACCCCTGGTTGAGATTAAATACTTGTAACAATATTG +CACTAGACTTAACTACTTTGGATGTAAAAGAAAATGTCAAAATGATTACATACACACACA +CACACACACTCAGTCACTTCTGAGGAATGTCACAACAGAAGAGTGTGGCTGGTTGCTGGG +CAGTGGTGGTGCAACCTTTAATTCCAGCACTTGGGAGGCAGAGACAGGCAGATTTCTGAG +TTCGAGGCCAGCCTGGTCTGCAGAGTGAGTTCCAGGACAGCCAGAGATATACAGAGAAAC +CCTGTCTCAAAGAAAAAAAAAGTGTGTCTGGCTGATGGCTATGCTGTCATGATTATAAAG +AAAATGAGATGGAACTGTTATGCCCAAGTTGCAGGTACCAAAGACCCCACCGAGGAGCCA +ATTCCGACATGTAAGGTGTAGCCTCCAACGAGCCTGAAGCAGGCTGAGCCAGACCTTGAC +TTTGTTGCCACTAAGGAGATTACTTAGGGTGGAGCCTGCCTCCCTGGATCATTCTATTGT +TTAGCCACTGCTGCTTGCTATCTGCTGGGAGTCGGCCTAGCTATTCGGGAGACTACACTT +GGCCACCTGCAGCTGGGCTCCAAGGATGATTTGGTGGGAATGGGCTTTCCCCTCTCCTTT +ATAAAGCGTGCCCGCCATTAAAAATCTGAACCTTGATCAGAATATTGTCTTGGTTCCATT +TCTCTCTATACCCGCCTAGATTCCCTCTTTTCTTTCAGTTCCAAGATGCATCCCAGGCTC +GAACCCAGACATGAGAGCCACAGGCCGGCCCCAACAGTAAGGGTCTTATTACAAGCTCTA +GAGCAAGGTCTCCCAATGCCCGCATAACAGTGGGTCAGAGTGAGAGTCCTGAGTCTAGGG +GCTCAGGGTTTTTATTGTTACAGCAAACTTGGGGAATTTCCATATAGGTCAGCAAGTTAA +TATTTTTTAAAACTGCATTTTTTGGTATAATCTGCAGGAACCAGACATGAGGGCTGAACC +ACCTGACAAATAGGATGGTCAGGTTATCTATTCTCTGAAGGATGTCTTAGGTTATCTCTG +TGTACCTTGGTCCTGCTGTTGCAGCCTGACTGGCTGTTGCTAAGGGCGGGTGGGAGGTGT +TGCCATTGGATGTTTGTTCATGGGAACTTTGTGATTTTCTTCCTGGACTTGGAGTTTAGC +CCCTGGTCTCACACAAAATGGGGTTTCTTCAAAAACTGAGTTGGTTGAGCTTTCCAGAAC +CCTGCTATCAGTAAGATAGGTATGGTGGTTGAAATGATAATGACCCCCATAGGCTAGTAC +ATGGGAATACTTGGTTCCCAGTTGATGAACTCTTTGGAAGCTCTAAGAGGCATGGCCTTG +TTAGAGTAGTCATGTCTTTGTTGGAGGAGGTGTGTTGTTGGGCTCTGTTTTGACATTTCA +AAAGCCCACACCAGGCCCAGCTCTCTCTTCTCCAACTCCATGCCGGTCTGCTTCCTGCCA +TGATTATGGACTGATCCTCTGGAGCTGTATACAAGCTCCTAATAAAAAACTTTCTTTTAT +AATACTTGCCTTGGTCATGGTGTCTCTTTCCAGCAATAGAACAGTGACGAAGACAACAGT +CTGCATGGAAATTTTTGATGAGAGTAAACTGTTTCTCATCTCTAATTGCAAACTGCAGAA +AGGGGTTAATTCGACTCACAGCCAGCTATAAACAACAATTTACATGTAAAAGAAAAGAAG +GCAGGGCTACAGAGTTCACTTTGGCTATCAACAGAAGGGACAATATACAGACCTGCAGAG +GTGCCTGAGGACCTGAGCCCAGACTTTTATAAAAGTAAATGCTGTTATCGTCTTTACTGT +AATGACTGGAGGTAAAGACCTGCATGGTAAAACGTTCTTTAATTTCTGTAAGAATTATCC +ATGCTGCCTGGCATGGTGAAATTCCTAGCCAAATGGATGGACCTGGAGAGCATCATCCTG +AGTGAGGTAACACAATCACAAAGGAACTCACACAATATGTACTCACTGATAAGTGGATAC +TAGCCCAAAACCTAGGATACCCACGATATAAGATACAATTTCCCTAAACACATGAAACTC +AAGAAAAATGAAGACTGAAGTGTGGACACTATGCCCCTCCTTAGAAGTGGGAACAAAACA +CCCATGGAAGGAGTTACAGAAACAAAGTTTGGAGCTGAGATGAAAGGATGGACCATGTAG +AGACTGCCATATCCAGGGATCCACCCCATAATCAGCATCCAAACGCTGACACCATTGCAT +ACACTAGCAAGATTTTGCTGAAAGGACCCAGATATAGCTGTCTCTTGTGAGGCTATGCCC +CGGCCTAGCAAACACAGAAGTGGATGCTCACAGTCAGCTAATGGATGGATCACAGGGCTC +CCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTAAAGGGATCTTCAACCCTATAGGTG +GAACAACATTATGAACTAACCAGTACCCCTGAGCTCTTGACTCTAGCTGCATATGTATCA +AAAGATGGCCTAGTCGGCCATCACTGGAAAGAGAGGCCCATTGGACACGCAGACTTTGTG +TGCCCCGGTACAGGGGAACGCCAGGGCCAAGGGGGGGGAGTGGGTGGGTAGGGGAGTGGG +GGTGGGTGGGTAAGGGGGACTTTTGGTATAGCATTGGAAATGTAAATGAGCTAAATACCT +AATAAAAAATGGAAAAAAAAAAAAAAAAAGAATTATCCATGCTGCCTGGCATGGTGACAC +ACACCTTTGATCCCAGCATCCAGGATGCAGAGGCAGACGGATCTCTGAGCTTGAGGCCAT +CCTGGTCTACAGAGAGAGTTCCAGGACAGCCAAGTTTGTACAGAGAATCCCTGTCTTGAG +AAACAAAAAGGCTAAATATAAATAAATAAAATATCATCCATGTTGCATGAGTGTCAGGTA +TGGAATATACTGGTCAACAGATAAAAACATCAAGATCAGATGTGAACAAATATGGTACTT +CTGTATAAAGTTAATAGGATGAGATAGGACAAGTCATTTTAATTCCTGAAAGAGTCATTT +ATGGTATATGTGTGTCACATGAGCAGCAAGTATCAGCCTGGGAGGAAAATCTACGAAGAC +TCTGACCTTTGACTTGGAAAAGAAAGTCTTGATAGACAGTGGTCTTTGGACTCCTCGGGT +TGGTTTGAGCAGAGACCCATATCTCAGGCCCTTCTCTTCAGTTTTTCAAATGAGAGAACA +TCTAGAGAAGTGGTTCTCACAGGGGTTCTCTAAGATCATTGGCAAACACAAGATTTACAT +TACAATTTATAACAGCAGCAAACTTATAGCTATGAAGTAGCAATGAAGATAATTTTATGG +TTGGGGGTCAGTACAACTTGAGGAACCATATTAAAGAGTTGCAACATCAGGAAGGTTGAG +ACCCACTAGTCTAGAGGTATCTGTTAACTAAACAAACAAGGCAAAACCTTGGGACTGGAG +AGGTGGCTCAGTGGTTTAGGAGCACATGCTCTTGCAGAGGACCTGGGTTCATTCCCCAGC +ATCCAGACAGCAACTTACAACTTTCTGTAAGTCCAATTCCAGGGAGATCTGATGCCCTCT +GTGGGCCTTTTCAGGCTCCTATGCACACATAGGGCACATACATGCAGGTACTCACACATA +TACATAAAATAAGAATACATCTTCTTTAAGAACAAAATAACCATATAGCAAGAGGGAATT +ATAAAATCCTTGGATTGTAAATGAACATCATAATAATAAGCATTGAAAGAAATGAATCCA +AAGTATTGTTTTCACGTAGCTGTGACCAAGATAAGGGAGTAAACAATTTGAAAGAGGCAA +AGATTTATTTCACTCAAGATTTCAGAAGATTTCAGATCAGTCCACAGCCACTTGGTTTCA +TCACATAGACAGAACATCATGGTTGTGGGGATATTTGGCACATATAAGATCACCTCATGG +TAGCTAGTAAGCAGAGAAGTCAGGCCTGGGAGATTAGACCTTCAAAAAGATGCCTTCAGT +GACTCACTTCCTCCATCTAATCCTCACTTCTGAAAGTTTCTAGAATCTTCTAAAACAGTG +CTACTATCTGGAAACCAAGCATTTAAACACACGACCTTGTGGGGGAGCACTTCCTACTAA +AAGGTATGATCAGGTTACAGGCCCCCTGCACTGAGACAGAGGGCAAAGCCAGGTATAAAT +GACTCCCAGTAAAATGGCGAAAGCTCTGCAGAAAGAAGAACTCAGGAAGAAGCTGTGTGA +GGCAGTCCCAGGTACACCTCCTTCAGATGGACAAGAATCATAAAGAAATTGCCCAAGGCA +GGTGTGACACTGGGTCTCTGTCCTGGGGATTACAGATGTCTGTGCTAAAGGTCCAGATGT +CCACGAGGTGTTGACAAATTGACTAGCTTCCTTGTTCAAGCTGTCTTGGCTACATGATAA +AGACAGGCAGGCAACTCCAGGCCTGACTTCTCTGCTTCCTAGCTACCATGAGGTGATCTT +ATATCTGCCAAATATCCCCACAACCATGAAGTTCTGTCTATGTGATGAAACCAAGTGGCT +GTGGACTGATCTACCTTCAGGACTGAGAGGAGCAGGTCAGGCTTGTTCCTGCTTCTCATG +TCATGAGTAGGGGCTGACCATGGGAGCACTATGGGAGTTCAGGGGCATCATTTTGTAAAA +CTGAGCCAAAATAAAAGTCTTGAGTAGCTTAGGATATAGAGATGCTACACAGCCTCAAGG +GAACTCATAGGTGGAAATTTGGAGCAGGAAGAAGGGAATGCTAGCTCAAGCCTTTCCCTT +CTTTGCATAAACCTAGAGCCTGGAACAGCACACACAGAGAGCAGCACACGAAGGGAGGGT +CTGCTCAAGACTCTTCATACAAACATGGAAACAGAAAGAGGGTATGATAGTTACTTTGTG +TGTTGTTACAACCAAATCCCCGATGGCAAGCAGCTTAACAGAAGAGACCTCCATTTTGCC +TCATGGCATGGAAGGCAGAAGCAACCCCATCTGTGGTGATAGAAGCTTGCAGAACTGCTT +ACTCATATCTCAGCGGGTCAAAAGCAGAGAGGTCAGGCTGGATCCAGAGCTATGACCCAT +AAGCACCATTTTACAGCCCTACATTTACCCAGTAGTTCCAGTGTTCGAAATGCCCCACAC +TCTCCCCAAAATGCACCACCAGCTGAGGACCAACTGTTCAAATCCATGAGCCTGTGGGGG +ACATTTCACACTCTGGCCACAGCAGATGGTGTTTACAGGCTGATGTCAGAGACAAGCAAT +CAGCCTCTGTGGTATATTTTAGTCTTTCTGTCCAGGCATCTACTGATGATGCTAGATCTT +TGAGGACCTCACTACATGCTCATTTGCAACCTTGTACACCCTGTGGCCAAGTACAGACAT +ATGTGAGGTGAGTTGCTTGTGGAGCTGACGGAACAAGATACTCTGAGGCTAATTATATCC +ACTTGGCTAGCGTTCAGTAGTCAGTGGTGCAGTGCTCCAAGGATGCTCATACTTGCATTG +TTTCTTAGACCTGGTCAAGTCTGAGAGTCCAGAACAACAAAGGGCAAAATTCTAGGCTAG +AAAATAGAAGGAACGAATCAGTATCAAGTTCCTGAAGTCTAGGATGAAAGCCAGATGCAA +GCTGCCAGAGAGGAGTAAACTAAGAAATAAGAGTTTAGAACCAGGAACCCAACTTTACAG +TTTTGATCCAAGGTATCAAATCAGAGCCTAGTTTGGTTGGGTGGGAACAGAGTCCCCAAA +CCAGCCATCTGTTGTCACCAAATGAATCTTCCAGTAGTGGGACTGGGTTACATCCAATTG +AGCTGTTGGCAAAAGGGGTCACATGGAAGTACCCAAACAACCCAGGCTGTTGCGAAGACT +ACAGATTACTTGCCACAAACTGACAGCAAGGGCCCATTGCTGAAAACAACACCCATACAA +CTCATGATCATGGAGAGGTCAAGCTGGTGCCTACATAGAATCCTTTGCCCCTATGTTCTA +GTGTCTTTGATACAGGCAAGGTACTCTGCAGGCTATCAAAACAGAAACATGTACACTAAT +CCAGACAAAAAGACCTTTGCTCCACACTGCTGTCCTGCCTGCAGAATATATATGTCAACA +GTGGCAGAAAGCTTGTGGGAGTAACCAACCAATGCCTGATTTGACTTAAGACTTATTTAT +AAGAAATTTTGGCTTCTTCAAAAACCCAGTTATGTTATACGACTATGTTTTTGTTTTAAT +CACAGGTGTGGGATAAGAGGCTGCTTCACAGCAGGTGATTATGATTTATCGCTTGCACTA +AGATGGCATGATTTTTGCCCAGCTGCAGATACTTTATGTTTGGAATTCTGGGAACTTTTC +AGAGATTACGAATGCCAGAGTCCCTAGAGGGGCCAAGCTCAGGCACTCTGAGGACACACT +GGTTCCAGCTGCTGCAGCTTCTCAAGTAGTCATGAGCAAAGAGATGAGAAGAAGAAATTG +GAAATATCCTGACAGTGAAGATTGGACTTGCCTCTAAGGAACTCTTTGCCCCTAATCAGT +AGGAAGTAGTCTGAAAAGGTCTATGCCCCCTTTGCCCTCTGACCTTCTTCCCAACCTACT +GTTCTGGGGTTGGAAGGGGTCAGGGTGGAATAAGGGTTGGAAGAATGGCAGATTTAAGAA +CCCAATAAAGTAGTGCAAACAAACAAACCAAAACAAGTGCCTACACTCACTCTGCTACAT +TGAGCTCATATCTGAAACTTCTTAGGGGATCAAGAAGCAGAGATGAAAGAGCCTAAAGAC +CTAGGGTAAAACCAAATAATTTGGGCCTGAAAAATAAAATTAAAAGGTAATGATAGAATG +ACTTCTAATGATATTCTACTATACTCATAGATCAGTTTCTTCCTTAGCCATCATCAGAGA +GGCTTCCTCCTACAGCAGTTGGGAGCCAATACAGAGACCCACAGCCAGCATTATGCAGAG +AGAGGGACTTTGGAGCACTTAGTTCTAAATTGTATGTTTCCTAGAAATCCCTCTCCTCGT +GACTCAAAAAACCCTGAGGAAGAGACTTCAGAAAGAGTGGAATAGAGGGAATGACGGCCA +CCAAGAAAATAAGGCTCTTCAAATCGACTGAACAAAGTTCATATGAACTCACTGAAGCAC +CCACTCTCCAACACCGTTCCCTCTCTCCATCCACCTTTGATGACTGTTTTGTTTCCCCTT +CTGAGTGAGATTTACACACCCTCCCTTGGGCCCACCTTATTACCCAGCTTTTTTGGGTCT +GTGGATTGTAGCTTGGTTACCCTGAACTTTATGGCTAATGTACAATTTTAAGGGAGTATA +TACCATGTGCATCTTTCTGGACCTGGGTTACCTTACTCAGAATGATATAATCAAGTTCCA +TCCATTTGCCTGCAAAATTTATGATGTCTTTGTTTTTAATAGCCAAATAGTATTCCATTG +TGTAGATGTACCACATTTCCTTTATCCATTCTTCAGTTGAGAAACATCTAGGTCGTTTCC +CATTTCTAGCTATTACACATAAAGCCTCTAGGAACATAGTTGAGCAAGTGTCCCTGTAGA +ATAGTGTGGCATCTTTTGGGTATATTCCTAAGAGTGGTGCAGCTGGGTCTTAAGGTAGAA +CTATTCCCAATTTTCTCAGACCCTGCCAAATTGATTTGCAAAGAGGTTGTACAAATTTAC +ACTCTGACCAGCAATGGAGGAGTATTCCCCTTGTTCCATATCCTCTCCAGCATGTGCTGT +CCCTTGAATTTTTGAGGACAGCTATAGGGATGAAGATCAGGTGTTGGAGAGGGGTGGGAG +AGGACTGAGAGTGAGAACAGAAATCAGTGGGGGCATCACTGGGACAAACTGGAGACCTAG +GATTGGGGAGTCTATGGTGGTGGCCCTAAGCTGAGATTCCTACAAGTGGAGGATATAGAG +ACTGAAGTGACCACCTCCTGTAGCCAGGCACAACTTCCAGTGGAAGGAAGGGGTCCTCAA +CTCACTCACAAAACCTTCAACCTAAAATTTGTCCTGCCTAAAAGATGTGCAGGGATAAAG +ATGGAGCAGAGACTGAGGGAATGCTCAACCAATGACTGGCCCAACATAAGACCCATCCCA +TGTGAGAGTCAACCCCTGACACTATTAATCACACTTTGCTGTGCTTGCAGACAGACAACA +AGCATAATTGTCTCCTAAGAGGCTTCTTGCAGCAGCAGATGGAAAACGGTGCAAAGATTC +ACAGTCAAATATCAGGTGGAAACTGGGAGTCTTGTGAAAAGGGGGGAAATAGAATTGAGA +TATCCAGAGGGGTCAAGGACACCACAAAAAGACCTACAGAGTCAACTAACCTGAGTCCAT +GGGGGCTCACAGGGACTGAGCCACCAATAAAAGAGTGTGCTTGATCTGGATCTAGCCACC +CTCCACAATTGTCACAGATGTGCAGCTTGGACTTCATATGGGTTCCCTAACAATTGGAAC +AGGGGCTATCTCTGACTCTGTTGCCTGCCATTGGATCCCTTCCCCTACCTGGACTGCCTG +GTTGGGCCTCAGTGGAAGAGGACATGCCAAGTCCTGCTGGGACTAGATGTTCCAGGGTAG +GGCAATACTCAAGAGGTGTGTGGAGGGCTCCTCTTTCTCTGAAGAGACTAGAGGGGGGAA +ATAAGATTTGTAAGGGTGGCTGCGATTGGGATGTAATATGAATTTGAAAAACAAATTATA +GGGGAAAACACATTATATGAAATGCTCAAAGAATCAATAAAATGGTCTCAGCACTCAGGA +GGCAGAAGCAGGTGGATTTCTGAGTTCGAAGACAGCCTGGTCTACAGAGTGAGTTCCAGG +ACAGCCAAGAGTACACAAAGAAACCCTGTCTTGAAAAACCAAAAAAAAAAAAAAAAAAAA +AAAAAAAAAAAAAAAAAAAAGCTCTTTTCATTCCCTTGGTTTGCCTTGTCCCTTGTCCAA +CTTCTATTTGGTATCATTTGTTTTACATTATTATATTTTGTTGTGTTATGTTTGATTGTT +TTCTCCTGGAAGCCTGTTCTGTTCTAATGAGGGACAGAAAGGGAGTGGATCTGCATGGGA +GGAGAGGTTGGGGAGGAACTGGGAGGAGTGGGGGGGGACTGTAATCAGGATATATTGTAT +GAGAAAAGAATCTATATCAATAAAAGGTAGGGGTGGAGAATGTCCTTCTCCAGTGATTGT +ACTCCCTAAATCTCTGCCTCACTGGAATTTCATAAAAATTCTAAATGTCTCAGCAATAAT +TTTCAAACATCACTGTTCCCATGGGCAAACCCAAAAGGGGGTGTCAGATGCTGACTGTAG +GACATGCAACAGATAGTGAGGGAAGGGAGTAGAGTGGCCTTTAAGATTTGAATATCTTTT +TTTTCTTTTTTTTTGGTTAGGTATTTTCTTCATTTACATTTCCAATGCTATCCCAAAAGT +CCCCCAATACCCTCCACCCAACCCCCTACCCACCCACTCCCACTTCTTGGCCCTGGCATT +CCCCTGTACTGGGGCATATAAAGTTTGCAAGACCAATGGGCCTTTCTTTCTAATCCTGGC +CAACTAGGCCATCTTCTGATTCATATGCAGCTAGAGACACGAGCTTCAGGGAGGGAGGGT +TACTGGTTAGTTCATATTGTTGTTCCACCTATAGGGTTGCAGATCCCTTTAGCTCCTTGG +GTTCTTTCTCTAGCTCCTCCATTGGGGGCCCTGTGATCCATCCAATAGCTGTCAATGAGC +AACCACTTCTGTGTTTGCTAGGCCGGGGCATAGCCTCACAAGAGACAGCTATATCTGGGT +CCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCAGCATTTGGAGGCTGATTATGG +GATGGATCCCCCAGTATGGCAGTCTCTAGATGGTCCATCCTTTCATCTCAGCTCCAAACT +TTGTCTCTGTAACTCCATCCATGGGTGTTTTGTTCCCAATTCTAAGGGGCAAAGTGTCCA +CACTTTGGTCTTCATTCTTCTTGAGTTTCATGTGTTTTGCAAATTGTATCTTGTATCTTG +GGTATTCTAAGTTTCTGGACTAATATCCACTTATCAGTGAGTACATATCATGTGAGTTCT +TTTGTGATTGGGTTACCTCACTCAGGATGATGCCCTCCAGGTCCATCCATTTGCCTAGGA +ATTTCATAAAATCATTCTTATTAATAGCTGAGTAGTACTCCATTGTGTAAATGTACCACA +TTTTCTGTATCCATTCCTCTGTTGAGGGACATCTGGGTTCTTTCCATCTTCTGGCTATTA +TAAATAAGGCTACTATGAACATAGTGGTGCATGTGTCCTTCTTACCAGTTGGAACATCTT +CTGGATATATGCCCAGGAGAGGTATTGCAGGATCCTCCTGTAGTACTATGTCCAATTTTC +TGAGGAACACCAGACTGACTTCCAGAGTGGTTATACAAGCTTGAAATCCCACCAACAGTG +GAGGAGTGTTCCTCTTTCTCCACATCCTCTCCAGCATCTGCTGTCACCTGAATTTTTGTT +CTTAGCCATTCTGACTGGTATGAGGTGGAATCTCTGTTTAGCTCTGAGCCCCATTTTTTT +TTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAG +GCTGGCCTCGACTCAGAAATCCGCCTGCCTCTGCCTCCCGAGTGCTGGGATTAAAGGCGT +GTGCCACCACACCCAGCTGAGCCCCATATTTTAATGGGGTTATTAGATTTTCTGTAGTCC +ACCTTCTTAAGTTTTTTATATATATTGGATATTATTCCCCTATTTGATTTAGGATAGGTA +AAGATCCTTTTCCAATGTGTTGGTGTCCTTTTTGTCTTATTGATGGTGTCTTTTGTCTTA +CAGAAGTTTTACAATTTTATGAGGTCCCATTTGTCGATTCTTGATCTTAAATCACAAGCC +ATTGCTGTTCTATTCAGGAATTTTTACCCTGTGCTCATATCTTCGAGGCTTCTCCCCATT +TTCTCCTCTACAAGTTTCATTGTCTCGGTTTTATGTGGAGTTGCTTGATCCACTTAGATT +TGACCTTAGTACAAGGAGATAGTAATGGACCAATTTGCATTCTTCTACATGATAACCGCC +AGTTGTGCCAGCACCATTTGTTGAAAATGCTGTCTTTTCTCCACTGGATGGTTTTAGCTC +CCTTGTCAAAGATCAAGTGACCATAGGTATGGGTTCATTTCTGGGTCTTCAATTCTATTC +CATTGGTCTACTTATCTGTCGCTATACCATGCAGTTTTTATGACAATTGCTCTGTAGTAC +AGATTTAGGTCAGGCATGATGATTCCACCAGAGGTTCTTTTATCCTTGAGAAGAGTTTTC +GCTATCCTAGGTTTTTTGTTATTCCAGATGAATTTACAGATTGCTCTTTCTAATTTGTTG +AAGAATTGAGTTGGAATTTTGATGGGGATTGCATTGAATCTGTAGATTGCTTTTGGCAAG +ATAGCCATTTTTACTATATTGATCCTGCCAATCCATGAGCATGGGAGATCTTTCCATCTT +CTGAGATCTTCTTTAATTTCTTTCTTCAGAGACTTGAAGTTCTTATCATACAGATCTTTC +ACTTTCTTAGTTGGAGTCACACCAAGGTATTTTATATTGTTTGTGAATATTGTGAAGGGT +GTTGTTCCTCTAATTTCTTTCTCAGCCTGTTTATCCTTTGTGTAGAGAAAGGCCATTGAC +TTGTTTGAGTTAATTTTATATCCAGCTACTTCACTGAAGCTGTTTATCAGGCTTAGGAGT +TCTCTGGTGGAATTTTTAGGGTCACTTATATATACTATCATATCATCTGCAAAAAGTGAT +ATTTTGACTTCTTCCTTTCCAATTTGTATCCCCTTGATCTCCTTTTGTTGTCGACTTGCT +CTGGATAGGACTTCAAATACTATGTTGAATAGGTATGGAGAAACTGGGCAGCCTTGTCTA +GTCCCTGATTTTAGTGGGATTGCTTCTAGCTTCTTACCATTTACTTTGATATTGGCTACT +GGTTTGCTGTAGATTGCTTTTATCGTGTTTATGTATGGGCCTCGAATTCCTGATCTTTCC +AAGACTTTTATCATGAATGGGTGTTGGATTTTGTCAAATGCTTTCTCTGCATCTAACGAG +ATGATCATGTGGTTTTTGTCTTTGAGGTTTGTTTATATAGTGAATTTCATTGATGGATTT +CCATATATTAAACCATCCCTGCATCCCTGGAATGAAACCTACTTGGTCAGGATGGATGAT +TGCTTTAATGTGTTCTTGGATTCGGTTAGGGAGAATTTTATTGAGTATTTTTGTATCGAT +ATTCATAAGGGAAATTGGTCTGAAGATCTCTATCTTTGTTGGGTCTTTCCGTGGTTTAAG +TATCAGAGTAATTGTGGCTTCATGGAATGAATTGGGTAGAGTACCTTCTGCTTCTATTTT +GTGGAATAGTTTGTGAAGAACTGGAATTAGATCTTTTTTGAAGGTCTGATAGAACTCTGC +ACTAAACCCATCTGGTCCTGGGCTTTTTTTGGTTGGGAGACTATTAATAACTGCTTCTAT +TTCTTTAGGGGTTGTAGGACTCTTTAGATCATTAACCTGATCCTGATTTAACTTTGGTAC +CTAGTATCTGTTTAGAAATTTGTCCATTTCATCCAGGTTTTCCAGTTTTGTTGAGTATAG +CCTTTTGTAAAAGGATCAGTGTTTTGGATTTCTTCAGGATCTGTTGTTATGTCTCCCTTT +TCATTTCTGATTTTGTTAATTAGGATGCTGTCCCTGTGCCCTCTAGTGAGTCTGGCTAAG +GGTTTATCTATCTTGTTGATTTTCTCAGAGAACCAGCTCCTCATTTGTTTTATTCTTTGA +ATAGTTCTTCTTGTTTCCACTTGGTTGATTTCGTCCCTGAGTTTGATTATTTTCTGCCTT +CTACTCCTCTTGGGTGAATTTGTTTCCTTTTGTTCTAGAGCTTTTAGGTGTGTGGTCAAG +CTGCTAGAGTGTGCTCTCTCTAGTTTCTTTTTGGAGGCACTCAGAGCTATGAGTTTCCCT +CTTATGCTTTCATTGTGTCCCATAAGTTTGGGTATGTTGTGTCTCCATTTTCATTAAATT +CTAAAAAGTCCTTAACTTCTTCCTTTATTTCAATCAAGGTATCATTGAGAAGAGTGTTGT +TCAGTTTCCACATGAACGCTGGCTTTCTATTATTTATGTTGTTATTGAAGATTAGCCTTA +GTCCATGGTGATCTGATAGGATGCATGGGACAATTTCAATATTTTTCTATCTGTTGAGGC +CTGTTTTGTGACCAATTATATGGTCAATTTTAGAGAAGGTACCATGAGGTGCTGAGAAGA +AGCTATATCCTTTTGTTTTAGGATAAAATGTTCTGTAGATATTTGTTAAATCCATTTGTT +TCATAACTTCTGTTAGTTTCACTGTATCTAGTTTAGTTTCTGTTTCCATGATCTGTCCAT +TGGTGAAAGTGGTGTGTTGAAGTCTCCCACTATTATTGTGTGAGGTGCAATCTGTGCTTT +AAGCTTTACTAAAGTTTCTTTAATGAATGTGGCTGCCCTTGCATTTGGAGCATAGATATT +CAGAATTGAGAGTTCCTCTTGCAAGATTTTACCTTTGATGAGTATAAAGTGCCCCTCCTT +GTCTTTTTTAATAACTTTGGGTTGGAAGTCGATTTTATTCAATGTTAGAATGGCTACTCC +AGCTTGTTTCTTCAGACCATTTGCTTGGAAAATTGTTTTCCAGCCTTTCATTCTGAGGTA +GTCTCTGTCTTTTTCCCTGAGGTGGGTTTCCTGTAAGCAGCAAAATGTTGGGTCCTTTTT +GTGTAGCCAGTCTGTTAGTCTATTTCTTTTTATTGGTGCATTAGTACCATTGATATTAAG +AGATATCCTATTATTTTTGTTGTTAGAGTTGGCATTCTTTTCTTGTGGCTGTCTTCTTTT +AGGTTTGTTGAAGGATTACTTTCTTGCTTTTTCTAGGGTGTGGTTTCCGTCCTTGTATTG +TTTTTTTTTTTTTCTGTTATTATCCTTTGAAGGTCTGGATTCGTAGAAAGATAATGTGTG +AATTTGGTTTTGTAGTGGAATGCTTTGGTTTCTCCATCTATGGTAATTGAAAGTTTGGCT +GGCTATAGTAGCCTGGGCTGGCATTTGTGTTCTCTTAGTGTCTGTATAACATCTGTCCAG +GATCTTCTGACTTTCATAGTCTCTGGTGAAAAATCTGGTGTAATTCTGATAGGTCTGCCT +TTATATGTTACTTGACCTTTTTCCCTTACTGCTTTTAATATTCTATTTTTATTTAGTGCA +TTTGTTGTTCTGATTATTATGTGTTGGGAGGAATTTCTTTTCTGGACCAGTCTATTTGGA +GTTCTGTAGGCTTCTTGTATGTTCATGGGCATCTCTTTCTTTAGGTTTGGGAAGTTTTCT +TCTATAATTTTGTTGAAGATATTTGCTGGCCCTTTAAGTTGAAAATCTTCATTCTCATCT +ACTCCTATTATCCTTAGGTTTGGTCTTCTCATAGTGTCCTGGATTTCCTGGACGTTTTGA +GTTAGGATCTTTTTGCATTTTGCATTTTCTTTGATTGTTGTGCCGATGTTCTCTATGGAA +TCTTCTGCACCTGAGATTCTCTCTTCCATCTCTTGTATTCTGTTGCTGATGCTCACATCT +ATGGTTCCAGATTTCTTTCTTAGGGTTTCTATCTCCAGCGTTGCCTCACTTTGGGTTTTC +TTTATTGTGTCTACTTCCCTTTTTAGGTCTAGTATGGTTTTGTTCATTTCCATCACCTGT +TTGGATGTGTTTTCCTGTTTTTCTTTAAGGACTTCTACCTGTTTGGTTGTGTTTTCCGTT +TTTCTTTAAGGACTTGTAACTCTTTAGCAGTGTTCTCCTGTATTTCTTTAAGTGAGTTAT +TAAAGTCCTTCTTGATGTCCTCTACCATCATCATGAAATATGCTTTTAAATCCGGGTCTA +TCTTTTCGGGTATGTTGGGGTGCCCAGGTCTAGGTGAGGTGGGAGTGCTGCGTTCTGATG +ATGGTCAATTGTCTTGGTTTCTGTTAATAAGATTCTTACATTTGCCTTTCGCCATCTGGT +AATCTCTGGAGTTAGTTGTTATAGTTGTCTCTGATTAGAGCTTGTTCCTCTCGTGATTCT +GTTAGCCACTATCAGCAGACCTGGGAGACTAGATCTCTCCTGAGTTTCAGTAGTCTGAGC +ACTCTTTGCAGGCAAGGTCTCCTCTTACAGGAAAGGTGCACAGATATCTGGCATTCTGAC +CTGCCTCCTGGCAGAAGATGAAGACCCGAAACAGGGCCTGTCCCAGGAGCTGTGTCACTT +TGGCCTGTTCCAGTAGCTGTTAGCTTCTGTAGTCCACACTGTCACCTGGGCAAACTAGAC +TTGGAGGGCTCCGGGAACCAAGATGGCTCCCCAGGTGCTCTGGCAAAGCCCTCCCGGGCG +GGGCAAACATCTCTCCTCTGGTGGGGAAGATGCCCAGATGTCTGGAGCCCGAAACGGGGT +CTGCCTCAGAAACTGTCCTCTAGGGACCTTGGGGGTGTCTGCTGACTCCACGCCCAAGGT +GACCCCTTGCTGGCACCGACCAGAAGGGACTTGGAACCTGGTCAGGCTGGGTTTTCTGCT +TCCCTAATCCTGTCTCAGATCCTGCGTGATTGGAATGGAATAGAAGTTGTGTTCCACTCA +CCAGTGGTCCTAAGACAGCGTGGAGAGTCCTCTAGGGACCTTGGGAGTATCTGCAAACTC +TGCGCCCAGGTGACCCCAAGGTTTGAATTTCTTAACATTTAGAGAGCATCATGTTTTATC +ATACTGTCTGAATATTTTTGCAAGAGTGAGTCTAGTTTTCAATAGTTTTACTAAAGTGTT +ACATGGGATATAACAGTGAGACCTTCATATTATTCTTTTTGAGGGGTTGTTTTGGGAGAA +ATATATATATATATATATATATATATATATATATATATATATATATACACACACATATAT +ATGGCTTGTTTGATTTCTAAAAGACATTTGGCTTTTTCGAACAATAAATAACTCTAAGAA +AATTAAGTACAGTTGACTCATAAGCCATAACTGTAGGTGTTATGCAATCCAATACAAGGG +ATGAAAAAGACATTCAGTTGTATAAACAATTATAAACAATTCACTTTAAATGTCATTCTG +GATACTAAATGCAATCCTAAATCCCTGCATGACCACATCAATGATTTATAGTGCTAAAAA +CTTAATGTCTCTAAAGAAAATGATTCTGTTCTTCCTTCCCTCACCTCTTTCTTTCTTTTT +CATTCTAGTTAACAAATTATTCTCTGTGTTTTAAAATCAAGGTACATATACATATATGAA +GTGCATATATATGTATGCATACAAAGGGCTGTGCTTGTAGGTGTGTGACGCTCTGTCCAG +ATTTTCCTGTCTGTCTTAAATGGCTGGTTAAAAGGTCAGCACTATTGACCAATGAGAAAG +TTACTTTCTATGTCACCCTCTAGTGCAGATTTTGCTGAGTGTCTAAGAAATGCATCTTCT +CATGTGGTTCCTTTGCCTAATAACCTTCTATTCCTTTTCTAAGTTTCCAGTCTTGACCCT +ACCCATCTTCTCAGTCCACCCTAAACCACTGTGGTGATTAGTTTTGCCAACTTGACAACC +TAGGAACCTGGGGAGAGACTTTCTGTAAGGGATTTTCTATGTTGTGTTGGTCTGTGGACA +TGATGAGGGGACAGTCTTAATTAAGCTAATTTGTGCAGAAAGACACAGCCCACAGCACCA +TTCCCAAGTCAGGACACCCTGAACTGGATAAGAGCAGATAGTTCAAGTTGAGTAGAAGCA +AGCAAGCAATTGTGCATGCATGCATTAATATTTCTCTGCATGTGTCTATGGATGATATAA +CAAATTACCTTAATTTCCCCCCATAGTGGCAAACTATAACTGGAAATTGTGAGCTAAAAT +AAATCCTTTTACTGAAAGTTGCTTTGTTTTTAGGTATTTTATGCATAAAACAGAAATAAA +ACTAAAACATTCTAATTCTGGAAGCTCAGTATTACATTTCAAACTCTGACATTTTCTGGC +TGGGGCACACTTCCCTCCCTATACTTCTTGCCCACCGACACCCTTCCTCCTCAAGAAACC +TCCAGCTACTTAAGACTAACTCATGTGTCATTTCTTCTCACATCTCTTATGTATTTCTTT +GCTGGCCCATACACCATGACAGATGCTTCAAAACACAATGTATCTCCATTCTGTATCCTG +CCACTATAATCATGCTCACATAGGGAAGGCAACATCTTATCCCTCCTCTAGTGTCTTATT +AGGTGAGCAACTGTGACTTTCAGTAGGCAAGCCAGTTAAACACAGCCTAGCTTTTCAACA +TGAAGGAGCACACATAGAAACACATGTATCCCGGCAGAGATCTCAGCTCCCTCTCTCCTC +AGCCAGGCTCCTAAGAAACTAGAAATAAAGTTCAGAGCTGGGCCAACTGGCTCATTTCTG +TAATCCCAGAACTAGGCACAGTGCAGAAGCACTGTGCTTCAGAGTAAGACCATTTTAGGC +TACACACTGAGTTCCAGGCGAGCCGGAGGAAACAGATGAATGGATCTCAGAACAGTAGAT +CATTACCTGCAATTCAGATGGCGATGCCTCAGAAGGTCCTTTCTACAACAAGCTTACAAT +TGGTGGAATGAACAAGGCCAACCAAAGGCACACCATGCTCAGTGACTGCTGACTTTTTCA +CTGGGGTCTCACTCCTTTTGACTCTGCTTTTCTCTCAGCCTCTGTTTCTATTTTCTTCCT +CAGCTAAATGAACAACCACCCCACATGTATCATAAGCTCAGCTTTCCAAGAGAGAATCTA +TCGTGACTTTCAAACTTTCCTTGGTGTCATGTTTTTGTTCAGGACTACATGATGGTGTGA +GCTTATAGAAAATCTCTCTTTCCCTGTCTTCCAAGAAGTGGCACGTGAGGTGGCCCTTTC +CATCCAAGAGGGTGGTGAGAAACTGGGTAGACTGAGGCATGGCCCTGCCAGCACTGATCA +GTGTTCTCAGCTGTGTGTGACAGAACACAATGCATAATGGACCTAAACCAAATGCTCAGT +TTCCTAGAGAATGACAAACCTGAAGGTGGATGGGTTAGATCTCAATGGCTCTGTTACCCT +ACCAGGGGCGTCTTTTGCCTGTGCCCAGTTGCTGGACAGGGGGGTTAGCGGTTGAGTGAA +CACATCATTAACACTTCTGCAGATGCCTTCCGGAGGATATCACTCTGTATTCACAGCAAA +GTGAGTCACAGTCCTACTTCCAGCTGCAAGGGAGAGTGAGTAACTAGTTTTAGCAATGTC +ACTAGGGGAAAATGGGCTCTAATGACAAGGCAGAGGTGGCACATTGTGTAAGCAAGTCCC +TGCCCAAATAGACACACTATGAAAAAGGCTACAGTCACTTGCTAAAGCACAGCTTTGGAT +AAGTTACATGACCTCTTTGAGACTCAGATTCCTACAAAGGAAAGTGAAGACTTAGGATAT +TTACAGCTCAGCGCTGTTAACCTACTGATATTAAACAATATATTCTACAGCTTGACTTTT +ATACATATATATAATATTGTAATTTAATATAAAATATATTAGAAGATATTATTTATCGCA +TATGTAATACATAACCAAAGCTATAATAATATATAATATATATTACTGACTGATTAGATA +ACTGACATTTGATTATATGAATAATAGTAAATGATATATTTTAAAGCTCAGCTTATATTT +GATACATAATATAATATATTATATATGTTATGCAATATAATATACCATATGTTATATAGT +ATTCATATTAGATCATATTATATGGAATATGGCATGTATTATGTGTTATATATTATATAT +ATGTGGAAGGGTTTGGAGAGTCCATTTATATGTAATATATATCATATATTATATATCAAA +TATAATATATAGCTTATAATGTTATATAGTAGGTAGGCTATATTTACATAATAATTTATT +ATGTTACTATATACAGTGATTGCTTCCTTCTCATTACCACTGACTCCTCAAGGCATAATA +AATATGTGGCAACCTTCAACATTGTTTATCTGGAATATTATCTTTTTGACTTTTGTTGTG +TGTAAAAAGATATAGGAAAGGGTCAATTTGACATGCATAGCAAAAGTAAACATGGGGAAA +TTTTAAGGCAGGCGTGATAGGAATTTTTTTTATAATGCAACCATATTCCATTGTACTTAG +CAAGAAGCTCACAACTGCATTTCAGTATCTAACACATCCTCCTCTGAATTTGTCTGATTC +AGCCATCATTAACCACTCTGGGGCTGGGCACTGTGAACAATCTTCCCTTCCTGCCTGGAA +TGGTAGCAACTTCCATTCGGTGCACTCTCCCAACCCTTCTGCCCAGAGCCCCACGAACAA +CAGTTAGGGTCATTTTTCATTTGACACAGAACACATTAACTCCAACTTTGCCTCTAGCCT +TGCCTTTGTCCAAATGGTCCAAAACAGTTTAAGATGCACTTCTCACACCTGCATCTTTGA +CAAGATAACTTGGTGAATGTTTCTGTAATGGGCTCAACTTATTCACATTTGATTATAAAA +AGCTCTATCAGATTATCCCTGAATATATCACATTCCAGCTCCATTTATGGATCCTTTCCC +TGCCAATTATGCAAACGACCTTTCAGTTCCTTCTCTCTCCTACAACTTGCCATCACAGAC +TCCTGCTGTCTACCCAGGAGCCAAGAATTCTTCCTGTGATTAAAAATCCCTCTCAGAGCC +CACCTCCTCCAGGAAACTCGAATCAGCAGGGTGTGAATTTGTTTCTGATTCATAAAAAAA +GACCAGATGAATGTTTGGTCTTGAACAAGGCTGAAAACGAACAGACAATAAGAGTAAAAG +GCTCTTTTCAATGAACTAGAACCCCTTTCAGCCTTGCTATGAAGCCTAGACTACAGTGCT +TACTCGCTCGCTCGCCCCCCCACCCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTTATGCTTGAGGACATCTAAAGTCTTTCTCTTGTACAGCTTCTTGTTT +GAACTGGACAGCTTTGCAGCCATCATGTGATAAAAGGAAAACATTTCATGTTACAGCTAA +GATAACTTTAACCCTTGTGAGAACACTTTATAAGTTACTGCACATGGCATAACACCCTTG +ACCTTATACTGTGGTCCAGTGCCTTAGCTGCCCCATGCAATATGTGTGCAGTTCTAAAAA +TTGTCTGCCAGTCTTTGTGTCTACGGAGGTGTTGGTTCCTCTTCTCATAAAGGCTCATCA +GCTATGAGAGAGTGAAGATTATTTTTTTTCTTTTCTGTAGAGCCCACTGTGGTGATTTGC +ACTCCCACATAAATATGGAATAGTACCATGTAAAGTATCACATGCATCGTATATATCATA +TCATCTAGAGCCCACATGTATCAGTATAAACTCAGTGGCTTTAAATGGTAAATACTCACT +CTCTTAGTTCTGGAGACTGGCAATCCCAGAGTAGAGTACTGTGGGCCTGCGGGCCTTCTG +AAGGTCCTGAGATAGTTTCCTTGTTTCTCCCCTCTGGTGTTCTCTTGGTTTAGCATTCCT +GGGCTTGGAGCTGTATGAATTCAGTCTCACGTCATCTCACAAGCTTCTCTCCTGTGTGTC +TGTGGCTCCTCTTCATCTGTCTAACCCAGTTTCATTCTTATTAAGACCTATCATTGGACT +CAGGGCATCCCCAGGTCATTTAGCATGACCTCAACCCAAAACTCAAGTGTACCCCCGCGC +GCACACACACACAGGGTTGGGGGGGGGCACCACTCCTCAATCAGCTTGTGGATAATGAGG +ATGATGATAGAAGTGGTATAACCTGATTGTTGGCCCTAAAATGATATCATATATAGCTCA +TATATGTTATATAGTATGTAGGCTACAGAATATATAATAATTTATGTTATTATATACAGT +GGCTGGAGAAGTAGACTAGTTATCTTTTCTTTCTCTGCATGAACCATATCCCTGACATAA +ACAACTTAGGAAAGATTTTCCTGGCTCACAGTTTCAGACAGTGGCTTATCATGACAGAGA +AGGCCTAGTGGCTACAGTGAGCCATGGAGCGCCTCACATCATGGCCACATAGGAGAAACA +GAGAGCCCCAGCTGGGGTCAGAAGAGGATGCAACACGCAAAGGTCCGTCTCTATTCACCT +AGTCCCCCCATCTCAGAGGTTCCATATCTCTAAAACCCACGAGTAGCTGGAGCCTGAGTG +GGGAAAACATTTCACATTCATGCACTGGTGGAGGTAATCCTTGTGGGTTATTCATATTTC +TATGTGTTCCGAAAGCATATTTGTATCCCTTTGTTCTGGGCCCTGGCTATTTGTATTTGG +GTTGCTATTTTTGTCCTCCTCATGGATATTTATGTAACAAAACAACCTTAAAACACAGAG +ATAGTGTCTCCTTCCAAGGTAGTCACTGACATGTTCATATCCCCTTCAAAAGATTTGGTT +CCACATAAAGTCTGCCTTGCTATAGGGATGTAAGATGGTACAGTCATTATGAAAAACAAT +GTGGTGAGCCTTCGAAATTTTAAATATAGTATTGTCGTAGAACCCAGCGATTCCATCTAA +AGGAACTGAGATGGGCTCTAAAGAAATATTTACTCAACATTCATGGTGCCATTTTTAACG +ATGGCCAAGAGGTCTGTAAGACCACCCAAATGCCCACTAAAAGTGTATGTGGATAAATAG +AACTGCTGTATAACTACAGGTGCTAGAACTTATTCAACATGGAAAAGAAATGAACTTCCA +ACATGTTACAATATAGATGGAATTTAATAATATTACACTAAGAGAAATGCCTCAAGCACA +ACTGTACCACCCTCTCACATGAAGCACATGAAGTGCTCAGTAGTCAAATTGACAGACACA +GAAAGCAGACTGGTAGTTTTCAGTAAAAGGAGGGGCGGGGCAGTGTACAATTATCAGCTG +TCGTAATTGATACATAGCTTTGGTTTTGCACCAGGAAGAGAGCTCTAAAGATGGATGATA +GTAATGGCTGTATTACACTGTGGACATTCCTAATGCCACTTAGCTCTACACTTTAAAATT +ATTAAGGGAGTTGGGAGACAGCTCAGCAGACAAGAGAATTTGCTGTGCAAACATGAAGAA +CAGAGTTCAAACCTCCAACACCCATATGAAAAACCGGATATGAAGCCAGGCAGTGGTGGC +ACATGCCTTTAATCCCATCACTTGGGAGGCAGAGACAGGCGGATTTCTGAGTTTGAGGCC +AGCCTGGTCTACAGAGTGAGTTCCATGACAGCCAGGGCTACACAGAGAAACCCTGTCTTC +AAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA +GAGAGAGAGAGGAAAAAGAAAAGGAAAAGGGAAGGGAAGAGAAGGGAAGGGAAGGGAAGG +GAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGG +GAAGGGAAAGAAGAGAAGAGGGAAAGAGGGAAGGGAAGAAGGGAAGAAGGGAAGAAGGAA +GGGGAGGGGAGGGGAGGGGAGGGGAGGGAAGGGAAGGGAAGCTGGATATGGTCATGGATG +TGCCTAATAACTCTGGAACTGTGGGAGTAGAGACAGGAGGATTGCTGTGGCTTGTTAGCT +GCCAGCTTACCAGCTGGTGTGCCAAATAACCAGGTTTGTTAGCTGCCAGTTTCAGTGAGA +GACCTTGTCTCAAAAGAATGAGGTAGGGAGGGATAGAGAAGACCCTGCCATTCTCCTCTG +GATTCCACGAGGCACCAGTGTGTGCATTGGAACACACACCCAAAAATTTTTTAAGAAGCC +ATATTTTATGTTCACTTAATCACAATTACTATGACTCTTTAAGCCCAAACATCCAGAGCT +AATCAGAGACCTCTAATCATCTTCCTTGGGTGATCTCCACTTTCATTCAAACATCCTTGG +TCACTTGGGTTTTTTTCAGTCTCACTGGCTAGCTGGTCTTTTGCTATTTAAAGATCTGTT +TGCTACAGATGGACTCTGACAGTACAGTGAGTGTCAGGGACAAGCCTATCTAATCTTGTA +TATGGATTAGGCAGTGCTATGCAAGAAGAAAAGGGAAAAAAGACTATACCCTTGCCTGTG +TGCTTTAATATGGTGACCAAACCCGATTCACATAAACTTTTTCCATTCATTTAAAGACTG +CCAACCAAAAATGAAGCTCAAAAGATTCCAGTAGGAGTAAAGAACAGAGACAGGAGTGTA +TAAACAACTTTATTATGGAGTCAGGTGGCTTTTATGCAAACATACTCCTAATATATACAT +TAGACTATGGGGGATAAACCAGTTCATTGTAGATTAGCCTGTCTCTATGATCAAGAAAGG +TTTCATAACCACCAAGTCTCCAACAGGCATGCTTCCTGTTACATGAAGGAGGAAAAGCAC +AAATGTGAATGTGAGGTGGTGGGTGAGACAGCCCCAACCCATGCCCACTTTGGAGTAACT +GACAGGAGTGGCTGTCCTCCATAGTGTTGGCACAGGCCTGCAATCCTAGCTACTCACAAC +TGGAAGAATGTAAGATAAAGGTCTGTTTGAGCTCCAGTGTGGGTTCAGGGTGCGCTTGAG +CTACTTATGAGACCCCATCTCAAAAGCTGAAAACATAGAACTAAGTGAGGAATCACAGAC +ATACCTAGCATGCACAAGAAAGACCCTGGCTTCAATCCCCAGTACTACAGAGGAAAGAAA +AGAGAAACAGGACATTAAGAAATGAATGTGGCTGAGTGGTGGTGGCACACGCCTTTAATC +CCACCATTAAGGAGACAGAGGCAGGTGGATGTCTGAGTTCACGGCCATCCTGGTATACAG +AGTGAGTTGTAGGATAGCCAGGGCTACACAGAGAAAGAAAGGAGAAAGAGAGAGAGAGAG +AGAAAGAGAGAGAGAGGGCTTCGACTTCTTTACAATAAAATTAAATGATGGAGTTGAAAG +CTTTGGGGAGTCAGCTGTAGTCAGTTCTTTTCTTCTGCTACAATATCTGGGGAACCAACT +CAGGTTATTGGGCCCCCATGAAAGGTGTGTCTACCCAATGAGTCCTCTCACCAGCCCTCT +ATTGCTTTATTTAAAAACAAAAAAGCAAAGACAAAAACAAAAAAACAGAGACTGGAGAGA +TGGTTCAATGGTTAAGAGCACTAGCTGCTCTTCCAGAGGACTTGGGTTCAATTCCCAGCA +CCCACATGGCAGTTCACAACTGTCTGTAACTCCAGTTCCAGGGGATCTGACACCCTCACA +CCGACAGACATGCAGGTCATAATGCACATGAAATAAAATAAAAATAAATAAGTTTTTAAA +ACCCATAGTAGTATTTTGGCAGGTTATTTCTGTTTATAAATAAATCAAATACCGTGGTTT +TCTTTGCTACTTGATTTAATAAAATAGAATGGCTGAGTTAGGCATAGTGGGAAAAGCCTA +TACTCCAGGACTTGGAAACTGATACAGAAAAATCCAAATTTCAGGCCAGCCTAGGACTAT +GTAGCAAGACCTTTTCTCAGAATTAATTAATTAGTTAGCTAACTAAGTTAAATGGCTATA +TTTTTTAAAAAGATTTATTTATTTATTATATGTAAGTACACTGTAGCTGTCTTCAGACAC +TCCAGAAGAGGGCATCAGATTTCGTTACGGATGGTTGTGAGCCCCATGTGGTTGCTGGGA +TTTGAACTCACGACCTTCGGAAGAGCAGTCGACGCTCTTAACCACTGAGCCATCTCGCCA +GCCCCAAATGGCTATATTTTTAAGTCACTGATTTTAATCATGATCTCTCAAGCCTCTCTG +ACCTTACCCTTAGTGAAATTTTGGACAGATTCTGGGGTTATATTCATGAACAAGATTCTA +CATCTTAGCAAGCATCTCCCTCAGGACTAAGCATTGGTCTCTGAAGTTCTCCTGTGTGTG +AATGTGTGTGTAAGTGAGTGTGTGTGTGATATATATGTGCAAGTGTGTGTGGTGTGTACA +TATATGTCAGATTTCTTCCCCAATGGTTTTCTATCTTTTTTGTTTTTGACAAGGTTTCTT +CACTGTATCTGGAACACATTGCTTCATTTGGGTTGTCTAGCCACGAATCCCCTGGGATCC +ATATTTCCACCCCTTGGTTCTGGGGTGGAAAATGTGATCACAACTAGATTTTTCCATGGG +TTCTGAGCATCTGAACTCAGGTCCTCATGCTTGTAGAAAGCACTTCCCCCACTGAACCAT +CTCCCTAGCCCCTGATGCTCTTAAAGTCCCACTCATGGGGACTCGGAGGCAGGAAGGGAT +AACTCTTACCTCCAACCTTAGTGGTCTTCTAGTGGGTGTTTGGAACTCTAAGCTGGGTGG +GAGAGTTGACTATCAGTCTCTGAGTCCTGTCACCTTTTATGGTCACTGGTCTTGATCAGC +TTTGGGGGTGGAGCCTCAAATTCCATTAATATCTTGTTCTTCAAATACGGTTGCAGTGCA +TGTCTCTGCAGATCTTTCAGAGTATTATCCCTCTCAGCAAGTGACACTGGTCCTGGGACA +GCATCCTGATCACCTGTAAATACTAAAATCCATGGATGCTCAAATCTCATGTATCAGTAG +TTCTCAAACTTCCTAGAGTCTCGATCCTTTAAATACAGTTTCTTTTGTTGTGGTGACCCC +CCCAACCACAAAATTATTTCATTACTATTTCATATCTGTAATTTTTCTAGTTATGAATCA +TAATGTAAATGAGGATATCTGTGACACCCAAAAGGGGTGTGACCCACATGTTGTGAGCCA +CTGCCTTACATGAAGTGATGTAGTATTTGTATATAACCTATGAATATCTGCACCTAGACT +TTAAGTCATTTCTATATGACTCATAATGTCCAATACAATGTAACCAGTTGTTATTTCATA +TTATTCTAAGAATAGGAAGTCTGTTCATGTTCAGTACAGACTTAATCATAATAAATATTT +TCCACCTTTAGTTGATTTAATTAATAGATGTAGAACTTTCAAATTCAGAGTGCTGACTTA +TATCCAGAATTGTTCTTCAGAGAGGCTGTACTAATTTCTACATTGGCCAGCAGGGCAGAA +GCCCATTCATTTCCCTGAATGCTCACTAGCCCCAGCTGTTCATTCTTCAGCCTTAGCCAC +AGCTCAGAGCTCTGCTTAGAAAAACCAACTTGCTTAGTCAAAAGGCTGAATGAAAACATC +ATTCCAGAGCTAAAGCTGCAGGTCCCTAGCTGTTCTGGGGAAGGGAATAGTGAAAGAAGG +AAAGAAGAGCCAGGAGAAAGGATGAGGGGTATAATGGAGGGTGATAGGGATGAAGTGAGC +AAGGCACAGTGATACACAGGTAAAAAAAAATATTATAATGAAAAGTATCATCTTGTATGA +TCACTAAAAAATATAATTATAGCTGCTGTGTTGGAACAAGCTTTTAATACCAGCACTAGG +AAGGCAGAGACAGGCAGATGTCTGTGAGTTCAAGGCCAGCCTGGTCTACAGAGTGAGTTT +CAGAATAGTCAAGGGAACATAAAGAGAGCCTGTATCAAACAAACGAACACAGCGACATAG +TGATGATAAAGTAGAGAGAATGTGGCCCTGACATCAGGGTCAAAGTCTATATCTCCTTTT +AACAATAATGGATCTATTTTTATCTTAAGGAAGGGATGTAATTTCCCCTAGTTTTATTTG +TCACCTATCATAGGAAATGCTAATAACCACATGAGGTATAAGAAGAGAGGCTGTAGAAAT +AAAACAAGAGCAGAAGCACTTTGGAGGAAAAAAAAGGCAGTGGTAATATATGATCATGAT +AGAGAGTAACCTCATAATTACATATAATTTAATTACCAAAGTAATAATTGTACAGCTATA +CTTTATTCACTGTGCTATGTAATAATGTATATTAACATAATATGTTATCGGGGTATAATA +ATTATACATAGAATAGAATGTAAAACTCTTATTAGAAGAGTTCTGCTTAATAACATTGAA +AGAAACATCTTCTATGGAAGTAGAAAATACTGAGCAGACAGAAGATGGTAAGGCTTTAGG +GATACACAAATGTGGTTTTAAATCCTGCTTCATGCATATCTTGAGTATGGGTCCATTATT +TTTATTTTCAAATCAAAGTTTTTCCCCTTTTATTGAAGTATGAGTTTTTTCCCATACAAT +ATATCCCGATTACAATCCCCCCCCACTCCTCCCAGTTCCTCCCCAACCTCTCCTCCCATG +CAGATCCACTCCCTTTCCGTCCCTCATTAGAACAGAACAAGCTTCCAGGAGAAAACAATC +AAACATAACACAGCAAAATATAATGAGGTAAAACAAAAGCCATCACATCGGAGTTGGACA +AGGCAGACCAACGGAAGGAAAAGAACCCAACAAGAATCAGAGACCCACTTGTTCACACAC +TTGGGAATCCCATAAAAAACACTAAACTGGAGCCATAATATATGTGCAGAGGACATGGGG +CAGACATGTGCAGGCCCTGTGGGTGCTCCTTCAGTCTCCATGAGTTTATAGTTGATTTGG +GGGGCCTTGCTCTCCTGTGTCCTTTATCCCTACTGACTCTCATGCTCTGCCTCCTCTTCC +TCAGGGTTTCCTGAGCCATGAAGTGAGGAATCTGAAGGAGATGTCCCATGTAGAGCTGTG +TGTTCCATGGTCTCTCTCTCCATCTCTGTCCCTCTCTGTCCCTCTCTGACTCTCTCTGTC +TCTTTCTCCCTCCCTCCTTTCCTCTCCCTCCCCTCTTCTCTCCCTCCTTCCCTCTCTCCC +TCCTTCCCTCTCTCCCTCCTTCCCTCTCTCCCTCCTTCCCTCTCTCCCTCCTCCCCTCTC +TCCCTCTCTGAAGAATGTCTGGCTGTGGGTTTTTGCATTTGTTCCCATCTGCTGCAAGAG +GAAGTGTCTCCTGTGGTGGCTGACTAAGGCCATTAGGAGTCACTTTATCATTACTTTTTT +TAAAAAGTATTTGGTTTTGCCCCAGGTCTCTGAGCTCTCTAATTTCTAGTTCTTGATTAC +CCAAGCAACATCAGGTATGAGTTTCATTGTGTGGCGTGGGCCTTAAATCAAATCAGACAT +TAGTTGGTTATTCCCACGAGCTTTGTGCACCACTGCCCTAGTATATTTTGCAGGCAGAAC +AGCACTGTAGATCACAGGTTCTGCTGGCTGAGCTAGTGTGTATGATTCTCTTTTGGTAGC +CTGGGGAGTACCTGCCTGTACCAAAGACACTAGAACAGAGGAGTCAACTGTTCCATATTT +AATGAGTTGTGTGGGTATTATCTGCAGCAATGGGGGTCTTGCTGTCAGCTTGTGGAGAGC +AACCTATCGTCTTGACAACAGCCTGGGTTATTTGGGGATTTCCATGGGACCCCTTTGGCG +AACAACTCAATTGGATGAATCCAGTATATAGTCCCAGTACTGGAAGGTTCATTTGGTGAT +AAAAGATGGCCAGTTTGGGGACTCTGTTTTGGATTGAAGACTTTGTTATGATTGCCTTCA +TATATTTTAGGAAGTTCCCACTACACTGTTTCTATCCCCCTGTCAAATTCCACTCAATTC +TGTCTCTCCCCTTCTCTACCCTCCCATTCTAGTAGCTCCTACCCCCAGTTCATGCATACA +TTTTCTTTATTCATTCTCCTGTGGAACGACATGTAGGTTGTTTCCAATTTCTGGCTAGTG +AACATGGTTGAGCAAGTGTATCTTTTGGGGTGTATGCCTAGAAGTGGTATAACTGCATCT +ATGAGGTATATCGAGTCACATCTTTCTGAGGAACTGCCTGCCTTACTGATTTCTATAATA +GCTGTACAAGTTTGCACTCGAGTGTAAGTAAATTCTTTTAACTTCTCTTATTCTCCATCT +TCTCACTGGAAAATAGTGCTTGCAAAGTAAACACAAAACGTATTTTCCAACCTGTTTAAA +GGAAGTTCTAGAGGATATGTTATCCAACACTGCACTTAGAGTAAATGGTACCTTACTGGG +TACTTTAAGACTGAGGAAGTGGGCAATCTTGTACTGCTCTCATCACAAATTAAAATTTAA +AATAGTAATGTACAAAATACATGGCTGAATCACTGAGGATTTTAAAAGTGAACAGTAGTT +AGATATTGTTACTGCTAAATTTTGGTTTTATGGGCCGAGGATGTAGCTGAATCGGTAAAG +TGCTTGCTAGTATGCACAACATCCTGGATTTAATACTCCAGCGTGGCACAGAACCTGCGT +TGGTGGTACACACATGCAATCATTAGATGGGTGGAGGCTCAGAGTTAGTCATCCTTGGCC +ACAAAGCAAACATCAAGGTCAGTCTGCAATATGTGAGATTCTGACTCTGGAACAAAACAA +CCGCAAAGAAAGGGTTTGTTTCTTTTTGGTTTGCTTATCTTTCAATAGAAAGCAAGGTCG +TGATTAGCAAATAACTTCGTTTGCAAGGGTTCTGTTATAAAGGGACACACCAGGAGCTAA +TGCTTGTTTCAGGGTCTGTAAATGGCTGTTCTGACTGCAGATGGCAGACCCTTCTAGATT +ACAGACTACCAGCTCAACGAAGTTTAGTTGTGAAGTTTGGCCCAAAGGTCCAAGCTGGAG +AACTTCTTCTTGCTTACCGTCTGGAAGCTGGATACTGTAAAGTCTGATTCTGGAGTCAGC +ACCAGTGAGCATGCAACCTCAATTGCTAAGTTCAGACAAAGGACATTGTTTACACCTTTG +TGAGTTCAGGATTTGATTAGCTGTCTTTTATGCCTTTAGAAACACTTTATTAAGGGAAAA +GTTCTAATATAGGGAAATTAACTGCTTTGTGCAGTGGGCCTCCCTATATCCACTCATTAC +ATTCTGCAAGAAACACTTTGGCGCCGGGCAATGGTGGCGCACACCTTTAATTCCAGCACT +TGGGAGGCAGAGGCAGGCGGATTTCTGAGTTCAAGGCCAGCCTGGTCTACAAAGTGAGTT +CCAGACAGCCAGGGCTACACAGAGAAACCCTATCTCGAAAACAAACAAACAAACAAAACA +AAAAAAGAAACACTTTGGCTCTGTTTGCTTTGTCACATGACTACTCACAGCTGCCCCCCA +CTCCTCATCTATCTGGGATCAGTAGATTTTAAAGCACAAAAGAAGCAATGTGCTGTTAAA +TGATGGAAATCAGGCTTCCCTTGGGTGAGAGTCTTGGTTTCTAGCAACAATTGATCTGTT +ATTGTAGATTGTCAATATCAAGCTAACAAACCACATCACTGAGCCCACAGTTGGGAAGAG +AGTGGTGTATTTGAGCTTTGTGTGAGTCAGCTTTGGTACACCATGTGTGTGCTTTTTTTT +TTGTCCTTACTCCCTCCCCATTTTTTTTTTTTTTTTTTGAGGACAGGGAGGGGTCAGAGC +CTGGCCCTATACTTGCTAGAAAATGCTTTATGACTGAGAGGCACCTTGACTCCCTTTAAC +TACTCTTGGTTTTACTGATGTTAGTGTCTCAAATAACGGTAGCTGAGTGTCTTCCACACC +TCCTCCTTCCTTCATGGCATCTTCACCTTTAAGACCATCACCTTTAAGACCATCTTTTTG +GAATTACTCTATTTACTCAGAGTAATTCAAGTGAATACCTTACTGAATCTTCCTCCCTGG +GAATAGCCCACCTTATCATTTGCTTCAGAGCTACCAAGATGGCATTCTATTACACATCAA +TTAAAGGTTTTTGGCTCTATGGCTTCTCCTCTATGCCTTCTTAGACAAGTTTCTCCCTTC +CACTCCTCCCATCTCTTCTTGCTCTTGGAGGACTAGGCAGGAGAACAGGGTGCTCACATG +GAATCCCTGGAAGAAATCTCTATTTCTAGGAGAATTTAGTCAAACTGCGTCTCTCTTTCC +TAGCACTGTTACCTTGAGCTCACAGGAAACCCATGGTAGGAGAAATGGCACCTCAGTGCT +TTTGCAACTGGACTAGGGAGAAAGCGTTGGGGCTTACAAACCAGGAGAAATGAGGTATGA +GGTAGAGTGACCCATTCGCTGGCTTTCTAGAAGTTATAGCAAGAAGCTATAATAACACGA +CTCAGGCATATTCCATCTGTATGTATTTTGAGAAATGAGCATGGGAAGCACAGTACCCTG +GGATGTGCTGGTAGACAGTGCCTGTGCTTTCCAGAGTTCAGAAAGCAGTGTTGTTTCAAA +GAGGCCCTCTTTACCAAAGGAAGGAGCCTCTCAGCTCCAAAAGAAAACCTTGCTTCTTCC +TCCATGGCAACATCTCTGCATCTTTCAGGAAAATCAGTGAGGTTATACTTAGGCTTGTCC +TGTGCAGTCCAGATAGACTCACAACATTGGGATATATATAATACAATACTGTGGCACCTT +CTTACTCATTCACACAATAAGAAAAATATACACAAAATAATTAGCAATAGGGGTGAAAGA +CTTTGAATTGCTCTCAAAATGTATTTCAAATGTACAGCTTTTTTTTTTCTTTCTTCATTT +CTTTTTTCTTTTTTGAACAGGGTTTTCTAGCTATTTAGCCCAGGCTGTCCTGGAACTAAT +AATCTTGCCTCGGTCTTTCTAGTATTGGGCTTACAGGTCTGTTCTCCAAGGCTCAGGTCA +AACATAATTTGCCTGACACCCAAGATACTGGCCTTGAACTCTCAAGCACAATTCTCCCCC +AGCCTCCTAAGCTACTGGGACTATAGGCATGTGCCATCACTTCAAAAACTTGCTTAGTGG +GCAGGGTAGATACCCCAGTCAGGAAAATGCTTGCCTTCCAAGCATGAGTGTGATCCTCCA +AAGCTACATTTGAAAAAATATTTGGAGTGATAACACATTTTTGTAACCCGAGGTCAAGAA +AAGCAAAGATTACAAGATCCCTGGGGCTCCCAGGCCATCCAGCCTAGCCTACATGGTTGA +ATTTCAAGCCAGTTTAAAAAACAAGACAAAACAAAACAAAACCATAAACAAAAACAAAAA +TACTGATGGATTGCACCTGAGGAATGAGACCCAAGGTTGTTCTCTGGCCTCCAAACACAC +AGACATACCTATATGTACATTTGCACACACAAACATGGAAACATAATATTTATTATTGGC +TTTAAAATGTGCTTTATATCTAAGCATGCTATGTGTCCCTGGTTATATTGAATTATGTCA +TCCCCACCCAGTCGGACTGCTGTTGTTGGACAAAAGAAAGGAAAGAAGTGTAGTAGGAGG +GACAAGCATTGGAGTCTCCAGACAAGTCTTACAGATAAGTAAGAACCCTTGTGTATTCAC +AGGAATGGACACAGAGCAGCCGTGTATAGACACCATTGTCTGTTTCTCAAAAACTTAAAT +AGCATATGATTCAGCCACTTTACTTCTGTTTGAATTGTTCACCAGAACTGAAAGCAAGGT +CTTGCTTTCATAGTACCCAAAGAATGGAAAAAAATTCAATGCCCACTGATGAATGGACTC +ATAACACATACAGGCAATGGAATAGTATTTAGCTTTCAAAGGAAAGGAAGCGCCAACACA +TGCTTTAACATAAAGGATGTTGAGACCATTATATTATGTGAAATAAATCAATCTTAAAAA +AAAAAGGTGAAGAGTTTATATGACTTTCTACAGTAGTCAGATTTACATACACAAAAGTAG +ACCGGTATTTCCCACAGTCTGACCAGAAGATGTAACCAAGGAGTTGCTTAATGGGTATAG +AGGTGTAGTTCAGCAAGGGGAAATGTTCTACGTATTGGTGGTGTGAAATGAAACCAACCT +ATATGCTTACAAAATGTTTGACAGTAAGTTCTACACTGCATATTTTATGACGCTTAAAAA +TATACTTTAAGCCGGGCGTGGTGGCGCATGCCTTTAATCCCAGCACTCGGGAGGCAGAGG +CAGGTGAATTTCTGAGTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAG +GGCTATACAGAGAAACCCTGTCTCGAAAAACCAAAAAAAAAAAATATATATATATATATA +TATATATATATATACTTTAAAAAGAAGTGAACAAGATCAACAACACAATCTTGTACTTGT +ATTCCATAAAAAGATAAGCCAAGCAGAAGGAGAAAGTCCCACGGGACACTTTTAACACAC +TGGCAAACACTCTGCACAAGTGTTTTCCCCTCAACTTGGATTTCATCTTCCCGACACTGC +CACTTGGCTCTGACTCCTGGATGAAGCCAGAGAGAGACAGAAAGCCCTTTGGAGGCGAGG +TGAGTTTCTGCACATGATGATAGAATTTAGGACTCCTCCGGGGCTGGCCACAAACTTCTC +TCTCCTGTAAAAGATTAATATTCTGCAGAGAAGCATTTGGATTATATAAGGCTTCAATCT +AACACTGTGCAAATGTCTGGCCCTGTTCCTTTGCATTCTGCAGAACAATGTTCCCTGCTT +GTCATTATTTTCTGATGTTTACTGAATTCTAATGTCCTCTCTTCAATTTCTCCAGAATTA +TTTGCTTTCTTGATTTTTTTTTTTTTTTTGGTTTCTTAGGTAATGTTTGTTGAAAGTTAA +AATAAATAAATGTGTGCTGTATTTCCTTTGCCTTGGGAGTTTGAAAAATGCTTGAACATG +TTATAGACATGGGTTGCTCTGAGCTCAGAGAGCACCTGACTCTTGTGTCTCAGGATAAGA +AACTGCACTGGGGAACACACGGTTAGAAATAGTTACTTTACTAAGAAAGAAATGGCACTC +CTGAGAAACAGAGTGGGTTAGTGGGCTGAGGGAAGGGCCTCAAAAGACTATGCCATAAGA +CACAGGAACCTTCACAGGACATTCAGAAAGCACCAGTCTCTCACACATTTGAATACAATG +TGCTTATAATGTGTTTTTCTATTCTGTGCTATGTGGACTGAGGGTAGGGGGTGGGAGGGA +AGGCTTCCATGTTTTCTTTGCCTATTGGCTTCCTTTATATGTTAATCTTGATATTGATTT +CCCCAGTCTCTATTGTCTTGCCACCAAGCCCTCTGACAGGTTAAAATGACTGACTTCATA +CCTCCTGGTTAGGTCTCTGTTGACAGGTTAATTATTCAGCTATATTCAGTTTATGAAGAT +GAGGGTCAGGAACCTTAGTCATCTCTGCCTGCCTTTATCCTAAAGTCTGAACCTAGAGGC +CACATTTGACCTTGTCTGAGAAATAGTTGCAATTGTTAAGCACAGAAGTGCATTTTCTCC +ATCTTTGGGTCCCACTTACACTTCCTCCAAGAAGGTCAGACAAATGTTGGGCTTTGAAAT +TGCTCTGCAAGTTTTGTCTCTAGGTCATTCGAGCTCATTGCATGTTAACCACATAGTCAT +GTGTGTGTGTGTGTGTGTGCACTTGTGTGCGTGTTTGGGGGGAGATTTGCTTTACACTAA +AATTTTCAGGTGGCTTTTAGGGAGTTTTCCCCTCGTTACAGAGTTTGGGTAACTTTCTCA +GCAACTGCCTTTGTAAAACCGCCTCACAGTCTTCTGGTGGTCTGGCAGGATCTTTGAAAA +ATCCCTGTCTCTGGAATGCAACCGAGTGCCTGCTGTGGGAAGTATTTAACAGCAATATGG +ATTTCACCTTTGCCTTATCTGGTACACCCAGGAGATTCTCTTTCCTCTATCCCCCAGTCC +TTTATTTTCCCTGAGAGGAGTCTGTTGTTGCTCAAGATGTCCTTGAACTCTGTATGCAGT +GGATGCTGGCCTCAAAGAACTCCTCATTTTGACCTCCGGGACTTTTTACATCCAGGACTG +CTGGGATAACAGGCATGGGCCACCATGCTTGGCTTTCTTCCTCTCCTGTTTCCTGATGGA +GGACGATTTCAACACTGCCCATACAGGTTTCCTTGGTGGTCTAGGTCATGACCTTCACTT +AGGAGAGAGCCGACAGACTTGCCTAAAACGACCCAATCCCCCTAATCTGGGTGTCTTCAT +GTTTCACAAAATGTTCATTCTGTTCTCAGCCGAACCCATCTAGACAAAAACATGCAAGCA +AAAGAAAAAAACCAACCAAACAAACAAAAACCCCAGTCAACCAAACAAAAACCAACTCCA +GTCATTTTCTGTTGAGGACTCTGAGGCTGCTTGCAGCGGGGAGGTGGGGAGGGCGGAGCT +TTGGCTCGATAAGCATTAGATACTAAAATGTGAAATGGAAAATTTTGAAGAACATGTGGA +AGAGGAGGCAGGGAGAGCTTTAGGGAATCGCAGGCCTGAGTGAAAAAAAAAATCCCTGCA +GAAGTCGAGAGCGCTGAGGCACACAGACATATAGAATCTGTAGGCAGTGGTCGCAAAGGC +TGCCGCGCAGCCCTGCAATCCAGCCTGCAGTGACCAGGTCTAGCCTTGGAGCCACAAACG +CATCCTCATTCAGGCCACGCCCCAAGCCCAAAAGCCTCGGCCTCCGGCTCCCGCTCCGGC +TCCACCATTCCCCCACCGCCCCACCTCACAGCTTTAGACTGAGGAAGGGCCGGCCTCGTG +CTTTCGCCCTTCTGCTGGCTGAGGTGGGCGGGGCCGTGCCCGCTGAGGAGGCCCGAGCGG +GCGAGCGAGGTGGGCGGGGCAGTGCTGGCGGAGTGGAGCCGAAGCGGAAGGCGAGGTGGG +CGGAGCCTCGCTAGCCCAGGCGGAAACGGGACCACGAGAGGAGCCGGTCTTCACCCGCTA +AAATAGGCGGAAGTGGGAAGGCGAGGTAGGCGGGGCCTCGACTGCCTAAGTGGGAGAACT +GATGAAGTGGGCGGGTGTAGGCACGCAATGTGGGCGGGGCCCGCCCTGACTGAGGCGGGC +GGGACTGCATAGACAGGCGGGAGCCTCAAGGGAGTGGGCGGGGCCGGGCCGGCTGTGATG +GGCGTGACCGGGGGGTGGGCGGGGCCGCAGACTCGAGACTCGGTGCCCGAGGGTGGGCGG +CACTAGAGGGAGCTGCGGCCGCGCCCGCCCTGTCGCGCCTTGCTTGCTGCTCGGAGCGCC +GCCTCCCCAGCCGTTCGGAGCCGCCGCGATGGCGGAGGACAGCGAGTCTGCGGCCAGCCA +GCAGAGCCTAGAGCTGGACGACCAGGACACGTGCGGAATAGACGGAGACAATGAGGAGGA +GACCGAACACGCCAAAGGGTAGGAGGTGGCGCGCGGGCGCGACAGGGCGGGGACCGCGCG +CACCTCAGGGCTCCCGCGCCCGCTCGTGGCGTGCGGGAGCCCCTAGACCGGAGGCTCCGT +TTGGCGGTGTCCTCATCCCGAGACCATTGTGAGGTGCAGGTCTCCCAGCTCTCGGGGAGC +ACGCAGTGGTGGGCGAGGGCTGAGGTGGGCGGGGAGACTGCGACTCGGGCCCGGGAACCC +GCGACGCGACAGTCACCTGCCGCGCGCCCCCGCTGGCTTGGCCTCACCCTACCACGGCGA +GTGGTTCGGGTGGGAACTTAGCAAGGACGCAAGGCCCTTCCCTTTGCGGTGGCGGCGTCT +TGGACCGGCGAGGCGAGGGAGATGCAAGTCGTTCCACTTGTGCCTTGGCATCCTTCTAGT +TCTTTCGCGCCCCCCCCCCCCAGCCGCCACTAACCCCCTGTAGAGAGGAAACCCGCAGAG +CCGGCGGTGGGGGTGGGATAGGGATGCGCCTCTGGCGGTCTCGGCTGCTGGCGACGAACT +GCGCAAAGTTCTGCCTCCCAGGCCGGGAAAGGGGCGCCGAGACCGGGAGAGGGGGAGGGA +GACAGGTCTCAGCCGACGCCTGAGGGCGTTCAGCTTTGCGGCCTCTGAGCGTGCCCTCAG +AGCTTTCTAGAGCAGAGCTGACGGGTGAACGGAGTTCCCGCGGCCCCGACCTTGCCCCTC +CTGCAAAACTGGTGTCTGATCTCCAAAGCCAAATGCACCAAGTACTTTAACATTTGATCG +GTTTCTCAATCTATGCTGCCCTCTTTTCTCCCCTACAGACTTGATTTTTTTTTCTTCGAG +AAAAGACTGCTTCTGGTTAAGGCTGGTATTGAAGTTCTGTTTTAGAGGCGGGGTTTGGAG +GATCATTTTAAATAAAGACCGGTGTCCCTTTGTAGGTGCTGTTTGCCTCAGCCTTTTACC +CTGTTGGATTCAAACTATGCGCTGGCACAGACTGTTACTGCTGCCCCTTAGAAGTGAGAT +TCTGCGAACCATGGTGACTGGAGAAGTGGGTCAGCCTAAAAACACGATAGGGAAGCCTGA +GTCACAGATGGCTTATTTATTCAGTTCATGGAGAGTCTTTAAAGTATTTGTATTTTATTT +CAACGTTTACTTTAAGCTTTAAGAAAGGAGGCTGTATTGATCTTGAATACGTTATCAGAT +ATTAAATGACAAATGTCAAAAAAGAAAAGCTGACTACATATATCTCCCTTTGGCATGTTG +CTTTTTAAGGTTTTCAGCGAACAGTTCAGTGGCAGCTGCAAGTACTGAATGTTATCATTC +AAGTCTAGATTTTTTTTAAGCCCAGAGAGGCAATTCTTCAGAAATCTTAGCCTGAGTTCT +GTTTATGAGTAATAGAAATTTGCCTGTGATAGCTAAATATGAGTGTATTTTTGAAACACT +AGCCGTCTTGCCAGAAGTGGGTCCATATGCACGCCAGTGGATAGATAACTCAAGGAACTT +CAGCACCCGTAGGTTATCTTTCTGGGGAGACCCTGGACTTATCTCTCTTCAAGTTATATT +GTTCTGTGTGATTGGTATGCTAGGGTGGGGGTTTAAATCAAGCTTCCTTCCTTACAAAGT +CCAGGATACCCTTGGTACAAAGACATACTCTTCTCTGCAACCACTGATCTGGAATTGTTT +GATGCCTTGCTATAGGTAGGCTGTTTGAAGTTCCCATAAGAGCATCCACAGGCATTTTGG +GCCCAGTTAAGAGGTTTCCAGATTTATTACACATCAGCACATTAATTATATATTAGGATG +CTTAATCAAAATTTAGAGCTGCCCAGTAGATTGGGCTGTTTTAACCAAGAGTAGGCAACA +TGATAACTTATAGTTTAAAAAATTAATATAATGGAGTAATTGTTATATATTAAAGTATAG +AGAGATTAGCAAAACCGAAGTAACTGTTCTGCTCTGTTGAACTGCTTTCCTCTTTTGATT +TCAATTTAGACAGTACAATTTAAGGAAGTCGTTCTGTTTTATTTGGCTCATGAATTGATA +GTGCTCCATAGAAACCCAAGTTTTCTTTAAGTAGCTAAAGTTTATCAGTGTTAAAATATA +GAAAACTTTTCCTTCCTTACTTGGCCTCTTCATTCTCCACTAGTTTAAATAAACAACAAA +TAAAGAGCCTCTGGAGAATGAACAGATAATGTTTTACCTCTAATAGGCAAAGTATTACTT +CTGAGCCAATAGGCCATGGTCAGTACATGGAGCTGTAATTTGTTCAATAGCTCCCCTGTG +GCTTGAAAGGATTAATATACACCCAACATTCAGTATAATGCATCTAGGAGTTATTCTAGC +TTACTGTGTTGAAACTGTAGATACAAATAAAGGAAAAATACACAGTGAGATACCACTATG +CTTTTGTTTTTGCAGAATTTTCTTCATTAGCTTTATATTTTATTTTATGGGTAATATTGA +ATGCCCATAAACAGAAGATGAGGTTTTGTGTTTAATTTAAAGCAATAGCATAAGTATTAT +AAAATACTTGAGTGTCATCTTTGTCATGGGAAGTGTGTACATCAACTCTTTGGTCCACCC +AAGTATGGTAGCAGTATACCACTCTAAAAGTTACATGCATTCTCAAAGCATTGATGAACA +AGGAGATTGGCAGTTTTAAGTAGTGAGATGATAGCTCAGACAATGTAGTTTTATTATTTT +CAAATAAAATATGGACAATTAGAAGTAAGATAATTGAGGATTTCCTAAAAAGATCCCTTC +AGTGACTTGCCTTACCACCTGATTCGTGGAGCTTGAGGAAACTTGAAAACTTTGAGGCCA +ATGAAAAGTCCAAATGACTGAAGCTATCATTCCTTTGCTGGGTGGCAGTGGGGAGAGGTT +GTCTCCAGGATGACTCTGCTAGGAACTTGCCTACCCCAGTGTGAGGCTGCAGAGGTAATT +CAGGGTCTTTAATATGGACTATTCTACTCAGTCTTGATTTGTTCTGCCTTCTCAGTTTCT +GAAGGGATTTGGAAAAACTGTTGAAGATGGCCACAATGTTAAGTCTACTTAAACCCAAGG +TCTTCTTGCCCTATTAAGGAATGTTTTCTCCACTTGTAAACTACATCCTAGAGGACTCCT +TAGCTTCATCCTATGAAAATCAGCTTTTTAATCACTGTGACAATTACATGGGAAAAACAG +TTTAAAGAATGAAAGATTGATTTTTTTTTTTTTTTGGACACACAATTTCAGGGCTTTCTG +GCTGTGGTCCGTTAGTTCAGTTTTGTGACTGGTGGGGCAGAAGCCCAGCATAGAATGACT +TAAGGAATACGATTGCTCACCTTGTGGCAATCAGAAATTGGGGGTGGAGGTGGTACAGGA +ATGTACTTTCCTGGTAGAGGAGTTGCCCACTATGCATATCTATCTGGCTTTATTTAATCC +CTGATACCACAAAAAATTTAGTTAAATGTGGTGGCTGTAATCCTGGCCTTTGGAAGCTGA +GGAAAACCTTGCGTTTAAGTCATAGCCAGCATTGTCTCAAAAAAAAAAAAAAAAAAAGCT +TGAGACAAGAGGCCCATTGGACACGCAAAATTTATATGCCCCAGTACAGGGGAACGCCAG +GGCCAAAAAGGGGGAGTGGGTAGGTAGGGGAGTGGGGGTGGGTGGGTATGGGGGACTTTT +GGTATAGCATTGGAAATGTAAATGAGCTAAATACCTAATAAAAAATTAAAAAAAAAAGCT +TGAGACAAAATAATAAAAGGTTTTATATTGATTTAGAGTTCTTTGGGTATATTCCCAAGA +GTGGCATAACTGATTCATAAAATAGTTGTTACTGGTTGTTGTTGTTGTTACTGTTACTGT +TGTTATTATTATTGACCCTCTATACTGATTTCCATACTGGTTAGGATAATTTACATTTCT +TCCACCAACAGACAACGGCTGCCTTTCCCCCACCATCCTAGTTACCATTTGTTGTGTTTA +CTCAGTAATATTATTAGGTAGTCTCTCAGACTGGGGATGAGATGGAATTTCAATGTTTTA +ATTGCTGTTTCCTAGTGGCCAAGAATGCTGAGCTGTATTTTTTGAATATTTATTAGCTGT +TTGTATTTCATCTCTTGACAGCTGCCTGTTCATTTCCTTTGACCCTTTACTGACTAGATT +GTTTGGTTCCTTGGTAATCTTTACAGAATCTAGATACTTCTGTCATATGTATAACTGGCA +AAGAGTTTTCTTCCACCATGAGCTATCACTTCACTTGTGCAGAAGCCTTTTAATTCCATC +AGTTCCGTTTGCCAACTCTTTCTAACATTTCCTGATACGTCTAGAAAGCATCTTCACCGG +TATCTAAGTGCTTTCCTTATGCTTCCCTGTAGCAATTTTAAAGTTGCAGTCTCATATTAG +GATTTGAATCGATCTCTTTTCCTGTAAAGTGAGAAGTACAGATCTAGTTTTGTTCTTTTA +TACTTGGATATCCAGTTTTGTAGCAACATTTGTTGACAAGGCTTGCTTTTGTTCAAAATA +GGCTTTTGGCATCTTTGTTAAAAATTAGGTCTGACTGTCATTGTGGTGTTTATTCCATAG +CCTCTATCTGTTCTACTGGCCTACAAGTTGGTTTCTGTGCCAGTACCATGCTGTTTCTGT +TGTGGCCGGTAGTGCATCTTGAAATGAGGTACCTCCAGTATTGTTCCTTTTGCTCAGTCT +TGCTTTGACTATTCAGTGTCTTTTGTGCCTCCATATGAATTTTTGGATCTTTGTTGTTTC +TAGGAAAAATGTTGGAATTTTGACAGTAATTGCAGTCAGTCTATAGATTGCTTTTGGCAA +TGCACATTAAGAATTCTTAGGAAAACAAAAAGGCTCAATATGTCACAAAAAGTAACCCTT +AGATGTTCTTTTGTTGTTTGTTTTATTTTGAGATAGTCTTAATCTCAATCCAAGCTGGTC +TAACCTGAGCCACTGTGTCGCCTGGACTGAACTCCTTGTCTCTCTCTTCCTGTGCCAGGA +TTACAGGTGCAAGGTATGAGAATTAAGAAACAAAAAATAATAAAACAACCCTTCTTGTAC +TACCCTCAATTGAGGGGAAAGATTTGAAGAAAATGCAGTGTATCTAGCTATTTGTTGTTG +GGATTGACTATGGCCACTTCCCTTAGTTGGCTGCATAGAGTCAGAGAGAAAATGCAGAAA +CTTAGAGTAACTCTGATTTCTCATCATGCAAAATTTAAGGGATAGCTCAAAGCTGCTCTT +TCTAAAATTTGATCTCCTGTCAAATATATAAATCTAAATGGAAAGATATATTAACAGCCC +TAGCCCAAGGGCTTCCCTCATTCAAAAAATACTTAAAACAGTGATCAGATGTCAATTGAG +ACTTGCCTCTGAGATGGTGACCTCACCTTTGGCCCAGAGCAGGACTTTCCCCAGAGACTG +GCTGAAATTCAGAGTTTTTAAGGACAACAAACACACTCTGCTGTCTTTGTTACTCGACAC +CAATATATATCATTAAAGAGAACCAATTTGTCTGTCATTGTTCCATTTGAAAATAGTTTT +ATTACTTTTACTGGTTATATGAGTGAATCATGCAGAATAAAATTGAAAGATAAAATAGAG +AGCAAAATTCCTTGGCTATTCTATTTCTTTATATCCTAGCTTAATTAACCGTGTAACTGA +TTCACATTTTAGTATGTGCCCAATCAACATAAAGATGATCAGACTTCAGATTAGGTTCAT +TGGCAACTGTGTGTTTTTCCACCATGGCCATTGGCTAGCAAGTAGACATTACTCACATAG +AGCTAGCTGCTGGACTCCCGAATGTGGATAGAGTGTGATTGAGGAACTAAAATTTCAATT +TAATTGTATTTAAATTCTTTAAAAAACCCTTTCACAGATGGTGACTATCATATTAGACAA +CTCAGATATATGTGCCTTTGAATTTTCTGTTTTTATGTACTTAGGTAGCCAGACTTTTGC +TACTTTGTGGGTTCTTTCTTCCACCCTTCTCCACCTGTTTAGCAGCCTAACACTAGGTAG +GAGAGAAAGAGATCACTGAATCTTAAGTTTTTTTCTTTTTGTTTCTTTTTAACCAGGACT +ACTATTAAACAGCAACCAACCTTCCCAAATGACCAACCCATCTCTTGGGACCCTAGCATT +TATATACCCTATGAAAAGTTCCCAGAATTTCAAATGTTACAGATTCACAGAAGCTATCTG +GCAAAATCTTGCCTCTGCTAGAACACGAGGCAAATCATAGTTGCTGGACACAGTCTGAAG +CAGCCTCCTGTGGTTAAAATGAATACCTTTTTTTAAAGAAACCAAAATTCTCACAACATA +ATATATTATAAATTAAACATTTATTTTTCCTTTCTTTTGCAGAGTATAGTGTTCCCATTT +TTTTTTCCTTCTAGGAATTGTCTTTAAATTTTGAACATGCATGTTTTAAACAAGTTTCTC +TGTCAATGCCACATTTTTCACTACTATCTGCTAGGCATAGCAACCCATGCCTGCAAGCTC +AGCACTTGGGAGATGGAGGCAGAAGGATCAGGAATGAAAGTTCATCCTCACCATAGAAGG +TTGGAGGCCAGCCTGAGCTCCATGAAACCTTGTCTTAGAAAAACAAAAACAAAATTGTAA +CCACTTTCCCAAACATTCTACAATTTCACAAGACAAAAAATGTGTAGTCTCTGAAATAAC +TGGTATCTTCATTAGTTTCATGAGCTTTCATTTTTGCTCTTGTGTCCTTAAAAACATTTG +TCCGAACCATGACACTGTTTCACAACTGTGTTTTCAGGAACATCACACTTACTGCCTTTG +TCTCCTGGTGTGTTTTAGAAAGATCTTTTCCTTTTTATCTTCAATTATTTTTCCCCGTTT +CTTTCTTTCTTTTTTTCTAAAAAGTAACTTTATTAAAAGGAAAAGGAAGTGTGGAGAGAG +GAAACGCAGGCGTGAGAACTTGCAAACACCAAATAGACAATAAGGAAAGGTTAGTCATTA +AAAGGCAAAGACAGTTTTCTTTTGAACAGTCTCCATAAAGACTGTCAGAAATTGCCAATG +CTGACTGTACTGCAGGTAGTCATGACAGGGTATTGGGGAAAGTTTTCAATTAGCAATAAT +CATGCCTCAGATAAACCTCACTGGCTACAATACTGCCACTACGCAAAGCTTTTAATTACT +TTCTTATTTCATATTTTTTATAGTGTGTGGATGATTCTGTTTTCTAGTTTCTTGAATGTC +TGATGAGTCTTGCTGTCAAAGATAACTATAATTCAACAAGCATCCCTTACCCCACTGAGC +CATCTCCCCAGCCCCGTAAACCATGAGTGAGATGTACATGTACCGTCTCCTTTTAATTTT +ATGGGTACCCCTATTATCATTCTTTAATTTGGCTTGTTTTTAGCCTGGAACCTTGTAGGA +TCTTTTCCTTATACTGTAATTGAGAGGTTTGCATAGTCTGTCACTTAAAAAAAAAGACTA +AACAAAATATCACACACTGATACTTTAAGATGAGAATTCTTGGGTATTTACATTTCTATA +GTTCTCAAGTCTGTCCAGGCTGCTGCCATTTTCCCCTCTAATGGGATCCTAGTGTTTTCA +GTTTATCAGTATCAAACTCCATGTGAAACCGTTCTCTTAAATTTTTTTTTTCACCATCAA +GGACAGCCTAATATTGGCTACTGTACACAACATTTACTGAAGGTCTTATGCATAATAACA +CGGAGGGCTATAACATAGGACAGCAAACAACTCCCAGACTCATTGCAGATATCATTGCTA +AGCCAAAGGAATTTCTCTGTGTCTGTGACTCCCCATAAACCCTCATTGCAGCTTTCCCTC +CACGTTATCTCCTTCTCCAGGCTCAAAGTCATTGCAAATTTACATTGTTTCATGAAGATT +TAAGTGGTCATGGTGACCTCAGGTCATGGTCCTTATCAAGGCCCTGGAGCCCTACAGGAT +TTGGCCTTCCAAATCTGTGCCACCATTCTTTTCCATGCTGCCATCTCCCCAGTAGTCTGC +TCAGCCAGACCCTTGTTTTACACCAAGGTAGTCATGACTCCTAAAGATAAGTGACTTGAC +TAGGGTCACATAGCTGGTAAGTGAGGAGCACATTCTCCTACTGTGTGTCTAAAATACATA +TCTAAACTAACTCAAGTAAAAGATAACTTTATTTAAACATAGCAATGTGTGGTCTGAAAG +TAAGGCAAGTCTTGATTAGAATTGAGGACCTGGGGTTTATTTATCTGTTTTTCTTCTCTT +CTGCCTCAATTAAGTCCACACTGTCCAAAGGGTGTTTCTTAACTCAGATTCTCTAGAAGA +CCCCTAACTGGTTTCTGGGCAACAGGAAGATTTATTCCGGCTCAGTCAGTCAGCTGTGGT +GGAGAATGGGCAGATAATGGGGAGGGGATTGTTGGATGGTATAGCGTGGCTATTGAGAAG +CACCTTTGGTGAGGTCTATGCTTATTATAATTGGAATCATGAACAACCCAAAGGCCTATG +TGTTAAAGGGCTGGTGACACTCGGGGTGATACTACTGGGAAGTTGTAGAAGCCTACAGGA +AGACCTTTAGATCATCAGAGGGTGCTTGTAAAGAGGGTTTGGGGAACCAGGTCTCATTCC +CATTTGCTCCTTGGCTTGTGATCTAAGCAGTCTTCCTCATATACGTATTATGATGTGTTT +TGTTGCCACAAGCTCAAAACAACTGAGTTACTTGATCATGAGCTGCACTTCCAACAATAT +GAGGTAAAATAATCCTTTCCTCTTTAACAGTTAATTTTATGAGGAGGTGTTGTTGTTGTG +GCAATGAAAAACTTAATGTAGTGGTCAGAGGTAGTTTTTAGAGTGATAGAAGCAAGACTG +GCAACTAGCTGTGGATCAGTTTGTCTCTTCCAAAATATTCTATGGAATCCTAAATCTCTG +TTGCCATAGTAATAGTAAGGAGGGTCTTTGGAAGGCAATTACATAATAAGGAGGGGAGCT +GTCACTGTAGGTTTAGTGATGAAGACAAAAAGAACTGTTTACTGGAACCCAAACATGCTG +GCACCCTGGTCCATCCTGATCATGGACTTCAGCTCCTAAAACTATAAGAAACAATATACT +GTTTAAACAATGTACTGATAGGTCTTGATACTTTAGTAGCAGCCAGGGTGATTAGGAAGC +ACTCGATGTGTACCTACAAAGCATGAACACAAATCTGCCTGTGGAGTCATAGGCAGATTG +TAAGCATGAAGATAGCACTTTGCATCTTTAAGTCTTAGACTATCTGGTACGTCAGATACA +TCAAAAGCTTAATAAAAATCTGTTGACTGGAGTTCAGTATTCTTTTAAACAAATTTGTGT +GTGAAAGAGAGAATGAATGAATGAATGAATGAATGAATATGTGTGATGGGGGGAGGAGAA +GGCCTATGTGTAATAGCTAATGTGCAGAGGTCAGTAGGCATCCATGTATTCATGTGGATT +CTGGAGAATGGAGTAAGGTTGCCAGGCTTCATGGGGAATCACCATTTCACACAAAACCAT +CTCCACAGCCTTCCAGTATGTCTTTAACCCCAAATGTCAAATTCATTTTGGGTTGGAAAA +TATTTACATTTGAATAATGGATATGGGTAGCTGTGGACATGTAGCCTTCTAGAATTAGGG +TTTATCATGCTTGTTGCTTTGTCCACAGATAGTGAGGCTTTAATGATATTTACTCCATCA +GTCCCCAGAGGAAATAGAACTCCATGGTGTCTAAAATCTCACTGTAGAGAGGCCATCATC +TAGCTAGCCCAATGAGAACAGTGGGGCTTCCTGCAGTAGATTGTGGGTCACCTAGGAGAA +CAGGATGAAGAAATTAATATTAGAATTGGACAGGTGAACCACTGACAAAAATAAACCCAC +ATGACTTCTTGAGGAATCTGAAGTTCCTGCAAGTAAAATCCATTACTGAACTTGGTAGCC +GTAAGATAACTTGCATGAGATGTCCCTGACTCAGGATGTGTACATATTAGTAGCCAGAAC +AGCTAATTATTTGTTTTAGCCTTAGCCAACTTGCCCAGCTGAGTTTCAGTTCTTTTTTAA +CACCAGAGCATTGTGATATGGCTACCTTTACTGCTTGTCTAAGCTGATCAAGAACCTTGG +GTTTTCTGCCTTTTCTTCTATTCATTATCCTAAGGAGGGCACCAGAGCTTATGTACACAT +ATGAGCACTGAAGATTTATAGTAACCTGATCAAAGATACAGATTCATAAAAAGATCATGA +ATGGGATTGTGAAGAAGATCCAAAAGTCAGCAATAAATACCTTAAGAGATGGTCAAAAGA +AATGCACAAATAAGGGACAATACAGCATAGTAAGGGTGAGGATTCTGGGTGAAGACTGGC +TAGATTTGAATGCTGGCTTTGTTACTACTAAACATGTTACTTTCAATGAGTTCCTTAATG +ACCCCATATTTCAGTTTCCTTCCTATCGAGTGGAAATAATGTGTTGTTATGACAGTTTAC +AAGATCAGATCTAAGGTGCTTAGTACAGTGTCTACTGTGCATTAAGTTCTGTACATTGTT +AGCTGAGGTGACAGTGACAGGTGGCTGTTGTTGATATAATGGTAATGGAAAAATTGATGG +TAATGGTGATAATTGCAGATAGTGATGTGGAGTTGTGTTGCTGGGGGTTATAATAATGAT +GCTGATGATGTAGGTGATGGTCATGTGCTATGATGATAATAAAAGCTGGTGGTAATAATT +TTGGTTGAGGTAAAGATGTGTGATATTGGTAACAGTAATAGTTACTACATTTTATCAAAT +TACTTTAACGTTGATGACTGTGGTGATGGTGATGATTATGATGATTATGACAAACATGAT +GTGTGATGTTGGTGATAACAGTGTTGATGCTGGTGGTGGTGATAGTGACAATGAGTTGCT +ATGCCAACTTTTTCTTGTTAGTGGCTGTGCCAGCTTACCAAAGGTATGTGAGAGATGTCT +TTTTGTGGCATACTTCAGATATTCTTAGACTTTAAAATACTTGCCAGACCAGGGGACCAA +GTAGAGCATTTTTTTTTCAAGATTATTAGCTGCCAAGGCTTTTTCTTGGTGAAGTGCTTA +TTCATACACTCAGCCCATGATTCTGTCAGACTTTTGTCTTTTTCTTAATGATTTTTAAAA +TTGATTTTTCATTCATCTAGAAAATACTTACTAAAGATCTTTTGTATGCTAGATACTGTT +TTGATAGGTCCTGATACCAAGGGGGAGATTGTTTATTTTATATTCATGTGCACGCACGCG +CATACACACACACACACACACAATCCCAGGCTGGTGTTCAGAAGAGCTCTTGTTTCTTCT +GCCATTTAAGAGCTGTGCATCTCCCAATGTGTGGCTTTTCTGTCTTCTGTTTTCTAATCC +TACATCTCCTCAGCCCTGGGAAAGAAAGAACATGGACATGCAGTGGCCAACAAGAAAAGG +CAGACATCATTTCCACTGGTGCCTCTTTTCTCAGTCAGTGGTCCTATCTGACTGCCAGGG +GCTGGGAGCTAGCACATCAGAGAGAAGCAGGGTAGGCTTTTGTGGGCATTCTCCAGAACG +CACTGAAATATTTCCGAGGCTCTTCTAGTAAATCCTGCCTATAGATTTCATGGACTCTGA +CAATTTGCCTTTGTAGCAAGTTCAATATTTGATCTTTCCATGGCAGAAATGGAGTGGACT +GGTTCCAGTGGCCTGTTCAAACAAGGCCCTGAGTCCCATTTCCAACTCAAAATAGCAAAC +TTCAGAATTTGTTTGGAACTCTCATGCGTAATCTCGGGAAGAAGGGCGTGGAACTCTTAA +AGTTGGATACGGTTTTATAAAGAGGCAACGTGATTTCCACAGTTGAATTTCTGGATGTGG +TGATCTGCCTCAAACAGGAGTCTGAATCAGGCTTCACTGAATTCCATGTGGAAGCTCGTT +TTGAAAAACTTCTCCTACTGTCCAGGTTCCTACTCAGCACCTTGCCTACTCAGGCTTGTG +ACATCTCTTTCTACCATCCATGTTCTTTCAGAACCTGTGATTTCTGTGGGAAGCAGATGC +CAGTTAGCTGCTCTTACAGTTCTGGGTTAGTTCTGGGTCTGTTCAGGCCACTCTCTCCTG +CCACCCTAGGCATAGCAGGTCACTAGTTAGTATTTTTAACAAGTCTTATTGACATATACT +TTATGTTATGTAATTTAGTGGCTTTTATAACATCCACAGAGTTGTACAGCCATCGCCACA +GTCCTGTTTTAGAAGTGATTTTTATCCCAGCATGAAACCCACATCCCTAAGCAGTCCACT +CCCTAAATGCTCTCTACTAGTCACTCACTTTTTTCTCATGACAGAATACTTAACAGAAGC +AATTCAAGACAGAGAGTGTATCTTTTCAAAGTTCGTGGGAATATAGCCTGTTGTAGTGAG +GAAGGTGGAGGCTGCGCACACTGCAACCAGTTAGAAGAAATTTGCATGCTGGTGCTCAGT +ATGCTTTGCCTTCTTAGGCAGTCTAGGACCCCAGGCCAGTCATAGAGCCAAACTTACATA +ATCCTTCACAGAACGGCTCAGAGGTTTGTCTCTGTGGTTCTAGGCTGTTTCAAGGTAACA +ATCACAATAAACACCTAGTAATAAGCTCCTAACAACTACAAATCTATCTTGACTTTCTTT +GGTCTGGTTGTTTGGATATTTTGTAAAAATTCAGGGGGCTGGAGAGATGGCTCAGCAGTT +AAGGTTAAAAATACTGACTGCTCTTCCCAAGGTCCTGAGTTCAATTCCCAGCAACCACAT +GATGGCTCACAGCCATGAGTAATGAGATCTGATGACCTCTTTTGATGTGTCTGAAGACAG +CTACAGTGTACTCATATATAATAAATCTTTCCTTCTTCTTTCTTTTTTTTTTTTTTTATA +ACTCATCTGTAGACCAGGCTGTCCTGGAACTCAGAAGTCTGCCTGCCTCTACCTCCCAAG +TGCTGGGATTAAAAACAAAAAACAAAAAAAACTTAACCATATAATATGTGGGCTTTACAA +CACCAGCCTCTTACACTGAATTTATCCTGCTTATGTATAAGTGGTACTTTTTAAATTTTT +TTTTGAATAGCTATCTTTATATGCATATTCCACATTTTCTGTACCCATCAGTTGATAGGC +ATTTGGATTATTTCTGTTTGAGAGTTGTTATGAATAAGGTTGCTGTGAATGTTCACATGC +TAATTTTTGTATAGATATCTTATTTTTATTTGTTTAGAAACCTGAGAGTATAATTCCTGA +ATTACATTAGAAATTATTGTTGAAAGTTCTGAGGAGATGCTAAAGAGATGGCTCTGTGGT +TAAAAGTGCCTGCTGCTGAGCAGCCATATAAAAATCCGGGTGTACCGTGCACACCTTAAC +CACAGGTCCCAAGGGAAACAGAAACAGGATGGTTTGAGGCTTTGTTGGCTTATAGCTTCG +AGTAGAAAATCTGTGTCCCAGGGACAGGGAGAGACCCTGGCCTGAAAGGAATGGGTAAAG +AATGATAAAGAAGGACACCTGACACCCTCTTCTGGTTTGTGCTTGTTTACACAAGAGCAC +ACAGTCATAAACATGGGGGTACGTACTCACACAAACCTGGGTCCTCTATAGGAGCTCTTA +CATGCTAAGCTATCTTTTAACTTCTATGTATTGTCAGTGCAGTAGTCCTATTTTGAGCAG +CAGGTTGGCCTCAAATTCAAATTTTTTCTGCCTTGTTCTCCAGATTGATGGCATTACAGA +TATGTCATACCATTTCAAGCTCTTCTCTGTATTTTTTTTATTGTGGTTGACCTAGTATTA +TGAGGATGTGCCAGTAACATCTCTTATTCCCCATCCTAGTGTCTTTAAGGCTTCTGAAAT +GGAAAAAGTAACTTATACTCATTTAAGGGCTGGGAAGGTTGAAATATTTGTGCAAATTTG +GAAGGATAGATAATGCATTTGGTGCCAGTTTTTGTAGTTCCTTGCCAATTTCTGGTTTTC +AGATGAGCAAGAAGACAGGAGAGTTTATAAACTAGCCCTAATAAAAGTTGAGAATAGGCC +GGGTGTGGTGGCACATGCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCAGATTTCT +GAGTTCCAGGACAGCCTGGTCTACAAAGTGAGTTCCAGGACAACCAGGGCTATACAGGGA +AACCCTGTCTCAAAAAAACAAAAACAAAAAACAAACAAACAAACAAAAAACACAAGAAGT +TGAGAATATATTTTTATTATACATTCTTCATTATACCAAAATTTAAAAGTATAATTTTAA +GCTGGGCATGATGGCACATTCCTTTACATCTCAGCACTCAGGATGAGTGTGGTAACCAAG +GCAGATGTGTCTTTGTAATTTGAGGCCAGTTTGGTCTACATCATGAGGTTTTGGCCAGCC +AGTGCTAAACAATGGAGACCTTGTCTTTTTGAAAAAAAATAATAATTTCAGCAATACAGT +ATATTAACATAGTAGTAGTAATTAACTCAGAATTTAATTAATAAAAAATTTTATCTTATA +GCTGTCCTAGTTTATACTGTAGATGGTATAATGTTATTTAAAGAACTTTGGTGAAATAAA +CTGGTGCTTTTAATGTCTCTGGATTGTACACTGAAGATAATTTCATGTGGTTTAAGCATG +CACGCCAGTCATAGTTGCTCTTCCACTGCCCTGCTGTAAGAAGGTGCTTTAGGGGTCTAT +TTGAACTGGCTTTCCGGGATGTTTGTGGGGTTTGTTTGGGATTTGGGGGGCGGGGTGATT +GGGATTTGTTTGTTTGTTTGAAGTTTCTCTGCACAACCCTGGCTGTCCTAGGACTCACTG +TGTAGACCAGGCTGGCCTCAAACTCAGATCCACCTAACTCTGCCTCCCAAGTGCTGGGAT +GAAGGAAGGACTAGTAGTTTCTAGAAAAGGGTTCTAGCAGAAGAGAGGTGCAACCATTTG +ACTTCAGCCTCCCTATGGACCCAACACAGTGCTGAACATGGTAGAAGTAAAAGTTTAGAG +AACATTTGGATTAGGATTAATAATCTTTACCACCTAGGTAGGAAAAATTGTTATTTTTCA +GAGGTGTTTTTCTTTCTAGCAATACATAACTGGAGCTACCTTAATAGCCAGAATAATACA +ACAGTCACTCATTCAAAAGGTATTTGTTATTACATCTTCTAATGAACGGTGTTAGAAGCC +AGGCGTGGTGGCACATGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGTGGATTTCT +GAGTTCAAGGAAAGCCTGGTTTACAGAGTGAGTTCCAGGACAGCCAGGGATACACAGAGA +AACCCTGTCTCGAAAAACCAAAAAAAAAAAAAAAAAAGAAAGAAAGAAAAGAAAGGTATT +CGAGACATTCAGGATGCCAGTATAAACTGATTTCTTGAATCCCCTGCATATACACATGCA +TCTGCATGAGACTCCACATCAGCATAGCACTGTCACTTCATAAGGTGCCAGCTTGAACAC +ATCTAGGAGGATACACCTAATCAGAATTCCCCAAACAAGGTGCATCACCCATGTTTCTAG +CTCCAGTACCTGGCTGTGATAAACTTGTTTCTGCTCAGTTGCCAATCAGATATTTATGGG +CACCCTTAGTTGCCAGATGATTTTAAATATAAACATGGTGATTGTACAGTTTGATTCTGC +TGATGAAAATAAACTGCTAATTTTGGGGTGGGAATGCATTACTATTTTTAGGCCTCTAGG +GTATCACTTGACAAGGTTTTAATGGATCTTCAGCAATAAGCACTGCTTTCTATTTTAGGG +TTAGGAACAGGGAAATGTGAGCCTATGTTTTTGTATTTTTTTTGACTTATTGAAGAATGA +ATTGTCCATTTAAAATGTAATATATATATTTATTTAACACATGAATAACCGATAAAAGAA +GGAATCCCTCTATAACCTTGTTGTTGGGCATAAAGATTAAGGCTTTTGTTTTAGGGAGCA +TGGGGGAATGAATTAGTAATGGACAACCTCATAGTTCTTTTGGTTAAGCCAGTGGAGATG +TATATCTCTCCATACTGTACAAAGGCAGAGCTCTTCAGCCTCTTAATTCACCCAGATGTT +GGCTCCAGGACACAGGGCTGTTTGGCTTGAAAAGTCAGAACAGACAAAAGAGAGTGTATA +GCCGTTAGTAAGGCACAAGCTGGAAGGCCAGCCTGGGATACATAGCAAATTTTAGCTCAG +CCCCAGCCTGGATACTGAGATCTTATCTTTGAAACAAAATGAAAGGAAAGAAAACAAAGT +AGGAAAGTAAAGTACATTTAAGGCTCTGACCTACTGGTTGAGCCTTTGACTGCTTCATAG +ATGATTCCTGTATTGGATGTGCTGAAAGGTAGGGGTTGGGACTTGGTTGGAGTTGGTTTT +GTGGACTGGGGGTATTCCTGTGGGTAGTATCTTGCCCTAGCCCCTTTCCCATATTCTCCT +TTCTGTGTATCCTGGTGGACCATTATAATGTTGTCCAGACGTTTTCATGCTGACCTGTAT +GGTGCCAAACAGCAGTGAGTTGAACCCTCTGAAACCATAAGCCCAACCAAGTATTTACTC +CTTTGTATTGTCCCTTATGTTGTTTTGGTCAACCACAAAAGTAACTATTATAGAGTCACA +TTTGGAGTCTAACTTTGGGGCTTCCTGAGCTGGATTTATGTGATTCACTTATGTGGCTGG +TAATTGATGTTGGAGCTGAGCCAGGAGCTCAGTTTTCAACTCAACCAAGAGTCCACATTG +GCCTCACCATTATGGCAGGTTCTTATGTTATAAGAAAAGTAAAGGTGTATGGCCTTTTAT +AACCTGGAAGTCACATAGTGTCACTTTCACTGTGGACAGAGCGTGTCAGAGAAAGTCAAA +GGCCACCTAGATCCAAAGGGAGGGAAAACAGACTCCAGTTGAACATGAAAGATGATGTCA +AAGAATTTGTGGGCTTGCTCTAACTGTGCTCACAGTGCAGCAGCATCAGGGACACATGGA +CATCACTGTGCAGTTGTGGAAGGTGTGAATTAGTGTCTATTAAGGAGAGATGTCAGATTC +TTTGTCCCTATGTTACTAGACTTTGGATATGACAGTTTGGTCCCTGACTAACATGTTCTA +TTATATGAGGGCCTCTTGTGTTTATAATTTTCCCTGCTTAGAGCACTAAACTTTAAACCC +ATAGCTATGTGCATGCTAGACCAGTACTATACATTGAGATACATTGTGTATTTCTTCTAT +GGGTTCTCACTGACTTGCCTGTGTTGGCCTTGAACTTGGGCTGTAGCTCAGGCTGGTATC +CAACTTGCCATCTTCTTGCCTTATCTCCCTGTATGTATTTTGGAATGTTGAAGGCTCAGT +ATTTCATAAATGTACATTTGGTCCCAAATGGGTTAGAAAGCAAACATCTCAAAAGCCATA +GAAAGGACAGGGTAAAAATGTAGAATATTTGTGTCATTTTGACACAATATGTGAGCAAAA +TTTAAAAGCAATCCACGGGGGAAAGCATTTATACTTTAGATTACATAATACTTTCTAAAA +AGATACCATCAAGTGAAATTTTAAACAAACTGAGTAAAATATGATCTAAACAACTGACAG +ATGCTAGATGATACAAAGTCTGGCTCTAGGCTCTAGATTAGCTTCTGGAGAGATGGCCCA +GTGGATAAAGTGCTTATCATAGAAGTATGAGGATACTCCAGAACCAAAAAAACCAAGCAG +ATATGGACATCAGCTGTAATTCCAACAGTTTGGAGGCAGACTGGGGGGGATCACCTAAGT +AAGCAGACTACCTAGACTAAGTAAAAATGAATGAACGTTAGGTTCAGGGAGAGACCCTGC +CTCAGTAAGCCAGGAGGAAAGCAATCAGGGAAGACATCCAATATCAGCTTTGGCCTGACA +CATGTGCACATGTATACATGCATACACATGTATATACACCATATACATATACTTAAGAGA +AATGAGAACGTGTTGAGTATAAATGATAGGTGTTAATACTTTTTCATAAATGATGCCTAT +AAATTATTTTTAGGAATGGCTAATAGAAAGGGGACATAGAGGAACAGTTGTTGAAACAAC +ATAACCAACAGGAAAAAAATATCTACCCAAGTCTTGATTAAATGTGTAAATGAAGTCTAT +GGTGAGTTTTCCTCAGCCCCATATATAAGATTATTTCATATAAGAAAAAAAAATGATACA +CGTACATTACTGCTGACAGTGGAGAATATTTTTCATGCTAGAGAGAATGGAAATCAGTAC +ATTATTTAGAGAAGAGTCCTCATTACTTACCCACACTCGAAGTCTGGTCTTTGACCTAGC +ATTGCTACCTGTGGACAAACCAGCCTGAAAGTAGGACGATAGATATACTGAAACACTTGT +GCACCAACAGCCTTTCTTGTATAGGAGTGTGTCAGCAAACCCTGGCCAGTCTCCATGGTA +GATTACCTGCAGCTGGTGAGCAGTGAGGTAGCTTAGAATCCTAGGAAACACTGGAAGTGC +AAGGATAGAATAGAGCAGGTTTCACAACTTTGTTTCTGACCGTGTTTTTGTTAGAAAATA +TTATGAAAATGAAAATATGATTAGAAAGACACTTTTGTAAGCAAATAACCAGAAAAACAG +TATCTTAAGGCCGTGAGTATGCATTAATGAGATCTGAGTCTTGGTGGAAGACTACAGTAT +ATATGCTAATTAGATATAAACTAAGAAAGCAAATAAGCGGGGGCAGATTGATTTACAACA +GTGGAGCAGAACCATTTGCTTTCATTACTTTCCCTGCATAGGCAAAAAGAAGCTAATTTC +TGTGTTAAATTTTAATTTACCTTCTAGGAAAATTATAGTAGAGTAAGCCTCAGTAAGTGA +AAATTTTTAATCCTGTGTCTCTCTCTTTTGTATTCTTTTTCTTTTCCAGAATATAGCAGT +ATAAAGGGTTCCAAACAAAAATGTCTTACCCAATAATGTTTTAATACTTAGGAGTTTTTG +TTAAATTTTGCATCTGTGCATGTGTGTATGTGTGTGAGAGCACATACACACATACATTAA +TGTGCCTGTGAAGGTCAGGACAACTTGAGGGAAATCAGTTCCATTTTCTATCCTATGGGC +CCCAGGGTTTGAATTCAGTCTGTCAGGTACCTTTACCTACTAAGACAATAAACCTTGGAG +GGTTTTATTGGTTGAGGTAAAAAAATTTTAATCAAAAGAAATTTCCTCCTGTGGAAAATG +AGTTTCTTTTGTTTCTATTGCTTCAGGGTAAGTATTTTGATGGACTAGTGACATAAATCA +CTAGCAAGTAGAGTACTGGTCTAGTATGTGCAAAGCCAAATAAATGAAGATGGATAGTGT +CGTACCAAAGAGGTATCTATAACACCTATTTTTAGTGCATATAAGTCTTTTTAAAAATAT +ATTTCACCCATGGAAGGAGTTACAGAGACAAAGTTTGGAGCTGAGACAAAAGGATGGACC +ATCTAGAGACTGCCATATCCAGGGATCCATCCCATAATCAGCATCCAAACGCTGACACCA +TTGTATACACTAGCAAGATTTTGCTGAAAGGACCCTGATATAGCTATCTCTTGTGAGACT +ATGCCGGGGCCTAGCAAACACAGAAGTGGATGCTCACAGTCAGCTATTGGATGGATCACA +GGGCCCCCAATGGAGGAGCTAGAGAAAGTATCCAAGGAGCTAAAGAGATCTGCAACCCTG +TAGGTGCAACAACATTATGAACTAACCAGTACCCCGTAGCTCTTAACTCTAGCTGCATAT +GTATCAAAAGATGGCCTAGTCGGCCATCACTGCAAAGAGAGGCCCATTGGACTTGAAAAC +TTTATATGCCCCAGTACAGGGGAATGCCAGGGCCAAAAAGTGGGAATGGGTGGGTAGGGG +AGTGGGGGGGAGGGTATGGGGGACTTTTGGGATAGCATTGTAAATGTAAATGAGGAAAAT +ACCTAATTAAAAAAGAAAGAAAGGAAAGAATATATATTTTTTTTTCAGTGCCTATGAATG +GCATGTGTGCATGTATGTATACCACATGCATGCCTGGTACCCTTACTGGCCAGAGAGTTA +GATCATTGGATCCTCTGAAACTTGAGTTACAGGCAGTTCTGAGTGCCATGTGGCTTATTG +GAACCAAACCCAGTTTTTCTACAGGAGTAGCCAATGTGCTTAACCTCAGGACCATCTCTC +TAGCCTTAGGTATATGTCTAGGGGCTACTACTGAGTTGTAGAGAAGGAGTAACTCTGAAT +GTTCTTTGGCTTCAGTTATGAATGTGGCTTGTATCTAGTTTTTTATGTTTAGAAGATACC +TGAGCACCTGCCATGTAACATAGGAAGAAACAGCGTTTGCTCATGTAAAACTCACCCTGA +CACTGTCATATCCACACATCCTAACGTAGCTGTCCTTCACTGTGCAGATCACGTGTTTTC +TAAGTAATGGTGTTTATGCAACTCAGTTTTATATAATGATGGTTTCCCTTTCATTTCTTT +TACTTTCCTTGAATTTCCTACAGAAGCCCTGGAGGGGATTTGGGAGCAAAAAAGAAAAAG +AAGAAACAAAAGAGAAAAAAGGAGAAGCCAAATTCTGGGGGTACCAAGTCCGACTCTGCA +TCTGACTCCCAGGAGATTAAGATTCAGCAGTCTTCTAAAGTGAGAGCCTGTTTCCTTGCC +ACAGCTGTTTCTCCCCAATGAAGAAGAGATGGGGTCTGGGTGGGGTAGATGTGTAGCTAG +TGTTTTCTTTGACTGTGTGTTGAATGACAGGACTAACTGGAGGGTGTTTACAGCCTCCCT +GAAGTTGTGGCATCCACATAACCAAGAGGTGCATACTCTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGCATCTCATTTCTCCTTCTCTTTGTAGT +AGTATGTAGATCGTAGTCATAAAAGTCTCTGGGAGCCTGGTAGTAGAAAGTTTGTTTTTT +TGTTGTTGTTGTTTAGTTTTTGCTTTTGTTTTTGTTGCTTTGAAGTTACACTTAATCTGT +GATTACTTTTGGTTCAGAAGATATTCACATTTTAATTTTTCTGGGTGTCTGTCTAATTAC +CTGCATAGCACAACGCCATCTGGCAGCAGATTTCAGCAGGAGCAGCCATGGGTAAGTCTT +CTGTTGACTTTGAATCGGCCTGGTCTGCAGTGGTCATCCATCATGCCATTGCAAGGGTGG +GGAACACCTTCTCATGTTCTTCTCCCTTAGGATATACCTATTTTAATCCAAACTAGTTGT +CCTTCTGGTCCTATGTTGGCAGATAGCCTGCTGAACAGAAGGCTAGTAGTGCTGTATGTG +GGTCTGGTGATGCTGTTGGCAGTCACCCCCATTTGTGGAGATTCCTTCTTCCTACCACAC +AGGACAACACAGGCTTGGTAGTTCAGGAAACCAGAGCCAAAGGAGCTGAGTTAGAAACAT +AACAAGAAAGATGGCTTTGATGGTTATAGCTTCAAGAACATCGTTCTGGTCAGGGTAGCC +CTGGGACCTGGCACTTGGCCCAGGCTCCATTACTCATCTCCAGACTGCATCTCTTTGAGC +TGATCCTTATCCTGGAAAGCCCATTTCCTTCCCCAAGTCTATAAGGCTGTAATGAAGTTA +AAATGAGATTGCTCTTATGAAGATTGCTTCGTACAGTGCACTCCACAGAAGGCAGTACCT +GCAAATTTTGTGGATTTCAGATTTTTTCATATGAAGTTTTTATTATGTCATATAAGTCAG +TCTGTGGGTAGTTTTGTCATTGGTGGTACCTGCTTTATATGAAACAACCAGCGTCTCTGA +GAAGGATAATTACTCGCCTCAGTGACTGAGGGAGAGAACAAAGTCGATGGAGCCTTCCTC +CCCAGCTTCCCTCTGGGTCTCACGTGATCAGTGTTCCACTAAACATAACTTCCAAGATAA +ATTGGGAAATCGCCATCAGCTTGCAAATATTTTTCTCATTTCTTGGTGTTGCTTCAGCAG +ATAAACGCATCACTTACCTGCAGTGTGGGTGGCTCTTTGCTTCTACCATGCCATTGGCTT +TACCCATCCCTTTACCCTCAGGGATTCTAAGCACTTCCTTTCCACTCTGGTCACTGAAGA +AACTGCAGCCAATTGAGTGGGAGGAACTACTGTTAGCATATATGGTAGAGAGGGAGTTTT +CTTTGGTTGGTTTTGTTTTGTTAATTAGAAGCTAGCCAACAGTGTTTTAGTGGGGGCTTT +TGTCCATTGTATTTTCTTTTTAAACTGGGGCACCCTCCTCCCATAAATTTATGGCAGTAG +TAGTAGATAATGTCATACTATTACAGTGGACTACACTTAGAAAATAATTGGTCTGTAGTC +AAAGATTAAAATTAAAATATTTGTCTGGATTCTTAACATTGGTATACGTGGTACTGGGTA +TTGAACCCAGAGCTTTATGCATGCCAGGCAAGCACTTTACCTGCCTGACCCATACATAGC +CCCAACCCTTTCTTACAGACTTTTTAGTAGCAGAAGACTTGGACAAATTTTTCCTAAGGT +CTTCAGTTTAGAAAGTAATGGGCACAGGATGTAGTTGGTATTTAGTATTCTTTAGGAAGC +AGCTTTACCAAGAAGGAATTCCTGCTGCTTCGGTAAGAACGTAGTAGTGGGCAGTTAACT +GGGGGCTAATGCACATTCTCGCCTTTCTCCCCAGGTGGTGATACTATGGAAGGTGAATGG +ATAGATTTAAGAATGTATCATAAGGTGAGCGTGGTGGCGCCCGCCTATAATCCCAGCACC +CAGGAGGCGTAGGCAGGATGATTGTGAGTTCGAGGCCAGCCAGAGCTACATAGGGAGACC +TTGTCTCAAAAAAGAAAAATAAAATTAATCCTCTGGCCCAGTGGTTGAGCATAATGTGCA +AGGTTTGCATTTAATCTCCAGCACCTCAGAAATAATCAGAGGTTCCAAAAAAAAAAAGAG +ATGAACTGAATTTCCTTAATTCGACATTATAGGTTTGAAAATTATTCTTATTTGCACCTA +TTTTTAGAACACATTTAAATAGTGAGCATTAGGATATAAATGTGTCACAGATGGCTGTTA +CTTGTAGCACAGCCTGGTGATAGGTAACACTATAAACTACTTTAGGGTCTTCCTGGAGCT +GGGATATCATTTGCTCCTTCAGGACCAAGATACTGCTTCATGATTACTGCAAAGGAATTT +GCTTTTAATGTGTCTTGAAAAATTTCACTCCGCTATCAGAAAAGAAAATTACTGAAACAA +ACTAGGCTCTATAACCAGGTATATATATATTTTTTTAAGCCTGGATTCTGCTTTGCATTT +TCAAGCCAGGTTAAATGTATCTTCAAGCATTGTTATTGAACTGTGTTGTAAAGCTTGGTT +TCTGTTGTAGGTCTCATAGTAGACTGTGCTAGAAGTTCAAGAGGCTATTAATTTATCAGT +TTAAAGTATTGGAGAGTGAAACAGACCCAAGATTTTAAAAAAAAGTTGTTGTTTTTTTTT +AAATTAAAGCTAAACACTTCACATGAAGTTATGGATATGAAATCAGCAGGCCAAAAGAAC +AACTGGAATTAAAACAATTTACATATATGAGCTAAAATTTCCGAGATACAAACTGTTGTA +TTCAGTGAAATGAACAATGTGGCTGAAAAAACTGCAGAGCCAAGTGCTGTGGTTCATGCC +TGTAACAGTTCCTATGGGAGAGGCCAATCTAAGAGGATCTCAAAGTCAGGGTCAGCCTGG +GCAGTGAGTGAAACCCTGTCTCAGCTTCTTAAAAAGCTGAGACTATAGCTCAGTGGTAGA +GCATTGCCTTTCTAGCATGTATGCGGCTCTAGGTCTAATTCCTAGTACCACTCCCAAAAG +TGAGAGGAGAGAAGAGAGAGAAAGAAGTGCAGTGTTTAGAACAGGAGCATTTTATCTTTA +ACTTGTATATGTCATTAAGGTATGGCTTCATGGGTTTCGTCCTGATTAGTGTAAGATTGC +TGAGTGGAGGCTGTGTGCCATTGGCCTGCTGCAGCGTAGTAAACAGGGAGAGCCCAGGAG +AGCCAGCCCATGCTTTGCACTTCACATGGAGACATTTCCCAGGTTATAATAGACTTATCT +AGAACACAGATTTCAAACTCAGAATTGAGCAGAAAGCCAAAGTTGCTGCTTTACCATGGA +GGGTTCATGGTCCCTTTGCTACATACTCAGAGTGCTGATAACACAGCAAAACATAAGGGC +TCTGAGATGTCTTCTAACCACTTCTAAATCACAATGGGAAGGGATTATTTGAGCAGTATC +AAAATCCTTAAACTCACTTATTTTGTTGGAAAAAAAAAGCCACTGATTTCTGTATCCAGT +CCCATGTGCAGTGTCTTATTTCGAATGTAGTCTCAGTTTCTGTGTATTATTTATTACACT +TGCAGAATTCAATACCTGGGAAATCTGCAAGGGAAAAAGCAAATACTAGCCTTCTTACAA +TTTAAAACTATCGCCCACTTTATCGATAAGAATCTGTTTTCCCTAAAAATGAGGCTAGAT +TTGCACACTTGTGTTGGGAGAACAAGCCGTGGGTGCCGAGGATCAGGATTTGCAGGAGGC +TTCTTATCTGCCTTCTGTCTCAGGGTTCCTCCAGTGAGAGAAAGGCTGGTGTGGTCCAGG +AGGGAGCAGCAGAAGGGTTCAGTGGGTTCTTCTTAACCATTTCCTTCCCAGCATAGCCCT +AAGGTTCTCTTTCTTTCTCTTCCCTTCCTTCCCTTCTAATCATCTCTTGTCTGTCTAGTT +TCTGTTCTAGAACTTGTTTCCTCTGCCCTTCCATTGCTGCCGCAGAGCATTAACGCTAAC +AGCACAACCGAGGCTCCTGGCTGCCTGGCTGCTGTGTGACAGTAATGCATGCCTGCATGT +CACCCTTTGCCTTCTTTTCCCAAAGGAACAGTGGGAGCAGCACAGATGGGCGGGATCCTG +AAGCAGAGGGTGCTTCTGTGTACTTAGCATTCCCAAACTGGCAGAGCCCCCGTTGAAACG +GCAGCCCACTGGTAACCTGCAACAGTACCGCTGTTTCATCTCAGTATACCCACAGCTAGC +CTTTAGCAGGCTTCCAGGAGGTGGGGCAGTGTTGGAGGCCAATACACACAGTTGCCCTGT +GTTCAAAGGCAGTGGAAGCTTCCTTATGTCGTGTGTCTCTTTATGTCTGCCCTTCTAGAA +TCCCACCATCCCTATTCAGAAGCTACAAGACATCCAGAGAGCAATGGAGCTGCTGTCTGC +ATGCCAAGGCCCAGCCAGGAACATTGATGAGGCCACAAAACGCAGATACCAGTTTTGGGA +CACACAGCCAGTGCCCAAATTGAGTAAGCTCATATGTGTGTTTCCACAAGTCAGAGTTAA +GAGACTTCAGTCTTGTGTCACTCAAAATTAACACAAAAGCTAGTATATGTCTTCTTAAAG +TATATATATACTAGGTAGGGATATTGGTTTTCAGTATCGTTGATTGTAGCCTAATTGCTC +TTCCTGTTACATTATCCAATTTTTCCATATTTGAAATGTATATTGTATATATTATAATTT +CCTATTAAACATTCCTATGTGTATGCATATAATATGCTATATAATACATTGTATAGTAAA +AAATATGCTATACATGATGTATAATATATAGCATATATATACTGCACAGAAGCAAAGTGT +TTTTTCTCTTCATTCTTATTCTTCTCTTCTGAGCTTCATGAAGTTGATTTTTTTTTTCCT +ATATGTTATATTTTTAAGATTTTTGTATTTCCATTGGAATAAAATGACCATTTTGCTTGT +TCACACCATATGTATGCTTGGTGTCCATAGAGGCCAGAAGAAGTCTGGATTCCCTGAAAT +TGTTAAAAATAATTTTGAGGGGGCTGGAGCGATGGCTCAAGCTCTTAAGAGCACTGACTG +CTCTTCCAGAAATCCTGAGTTCAGTTCCCAGCAACCACATGGTGACTCACAACCATCCTT +TTAGGTGATCTGATGCCCTCTTATGGCATGCAGGTATATATGCAGATACTTTTTTTTTTA +AAGTTTTGAAGTACCATGTGGATGCTAAGAACCAAACTTGGGTCCTCTGCTAGAGCAGTG +AGTGTTCTTAATCACTGAGCCATTGCTCTAGCAACCCTCTCCTCACTACATTAGTTTTTA +GGTTTTTCCATGCCTCAGGTATTCTAAAGGATTCAGAAAAGAACTTTCCTATAATAGCTT +ACTAACTGGATAATTGCATACTTCTAACCAGGATTCTGAACACACTGTAGTGACATATCA +ATCACATATCATAGGGAAGTTAGGGTCCTCTTTGAAAGTAAAGACTCTTGTTGGCTCTGC +TCATGTAAAGAATTATAACTGGGTCTTGTTCCTGGAATCAGGCCTGCTCTATCAAATACC +ATTTAAGACTTCTCCCAATTAACTTGCTATAGACATAATTTCTCTCTCATTCTGCATAGG +TCATACAGTTGTCATGAAAGTGTTCAAATTACATGGCAGTATGAATGTCCTACTTTGACT +TAGAACTGTGCGTACTTAGGTTTTGGTTATTTAGGTTCCAAATAGCATAGGAAGGGTCAT +TTGTCACCCAAAACTCTGAAGCAGCCCAATAATATACAGATAATCCATTTTGTCGTTATA +ACTCAAAGAGTAACATTTTTCTGAGCATTGAAGTATCAGTTTTATGCTTCCCAATCCTTT +CCTATACATAACTACCCCAACAGCTTAAAAAGAGTAAGAGTCTAAGTAGGGGAGGAAGGA +AGAAGAAGGGAGCGTTAGAAGCATACCTCAGTGGAAAGCACTGGCTTAGAGCGTGGGAAG +CCCTGGAGGAGTCATCCCTTGCTCTAGAGGGGAAAGTATGCTTTTTATCTTTCAACTTCT +AGAAATGTGTCTGCTAATGAAAGAATATTCTTTAGAATACGTTTACAAAGTCTTTAATGA +CACTGAATTAAATGAGTATTAAGTGAAGCATCTAGGTTTAGTGATCTGATGAACGAGGTG +TAGCTGAGTGGTTCACCAGATACTTTCTGCCCTCCAGAGAAGAAAACAGCTAACCTCAGG +CTTCCTTTTGGGAAGGATTGCTTGGTGCTCATCCTGCTTTTCTCCTTGCCCTAATTCTTT +GCAAGGCTCTTGGAATGCTGGAGCTCTTGGTGCACCTTGGTTGAGTCAGAGGCCATATCT +GGTTGTAAAACCTTATTGTTAGGGAAAGGAAGGACTGACTGAGATGCACATGTAATAGAG +GTGTCTCTAGTCCCATCTGTCTGAGGATTGCACAAACACACAGCTGTTCTGAACTGCCTG +CATGGGTTCATCTTGTAAGCCAAGCCTTAAACAGTCTTCATGGGAACACTGTCAGGGAAT +GGCCAGGAGTTGGGCCATGTGGACTTCCCTGAGGCTATCTGAGGAGCTGATATAGGTTAT +ACACATCTCATAGAAGGATTCTGTAACAGATGGACTAGACCCTGAGGGTCCTTACTCAGC +AGATAGAAAATGCCAGACACAGCATGGGTGCAGGTCAAGAAATGCTGATGGGAAGTGGAC +CGAAGTAGAAGAGACATATTAGGTGGCCACGCAGAGCAGGTTTAGATATCTTTCATAGGA +AAAAGCTTTAGTTGTTGAAAGATGCTGGGAGAAAATGACTTGTGAGCTTCTGAGAAAATC +CCAGGGACTGATATCTTGATGACCAGAGGACAAGGTTCAGGAAAAAAAGGAATACCCTGA +GCCACGGCAAGCTCTTAAGGTCAAATGCTACCAAACTGGCAAAGGAACGTAGAGGATATG +AGAGGCCATTTCTAAGGCTGTTTTATCAAGCCTGTATCACTTACAGTGTGACAGTATACT +GTAACCTAGGACTGAGGCTGAGAAATTATTACCATTTTTATAATGTCATCAGGTGACGTG +ACATACAGTTCCCCCTTGATTTAACTGATAAAATAACATTCCAAAGGAATCCACAAGGAT +TGTTAATTATTACTATATAGGATTATTAATAATATTATTTAATACCATTGTTATATAATA +AAGCATGTACTAATACAGCTGCTATTAAGATTACTATTATTAATTGGATTATTCTGAGCC +CAAGAATCCTAAATCTGAAAGTATTCTTTCACTTCTATTGCTAACTATTTGGGATTAACA +GACTTCTGTGAAATGTAATATCCTCTTTTTTTTCTCTATTTCTCCAGATGAAGTCATAAC +ATCTCATGGTGCAATTGAACCAGACAAAGACAATATCCGCCAGGAACCATATTCTTTGCC +GCAAGGTTTTATGTGGGACACTTTAGACTTGAGTAATGCCGAAGTGGTAAGACTTTAACT +CAACACCTGCATTCAAACACATTGTGTCTAAGGTGCAGAGCGCCTTAAATAGGACATTTG +CTTTGTCTTGTAGCTGAAGGAGCTGTATACGTTGCTGAATGAGAATTATGTGGAAGACGA +TGACAATATGTTCCGCTTTGACTATTCACCTGAGTTTCTGCTGTGGTATGCCTGGCTGGT +CATGGGCCATTGGTGGATTGCTGAATCAGGAGGTCTCCTTTTGTTCCTATGGTCTTAGAT +ATTAACTAGTGTGTTTCTCTTCTCTACTTCAGGGCTCTGCGCCCCCCAGGATGGCTTCTG +CAGTGGCACTGTGGAGTCCGAGTGTCTTCAAATAAAAAGTTAGTAGGTTTCATAAGTGCC +ATTCCAGCAAACATCCGAATTTATGATAGGTATGTGTTAAAGCTTGTGCATGTTTGTGTG +TCCTCCAAATTATAATTAAACCAGGTTTTTAAAAATTACAGTCCAGAGCTAGGTGACAGC +TTAGCAAAAAGTACACACTGTGCAAGCATGAAGACCTGAATTTGTATCCCTAGCACTCAC +TCCTATCCAACGCCAGGGGCTGGGATGCACGCCTGTAATCCTGGAGTTAGTGGGGCACAG +ACAGGAGGGTATGGGGGGTCCAAACTACCCAAATCAGCAAGCTCCAGGTTCAGTGTTCCA +TCCTGTCTCAAAGAAAAAATTATGGTGAGCTGTTGAGGAGATACTAGATAATGACCTTTG +GTGTTGTCGGCTTGTGTTATGTAGTACAATTCTGACTCAGGAAACCAAAGGACAGGAAAT +ATAATTTATTGTAGAGTGGCTGCCTAGTGTGTTTGAGGCTTTGGGTTTCTAGTGCCAAAC +TAAGTCAATGAATGGTAGATAGCTCAGTAGGACTACTGGGAGTAAGGTTGCTCAGAAGAG +CTGTTTAGGAGTGCGTTGTACTTAACAGTTGGAGAAGAGATGAGAGAGCAGTGCAGTCTG +TCTGTCCTTCTATTATCCTCCACTTTCCTACCCATCATCCTTTCCTGTCTTTTTTTTTTC +TTATTTTTCTTCCACTTTCTGCCTCTCAGTCTCCTACATGTACACACATGTATATATGTC +TGTATGTATGCATGCATGTATGTATGTACTATGTATAGAATAAAGCCATCAATAAGTACT +TCTTTAAAAATTAGCAATTTTAGAGGGAATTATAAACTCTCTGCATGATGACTGTGTTAC +ATTTTAGCTTTGGATTGCCAACCCTGATAGTCAGATACTCATTTGTGAAGAGGTCTAATA +GTGAATGTCTATTTATCATAGTGAACTGCCTAGCTGACTGATATGAACATGTGCTTTTAG +AATCTTACTCCCAGTAGTTTGGATCTGTTCTTTGGTTTCCTGAGTCAGAACTGTACTACA +TAACACAAGCCGACAACACCAAAGGTCATTATCTAGTATCTCCTCAACAGCTCGCCATAA +TTTTTTCTTTGAGACAGGATGGAACACTGAACCTGGAGCTTGCTGATTTGGGTAGTTTGG +ACACCCCCATACCCTCCTGTCTGTGCCCCACTAACTCCAGGATTACAGGCGTGATTTAAA +TAAAATACATGCATACCCGAAGTCAGGACTGAGCTTTGAAGCTCTGGGAGGCTTATAGTA +GCTTGGAAAAGTGTCAGCTCTATCTAATCATGGCCCTTCTTGGGTCTTGGGAAATCTGTG +TTATGTTCTGGCACATTACCTTGCCATTTCTACACTGGGCAGGCCCGGAGTGCTGGGTGG +GGTGGGAGTTTGTGTTTAGTTGTGGATTTTTCACCCCCTGCATTTATGTATGTTGCAGGA +AAAATAAAGGAACCTTCTGAGGCATATCTGATCCAACATCCAATTTAGACCATCTAAAAT +TGACCAAAGTTTTAAATTCTGATTAAGATCTTGGAGGCCAAGTCTCCCTGGCCTAGAGTT +GATCATTTTGGCAATGGATATGGAAAATGGTATCCGGTCTGAGCTTGCAAAGTGCCTACA +CAATGTGGTTTTTTTCTTGAATGTTATGTTACAGGATGTCTTTCATGGTCTTATTCTTTG +GAACTTTATGAGAGTGTTGCCTTGCTTTTTTTAAGTGTGAGCTGATTGTCCCATCTGTTT +GTCAGTGTGAAGAGGATGGTAGAAATCAACTTTCTTTGTGTCCATAAGAAACTGAGATCA +AAACGGGTAGCCCCAGTGTTGATTCGAGAAATAACCAGAAGAGTGAACCTGGAAGGCATC +TTTCAGGCTGTGTATACTGCGGGAGTAGTTCTTCCTAAGCCTGTGGCCACTTGCAGGTAA +TAGCATCACGTAGACATCAGTTGCGGGGGGGTGGGAGGGGTGGGATGGGGTGGGATGGGG +TGTTGCTTACTACCATCTTGCTAGATACATTGCTCTCCTGATACAATCCACAGGAATTTG +GGCTTGCTGGGGATAGTAGTTTGCTGGTAACTGAGGAGACAAAACTAGAACCATTGAGCT +TAATATTCAGTGTATCATATTTTAAAAGTAAACTTTACCCAATAATGCTGCGTAAATTTG +TCTCCATTTCTACTTCACTGAACGATGAGACCATCTGTGCATGAGAAATCTATGCATTGC +AGTCTTAGAATATGTCTAGCTGTTTTCTGTCAGCATCTAAACTCAGTTTTCTGCTGCTCT +GCGGTTGGTCTGAACTGTTGTGAGAACCTTACAATATCATATCAGTTCAGATCTGCAGAT +GGGCCTGTTGGCTAAGAAAGAAGGTTTGTGCTGTTTTATAAGACTTTTTAACTAGCCAGG +CTCTCAGAGTTACTGGAGTACTCTGAGAGCCTCCAGTTAGACTGTTCTTTGACTAACCTG +CTTTTAAGACATCAAAAATTATCTCCTTCCACAGTATCTCTTGATTCAAGTAGGACTAAC +CTTGGAATCAATATAGTACAAAACTATAAAATTGCTATAACTTACTAAATTATTACATTT +GTAAATAGAAAAATGGGCATCACATGTTTATTTTAGTACAAATAATATATATCAAAACTA +GAGTCAGCCAGGCGAGGTGGCGCATGCCTTTAGTCCCAGCACTCGGGAGGCAGAGGCAGG +CAGATTTCTGAGTTCTAGGCCAGCCTGGTCTACAGAGTGAGTTCTAGGACAGCCAGGACT +ACACAGAGAATCCCTGTCTCGAAAAACCAAAAAAACAAAAACAAAAACAAAACTAAAGTC +ACATAAATTTAAGGACTTCTTCAGAATTATTTTCTTCAGTGAGTACCCTATAACATACTA +TTTTATTTTGCAGGAATATTTTCATGATCTTAAACTTACTGATTCACTTCACATAAAATC +ATGAGGCTCATTAAGAATTTGCATATCTCTTTTATTAAGTAAAATGCAAAATATTAAAAA +TGCAGTATTCTTCTTTAGGGAAAGAGATGAAAGGCCAAGATTCCAAAGGAGCATAACTCG +CAATGCAAATCAATTTTATGAGTCAGTTTTGTTTTGCTTTTTAATCTTCAAGCCCATCAC +TGTGCTGGGTACAGTATTAGTAGATGCTTCTGAAACAGCTAAGACAAAGTGGAACCTTGG +TTGTCTTCCAGGTATTGGCACCGATCCCTAAACCCCAGGAAACTGGTGGAAGTGAAATTT +TCTCACCTGAGTAGAAACATGACCTTACAGAGAACGATGAAGCTTTACAGACTTCCAGAT +GTAAGTAAGGGGCATGTGCGACTTTCTGAGTTGGCAACCACCGAAACTGTTGATGCAGAA +GAGCAGTACTGGCCTCAGACCGAAGCTGTGCTTGTGGGAAAGGAGGCTGCTGCAACAGGA +ATGAACGCTGTGGGGCTCGATCAAGCTAGGAAAAGGGGGATTTCAGTCTTTTAAGTTCAT +GGGTTCAGAGTTGTATGAGATTAACTGCAAGTCAAGGGAGTTTTGCATTTTGGGGTAATT +TTTCATTTGGGGGTATTGCTTCTTAAGTAATGAAGAAGAAAAATCCAAGCCGCCCCTGAC +ATCTTACCACCATAGAACTCAGGGTTTGGATTTAAAGAAGAAGGTAAGGAGGTGGAAATA +ATGTTATATTCAGTTGTCACCTTAAAAGTTTAACTCCTGTATTGCTCATAGTGACTTAGA +ACTGACTGTGTAGCCTAGACTGGCCTCAAAAGCTCAAAATATACATGCCTTCGTGTCCCA +GAGGGTGTGATTATAGGCCTATGCACCAGTCTTGGAGGTTGTCTTGTGGTTTTTTTGTTT +GTTTGTATGATGTATGTAGTGTATGTTCATGTTAATATGTGTATGGGTGCCCACGAGGTA +AATCTGCATGTGAAGTCAGTGACATGTCAGCATCTTTCTCTGTCACTTTCCATTTTACTG +ATTGAGTCGGGGTCTTTCTCGCTGAACTGGGATTCAGTTAGCCTAGCTAGCAAGCTTACC +CTAGGGTTCCTATCTCTGCCTTCTGAAAGCTGGGATTACAGTTAGGCCACCAGACCCATG +TGCGTGCTGGAAGTTAAAACTCGGAGTTCTCAGGTTTGTGCAGCCAGTGCTATATCCACT +AAGTCACTACCCTTCCCCTTCATCTTTGTAAACTACTATGTTCACAATGGAAAGGACTGT +CTTAGTTTTAAATTTTTAAACTTTAAAGTATAGTTAAACAATGTATTGTGTGTCTCTTGG +TGATTTTCACAACTGAGCAGCTTCAAACAGTATGTTTAGGCCAGTCATATTAGCACATTC +CTGTGATCCTAGCACTTATAAGACTGAAATAGAATAGAGAGTTCAGGGCCAGTCTGCGCT +ACATGACTCAGCAGTTAATAGCACTGGTCCCCACATGGTAGCTCATACCATCTGTAATTA +CAGTCCCAGGGAACTTGACACCCTTTTCTGGCCTCTGAACTATATACATGGAGTGCATGA +ATGTACATGCAGATTTGTTGATTCCAACAGCTTCTTTCTCCTGGACTGGTTCCACTCTCT +GTTAGCAGCTTTCCTCAGCAGGTATGCCATGGCTAATATCTTGGGGTCTCCAAGGCAACT +TCAGTGTTAAAACTTCTTGTTCCAATGTCTACAATCCACACATGACTTTCTGGGCTCCTC +TAAAGGGCTTGTGTCACGTCTCCAGCTCTGCCCTCTGTAGCACTCTAAGATCAGGTTGAC +TCTACTTCACTGCTCCTACTGTTCTTGGTAGTCATTCTATGGTACTGGCATCTCCAACAC +ACTAGGGTCTTCTGCTGTAACTAGGCTTCATCAATAGCCTCTCATAGATAGACTCCCTTC +ATGGTGCCAAGCCTAAACTTCTTTGCATGACCCCTTCAGTCCTGGGCCATCAACTCAAAA +GCATTTCCCAGATTTCACCTCAGTGATGCTGGTCTCTTAATTACTGCTAATTTTTTAGCT +CAGGCTAATCAGCATTAATTGTCCCAGTAGTCTCTTTCTACTCTATAGCCAGCTTTCTGT +TTTCCAACTCCTTCACTGCCTAAGCTTGGCTGTCCTGGAACTTGCTCTGTAGATTGACCT +TGAACTTGGAGATTTTCATGGCTCTGTCACCTGAATGCTGGGATTAAAGGCGTGTACAAC +CATGCCTGGATCTAAGCTTTCTCTACTTGGAACTTGATTTGTACCAGGCTGGTCTTGAAC +TCAGAGATCTGCATATCTCTGTCTCCTTCATGGCCACTATTCTTCAAGATCCAGATCAAA +AGCCTGTGTCCTCCATTTCTGGATTGTATTTATTCCAGACTAAATATCCAAATGAAAGCA +ATAGCCAGGTAATAATAACACCTAGATAAAACAATTACTTGTTCAATGACAAATACATAA +GTAATAAGTTTAAGTGGGTGGGATCTTGTCACTACTCCCTCAATGTGTTTATCTCCTCAA +ACACAGGATTTAGCTCCATTGCACTTCCTGTTGCCCTTTTATTACTAGAACCACACATTT +TGTATTTGTTTTTTCTTTCTAAGCTTGCTATGGCTCATCAACATGTTCTTGAGACTAAAC +CACAGCACAGAGTCTAAACTGGATTTTTTTTGAGACCTCCTTTGCCAATGGAATTAATTT +GACTCTCTCTACTTAAACCTCAGGCAGTCTTTGAACAAGGGCAAAAAATAGCCACATTCC +TCACCAAAATATAACAGTTTCTCTTGGACACATATTAAAATTCTTCTCCTCTGAAACCTC +TAGAGCCAGGCTTCCATAGTTAAAATCACTCTCAGCAACAAAGTCTTCCACATTCCTACT +AGGATAGCCCATTAAGCCCCACTTTAAGCATTCCACTGCTTTCTAAATCCAGAGTCCCGA +AATCCACATTCTTCCAAACAAAAGCATGGTCAGGCCTATCACAGCAATACCCCAGTCTCT +GGTACCAACTTCTGTCTTAGTTAGGGTTTCCATCTCTGAAGAGATGCCACGACCAAGACA +ACTCTTAAAAAGGAAAACATTTAATTGAGGCTGGCTTACAGGTTCTGAAGTTAAGTCCAT +TATTGTCATGGTGGGAAAGATGGCAGCTTCCAGGCAAGCATGGCACTTTAGGAGCTGAGC +GTTCTGCATCTTGTCCTGAAGGCAGACAGAACAAGACTCTAGACAAGCAGCTAGGAGGAG +GATCTCAAAGCCCACCCCCACAGTGACGCACTTTCTCCAACAAGGCCACGCCTCCTAATA +ATGCCACTCCCTGGACCAAGGACATTCAAACAGCCAAGGTGTTCTACTGTGCAGTCATTA +CTATACAATTAGGAATAGAAAACAGTTATCAAGGTCCAGGCAGATCTCTTTGGCATGTTC +TAGGTGTCTTCCTTCTTTTTCAGGTATAAGAAAGGGATGTGAAGAGTAGCCTAGTTAAAT +TCTGTTGCTGGGGGCCGGGGGGTGAGGGGGTACACTCTGAACAACCAGCTTTGGAAGGAA +AGGTCTTAATTCACTCCAACTTTGGAGTCACAGTCCATCACAGTCCATCCTTGGGAAAGT +CAGGCCTAGAACTTGAAGCAGGAATTGCTGAAGCAAGAATCCTAGAGGAACTCTGCTTAC +TGGCTCACTTTCTGTCTCATGCTCAGCGTTCTTACACAGCCCAGGCCAGCCTACCTAGGG +ATGGTGCTGCCCATAGTGGGCTGGTCCTTCTCACATCAGTCATTAATCAAGATAATACTC +ACAGTGATAGGTAAAAGCCAATGTGATCTAGGCAATCCCTTGGTTGAGGTTTCCTCTTCG +AGGTCACTCTGGGTTGTCATGCTGACCATATAAATTAATTAGCATAATAGCTGGTTAGAA +AAAGAGACAAGAGAGCAAAAGAAATAAAAGTGCAGATAATAGAAAATTGAGGGCTGGTGA +GATGGCTCAGTGGGCAAGAGCACCCGACTGCTCTTCCAAAGGTCAGGTGTTCAAATCCCA +GCAACCACATGGTGGCTCATAACCATCCGTAATGAGATCTGACTCTCTCTTCTGGAGTGT +CTAAGGACAGCTACAGTGTACTTACATATAATAAATAAATAAATCTTTAAAAAAAAAAAA +AAAGAAAAGAAAATTGAAAGACGCCAACAGTAGTTACCCTGGCACCTCTTGATGAAAGGT +AGATGGTACAGCTGCTAACAGTCATGATACTTAATATTTTTGTACCACTCAGCATAAAAG +GAGCCTTCTAGGATAAAACATTTGTTCCAGGGCTCTGTCTCATTTTTTTTCTGGGTCAAC +ATTAGCATTTTATTTAGTTATTTAGTTATTTATTTTTTTTTACAGCTCTTGTTCTTGTGT +CTTAGGCACGGACTCCTGAATTTGGGTGCTAGCATTTATTAGGCTAACATTGTGCCATAG +AGTAAACATTTATAATCTCATGCACTAGATTGAGCAGTCAGAGGATATACTCACCCTATC +ACAGAGTTGACATGGAAACACAAGCTTGGCATATGGAGCCGAGCTGGCCTGACACTCACC +ATGGGTCCCAAGACTAGGCTTCCACAAGAAATACATCTTCCTATGTCTCCCTACCCTTCA +GTATGCTTGTGTATTCCATGTTGAATGTTTCCAAGCAAAACTGAAAGGAGGGGGCTTAAA +AGTAAAGGAATTTGAGTTAGATTAAAAAGCAGGATTAGTTAAGCAGCGTGCCTGAGCCTT +GTGCTGTTAAAAGGGATACGCTGGCTAGGGCATGAGAAAGTATGTGGCATAGTCTGTTTA +ATAACACTTGATGAGTTTAGTGTTTAGGAACCCCCTTCTAAGTCATGTAAGTAACATAAC +TAGTGCTCCCAGCTCTGCTCTGGAATGCCTGTGCTCTCAGTTAGCTTATGCTGTGTAGCT +TGACAGATAATACTTGCTTTTCAGTGGAGTTCTTAAGTTTAACTTAAACATTTACACAAA +CTTCAGATTACATGGGCTGAGATTTCTCGTTGAGGCTGGGTAAGTATCTTGTATCAGAAG +CAGAATTTACTTAGAAAATGTCACATGCTCCCATTAACTAGGAAAGTTTCTTTGCTTCAT +GTCGAACCCCCAGAAAACATGACTATTTTATTCAGTTCTGCAAAAGCATCCTATTTTCAG +CTATAAAGCTTCATAGCTGTAAATAATCTTGTCTTTTGTGCCACTGTTGTTGAAGTGTTC +TACACTGAGCTACATAACCCCCAGAGAAAGTAATTTTTACGTGACTTAGGTATACAGACA +CATTTTAGATGGTTTGGGTCTTCAGCATTCAGAAATGCATTTGTATTTTACTTATTTCCA +GGTGGGACTGGACGTTTCTTTTTGCAATACTAAGAGTTAATCCCGGGTCTTGTGCACACT +AGGCAGGCACTTTACCACTGAGCTACATCCTCAGTAGGAGTGGATGATTCTAATCTTTTG +AGAGCCACAGAAAGATTAATAAAAGTGTGAGTTGCATATTTAGTGCCAGGGATTTAGTTC +TCCAACTTTAGATAATTGAATGGTATTTTAATTGAAGTTCTGCATCTTTATAAAGACTAT +GCACCCCATCCTTTAATAGCTTGTTGTGAATGTTCGTCAGAGAACTGGGTCTGTCAGTGT +AAAGCATGCCTTACCAGCTTTCCTGTCATCGCCAACACTAATCAGCAATCAGTCAGTACT +TGGTCACAGAACCCTGGAAACCTCTGGTAACAGGTGATCACAGCTGCCACTGAAGATAAA +ACTGCTCTTCCTTCTTGGACATTATATAGGGTCCTTCAGAAATTATAATGATTTGATTGT +TTGGGTTTTTAAAATCTATTTAGTTGTTTCTGTGTGCATGCATGGTGCATGTGTGAAGGT +CAGAGGACAACTTTGTAGAGCTGGTTACAGATGCACATTACAGCATCTGACTTTTATAAA +CATGTGGATTCTGAGGACCAAGTCCAGGTTGTCAGGCTCACTTGGCAAATGATTTTATTT +GCTAAGTCTTTTCCTAGGATATAGGGATTTTTAATATAGAAATATTTACAAGAAATTGAG +AACGAAAAGTATATTAGCAATATTTGCGCTACCTCTAAAATTATCCAGTATTTCTCCAAG +GGGAAAAAGCATAAAATTTGATATTTCTCATATCAGTTAAATTCTTGGTATATAAATCAG +CTGATAATGTTCCATTTGATTTGTTTGGATAAGAAGGTGGGACACATGGCTTAGTAGCAT +TATCTTTGTGGGAGTGTATATCATGCATTTGCCAAGTGCATGAGTGGAGATGAGTTCCTT +GGACATGTGGGTCCTGGGATTGGAACTGAAGTGCTCAGAGTTGGCAGTGGGCTTCCCTGA +ACCATCTCACCCGCCCTCATCATCTTACTTTTTATTCTGAGAGTCAATTTCAGTAAGTTG +ACCAGACTGGCCTTGAACTCACTGTGTAACCCATGCCTTATCCTCTCCAATAGCTGGGAT +TTTGGAGGCCCAGCCACTAGAGGCAACTTCGGGCTTCAGTAAAATCGTGATTCTAATTGA +CAAAGCAAGTCTAGAGCCAAGAGTTTCAGTTCTAACAGGTTTCCTTAGGCAGGGCTGTGG +GGCCACACTTTGAGCACAAAGTAATTTCATTTACTCCTCTTCTGTTTAACTAATGGCTTT +GCTTGGTTTTTCTTCTAACAAGGTTACAAAGACTTCAGGTTTGAGACCAATGGAACCAAA +AGACATCAAAGCAGTCCGAGAGCTAATCAACATCTACTTGAAGCAGTTTCATCTAGCTCC +AGTGATGGATGACGCAGAAGTGGCCCACTGGTTCCTGCCCAGGGAGCACATCATTGACAC +GTTTGTAGTGGAGGTAAAATGATGAGCTGATAAGCTAGTCCTGAGAACAGGTTAAAGCTC +CTTTGAGGAGGATCATGGTGTGCCCATAGCTTTCCTCCATAGCTCTCTGCTTCTGCTAGC +CCTCCCACAGCTTCGGACAGTCCTGGACTAGAGTGTCTTCACTGGTTATTAAAGGGAAGT +TAGGCTGCATTTGTTTATTGTGCATTTGCTCTTCTCACTGTGAAAAGCTAATTAGTCACC +CTAGACAACTGTGTTTCAGAGTTTAATATTTTCGCTTTTGTGTAACTGGCTGGATATGAA +CTGCCATTAGCTTCAGATGACAAGCCACAGACTCGGCCCCTTGACTCTTGTTTAAGGGAG +GGAAGGAAAAGGAGCTATCTAGATACTCTGACCAGTGCTTACTAGATGGATTTAACATCG +TTGTTTGTTTTGTTTTGTTTTTCAACTTTGTTTTACAAATCTGAATTGGTTGTTCAGATG +TTGTCATGCTTGGAAGCTCAGTGGGTTGAAGTAAGGTTAGACTGAGAAAGTGGAACTGAC +TTTGGCAAGCAATTGAAGACAGAGGAGAAGGCTAGTGAGAAGTGACTGGGGTTTGTTTAC +ATCACTTTTGCACGGAACTGTTACTTGGCACTGTCAAGTATTGTTGGCCATGTGATCACA +GAACCAACAGTTAGGGCAGTTATGGAGAGACTGACCCATTGTAAGGATGACTCACAAGAC +ATTTCTAGTGACAAGTAAGCAGGCAGGCTCAAAATTTGTACTTCTAAAACCTCTTTGTAC +ACAAATCTTTACACACCTGTGTGTCTCCAGAGCCTTGTAAGTTGTCCACTCTAAAGAATT +GCTAAGAACCCCAGAGAGTTTCCACTCTGATAGGATAGATCAGTAGCTATTTACAGTGCT +CAAAATGTAATAAGATCTTGGTATTTGCCCCCACGTTATAATATAACAAAAGAAAGTCCA +TTGCATGTTACCTAAAGAACATCCTGTATATAAAAACTATTTTTTCTCCCAAAAATTAGT +GAATGAATAATTTCACATTTTTTAAAATCAGGGTCCTTTCCTTGGTTTTGCTTTTAATTA +GTTGTGACATACTGCCTTGATTTAAGTATATGAAGAAGATACCTCCCATGAAATATTGAA +GATTTGAAAGTGATTGCATAATTTAACCTTATTTCAGATCATTGTTGGTTTCTTCCCCTT +TTGAGATGGGATCTCAATATGTAGCCCAAGGAATATTCAGGCCTACCATGCCGCTCAGAC +TGGCTTCTGGCTTCTTTTTATTTTTACCTTACATGTATGGGTGTTCTACCTATATCTCTG +TCTGTCTGTGTCCTCAGAGGCCAGAAGAGGGCATCAGATCTCCTGGAACTATAGTTATAG +GCAGTTGAGATCGTTTGTGTGGATGGTAGGACTCTCCCTGGGTCATCTCCAGCCTCTGGC +TTTAAACCTAATGATCCCCCTGCCCGAGCTTCCTGAGAGTTGGAATGACTAATGTACACC +GCCACATACAGTTATTTTCAGATAATTATGAATAATGTTAACTGACGTTTTCTCAGTTTT +CTGTTGAACTAAAACATTATTGGCAAACAAATCTCGTCTGGTTTTCTTGTTTGGTTGGTT +GGTTGGTTTTGTTTGTTTGTTTTTTGTTTTTTTGTTTTTCCTGAAGTAACTAGCTCTCAT +TCACTTTTAAGAATATGTTCCAGACACCAAGACTGGATGGCCATGTTCTTTGAAATAGCG +TTCTGTTCACCACTCGGTAGCTAGCTCCACGTACTTCCGTTTCCTCATGACAGCAACCCA +GATATATGCTTCAGTGTGGATGAGAAAGGCAGCCTCTGGGCCTCAGCCTGGATGGCTTCT +GTCACTGTGGAGGAACTTCCCACTTAGGGCCAGCTTTGAAAGAGCTTGCAATCTCCCTAG +CCCTCCAGCTAAACTTCCAACTGTTTGCTTCTTAGTCTCCACCCAGCATAAAGGGCTCAA +GCTGGGTTACAGAGAGGGTGGACTCAGTTGTTTGGAAAGAAAGTTGGGTAGAGGTCAGTA +TCAGTTGATCAAATGCTTGTTCAAGGAAACATTCACTACTGTTGCTTCCCTCTGTCCCCC +AGAACCCCAGTGGGAAGCTGACTGACTTCCTGAGCTTCTACACTCTCCCCTCCACGGTTA +TGCACCACCCAGCTCACAAAAGCCTCAAGGCTGCCTATTCCTTCTACAACATTCACACAG +AGACACCCCTGCTGGACCTCATGAATGATGCGCTCATTATAGCCAAATTGGTGAGTGTTG +AGCCGCTTTTTTTACTACTTGGATTTCCTTAAGTGAACCAACTTACAGAAAGGTCTCCAG +CTCCCTCCCCAACTGTCTTTATAATACAGTCTTCTAAGATGGTGCTTAGTCAGTGGCTTT +GTATCATAGGTACTTAGCCTTATTATAAGTACCTACTTAAATTACTGTAGAGGAATTGAA +TGTTATACAGAATATATACTACAAAGAACACATTAAGCCCTTGGTGTGATAAACTTTTAA +ATTTTGTATTGGCAGAAAGGATTTGATGTGTTCAATGCACTAGATTTGATGGAAAATAAG +ACCTTCTTGGAAAAACTAAAGTTTGGTATAGGAGATGGCAACTTACAGTATTATTTGTAC +AACTGGAGGTGTCCAGGGACAGACTCTGAAAAGGTGAGTGAGCATGATACAGCAATTCAT +GCTGACTGCTGTCAGGATAAAGGGGCTTTATCTGTTTCTACTGTTGGTAATTCCTGTGTG +AGAGAGGGTCAGAGGGAGAGAGGAATTGTAAATGGACTCAATTAACCCAGACAGCCCCAT +ACAGACCCCATAGGATGAAGGCAGCTTTTTATTTCTTTACTTTTATTATGTGTGTATGGG +GATGGGAGGAGAGATAGAGGGATGGGTATACACATGCCACAGCATATACGGAGGTCAGAG +GACAGCTTTGAGTAGTCAAGTATTCTTCTCCCAGGACTCCAAGGACTGAACTCAGGTCAT +CAGCCTTGTGTGGCCGATGCCTTTGCCCTCTTAGCCAGCTTGGAAGGTCAAGGGGACTTT +TTTTGTAATTACTTATTTTTATTGTATGTACATTGGTGTTTTGCCTGCATGTGTGAGGGA +GTTGGAGCCCCTGGAACAGGAGTTACAGACAGTTGTGAGCTGCCATGTGGGTGCTGGGAA +CCGAACCTCAGTCCTCTGGAAGAGCAGCCTGTGCTATTTCCTGCTGAGTCATCTCTCCAG +ACCTCAGAGAGACTTTTTAAAACCCCAGTCGATAGACTGCCCAGTGTTATAATTCGATTT +TCTCCTCAGTTTGGTCTTACTGTCCCATTTTTCTTTCTTTAGGTTGGACTTGTTCTACAG +TAGATGAAGATGTTATTTCTAGAAGGCAACATTCTCATTTGTTAATATTCTATTTAGTGA +TGCCTGGAAATGTCATTCCAAAGAAGAATAAAAGCACAAGTTGAGTGAAATTGAAGTAGT +TGTTAACAATCAGAATAGATGGCCAACTGTATACATTTCTAGTTAGGGTGTTGGGAGCCA +GTCTCCGCTGTTGACTAATGTGGGAGGGATTAAAGGTGTCCATAGAGCTCTCACTGCAAA +GAGAAAAGTGGGACTGTCTCTGTGATCCAAACAGAAATGGCAGCATCATGTTAAGAAAAC +CTTTGCTGTTAGGAGAGTCACTGCTGCTTTTCTGTTTATTAAATGGTGATATACTTGTAA +AACAGAACAAGGATCCATATGTGTATCACCTTACATGATGCCACTGGAATGTTTATAGAA +TTGACATGTGGTAGATACTTAAGGAGCAATATGAAAATGTACCAGTGACTTAGCACATTT +ATTATTCCATAAGCAAATACACAGGTCTGTCCCATAAGCATAGTAGCCAAATCAGTACAT +TACAGGTTTGTCTTCTGCTCTTCAGCAGGCTAGTGGATTGTTTCAAAGGCAGAGTTTGGG +GCAGTTGTTCAGTGTGCTCACTAGAGAGTACACAGCTGACTGATGAGACCTTGCGGCTGC +TGTGCAATCTCATTCCTCAGCAATGTGAAGGATGTGTGAGGGAAAGGAAGTCACAGCTCT +AAGGTCAGATTAAATGCCCAGAGGAGTGGAGTCAGCACACAGATGGTCTGAATGTTTTTA +TTATGCAAAATTGCACATGTTCCTTTATGCTGACTTTAATTTATCATGAAAATTGTCATG +CTAATGGAAAATGTCTTACTTGTAAATAATAAGTATTCATAATTTTGTTACTGATGTTGT +TTTTACCTAGAATTTGAAAACCAAGTTTCACAGTGTACATATATGTGTATATGCTGCCAC +TAATCCAAGGGAAAATAAAATACTAAACAAGGCCATTGTATAGACTGGGCCTTTAAGTCA +GATGCCACAAAGTAGATACTTCCTGCCTTTACTACAGTGCCTCCGCTCCAGTCCAGACAA +CATGGCATTTCCTTCCCTACTAGAAAGGAGTCACCAAATGTGACTGTAGGCTGTCTCACC +TGTTGGCTGTTCTATACAGCTCACAAACTGAGAATGGTCTTTTTTTTTTTTTTTTTTTTT +TTTTTAAATCGTTGGGGGAAATAGTCCAAAGAATTGACGTTTTGTAGCATGCAAATCTTA +GGAAATCCAAACATTTTATCAGAATACAGACATATCTTCATTATGTCCTAACTATGGTTG +TCTCATGCTACAAAGGGAAATCAAGTAGTTGTGACAGACTGGACTGTATGTATTGCCTGC +AAAGTTAAAATGTTTGCTCTCTGGCCTCTTGTGGACAGGTCCTAAATAGGCCACAAATTG +TGCCATTCCTGATATTACCACGAGAGGGGGCACCTGGGCCCCACAAGTGGTGCAGAAGTG +GGACCAGTGCTGGACACAGGACAGATTTCTCATTATACATGTCCAACTGTCACATTTCTA +ACAGAACACCTTCAGGAAATGAAACTACCTATTCATTACAGCACTGTGTGGAAAGTCAAG +CAGTAGGTGAGTGAGTCAGTCAATCTGGATCTACAGCTCTTTGGCAATTATTGCACTCAT +TTTTATGTCTTATACAAATTGAATTTTCAGGTTAGAATTTTGTCATGGGCTTATTTATTA +TTTACCTCATGAGGAAACTGTTAAAACCATTCCTTTAGAGATTTGTTTATTGCACATTGC +AGTTGTTATAGAACTTTAAATACACTAATAGTTAACGGTGATGTCTTCATAAGTTAAGCA +CATGAGCAGTTGGTATTTTAGAGAATTAGTAGCCAGAGCAACTGCTTGGATATAAAATAA +CTGTTAAAACCAAATGTAAAAGCAACAATCTCAAGTTACACTGCCCTATGCTCTCTGTAT +CCATATTGTGCTGTAAGGTTTCTTCCCTTCAGAAACAGGAAATTTGTCAGCAAGTGGAAC +AAAGTGGTACAGTCCATAAGTTCATCCAAAACTTGGGATGAAAAAGTTTTGCTATCCCAC +TCACCTCCTAAATTCCACAATGACTTCCAGACAGAGTGGATTAGTAAAGTCCTGACAGCT +CCACTCCCAGCCAGAAAGACCCATCACTGTCTTGTCTGTCCTCGTGCCACATGTCAGCTA +AGTACTGCTGTAATAAGTTCTGGCTTAGGTTTTGTTTTTAGAGTTGTTAGCTTTGATTTT +TGTTTGTTTTTGGTGCTGGGGATCAAGCCAGGGATAGTATGTGCTGGTAAGCACATATTC +TGCCATAGAGCTCTGCCCCTAATGTACTCTTGATAGATGTTATATATTACAAGGAAACTG +ATGATGCGCAGGGAGAGAATTCTTATGAAACAACCTTATCAGGCTTTTGTTCTGTATCAA +TTAAGCCTTTCTCCCAAGCCTGCCTTGATGCTTACCTACAAAGAAAGCCAAATTACCACA +AAGTAAAAATGACATGCCGCTCTGAAGGCAGTGTACTGCTTAACATTTAGTGTCTCTCTC +TCTCTCCGTTGCAACTGAGGACTTTCTTCAGTTGCTTCACCCACCTTGCTAGACCATGTC +TGTGGCCCATTTTCCAAGTTCGGTAGAGAAATGTTAAGTGCTGTAGGAAACTGATGTTCT +TGCAAGCAAGCATTGTACCAGCCTTTAAAGCAGTGAATTTATATGCGCATGGACATTAGT +CTTAATAAACTTTGGTTTTGTTAATCATTGTTTTGAGTGTTTTCTGTACTTCATCTGCCC +CACCCAAAGAGAAAAGCACCTCCATGCAGGATCCTAAGAATATATGTAAGTTTTGATTTT +ATTTCTTTCAGTGCTCATTTAGACATTAGACATAGTGACAAGTCATACAAAACTACTTGG +AAATGGACTTTTTACTTTTGGGTGGTTTTCTTATCTTACTAGGGTTGGGAATGAGCTTTT +TTATTTTAAGGGGTTGTAATGTTGCAGCTGAAGCTTGTCCACCTTCAGCAAGCTTCCTCT +TACTAAGTTTTGTAAGGTCATCAAATGACGTGTCCAAAATCTCGTTGTCCTGGCTTTCCG +AGGGTTCAGTCTCTAAACTGTCTGTGGGACCTTGGGTTCTGTCTGGAAGCCATGGCACGT +TTAAGCTGGGCACCCTGGGAATGATGGCTTCTACTTCATCAGCAAAGTCCCTGGTGTTCT +TTCTGAAACCCAAGGCTAGCACACATTTTAAGCCAATGACAGGAGCAATTCTCTCGCTGA +GCTGAGGTACCTGACAGGCAGGAACAGTTCTGCTTAGACTCAGCTGAATCAGGTGTGAGG +TGATGATGGCAGGCTTGACTGACTTACACACTAGAACCAGGAGCAGTTCATTCCTCTCCA +GAGCTCTGGTGACTTCATTAACACCAATGACCAGCTGTTTCCTGACGTGTACAGGTGTCC +ACCCTGACACCAGCACATCCCCATCAGGCTCTTTTGGATCCTCGCTAATCTCAATATCTG +GCCGGCAACTTTGCTTTTTCATAAGAGCTGTTTTTTTCCTTTTCTTCTTATCTTCAATTT +TCTGAAGTCCAATCAATTTAAACTTGGCTTCGAGAGTCTGTAATATAAAGTGTATGTCTT +CTCTCTCCAAGGTGCTCCAGGAAATAACATAAGGGTTGTTTAGTGATGTTTTTACAACCA +GAGGTCTAGTCTTCCGAATAGATCCCCTCTTTGGTGCCTGAGGGGCTGCAGCCATCTTGA +AAACCCTTTGGAAAGAAACAAAATGATGAAACTCCTGTCAGCAATGCATGTCTTGAGAAC +ATTTTGGTTATAGTCTCCAGTCTCTGTTGTTTTGTTTTTTATTCCAGGCTGATATGCTAC +AGCAAGTCTAATTATATGGGCCCAACTAGATAACCAGTCAGAGAATTTCTGTGGCACAAG +GAAGACTTAATTCTCCCTATTTTTTCATGATGCTCAACAGGCAATGTGAGAGTGACTGGT +GTTAATCTTACAGATTTGTGAGCATCTTCCAAACTCTAATTGGAATTCCACTCATTTATT +TTAAAAATGTTAAAGACATTTATTAGGTTTGGGGTCATAGCACATGTGGTCAGAGGACAG +CTCTATTAAAATGGTTTTCTCCATGTGAGTCTCAAGGGAATGAACTCAAGTCACAGGCTT +GGTAGTAAATGCCTCTTCCCTCTGAAACATCTTGCCAACCCCTCATTCATTCATTTATAA +GCATACTTACTGAGTTACTGCAGTGGGCAGATGGTGTTCCAGACACAGATGCTGGTGGGC +TCTGAAGCCCCTGTGTCTGCCCACACAGAGCTTAACCTTCTGTAGTCTCTGAAGTTCATA +ATGAACCAGGTCAGATTTTAAGAAGCAAAACCGTAGTAATCTGTCCATGGCTAAAACTTT +AAGTCTCCCTCCTCTCATGATTCCCAAGTCCCTAAAACATTTGAAACATGCAGGCCCATA +TTTTCCCTCTCACATGATTATAAGATGACTGCTTTGGCGGGCAATTTCATGAAAAATAAA +AAAAATATGAAATTCAGAGATTAATCCATTAGGGAGAAGTAAATGGGCTGCGCTCCTTCC +AAAAGCAAATCCGAAACAAAACACTGTTATTTGTTCTTCCTATAATAATTAACCTTACAG +ACAAGTTAGGACGTTAACTGCTCTCTTGTCGGGCATTCATTCATTTAAACCCTGTTTATC +CTTCCCAAAGGCAACTGTATACCTCTGCTCTCAGTTGTCTCCTTCTTAGAGTTCATCTGA +GAACTATGAAGACCCAGTTGACAAACTTCAAATAAGTCCCCCCTGCTTAAGGTTCCTCTA +ATTCAGGGCACTTTCTCCACGCATCTTGTTCCTAACAAACTTACAGAGTTCCCTGGCATG +GATTAGGAAGCAGACTCACTGTACAACTCACAGCTAGTTTTTCTAAAGACTTCTTTTAAT +CATGGATCTATCTTAGAAATAACCTGTGGTTTTTAAGAACCATCAGATGGCTGACTCACC +CTAGAGCTTACTGAGCTGGAATTTCTGGGAGTCAACTGTGCCACAGGTGCTGGTAAAAAG +CTGCCCAACATTTGGAGATGTTGATGTGAGGCAGGTGGCATCTCCAGACTGCACGGCCTT +TGGAGATGGTGTTGCACTCACTCCCAGTAAGAGCTGCAATCTTGATTCTGTCAGTGCTGC +CCACTGCTACAGACACTGGCTATAGCTGCTTCCATAATAACTGCTTCCATCAATCCCCAT +GAGCTGCATGCTCCTCACAAGCTAAGAGATTCAAGAACAGGTCGTCCAAATCTATCGAGG +TGACCAGCAGCTGGTAGCTAGCTTTGAGTAAAATGACCAGGAAGCAAGGGACAAATGGTC +CCACCACAACGCTTGCCAAACTGCAAGTCAGCTACTGTCCCTGCCTAGCATGGGGGACAC +TCACAGATGCTCTGCAACCAAGGGATTGCAAGATTGGGATGTATGTCTCTGATTCACAAA +AACCTGGAAGGGGAGATGAAAAAAAGAACCAAGCCTACATAAGATGACCGCCATGCAATA +CTAATTTTTAAAATGCTGAATATTAACAGGTTCACAGAGCTTGATCAAGTACCTTGCCAA +CTATGTCTGCAAGCTGCTACTGCCTACAGGACCAATTACAAACTCAAAATGTTTACTCCC +ATTTCTCAAGCATTTCTCCTTTCACTCATCACCCATATTACAGATTCTGGCTATTTAATG +AGGCCTCTGGTTTCTCATGTCCTTATTCAACGTACACTGTGCCTGGTAGAGCACTTACAT +ACATTTTTTTCTATCAAATTATTATGAATTATCCTTGCTGTTGCAGGCCATTAGGCATTG +GGCAAAGCAAAAAGCTTCTGCGAGTAATAAAAACGGCTCACTCTAAAGCCAGAGTAGTGA +GGTTATCTTGAGGAACAGGCCTTAGTTGAAGTCTCTGGAGAAAACGACCATTAACCAACC +GCAATCTAAAATATTCCTCCTTTGAAGGAATTCTTTAGATAGCCCAAGAAGGAAGCGGGC +AGTGAGGGATTACAGAAGAACATTAAAGTTCAGTATCGCCCGAACAGAGATGCTGGAGTT +GAAGATACTGGGTAAGGACAAGATGGTGACTCTAGAGCCTTTCAAGAAGGGCGGCGCGAT +TAGAATCGCGTCACAGAGACCTTGATTTGGGAAGAGACCCTAGAAAGGCTGTCAGCAGCA +GAGAAGCTCCCGCGGTCTCGGGAGGACGAAGGGGTACCCGCATCACACAACACGACGGAA +GGAAACCCCCGAAGGCAGGGATCGGCTGAGACCAGCCGGAAAGAACCTCAGGGAGAGCGG +GCTCTGGATGACCCCCACCCCGCGGTGACCCGGGTGCCCACGGGCCGGGACTCGAGCCAC +AGGCACGCACGCGCCCACCTGAGCAGAAGCGCCCCGCGGAGACCACGTGACGGATCGCTT +CACTACAGCAACTCGGTCACTACCAGGAACCACTGCGCCCGCTCCACGTGCGCCTGCACT +GAGCGTGCGCAGAACACGAGCTCCGCCTACCTGCCTCTGCATTACGTCACTCCCAGTCAG +GGACGTCAGGCGTGGTGTGTGGACTAAACCTGGCACAGCACTGCGCAGGCGTGTATTCTG +TCTCGCGAGAGTCTGTGGTTGCTGTAGTAACCAGCCTCTCCCTTCTGACTGGTCGTCCAA +AATGACGATGCGGAACAGCTCGGTTCTGTGAGAGGTTCGTCTCTCCTTTTGGCTCTCCAT +TTTTAGCCCAGTTGCTTCTGCCTTGCTGTCTCTTTTTGTTCTGGGGATACAAAACTCCAG +CCCTTATAGCCACCCATTCCCCTGCACGCGTCCCTGGGAGAGGCTGGTTACTACAGCAAC +CACAGACTCTCGCGAGACAGAATACACGCCTGCGCAGTGCTGTGCCAGGTTTAGTCCACA +CACCACGCCTGACGCCCCTGACTGGGAGTGACGTAATGCAGAGGCAGGTAGGCGGAGCTC +GTGTTCTGCCACGAAAATCAAATAAATAGGGGTTATAGGGTTGCATGTACTTAGAGATTA +TGTGTAGAATCTTGGGCACACTGAAAGGAAAATAGGGGCTGCATTTAGTTCCACAGCAGT +ACTCCAGAGTACTCCGGCAATAGCTGTTGTGCCTTCTGACAAACGGAGACAAAAAATAAG +AAAGGTTATGAAACAAAATCACTGGAAAGTTACAACTGGTAAGCAGTGGAATAATGTACT +AAAGATTAAAAATTACGCACGCCTTTAATCCCAGTACTCGGGAGGCAGGCGGATTTCTGA +GTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGACATCCAGGACTATACAGAGAAA +CCCTGTCTCAAAAAAACAAAAAACAAAACAAAACAAACAAAAAAAAAAGGCAGGAGAGAT +GGCTCAGCGGGTAAGAGCACTGACTGCTCTTTCAGAGGTCCTGAGTTCAAGTCCCAGCTC +ACAACCATCTGTAATGGGATCCAATGCCCTCTTCTGGTGTGTCTGAAGACAGCAACAATG +TACTCACATACATTAAATAAATAAATAAATAAATAAATAAATAAATAAATAAAAATTACT +TGACAGGAATTACTTTCTGTTCTTATGAATTTGGGAGGATTCAGGTCCTTCTCTTTATCT +TCCTCTTTTTTCTCGGTGTTTTCATTGCTCATTTTAGACTAACATATAGGATCTAGCTTC +TACGTTTCCATTATTCACCACCTATTGAACATTTAAACAGAACAAACACTGTTGCTTGTG +GTCAAAGATTGTTGAAGTTTTTACAGGAAAAGCGTGCTGTGGTTTCTATCACAAGTAGAT +GAACTAGATTAAGTTCGGTCGAGTTTTGACTGTGCCATATAAGACGTCCTTTACTATTAC +CCGCAGTCATGTAGCGCTAAAGACAAATCGCGATGGTAGAATTGAAATACTAAAGGTTCA +CATAAAATCCTGGCTCGTGGAAGACTGAGACAGGAGGCTGCAGACTGGGCCTTCGGGGCC +AGAACTTGCACACACCATAACAGAAAAATAAATAAATAAATAAATAAATAAATAAATAAA +AATAAAAAAAGGCAGAAAGAGGGGCAAGATAAAGAAGTAAAAAGGTAATGGCTATGAGTG +TTGTCCCACCAAAGTTCCAGCTCTTACATTACAAGCCTCTGCCGCCAGGCTGCTATGTTG +ACACCCTAGCCTTCCCACTAACTAGTGTCCCTACACCTCAGGCAAGTTAATTAGCCAACT +ATGAAATGATAAAAATAGTGCCTATTCTGAGGATTAGAAGAATATTCTGTGTAAGATGCT +TACCACAGTGCCTGCCACATGGTACATGTCTGACAAATGGAACCACTATGACCCAGTGAC +AGCTGTGGCAGAATTAAGTTAATACAAATTATATATAGCCGCTACTATTTTGGGCCTTGT +TTTCTATTTGAGAATTTAGCAATCTTTCCACAAGGATTTTACCCAAAAGAATATATCTCA +AAGGTAATTTCTTTCCATTTGTGTAGCACAACTTTAGTTTATGTTCATATTTTTTTCTGC +AAACATATGCTTCCTGTAGTTTCCTAAGTAGTATATGTGTATATGTATGTATATATATAT +ATATATATATATATATATATACACACACACACCAAACCAAATGGTCAATTTACTTTTCAA +TTATAGCTCTTATTTTACATCAATTCAGTTTTTAATTTTTATTTTATTATTTTTATTTTA +TTATTTTTATTTTATTATTTATTTATTTATTTTATTTTTATTTACATCAATTTATGTTTA +TGATTATGTTTAATCAGTTTATGTTCAGGTTTTTTTTTTTAACAAATATATGCTTCCCAT +AGTTCCCTAAATTACTATGCATTTGGTAGTCTATATATACACTAAATGGTCAATTTACTT +TTCAATGATAGCTTTTATTTTACATTGTAAATAAGTTATGTTTGTGAATAAACAGTTTAT +AAATGTACCATTTATGATCATAGTTAATTTTATAAATATCTCAAAATATTTTAATAACTT +AGAAGGTTTATGAAAGTATTCTTTTTGTCTTAATTCTTGAACTGCTGGATTTAAAGGATA +CAACAATATAACATTAGCTTAAGAGTCTGAGTCAGAAATCGTAGCATTAGAGCTGACAAT +ACAGTCTGTCAACAAAATGTTCAAGAATTGAACACTAGATTCTTCTTGCTTGCATGGAAT +TCTGAGCTTTGCCCAGCATTGTATGCTATTGTGGTTTTGTGGAGTCTACAAACATACTGT +TAATAACGATTATTTTTAGTTTTTTAATTAGTGTATAGTAATTGTCCAAAATATCCACTT +CATTATGGCCTTTCCTGCATGTCTACAATCAGTCCAACATTTAAAAGTCACTTAACTGGG +AATGGACTTTAGTAACGAGATACCAAGTCAAAGCACAGGCTTCGAGTCTGTGCCATTGGA +GTGTCTATAGCCACATCTGTGTCCAGGGCAGCAATATGAATGGGAGGTGTCTTGAGCACT +CGGGCCACCCCAGGCAACAGTGGGTAGCAGTGCCACCCTTCCATAGATCAGATCAGTAAG +GAGAAAAGGCGCCTGGTAAGGTTCAGAACATTTGTGTATAGTCATGTAAGCACAAAACCA +ACACCATGTCTCGAATTCCCGAGAGACGCTATCGGCCATCCCTGAGGTCAGGTGACAGGT +GTTATGTGTATTCTCTCTGGGTTAAGGAACAACTCTGAAGAACTTCAGCACATACAGTGC +TATAGTTAACACCGCTACACCCAGAGGTAGAATGGAGAGGCAAGGAAAAGGGAAGGAAAC +AGCCACAGTCTCAACTGAGGAGAGGCAGCGGAGGCATGCGTGCACCTGCAAGTTCGCCTT +AGTAAAAGAAGAGAGAGGAGATTAAATGAGCTCCGAGACACTGGGCTGAGTTACCTCCCA +GACACTCCCTCCCGCTCCTGTGGCCAATTAGTCCTCCATGCCCAGAGAGCAACCAATAGG +AGAGACCGGAGGAGGAGCACTGCTCTTTAAGCAGCGGAGCCCGCTCCCCGGGGACTCTCA +CTCTGAGCTGGGAGAGTCACAGCATTCCGTGTCTCATCATTATGTCCTTGCAGGTAAGCC +AGATCTGGGAAGGCCATGCCAAAGCAATTATCCGAAGCGCTCTGATGGGGCGAGAGGAGG +TGTGGTAGCCCTGGGACAGGACAGGGGCAGGTAACCCCCAGGAGCCTTCTGCTGCTGCGA +CCCTGCAGTGACTCCCACACCTGCCTAAGCAGTGTGGGGCAGTATATTTCACAATATATT +GTACTTCACCATCTGTTGACAAGGACCCAGGATCTCTATAGCAACCTGTTTGGCCCTCTG +GGAAAATTACCCAGATCTGAAGAATTGACAAGCTCCTGGGGGCGGGGGCTTCTTCACCTC +TCTCTCTTAACAACTCCAGGAAGCAAGTGACATCCATTGGGGTCTCCACATCCCCTTGCT +CTTGGGGACCTCGGGAGATTTTCATAGATGTGTTTTGTTGAATAACAGGGCTAGATTATA +AAGCTCTGACTTTACTGTTTTATTGATAAGAGTGAAAAGAGAATAAATAGGAATTAAAAA +CCAGGAAGCCCTTTTCTCAGATAAACACATATAGGTTGCTTTTATATATAAATGCCCTCT +TTCTATGTGTGTATAATGAAAGGTGTGCGCGCGCACGAGTTCTATCTGCTGGCAAGCCTG +GAGATCAGAACCTTCAGAATGCACATGGTAGAGAGAGAGAAGTGTCCCTTGCAATTGTTC +CCTGACCTCCAAATGCATGCCATGGTACATGTGCACCCGCATATATGCCGTAATAAACAT +AGAGCAAATAAAAGAGGAGAGAGGCAGTTAAATGAGCTACCTCCATGGGCAGCATTTAAA +GCAGCATTGGAGAAGGGAATCTTTAGGATTTAAAAGTTAAAGAATATCACGAAGGGACAA +TGAGCTAAGGCATATGAATGCCACCCTGACAATAGGGCAGCATTGAAGGCTAGCCTTAGT +TCAATAATTAAAATTGATACAGGGTGTGGGTTTCTATTACTATCAGTGTTGAATGTATTA +AATCTATTATTGCTGTAATGAAAATGTTCTTTCATTTCGATAAAATAAGATTCTAGTTTT +AAAAAATATATACTTGCTAGATATCAGCATCAGTATGATCAAAGAAAACTGGAATTGCAG +TCACTGAAAGTTTAAGTCACTTTGTTTATGCTTAAAGAATAAATTGTTACAAATGAAAAG +TTCTTAAAACATATGTGTATTATTTCAATTTGAAATTCTTACCAATGTAGTAATATAACA +AAACATGCATTATATTCTAGATGTGGGAGTGTTAGTTCAAGTCAGGAGTGACAGTACACA +CCTGTCATCCCAGCACTCAGGACTCGGAGACAGGAGAATCAGGAGTCCTAGGCCATCCTT +AGCTAGGTGGCAGACTCAAAGCAGTGTGCTACATGAGACCCTGTTTCGGAAAACCACAAA +GTACTTCAAGCAGAAGAGAAAGATAAAGGCAGGTTAGAAACCCATTAAGAGAAGGGATGA +GGCATGTGTGGATCAGTCTGCAGGTTACCTAGCATTCGGGAGTCCCTGGGTTCAATAGAA +ACGTAGGGTGATCATTTAAGTGTGATGTTCCAGGATAGACAAGGCAACATATGCAAATCC +TAACACACCCACGCTCTCTCAGACACACACTCATTGCTCACACACACACACCCTCACACA +AACTCATGCTCACACACATACACACACAGACTCATGCACACTGACACACCCTCACACACA +CTCATGCTCACACACATACATACACAGACTCACACACACTGACACACACATCTTCACACA +GACTCATGGGTACTCACACATGCTCACACAGACTCATGAGTACTCACACATGCTCACACA +GACTCATGAGTACTCACACAAGCTCACACAGACTCATGCACACTGACATACACACTCACA +CACCTCATGCTCATACATATACACACACAGACTCACATTGACTCATGCACACTGATGCAC +ACACACACACTCACACATATACTGGCAGTTCATCAGCACACTGAGAGAACTGGTAAGTAC +TTGTTACAAACACCGTAACCTTGGGAACCCGGTAGATACCAAAGATGTGGTATTTTGATA +ACTTGTTCCTGGGTCTAAAATGATTTCGAAAATCCAAGTTTAAAATTATAATAAAAGTAA +AAAACATATTGGCAAGCCAGCAGCTAGTGCTGGCTAGGGTATTCAAATGCCTTTTCTCTT +CAGAATGGAAATGGCGTTAGGATAGACATTATGTACCTTCTGGGTGTTGTTAATGGCTCA +CTAATGGAAACGAAAGTGAGGGCATGTTCTTTGTTGTTGTTGTTGTTGTTGTTGTTGTTG +TTGTTGTTGTTGTTGTTTTAATACTGGTATAAATGTTGGCAGATTGTTCTGGAAGTGAAA +ACAGAATTCCTTCTTTAGTTACAATCTCCCAATTTTATTTATAAATTATAACACAGATCC +TTTTTGTGTGGGGGGGTGGGAGGGTTAATTTTTCAAAAAAGAATCTTGCTATGTAGCCCA +AGCTAGCCTCCAGTTTCAGCTGATCCTACTGCCTCAGCTTCTCTAGTGTTAGTATTGCAG +GTGTTTACTTTCACACCTGGTCTGACGGACATTTTACTTAGACTCGTTTCCTTCCTAGAT +TATGAAGATGAAGCAGGGGGCTGGGGCTGGGGATGTGGATGTATCTCTCCTGGCCTGGAG +ATGTAGCAGTGGTAAAATGTTTGCAGGAAACCCTGACCTTGACCCCAAACACCACAGAAA +TGGGGGAGGGGAACATGCCTTTAATTCCAGCACTTGGGAAGCAGAGGCAGGTGGACCTCT +GAGATCAAGGCCAGTCTGGTCTATAGATCGAGTTCCAGGAGAGCCAGGGCTAAACAGAGA +AACCCTACCTTGAAAAACCAACCAGCCAACCAAACAAGAGTAGTGGTGTATGTGGAGAGG +TGATTTTATAATCAGAAGACACACACATACACACACACATGCACACACACAGTGTGTGTG +ATTCAAATAACTTAAGTTCTTTGACTGAGAAAATTATCTTCCTAGTTCAGTGTTCAGCAA +GGGAGAGCTGCTCAAAGGGCTTTATGAAGCTCATGTGTGGGCTGACTGCTCTCACTTTCT +ATAGGAGGTGACGTAAGTCAACTGTGCGTCACCTTCAGGGGCTGTCTTCAGAAGGGAGAG +ATTTGATCAGAAGTGTCCAGAAGTCCCATGCGGTCCTTTGATATGGTGTCCTGTGCTCAT +TGTGAATGTCATTCCTGACACAGGATGGGAACAGGAGGGCCTTAAAGCACACTCATGAAC +ATTCCATGGGCAGATGAAGGTCATACCCAACAAAGACGCTGTAATCTTACTCAGCAGAGA +CAGAATTGCCTGCCATAGAGCCCAGCTCCCAGAGCACAGGAATATAGGGAAGGTGGCATT +CTTTTGGCCCAGAATGCTTTGAGAGTCACTGTCAACTGCCACATATGTAAAGATGTTTCA +ACTGTGATAACTCTCTGATCCACTCACCAAGGATGTACATAATGGTCTCTGACTTGACTC +CTGCCCTAGGTCAGCAGATGAGGGCTTGAGAGTAGATACAAAGGTGAATGTAAAGTAATT +ACATAATTTAAGATAGTAACATAAATTAAATTACGCCTGCCCTTTATTCTGGGTATCTTG +GGGAACACACGATGGAATTCGACCCAGCCTTTATGTTCAGCCCTAGTGATTTCCATCCAG +AATGTCAGGAGCAGCTTTTCCAGTCTGTGCTGCACACTGGATGCCTGCATACCCTTACCC +AAGATTCACTGCAAGCACGGCTTCTGAAGCAGCCACTTTCCTGCAGCCACTCCCATTCCC +ACTTCTGTTGTCAGAACAATGGCTGCTCACCCACTCTTCTCTGTAAAGAGATTTCTCTCC +AGCATTTGTTATAGAGCAGGGAGGAGAGGGGAGGGAAGGGGAGGGGAGAAGAGGGGAGGA +GAAATTACCAAAAAAACTTTTGTTCAGGATGAGACACATTTTCTAATCAACTCAAAGTAA +GATAACCAACTTCATTTTCCTGGAAATCAGTTGACATGAGACATAATTTTAAAAAAATTA +GATTTTATGTGTGAACCTGTCTTGCAGGTGTGTATGTGCACCACACGTGTGCCGTTGGCA +TGTCCTTGCTATCTTTTACCCTAGGCTGATTTTGACCAGGCCGCACAAGACGTGAGGAAG +CTGAAAAGCAGACCGGAAGATGAAGAACTCAAGGAACTCTACGGGCTCTACAAGCAGTCA +GTCATTGGAGACATCAACATTGGTGGTACCCGATCTTTGTTTCAAACAGACAGATGTTCT +GGATTGCAAGCTATTCATAGAAGTGCAGTGAAAAGTAACACTGTAACTCTCCCCTTTTCT +TCACAGCATGCCCAGCAATGTTAGATCTAAAGGGTAAGGCCAAATGGGAAGCTTGGAACC +TCCAAAAAGGTTTGTGACTCTTAAACAAGGTTAAAACAAAACTTCACTTCTGCCCACACC +GGTTGGTGAGATAACATCTGTCTCTCTAGGGTTGTCGAAGGAAGATGCCATGTGTGCCTA +TATTTCTAAAGCGAGAGAGCTGATTGAGAAATATGGAATTTAGAAGGTGACGGAGAAATC +AGATCTCCTTTGGAAGCCTTCATATGCATCAATAATTCTCTAAACAAAATCATGGATCTT +TTCTATTAGGATGAGTTATGATACTTAGGACTGTCAGCATGGTTACCTGATTTTACTCAC +TTGAGCAAGATGACATTAAAAAGTTCCTTCCCAAATATTGTTTTGTAGTATGCACATGCG +CTTTAATAAATATACTTTCTTTTGCATTTATGTCTGTGTATGGATATTTATATGTGTGTG +TTGAGCATGTGTGAATGTGGAGGCCAGAGGACAGTCTGGGGTAAATTTTCCCTGGTACGC +TATTTACTTCCTGTGATGTGAGGTCTCATTGGTTTGGAGCTCAACAAGCATGCTAGACTG +ACTAGCCCAGGTGTCCTCTTATCTCTTCCTCTTCAGCACTGAGATTACAGAGGTGGCCCA +GCATTCCAGACATGTTATGTGAGACCTGGGGCTTGAACTCAAGTCTTTATGCTTACAAGG +CAAGCTCTTTACTGACTGAGCCATCTGCCCAGCCCCAGCACTTTTCTTGACTTTATCTGT +TACTCTACAATGAGTTAGTGCTACTGGTCCAATCAAAGAAGTTTATTCAAAATTAACAGA +AGTCAGACTCTTTCCCAGTGCTTCAGGAAAAGGAGCCCAAAGGGTCACAAGTTAGGACAG +CCTGGGCTACATGGTGAGCCCCTATCTCAAAAATACAGAAAACCCTAAAACTGAAGGGAA +AGGTACAGAGATCAGATAAATCGATGAGTCCCTGTGCTGCACCACATAGCTTCAGGCTCC +CACATCCGTGAGCACTATGGAGTGACAGGTAGACTTGGCTCCAGGCTGCTAGTTGATATG +GAAAAGTTACCTAACCGGGCTTTGGCTTGGCTACTCATGGAAGAGCTTTGAGTTCCAGCC +AATCACTGAGGTCTTCCTATCACCGTGAACAGTAATCCCTAAGAGCTGTTTTGATAAACC +AGCAATTACTCTTTCTGGTGAAATAGGTCTAATGTGTATCTTTAAAGATTAAACTTTGAG +CTACAGTGTACTATAAGAGAAGTCATGATTTCTCTCTGTCAATCACTCTTGCCACTAAAA +TTCTTCAAGAGGCTGCAGGTATAACTCTGTTTGGAGGCACTTTGCTGATAAAATGTTATA +TAAATGGCAATCAAATTAGATTCTAATGAAATACTGAAGGATTCTACTAGACATTTTCTT +TCTTTAGCAATATTTTTATTTATTCTTTGAAATTTTCCTAAGTGTAAACTGTGCATTTTG +ATCATACCCACTTCCCGCTGGCCTTTCCAACCCCTGTGACAGACATCCCCGCCCCCCAGC +TTCCCACGGAGTCCAATTAGAGCTGCCTGCATGTGCTACACGGTGTGGTGTCATTTACTG +GAGGCTGGGTAACCTATTGGTGGCAAAGTCTCCCAAAGAAAACCCACCCCTCTTCCCTCT +GCAACTGTCAACGCCCAACAATGCCGCTGCTCCACTTCAGCCCGTGTCCTTTCCCCAGAG +ATAAATGTTCCATGAAGAAATTCATTAATATGCATCTTTCCGACCTCTAAGAACTAAAAG +CTGGACTTGGAGGAACAGCCTGTGATCAGTTTGCATATTAGAAACCCCAGAGAAAACTCA +TCTAGAAGTAGTCAAGTGAGGAGAGCTCCAAACACTTGACTATGTAGTTCTTGATAAAGT +CCTCGTTGTTCGGTTCCATCAGATAAAAGTGGTCACCTGGCAGCTTGAGGACATCAAACT +TCCCACTGGTTATGTCTTTCCAGCCTGAGAAGTACACAACATTGTATTCAGTGATTAACA +GCATCGGCCAAAGACAACAGAAAATCTGCTTCCAGGTAATAAGAGCACCTGGTGAAGTAG +TTCACTGAGAGCTGACTCTCGATGATTGAGTTACATCCAGGGTCTCGGGTTCTGTGCATC +CTCTATTTTTAATCACTTGAAACCCTATCAGTATTCAGTGGTGTGACCTGGATCCTCATT +GTGCAGGAGACCAACATGTCTTTGTCTCTAGCCAGTAAGATTTGGGCAGATTTCCTATCT +GTTTCAGTGACTACTAGTTGGCATTTGCTCAGAACCGTCCAACACATATATTTCAATTAA +ATTCCCCCGAAATTATAAAAGTGGTTTCACCTTCTATATCCTTTACTACATCTTCAGATC +CAATAAAGCACGTGATGTCCCGAGAAAGGAGAGCTTTGGAGGGTTTGTCAAAGCTGTAAA +CCAGAAAGAGCTTGTTAGGAGTTTTCATCTTTACCACCCCAGAATCCTTTCCTCTTCCTT +GACTTCACTGAAATGAAGCCTTACTTCTTACCCTTTCTTCCACTAGTCCTAACAAGAAAG +ACAGGCCCAGGGGCTGCCTCTCTCCATCAGAACCGACCTGAGGTTCACGCAACCCAGGCT +ATTTTCCCATCATGAGCTAAGCGCTAGAGTCGAATGGACCTTCTAGAAATAGAGAATGAG +GGCTGGAGAGATGGCTCAGTTGTTAAAGGCAAGGCTCACAACCACAAATGTAAGAAATAG +AGAATAGCCTTGTCACAGTAGACTTGACCCAGCTGGAGAAAGAACCAGGGAACTTGGAAA +TGATCATTAGAAGTGACCTAAGCAAGGAAACCTTACAAAGACAAGACAAAATGTTTCAGA +GGTTGGGACACATCTGTAAGCAAGAGGTTAGTAAGTGTGGAATCCGTGGCAGACGGAAGC +TGGAACTGCACAAGGAGAGATGAGAGGGACCCTCAGGCATGTCATGAACATGGTACGCAT +CCACACATGCAGGCAAAACGCTCGTGCACATAAAGTAAATGCTTAAAGTGACTTCAGGTG +GGAAATGGGCTAAGCTGAAACATGACGTCATCCAGTCATCACAACCCCATGAGCTGTTAC +TAATGTTTTACTGCATAGACTTAAACACACATGATCAGAGCATCATAACTACTAAACACG +CAGGCAGAACATTTTGATCTTAAAGGATGGACTCTGGAGAAGACATGTTTATCCACTGAG +CACACCTTGATTATGACAAGCCTTCTCGCACACCATCTCACTGAATGTACATAGTGATGT +TAGTGGGCATAGTAATTCATGGGCATAATCCCAGGGACCAGGATGCTAAGGCAAGAGGAT +AGCAAGTTCAAGACGCATCTTGCCTACAGAATAAATCCACTGGTAACCTGGGCTATATAA +TGGGATCATATTTCAAAAAATGCAAGGGCTATCGAGCATCTCAGGGGCACAATGTTTGCT +TAGGCTGAACAGAGCCCTGGGTTCCCTCCCACCAAATCAACAAAACTTTTAAGTTGACAA +TTATAATTATGTGCGTGATGTTTTGACAACTATGTGCATTAAAGCCACTAAGCCAAACTA +TATGGCATCTCCCTTCTTGTTCCTTTTGATGGTGTGAACATTTAAAAGCCACTACTTGGG +TAACTGCACTCACCATGGTGTTCAGTGGATTTCCAAACTGTATTCTCCTTGTCCACTGAA +ACTCTCTGCTCTGCCTAGCATCTCCTGGCAATAGTCAAATAGTAAGCTGCATTGGACTCT +GGGTCTGTATGTTGATGTTTATCGGTTCCACATGTGGGAGGCTGTGGTTCACATTTATTG +TTATCATATATAATTTGTAAATATTTTCTCCAAGCCTCTGGCCTCATTGCTGATCCATTT +TCTTTGCTGTGCTTTAGGATCACAGTTTTTTTTTTAAAAAAGTCATCACCTAAAATAACA +TCATAAAAATTTTTCTGTATGTTTTTTTCCAGAACTTTTATTGTATTGGATATCTTGTTT +CTACAGTTGCCTTTTAATTCAATTTGAATTGATTTTTGCACACATATAAACCCACACACA +TATATTATTGACTAATGTATGTGTGAAGTAAAATTCCAATTTTCTTCTTTTACAATGGAT +ATCACTTTTCTAAAACTGTTTATTAATTAAAGAAACTGTGTCCTGGGCCAGCAAGGTGGC +TCAGTGGGCAAAGATGCTTGCCAATCCTCACTGCCTGAGTTCAATTCCTGAGACCCGCAC +TGTGGAAGGAAAGAACCAAGGCACAAAAATTGTCATGTGACCTCTGCATGTGCACTTTAG +CATGCACACACATTCACCCACACACAGGTAAGTAAATAAAACATGCTAAAGAGCATGTCC +TTTCCCCATAGCATATTCATAGAAATACATTTTGACACAGCGTAAATATATGGATTTATT +TGTGGGCTCTCTAATGCTGTACATCGGTTGGTGTGTCTCTTAATAAGCCAGTATGCTACT +GCTTCAATCCCTAAAGCTTATTTTTTAATTAATAAATTTTAAAAAGAATTTGTAGATTAT +GGAGAAAAGCAGATGCCATACCACTGTCTCAGGTGTCCCTGCTCTTGGCAGCCCCCTGTT +ATCCCAGCGGTTGTACATCACTGCTTCAACCAACAAATAAAAAGCGGCTAAATGGAGACA +GCTGCACACAAACTGATCCCTTTTGAACACTTTGAAACCCAGCTCTTAGTGACCCTCAAG +ACTGCAATACGTCAATACTGACTATAGCCACCATTGCCACCATGTACACAGAGCTCCTGA +GCTTGTTTGTCCCCAACATTAAGGTCTTTGACCCGTCTTTTGTTGATTTGTCTTTTTAAG +GATGTAAGGAGAATCTAGTTTCATTCATCCACATATGAATATGCAACTTGTCGAAACTCC +GACCCCCACAGCAGTGAAGGTTCATTTCTGTGCTCTCTCCCATTCCAGGAGTCTGCATGT +CAGGCTACGTGTTGCTTTCTTTCCTATGGCTCTGTACCATGATTTGAAATTAGGTATGAT +GATACCACCTTGACTATTTTTTATTTGTTTGTTTTGTTGGTTGGTTGGTTTTCTCGGAAT +TTCTTTAGCAATTTAGTCTTTTGTGCATCCACATGAATTTTAAGGATTTTGCCCCTATTC +TTATGAAGACTATTATTAGAATGTAAATGGACACTAAATTGATTTTTTTAAAGATTGTTA +CTGCATATTAGCTCTTCAAAATGTATTCTTTCCCTCCTCCCTTTCTCTCTGTCATTCATT +CAATGGATAGGTCTTAAATCTTGACTCTGGGCCTAATTCAGGAACACAAAATAGCTTACC +TTGGTGAGGAGATGGGTCAGATAGAAACAAAGAGAAGGGGGTGAACCTGGAGCACGTAGG +GTGTCGGGAAGAACTTTGTGAGTGAAGATGGGTGATGAATGGAGAGGCAGAGAAAGGATG +AGATTGTCTCAGTTCTCAGGATGCCTGTGTCAATTTACATACCAACACCCACTCACAGAG +AGACACACAGACATGCACACTCACAGAGAAAGACACACACAGAGACACACTTAGAGAGAC +ACACACTCACAGAGACAAACATACACAGGGTGCGTGTGCATACATCTCAGTTACTTACAT +GAATTTTTTCACAATGTCAACATCTGCCTTCAGCAAAGGAATGCATTGCTTCAGAAAATC +CTGGTCTTCGATGAGATGCTTGGGAGTGCCTCCAAAAATCAGAAGGTGATCTCTTATTTG +TTCTTCTGACAATTTGTTAATATCAGGAACTTGAGGCCGGAATTCTGACTTGAAACACCA +ACAAACACCAGGCTGAATGTTCATGAAACCCACTAACACAAAACCTCAAGCTACCTCCTT +AAATCAAGGAGGGTGAAGAAAATGTCATAGTAACCTTAGATTCATAGTGACACCCAAATG +GCACTCCTGATTTAGAATGCTAGGTCAGTCCCAGCCTGTATGGAGGGAATGGAGATGCAA +GTGCCAGGGACAGAAAGCAGAGAGAGGCAGCATCACCTCAGAGGGACAGGGACAAAGAGA +AAACAGTCTCGGAAAAGGCTGAAGTTCGTTTCGAGGAGGATGGAGAGAAACACGTTGAAA +GACCTGAGGGGGATTCACTAGTGCCCAGGATTGCTCGCCTGCCAGCCTGGACCAAAGGAG +AGCAACAGCCCAATCATTAGTACTCCACTCCCCTCTTCATTCCCCATCCCGGGAAAACCA +GAACTTACGTGAGGGGCAGAGGCACTGGACACAAAGATATGCAGCGGCTCCATTTTATAT +TTCTCCTTTAGGTGCAGTGCAGTAATAAAAGCAATGTAGGATCCGAAACTAAACCAGGAA +AGAGGCAAACATGATAACAGTGTTGGGAAAACTCACGGTAACCCTGTATCACAAACACAG +CGGTAACTGTTGGGTGGGCAGAAGCTAAACTGGATGTTATCTGGTTTGCAGAAAGCATAT +TACAGATGATGCTTGTAAGCAGTGTTTCAAGCCTGAGAGGTGGTTTTGTCTGTGAAGCAC +TTGCCTCACACTTGTGAGGAGGACCTGAGTTCCAATCCCCAGAACCAATGTAAAAAGCTG +AGTTCAGCTGCTCGGGCCTGAAATCTCAACAGTGCAAAAATGAGGGACAGAGATAGGAGG +ACCCCTGAAAAATCGTGGTCCTGCTAGCTTGGCCTCCGTGGTAAAATCTCAGGCCATTGA +GAGATCCCATCTTAAATAAAAGTTAGCCAATAAAGCAAGGACCAACACCCATGGTCACCC +CCCACCTCCCCATATATTTTAGGCTCATGCACACATCACACATACACTCACATATAACAC +ACATACACACAGAGAGAGAGAGAGAGAGAGAGACAGAGACAGAGATGGAGACAGAGACAG +AGCAAGCAAGGGTGGAGTGGGGAAGAGGAGGGAGAGAGAGGAGAAGGGGGGTAGAAGGTG +AAGAAGGGAAAGAGAGAGAGAGGGAAAGGGAGAGAGAGAGAGAGTCTTGAAGTTAGTTTA +TATTTCTGTTGGCATAGGTGATTGCATACTGTGTAAAGATTATTCTTTTATTATCCAAAT +ATGCTGGTTTCTTTATGATTACTATTAATTTAATATTTTATATGATTTTAATTATGTGTG +TGCATACATGTCTGTGTGTGGGTGTGTTCACATGAGTGCAGCTGCCTATGGAGACCAGAA +GCATCAGATCCCTAGGAGCTGGAGTTACAGGCAGATGTGAGCAAGTGATTGGTGGGAATC +AAACTAAGGTCCTAAGCAAGAGCAGAACACACTGTTAACCTCTGAACGTTCTCTCCAGTC +CTGCCTTCACTGGTCATTTAATCTCCATAGATAAGAACTACTCCCTCCAGCTAATTTAAA +GGCCTAAGAAATTTGTCCAAGACTGTGGCCTGAAATTAGGTCTTGGTAAATACATATTAT +TTCCATACATATTTTAATTTGAAAAATAAATAGAAGGTTCTGATAGAGTCTTCCTTCTAG +GTGTATCTCCTAACAAATGGAGAACTGTAACACCTGTGGTTGGTGATAACTATCCAATGT +TCTGTTTTAATAGAAGAAAAAGCTGTGTCTCAAAAACACAAAGTAGGAACTTGCCTAAGT +GTACTAGGAGAGTGCTTTAGCATTGAGCACCTATCCTAAGACTCACGCAGGTTGCTTACA +AGATCTAAATACCTGTGGCCAAAAAATGCAAAAGCTTTGTCACGGATGATGGGCAACAGG +GCAGTCACAACTTCCTCAGCTATCTGGTAGATGTCATTTGAGAAAGGTTCTTCAAATCGG +GTTTCTCTCCCAGCCAGTCTTACAGCATGCACTGGAAGTTAACAGACAGGTTACACACAA +ACAGAGAAGATGGTTAACAGGTTAACTCAGACAAATGGATGGAAAAGCCTTAGCCCTATA +TTACACAATGCGACCAATTTCAAAGAAGCAAATCGTAGTGCTCTAACTTGGCATGGGGTC +TGTGAGGCCAAGCTTGCTTGTCAGCTGGATTGGATCTGGGGTCCAGTAAGAGACACACTT +CTGACATCTATGAGAGCATCAGATGCTACATCCCTGTTTCACTTCCTGCTCTGACTTTGT +TCAACAGTGGTCTGTGATCAGAAAGTGTAAGCCAGATAAACTCTCCCGCCCCCTCAGTTG +CTTTGGGTCATGTGTTTTATCACATAAACAGAAATCAAACTAAACAGGCTCCATCTCAAG +TAAACAAAAGTATAACAATAATGTCTTTAAGATCCACTCGTACACAAATCATAGGGCTTT +CTTCTTTTAGTGAATGGACAATTTGAGGTCTGCAGTAAGTACTGGGGGAGCCATAAGTAA +AGGATTTAGAATTCTTGAGGGGACAGAGGCAAGCTGAGAAGACACTTCCAAGAAGACACC +TTCCTTATAAGGGTAAAATGTCAGAAGAAAGAAATGGCTGGGGCAGAAATTCTATAGAAA +CGAAATATCAAACCATTAAGAAGACTATAGAACCAGCAACCTACAGAAACAAGGTGCCAA +TGTTTTCTCTAAACTGCACTTCACTGTATCAACACAAGAGGACACTCCTGAACTAAGAAA +CGGAGCTAGCAACTGGTTCCATCCCGAGGATGCAGAAGTGGCAGATCAGAGTCTCTGGCC +AGTGAAAATACTCAATAAAGCTCTCATGGAGGAGGCAGGAGGGACAGGGGAGCAATGCCC +CAAAGCAAATTAACTCCAAAAAGAAATGAAAAAATAATCACAGTAATCTGGAAATTTAAA +GTTCTGACTAGGGGCTGGAGAGATGGCTCAGTGGTTAAGAGCACCGACTGCTCTTCCAGA +GGTCCCGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCGTAATGGGATCT +GATGGCCTCTTCTGGTGGGTCTGAAGACAATGACAATGAAATAATAAATAAATAATGAAT +AAAATCTTTAAAAAAAAAACAAGATAGAATAAAATTCTGACTAGAAACATCCAAATGATT +GGATGAAGACTGCCAGGAAATAAAATGAATAAAAATACAAAAGTTATTTCAAAACTGAAA +AAAAAAAAACCAAACCTAACCTCTCCCTGTGATAAACAGGGCAAAGTATGTATGGACCCA +GAAAAGAGAAAGGAAAGGACTCGGAAAAGAAAACAAGGCTGCAAAGGGCCTGGAGCGCTG +GCTGCCTGGATTCCCAGCACCCACACAATGGCTCACAACCATCAGTAACTCCTGTCCAAC +AACTTCTTCAGCTCTCCACCGGCATCTCACAGACATGGTGCCCAGATAAAACACTAACAT +TCAAAAAATAAAAACAGAAAAGAAACCTTAAACAACAACAATCAGAAAACATCTAAGAAA +AGTAAGAGAACTTCCCTGTGAAAGAACTCAGATGCTCAGAGGGTAAGGGCCCCTTCTGTC +TGATGACTTGACTGTGATGACTCCTGAAAGGTGTTCTCTGACCTCCACATAGGCTCTGCA +TCCACCACCCCCAAATAGTATTAAAAGTTAAAACAAACAAAATGAGCCTTCTTCAATAAC +TGCATCTCATCCAAAATCAGGTTTCTAGTGACTGGGAAAACTGACTCATGATAATTAAGT +TAAAACATTAGAATCTAGGAGCTAGGGATATAGTTCAGTTAGCAAGGTGCTTGATGTGTT +GTGCTAGGGAGGCAGGAAGCGAGAGTCCATGGGACTCGCTGTATACCAACCAGCCTAGCA +TTATCAGTGAGCTTGAGGTCCTGGTGAGGGACCCTGAGAAAAGAGGCAGACAGTTTCTGA +GGGATAACCCAGAGGTTGACTTCTGGCCTAAACACACACACACACACACACACACAGAGA +GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGCACATTTGA +GAATTAAAGATAGAAAATATTTAAAACTTCAAATGAATACATCGTTTATAAGAGAGAACC +AATCAGGGTGGTATTGGGCTTGCTGACAAATTTGAAACAAGACAACAGCAAATCAAATCT +TGGCAGGGGCTCAAGAGGGTACAGACAGTAGTAACCTATGTCCTCTGTGAGAATGGCTCT +ACAGATGCAGAGATTTGTCTAGTCTAAAGTACTGTACTAAACGAAGGGCTCCTGTTCTTT +TTCATTCTTTCTTTATTTGGGGGTGGTTACGGTTTTGAGAAAAGACATTTAGATGGTGGC +ATGCCACAAAACCAAGTTCTATGTTGTAATAGAAGAGTTTCAGGGAACACCAAGGGATTC +ATAAAAGATTGGGAAAGCTCTACCAAAATATGGTGTGATGGCAAATTTTGGTTGTCAACT +TGACACACCTAGAAAGAATAATCTGAGTCATGACTTTCATCAGACTGCCCTATGGGGCAT +TTCAATGAAACATTTTCTTTTCTTTTCTTTTCTTTTCTTTTCTCTTTTCTTTTCTTTTCT +TTTCTTTCTTTCTTTTCTTTCTTCCTCTTCCTTCCTTCCTTCCTTGTTTCCTTCCTTCCT +TCCTTCCTTCCTTCCTTCCTTTCCTTCCTTCCTTCCTTCCTTTCCTTCCTTCCTTCCTTC +CTTCCTTCCTTCCTTTCTTTTTTCTGAGACACGGTTTCTCTGTGTAATCCTGTCTGTCTT +GGTACTCACTCTAGCCCAGACTGGCCATGAACTCAGAAATCCACCCACCTCTGCCTCCCA +AGTGCTGGGATTAAAGGCGTATGCCACCACTGCGCAGAGAAACATTTTCTTGATTGCTAA +TTAGCATAGAACGATTCAGCCCACTCTGGGCAGTTCCATTCTTAGGCAGATGAGCCTGGG +GTATAGAAGAAAGGTAGCTAAACATGGGCCTTAGAAGAGCTCCATAAGTTTCTGCTTAAA +ATACCTGTCTTGGCTTCCCTCAGTGATAGACTATAGACTCCTGTATGCTAACACAAACCC +TTTTCTCTTCAAGTTGTCTTTGGTCACTGTGTTTATCACAGCAACAGGAAGCAAACTGGA +ACAGGTGAAAACAAGAAAAAAATCACAGGTTGTATTTAACATCTGACAAGGTACCTTTGG +AGACAGAAGCTTCAAACATTTCTGAAATGGACTCTTAGTGGTTCTAAAGGCTGAATGCTA +CATAGCAATTGCCTTTAAACTGAAATGTTCCATCCTGGATAGGAACATCGTGGGGCTCCT +TAAGTCTAAGGAAGTCAATGGAACTTTCATGGCTAAAAAGGTCAGCAATTCACAAGTCTC +AGAAAGTTCCTTAAACTTACATGGCCTTTCCCAAAGATTATATAACCATTTCCCATTGCT +GGAGAGAAGAGACTTTTGAACTAAAAGAGTTGCCTGTAAGCCACACAGGGAGCGCCAGAG +ATGCAGCTATCACAAGCTATAGTCTATGCTGGGATGAGCACCTGGGAATGTGTTGACCTT +TGAGTCATTCATAATCTGGCAAGGATCCTCTCACTCAGAGTCTTGTAAATAACACCCCCC +CCAAAACAACTCACTAGCACATTATGTTAGGATTGAGTGGAGTTCTGTGGTGGTCTGACA +AATCTTGAACAAAAAGACATTTACTGAAATCTTTCCAGAGAAAGTCACAAGCCACCAAGA +TTCTCAGTTAATAAACAGCCCCAGTTACAAATGTCTATTCACTACATTTCCTTCTGTAAA +ATGGAAACACAGTGTGTGTAAGATGTAAAAAAAAAAAAGAAAAAAAGAAAAGAGAGAGAG +AGAGAGAGAGAGAGAGATGATAACACTATTAAGAAAGATTTCGCACGCCAAATGGAGAAA +AAGACAAACTTGATGATGTAGATCTTATAGCTATATAGTAAAATTCACACTCGATACAGA +GAATGCACATATCACGCTAGCAGTCACAGAATATCTGTGAACACTGATAATGGTTAAAGG +AAAAGTCACAGACAATTCTACACAGTAAAGGCAGAATCACCAGTCTCTGAGAACAAAGCA +AACTATCTGGGAACCACCAGTGTGAGCATCACTATGCTTCTAAAGCTCCTCTAGCCAGTT +TAACAGACAGACAGACAGACAGACAGACAGACAGACAGACAGACCAAACAAACAAACAAA +CAAACAAACACATCATTGCTCACTTCCAAACAAGCTGTTCACTGTTGGATGAAAAGGGAA +AGACAAAATAAGCCATAGAGTTTTAAAAAACAAGGATGGGAAAATATTGGGTAATGCTAG +GGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGCTGGGCATGTGCACATGAG +TGCAGGTCTGTGTGGAGGCCAGGAGAGGGCGCCGGATCTCACAGAACCAGACACAGATTG +ACTGCAGCAGGGCTCTTAACCACTTAGTCTTTCCAGCCCTGTATGGGTGTTTTTGTTTGT +TTATTCATTGCCACTTAAAAGTTGTTTTAATGGGCTGGAGAGATGGCTCTGACTGCTCAT +CAAGAGGTCCTGAGTTCAATTCCCAGCAGCCACATGGTGATTCACAACCATCTGTAATGG +GATCTGATGCCCTCTTCTGGTGTGTCTGAAGATAGCTACAGTGTACTCATGTAAATAAAA +TAAATAAATCTTTTTTAAGAAATTGTTATAATGAAGATCTCTCTATTGGTTACACATCAG +TGTATTCTGGAGAACATAGCTGTGGTTTAAGAGAACTGATTTTCAAATGCATCACATGCA +GTTGCTATAAACTGGAGAATAGTGGAGGTGGTAATGATCATGGAAAAGAAGTCTAGGCCA +AACACCTCCTGAGGCAGTTCAGACAGTGAAGACTGAGAGCCAATATGTCATTTTCCAAGA +CTTTCCAGCTTGTTAGAACCAGTTTTATGATTTGGGATAAGCCTGAATTTATAACAGTAA +ATAATTCATCTGCCATTCATTTGAGAAACTATTAATTTGTAAAACTTAAGCCAAGAAAAG +CAGGTCAGATTATGAAGATAACTCACCTTAAGGGAGGGAAGGAGAGGGAGAGGGAGAGGG +GACAGGGGAGAGGGGAGAGGGAGAGGGGAGAGAGGAGAGGGGAGAGGGAGAGGGAGAGAG +GACACATTAGCTGCATTAGAAAGCTACATTAAGGATCTTTAAATGAATTTGTTTTGTGTT +TTCTCAGAAGTATGGTGAAACTCCTGTGATACCCAAACACAGGAATCTGAGACAGGAGGA +CCACAAATTGGAAGCGATCTGGCCACCTAGGAAGACTATCTTGCAAGTAACTAATCACGC +CTGACCATAGATAGCATTTAGTTATCAGTAATGTTTGGATGCTAGCTCATCTTTCGTTTT +TGTTTTTGTTTTTAAGTAAAGCTTTAAATAATTTATATGGCTACCCCATCTTTAAAGAGA +CAGAGCTTAGGTGGGCACAGCAGTGTATCCCTATGACCCAAGTACTTGGGAGACTGAAAG +AAGAAGATCTTGAGTTTGAGGCCAGTCTAGGCTACATAGCAAGACCCCTTTTTATTTTTT +TTAAATAAAATAAAATAGTAGAATTTAACTCCTTATCTTTAGTGTCTTTTTCTCCAAAGA +GCATGGAAAGATGAGGGAAAGTAACTTTTCAGAGTCTCCGTGCTGAGCAATCAAGTTCAT +ACCACCTGTAATAGTCCTTGTCAGCCCAAGTGCATTCACTAAAGAGCAATAAGAGTGTCC +TTCTTTCTAAAAATCCTACAGTCTTAGTCTATTAAAATAACGTCAGAAAAACCCAAACAC +AAGACATTCTACAAAACATGCAACTGGAACTGGTCAAAACTTGCCTAGGGCCTTGGGCAA +TGGAAGCAAAATAATCCTAAGTTCAAAACCAGCTCGATCTTTTGAGATCTGTCAAGATAA +TCAAAAACAAGGGACCCCTGAGGGCTGGCCATAGACTAAAGATGGCTGAGGAGGGGTGAG +AGCTAAGTAATGCGGTAGCCTGTATGAGACAGAAAGAGAACATGGCGGGCGGTATTTGCT +GCTCTCTGATTCTGTGATAAAATGCCACGAGGAAACATGACTTATGGAAGAGGGAGTTTA +TCATGGTTTACAGTTCTCGAGGAATAAGAATCCACCATGGCGAGGAAGCATGGCAGGAAG +CTGAGATGACATTTTTAACTGTAAGCTTGAAGCAGGGATAGCAATGTGGAAGGTAGCCTA +GGCTTTAAACTCTCAAACCCCACATCCAGTGCCTTGTTCCGCTCAGCAAGGCCACACCTC +CTATACTTCCCCCAACAGTGCCAACCAACTTCGGACCAAGTGTTCAAGTGCTCCAGTCTA +TGGGAACATCTGTCATTTAAACCACCACAGGGGAAGCCAATCAAATCTGAACTCACCTGA +CCATGGCATTTAGTTACAGTGATGTTTGCATGTTAGCTCATTAGTTGTAATGGAAGTACT +GTAATAATAGTACACACTGTTCAGAAGTGGGGGAACAAGGTGAGGAGCTAAGAGGACACA +CCGCACTGCTTCTGCAGCTTTTATTCTCTGGAGCAGGAGAGATGACTTACAGTCAAAAGC +ACTTGCTGCTCTTGCAGACGACCCAGGTTTAGTTCCTAACACCACATTGTGGCTCACAAC +AGTCTGTAACTCTGCTTCCAGAGACCTGATGCCCTCTTTTAGGTTCCATGAGAACTGTAT +GCACATGGTGTACATACATACATGCAGGCAAACACTTATACGCATTAAAGATAAAAAGGT +CTTCTGAAAGTTACATTTGAAATAAAAATTAGAGTTCCTAGTCAAAAATATTTTTTAAAA +AAACTAAACATGTCAAAATGTAATATGTGAATTGCCTGATAATTTGTCTAGTGATTCCCT +GTGACCATCTTCTGCTTGCGGCCATTAAGGACTTTCTAACAAGTCCTTGCTGATTTCTGA +ACTGACAAGACTAGTTTACATCCCACCGTCTGTGCAAATGTGGTCCAGCCATTCCACTCT +CCTATATTTACCTAATGGGCTCCAAGTTTACCCATCACAGAGATATTCACACAGCAATGT +ATTTTTTGGCACCAATCACAACGCATGGGGATTCTAAGTGTTCACCAAACGAACAGATAA +TCAAACGTGGTCTCTTCACGCCATGGAAACATTTTCAGCCATAAAGGAGGAAGTCATAGT +GTTTGGAAAAATGGATATAACTAGAGATAATCATATTAAATGAATGAAGCTAACCTTTGT +TTTATACAGATACATAAAGTCATATATACATGACTAGAAAGCAGAAGTAAAATTGCCAAC +CAGGACAGAAGTGACCAATGAGGGCAGAAAAAGAAGGATCGAGGATATAAAAAAGAATAT +GCATGACATACAAAATAAACTTGTATGACAATGTGAAAAGTAAGTTACTTAGGAAGAAAA +AAGTGTGTAGTAGATCAACATGTATTTTTTTAAAAAGGAAACACAGGATGAATTATGCAG +CTGCACACAGATGAGCAGCTGAGGACATGAGGACTTACTCAGAAGGAGGGGAAGTACGTG +AGTCTGTGGGAAGTCCAGTTTCCTCCTCTATTTATGCTGCATCAGTGGTTTAATACAATG +CAGAATTGTGCATGCATGTGCGTATGCATGGGTGTCTCTGTGCGCATGCGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGCGTGTGTGCGCGTGCGTGTGAGCATGCATGCACA +GGTGGATGTGTTCATGTGAGTGCATGTAGGCCAGAGGACAATTTCTAATGTTATCCTCAG +TAATGTGGCTTACCTCCTCTGAGACAGGCTCTCATTGACCTGGAGCTGAGCAATTAGCCT +AGACTTGCTGTTGACCTCAGGGGTCCCCATACTTCTTCTGCCTCAGCACCGGGATTACCA +GTGTGCACTGGCATTTTTATGTATGTTCTGGGGATAAGACACAGGTCCTCTGCTTGCAAG +GCAAGCACTCTAACTCAGCAGTCTGCCTAACTCTGAGATCTACTTTTGCTAGAACAAACA +GCCAGGAGTGTTGGCAACTTTCACAGAGCAAGAGTACAAAATTGCATAGCACTGTAAACA +GTCATAAATTAAAAGTCCAAGATTGCAGCAAGAATTTATGGCTCGCTCTTAGGACATTCA +GCTGTCTCTTAGGACAGTTGACTGAATTATACATGTCAAGATCTTAAGAAGATAGAGATA +ATTGCCGGCCTGGTAGAGGCACATGAATCTCAAGGAGTTTGAGGCCATCCTGGTCTACAT +AGTGAATTCCAGGCCAGCCAAGGCTACATGGTGAGACACTGTCTCAAAAATAGCAATAAC +AGAAAGGACAAAATATAGGTAAGATAGGCATGGTGACTCATGCCTGCATTTCCCAGAACT +CAGAGGGATGAAAAGGAGGGTCACAAGTTAGAAGCCATCCAGAGTAACATAAGACTCCTA +TCTGTCTGTCTGTCTGTCTTTTATTTATCCATATCTAATCCCTTTATCTCTTTTAAAAAG +GAATATACAGAAAGGGAAGATGTCAGATTCTAGACATTCAGAACACTCCTGCATCTCCAC +AAATCTGAACATGCATAGCTACAGGGAGGCGTGGGTAGCACGGAACGGCTTAGGTGTACA +ATAAAAACACTACAGACGAAATGAAACCCAGAAACCTTAGATCCGTACTAACATCAGCAA +ACATGGCAAGGAGGGATGGGCTATCAGCAAATGAGAAAAGGAAAACTTCACAGGTGCGCA +CAGCCTTATTTACTGACACCCACTGGGGAGGTGACCTGCACAGCAAGAAGGAGTTGCAAA +GGCTCCCTGAGCTTCCCACTGGGCACAGTGACACTGCCGTGAAGAACATCTTAAGAAACT +TTTCCTCAGGGCGTGGTTGTGCACACCTGTAGTCCCAGTCTGGAGAGGCAGAGGCAAGCA +GATCTCTCAGTTTGAGGATGGCCTGGACTACAGAGTGAGTTCTAGGGCAGCAAAGGCTAT +ACAGAGAATTTTTTTAAAAAGGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGGAGGG +AGGGAGGGAGGGAAGGAAGGAAAGAAGGAAGGAAGGGAGGGAGGGAGGGAGGGAAGGAAA +GAAGGGAGGAAGGGAGGGAGGAAGGGAGGGAGGGAGGGAAGGAGGGAGGAAGGGAGGGAG +GGAGGGAAGGAGGAAAAAAAAAGAAGGAAATAAAGTCTTCCTGGAAAATTCTTCAGTAAG +AGCCCCTGGATTCCAAAAGCCACTGTCCTTGACTAGCTAAGCTGTTGATCACCCCAAGCA +TCAGGAAACTGGATGTGACTTAGACATTGAGTTGTAGACCCTGTCTGCTTGGAGAAGTGT +GGGCTGAGCTGGGAGGATATGGAGTGTGCTTAGACTTGGTAACTGGGACCCTACCTCGGG +GAAGAGTCTCAAGCCTACCTGAGCAGGAACGGAGCAAGGGTTGGATCTGAGAACAGCATG +GCACAGCATAGGAGCCTGTACCCTGCTCTATCAGCAGAAACTGGTTAGACCTGACTGCTT +CCAATTGTCAGAACTCCAGAGGTTCCTGGTGGCAACACCCTGCTCAAGGCCTTTCTCACT +CCCATGTTCAAAATGGCAGAGTGACGTTGTGAGGCAAAACCCAAGCAATTGGTCTTCCAT +ATTGGCTAATGACAAAAGCCCAAGGCAGCTCCTACACTTACCACATAGCTCTTAGAATAA +ATGTGGAAGGAAGTCAGCCAAGCTCTCCTCCTAGTACACGCCTCAGCAGTTAAGACAGGG +TGGAGTCCAGCCTGCAACAGTGCTTTGGTCTAACTTGTATGTCCCCTGAACTAAGTAAGT +GTCAAAGAGACGTGGATGTGAGGACATAACAGCCACATCTTGTTTCTCCTAAGCCAGGGT +AGCACTGAGTTTTATTGCTCTCTGTTGGTTTTCTTGTCTTTTCCCTTCACGGTTATGCCT +GATACTCCCAGTTTGTAATCTCTCCCATCTTGTTCCTTTTTGTTCCTTTCCCCTAGTTGC +GCTTCTTTTTTAATTTAATTATTAATGTTTTTAATTTTATTTTTACTATTTTTTAAACTC +CCTGTTCATCTGATTAATATCCTCACCCCTTTTCCCTATTTCTTATTGGGGAGGTAGCTG +ATGTATTCAGTTATTTTTCTATCACCTTTAGTTATCTGACTTGTTTTTTAATTGTCATTC +GTGAGATCTACATTCACCCCTTCTGAAGGATAGTGAGGACTGAGATGTAAAACTGCACAC +ATGCCAAGCGAGGACCAACTGCAATGGAGAAAGAGAATAACTATGAAAGGCAATCTGATT +CTTAAAAAGGCTCATATCCACTCAGCAGTTGAATCAAGCTCCATTAACATGGCAGACAAA +TGCTTCAAAGTCTACATAAGGGAAAGGCCCAATGTCTCAAAGATGACACTCATAAATGCA +TGAATGGAGCAAGGAAGACAGCTCAGAAGAATGCTGAACTGGAAGAGAGCTTCAGCATGA +ATGAAAACCTTCATTGGAAAGAGTCACCAAGGAGCGAAACAAAGTAGGCAAGGGGACATG +AGTGATGGTGGAAGGAGTGACCTCATTCAGAAAGCATAAAAAGTAAGCAATCAGGACCAG +AACATAAGAACTGCTGCACACAAATCAAAACAACCCTGAGATTCCACCTCACACCAGCCA +GAATGGCTAGGATCAAAAGTTCAGGTGACAGCAGATGCTGGCGAGGATGTGGAGAAAGAG +GAACACTCCTCCATTGCTGGTGGGATTGCAAGCTGGTACAACCACTCTGGAAATCAGTCT +GGCAGTTCTTCAGAAAACCGGACATAGTACTACCGATGCCCCTCAACAGAGGAATAGATG +CAGAAAATGTGGTACATTTACACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTT +ATGAAATTCTTGAGCAAATGGATGTATCTGGAGGATATTATCCTGAGTGAGGTAACCCAA +TCAGAAAAGATGTCACTTGATATGCACTCACTGATAAGTGGATATTAGCCCAGAAACCTA +GAATACCCAAGATACAACTTCCAAAACACAAGAAAATCAAGAAGGAAGACCAAGGCGTGG +ATATTTCATTCCACCCGAGAATAGTGAATAAAATATCCATGGAAGGAGTTGCAGAGACAA +AGTTTGGAGATAAGACAAAAAGAAGGACCATCCAGAGACTGCCCCACCCGGGGGCCCATC +CCATAATCAGCCACCAAATGCAGACACTATTGCATACACCAGCAAGATTTTGCTGAAAGG +ACCCTGATATAGCTGTCTGCTGTGAGACTATACCAGTGTCTGGCAAATACAGAAGTGGAT +GCTCACAGTCATCTATAGGATGAAACATAGGGCCCCCAATGTAGGAGCTAGAGAAAGTAC +CCAAGAGCTGAAGGGGTCTGCAACCCTATAGGTGGAACAACAATATGAACTAACCAGTAC +CCCCAGAGCTCGTGTCTCTAGCTGTATATGTAACAGAAGATGGCCTAGTCGGCCATCATT +GGGAAGAGAGGCAAACTTTATATGCCTCAGTACAGGGGAACATCAGGGCCAAGAAGTGGG +AGTGAGTGGGTAGGGGAGCAGGGTGGGGAGAGGGTATAGGGGACTTTTGGGATAGCATGT +GAAATGTAAATGAAGAAAATATCTTTTTTTTTCTTTAAAAAAAAAAGAAAAAAGAACTGC +TGCACACAAATAGGAGACCTCACGCAAGAAGCCGTGGCGTAGAACACTGGGCTAAAGTAC +AAACTAATGGCATGAAAACCTGTTCAGTAAAATTAGAGCAGATTTTTTTTCTCCTTCTAG +GGAAAGACATGTGCATCCACGTAGAGGAGGAATTTAAGCCCCTAAACTGGCATGACTGAA +AAGGAACCCCTTCATGTCATGTTATAATTTAAGAGTTAAGAGTTGGGGCCAGAGAGATAG +GGGGCTCTGTGGTTAACTGTGCCTTCTGCTCTTTCAGAGGACCCAAGTTTGATTGCCAGC +ACCCATGTTAGGGTGCTCATAATGCTCTGTAACATCAGTTACAGAGGAACCAATACCTTC +TTTTGGCCTCCTTGGGTACTATATGCACATGCTCAAAACCATATGCAGACATACACATAT +ACATATAATTAATTTTTAATGTAAATTTAAAAAATTAAGACTACAGAACAAAAAAAAAGT +TTGAAAGCTGAAAGAGAGCCAAGTACTTTACAATGACCAACTCATGCATGTGTGGGTGGA +GACCACTTGTAAGACTCAGTTCTCTCCTACCATGTGAATCTCAGGGATTGAACTCAGGGC +ATCAGACATGGATGCAGGTGCCCTGACCTGCCAAGCTGTCATTCTGACCTGAATGTTATC +ATTTATAGGAAAAATGGATGGAGCTTGAGACTCTTATGTTCAGTGAAACAAGTATCTTAT +GTTTCCTCTAATATGTGAGATTTAGGAGGAGAAAACCCCTACAAAAGTTAAGGGAACTGT +TATGGGATGTGAGAAGGAAAAGGGGTAAAGAACTAAGAAAGGATGAGAAAAGGGACAGGA +ATCAAAGAATACTGTTTGTATAGGAGGAGACACTGCAACAGAACCCCTTTGTAATTAAAT +ATAGAGTGATTTTAAAAAGAAAGTGACATTATTGTTCAGGAAAGGAATCATGGGAGAGAA +AATATAATTGGGAAGTCACTGAGAAGATGGGTTTATCTCATGATGCTGCGAGATAAAGCC +TACTGACAGGAACACTGAGAAGCCAAGTCAGTGGCTGAGAACAGAAGCAGAAATGCACAG +AGAGGTAGCTCAAGATGTTGACTCAGCAACCAGTGGCACAGTATCCATGACGTAAAAAAA +TGACAGGGGAAGGGCTGGAGAGGTGGCTCAGTGGTTAAGAGCACTGACTGCTCTTCCTGA +GGTCCTGAGTTCAAGCCCCAGCACCACAGGGTGGCTCACAACCATCTGTAATGAATCACG +ATGCCCTCTGCTGGTGTGTCTGGAAGACAGCTACAGTGTACTCATATGCATAAAATAAAT +AAATAAATCTTTTTTAAAAAAAAGAAAAAGAAAAAATAACAGGGTAAAAATTATATTGAA +AAAACAATGACTTGAAAACATTTCCAGTTTGATAAGGGTTAGAAATCCACAAATCTAGGA +AACTCAATGAACTTGAGTTTCTCTGTGAAGCAGTTATCTAAGCTTCTTTATTGACTTAGG +ATGAAAGTCAACATACCTTCCAATAAGCCATTAATCTTTCGGCCCCACTTGGCAAAATGA +GTGGAGCCGCCTCCTGCCCAGGGAAAGCAGATCAGCTTGAAAAGTGCATCCGGCTTTTGA +CACAAACAGTTCAAAACCTTCTCATTCCTAGAAATAAAATTCAAATACATTTAGCATTAT +ATAACACGATTGGAAAAAGTTCAAAATTGCATTAGGTGAGTTTTAATAACAAGTCTCATT +AACTACTAGGTGCATGTGCTCAGATATGAGTTAATTGCCTTTCTTTCTCCAAGAATCCAG +TTTCCAAAGGTTTGAATGGTCTGTTTTATGATTTCAACCCATAAACTCTTAGAGACTTAG +ATGGCATAGTGAATTATCTATGTACTTTGTATGTCCAATAAGAGAGATGTAACTATTGAT +GCAGACGCCTGTTCTTTCACAGCAAAGGAGATAGTTTATCCAAAAAGGCTTTAGTCCTCA +GGGTCATCAGCAACATCCAGTGACACTGTCTCCTTAGACAGCCATCCTATATGGATATGT +TTGTATTCTCCACAATATAAGTGTCTCTAGGAAAGTTTCCAAGTCTGTCTTTAAATTTCT +TACAAAGATATCTAAGCCTTCCAAATGAGAAACCATCGCCATACAATCATGATTTTAAGT +CTGTTTTGCCATTTTCAAAAGTATCAGTTTTATAGTTTAGATTGTATTGGAAGTGAGGAA +CCTTTAAGAAGTAGTCCTGGTGGAAGAAAGAGAGGTGACTAGGGTACATGATTGGAGCTT +TGGCCTGCTCTTTCTCTCTGTGTCTCTGTCTCTCTCTGTCTCTCTGTCTCTCTCTGTCTC +TCTGTCTCTCTCTGTCTCTCTCTGTCTCTCTCTCTTTTCTTCTTCTTCTTCTTCTTCTTC +TTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCCTCTTCCTCTTGCTCTTG +CTCTTGCTCTTCTTCCCTTTTCTTCCCTCCTAGGGGTCTTTAACTAAGTGCCTTCAGTCT +GCTATGCATTCCCTAGAACGTACACTTCTCTACAGGACCAACATAGCAGGGCTCAAGGAC +TATGGATTGAAAAGCCATGATTTTGATATAACTGAATGTTTTTCTGCACACATGCATGCC +CCTTGCATACAGTCTCCACAGAGGCCAAAAGAAGACATCAGAAGCATTAGAGCTGGGGTC +ACAGGTGGTGAGCACCATGTGAGTGCTGGGAACCAAATCTGGCCTCTTGGCAAGAGCAGC +AAGGGCCCGAAACTGCTGAGCCATCCTCTGGGCCCCCAATCAAATCTTCTCTCCTTCATG +GTTATGTTTTGTCATTTGACCAAAAGGAACAGATTGAGATCTTTTTAGATACTCTGTTCT +CATAAGGGGACTTTGTACTTTATAGTAAAATAACTGAGAACATGCATGAAGTGAGATGGC +AGGTCTCAGATTGCTGAGTCTAGACCACAGAAGCTCTCCCTCCCTGGCATCTGTTTGTGT +CCTGCACATCCACCCTATCTTCCCACTCTAAAAAGGGAATCAAAGACCCACAGCTAGCTA +AACACATCTTCTCTTTCTCTTCCCTCAATGTTTGGTATTGAAATCATCTATAACTTCAGA +GTTGAGGGTAAGCAGACAAATTTTTTAATCCATTTGTACTGTGTAGTGATGAAGGCTGCA +GAGGAAAAGTTAAGTGTCCAGTGTAAAGCCTAGCTAGAGCTCTTACCATGGGACACTAGG +CAAACTGCTCAGGTGCTTCACATTCTCAGTGGCCTCGATGTAAACAGAGGGCAAGACTTG +GGTCTTCCTCATTAGCAAAAGTGAGACCCAGAGACATCGTCACCAATCTAGTTAGTCATA +AATCAGAATCAGGGTGCAAATCCTGCTCACCATTGAAACTATTTGACTATTGACCCTTTC +CCCATAGTCTCAGCATCAATGTCACTAAGACGCAGGACGTAGAGGACATTCTGAGATGCT +TTGGGTTAGAGTTGAGGCAAGAAGGGGTTCTCCAAGATAGTGTGCTCTTCCAAACCATGT +AAGGATTTTAGACAAGCCAGAGATATAAAATTTAACTTTAAAATAGTACCAAAGGGGATG +GCAAGGTGGCTCAGTGCATAAAGGGAACATGATGTCGAGCCTAATGGCATAGGTCATATG +ACAATCACTGCTGCTAGACCAAGGTCCAGCATACAACATTATGGCTCATAATTCTCCAGC +ACCTTTTACTTTCAGCTTCTCACTATGTTATGAGAGGTCCCTTGTGTGTCTCCCCCCGCC +CCCGCCCCTTGGGAAATTCTGTATGGGCTTTGATGGTGGATGTGAAGGTATATAATGGCA +GACCCTCAAAACAAAATAAATCTTTGGAAAGGTCTCCTCCACTGTGGAACTGTATATCAT +AACAACTCTGCTTACTCCTCCTACACAAGAATCCTCACTTTGCACCCCTTATTGTACTGA +GAATAGAGACGTTAAGGAGTTATGGTTCCGGGAACTTCACACCTGGCCCCAGGGATGAAA +GCACACAACTGGGAGAAATAATGGGTCCAGAACCGGAGTCTGAGGCCCAGGTAGCCGAGG +GCAAGAGTTCAGTTAATAAGCACAGAACAGTATCCACAGCTGATTCCCTGGGTACATGAC +TTACAGGAAGCACAGCAAGACCTGGTATGCCCCCACAAGGAGCAGAGTCTATTAAGAGTT +AGTCATATACAAGAGCATACATTGAAGGAATTAGAATTTTCTGGTATACTGGAAGAAGAC +TAAGATATTCGGAACTTCCCTTTGGAAAGTATATAAGGCGAACAGGTCCATATCGTAAGG +CTGAGGGACACAGGAATGAAATTAGGAAACTACTCAATGCTTCTTATGCGACATGGTACA +CACGCTGCATCATGCCCCTTAAGGAGTGAAAATTGTTCTTATGGCTTGTTTCTCAGGACT +CAATATCTGCCACCTTCTGACCACAAAGGGCCACCACAAAGGCTAAGAATGTTCAGGAGG +GCACCTGGTGGGCTTGCTGAGCCTTAGAGAGCAACAGCGACTTAGATGTTTGCTGAACTT +ACTGCCTTTGCTTTGAAGAAAAATGCTGTAAAAAGTTGATTACCTCTTTCATTCTGGATA +TTGAAAACTAGGGCCAAAATAGGTTAAAAATGGTCTTTGAAAAGATCATACACATCTTGG +ATTCATTAAGTCTGCTTTCTATTTACCCGTGCAAATATGGAGTATAAAAGGTGTAACCTC +TTTTCAATAAACATCCTGATTTGCCCTCAGATTCTGTCAGTCTCCTTTCCTCGCCAAGCC +CACATCTCTTCTTTGGGACCTAAACCCCCTCTGGAGCTGGACTCTGGTACCTAACAGCTG +ACATTTGATCACCCATGTGATCCAAAGAGAAAGCCAACTCCTGCAGGTTATCCTGTGTCT +CCACATGTTCGCAGTGACACACACAATAATCAATCAGATGATTAAATATTAGCTTAGAAC +TCCAAGCTAGTAGCATTTTATATACAAGTAATTCGTACCACCTTTCACCAGAGGCAGTGG +AAGCAAATTCAATTTCAGAGATGGGCCCCTTTAAATGTAACAAGGCAATCCAACAAATTT +AGGGTGCTGAAGCACCAGAGATGGGGAGCGAGGAGTTCCCGGAAGCAGCCTACCTGGTAC +TCTTAGCATAGACTGCTGTCTCCATCCTGTGAGTTGATTAGGAATTGCTGCTCTCAGAGA +TCTTCTGCGACTGTGTTGAAATTAATTCCCCTCTGGGCACAAAAATCTCCAATAAGCCTT +TTGTACACCAAGTGGCCAGATTTCTTTTTAATCCGTTGATTATGGCTGTCAGTCAGAATC +CTGCTTTTGAAAGGCAGTGAAGCAGAGGAGAAGAGCAGGAAGAAAAAGAAGGAAAAGTAC +AAGGAGGAGGAAATGGATGGGGGAAAGAGGAAGAAAGGGAAAACAGGTCAGACTCATACA +GCGCATAGCATCTGGGTGTTAGTGGCCTCCGTGTATAGATGGCTGTCACTGTGCACATCA +GCAGAACTTCCAGATAATGCCCATAAAGAGAGAAATGCAGCCTTTGTACTACTTACACCT +CAGCTGAGTAGTGCCCAGGTCACAAGACAGAAAACACCTGATACCTACTGCGAAGTTAGA +CAGAGATATGTGTTTTGAAAACACATCTTAGCTTTCTAGGTATTTATAGAGTTTTGTTCT +TTTAAATATTAAGAGAGAATTAGGAAATGTTTAAAAAAGGAGTGGGGAGGAATTTATTAC +TAGAACAGGTGATTAGAAACGACTTTGGCTAAAACAAAAAGAAAAAAAGAAACAAACAAA +CAAACAAAACCAAATACAAACACACACACACACACAAAACAAAAAACAAAAAACAAAAAA +CAAAAAACAAAAAACAAAAAACAAAAAACAAAAAACAAAAACCTTCTGCCTGGAAGAACC +AGAACCGAGACAATGATCAAACAGACAGCGCTCTGACCAGAACTCCTCCTTAAGTCTCTG +TCCTGCCTCAATTCTTCCTTGCTTAAACCTAAAACTCCATCAACACCACGCAGAGGGACA +GGGGGAGAGTCACTGGACCTCTTCAGTCCACAGGAATGGAATTTCCCTCCTCTTCCTTAC +ACGTTCATCCATCTCACTAACTGGCACAATCGTACAGCCTAACCTGTCTGGGCATCTGAA +ACCCGGGGTTTTAACCTTAAGACTTTAGTAATGCTAGCGTTATCAAGCTACTAATCTTGT +AAGCTTCTAACATTCAATAAAGCAAGTAAAAATTACTATAGTTTATAAATGTATAAAGGA +TGCATAACATAAAGATTTTAAACTCTCTTACCACCTAGAAGTCCCCTGAATCCCTGGCAG +TCATGCTAAGACCAAGGTTTAATTCACGAACTCGATGGTGAATCTCAGGAGTGTTCTGGA +GAAGCGAGGCTCAACTTTCAGCGATGCTCCTTCCAGAGGAGAGACCACAGCACACCGAGA +GGCACGGAAAGCCTGCTCAAATAGGAGAGGGTGGAGAAACAGCCTTTTATCTGTTCAATC +AGTGGCTCGGAGCCATCCTGTGCCTCAGATGATTCACCTTGACAATTTACTAGGCGGTCA +CTGACTCTGTGAGCAAGGTTTTGCTTCTTAGATAATGATACAAAATGCAGCAGAGCACGG +TGGTACCTGCCTACAATCCCAGAACACAGGAAACTGAAGCAGGATGCTTGGAAGTTGGAA +GTTATCCAGGGCTAGGGAGAAAGACTATCTCAACATAAAAGCTAAAACACAAAGTAATGA +CATAAAATGCAGAAAAATATGTTTACTTCTTCCAAGGAATATGGGCAGGCAGAGGTGGGG +TACAGACATATATCACAACATCTGAGGCTTGCTGACTACAAAGCCTCAATAAAAGTAGGT +TGCATTTCTCCATCTCTTTTATTTATTTATTTATTTATTTATTTATTTATTTATTTATTT +ATTTATTTATTTATTTTTACGTGACAGAGCCTGTGGCCAATTATGTTTGGGGAGATCAAG +CATTCCTAGGGCTCAAATGTATTAATCAACAAATATTCTCTTAAGGTCAAGGGTATCTGC +ATCATTTGTCAAGAGCATCAGGACCTAGCTGTAAAGCAGTAAGGATTCTCCTGAAGGGAA +ACCACAGGGAGCAGGATTTTTTACTGGTGCAGCAGAGGCACAAAGGCAAATGAGCTATAT +TCAGGAAGCAAGGGCTCAGATTTTATCAGAACTAACACAAGACACCAGGCTCAAAGTAAA +ACATGTCCAGCAGAATTCCGAGAATAGATGATAAAGAAAACCTGCATACAGCCGCACAGC +AAGGAAACTGAAGAAAAACAAAAATACAATAATAATAGTAACAATGACAGATAAAATAAA +CAGAGGAGCCAGCTGGTGCGAATGAAGACACGGGATGTAGTCGAAGAAGTTAGACTGCTG +GCAACGTAGACAAGCCACAGAAATAAAATAGTAGAATTTACTTTCAAGCAAAGTAAAGAA +CCACACAGGAAGGGGTGTGTGTGTGTGTGTGTGTGTATAAATCCAGGGCCATGCAAATGT +TAAGTGTGTGCTTTAGCACTCAGCGACAAAAGCATCTCAGACCCAGCAAAAATGCCTCAT +AAGAACCCAAGCATCTAGAAGGATTTCCTTGCTCTTCCTCCCATAGACGGGCCCACAGTC +AGGCACCTATGGAAACATTGACATCAACAATAACCTGCCATTGGTGGGTCACAATAAAAA +AGACAAGAGAACATATGGGCTATGGAGAAAGTTGGAGAAGGCAAAGGCAGATGTGTTCAT +ATTTTCATTGTATATCTATATGAAAATTTTAATAATAAAGAAAAATTAGGGCTGGAGAGA +TGGCTCAGTGGTTAAGACCACTGACAGCTCTTTCAAAGGTCCTGAGTTCAATTCCCAGCA +ACCACATGGTGGCTCTCAACTATCTGTAATGGTATCTAATGCCATCTTCTGCTGTGTCTG +AAGATAGCTACAATGTACTCATATACATAAAATAAATAAACAAATCTTTTTTTAAAAGGA +AAAATTGATTTTAATTTTAATTAACATGTGGAAGAAGAAGCCATTATCTACATAAAATAA +TGCTGGTTGAAATATGATTTACAACACTGTTTTTGCTACATTTGCAGTATATTTTTAGTA +TTTTACAATTTCTTCTATATTCCTAGGAAAACTGTAAATCATTAAAAGGATAAACAAACA +AACCAAAAAATAACTATGTACAAACATCTTCACAGTGGTGAAAACATAGACTGTCCCCAA +GTTCTAAGTGGAAGACTTTGGCCAGAGACAAAGTAACCCACAGGAACAATATGGGATGCC +TGAAGTGACAAAAGGCATGAACAGGGGGAAATAACTGAGTGAACAGAGACACTGATATAA +TAAAATATAATTGTAACGTGTCTCATATGAACTTACCGTACCAGATCAAACAAGAGTCAG +TCAGCAGTATGTGAAGAAAGAGCCCTCCCCACATTATAAAATATTTAGACTCTGTAAGTT +TGTAAGTTCCAATTTCTAAGCAAGAGACAACCAGTCACCAAGAGTTGAAGGGGAAAATGT +TTAGTCAGTCAAAAAGGAAGGAAGATGAAAACACATAGGAAGCCCAAGCCAAGATTCCAG +GTTTAAAACTGAGTTCTGTCCCTAGGTAAGAGAGGGATCACTTCACAAATCTATCCTCTG +GCCTTTTCACGGCCTCCGTGGCACATAAGCACCTGTATGTGTTTCCACATGCATGTGTAT +ACGTGCATGTGTGTACAAACACAAGAATAATAATAACAATAACAATAATAATAAATTAGA +AGATGCTAATATCAGAAACACCTTTCATTTAAAATTTTAAATCACGTTAATTTATGTGTG +CATGAGTGTTTTGAGGGGAGGTGTTCTAGTGCCACAGTGTTTGTGGGCTTCACCTTGGTT +TGGTCTCTATTGCTAATATGCCTACTCAGACCACCGCCTCTTTGTCTGTCTGGTGTGGTC +CTGCATTGCACCCCCATAGTCCTATGGACCAGCACCCTGTATCTGTAGACTCCAAAGTTC +TACACCTTGCCTTTCCAGCTCGTTTCAAACTTGCAGCCTCCTGGCTTGGCTCTATAATAG +CAGATTTCTAGCTGGGTTTGCTACCAACCTTCCCAGCCTCAGCTATCTCCCTCTGCCTCC +AGTAAAGCCTCTTGGATTTCTGCTATGGCCTTAATCCATGTGTAGCCATTCTCTGATCTA +CTTGCATACATAAGTTACTGTGTGTTGTGGACTGTGTATCCCAAGAGTTAAAAGTTCCTG +CATTTGTCTCTATCTCCAGATATTGCACTATAAGTAGGTACTTTATGAATTTCTTCTTAA +AATAAATGTTTTTATTATTTCTTTGATGATTTTATACATTTGTATCACTTTTACCCGTGA +CTCTTCCCCTTAAGTACTTTCAGGTACACTACCATATCCCTTCCCACCCAACTTCCTGTC +TTCTTTTTCTTTTCAAATCTAACAACGCAACAACTCCAATTACTGTTGTCTATATATTTC +TGTGTGGGGTAATTTCCTGGAGTATGGTTAACTTACCAGGAGCTATAATTGTAATAAAAT +CTGACTCTTGCGGCTCTCAAGCCATCAACAGTGCATAGCACCTCAGTTAGGACTGGGTTC +TTGAACTCCTTCCCATTCCACACTCCAATGTTGCCTGGCTTGATCTTGTGCGGGTCTTAC +ATAGGCAACCAGTTGCCGTGAATTTGTGAATGTAACAGTCCCACCTTGCCCATAAGAGCA +ACAGCATCAGCTTGTATTGCTTTGCAGCTAGTGAAAATAACATAGCTTATTGTTAATCAA +TTCTGACATTTTGGAAAGATTAAAAATATCCATCTACATTTCTAACATAGAGAACTCATG +ACAGTCGAGAAGTTCCACATCTTGCCTTGATGATTTTGTGTATAACTCTCTGTGAAGATA +GGCAGGGAAAAGCAATCACTTATCCAAGCAATTATCACTCAAAATAGCTACGGACATACC +AAGCTGAATCCTTGTAATAACTTTGTAAGCAAATAATGTTAATATTGCCAATGTGGAGGT +ACAGTGTAAACTTCTGAAATGTTTCCAAGTTATTGAATTCTGGAATAAGAAATTGAGTAG +AGATACACGCTTACAGCAGAAGCAAGGACAGTTTAGTAAGAAAAATTGCACTTTCTAGTC +AGGAAACAGGCAGAGGGAGTGAGTTTAGATGTCTCTGATACAAAGAATTAGGGCTTTTAA +GCCACCTCAGCATAAGCTTTTGGGTCATTTGTATAGTATATACTTTTGCCTCCTTTGCAT +AGATTTTTTTTTCTGTGCAAACAAGTAGTAGTTCTACATTCAATTTCATGAATCACATGA +CTCATTAGCATCTTAAATCTACACCGTGGTTTGCACAATTGGCTTTGGATGAGTGGGTAT +CCATATTTCTTCTTCCACTTTGCTAACTTGATTTTTTTTTGTACACTAATTTTGTAAGGA +TTTACACAAAGCTTCCCAGATCTCACTCTCTGCCTCTTTCTCCTCCCTTAGTATTAAGGG +GTTTAGACTTGATTCTAAGAATGACAACTCAAGATGTCAGATTAGTGTCACAACCAACTG +CTGCTGTCCTGTAAGATGGGTAGGTGTGGGCAGGCATTGAGGTTTTGTTAGGAAGAAGAT +AGACGTAAGATTAGCTACAAGGTCAGCTACAAAACCATGACTGGTCTCCAAAAGAAATAA +ACAATTTCCAGTTCAATTTATGCTAAGTCCACACATGGAGAGGGAAGTGTGTATCATGCC +CATCCATCAGGAGGCAGGAAGAGATGATGTAAACAAGACCAAGTAGAAGAGATAAGAGTT +GAACCCAGGACCCTGTGGGACAATGCTTAGTCAGATAGGTGGCTTGTGTCTAAGTGAATG +TATCTACCCATCCTGAATTTAATATATTTTGCTTACTGCATTTTTTTTCTTCCTTCCTTC +CTTTTTTCTTTCTTTCTTTTTCTTTCTTCCCTTTGCATCTTGTTGAATTAATCTTGACAA +ACATGTAAGCATCAAGGTAATCCCATGGCACCCTGGTGCCTTGACTCAAATCACTTAAAA +GCAATTCTGTCTTTGGTGAATAAGGGTCTGTTTGAAATAAGGCTCACTTTTGCTCCTTTT +TCTCCTCTCCCCTCTCTCTTTCTACTCCAAGAATCTTTACTGCCTCTTTCTTTTCACTCT +TCTTGCCTCTCCTCATGAAACCCTTTAGTGTCCCCCCGAGTGCACAGGCAAGATATACTT +GGAACCAAAGTTCAACGGGGATGCTGATCTTGCTCCTACTGTTCCTGAGTCATTAGCTCA +CATTTTTTGCCTTTTCTCTCCCTGTTGTGGCCAAGAGTGGCTGCCCCAGACTACTTCCTA +CAACTGGTATTTCCCATTTTCTCTCCCATAGTCCACTTTCCCTACTCTCCTCCAGCCTTG +GGCTCTGGTTCACTCAAGTCCCACCAAGGCCAACTCTCACTTTGTGGGAGCCTCCCCCTC +TTCTAGAAGCTGCCTCTGCTACAAGCATGTCAGACAAAAGTTTGGAATGTTATCTTTCCT +TTAGAAGTTAAGATGAACTGTTTTGCTTTCTGAAACATCTTTAGGCATAACACATACTCA +GCAGGAGCAAGTCTTCCTCTGGTTGTCCTGTTGGTACTGGGTGTGTCCCAAGATCCTGTA +ACACTTGATTATATAAATTTTAGGAACCTCAGGGGCATCCCTTTTTACTTTGTATCAACC +TGGCAGTGCCTCTATGGGACCAGAACACCAACTAAATTACTAAATTAAGGGGAAGAGCCC +ATTTGTATGGATTAGCAGAGAGAATAGGGGAGCTGCTGACTTTGGGGGCTTCATCTTAAG +TCACCTGTCCTCTCCTCCACCATTTTCCTTAATACTCTTCTTTATCAGCTTATTAATTTA +TTTACTTATCAAAGTGAAAGTACTTTTATTAAGGAAAAGTGAAAAAGAGCCCTGAGGGTG +GGAGGGGCTCCAAGAGGAGAATTCTGGCAGCTCATTTTAAGCCCTGAGATCCAAACTTCA +TTTTCAGACTCCTCCCTTGGTTCAAATACATGATTAATAAGATTTACTTGGGAATGGAGC +TTGTTTGTGGAACTGCCCAACCTCTGGATGCTGAACACAGAACATAAAGTTGCTTCTAAG +CTACACACATCTTCCAAGTAATAGAGGAGACACAGGAAGAGATGGGGGCCAGACAGACTG +AGTACTCCTCATCTTCGGGATCCCACAAGTATCTCACTTATCACAGTTTGTTTTGGAGGA +ACCCAAACTGCAGTGGGAGCTAGAGTCAACCTAAAAGACAAATACTTCACTCAAAGGTAG +CTATGATGGTAATTTCTTGTGTTCTTCCAGATGGGAAAGCAGTTCTTTGTATCAGTGCAT +ACCCCTTTGTGGAGCAGTGCAAGGATTTGAGACCTATGTGGTTCTCAACCCACTGCCTCC +GTTCTCAGAAAAATCTTACGTTTCTTTTGTAACACCTGAGTCTCTGTACCATCTAGAGGA +TGGTGAAGCCATTCCCACAAAGGAAACTTGATCTATAACACTGTTCTCCAATGAGATCTT +TTCTATGAGATGGTACATGGCCTGAAGTTGCTCACATAGAATAATTCTATTTGAAGGCAT +CAACAAGCATGACTGTAGGAAACAAAATGAAGCTTTCTATTTTAGCCTTAATAGGGTCTG +CCCCATGAACTCCCTTCAAAGCTTCAGGAAGCTTTCTTCTTTTGACGTACCCTACAGGGA +ATAAATAAATATGTCTTTCACCTCTCCAGATGCTCCTTCCTACCCACCACTACCCGCTCT +CTACCTAGATTCATAGTCACTTTCCCAAGCCACCAACCACCTTATCCGAAGTCCTCTACT +GGACCCTGGAAGCCACTTTAGGCATGCTTCCTCACAGGACCACCCAAAGAGATGCTTCCT +CATAGGACCACCCAAAGAGAGGAACATTGATGGAAAACATTTTCCTTTCAAGATTTAAAG +GAAATAAGAAAAGACTTAGAGAAGTTTTTCTGATGACTAATAAAAATATCTAGATGAATT +CTAACAAAAACCTCAGGCCTTTGAATTCTCCTGAACAGACATTACTTTGGTAATTGGCAA +ACCATTACTCAGAGTGAGAACCAGACTCACAGAGAACTCTTAGATCCTTTGTGTCAACAG +CTGACTATCCGTCTAGATCACAGGTATCACTGTCATGAGTCCTGATTGGGATCTTAAGAA +CCTAGTAGAGCGATGACAGCAGCATCACAGATTGTCAATCTGATGGTGAGAGTTAGAGCT +GGTAGAGATAAGCCTTTCAATTGTGATAAAGTATCTACCACTGAGATAGCCAATGAAAAT +ACTGCTGCCTTCTATGAGAAGCTCAAGGAAAACTTACTGAGGCACATATATTTGATACCA +GAGTCCTCAGAAGGAGGATTAAAAAAATGAGTGTATCATTCAATCTGGCCTAGATATTAG +AAAACAATTACAAAATATCTTGCAGAAACCTGAGATTTTCATCGATGACCTCATGAAGGT +TAGCTTCTGTTTTCAATGTTTGAGATCAGAAGGAAGATAGGCAAGTCGGAGAAGATCTTA +TGCTTGATGGTTTGTTGAAACCTGTCTTAGAGATTAGCAGAAAACTTGGCTATCATGGGG +GAAGGCCTTCAATGACATATGATAACAAACTCATAGATGGTTACCGTTCTCAAGAATGAA +TGAGCCTTAGACATATTAACTGCTGCTCCAGAAAGAACGTGCTTGATGTTCCAAGAGGAA +TTCTGCTACTGCATTAATAGACCATGACAGGTTCTCTCTCTTCCTCCTCTTCCTCCTCCT +CCTCCTCCTCCTTCTTATTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT +CTCTCTCTCTCTCTCGTGTGTGTGTGTGTGTGCATGAGAGTACATGTGCATGTGTGCATA +GGTATGCATGTATAAAACAGAATAGTCCTTTGAATTCTAAGAACAAACAACCTAAGCTTC +CTTGGACTGAGAGTTTTAGATGCCATAGTTATTCTCATTTCAAGAGTTCTAGTCTTGATC +CTCTTACGATTTATAGGACCACACCCCTTAGCCTCTTTATCAAGACATGTCTTCTAGACT +CTAGGCTGTAAAACTGTAGTGATGATGACTTCAGGGTATGAGTCACTGTCGCTACTACCT +CCTTTAAAAAAAAATCTAACTCGGAAGGCAGAGGCAGACGGATTTCTGAGTTCGAGGCCA +GCCTGGTCTACAAAGTGAGCTCCAGGACAGCCAGGACTATACAGAGAAACCCTGTCTCGA +AAAACCAAAAAAAAAAAAAAAAAAAATCTAGACTCCACTAACAGGCATTGAGAACTGGGA +AGTCACACTCCCCAAGCCTATGTCCCATTTCAAGAGAAAAGAGGCACAGAAGATGTTATT +TTGTGGCTCCTAAAGAGTTTAGAGTCTCAAGTTCTACAGGTTAAACATGAAGTAGAAAAT +ATACATGAGATAAGCTGTCAGGAGCCCAACCATGAGGTTAATTAAAGACACTAAGTATCT +TAGAAGAGGGTGACTGATGTCTAGGGATGAGAAGGGCTGAGACGGAAGCTTCAGGGGCTC +ACATGATAGTCTCAGTCACAAAGAGATCTTTTCCTAATTAAAAAGAAATGTCTAGAATCT +TTCCACCCATTGTAGTTTTTTCAATTTATTGGAATATAAGTTTTAAAAATATTTTTACTA +AGTTGCTTAGCAGAGAGATTTCAAGAGAGCATACCATACCATCCAAGCTACGGTACTGTT +AGTACTTACTGCTCTTAATCAGAGCCATGGAAGAGTGGGAGAAGGAGGAGGAGGAGGAAG +ACATTACAATATGTCATTTAGCAAGGAAAAGGCTGAATCTAAAGTTGTAGACAAGGGGGT +TCTGAGAAAGCAGCTGCATTATTAGTGAGAATGGCACAATTATGGAGAAATCTTTCACTC +TATAATGAGAGCATATTCAGAGGTATCCTGAGGGCAAGATCCTACCTACCTATCAAATGC +TCTAGTTTTTACCAACATAAATTTATCAGAGAGGGAACACTGAACTGAGAACTCAACCCC +AGAGATTCCCTGCTCTAAATGCCTATTTCTCAGGGTAAATCTCAGAGCTCACAGTATCCC +ACAGATGAGGTCCACATGACCAGCATGCATCCTGACTGGCAGCAGAACTTGGCAACTGTC +GCCTCCGATTCCGTCGAGCAGAAATAAGCGACGACACCGCGTTCTTCTCAAAGCAGTTTA +TTCAGGAACCTTTCAACATGCATGCGTGAATCTCTCTCTTGGAATAGTCTCTTGTGTATA +TCTCTTGTGTATTTCTCCACCCCCAATTGCAATCCCTTATATAACCCCTCAACCACGCCC +CATCAGCCCAGTCCATGTAACAGCAGTCCATTGGCCAGAATCATCACTCGTCATATGGTC +CGATCTTGCATCATGGTGCACCTGCGCAGTTCTCACAATGGTTGTGACTTATTTTCAGGT +GTATGAGGAAGTCAGGTGCAAGTCATAAGACTTGGCTGCAATCCCGGGTGCCATCTTGGG +ACTGCTGCCACACCCGCTCCTCACAGGCAACATCATCCACACGATACTGGTATTTCAGGT +ATTGGTAAGAGTGAGGGAGTCCTCAAGGCATACATGAAGATTCCAGATTGCCACGGAGGC +TAGTCACTATGTGGCAAGGTTGAATGCCCTGCAATGAGGCCCAGAGAGGGGAAGGGGCTG +GCAAGATGGTTCAGCGGCTAAGAGCACTGACTGCTCTTCCAGAGGTCCTGAGTTAAATTC +CTAGCAACTACATGGTGGCTCGCAACTGTCTTTAATGGAATCCCATGCTCTCTTCTGGTG +TATCTGAAGAGAGAGACAGAGCACTCACATACATAAATATTTATTAATTAATTAATAAGG +AAGCCCAGAGGGGTCTCTGTATGAAGCAGTGAAGTGAAGTAAGAGCTACAATAGAGACTC +AGGATTGTGAAGATGGTAGGACCATAGGATGTCTTTCATGAAAGCTGCAAACCTGGAGTA +GACAATAGAGTCACTTATGATATCCATGGGGCTGCACGAAGCTAATAAAGCCCAGGTGAT +TCCAACACAAGTCTTTAATGCCAGACATGGCAATTGGGGATCGTTGTTTGCCCTTCTGGG +TTTCAGTGTTCTTCTATTTGATCTTTCCTTGGTTATCTTCCTATCCCTTCCTTTCAGAAC +AGGAATGCTTAGTCTGTGCCCTTGTACAGTGGAAGTGTACAACATGGGTTTTCATTTTAT +AGAGGTCCCCAGCTAGGAGTTTACCATGAGTCTCAGATGAGACTTTGGACTTTTGGGGAG +AAACTATTTTTTTATTTTATTTTGTTTTTTTATTAGGTATTTATTTCATTTACATTTCCA +ATGCTATCCCAAAAGTCCCCCACCCGCTACCCCACTAACTCCCCCACCCATCCATTCACA +CTTCTTGGCCCTGGCGTTCCCCTGTACTGAGGCAGATAAAGTTTGCACGACCAATGGGCC +TCTCTTTCCACTGATGGCCAACTAGGCCATCATCTAATACATATGCAGCTAGAGACACGA +GCTCCGGGGGGTACTGGTTAGTTCATATTGTTGTTCCTCCAACAGGGTTGCAGATCCCTT +TAGCTCCTTGATTACTTTCTCTAGCTCCTCCATTGGGGGCCCTGTGATCCATCCAATAGC +TGACTGTGAACATCCACTTCTGTGCTTGCTAGGCCCCGGCATAGTCTCACAAGAGACAGC +TATATCTGGATCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCAGCATTTGGAG +GCTGATTTTGGGATGGATCCCCGGATATGACAGTCTCTAGATGGTCCATCCTTTCATCTC +AACTCCAAACTGTGTCTCTGTAACTTCTTCTATGGGTGTTTTGTTCCCAATTATAAGAAG +GGGCAAAGTATCCACACTTTGGTCTTTGTTCTTCTTGAGTTTCATGTGATTAGCAAATTG +TATCTTATATCTTGGGTTTCTGGGCTAATATCCACTTATCAGTGAGTACATATTGTGTGA +GTTCTTTTGTGATTGGGTTACCTCACTCAGGATGATGCCCTCCAGGTCCATCCATTTGCC +TAGGAATTTCATAAATTCCTTCTTTTTAATAGCTGAGTAGTACGCCATTGTGCAAATGTA +CCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTGGGTTCTTTCCAGCTTCTGGC +TATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTCTTACCGGTTGGAAC +ATCTTCTGGATATATGCCCAGGAGAGATATTGCGGATCCTCCGGTAGTACTATGTCCAAT +TTTCTGAGGAACCGCCAGACTGATTTCCACAGTGGTTGGACCAGCTTGCAATCCCACCAA +CAATGGAGGAGTGTTCCTCTTTCTCCACATCCTCACCAGCATCTGATGTCACCTGAATTT +TTGATCTTTGCCATTCTGACTGGTGTGAGGTGGAATCTCAGGAGTGTTTTGATTTGCATT +TCCCTGATGATTAAGGATGTTGAACATTTTTTCAGGTGCTTCTCAGCCATTCAGTATTCC +TCAGGTGAGAATTCTTTGTTTAACTCTGAGCCCCATTTTTAATGGGGTTATTTGATTTTC +TAGAGTCCACCTTATGAGTTCTTTTTATATATTGGATATTAGTCCCCTATCTGATTTAGG +ATAGGTAAAGATCCTTCCCCAATCTGTTGGTGGCCTTTTTGTCTTATTGACAGTATCTTT +TGCCTTGCAGAAGCTTTGCAATTTTATGAGGTCCCATTTGTCGATTCTTGATCTTACATC +ACAAGCCATTGCTGTTCTATTCAAGAATTTTTCCCCTGTCCCCATATCTTCGAGGCTTTT +CCCTACTTTCTCATCTATAAGTTTCAGTGTCTCTGGTTTTATGTGGAGTTCCTTAATCCA +TTTGGATTTGACCTTAGTACAAGGAGATAGGAATGGATCAATTCTCATTCTTCTACATGA +TAACCGCCAGTTGTGCCAGCACCATTTGTTGAAAATGCTGTTGCTCCCTTGTCAAAGACC +AAGTGACCATAGGTGTGTGGGTCTTCAATTCTATTCCATTGCTCTACTTGTCTGTCACTA +TACCAGTACCATGCAGTTTTTATCACAATTGCTCTGTAGTACAGCTTTAGGTCAGGCATG +GTGATTCCACCAGAGGTTCTTTTATCCTTGAGAAGAGTGTTTGCTATCCTAGGTTTTTTG +TCGTTCCAGATGAATTTGCACATTGCCCTTTCTAATTTGTTGAAGAATTGAGTTGGAATT +TTGATGGGGATTGCATTGAATCTGTAGATTGCTTTTGGCAAGATAGCCATTTTACTATTG +ATCCTGCCAATCCATGAGCATGGGAGATCTTTCCATCTTCTGAGATCTTCTTTCTTTCTT +CAGAGACTTGAAGTTCTTATCATACAGATCTTTCACTTCCTTAGTTAGAGTCACGCCAAG +GTATTTTATATTATTTGTGACTATTGAGAAGGGTGTTGTTCCTCTAATTTCTTTCTCAGC +CTGTTTATCCTTTGTGTAGAGAAAGGCCATTGACTTGTTTGAGTTAATTTTATATCCAGC +TACTTCATTGAAGCTGTTTATCAGGTTTAGGAGTTCTCTGGTGGAATTTTTAGGGTCACT +TATATATACTATCATATCATCTGCAAGAAGTGATATTTTGACTTCTTCCTTTCCAATTTG +TATCCCCTTGATCTCCTTTTGTTGTCGAATTGCTCTGGCTAGGACTTCAAGTACAATTTG +AATAGGTAGGGAGAGAGTAGGAAGCCTTCTCTAGTCCCTGATTTTAGTGGGATTGCTTCC +AGCTTCTCACCATTTACTTTGATGTTGGCTACTGATTTGCTGTAGATTGCTTTTATCATG +TTTAGGTATGGGCCTTGAATTCCTGATCTTTCCAAGACTTTTATCACGAATGGGTGTTGG +ATTTTGTCGAATGCTTTCTCTGCATCTAACGAGATGATCATGTGGTTTTTGTCTTTGAGT +TTGTTTATATACTGGATTACGTTGATGGGTTTTCGTATATTGAACCATCCCTGCATCCCT +GGGATGAAACCTACTTGGTCAGGATGGATGATTGTTTTGATGTGTTCTTGGATTTGGTTA +GCGAGAACTTTATTGAGGAATTTTGCATCGATATTCATAAGGGAAATTGGTCTGAAGTTC +TCTATCTTTGTTGGGTCTTTTGTGGTTTAGGTATCAGAGTAATTGTGACTTCATAGAATG +AGTTGGTAGAGTACCTTCTGCTTCTATTTTGTGGAATAGTTTGTGATGAACTGGGATTAG +ATCATCTTTGAAGGTCTGATAGAACTCTGCACTAAACCCATCTGGTCCTGGGCTTTTTTT +GGTTGGGAGACTGTTAATGACTGCTTCTATCTCTTTAGGGGATATAGGACGGTTTAGATC +ATTAACCTGATCTTGATTTAACTTTGGTACCTGGTATCTGTCTAGAAACTTGTCCATTTC +ATCCAAGTTCTCCAGTTTTGTTGAGTATAGCCTTTTGTAGAAGGATCTGATGGTGTTTTG +GATTTCTTCAGGATCTGTTGTTATGTCTCCCTTTTCATTTCTGATTTTGTTAATTACAAT +GCTTTCCCTGTGCCCTCTAGTGAGTCTGGCCAAGGGCTTATCTATCTTGTTGATTTTCTC +AAAGAACCAGATCCTTGATTGGTAGATTCTTTGCATAGTTCTTCTTGTTTCCACTTGGTT +GATTTCACCCCTGAGTTTGATTATTTCCTGCCTTCTACTCCTCTTGGGTGAATTTGCTTC +CTTTTGTTCTAGAGCTTTTAGGTGTGTTGTCAAGCTGCTAATGTGTGCTCTCTCTAGTTT +CTTTTTGGAGGCACTCAGAGCTATGAGTTTTCCTCTTAGGAATGCTTTCATTGTGTCCCA +TAGGGTTGGGTATGTTGTGGCTTCATTTTCATTAAACTCCAAAAAGTCCTTAATTTCTTT +CTTTATTCTTTCCTTGACCAAGGTATCATTGAGAAGAGTGTTGTTTAGTTTCCACGTGAA +TGTTAGCTTTCTATTATTTATGTTGTTATTGAAGATCAGCCTTAGTCCATGGTGATCTGA +TTAAGATGCATGGGACAATTTCAATATTTTTGTATATGTTGAGGCTTGTTTTGTGACCAA +TTATGTGGTCAATTTTGGAGAAGGTACCATGAGGTGCTGAGAAGAAGGTATATCCTTTTG +TTTTAGGATAACATGTTCTGTAGATATCTGTTAGATCCATTTGTTTCATAACTTCTGTTA +GTTTCACTGTGTCCCTGTTTAGTTTCTGTTTCCATGATCTGTCCATTGGTGAAAGTGGTG +TGTTGAAATCTCCCACTATTATTGTGTGAGGTGCAATGTGTGCTTTGAGCTTTACTAAAG +TTTCTTTAATGAATGTGGCTGCCCTTGTATTTGGAGCATGGATATTCAGAATTGAGAGTT +CGTCTTGGAAGATTTTACCTTTGATGAGTATGAAGTGCCCCTCCTTGTCTTTTTTGATGA +CTTTGGGTTGGAAGTCGATTTTGTTAGATATTAGAATGGCTACTCCAACTTGTTTCTTCA +GACCATTTGCCTGAAAAATTGTTATCCAGCCTTTCATTCTGAGGTAGTGTCTGTCTTTTT +CCCTGAGATGGGTTTCCTGTAAGCAGCAAAATGTTGGGTCCTGTTTGTGTAGCCAGTCTG +TTAGTTTATGTCTTTTTATTGGGGAGTTGATTCTATTAAGAGATTTTAAGGAAAAGTAAT +TGTTGCTTCCTATTATTTTTGTTGTTAACGTTGGCATTCTGTTCTTGTGGCTGTCTTCTT +TTAGGTTAGTTGAGGGATTACCTTTTTGCTTTTTCTAGGACGTGGTTTCCATCCTTGTAT +TGTTTTTTTTTTTTCTGTTATTATCCTTTGAAGGTCTGGATTCATGTAAAGATAATGTGT +GAATTTTGTTTGGTCATAGAATACTTTGGTTTCTCCATCTACAGTAATTGAAAGTTTGGT +TGGGTATAGTAGCCTGTGCTGGCATTTGTGTTCTCTTAGTTTCTGTATAACATCTGTCCA +GTATCTTCTGGCTTTCATAGTCTCTGGTGAAAAATCTGGTGTAATTCTGATAGGCTTGCC +TTTATATGTTACTTGACCTTTCTCCCTTACTGCTTTTAATATTCTATCTTTATTTAGTGC +ATTTGTTGTTCTGATTATTATGTGTCTGGAGGAATTTCTTTTCTGGACCAGTCTATTTGG +AGTTCTGTAGGCTTCTTGTATGTTCATGGACATCTCTTTCTTTATGTTTGGGAAGCTTTC +TTCTATAATTTTGTTGAAGACATTTGCTGGCCCTTTGAGTTGAAAATCTTCATTCTCATC +TACTCCTATTATCCATAGGTTTGGTCTTCTCATTGTGTCCTGGATTTCCTGAATGTTTTG +AGTTAGGATCTTTTTGCATTTTGTATTTTCTTTGATTGTTTTGCCGATGTTCTCTATGGA +ATCTTCTGTGCCTGAGAGTCTCTCTTCCATCTCTTCTATTCAGTTGCTGATGCTCACATC +TTTGGTTCCAGATTTCTTTCCTAGGGTTTCTATCTCCACTGTTGCCTCACTTTTGGGTTT +TCTTTATTGTGTCTACTTCTCTTTTTAGGTCTAGTATGGTTTTGTTCATTTCCATCATGT +GTTTGGATGTGTTTTCCTGTTTTTCTATAAGGACTTGCAACTCTTTAGCAGTGTTCTCCT +GTATTTCTTTAAGTGAGTTATTAAAGACCTTCTTGATGTCTTCTACCATCATCATGAGAT +ATGCCTTTAAATCCAGGTCTAGGTTTTCGGGTGTGTTGGGGTGCCCTGGACTGGCTGAGG +TGGGAGTACTGGGTTCTGAAGATGGTGAGTGGTCTCGGTTTTTGTTAGTAAGATTCTTAC +ATCTGCCTTTCACCATCTGGTAAACTCTGGAGTCAGTTGTTATAGTTGTCTCTGGTTAGA +GCTTGTTCCTCTCTTGATTCTGTTATTCTCTACCAGCAGACCAGGGAGACTAGCTCTCTC +CGGAGTTTCAGTGATCAGAGCACTCTCTGCAGGCAAGCTCTCCTCTTTCAGGGAAGGTGC +ACAGATATCTGGCATTCAGACTTGCCTCCTGGCAGAAGATGAAGGCCCGAAACAGGACCT +GTCCCAGAAGCTGTTAGCTTCTGTAGTGCACACTCTCACCTGTGCAGACTAGTCTCAGTG +GAGTCCGGGAGCCAAGATGTCTCCCTCAGATGCTCAGGCAAAGCCCTTCTGGGCCGGTGG +ACACCTATCCTCTGGCAGGGAAGGTGCCCGGATGTCTGGAGCCCGAAAAGGGGGCTGCCT +CAGAAGCTCTGTGGCTCCCACCTGTCCCAGAAGCTGTTAGCTTCTGTAGTCCACACTCTC +ACCTATGCAGAGTAGTCTCTGTGGAGTCCGGGATCCAAGATGTCTTGGGGAGAAACTATT +AAGAAACTCCAAAGACTTTTGCAGTTGGGCTGGATAGGTTTTTGCATTATGAGATAACCA +TAACCTATGGATGTCAAGGTGACAAGGGGTGGACTTGTGATGGTTAATCTTGATTGTCAG +TTTGATGGGACTCAGAATTACCAAGGAGACACAAATGTGGAAATGTCTGTGAGGGCATCT +CCAGTAAGGTTTAATTGAAGTAGAAAGATAAAGCCTCCCTGTGGGTGGCATTAGTCCATG +AGGTGGAGTCCTAGACTGAATACAAAGGAGAAATCAAGCCGAGTACTAGAATTCACATTT +CTTTGTTTCCTGACTCTGACACAATGTATCCATTACCTCACATCCCTGTTGTCATGCCTT +TTCAGCCGTGATTGACTGTACCCTCCAACTTCCATCCAAAAATAAAACCTCTCAATCCTT +ACTTTAGTTGAAATTTTCAGGTACTTGCAGTGAAAATTAGCCAACATGAGTTCCAAGTCA +TGAGGAAATGTTTAACGTATTTGGCCAGTATGGAAATGTAAATCAAAGTTGTGCTTACTT +TACTGAGAATGGTTGTCATCAAGGGGGAAAAATGCTGGTTGGAGGCTTCTCAGAAAATTA +AAAATAGAACCTTCCTATGGTCATCTATACCCAGAAGAATAAAAACGTCAAGAGATACCT +ACATACCCATGTTTATCATGGCACTCTTCATGATAGCTAAATTATAGAATTATCATTGGT +GTTCATTAATTAAAGGTGACGAGCACACACATACACACACGCACACGATGGAGCGTTACT +CAGACATACAGGAAAAATAAACAAATCTTGTTAGTTATAGGAGCAATGGTTGGAACGTGG +ATATCACTATGTTTCATGAAATGAAGCAGTCATGAAAGACACGTATTTGTGTATTTTTTT +TCTGTGTGTTCTTTAGGGAAAGCAGTGAAAGTAAACATAGTCATACTAGAGATGTGGGAG +AAGGTGAGGAAGGAAGGGTATGAAAGAGTAGTCAGGGGGCTGCTCTTCCAAAGGAGCAAG +GCTCAAATCCCAGCACCCATATGGCAGTTCACAACTGTCTGTAATCCCAGTGCCAGGTGA +TCTGACATCCTCACACAGACATACATAGAGCCAGAATACCAATGTAAATAAAAGTAGAGA +AAAAGGAAAGAAAAAGAAAAGGAACACTAGCCAGGGGACTGGCTATAGTCAACCCATATT +TTGTACATGTATGGAACTGTCACAATAAGATATCTTACTTCATAAAATTAATATACACTA +ACTAAAACATGTACTAAACACACCTACAAAAAAAGTGAGGAGAATCCAGGAGCTAAGGAA +TATACTTCTGTGGTAGCATCCTCACCCAGCAACAGAGTCCCTGGATTTTACCCTAACAAT +GGGAGTTGGGGGAACAATCATCCAGAGATTAGTGACAAATAACCAAGAAGTAGAAGCAGG +TCTGATTTGGTAAGCTTGCTTTGTAGGACTGGAGCAGAAAAACAGAATCCAGAGTAAAAA +ACAATGTCAGCCAATTTACCATCATTTCTTTTGAAAACATTAAAACAAAGGCACAGCACG +AATTCCTAACTGAAACTCCTGCATGACCATATGCGGTGGTGCATACCTGTAATCTCAGCA +TGTAAGGAATTCTCAGCTTCAACCCGGCCTGCTCAACAAAAGGACGCTGTCTTTAAAAAT +AAAAGAAGAAAGAAAAAGGAGAAAAGGAAGAGAGAAAAAAGAAACAGAAGCAAAGGTGAA +AGAAGCTGAGGAGTTAGGAGAAAGAGGAAGACATATCTCTGTCTCCTGATACAGAAGCTC +AAATAACAAATTGATTTTTATTTGGGAACTTAGAGCCTTAGCATAAGTGACTCCAATTTA +ACCTTTAATTCAGTTGGTTGAGGCCCGGTGCAGAAGCCTAATTGCAAACAATGGCCTTCT +ATAACACATCTAAGAAATCAGATAGGGCAATCAGTGTCCCATTGTGGCCTGAGATGGAAG +GTTGTAAGCAATTGTCTTTTGCACATGGGCAAAGCTCCAGGAAGGGTCCTCAACACACCC +TCATGCCACAAACACACATGGAGATGGGGAAGAAGGGGTTTGGGTAGAGCACCAATAGCT +ATGTTTAAAAGGGACACTTTAGGAGAGTAAGAAAGATTGATAGACACTAAGTGATCAAGT +TAAAAAAAAAAAAGCCTGCAGTTAGATGATGGCCAAGGGTCAAGGAAAGGAGAGGGTACT +TAAAAAGGAGGCAGAATTTAAAAAACAAAACAAAACATCATTTGAGACCAAGAGGAATGA +ATCGATGAAGTAAAGTCTCTGAATAAAGAGAGGATTTTGTAATGTCTATTACTATTCCTC +CCAACCCTGGCAGATGGGAAACTTTGAAAGTAGGGGCCTCTGTGAACCTGTTCATTGTGG +TATTTCTCTGCTGTCTTCTACTACCCAGTTGTTTGGTAAATTGAATGGACAATGAAAAGT +AGGTTAGAAGATAGGCTGGGTAGTTGTCATTAGAAAAGCACAGAGAGGCCAGGTGGTGGT +GGTACCAGGTGGTGGTGGTACTAGGTGGTATGGTACCAGATAGTGTGGCACCAGATGGTG +TGGCAACAGGTGGTATGGTACCAGGTGGTGAGATACCAGGTGGTGATGCACCAGGTGGTG +TGGTATCAGGTGGTTTGGCACCAACCACATCACAGCACTCAGGAGGCAGAGGCAAGTAGA +TCTCCACTGAGGCCAGCCTAGTCTACAGAGTTCCAGGACAGGTAGCTAAGACTACACAAA +GAAGCCAGGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGATTCCTAAGAGAAGAGA +GAAGGGAAGATGGAGAGCATAAGAAGAAAGCTAGAGGTTAGACTTACAGGCCTTTCCCCA +CTGAAGCTGAAGAACACATGGGGGCAGGGAAGAAGCTGATGATTGACTAGGGTGACAGCT +TTGGCAGGGTTCCTCCTTAGAGACTGTGACTTGGTGAAGCCAGGCCCTGAACTACAAGAA +AGAAAAGAATTTCTGGTTGTATAAAACTAAGCAAAGTTAATGAGTTTATAAAACAGAAAC +AGGAGATAGAATGTGTGTCTGTGTGCATGTGTCGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTTTATGTGTTTGCATGTGTATATGTATGTCTGTGTGTATGTG +TATATGCATGTATATGTATGTGTGTGTTTGTATATGTGTGTTTACATGTGTGTGTGTGTA +GATGTGGATGTGTGTGTTCGCATATGTGTGTTTGTGGATGTGTGTGTTTGTGCATGTGTG +TGTACATGCGCATGTTTGTGTATGTGCCTGTTTGTGTGTGTATGTGTGTTTGCATGTGTA +TGTTTGTGTGTGTGTGTATACACATGATGTGGAGGAGGCAGTGGTCAAAGACAACTGTGT +GGAGTCAACTCTCTTCTCTCCTCTTTCTATGGGTTTCAGGAATGGAGCTCAGGTCATGAG +GTTTGCACCAGGAGAGAGTTTACCAGCTAAACTATCTTGCCAAGGCCACTTGCCATCTTT +ATCATCCTTACTTAGCTTTAGAAAACTGAGCATTGTCCCTACACAGGCTTTCTTTACTGG +CCTTATCGGTTGTGTTGGAATTTTCTTTTTTTTTTTTTTTTTTTTAACAGTACTTGAGCA +TTGACGTTAAGGACTAGGAAAGATGCACCATTGAACTAACCCACAACAGGTGCTGAATTC +CTTGGTTCTCGGCCAGCTCTGAACATAACCGGGCTCTAGAATAAGAGACTCTTCCTTTTC +ATGCCCCCTAAGATTTCCTAAGATTCTTCATTGAGGGGGATTTGAATGGCTAAGTTCAGA +GTTGCCAATACCTGAACTACAAGTCTGCATCTTTTAACACTAGCCAAGACTCCAGAGTTT +CTGAAGTAAAAGGCAGTCTAAGCCTGAAAACAGTCAGGGTGGAAGGCCAGAGAGCCAAAG +AAGAGCAAGACTTAAGGATGCCCATGAGGACAGAATGTATCACGGGGAGCATAACTAGAC +AGTGTGAAATGAGAGCAAGTGGAGTCTGACCACAAAGGCAAAGACCTCAGAACTGGAACC +TGCATAAAAATGAGTAGCAAGTTTCAATGGGAAGGGAGGGAGGGAGGGAGGGAGGGAGGG +AGGGAGGGAGGGAGGGAGGGAGGGAGGGAGGGAGGGAAAGAGTGAAGAAATCTGTCACCT +GCAATAGGAAGATAAAGTCGCAGGCTTTGAGACATATAGGTGAGCTCCTTCCAAGTATTG +ATCAATGAATGGAACCTTGTGAACCTTTGAGGCTTAAGCTTTGATAGTGAGTTAAAGACA +ACCGACAGCACCCAAAGCCCTGCAGACTCGCAGTGTCTCAGAGCTAAGGAGTAAATCTAA +CTGCACCATCCTAAGGGGCGTGCTTTTTTTTTTTTACAACTCAATGCAAACTTAGCTTTA +AGGCCATGCTCATCACTGCATAGCCAGGGGTGGGGGTAGGGCATTCTCATTTTGAGGCAA +TGTCTCCCTCACTGACTTACTGTCCTGTATTGTTCTTGGCCAGCTTCAGAATCATTGCCT +TTGGACAAAATACATGCAGGCCCTGTCTCAGGCCATTTTCCATTTGCTAAAACAAAGCAG +TGCCTTGGGCTGAGTGATTTACAAAGAATAGAGGCTTATTTAGTTCATAGATTTGAAAGA +GGCTCATAAGTCAACCCAGGTTACTCTCAAGACCAATCCTGACCAATCTACTAATGCCAA +AAATCTCAGCAAGCCCTAACCTTGAAAGTGATCAGTTTATGAGCTTAGAGATTCAGTTTC +GTTTAAGGCAACGGTAATGTAAGAACTTGGCTTTGTGCTCTGCCATTCGAGACAATGGGA +GGAGGAGGAGATGCTGAAGTTAATACCATGCACTTAGAACAATTGTTTTACCACCCCCTG +AATATTAGTGACTCATTAGTAGGCCACAGCCTCCATTCGCTCCATTTCCCACATCCCTCC +CCAGTGAGTTTTAATACACCCCACCTTTTCACCTGATATCTCCTACATCTCACCCGTTGC +CTAAGACTTCTGACAATGCTCTTCCTCATCCATCTGGCAAAGTCCCTGGGCTTTGGCTTT +CCGTCTTGCCAACACAGAGGACATACTCTGCTATATTTGTTTCTGGGCCAAAATTGCTCC +AAAAGATATAAAGATCAGTGTGTCCAGTGTCCAATGTCCAATGATGAGACTTCAATGTCC +TCAGGGCTCCAAATGTAGGGAATCTGGGCCAAGGAGCAAATGTCAGCGTAGGACATTTAG +GAGATGTCTCAACTACCCCTTGCCTTTCTCAGATACTGTCACATGTGGGTAGCTCATGAA +AAAGGCTGTGTACAGTCTAAGAAGACATTAAGCGTATCAGCTCAGTCCATGTCTGTGCCT +TGACCCCATGTGCAGTTGGACCCACAATAACTAACTAATACTTGTTATTCTGAAAGAGTC +ATAGAGGGGGCTGGAGAGATGGGTCACTGGTTAAGAGCACGTATGACTTTTGCAAAGGAC +TCCAGTTTGAATCACAGTGCTCAGGCTGGGTGGCTCATGACTACCTGTCTTTCCAGCTCT +GGATATATTCAGCATCCTCTCCAGATCTCTGAAAGTGCTTGCACATGTGTACACAGACAG +CCCCGCCCCTCCCCAGCTTAAGCATAATTGAAAATAAAAATAAATCCTATGAAAAGAGGA +CTGAGCTTCCCCGGAAATCAGTGTCATCAGAACATAATGGAAAGGCACTGGTGTGATTTA +CCTGTGTCCTTGAACTTTGGGCTAGGGTCTCCCTAGAGCTCATGTGTCATCCTTTCTTAG +ATGATTTCTCATTGCAGACAGACAGCACTGTGCAGGACAGAAGGATTCTGGGTTGGTTTC +TAGCATGACTCCATCGCTTTAAAGAACAAACCACGCATCCCTCAAAGCTTGGATTCACAT +GGCTTCTTTCCAGGATCGCTGCGAGACCAGAAGGTGTCAGGCCACAAGAACTCTGCAATG +TGCTTTATATACCCTGTGGTTATAAACACAGAGACTGAGCCTGGCTTGAACAGCTAAAAC +CTCAAATCCCACCCCAAGTGACACACTTCCTCCAACAAGGCAATAACCTCATGCTCCAAT +AGCACACCTGCCCCTCCTCTACTGCTTTCTCTCCTAGGAGGTACAACTAGGTCTCTCATC +CCATCTACCTTTAAATAGATTTATTACATTTAAACTTACTGGGTGGAAGATGGAGGTCAG +AAGGCAGTATGCAGGAGTTGGTTCTTTCCATCTATCTTGTTATCCTGGGTGTCAAACTCA +GGTTGTCAGGATTGGCAGCAGGGGCCTTTACCCACTGGGCAATCTCACTAGTCCACATCC +CCAGCTATGACTGCCTAGTTTGGGATGTGAACGATGCAGAAGCTTCCTCCAAAACTGATT +TGTCCACTCCTAGGGAACAATGGGCTCTGAATTCTGAAAGACCAGAATCTTCACTAAAAA +GTGTTAATGCCTAGGTAACTGTTACCTGTCTAGCCTGCCATTTTGTGCTGTGACTAATGT +CATAAGGAAACTTTCCCATGAGCTGTTACTGGGGTTACTAGGATGTTCTGTGCTTTGGTG +TTCTTGGAAACCAATCACAACAGAAGTCAGTCAGACCTGCTCTGTATAGTTAGTCACAAG +AAGCTTGGACCCGCACCAACCACCCAGCAGCACTTCCTGCACTTTTGTATGAGCTTTTGT +GGGTTTTGCCTTTAGAAGTTGCTCCTGGGATGGACCCCAGCATAAGAGAATTCTGTACCA +ATATAAGAAGCTATTTGGAAAAGGACTTCCATTTTGAGTAAAGGTCAGGTAAAGTTTAAA +TTCCCAAGACCTCCCTGGAAACAGATATTTTCCTTGGCAGAAAGAGACATATACATGGAT +AACTGACCTCCTGGATAGCAAGATAAGACATGAATATTAGGCAAGGCAGGTCCCCTGCCA +CAGCTGAATACCCCAGCCAGTGGGAAACAGGGTAAGTGTATTACAGAGACATGTTCCTAA +GGAACTCCCCTATCTCTAAACTGATTGGTGGAATAATGTGGCACAGATGTTTGTGAATTT +TAGACTTAAATGCCCTATAAGATTTTAACTCAAGGTCCCAGACAGCTGGGAGTCTGTTCT +ATGGTCCTGACGGATCAGTCTTAGGATGTGGCATTCAAGAAGCCATCTCTGTTTGACTGA +GATCAGTGTCTGAGTGTTTTGTGCCTCGACCCCAAGACCCCAGCAAGAAGATCCCCAAAG +AGAACCACAAGTGCTGCCTAGTGTGCAGACACACAAAGTGTCACACAAAGAAACATGGGA +AATATGGAAAATAAGGCACCATTAAGGAAGGGAAATATATTGATTAACATATGAAAGAAA +CTGATGGGAGAGAAAGATGGATTGCAACAAGCCACCCAAACGTCGCCACCGCCGCCACCA +CCTACATGAAACAAAATAGAGAATATGCAGAAAAAGTTTACATACATAAATGACTCACAG +AAAGCTTTCAGGGCCCTTGGCTCTTTCCTTTGGAAACCTTGACCTGGCCCACAGTTAAGC +TCAGACATCTTCTCTTTAATAAACTGTCTCCTTTCCTGTTACAATATATGCGCCTCTGCA +AAAAATCTTTTCCTAGGACACGAGGAACCTAGTAACCAGTGCAGGTGCCTCCAAACTCAG +ATCCATGCCTATAACAGTTACCAGGCTGCCAGCCATGTGGTAAGACTTGCATCTAAATGC +TTTCCAATTTCGCCATCTTCCTCAACAAAGACACCCATGTCACCAGGCAATATTGTTTTT +TGTCCCTTCTCTTCCTTCTTTCATTTTCTCCCATGGCATTTGTAAATGGTGGGCAAGCTC +CCATGGAAGTTGTCCTAGATGGCTTTGTCAACCTGGCAGATCCTAGAGTCATCTGAAAGT +TCTATTAAAGAGTTGCCTAGATCAGATTAGCCTGTGTGCTTGGGTGTGTGTGTGTGCGCG +CGCGCACACGCGCGTAGGGTTGTTGATGACTAATTGATGTAGGAGGACCCATCCCCCTGT +GGGTGGCACCATCCCCTGAGGTGAGTGGCCCTGTATATAATATCTAGTAATAAGTGTGTC +AAATAGAGGACCCATGATTGAGCCAGCAAGTGTCATTCCTCAAGTTCTTGCTTGACTCTC +TGCTCTGACTTTTTAAATCACTATGACCTGGAAATGTGAGCCAAATAAATGCTTTCCCCA +TTTAAGTTGGTTTTGGTCAGGGTGTTTTATCAAAGCAACAGAAAAGTAAATATAGCAAGA +ATCCAGATGCCAGCCTGTGGACACCGGATCCAGGCTGTGCGTTCCCCCTTCTTTTGCCTC +CTCAGCTTATGGTGCCCTATGACTCAGACACTTCCATATGCATTACTGCGACGAGGGCTG +GGCTTATGCTGGTGCAAAGAAGCGTGTGCACCAGCAGCTACGATGTCTGCATTAAACCCC +GAGGCTCAAGTAGAGCCACAGCTGCTGGACCCCTACAAGCCTAGCCGACAAGATGTGTGG +ATCCTGCTAGGGACTTCTCTCTGCAAACTGAGTAAAGGAAAGAATGACTAACTGTGTAAA +TGGAGGTAGCGTGGAGCACCATACAGTAGGGAATGAGAGTTCATCTAGTTCCTACTGCCT +ACTGTGAGTTAGGTACAGACAGGGCTCATTGATACATCAGAGCTGTCCCCCTTTGCCATT +TCTTCACATTGTCCTATCTATCTTTGTAGGAAATCATGAAGGGATGAGCATAGGTGCTTC +AGACCATTTTCTTTGAATCTTAAAGAAGTCCAGCTGCATGATGTTCCTTCCAGCTTCTGA +CCAACATCCTTGTCTTCCAGCTTGTACTGAGGCCAGATTGTGTTACAGTAAAACCCTGGC +ATCTTTCTTTAAGATTTCCGGATTGAATCTGTTCCAGTTCTGGTGGGTACAGCACAGCAG +GAGTCCAAGGGAACTGAAGTTGAAATTTCCAGCTTGAATTGCTACTCTCCTGGGACCAAG +TCCTATAATACTGAGATGTAAGTACTCGCTGTCAGCATATCTGAGGTAATTTCCTCTACA +TCTGTGAACCTGGGCTTCTTCTAAAAAATAGGTCCAACATTTTGGGTTGGTAAGTTCAGA +GATGAGGTTACTTGTAGAAACGGTTCTAGTTTTGTTTAGATTACCACTCAAGTTAAAAGT +GTATATGGATGAATGGTTTCACTATTTGTTGGCTTGTCTTCTGGAACCATGCTCAAGGAA +ATTAAATGACTTACTACCAAGGGAACTAAGCCCATATTCTCAGAAATGGCACTAAGTACA +GTAAACAAACAGGAAGAATTTGTGAGCAAGTAGGATATGGTGAAGCCTAAATAAATAGCA +TATAGCAATAGAGCAAAGTTAACCAGAGAACTGAGGGGAAGAGAAGCTGTTGACGAAGCC +TGATCCTTAGCCCTTTCACCCAATGGGCTGCTTGTCATTTAGGCCATGGGCCATGTTCTT +TGTGGCTTTGGATGCCCATCCTGTCGGGTTGAACTGGTACTGGTGGCTTCACTCTTGAAC +TCCCTAGTAATACAAGGCCCCAGGTATAACATAATCCCTGTGTCCCCAGATGTTAGTCCT +GTAGGACAGATGGGAGCCTGGAAGCAACTGGTTGGATGAGTATGTAGAACTGGTGGTGTT +GGGAAGCTGTAGGTGGCAGTAGAGCTGACCTCAACACCCACCCAGCCCTCCCCTTGAACT +TCAGAGCAGGCAGGGGTGAGGCTCTAAAGAATTACTTCTGATACGAGTTGGGAGAACTAC +CATTGCTGTCCTTTTTAAGAAAGCCCTAATCTCAGGGTCCTTGCAGATCTCCAGGAAGGT +GAATAGAAAGAAAAGAAAGGAGAGGTGTGTGGTAGGCAAGCAGATGTTTTCTGTGTAAAA +AGGTGTGGTGGTTTGAATTTGCTTGATCTAGGGAGTGGTACTATTAAGAGGTGTTGTCTT +GTTGGAGGAACTGTATTACTGTGGTGGTGGGCTTAGAGACCCTCCTCCTAGCCATGTGGG +AGTCATTCTTCCCCTGGCTGCCTTTCAATCAAGATATAGAACTCTTGGATCCTCTGGCAC +CATGACTACCTAGACACTGCCATGCTTCCTGCCTTGATTATAATAGACTGAATCTCTGAA +CCTGTAAGCCAGCCCCAATTAAATGTTATCCCTTATAAGATTTGCCTTGGTCATGGTATC +TCTTCATAGCAATGGAGACCCTAATTAAGACAGAAAGTATAAGGTTATTGTGGTGTTTGG +GTGAACATGTTATCTGGATGCAGTGTAGACCCAGAAGAGCAATATGGACATCATTATCCT +TTTTTTTTTTGGGGGGGGGGGGACATTGTGGTCATCCCTATATAGACTCTGCCATCTTAG +TTATCCTCATAACTACTGTTGCTATAGTTGATTAATCTGCTCTATTTGCCCAGTGGTGGC +AGCATGAGTTCCTTGCTACTGTTCCAATGTTGTAGATTCTCCAATGAAACACACACACAC +ACAAACACACACACAGCCTTACTTTTAATATGCCCTAAGCAGATCAGTGGTTGGGCCACT +CCCTAACTGCTACACGGCTAGCACACTCTCCCCTCTGATATTCCTGAATTATTATTTAAT +AAAACGTATATTCCATCCTGGCTGCCCTAGTCTGCAGCCCTCCTGGGCCACAATCCCCAG +TTCTTACATTATGACTGTCTCTCTTGCACTTCTCGGGCCTGATCTTTTTGCTTCTCCAGC +ATCGTGATTCTAAATCCTCCTTCTTCCCTGGGTTTTCTTGCCTGAGAAAACCTAAGTCCT +ATCCCTGCCCCACCATTGGCTGCTAGCAACTTTATTGGCCAATTAGAACCAGCTTGGGGC +AGGGACCCTCAGTGTCTCACATGCAGAATTCTCGTGCAATTTTGGAACCCATAATGCAAG +CATTAAACCAAATCCAGAAATAAACTACTGAGAGGGTTCAAGAATTGCTGGAAGAAGACC +CCAGACTCTAAGAGAATGCAAAGAATGTTTATTCTGCAGAAATTACCAGCATGCAGGGGT +CAACCATTGATCAAAATGGTGTCCCTAGACAAAGGCACACAAGCAAAGGTTAGGTAGTCT +AGAACTTCATTGGTGGGTGCAGGGGAAGTTACATGAGTCGGTTTCTGATTGATTGCTATG +TTAGTTTTGCTACATTTGGTGAGGCCTTGAGGAAATTCCAGGAACCAGCTCAGCTCTGAG +CTCATCCTCCCTTTGTCAGAGCCATCAATGATTGCCTGTTTTCGGTAAATCCCTCCAAGG +GGAGAGAGGAGAGAGAGAGGAGAGAGAGAGGAGAGAGAGAGAGAGAATGAGAGAGAGAGT +GAGAGAGAGAATGAGAGAGAGAGGTTTCTCTACGTAGTCCTGGCTGTCCTGGAACTCACT +CTGTAGACCAGGCTGGCCTTGAACTCAGAAATCCACCTGCCTCTGCCTCCCAAGTGCTAG +GATTAAAGGTATGTGCCACCACTGCCCGGCCCAAGACTTTTCTATTCCCAAGGTTTCATT +ACTATCTTTGCTGTCCTTACAGTGTCTGCATATTTTGTTGGTGTCTTCCACTTTCTGTGT +AGCTGCTATCTTGGAGGTTCATCTTGTCAGTGGGGAGCTACACACTGATGACTGATGTGT +TAGTGTTTGTCAACTTACAGCAAACTAGAGAGAGCCTCAGTTGAGAAATTCCTGTTATCA +GATTGGCCCATTGGCATGTATGTGGTGCATTTCTATTGATTAAGGACTAATTTGGGAGGG +CACAGACCACTGTTGGTGGTGTCAGCCCTAAGCAGGTGGTCATGGATTATATAAGAAAGC +AATTTGACCAAGCCATGAGGAGCAGGACAGTAAGTGGTAGCCCTCAGCAGTCTCTGCTGT +GGTTCCTGCTTACAGTCCATGCTCCACCCCCACCCCCGTGACAATCTGTAATGTAGAAGG +CTGAGTATAAAAATGTTTAAAAATTAAAAATAAAAAATAAACCTATCTCACCAAATTGGT +TTTGGTCAATGATTTATCCCAGGAACAAAACGTAAAAACTAACATGGAAATCAATGTCAG +AGAGTGAGGTATTGCTGTGAAAGGCCTGATTATGTCTGGTTTTTTCCCCTAGGGTCTGTA +GATGGATTTTGGAGCTGTGAACTGGAGTTTTCAGAGCTTACTCAACTATTGTGAGATCTT +GGGAGGTAGGAATGCTGCAGGATAGATAGACTTTGGACGCCTGGCTTGTAAGATCTCAGA +AGGAAGCAAAGACTCTATTAGGGTCATTTGTATGGTTTGACTTGAATTAAGAATCCCTGG +AAGTCAAGCCTTTGCTAGGGACAATCAGTGCTATTTAGCTGGGCCTGGAGAATCAGCTAA +ATAGAATCAGAATTAGGAACAGACTGGAACAATTGAGGTGAAATCGTATGGGACATATTC +TCAGGGTCAGCACATACAAGTTGTGGTTCGTGAAGAGGCCAAGGACACCTTTCAAGCCGA +TAGCTGAACTTGGTAATGTGTAAGAGAAAGCCTTCCACATGGGACTTGTTTTGAAGGCAT +AAAAGAGTAATGGTGACAGCGGAGGTTTGTCACTGTGTTACAGTGGAGTCCCTGCAGAGA +GGCCAGTAGGCCAATGGTGAAAGTACAGCGTTAGTTGTAGTGGAAATCTATTGGTTGAAG +GGGCCTTGGAGAAAAGCTGTGGCTTGGCACCATAGGGCAGGGTCAGAGACCCTGGACTGA +ACCAAGAGGAGCTATGGTGACCCTGGACAGAACCAAGAGGAGCTATGAATGAAGCCTTGG +TTACAGTGGAACCCCCTGTATATTGGAAATTCCAGGACTATAGAATGACCACCAAGGACC +TCAGCAAGTGGGGAGTGGAGTCTGCCTGAATCTGTTAGATAAATTTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGTGTTGTGGATAGTAGATCAGGAATCCAGAGATCATACATTGAGCT +ACAGCATTTGGAGCTGCTGGACTTGGCTTAAGTGCGTTGTTTTTATGCCCTGGTACTTTT +TTCTTGGAATAAAATATATAACTTGTTTTATTTTCAAGAGCCCACAATAAAAGAAAACAC +TGGATTATTAAAGAGAAAACTTTAACTTTCAAAATGATGAAAAATTTAAAGACTGTGGAA +CCTTTAAAGTTATATTATATTGTTGTTGGTTGGTTTTTAGTTTTTTTTTTTTAAGATTTA +TTTATTATATCTAAGTACACTGTTGCTGTCTTCAGATGCACCAGAAGAGGGTGTCAGATC +TCATTACAGGTGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCAGGACCTTCGG +AAGAGCAGTCAGTGCTCTTAACCACTGAGCCATCTCAACAGCCCTGGTTTTTAGTTTTTT +GAAACATGGTTTTTCTTTGTAGCTCTGGCTGTCCTAGAACTTGCTCTGTTGACCAGGTTG +GCATCAAACTCACAGAGATCCACCTGCCTCTGAGTCCTGAGTGCTGGGATTAAAGGCATG +TACCACCATTGCCCGGCTTATACTATGTTTTATATTGTGTTGTTAAAATAAGATCTTGGA +AATAAACAAGAAAGGAAGGATTATGGTTCAATAGTGATGTGTCTGTATGCCATGTTTAAT +GGTGCTTGCAATTTTTATTTGTTAATTTAACACAATAGAGAGTTACTTTGGAAGATGGAA +CCTCAATTGAGAAACTGCCGCCATCAGATTGGCCTGTGGGCATACCTGAAATGTATTTTC +TTGGTTAATAGTTTGTCGTTGAAAGGCCCAGCTCAAGGCGAAAGGATGGACCATCCAAAG +TCTACCCCACCCAGGGATCCATCCGATAATCAGCCATCAAATGCAGACACTATTGCATAT +GCCAGCAAGATTTTGCTGAAAAGATCCTGATATAGCTGTCTCATGTGAGGCTATGCCAGT +ACCTGGCAAATACAGAAGTGGATGCTCACAGTCATCAATTGGATAGAACACAGGGACCCC +AATGGAGGAGCTAGAGAAAGTGCCCAAGAGCTGAAGGGGTCTGCAACCCTACAGGTGGAA +CAACAATATGAACTAACCAGTACTTCCAGAGATCATGTCTCTATGTAGCAGAAGATGGCC +TAGTCGGCCATCATTGGGAAGAGAGGCCCCTTGGTCTTGCAAACTTTATATGCTCCAGTA +CAGGGGAACGCCAGGGCCAAGGAGTGGGAGTGGGTGGGTAGGGGAGCAGGGCAGGGGGAG +GGTATAGGGGACGTTCAGGATAGCATTTGAAATGTAAATGAAGAAAATATCTAATAAAAA +ATTGAAAAAAAAAAAAAAAGGCCCAGCTCACTGTCAGTGGTACCATGCCTGGCTAGGTTG +TATAAGAAAGCAAACAGAAAAAGCCATGAAAAGCAAACCTTTAAGCAGGACTCCTCTGCG +ATCTCTTTTTCAGTCTTTGCCTCCAGGTTCCTTCCTGCTTGCTTCCTGGTGTGACTTGAT +GCAATGGCTGTGATGTGGAAGTATAAATCTAACAAAACCTTTCCTCCCCAAATTGTTTTC +ATCCGTGGTTTATTACAGCAGCAGAAAGTAACAAATACACTGGCCTGTAGGGCACACAAG +TGTGAGAAGCGGGTGTGGCGGCAGTCCCAAAGGCGCCAGGGACTGCAGCTAAGTCGTATG +ACTTGCACCTGACTTCCTCATATAAGCCACAAACATCTTGAGAGCTGCGCAGGTGTACCA +GGATACCGGTGAATCCATTTTGATGGAGATTTGCCCCTGCTGCCCTAATTAGCTGAAGCT +GCGTGCCTGGTGAGGTGGCGTGGCCTGCTGTGCGTGGATGAGAACTAAGAGTATAAAAGA +GTGAGAGGCCCAGGGTTTGGGAGAGATATAAACAAGGGAGATATAAACAAGAGAGATATA +AACAAGGGAGATATAAACAAGAAGAAACAGGACTGAATAAACGTGTGCAGAAGGATCCTG +TTGTAGCATCGTTCTTCCTGGCCAGTTGGGCACGCGCAACACACAAGGAGCTGGGCTTCC +TATCAACCATCTACCCCTATGCATAAGCATTCTGTACATGCAAAGTGTATGGACCTTTAG +GGATAATTAAGAGTCCATTTCTCTTTTTCAATCATGAACCCTCAACAACACAAGGCAAAG +ACAGGGTGCTTCTCTGATTTATACTAGCAGTGAATTGTCCTAATTTAACAGTAACTGTCA +GACTTCACTTTGGCTTAGAAACTCATCTAGAAAGACATATTTAGTCATGGCTCTGTGCTG +TACCTCTAAGGAAACACGGGATCTGGGAGGAAGCTAATAGAGATGAAAATGAGGTATTTG +ATCAAAGTCTTAATGACCATTTGCTTAGTGTATGGGTGTTCCCAGATCAGTAACCCAATG +TTTGGATTATAACAACTCACCAGGAACCCATCTGTGTAGGGCGATGATAGAAATATCGCT +GCAGGAGTGAAAGTTGCACTAAGAAACTGTCGACTATGATGAGATCATGGTGGCTAACCA +AGGAAAGAAGAAAAGCCTGTCTTATTTGTCAGTAAAACAATGGAGCTTGTCCTATTGGTC +AGAAAGACAAAGGAGTCTGAGCTTCCTTTCAATCTCAGCCTGTAGAATGGTGGCATCTAT +AGGGAAAGGTGAATCTTCCCACCTCAATCAACCTAATCTACATAATCACTCCTAGACATC +CAAGAGGATCATCTAATCTAGATAATTCTTCACAGTCATACCCTAAAGCTTATTTCTTAG +GTGATTGTAGATTCTTTTAAGTGGGCAACGAATATTAACCATTATAATGACGATGAACTA +TCTCCATCAAAAATAACTTCCACTAAAAAGAGGAGCTAAGTGGTTGGAGAGATGGCTCAG +TGGTTAGGAGCACTGAATGCTCTTCCAGAGATCCTGAGTTCAATTCCCAGCAACCACATG +ATGGCTCACAACCATCTCTAATGGCATCCGATGCCCTCTTCTGGTGTGTCTGAAGACAGT +GGCAGTGTACTCATATACATGAAATAAATAAATAATTTTAAAAGGGGTGGGAGAATAAAT +CTTAAATCATGACTTGATGTTTTCTTACCACCCCAACCCTGTTACATCCCAGTCCTTCCA +GTAGTCAAACCAAGCAGACAGCTATGTAAATCAACTTGCTAACTGGACTTCTTCACCCTA +GACCAAGCATAATGAAGCTTATTAATGAGATTCTTCCATCGTGGGTGCCTGACAATGTTA +GACCTGAAAGATATACTTGATTCCTTTACATTCTACTCTTGGTACTCATTTGCTTCTGAG +GAGAAACACCCAGGTACTAGAGTTAATCAGCAGTATCCTTGCCCATGCCTTCCTCAAGAT +TTGAGGGGCACATCCCAGACTTTTGCCTGGGCATCAGAAAAGGATCTTAGAGAGCTTGTT +TTCACACAAGGAGTCATTCTAGGATAATAATGTATTATATATTTATTCCTATTACAGAAA +TCTCAGATCAAAATACCATCAAAGCCTTCAACTTCCTGGCCTATTAGGGCTCCAAGATTT +CTCCCCCAAAAGACCCAAGTAACTTAACAGGAAATATAATACTTAGGATATGTCTTGACT +ACTGAGGTATGGTAACTATCCTTGCCTTGGGCATAATTGGCATAATTGAATTTGTTCTAC +CAAAAACAAACAGCAAAGCTTCAATCAATTCAGGGATGGCCAAATTTTATTGAATTTGTT +TTTCTCTTTGGGTTAAAAGCGACACCTCTGCCTGTGCCTCAGCACCATCGAGTCTCCAGC +TCCACCATTCGCAAATGTGTCTGAACCCTGCACCTTCACTTTCTCCTCCATCTCTCCACC +ACACACTCCATCTTTCTCATTTCTACATCACACATTGGTTCCCTGTATTGGCACCCATAG +TATGCTACTCTAGTGTCTTTTGGGGGGGGCACCCCTGACCCAGCAGGACCCAGGCAGGCA +CTTGGGTGTCTTTCTTCTGGCCGTCTCAGCCAGCAGAAATACAGTACTATCATCCCAAGC +CCTACAGTGGAAAATAAGGGAAGACGTGACTCCTTCCATGTGGGAAAAAGATGCTACTCT +CTACATAATAACTCAACTGTTCTTCCAAGAAGACTGATCGACACAGTGAAAAATATCTAT +CAGGATAGGATCAATGTTTATTCTGCATACATAACAGCTCCAGCCAGCTTCATCCTCCAT +TGATCCATGAACCAATCCCAAGGAAAACACCTAGCCACAGGAGAACTGACAAATACATTT +GACTCGTATGCCCTCCTGTGCCAGGTACAAGTATCTGTTGGCATTTGTAGACACTGTCAC +TGGCTGGATTGAGGCTGACTATAATGGTAAGGGCTACCCTAAAGAGAGTTGTATCAAGGA +TTGACCTTGCCTACTGAGGTCTGACCTTGCCTAGTGAGGCTTGACCTTACTGAGATTTGA +TCTTACCTACTCAACACAGAGTGACAACAGGTCATGGGGTGACAGAGGGTGACAAATGCC +CATCATTTACATCAATACTTGGTCTATACCTATGGCTCTGGAAATAAAATATTATTTAAA +TTCTGCTTGGAGATCAGTGTCTTCAGGAAAAAAATTGAAATGACTAACCAAACTATTAGG +CAGCTTCTAGAAAAGCTTTGACAAGAAAGCTCTGGGGGAAAAACCAACAACAACAAAGTT +GTTACCCATCCTCTTAAGAGTTAGAACAACTTCAAAGTCTAATGCCTGGTTCAGCCCCTA +GAGTTACTGGCTAGTAGGCCCTTTCTCATAGGAACAGGTATAGAATAAACTTAAAGCAAA +TCCAGTAAACCCTATACAAAAATGGAAACTAGGCTGTACTCAGCCAAAAGTGTCTAACCT +GAAAGACTGTGGACCCTAAACTGGGTCCTCCTTAATATCTAAGAAGACAGACCTATAGAA +CAGTGGGGTCCTCAATGGAGCAGACATTTCCAAGTGGCCCTAAGTGCTGGGGACAGCACA +CCATGACAAGGGGCTACCTGCAGCAGGCCACGATAGATCTTAGAAGTCTGCAGCAGCTTT +TTGTGAAAGAGGATGGTTTCTGGGAGCCTGGAGACATCCCTCCAGGGGATCCACCATCTG +AAATAAGGGACTGCCTGCAGTAGGCCAGGTTGGAAACATCTCTGTAGTTCACAGCATCTC +CCATCTCTCCTAACTTTAGCCTGGACTACGGCTGTATAGATTTATTTCATTTGTGCGTGA +CTGCTTTTCAGTTGGCCTTGGTGTGCATAATTATTCTATTATATCTGACTTTCCTATTTC +TTTCTCCTTCTGCTCCAGTGAATTCTGTGAAACTAGATCCTCCTTGATGTAATGATTCTT +AAACAATTAAAAATTGAGGCATGGGCACATTGTTTCCAAGATGAGGCACAGCACAGTCCT +CATGGTCCAGGTGCATGCCGTGCGTTCTCTTCTTGGAAACAATGCAGTAACTGCACAATG +GTAGTTCCAGATTAATGTTTGACTTGCAGAGAAAGTTTGAAGAAATGATAAGAAAATTGA +AATACAGCCAACATTGGGACCCCAAGAAAGAAAAAAGTTATTGAAGTTATGAAATAAGTT +TTGCATAACATTTGAGAGTGGATCCTGGATAGGCAATTATAGAATGCATAAAATTATATA +TTAGTAAAACTAATTCAAAACACTAGGACTCTTAGGAGAGTCATTGTGTGCAGTGTACAG +AATCAGAAAGCTAGAATAACTGCTGAGTTAAGGGTTAACTTGATACTTTCTGGCCATTGC +CCATGTCATTTATCATTAGAGCTTCACAGGAAAATTCAAGTAGTTGATCTCAGAGCTCTG +AGCATTGGAGTATAATAAGTTAAAAGTTAAAGTTTAAATAATGATGTTTGCAATTATTAT +TTTGACCACAGGCCTGGGAATAGGGTAAGCTTGAAACTTTAGGGACCTATTATAATTCTT +AATTTTTTGTGGGATGTAGTTATTCTTTTGAATTTGATTTGGCAATGATTATACAATGTC +TTCTTTTCTACCTGTTTTTGGAGTATCAGTGAAAGACTAGGGCAAGAAAAAGGCTAGGAG +CAAGTGGTGGAGAGCGAGTAAGGTGGCATGAGGTGAGTGAAGAGTGAGTGGAGAGAGTGT +GAGGAGAAGAGAGTGTGGGGAGGTGTGGGAGAGAGAGGGGACAGAGAGAGAGAGCATGTG +AAAAGTGAGAGAGGAAAGAATGTGAAGAGTGAATGAAGAGAGAATGTGACGTGTGTATGG +AGTGTATGTGTGTGTGTGAAAGAAGAGTGCATGTGGTGTGTGTGAGATGTGTGTGAAGAG +AGTGTGTGAGAAAGGGGAACACACAGAGGTGTGTAGGAGTGTGGGAGTTAGAGAAAAGAA +AAGTGCACAGGAGAAAAACAGAGTGCATAGGAGAATGCAGAGTGTGTGCAGCCTCAAGCT +GTGAGCATGTGAAAGAGAGAGAGGAAAGCAACTTTAAGCCTTAAAAAAATTGCCTGTCAG +TTTGTACCCGAAAAGTAGTTTGTGTCTGTTTATTATGTGCCTTCCAGATATCCCTGCTTC +TAGTTGGGAACTCTGATCCTGTGTTGAGGCTGGACCCCGACACCTAAGTACTCTCCATGA +TTGCCAAATTGTTTGCAGTTAACAGCGGGGTTCATATCTCCAGCATGAAACCAAGGGACC +CCAACCCCAAGACCTAGAAGAGAACACCCGTGAACCATGAAGGCTCTTGAACTTCTCTGG +ACAAACAGTGTAGCATCCTCATGACTGGTCTGGGGCTGTTCTGAAGTACGCCCTGCTCTG +GATCTTCATGCTTCTCTCAGTAGAGGCTGAATCCTGAACTAACGCATGGAGAGCCATGTA +CTCGCAGGAGAATGGAGTCATTTCCCCTGCCCAAAGCACAGCTTACCTAAAATTGCCTCT +CCTGCTTTGGTTTTGGTCTTTGCTTTTCCCAAGAATAAGCTTCCACTGGTTCACATTTTA +AACAAGGTGGCTGAGTTGCCAAATCCTCTCATTGTTAACACTTTCTTACCCTGCAGGAAC +CACACAAGGAACAACTTTCCCTGAGTGTCTTTCTTCTCAGTAAGATGTGGGAAATGGTAC +ACACTAAGGCCCCATATAAGGTCATAAATATACTCTATACCATGAGAACTCTGGGAAGGT +GTGGAGAGGCAGTCCCAGACATAAGGGTCCAAGTTGGAAGGCTGTTTCCTTGGGATGTAT +CTCCAAGCAAGACAGCTGCATAAACTTACTTGGAAAAAGAAAAGCTAAGGTTTTACTTTT +CTAGTTTTGATGAAACTGACCCAATTCATAGTTATTCAAAGTTTCTCTGAGCACTTCCAG +TTTGCAATTTGTTTTTTTGTTTGTTTGTTTGTTTGTTTATTGGGTTATTTTTGTAATTGG +AAATGCTTTTTTTAAAAAATCTTTCTCTAACAAAATGAATGTCAAAATAGCCCAATCATA +CTCACAGGAGGTAGAGGATTGGAGGGACTTGGGAGGAAGAGAGGAGGGGAAGGGGACAAA +AGGGGGGCAGGATTAGGTCTGGGAGGAGGTGGGATGACATACAGAGGGTTAGGAATTTGA +ACAGAGATGTGTAGCAATGGAGGGTTGAGGAACTGGCACCGGAAAGTCCCAGATGCCAGG +AAAGCAAGAGGCTTCCAGGACTCAACGGGGCATGAGATTATCTGAAATGCCCAACAAAGG +GGAGGGGAACCTGTCAAGACCATATCCAGAGGTTACTCAAGGCCCCTGTGTAGGGGATGG +GGCCACCCACTCATCTCCAAATTTTTTAACCCAGAATTGCTCCTGTCTAAAGGAAATCTG +GGGACAAAGTGTGGAGCAGAGACTGAAGGAAAGGCCATCCAGAGACTGTCCCACCTGGGG +ATCCATCCCATATACAGACATCAAACTCAGATACTATTGCAGATGCCAAGAAGTACTTGC +AGACAGGAGCCTGATATAGCTGTCTCCTGAGAGGCTCTGCCAATGCCTGACAAATACAGA +GGCGGATGCTCGCAGTCATCCATTGGGCTGAGCATGGGGACCCCAATGGAAGAGTTGGGG +AAGTGACTGAAGGAGCTGAAAGGGTTTGCAACCCCATAGAAGAACAACAGTATCAACCAA +CCAGACTCCCAGAGATCCCAGGGACTAAACCACCCACCAACCAAAGAGTACACATGGTGG +GACCCATGGCTCCAGCTGCATATGTAGCAGAGGATGGCCTTATCTGGCATCAATGGGAAG +AGAGGCCCTTGGGGAGGTAGGAGGCAGGAGTGGGTGGGTGGGGAACACCCTCATAGAAGC +AGGGGGGAGATAGAATAGGGGGGTTGTGGAGGGAAAACTGCGAAAGGGGATAACATTTGA +AATGTAAATAAATAAAATAGCCAATAGAAAAACAAACAAACAAACAAACAAACAATCCAA +AGACTGCATGGATACACTCTAAAGTCAACACTTATCTTGTTTGGAACTCAAGGTGGTGCA +CAGGATTTGCTGGAGGAGGCAGAAGCAGGAGGATCACCAGTGTGCAATTTGTATGCAAAG +AAGGACCAGACTATCTTGAAGATTGGATACACCAAATGCAAACTCATCCATGGATAGGTA +CTGCCCATATGAGTACCTCAGTCAAATGGAGAGAGTAACTGCTATGAGAGGTGGATAATA +CTTCCTCCTCAGTAGAGAACAGTAACAATTTTGGGTTCCATTACATATGAGGGCATAACA +TGTGGTGGAGTTCTCTGTGAACTACCAGACTGGACACACCTGTAGGTGAAGAGAAAAACC +CGTTAAAATAGAGGGCAGAAATCTACCTTCCAAAGACAGAGAACTTCTGCGATGCTGAGA +TTTAGGGCCACAGCAATCACTGAGCCAAATCCCAATCCGTATGGATCCTAGTAACAAGGG +AAGAAGACCCTAATTAATTCAATGCATTGATAGTTGGGTCATTTTCAAGAGCCCTATACT +GTAGGTTCCTTGGTAGCAGACTCAACAGTGGGTCCCTTAATAGTTACACTCTGTGGGGGC +AAGGTTTGTGGAAACTTCATGAGATAACACAAACAACTTGTGTTAGATTCTGTTGCTCAC +CAGTCTTTATAATCACCTAAAAGTGGCCCTGCTGCTTGGCTTGGCTGGAGGATCCAATGG +CTTGAAAAAGCCCAGCTGAAGGTGTATATTGCCTTCTGGCTGCAATGCTGAATCTAACAC +GGAAGCTAGAGAAATATGTGGGCCAGTGCTCTGCACCAGGGGCTCACTTCAGCATGACAG +ACAGTACTCACTCTTGTCAGCAGTGTGTGCTCAGTGGTACCCAAAGTGCTTGGGAGTTAT +AGAGAGTGACTTTAAGACAGGAAATATGCCCGTGCAGTGGTAGCAGATAAGATCACACCA +GTCCTTTAAGCTAAGAGAAAGGTCAGCACGCTAGAACTACCTTAAAGAAAGTCAGAACTC +ACTAGGTTGAACTTGATGTATAGACCACCCCCCCATAATAGAAAGTTACCAAAGGACTCA +TTTCACAAGTCATGAGGGATGACAGTGGGCCTGTGACCAAGACATACTATGGAACTGCTG +TATAATCATGCAGGAGCAGGGCTCATTCAGTTGCGAATTCCTAAAGCAGGCTTTACAGAC +CTGTGCACACTGTATGAAGAGTGAACCAAGCCTTGAGATGTCTTAACTGAAAGCCTTCAA +CAAGACAAGCTAATAGCAACTCCACAACCACCCAACTGCAATTCCAAAACTACAAGTCAA +AACGGACAGGTTCCTCAAGCAAGGGCAGAGACACGACTGCAATTCATCATGTATGAATAC +AGCCAATATAATACTAGACACAGAGCTGGGCAGAGGTGGTGCATGCCTTTAATCCCAGCA +CTTGGGAGGCAGAGGCAGGTAGATTTCTGAGTTTGAGGCTAGCCTGGTCTATAGGGTGAG +TTCCAGGACAGCTAGGGCTACACAGAGAAACCCTGTCTCAAAAAAACCAAAATAAATAAA +TAAATACTAGACACCGAATGCCTGATTGTCCCTGGAGGTTTAAACCAGCCCTTGATAGTT +CACCATATCAGCTCCCTGAGGGGAGGGGGGGATTAGATATGATGTTAACTGCCCTCTAAT +ATGTTGTGAAAATGGTCTATCAGGATTTAGGCATGTTGGAGGGAATTATTCTTAAAGAGA +TATATACAATATTATGACAGTCACACCTCCCTGAGGTAATCTTTTCCTGTCTGTCACAAC +TGATTTAACCTTGCTTTTCTAGTGTGAGGAATTACAATTGCTGTGGTATCTAGTAACACA +GCAACATACCTGGTGCCTTGTGTCAGAGACGCACAAGAGGCATCAACCTTTGAAGGGAAA +CATGGGACACATGTCCGTGTCTGAAGTAGTCGTGGAGACCTTGTCCTTGTAAAGGTCTCT +GACTGTAGTAATTGATGCCCATGTGGGAAATAGATTGCTGGCCGCTTCCTTTCTTTGAAG +ATGGTGATATGGAGAAGGAGGCTAAGAGATAAGAGGCAGAGAATGACCATTTGAACTTAG +TTAATACAGCCTGGAGTATTGAAAGCCTCCTCATTCTGATTATGCCTGTGACTGCATTGT +AAGTGCTGTGTGGATCCTTTCCTTTCCAGCAGCCATGGCCAAGAACTAAATAAAACATCC +AAACACCCACAGAGTCTTCCTCATCCTTTCTTTGCTCTTTTGAAACATAGACTCGAAGGT +TTCTGAAGCCTTAGAATAGTTGATAGCCAGGCAGACAGAAGCCAAGGAGAAATAAGGAAT +AAGAGATGATACCGGAATAAATTCCGTGATCAGGATGCAAGCTGGGGGGGAGATCTTAGA +GTCACCTAACTAAACTAATTCTGACTCTAGTTTTTCCTGTGACAATGGGGCCCATGGATT +TCTGGGGCCTGTTGGGGAAGGCACCAATGTATTCTGGCCTATTTCACAGAGTAGGTGGAA +GCCTCATACGAGCACTCTTGCAGAGAACATCTTAGGACACGAGGTCAGAGAACGGTTGTT +CCCCCCACCCCTTTACCTTGGAGCCTGGCACTCCATCCCAAGCTGATTGGGATGGGCATC +ATGGTGTCCAAAAATGAACTGTGTAGCATGGACCAAAAAAAAAAAAAAAAAAAGGCACCT +ATTGGAAGAGCAGGGAGTGAAGCCATTAACTGGTCAGCTCCATCGTGCAACAAGCATGAA +AACAAAAGCCCCAACTTTCCTATACTCAACTGTCAGTGTGGTAAAACCAAACAGCAGACT +GAAAAGATATGGAGAGGAGAGAGAGAGGAGAGAGAGGAGAGAGAAGAGAAAGAGAGAGAG +AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATGGAATTAGTGTTTTCTCAGATTTAC +TTTAGGTGTCTAGAAAGTTGACCTGTAAACAGAGTTGGTTTTCTGCAAGTTAAATAATCC +TGGTTAAAGGCTGCCTGAGTGATTCTAACCTCAGGTCAGAAGTTGAATCCACAGCACTAC +ATCACTATTCATTAGTTCCTTTACGCATACATTAGTCTGCATTTGTTACATTTCCATTGT +TGTGGTAAAATACCATAAGCAAAAGGAACTTGTGGAATTTATTTCTGATTATGGTTCAGA +GGAGGAGTTCCCAAGGATGGAAGGAGGAGTGGCAACGGAAATTCGGAGCAGGAAGCTACA +AGATCGAGTCTTCAAAGCAAACAGAGAGGAGGTAACTGGAAGTTGGGCAAGGCTATAAGC +TCGCAAAGCCCGTGATTTGCATCCTCCAGCAAGGTTTCACTGCCTAACGTTTTTATAATT +TCCCCCAAATGGTGCTATCAACTGGAAACCAAGTAATCAAATATCTGTGGTCAGAGGATT +TTTGTCGTTCTTACTTAAGGGTAAGATGAGGTGTCTTACATCTGCTGCCAGCACTAGATA +AAAATTATAGTTTGAATATGAAATCCCTCACAGATTTTTATGCACGGGGTTCCGTTGTCT +CCTGGTGGGATTTTAAAAAGTGGATCCTAAAGGTTCTGCCTAGTCAATGAAGTGATCCCA +TTCATCATGGAGTCATACATACTATGATGGCATTATTGGGAGAAAGTCACCTTGTCCTTT +GCTCTTTCCCGGCTTCCCAGTTGTTACAAGGTGAACTGTGTTGCTCCATCCATGATCCCC +ATGGTCCTGCCCAGAAGCAATGAAGCCATTTAACCTCAAAACAAAATCCTGTAAACTATG +AACCAGAACAAACCTTCCTCCTTTTGGATGACGTGGGTGATGTAATTTCCTAGGGTCACT +GTGAGCAAATACCACAAATCAAACAGCTTCCACAGCAGAGAACGTCTTCTCCACGCTCTG +GAAGCTGGTGGGTCATCCAGTCAGTGTGTCTGGAGAGCCAGGCTCATTCTCAATGATCTG +AGCAACAATTCCCGCCCACTCCCTGTTATTTCTGTTTGCTGGCAATGTATGATTGACCTT +CACTCGAGATTTCTTCACTCCAACTTGTCTCTCCGTTGATCCTGTGACTTCCTCCCTAGA +TTTCTTTGTCTTCAGACCTCAATGATAGCAGTGCCAGGGCCCACTCATTAAATGATCTCG +CTTTAACTTGATTTCTCCCCTGAAGACCTTACTCCAGTTTCCATCACACGCACAGGTGCT +GAGGGGGTGGAGCGGGGTTTAGATGAATTTGGATATACATAATTCAGCTGAAAGCATGTG +ACAGGATGCTTACTGGGTGCCATCAGCACAAACCTTCAGGCCTAACTGCTGAGAACCTAT +GGGTTAGAAATTGTAGTGTAACCCAGAGCTTGTGGGGGAGGGGAAGGGTGAAGCAAGAGG +ATCATGAGTTCAGAGACAGCTCGGGGAGCACAGGGAGACCCTGTTTCAGGACTACCTAGC +CTACTGACTAAGCCAACGCCAGGGCTATAGCTTGGCGGGAGAGTGATTGGCTACAATTTG +TGAGGTCTTGTATTTTATCCCCAGAACTGGTAAATGCATCATTACATGTTAACTTTAAAA +GTGTTTTACTCTCTCTGGCTCTTTGGCTCTCTGTGCGTGTGTGTGTGGGGGGGGGGGGGG +GGGGAGGTCCTGTCTATCTTCTTGTGTTGCTGGGGGCTAATCCTATACACACAGACGCAC +AGACACACAGAACACACAGACACACACACACAGCGACATGCATGCTTTCTACATTTGTAG +AAGGCTCCTCCAGGGTGTGCCTCATTCTTGCAATGTAAAATGACATTCTTTGTATTTCCA +GTATGTCCAGCAAGAGGCAAAGGACCTGAGAGGCAAAACCAAAACCACCAGGCCAAAAAA +TGCAAGTACTGTTGTAGGCAGGGAAATGCCAGGAGGGGGGTGCTGCCTGGAGCACAAATG +TGCTCTAAGGAAATACAGTCCTAATTCCAAGCTGCTTCTAAGCGGCTGGTTTCCCAAGAG +AGTCACCAATGTGCTCCGCAGGAGGTGGAGGGGAGGGCCAGATCCTAAGGTTCTCAGTAA +TTGCATTTCACAACTAGACAAGATAACTGGACAATTCAAGGTTTCAAGGTGGGTGTTTAT +GTTGTGTAAGACACCATGAATTAAAGACAGAATTGTGAATTGTTTTGTAAAATGACATTT +ACACGATGGAAGAATGTAAACAACCAATTCTTAAAGGAGCATTGCCAAGCCGAAGAAAGG +AAAAGGTCAGTAGACGTAAACCTTCACTTTGTGGACCTCCTTGTCCTCGCACTCCCTCTC +TTTGTTGTAGTAGAAGAAAGTATTGTCCCTCCGCTGAAGTTTCTTCACGTACCCTGTCTC +TGGCCATCGGTCGACCTGCACCGGGAGGAGGAGAGGACCGATGAATTCCACGCTAGTATG +ATTTTACGTCACGTTTCACCGTCTGACAATTTGCATCAAAAATTAAAATCCGAGATTAAG +TTTTAAAGTCCTTGCCCTCTTGGAGCGTGGAGTACACGCGTAACACAAACTCAGTTTCCA +ACTTAATCTGGAGAGCTCGTACTAAATTGAGTGCTTCTCTCTAGAGTCGAGATTTAAGGT +TTTAGTGTCTACGTTATAGCCAAGACTGAGGACATGTGACAAATAAATCAAAATTCATTG +TTCTTATGTTTCTAAGTGATTCAAAACACTGTCATTTCTAAAATAACAAACCCAAGGAGA +CACTGGGAGGAGTCCAGGGCCCTTGCTCAAACACCTATGTCGATCACAGGCTTCAGAGGC +AGGGACTAAATCAGTGGCTCTCTGCCTGTGGGTCGGGACCCCTTTCACAGGGGGTCACAT +GTCAGATATCCTGAACATCTATATTTACATCACAACCCATAACAGCAAAATTATAGTTAT +TAAGTAGCAATGAAAATAATTTTATGCTTGGAGTCACCACAGCATGAGGAACTTTTAAAG +GGTCTCAGCGTTAGCAAGGTTGAGAGCCACTGGACTAGAGGAAGGTACTCTCCTTGAAGA +GGCAGCAATGCACTTCCAACCAAGCTTCAAGTTCAACACTGAGCCCAATTATTGATGGAC +ACTTGAAACCATAAATACAGTCTTGAACAACCCCTTTCTTCTCCCTGCTACTCTTTGTTG +TGTTTCTCTGTGTGTTTGATCTCTCACGTGCCGTGATTTGTATGTTCGCTTTACTTTTTC +TCCAGTTTCAGTGTTCTGCTTTCTCAGCCAGGTCGATGTGTGGTGGCTGTGCTGTGTGGG +TTTGTTTCGGTGTTTCATGGAATTTGCTGTTGGTGCCACACCGCTCAAGGATGATCTTGA +ACTCCTGACCTTCTTGCCTCTGCCAGGGGATTATAAGACATTGACCGACATGCCTAGTTT +ATGTGATGCTGGGAATAGAACCCAGGGCAGGGCAGGTTCTCGCATGCTAGGAGAGCCCCA +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTGTGTCTGTGTGT +GTGTGTCCTTTTAGGAACTTGTCAAGTCTCAAGAAATAACTTTTCTTTGGTTCATGACTT +ACCACAATGTATTCTAGGATCCAATGTGTTCTTATTATTAATAAATTTTTTCTTTCTGAA +TTTTGTGTGATATAACTTATTATCAAAAGTCCAAACCAGATATTGGAAAATGGAGCCCCT +TTCTCCAACTACCACTCCAGAGTGGTAGTATTCATTTTCACTTTGCTCTTATAAATCACA +GCTTGCAATGGAAGAAAAGATGGTGCCTATTGCTTGAGGAACTATGCCTGTTATTTTCTG +TTAATATTTTTTTTTCCTTTTTCCTCTCTGTTCCTTTCCTCTCTCTTTGAGACAAACTCT +CCTTATGTAGTGCAAGCCTGAAACCCTCAAACCTAGTATCCTATTTCAGTCTACAGGGAC +CTCAGGCATGGGCCACTAGGCATGGATTTTACATTTTCTCTTGAATGGCTTATTTCTGTG +TCACTAGAACCCAGCTCAGTTGATCAGCGTGGCAGGTCCAGCTACATTTACTCCCTAGGA +AAATAGCAAATGTTTCTGGCTAAATCAAAGCTGTTATCAGCAGGACAGAGGAGTGTCCTC +AAGTCTCTGGGATAGCTTCTTATACCTTTTCCTTGTTCCAAAGATAATTGTGCTATTTAT +AAACTGTGCACTAGATCTTCAGAATATTCAAGGCCACCTGATAAGCATCAACTGGAAGGT +TATTCTGGAGGGAAAAACTCATGGTAGGACAGGTAGATGGTCAAACAGGGAGGTACTCAG +GGGTGTGAGTTTTCTAGCTTGGTATCCATTAATGAAAGCTAGTTGATTGTAGAGTGTAGC +TACATCGGACAGAATGCTTGCATCTGTAATCCCACTGCTTGGGAAGAAGAGGCGGGAAGA +CAGATGCTCTCATCTGTGCACTGAAGTCAAGACCAGCATTGGTCACAAAGTGGGATCTTA +TCTCAAGAAACAAAACAAAACAAACACAGAACACCTGAAAAGGAAAAGAAGAAAATAATA +TATGCAACTTCTTTCTAATTCACAGTCCAGATAGTAGAGGGGAAATGACATCTTGCTACA +AACTGAGCATGTGATAATAGAGCTACCAAAGTAAGAAAAAGGACTGTTTTTGTGGTCTAT +GGAGAAAGACTCATCCTGTGTGTGAGAACTCTGTAGTTCACTGAGTGTCCAGCCAAGGAA +CCACATTGTTACCAAGGGGCAGACCACCTGGATAGGCCTGTCTCCCTCTCTTCAAATAGT +GTCAGAGACGTCCCTTCAGTTACATTTTGTTGCTGTTTTAAAAATATTTCACCATCTGCG +AATGCTTATCAAAAGCAAAATGTTTATCAAAACAAAGGAGTTTATCAGCTGATATTATAA +AAAGCAGCAAGTTTACCATGGCAACTTGTTTCACTTGTTTATATTCAATTTCATCCCGAT +ATCCTGCTTGTTGAAATCTGTACAGATTTTCTATTTCCTCTGACCATTTCTTGGCACGAC +TTATTGATTTTGGTTTCACGTCAGAAGTAGCCATGGCTACAGAGGCCTTATTAGCAATTA +TTTCTGAAAGAAGTTAGAACAATATTAATAGGCAACATGATGATTACAGTTTTCAAGACC +TTTGGAATGAACAAAAATGATGAGAGAGTGAGAGAGAGAGATCCTCAGAGTGAACACTTT +ACATTTTTAACATTCATTTCCAATACTGTTATTTTTTGGGAAACAAACTGATACACATTA +AACTACTTCTAAACCCTGGGAGGTACAGAGAATAGCTAATTTCATCATCAAATAAAATTG +CATTTGGAGTTATTTAGTAATGTTCTAACATTCCCGTTCTGAGGCTAGGCAGTAGGTAGT +GTACATTTAAGAAAATATACTGTCATTTCTATCTGCTTAATATATTGTCAAAATATTCCA +CCACTATTCCATTGATTTATATTCTCACTCTCTTCCCCCTCCTTAAAAAAACAAAAACAA +ACAACAAACAAACAAACAAAAAACCAAACCAAATGTGAAAATAATGATTCTCATCAAGGT +ATGGTGATGGCTTTGGGAGGTCAGGGCAGAAGAATCTGGGGTAAGGCTGTCCTGGGCTGC +TTAGAAATCAAAAGAATAGACACTCTTCTCTTTCAGTTCACTTTCTTATAAGGTCTATTT +TTAGGTTTCTGAAGACATCATAACTTATTTTCTTGGGTCACGGTGTCACACCGTCCTCTA +GCAGAGCAACGTTTGAAGACAACTGCACACGTCCCACACTAGTTGCTTGGCTGTTGTGTT +AGATCAGTGATTTAATGACTCAGGTGGTTACTGTAGGTCAAGGACATTCAGCTCTTCGAG +TCCAGTTCACATTAATTATTCTCTTACCAAACTTCTATTGCTTCCTTTTCACCCTGGTTA +CTGGCATTGAACTTGAGACCTTTTTGAGGGTTAGGCAAATATTCTACCATTGAGCTACAT +GCCCAACACCACAGCTAGCTTTTCAAAGATATTGTCTTGTATTTGTTTTTCTCATAATAC +TTATTTTGTTACAAAAAATATTCCACATAAAGTACCCAGAATTTCCCCCATGATTCCTTG +AATCCATTTTATTAAACCTATATCTTTTGTTTGAAGCATAAAGGAGTTTGTCACTTCATA +AAGAAGTTCCAGAGGGAATTTATGTATTCTTCACTGACTGTAACAAATTCTCATTAGGTT +AATTTATTTAAAATGCAATGATAGAAAAGATAAAATCATTCTTGCATCAATTGGAAATAT +CCCTCCCTGCCACTGGGTGAACATTATCCCAAACATAGGCTAAATCAGGAGTGTATGAGC +AGATTCACAACAAATGCCTTCATAAATGCCTTTACAAATGCATTAAATTTACTTTTGTGG +AGGGAAAAATAGGAAAAGGAAAAAATACAGACTTGCCGAATTTCCTTGAATTTCCTCAGT +GTGAAAAATGTAGCCTCCAAGTTTCTTCTCACAGTTAATGAAAGAGAGAGAGACGGTCAG +GAGGCCAAGCCCTCCGCTTAGCTCTGAGATCAGTCACACACAAGTATTAACGATGGGCCT +AGGAAGGACAAACAATTTGCCCAAGCTCCTTCTCTTCCCTCTCGACTTGTTACATTACTT +ACACCATCACATCCCAAATAGAAGGCTGTTTCCATTCTATTTGCAAATCATAGTCTAACC +TTTTCTAATTTAGCTCCAGATTTAAATTAAATTAAATTAAATGAGTTGTGTAATTTCAGT +TCTGATGAAATCAGTGACATGTCAGACAAATCACTAGAATTGCTTTTGGCATTTTTTTTC +CAGTGTGCAAATTGACGCACACTTTGGTTAGACTAGAGAAAATGAAATTTTTGTTAACAT +GTGGGTTTTAAACTTTTGCCTCTCAGTTCTGTTAGATTCCAGCTCATGTTGTATTTTATT +CATTTTATTGTTACAGGATTGTAAGGATTTTGGAAAGCGTGACAAAACAACAAACCAGTT +TCTTGTTTTGTAATTTCCTTCATTTCACTGTGAAGCCCCTCACATCACCAGTACACTACG +CACTAGCTATGACTAACAAGTGAGTTAGACATACACTTGTAGAGGTTGGTTACCCCCCTT +ATATAGGGGAGATGAATTATATATAAAAATAGAAAATATGATATGAAGAATAACAAGGAA +AAGTGTGGAGTCACTATATTAAAAATACATTCAAAATGGGTGTAGTGGTGTGCACATTTC +ATCCCAGCACTTGGTGGACAGAGACAAATCTTTGTAAGTTCAAGGCCAGCTGTTCTACAT +AGGGAGTTCCATCCAGGACAGCCAGAGCTACATAGTAAGATCCTTTGTCTCAAACAAAAA +CAAAACAAAACAAAATCAGTCAAGTGGCTAGAGAGATGGCTCAGGGCTCAAGTTTTTAAT +TGTCCTTGCAGAAAATGGAGTTCCTTTCCCTGCACCTAGCAAGCGCTCACAACCACCTTT +ATGTCCAGCTCCAGGAGACAAGATCACCACTGCCCTCTACTGGCCCCTTGGGCACTGCAC +TCAGTTGTACATGAACTCATAGACACACATGAATACTTCATTGGAAATAATTTTAAATAA +TAAAGCCTTCTAAAATACTCAGACTTCGTCGTGTCTTTCTATGGAGTTAGTGGCTGAGTG +GCTTCTGTGCTTCTATAGATAAAGTGGTTTCATCCTCAGGGCAGTGGCTCGGGGCTCAGT +ATTCCTTCCCCCATCATGCCTACTCTAGGCTCAGCTGTTTGATGGATAACAAATATTTTG +ACTTATTTGTATCATTCAAAAATACTCTCCTGAGGGTCATGCCGGGGTCGCCAAATCCCT +TTGATGTTAAGCAATTACATTAACTATGCATATAAAAATGCCACATGTTATATACGGGTG +GGAAAGACGTTACCTTTAGTTGAAGTTACAGGAAATTACTGTTTTTCTCAGTAGGAGTAC +CCACCCATCTTAAAGACACGATCAGACATTTGAAACTTTAATGTGAATCTCACCATAACA +GAAAAGGCAAATTTAGTACCTGCGGTGACCATGCTATGACTCAAATTCTATTCTTTCTAG +TTATTAAAAATAATGAAAACCAACAATGACGTGAGCCTTGTGAGCCGAAGCTCCCTGAAG +CTCCTGTGCTGGAGACCTGCACAGCCAGTCACCTGGGGCCCTCCTCGGGTGCACACATTT +ATGGCTTGGAGGAAAACCTATCAGATTGTAGTATTTAGCTGACTACTACTTTCACCAGTC +CTGAAGCTAAGAAATTTCACATCAAACATCCGCAGAAGCCACTATCCTGCTCTGTACTAA +CCTGCCTGTCTCACGTCCTCACAATATAATTGGCAAATGCATCGAGTTATGACTGTTGTA +CTTACTTATGTCTTCTCATGCTGCACTTAAGATGTCCATGGCTCCAAACAAGTATAAAGG +CCAGAAAGCAATCAACTTTATCTACCACTCTGACTTTTAAAATATAAACATATGTGTGTG +TGAAGTGTGTGTATGTGTGTGCTTGTGTGTGTGTGTAATATAAACATTCTATAATGCGTT +AAAAATAAAAAAGGGGGTGGGGAATGTCAGAACACACTCAAAAGAATGTCACAAGGTGAG +CCATGCCTTGGGGGAACTGTGTGAGAAGCCCCAGGAAGAAAGACAGAGGGCCTTTTACTT +CAAGTGCATTGGGTTTCCTGAATTGTCCTTGGACCTGATTTCATGCCTCTTGTGTTAAAT +ATCTGCATTCAATTTATAAGACAACTTACTGGAGGTTGGTACCTAGCTATAGAACCCAGT +CTGGTGAAAACATACAGCTGAGTTGCTGTCCTTAATCTCCCTGAATCTGAACATGGCCTT +CTGCATTGCTTTCGTGCTAGATATAATTAATAGCAGGGCCAGGCTATTGTGTTTACATTG +CTCTGTCCTGAAAGAGTTCTGGGAAAGGGCTACTCTGTTTATTTACATAAACTTTTGTGC +TTACTCATGTTTCTTTACACAATTTTCTGATCATGATTTTTCTGAACTCAAATGACCTGC +CTTGAATCACTACTCTCTTTATTACATGTATGAAAAAAAAGGCACACTGAAACTGAAGGT +ATCTACAGCATTGACTCTAGTCCAGTCCCTTCTTTAAGATCTTCAAATCCCAGAAGACAG +ATCTTCACAAGTCAGTGAAAGCCAAACATCCTTAAAGCTGTTACAACTGCAGACACTGTT +GGCAGAGTTATTGACCAGACACCTAGCATGCTGGGACAGAAGCATATCTTGTTGAAGAAG +TCCAACTGATAAAAACATATCACAGCCATTTCAGAGGAAACCTTGGGAAGATAACAGGCT +ACAGCACTGCACAGTGAAAGAAGAGAACAAGGTGGCCCTGGGGTAGGTAGCCTATGGTAC +TAAAATAGTGGACCACAGCACAGGTCTTCATTGCACCCAACATTGCATTCTGGGCAACGA +AGGAGTTCAGCATGACTGGTGTGCATCCTACTCAACTGGACGCTACAGGGAGTGGTTTTT +AAGTCTCCACCAAGGTATTTTTATCATATTTTTTTTTCAGTTCAGTGGAATCTTCTGGAA +CTCCTTCAAAATATCCCATTGGCAGGTTACAAACAGATGAGTAAGAAAATCACAACTGCT +GAGCCCGTGCAGATGAGCCTCAGCGTCAGTGTAGTCTGCTGCATCCACTCCTGCTAAAGT +TACAATGTATGCAGGGAGCTAAGGTGCAGAGAGCTCCGGAGGCTTCAGGAGGCAGAGGCT +CGCCTCGGAATGCGATGCTGGAAACCATGGGCAACTCCGACTGTGGCAGTGCTGCTGCAG +CTTCTTTCTGACAAGGACGCTCGCTGCTTTTGGACTGGTTGGTGTCGCTGAATTTAAACC +TAATAGTCTGAACTGGTTGCACAAAAATAGGAAGAATGAAAAACTGTAGTGAAACTTAGC +TGTGGGCAGTTTTATTATGCTAGAGATATGACTTGTAAAATTCCAGGTAGGAGCTTTGTG +TGCAGATTTTGACGCAGGGTCTCATGTTGGCTAACCATGGTCTCGAACTCCCTGAGGATG +AACTGAACTTCTGGTCCTCCCGCTTCCTCCCCTAGAGCTGGAATTTCAGATGTCTGAATC +ACACCTGGTTTAAGGGATGCTGGTATCAATGTATGCCAATAAATTGGGGGCCATTATTTA +GTTGTCTTCTTCTCTGGCTAATGTTCAGGCATGATGCATCTTTAAAATGGCTATTCCCTC +AAATTCTTTAGTGAAGTATTTTTTGTTTTTTGGTTTTTGGTTTTTTTTTTGTTGTTGTTG +TTGTTGTTTTTTTAAGATAGGGTTTCTCTGTATAGCTCTGGCTGTCCTGGATCTCACTCT +GTAGACCAGGCTGGCCTCGAACTCAGAAATCTGCCTGCCTCTGCCTCCCAAGTGCTGGGA +GGCATGTGCCACCACGCCGGCTGTGAAGCATTTTTTAAAAGCCATTTATGCTATTGCCTT +TTATAATGAATGGGTGTATTTGAAGTAGCACAAAATCATTTTAAAATTCATAACTGCAAA +ACAAGACTAACATCCTTAATGGCATAAGATCTAAACAATATAAAAATATTGATACTTTAA +TAGTTAACTTGTTGCCAGAAAAAAGAATTCTTTTGTGAAAGACATAACTTTTTCATTAAT +TTTTACTCTTTAAATAGACACTAAATTACAATTACATATTTCTTTCTGTTTTTGTTAAGA +CTCTGTAAATCAGTTTTCTAATTTTGCTCAGATAAAGTACCCATGCATACTATATGCATA +GTAAATATAATTATATAATAAAACACACTTAATTTCTATCATACATATGTGTGTGTACCA +CTATAAACAGGAAGTGGCAAGGCTTGAATGTCTACTTTTTAGAAACTGAATTTCATTAAG +CACTATTAAGAGTTATGTATGTACTTAGGTCCCTGACATTCAGTTCTAATGTAACCGTAG +TCACCTATGCTGGAGCCAGCTACTACCTCAAGCCTTCAAACAGCCATTTAGAAACGACTA +CAAAAACATAACACAGAAACTCTTCATTTAGACCCACAAGGTAACCCAAAAGGAGGCTGA +AGCCTGGTACCTTCGCCTTGGTTTTGTCTGACCCCTTTACTTTGGGTCAGAGGAATGCCT +ATCTGCACCGGGATGTTAACCATCCAATCATGGTCTGTCTATTTAAACTATCTCACCACC +CTTCAAAGCTGAAGATCTAGGCGGCCAAGAATTTGAGAAATCTTGGATTTCCACCAGGTG +CCTTGTAGCATGAGAGTTGACACCACAGGGGTGAAGGACACTACAACCTGGACTCACAAC +TTAAATGAGACCGTTATGAATACCTTTTATGCCCTGTTTAGTTTCTTCCTCTACTTAACC +CTTACGCTCATACCAGCCCCCCAAACACAAACCTGGGGCCCCAGGATTTTTTTCCTTATT +ACCCTCGCTAGTGTACCATGTTAATTACATCTTTCTCTACTGTTCACTTTGTGTGTCTCC +TTAATTGGTGTATTTGGGATGGGTGGCCAAGTCCAGCGTGTTGTCGCTGGAGCTTTTGCC +TTGTAACCCGTAATTAGATAACATGCCTAATCTTCCAATCCCCATCTCCTCACCTTATAT +CATGATTTGTGCTCCTAGCAGGTGGCAGGATCCCTCTAACTACGTGTAAACCTTGTTCGA +GATAACGAACATACTGGGACTGTATTCTGAACTCAGTTCTCACATTGGGTCCGAACATCG +TTTTCTGAACACAGTCCTCAAAACGGATGTTCATTTTAAAGACGAAAGTACCCCCCACCG +TCAAGCACTCCCTTCTGGTCTAGGTGTGCCACGTTTGTGTAAAGCCACCCCGTAAGAGTG +TTCTCACAGCTAGCATGCTGTCTGCCAGAAACCGCTTTCTTCCCCCCATATATCACGATG +TTTGTAAGGTATAATCTGCTGGAAGAAACTGAACTAGCATCTGAGCCCTGGCATCACATA +CACATACATACAGTGTGTGTGTGTGTGGGAGGGGGGGGACGGCTCCCGCTATCCGCGATT +ACCCTCGTTCAGCCGGCCTCGCAGGAGGGCGCAGCGGTGTTCGTGTTCTCTACTCGGGAT +CTTGAGCTGAGACAGCCAGGGGCCAACTGTTACGGCCGGTGTAACCGGCGCGTCTCCTAG +CAACGCCGTGACGCCGCTCGGCCGGTCCACGTGAGCGAGCCAAGCCCAGTTTCCTCCGAC +CCCGCCCCCCGCTTCTGGGTCTTTGTGCGCATGCACAAGGGCCAGGCTGGGCGAAGAGTT +CTCTGCAGAGGGGATTCCCCGGTTGGCGCTGCTCACTAATGCTCGCTGTTGAAAGCGTTT +GAGAGAATAGACATTTTACAGGTTCAGAATCCTGATAGAAGTGTGTGCTTGGATCACTAA +ATGAAAACGTTACCATCTATAGATTTTTTTCCCATTAGTATCTAAACGGATAGTTAATAT +ATCACCTATTTCGGTGAAAAGTGATTAACGATCCGTATTTTGAGTCGAGAGTCACGATGA +TTGTCTAATAAATCGAGGGTGAAAGGGAAAAGGTCAACGCCAAGTCATTGAAAAGCCCCG +GAACCAGTACTTAACAGTGCAGGGATTCTGTGAACTAGTTGTTAAACACAAGCCATATTT +TTTTACAGATCAAATTCAGCAAGGTCCTAGTTAAAAGTGTCATTTAACACTAAAGAGGTT +TTAAGTTTAAAAAAAAAAAACGGATCTATAACTCTCTAATTTCCTTAGCCAAGATGTATC +TCTGAACTTTAGACCTATCTAAACAGTTTATATTCCATATCCAAACAAAGGAAACTCTAC +TTACACATTTTCCTCTTTGACTAGCTGTTACCTACAATCCTCTGTTTCTATTATTCCATC +CATCAGCAAGACCTGTTGGCTTTAATAGCTCCCACCCAAGTCCAAAAAGCCATCTCTTGG +CAGTCTCTGGCCACCACACTAATTCCCAACCTTGATCCCCACCCCCATAGCCTGTTCTCC +ACACAACAGTCAGCACCAGACACTTAAAATCTAAGTAAGATTATGTCAGTCTTGGGCTTG +GGCTGTGACCCTGTAATAGCTTTCTATTTTATTCACAGTAAACAAACAAAATAAACAACG +AAAGCTTCAGAGGTTTATAAGGTCAGTAAAGCCTTGAAATTTCCATATGACTCTTATAGG +TTTGTTGTCTTCCTCGGTAATCCTGGGTCACTTTGCACCAGCCATACCTAGCCGAACAGC +TCCTAGCATGCAAATGTGTATGCAGCATGCTCAAAGTGAGGAAATATATTTCACCATCAC +ATTGCCGCTGCTGCCACTATGAGCAGGAAAAGCAAGGTAGCTACGAGGAAGGCACTTCAG +AACACAGGCCTTGAATTTAAGTCTGGACTCTGTTTACTGAGAAGACCTTGTGCAATTTAC +ATAACAATGTAACAACTGAACAATAAGAGCCTGTCTGCTTGGGTTGCTGTGAGACAGAAA +TACTAAACACAGGACACTTCAGACAGCATCTGGAACTCCCCAAGTGCTGGCAACACATTA +TGCGGGGTAGTCATTCTGTGAACAAGGGTTCTTTGACTGCTTTACACTGTGCCTTAGTGT +TCTGCCCAGGAGCTGTAACATTGTAGAGAGCAGATAACTACTTGTTGAACAAATAAATGA +GTTTTGACCATCAGATTTCCTAGAGTATGGCAGTGGGCTTCTTTGGTTCCTTACCTGAAA +CCTCCATAGAATCCTATATTCAGATTTCATGCATGTAAACGTTGTAACTTTTTTTTAAAA +GTCTGTCTCTGTCTCTGTCTCTCTGTCTCTCTGTCTGTCTGTCTGTCTCTCTCTTTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTGTGTCTGTACATGCATATACA +TGTGTATGTCTCAGTGAGTATATGCACCTGTGTACAGATGCTCATGGAGGCCGGGGGTGT +TGGATCCCCTGGGACTAGAAAGACAGGTGATTTTTGAGCCACCCGATGCAGGTGATGAGA +ACTGAAGGTGGTCTCTCTGCAAGAACAGTACAAAGTCTTAACTACCAAGCTGTGTCTCCA +GTCCTAAACAATGTCCTTCAATTATAGCCACACCCACCTCTCCCTCTCATTCTCTCCAAA +CACCCTAGCAGTTCCCCTTCACCCTCCATGACTTGTCTCCCTGTCTTAGTTTGTAAAGAG +AGTAAACAATTTCTGAACCCAAAATGGCCAAAAATGAACTCAAAAGCAAACACATAATTA +ATCTGAGGAGATCATACCACAGTGTATGTCTGTATCAAACAACACAGAAGTCTCTGTTCT +AGTGTTTGCTGTAGTTGTTTAGTGATGGGTCTCCCTATGTAGCTCTGGCTGACCGGGATC +TTGATATGTGAACCAGCCTGGCTTCAAACTCACAGAGATCTACCTGCCTCTGTCTCCCCA +GTGCTGGGAACAAAGGGTTTGTGCCACCACACCTGCCAGGCTCAATTCTAAACACAAAAC +ACACTCCACATTGCATAAGCTGTCATGGCACACAACACTGACAAACACTGCTTGAAGTAC +CTCACATTCAAGAACTCCAATTATTTTTGCTGTACATGCATTTTTTTCTTACATAGAAAC +AATGACTTAATTATGGAAAGCAAAGACTTTTAATATTTTCCTACCATTATCCTTCAGCGT +GTAAGTATATATGGATGGGTTGTATTGTGTTGAAATGTTCAATTTCCAAAATTATCCTTT +TAGATGCTGATTTGAGCTTTATAAAAAAGAAAAAATTGCTGGGCATGGTAGTGCATGCTT +TTGAGTCCAGTACTCGGGAGGCAGAGGCAGGCAGATCTCAGAGTCTGAGGTCAACCTGGT +CTGCAGAGCAAGGCCCAGGATAGCCAGGGCTACATAGAGAAACCCTACCTCAAAAAAAAA +AATCAAATTTACTTGGAAATAGAACAGAATTTTCAACAATTTCTGAAATGGTTGTAAATA +TCCATCTGCCATTTTGTTTGTTGTCTCATTTGTGCAAGGCCATAGTCTCTGCACAGATGA +TTATAAAATTAGTATCAATTGACTCTAAACAAAATGCTAAAGTTATTCTGCATCCTGAAG +CACCAGATATTGTCAAGATTTAATTCTTTCTGTAAAAAGAAACAGACCTGCCCATCCATT +AGTAGACTGATTTGGTTTTTAAATATATGTATACCAAAGACTTGTTTTCAAATAGATCTC +TTTAGGACTTATTACCAGCAAACTTTTTATTTGCATGCCTGTTTTATATACTTATGTGTC +CAGTGTTGTGTAAAACTTCTCAAAGGAAAGGGGTCTCGAACGGAAAAAGTTCAGTCATAA +GAATATAAGCATGCATGTTGCTTACAGTGACAACTTGATTCTCACAACTGTTTCCTACTG +TGTACGTCGTAACGAGAAAAGCAACGAACAAGTAAGTAAGAGTGAATTTTAGTTTGCCTT +GCCTCTCAAGGAGCTCCAACTTCTGAGAAATTCTGTCGACGACCAGACTCAGTGCAGAAT +GTATTGTCCTGTAGAGACAACCCATCCACAGCAATTGTCCTCCGGTAGTCTAGGAAAGAC +CATCTTATACAAAACCAAGGCTTTACCGGTACTACTGTGTGGAATGTATAAGTTGGTGTG +TATATCCAGAACACTTCCCTCTACTTCCCTGCTTCCTCCTTATGAATATCTGAATGTGAA +TAGAACCAGGTATTATGACTGCAAGAGTAACCAGATGTTCTCTGACCCTGGCATTCCGAC +CCCTCTGCTCAGAGCTTACTCCTGGCATCATCCCATGATCACTTCTGCCTCTGTGAAAAT +ATTCTTGTCATATTCTTCATTTTTGTGGCTTTTCAAATGTGCTGAACTCGGATGGCACAT +CAGAGTTAGCCATGTAACCACTGTGGATCGAGAAACCTCATCTTAAAGGGAAAAAGAGAG +TTTATTCTGGGGCCATTTTTAATAACCTTGGGGCTGGAACAGAGATTTGGGTCATCCTAA +ATTCCATGTTCCAACAAGGAAAGAGTTTCACAGTTTTATAGAAGAAAGTCTTAAGTCAGG +TCATATTTAGTGTACATCGGAGAGCAAAGATGAGAAAGCTTTTCTATAGGCCCGAGATGC +TATCTGATGACGTTCTTAATTTTTGGGTTAGGTGAAAATAGTGGTCTGCTAAACTAGGAG +ATTCCAAAAGGTTTTCATCTGTTACTCACAAGATGTTAATTCCAACAGAGATAAACAAGG +GATGGCTATTCCCAAGGGCTAGAACTAGCTCAAGATACGATAATTCGCTTCTGGATCTGC +AACATTCTAATCTCCCCACAGTACTAAAACCAGTCGCTCAGTTTTTGCAGACACTGCTTC +TTTTCAGTTTTCCTGTTTACCTCCACAAGGCTTGCCAAAGTGTTCTGCATAGCAGGGTTT +GGAGGTTCCAGTTGATCAACAGTGCTGAGTATCTGAGGAGAACTTGCTAGGAAGGAGAAA +ATAAATGCCACTGACAAAGTCTTTGGTGGATCTTAGTATGATTACTACACACTTTCCCAC +CCTGCCCCCCATCCTCTCCCTCTGTCTCTTTATATATCCTTCTGACTTCCTCAAAGTACA +ACTTAAATGATTACTGGAGGCCAGCAGATCAATGGAATCTTTACTCCCCCCACCCCTGCT +CTAAGAATCTATGTCTGAATTGTAGCCTTCAAAATATAGTTAGCTTATATAATACAGAAG +AGGGAGCAACTACCAATGGAATCTACTAACCAAGAGTCAGAGGCAATGACTCATCCAATC +CTCGTGGTTACCCTATAAAATACAAATTGGGATAAGATTTTTAAAAAAGTGAAAAGAACT +CGATCTTCACTAGATCTGAGGAAATGCAAGGCAATATGGTTAAGAAAAGGGAAGCTCTCT +GGCCTCCATTCTCAGTTGTGTTTCGTTTCCTGCCTTGGTTCCTCCACAGATGCGGGCAGA +TCTGCATTGCGCAACAAACACTTCGGTGTCTTTTCTTGCTTTCTGGCAGGAACGTGACTT +TCCATGACCAGCCAGTGCTACCCACAAACTACGCACAGCTGTTTCTCCGTGCCCAGCTGG +TGCAGTTATTTAAACCAAGGGACTTGGGAGGCTGGATCAGGATTGGATGCCCATTGGCTC +CGCCCCTACCTCAAGGGTCCTTTGATTGGATGTGGCTGAGCTCTGCCGGCCTATGGGTAG +GCGGTGCGCAGGTTCCCGGAAGTGGCGCCCAGGGTCAGTGTGTGCTTCTGTTTCCGAGGT +GGGCTTTGGGTCTAGTGTTCCCGGGTGCGATGAGCTCCTTCCAGGGACAGATGGCGGAGT +ATCCAACCATCTCCATTGACCGCTTCGACAGGGAGAACCTGAAAGCCCGTGCCTACTTCC +TTTCGCACTGTCACAAGGGTGAGTGAGCTCCTCTCGTTACCTATTTCAGGGGCGCTATGG +TCTGAAGAGGCAATGGCAGAGGTCGGCACCTGGTGAGGGGAGGACAGGCTGGGACTCCGC +GAGGCACTGGGAAGCACTCCTAATGCCAGTTGGCGCTTAACCTCTGGCTTTATTGAGCTC +CTGGTCTGTACCACCTCTGTAACCCCAGCTCCTAACCCCAGCTCCGGTTGCAATCAGACC +TGGACGCTGTGGTAAGGCAGAGCTGTTAGAAGTGCTGGTTGCTGTCCCAGCGGAGGGTAT +GTTTGGTAAGGCTTAATTAATTAGCTCATGCCCAAACTTCCCTAATTCTCGTTTATCTCG +AGTAAGGAAAACACGTTTCAGAACGTCTACACCCAAAGACATTAGGTAAGAGCGAAATGC +CCCTCTCTCACACAGGCACGTGTTTCAGAAGTTCTACATCCCGGAGATATTTGGCAAGAG +CCCAAGATCGATCTGTACATCTATCTCTGTCTCTCTGTCTCTCCTCCTCCCTCTCCCTCC +CTCCCTCGCTCCCTTTAACCCCCCCCCCCCCACACACACACAAATGTTTCTCACACTATA +CTCTTGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTACAACCAGTCGATAAGCTTGGCCAA +GTGTCCCCCATTTTTCTTCTTTATTATTTACTTATTTTAGGTTGTGGGGCAGAGCTTCAC +GTATCCTAGGTGGAGTCATATCAGCCCACCCAGGTTCTCATACTCGCACTTGATCTTCCT +GCGTATGTCCCCTGACCCAGGTGGGACTTGAATAGCTTTCATCAGCTCAGGGTCTAACCC +TTTTTAGTGGTTCCTGTTCCCTACTCTGAAAGGTTCGTCATGTGCAGAAGAGCCAAAGGC +CTGTGGGAATCTATTTGCTCAGAATGGTGAGCCTTAGGTAGTTTCTCACAGTAGGAAGCT +TACAAAGACAACCCAGCTGTTGCAGGGAAGAGAAATCCTCTAAAAAACCAAATCAAACAA +AACATGGTTATGATTTCTAATTCTTTTCCTTGTAGATCACATGAAAGGATTAAGGGCTCC +TTCCTTGAAAAGAAGGCTGGAATGCAGGTAATTGGCTTTGTTACTTATTTGTATTTAAGT +AGATATCTTAACTGAGAGATAACACCTAGGCAGAACAGGACATACACCCTAGCAGGGTAG +CCTGTATAAACTTTATGAGCTTATATAAACATTATGTGGCTTCCACACAGATAAGAAGTT +GAACACTACCATGTCCCAGACCCCTGTCTAGTCTTACCTGCTTCTTCTCCAAGAAGTATT +TCCTATTTTGAGTTTTTGTCACAATGAGCTAACTTTGGATATTCTTGAATTTTAATATAA +ACAGGTGGCTTAATATGGTGGTCTAATCACAACATGGAGGAATCAGGAGGATTTGTGAGT +TCAAGGCCAGCTTGAGTTACATAGTGAGAACTTGTCTTAAACAAATGAAAATAAATAAAC +AGGATCATATACTGGATAGATTAAGACATCTTCAATATTTTTCAAAGGTTTATTTATTTT +TTTATTTTACATGTATGCTTGTTTACCTGTGTGTAGCTGTCCTATGAGTGCTAGGAATTA +AACCTTGGCCTTCTGGAAGAGCAGCCATCTTAACTACTTGAGCTATTTCTCCAGCCCTGT +CTAGCTCTTACTATTGTATTTCTGTGATCCGTCTGTGTTGCTAGCTGATGTACCTTTGTT +TTTTTTGTTTGTTTGTTTGGTTTGGTTTGGTTTGGTTTGGTTTGGTTTTTTGAGACAGGG +TTTCTCTGTATAGCCCTGGCTGTCCTGGAGCTCACTTTGTAGACCAGGCTGGCCTCGAAC +TCAGAAATCCACCTGCCTCTGCCTCCCGAGTGCTGAGATTAAAGGCGTGCACCACCACAC +CCGGCTGTACCTTTGTTTTTGTAAGAGTATGTTTATGTGTGTAAATGGTGGTTCTGCTAG +CAAGAATGCTAGGCCGGAGAGGTGGCTCAGTGGTGAGCGATGGCTGCTGCGATGGGCCAG +ACATGATAGAGGTTGAGAATGTAGTAGTTCACTGTCGGACAGAGTTTTGAGTCAAGGGTC +AGTCAAAGAGGGTCACTCCAGAGTGTAATCAGGCTCTGATACAACAGGGAGGAGCAGCCT +TGATGAACAGAACGTCAAACAACCTCACCGGAAGCACGTTACGGATTACTACACAAAAGT +TCCTCCAACCAAAGCCCCTAATCTAATGTAGATGTTTTGTGAAGGAGATCATCCTGCCCT +TCGGCTTTTACCCTTAGGGTGCACTATTTGCAGTATTCAATAATGCAAGACACTCCAGGC +ATGCAAAGGATGGAAACTTCCTTCAGAATAATAACTATAGATAACAGAAAACAATCACTG +TTTTCTACAGTGATTTCTTCTAGGTCAAAGTACTTCTAGGAAACAAGTCTTCATTCTGAT +GCCCACCCTGGGTATAGGAAAAAACAACTATTTCATTCTAATGTTTACCCTAGATAGAAT +GATCCTACGAGAATTCTACTGCTGTCTACTTGGAGCTGGTGTCCTCATTAGAACTGCTTG +GTAACTTTTAAAATACCTGTTCTTATTACTTCTAATTTACAGATGAGGAAACAAAGAAGC +CAGGCAGGTTAAATTAGTTGCCCAGTGTCACAGAAGCAGGGTGTGGCGAGACCAGGGTTT +TAACCAGGTCTGAGCCTATGCATCCACTCTATTGCTGTGTGACACATTACCTTGTAACAG +AGTGTTTTCAAATGATACCCAGCCTCCAGTTTCTCTGGGGAATTATGACAGTGCATAGTG +GGAATTTCTTGTTTCTGCCTGCCTAGCATCAGGCAAGACTGAAATTATCTGAAGATAATT +CTGTAACCTGGGAAGACACACATAACAGCAACAAGGCCTAGAATAGCCGGTTTCTTGAGC +TTGTCTGTCTCTGAAAGGTTTCTTTAACCTGGGACGGTTGGTTTTGTTAATAGAGAATTT +AGGTTTTAAAACTGTTCGTCCTGGGACAGACATGGAGGAATGTGCTTTCAGTGAAAGTCC +TCACGAGAAAGATGCACTGACACATCTCTGTGCATTAGGAGCCAGCCTGGTCTACATAGC +AAGTTCCAAGTTAGGGTGACATAGTGAGTCAGCATTGAAATAAACAAACATACAAGCTAA +ACCCCAAGAGAGTCAGGAGGCAGGCAAATTCCCCTAAGCAAGCTTTAAGACTCTTGCAAT +TCGCTGGGATGGCAGTGGCTCATGCCTTTAATCCCAACAGTCAGAAGGCAGAGATATAGG +TAGTTTGAGACCAGCCTAGTCTACAGGGCGCGTTCTAGGATAGAGTGCCATACAGAGAAA +CTCTGTGGTGAAGAAATCCTACAGCTGCTGGGTGTGCTAGCGCATGCCTTTCATCCCAGC +ATGTGGGAGGCAGAAGCAGGTAGATCTTTATGAGTTAGAGGCCAGCCTGGTCTACAGAGT +AACAGCCAGGGCTACACTGTCTCAAACCCAAAAAAAAAAAAAAAAAAAAAAAAAAATCCT +GAACTTACAGAGATCTACCCAGTTCACATGAGGGGATATAAGTCCTCTCTTCCTGTTCCT +GGGGGAATGTGTGGGTGTATCAGACTTGCTATATAGCTCTGGCTCAATCAAACTTGCCTC +AAACGTGTAGCATGCATGTGCTTACCACACAGTTTTTTACCTTTTTTTTTTTTTTTTTTG +GTTTTTTGAGACAAGACAGGGTTTCTTTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTG +CTGTAGACCAGGCTGGCCTTGAACTGAGAAATTTGCCTGCCTCTGCCTCCCAAGTGCTGG +GATTAAAGGCATGCGCCACCACGCCTAACACCACACAGTTTTAATGAAGGATTTTGCTGT +CCATTTTCTAAGAATATAAACAGATGTGTTTATACTGGTGTGGAAATATAATCTACCGTG +GTGTATTCCTGATCTCCAAACTATACCTTTTTTTTTTTAGAATTTAATGTGAAATTAATT +CACTGGAAATATGAATACAAGGACTGGATGTATAGCACGGTGGTAGAGTACTTGACCAGA +CTATGCAAGGCTCTGGCTTTGCTCTTTTGCATACATAAATAAGTAGATTTATGTGAAGCA +AAAAGCAGACTTTTCTGTTGTCAGCACCCCTTTTCTGTTCTCTAGAAGCAGATTAGCATT +TGGCGGTATCCTTTCTAGATGTACCTGAACTCACATAAACATTGTTCTTTTTTACTTTCT +TCTGATGCTACACTTCCAGCCCCCAGTACATATGTGTGCTTACCAGCACGGCATAAGACA +AGTGGTGGTATTTCTTAGGAAGCAGAAGGCCCCTACGTGTCCCCTACTCCTGAACCATGG +ACAGGGCTGAGAGAAATAGTTGATGCTGTACTGGTACTGTGCTTGTTGTGGCAAAGCACC +TTAGAAAAGCAATCTAAAAAGGCGATTTACTTTGCCACAACCAGGCTGTGGTTGCCTGGT +CCCATTGCTCTTAGGCTCCTGGTGAGGTGGGAGCATAGCAATGGGCAAGGCAGATGAAAA +CTGCTCGCCTCCTGCAGACATGAAGCTGAAAGCCAGAGACAGAAGGGACTGGAGACAGTG +AAGTTTGTTCATTCCACCTCCAGGAACGCTGTCAGTTCATGGCCTATCACAGGATTAATG +TATGGATTAGGTCAGAGGCCTCATGTACCTCCAAAGCGCCACCTCTTTCTGAACATTACA +CTGGAGATCCAAGCCTTAGCACTGGGTTTTGGAGGGGATTTTATTTCCAAATCACGGCAG +GTGCGTTGGGAGCCACTGTCAGATTGTTGTCAACTGATTGTTATTTGCTGGAGAAAAATG +ACATTCTGCACAGAGCATTGCAGACTCAGCAAAGTGGCTTGTTTTGAATTGTGCTGAGAC +AAGCTTTTTTTCCCCTCTGTTTCTGTGTTTTGCTTTCAGCTTGAAGGTCTTCCTGTACTG +TTCTCCAGTCACTAAGGAGCTGTTGTTAACTAGCCCAAAGTACAGATTCTGGGAAAACAG +AATTGTAAGTCAACTGTAATTCAAAAAGTTGTAAGTTTTGAATAGCACCCCTTTGTTGTA +TACATGGGGAGTATTTTTAGAGGCATCTTTTGAAAAATCATTGGAATTACTCAAACCACC +TTTCTTCATGCATGTGAATTCATCATGAATTAGAATAGTGTCTGAGGTGTGACTCAGCAG +TTTAGGAGGTAGCAGGTTTTCGATACTTGTTCCTCAAGAGTGTGATTTAGGTCTTAATTT +ACTCTCGGGACTTAAAGTACAAACAAGATGTGCTTGATTATAGTTTTTAAATCACAGGTT +AACTCAGGAAGAAGAAACATATTTTAAAGGTTATAATAAAAAGGGTCGGAGCTGAGAGAT +GGTTCAATGGTCAAGAGCACTTGATGCTCTCCCAGAGGACCTGTGTTTGGGTACCAGCAC +CCACGTTAGGCATCTCACAACCCCCTGTAACTCCAGTTACAGAAGATCTGACTTTCTCAG +TCCTCAACAGGCTCCTACACACAGGTGGCATTCTTACACACATGTGCATGCACAGACACA +CACACACACACACACACACACACACACACACAAATAAAATTAAATCTTAAAAAAAGGGAA +AAAGTAACAATACTAAATATTAAATAAAGATAGAATGGAGCCAAACGTGGTACTACAGGC +CTGTGGTCCCAGTGTTTGGAAGTTTGAGGCAAGAAGATCACAAGTTTCTTTTTCTGTGGT +TCTGTGGAGTGAACCTAAGGCCTTGTGTGTGGCAGGCAAGTGCTCTACCACTGACCTGTA +TCCCAGCCCCAAGAACAAAAGTTTCATGTCATCTTGACCTACATAGCAAGAAAGAATGAG +AAATAGAATGGATAACTTAGAGTGTGTATGTGTGAGTACGTGCGTGCGTGTGTGCATGTG +TGTGTGAAAAAGAGAGAGAGAGAGAGATGGAGGGAGTAAGAAAGAGAGAGAGGAGAGAGA +CTCTTACTATATAGCCTTGACTAGTCTGGAACTCACTCTGTAGACCAGGCTGGCCTCAAA +CTCAGAGATCCACCTGCCTCTGCCTCCCCAGTGCTGGGATTAAATGTGTGTGCCACCATG +CCTGGTCTAGAATCAATAACTTTTTATTGTGGAAAAATTAAATAGATCTCTCCTCCAGAA +AGTAGTCAGAAGAAAATTGCTGCAACATATAAAATGCCAATGTGACAGGAAAAGCCCTGT +TATGATCCTTCCTACTTTAGGTAGGACAGACATCTCAGTTGAGGCGCCTTAAAAACTTTA +AGAAAGCCCAAAGGAAGACCAGTGCTAATCTAGATATAGATAAAGCAAAAGGATTGATTT +TAAAAAGAAAGAGGAAAAAAATGAAAGAAAGGGAAGGAAGAACATATACCAAACAGAAGT +CCAAAGTGCCAGAGTAGCTGTTTTCCCATCATATAGACTAGAACCTAAGGTCACAACCAA +CCAACAAAATACAACAGCCAAACAACAAAAATAACAGAGCTGCGTAACATCCAAGGAGGA +TGTTATCTCCTGTTTCGAGAGGGTATGAACATGTATGAACATGGAATCCCTCAACAAAAT +GCCTCTGACTCCTAACGTACTGACTGCTGCAATCCATCTGTCTGCTGCTCCACCAGAGAA +GGATTAGAGTTAGGACTTAATAAAAGTCTGCATGAAGGGTATCATCTTGCTGATGTCTGA +CAGATGACAGCCTAAATCCTTTCTCTTCTGTCCCCTCTGCCCCACATCTGGCCTGCCTCT +GGAAAAAAAAGAAAGTAAGATCAAAGCAAGCAAGCAAGCCCAAGCGCACTCCTTTACCAC +AGGCCAGGTGTGCAGCTCGGAGGCGGTGCATGTGAGCCTTGGGCGTCTGATCCCTAGTGC +TACCAAAGCAATGGAACAGTACGACAGGAGCCTGTACGACAGCTTAGCGGGTAAAGCCAG +CAAGCCTGATGACCTGCATTTGATCCCGGGGTTCATACAGTAGGAGAGACAGACTCCAGC +TTTGACCTCAAAGTGCTCACGGGCCCCGCCACTGCACAGTCACGGATTAAATAGGAGGAG +TCTTTTAAAAATAAAAGACAAAATGACTTTCTGTAGACTGAGTCTACTACAGTCTGTAGT +GATAATAGAGTCCAAAGGATGACTAGGTAAGGAGGTGAATTCTGATAACTGGACTTGATC +ATGACAGCACAAACCAAAGGTGACTCTGTATCCAATAAGTATATGTGGACATTATGTTTC +AACAAAAACAGCTGCCAATACCCATCTCTAAAGCCACAGAAGCCCCCTCATTCTGCTTGG +GTGCTGCTCCCAGAGGATCCTGTGCTAGGAGGAGCATTTCATCATGCATGTTTGGTCTCC +ATATCCCATCTGCCAACTGAAGGATGTCTGTCCAAACCTGTCATGGCAGCTAGGCTGCTC +TTCCTTTGCCTCTGGGATTGGCCCCGTAGTTGCCATAAATTAATCTGTCTGGGGCAGTCA +AGGAGTGAGGAAGACCAGACACAAGCTGGAATTCAGACATCTAGAGTCTGGGGGAGCTGC +CCTGTCAGAGTCTCCCTCGAGCCTCGATGCCGATTGTCTGCTTTGACCCTGCGTATGAGT +TATACTTACATTGGCCCCTGGCTGGGGAAGTGCAATCCCAGTACTGGGGGACTGGAGACA +GGGGGATTTCTGGTGCTCACTGGCCAGCACCAGGTTCACTGAGAGAGGCTGTCTCAGAGA +AGAAAAAGATCATCAAGAAAGACACCTGACATGAACCACTGGCTTCCATAGCACAGGCAC +ACGCACAGGCACACGCACAGGCACACGTACAACCCAGGAGTTCTAGCTAGTTCTGCTGCT +TTAGCTCAGTGGCAGAGTTCTTAACATGCCCATGCGTGTCACCACACACATATTCATGCA +AATAGAAAAAGTAGAGAAAATTAAAGTTATCAAAAATCTCTTCAAACCACATCTGAACAT +TAGTCCCCTTTCACCTCCTATATAGTCAAGATTTTTACTAGGCTGTCACTGAAAGTCAAC +CAATAAAAATCTCTAAACACCTCAAAAAAAAAAAAAATCACTTCAAAACCAGTCTCAAGC +CCGGGTGGTTTCATGGTGCATCATGAACTCAATGCTTTTCATGTATAAGTGTGATATGTT +ACTAGTGCGTGTGTGTGTGTGTGTGTGTGTTTACTGATTGTGTTTGTATGCAACTCACTG +GATATGTGTGTGCTGAGTATGTGTGCTAAGTGTGTGTATGCACCAAGTATGTGTGTGCTA +AGAGTGTATGAGTACTGAGGATATGTATGCTCTTTGTGTGTGTGCTGAACCTGGAACCTA +TGGCCTTGTGCATGCTAAGTGCTCCAACCCTGAGCTGCAACCCCACTGTAATAAGTGTGT +GTCTTATTACAGCATTTTTCACTGTGAATTCTACTGAGATCAGGAATGGTTATATGAAAT +CAGAGTGTATACATGGAATCAGAGCGTATGCATGGAATCAGAGCGTATGCATGGAATCAG +AGCATATACATGGAATCAGAGTGTATACATGGAATCAGAGTGTATACATGGAATCAGAGT +GTATGCATGGAATCAGAGTGTATATATGGAATCAGAGTGTATGCATGGAATCAGAGCATA +TACATGGAATCAGAGTGTATGCATGGAATCAGAGCATATACATGGAATCAGAATGTATGC +ATGGAATCAGAGTGTATGCATGGAATCAGAGCGTATGCATGGAATCAGAGCATATACATG +GAATCAGAGTGTATGCATGGAATCAGAGCATATACATGGAATCAGAATGTATGCATGGAA +TCAGAGTGTATGCATGGAATCAGAGCATATACATGGAATCAGAATGTATGCATGGAATCA +GAGTGTATGCATGGAATCAGAGCGTATGCATGGAATCAGAGCATATACATGGAATCAGAG +TGTATGCATGGAATCAGAGCATATACATGGAATCAGAGTGTATGCATGGAATCAGAGTGT +ATACGTGGAATCAGAGTGTATGCATGGAATCAGAGTGTATGCATGGAATCAGAGTGTATA +CATGGAATCAGAGTATATGCATGGAATCAGTGTATGCATGGAATCAGAGCATATACATGG +AATCAGAGCGTATGCATGGAATCAGAGTGTATGCATGGAATCAGAGTGTATGCATGGAAT +CAGAGTGTATACATGGAATCAGAGTGTATGCATGGAATCAGAGTGTATGCATGGAATCAG +AGTGTATGCATGGAATCAGTGTATGCATGGAATCAGAGCATATACATGGAATCAGAGCGT +ATGCATGGAATCAGAGCATATACATGGAATCAGAGTGTATGCATGGAATCAGAGTGTATG +CATGGAATCAGAGTGTATACATGGAATCAGAGCGTATGCGTGGAATCAGAAGTGCTTCTC +TGCTTACTCTCTTTTCAGATAACAATTGAAATTGAAACTCCTACGCAGATATCTTTAGTT +GATGAGGCTTCGGGTGAGGTAACTGTATAATAAATATTTTGTATTTTCTTCTTAGTGTTG +ATATGATTAACTTTCTCTTTAATTTAGAGTGCTTGTTTATTCATAAGGAATGATTTATGA +GTGAAGTACATTTTAGAAAAATAACTACAACATTTGGGAGTGTTTTGATCCCTATATACT +GGGTTCTCTCACTGTGAGCTGGGGTTCTCTGACAGTGGCCTGGGGTTCTCTCACTGTGAG +CTGGGGTTCTCTGACAGTGGCCTGGGGTTCTCTCACTGTGAGCCGGGGTTCTCTGACAGT +GGCCTGGGGTTCTCTGACAGTGGCCTGGGGTTCTCTCACTGTGAGCTGGGGTTCTCTGAC +AGTGGCCTGGGGTTCTCTCACTGTCTCTCACTGTACGTTCTTAGCTATCATTTCCTGGTG +TCTTCACACAGTGGTTAAAGTGAAACCCTTAAGGGAACTAAGCAGTAGGAACACCAATCA +CAGTCAACAGCTTCTTCATCAACCCCAGGCTTCAGGGGATGGAGTCATTCAGCCATAGAG +TGCTATAGTTATTTCCAACATTACAAGGATTAAACATGGTGTATCTATTTTTTAATTTTT +TGCCTTTTTTATTTTTAGTTTTACATGCTCATGATGAGAATGCTATTTGTTAATAGTACA +CAAAGTCACTGTCACATTTATTAAGTTTCTTATATCTCAGATATAAAGTAGTGGTTAGTT +AATGTTTCTTGAAGCAAATTCAAGTATAATGGTTATCTCCTTCTAAAATAATTTCCTTAT +TCTAAAATATAGTCTTGGGCTGCAGAGTTGGCTCAGTGGCTAAGAGCACTCACTGGCTGC +TCTTTCAGAGTCCTGAGTTCAATTCTCAGCAACCACATGGTGGCTCACAGTTATGAGATC +TGGGGCCCTCTTCCAGCACACGGGTGTACTTGCAGATACTCATACATTAAATAAATATTC +TTTAATAAATAAAGTCTCTGCCCAAGTCAATAAAATTTATTTTTCAACTTTAAATTTAGT +ACTAGAACTTTTTAAAAAAGATTTATTTTATGCATATGAGTACACCGTAGCTGTCTTCAG +ACACACCAGAAGAGGGCATCAGATCCCATTACAGATGGTTGTGAGCCACCATGTGGTTGC +GGGGATTTGAACTCAGGACCTTTAGAAGAGTAATCAGTGCTCTTAACTGCTGAGCCATCT +CTCCAGCCCCCGTACTAGTACTTTTTTAATGTATTGTTTTAATAGTAAATAAGACTGCAG +ATCTACCTTAAACAAAAGGCCCCCACCCCCACCCCCGGAGATGACACTGAAGTGTAAAAG +GGATTTTCTGTTTTCTGGCAGCTGACTTAGCATTTGCTCTGTAGTCTCATAGCACCGCCA +TGTGTGGCTTTACTGTGTGCAACTCTGTGGGTGATTCATGCTTGTGACCATCATCAGAAG +AGAGGTGACCTTTTGGATGCTTCTCCTTCGGAGAAGGTCACAAGTATTTGTCAGAATTTC +ATCCTGATAGAGCCAGGTCTAATAGGGAGTGGGGATGAAATGTGAAACAAGGAGGGAAAG +AGAGAGGGGGGAGGGAGGGAGGAAGGGAGGACAGGCAGACAGGCAGGGGAACAGGCCTGA +ATCTTTGTGGCTTGGGAGGGATATTTTTATTGGCCTTGTCACCTTCAGATGGTTCCTCCA +AACCCAGCAGTGAGTGGTAAGGCAAACTCTTGTGAGCAGTCTTGTGCCAGTGGTTACGTA +CCTTGTCCTGAGCCTGGCTTTTGTGCAGTGTGTCCTGCCCCAGCTGGAAGACCTCTGTGG +AAAGGGCCTGCAGGATGAGTAATGGGAGTGGAGGGTGAGGGGTTATTATTGGGCAGTGAA +CTGTTACAGACAGAGCTCTGTCCCCTTCTTGGAGGGCTGGAGAGTCCAGGCTCTGTCCTA +AAGGGACAATGCCATGTACCGGGTGACTGGAATCAGGCTGTGTCTACTCCCGTAGTCAAT +AATAGCACCATTGCAGTATTTATCGTCATACAGTTCACCCATTTGAAGTCTTGATGGCTT +CAGTACATTCACAGAGCTATCTCTACAGCACCACAGTCAATTTTAGAGTAATCTCATCAC +TCAGGACCCCTGGACCTAATCCAAGCACTCCTACCCCTCCTGTCCCAGCTCCTGGTAACT +GCCATTTCCTCTCTGTCTCTTTGGACTAGCCTATCTGGGGAATTATTCTCCACCATGCGA +CTTCTTTCTCTGAGTGTTTTTCAAGAGGCATTCGTGTATATGGGTGGCATACTTGTATAG +ATTTATCTTTATGGCCAAATGGTATTGCATGGTGTGAACAAAGCTCATGCTGTTTATCTG +TTTATTGGCTGCTAGACATTTTGAAGTGTTTCTGCTTTGGGGCTGGTGTGGGTAATCATG +CAATGGACATCTGTAAAGAAATGTCTGTATGGGCATTCTCCTGAGTGCATACCTAGAAAG +AGACCCGGTCCTGTCATAGCTCTGTTACGGGAGTAGACAAGGGTTCCACTTTCTCTGGGT +TTGGATCATGAGGGAGTAAGAAAGAGGTATGTTCTTGTGATACGTTGTGAATTTAGCCAC +TTCCTAATGATAACTTCCATTCCTGTTTTGTTTTGTTTTTTTGTTTTTTGTTTTTTGTTT +TCTTTTTAGAAGGAAGAGGTTGTTGTGACTCTCTTACCAGCTGGTCACTGCCCAGGATCA +GTTATGTAAGGGGGCCCATCTGTTTTTGTTTCTTTCTATATATATATATATATATACATA +TCATATTTGTAGAAATAGCTTTTTAGGATTTAAAGGTATTATATGAACAGAAATAGATAC +TCTTTTTCTGGCAGTGCCTTTAATCTTTATTTCAAAATTGAGCTCAGGAAACTGAGATGA +AGGCCATATGGAGTGTGGATGCCTTTAATTGATATTTCCCCTGTGACTTTGGCCTGTCTT +CTCATGGGCATGTCTCTCTCCCTGGAATGCAATGATCTGAGTGTATGTATGAAGTGTTAG +ACTATTACAGGCTACACCTAGTGCTCGCCCACCCTGCCATTTATTGTATTTATCTCATGG +GGAAAGGTGGCATTACTTGGGCTTAGCTCCACACTGGAAGGGACGTGTTGGGCAAGGAGG +CCTTTGCTGCGATTTTAGCCTTTGCTTGCTTTCTTAGGACTTTGTAATTTGGAAGTCATT +GAGATTTACTTATTTTTCAGGTTTTTATTTCAGGGCAGTAATGGAACTGTCTTATACACA +GGAGACTTCAGACTGGCAAAAGGAGAAGCTTCCAGAATGGAGCTTCTGCACTCTGGAGGC +AGGTATAGCACTTTCTGTAATTCTTGGCTGTGTACCTTGAGTTGAATAAATATGTGTGGG +TGCATGTGTGAGCACACAGGCCCCATCATTCCAAGCTTTTGTCGGATTAGATATCAATTT +GATTGTAAAAGTTGTAGTGAAGCTGGTGTGGTGGTGCATACACACCTTTAATCTCAGCAC +TTGAGAGGCCGAGGCAGGCAGACAAATCTCTGAGTTCCAGGTCAGCCTGAGTTCCTGGAC +AACCAGGGCTACGAAGTGTGACCCCATCTTTAAAAAATAAAAATTGTAATAGTAGCACAA +ATTTCCCTCTTTAAAATGAGGTCATGCAGTGTTCTCTACGCAGAATGGAATGATGGCGAC +ATAAATCGATATAAGTCACTGGATCAGGTGTGCAAAAGCCAATATTTTTACGTTTTATTC +ATTTGTGCATGGGTACTTTATTGTATAGAAATTGTTTATCAGTAAAGTTGATGAACAAAA +TGTTTGCAAGTGAGATGGAACACCTCAAAAATAACTGAGGGTCTATCTCATTTTATACAC +AATTATGTCCCACAAAATGGTTAACACTATTTTTTTTTTCTTTTCAGAGTAAAAGACATC +CAAAGTGTGTATTTAGACACGACTTTCTGTGACCCAAGGTTTTATCAGATCCCAAGTCGT +GTATGTTTCCCTGGGGTGACAGATATGCCTGGGGTGATGAGTCTCCTTGGGGTAGTGGGT +CTGCCTGGAGTGGTGACCTGGGGTGTGGCCACTGTCTTGTTGGGAGGGTATAGCTGTCCC +CTGGGGTGTGATTACTTCTGAATGTCACAGAGGAAACAGGTTATGTGCGTTTCTTCACAG +TATCACATTTTGTTGGTGTCTAGGAGCAGTGTTTGAGGGGCATTTTGGAGCTGGTTCGGA +GCTGGGTCACTAGGAGTCCGCACCACGTCGTGTGGCTGAACTGTAAAGCAGCTTATGGCT +ACGAGTATTTATTCACCAACCTAAGCGAGGAGCTGGGAGTTCAGGTACCAGTTCTTTTCC +AGGCCCTTCCCATCCCTTCCTCTCCCCTCCCCCAAATCCCCCGAAACCAGGGATGTGGGA +GCAGCTTGCCTAGACACAGCTGCAGCAGAGGCTGGCCCCCTGGGGCTCTTCTCATCTTTG +TAGGGGCCTGTCCTCACAAAAGGATGTCACAGCCCACAAAGGGCAGAACAGGCTTCAGGG +CCCAAGAGACAAAGTATTTTTTTTTTCCAAAGTGTGGGTTGTGAAATAAATACAATGATT +TGTGACCAGTATCAAAAGTAAATTTGAACCAATTAATATCTGAGTGTATTGCATACAGTT +AAGGTATTAGCAGTATTGTCCTTTAAAATTAAAGTCACAGTAGTGATAATATTCACACAT +CTCTCTCTCTGTCTCTCTGTCTCTCTGTTTCTGTCTCTCTGTCTCTCTCTCTCTCTCTCT +CTCTCTCTCTCACACACACACACACACTTATCTGAATTACTTGTCTTTTACATTCTTTTT +TCACACCTTGTCTCTGTAATGTATAAAGGTGGCATTTGCCTCCCCTAAACTTGCGGTGTA +ATTCTAGGGGTGTCTAAAGAGTGGAAGCTACCTCTCTGAACCCTAGGAGAAAGACGCCAA +GGGCAGAGGAGGGCTTTAGGGAGAGGCGTTTGATGGTGATCCAGAGTTTCCTTAAGTCCC +TTTGCCAGAGATGGGCACAGTTCTAGATCAGGCAGTCACAAAGAGGAACCCGTGATGTTT +ACAGCTAGGGTAGCTCAGGAATGGCCTGCAGCTGCCTTTCCAGGCATTCCTAGGAGGGTT +CTCTTGGGCCGCTCACTCTGCCTCCTTCCTCTTCTTTGTAGAGAGTCTGGGAAGTCATAG +TCACTGTTACTTCTTATTTCATCTTTTTCTGAGAGGAGCGGGTGCATGGCCCAGGCTGGT +CTGAAAATTCACTCTAGCTACATTGACCCATGATCTTCCTGCCTCAGTCTTCCAAGTGCT +GGGTTATAGTCCGGTCACTATACCTGGCGTAACTCTTAAATTTTCTCTGTATGTTTGCTC +TGTGTGTGTATGCGTAAATAATGTGCATGTGACTGTATATATATTAGAGACCAAAAGTTA +ATTTTTTTTTTTAACCTGGCTGGCGAGTGAGGACCAGGGGATCACCTCTCACCTCCTCCC +TTGGGATCACAAGCACAGGCCACCATAGACAGGATTTTTTTTTTTTTTTTTTTTTTTTTT +TTTGGGGCATGGATTCTGGGGGTTAAACTTAATTCCTTATGCTTGCAAGGAAGTCTTTAG +TGGCTATCCCCCCTCCACCTCACCCATTCCTTCCCTTCCCTTCTTATTGGTCATAAGAAA +GTCAGTTGTAAGCTGAGCGGCCATGTGGTAAGTGAGTGGCTGTGCTGAGTACTTTCTGCA +CCCTGCCTAGGTATAGGCCAGTGCAGCAATTGGACATGACTTTGTGTGTTTGCTGGCCTC +ACATAACATAGAGCGTGGACATGACTTTGTGTGTTTGCTGGCCTCACATAACATAGAATG +TGGACATGACTTTGTGTGTTTGCTGGCCTCACATAACATAGAATGTGGACATGACTTTGT +GTGTTTGCTGGCCTCACATAACATAGAATGTGGACATGACTTTGTGTGTTTGCTGGCCTC +ACATAACATAGAATGTGGACATGACTTTGTGTGTTTGCTGGCCTCACATAACATAGAATG +TGGACATGACTTTGTGTGTTTGCTGGCCTCACATAACATAGAATGTGGACATGACTTTGT +GTGTTTGCTGGCCTCACATAACATAGAGCGTGGACATGACTTTGTGTGTTTGCTGGCCTC +ACATAACATAGAATGCTACTATTTTAATTTTGTTTCATGATCCTAGTATCAGTTTAAGCT +AATATCATTTACTTTGAAAGAACTAGAAGACAAGTTTTTAGTCAAGCTGACATAATTGGT +TTTAATATTTTAAATTGTTATTAGCCGTAAACTTCTTAGGGGCAGCCCGATTTGGGGGGT +TTTTGTTTTTTGTTTTTTTCTTACATCTTTCTCTCCTCGCACAGTTAAGTTTTGTGAGAC +AGGACAGTCCAGGTCCTGCTGTTCTGTGTGGCATGTTGCATGCCATTACAATGGGCTGTA +CTTTGTTGGGGGTGACATGCACACCAGAGTGCTTGTAGAGGTCAGAGGACAACGTAGTAA +TAGAGTTTGTCTCCTTCCTCCTTTCTGTGGGTTCTGGGCCTTGAATTCACATCACCCAGC +TGAACACTCCTCTCTCTACCCGTTGAGCTGCCACACTAGCCCAGTAAGCTATTCGTTACT +GCTTCTGTCTTCCGTGTTCCCTGCTATATATATTACTAGGCTTTAGAACTGAGTTTGATA +TCCAGTAGATGCATAATCAATATGAACCAAGTGATTCTTGAAGGCCAGTATTAACACAAC +CAGATGGGGTTCAAACTTAATTCTTTATACTTACAAGGCAGACTTTTCTGGCTGCCCCGT +CTCCCCATCCCTTTTCCTAGTGACATCCTGGCAGGATACTACCACTCACTGAAATAGTCC +AGAACTAAATTGCAAGAGAAAATTGAAGATTTATTCATGCTGGACAGTGCACCTGACTAA +TGATCTCAGAACTATTTATTCTTAGGAATTCATTTCAGACAACGTGCTTTCCTCTGCTGT +TATGCACAGGTTCATGTGGACAAGCTGGACATGTTTAAAAACATGCCTGATATCCTGCAC +CATCTCACAACGGACAGAAACACCCAGATCCACGCCTGCCGCCACCCAAAGGTACTGGGG +AAACACCCGAGAGATTGACAGCAAGAAGGCAGCCCAGAAATACTCTTCCAAGCCTTTTTG +TGATCTAGACTGTTAGTTAGAGTCATGCAGCTCTGCGTACCTGTATTCCATGATCATGGA +CTTCAGAGTGAGGGACGGGCACGGGTTCTTAGATAATTTTTTTTTTTTTACATAAAATTG +ATTCTTCAGCATGAGAAAGACAATTTACTTATAATGAAGTTAGTAATCATCCTAGCTTAT +AATTTAAGCAAATTATTAATTCTTTGAGAATGTTACACAATGTACTTTGGTCATATTTAC +CCTTCCCTCCTCCCCAGATCCTCGCAGATCCACCCCCATCTCCCTACTGACCCACCGTCG +TGTGCCCTGATAGTTTTATTTGTTGGTTTTAATATCCCATAGAGTTCATTTTGCGCTCCC +CATATATTCCTGGCTGTGGGACCACCCACTGGAGTGCAGTTGACCTGCTAGAGCCTCACC +TTTAAAGAAAACTGACTTCTCTTAGAAGCCATTGTCTTTTCATAAGCGTCTCAGAGTCGG +GGCTCGTGAGCACTTCTCCCTCTGTGTTAAAGTGTTGTCTGGCTTGCTCTTGTGCAGAGA +ACCACAGCTGCAGTAAGTGTGCAGCACTTTAGTCATGTCTACACGACACTGCTTGGCCTC +TGGCTCTCACAGTCCCTCTGTGCCCACTTCTACGATGACCCTGAGCTTCAGGGGTGGGGA +TGAGATATAGATGTCTCCTGTGTAACAGAACACTACTCCTTCACATCTCCACATTCGGAC +CAGTTGTCAGTTCTTCTGTTAACCATTGTCCACTGCACAGAGAAACTTCTCTGATGCGGT +CTGAGAGCTGCCCTGGCCTATGGAGGGAGGTAACTGCTGTGGAGGCCAGTGTGTGCTATG +TCCAGCTTATCGTTTAAGCATATGTATTCATAGTGGGTTACTGTTTGTCACTGAGACTTG +AAAAATGTGCATGCTTATAAACTGTATTTTTCTCCTTCTTGCTTAAAATACATGTCTAGA +CATAACCTCCGTCCAACTTCAAAGGCATTACCTTATTGGTGCAATTCCTAAGCACTTCAG +TCTCTTGGCTGCTCGCTGGTAATTTCTTTGTAATTCTCCCATAGCCTCTCGAGTTACTGA +GTGCCAGACTGCCTTTTGAATTTGCCTTTGACATTTTCCCCCTGTTGATAATGCCTTTCA +TGTATACATTTTCATGTATGTGTACAATGCATTTTTAATCACATTTACTTCCAGTGTCTT +CTGCCCCTCTCCTACTCCCTCTGATTTGTAGCCTCTTCCCAACTAGAGTCTTTGAGATTT +AATAAAGGCAGTTAACCTAGTCACCTTCAGATACATTATGAGCCTGTCCACAATTTTCCC +CTAAAATGGGAAGCGCCTCAGCATAGTCCCCTCAGTGACACGAGCTTACATATGTAGCAC +TCTCTTGAGATGGCAGCCTTGCTTCATCTATGTCCTGACAGAAGCCTTTGTAAGAGAAGG +GCCTCAGAAGGGCCAGATGGCTCAGTGGTTAAGAGCTCCCGTTGCTCTCTCAGAGGACCT +GGGTTTGCTTCCCAGCTCATGACTGCCAATTGATCCAACTCCAGGGATTTAATGCCCTCT +TCTGGCTTCCTTGGGTACTCACACACATATATGCATATATAGACACACTCATATAAGTAT +AAATAAAAAGAGATCTTTTATTAGAAATTACTCCTAGTGATAGGTAGACTACATATTCTA +ACATGCATGCTTGTATTTAATCATATGGAGCTACATATCCAGTAGATTCTTGGATGGCTA +AAAGAATGCAGGTAAAATGTAAACTGAGAGGTCTGGGTATATTCAGGCTATTGGAGCATA +AGCTAGGCTAAAACTTTCTATCCTCCTGCCTTTGTTTCTCAAGTCACTGTTGGGTTTCAA +ACCCAGGACAACTGGATGAGATGCCTATTTAATGTTATCAAATTGGACCTGGAAGCCAAC +TTCTCCCAACATCACTCAGACCCTACCTGTTACAGGGCCCTCCTGGCTGGCATATACCAC +CCCCCACCCTCAACTCTGCAGCCCAGAGCGTGGCATGGGCTGCCCTTCCTATATGATCCA +TTTGGGTTACCTGCTCTTCTTGTTCCTTTGGGCCTCCTGGCTCCTGCTCTCTCCCCACTT +GATTCCCTTCCCCTCTCCCCCTTGCGGCCCAGCTTAGTCTGATCATGTCCTGGACTTTCC +AGGATGTCCCTGCCTCTGGCTCTGCTCTCCCACGGATCTACAGTAAGCCTTCTCCTCTAG +CATACCTGGGACCCGTCTTCTTTGCTTTCCTTTTTATTTACTTTTTTTTTTTTTCATCCA +GTCATGTGCCACCTTACCCAGCTCAAAGAGTAGCTTGCTTTTGATTTTCTTTCTTGAGAG +TCTTCACTCTAGACAGGGTCAGGTTGCTGTAGTCTAGGCTGGGCTCAAACTCATGATCTT +CCAGCCATGTGCCTCCTCCTTCTTCGCCATGAACCTGAGGATTCTCTTGCTACAAACCTA +TTCTCCAGCGTTCTGTCTCTCTTCCCTCATGTGGACTATGGTGAAGTGCTCAGGTCCCGT +GTTCTGTAGGCAAGCTCCCAGGCTCCCAGGCAAGCTGACCTGCTTCTTTTCTTGTCTCTT +TATTTTTTTAATGTCCAAAACCTCATCTGCAATTGCTTTTAAGATTCATTCTATAGAAGC +CTTGCTAAAAATATGTAACTGCAAGTTAAAGCAAATATGCTTTGGGGGGTTGTTTGTTTG +TTTGTTTTGTTTGTTTTGCTTTCAGGCAGAAGAGTGTTTTCAGTGGAATAAACTACCCTG +TGGTATAACTTCCCAAAACAAAACTGCACTCCACACAATCAGCATCAAGCCATCTACCAT +GTGGTTTGGAGAGAGGACCAGAAAAACCAACGTGATCGTTAGGTAAGTGCATCGCCCTGG +TCTTCTGAAACTAGAGGTGAAGTGTTGAGCTGAGTGTGGTTTACACACACATCAGCACAA +GCCCAAGGAGAGGATGTGTTAGAATTGTGGAAATACCCTTTTCACTTAAACATGACTTAA +AGTCCAGGGGTGTTTCTTCCAAACTATGGCAGTACATTGGCTGGTATAGCCAGGGGCTTC +CTCTGTGAGACAAGACGGCTGGACTCTTAGCCAGACCTCCTTGATTTGGGCTCTTCAGAA +TGCCTGTAGCAAGTTTCTACATCTGAAGAAGCTGACTCCTGTTCAAGCAGCAGTTTCTGA +AGCCACGCTTCCCAGAGCAGCCCAGTCGAAGTTCAAGCCTGGGCCCCATTTAGTTTTGCT +CAGCGTCCTTTTGTGTTCTGCTTTCCCCTCAGGACTGGAGAGAGCTCATACAGAGCTTGC +TTCTCTTTTCACTCCTCCTTCAGTGAGGTAAGTGTTCCTGTCAGCTTCTAACTCGGGCCA +GGCTATGTGTATGTGCGTGTAGGTGGGTGAGTGGGAGTGGGGGCCAGAGGACAGCCTCAG +GTGCCATCCTCAGGAAGGCTGTCCCACCGTTCGGCAACAGCTTCTCTCATTGGCTCCAAG +CCAGCTCACCATATGCTAGGCTCTCTGGGATTACAAATGTGTACTACTGTGCCCCACGTT +TTTTACACAATCCCGGGTATCAAACTCAAATCCTCATCCCTTTCTGACAGAAGTATCTCC +CCAGCCCTCTTTTCACTGCTTTTTAATGATGGTTCTTACTGGTCCAGTCCACATTTCTGT +GTTTGCCTGCTCGCTACTATAGTCATAATGCTAACATCCTGTCTCGTTCAGGAAAACACA +AATGCCTGGTAAGGTTTGTCAGACTCGAGTTACAGTGGTAGGCACTGGGTCAAATAGTCA +GCTGAAAGTGAAGTATTTGTATACAGGCAAAATAGAAGGATGGTAGGAGAATCAATAAAA +CACAACCTCTTGAAAATGTCATAATGATATAGAATAGTTTATATACTAATTTAAAGAGTA +ATTTTGAGCTGGGCAGTGGTGGTGCACGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCA +GGCAGATTTCTGAGTTCAAGGCCAGCCTGGTCTACAAAGTGAGTTCTGGGACAGTCAGGG +GGTGTCTTGTAGAAACCACGGCAACAAGGCTTGAGGGTGTTTATGTACGCTGTTTAGGCA +AGTGTTTGGTGGTAGGTCACCTTGAATGATGGAAAGAGGATGTTTCTCTATTGACTGTCT +CCTGTCTTCCTGTGGCTCCCTCTTCTCTAAGGTGTACTGAGTCATTCTGACAGAGGCTTG +CCCTTCCTGTGTCAGTCCTTTAGAAGTCACAGTTTTCTCTAAGTCCAGCAGGAGGTGGGT +GGGGGCAGGTCATTGTTTTTGTTGACATATCTCCCTAAAGGTATAATTAGGAATTGTGAA +AAGTGTGTAAAGGATAGATATTCTGCAGTTAGACTGTTTTCTTGGTTACTGGAGATCCCT +GGCGGTCTGTCTTCGTTTGATCCTTTGAGTTGGAGTTAGATACTGATTCCTTTGTATCCC +TCACCCCCTCTGCAGCGGATGGAGGTCTTTGCATTGTCACTATCAGCTCTGTTCTGGAGC +CAGCATTTACATGTATTTATATGTAAGTGAAGAATCTGAGCCTTTGACCTGATTGAGATC +AGTTTACCAAGATCTACTAAGTGAGCTTTGCCTGAGTTGTAGAACTGACAGGGTCCCTCT +GCTTAGCATTCTCAACATGGCAAACAAAACAAAACAAAAAAACCAAGATACTTGTGAATA +TTTTAAACTATCATTGTTGAGAATTGTTAGGAAATGAGATTGTATTTATAGTATTTCAAG +TCACACATACACACACATTCACACTTACGCGCGCTCGCTCACACACACACACACACACAC +ACACACACACACACACACACACAGACGGTCTTGGACCTGGAACACTTCCAACCAATTGCA +AGTTTCAGTCAGAATACACATAACCTGCCCTGCTAGCAGCCTTGTGCTTCAGACTAATGG +TAAGGGGCCCTTTGGCCCTAGGAACGTGCACAGGCAGGTTTGTGCGAAGGCAGGAGAGAC +CTGCACCCTTTCTGTCTCTGGGCTCTGTATGTAATGTGCTCTTGTATCAATCAACTGTGT +TGCTTACCTCAATGACTCCAGTCTAAGATTGAAGGGGCAGAAGAGTTTAGTGTCCCCGCT +GTGTGCTATTTGACTCCAGAAAAATAGGCATTAGAACGAATCTCCAAGATGCAGCTGCCT +TCGTAATGATTAATGGTCCATGGAAAGAGGTGTGGTTAAAGACCTTGTCGTCTTGTGTGT +ATAGTGGTCACAAAGAGGAGGAGTTGTGGAATAAGTGGACCATGCCACCAGACAGAAAAC +CTGTTAAGGTTGAGGAGACTCAGGAACCCTGGCAATTCTCATAATGGAGAATGGTAGGTG +CTTAAATCTACTCCTGACCACCTTCCTGTCCTGGAACAGGGTCTACTGCCCCACAACAAG +TCAGCTGTTTTCTGACTCACATGGAAGCAGCTTTGCACATGTAGGCAATTGGCCTTGGAC +AAAAGAAGAAAGGAGTGGACGTCATGGTGTAAAAGACAGAATCTTTAGATCCCATTTACC +TGGAACCCAGGAACTTTCTGTGGAGCTGGAACCTGAACAAAGTTTCAATGTGCAAGTGTC +CAGCCCCACCATAGCCCAGTGCTGGGAGGCTCTAGGGAAGGAGGCCTAAGCATTGCATGT +GTCCCTGGGTGGTCACATACAATAGATATGTTCATATAAATAGGTCTTCATACTTGTTCT +TATATGCTACCATTACCTTCTCCTCCTCCTCACTGGTCCCCTTGCTCTCCCCCAAACAGT +CCCCATCGGTTCTCATTATATATGGTTAAATCTAGTTCCCACCGGAGAGAAAACAGACTA +GACTATCATCTGATTTCCCATCTGATCCTCTCATTCCTCCTTCCCTTCCCCCACATAGTT +CCTTGTCTGCTTTCCTGTCATGTGTGTGTACATGTATGTGCCTGCCACATATCTGTACAT +GCATGTGTGTATTTATATAGGATCCCCATGAGACAAAATGCTTTCCTTATAACCAGAGAA +AATGCCATTGTTTCTGCATGGTGTTTCACCATTCATTCACCCAGAGATAGGCGTCTAGAC +TGGTTCTGTATGTTGGGATCTGTGAATAGACACACACTTCATTTCCTGTCATATAGGTAA +CTGGTATGTTCTGTATTCCTTCTAGATTAAAGATTTTTTGAGCTACATCTGCCCAGTGAA +TGTGTATCCAAATGTCATCCCAGTTGGCCTCACTGTGGATAAGGTCATGGACGTGTGAGT +AGATTCTAGGTTGGGGGGCTTGTGTTGCTGGTGGTGGTGCTAGGGGGAAGCATGAGAGTG +CTCTGAAAACTTGTGACCCTAGAGCCCATCTGTGGTAACATTTCTTTGAGCTTCCCTTTA +TTTCCACTTCTTCCTATCATTTTTAGTGGGCAGAATGTATGGGTACTGTCAGTTTGTCCT +AGGTGGAATCCTGTTCACCCATCACTTGCAGTGTGAATTTGGTCAGATCACTTCAGAACC +AGTCATATCTAACCCACAAATCAACAAATATTCAGTGGATCAGATGAATCCAAAAAAAAA +AAAAAATCAATGGATATTCATTCTTGCCTACTTTTGGAGTTCTCAGGGATCTATAGATAA +CTATGAGAAGCACCTGGCAGAGAGCCTATAGGTTCAGTCAAGGTATCTGTGGAATGGGAG +AGCAGGCAATGTAATAGTTAGCTGTCTTTTATTGGTACCACTTTATGTGACTTTTATATT +TCATGTTACGTGTGTGTGTGTGTGTGTGTGTACATGCATGTGTGTGTACATGCATGTGTG +TGTGGGGATGCGAGTGCCAGAGCTGTGACGGAAATCATCCTGGTGTTCAGGATTCTCCCT +GAGACTGAGGAAGACTGTATCACCATGCTTAGATGGAAAACAGGCTCCAGTCTCTGGAGA +GAGGTCTAGGAGGTGAAGGTGTAAGGGTCTGAAAGTCGAGGAAGGAAGAGCCAGACTTAG +ATAGTACACCAAAGCAAAGGGCATTTATTCTGCAGAACCGTCCAGCATGTGGGGTCATCC +ATTCTCTAAAAGGATGACTCCATGCAGGCCTTCTCACAGGGAACTGGCTGGGGAACCTCC +CAAGCAGGATTAGGTAATTTAAAATTTCATTGGTGGGTCCTGGGGGTGGGGGGCTGTCCA +CAGGTGGTCTGCATTCCAATGTCATGAACATTTAACTATATGATAAAATAGGGCTGGCCA +GCACAGATGGCCCATCCTGAGATAAGGTATTTCCCCATTTTTGTGGTTATCCCCAGGGGG +TTTTATGGTCTTGTTCTGGAATTTATGGTCTGTTCCTGGAACTGGTGCCTTAAGGTCTTT +TTCCCAAAATAAGGCCTGGTGCTTTTTTTTTTTCTTTCTTTTATTATTTTCTTTATTTAC +ATTTCGAATGTTATCCCTGTTCCTAGTTTCCCCTCCAAAAATCCCCTATCTCCTCCCCCT +TCCCACTGCTCCCCAACCCACGCACTCCCGCTTCTTGGCCCTGGCATTCCCCTATACTGG +GGCATAGACCCTTCACAGGAACAAGGGCCCCTTCTCCCAGGGGGCCCCTTCTCTACTTAG +TTTGATGACCAAACTAAGGCCTGGTTCTTAAATGGAGACAAATGGGGTTTATGTTGTCCT +TTCAAATGAAATAGGTGCAGTGAAGAATCCAAAATGCTACTCCATAAGTAAAAAAGAAGT +TTATTTTGAACAAGCAGGGCTGTCTGTCTCTAGGGAAAATCGAGAGAAGGGACAGGGGGT +GAGGATACCCAGGATTTTAAAAGGAACCTGGTACCTGGGAGGAAGGGACTGTGACTTGTT +GACTAGAGACTGAGGAGAGGCCAGAAGCCAGCATGGACCTTGATGTGCTAACAAGCACCC +AGGTGTGTTAATGGAAGAGCCAGAAGTGCCAAAAATCAGAAAAAAAGCTTCCTTTTAGCA +AATAGAAGCTATGGCTTTTGTCTAAAAGCCAAACTTTGGGAAAAGGGCTTTCTTGGGACC +AGACAGGTAGGAAGCACAGATTTAGAGTCAGTACTGAGGGCAGTAACTGAAATCCAAAAG +ACAAATCACCAGGAAAGCATGAAGAATGCTAACCACTCTGAGAGCAGAGCTCCAGTAGGG +AACCAGAGAAGAGCCAGAAAGTGAGATGCAGGTTCTGACAGTGGGGGGAGGGGAGGGGTA +GGAGGGGCAGGGAGGAAGGAGGTATTAGTGGCCAATTCTGGTAAGCTGGAGAGATGGCTC +AGGTTAAAAGCTCTTCCTGAGGACCCAAGTTTGGCTCCCAGCACCCACATCCAGAGGTGT +ACAACTAGCTGTAACTCCAGCTCCAGGGGACCCAGTGCCCTGTTCTGTCCTCCATGGAAC +ACATGAATACAGAAATAAAAACAAAATCTTTAAGAGTAACCTAGTGCAGGGACTGTGATG +TCTCTGGTTACCTTGGTAATGAGATACTTGTGAATGCTCACAGCAGCTTTAGTAGATTTG +TGAGTTAGAAGCCAAAACAGCATGGTAGTCCAAAGAAAGCAACATGCTGGCTAGCAAGGC +AAGAGTTAAGAACTTGATCTGCTAGCTGAGATTTAAGATTGTCTTGTAGATCTAAATGGG +AATATACTTAGAATCATTTGGAGTGCTTGTTAAAATGTATATCCTCCTATATTGGATTTC +TACTGGGGCAATCTGTTGTAGGCAGGTGAGTGGGTGGGTGGAGAGTTACCCAAAGAGAAC +GCATGGAATGGCTCCAGAGAGAAGCAGTACCAGCAGATTCCAGAATCTCATAGACATGGG +AATAGATGACAAATGGAAAGAAGTCTGGCTGAGTTAGGTGTCAGGATGGGAGCTTCAGGG +CTGTCATCATCTGCTATGTCAGCTGTGATCCTCGAGGCTTCTGGCAGAAGGAAAGAAGGG +AATGCAGCCTCAGTGAGGGCAAACCCTTCAGGTCTCATTTCTGTGTCCTAGCCTTCAGCT +TGTGGCTCTGCAAGTAGGAGATGAAGTTTGTGGGATTCTTCCAAGAGGGAAATAAGCTGT +GAACAGGGAAGAAGCACCGCCTCTACTCTGCACGCCAGGTGTCACTGGGCACTCAACCCT +GTCTTGGGGGAGTTCTTTCCTGACCTGTAAGAGCAAACAATCAAGTTTGCCTTTAATCTG +CTAAGGCAGCCCCCTCCATAGATCCGAGATCTATTTGCTGTCTCTAAGCGCTTCCATGGC +CCACTTTCCTGTTTTGCAGGCTCTTTATTAAGCAGTGCCCCTGTCTCCTACACGCTCACA +TGATCCCTATGGCTTTGTTGTCATCTCTATAAGTAATGCGCATGCTTTATCGGCTTTCCC +CAGTAACTCAGTAGAAAAGTCAACTTTTCAAATGTTCTGATTTATGGCAGTTTAAAGCCT +CTGTGCCGGTCTCCCCAAAGTGTTGAGCCAAAGTACAAACCGCTTGGAAAATTGAAGAGA +GCCAGAACAATCCATCTTGACTCGGGTAAGAATGGTTCTGGGCTTCCTGACGTAAGCCCG +TGATGGGTGTGGGCTGTGAAGTAAGCTGTGTTGTCACCCTGGGGCATTTTTGCTACATTA +GCAGATGAAGAGAGACCTGGCTGCCTTTAGTTCTGATCAGCCAGAGCAGTGAGGATATAC +AAGCAGCTCTTCCGTCCATTCCTCCTTTCCTATAATGCTCTTTCACTTGTAGCTGAGAAC +ACAGATAGACCCTGACTAGAAATGAGAACTTCAGACTCTGGACAAAGCTTTGTTGGCTTA +TAGCAGCCACACTTGGTGGTTACAACTTCAGATTTTCATCCTTTGGTGGAATGCCGTAAG +TGAATCCTCATTGGAGAAGGATGTTATCTATAGAGCAAGCAACTCTTAAAGCTCCATCTT +CTCCAGATATTATTTAACCTGTAAACAAACAAGTGACACCAATCTGGCTTTGCCAAAAAG +AACACTGGACTTTAGATCCCCCAACCCCTCCGCAAGTCTGGCAGGAAGTGATAGGGCTGG +GATTTAAACCAGGCCCTGTCTTCCAATTTTGCTTTTATATTTGTACTCTAACTTCAAATT +ACCTTGGATATTTTTACGTGTATGACTCTTGCTTGCAAGTGTGTCTGTCCATGTATGCCT +GGGGCCCTCGAAGGTCAGAAAGCATCAGGCTTTGGAACTGAAGTACAGTGATTGTGAGCC +ACCATGTAGGTGCTAGGAATGAAACCTGGGTCTTCTGCCAGAGCAGGTGCTCTTAACCAC +TAAGCTACCTCTCCAGTCCAACAGATTTCTTATAGTTCTGGAGCCTGGAAGTCTAAGAAC +AAAAGACTGGTAATGTAGGTTTCAGTGAGGTGGTTCTCATGGTTTGTAGTTGGCCACCTT +ACATGGCCTTCCCTTTATGGGTGCACACAGTGGAGAGAGGCTCCATGAGAGCTGGAGGCC +TCTGCTGCTTTATGAAGATTCCACAGGTGTCCGCAGGTCCCACCTGAGGTCTCCAGCAGC +TCCTAGAGGCGCACTGGACCCAGCAGCCTTCTCCTTAAAAGGAAAGCTGTTCTTTTTAGG +CACCTGCCGGATCTCTTAATATTTTTTAAAAATTTTGTTTGGAATGAAATACTGGCTTAA +GTATTTGATTAATGCTCATTTCTAGTTGTGGTTTTTCTTTTCCATGTTTATTGCCTTTGT +TTCTGCCCGTTCTAGACGCCTATGCTTATCATGCCTTACTACTGTGTAGTACAGTGATAA +TTCACATCACTTCTTTACAGGTGCTAAACAACCTAGTGGTATTCTCTACTAGACACTTTA +TAATACATAACAGAAGCAATATGTGTAATTTAGGCCATGCATGCCATTGATTTTATTGAG +TAGGTTTTAAACTGTATTTTTAAAACATGCTTTTAATTGGAATTGCATCACTCTCCCTCT +CCTTTCTCCAGCCCTTCACGTATCCCCCTCGAGTTGATAGCCTCTTATTACACATACACA +ACTATGCACAAATATATAGAAATAAAACTTGGTTTTGTTCATAGATATGGTGTCAGGGCT +GACAACTTTGCACTGGATAATACGGGGGCTGGCTCATCTCTGGAGGCTAATTATCCTTCC +TAGTAGCCCTTAGTTGTCTGTGGTTCTTTGTCTAAGCATAGGACACCACAAAATCTCCCC +ATCCACATTACCATGGAAACTGATATTGCCATCCCATCTTGCTCACACAGCCATTTCTAG +GAGAGACTATTTCACAGCAGACTTTCTGGTATTTTGGCTCATTTACAGTCTTTCTGCACC +CCCTTCCACATACTCCCTGAGCCAGAGCTGCAGAGCTGTGATGTAGGTATCTGATGGGGT +TGTGCTTTCCATTATCTGTTATTTCTGCATTGTGTCCAGCTGTGGTTTTTCTGGGATGGT +CTCCATTTGCTGTACAGAGGTTTTTTTGATGGGGTGGGGGAAGCTACACTTACTCAGGAT +AGGGGGCACATTCACAAAAAGGGCTCAAGAGCAGAAGGACTGGAACTAGACTCGTGGGCT +TACAGCTCATTCTCTACAAGTTTGTTAACCAGGCCTTCATATCCTTTAGTTCTTAAAATG +TTCTATGGGTCGGCCACACAGGTGGTCTTAAGTCAGCATGCACACAACAGCCTCTGACCC +CAACTCCAGGGATATAGCACCGCAAGCCTTCTATACACACATACACATAATTAGAAATAA +AATCCCTTTTAAATATGTCACCCTGTGAAATCTAGTGGTTACTCAAGTTTGAGAAGTTTG +GCCTATATTCTCAGCAGATAGCAGCCTCTTTGATTGTTGGCACCTGTGTTTTACACAATT +CCCAGACTAAAATCCTAGGTAAATGCTACTTCCCTGTTCTGTACATGCATGCCTGTTTCA +TTTGTTCTTCCCCTCTCCCTGTTCTGTGCATGCATGCCTGTTTCATTTGTTCTTCCCCTC +TCCCTGTTCTGTACATGCATGCCTGTTTCATTGTTTCAGAGGAAGACGATGATCTCTTTG +ATGACCCTCTACCGACACCTTTAAGGCACAAAGTTCCGTACCAGCTAACTCTTCAGCCTG +AGCTGTTTTCAATGAAGGCACTGCCACTAGACCAGCCTGAACTGAGACAAAGCCCAGGAG +GCTGCAAAGCAGAGAGTGTGTGGAGCCCTTCTTTGGCTAACTTCATAGACTGTGAAGAAT +CCAACAGCGACAGTGGAGAAGAGCTAGAAACCCCACCACCCTCACTGCAGGGAGGTCTGG +GCCCCTCGACACTCGTCCAGCAAAATGCTGATCCGGATGTGGACATACCACAGTGGGAAG +TCTTCTTCAAAAGAAGAGATGAAATCACAGGTGAATGTTTGGAACACTTACCTTCCTCCA +TAGAGACAGGGGGATCTCAGTCACCAAAGCTCTGCAGTGACTCACCAAAGCTCTGCAGTG +ACTCACCAAAGCTCTGCAGTGACTCTGATGGAGACTCCACCCATATCTCTTCCCAGAATT +CATCTCAGTCAACCCATATAACAGATCAAGGAAGTCAAGGCTGGGACAGCCAGTGTGATA +CTGTTTTGTTATCTTCCCAAGAGAAAAGTGGTGGGGATAGTACCTCTTTAAACAAGGGTG +CCTACAAACCAAAACTCAAAGAGAGTATTTCTGCCTCTCAAATAGAACAGGATGCACTGT +GTCCACAAGATACTCACTGTGATTTGAAAAGCAGAGCTGAAGTAAATGGAGCCCCTTGTC +TTGTAGAACTAGACACCCTGAGTGGCAGGAAGTCTCCACCTGAGAAGACATTGCTAAGCA +GCACACGTGCAGACTCACAGAGCTCCTCTGACTTTGAAATCCCCTCAACTCCCGAAGCGG +AGCTTCCTACGCCAGAGCATTTGCAGTGCTTATACAGGAAACTGGCAACAGGTCAAAGTA +TAGTTGTCGAAAAAAGAAAATGTTCACTTTTAGATAGTTAACAAATAAAACTCTACACAG +AGAAACCCTGTCTCGAAAAACCAAAACAACAACAACAACAACAGAAAAAAAAACCCTCTC +ATTCTAGCAAAGATGTCCAGCCTTTCGATGTTGCAATACAATGCTATACATAAAAGTCCT +GGGCAATATCCATAGCTGTGGATGTATGTGGCCTGGAGGGTAGACACACTTGTTAGATCA +ACCACAAGAAATCTGCAGAGTGACACATCTATATAATAAGATCAACATGAAATATTAAAG +GATGCTCAAGTGACCTAAAAGAAAGAGAAACAGGCTCAAAACCAGCATTGCATGAGATGG +TAGAACTAAATCTAAACATATAATCACATTAAATGCAAATGATATAAAAAGATTTATGGT +GAGATGGCTCAGTGGGTAAGAGCACCCGACTGCTCTTCCGAAGGTCCGGAGTTCAAATCC +CAGCAACCACATGGTGGCTCACAACCATCCATAACGAGATCTGACTCCCTCTTCTGGAGT +GTCTGAAGACAGCTACAGTGTACTTACATATAAATAAACAAATCTTAAAAGAAAAAAAAA +AAGATTTACAAAAAGACAGAGTACAGGAAAAACACTGCCCAACTATGTGCTGTTTTTAGA +AAACACAACTCAAGTGATGTAAAAGTTGAAGGTAAAGGGCAGACCACATAAATAATGTTA +AAGCCAGAATGATACAGTAGGAGCAGGCACCTTCCCCAACATAATGTCTACCTCACCAAG +AAGATGTAATGGTAAGGTTCTTGCCTAGATTGTATGAAGGCCTAGCTGCAGTTTCCAGTA +CAGTACAGTGCCATGCCCTCCACAAAAGAGCAAATAATACAGATACAAGCCATGGAACAC +GCTTTCCTAGAGAACCAGTGCACACAGGAAAGCAGTAAGACGAGAACTGACCACCAGTAA +CTGGATCTGATAGACAAGAGTATTTTACTTCATAGCAGAATACATCTCTTCAAATGTACA +AGGACCATTCCTCCACCAAGATACACTGTATCTTGAATCACTACAAGCAGTCTAGAAAAA +TAAAGGTGGGCTCTATTTTAGTAAACTGGTAGCAGGGGGTAAACCAGGACCTTATTAACC +TCTATCACATAAAGACCTGGGTGGGGGGGCAGGGCTGGAGCAGTTTAGAGCACTTGTCGG +TTTTGTGGGTTACCCAGATTTGGTTCCCTACACCCATATGGTGGCTCTTAACTGTCTGTA +ACCCCATTCCAGGGGATCCATGCACACATACATACATACAGGCAAAAGACTCATATATAA +AAATAAACCTTAAAAGCTACCAGCAGGCTAGGCAAGGCTGTGTTCTACAAGCTGAGACTA +GAGGGACTTGAGTTGGAGGTCAGGCCTGGGCAATGTATGTAGCAAGAGCTTGTTTCAGTA +CATGAAACTGTTCCCAATGCAATGATGTAAAGGAAAATACTTAAATATTTAACATACATG +CTCTGTGAATTATTAAAGTGCCTTAAGGTACAATGCTTTTGTATTGATGTGTATGGATTA +ATAAAGCTTTATAAGCATTTTCATAAGTACTTGAGTATGATGACATTTTACAAATCAAGG +GAAAAGATGTAGGCACACCACATAAGTTTAAAAGGCGTCTAACAATTTGACAGTTAAACT +GCATGTCACAGATCATAACTGCTACACAATTAGATCCAGAATTACTGGACCCAACCTGCT +GGGTGATTGGACTTAGAATATCTGTACATATAACTCTCCATTTGTGTAGTCACTAATACT +CAAAACTTAATTTTAATTTTGTTTCCTTTGACCTGAGCCACACTCAACCCAACTTGGTTT +TAATAGAATATTTCATGATCCAAGGTAACATGCCTGTAAACATTGTTCTCAATGTATTTC +TAACATTTTATCATTGTAATGTTCATGTTTTAGATCTTAAGTCTGGCATGAACACTGGCT +GGCAAAGGTCAAGAGCTAAGAATACATGCTTATCAGCTTAGGTTTCAAATACAGAACAAC +AGGAAATCTTTACATATGGTGTTTATTCTGTTATTAAAAAAAAAGCCCACTTTATAAAGC +TTTAATCTATGAAACCATACTTTGAGGTAGGCATGAAACTAAGGCACAAAGGTTAGTTCA +CATAGCTAGTAAGCAACACACACACACAGACACACACACCCCGAAGCTTTTAGAGTCCAT +GCTCGAGCACTCTGCTGTATGAGGAAAGCTCTTTACATAAAGCATTAAAACGGGCAGCAT +TGATTGTAGTGGCTACATCATTCTTCAAGAGTTCTAAATTAGCAAAGTTAAAAACATTTC +AAAATGCCAAGATACATCACAAAATCCTAAAGGCTAGCCACTTTTACTTCAGAGAAGAAT +CAAATGCAAACTGATTGTATATACCTTCTCATACAACTTGACAAGCCTAGGGTCACCTGG +GAAAAAGTAACCTCATTTGAGAAACTGGCTCCATCAAAATTGGCCTGTGGCATGTCTGTG +GGGATTTCCTTAATTGTAATTGATGTAGCGGGGTCTAGCTCACTGTGGGCAGTACCATTC +CTAGGCAGAGGGGCCTGGGCTATCTAAGAAACCTAGCTGAGCATGAGTCTGGCTGAGAGT +AAGCCAAGAAGCAGCGTTAGCTTTCCTACATGGTTCCAGCCTCTGCTCAAGTTCCTGTCA +TGATTATTTCCAAGGACATGTTGCTGAAGACACTACATACTTGGGACGTGTGACGTGAGG +AATCAGGCTCCAGCTGAATTGATCACTTTTATCACAACAATGTGCACACACATACACATA +CCCTGTATAAATAGCTAACATGAGGTGACAGTCTGAGAGGGATGTAATGGGGGAATGTTG +AGAGGCAGGAAAGAGTAATGGAATAGTGAAGGGAAGCAATGACCATTACATGTGTGGCAC +TCAGAGTGAAGTCTGTTTGTGTTTAAAGGTAAAAATCTCCAGGCTGGCATGGTGGCACGT +GTCTGCAATCCCAGCGCTGGGCCGTAGGGGGGCAGAGCTGAGGAGTTCACGATAATACTC +AGCTACACAGTAAATTCAAGGCTAACCTGGCTACAGATACTCTGTCCAAAGGCCTACCCA +CTCCCCACAAAATCTTAAGGGCACATTAAATTTCTATTAGTAAGGACAAAACAAAGCCAC +ATATTTATTAAACAGTATTTTCCTTCTTGCCCTCCTAAGTTTCCTTTTAACCTTAACAGT +AAATAAGACCAAATATCTAGACAGTCAAACACTGGGTTTTGGTTTTGTCTGTCTTTTTTT +AATCTTTAAACCTGAGAATAATTCAAGGTGAGCTTGGCCAAGGGGTTGTTAGGGGGTGGG +ACGGGGGGATGGGACGGGATACCCGTGTTGCTTTTAAGATTCTCAAAACAAAAGAAATGC +CATTTAAAATTATACTTTTTTCTTGACAAATTCGGAAATCTTTGGGTAGCAGACATACTA +CAAGGCCTCAAATATGCACACTGAATACTATGTACTGTGAACAGCAGCCCCATGAAGGCG +ATATTCTGCATGTACTGTTGTGAACAGCAGCCCCATGAAGGTGATTTTGAGTAATACTGT +AGCTTCTCTCAAACCAGGCCAAGAGTTAGGAAGATAAAGGAAATGCTGAGCTCCTGAATT +CAGTTCATTTTACTGACGCTTATCATAGTCTATTAAAGCCTGGAGCAGTGAGCCGGGGGA +ACTCTTAGGAAACCAAAAGCTTGCTTTATTTGCTGCATTTGTTTTGTCTTCACAGTGGAC +ACCATGATTAGAACTCCCAGACCCAGAAAGATGAAAGTAAGTTTTTTCTTTATTGGGTTT +TACTACACAGGGAAAAACCGCATCTAATCCCCAGAAGTTAATAAAAATTCAATCAGACAT +AACTCTGGCCAAGCTAAGTTTTATCTTATAAAAAAATTCTTGTATAAAACAAGTATCTGT +TCAAAAGGGCATGCACAAAATACAAAATTATTTAAATGTAGTGGATAGTAATTAAAAGTG +CCTGCAAGTGACCTGAATTACACTGTCATCGGGGCTTGTGTCCCTCACGGATCTCACTCC +TGCTCAGATGAGATACTCAGTGCGGACCTCCCACTCGCTGAGTGGCTCACTCTGCCTGGC +ACTCCAATGGGCCCTCCTAGTCACTGTTCTGTGTGTTCAAAGAAGCACAATGGCCAGCCA +CTATAGACTTCTAGAGAAGGTGATTAGGGGCTTTTCTTCTGTGCAACTAAAAAAAATCTT +TTAAGAATTTCAGGTTCAGATATACAACCTTTGTAATGGTATCTATTGCTTCAAAATAAG +ATCAAGCTAGAAGTAAGTCTTTCACATTTTTACACCTGAAATATATCATTAAGATGCCAA +TGTTTTTATGTAAAAGTAGAAAATATAGTAAAAAATTCAGCACTTATTTGTCTCTGATCA +GTGAGTATTAAACAGAAATAATATAGTAAAAAAATAAAATTTATACATTTGCCTAAATTG +GATTATCTGTTTGAGTCAAGATAAAAGGTTTCATAGTAACTGTGGTAGCCTCACTTTTCA +AACACTAAAGGGAATAATTGTCTATTCCGACTTCTCAAGTAAGCAAACAGTGATTTATAC +ATAGTTCACTTTCCATTTAACCACCAAATATCTACCGTTTATGTGCCCCGCAGTCCTTTT +CAGAATAAACAGTAATATACTTGGCAATGACTTGAGCCATGAACTGTATATTAACATCAT +ATAATACAATATGTAGGTAATAGAAAGGAGTCCCAAATACTTTTTCAATTGTTAGTTTTT +GTTTTGTTTTTCTTCTAATGAGCTTTTTCTTCATGAGCTCCGTTTCCTGACACTTCAGTT +GAGGTAACCTCTGCAAGTCTCGGCTCCACATTTACATTGGGTTCTGACCCTTTTTTTGGC +AGGGCTGTGGTCAATGGAGTCTGAAGATGCTTCTCCAGAACCTGGAAATACAGGAAGAGA +AACATATATTTGAGAACAGGGGCTGGAAGATGGCTGGGCAGGTAAAGGGTAGCTGTGGTC +TTTTGGAGGGCCAGAGTTCACTCCCAACATTCAAGCTAGCCACCTCCCTAGCCTCAAACT +CCAGCTTCTGGCCTCCATGGCACCTGCATTCACATGCGCACACACAAATCTTTACCTTTA +AAAAAAAAACCAAAACTTTACTTTAGTTGGGCATGATGGCATATGCCTTGAATCTCAGCA +CTTGGGAGGTAGAGGCAAGGCAGGTGGATCTCTGAGTCTGAGGCCTGCCTGGTCTAGACA +CTGAGTTCCAGGACAGCCAGGGCTACATAGTCAATGTTGGTTAACTCCCAAGGAAATAGT +TTTGTATTTCTGTGAATATTCTGAGACATTTCGTTCTGAGCTTTCTTGAAAGATGGTATG +CACTAGTCAGAATGCCTGCCATGATGACATTCATTGAGAAATCCAGTGCACAAGCGTTCT +TTTTACACATCACCAAGAGCACAATGATGTGAAATGGTCACAGCAGGAAAAGCACAGTGT +TTACAGAAGATATTCACGATCACAATCAGCCAACAGAATTAAGAACTTTAAAAAGCCAGA +TTCAAGAAAAAATAGAATTCATATTGATTGAAATGATACTTCTAATCCTGTCAACATATC +TTTTAGTAAAAGCTCAAAAACTGTAGTCCATATTTTTATTAGTGTTATTATAAGTCAAGC +TTCCAAAGTGGAAGTCCTGAGAAAAGTCAGGCTGAGATGACTTGGAAGAAAGACCAAGAG +CTAGCTTTAGTTGTTGGATGGGCTCTGGACCTTAAATAAGATGACTTATCCCACAATTTC +TTTCATGTTTAAAAAGATTTTTATCCTCTCCACACATAGTTTGTTTTGTTGATCCGCCTC +CGTACTGATTTCTTTCATCTTCAATGTTAGTTTGCTCCATGACCCAAAGACTTGCCTGCA +TTCTTGTACTGAAAGCAACACCAGTAAGATTATTTTTAAAAACCATACCTTTCATTTGAT +AGTCAAAAGTCAGCTCTTCTCCAGCGTTTATGGTTCTTGTAGAGAACAATGCTATCCTGG +GCAGCCGAGTATCAAGGTTATCGATGAAAACACTAAACACCTGAAGATTTGGGTCACACT +AAAAAAGAACAATAAAATCTGGTCAAGTAAAATTGCTAGGAAGGTGCCCGCCTTGCATGA +ACCATATACATCTGTTAACTGCCCACAGGATCATTTTAAATACAATTTTCATGTATAAGA +AGATCTTAATCATCCATACAAGAACAAAAAGATACAAGAAGTCAGATATCCAATATGTTG +CTTCCACAATTAATGAGATTTTTGTCTCAGCTTTTTTTCCCCTGGAGAATTTTAATCCAA +TTTCCATTTATAACATGGGCATTTCACTTATAACTATTTCAATAAGGTATGTGTGTGTAT +ATATACTTTAATTATTAGAATAATTTTTGGTTTTGGAGACAGGGTTTCTCTGTGTACCCC +TTGTGCTATCCTGAACTCATTCTGTTGAGACCAGGCTGGTGTCAAACCCATAGAGACCTA +GCTACTTCTGCCTCAAGTGCTGAGGTTAAAGGCTCACCATGGCTAGAATAATTATTTTAA +AATAAAACTAGCACCATGGAACTCAAATTTTATACTGCATAATTTCATTACTTAAACTTT +GATTTGGAATCGTTCAGTATTTCAATAACACTACACACGTGCAAGAAACTGTAACAAGTC +CGGCCAGGTAGGATGACGTGTGTGCTGGGCAGTAGAGCTGCCTTCTATCTAGATTTCAAG +GATCCCACATCTGGACTCAACCAATTGCAGAGTCAACTAACTATAGATTATAAAAGTATC +TATTGAAAAGAAAATCACACCAGAGTCCTGACCATGTACAGACAGAGTGTTCGTGCCCTT +AGTCCAGTATAACTTTGTATTCCATCGGGCATTAGAAGTAATTTATAGATGATTTAAAGT +ATAAAAGAGGCTATGTGGCTATGAGGTCTCAAGTTGAATGTAAGGAACTTGTAAGAATGT +TGTATCTGCAGCAAGTGCTGGAATGAATCCCTGGGATACAGGAGAAATTACTTAAAACAA +GCACTTAAATCACACAACCAAAGAGGGAGTCCTGACGGTCTCTTACATTTCACTGTGATT +CACACACAAACTTTTGGTAAACAATCTACCAGACAGTTAACTTGGCTACATCTTTTAAGA +TCAGCTTTGTGATATATCCTCTAAGCTATATCTCATTATCTGTCATGTAGATATAAAATG +ATGATAGTACCAACCTCCTGCCCTTATTGCCTGGTACTTGAATGATGAAACTATGCAATA +TAAAATTTGAATTCCACTGTGCCAATTTTATTTTAAGATAATTACTCTAACCACACATAC +ATCTTTAAAAAGACTGCAGATCTAAGTTTTCCAAACATCAACTAAAAATTAAAGAATATT +AATTTATAATTTAGGGAAATAATCCTAAATGCTCAAATGATCTAGAAATCCTTACATTTT +ACTTTAAAATGTTAACACAATGACATTAAAAACAAAATCAAACAAACACAAAAGCTCAAC +CCTGTTACTTTTAAGCTGTATCTATGGGAGGATTGTCCAAGATCTTCAGTAGATGCCTGA +AACTGTCCTGAGTATCAAACACTATATATGCTAGGGTTTTGTTCTATACATACATACATT +TTTAAAGATTTATTTATTATTATATCTAAGTACACTGTAGCTGTCTTCAGATGCACCAGA +AGAGGACGTCAGATCTCATTAAAGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGA +ACTCAGGACCTTCAGAAAAGCAGTCAGTGCTCTTAACCACTGAGCCATCTCTCCAGCCCA +GGGTTTTGTTCTATACATATATATTTATAGTAAGTTAACTTTACTTCAGACACAGTAAGA +GATTAACTACTAACAAAAACTGAATTATTTAAAGCTATATTAGTGGCCTGACTCTATGAA +AATATCTTATTGTACTTTCACCTTGTGGCTTCAAGGAAACATCTTGGCAAATCCAAATTG +CTAGTATTACTAATCTTGTGCTTATGAACAATTACTGAGTAAAACAGGGATACTTGACCA +CATGTAACTCTCTGATGGTTGGCCTGATAATCCAGAGGCTTGCTAAGTGACTGTCAGGTA +GCATACCGAGTGAATATACACTAGGGATGGATGGATCATATCTACAGCAGGAGACTTCAA +CTCCTAATCAGAATAACAAACAACTTAAAACTTAGAGTGAACTATTTCTAGAAGTCTCCA +CTGGTTATTTTTGGACCAGAGCTAAGTAGGCAAGTGAAACTGTGGAAAGTAAATTGTGGG +TAAGGTGAAGGACTACTAAAAACTTAAAAATTTTTGTATTAACCTCATTAAGGTAACTTT +ATTAATATTCTTAAAACATTTTACTTAACTCCCTTGCTTATTAATCTCCTTCTTCTGCTA +TTAAGTTATCTATTTATCCTATAAAGGGCCTGGAAAATGTAACTGAATTGAGATACAAAC +ACTGTTATAGAATGTAGTAATTGTCAATCACCTCAATAAATAAGTTCCTATTACAGCGGA +AATACCCCAATTTAACAGAAGCCCTATACTAAAATACTGTGAATGGCTGTGTAAGTGATT +GTCCTTCAGTTGAGGAAAAGAATCATGCAAGCAGCACTAATCTGAACCATCTTATCTCTA +AGTGCTCCTTACACTATGATTCACAAAATGGGATACGTTTCCATATCGAGCTGCATCCAC +TGTGAACTCATCAGACTCGTAGTCCAGGTCAAAGAGGTAGGTGATCCCTTTGTTGTCATA +GAACTGTCCCCGTCTCTCGGCCTCTTCACTTGTGATCACCTAAGGAGAAACAAAACAACA +GAACAAAACAGGACAACTATAGCTTTACAGTGTCTCTTTTTATGATAGGATCTCTCTAAC +CTGTGGACTCAAAAGGTCTTTCTCCCTCAGCCTCTCACATAGGACCACAGGTGACCCTGT +GTTCTCCAAAACCACAGAATAGTACAGTAGTGTGGAACCAAAGAAACAAACTATTAACAC +TGATACAAATATTTAAAAAGAAATTCAAGTTTCTTTTTAATCTATCTTATATTATTTATC +TATTTATTATTTAAATATTTAAATAAAAGATATATAGGAAAAAGTATTAAAAATGAGGGA +AAGTGATAGGATGAGAGATTAAAAGTATAATTTGAGGTAAGTTGAAATATGGTACTTCAT +TATAATCAGACTGTGCAAGCTCTCCACCTCTGCTATGCAGGACAGAGATGAATAGAAGAC +CACCTTTATAAGAGTATACACTCTCAATATGCTCTAAAGCACAGGTTCTCAACCTTCCTA +GTGCTGCGGCCCTATACAGTTCCTCATGATGTGCTTGCCCCCAACCATAACATTATTTGT +TGCTACTCCATAACTAATTTTGCTACTGTTATGAATTGTAATATAAATATATGATGTGCA +GGACATTTGATATACGACCCTGTAAAAGATCTGCTCAACTCCTAAAGGGATAACACCGCA +CAGGCTGAAAACAACTGCTCTAAAGGCATACGGTTCCTATCTGTGGACGAGAATAGATGG +AGGCTGGTTAGATAAGAGGCGTGCGGTGAACTGTCTGGGAAGCTTTACTGTTCACAAGAG +AGTCGGGAGCTGCTTCAGCTCAAAACTCACAGCGCAGGAGGACATCCAGGCCCATCCCTG +TCACCACATTACCCGCGCTGCTGTCCTTATGACCACAGCTTCAGTTCAGCTGAAGACTCC +AACAGTGCTCAAGTGAAACATAGCAACTAAATCTGGGTGCTGTTTCTGTGCCTCAGTTTC +TTCATTGGTAATAACGGAGAGAACTGTTCTTCCATAGAGTTGAAGACTAGAAAGTTAATG +TACTAAGATGTTCAGCTGTGTCCCATCCTGAGTACTACTTTAGTATCTATGCATATAATA +TTTATCAAAGTAAACATGCTAGTATTTGGTAATTAGAGAATGGTCTGCAGCTCTAAGTGG +CCAGAGTTTAGCTTAGTGGTTTTTTGATATAATAAATGCTTTTGTACATATTTCACAATA +TCCATAAAGCATGTTTTACTTAATAATGCCCATCGTGTTGATACCAAATAGGAAAAGAAA +TTTCATTATATTGGGCTAAGTAATGAAATAAATGTAACTTCTAAGTTTCAATGTCACCAT +GTATGTAGGTAGCATGTATGACTTCCTTCTTAGGACTTTTGCATAAATATAGTTGTTATA +TTTTAAAATTATATTTAAAAAATATGCTTTGGTCAGTGGCTATGAATGATAACTATTACT +ATATTATCTATTTGCTCATATAAAGTTTTACATTTCTAACTATGCCAATGAACCCTTCTC +CTAAACGTGAAAATGGATTTCTACATATCCGCAAATGACAACATCAAAATATATCAAGTA +TTTACATTAATAAGTTAGAAAGTACAAAGCTCATAAGCATAGGATGAATTTAATGTACCT +CTCCAACATATTCCATGACAAAACTCATTCTTTTAATCTTCACAAGGGTTTTTACACCCC +AACCACAGCCATTGCTAGTTCTAAAGATGCACAGTGAATATTGTGTGCCTTTTTGTACAA +TCCTATTGGGACATTCAGGTCCACATCGACACCTTGAGTTGCATTCGTAGATGGGAGTGC +CTGGTTGGATTTTAATTTGTTGCTTCTTATTATAAGCCAACACAACTCCAGCTTCAGCAG +GACAACACTTGTCAAAGAAGCAGTCTGTACATGAACATCCAAAGGTGGCTTCACTGTTTA +TGCTGATCCCGGGAGCTGGCCTGTACTCGTTAATGTAGTAGAAGTCTAAAGGTGGGCCCT +CCAAGTCAACAGTGTTTTCAACAAATATCATCCCCTTATGGTTCTTTCTTCTGTTGAGGT +AATCTTGCCATCTCTGCAGAGCTATTCTTTGCTTAGCTTTCTGTACAATATACTCAGCAA +TTGCAGGTTGCAAGGATTTTGAATTGACAGCCTTGCATTTCCTTTCCTGAGCTAAGTAAG +TCTTCTTGTCATCAGAGAACTGCCGCAGGAGCTGTGGACACCTGAGGTTTCTCAAGGGCT +CCCAGGTGTTTGTAGAATCTGGCCATCCTTTCCATTTTACAAGATAATATTCCACACCCT +TAAAGTAGAGAAGAAAACACAAATCAGATTATGGCAGTCTCTATAATGGCACTTCTCTTA +ATTCAAACTGCACAGAGTCACAAGTTTCTAAGAGAAAAGTGCGAGTCATACAAAACAAAC +TTTTGTATGCTATGTGAAACATAGAATTTAGTGGACTGTAACAACTAACAACAGGCCAAC +GAGTCCTAGCCAGGGAGAGATAAAGGCACTGAAACCTATGACTGTTTTACCAACAGTATT +AGGTCAAACAAAGTAGTTACCTTGGTCATGGAAACAGGTGGTCCCAGAGCAAACACTAGG +CTAGTAGCTCATGGCTAGCACAGTTCCATGCATTCTCTAAAGGTGTGGCAACTTCTATCC +TTCAGTGTCACGGCCAAGTATCCCTTAGCTGTTCTAAAGATAAGCTGGGTAAGTTACTGC +TAGCCACAGGTAGCTAATGAGAACCTGAAATGTGGCTACTCTCAAATGATAGACTTTGTG +TATAAATAGTGTACTGAATTTCAAGAAAATAGATGGGTGAGGGCAAACTATCTTTACCTT +TAAAAATGACTGTATGTTGAAATATTTTATAGATACTGAATCAATTACTGAAACCAATTG +CTACCATAAATGTGCACTGCAGTACACATGTTTCTACAAGTCATTAATATTCTAGTGAAT +GCTGACTAGTAAAAGTTATGAGTGGCTTAAGTAGCTAGCAGGCATGAAGGACAGCAAAGA +TCCACTTTTTATCACCTATGTACTGGCCATTATGGTTTCTGAAATCTCTTTACACACAGT +GGCTGTTTTCTTTCCTCAAGGTCAGCAGATGCCATTGCTATTTAGAATTCTAAAGTGATG +TCTTTCAGTAATCAGTTCTTCATCTCAGGATAGCAAGCACATATCCACAGGACCAGAGTA +AAGCCAGAAATGTTCTTGAAATATCAAAGTGTGTATATGGGGTGGGGGAGGGAAGGCTCA +GTGGTTAAGAACACTGGCTGTTCTTCCAGAGTACCTTGGGCTCAATTCTCAGCACCCACA +CTGCAGTTCACTGCAGTTCACAACTGAAACTCCAGTTGCAACACCCTTACATAGACACAC +ATGCAGGCAAAACACCAATGCACATGAAATAAATATCGAAGTGATTGAACATCATTTAGA +TTTTTTTTTAACATGACATCTATTTCTGTGTATATACTTATGTGGGTGCTCGTGTCCATG +GTATGGGAGTGCAGGCTGATGGTAAGATGTAGTTCTCTACGTCCACCAGTGGGTCTCAAG +GATTAAATTCAGGTTGTCCACCTTGGTGGCAAAGGCCATCCAGCTGGTGGCTATTTTCTG +AACTTGTAGATATTTGTAATACATTTGCCTATGACAATTTCAGTAACTTTTACCATAAAG +CAGGGATAGACAATAGCTTTTTTACTATTAATTACCCCACCCCCACCCCTACCCAGCATA +CACTCTATTACTAGAGCTTAAACTCTGGGCCTGACACACATCCATACTGAGGTATAACCC +CAGCCGTAACCCAAATTGGGTTCACAAATAGTTGCACAGCCGGGCATGGTGGCGCACGCC +TTTAATCCCAGCACTCGGGAGGCAGAGGCAGGTGGATTTCTGAGTTCGAGGCCAGCCTGG +TCTACAAAGTGAGTGCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAAAAAC +AAAACAAAACAAACAAAAAAAAAAACCCAGAAAAACAAAACAAAAAAAAGTTGCACAGAG +GGCTGGAGAGATGGCTCTTCAGTTAAGAGCTGGCTGCTCTTCCAGACGACTCAGGCTCAA +TTCCCAGCACCCATATGGCAGTTCACAACTGTCTGTAATTCCAGTTCCAGGGGATCTGAC +ATCCTCACACAGCATGCATGCAGGCAAAACACCACTGCACATGAAATAACAATAAATAAA +TAAATAAATAAATAAATGTTGCGCATCCACAAGTGAACTTACTTTATCGTCACTATCAAT +ACCTTAATGTTTATTATGTCCTACTCATCCGTCAGTAATTCTTATGAATTGAAAAACTCA +GTTTTATTTGGGAAACTGTTCATAATATATTGGGTTTTTTTCTGTTAAAATGTGTTTAAG +ATGTGAGTATAATGTAGCATATACATTATATTTACATAAGTATGTATGATCATCTCTGAG +AGAAGAAATGGAAAGCCTCACTATACAACAGTGTGTCAAGATGAGCCTCACTAAGGCCTA +AAGAGTTCTTCCTCTAGTCAGGTAATGATAATTTGGAACTGTTGGTACTAGATCTACTTA +CACGGAAGTAGATATGAGCGCCAACTGGCATTGTCTTAACTCTCTGTAATTCTTAAGGTT +TGACTTTTGACCTCAGAAGAAGGCAGTGACACACTGGTTCTTTTACTGCAGAAAACAATA +CAAGTTAAGTGCTGACACCAAGTTCATAACTAAGTCACCACCTGAATCAAACTTACCACC +ACTGAGGCTCACTGCCCAGATGACTTCCTCACTGGTTAATCTTGGATAAGGCACTTGTAT +TTAAAATGACCAAGGCTTATATATTACCACATTGGTAACTATTCAATTTCTGTACCGTAA +ATATACTTATTTATACTTATACAGAATAGATAAGCATAAGAATACAGAATTGATTTTGAC +AAACACTTTGGAAATTTTTTTTATCTCTGGTTTGTAGCCTTATTTTATAAGCATATTTTG +TTTTTAAAATCTGAAAGAGATTTCTAACTTTGAAAAATAAAATTGCTTTATAAAAACCAC +TCACTTTTAGGCAAATTTAATTAATTCAGTAACCTACAATTCCAAATAAAAGCTAAAAAA +CTTTGGCTTTTATCAGATCTAGGAGGTCTGATGAACTACAAGGTGTAAAATCCCTCTGGG +AGGTAAGGCAGTATGTGAAATAGACATTAATGCTTCCGTTTCAATATTAAATACCAAAAT +AACATAGCCATACCATTAAAACAGTAAGAAGAAAATCTAAGTCACATAATTTTTAAAAAG +TACAGAGGAAAGTAGTAAAAACTATACTGTCAAAGACTGACGGGTTATTTTTATGAATGG +AACATAGTAGGCTAGATAAAAGCAAAACCTGTGGCTTGTAAGGAAGCATTAAAAAAAACA +AAAACCAAAGTTAAGAGATGGTGTGTCTAGTTTTCAGCTGAGAATGTGAAAAGGACAATG +CTATGCCAACAAGTAACTGTGGACAACCGTAGGCACCTGCCTCAACTTTACTGCTGGCCA +CGCCAGTACTTCTTACAATTCTTAGAAAGCATGGTCCCTGAGAACCTTAAGTACAAGTGC +ACTTCACTCCGCTTTACAATCTAACTGCCAAGCCAACCAAGTCTTCTGACCTGACCTCTC +TACAGCAGTAGCCACAACCTCACACTCCTTAGGGGCAATGTATGATTTTTCTCTGTATTT +TTGTTTTTGTTTTTTTTCTACTTTCTTTATGGCCATGGCTTCTTGGTCCCTCTTTGTATT +AGATACTTGTTTCTGTTTTTGAGACTCTGAGAAACACTCTAAAGCCATATGTCACACAGG +CAACTCGGGTAACTCCAGGTCACTGAGATTCCAGCTCTAACACTCCTTCTGGGCAGCCTT +CTCACCTCACTATGATACAACAATCATATGCTGATGATTCCCAGACTTTACCTGCTGCTC +AGATAGTCAACAGTCTCCTGACGCCCAACCATGCTCAGGAATTCACCTGCTTTTCCTAAA +CCCTCTTCTGTATGACTCATCAAGGTGACCCTTATCTACCTATTGACACAAGCTGAGAAG +CAGGTAGGCTATCTTAATTCCTTCTCTCTAATCTAGTCTATCATCAAGTCTCATTAGAGA +TGGGCTTCTTCCTACCCATCTCCATTACAGAAGATTAGTTACTTTTGGCTCTCAGTTCTT +ATCTGGATTATCATACTAATCTTCCAGATTGTCTCCCTGCCTCCAAACTGGTAATTCTCC +AATCTGTCCTTCATGATGAAAACATAAGGTTTATTTTATAAAAACAAAAAATCCATAGAA +CCACTTACTGCTCTATTGTGCTTTGCTTGCAAATTCCCCTGCTGCCTACATAGAGGTTCA +ACCTTCCATTTATAACAAAGTCTGGCTGCTGGGGCAGGGTAACATCATAGTAGAATGCTT +GCCCAACATATCCAAGGCCCTGAGTTCTATTCTCAGCAACACAAAACAATCCCAAATACT +CCCTCAGTTGGGTTTAGTGGTTCACATGTATAGTCTCAGCTACTCCAGAGATAAAGGTGT +GAGGATTATTTGAGATCATAAGTTCCAGTCTGGACAACACAACATCTATTAAAAAAAGTC +AGGGCAGGAAGATGCCATAGCAGGTAAAGGCACACCAACTCCAGGCCTGACAACCTGAGT +TTGATCTCTAGTCCCCACATGGTGCAAGGAGAGAACCAACTCAAAGTTGTCCTCTGAACC +CTACATATTGCAACTCTAGGTTTGGAAGGGCAGAGAGGCAGATTCTGGGAGCCCAATGGC +CAGTCAGCATAACCCAAATGGAATTCATCTGGCTCAGTGAGAGATCCTGTCCTAGAGGAA +TAAGGCTAAGATGGATGGTCTTTCTGTAGCTTCCACGCGTGCTCACAGAACCCCGCCCCC +CCCAATATAAATAAATATATGAAAATTATCTTTAGAATGAGCAAAGGATCTGAATAATTA +GTTCATCACAACAGATACAAACGTCCAGTAAGAGAATGATAAGATGTTGAACATCATTAA +CCTCCAGAGAAATGTAACTAAAGGCCACAATGAGATGTACTTCTCACAACAATCAGCTAC +AGAGAAACTAATGCCCATACTCTGCTGGGGTACAAGCATAAGGGTGCAGAGCTCTGGAAA +AGGTTAGCAGTTCCCAAAAAGAGTTCAACAAAAATATCTAAGGACCTAGCAATTCCACTC +CAAGAGAAATGAAAACTATGTCCATACAGTAGTTTGCATATGAACATCATAACAGCATTG +TTTATAACAGCCCCCAGATGGAAACAACTCAAAATTTGTCTGTCCCACAATAAATGTGAT +GCCTCAACACAACTGAACATATCTGGCACAGAAAGGGAAGAAGTAAGATCTTACACTACC +TGAGAGAGCCTTAAAACATTATTCCAGGCCAGGCCTCTGGAACCAGAGGCAGGTGGACCT +CTGTGAGTTTGAGGCCAGCCTGATCTTCAGAACAGAAAAGGCTACCTAGAGAAACCCTGT +CTTGAAAAACCAAAAGAAAAAAGAAATTATTCCAAGGATGAGTCCAGTGGTGCAGACTTG +TAATCTCAGCTCCTCAGATGGCTAAAATGAAGAGGATTCCATGTTCAAGACTCTTCTGGG +CTTCAGAGTGAGCTCAAGGCCAACCTGTGCTACTTTAGCAAGGCTTCATTTCAAAATGAA +AAATTAAGGGCTAGGGACTATAACTCAGTGGTAGGGCACTTACCCAGTTCATGCTCCATC +AGTGAAACTGGTAACTAAGATGCAGGTATTAGACATACACTGAGAATGACAGGAACACGA +TGCATCACTGTGGAAGAGCACCTGCTCCAGAAAGATGAGGACCCAAGTTCCAGTCCCAAA +GGTCATAAGAAGCCAAGGAAAGTCGCATGCACCTCTAATCCCAGTGCTGCTGGACACAGA +CAGGATTGCTGAGGTCTGCGGTCTCCCAGCCTAGCTCAGGGTTCAACTAAAGACCAGGTC +TCAAAGCAATCAGGCAGAGTGACAAAGCAGAACAACAGAGGTCCTTCTCTGGAACACAGA +GCTGGAGGAGAGGAAGAAGGGGATGGGACAGCCCCAAAACTCTACAGAAACAGAAAATAG +ACTTAGCAGTTTCTTAGGGTCAGTAATTGAAATTTGGGCAGCAGTGGTTAGGTTTGGAGA +TTCTGTTTAGAGTAATGAAAGAATGCTCTAAAATTGACTGACTCTGTGAATAAACCAAGA +TTTGAACTGTGTACTTTTAAGCAAATTATATCTCAATAAAATACTATTTTTAAATGAATT +AGAAGTAAAATAAAAGAACTAGCTGTGCGAGTAGAGAAGGAAGGCCAAAGGGACCCAAAG +GTCAGAAAAGATGTAAATACAGTTTACTGATTCAGAAAGAGCTTAGTATTAAAAAGACAC +TAGCTGGAAATATACGTTATGCAAATAATGCCCGCACTGACGAGGCTAGAGCATGGTAGC +TGTGAGTTCAAGGTCAGCCTGGGACTAAATAGAACAGAAACCAGAGGTTTAGGCAAAGCC +CTAAGGAAGTAGACAGTGAGAAAATGGTGACATTTTTGAGAGACTGAGGACAGGGATAAC +TAGTGATGGAGGTGAGCTGAATGTTAAAGGTTACACTAATGGAAGGAGGGGTGCCTTCAG +CTCAGTGTGAGAAAGTAAGGGGAGAGGAAAGAACCAAAATAGTAACAAACACTGGGAAAA +CCAGGCACAAGAAAAAAGCAACAGGGAAAACCCTGTCCAGTAGAACTGAGCAACATGAGA +ACAGGAGAAATTTGGGGGTTTGCTGTTTTTCTTTTTTCCACGTGTGGACTGAAAGCATGA +TTGGAGCTTTATGTTTGCTGGGCTCTAACACGGAGCTGTAGTTTCCTTTAAAAACGTTCT +TAAAACTAAGTTTTAAGGAGCCTAAGTTGCGCAAGATGGGCATGAACTTATGAGCTTCCT +ATTTCAGCCTTGCTAGTCGCTGGGATTCCAGGGCTACCAGGTCCAGCAGGCACAGCTTAA +TGGAGTTAATGCATATGATCAAACGATACTCTCAGCTGGACTGCTCAGTCTAGGGCTCGT +AAACCACGATGGCACATGATTAGGCTCTTTTACTTACGAGCAGGATGCTGAGGGTGTTGG +GAGAGATGCTAGACCAAGATCTCTGTGCTGGGGAAGGCAATGCTACCACAGGAAGACAGC +ATTTCAAAGGATGAAATGCACTTAAGCTCAGCAGAAATGAAAAAAAAAAAAAAATCACAT +AATTTATGTAGGACTCCTGATTATTTATCTGTAAGATCTTAGATTACTGGCCAGTTCTCA +GAGGAAGGCTACAAGTAAATGGATTATGGAAACTATAACTATGGGATTTAGGTAAAATAG +ATTCTTGGAAGAACTAATTTGCTCACATTGTAAGCTATGAAACAGTGGACTGAAATGATC +ACACAAGTCAGTCCATCCTATCACACCACACCTGTAGGGCACCGAGTCAGACAGAATGCA +GGATGCTTGCTGCTTCTCCTAGAGGACATTCAATATTCTAGAGCTGGCTTGAAACCTGGG +TTCCTGCCAGTGATAGGAAATAGGATTCAGGAACAACACGAATTGCAGGACAAACCAATC +AGGCCTAACAAATTTGCTCTGGGAATCCATATGCAAACAGTCAAGAGTTGGATGCAGGAT +ATAAACACCCTAAATATTCTAATGCAAAAGCATTTGACGGTTCAGAATCCCCTCAGTGTT +GACCGAGTAACTCTATATCTTACAACGTTAAACAAGAAGAGCTTCACTTATATTGAGGCT +CTTTTTATGTTAGAGAAACATGAAACACTGCAGTGTGGACAGGTCTCTGCCAAGGGGCTG +GACATTGCCTTACCTTTGCTACCTTGTAGTCACACAAGTACTCCACCTCATAATTGTTTA +GATTCCTTTTGGTGATTCCAATCGATTTACATGTGAGCTTTTCTTTTCTACATAATTCCT +GGAGAGTATCAAGTGAAACTAGGCAAGGCACACACCAGGCTACAATAAGAAAATAGAATT +CTTTACCAATAAAATAGCTACTAGGCTGAAACAAAAACTTAAAACCCTCTCAACTGACAA +TGTTATAGTCTAGAAACACATATAACAAGAAGCTACATATGTGTGTTTAAGAAAAAGTTA +TAGGATAAAGAACTAGTTTTGGTAAATTGGTTTACTTTCCAGTGGACATCTATCCCACTT +TTACCCACATTGCCTAATTCTTGCTTGGCTAATTAAAATATTTCACATCTAAAATTTCTT +AGGGTTACATATAAATGCGAAGGTAAAATGAAGTAAATTTTTTTACACAGAATAAAACTG +TTCTCCTAATAAACAGCTAAGACATTTTGTTAGAAATATATCTAAAAGATATTCTAAAAT +GGCCACAACTTAAAAGTAACTTCACTTCTTTTAGTCAGATGATAAGAATTTAAATATGAA +ATCCATATCCTACTTTTTCCATTTTGTAAAAAGTCGAGAGATTTTAGCTTCATTTATTTT +GTGCATGGTAAAATGTATTTTCATCATGCATAAGCCAGAGAATTCTACTTTAAGTGGAGA +GCATAGTGAGCTTTGTAATACTTGTTTCCTACAGTTTTCAAGCCAGCAGTTACAAAACAG +AATACAAGGTGGAAATATTCCATAAGCCAGACTTGAAAATCAGACATACTAAACAATACC +CGTACGGAGGCCAGAAATGAACTGTATTACATCCTGGATTTAAAAATATAATCACACAAC +TGATGTCTAGAAAAATGTAACAAACTTCACTACCCCTACTATCAGGATAAATACAAGATG +ATCAAAAGTCCTCTGCTCTACCCGTTGGTGGGTCACCTAGCTACACAACTTTGGGAAAGT +CCCAATCTTTTTGTGTATGGGATTCACTGGAAAAAAGTGTGTTTTGTTGAGAACAGAGGT +GACCAAAGAAAATGTATCTCTAACTCATCAAGCTGTCTTTAGTTCTCCGAAGTGGTGGGC +AAAAACCTTTTTAAGGTAAGTTTCCAGGAAGGGACAGCGTAACCGCTCAAATTTTCCCCG +CAGTCCTTCCTCATCCTTCCCAGTAAGGACTTCATTGTCAGAAACCAGTGAGGATAGCTT +CCGAACTCCAGTGACTGCAAACAACTCATATTTCTGGCACCTGCAAAAAGACTTTCCTTC +AAATTTGCCAGAATACATTTATTTGCTTAGGTGTGGCGGTTTGGAGACAAGAAAGCTGTA +AAAAACGTCTCATAAATCGCTTCTAAAAATCTTAAGGCTGTTTTGTCTTAATGCTAATCT +CCTTATGCTAATCATCTGCAAAGGAGAGTCCTCTTGTTTATGTAACCAAGTTGTTTGCTG +TTTTATTTATCTTTTCAATTTTTACCCCTAGCTGAGAATCTGAAAACACAACACTATAAT +GGAGGGTGGTGTTGAATCGGAGGATCAACGTACATATATTCGTATGAAAACGTCATAACG +AAGCGTTACGTGTAATTACAATGCACCGCCCCTCGCAACAGAAATGCTACATTTTGGGGG +CATCTCGAAATGTTAAAAAGAAAAATTGCCAACACTTGGTTTACAAAATCCCACAGCCAA +AAATGATGAGAGGAAAACGCCTCATTGTCTAGATTATAACATCCCGTTTATAAAAACCAT +TCCACCATCCCATCCCCACCACGCTTCAAGGAGGCAAGAGCTACCTACGGGAATAATAGT +GTCACCATCTGGGTGGAGCGGAGGAAAGAGCTGGAGAACAACCTTTTCATTCCAGAAGGC +TTTGCACAACCCAGACTTTCAAAGGGCGCGCGACTCGAGCGCACGCACGCGCACTGCGTG +CCCCGGCTTCAGCATCCACAGAAATAACCTGCAAGTTCCAGCCGGGCCCCCCAAAGTTTC +CCGGAGCTCAGGGCTGCGTGTGCAGGCGCTTCACGGCGAGGCCAGACCCGCTCGAACGCA +GGCACCAGGGGATTCCCTTTCTCCAGCACCGCACCTCAGCCCCGCCACCACCCCCAACCC +CCGGCTCGGAGGTGGCGACCGCTACCGCCGCAGCGCGTGTGCTTTCCTGCTCACCCTTGA +ATAAGGCACCTCGTGCACACTCGTCGCCAAAGACCGCGGCCCGCGGAGCTCCGGACCACG +CTCGCTGGGAGCCGGCGCGCCTCTCGCCCGCAGACGGCCGCGAGCGTCGCGCCGTCAGGG +TCTCCGCGCGGCGGCGTCTCGCCGTTCGCCTGGCCTTGGGCCTCGGGGGCGGACCTGGAG +CCCGGTGACACCGCGCTCCTGCCTCACTGCCCCGTGCCTTGGCCCTGGCCGCCGCCATCT +TGCGGAGCTTTCATTCAAACTGGCGCGGTCAGCCCGAAGAACTCAGCTGGCCACACGCCC +CGCCCCGGCCCGCCAGGGACTCCGGAGCGGGGAGGCTGAGAGGAGCGAGGCGTTCTGACG +TCAGCGGAGACCGACCCCTGCGGTGGTAGCTACCGCGCCTGCGCCGCACGGTGGGGGCGG +GAAGGGGCGGGGCCTTCCGTGGAAACTGGCCCTGCCCGTCGCTGGCTTGTTACTCGCTTT +GACTTCGGAGGTCGCTTGCCATGATTCTTCATGCGGTCCCCTGAGTCGCTTCACAAAGAC +CTGACGTGCCCGCCACAAAACGCAAAATAGGCTGTGCGGGGTTAGTGTGCGCAGGTAGCT +CCTTTCCCACTCTTGTTCCTCAGCACTTCAACCCAACGAAGCCCCACTACTTTTCCTTTC +ACTCCACACCACCAGGACTCAGGATCTTAAAATTTGACTGCATGTTGGGTTCACCTGGAG +AGGTGCTGTCTGTTTAAACCACTCAAAGAGATTCTGATGAGTTGATGTGGCCATGTAGCA +GCTGGACTCAAAGGAAAAGCCTGACAATTGTGAGAATCCAACCAACCCCGCCAAGAACCC +TCTTAGTTAAGGCAAACGTAAAAGGTACACTTAGGACAAGGACTTACTAACATTAACAGA +CTTAAGCTGAGGGCAGGTTTTAGCCATATATGCTTGGGGAGAGTCAGGTCGTTCTCGGTT +TTACCACTGTAAATCTGAAAACTTGTAAGAGGAACCATTATACACAAAAGACCATCGGCA +ATTCTGTAAGCCAGTCATGTCAATGCTATTCACAAGCACATACTGCCTGTCTTCTCTTCA +GCCAAAACAGCCTAGCTGCCTTGACCTCTCCATTGCTCCCCTTCCAGCCACTTCCCACCC +AGCTAAGGAGACTTTAAAACAGAAAATGAAACAAGCCTCAGACTTGCTTTGTCTGAGAAG +CATGTTCAAGTCCTGACCCTTTTGCTTCCACTTTGGTGAGCTGGAATTACAGGTGCTAGC +CAAAGCTCCCTTCTCCCCCAATAAACACTTTAAACTGGAAATCACGGTCTAGATCAAAGA +ACTGACTGACTCCCCTTCATGTGCTGCTCCCTCTCACGTGACTAGATTTAACTCAAATGT +TACTTCTTCAGAGGCCACTCAGGCATTCTGTCTGGCTTTGTTCTCTAGCTCTTCTTTAAA +AGCTTTTGTCAAAAAACGGTCAGGGTAGAGTCTTACAAATATTTTTGGTCTTGCTAAGTT +TTATTTTAAAAATTGGCAAAGGATGCTGGAAGCAGAGGATAGCTTGGTGGAATAGCAGTT +GTCTGATAGATCCAAGGCTCTGTGTTTTTTTGTTTGTTTTTTAGACAGGGTTTCTCTGTG +TAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGGCTGGCCTCGAACTCAGAAATC +CACCTGCCTCTGCCTTCCGAGTGCTGGGATTAAAGGTATGTGCCACCACTGCCTGGCTCC +CTTGTTTTTCTTAATTCTAGGGCATAGAGTAGAGCCAGCCACTCCAACCTTCCTCAGTGT +CTACTCTCTATTCTCAGAGTGTAGAAGAGTAGGCCCGAAGCCTCTCAGGAAACCCATGAA +CACAGAACCCCAGTCTTCCCTGTGTAACAACTTTGTCTCCTGGTGACATGGTTAGCAGCT +CTGCAAGTGTTCTGTGATCTTTACACACTAACCTGCACAAAACACACCTCTCAGAACATG +TCCTCCTCGCTGAATGGCACCAAGCACTTTCTCCCGGATTCCAGGAATGCCCTGTCATTT +GATCTCTGTGGTTTTTCTCATGGATGTACTGTAATTTTCCAGAACTCATACAACATGTAT +CATATCCTAACAGAGGAAAGTATATATTAAAACATAGCTATCTCCTGGTCAAGCAAGATG +TTAAGAGGCTTGAAAAGAATACACAATACCAAACACTTCCTGCTAGAGCTTCTGTTTCAA +AAGTTTTTATAAAGATGCTATTCCCATGAAGAACGTGCTCAATTACTTTTTACATTTTAA +AGTTATTTTAGCCGGGCATAGCGGCGCATGCCTTTAATCCCAGCACTCGCGAGGCAGAGG +CAGGTGGATTTCTGAGTTCAAGGACAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAG +GGCTACACAGAGAAACCCTGTCTCAAAAAAACAAAACAAAACAAAATAAAATTATTTTAA +AAATCTATTGAATAACTTGAAAACTCTTTAACTGTCTAAGAAGTTGTATATATTATAAAC +AAAAGCTCTTTGGATTATCAACTTTACTTTTTTAAGGGACAGGATCACCTCAAGTTTTCC +AGGCTATTTCTGAATTCCTGGGTTCAAATGACCCTCCTGCCTCAGCTTCCTAAATAACCT +AGACTGCAGGGCAAGGCCATACTGCTTGGTCAAAAGAATTTGTAAGAAGGTAAAGGTCCT +GAGATTCAACCGAGGGTCATGGTAAACATCAGCTATCGATTGATTTGGAAGAAGAAAATC +AGAAGTTGCTGGCGGGGGGTGGGGTGGGGGTGCAGGCAGGCATCATGCTCTTTGGGGTAG +AAGGAACAGATTAGGATACGCCTCAATTTTCATGACCATTGCTGAAAATGTGATTGAACT +GCGGAGCCTGTCTTTTCCAACTTGAATGTTCTCTGAGAAATAGAGTACACTGCACACTAG +ATTAAAAAGGTGAATTTAGGGCTGGAGAGATGGCTCAGCGGTTAAGAGCACTGACTGCTC +TTCCAAAGGTCCTGAGTTCAAATCCCAGCAACCACATGATGGCTCACAACCATCCGTAAT +GAGATCTGACGCCCTTTACTGGGGTGTCTGAAGACAGCTACAGTGTACTTACATATAATA +AATAAATAAATCTAATAAGTAAATAAATAAATCTTTTTTTAAAAAATGTGAATTTAGTGG +GGCGGTAGTGGCGCATTCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCAGATTTCT +GAGTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTTATACAGAG +AAACCCTATCTTGAAAAAGCCAAAAAAAAAAAAAAGTGAATTTAAATAAGCATATAATAT +ACTTAAAATATTAAGTTGACAAAAATATAAGTTCAAAAAAATAATCTGAATATTAGTCTC +AAATTCACTAAGTGGTCAGTGCTGCATACCCTTAACCTCAGCACTCAGGAGACAGAAACA +GGGGGATCTCTGTGAGTGAGGCCAGCCTGGTCTACAGAACAAGTTTCAGGACAGCCAGGG +CTACACACAGAGAAATCCTGTCTCAACAAAACAAACAAAACAAAACAAAGATTCACCAAT +TATTCAGAACTGAGACTATGTAACACAGAAAAATTTAAACTCTAAAATCTATTTCACTAC +TAGAAAACAAAAACAATATACATCATATTACTCTCTACCCAGCGTTGCTACTCAGATCTG +TGGTGAGGCTCATGACGTAATAATGAATTAAAGCAGATGAAGAGTAGCATTTGTTGGATA +TTGTGCTGGATAGCTTTATGTCAACTTGACACCAGCTAGAGTCATTTGAGAGGACAGAGC +CTCAATTAAGAAAATGACTCCATAAGATCAGTCTGTAGGCAAGCCTGTAGGACATTTTCT +CAATGATGTGACTGATGGGCAAGGGCCCAGCCCTTTGCAAGTTGTGCTATCCCATGCTCG +TGGTCCTTAGATCTATAAGAAAGCAGGCTGAACAAGCTAATAAGCAACATCACTCCACGG +CCTCTGCACCATCTCCTACCTCCAGGTTCCTGCCTCGTTTGAGTTTTTGTCCTGTCCTGA +CTTCTTTTGATGATGAACAATGATGTGGAAGTGTAAGCCAAATAAACCCTTTTCTTCCCC +AGTTGTTTTGGTCATGAGGTTTCATCGCAGCAATAGAAACCCTAAGACAGGTATAGATAT +TATAATGTTCACTCACTGTCATTTTAGATAACTTGACTTTTTTTCCCAAATAACCTGTTT +TGATTTTCCTTTTAGCACTTAAGAATTTTTACATATGTCAAAGCTATCAACCTATAATGA +AATATCGATTGAATGCTTGTATCCTCTCATCTCTTAAATCACATGTTAAAATTCCACTTT +TCAATATGTATACTTAGGAAGGAGCCTTTGGAGGTAACTGGGTCACAAAAGTAGAGCCCT +CATTGATGGAGCTGCATCCCCGTAAAAGAGACTCTTGGTTATGATCCCAGGACTTGTGGT +TCTCCTATTTCTATATTTGGTTATATCCTTTACACACCTTTACATGGGTCATGCATTGGC +AAACTTATAATTTGATGGGCTGGGGATATGGCTTGAGTAAGTAAAGTGCTTGTTCTACAA +TTGTGAGGCTCTGAGATCAGATCTTCAGCACACGGGTTTAAGAAAGGAGTCAAGTTTGGT +GGCTCACACCTGTGTTGTGGTTTGAGTAAGAATGGCCTCCATAGGCTCATATTCTGAATG +CTTAGTCACTAAGGAGTGGTGGCACCATTTGAAAGGATTAGAAGGATTAGGAGGTGTGGC +CCTGCCGGAGAAAATGTCACTAGGGGTGGGTTTTGAGGTTTCAAAAGCCCATGTCAGACC +TCCTTCTCTCTTCCTACACCCACTCCACCCCCACCAATCTGGATGTAGAACTCTCAGCTA +CTTCTCCAACACCATTCTGCCTACAAACTGCCATGATAATGAATTAACCTCTGAAATTGT +AAGCAAGGCCCTAATTAAATGCCCCTCCCCCCATCTTTTTAATAAGAGTTGTTCTGGGGG +CTGAAGAGATGGCTCAGAGGTTAAGAGCACTGACTGCGGGGCTGGAGAGATGGCTCAGCG +GTTAAGAGCACCAACTGCTCTTCTAAAGATCCTGAGTTCAAATCCCAGCAACCACATGGT +GGTTCACAACCATCTGTAATGAGATCTGATACCCTCTAATGGTGTGTCTGAAGACAGCTA +CAGTGTACTTACATATAATAATAATAATAATAATAATAATAATAATAATAATAATAATAA +TAATAATAAAAGCACTGACTGCTCTTCCAGAGGTCCCGAGATCAAGCATGGTGGCTCACA +ACCATCTTTAATGGGATCCGATGCTCTCTTCTGGTTGGTCTGAAGACACAGTCTACTCAT +ATAAATAAAATAAATAATTCTAAAAAAAAAAAAAAAAAGCCCGGCGGTGGTGGCGCACGA +CTTTAATCCCAGCAGTTGGGAGGCAGAGGCAGGCAGATTTCTGAGTTCCAGGCCAGCCTG +GTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTATACAGAGAAACCCTGTCTCGGGGGGG +AAAAAAAAGTGAAAAGAAAAAGCGTTGTTCTGGTTATGGTGTCTCTTATCAGTAATAGAG +CAGTGACTAAGACACACCCATCTTCTCAGCACTGAGACCCAGTAACTGGGGGCTCCGTGG +TCAGCCAGTCAGTGAGCTACAGGTTCACTGAGAGACTTCATTTCAGAAAAGAACATGAAG +ATTAATGAAGGAAAATACCACTGGCCTCACATAGGGGGCACACACTCACACAAGTAAATT +ATAGTTTGACTTAAATGTAAATGAAATTAATATGGAAGAAAGGAAATTTCAAATAAGTCT +TTATATACTTTATTATAGAAATAATCTACTTTGAATTAACAGACCATTGTTATTATATTT +ATTACTATTTAGTATGTGACTATCTATGCATGTGTTATGATGTAAAGTCAGAGGAAAACT +TGAAAGGTTTCTTTCCTTCTTCCGTGGGCTCCAGGGATCTAAATCAGATCATTGAGCTTA +GGAGCAACTGCTTTGCCACACTAAGGCATCTCATAGACCTTCAAACCTACTGTGCAGCGT +GCTAGACAGTAAATATTTTTTCTTTCTTTTGTTTTTTTTTTTGTTTTTGAGAGGGTTTAT +CTGAATAGCCCTGGCTGTCCTGGAACTCACTTTATAGACCAGGCTGGCCTCGAGCTCAGA +AATCCGTCTGTCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCGCCATCACTGCCAGG +CTGACAGTAAATATTTTAACTTTGTGGATCACACATCCTGTTACATAGCCACAGAGAACA +CATGACCAAGGCTATGTTCTAATACAGCTTTACTTATAAAAACAGGTATAAGATAGATCT +GACCTATAAGCTCAAGTTTACCAACCCCTGATTTCTTTTAAAACACTAAAGGCAATAACC +ATAAAATAAAATCCTAAAATATTTTCCAAAGCACAAATATTTTATATTAGGAATTGAACC +GGTTCACCTGGCATTTTTCTTAGTCCTGAGGTCAGATGTCATATATAGATATCTTTCATA +TATAGATATCTTTCATATATAGATATAATCTTTCAACATCACATAAGTTTACACAAGAAG +CAGCAAAGTACTTAGTCAGGAATTTATACTTGAAGTTGTCTCCTTATTTAAAGATATGCT +TTCTATTCATTTTCTACTGATTTGATACAAAATTATCATGCAAACATTTACCTTTGCCTT +CTGCATCTTCAGGAACTTCTAAAGGGTACTGCCATCTCCTCAATAAAGATTTCTAATAAT +AAGCCACATCCATACGGTTTGAAGAAGTTATAGACAATATAGCTTAGAAACTTACTATGG +AGTTATGGTTTTGTTAGCTTGTTTGAAACAGGTTCTCTCATCATGCTGTCCAGGTAGGTC +TCTAATCCTGCCTACTTAGCATCCCAACAGCTCCAACTGCGATACGTACTACCATGTCCG +ATGGGAAAGGTTGTAAACTCTTCTCTTGGGGGTACAAATCTAGACATATTGCCCACTGCC +ATGTGGTTAGTAGTCACTTCTCTATAATCCTTTCTGTTATATCTTGGTCTCCCATGAGCT +CAGAATCCAAGAGCCAAAATACATAATTACTCCCTTACACTCTGTGACTGTTGGTCCTAT +GAGTAGCCAATAGGAGCTTGTGGCAGACCCTTGGACGGACGGTGCATCTTTCTTTGGCTC +TTTGCAGAATCCTCTTTGCTTCCTGTCTGTCACGTGACGGCCCTTTCATTGTTCCCAAGG +AGGATGAACTGAAATCCCTAAAATCATGAGCTAAGTAGATCCTCCTTCATTTTAAAGTGG +TAATCTCAGGTATTCTGTCACACTGCTGAGAAAACTAAAAGAAAACTAGTACTAAGGTAG +AGTCATTGTATTGTTACCTAATGATGTAATTCACCTTGGAATTGGAGTACATAAGGAATT +TGTAAACATGTAGAAATGAAGGCTAGAGTAGCGTAAGCAGTTAGATGGGCAATTCTTCTG +GGGACTTGGAAGGCCAGAACATAGATTGAATGTGGACAGTAGTGTGGCTCAGGGGGTACA +GATGGTAATGAACCTCTACTGGGAGGTGTGTTAGATCCTACCTCCTCTCAAAGCGCTTGT +CTACAGCCTTACTTGTGTCCTAAGATTTTGTATGAGGCTGAATTAAAGAGTGATTTGCTA +ATAAATTTCATCGAAAAAAATTAACGTAGTCTAATACTATGGTGTGATTTTTGCTCAATG +CCTTTAGTCATATTTATAGTTAAGAATGGGAAGAAAAGTACAGAAAGGTCTGAAAATAAG +ATTTTGATTAAAATAGGAATTGAATCAAAGTAGGGTTGTTAAGAGATTAGATTATTAAAA +AGAAGCCAAGTATTTTATACAAATAAGAAAAATGACTTGATGCCACCTCAGGAATCGTGA +CCCATCTACTGCAGCCCCACAGGTGAAAATCTGTTTGCTGAACCCGAGGCACTCTGCTCA +CATAGGGCTTCCTTGTCCTCCATGGCACCCCATTTTTTTTGAGACAAGGTTTCTGTGTAT +TTTCTGTATCGTCCTGGCTGTCCTGGAACTCTGTAGTCCAGGAAGGCCTCAAAAGTATTT +AGTGTTTGTCTTAGTAGGTTTGGTCAGGCTTTCTATGCCTGCATTTCTTTAGGAATAAAT +AAATATATTACTCAATACCATAGTGTGCTGGAAATATGTAAACTTGTTTTTTTTTTCCTT +TTCCAAGAGTTTCTCTGTGTAGCCCTGGTTGTCCTGGAAATTGCTCTGTACACCAGGCTG +GCCTCAAACTCACAGAAATCTGCCTGATTCTGCCTCCTGAATGCTGAGATCAAAGGAGTG +CCCCCACCCCCATGATGGCACTATAGGGAACTGAGTGGGAAGTAAGGGGTGAGTGAAGCA +GAGTTAAAGGAAGTATCTTGGGAAATTTATCTTGCTCTGGCTCCTTCCTTGTCTGCTTCC +AGTCTAAAATGATGTGAGCTGTAGTACCACACCCTCACACTGGAAAGAAATCTCTGAAAC +CATAAGCAAAATAAATGTGTCCTCTTCTTAAGTTTTTGTTAGGCATTCTGTCACAGTAAG +GAGGATGCTAATACACTATAGTCTACAACTATTCTCAATTACTATGAAGGGGATTTAAAT +GCTCGCTCTTATTCATCAAGAAACTAACAGAAGTTATTCAAATTAGAACATTTGAAACTT +CTAAAATTTTCAGTACATTTTATTTTAATCAAATCAAACTTACACTGTTATTCGACGCGT +TCTCACGACCGGCCAGGAAGAATACCACAGACCAGAATCTTCTGCGGCAAAGCTTTATTC +TTACATCTTCAGGAAAAGAGAGCAAGAAGCAAGAGAGAGAAGCAAGAGAGCGAAAAAGCA +AGAGAGAGAGAGAACGAAAACCCCGTCCCTCTTAAGGAGCATTCTCCTTCGCCTCGGACG +TGTCACTCCTTGATTGGCTGCAGCCCATCGGCCGAGTTGACGTCACGGGGAAGGCAGAGC +ACAAGTAGTCATAAGATACCCTTGGCACATGCGCAGATTATTTGTTTACCACTTAGAACA +CAGGATGTCAGCGCCATCTTGTAACGGCGAATGTGGGGGCGGCTCCCAACATCTCCCCCT +TTTTCTTTTAATAAGAGCAAATAGGCCACCCATATTAATGAGAGTGGAGATAGAGGTCAA +ATCCCCAGTGTGTAGGTAAAGGAGCCATGTACAGGATTAGCTCTTAGGCTTACAGGCTTT +TACCCAGAGCAACCCTGACCTGCTCCCGTGTCGTTTTGCCTGGGGGAAGGGAACTAGGAC +ACTGAACCTTCATGAAAGATGACATGTCTCCCTAGAATAGGCTCATATATGCCGCAGAGC +CTTTCCATTGCAGTGCTTAGCCTTGCAACTCTCTCGGGCTGCTGAAGCACACTCACTCTA +TCCCGTGCAATGAGTCTAGCCTCATGGGATATAAGAGCTGAGTGGCCAGCGACCTATTGC +CTAAGCATAGATAACCATATATCAGGGGGAGCTCCATGTTCTAGTCCTGCAAGCGCCTGG +GCAATAACCACCTTGTCTCTCCTAGTTTAGGCCTTAAGCTTACAGACCAATCAAAGAAGC +AACACTAATCCACAGCAAAGTGTATCTCCAAATAATATTAATCCCACCCATTTTTTAAAG +AAAGAAAATGCTGAGGAGATCCAATTGGGTAATCCTTTGGTCAGGGACAGGTCCAAGCGC +GTGGAGTTGACCTGAATGATGGCAAGCCTCGAAGGGTCTGTTCAAATTCAGCCATCCAAT +TCTGTAACATATACTGAAAAAGACTTTTTGACAAATTAGCTGCCCTAGTAAATTTAACAT +ACTGAATGGAAATAACACACAATCCCGGAAACTTTTGTTCACATCCCTGCTGAGTTATTT +GTCATAATACATCTAGTTGTTTCTGGACAAGATCTATGAGTTGATTAACCAGCATGAGAC +CTCTCTGTATCTTGACATTAGCTGAGGCCTGTTTATCTATGACTGTAGTCACTGAGGCTG +ACAAAGTGTTAATGGTGTCAGTTGTCTGGACCTGTCCAGACAGAGCCAAGGCTGTCTGAA +TTAAGGCCAAACCCAGTTCCTAGTTAGTGGTAAAAAAGCAGGAGAATACTTGAGCATTAT +ACATCACCGTCATTGGGAGTGGAAATGTCGACATTATCCCCCAACGCTGCTCTCTCTTTA +TTATTGACGCCCTGGACATCACCAAGACGAGGGACATTAGTATTCCCTTGGTCAGTCTGG +ATTTTTCGGGTGAGTCTTTCTGGTACCCAAAATGGGTTGTCTTCATTCTGTGGGAAAACA +CAGATAGCTCCCCTGGATCTTATCAAGATAGGATCCGGGCCATACCATTTATTATCAAGA +ACATTTTTCCATTTAACCATCTCATTGGGCCTATCTGGCTCTGAACAATGACGTTCAGCC +GCAGTATGGCCATGAGCATCAATATTTAAAAAATTGAGTGTAAAGAGTGCCAAAGACACC +GACACTCTTGGTGCTCGGGGTACAGTCTCCTCAAAAGTTCCCCTCTTCTGTTTTATAAGA +TAGGTTTTGAGGGTGCGATGCGCACGCTCAACAATACCCTGTCCTTGAGGGTTGTATGGA +AGTCCAGTCAGGTGGGTCACGTCCATCTGACGGCAGAACTGTTGGAATTTTTGAGACGTA +TAAGCTGGTCCATTATCAGTCTTAAGGAGTCTGGGTTTTCCCCAAGCATTCCATGCCTCA +AGACAATGTTGAATCACATGTGAGGCTTTTTCTCCAGTTAACGGAGAAGCAAACATGATG +CCAGAACATGTGTCAATGGACACATGGAGATATTGAAGTTTTCCAAAGGAAGAAACATGT +GTAACATCCATTTGCCAGACCTGTAGAGGTCGAATACCGCGTGGGTTAATTCCCACATGA +GGAACTGGCAAGAACTCACAGCAGCTTTGACATTGAGTAACAATGTCACGGGCTTCTTTT +CTTGTCAAGGAGAAACGACTGCGTAATGTTTCAGCCGTCACATGAAAATTGTTATGAAAA +TTTCTTGCAGCCTCTACCGGGGATGATAGGGCAGCAGCCACCACTTTAGTGGCCTTATCT +GCCAAATCATTTCCCAGAGCCATGGGGCCAGGTAGGCCTGAGTGGGCTCTAACATGAGTA +ATATAAACAGGAGATCTTCTAGATAACAAAACTAATTGTATCTGCTGAAAAATATTGGCA +ACTCTACTGGAAGGCTTAATCACTCCAGCCACTTCTAAAAGATTTACTGCATTAACCACA +TAATAGGAATCTGACACAATATTAAGGGGTTTTAAAAAGGTTTTTAAAACTTCTAAGACC +ACTAAACATTCTACCACTTGAGGTGAATTTTCATTATATTGTTTGGATACCACTTTACCA +TTAGCCACATAGGCACCTATGCCAGTTTTTGATCCATCAGTATATCCCACAATCCCATTT +TTAAGTGGGTTTCTTACTGTTATTTGTGGAAACACAACAGATTGATTTTGGGCAAACTGT +AAGATTGGATGTTTTGGATAATGGTTATCTATTTTTCCTGAAAAGGAGGTAACTAAAACT +GCCCAATCATTAGATGCGGCTGCCAAGGTTTGAACCTGTGCAGTGGTATAAGGTACAATT +AAAAGATATGGACTTTGCCCAAAGTGGGTGATTGCTGCTTTTAGACCTTTAAGGGCAAGC +TGTGCAATTGCATCAGGATACCAATCTATTATTTTAGCTGGGGATACGTTTGGATGGATC +CACAACAATGGCCCATTCTGCCACAAAACTGCAGTTGGCAATTGTGCTGTCTTAAAGACA +CACAAACTGAAAGGCTGCGAATCCTCAATACGTTGTAATTGTGCATTCTGTAAGGCCTTT +TCCACTTTTTGTAAGGCCTGGTTAGCAGCTAGAGTAAGAGTCCTAGGGGAGGAGATATGA +GGATCTCCTTCTAAAATACTAAACAAAGGCCTTAACTCAGCAGAAGGAATCTTTAAAAAG +GTCTGAGCCAATTAATATCTCCCAACAGCTTTTGAAAATCATTTAAGGTATGGAGGTGAT +CTCTTCTTATCTCTACCTTTTGGGGCACAATCTTATCTGGGGACACCACAGAGCCCAAGA +ATTGTCCTGTATCAGAAATTTGGACCTTTTCTGTGGCTATCTGTAAACCCCACTGACTTA +AAGTTTTAAGTAGAAAAGGATATGCCTTTTGTAGCATGGTAAGGTCTTTATGGCACAGGA +GGATGTCATCCATGTAAAGGAGCAAAATTAAAGAGGGGAACTGTTCCCTCATTGGCAAAA +GAGCTTTTTGCACATAAAGCTGGCACATTGTAGGACTATTGGACATCCCCTGTGGTAAGA +CCTTCCATTGATACCTCTTATCAGGTTTAGCAGAATAAGCTCTCTGACCCGTTAACAAGT +CAAAAGTCCAATCTCTCTGCTCTGGAGTTAAAGCAGCAGCGTTTGCTCGGTCCTGCGCCT +GTGCCGCCTCCTGCCACAGAGCTCGCCATTCCACATATTTGGCCATACTAGGGAGAGCGG +CTTTTGCAATCATTTGCCAGTCGGCAGGAGTTAGTGCCATGCCAGCGAGCCTGTCTAACT +GCACCAGGGTAAAATTAGCATTGGTTCCGTATTTACGAACCGACTCGGCAATTTCCTCAA +TCTGTACGTATTCTACCGGAGCGTGGACACGCCCACCCTCGGCTCCTTCAAAGACCGGAA +ATGCCTGTTCTATTTTCCTTTGTTCCTCTCGGGGAATGAATGAGTCTGCGCACTGCCTCT +CTGCGCACTGCCTCTCTGCGCATTGCTGACGCACTACGGGCTGACGCACTACGCAGGGCG +GGGACTCCGCATAGGGCGGGAGTGCACCTGGTAGCCGATTGCCCTGAGGCCAATCAGCAA +ACTGGCCTTCGCCAGCCGCTCTTGGCTTTTTTCTTGACCGATTAGCTGGCTGGTAATGGG +CTGCTTCTTCCTCCCAGTCTGTTTCCTCAGAGGAGGATTCTTCACTTGCTTCAGAGCTAC +TAAGAGCTGGCTTCCTGAGCTCATCTAGTGACGAGTATCTCCTAGAGACCTCCGCTAATT +GATCTTTTTTCTTTTCCCTTTTTCCTCTTTTTCTTCTAATCTCTCTCCAGGTATTCCTAC +CTAACCTTAACTTTTCCTCGGGTTCAAGACCCTTGGAAAGGCCTGTATACTTATTTTGTG +TACCATACTTCCTCTTTGTTCCTACTCTTTCTTCCCGCTTTACTTCTGATAGACTGTCCT +GAATTTCCTCTAGAATTTTCAGCCCTGCCTTAAGCACTATATAACATGTGAAAAGGAACA +AAAGGGCTCCTAACACTAGAAAAAGTTCAAGGCCAAACATACCTGGTAAAGCCATTTCTC +ACTTCCGTTCCCCAGCTGATGAGTTCTGAATTCGGCAGTTGAATCCTTCTCAACAGTCTG +CTTTACGGGAACCTTTATCACCGTCGTTCCCCAGCTGATGAGTTCTGAATTCGGCAGTTG +AATCCTTCTCAACAGTCTGTGTTACGGGAACCTTATAACCTTGATTCGCAGTTCTGGTTC +TGGAATGAAGTATCCCTCCTGCGCCAGTCCGGAGTTTTTTCTCGTCCCGGATTTTCTCGT +CCCGGAATTCGGCACCAATTGTTATTCGACGCGTTCTCACGACCGGCCAGGAAGAATACC +ACAGACCAGAATCTTCTGCGGCAAAGCTTTATTCTTACATCTTCAGGAAAAGAGAGCAAG +AAGCAAGAGAGAGAAGCAAGAGAGCGAAAAAGCAAGAGAGAGAGAGAACGAAAACCCCGT +CCCTCTTAAGGAGCATTCTCCTTCGCCTCGGACGTGTCACTCCTTGATTGGCTGCAGCCC +ATCGGCCGAGTTGACGTCACGGGGAAGGCAGAGCACAAGTAGTCATAAGATACCCTTGGC +ACATGCGCAGATTATTTGTTTACCACTTAGAACACAGGATGTCAGCGCCATCTTGTAACG +GCGAATGTGGGGGCGGCTCCCAACATTACACTTTAAAGAGCATCCCTATTTTCCATTAAT +TATGGTTAGTCTTATATGAAAAAGAAAACAAAGACTCCAGTACTTAGTAATAAATTGTAT +TTTAATAGAAACATAGCTTATACCTTCATTGAAAAAGCAGTTTATTATAAACAACACTTA +TACACAAAACCAAATTATGTTGATATTATAGTTCTAAAAACCATCTTGGTTTATCTGAAG +AGTCAGGATGCAACCTCAACAGTAATGGCCTCACACTTGCCGGTGTCTTGGTCTGTGCAC +GTCACCTGTAAAGATCCATCCCTAAGACAGACAAAAAACCATGTTTCATAAGCTCGTTCC +TACAAACACCAAGTCCCTGAGGAGGGCTTGGAAATTTTCAAAAGAAGTTTATTAAGATAA +ATTAAACACAAGTTCAGTGTCTTTAAATTTGACATGTGCCTTTTTCTAGGAGGCTCTTAG +ATTTACTTCTAGACCTCTGAGATCATAGCTATATTCCCTGGAAATCCAAGACGATAAACG +TTTTAAGACTTTACAAAGCTCAAGACAGGTCATGCCAACTTCAAAGCCAGGCTATGGCCA +GCCCACTCTAAATTCTTTCTAAATATGGTTTACAGACAATAAAGTCAATGAGGAACTTTT +CCTTGAAATAAACAATGACAAGATGGCCTTGCTAGGAAACAAACGGCGCCAGCTGATTTT +AACTAGGAACAAATTCCTTGGAGTTTCCCACAGAGACGAAAAGGGACAACAGGAGACCCA +CAAGGCTGCTAATTATTCAATACACACTTTTCTCAAAAATAGAAACTCTCACTAGGAAAA +CAACTGCAGCATCTAACAAAGGATTTGCCTAGAATGATAATTTAGCCAAGCTCCAAAAGG +ACCGAGCTTCAGAGAGTCTTCATAATATTGGAAACACTTCATTTTGTACCTTTTCATAGT +AAGAACAGCTAATATATCACGCAATCCATTTTCTTTTTTATCTAAGTCCTGGAGTACAAC +CTGTTGGTGCAAAAACAAAACAAACAAACAAAGGTAATTCAGCACTTTTTATTGTAAAGG +ATCAAGGCTCTAACCAAAACAAACCTTTTAAACTAGGGCAGCTTTCAAACTATCTTACCA +TTTAGGGAGAATTCAGAAATTAAGGAGTTAAGCCTTAAGAGGCTTCTATCTCCTTTGGAA +GGAGGATATAAGACAATTAAAGCATCTGTCCCTCTTTTATGTCATATCCAATTAACATGA +TTGTTGCTGAGAAGCACTGCCCTCAAAAACATGGACGATTTTGATGCTAAGTCATTACCA +TGGTAACATGGATTACCCACAGCACACTCTCCGTGTATACTCGGACTGCTATCCATTTCA +AAGAAATATACAGAGTTTTTGGGTAACATTTGTCAGCAAGAGGTATTATGAAAGTCTGTA +ATTTCTTAGTTCTGAAAGATAGATGTTCCAATACACCCAGTTAGAAGTTTGGCTTTGTGT +CTTGGACTCTGCCAAGATCAAGTTTAATGATTTTACAAGTCCCCGTCCTGTGACTCACTT +GGAAAGGGTGTGTGAACAGACGGGCGCAAAGAAATATTCTCTTCCCAGCTTGGTTCCATG +TATCTTCTGTGATTTTCTTTTTCTTTCTTTTTCCAAGGCAGGGTTTCTGCATGTAGCCCT +GGCTGTCCTCAAACTCCCTGAGATCGGCCTGCCTCTGCCTCCTGAGTGCTGGGATTAAAG +GCATGCGCCACCCACTACTGCCCAGCCTGCAATTTTCTTTTCACAAAATTCTTCTTTCTT +GTTATTTTGTGTGCACACATGCACAGGCGAGATAGGTGTGTAAAGGTCAGAGGACAACTT +GAGGCAGGCAGTTCTGTTTGAACATTACCTCATACAGCATCTGGTATTTACCAAACCGAA +AAATCTTTTCTCCTTCCAGTTGTCAAATTACTAAGATGAGCCCAGAGCACAGAGAAGCAG +TGTGAACACAAAATGGTTTCATTCTTATTGTTTCAGCAATTATTTCTTCTCACTTTCAAA +ACACGAGTAAGTAGAAGCAACTTAGTGTTAAGAATTACCAGAGTACATGTATTTTGTGTT +AATGGAGATGTTAACTGAATGGACTTCAGGAGGAAAAGTGAAATATTTGCCTGAGACAAA +GCTGTAATGTCCAGTTTTATATATTTACCTGTGCAAACTTGGCCTCCTCTTTAGCAGAGT +TCTTCCCCTCAGACTCATAGAGTTCAAGGCAAACGGAAGACACCCTCCCGGGGGCCTGCA +GTGTGTGCTGTCTTCGGGCTGGCAGCGGGGTCCCAGAGGGAAACAGTACTGTGAATCTGT +CGGCACCTGACTCATCCACTCCCTAAGAGTCAGCAAAGCAAGAAGGGCACGGGGGGGGGG +GGGGGGGTGTTAATCTTTTCAACTGAAAACAGCCCGTTACTCCTGCTGTAATGGAAATAC +ATAGTCCTCGCTGACACTCTGGAAAGTGGCAGAGAGAAAAAACAGGTACAACCCCCAGTC +CCACCTCCCTGTGTTTAACTACATACTGACACACAGTTCTCTCTGCATATGCTAGAAGCT +GGTGTTTAAAATTGTATTTTCATAGGAAATCAACATGTTCCATAGATATTAAGTGACACA +ACATAAAGAACCCATAGACATAATTACTAGTTCTTCCTGTACTTGTTACAGGGCTCATTA +CATGTTACAATATGAATGAAACTTACAGCAATTGTAGTAAATTTATGTAAATGCATGGAA +AACTAAACACACCTTAACTAAAATATCCTTGGCTGAACACTCTATCATGACAGAGTCATC +TCCTGACGTGCTCTCTTTCCCAACAAGAATCCCGGCTTCTATGGCTGCACCAATAGGGAT +GACCTCATCTGGAGGGATAGAGTTGAGGAGGTCCACGGCTGGGAAGAGATCTTTAATCAG +CTGCTGCAGCTTTGGGATTCTGGAAGATCCACCACACAGCACAACCTAGAACATGCAGGA +TAGGATGAGCCATCCCTACCACACGAGACCATGTCTGACATAACGTTACAATATACAGTG +GGCTTCTCAGCTTTTTCTCTCAACAGATATGGAATCACATAATAAATATAGCACAGCAAT +AGATACCGGGCTTATGACTAATATGGTACAGTTTAATCATATAGTCAATTGAACAGAAGT +AATTAATATTCTGTATTATTCCAACACTTTTAAAGAAATGTGTATATACATTACATCATT +TTTATAACCAGTATCGTTAATCTCTTCATAAGAAAACAACACCATAGATTTTTGGTTTTT +TTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTGCCTCTACTATGGAAAACTAGCAAGGG +CCTTGAGAAGAAAAGATGTTTATGTTTGTATGAAATGTTAAGCTCTTGGTCTGCAATCTG +AGTAAATCTCATCTCTGAAGAACTTCATATCAAACTACTCTGTAAAGCCCTCGGATTTCT +CTGACCCATCCAACCATCATCCCAGTCTCTGGCTATGCAGAGTGCTGAACACACACAGCC +TGGGAAGGGAGATTGGTGTCGGCTGCTTATGTAATCTTTTAATGAAGGCTTCTCCAAATT +CAACGTCCCTGAAGCCCAGTTAGAACACGGGTGCTCTTGAGTTTGTGGAACGAGACAGGG +ACCACAGCAGTCTGCAGGGGGGGGGGTAAAAAGACCAGTTGTGTTTGATTTTTAGTGTGG +GTTTGCCAGTGGAGGAGCCAGAGAGAGCACCCAAGGAGCTAAAGGGGTCTGCAACCCTAT +AGGTGGAACAACAATATGGACTAACCAGTAACCCGCCCCCCCCCCCCCCCAGAGCTCTTG +TCTCTAGCTGCATATGTATCAGAAGATGGCCTAGTTGGCCATCACTGGAAAGAGAGGCCC +ACTGGTCGTGCAAACTTTATATGCCTCAGTACAGGGGAACGCCAGGGCCAAGAAGTGGGA +GTGGGTGGGTAGGGGAGTTGGGGCGGGGGAGGGTATGGGGGACTTTTGGGATAGCACTGG +AAATGTAAATGAAGAAAATACCTAATTAAAAAAAAAGAAAATTTTTCCTAAAATTTTTGA +TTCTAATAAATACAGTACAAAAATGTAGAATTAAAAAAAAACTCATATTCAACAAAAAGC +TATATTAGTAAACTGTAAGCTAACATAATTCAACAAAAAATTATTAGTAAGTTCCCCTGC +GGGCCCCCCCACCCACCCAAAAATAAATCCCTGGAAAATTTTGGCTTTTAATGCTTCATT +TTCAGATGAAAAGTACCCAGTGGCACGTTGAATGCTGAGAGTAGACAGTCAGCTCCCGAG +AAACTAGGTTTCACTTCACGGCACACACCACCCTAGCCATGGTGCTAAGTACCTGTTCTT +ACTACTGTAGTGTCAGGGTTTTATAAAATAAAACATCTGCAAGTGTAGACAGTACCTACC +ATGTAGGGCTTCTGTGGGGATTCAACGTTTCCATGCCTATAAAGCCTAATCGTCCATCGC +CTTCTCTGTAAGAGGAGTGGCCTCACGTCAGGCCTGTCTAGGACCCTAGCTGTATACACT +GTCATACTACATAGAAACTGAAGCATTAGAGGTAGCAGACGTCCTCAAATGCCCATCCTC +TTTCAGGAGTCCACGGGGCCAGAACTGCTCATGGCAGTTCCTTTAACCTACATCCTGTGA +CTGTGAAGCCAGAGGAGCTGCCATGGCAGCAGAGCTCCAGCCACAGTCTGCTAGTCACGC +GGCCCGGAACCTGCTACAGCAAGGGCAGCGGACGAAAGGCAGGTATGGCTTTCTAAATTC +TTAAAAGCCTATATCCACAGCAACAGTCTAAGGCTTAAGAATACATCAATTCAAACAATT +CAGAGTTATACTGCAGTGACTGTTAAATGCCAGTGCCCCAAAGGGAACCGACACTAACTG +ATCACCCACAGTATGTTTCCGAATGTTCCCTGGGTGACAGGAGCCCTCAGAATCAGCTAC +ACCATTTACCTCTACAGTTAAGTATTGCCTCCATCTTCTAAGAGAGAAAGTAAGATGCAC +ACAAGAAAGCCGTCATGGTACAGCTATTTGTTTCCACTGAACTCAAACAGTGCCCCAGAG +GGACACCAGAACTTGAGGGAGCTGAGGAAACTTTTGAAGCTCCCACGAGGCCTGCCCCTA +GGTTACAGAAGAGTAACACTTGGCTTGGGGACAGCAGGCAATGTGGTAGGGTTGCCTGTA +AGTGCACAGGGAGTTCCAGGAGGCAGATGCTGGAGAGCAGATGTCATCTCTGCTGGTGAG +GGTTTTCCCACGATGCAGCTGCCCTGAGTTGCCTATGTTCCTATAGGTTATCTCCCAAAT +CCTGCTTCTACACCTCACTAATTTCAAGATCTTCTAGAAATTACTTCATCTCTGCACTTG +AGTGTCTCTCTTATCAAGCTGGGGCAGATGACAGGACCTACCTCAGAGCTGGTGGTCACT +GGCCAGCAAGCACACGTGCTGCTGCACAGGACATACTTCAGTATGTGTCTGCCTCACATG +TAGATAAACACTGGGAGGGAACTAGTCAGGTTCTTATTTGTGTGAGTGTGTGTGAGTGTG +TGTGTGTGTGTGTGTGTGAAGAAACAGAATATACACATACACATGAGTTCACCAGATCAT +TAAACATTAACAAAAGTTCTAAAACATAAATATTTTCCTACACCATTATTCCCTAAGTTT +TAAATCTGAAATTTTTCCTAAAAGAAATAGGGGAGAGATGAAGCCTTACCTTGTTGATAT +CATCTGCTGTGAATCCAGTCTGGCGCAAGAGCTCCCGGATTGCTTCTGTACATTTGTTAA +AAAGCGGAGAACAGAGCAGCTCAAATCTTGCTCTGCAGGCAGGCATGAACACGGGATGGA +GAAGAGGGCAGAGCAAACACTGAGTGCAGTCTGGCTTCTTGGACGACTAACTGATCCCTC +AAGAACTGGTTTGCATGTTATCAGACACTTTATATGCAACTCTACAGCATGCCCGACAGT +AAATCCACTAGCATGACTGATGGGCCGCTCCGCTCTCGTGTGCAAGCTTTCACAGGCATT +CCCAGTTACAAGCCTTTACACCTGAGATCCCGTCACAGCAACATGGAGCCTGCACTAAGA +AGGCTGCATACTGACATGGAGCATTGACACACATCTATCCACGAAAGCTGGACTGGCTCA +TTTCACTCAGTCTTTTTAAAGTTACAAGAAAAACTCAGAAATCCCCATTAAACTCATAGC +AAGTTCTGCAACTGCCAAGAGTGCCGGTTGGCTTCTCATATGCTCGTGTACTATTTACTG +TTTGTTTGTCCGAGTCCACATGGTGCGTACACACACAGAGGTAGATAAGCACCTTTACCC +GCTGAGACACCTTGCTGACCCTCACTTGATTTCTTAAATGCAAGTGAGAGTGATTTTAAA +TTTTCTTACCTACAAATACTAAATACTTTTTTTTTTTTTTTTGGTTTTTCAAGACAGGGT +TTCTCTGTATAGTCTTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGGCCTTGAACT +CAGAAATCCGCCTGTCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCGCCACCACTGC +CCGGCTACTAAATACTTTATGGTTGAAAATGTTGATAAATTCCTTTTACACAGATATGAA +TAAGCAAACACCCAGTGTGTGAACAGACCCAGCACTAAGGCATCCTAGAAATAGAAACAA +CATGAAGCTTCTCAACCTTTGAAGAGACTTCCATGCACTTCCATACATCTCCTGTCCTTT +GGGCTACACTAAAGAGCTAGCCACTAGCCACAGAGGCTCCTTGGGAAGTATCTGTAATGT +TTTCCTTCATCCAACATGACTTTAATTTAAGCATCATGGAGCAGGATTTTCAGAATAGCC +AAGGGAAGGAAAGAGGCTGTTTTATGAAAAAAGATCAAGGAGAAGGTGCCCAAAACCAGG +CAAGAGAATCTATGAGAGCAGGTGACTGACTATGCTTCAAAGTGCTGTGTTGTCAGATTT +GGGGAAATTGCAACAGGCTAACGAGTTGTTGCTAGTAAATGTTCAACGGGAGAGGCGGGG +AAACAACTAATTATTGGCCCTTGGGTTTAGGGGTAAAGATACAATCACTTGTAAGCCCTG +TCGGGTCATTTAAAAGACAAGACTATTAAATACAATTTTATTTTAAGTCTGTTTGTTAAA +TGTCATAAAGATTGTTAAAACATAAAATATTGGTTAGAGACATAGCTCAGTTGGTTGAGG +GCTTGGTTAGCACGTATGCAGTCCTGGGTTCTCCTACTGCACAAAGTGGCACTGTGGCGC +ATGCCTGCAGTCCCAGGACTGGGGAAGTAAATACAGAAGGCCATCCTCCACTACTGTGAG +TTTAAGGCTAGCCTGGGCTACATGAGACCCTGTCTCAAAATGCAAAACAAAGGGTTGAAG +AGATGGCTCAGTGGGCAAGTGCACTTGCCTGGTTAGGGTGAGTCCCCAGCACCCATATAA +CAAACTGGGCACGGCGGCATGTGCCTGCAGTGCCAGCACTGGGAAGGTAAGGGGGGACCG +CTGATAGCTTTGACTCCCTGGCCAGCCAGCCTAGCCAGACCAGCAAGCGCAGACAGCTAT +CAATCTTGAGTGAAGAGTAAAAACTACATAGTAAGAACTTTGGAATCAAACTGCAGCAGC +TATTGAGTCTTAAAAAATGAGCTCCAAATCTGAAGACAGGGACGTTCCCTCACCACAGAC +AACCAAGGAAAGAAAGGAAAGCTGTTCACTGGAGAACCACCGCGGAGCAGCTAAACTTCT +GGGGATCAGTTTTACCTGGACACATTGCAATCAAAGTCTTGACCTTCATACAAGGAATCT +ACAAAGCAGTTGGCACTTCCCAAGGTTGACAGAGAATGCTTGGCCACTTCAGCGCTGTTC +ATCAATTTCATCATGGCTCGGGCATTTCCTCTCACATCATGTTTGAACAACCTAAAAACA +GAACATTTTAAGTTTAAAGGTCCTAGGGCATTTACAATGTAATGTCACCAAATTCTAAAC +ACCATTATGGCAATAATAATCAAGAAGTAGCAACATGGCTTCAATGCTGTTAAACTTTTC +TACCCATATTGCCTGGGTCCTTCCAGGGAAAAAGTGTTTTTACACTACTTTGAATGGCTT +TTCTAAGTAACCATGAGACCCTGGTCTTTGGTCTGAGAGTCTATAGCAGACAAGCCAATC +AGACCAGAGATGATGGGTCACCACACACACTGTGTGCAGTGGGAGCTCGGTGCTAACACT +GCTGAGCTCGTGGTGGTTCCTCACACCCCCAAAAATGTGTAAAATTAAAGTCTCTCATCT +GCAGTGTGGGTTACTTTAAGTAATGACCAACTGTTTTGTTAAGCAATACCTTTATAATAA +AAAGCAGCACATTTTTATTCCACGTGGGAAATCACCCTTTAAAAATTAAAAATCAAGCTG +TCCTCAACTTGAGTGTCCCCGAGTGTCCTCTGCCGTGCCTTGCAGGTACTGAGGCTACAA +ATGTCACCGCCATGCCTGGCTTAAAAGGCGCACCGCTGGCACAGCCTCTACTTCTGAGGA +CACTATAATTTACAGATGAAGACACCTGGCTTCCACAAGAGAAACACATCTTCCTGTGTC +TCAGAACAGCTCAATACACTGGGACTAAAGAGAAGGCTCAGCTGTTAAAAGTGTCAGAAC +TGAGTTCAGTTCCTCTATGTCTTAGTCAGGGTTTCTATTCCTGTACAAACATCATGACCA +AGAAGCAAGTTGGGGAGGAAAGGGTTTATTCAGCTTACACTTCCATACTGCTGTTCATCA +CCAAAGGAAGTCAGGACTGGAACTCAAGCAGGTCAGGAAGTAGGAGCTGATGCAGAGGCC +ATGGAGGGATGTTCTTTACTGGCTTGCTTCCCCTGGCTTGCTCAGCCTGCTCTCTTATAG +AACCCAAAGACTATCAGCCCAGAGATGGCACCACCCACAAGGGGCCCTTCCCCCTTGATC +ACTAATTGAGAAAATGCCCCACAGTTGGATCTCATGGAGGCATTTCCTCAACTGAAGCTC +CTTTCTCTGTGATAACTCCAGCTTGTGTCAAGTTGACACAAAACCAGCCAGTACACTCTA +TAAGAGGCTGAGCTACCTCCCCAGCCACAGAAATCTTAAACAAAGAAAAGGAAAAGAAAA +AAAATAAATAAAAGGACAAGTTTAAATTGTCAAAATAAACCAAGGAAGAAACCCTTGAAG +TGAAATCTTGATCAAACTGGACTGGATACTCACCTCTGGAACTCCGAAGCCAGGTACTGT +GCTAAGGTGTCTGTGAAATGTGCGCCCCCTATGTTGTCACTGGTGTTTGTGGAAAGGACC +CGATACATCCCACTGTTAACTTCCATGACACTGAGCGATAAGGACGTTCCTCCAAGCTTA +AACACCAAAACATTGCTTCAAGAGAGAAAAAAATGGGTAAAGCATCTGAGAATCACATCA +TCTTAAAGCCAGACTGTACTTTTGAAGCCATTCGTTTGAATTGTTTATGAGGGCTGGAGA +GGTGGCTCAGCAGGTAAGAGCACTGGCTGCTTTTCCAGAGGACCAGGGTTCAATTCCCAG +CAACCGCAGTGTGGCTCACAACTATCTGTAATGGGATCAGATGCTATCTTCAGGCATGCA +GGTGTACATGCAGAAAAAGTGCTCATATACATGAAAAAATAAATTAAATGATAATGAAGA +AAGTCTACAGCCCAGATGAGTCATCGGCTTGTCTCCAGTCACCCGTGCTGGACCAAGCCT +TGAACTTACAATCTTCTGAAACTAAATGAAAGCTCCTTTCAGTCAGTTAACTGGAGAATC +TATTTTTCTGAGTGACTAGGTTTGAAAACACTAAGTTTTCAAAGTAAATCAAACAAGGAT +TTCATGATTATTATAAATCTGAAAGGAATTAAATACAGCTATCCTGTAAATATTTTATAA +GTTAATACAACATAGCTTATGGATCCAACCCAGGACAGTAGAAACCAGCTCCCCCATCAT +GTATTTAAATATATATCAGGACTCATAATTTCTAATATTTTTACATTAATCTGTTTACCT +CAAAATAATTTCCTAGTGATTTATACACATTAGTTTCTTTGACCATGAGATATTTGGACA +GGGTCTAACTATTTGGAAAGGTTAACACTGTATCTAAATGAATTTCTCTAACGTGTGGTC +ATCAACTCTGTTAACGTAACACCAGCTGTCTCTAAACAACATGTCTAAACACTGGGAGTG +AAATCAATGGTGGGAGTACTCCACAATTAGCCAATCTCCACAACGAAATGAGATGACAGG +AGACACTCAGCCTCTCCTTCCCTGCTTTCCCATCTCCGCTGCTCAGCATGACGGGAGGCG +AGAATTTCCTGTGTGAAGGTTGGCACCACGTGGCTGGGCTGCCAGAGTCCTACTGAAAGC +CGGAGATCTGGGGTTTACCTCTTCCCGGTAGGGTGGTCTTGTCCAATCCCATAAGCAAGG +AGAGCTGCAGACGGCTCATGGATCAGCCGCAGCACGTTAAATCCAGCAGCTCCAGCCGCC +TCCCTGCAAACAATTTGCTCTCAGTGAATTGTGGGTCACAACATACCCAGCCCTGCACTT +GTAGCTGTGCTGAAGGGCTCATGCTCTGGCAAACGATCCTCCAGAAGACACAGCTCGGGA +AAGCAGAACCCGTGGAAAGGAAGTGACTAGAACCGACTTCCTGTCTAAAAATGCACTGTT +CAGAGCCAGTGTTTTCTATAAAATGGTTTGCATTTATATTGAGTAAGAAAAAAACCCCAA +CAACCTGTTAGAGCTATGGGTGGTTTAGTCAGTAAATAGGCCTTCTACCCAAGCCTGAGG +GTCTAGCTTTGAATCTCCAGCACCCACATAAAACAAAGGTGTGGGGGTGCGTGCCTGTAA +CTTCAGTGCTGGGGCCGGGTGTGTCACACGCACATATGCATTTGCATGATCAAGTCAGGT +GGCAGGGCAGGATCCTTGATAACCAGACAGCCCAGGAAAGTGGTAAGCGCCAGGATCAGT +GAGAGAGCCTTTCTCACGAGATAAATAAGGTAGAGTGACAGAGGATACCTGTCGGGCCCT +CTGGCCTCCCAAGTCCCAGCAGATGCATATGCAACACACATGTGCAGATACACACAAACA +GAAAGAAATGCAAAACATAGCTCTCCAAAGGATCTTTTTTTTTTTTAAGGTTCACTTCTT +CTGGGCAGTCTCTAGGCCCTGAAAGTCTAGGAGCAGTACCTGGCCTCCATGTTGCTCAGA +ACATTCTCCTGACTCAATGAGCACACTGTCAGGATTAGAGTTAGCTCTGGGAGGTCAGAG +CCACACCCATGCACCCCTGTGCACTGTACCTGAATACACTGGACCTTATGAGGTAAAAAA +CATCAGTAATTTTTGACTGAATAAAGAAATCGAATATACGCCCATGATTATAAAGTTTAG +GAAGTAATAAAATGTCTGGAACATTATGGAAATGTTCAATTTCTTTCCTTTGGGCACACA +GCAGTTTTCTGCTTACCAAAGCACAGGTAGAACTGTACAGAGTAGAGTAAGGACCCGCAA +GCTAAGAATCGCATCGCATGACACCTGTGAGGGCAGAATCTATGTTCTTTGGTTTCGATG +TTAAACTGAAATAATAGTCTAGTTTCAGAAATCCTTTCCCAAAGTCTGTCATTTAGACAA +AAGCCAGCATCCGCTCAGGGACTTAGGAAAATAACTTCTACCCAATAAAAAGAAGTGGCT +CCTTATCTCGGGCTCTTCCATTGACATAGCCCGTAATAGCACATCAAGGTCTACGCTGGC +TTCTAGGCTCTGTCACACACTTCAAAGCTGGCTCATGGGGTCCCTTCCTCTCAGGCACAC +GTTTCCCTTAAAGCCTTGGGAATCCCCTCCTTCCCTCTGCTTTTCCCAGGGACAACCTCA +ATGGTTCCGAATAAACTTCCCTCTTACCTATGAAGCTGCTATTTTGGTTTCTTTACAGCA +CCCATTTCATTCAATAATTATTTTTTTTTTTAAAAAACAACATTCTTATGTATTTCCCAT +ATAAGCCTCAACGACATGAGACAGGCAAAATGATGCCTGAACAACAGTTTAATAACCTGG +TAGTAAAACAGCTCCCATCATAACAGCAAGAGGGCACACAACATCAATGACATTACCATG +AGATACTTACAATACCATGAAATAATGTGCTGCCTAAGCTATGTCCAAAGATAGCGTCAT +ATTCTATTACTGAGTGTAATCTGTATTTTAACTAACCATGTTAAGACAGTTACACTTACC +CCAGAGCAGACTTCTGCTTTTCTCCAAAGTCAAATGGGACAGTGACAACCACGTCATTTG +CATCTGAGCCCAGGACAGAATGCGCTGTTTCTGTACATTCAAGAGCAAACACAAATACAT +GTATCGTGATGACACATGCTAAGCAATAAAGCTCTTCCTAGCTTCCTAAGCCTGAGATTT +TCTCACCAGAGGTCCAGGTTCTGCCGCCCCTCCACTCCCTCCTGTGGCCCTTGGGTTATT +CAGTGATTCCTGTGGGTCTCATGATGGATGATGGACACGGGCCAGGTACTGTCCAAGAGC +TTGGCTCTTCAGCTTTGGGCTATCAAAAATCTACATGAGACTGGGTCCAGAGAACTAGTT +CCAAATTCATTTATGAGACGAGACCCTTTGTAAGGACTACCTTGCCTCTCAAGATTCCTC +GGGAGGCAGAGGCAGGCAGAGTTCTGAGTTCAAGGCCAGCCTGGTCTACAGAGTGAGTTC +CAGGACAGCCACGGCTACACAGAGAAACCCTGTCTCAAAACAAAAACAAAAACAAAAAAA +AAAGTGTTTCTCTGAGTAGCCCTGGCTGTCCTAGAACTTACGGTATAGACCAGGCTGGTC +TCGAACTCCCACATGAGCCACCACCTGGGAATTAGGACTCTTAACTGGCAGACTCTAGGT +AAATATCCCCAAGTTTAAAACAAAACTGAGGGGGGCTGGTAAGATAGCTTAGTGGTTAAG +AGCACTGACTGCTCTTCCAAAGATCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCA +CAACCATCTGTAATGAGATCTGATACTCTCTTCTGGAGTGTCTGAAGACAGCTACAGTGT +ACTTACATATAATAAATAAATAAATAAATAAATAAATAAATAAATAAAATTAAAAAACAA +ACAAACAAACAAACAAAAAAAACCCTGAAATTGTATATAGCCCTGATCCCAGGCATTTCA +GGCATGACCTGTCCTTACAGGGAAGGTTAAGGTCAGACCCAAGCAAAGTCTAACTGCTAA +CTCGTGGAATCGCTCATTGTTTCTCCTCAAATCTTTGTGTGTGTGTGTATGTGTGTGTGT +GTGTAACTCAAGTAGGCCAAAATGGGCAGCCAGCAGGCCCCAAGCATACATCTGTCTCCA +GCTCCTCAGCACTGGGAACTGCTGTCCCCACTCTTTTAAGGGATCATTTAAAGTTATCAG +TCAGGTGTTGGAGAGGTGGCTCAGTGGTTAAGGACATGCACTGGTTTCCCAGAGGACCTG +AGTTCAATTCCCAGCACCCACCTCAAGCAGCTCACAACTGCTTCTAATTCCAGTTTCAGG +GGATGTTTCTAACCTCAGGCAATGCACAGATACAGACACATACACAGGTACATGTAAATA +AATAATAAATATTTTTAAGAAATTGCAAAACAAAATAAAGTAAGTTATTAACTTCTGTGC +AGTACCTTTCATTTTACTGAATATCAGTCTGGCAACATCTTCTGGATTAACAAGTTTTGT +TTCTTCTCCTGTATCTATTTCATACCGCAACTTCCCATTTTTCTCAATGACCTAAAAAAA +TTATAATTATACCAAATATAGAATAATTTAAATAAAACTTTAGATGAGTCTCAGTTTAAC +ACTCTATGTCATGACTGTTAGTAATTAATCTTTGAATAAGGGGGAGAGAGTAAAGGAACC +ATACTTACTAAGCATTTACTTTCTGAGATGTATTTCTGAGCTTGTGGATCTGCAGAGCTG +TTCATGGGGAAATATAAAGATATCTCAGCATTAAAAAATTAATATTGTAGACACATAAGG +TGAAGTCTGTACTTTTCACCCCACTGGACAGATAAAGAATATGCCAACAAAATTATTAAG +CTGCTCAATAACTCAGAAGCTTGAATTCAATGGAGGGTTTACAACAGCTGTAATTCTTAC +TCATCATATTTGAAAGTATTAATTTTCTTGTTCAGACCTTGAATTTGAACACAGTCAATG +ATTCTTTTTTTTTTTTTTTTTTTTTTTTTCTTTGAGACAGGGTTTCTCTGTGTAGCCCTG +GCTGTCCTGGAACTCACTCTGTAGACCAGGCTGGCTTCAAACTCAGAAATCCACCTGCCT +CTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCGGCACCACGCCCGGCACAGTCAATGATC +TTATACCCTCCATTTTCATACCTACAATCCTGAAGACCCAACCAACTGAGATACAAAGGA +ATTTTGTAACACTAAACTCACATTTGTTGCTTGGTTTTTAAAATTAATGCCCAACACCAA +ATTGAGCAAAAGTATGAGCACTGTATATAGAAAGCTGTACTCTAGGTATACATACACTAA +GAATTATAGACTAATGCCTCAAATAAAATACCAAATAACTAAAGGTATGAAATAAAAAAA +ATGGGCATATTACTAAGATGTTAATACCAATGGATGCAACTGTCACTATTTTCCAACTTA +CCACCCATCTAGACCTTATAATACCGAGTGGGACTGCATTACTAGGCGTGCATCATTTTA +GACACAGGTACAGAGGGGCTTACACTGGGGTGTGCCAGGAGTCACTTACAGGCTAACAGG +GACAAAGCCAGGACTGGACCCCAGCTATACCTCAGCAGCCTTCTGCTAACATGGTAAATG +ACCACTCTAATTCTGTTCCCCAAAGAACTCTGATCCTTGGCTTAATTTCACAGTGACTAA +AATGCAAGTCAGCACCTTTCTAGTAGACTCCCAAGGAGCTGTGGCCTTTCTCTACAGAGT +CCTAAAAATTTAATAGGAGCTGAAAATTAATAGTGGACAACAGAGGGCCAGGAGTCATTT +GAGAACCTTGACCTCTGCCATCTAAGAATAGGCTCATTTGGTTTAGAACTCTGGAATCAC +ATGCAGGTTCATCTTACCTTTCTTAGATCACCAAAAAATTAATTTGAGAACAAATTAGTA +GAGGCCAGAGGTAGGAAGCTTGCCCCAAGCGTCAAAGCTAATTAATGGTGTAATTGGCCA +ACAACCAGACCTACAGTGTAGGGTTTAGGAAATGTTTTTTTTCATGAAATTTCTTGGCCT +TCATTTTTTCCAAACTATATGGATCTCATCCTAGATATTATAAGGGAGGGTAGAAAAAAA +AAAAAAGACAAAACATCTCCAGCGTAGGAATTTGTACCATTGCCCTAAGTTCCACATAAT +TCTCATGTGTTCAGAACAGAATTTAACTGGCCAGGAATATCTACTGACTGTAGAGAGTGT +AAGTTATTAACTGATAACATAGGGTTATTTTCAAGAAAGGTATTTTCTGGAATTGATTGA +ATTTTAGAAATTCATTTCTTAGCTGTCATGCAGAGAGGGCTTCTTCATCTGGGTATAGGA +TGCACACATAGGCACAGGAGGGATAACATACATAACTAGCACAGGTAGACACAGAGGAAG +CAGGACGGAAGTGACAAAGGGTCAGTTACCATGAGAAAGAAGTAGACAAACCCACAACTC +CACACCAGTCAAAACTTTTATTTGTCTACAGCAGGATTAAGTTACATGACAAAGATGGGC +AACTGGTCTGCACAGCACCTGGTTCACACCATGCCCTGCAGGAGGAGTCTAGTCTCCCAT +TGCACCACAAGTTCTTACCAGCAACCCAGCAATGCATGCCCACCTTATCCTCAAGTATCT +CTTACAGTGGCCCTGGGTTTGGCAACACCCGTGCTCACGTGCTGTGGGTTCTCCTTCCCC +ACTCCTGGTAAACCCCAGTGTCTACAAATCTAACTGAACATTCGTTCATCTGTGCACTGA +TCCTCACAACACCCCTGTGAAGTAGGTAGGACGGGCGATCGTTAGTTCCCATTTTAAGGA +AGAACCTGAGTTACAGAATGGTGAAAGGGAGGAGGTAACTTGATGGAGGAGGTACTGGGT +TAGGGCTAAAGTTCAGGCAGGACTCCAGCCTGCCTTCCTGCACATGGCCTGCACCGTGCA +CTGTCTCCTCTACCACTTTGCATGTTTTCCTAATAACTCTTCAGGACCTTGAGATTTATT +TCCTTATTTTGTTTACTCTGCCTATCAGGGTTTTCAAGATACCTCAACTTTAACTCCATC +TCTGCTCCAGCCTGTCTCTCACGTCAGGTAGAGGCCCAACCACACACTGCCACCGTTAGA +TCCTTACTAGGTAGTTAAATACTTTTCTGTTGTTTCCAGAATACTATGGTCTACATTAGC +TTTATTTGGTTACAACAGATATGTACTTTCTACATCATGGCCTCAAACAAAAGACAACAC +ACACTTATATATCCACTTCAAGGAAAGAAAGGCATCAGTGGGTGTCCATCCAGTACAAGG +CTTAGAGCTCTCACCAGCACAGTGATAAATGTCCACACTACAGAGGGTGCCTTTAAATAC +AGCCATAAACAGTATTTCAAACGTACATTAACAGCCACTGCCTGAAAATACTATAAATAG +CTCACCTCATTTTTACCTTTACCATATTATTTAAAATTCTAGAACTGAAAGATACTATAA +AAATGTAGTAGAAATTCCTCAACTTGGAGATAAAAGAAATCGAGGCACAAAAAGGGTAAG +TGTTGCCCCCAATGCCAACAGCTGTGGCGGGGACGGGGCTGGAGTTGGGTGGTCTAGCCA +GATTCCAGCGAAGTCCACAACACACTGCTCAGGCAGTCAGCGCTCACTCTACAGCTTGCC +CTTTGCCACCTACTCCTGGTTCCATGAGGTCCCACCATTTTTTTGTTTTTGTCCTTTTCT +TTACTAATTCAAATGTCCAGCTTCCACTAAGCCCCTGACTACAATGTGACACTCCCCCGC +CCTACTCCAAAATCCCAAAGCTCTCCCAACACCTGTTCATTTTCTCCCCGGCTTCTGAGT +GGCATTTAAATCCCCAGAGTCTTACCTGTGATTCTAGAGTTCTACAAGACCCACTAAGAA +CCAGTTCACTGAAGGCCAACAACCTCACAGGGCTGTGGTTTACTGTCACCAACTCCTCTC +CAGGACGTGTGCCTGGGTCAGGGGAGTGTACTTGCTCGGGGCGTGAGCTTGAAGAGAACC +ATCTCTGGGCAGAGGTCTTTACCACTTCTAGCATTCTCCAGGCTCAAGAGCAAAGGGAGC +TGCTCTCTATCATCACAGGCACTAACCCTACCAACTCTTGTTTACATCACTTGGAAAAAA +GTTCCTCTGGATCTAGGCTTGCCCTCAATTACATGGTAGGGCCCAAACAAAACACCCACT +AACAGAAACAAAGTCAATCAGCCACAAGTAGATTGGAAATGGATTGATGCAAATGCATTA +ATCCAAATTATTTCCATGTTCAAATGCCAACCACAATGTAAACACACAATTTATGCATTT +AAAGAGCCTCAGATAATACTAAATGCAAAGAATTTACTTACATTTTCTACTTCATAAAAG +TCACTATTTTACCTCATCAAAATCTATCAATATGAGATATTTACCTCCCACAGTGCTCAA +ATAGCTCATCTCTATAGAGACCAGGAACTAGTAAAATGAAAGAGAGAAACCTGGTTGGAC +CAAGGGGTGTTTGCTAGTAGGTAGGTCAGGGATACAGCAGTGAAAATGTAAGAGACAAAG +ACACAAATGCAATTGTGCCTAGACTAGGGAGCCACAGAGAGATGTAAGAAGTTGAGACCT +CTATCTAAGAGGCCAACAAATTAAACAGATAAAGACTCAAGCAATGAGGTCACAGGACAC +TGCTATACCTGTGTATGTTGTAAACGAATGTGCTTACCCCAGCTCCCCTTAGCCAAGGGC +AAATGCATTAATAACTTACATTATACAGTGCTTTCAAACTTTCAAACCTTTTCACATCTA +TAAACTACTTGATCCTCACAACAACCCTGTGAGGTAGGCAGGGCAGGAATGACTACTGAT +CTGCCTTGACAGATGAGATCGTGGTAGAGGTAAAGAAAATTGCTCCACACTGTGAGGAAG +CTAGAACAAACTAGCTCTTGGATTTGATTCCTTCTGGTTTCTACCAGGCCACTCTTCATT +CCTCAAGGGCCTTTCCATTAGTGGAGAATCTTAGGAAAAAGAACTCACTACTCTTCTGCG +TATTAACAGTTCATCTGTTCCTTTGTCTGAAGACACAGAAAGGAGCCAGGGTTCCAGAAG +GTGGTTGTTAGAAACAGACTTGTACCAGTTTGGGAAAGGTGTCCATTCAATCAGTTCCTA +GCTTTTGGTATTTGAAATCAACCTCTGAAGCAACTTCTCAAGCCCTTGCTGGAAAGCCCC +AGTTGCTTCTTCCACTGCTGTGGCCAAGCGTCTGACTGCGATGACAGCATCCCTGCGCAG +CTCATTGGCAGTGTCTTGCTGGGCACTGGCCTCCTCACCAATAGCAATCAACCTGTCCAG +CTTCTCTTCCTCTCTCTTGGAGAGTTCTCGCGCCAACCTCCTGTTTTCTGCCAACTCAGA +TGAAATGGTTCTGGCCACTGAGCGCCTTCTTCGCCTGGCCCACCTTGGAGAGGGCTCCCT +GGTCAGAGGTCTATCCCCACCAGAGAGAAAAGCAACTCTTGAGGAAGAGCCTGGAGGCTG +TGGTGTGGAGGCTGCCCCAGGAGGGTTGCGGCTGGTGCTGGTGCAGGGACTTGACTCCCT +CGACACACCCAGTCTGGTCATGGGGTTGCTCTGACAGGGGGCAACTGCACCTCTGAAAAG +GTGGTGGGAGCTGCTGTAGCTGGGGGTCCCTTGAGAGCACCCTGAAAAACAAAGCCACAG +CGTTGCAGAGAGGACATTCCGCTAAGGGAATGCCTGCAGCCAGCAGCAGAGCTGAGACAC +AAAAATATGTAATTCTTGGGAAGGCCTCTTTCCACAAGGGGATAAAAGGGAAATGATTCT +ATAATGTGGACATTTTGGCTTCTTTAACCAGTTATAAAAATGGCAGTATATTCCCCAAGA +CGCTTTTCATGTGGCTGTCCTACTCACAACCCCTCCCCCCATATATTCCTAAGTACCCAT +TCCAAATAATGCCCAAAGCCAGACAAGTCACTCAGGGTTGTAGCATCTGCCTAGCATGCA +CAAATAATGCCCAAACTAGGATGCTTTGAAAGACCATGTCTTTACGTGTGAAGAGTTTGA +CTATATACCAGGGTCATAGGTAAGAAATTGGAGTACTGTATTTAGAGAGGGGGCTCAATG +AGACAGAAATGAGAGTTATGCTCAAGAGAGCGCTATCCAATCTTTTAACACTATCTAGGA +CCAAGTGACTCTAAGACCCAGTCCCTCTCATGCTTGGGAGTTACCTGCACCCAAGGAGTC +ATCCCAGGAGCCCTCAAGGTCACTGGCTTCTTGTGTCTGGTCACTGATTCTTAGGTGACA +ATCCTCATTTGATTCCTTAACTGTTTGCAAAATACGATGATGACAAGCTGTCTGTGTCCT +TTTCATTTCCCGAATGCTGGTGCCCTCTTGCCCTGGCTTGTCAGAGGCTACCAAATTCTG +ATAACAGTGCTTGGCCCAAGCAGCAGCCTCCGTTAAGTTGTCTGGGTCAGTCACTATCTG +GTTTCGAAGAAGATGATCCAACGTATCATAAAATGGGCAGTGCGGTGGGTCCCCCATACT +TGTGGCATGGGCAACGTAGGCCTTTAAATACAATGCCTTCAGAACTTTAAACTTGGAGCG +GCACTGGCGTTCGGTGCGGCAGAAGCCCTCCTGCTGCATTCGCCTAGACACCGCCTGATA +GATATCTGCATTGTGATGCCTAGTCTGGAGGCGCTGGATGTACTCTGCCTCACCTAGGAT +GGAGAGAAGAGTTCGTGTCTCCTGTCTGGACCACCGGATGCCCGCACTGCTATTAGTGGT +TGCCATGGTGGGCAGGGAAGGAAGGCTACTGAAGCAAGCTCCCAGGCAGCAGGGCACAGT +TTTCGAGGCGTGGGGAAGCTCTGGGTGTTCTCAGCATGTTTCCAGGAGCCTGCTGGTTCT +TTCCTCCCAGGGCACTCTGCTGAGAAGGCAGGTCTGAGGACCACACTTCTGGCTGGAAGG +CCACAGGGGAACGAGAGTTACAGGGCAGGTGTGAGGATCATCCTGGCAGCAAGAGAAGCC +GTGCTACCTGTGTGCAGATTCCGCAGCATATGGTCAAGACTTTGGGAGTTCATCCGCCCA +TAGGAAGTGATGGACTGTGGGTTTAATGGCTTGATAACAAAAGGACTCGCTCTTCTACAA +GGGCTAAGCGCATCCATGGCTGAGACCCAAGATAACCATGGCTGGTTAGGTCAAGAAGGA +AACAACCCGACCATGAGGCAGCTAACTCAAGAGAAGTCTTAGCAGAGCCATGGCCTTGGG +TCTGTCTGAATGGCACTGGCCTTTTACTGGCTGCATCCATTTAGTGTGGTGTGCCTGTGT +GTTACCCATTGGACTCACTGCTGCATTCTTACTAAAAGGATTTAACCTTCAAGGCCAGAA +AAGCAAGCTTAAGCTGGTCTGCTGATACAAAGTACATAATCTGAAAAGTGACAGTTCTGG +AGGCATAAAGGAAACAAATCCAAACACTACTGGCTTCGAGAGGATCCTACAGAAAGGCTC +TCTGTCTTGACTGAATCAACATTAGTGTTCTGGTTGCGATGCTCAACTATAGTCTTGTAG +GACAATATCACTGACAGAAACGGTGAATCTAATAATATACTGGTCACCTTCATTCTCTCA +CAGGAAACGAAAATTATCTCCAAAGGGGGAAGGTTACTTAACAATTCCTGGCTCCTCAAT +GACTCTGGCTTTGAGATCTTTCATATACCCCCACTTACAATTCAAAAACATTTTATGCCA +ATTTTTTGTTTTGTTTTGTTTTTTTTAAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCC +TGGAACTCACTCTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCACCTGCCTCTGCCTC +CCGAGTGCTGGGATTAAAGGCGCGCACCACCACGCCTGGCTGCCAATTTATTTTTAATAT +GCTTACCAGTACATTTTAATACGCTTAATAACACCTACCAACATTAATGAATATAGGATT +ATAATCACACAAAAACATCTGAATTCATTCTTTAATAGAGTGATATCAAGTTTAGTGTAA +GCAGTCAAGAGCTCATGAAATAAACATGCCTATGTAAATGAAATATTCAATCTAATTAAC +AATCCCCAAGTTTTAAATTCAATACAAAGAAATGCCTAATATTTACATCCTACTTAAATG +AAGAAGAAAAGGCAGAGGGAGCTAAGGATTAGAAGTCCCCACCTGCAGGCTTATCTAATT +CACCACTGTAATTTGGGAAAGTCACAAATTCCGGGTGCCTTGACCTCCTGATACCTGGCC +AACCAGTTTTTATGGGGATGGAGAGGATTCAATAGCATCATAGATGTGAAAACACTCAAA +CATCGCCAAGCACCACACTCCAGAGGAAATGAAAGGGCCCTACTTATTAGGATAATCTAT +GATTCGAACAGACGGAAGTCTGGGGAAGCAAGCCTCTGGAATCTTCTAATTAAAGTCATA +ACAGATAACTGACCTGCTTCTTAAGATATTAATTAAACTGTTTCTCCAGCGATTACATTT +GTGAGTCAACTGGAAAAGTTAGTTCCCAGAAAGTGTCACAAAGGGCCAAGGAGGAAAATC +AATAGTAGCTGAAGAAATTATGACCAGTGATAAGAGATTTTACAAAACTCAACCACCATG +CAGAGAAATCATCCAATTCCAACAAAATAATTCTAGTTCACTCAGTTCAAGGAGATACAA +GAATGCAAAAGGCCAAAGAACCACTTGTGACTGGCATAAATGACTAGAAGTGAGTGCTGG +CATTCACTAATACTATGAGACCTGTCAGCAAGAAGCAAACTTCTGAACAACCCCCCTGGG +GCTCTCCCTAAAGTAACCGCCATTAAACAGTCTGGAGTGTCTCTCGTTTCCTTAGCATTC +TGCCCAGAATGTGCAAGCATGGTTTGAATGTTTGGCTACCATACCTTAAAGTACTTTATG +CCATACCTTCTGCCAAGGATCTGTTTCACTTTCACTACTGTGCTTGAAACATGTCTTATT +CTACTTTGTTTTGCTGCCAGTCCAACCACCTGAAAAAGAACTGCACATTAACAACAAGAC +TCTGCATTATTTTCAAGAACCACCGATGAGAGTACTCGACCGTACCTGTTCACGTTCCGA +GTAAGCAACAATGGCTGGTGTGACTCTATCCCCTGCATCATTTGCAACCACATCGGCCCG +GCCATCCTAAGGAAAGATGTGAGAGGGTTAGTTCTCTCACACTGGAATGCACAATCTCAT +TGAATATACCTGCAGATTGTAATGGAATTTTAGAAATGCCATTGTATCTGGCATTCACTC +AGGTGCCTGAGTGACACCCATTCAGGCCTTAAAGTCATCTTCTGTAAATAATCAGTGATG +GGACTTATGGGGTTGCTCTTCCTTTGGGAATTTCAAACTGAGGAATTGCATAACCTCAGT +AGCAAGACATTCTTGGCAAACCAGGAATTTTTGCAATGGTTGATAATTGCTTAGGCAATG +GGTCCTTCAGACAACGAGATCAGAGAAGACATTCTGGTATTCAGTAATTGACTTGCCAAA +AGGCCTTTTTTTCGTAACAATCAATAAAAGCACAAGGCTACCCGAGTTCAGTCCTCAGAC +TACTCCACCTTGCAAAACCTTACTAGGTTGGCAGTGTCTCTCTTTCTTAGATTGTCCCTC +ATAAACTGGTCTTTTAACTGCCACTATTTGTTTCTTATAGTTTAATAAAAGGCTTCTTCT +AGCCCATGCATTTTCCCGTTTAGATCTGTGCAGTAAGCTGGATCAAATGTATACAACATT +CTATACCTAGCAAGCATGATTACACGACTCTCCCACAAATACAGCTTTTCCACCTGCTTC +CCTACAAACGAAGTAGCTACTCCCCTGGGACTTTCCTGATAAATCGAATGAGACTTAAAA +CCGAAGATAGCATCGGTTAAATTCCTTAACATTGTTCCTTCTCCATCGATATTGAGGAGG +AAAAAGCTATAGTTCCTTGTTAAGTTCTCAGTTCTAGAATCAAGTGTGTACAGCAAGAGT +CAGTTCTTAACTAGGAACCCTTCTCTCGAGGGCAGTTACACAGTGCTCTGGTTGCTCAGA +AATTCAAATACCTCCCACCTCCGGGAACCCCGAACCAGTGACGTCACCGTGACCTCTTAG +GGACTCTGCGGTCAGTTGTCACTAGGACTTCTCTAGCATCCAGGGGGTCCTGACATCCAG +GTTTGTTCTAGGCGTCTTTACAAGAACGATGTCCCCCGCCCCGAGGACTCCAGGCATCCT +GGAGCCCTGACGTCTTTTGAACTCTTCTGGGCATCCTATGGCCCGGTCTCCTAAGTGCAC +CCTGCATGCTTGAGGCCTTTTCGTCCCTAAAACTCCTCAAACAGCCAAGACGTCCAGGAT +ACCCTGGAGTATCCAAGATCCGGCTCTCTGTATCCACCCTCCACACAGCGTGCTTGGCCT +TGGAGGGAGAGCCGAGAACCCGCAACATTGCCACTTGCTTGCACGCACGGTTCCCGGGCC +GATGACCCGGAGCCCAGAAAACAGGGTGGCCGCCACGGAACCCGGAGACAGCTTCCCAGG +CTCACCTTGTAGACAGCCACACAGGCTGATGTGCAGCCCAGGTGCACGCCGATCGCCGCC +ATAAGGCGGCGGAGACCACGGCAGCTCAACGAAGGACCCTTCAGCAGCTTCAGCTAGCTT +CCTCGGAACAAGCCCATCAGGCACTGCGGAGACTTCACGTTCCCGCCCGCCTACTGCGTC +CGGTCTGCTGCGCCGGCCTCCCAAGTCGCAGCCAATCAACATAAGGATGCCGCCTTTCAT +CAGAACGGTTAGCCAATAGTTTTAGCGCATCACTCCGCGCTCCTTGGGAGCCCGGCGTAA +ACGCCGGTCTGCTCAAGCTCAAGCCGGAAAGGCCCGGAAGAGGGTCATTAGCTCCTCCCT +CTCCTGAGCGCCGTTCATCAGAGCCAATGGGAACGCCTGGTGAGATTGCGTCACTTGTTT +CCTGCCTCTTTCCGGCTTCACGAGGCAGCCCCCACTACAGTAAGGAAGGTGTGGGTAGTT +CCGGGTCCCAGGCTCAGCATGCGGTGCATCAGTCCAACTGCTCTGGTGACCTTTTGCGCC +GGGTTTTGTATCTCGAACCCTGTGCTGGCGCAGGGCCTGGAGGCCGGTGTGGGGCCGAGG +GCTGACTGTGAAGGTGAGCGGTGTGTGACCTGCTTGCATGGCGGCGACACCGCGCTCAGC +CTAGCAATTGCCTAAGCAGCTTCTCCCGGCCCAAGCTGTAAATAACATTTCACCCTTCTG +CTTTTGCTGTCATTATTAAGGTGGCGCAGAAAAAGGAGTGAAATAGGATTCGTATTAGAT +TTTGTGCAAATGGTCTCCGCTGCCAACTTGATTTTGTTGCTCCTAACCGAGGAGACTTGC +TTCTCTGCTCAGAAGACATGTTTTGAGGTTCAAACTAATTGCCATTCCTAGGAGGTAAAT +AAAACATGGCAATACGTTAGGGTTGCTGAAATCAAAGACAAGGGTACGGCTGACTAGGAC +TTTATAGACAAGCTGCTTTACAAAGGAGCACATTAATTCCTAGAGAACGATAAAATAGAC +GCCTGTTTTCTTCTGTGGACTTGGCGATCATACCTTCAATTCCACCATCCCACCTGGTTT +TGAGGGTGTTATAGTACCTAGGTTTTGTAAAAACAAAACAAAACAAAAAAACAGTGTATT +TTGTAGAGGACTGTTAACAAGAGCCAAGATGAACAGTTTTGATAGTCCCTTTGGGACCAC +TGTAGCACTTCTTGTTTTATTGAAGTGATGTAAACATATATCTTCTCATCTTGAGAGCAG +ATGTACTGAACAGAAAATGGAGACAAGATTCATGTGGAATGGGCAGTTGAGTCTTATTGT +AAGTAAATAGTATTAATAGTAGTTGGAGTCCAGCTTTCTATCAGCAATTATCAAACCTTC +CTCTAGAAATTTAAAATAAGTTTAGATGTTATTTAAAATTTCTGTAGCTAAAGATACTGG +TTTAACAGTTATAATTTCAGTTAAAGATCTCATCTTGGGCAAGCAGGATTTTATTATAGA +ACTTCAAACTATTTTGAAATCATTATAGATTGATGTATGAAACTACTTTAATAAACAAAA +AAGGGCTGGAGAGATGGCTCAGTGGTTAAGAGCACTGACTGCTTTTCCAGAGGTCCTGAG +TGCAATTCCCAGCAACTACATGGTGGCTCACAATCTGTAATGGGGTCTGATGCCCTCTTC +TGGTGTGGCTGAGGACAGTGACAGTGTACTCACATATATAAAATAAATAAACCTTAAACA +AAACAAAACAACAAAGAAAACCCTGAACCTTAAATAACAACAATGTAACACACACATTTG +ACATCACACCAATGCACACAAATGGGGACCCTTAAGTTACTAGCTCCATCATCTGTGCTG +AGGTTATCAGAGACTAATCCAAGGACATCCAAGGGTTGAACTTGGGTTTCTCTGTGACTC +CCGACAGTATTAGAATTTTTTCTTTCCTGAAGTCCCTGCCTTGATGACTTTGACATTGCC +GCTGCTCTGTCTTTGCCTCCATCACGGCAAACATTTTCCAGATTTGTTCATGTGCTTCTC +AACCTTTGGCTATGGCTGGCTTCTGTTTTTTGTTTCTTCCTTTCTTCCTCCCTCCCTCCC +TCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTTCCTTCCTTTTGATACAGGGTCTCACT +ATGTAGCCCTAAATGGCTTGTAACTCACTATGAAGCACACTGTCTTCAAGCTCACAGAGA +GATCTGCCTGCCTCTGCCTCCCCAGTGTGGGGATTAAAGATGCGTGCCATCAATGCTTGG +CCTAGCCATGGCTTAGTTGTTGGAATTTTTCTGTGTCATGCCCTCTGTATTTATTATCAG +TCTGCATACAGTGCAAAAAAAAATCAATCTGCCTGACTGTCCAGTAAATTCTACATCTCT +GTATCCAAGCCACCTTCTCCCCAGAGTTCCGGACATATTTTCTGTCAGGTGATTATGGAG +TGACTAAGTATTCAAAAAACGTGATGTAGTTAAAAAGTAATCCTCAAATGGAACTTATTC +CTATGCTATGAGGTTATGAGGTTAACAAAATTAACTGGTTTGTTCTGTATTTCCTCTTCC +TTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTTC +TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTGCTGGCC +AATTGCTTGTCTATTGACTCTACCTTCCTATGGATTCTCTACCTTTCTTTTTCCCCAGGT +CTACTGCCTTGTCTTGGTGTCTTTCCATCCTGTAGCTTGCCCCATCTCTGGGAGGGTTGT +CAGGTTCTCCTGGATTTAATGTTTTTCCAGTTTCCACCAGGTAGTGTCTCCCCCTCCCCC +ACGGTTTCTCAGAAGATTCAAAAAATCATTTCACTACACACCACGCAGCTATGTACTTTT +AAAAAGTCTCTCTAGATGATGTCTCTCATCCCATGGATTTAAAACTCTGTTATTATACTC +AACAGGCAGAGTACTGATAAAGGATACATATGCACTGTGGCAAAATTTCATGCATGTTTT +GGTGAGACAAATGTCCATCTTTAAAAACAAAAGTTAGAGTTCTTGAGTTTCCTCATTTGG +ATTGATGATTCCTTGTCAGAATGGCAGAGATGTTTAGAAATCAAATGAGGATATGCTGGG +GAAGAGATATGAGACCTTTGCAAGACTGGATCTCTCTTATAGGAAGACAAGATGGGAGAT +TGCTTAGAGACTGATGAATTCCTGCTCACAACAGTGATCATGACAGCAGGTGTCTTCTTT +GTAGACTTAATGTATTTGATAATTAAGATGAGTAAAAGATACGTCAGAAGACATTTTTCA +TTCTATTGGTGGCTCATAACACTGGTGATCAGTTAGATGGGTTTTTGTTTGTTTTGTTGT +TGTTGTTTATTGTCATTGCCTCTGGGGAGAACACTGGGCCTTTATCTTGTCCTACCTCAC +TGGCTGTTCCTACGAGTCCTTTTCTCATTCTGTCTCACATTCTCCACCTCTAAACGTTGG +CGTTTCCTGAAGGTGGTCCCCAGGCCTGCTCTTCCTCCAGCTCCCTTTGTTCTGTGGTCT +CATCGTCTGACTATTGCTTGAATATGATGAATTACACATTTACATACCATCCTGGGCCGC +ATCCTAATTCTCAGATTTATAGTTATGTGTCTCATCAACATTTCAGTCAATGATGGACCA +TGTGCACTAACATGGTTCTATGGGATTATGAAAACATTCTACTGCTCAATGATATTGAAT +TCCCTGTTTCTAATCAATCGTTTGTGTTGGTCTGGATCCAACAGACCCAGGAAATGGCCG +GTCTTATGAATGACAGCAATATAACATGTAGAGCACAGTATTTACTGTTTACCTTCAACA +ATCATTGCTTGGATTCTTCTTAATTGAAAAGGTAAAGTGTCAACTAGCCTCAGGCAGGCA +CTTGAGAAAATATTCTGGAAGGGAGGGATTTGCTTCAGACCTTTAATCCTATCACTCAGG +AGGCAGAGGCAGGCTGATCTCTGTGGGTTCGAGGCCAGCCTGTTCTCCACAGGGAGATCC +TGTCTCAAAGCAAAAATAAACAAACAACCCAAGTATCCCAGAAAAAAAGGAATTTTACTA +CACAAGCCCAATCCATGTGTGCTGTTGCCTCTGAAAGGGTCATAGTGGGACAAGGTGGGG +GGCAGTGGTACCGTCATCTGGATCCTGTGTGGGCTTCGGCTAACGCATGTTTTTGTGCCT +TAGTTCTTTTACAATCAAGTTTTAAAAGTAAATAGATAAGTGACCTAAAGAATAAAGGTT +TAAAGAAGAAAGGTGCACTGCAGTATGTTTGTGTTTCGAGCTAAGTGTCATAACAAGACA +GGCAAACAGTTTTTTTAAATTAAACAATTTATATGGTGGAAAACTTATAGTAATCTAAAG +TTTATTTATCATGGAAGAAATAAGCTATTTTTTCCAAAAAATTCATATAGTCTGTAAATG +ATTGCAGTCTATAGTGACTTCCTCAGTGTGAACTATCCTCTCGGCCTTCATGTTGGCTCC +CCCAGCTCAGCTCCTAAGTCAACAGGCTCCACTCATAGTAAGGGCCATATGCAGGTACAC +TGTTTCATTTTAGAACTCTAGTTTGCAGACTTACCTTTATTTATGTATGTGTCTCTGTTT +GGTATGTATGATACATGTGTGCAGGAACTTTCAGAGGCCAGAAGAGGGAGCTTGATCCCC +TGAAACTGGAGTTTCCAGGAGTTTGAGAGTCACTGGGCAGGGGTGATGGGGACTGAACTT +GGTGGAGCAGCAGGTGCTCCTAACCCCTGAGCCAGTGGTCCAGCCCCGATTAGTAATACA +ATCTTTTCACTGCAACTCTCTTATGTTTACATACCTAAAGTTCAGTGAAACTTACCCACA +GCCCTCAGCATGGTAACATGTTCTACACACAGGCATGATCACCTTGTAGCTGCAGGCTGC +GTATGGCACAGGATAGCTATGGATGTAAGTCAACACAGAATCATGGGACATTGTAAGATT +TTGAATGTATGAAGTTTTTATTTCTTGTAACCCAATTACATGGCTCTTAAGCATAAGCTT +TGTAGATGACAATGTAGCATTATAAAAAGGTTGAACATACCTACCAGGCTTGTAGACTTG +GAGCAATGAACTGTACCATACGACCTAGGTATATATAGCAGGCGGTAACATCTAAGTTTC +TGTAAGTAACTCCTTTGATGTTTCCACAACAAAGTCACCTAGCAGCATAACTCAGATGGC +GTCCCTATTATTAGGAGATGTATGGCTGTACTGAGAGGCTTCCTCACTGTTTCTGCTTGA +ATTATGAATTAGCCAGAATTCGTCACAAAACAGAACCAATATATTAATGCACATGTGTGC +ACACCTGTGCGTTTGTGTTAGTCTTTAGCTTACAATGAAGCTACATCCCATTATAAATCG +AAAGATGGCCAAGAATGTATCACCGAGAGATGAAAGGAAAAGATGGGAAAGAGAAAGAGA +AAGAAAACTCCAACATACATTCATTGAATTCTAGGTCAGGAGAGAGGATGTGTGCATTAG +TGATGTCACATTTGCTGTGACCAAATTCCTGACTAAAACTCAAAGAAGGAAAGATTTATT +CTTCCTCCCACAGTTGGGGAGAACGTGGACCAGGGGCCACGCCTGGAGGATCAAATTCTC +TACCGCTGACCCTGCAGGTCAGGTGATGTTTCTTTGGCTCAGTCTCTCTATCTGTAAAGA +GAGGATAATAAAGTATCTATGTCATAGCTTTGTTGTGAAACTTGAATGAGTTAAAATATA +TGAAATGCTTGCATCATAGCCAGCCCCTGCCAGCTCCTGCCAGCTCCTGCCAAATGTTAA +CATGGTGGTTGCTCATGCCTTGCCTATCCTGAGTCCTGTCTCCCAGCTCAAAAGAATTGG +GACTGAGTATGGTTCTTCAAGTTAGGATTTAACTACTGATATGCATAAAGTATGGTTTAA +AAAAAAAAACCCAACAGTTAAGGTTTCCACCAAACCCAGTCTCATGATGGTGGAACATAA +TACTTGTGCATGATAAAGAGCTTCATTCAAGGTATTGTAGTTATTCAGATTTTTCTCTAT +GCCTGAAGCAAAGCTATACCCAAGACCATATTCTATAAAAAAGCTATCTTACCTTTTAGG +CTTTGCCAATGTCTATACAAAGGTTTTCATTACAGGTGAAACTTAGTTCTAAAGACTGAC +CGGTGGATTCTGTAAGCTCATATTAAATGTCTAATGAATTGATGGCTTTAGGAACAGAAC +CCCAAAGAATGCTTAGGGTTTGAATCCATGGCCATAATGCATTGAATCACATCTAGATAT +TTTAAATTTTTATTCTGATTTTATGCATATAAGTGTTTGCCTGAATGTAATGCATTTGTA +CCACAAGTGTGCCTGGTGCCAACGGAGGCCAAAAGAGGGTATCAGCTCCTTAGAGCTGAA +GTTACATATGCTTTGTAAGTTGTAGGTGCTGGGAACTGAACCTGGGTCTTCTATAAGAGC +AGCATGTGCTCTTAATTGCTGAGCCACCTCTCCTGAATTATATCTGTATTTTTTTCACTC +GGTGGATGAGTTATGAGCACAAATGTGGTCGAGGTAGAATGTGTAACAGACTCAACTCTC +TCTTCCTTCTAGTATGTAAAGAATTCTTAGACCGATTCTACAACTCCCTGCTAAGCAGAG +GCATAGACTTTTCTGCGGACACCATAGAGAAAGAGCTGCTCAACTTTTGCTCAGATGCCA +AAGGAAAAGAAAACCGCCTGGTATGACACATTTCATTTTCCTTTTTTTCGTTGTGCTTCA +AGAAAACAACTAATAGTTCCCCTTTGCACTTGGAGCTGGTGCTTTCCTCCCTCCATGCTT +GCTCTGAACATGCGTGGTGTAGACAGCGAGCAGAAGCCAGTTCTGGAAAACAAGGTCCTG +TGTGTTACGTCTCAAACCCTGAGACAAATGGCTGAGGTGCCTGTTTAACAAATCAAAGCA +GACCTGGCTGCCAGGTTCTCCCAGCATCCCTCAGTCCCTACCTGTTATAGAGTCCTCCTG +GCTGGCATACCCTACCTCTACCCCTCTCCAGCCCAGGGTCTGGGTTGCCCTTCCTCCAGA +TGTCCTTCCTTATATAATCCAGCAGTTTTGGTTCTCTCCTCTTTTGGGCTTCCTTTCTCC +CCTTTCTGCCCAACCCCCCACTGCCTGACTCAGGGTCCCATCTACTCTGGACTCTCCCAG +ACGATGTCCTTACCCCTGGCCATGTTCTCCCTTTTACAGTAAACCTTCTCCTACATTGCA +TCTTGGAGCAGCCATGTCCTTCCTGTTTTACTTCTTTTTCCATTCACTGTGAATTCTTAT +TATAAGTTGTCCAGTTTTCCTTTCTAAGTAAATCATGTGCAAGCAATTTCCCACTTCCTT +AAACAGAGTCGTCAAGCTGACAAGGATTAACTATTATGTGAATGGGTAGGCTTTTGCATC +TGCTACCAAGACACTTACTAGAACCCATCAATCATCTCAGTATCATTTACATGTAATGAT +TGAAGCTTTTATATTTTCTTTTTAAGATTATGTTTCCTGAATTTAATGTATGTCTTATTT +CAATATTTTTATATTAATAAAGACAATGTCTTTTTCTGAATTTTACTTTTTTTGTAATAT +ATTTTTATTAGATATTTTCTTTATTTACATTTCCAACATTATCCCCTTTCCTAGTTTTCC +CTCTGAAAATCCCCTATTCTCTCCCACCATAAAGACAATTTCAAATCAAATCCTCTTTTG +TTCCATCTTGGTATTGAACCCATAACCTTGTTCATGCTAAGCATGTGTTTTGCCACTGAG +CTATCCTTCAGGAACCAGTCCACCAGTTCTCTTTTTTTGCCTAAAGTGGTCATCTTTCTG +TGTACCACTGGACTCTGACTGGCTGAGGCACCAGAAGACCAATGACTCCAGCCTTGTCAT +CAGGCTAATTAGATGCACCCAATAATCCCCATGATGATGAGAGACAAGCGCATCTAATTA +GCCTGATGATAAGGCTGGAGTCACTGTTCTTGCTGTGTCTCAGCCTGCTGGGGCTAAAAT +TAAATATCTGGTCTATGAGAACAAGGGTAACCTCTTTCTCCCTTCTTTATACTGTTTTGC +TTGCTTTTATTCATTGTCAGGAACACTGTCTTAACCACATTCCACTTAGTTATTTTGTGT +CCATGTGTATGGCGTGCATAGAGAGCTCAGAGGACAACTCGCCAGAGTCGGTGCTCTCCT +TCTTCCATGTGGGTCTCAGGAGTTACACTAAAGTGGGTCTTGACGGCAGGTGCCTATGCA +GTTAGATTGTCTCACCAGCCCCGTATTTCCTACCATTCTCTTCTCAGTGCTATTATCTGG +GGGCCACCACAGATGCAGCCACCAAGATCCTAGGAGAAGTCACTCGTCCCATGAGTGTAC +ACATACCTGCCGTGAAGATTTGTGAGAAGCTAAAGAAGATGGACAGCCAGATCTGTGAGC +TGAAATACGGTACGAGAGACCCAACTGTCTTTCCCAGAATGTCACATGTGTTGTCAAGCT +TTGAAAACCTGGGCCATGTTATCTACAGAGCCAACATTGGAGGGAAGGGGTTCTCCATTC +ACTGATGGAATGCCAGGCTGGTGTTTTCCTGTCAGCTGAGCTCCTTCCTATAAAGGAAGG +GAAATGAATAAACTAATAAGAACCTGATACTAACTACTGGATAATAATGGATAATCAGTA +TTAAGTTGGAACCCCCAGCCTAAAGCTTAAGTTCCTAATTTACTAAGGTGATGTCAACCG +TGAGTGTCTGGAAGTTTTCTGAAAATGAATCTTGGAGGTCCTCTCAGTGAGCTACAAAGA +CTCAAGGTGCGTCTGCCCAATGGCAGCAGGACCTTGAAGTCGTGATATGACTTTGTTTCC +CTCCTTGGCAAGTTTACCCTTCTGCCAGATGTCTCTCTTAGGAGCTGGGCTTTTCCATCA +ATCAGGCTTTGCCCCGTGATGTAGCTTATCAGAGGTGCCTAAAATAATCAGTAAGGAAAG +AAGGTGATGTCCTATTTAATGCTCTGTCCTTGGCCTTATAAATTTCACATGGTTAAACCT +ATTCTTACACTGAAGGGTTGTATCTGGGCCAGCCTCTTGCGTAGGTGGAATCAGTGTGAT +TAAAGGCTGGGAAAGTTTCCCTCAGCTATCCTTCACGTCTGAAATTCCTCTAAGACATAA +GTTTTTGTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCAC +ACACACACACACACACACACACACACACATTGTAAATGACCTAAGGAATAATTTTGGCTC +ACTTTCCCCACAACCTTGTAATGAGTCCATCTACCACAGCTACATAGCAGATGTGAAACA +GGCTTAAGGTTGAAAGGTCCCAACAACAACCTAGTTCTTTGTTCAGCACAGGCCCTGACT +TGCAGTGTAGTGATTATGGGCAAATGGCCTCCCCCCCCCCCTTTTTTTCTGGTATTTTCG +AGACAGGCTTTCTCTGTAGCCCTGGCTGTCCTGGAACTCTCTCTGTAGACCAGGCTGGCC +TCGAACTCAGAAATCTGCCTGCCTCCGCCTCCGAGTGCTGGGATTAAAGGCGTGTGCCAC +CACTGCCAGGCTTAAATGCCCCTTCTTATAGGCTTCAAAGGAGCAATGATGTCCTGAGTC +CATACAAACCATGCGCACAGAGGGGAAACTGTGTACTGAGTCTTTCATTCAACAAAGACG +TGTACATGCAATGACTCTTTAAATATTGGAACAAGTATCGGATATTATAGAGGAAATTAA +TATTTATTTGTACATGGGAACACTGGTCATCAGGGAACCTTTGGAAGCCACAAACTCATT +TTTATTTTTGACTTCCTTCTTGTACTTTTAAGAGTATTGTGGCACTCCCCCTTTCAAATT +TAGTGTCAGATGCCATTTTTCCCCCTAGAAAAATACCAAGGAAACTGCTGTCATTTAAGT +TATGTTTCTCTTGACTTTCTCAGTAGTTATAAATTCTTCTCGGCTTATTATCAGACTCCC +TGCAGCTGGAGTTGTAGGTGGTTATGAGCTGCCTGGTGTGGGTGCTGACTCTGATTCGGT +CCCTCTGCAGGAGCAGTGCATGCTCTTAACCACAGAGCCAACTCTCCAGCTCTCATTTCT +TTACCTTATTACGGAGCCTCTATAACGTACATATACATTGTTGAAGATGTATTTTCTTTT +AGAACTACACTATAACCTGCTGGTTAGTTATGACCTGTGTCTTTTTGTTAGCCACAATAA +AGGCCCTGCCAACGACACTGGCTTTTGTTTATAAATTTCTGTCTTCGACCTTTGGAGAAG +AGTTTAAGTTTGTTTCAGGAATGCAGATTTGAGAACTCTGCGAAGTATCCAGCCCCTTGT +TTTAAAGCCTGAATAGGCCTTTAGAGGGATGGCTGGAGGCAGATGTCCTCCTAGTAGCTT +TATACAGTTGAGGATAACAGAAGCCTCAGGTAGTCAAGTTCCTAATATAAAACGCCATAA +ATTTTGCATAGAATTCCCACACATCCTCTTCTGAACTGTAAATCATCTCCAGATAGCGAT +CATTATATCATACAATGTAAATGTTATGTAAATAGTTTTCCATTACACATTGTGTGTGTG +TACATGTACATGTGTGCCCACACTCTTGTGCATGTATATGTATGTGAGTGCATTTGTGCC +CCAGCATAGCATGTGAAGGTCAGGGAACAATCTTGGGAGTCAGTCCCTTCTTTCCAGTGT +GTGGAATCACTGAAGATTCAACTAAGAATCCTTGGGCTTGGTAGCAAGTGCCTTCGCCCA +CTGAGCCAGCCATCTTGCCAGCCAGCAAATGGTTGTTATACTGTGTTGTTAAGTGGTTTA +TGACAAAAAGATAAAGAAAAAAGAAAAACCTCTGTCTATGCTTAACACAGATTTGGCATT +TTCATCCCTGAATATTGTTGGTCTATGGTTGGTAGCCTTTAAGCACTGAGAACCCAGGGT +GCAGGCTGACTGGTGATATCACATTCTCATTGGGTATGTCTTGGTCCCCATGGGAAAGGG +AGTTGTCTCACACTGAAGGGGAATGGAGTTTTATGAGATTTTGGGTTTGTCATTCAACTG +TGTGTTCTTTTTTGGCATTTAGGGAAGAAGCTGGACTTGGCGTCGGTGGACCTGTGGAAG +ATGAGAGTGGCAGAGCTAAAGCAGATCCTTCAGAGATGGGGGGAAGAGTGCAGGGCATGT +GCGGAGAAAAGTGACTACGTGAACCTCATTAGAGAGCTGGCCCCCAAATATGTAGAGATA +TACCCCCAAACGGAGCTCTGACCCCGTCGGCTGTCAGGAAGCATGGACTGCAGTTAGAAG +AAAATGACTGTCTAAGATGAGAGTGTGCTGGTTAGGGCTAACCAGGGACTGCCCAGTTGG +CCGTCAGTTTTGCTGTTGTATTGTGGAGTTGTGTTGTTTAGGCATATGATCAACCCGTGC +TTCCTCATGGTCGCTAAAATTGCAGAGCACAGAGACCTCAAGGTGCTTTTCTCATCCTTC +TTGGAGGATGCAGTGGTTGCCTTTGCATTGCTATGACAATAATGCTTATTGAGAGAGGCT +GGCCATGGCCACATGGAGAGAGGGGGAAGGGAGTGAGAGAAAGAGGGCTAGAGATGAGAG +TAAGAAAGGTGAGGGCTTAAAGAGAGAGAGGAAGGGCCAAGCAGCCCCCTTTATAGTGGG +CTGGGCTACCTTGCTGTTGCCAGGTAACTGAAACAAGTGTGGGGAGGGAAGAGTCACTTG +GGCTCAGGGATTTGGTCCATCACAGCAGGGTAGCTAAGGGCAGCACAGCTCAGAGCAGGG +CGACAAGAGCTTGTCATAGAGGCTGTTGTGATTATAGAGAGGCAGAAAGTGATGTCCAAA +TAATGATAAGGCTGTAACCTTCAAAGGGATAGCCCTATTCATCCACTTCTGTCAGTCAGA +CACCCACCTCACAGTTTCCCCAAATTACCACTAGCTAGGGAACAAACCTTCAAATCAAAC +CGATGCCAGGTGTGGTGGTGAATGCCTTTAATGCCAGCACTCTGTCTGGAGGCAGATCTC +TGTGAGTCTGAGGCCAGCCTGGTCTACAAAGTGAGTCTAGGACAGCCAGGGTCACACAGA +GAAACACTGTTTTGAAAAACAAACAAACAAACAAACAAACAGACAAACACTAAAATAAAA +TCCAACCAATGAACCAACCAAACAACCAAACAACCCAAACCAAACAAAAAACTGAGCTGG +AGGAGGACAGTTCAGATCCAAGGCACAGCAGAAGGACAATGTAGTTTATCACTACTGACT +CAAGTGTGCTATGGATATGATGGGATAATACATTTTAAGGAAGGAAAGAGACAAGAGGCA +TCTCTTTGGTCAAGGTTTTTAAAAAGAGTGCATAACAGAAACTATAGCTTATCTAATGTG +CGACTTCAATCTCAATAACCACCTAACATAGTTCAGAAGGTTCTTGTTTCATTTTGCTTT +TTAAAAATAGATTTTTTAAAAAACTTCATTCACTCTAAATATTTTCTCTCTTTTGCACAG +CAAGGAGGGAAGCATTCATTACTTTATAGGCTCTTGAGACAAAATACCTAAAAAAACAAT +CGAGAAAGGAGTTAATTTAGTTCATGGTTTGAGATTACAGTTCATCACGGCAGCAGGAGT +GTGAGGCCATTGGTCAAACTCATCCATGTCCTAGAAGCAGAGATGGAAGTAGATGCTCTG +CTAGCTGTCAGTCTGACCCCAGCACGGGAATGCCACTGCTCACATTCAGGATGGGGTCTT +CCTTCCACAGTTAAACTCTCTCTAGCAACGCCCTCCCACTCGTGCCCAGAGGTATGTGTC +ACCTAGGCAATTCTAAATTCCACCAAGTTAACAATGGCGATTAAGCATTGCACAGCACGA +ATGGAAGTTTCCGTTTCTCATATAAAGAAAACTGATCGGAAGAATACAAATCAGCAATCC +ATAAAAAGTCTGTGCTTGGCCTATTTATAACTACCTTTTTTTGTTGTTGTTTTTTGTTTT +TTGTTTTTTTGTTTTTTTGTTTTCTTGAAGCAGGATTTCTCTGTATAGTTCTGGCTGTCC +TGGAACTCACTCTGTAGACCAGGCTGGCCTCAAACTCAGAAATCCGCCTGCCTCTGCTGG +GATTAAAGGCGTGCGCCACCACGCCCGGCTTGTAACCACCTTGAATTGCCACGTGACCCA +AGCTCAGAGTCTTCTTCACTGCCCCGTGTCAGGCAGGATGAAAGCATGCTCCCCACGTGC +AGGCAGCAGGGGCGCTTGTGGTTTCTAATGCTAGCCTATCAGTCTTAAGAAGCAGGCAAT +GTTTCAGCTCCATTCTCTGTCCATAGATCAATAAGAAGCACATGGTTAAATGGTTGCCTT +TGGGAAATAGGTCAGGGTGTGGCTACTCAAGAAAGCATTCTCTTTAAAGTTTCTGGGGTG +ATGGGACTGTACTTTATCAAGGCAGGAGGTGAGAGATATGATCATCATATTGATATAGAG +GTACAATTAAGATGTGGGTATTCTATTGTACATCAATTCTATTTCATAAAAAGTTGTAGG +AGCTATTTGAAAATTACCCAAAATTAATTGATTAAAAGCAACTGTTCTTTTAAATAATCA +AATGTACTCATAGCCATCTTTTTTGTAGAGTAGAGAATAACTTAAATTCAGATAATAAAT +ATACATTGACAGAATAAGGTTTATTTTTAAATGGTGCAAGGGAATGCATTTTCAGCTAAG +CAATTGGGGTAAACGTGAGTTTGTTAGAGAAGTAGTGGTTCCCAAGGAGATATGGAGGTT +GCGCAAACGCAAAATGAAACTAAAAATACTAATAGAACAGACGGTCCACGGTGGTTATTG +TCTCTGGAATTCAGTTTTCTCACCAGGTGGGAATAGTCTCCTTCATTTTGAATTGTACAT +AAGAAATAACCAACGTTGGACTGTAGAAATGGTTCAGTGTTTAAGAGCACTGGCTCTTCC +ACATGACCCAGGTTCAATTCCCAGCCACCTACAAGGCAGCTCACAACCATCTCTAACACC +ATTTCCATGGGACTCCAACACCTTCTGACCTCCAGAGGATCCAGCAATACACATGCAGGC +AACACATATATGCACAAACTAAAAACAAAACTACCAAAGCTAAAAAGTAAAACCTTTTAT +AAAAACACTACATTTGTGTCTTAGGGTTACTATTGCTGTGAAGAGATACCATGGCTACAG +CAACTCTTAAAAAGGAAAACATTTAATTAGGGCTGGCTTTACAGGTTCAGAGGTTTAGTT +CATTATCATCATGGTGTGGAGCTTGCAGGCAGACATGGTGCTGGAGAGCTAGCTGAGAGT +TCTACATCTGGATCTGCAGGCAGAAGGAAGAGGAGACCCTAGACTTGGTGTGAGATTTTA +AAACCGTGCAACCTACCCACGGTGACACAGTTCCTCCAACAGGGCCATACCTCCTCCAAC +ACTGCCACATCTCCAAATTCTTCTCAAATAGAGTCACTCCCTGGTGACTAGGCATCCAAG +TATATAAGCTTAGGAGGTCATTCTTACTCAAACCTCTACAATCTGTTTCTATTTTGTACT +TTGAACTTATTTATCATGGATCTTGCCATTTGGAAATAATCTAGCTCTTTGATTTCAAAA +TGAGATCAAATTTTTGTGTCATAGCCCCCCCCCCCCACCCCCAGGAATCTAGGTAATGGG +AACACTGCTTAGTAGGCCATTCAAATCACTGAAGTCGCCTCCCCCGTCTCAAGTGATGGC +CTTAGTCTGTTTTGCTCAAAGAGATTTTATAGAAATGCTTCCCAAACTTCTGAAGTTGCT +TCTGTTGAGCAGTAGGAACATTTACTACACTGCATGTTCTTATCCTGTGAGTCTGAGGCA +GGGTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGC +GCGCGTGTGTGTGCACGCGCGCACATGCTGGATATGCACATATGCATGCTGGTGCTTATG +CATGCCGTGGGTAGAGGAGGATGTCAAGAGTCCTGTGCAGTAACTTTCCACCTTATCCCC +TGAGGCAGAGCCTCTCACTGATCCTGAAGCTTGTACTTTGCAGCTAGGCTGGCTGACCTC +TACTTTCCAGCGCTGAAACTGTAGGCATGCATAGCCAATGCTTGGCTGTATGTAAGTTTT +GGAGATCTGAACTCAGGCCCTCAAAGTTGTGTGTCAAGATCTTTACTCACCGAGCTGTTC +CTTAATCCTCAATCAGTTAGGTTTTCAATAAAATTTCAATATATCAAGAACATCAGAAAT +GCAGAAAGTTTATTCTTTGGTGTGAAAATAGTCCAGTAGTAGGAAATTCAGAGTAAATTT +AGTGGCTACAATGCTCCGAGGGGCTCAAAGTTGATTCCTTGTATCCTAGTGATGGTTGAT +TTCATTGCTGACCCCAGGTCTAAGTTGACTGCTAGACTCCCTCACTACAGAAGGCGATCT +GCCTCTGACCTGACCCCAGTCCCACCCCCATCCCATGTGCTGCTTCTACACCATTGACCA +GAACTGAATCATTGAACTCAGCTGTAAGGGATCTGGGGAAATCATGTCTCTTGGTGCAGA +GCCTGGCTGTCCAAATCAAATCAGGTTTCTACTGAGACGAGAGGGAGAAATAGTTTGTGA +GCACAGAGCCTGTGTGCGGAGTGGCATAAATCCTTCCTCGTTTCCTAGGCTGTAATTCTG +CGTTATGTACTCTGAGTAAGCCTTCTCCTGGCCATTTCAATCGCTCATATGTGTAAGTGG +CAATAGCTCTGCTTCTTTTATAGTTTTTGGCTTGAGAAGACGTATTCTCTTTCTGTTTCT +CCTTCATTTTAACTTGCTGCTTCTCTCATTGTGTGTGTGTTTGTGTGTGCACTACTCTCA +TTGTGGATGTATGTGTTTGTGTGTGAACTTCTCTCATTGTGTGTGTGTTTGTGTGTGCAT +GTCTCTCATTGTGTGTGTGTTTGTGTGTGTACTTCTCTCATTGTGGATGTATGTGTTTGT +GTGTGCACTTCTCTCATTGTGTGTGTGTGTGCACTTCTCTCATTGTGGATGTATGTGTTT +GTGTGTGTACTTCTCTCATTGTGTGTGTGTTTGTGTGTGCACTTCTCTCATTGTGGATGT +ATGTGTTTGTGTGTGTACTTCTCTCATTGTGTGTGTGTTTGTGTGTGCACTACTCTCATT +GTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTACTTCTCTGATTGTGG +ATGTATATGTTTGTGTGTGCACTTCTTTCATTGTGTGTGTGTTTGTGTGTGCACTTCTCT +CATTGTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTACTCCTCTGATT +GTGGATGTATATGTTTGTGTGTGCACTTCTTTCATTGTGTGTGTGTTTGTGTGTGCACTT +CTCTCATTGTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTATACTCCTCT +GATTGTGGATGTATATGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTGTTTGTGTGTGC +ACTTCTCTCATTGTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTACTT +CTCTCATTGTGGATGTATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTGTTTGTGT +GTGCACTTCTCTCATTGTGGATGTGTTTGTGTGTGCACTTCTCTCATTGTGTGTGTGTTT +GCATGTGCATTTCCCACGTGTGTCAATGAAAAATTCATAAGCACAGAAGATGTAGAAGGT +ATACAATCTGAAAAAAAGCAATACAATTCTGAACTAAAAAATGAGTGGAGGCTAGGGCAT +TGGCTCAGTGGGCAAAGTACTTGTCCTACAATGTAAGAACCCGAGTTCGGATCCCCAGAA +CCCACGTGAAGCTGTGTATGTTGATGTATGTATGTATGTGTTATTCAAGTTGTGCTATGA +CGAGATGAGAGCTGAAAACAGGAGAGTTCTGGGAAGCTCCAGGCAGAGTTAACCTGGAGT +AATCAGTGATGAACTACAAAGAGACCCTGCCTCAGAAATGAGGTGAGAGGGAAGGACAGA +CACCCAAATTTGTGACTTTTCAAGACTCCCATCTGAAAGAGAGGATAGCTGGTGGCTATC +CTCTCAAAATATATTTGAAAAAAAATTCCACCTAAGAAAAATCTTCTTGGGCATATGACC +ATTCTGAATATAGAAATATTTTTTCTGACTACCTATAAATTTTCTTTTATAGTGTGGGTA +TCAAATTTGTAATATCAAATATACTAGGTGATTAGCTGCATCAAGCTATTATTTCACACA +CACACACACACACACACACACACACACACACACACACACACACATTCTGACAACCTAAAA +TAAAGATCAGTAGAAAATGGAATGTATATATATATATATATGCTCCTCCTCCCTTTCCCC +CTCCTCCTCCTCTTCTGTCAACTTGACATAAGCTAGGGTCATCTGAGAAAAGGGAAACTT +GATGGAGGAAATGCCTATATAAGTCTGACCCAGTTGTAAGATTGTGGGGGCATTTTCTTG +ATTAATGATTGATGTCTGAGGGTCCAGCCCAATGTAGCTGGCAACAGCCCTGGGCAGGTG +TTCCTGGAGTGTATAAAAGAGCAGGTTGAGCAAGCCAGAGGGGATGATCCAGTAAGCAGC +ACTCCTCCATGTCTCTGCTTCAGTTCCTGCCTCTAAGTTCCTGCTCAAGTTCCTGCCTTG +ACTTCCCTCAATGGTAACTGTAAACTGTAAGCCAAAATAAGCTCACATTGCTTTCATTTA +GCATTTTATCACAGCAATAGAAACCCAATTAAGACAGCTGATACTGTTAAAAGGTGTTTG +CTATTCTTATCACTGATAAAAATGTGGAGAATTGTGGTTGGGTAGGCCTGGCTAGACCTT +GGTTTACCATTCTTTCTAGTAGACTGTGGGACTGATTTAATAAGTTAGAAGAAAGATTGA +AGATAATTCTTGCCACCAACTTGGATTTTCATATGCATCCTCATACACATGCACATATGT +CCACACTATGCAAATGAGCATATACTCAAATGCACACCACAGACATATAAAAGTGGAAAA +AACCAAATATAGTAGTTGACAGTGGCAGACCATTAATTGTAAGTGAAAGTATTGACCTAA +GGCATGTGCTCTAAATGCGAATCTTTTTTTTTTTTAAAACCTTCTGCTCTGTATTAGAGG +CACCTGGAGATAATTTAGCAATCCCCAATATTGGCTGCATCCTAGAGTAGTTCCTTTCAG +TCTTTGGATGAAGAAAGAGAGAATCTCAAAAGTGTCACTCCTAGGTGACTCCAGTGTGAT +GCTGAGCTTGGGGAGTCACTGTCCTAAGTACTCTGCCTGAAATGGTGGCAGCTGCCTTCC +AGGGAGGAGGAGACCCGATGTGTGAAGCTCACCTGGGCAGCTTGGCTTTCCTAAAGTTTG +ATGGTTGACCTTGAGAGCTAACACACATGGACAGTGTGTGGTGTACTTTCTGCGGACAAA +CACCCAGTCATTAAGATACTTGGTTTATCAGGGGTGGGAACTGCAGTCTTGCTAGTATGT +CTGCGCTGACCCGCTTGGTACCTTTTGGTCCCGTCGGAGGCCTCCTGCTCTGGGGCTGCC +GCCTGTGGGGAGCTGGAGACCATGGAGTCCGTCATGCTGGCGGTGGTGTACATATTCAGC +CCTGGTACAGGGAGTTTCCCCAGCTTACCTGGTCCCAGGTGATCCACGGTGAGTTCTTAA +GCTCACTCATGTGGTTCTGGATTCTTTGGTGATTTTGGCATGAGTCAGATGCTGTGCTGG +GTCACCTTTCATATCCAGATCCTTCACAGTGGACAGATGAAGAACTGGGAATCCCTCCCG +ATGATGAGGACTGACACTGTAAACTCTCTGAACAAGAGCAAGGGGAGACATTTCAAGAAA +TTACAGACTTCATTAAAGGTGTAAAGTAAAGTGGCTTGCCAAAAAAACCCAAACCAACCA +ACCAACCAACCAACGAACCAAACAAACAAACAACTTGGTTTAGTTGTCTACACCCTGACA +GTTACCCATCATAGCTGTGATGAATTTCTTGGCAAGGCAACTTAAGCAAGGATCTATTTT +GGCTACAGTTTAAGGGTATAGTCCATCTGGATGGGGAAGGCGTGGTGGAAGGACTATAAG +GCGACTGGTCACATTGCACTGCTGTCTGGAAGCAGCGAGAGATGGAAGCTGGCGCTCAGC +TGACTTGCTCCTTTTTCCGTCTGAGACCCTGGCCCATAGGATGGTACCACTCACATTCAA +GGTGCGTCTTCTTTGTCCTGCTAAACCTTTCTGGGAACTCCCTATGGATGCTCCCAGAGG +TGTCTCTCCACGGTGATTCTAAGCAAAGACCACCACTCTGGGTAACAGACTGATTCACCC +CATTGAGACGCAAGATGAAAAAGCACATATTGGTAACATACAGTCTCACATCCCGGCACT +GAAATCTCTGCAGAAACATGCATGTTCTAGGAACTCAAAAATATTTCTAAGTTTATAAAT +AATATGTTTCACAGAAGTACTGATATATAACTTCAAGAAATGGAACTCAGAGGCTCACTC +TGCTAGGTAAATGCTGTAACGCCAGTACATGTACTACTACTACTGACAATTTCTCCTCTG +TTAGTGGCTTGAAGCACCATCTTGTAACACCTTTTGTAAGTCCAGGCCAGACAGTGTCAC +TAGAATTCACGTCAGGCTTTGCTGTCCAATGAGATCGACAAAGGGACTTATGATTATCAG +AACTTTTTGGAACAAGCGACTAGGATAATAAGTGAGTGACAGATGGTGTTTCTATGGTAA +CTCTGGTCTAGGTGAGACTCAATCCTTAAATAGCATACTGGGCACTCCTCTATAAAAACT +CCCACATTCCATGGCTTCTAGAAGTTTAAAGGTATTTGAGGCCACCAGAAAAGCAGGGAT +TGGGGTATCTATCTGCTTTCGTTGCTTATTTTCATAGCACTCTGAGAAGCTTAAGTATCA +GATAGCTCCAGAGGAAATACATTCACCAATCCACTTTCCCTCTCCCAACAATGTCATCAG +GGATGGTTTTCTGTACTAGTTATGAGAGCCAAGAAGGGAGCAGCCACTCCCCCTTCTTGC +AGCCTCCACCCTCAGAATGTCACTCTCATTACAAGTCAGGCTCTCTGGTCAGCCTTTGGT +ACCCATCCTCAGATAGTCTTTCAGGCTGCCCCGTGTACAGCCAGCTGCAGAAGATGCTGC +TCACTGGGCTCCTACTCATTTTCCTCTTGCATTTTTAAAAACCCATTTTGGAAAGAACAG +ATCAAATGTTGGCTTCTTAGTCACAGGGCAGCTATAAATACACTGCAAAAAGGCTCTTGA +GCTGTGCAATTTCTACTAGGACATAACCTCACCTCTCTGCTGGGTACCATCTCAGAATGC +CTAGTATCTGGGGAATTCAGATCTTCTCCCAGTAGCTAAGGCTGTATTTACGTCTCTCCC +ATCTTTGTATGTGTGCATGTGTAAAGTATATGATGCAAGTGCATATGTGTGTGTTTGGAT +GTGGAAGCCAGAAGATGATCTCAAGTGTCCTGGTTTGTCTCTCATCACTGCATTACCTTG +AGACAGACTCTCTCATTGAACCTGGAGATAGCCTGGCAGCTATCAAGCCCCAGAAGTCTG +CCTGTTTTCTCCCTCACAGTGCTGTAGTTGCACACAGTCATGTTTTCCTTTCATGTGGTT +ACTGGAGATTTGAATTCAGGCCCTCATGCTAGCTTAGCAAGCACTTTTACCCAGGGAGCT +GTTTCCCCAGCTCCAGAGCTGTGATCCCATCCCCTCCAGTCTTCTCTGATCTATAATAGG +AGGTTCTTTGTTTTCTCCTTCACAGGTTATATCTGCTCCACCCCAAGCCCCCAGAATGTT +CACAGTGCCATTGTACCTTGACCTTGTACAGAAAACACTCCACGTCCAGCTCAGACTCAG +ACAGTAGGTTTTCTGATTGTTAGTGATCTGATCCCTAGACTTTTCATTCTGTGAGGGAAA +CCGTATAGTGATCACAGCCTCCAGAATATCTGAAGATGCTGATGAAAAGAGGAAGTTGAA +AAAAAAAAGGTGAATTAAAATTTAAATTCTAGGTTTGCATATGGCTGGTTGCACCAGCTG +AGGAGAAAAAATAGCCAACTTTTCTAGGCTTTGGTGTTGCATCTTAAGAATGTAGTCATT +ATGTACAATATGGGCTTATTATGAAAACTAAATGAAAGATATAAGCAAAATGAACAATTG +AGTACATAGCATCAATCAGATATCTCAGTATCTCAGTAGATATCATTTGAGTCTGCACCC +TCTTCTCTCCCCTCTCTTACCTTCCCTCCCTTCTTTTTCCTTGTGATTTTACTGTGTAAT +TCAGGCTAGGTTTGGATTCACCATCCTCCTGTCTCAGCCTCCCAAGTGCTAAGATTGCAA +GTGTGCACCACGACACTAACTCTGCATGGTATGTTTCTTTAGAAGATTTTGCTTGCCCTG +AGAGAATATGATATGAAAGCATGGTGAGTTCTGGCCAACTTATTTTATAGATGAGGAAGA +TGGGCACAGAGATGTTCAGAGGTTTGCCAACAGATGTCCAGCAATGAATTTGGTCCAGCT +GATGCCTAAACTGGAAATGTTTAGATTGAGAAATTCAAGGCTGACAGTTTGACGGCATAG +AAATCAGCTTTTAAAAGTGATCCTTGAGAAGCAAGAATGCTCCAGCCTTGTGTTGTTATG +ACCTAATGAGGCAGGAACTCAATAGATAGCCAGTACAGTGTGTTCTGGGTTGCAGCTATG +AACTATTAGGGAATCTCTCTTTTTTTGGGGGTGGCAAGAGGGTGGGTGACACGATGTTTC +TGGAACATTCTTTAGTTCTGTTCAACACACCTCTGTAACACTATTGCATCAGGTAGCTTC +GGGATAATTTAGGTAAACTGTTGGTTCAACAACATAGAGAATCATTCTTTATGTTTATGG +ATCTCTTTATTGCACACAGACCAGTTCTCTAGCAACACCAGAGAAATGGCCTCACTGGCA +CATATCTCCATTAACACTCTTGAGATTCAATTAGTAGAACTAGTTTTTCCATCTCTCTTC +CTGTTTTTTTTTTTGGGGGGGGGTTGGTTTTTTGGTTTTTTGAGACAGGGTTTCTCTGTG +TAGCCCTGGCTATCCTGGAACTCACTCTGTAGACCAGGCTGGCCTCAAACTCAGAAATCC +ACCTGGCTCTGCCTCCCAAGCGCTGAGATTAAAGGCGTACACCACCACTGCCAGGCCAAG +TTGAGCTACTTCCTTTTTATTCCCTTACATATTTATACTTATTTTTAACTGTGTGTATAG +GTGAGTGCAGTGCCCCTGGAGGTCAGAAGAGAACACTGGGTCTCCTGGTGCTGAGCTACA +GGTGGCTGTGAGCTGTCCCCCATGAGCGCTGGGGACTGAACTCTGATCTTCTCCCAGAGC +AGCAAGTGTTTCTAACCACCTAAGCACTCCCCACCCCCTCTTTCTTCTTTTTTCTATGAG +GCAGTGAAGGTAGTAAGTACTAGGGCAGGTGTGGTGTACCCCTGTGTGGGAGCTGAGGCA +GGAGGATCCTGAGTGGAAGATCAGCCAGAGCTGCAAAGCACGGCTCTATTTAAAAGAAAA +ACAAGTCAATTGTTTCAACTTGAAGATTTTTCTCCTATTTGCTTACATTGCTAGAAAATA +AATGAATTGTCTTTCTTTCTTTTTTAAAATAGTAGCACCAATTATTTCTATCTAACTATA +CTTACTGGTGTCCACCTGAAATTATGTCTCTTTTGGAAGAAAGAAAAATGCTCAATATAG +TGATTGGAACAAACAAGGAGTATCTGCAGTATGATTCGTCTTGGTCAAATGCCTTTTTAA +CATCTTGGTTTTAAGTCCAAGCCTTCCTGAGTAAGTTCATTGACTAAATAAAATTGCTTT +GGCTGGTCATTGAAGTTGACTCACATGGAGTATTTGAGGGGTATATAATTTTACTTTAAA +AAACATTTCTTATCAGTTCTTTGAGAGTTTCATACAGGATAACATGATCATATTTACCCC +AACTCCTCCCATAGCCTCCCTTCCCACCTCACCTTCTGGTAACACAACCCTGAGCTTTCC +CACTTCTTCTCACAATCCAGTTTGTGCTGTCCAGCTACTGTGGGGAGTAGGGGATAGTTT +GGTATTTTAAGGTGGCCATCGTGTATGGCTTAAGCACCAGGGTTGTGGCTGTAACATTCA +CACAATCCAACTCCAGTGAGCTTGACTCTTTGATGATGGCATCCTCAATGATCCTAGGGC +ACCTCTTCACCCAGAAGCCTCATAAAACACACAAACTTATTTTCTCTTGGCGTCTATAAC +TTGTACCATGTATTTCTGGTGGTTCTCAGGAGCAGTCAGTTTTGCAAGAGAGGCACCTAA +GCTTTGGGTGCTTGCCTGCCTCAGCACCGGTCCTGCTGTGGCTCAGGTCTGTTTTAGCTC +GGGCCAGGGTGATAGGGCTGCTTCCACGACTGGCTCAGCCTCAATTCCTTTAGAATGTTA +GATTCTTTGATAAGTGATCTCTTCCAGTCCCAGAAGAGTTGGGGAATAACATGGTACAAT +GCTGTGTCTGCAGAAACTTTGCTATTCCCAATATGGCAACCATGCTGTATTACATACTTA +AAAATTCTGTCGCGTGGAGATGTCAGAGCTCAACTGTTCTTTAGCAACAGGCACAATGAA +CTTGTTTCCCTGGATTCTAGTCTTGCTGATTTTGAGTATGGTTGGATAGTTTTGCACATG +TTTGCCTTCTGTAATAGAGCCACAATCAGTCCCAGGTTTATAAAGGCAGATAGGTGCCAA +TCCTCATTCCTTGTGAGGCTAACAAAGATTTCCCAGTCTAAATCAGATAGAGTCCAGAGA +GATGGCTAGATAGTGAAGAACACATGCTGACTGCTATTACCGAGGACCCAAGGTCAGTCC +CCAGTGGCCCCAGCCCACTCGCCCCTATAACCCCAGCTCCAGGGGATCCTGTACCTCGGG +CCTTCATAAGCACTTGCAGATAAATACACACAGAGACTCATAATTAAAAAACAGAAACAG +ACTTGGGGAAAAAGACAGAGTCTTGAACTTGAGTAGATTTCTAAAAAGAAATAAGGTGGA +GACACACATTGAGATTTGCCAATTTCCGTGCTGGGGAGTAGATGTATGGGATCATAGGCT +CCATTTACCTTGGATTTCTCATTACTTGTGAATCCTTTAGTAATTCAAGTGTGAAGAACT +TCCTTTCTCTGGCATTTGGTGGTTTCTATCCTGATTTTGAGTCCGTCATATAATATAGCA +GGATTCATTTAGGTGTTCTAGAGAATGTTGACTAGCAGAGAGAGGAGGTGGCCTAGTGAG +TAAAGTGCCTGATATGCAATCATGGGGACATGATTTTTGGGTCCCCAATACCCACGTAAC +AGCCAGGCACAGGAGCACTTTGTAACCTCAAAACTGGGAGTGGGTGGAAATGGGAAATAG +AGACTGGAGGATTCCTGGAGTTTGTTGCCCAGCCAAATATATGAGCTCCAGATTCAGAGA +GTTAGAGACTGAGACAGAGACTGATAGAGACAGAGACAAAGAGAGATAGAGATAGAGATG +ATGGAGATGATAGAGAGACAGATATATCTCTATCTGTCTATCTATCTATCTATCTATCTA +TCTATCTATCTATCTATCTATCATCTATCTATAGAGAGAGACAGGCAGACAGACAGACAG +ACAGACAGAGACAGAGACACACAGAAAAAAACAGAGAGACAGAGAGAAACAGAGAGAAAC +AGCAAGAGACAGGCAGAGACAGAGTGAGACAGAGAGACACATACAGAGCGAGACCTTATC +TCAAAAAAGAACGTAGAAAGCAATTAAGGAAAACAGCTGACACCAGCCTCTGTCCTACAC +GTGCAACACACTTGAACATATACATACATATTGTGTGCACACACACTTGAACATATACAT +AATACTGTGTCCATACACAAATGAACATATACATTTTGCACATTCACATGTAAGGAATAT +TAAAGAACAATGTAAATATCTTTTGATTGGGAATTGGCTTAAAAGTGATAGGTTATCAGT +TGGTGTCAATTCTATGCAGCAGATAAAAACAGTGTAGATTGATCTATACCAACGTGGAAA +GATCTCTATGACTTATTTTAAGCTAAAAAGAAAGCCACATTGATTTAGTGTGGTGGTGTA +GGTCTTAAATCCCTACACTTGGTGAGCAGAGGCAAAAGGGAAGGTACATCTCTGTGAGTT +TGAGGCCAGCCTGGTTTATATAGTGAGTTCCATGCTAGGGAGGGCTACATGGTGAGACCC +TCTCTTTAAAAACAAAACAAAACAAAACAAAACAAAACAAAACAAAACAAAACAAAGAAA +AAATAAAGAAAAAAAAGGAAAGAAAAAGCAAGCCACACAGAATAGTTTGATTTAATTTTT +ATTTTTATTAATTGTTTGTGTGTATCTGTGTATGTCTGACTTGTCTATGCAGGTGATCAT +AGAGGCTAGAAGGAGGCACTGGAACTCTTGGGGTTGGAATTATAGGGTTTGAGAGCCATC +TAACATGGGTGATGGAATCAGTATTGGTTTGTCTGATAGAGCAGCAAATATTCTAAACCA +TTGAGTGGTCTCTCTAGCCCCTGATTCTTTGTCTTTTAAACAACAGCAACAAAGTACTTG +TATTTGTACATAACTATAGAAAAGTGTATCTCAATAATGTTCTTTTGTTTTTTCCATAAT +GTACATTATTCATTTTGATAAAAGTTGGTGTTGACTGTTTTTGTTTGTTTGTTTGTTTTG +TTTTGTAGCCCTGGCAGATCTGGAATTAGCTTTGTAGGCCAGGCTGGCCTCAAAGTCACA +GACACACTTCTGCTTCGTGAGATTAAATGTATGCAGCACCACCTCCCCAGTGGTGTTGAC +TTTTAATATATGTTTTTCAAATAATGTATCTTAAAATAACTTGGCTTATTCATGATTTCA +TTAATGTAATTTTAATATTTAAGTTAAAATTCAACATTTGCAATTTCATGAATAGTACCC +AGAAATCTTATAAACCCTTCCCCAGATTTGCTAATGCTTGAATGCTCATATATCGCTTGG +CTCTTCCTCTACCTTTATCTATATTTCCCTACCTGCTTGAGAAACTGCTAAAGGCACAGT +GCTTCATTTTCTTTAAGTAAGGAAGCATCCTGCATAGCTACTGCATAGCCACAAAATCAG +GAAGTTAACATTGATATCACACTACCTTCTTATCAACATATCTCCATTCAGATTTCACTA +ATGATCTCAGTGATGATACTATGGTCTGGACCTCCAAATGGGTCCCGTGTTAAGAGACTG +ATCCTGATGATGGTGCTGTTTGGAAGAGATGAAACCTTTATTAGGAGGGCATGTTGAAGA +GGCTTAGGCCCTTAGGTCACTAAGGGTGTGCCCCTGAGGGGGATTTGGGAGCTGTACACA +ACTCACTTCCTGGTTGTGGGGTGAGCTGTACTGTGTCATTTTCCCTCACCCCAACACATA +TCAATGTCGTCCTTCATGGACATCAGAGGTCTAAAGCATCTACCCCAACTGATGCTGAAG +TTAAAGCTCCCAAAGTAGATCATACAACAAAATAAAACATAGCTCTATGTAATTTTGTAA +TTTCAGATGCCTGGTTACAGGAGTGTAAAGCTGACTAATTGGCATCATTGGTTTTTATAG +GATCAAGATCCAGGTTAGGACCACACATTGCACTTCATTGGCTGGCTTGTACCCGTGTGG +GCTCTCAGACACTGAAACACTAACCAAAGAGCATACACAGGCAGGACCTAGTGGCTCCCC +TCCCCCACACATATGTAGTGACTTTACAGCTCCATCTTCATGAGGGTACAGAATATAGCC +CACCCTTATTTCCGCCCGCACATACATAGCAGATGTGCAGTTCCATCTTCATAATGAGTC +AGGAACAATAGGAGCGGGGGTTATCCCTAAAGCTGTTACCTATTGGTGGAATACATTCCC +CTGCCTGGACTGCCTCATCTGGTCTCAGTGGGAGAGGATGCTCCTGGCCCTGCAGAGACT +AGATGTGCCTGTGTAGGGAGATGCTTGGGGCTGAGGGCAAGGGGTCTCTACCTTCCCAAA +GGAAAGGAAGATGGGGAATGGGGGATGGGGGAAGGAACAGGGTGGAGGGAACAGGAGAGG +AGGGGTAGCAATCGGGGTGTAAAGTGAATGAAAGAAAGGAAGGAAGGAGGGAAGAAAAAG +AAAAAAAAGTCTCTTTAGTCACCTTCAATCTGAAACAGGAATTTAGTCTTGCTATGTTTC +ATGGCTTTGCTGTTCTTGAAGTTCATCCTTGTTAGCAGGACGAATGTGTTTCAGTTCGAG +GTTGTCTGAGGTTCCGTCATTAGCTTATGTGTGTTCCATGCATGTCATCGGAATGTCACA +GGAAGGACAATGTGTTCATCTTAATACATAGTATCAAAGGCACATGATGATGATGATGAA +ACCTATTTCTTCTCATGTAAACTTTTCTCATGTGGTACAGAGGGTAGCTGGCCAGTTTCT +CCACAGAGATGCTCATTAAAGTCTCTGTGAAGGTATTTTAATAAGCATCTAATAAGCATT +GGCATATGTTCATAACAATTCACTAGGATGTGATTAGTGTTCTGTGGGGAAGACTGGGAG +ACTGTGTCCATGTCTATTGTCTCAGTGAGCCATCACCTGTTAATTTTTCATCTACCTAGG +CCAATTATTAATATTGATGAATAATTATAAAATGCAACCCATTCCTTCTAAAATGATCAC +TTAGCATTCTACTTCAAAGTGTAGTTATTTATTTAAGCCATTGTTGATTGGTGGGTTCTT +ACTTTGTAGAATGAATCACAGTCTGTTTCAACATTACTTCCTTTAATTCTCGAGCTGTCT +TAGATTTGGCCAGCAGGAGCCTCCTGACATTGGCTTTGGTGCTTCTTGCTGGACCCCATC +AGAAAAAGAAACAAAGAAAAAGTCCTAATTTTGTTACCAGAAATTCTATAACTTATCTTG +TTATGTTTCTTGCTTCAGTCAGTTATTTCTATAGAACGTTATAGTAATTTTTTTTTTCGG +ACAGAGTTTCATGTAGCCCAGGCTGACCTCAAATTCATTACATAGCCAAGGCTAGTCCTG +GACTCTTAGGTTCTCCCTCCCCCATCTCCTGAGTGCTGCAGTTACAGAAATTCACCATCA +TGCCTAGTTTTATGTGGCACTGGAGTTGAATTCAGGCCTTCTTTCATGACAGGCAACTGA +GCTGTATCTTCAGCTATGTTCAGTAAGTTTTAATTAAAAATGGTATTGAGAAACTGAGAT +TTAGGCATTAACAGTACTCTGTCTAGGGTCACACTGACCCCAGCAGTGGGGATAGGGCTA +CACACATCCTCATATACACACATACTTTATCAGTTTCTGTATCTAAATCTTTTGACATCA +CTGCATTCATTCTAATGCCCCTTATCATATAAATTATTAAAGAATATTGTGCTTTTTTTG +TCAGCAGAGAATGCTAGCCTCCATTATCAATACTTTTGATTAATTCTTTTGCACACAGTC +AATATTACAGTCATTGAAGCTTCTTCTCAATGCCAGTGCCTCTAACACACATTAGCCAGT +GTTAGACCAGGTACAGAGAGATTCACCACAGCTCTGGAGCTGAGACCGCCACATCCATGC +TGTCTTCAGGGAGTCCTGACTACTTCATCGAGGTGGCTTTAACTCACAGTTAAGTGTGAG +GATTCTACAAGCACATGGTCTAGCTTATGCAACATCCCTGCCACGTTATGACTGGGCAGT +CTTAAGCAAATTACTTAATGTCTTCTAGTATCTAAACTTTCTCTGTTCAAAGAAAAGCCA +TAACAGGGACAAAGCAGTTATCAGCCCCCCCTTCTCCTGATTTGAGTATGAATCTTTGTC +TCAGAAGAATAGTCATTAGCTGGAGGTTGTGAGGGAACTTCAGGGCAGACATCTCAGCCA +AGCGAGAGGGAAACACCCAGCAGGAAAACTATAAGCCATCACAGAGTGATGTAAGTCCGG +GTCTCCACTCTCCTTCCTCTCAACTTGATGGGGCCGTGCGTGGGCTTGCCTGTTGCAGAG +AACTAAGTGAGGACCAGATGAGGTGAGGCTCCCCAGTGCACGGAGTAGGAGATAATTTAA +TGAATGCCTTCCACTCTGCTTTCATATGCCTCTTCAAATGCAGGTCTTGTTCACTGAAGA +GAGTGTATAAAACTCAGCTAAGCAAAGCTAACAGCCATTACTGGCAGCTCCATTAGGCAA +GAATAACTGCTGTTTACATTTTGAAATCGCTCTTTCCAGACTGATTTCTTTGCACATTGA +ATGTAAACTTTATGTGATGGCATTCCTTCCCTGTTCTCTCCGTTCTGTGTGAAGAAAGAA +CCAGGTTCCCCATGGGGTGTCTTCCCTGCCCCTCCTGTCCATTGGCTGGCTGAACTCAGT +ACAACAATATCCCCTCCAAAGCACTGGTGACAGCAGAGCTTGTGTGGACACTGTGTAGTG +TATAAACATGCACCCCTCCTGATGGGTGCTTCTGTCTGGGGCACCTTCTTCCCATGGGAC +CTATCTTCCAGGTGGAGAAGGCCAGGGAGCATGTTTGTCACTCTGTGGTATTTCCTGTGG +AAGCTGGCTAGAGTCCAGATCCCTGAGGAAACACAGCACAGGCCTTTTCTATAAGCACAG +CTCTTAAATAGACTGGGAGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTATGTGTACTCTAGGCAGGAGGAGACCACTGTACTTGAGCTATAGACACACC +AACTCATGGGCATCCCAGGTCTCTGGCTTTCCTTTGACACTGAGTCAGTTGGTCAGCAGG +GAGAATAGCCTTATCTTGGAATTTTTACTGCACCACCAATGAAGAAAATACTACTCCAAG +GTCAAGTTTACTCTAAGATCTGTGGATGTACCCATCACGTATGTCTGTCAAAAGTCACTG +GATCAGCCAGGCATCATGACATAGGATTATAAAGGTAGTGTTTGGGATCACGGAGCAATA +AAGTCATGAATTGGGCTATACAGTAAGATACAATCTCCAAAAGGGACATAAAACAAACAA +ACAAACAAACAAACAAAAAAAAAACCCACTCCATCAGTAGGACTCTCTTCTGGCACTGCC +TAAATTTTCATTTCATTCAGAAACCATATTAGTGTGTGGTAAATATCCTGCCCAAATTTT +GTGATTTGCTATTTGCAAATGATTCAAAATTTTACCTTGAAATATTTGAGACCCCTATCC +AGAAAGTTTAATTCATCAAGATGAAAGTATCTAATCACCCCTAACTCCTAGGAAACACCA +TGGAGAAAGAGACAGAAGGACTCTAAGAACTGCAGTGGGGGAGGGGCATGGTGCAGAATG +CCAACATAAAGGTCTAATGTGTCCATACACTCTTCAAAAAAGTGACCAATAAAAACAACC +CTTGGGATTTTCCTGCGAAATTGTTGTTGTGTATCAGTTGATACCAGCTCAGTGCTAACA +ACTGGATGGCAGCAAGGACAAGAGGAACACAGGAGGGAGATGGTAGAAGTGACCTAGAAA +GTAAAACCAAACATCACTGCAGTGTGGTGGTTTGAATAGGTCTGGCTCCCATAGTGGCAC +CATTAGGAGGTGTGGCCTTGATGGAGGAGGTGTGGCCTTGTTGGAGGAGGTGTGGCCTTG +TTGGAGGAGGTGTGGCCTTGTTGGAGGAGGTGTGGCCTTGTTGGAGGAGGTGTGGCCTTG +TTGGAGGAGGTGTGGCCTTGTTGGAAGACGTGTCTCAATATGTAGGTAAGCTTTGTGGTC +TCCTACACATAGGTTCTGCCCAGTTTAGAAGATAGTCTCCTGGCTGCCTTCAAATCAAAG +TGTAGAATTCTTGGCTCCTCCAGCATCAAGTCTGCCAGGATTCAGCCATGCTTCCTGCCA +TGATGATAATGGACTAAACCTTGGAAACTATACTCCAGCCCTAATTAAATGTTTTTCTTT +ATAAGAGTTGCCTTGGTCATGTTGTCTCTTTACAGCAAAGAAACCCTAAGACACAAAGCC +ACTTTGTGAAGCATGTTGATCTCATCGTTTAGCTAGCATTTGGATGTGGGCACCTAGTAT +TTTTATAACACACCAACCCATCTATCCCATGCCCTTACTTCCTTCTCACTATGACTAGCA +ATATTAAAGTCATTGCAACCTCTGGCACCAGGCTTTGGCCCTGTACTTCCCTACTGAATT +ATTGTAGAATCTACCTTTTGCCTAGACTTCCCTGACACCCAGACAACTGGCCATGGATGG +AGAAAAGCTCCCACTCATGAGAACTGTCTGTAACCAACTCTGTGCCTCATCCTAGGGAGT +CTTCAGTGAGTCTGGTAGTCCTTCCTTGTTTTCTGAGTTATTTAGCTCTCCTATACTCAG +AGAAGACTGTTCTGTTTTATTAAAGGCGATGGTGTAGTGGCAGAAGGGAGCCTGGGTGGG +CCCATGCCTAAGCATTCCCTCTGAGAAATCAGCTTTAGGATAGGCTTAGTATAAAAGGGA +GTTTGTTTGGAACATAAGGAAGAGGGTAGAGGCAGAGAATGGGGCACAGAGAAGAACAGA +GAGAGGAGAAAGAGGGAAAAGACCAGCTGGGGACAGGTGAAGAAGAGAGAGAATAGGAGG +GGGAGAGAGAGGGGGGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAAGGGAA +GGGAAGGGAAGGGAAGGGAAGGGAAAGCAGTCCTTATATGTCTGGCTCTTAGTACCTACC +TGGCCATTGTTAGTTAACTGTTGGGCAGAGCCTAGAGGAAATGCTAACAAGGACCTTGTC +CATATTCTGCTTTTTCCTGGAAGTCCAGTAGCTTCTGATTGGTTTGTCTCATTGATGATG +TTTAGCTGATGGCCTTGACTCTAATTTAAAAACCAGAAGTCATCACAAAAGAACACCTTT +GACTACTCCCACTAACTTCTCCCAGTGTTATGAGTGTGAGCTGTTTTCCTCTTATTACAT +AGCTGTGTTCAGTGATTTTTATTTTCTCTAAAACTTGTCTCAATCCTTCCCTCTCCTACA +ACTTGGGTCTTCTTCATTCTTTTTAATTCTTCTCATAAACATCTGAATATGCTCTATTTC +TCCTTACCTATAGATAGGAAGAAAACAAAATCTAAGATAGATTCACCAATTCACTAACCA +TGGCCCCATGTCGCTACCTCACAGCAAAATATCTTGAATACTATCTGTATTCCCAGACTC +CCACACTTGGAGGCAATGCTACCTTATTTAAGTATATGTGCCTATATATGATATAGAATG +TATATTTTAACTATGTAGATATTTTAAAGTCTCAACAAGAAGCCATATACTGTCTTCTTC +TTCCCCTTCCCCTTCCTCTTCTCTTTCTCTTCCTCTTATTTTTTTCTTCTTCTAACACTA +TCATGTTACTTTTAGAAATTTTGGAGTGTTTTACTTGTTGAAGTGTGAGCTTTGATGAAT +TCTATGTAAATGGCTGACTGGAGAGTATCTAGAGAAAACAGAATCTCAGGGAGAAGTGCT +TGGATATTCACCCATTCTAAGCTGATCTGTCTAGTGGAACCAGATGTTCAGACTGGCCAC +TCTTTATTCATACAATGTTGGCCTTGGCCTTCACAATATCTTCTAGTATTTAGGCTGCTT +TATTTCTCCAGTGCATCCCAAGAGCCTTCAGGATGAAGCTCATCTTTTTAGTGTGGCAGA +GAAGGACCACTTTCCCCTCCCCTGAGGCTTACAGCCAGGATGCAACCTCTCACCTCTATA +CCTTTTAGCCATATGAAGGACTGGTATGTCTTAAGGGAACTGCACTTTCTTTGGCTTCTA +GATTTCACTGTGTACTTCTACTTCTACATAGAATGTCCCTTCCCATCTCCATGTGTCCCT +CTGTTTCTGTATAATTCATTCCTATGCATATCTTAGGACTCAGAATAAATGCCACGTAGT +TTAGGAAGCTAAATGCTTCAGGGGCTATAGAAGAAGTTTTCCCAGTGTTCTCAGTGACAC +TGCTTCTAAAGTATACAAGCATCTGAGCCCATGCATTACCTAGCCTAAAGCCATTGATGC +ATCCCCTTAGGTAAGCATTTTGTCTTGTGTTGACTCCTTTGCTACCATAACCTAGATAAG +CGATGTTATTAAGTTGGTATAATAACCTTCCCAATGCACAGATGGGAACATCTACTTTCA +GGAAGATGGTGATGAAGGGGTTTGGGAGACAGTGAAGAGGAACTAAGAGGAATCTAATAG +GTGTGGGGTACATCCTCTTGTGGCCTGTTAGCTTCTTGCTATGTGAGTCTTGAAGATCTC +AGAGTAATCTCTGGTTATAACTAATTTAGATAAAGGAAGGGAAACACACAGGGAGGTTTC +TGTCATCATTCTGAGCCCAGCTGTTGAAGGTGATAAGAAAGTAGTTTTAGTGAGACTGAC +TGATTAGTTACAATGTGTTCTAAGGGTGACTTAGAATCTCCCTAAGCCTTCATAGAGGGA +AGCTCATGGAACCGCTAAGAACTGCCCCTTATGAGCTGTCCTTCAGTGATCTGACACACA +CAGCATGGACTGCTGGCCATTCTGAGTCACTCGTTAAACAACTGATAATTTGTATATACA +CTAGCATTCCACAACTTACACACACACACACACACACACACACACACACACACACACACA +CACACAACAATTGAGGGATGCATGTTTAAAATGAAATCATTTCATTAAGTTAATGAAATA +TTGGAACTCATTGATACTAGAAAAGCTTTTAGACATGTCTGATAGTAAAGATACAGCTTT +AGATTTTTTGCTTTTCCTCTGAAGACACAGAAGCCAAGAGAGCAACACAGTTTGCTCAAG +GACATTTTGTCATTTGGTGACAGAGCTGACACTAGAACACAAGGTCTCTGACTTTTAGCC +CCCTGCATGTTTGAACACATCACCAAATCCAAGGAACAGCGCATAGTACATAGCCACCAG +CAGGTGGCGGTCTGTCGAGCGGGCCAGCTGGTTTTCCCAGGTTTAGTTTCTTACTCTGTA +GAAGCAGCAGGTGCAGTCTCAGTTGCTTTAGACATCTCTACAGATTTTCTCCTCTCTGAA +TTATCAGGGAGTACAGGACAATGCAGACAAAGAAACATCTTATCAGATAAAGGATAAGGA +GAACAGATATAACAAAACAATATTTTCATCTTCTGGTTCACTGTGAATAAACATAAAAAA +CTGTTTTAGCTTAGTTGCTGACAAATTTTTTCTTACTTTTTTTTTTTCTTTTGGCACTAC +TGGGAACTGAACCTAGGATCTCATGCATTCTGGTCAAGCCCTCTCCCTGAGCTCCATCCT +CAGGTGCAGTTGTGAATATCTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTGTGAA +TATCCTTAATACAGCACCAGCCAATTTCTTGCATAAATGAATAAGACACACAAAGCCCAT +TCTCTCTGAATGTGCGGCACATGCCAAAACCTGAGAGATTGATTATATGGTTTCAGTTTC +TTAAAATTGCATGATTTTAAGATGCTCCTGCCTAAGGTGAAATAACAGCCTACCAGGACA +ATGATGAGTTTCATCAGTTCATTTTCCCCTATGTGACAGAAATTAAAATTTGCCATCTTG +CCATAATGTAGGCAGTCATACATGCTGTTTGCCCCTCTGGAACAGTTTTATGTGACTCTT +GCTCCACTGTGCATCTCAGGAAGCTGACCTTTGCGGGCTGTACCTACTGGATTCCTTTAT +CTGGTTCCTTGTTTGGCTTGAGCAATGAGGGGGCAGCAGTTGACCAGTAAGCAGCCAGTC +AGTCAGCAGCCTGCTTCCAGAGTTCCAGCTTTCTGTCTCTCTCTTTGTACCCTGCTCTTT +CCTCTCTCTTTCTGCATAATGTACATGTATGTATTTATGCATGTGTGCATAGTCATGTGC +TATGGCATACAAGTGGGTATCAAAAGACAACCTCCAGTGTCAACTTCTGCCTTGTTTGTG +GCAGGGTCTCTTCTTCACAGCTGGCAATGTTAGGTGGCTCACAGGTTCTGGGGCTCCTCC +TGTCCCCACCTCCTATCTTGCCGTAGGAATGGTAGGATTATGGACACACACCATTGCATC +TAAATATTCCTGGGCTCTTGTGATCTAAACTCAGATCCCCACATTTGTGCAGCAGATGCC +ATCTCCCTGACCCCAAGTTCCAGCTTTGTGTACCTGGGTTCATGCCACCCTCCCCACGGA +GTTCCCATGGATAGGAATGCCTTGCCTACTAGTTTTGGTTCCCTTATTCTGCCTATATTT +ATGGGTATAGGCCTTCACTATGCTTTATTTATTTTAAATTATATATATGCACATGCATTT +GGATATGAGTATGTATATGGGAGTGCAGGTACATGCAGCAGACAGATATGAGTGAGGGAT +CCCATGAAGCTGAAGTTACAGCCAGGCATGACAAGTGAGTTCTGGGATCTGAACTCAGCT +TGCTTGGATACCAAAGCAGTATGTACTTTTAATCCCTAAGTCATCTCTTCAGCCCCATCA +TGTCATCTTTAATACAAACCTGTAGTGTGTAATCCATCACCTGATGCCAATGGCCTCAGA +AGATATTAATGTTATAATGGCTGATCTTTCTCCCAGGAGAATTAAAACCCATTATTTTGA +AGTAAATCTCAGATGACATGGGCATCTAATATTAGTTTTCTATAAATTCCATCTCAATCT +GCATTTCTCTGTAAGAAGTATTTGTTTCTCTTCCCCATTTTATATTAGTATGTTCTATTG +TTATAGTTTGGATGGCAATTCAGTTTTAATTGTATCATTGCTATTTTGTTCTCCTATTTT +GTTCTGGAATGGCCACAGTAGACCCTTTCATGTTGACTCTTAGCAAGTCACAACTCCCTG +TGTTCACATTGTAGTGTTGTTGCAAAATGATTCTAAGTTCATCCTGAAACTTTTTTTTCA +AAGATTTTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTACCTATCT +ATCTATCTGATGAGTACACTGTATGTGACTTCAGAGACACCAGAAGAAGGCATCCGATCC +CATTACAGATGGTTGTGAGCCACCATGTGGTTGCTGGGAATTGAACTCAGGAACTCTGAA +AGAGCAGTCAATGCTCTTAACCGCTGAGCCATCTCTCCAGCCCCAAAACTTTTTTTTTTG +TCCTGAAGAAATTGGTTTCATCTCATTGGAGGGCAGTATTTAGAAATTCAGATATAAAAA +TTAAGTGTTCTTGGCCACAATGCTCCATACACAAATACCACCAGGAGAGAGTGGGTCTCT +CAGGAGTACTGACAAGCTTGTGAACGCAGGTAAGACCACCACTCCTGCTCCAAGGGACCC +ACCCAGAGACCCCAGGACAAAGGAACCGAGGAGCAGCCTGGGATAGGATCTTCCCAGTTT +CCATCTGCACCCAGAGCTGATCCTGTGCCACAGTGCTCCATACCCAAATATCTCCGGGAG +AGAGCTGGTCTTCTAGGAGTGCCAACACACCAGTGAGCACAGGTGAGACCTCCACTTCTG +TTCAAATTCTTGGCCCAAGAGGGACCTACCCAGAACCATCAGAACACAGGACCAAGAAAC +AGCCAGGGAAAAGAGCATTACAGTTTCCATCTGCACCCTGAAGCTGACCCTGTGCCATAG +CTCTCCATACCCAAACTCCTCCTGGAGAGAGCTGGTCTCCCAGGAGTATTGACATATAGG +CTTACAGGAGGAACAAGCCACAGTCAGAGACAGCAAGACCAGCTAACACCAGAGATAACC +AGACGAGGAGAGGCAAGGGCAAGAACATAAGCAACAGAAACTAAGGCTACTTGGCATCAT +CAGAACCCAGTTCTCCCACCATAGAGAGCCCTGGATACACCAACACACAAGAAAAGAAAG +ATTCTGATTTAAAATCACATCTCATGATGATGATAGAGGACTTTAAGAAGGACATAAATA +ACTCCCTTAAAGAAATACAGGAGAACAAAGGTAAACAGCTAGAAGTCCTTAAAGAGGAAA +CACAAAAATCCCTTTTAAAGAATCACGGGAAAACACAACCAAACAGGTAAAGGAATTGAA +CAAGACCATCCAGGATCTAAAAATGGAAATAGGAACAATAAAGAAATCACAAAGGGAGTC +AACGCTGGAGATTGAAAACCTAGGAAAAAGATCAGGAATAATAGATGCAAGCATCACCAA +AAGAATACAAGAGATAGAAGAGAGAATCTCAGGTGCAGATGATTCTATAGAAAACATTGA +CACAACAGTCAAAGAAAACGCAAAATGGGTAAAGCTCCTAACCCAAAACATCCAGGAAAT +CCAGGACACAATGAGAAAACCAAACCTAAGGATAATAGGTATAAAAGAGAGTAAAGATTC +CCAACTTAAAGGGCCAGTAAATATCTTCAACAAAATTACAGAAGAAAACTTCCCTAACCT +AAAGAAGGAGATGCCCGCAAACATACAAGAAGCCTACAGAACTCCAAATAGATTGGACCA +GAAAAGAAATTCCTCCTGTCACCTAATAGTTAAAATACCAAATGCATAAATATTAAAAGC +AGTAAGGGAAAAAGGTCAAATAAAATATAAAGGCAGACCTATCAGAATTACACCAGACTT +CTCACCAGAGACTATGAAAGCCAGAAGATCCTGGACAGACCCTAAGAGAACACAAATGCC +AGCACAGGCTACTATACCCAGCAAAACTCTCAATTACCATAGATGGGGAAACCAAGGTAT +TCCATGACAAAACCAAATTCACACAATATCTTTCCATGAATCCTGCCCTTCAAAAGATAA +TAAAGGGAAAATGCCAACATAAGGATGGAAATTATGCCCTAGAAAAAGCAAGAAAGTAAT +CTTCTTTCAACAAACCCAAAAGAATTTAGCCACACAAACATAAAAATAACATTAAAAAAA +AACCAGGAAGCGGACGCGAGGCGACAAGATGGCGGACAAAGAGAAAAAGAAGAAAGAAAG +CATCTTGGACCTTTCCAAGTACATCGATAAGACCATTCGGGTGAAGTTCCAGGGTGGCTG +GGAAACCAGCGGTATCCTGAAGGGCTTTGACCCACTGCTCAACCTGGTGCTGGATGGGAC +CATGGAGTACATGAGAGACCCTGATGACCAGTACAAGCTGACGGAGGACACTCGGCAGCT +GGGGCTTGTCGTATGTCGTGGCACCTCGGTGGTGCTCATCTGCCCGCAGGACGGCATGGA +GGCCATCCCCAACCCCTTCGTGCAGCAGCAGGACACTTAGCAGCAAAGGAGAGCGGTCCA +GCCCCAGGGATCTTCCTTCTATGGGGTGAACTTCTGTGTGATGTTTTGGTCTTTTGTTCT +TGTTTTGTTTTGTTTTGTTTTGTTTTTTAATAAAATTGCCCATGTGAGCAAAAAAAAAAA +AAAAAAAAAAAAAAAAAAAAAAAAAAACAAACAAAACCAGGAAGCAACAATCACTATTCT +TTAATATTTTTTAACATCAGTGGGCTTAATTCTCCAATAAAAAGACATAGAATGACAGAC +TGGATACAATAAACAGGACCCAACATTTTGCTGCATACAGGAAACACACCTCAGTGTCAA +AAACAAATGCTACCTTACAGTAAAAGCCTGAGAAAAAAACTTCCAAGCAAATGGCCCCAA +GAAACAAGCTGAAGTAGCCATTCTAGTAATGAATATACGCAACTTTCAACCAAATGTTAT +CAATAAGGATAAGGAAGGACACTTCATACTCATCAAAGGAAAAAATCTACCAAGAAAACC +TCTCAATTCTGAATACCTATGCTCCAAATGCTAGGGCACCCACATTCATTAAAGAAACTA +GTAAAGTTCAAGCACATATTGTACCTCACACAATAGTAGTGGGAGACTTCGACACCCTAT +TCTCAGTAATGGACAGATCATGGAAACAGAAACTAAACAGAGACACATTGAAACTAACAG +AAGTTATGGACCAAATGGATTTAATAGATATCGATAGAACATTTCATCCTAAAACAAAAG +AATACACCTTCTTCTCAGCACCTCATGGTACCTTCTCCAAAATTGACCATATAATTGGTC +ACAAAACAGGCCCTCAACAGATACAAGAAGATTGAAATTATCCCATGCATCCTATCAGAT +CACCACAGATTAAGGCTGATCTTCAACAGCAACAAAAACAACAGAAAGCCCACATACACA +TGGAAGCTGTACAACACCTTACTCAATGATAATTTGGTCAAGGAAGAAATAAAGAAAGAA +ATTAAAGACTTTTTAAAATTTAATGAAAATGAAGGCACAACATACCCAAACTTATGGGAC +ACAATAAAACAGTGCTAAGAGGAAAACTCAGCTCTGAGTGCCGCCAAAAAGAAACTGGAG +AGAGCACACACTACCAAGCTTAACAACACACGTGAAAGCTCTAGAACAAAAAGAAGCAAA +TACACCCAAGAGGAGTAGATGGCAAGAAATAATCAAACTCAGAGCTGAAATCAACCAAGT +AGAAACAAATAGAACTATACAAAGAATCAACAAAACCAGGAGCTGATTCTTTGAGAAAAT +AAACAAGATAGATAAATCCTTAGCTAGACTAACTAGAGGGCACAGAGACAGTGTCCAAAT +TAACAAAATCAGAAATGAAAAGGGAGATATAACAACAGAAACTGGGGAAATTAAAAAATA +AAATCAGATCCTACTATAAAAGCCTATATTCAAGAAAACTGGAATATCTGGATGAAATAG +ACAATTTTCTAGACAGATACCAAATACCAAAGTTAAATCAGGCTCAGATAAACCATCTAA +ACAATGCCATAACCCCTAAAGAAATAGAAACAGTCATTAAACATTTCCCAACCAGACTGG +CGAGATGGCTCAGAGGGTAAGAGCACTGACTACTCTTCCCAAAGGTCCTAAACTTCAATT +ACTAGCAACCACATGGTGGCTCACAACCATCCGTAATGAGATCTGACCCCCTCTTCTGGT +GCATCTGAAGACCACTACATTGTACTTATGTACATAATAAAAAAAATTCTTTGGGCTGAA +GTGACCAGGGACTGAGTGAGTGGAGTTGACAGGAGCGAGCCGGGCCAACTGGACCAAGCA +GAGGACCTAAAATTCAATTCCCAACAACCACATGAAGGCTCACAACCATCTGCACAGCTA +CAGTGTACCCATATACATAAAATAAATAAATAAATCTTTTTTAAAAAGCTTCCCAACCCC +CTCCCCCCAAAAAAAGCCCAGGACTAGATGGGTTTAGTACAGAATTCTATCAGACCTTCA +AATAAAATCTTATACCAATACTCTTCAAATTTAACTATCAATAACTATTAACTATTATAA +ATTATTTTGATGACTTAAAAATGTCTGTTGACTGCCGGTGGCTCCCCATTCCATAAAGCG +AGAAGACTGACCTGCGCGGATGGAAGAGACGGGGTGTGAGGTTATGGGTGCCGCTCAGCA +GACCATCTCTCCTGGAATTGTGGGGAGCAAGGGGAAACAGATCCCACACTTAGGACTTCA +GAGTTGTTTATTCTAGTGACAAAGCCTTCAGCCACTCAGCACTCCCTAGTCTTAAAACCT +TGCCTTCATTCATCCACGGGACACTTGGATAACTGAACAAGGCCTAGGAGTGTAGCTCAG +TGGCGTGTGTGTGCCTGGCTCTGTAAAGCCCTGGCTTCAGTCCTCTACAGGGAAGGGTTG +GGGGAAAAGCTAAAATGTCTTAAGCTAAATCATCCAAGGGTTGTCCTTCTCACCCTCACA +TCCTGGGACTGGGATTGCCCGACAATACTGTGATGTATTTCTCAATGAGGTGCCTTTCAT +AACTGACCAAATGTTGCCATGTTTGGCCCCTGTCAATAAAATATGTTGAAACTTTGAAAA +AAATTGTCAATACTGAGTTGTACATTTTAAAATAAATTTGATTAGTTTAACAAAAAAATG +TAAAAAAAAAGAAAATTAAGTTTGTTCATTATCATCAAATGTTACTGGCTTTATGGTTTA +TGTTTTTTCAATGGTGCAATTATGAAGTATATAGACACATGTATACATTTACACTCATAT +GCAAAACTCTTTATGTATATGTATATAAAATTACACACACATACATATATTACATAGCTG +TGTGAAGGTAGCCAAAGACATCATACTTTTAACTTTGGAAACAATGTTAGTATCTACTAT +GATATTAAAGGTAAAAGTACCTTAAGGAACAAAGATTGTTATATACAGATAATAGGAGCA +AATACAGAACATTAAGAACATAAATAGACCTAACAACATATGCTCAAAGTATATGAAGCA +GTAGAGAGTGTAAGTAGAAATGTGTATGCCAAAAGTATAACTGGAGGGTTAAATGTGATT +ATTTTAGTAGTAAGAAGAAACCAAACTGAAGCCATTTTGAATAAAACTTTCATTTTGAGT +AGAGGGTCAAATAAAGGTAACTGACATCCTGCTTGGCAGAAAGACACATGTACATGGGTA +AGTGGCATCCTGGTTGGCAGATTGAGATATGAAAGCTAGGCAAGTGGCCCTGCCGAAGCT +GCAAAACCTAACCAAAGGGAACAGGAATAAGTGTACCACTGAAGTCATGTTCCAGAGGAA +GTCCCCTATCCCTAAAATCAGATTGATGGGAAAATGTACCTGTAACTTGGCACAAATGTT +GTGGATTTCAGGATTTAAAACTCTGTACCATTCTGGCTCAGGGTGGTGTGGTTTAGCTCC +AGAATCTGCTCTGTAGCCCTGATCGATCAGTAGCAGCCTTTGTACAATAAAATTTTGTCA +TCTTCTTAAATACTAAGGTGAACGTTCAGAAATGAAGTGAGCTGCTGAGTGCTGCTGTCC +CTGACTGATCAGTTTTTGCTGGCTAATTCAGAAAAAAATTGTGCTTTAATGGGCTCTTGT +GACTGCTTGGGTTGTTTTGGATTTTTTAGACCCCCAACATAGAAATCAATAAACAGATTA +AAATAAGCAAAAATATAGATCAGAATTGTGCCATTAGGAAACTTAAGCTTGTAGCTGCTG +TAGTAATTTTTTTCTTGTTGCTATAAACTGCTACAAATCTGTGACTGAAATCAACACAGA +TTTATTTCCTCACAGTTCTAGAAAAACTCCAAATGAATTTTTGAAGATATAGCCAAGCAT +TTAGAAAATTAGTTATTTTTTAAAATTTCATGTGTGTGAGTGTTTGTGTACCTGTGTATA +TGTGTACCATGTACATGCCTGATGTCTGCAGAGGCCAGAAGGGGGCATCAGATCCCTTAG +ACCTGGAGTTATAGATGGTTAGAAGCTGCCGTGTGGATGCTGGGAGCTGAACCTGAGTTC +CTTACAATACAACAAGCACTCTTAACTGCTGCACCATCTTCTCAGGACTCAAAGCCAAGC +TCTTGATTTTGTCTTTGTTCCTTTTGAGAGCTTGAATGGAGAACTGTCTCCTTTACCCTG +GCTTTCTGTGACACTACTCAACTTTCACATGGCCAGCAACTTCTCTGTGTCCACATCTCG +CTTGCCTCCCTCTTAGAAGGATGCTTAAGGTTTCATTTATGATTCATCTAGAATAACCTG +TCCCCTTTAAGATTCTTGATAGGCTTAACTCTTGACTAAGCCTACTAAGAGCTTTGGTTT +TATATAAACCATTCATAACTTTTAGGTATTAGGGCAAAGGTATCTTTGGGGAATATCATT +TGATATTGATTCTAATTTCACACACACTTTTCTCAACCACACATAAAACATATACAAAAA +CAGAACACAAACCAGGCCAGGTGAGAAAACCTAACAGATTCTAAATCTAATGATTTGATC +ATTGTGAAAAATTGTTGTAAATTAGTAACAAAAGGATATGTAAACAAACTTTCTATATTA +GGTACTTGTTTCATAGCTAACAAACTCTCAACAAAAGAAATGTAAAAATTTGGCTTACAA +TTCAGGAGACACAGTCTATCATGTCAGGGAAGGGATGATGGCTAGTCACATCGTATCCAC +AGTCAGAGTGAGGGATACAGGAGTTAAACTCACTTTCTCTCTCTTTTTTTTTTTCATATT +CTTTTTTTTAATTAGGTATTTTCCTCATTTACATTTCCAATGCTATCCCAAAAGTCCCCC +ATGCCCTCCACCCCCACTCCCCCACCCACCCACTCCCACTTTTTGGCCCTGGTGTTCCCC +TGTACTGGGGCATATAAAGTTTTCAAGTCCAATGGGCCTCTCTTTCCAGTGATGGCTGAC +TAGGCCATCTTTTGATACATATGCAGCTAGAGTCAAGAGCTCCAGGGTACTGCTTAGTTC +ATAATGTTGTTCCACCTATAGGGTTGCAGATCCCTTTAGCTCCTTGGGTATTTTCTCTAG +CTCCTCCATTGGGGGCCCTGTGATCCATCCAATAACTGACTGTGAGCATCCACTTATGTG +TTTGCTAGGCCCGGGTGTAGTCTTACAAGAGTCAGCTATATCAGGGTCCTTTCAGCAAAA +TCTTGCTAGTGTATGCAATGGTGTCATCACTTTCTCTTTTTAATTCATGTCTGAAACACA +GATGATCTCATGGAACATTGTTGCCCACAGTTAAGGTGGGTTTTTCTACCTTAGATGACC +AAATCTGGAGACTCTCCAATAAGATCAACCCATAAGTTATTTTAAATGCCATTCTAAATC +CTGAATCCCATCAAGTTGACAACCAAGATTAACCATTATAACTCCAACCTTTGTCATCTT +GACACTCAAATATGTCACCTTTAAGCTGCAGCCTTATGCCTCTTGTCCCCATAAGTTAAC +AGGGTTCTTTTATAATACAAAATGCATTCATTGAAATTTCAAAAATTCCCACAGTGTTAA +AACCTTTATCTCACAGAGACAAAAATCAGAATCAAGGAACTAAAGAACGGAAGTCATAGA +GAAGATCAACATAGTCAGAGTGAGTTACTTGACTGGAGTAGTAAAATGGAAAGGAGATAA +ATAAGACCAAGATTAAAACAGGATGTAGGACATGGGAAGTGACTTAGTGATCAAAGCCAT +TGCAGCACAAGCTTATGAACAGTAGCTACATTCCCAGAACACAAGTTAAAAACTGTGAGT +ATGGTGACCAGCCTGTAATTCTGGCTTTGGAAGATGCAGCCAATTCTCAGAGAAAGCAGC +CTAACAAGACTGGACATATCAGTGAACTCTGGGTTTGATTGAAAGATCCTACCTCAAAGA +AGGCAGAAGAGAAATTAAGGATAATTTGGGACTACACATGCATGCTCATCTCACCCCCAT +GCATGCACCCACATGTAAGCTTAGATTTTTCAAAACCTGATTAAAAAGAGTTCTTAAACA +CTTCAAGCTCCCATCTAGCCCACTGACCAAAGGTAGGGAGAAAAATGGTTAATAGGACAA +AGGGAAGGTGGACCTGTTTAGAAGTAGTTTTTTGGGGGTGACTCTAAACATGAATTAGTA +GCAGCAGTCTAGTCTAATTGGCAAACACCAAACATAACTCATTAGTGGCTCTATCCAGAA +GAGACCTCAAGGCTCCGCTGAATCAACATGAGTCCTCAGAAGTGGCAAGAGACAGCTGGA +ATACCACAAGAAGTTCTTTGGCGCTTTTCTCTCTATGAAGTCATGGACAAGTGAAGACCA +GTGAAGAACAACAGAGTGTTGCAAGGCAAACCAATGCAAGAGTGTCATTCACTGTCTATT +AGGTTATACTAACACTGTTTCTAAACATCACTTGCCCTCTCAAGTGTCTGCTTCAGCAAA +ACATCCCATGCCCTTTCACAAGACAGCTTCCAGAAAAACACCACATGATACAACAGAGTC +TCCAAAGAAACCAGAAATTTCCACTTTACCTGTCCAAATGCAAACATAAACACACATATA +CATTTGACATAGATGTGAAAATAGAAAAAAAAAGTTGTAAATCAGCAACGTACAGAGCTG +TGGGAATAAAGAACCATGAGAAGCCGTGGCTGCATGCATGTTGATGGTGTAAGCTAATGG +ATGGGTTGTTCCTCAGGATGTCCACATGTAGTCATGGGGAGGATATGAGGACATTTTAAT +GTTATTTATAACAGCATAATCTTTTGATTTTCTTGCTTTTTAGAGAAGTCATGAGCAAAT +AACACCTTTAAACATTTTAAGCCAGGTTTATTAAAGTATGCATTTTAAATACATAAAATG +CACCCTTTAAAATATATATAATTCTGTGAGTTTTAAAAAAATGAATATAGAACATTTGCA +TCAACCCTAAAATCTTCTGATGCTTTTTTGGCAAACTTTTTGAGTCTTCTACGTCCCTTC +CTACAACCCGTGGTTCTGGGTAACCTCTGATAGTAAATTTGGTTCTTTAGGATACAGGAC +TAAAAATGTTACATCTTTAAAAAACAAACTCATGGCCTGAGCATCAGCAGCAGACATCTT +GGTTCCGGGACTCTGCCAAGAGTATTCTGCATAGGTGAGAGTGCGGAATACAGAAGCTAA +CAGCTTCTGGGACAGGCGAGAGCCACAGAGCTTCTAAGGCAGCCCCCTTTTCGGGCCCTA +GACATCCGGCTTCTTTCCCGGCCAGAGGATAGGGGTCCACCCGGCCTGGGAGCTCTTGGC +CTGAGCATCTGCTGCAGACATCTTGGTTCCAGGACTCCTCCGAGAGTATTCTGCACAGGT +AAGAGTGTAGAATACAGAAGCTAAGAGCTTCTGGGACAGGCCAAAGCAACTCAGCTTCGG +GACAGGTCCTATTTTGGGCCTTCATCTTCGGCCAGGAGGGAGGTCCTAACGCCAGATGTA +CACCTCCCCTGTAAGAGGAGAGCTTGCCTGCAGAGAGTGCTCTGACCACTGACACTCAGA +GGAGAGAGCTAGTCTCCCAGGTCTGCTGATAGAAGCTAACAGAATCACCTGAGGAACAAG +CTCTAACCAGAGACAACTAAATCAACTAACTCCAGAGATTACCAGATGGCGAAAGGTAAA +CGTAAGAATCTTACTAACAGAAACCAAGACCACTCACCATCACCAGAACCCAGCACTCCC +ACCTCGTCCAGTCCAGGGCACCCCAACACACCCAAAAAGCTAGACCTGGATCTAAAAGCA +TATCTCATGATGATGGTAGAGGACATCAAGAAGGACCTTCATAACTCACTCAAAGAAATA +CAGGAGAACACTGCTAAACAGGTAGAAGATCTTAAAGAGGAAGCACAAAAATCCCTTAAA +GAATTACAGGAAAACACGACCAAACAGGTGATGGAATTGAATAAAGCCATCCAAGACCTA +AAAAGGGAAGTAGACACAATAAAGAAAACCAAAAGTGAGGTAACGCTGGAGATAGAAACC +ATAGGAAAGAAATTTGGAACCATAGATGCGAGCATCAGCAACAGTATACAAGAGATGGAA +GAGAGAATCTCAGGTGCAGAAGATTCCATTAGAGAACATTGGCACAACAATTAAAGAAAA +TACAAAATGCAAAAAGATCCTAACTCAAAACATCCAGGAAATCCAGGACACAATGAGAAG +ACCAAACCTACGCATAATAGGAGTAGATGAGAATGAAGATTTTCAACTCAAAGGACCAGC +AAATATCTTCAACAAAATTATAGAAGAAAACTTCCCAAACCTAAAGAAAGAGATGCCCAT +GAACATACAAGAAGCCTACAGAACTCCAAATAGACTGGACCAAAAAAGAAATTCCTCCAG +ACACATAATAATCAGAACAACAAATGTGCTAAATAAAGATAGAATATTAAAAGCAGTAAG +GGAAAAGGGTCAAGTAACATATAAAGGCAAGCCTATCAGAATTACACCAGATTTTTCATC +AGAGTCTATGAAAGCAAGATGTTATACAGACACTAAGAGAACACAAATGCCAACCCAGGA +TACTATACCCAGCCAAACTTTCAATAACCTTAGATGGAGAAACAAAAGTATTCCATGACA +GAACCAAATTCACACAATATCTTTCCACGAATCCAGCCCTTCAAAGGATAATAACAGAAA +AAAAAACCCAATACAAGAATGGAAACCACATCCTAGAAAAAGCAAGAAGGTAATCCCTCA +ACAAACCTAAAAGAAGACAGCCACAAAAACAGAATGCCAACATTAACAACAAAAATAATA +GGAAGCAACAATTACTTTTCCTTAATATCTCTAAATATCAATGGACTCAACTCCCCAATA +AAAAGACATAGACTAATAGACTGGCCACACAAAAAAGGACCCAACATTTTGCTGTTTACA +GGAAACCCATCTCAGGGAAAAAGATAGACACTACCTCAGAATGAAAGGCTGGAAAACAAT +TTTCCAAGCAAATGGTTTGAAGAAACAAGCTGGAGTAGCCATTCTAATATCTAAAAAGAT +CGATTTCCAACCCAAAGTCATCAAAAAAGACAAGGAGGGACACTTCATACTCATCAAAGG +TAAAATCTTCCAAGAGGAACTCTCAATTCTGAATATCTATGCTCCAAATACAAGGGCAGC +CACATTCATTAAAGAAACTAGTAAAGCTCAAAGCACACATTGCACCTCACACAATAATAG +CGGGGGACTTCAACACACCCCTTTCACCAATGGACAGATCATGGAAACAGAAACTAAACA +GGGACACAGCAAAACTAACAGAAGTTATGAAACAAATGGATCTAACAGATATCTACAGAA +CATTTTATCCTAAAACAAAAGGATATACCTTCTTCTCAGCACCTCATGGTACCTTCTCCA +AAACTGACCACATAATTGGACACAAAACAAGCCTCAACATATACAAAAATATTGAAAGTG +TCCCATGTATTCTATCAGATCACGATGGACTAAGGCTGATCTTCAATAACATAATTAAAT +AATAGAAAGCCAACATTCACGTGGAAACTGAACAACACTCTCCTCAATGATACCTTGGTC +AAGGAAGGAATAAAGAAAGAAATTAAGGACTTTTTGGAGTTTAATGAAAATGAAGCCACA +ACATACCCAAACTTATGGGACACAATGAAAGCATTTCTAAGAGGAAAACTCATAGCTCTG +AGTGCCTCCAAAAAGAAACTAGAGAGAACACACATTAGCAGCTTGACCACACACCTAAAA +CCTCTAGAACAAAAGGAAGCAAATTCACCCAAGAGGAATAGAAGGCAGGAAATAATCAAA +CTCAGGGGCGAAATCAACCAAGTGGAAACAAGAAGAACTATTCAAAGAATCAACCAATCA +AGGAGCTGGTTCTTTGAGAAAATCAACAAGATAGACAAACCCTTAGCCAGACTCACTAGA +GGGTACAGGGAAAGCATTCTAATTAACAAAATCAGAAATGAAAAGGGAGACATAACAACA +GATCCTGAAGAAATCCAAAACACCATCAGATCCTCCTACAAAAGGCTATACTCAACAAAA +CTGGAGAACCTGGATGAAATGGACAAGTTTCTAGACAGATACCAGGTACCAAAGTTAAAT +CAAGATCAGGTTAATGATATAAACACTCCTATATCCCCTAAAGAAATAGAAGCAGTCATT +AATAGTCTCCCAACCCCCCCCCCCCCAAAAAAAAAAACAAAAAAAAAAACACAAAAAAAA +AACCCCAGGACCAGATGGGTTTAGTGCAGAGTCCTATCAGACCTTCAAAGAAGATCTAAT +CCCAGTTCTTCACAAACTATTCCACAAAATACAAACCGAAGGTACTCTACCCAATTCATT +CTATGAAGCCACAATTACTCTGATACCTAAGCCACAAAAAGACCCAAGAAAGATAGAGAA +CTTCAGACCAATTTCACTTATGAATATCGATGCAAAAATCCTCAATAAAGTTCTCGCTAA +CCAAATCCAAGAACACATCAAAACAATCATCCATCCTGACCAAGTAGGTTTCATCCCAGG +GTTGCAGGGATGGTTCAATATACAGAAATCCAGCAACGTAATCCAGTATATAAACAAACT +CAAAGACAAAAACCACATGATCATTTCGTTAGATGCAGAGAAAGCATTTGACAAAATCTA +ACACCCATTCATGATAAAAGTCTTCGAAAGATCAGGAATTCAAGGCCCATACCTAAACAT +GATAAAAGCAATCTACAGCAAACCAGTAGCCAACATCAAAGTAAATGGTGAGAAGCTGGA +AGCAATCCCACTAAAATCAGGGACTAGACAAGGCTGCCCACTTTCTCCCTACCTATTCAA +CATTGTACTTGAAGTCCTAGCCAGAGCAATTAGGCAACACAAGGAGATAGATCAAGGGGA +TACAAATTGGAAAGGAAGAAGTCAAAATATCACTTTTTTCAGATGATATGATAGTATATA +TAAGTGACCTTAAAAATTCCACCAGAGAACTCCTAAACCTGTTAAACAGCTTCAATGAAG +TAGCTGGATATAAAATTAACTCAAACAAGTCAATGGCCTTCCTGTACACAAAGGATAAAC +AGGCTGAGGAAGAAATTAGGGAAACAACACCCTTCTCAATAGTCACAAACAATATAAAAT +ACCTTGGTGTTACTCTAACTAATGAAGTGAAAGATCTGTATGATAAGAACTTCAAGTCTC +TGAAGAAAGAAATTAAAGAAGATCTCAGAAGATGGAAAGATCTCCCATTCTCATGGATTG +GCAGGATCAACATTGTAAAAATGGCTATCTTGCCAAAACCATTCTACAGATTCAATGCAA +TCCCCATCAAAATCCCAACTCAATTCTTCAACGAATTAGAAAGGGCAATGTGCAAATTCA +TCTGGAATAACAAAAACCTAGGATAGCAAAAACTCTACTCAAGGATAAAAGAACCTCTGG +TGGAATCACCATGCCTGACCTAAAACTGTACTACAGAGCAATGTGATAAAAACTGCATGG +TACTGGTATAGCGACAGACAAGTAGACCAATGGAATAGAATTGAAGACCCAGAAATGAAC +CCACACACTTATGGTCACTTGATCTTTGACAAGGGAGCAAAAACCATCTAGTGGAAAAAA +GACAGCATTTTCAACAAATGGTGCTGGCACAACTGGCGGTTATCACGTAGAAGTATGAGA +ATTGATCCATTCCTATCTCCTTGTACTAAGGTCAAATCTAAATGGATTAAGGAACTCCAC +ATAAAACCAGAGACACTGAAACTTATAGAGGAGAAAGTAGGGAAAAGCCTCGAAGATATG +AGGACAGGGGAAAAGTTCCTGAATAGAACAGCAATGGCTTGTGATGTAAGATTGAGAATC +GACAAATGGGACCTCAATAAAATTGCAAAGCTTCTGCAAGGCAAAAGACACCGTCAATAA +GACAAAAAGGCCACCAGCAGATTGGGAAAGGATCTTTACCTATCCTAAATCAGATAGGGG +ACTAATATCCAATATATATAAAGAACTCAAGAAGGTGGACTCCAGAAAATCAAATAACCC +CATTAAAAATGGGGCTCAGAGCTGAAGAAAGAATTCTCACCTCAGGAATACCGAATGGCT +GAGAAGCACCTGAAAAAATGTTCAACTTCCTTAATCATCAGGGAAATGCAAATCAAAACA +ACCCTGAGATTCCACCTTACACCTGACACGAGTCAGAATGGCTAAGATCAAAAATTCAGG +TGACAGCAGATGCTGGCGAGGATGTGGAGAAAGAGGAACACTCCTCCATTGTTGGTGGGT +TTGCAAGCTTGTACAACCACTCTGGAAATCAGTCTGGCGGTTCCTCAGAAAACTGGATAT +AGTACTACCAGAGGATCCTGCAATACCTCTCCTGGGCATATATCCAGAAGATGTTCCAAC +CGATAAGAAGGACACATGCTCTACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAG +CTGGAAAGAACCCAGATGCCCCTCAACAGAGGAATGGATTCAGAAAATGTGGTACATTTA +CACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTTATGAAATTCCTAGGCAAATG +GATTGACCTGGCGGGCATCATCCTCAGTGAGGTAACACATTCACAAAGGAACTCACACAA +TATGTACTCACTGATAAGTCGATATTAGCCCAGAAACTTAGGATACCCAAGATATAAGAT +ACAACTTGCTAAAGGCATGAAACTCAAGAAGAACGAAGACCAAAGTGTGAACACTTTGCC +CCTTCTTAGAATTGGGATCAAAACACCCATGGAAGGAGTTACAGAGACAAAGTTTGGAGC +TGTGTCGAAAGGATGGACCATCTAGAGCTTGCCATATCCAGGGTTCCATCCCATAATCAG +CTTCCAAACGCTAACACCATTGCATACACTAGCAAGATTTTGCTGAAAGGACCCAGATAA +AGCTGTCTCTTGTGAGACTATGCCAGGGCCTAGCAAACACAGAAGTGGATGCTCACAGTC +AGCTATTGGATGGATCACAGGGCCCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCT +AAAGGGATCTGCAACCCTAAAGGTAGAACAACAATATGAACTAACCAGTACCCCTGAGCT +CTTGTCTCTAGCTGCATATGTATCAAAAGATGGCCTAGTTGGCCATCACTGGAGAGGCCC +ATTGGACTTGTAAACTTTATATGCCCCAGTACAGGGGAACGCCAGGGCCAAAAAGTGGGA +GTGGGTGGGTAGGGGATTGGGTGGGAGGGTATGGGGGACTTTTGGGATAGCATTGGAAAT +GTAAAAGAGGAAAATACCTAATAAAAAGTATTAAAACAAACAAACAAACAAACAAACTCA +CTTTGTTTCTTGTGGTAAAGTTAATGGTATGTGTCCATCCTATTTCATTTCCTAGGGTGC +ACAGCTCTGGATTTCCCCAGACTCTGCTGTAATGGTTTGGGGGTTATGAATTTATGTTCT +ACACAATGCATAGCAGAAGTGATGGAAGGCACATGTAAACTTAGTTTTTGATGAATCCTA +GGTGACCCTCCATCCCTGTCTTCTATTTTTGTCACCATGTTAGGCATGTATCAGACAGTA +CTTTTCTTTTCTAGACAGGGTTTCTCTGTGTAACCTTGGCTGTCCTGGAATTCTCTCTGT +AGACCAGGCTGGCCTAGAACTCACAGAGATCCTCTTGCCTCTGCTTCCTAGTGCTGGGAT +TAAAGGTGTGTTCTATCACAGCCTGGCCTTTGGACAGTACTTTTAATAGACGAAACCTAT +GGGTGCCATTGAGTCCTTCCTAGGAACAGAACATAGCAGATGTATGTGGAACATGGACAG +TGAATGGGGCCATGAAAAACAAACAAGCCTTTGAGGGAGGGGGACAGGTAGACACAGAGG +CAAAGAAAGGCAGAGACAGAGAGGGGAGTGTTTACATGTATAGTGGTACATAAGGGCATT +TCCCTGTGCATGTGGAGGCCAGACGCCAACTCCAAATATCTTCCTGTTTTTTGTTTGTTT +GTTTGTTTGTTTTGTGTGACAGGGCTCTCACTGAAACTGGAGCTTAATATTATGGCTAGA +CTGGCTGGTTATTAAGTGTCCTGGAATTTGCCTGTGTCCAACCCCTCAGTGCTAAGGTTA +CAGACCACACCACTGCATCCTGCTTTTGTGGGGCGCTTGGGGATCCAAACTCAGGGCCTC +ATGTCTGTGTAACAAGGGTTTACTTCCTGAATGATCTTTCTAGTCCCAAATAAACCTTTG +TGAGTTAAACTATTGAACTTTATCAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGCCCACTCCTGGTTCCACAGCTCTCTACCTTATTTTTTTGAGACATGGTCTCT +CACTGCGTGAAACTTGCTCGCTGCCTGGACAAGATGGCCAGTAAGCCCCATGCAATCTCC +TGTCTCTGCCTTCCTGGGCTCTGAAATTGCAGGCATATTTTACTATATATTTCCATGGGT +ACTGGGGATTCAAACTCAGATCTTCACAATTGCATTGTAAGTACTTCACCGAGTGAGCTA +TCTCCTAGCACTAATAAACATAATTTTAGCATGGGTAGATAGGTTCGTTCTGTTTAAGAA +AAAAAACTGAGCACTCCTCAAATCTAGTTTTGTAACAAATTAAAATGTTTTCCCATCTTC +TCAAAAATGGTTGAGGAATTCTTGCCAAAACATTTTAAATAAAAAGTATAATATCATTTT +AATTCACTTTGAATTATAATTACTTACAAGAAAAGAGGGATATAAAACCAAACAGCAGCA +AAACATTACCTACAACTATGGAGATCTGATTCTTGACGGTTCTTGATGGGTTCCTGGCAC +CCATCTGCCCTCCTGTCTTGGGTGACCTTCCTTTCTTCTTTCACACTTAGAAGGAAATGG +CCTTTCCTGCCATTCTCAGCAGCTTATGCTGGGCTCCTAAATACAGCTGTGCATGTCTTA +CAGGATATAATCTAAGTTTTGGTGACAAAGAGGTCTTTCTTAGGGCAGAGGATATCCAGT +ATCCACAACTGTGGAGTAGGAAATGACAAGAAAGGAGGGGGAGAGTTGAAAGTCTTATCT +CTGAGCTCTCAATGGTCAGGAGTCCAGATGGGCCTGAGAAGGCAGGATAGTCAATTCTTC +TTGGAGATGGCATGGGAAACAGGCAGGGAGAAGGAGAAGGAGGAGGAGGGAGAGGAGGAG +GAGGAGGAGGAGGAAGAGGAGGAGGAGGAAGAGGAGGAGGAGGAAGAGGAGGAGGAGGAA +GAGGAGGAGGAAGAAGAGGAGGAGGAGGAAGAGGAAGAAGAGGAAGAGGAAGAAGAGGAG +GAGGAAGTTACATTCTCCTTTCTATTCAATGATGCCTGCTCAAACATCATGGATAATTTA +TTATCAGCTGAAGTGGGGAGGAGAAGGAGAAGTTATACATGTACATGGGTGGACTCCTGA +AGTATAGGGTAGTGCAGCCAAAGGCCATTGTGGCAGGACAGTGATTAGCAGAATATCCAA +GGAGAGAGTGAAACTAGGGATGTGAGGTCAGCCCACTTTCCCTTCTGGGAGTCACCCTGC +TTCCCTTACAACACACTCCCTTCCAAGATGCCCCACTGGCTGAGGCACTGAGATGGGAGC +CTGCTTGTCCTATTGTGGGCTCTCATAAGTTGTTTGCAGAAATGAGTGAAGTGTTAGAGC +ATCAACTCTGAGTGCTCTGTGGAAGATGCGTAATCTTAAGACCTGATGATGTTTTGGAGT +GACACCCCTTATTTTAGGTTGCTGTGGCCATCCCTAGTAAGTCTTTTTTAGTGAGCTTGT +GTTGATTAGGACTGAGTAGCAAGTTTTAAAACTTCCACTCAAAGCACATGGAGAAGCAAA +GGAAAAGGACTTGCTTTCATGGTGAACAGGGAAGTTGGCCATAGATGTATTGCAGGTAAC +GCTTGATCTAGAAGTGTTGTTGTGAGCCTTCTTTCACAGTCCTTAAGTTCTGCTCTATGT +TGGTTCAACTGGGTGAACTCTCCCTTCAAAGATGCTAGCAGCTATTCCACCTTTCACCAC +CTTTTTCATTGTTGTCTTCCTCCCCCTTTCCTTTCCCCTCCTTCTTCTTTTAGATTTAAA +CCTCAGATTTTAAATGTGCTGGTTTAAATCTAGTAAATCAATTGTATTTGGGGTTTCATC +ATGACTTTATGTGTATGTTATCTTCAGATAGATAGATGTAGGCAACTCTGACTTTCATAC +TTAGAAGGGTTTGCCTTTCATACTTAGAACAGTTAATCCTGTTCTTAGACCTACTATTAA +GATCTGATGCTTAGGGCCCAGATCAAGGGCACCCACATGATCCTGGAAGCACTCAGGCTG +CTTTCTTTCTTTCTTTTTTTTTCATACTTTTTTTTAAAAAGATGTATTTATTACATGTAA +GTACACTGTAGCTGTCTTCAAACAAACCAGAAGAGGGCGTCAGATCTCGTTGCAGATGGT +TGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCTGGACCTTCGGAAGAGCAGTCGGTG +CTCTTACCCACTGAGCCATCTCACCAGCCCCCCGGCTGCTTTCATTAATAACAATTAGTT +AATTCATTTCATGAATAATCATTCATTAACAATGTTACATACAGGTTTTTTTGTTTTGTT +TTGTTTTGTTTTTTTGTAGGAGGTTGTTTGTTGGGAGCCGCCCCCACATTCGCCGTTACA +AGATGGCGCTGACATCCTGTGTTCTAAGTGGTAAACAAATAATCTGCGCATGTGCCAAGG +GTATCTTATGACTACTTGTGCTCTGCCTTCCCCGTGACGTCAACTCGGCCGATGGGCTGC +AGCCAATCAGGGAGTGACACGTCCGAGGCGAAGGAGAATGCTCCTTAAGAGGGACGGGGT +TTCGTTTTCTCTCGCTCTTGCTTCTTGCTCTCTTGCTTCTTGCTCTCTTGTTTCTCTCTC +TCTTGCCTCTCTCTCTTGCTTCTTGCTCTCTTGCTTCCTGCACCCTGGCTCCTGAAGATG +TAAGAAATAAAGCTTTGCCGCAGAAGATTCTGGTCTGTGGTGTTCTTCCTGGCCGGTCGT +GAGAACGCGTCTAATAACAGTTGTTGAGTTTTCTGGTATATTGATGACCATCTTCTCATG +CTTTTTAGTGTTTAAACTTGAAGAGAATTCCATTAATGTGGTTGTATTGATTTCTTACAC +AGCAGAGTTTGTATATACACATGCCTAATTAGTACACTACATTATACCAGAAATTACTGC +ATCCTTATTTTTGATTACAGTGTAATATTTTTGTGTGGATGGCTACACACACACACACAC +ACACACACACACACACACACACACACACATTGGTTTTTTTTTGTTGTTGTTTTTTGCAGG +GGGGGCAGTTTCTCTGTGTAGCCCTGGATGTCCTGAATCTTATTCTGTAGACCAGGCTGC +CCTCAAGCTCACAGAGATCTGCCTGTCTCTGTCTTCTGAGAGCTGAAGTTAAAGGCATGT +GATACCCAGATGGCTTCTTATATAGTAACTTGTCTTCTGCCAACTAGCATCGGGTTCTAT +GTCTTTAAACTTTGTTATTATGAACACTTTCCTTTTGCACACGCACACATGCACACATGC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCACACACACACACACAC +ATGTGAAATAAAGTCTTAGAGGTAAGATAAAGATGGAAGAGCATTGGAAAGTTTCCCTTT +AAAGTGTGTGTGTGGGGTGTATGGGGGGACTAGCATTACACACTAATTAGGAGTGTACAC +TCTGGAACAGGCTGCCTGGGTTTGTGATTTGCCTTTCCTCTTTATTAGTTTAGTGGCCTT +GGACAAGTTACTTACATTTCTATGTCTTGTTTGCTAATGGGTAGGTAGGATGGGAACCAT +ATCTTTCTGCTAGGGTTATAAGAATTAAATGAGCGAATCTGCTGAGCTTCACGTGTGTGG +ATGGTATTCTAGTTCAGACTCAGCAACTACTCTAGTGGGATGTTCATATTCCAAATGGGC +CAAGACGGGGACGCTGGCTTACTCGGATGTGCTTCTGTGCAGACTCAGCACTCGGGAGAT +GGAAGCAGGATGACCAAGGGCTTGAGGTCAGCTGGGTGTACCAGAGAGGCCCCTTTTCCA +AAGGAAAGAGAGAAAGTGGCGTTGTTAATCCTGAATCTGCCACTTAGGCACTGATTCCCG +TGCACCTGAATGAACAAGTGAATAAAGCTAGACTTAAGAATTGTCTCAAGCCGGGCAGTG +GTGGCGCACGCCTTTAATCCCAGCAATTGAGAGGCAGAGGCAGGTGAATTTCTGAGTTCG +AGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAGGACTACACAGAGAAACCCTG +TCTCGAAAAAACCAAAAAAGAAAACAAAAAAGAAAAAGAATTGTCTCAGTGTCTTCCTGT +TACTGCCTAGCTTCCGGGATCCGTGCTAAGTAAACATCAGAGCCGCCCTTACCTAGAAGT +ACTTTGAAGGCAGCATGGAGTGATGCTGCCCAAACTGGCTGTAGCAAAGGGGCAAGTGAG +AAATGAAACACTTTTCCAGGCTCCCCAGGCATCTGCCACCACACCCAGCTCCATCCCCAT +ACAAATGGCTTGAAAAGTGGAACAGAAATTGATTTTTAAAAATTAGACAACACCTATGTG +TCAATTGAATAACACTCCACACATACACAGTATCTTCAGTAGCATAGTCTACTACAAAAT +TGTAATTGTTAGTATGCTCTATTTTTGTATTGTGTAAAAAACAATTAGGAAGTTGGTGGA +AAGGAAACAGATTAATAAACACCCATTTATAGTTACCAGATCCAACATGGACCCTGAAGC +CAGGCCACTGTATTGGGGGAAGATTCAGGAATGATCCAGAGAAGCCTTCATGACCTTAGG +TACAAACATGGATCTCTCTGGATGAAATATCCAGTGTGCCTTCTATTTTAATAATGAAGC +AGGTGCCAGGGTTGTGGCCTCTCACAGGGGTCTTCGTTTGCCACACTTAACTGGGTGGTT +TCTGTTTTGTTTGGGGGAATAAATATTTGAAAGGGGAAACTGTAGAAGGTTTTGCGGCGG +TTATGATGTTATTGATACACAGGCTGATGCTGTTATGGCGGGTGCTAACAGGCTACATTA +TCTTTATGCCTCCAAGGTAACCTGAAGCAGCTGTCTATTGCCTTGGCACTACCTTACCCT +GAAGCGTCTGCCCTGCTGGGGACTGTAACCCGAGCCAACTGCCTGCCTTACAGAGGCTTC +TTTAGCTACTGACAGCAAGAAAGGAAGGGAGAGCGTGAAGTCCCCCAGATGGATCCTTCC +AAGCGGCCCGATGCTGAGCGACTCTCTGAGAGGATGGCCCTGCCATCTCCACTTCTACGT +AAGGGCAACAGTCACTAGTGTGTTCTCTTCAGGCACGGAAACAAATACTCGAAGGAAACC +TCTGGAAGATTTCTTTTTCTCTTTTGAACTCTGCCATGTATTGCCGCAGGCCATGTCCAC +GTGGAAATCGAGGCTCACCAAAAGCCTGAAGCTCCCGTCTCGAAGGATGCACTCCTTCCC +ATGCTCGGCTTTGCTGTCCTGTTTTGGCAATACCAGGGAAAATGCTACCTTTGATCAGTC +CAGCTCGGCGGATACTCACTCTGCCATCTATGTCCAGCCCATGGCCAAAGCAGGCACACA +TCCAAGTCACCCAAAGGTGGAAGAAAGAGCTGCAGAGAAAAGGCGAGATTCTGGTATACA +CTTGGAGCAAAATGGCACCGCAAATGGCAATAACAGCAAACACACTGCTGTCCAGCCTGT +AGAGACCCCTGAGGATTTTGCCAGGTCCCTGAATGAGGAAGTAGACTGTGAAGCCGTTAC +TTTCCAGACGTCCATCCCTAGACCATCAATTATTGACATGCCAAAGGTGAGTGAGCTTTC +CCACTGCTGTTACAGATAAGGCTGTGTTAGGGAACGTTCTATCATTTTTTGGAAAAACTC +TGGCAAACATCCTTGTTTAAATTCATTACTGTATATGACACACAGAATTCTCTCTTGCTA +GTGAGAGGAACTGTGGAAAGCCTTTTAAATTTTCAGCGTGTTCGCTGAAGATATATATAG +AGAAATGACAAAGAATTCAGGAGCTGTCACAATGGCAAACCAGACTTTAGTGAACTGGTT +ATAATGCCTCCAAACAAACAAAAGATCAGAAGATGTATATATTATTCACACACACACACA +CACACACACACACACACACACACACACACACACACGTATATGTGTGTGCATGTAACACTT +GCATATAGTTAAAAAAACTGATCTATAACTTTCTATCTACTAAAATCCACAATATGAAGT +CTGACCATGGAATTTCAGAAATTGTCTTTAGCAGTTAGAATGTATCCTGTCTGGACAATT +GGGAATGATGGGGGAAGTTGGAAATGATAAGCAGCCCCATGTACAGAGCAGAAAGGAACT +GGCAGAAAATGGTATTCATAAATAAGGGATGATGCCTGTCTAACTTTTAAGATTTAAAGA +CAGGAAGAGGAGGGATTTGAAAGCTGGCGTCCCTGCTCTCCTGGGGCTTGGTCTTGAGTT +ACTGCTTTCTTGCCTTTGTTTCGGCATTACTGGATTTTAGTTTCTGAATGTTCTGAATTG +TTTGAGATGTACACACCATTTCATAGTCCTTGTCAATCCTGATTAAGAGGGGCAGTTGAG +AAAGAGACTTCTAAAGGATATAACCCCCAAAATGTTATTGCCCAGTTTGTTGTTGGTGGT +GGTAATTTCTTGCCCAAGTAATTTAGGACCAGAGCTAAAGAGCCTGAACGTTTTTCAGTA +TTCATTAATATGGTGTTCTGATTTAAAGCCTTTTTTCTCAGCTAGTTTATTAAATAAAAG +GTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGATTTGCTTACTTGGACTAAGTCT +TTTTAGCAATAAAAACTACAACTTGCCTGATAGCAAAGATAGAGTTAAGACATAATTTAA +AACATAGTTCAGTTTGGCAGTCTGTAGCAATGGTTCTCAGCTTTCCTAATGCTGTGCCCT +CTTAGTACAGTTCCTCACGGTGTGGTGACCCCAACCATAATATTATTTTCACTGCTACTT +CATAACTGAAATTTTTCTACTAGTATGAATTGTAATGTAAATGTGTTTTCTGATGGTCTT +AGATTACCCCTGTGAAAGGGTCATTTGACCTTGAAAAGCGATTGTGACCCACAGGTTAGA +ACCACTGGTCTACAACACTCTGTTAAGTGAGTGTATTTAATATAGCACTATGCTAAGTGC +TCTAGGAGCATAGCTCAGTGGCAGGGCATTTGCTTAGCATGCACCAGAACCTGGATTCCA +TCCCTAGAACTGCCAGGGAATGAAACTTTATTGTTTGAATTCTGGTATTCTGAAATTGAT +CAGAAGATTTCACCAAACCCTGTCTTAATAGCATTAATTTTTTTTTTGTTAGTATTGTTA +AGTCGACCCTCAAACAAGCAATAAAACCCAATATACTTGTTTAGTTTTCCGTGCATATCC +ATGTATAAATTGAGATATTTTTAGCGAATCTGAGTACACATCATGGCCAAGTTCATATAA +GCTACATGGCCAAAAGATGAATCTACATTACCTTGATGAGGCTAGAAGCATACATTCTGT +CAAGGAGGGAGGGCAGCAAGCCAGCCTCCACCCTCCACTGCTGAGCTTAGGAGCAATGAG +AAGGGCTTGGTCTGATTTTCTGTTTTAATGGTTCCTGTGACACAAGGGACCAGTGTAACA +CAGTGGGAGTCCCAGGAATCAACCTTGGGTCATCAGGGTTAGTAGCAAGTAGCAAGTCCC +TTCACTTACCTAGGCATCTTGCCTGCTCCAGCCTTAGTTGTTAAAACATAAGGGAAGGAC +CGTGTGATTAAGGAGTCATGTGACCAAGACTACAGACCACCCATAGACATTCAATACCGC +CTAGGAATAGGTATATCAGAGTGATTGAAAACGAGGCTGTAAGTTGGAGAAGCGCCCGGA +AAGATCCAAAGGCCCACAGAGGAGCATCTGGGATGCTACAGGGAGATGTGCAGCAGCAGG +AGCTTTGGGGATTTTGTGCAGAACTATGTCGTGGACAGGGCTATGATTCTGGGGCGGGCT +AGAGTTGAGAAGCTGGTTCAGTACCTCGGTTCTGGGTCAGTCATAAAAGGACGAGTAGGG +GATGCTACAGGCAGAAGTAGATGCAGCCGCTGACCTTGGGAAGGCTGAAAGCAAATGAAA +TTAAGGGGCAGAGAGTGTGCAAAGAGGAGGCGAGTGGGCTTCTGTTGTGGTTCCAAAGCC +CAGGGCTCACCTGCACAGAGCACCTACCTTCTGCCAGCCTTTCTCAACGCATTAAACGGA +GGCTCTCGTCTAACCCTAGAGACGGTCCCAAGTCCACAGAGGGAGGAAATGACAGACTCA +GGGTTAGAGTCGAGTTCTCCCCAACTCCCAAGTCCACCCTTGGAAATAGAAGGTGCTTCT +ATTCCTGATGCTTGAGACTTAGAACCAGATAGTCCTATACGAGGTCATTTCCTTTTCAAG +TCAATTAGAGCTCCACATAACGCATATATGGAGTGTATTTATAAAACTGTGCAGCACATG +GAAATGTAGCAGCTGGGCTAGATAGCCTTGGGTTCAATCCCCAGCACCGTAATGTATATT +TATAAATGCATATATGTGTATGATTATAATTATTAGTTTAAAAAATAATTTGCATAACTT +TTTTTTCTGCCACAGTGGCAGGCGTGTATCACCATGGAAAGAGATATTTTTCATTTTTTG +TCAGAGACAAAGCTTTGCTGATGGCCGTGGGGGAACTTCTGATTAAAAGTGCCAGCAGCT +TCTTTGTGACCTGGCACGTCTTCAGCGACGTGTTCCCCTAGGTGGATGGTGAATGAGCTA +GCTTTCCTACAGCCTTGCCCGGTGGCTCATGTACTTCCCCTTTAGGTGTACTGATCCTCT +TTCTGGAAGCTGCTTTGTTAGCAACCATAAATAATACTTACACTCTTTCTGAAGTTCAGC +TTCAGAGCAACCTGAAATGAAGACAGACACCCCTGGGGTGTCTTTCGTTACCCTGGTGAT +CAGAAGGGAAGGAGGATCATTTCAATCTGACACAGACTCTAGTCTGAGTGGAAAGCTGAA +AGTCATAAATATATAAACTAAGTTGAGGCAAAAGCATTTATCTGGGTTGCAGAAAGGCAT +ATGCTTGTCTAGCGAAAAGGTGCTTGTTGCTCAAGGCTGACAGCCTGAGTTTATCCCCTA +CATTATACACACAGCACACAAGCATAAACCATTTTTTTTAATTTAAAAAGTTATCTGACC +ACTGGACATGGTTGGTTGTCTATGCCTTAAATCCCAGCACTCGGGAGGCAAAGGCAGGTG +GATCTCTGTGAGTTCCAGGCCAGCCTGGTCTCCAAAGTGGGTTCCAGGACAGCTAATGAA +GGCAGCTACACAGAGAAACCCTGTCTCAAAACCAAAAATAAAAACCCAAAACTTAACCAA +CCAATCAAAAAACAAAAAAATGAAAGAAAAAGAAAAGTTATCTGAAAACTATAAGTGATA +TTAACTAGACTTCAACTCTTCTTCCCCCTCCTCTTCCTTCTTTTTTGAACTAGTGTCTCA +CTATGTAGATCTGGCTTAGAGTTCACTATGTAGACCAGAATGGCTTTGAACTCATGGAGA +TCTCTCTGCCTTTACCTCTGCCTCCCAAGTACTGGAATTAAAGGCATGCACTACCATGCT +TGGTTTCAACATCTTTTGTGTGTGTCCCTTTCCTGTTTCATGCTTGAAATCAAGGTAAAA +AGCTTACAATTGGAACATGTTGTAGAGTTGGGAGTCATGATGTTCCATTAGTGGTTGTCT +GTCTCACAGGTGAAGCCTCTCATAATTGGTGGAATCACAGACAGATCATGGAGTGAGGAA +ATGCTTCTGTTTATTGCTTTAGCTGAACGTTGCTGAGATGTCCCTCTGTGGAAACTCAGC +ACTGGCCCTAGGACCTGCAGATGAATGGACAACCCCTTAAATTGTTTGCATTCTAGAGGG +AGAGACAGATGTAGAAGCTGGCAATATCAGCAGAGCATGAGAAGGCTAAGGTCTGGAGGC +CTTACAAACTCAGGAGGGGCCTTGGGAAGATTGGGAGATAGGGCAGCTGGTAGAAGATTG +ACAGACAGGTTTCCACCCCACACTGCATCCTTCCCATATGGCAGGGAGTGCTTTATCCTG +CGTCATCTTGGCACTGTAGACAGAATAAGAAAAGAAAGGCTGCAAGTGGCTAAGGTCTTT +AGAGTACTTTTCATGTTTGAGAGAGTATATAGCAATGTTTTTTTTTTTAAAATCTAGTTC +TCCATGTGTGTGTGTGGGGGGGGTGGGGTGGGGGGTGGTGAACCAGTCTGACACAGAAGA +GGGAATAATTGTGGCTAGGAAATCATGCCTTCGTGTATTGAAACTAAAAAAAGTCAATGA +TATAAAAATGCAGGATAATAGGGTCCACCTTAGAATGACCATGGCATTTTGGAACAAGCT +TGTTTTGCAGTCAGACATAGAACAGCAACCAAGCCAGGCCTGCAGTCTCACAATGGCCCA +AGGAAGGATGCCGAGACTTGGGCAGTCATCGTTTCTCAGGGCATAGACCTTGGCTTTGCT +GCCTTTGAGACAGCTATCTTCCTTTGTCCTCTTTATCCAAAACACAGTCTTGATAAAAGT +TTTGAAGAGCCAAGTGTGTAAGTTAGAATGTCTGTCTCATCATAGACTCTGGGAATTAAT +TGTCAGAGTTGGACAGACCAAGCCAGATGCTCTCTATTAAAACATTATAAGTAGGGACCA +GGGGAATGCCTTAGTAAAGTGGTGGCTGCTTCAGCATGAAGAGTTGAGCTTAATTCACAG +GCATGGTGGTGCTCACAGACATGGTGGTGCTCACAGGAGTGGTGGTGCTCACAGGCGTGG +TGGTGCTCACAGGCATGGTGGTGCTCACAGACATGGTGGTGCTCACTTATAATCCCAGTG +ATGGAAAGGGAGAGACAGGTGGGTCCCTGGGGTTAGTGTGGTCATCATGTTCCAGGCTAG +TGAGAGAGCCTGTCTCAAAAAGCAAAGTAGATGCCTTGGGATGACGCCTGAGGTTTGCTT +CTGGCTTTCACATACATGTTCTCACACATGTGTATGCTCTCATATATACATACATACACA +CCAGCATTCACGTGTGCACCCACATGTGCAGAAACACACACACACCACACATAAAGATCA +GGTTGGCATGTGGGCATGTCAGCAGAGCATTTTCTTTCTGCTAATTGAAGTAGGTGGGGG +GGCTCAGCCCACTCTGGGCAGTGAACCTGGGCTGTAGCAAAGATAGCTGAATGTGGGCCA +GGAAACAAGCCAGCAAGTGATGTTTTCCACAGTCTCTGCTTCACTTCCTGCCTCCAGGTC +CCTGACTTGAGTTATTGCCCTGAATTTCCTCAGTGATAAACTGTTACATGGAACTGTAAG +CTGAAGCACACCCTTTCCTCCCCTAGTTGCTTTTTTGTTAGAGTCTTTTTATCTTAGTAA +CAAAATCCAACAAAGGCAGTGCCATTGGGAGAAACTCTGTTAGGCTACATATTGCTTTTT +TTTTTTTTTTTTTTGTACAAACTAATTTGCTTGCATTCTTTTTAGAATGAGAACTGCATC +TTTTTCTAATGGGTCTAAAGAACCTTAAGCTAGCTATAAAAGCGAGTGCGCTGTCAGGGA +TGCTTCCTGCTGAACATATGATTTGATGTGATCTTTAATAAACGTCCCAGTTCACACACT +GAGTCATGACAGCATTTTAAATATATGTATATGCCATGGTGACTTCTTATCTGCCTTCCT +TCCCCAGCTCTTCTATGTCATTCCTGCTGGGTTCTTTCTCTCTTCCTGAACCACACCCTC +TTCTGCTTACATGTTACATATACTTCTTCGCTCCATTTCTATTTCTTTCCTCCCTTTCTC +TTTGTTTAGTTAACTAAATGTTTTATTAACTAATTTTGAGTTTCTTACAATGTATTTTGA +TCATATTTATCCCCAAGTTTTCCTCTACCTCCAACTGAGATCCACCCTCATTTCTTCTGG +ATTTCATGTACTACTATATAAAAATTTATCAACTCTGATTTGTGTTGTCTTTGTATTTCT +GTGCCCCTGTGGGGCACAGGCCATGTGGTATCTCCCATGAGCCACTCCCTTAACAAACTA +CTTTCTTTTCTCCACACCATGAATTGTACACAGCTTCTCAGATGGGAAGGTGGGGTGGTG +AGGCTTATGAAGCCCTTGACACTCCATACTAGAATGCTGACAAGCTTGATCTTGCACAGG +TTGTGGCCAGGCAGCCTCAGGTGCTGTGAGTTCGTGAGTGTAGTGGTCCTTCCTGCTTTC +TCTTCTCTCCTCTTTCCTTAAAGCCTCTGCTTTCCCTACCTCACCCCTATTTCTACTTTC +ATAACACACACACACACACATGCACATACATGCACACACATGCACACACATGCATACTTA +AAACTAAGAGCCTGAATGTGAGGGAAAACATATAGTATTTGTCTTTGTGAATCTTATTTT +GCTTAATACAATGATCTCCAGTTCCATCTGCATTGCTGCAAAGGTCATGATTTTGTTCCT +TCTCATGACTGATAAAACCCCAATGTGTGCATGTCCACCATGCTTTTTTATCTACTCATC +CACTGATGGACATTTCAGCTGCTTCCTTTTGCTAGTGATCATGAATTTTCAGTGTGGCAA +TAAACACAAATGTCTGTGTGCTATGTTGATTTAGTGACTTTCAGACAGTATATCCAGAAA +TATTGCAGTTGGGTCATATGGTAGTCTTGCTTTTAGTTTTCTAAGGAATCTGCACAGTAG +TTTCATCCGACATCCTCTTTTATCTACATCCTGGCCAGCATTACCATTTGTTTTCAGGAT +AGCCATCTGGACTGGGGTGAGATGGATGCTCAAAGCAACTTCAGTGTGCATTTCTGTGGT +GGTTAAGGGTGTCAAGCACTTTTTCAAGTACTTATTTTTCATTTGTGTTTCTTCTTTTGA +AAACTGTCTCTTCAGCTCATTGGCTAATTTGTTGATTGGAACTTAATTTTTATGATTATT +TATATATTCTAGGTATGAACTCTCCTGACATATTGTTTGAATCGAAAGCAAATTAGAAAC +TCACACAATCACTGTAAGTTGTCTAGTTTCATTTTATGTACTGAGCAAGACAACCATCTT +TCACTTCCTCAGACACAGAAGATGTTTGAACGAGATAGAGCAGGTCCCATCCCGTTCCAT +TTAAGCACTGGTAATTTTTCATGCCAGGCATCTCCTTTCAAAAGCTGTTGAGCATAGCAT +GGGCTTGTGCACGAAACACCTATACACTCAGTCAGGAATTTTCTAAGTCAGATATTCAGT +TGAATGCCAACTGGAAAAAAAGAGAAACAGCTCCTTGGCTCCTCTCAGGATGAAGTAAAA +TGAATGGTCCTCATAAAACCGTGAAATTTACACTGCACAGCTTTGGCTCTTGGAAATCTT +CCATAGAAGACTCCAGAGGCCAGCAAATCTGCAGAACTCTCAGACCCTGTAGAGCTGAAG +GGAATGCACACTTCAAACCAGGAAAGAAGGCACACGTGTATGATTTAATAAAAACTGAAA +GCGCTGCTTTCAAGCAAGGTTACCGCTGCTTAACAACTCAGTTTAAAATAATACCCATTC +CAACCAAGATTGGCATGTCAGAGGGAGAGAGGTATAGAGGAAGAGGTTTTCCCATGTTTG +AGTAGCACCTATTTCCAGTTATACAGTGAGAATCTAGTATCTCTTTGTGACTCATTAGTA +CTCTTTCTTCATTATTTTTTAAAGACAGGATCTTGTGTAGCCCCATGCTGGTCTTGAACT +CCTATCTTAGCCAAGGATGACCTTGAACTCCCGATTCGCCTTCCTGCACCTCTATGGTAC +TAAGCTCTCAGCTTTGTGCTTCCAGACCAGGTTTATGAGCTATTGGGCACTGGCCTTCAT +GCATGCTGGGAAAGTACTCTGACAACTGAGCCATGTCCTTGACGTACTCTAACCCCAACT +TTTACAGAGTAAGTATAAGTTTTATAGGCAATGCTCTTGACCATCTAACCAAAGGAGATT +GTAATTGACAAGACTCTGACCCAAGAATATCTGCATCTGTTTAGCTGGCATTCCTGTCTT +CTTCATTATATAACCTGGGGTCATGCATGCTTCAGCTGAAACCCTCTTTGTTCCACCACC +ACACTTGCTGAATATGCTGGAAACTTGAACATGTCTTATGCTCCAGGAGCCACAGGGGGC +AGCTGAATGAATGTGCTGTATCCATCATGGGAAACTGGAGAGGATTTTTTCCAGCTAAGG +ACTCTGTTAACCTGATCTGAACTGTTGTTCATTTTCCACTCGCTGCTCTTCCTTTCCAAA +GAAAATATAACTTGTTGACTTAACGCTTTTTCCAATATGCTCTCAATGCAGTTGGTTTTG +TAATTCTGCACCAGGGGAAGTGAGAGGCTGGAAAGAGGAGGCAGTTAGAGGAAGGGAAGC +CTCCACCAGAGCCACTAAGGCTGAGACAGGAGGTGTGGACAGTCTCATTCTGAAAATCCA +GTATGTGTCTACCATGTTTAGTTAAATGGAGAATGACAGTTCAGTTGGAACCTAAGCCAC +AGGTGTTATTTGATTGTCTGTTGTAAGGAGAAATTCCTCTTTAGATGCTGCCTGCCTGGG +GGGAAAATCAGGCCATGTAACTTAAAGTTTCAAATCTTGGGCTGAGGATATAGGTCAGTT +GGTATAGTGATAACCTTGCAAGCACGAGGACTTGAGTTCAATCCCCAAGACCCACTTAAA +AATGCTGAGTATGGTTGTGCAAGTGAAATCCCAGGCTGGGAGGTGGAAACAGGAGGATCC +CTGTGGCTTGCTAGCAGTCCTGTCAAAAATGTTGGTGAGCCCCAGGTACAGTGAGAGACT +CTGACTCAACGGAGATAGGCTCTGTTCCTAAGCATGAGCACAGATACGTGTATACATATA +CTAATGAATGAATATATAGGGAAACACATCAAATCCTCAAAAAACCAAACCAACCAACCA +ACCAACCAAACAAACAAAAAACAGTAGGAGGAATCTGGGTCCCCTTTAACTTATTGCCAA +TCAAGAGTCATGCACTCTATCCATGTGACAAGGCACCATGACCAAGGCAACTTGTTAAAA +GAAAACCTTTGACTGGGGGGTTGCTTACAGTTTCAGAGGGCAAGCCCATGATCATCAGGG +TTGGGAGCATGGCATTAGGCAGGAATGGTGCTGGAACAGTAGTTGGCAGCTAACTCTGAT +CTACAGCCACAGGGGAGAGACAGAGCTAACTGGAAGTGAAATCTCAAAGCTAGCTCTCAG +TGACACACCTCCCCCTATAAGGCCATGCTGTTTGTGTACACACACACACACACACACACA +CACACACACACACACACACACACACACACAGCCTATATTTAAGGCCTCCTAATCCTCCTC +AAGCAGTACCACTAACTGTGGACCAAACATTCAAACGTATGAGCCCATGGGGACCTTCTT +ATTCCAACCACCACAAACTACAATTTGCAAGTCACAAACTGACTTTACAAGGAGGTTCTA +TTTTTGACAAAACCAATGCATACCTTTATGAATATGATAGTTTACTTTATGTTCCATATG +TATGCACATGGGATAAGCATTTGTATGTGTGTGCTCATATGCGTCATTGCACATGTATGC +ATGAGCATTAGGAGGCCCTAGGGTCACATCAGGAATCTTTCCTGTTGCTCTGTGCCTTAT +TCCTTGAGGCAGGTCTATTAGTCAAACCCAGAACTTGCTCACACAGGCTGGTCCAACTAG +CCAGTTTGTTCTGTGGGTCCCCTACTTTGTGGGATTCTGTTTTGTGAGTGTTATAAGTGG +GCTATCATGTTCACCCAATATTTTCATGGGTTCCGGGGATGCAAACCCCAGTCTTATGGT +TCTGGGGATCAAACTCATGCCTCAAACATGCTAGACAAATATTCTATCTCTGAGTCCCAC +CTCCAGCATCTTAATAATATATATTTAAATTTATTTTTATTTTATGTGTATATATTAGTC +TTTTGTTTTTGTTTGTGCACTATGTATGTATACACATTGCTTTTGGAGGCCAGAAGAGGG +CATTGGATTCCCAGGAAATGGAGTTACATATAGCTGTTAGCTGCCATGTTGGTGCTGAGA +GTCAAACCCAGCTCTTAACTGCTGTGCCATCTCTCTAGTGCTTTTATAATATTTTTGAAT +ATATGAAAAGACGAATCAGCCAATAAACCAATATCAAGGGGCAGACTTATGATACAGAGC +TTATTTGTATATATTCTTATTATTTAGTCTTTGTTCAATACTGCCAATGTCTTTGTGATT +TATTCCCTTTTCTAGAAATTCATGGAAATTATTTAAGCTTGTGTAGAAGGGGTAGAAGTC +AAGATATTTTTTCTCTGGAAGAATCAACTGCATGTCCACCAGGCTTAAGATGGAAGACTA +AGAAAATTTCCTTCTCAAGTGAACTTAGCCAGAGGGAAATGTGCTTTTCAACTCCCTAGT +TAATTTGTATATTCCGTTGCAATTTGTTGCCTGATATAAACTAAACTCTTTATGCTTTGG +TTTTTCTGTATGCGTATAGTAGCTTGTAGGATCCCAAGATTGTTTCAGAAAGAGCAACTA +CTTGCGTAGAACTTTAAACATTTTAGGAAAAACACACAACAGAAACAGAAGAAAACAGGG +GCCATGTTTTCCTCATGATTTTAATAGCAGACCAAGAAGCATAGGCAGCTACTGATCACA +TTAGCAAGGCTCTGAGCTATTTGAGGGACACAGGGTCAATTCCAGGAGTGCTTTTACCAT +TTTCTCACATAATTCTGGACTTCCAACATTCTGAATTCCCTGCCCCCTGATTTTAAGAGA +ACTTGATGCCCATAAGATGTTTTTGGCTAATCTGATTGAAGTATGAAATAAATACTCTTG +TACTTACACATACTACTTTCTAAAATTGAAGACTAGTCAGTCAAGGGCTTCTGTTTAGCT +AAGGTCAGTATTCAGAACCCATAATACTGCAACTATTTATTGGCCAACTAAGGATCATTT +AGTGTATACTGAAGTCCATGATGTTTGCATCTGCCCTGAACAGGTAGAGAGGTTTGTCCT +TCTTGTTATCCCCTAAGAGTAAATACAGCAACTATTTATATAGCTTTCCTTTCCTTTTAT +TTCCATTATTTTTCTGTTGCTTTCTTTTTCTTTATTCCTTTGTTTATTTTTCTCTTTCCA +TCTTCTTTTTCCCTCCTTCCTTTATTCCCCTCCTCTGCTTTTTCTATTTCCTCTCCCCCA +AATTTGTCTCTTCTTTCTTTTTGTGACAGAGTCTGGCTATGTAATCTGGGCTGCCTTCAA +ACTTGGTCTCCTCTTCTCTCAACTTCTAAAGTGCTGAGACTACAGGTATGTGCTACCACA +CTAGACTTTCATAGATCTACACTATGCTTAGTAAAAAGTAACCAAATAAGACTTGAAATC +ATCTTTATGGGTGAATTGGGTAGATTATGTGCACATATTACGTCCATTAAATAAAGCACT +TGAACATCTTGGGCTTTGGTGTCTATGGATGCAGAAGGATGCCTGTAATAGGAAAAAGTG +GTTTGACTCAGCAAAAACAAATAGTTTCAAACAAAACTATCAATATGTCATTTCTTCTGT +GCTTTCAGTAATTGGTGTCAAGTCTAAGTTTGAAGTTTTAAAGTTTGTGTTCCCCACGTC +CTTGGAATGAGCAGGGGCAGTACTTAGTGTTAGGCACTAGGACACTGACTCTGAAGAACA +AAGGGTGGCTTTGCCTTTGAGTTGTTGTTACCAGGCCAGCAATCAGGCAAAGAACAGCCA +CAATAAAAAGCAGTCAAATGGCACTTATCTCTGCAGTTGGGGCAAAAGGCATTTATATGG +TTTTAAGCATTTTTTTCCCTTCTCTTCCAGTGAATTTTCCATGACCTTGAGTTTGATTAT +ACATCGGAGTCTTATCACAGCCTCACTTTATTACTCTCACCTCTTTTTTTCCCAACTTCT +TGTTTTGGTTAGTATCAAAAATCCATGTTTTCTTGCAACATTCACAACACAGTTACTATA +ACCAGTGCTCCAATCTAAAGAGACTTTCTGCCCTAATCCACATTCAGTTGCTGCAAACTA +CCACCTAAGACTGAGTAGTTTATTTTAAACTGCATTTATTTCTTGTAGTGCTAGAGACTG +GAAAGCCAAGGGTCAAGGGAACACATAGATGACACCCTGCTCATTCACGGGGACTTCATT +TGGAGTTCTGAGGTGCTGTTGTGTATCACATGGCAAACAGAACACACACAAATGCCAAAT +TAGTTTGTATAACTGTCCCAGTTTGAAAATAACACATGAATATATCTATCAGGGGGATGG +ATAGTAGAGCCCAGGTGAATCAACAACGTCTCAAAGGCCTTACCATTCTGAATGCATGTG +TGTGTGTGTTCACACATGTGTGGATATAGGTGTGTGGCATTGGATATCCTCATCAAACAT +GCTCCACCTTACATGTTGACACAGGGTTTTCTCACATGAATCCATACCACTGATTTAGCT +AGTCTAGCTAGCCACCCTGCTCTAGGGATACCCCGTATTTAATTCCCAAGTGTCTGGGAT +CACAGACAAGCTACCATATCCACCTGGCACTTATGTGGCTGCTGCAGATGGAAATTCCAG +TCCTTGTGCTTGTGAGGTAAGCACTTTACTCATTGAGCAATTTCCTGACCCCATCTCTTA +GTACCTCAACTTCAATATGACTTTTGGTGGCAGCAGTCAAATCGTAGAAGATCCTTTTGT +TTTTCAGTTCTGCATGGTCTGGATAGACCTGCTTGTCATGTACCATTAGTGCCAGGAAAA +CTCGCTATTGCAAGTTTTAAAGACTATCTGTTGAATGACCCACTAAGGGAGCTTTGAACT +TGACTTATTTTCAAGAACACACAACTGGCAAGTCTCTGGCCTTTTCTCTCCAGCATCTTA +GTAGTACTGATACCCACTGCAGGGATTCTCATGAATGGTGGGGATGCTCATGGAGCCATC +TCTACGCAGTTGATTGCTGTTTTCACAGTAAAACTTGGCATTACTTGGGTAGGCCTCAAG +TCAGAAAATTTTCCACCTAATCATTCTTTTATCCAACAAATACTTAATAGTATTCAACAT +GTTCTCTTGAGTGGCCACATATTCTCATTGACTTAATAGGTTAGTGTTTGTAACTCAGGA +TTCTCTTAAGAAACAAAATCAATAGAATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTACAGAGAAAGGGATGTAGAGGTGTTTTAAAGGTTTGACTCATGTACTCATTGACAC +TAACAAAGTCAAAATCTACAGTGCAGTTCTGCCCCCTACAAAATACCTAGCCCCTGCTGC +CTAGACACAGAGTGCTTTCTTCTTCTTTCAGAACCTTACTAATTGCTCTGAAGGCCTATA +ATTGATTAGATGATATCCACTTAGTTTATTGACTGCAGTCTTTCTTCAAGTCAATTGATG +GTAGATTTTACCCTCCTCAAAAATGACCTCCCTAGCAATCCAGGATTACTGTTTGATTAA +ATACCTTGGTAGTATAGCCTGCCCAAGTTGACACTCAAGGAACTTGATAAAGGAAAAAGA +GTCTTGGATTTTGTATCCAGAACTCCTGAGCTCTAGTCCCAAATTGCTAAATGGTTCTTA +AGACCATTTCTTAAACATTCAGAACCCAATTTTACCTTTTCTGAAAATTATTAGGGGAGG +GACAATAGACAGGAACTTTCCAAGGTAGTAACATCCCATTTGGCTTTATAGTTCTGAGTC +TTTTAAGTTAATTCAGTTTTCGGAATGATTTTCTTCCTATCTTAAAGAGAAAGTGCCCCC +TGCTATAGATGTGGTGCTAGGAAATTGTAACTCAGTGAGGAAGTGTTCACTGGAGAGAAG +CAGATGAAAAATGAACTTTTAAGATGGCTCCCAGTGGCAGCCATCTTGAGGGGACTGAAG +GAGGGGTTGAAGCTGAGGACAATGCTGTAGCTTTCTTGTCATAGAGCAACAAAGATCCTT +GTGCTTGGATCTGCCAGTCACTGGATCTGACTCTGTTCCTGAGAACTCTAATCTGAGACC +CAACCCAGAGTGGTTACCACCATGACAGCCAGTTTTTTCTCAAGGATTTCTCTCATATAA +TCTAATTTTAGCTTAGAGATAAGCTGGCGGTGAACACAACTTTGAGAAGGTCAAGCCACA +GAGTCTATACATTTGTTGACTTGGTTCAGATGGTTGGTTTCCTTTGAAATGTGTTTCCCT +TCCCTTGGCAGTGAGAATGTTGTCAGATATATTAAACTGTCACTAAACTGGCTCCGAATT +CATGCCTGGCCTCTGAGAGCAGAGTTGTCTCAAATCTGTAGCTAGGGATCACATCCAAGC +CCTTGTGTTAAGAAACATTTTTCATGCTCCCCAGGCCTGTGTATTATCTTTGACTAAATA +ACCTTAAGAGAGGATAGCTCGTGAATTGTTCCAGATATGATGGGTTGTAAGAAAAATAAA +GTATCCATATGGTTATTACAGACACACAGCAGTTGTGATGTCTGGCAAAACTCAGATGCT +TGTATCTCAGATGCTCCAATTCAGATGAAATGTGATTGTTATTCAATTATAAAAAATTAA +ATTATACAACTCTTATTGGTTAAAAAGCCCATTGTTGAGGCTAGCTTTATGGCATCTTCT +CACAGTGGCCCCAAGATAACACCCAGAGCTTGCTTTCTTTCTTTCTTTCTTTCTTTCTTT +CTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTTCCATATTTTATTAGGTATT +TATTTCATTTACATTTTAAATGCTATCCCGAAAGTCCCCTATTACCCCCCACACACACCC +TGCCCCCCTTACTCACCCACTCCCACTTCTTGGCCCTGGTGTTTCCCCTGTACTGGGGCA +TATAAAGTTTGCAAGACCAAGGGGCCTCTCTTCCCAATGATGGCCGACTAGGCCATCTTT +TGCTACATATGCAGCTAGAGACACGAGCTCTTGGGGGTACTGGTTAGTTCATATTGTTGT +TCCACCTATAGGGTTGCAGACCCCTTCAGCTCCTTGGATACTTTCTCTAGCTCCTCCATT +GGGGGCCTTGTGTTCCATCCAATAGCTGACAGTGAGCATCTACTTCTGTGTTTGCCAGGC +ACTGGCATAGCCTCACAAGAGACAGCTATATCAGGGTCCTTTCAGCAAATTCTTCGTGGC +ATATGCAATAGTGTTTGCATTTGGTGGCTGATTATGGGATGGACCCCCGGGTGGGGCAGT +CCCAGAGCTCTTTCTGTTTTGTAACAGGTTCAACTGCTTTTAGGTTCCCTTCAACATGTG +TGTACATGAAGAGCCTACTCTGTATATATGTGCATGTGTGTGTTCATATATTTGTGTACG +CACAAGTTGATGTGTGTATAAATTGACATCTATTATTCATTACCTTTTTTACCACCTTTA +TGATAATGTCATACCTCTCTTTTGAATTAGATACTTTACAGGGTCAGCTTTGTACTTCCG +GGATAACATTGTGTTATATAATATTTGATTTGCATGGCTAAGTTTTCTCTCATATGTGAA +TGAGAGAATTTATATATACATATGAATATATAAATGTATTTGTGTGTGTGTGCGCATGTG +TGTGTGTGTCAGAGAGAGAGACAGACAGATATATATATATATATATATATATATATATAT +ATATATATAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAGAAAAGAAAGTGTAAT +GGAATATATATGTCCTGAAAATAGAAAGGGAGCTACTTAGAGGAAAGGGCCCAGCAACAG +TGGTGGTAATGGTCATGGTGGTGAAGGACATGGGGGAGGGGCAAATAAGAGCAAAGTATA +GCATGTATGTATGGAACGGTCACAATTAAATCAATTTTTTGTATGCTAATAAAAATTTAC +TTAATGCAAGAGTGGGGCTGGGAAGATGGCTCAGTGGATAAAGAGTTTGTTGCAAAACCA +TGAGGACCTGAGTTCAAATCCCCAGAACCCACATAAAAGCCAGGCATGGTAGTGTGTGTG +TCCATAGCCTCAGGTCTGGGGGAAGGGGTTGGAGACGGTGAGTTCCTGGAGCTTGATGAT +CTGACATTCTAGCATGACATTCTAGCCGTATGCTCAGTGAGAGACCTTGTCTGAGAAGAC +AAGGTAGAGAGCAATTGAGGAAGACTCTTGACGTCAACCTCTGACCTCTATGTGCATGCC +CACATGTGAGAGCATACCTGTGTTCACATATACACACAAATATAATGCTTAGACATTGCC +AAACACATTGATCAGATCATACACAGTAACGTAGATCACAGCACAAATTTGCTCCCATTA +GTGTGGGTTGTTATCATATACAAAAGTAAGTGGTGTGTATATATCTGATACAAAACTCCT +CTTATTCACAGGCAATAGCTGTTAAAACTGGTATGGTTCTATTTGTTCAAAGCTTTGAAG +AAGCCTTGACACTTTGGTCTGAAACTTGGTTTTTGGTTATTTTGCTGTATTTTATTTAGA +CAGGGTCTTGCTATATAGCCCATGCTGGCATAAAATTCACAATCCTCCTGCCTCAGCCTC +CTAAGTGGTGGAATTACAGGTATGTCCCACCATTCTGGGCTATGGTGTGTACTTTCTGGT +GGATGAAAGTACAACAGATACATTTGAGTATAGAGGAGCTAAAGCTGGGCTTCCTTTCTG +TCTTCTCCCAGCTGAATGAACTTGAAGGCCACCTTTGTAAAGCTGAGTGAGGGAGACAGT +GGATGAGACTCCAAAGCCAGGCAGATGAGACAGGAAAGGGGTCATAACCCTTTGTCAAGT +CCCCCTCCCCTCAGGTTGCAATAAAACCAGGAAAGATAGATAGACGTCTAGCTGCTCAGA +CCAGAGCAATGGTCAGTCTCTCTGTAAAAGCCTGTGTGTAATGGGATGGCTGGAAAACTG +CAGGCTGGAAGTGATATTAATCTGAAATGGAAATTCCTCCCTCACCTAGCAAGTCTAGCA +GGAGTATTTGGAAATCTTGAAACTAGTTTAAAAAACATTGGGAATGCAGAGGGAGAGTCT +CTGGGATGAATGTCCTCTGGACACTGGGGTCTCTCCAGTCCTGCTAACCACCTTGACTGT +CTTTGGAAGTGGGCTCAGGGCAGCCTTAGGATTCATCCTGGGTGACTTACAGTCTTCTCC +TAAGAATGGATCATCTTTGTCCTCTTGTCCTCTAACTCTAATAGCCTGAGGCCAGGGCCT +TGATACCCAGGACCATGTCTGTAGGCAGCTGGTCATGGCCTTGAGGACTGGGGATACCCT +GGGATTTCTCACTCTCCAAAGACTTCACATACAAACTCACTTCCGTACCCTTCTGTCTGG +AGCCATGTCCAGTGTTGGTCATTCTTCATTGATGCCATTTCCCAGCCTTAGCTGCTCAGC +TCCCAAAGGGGTGGAGAGGACCAGCCATGATGTTAGAGGGTGTTCAGTCAACTCCTTGCT +GTAGTACCAGAACCCTATATGGGAGAAATTACACAAATACTTAATGGTTTCCTAAGAATG +CCTCCTATCCTTCATAGCTAAAGAAATTTCTTTAGAAATTCACATTTGAGGGTTTGTTTT +GGAGCATCATCTTGTTTGGGAAGGCTGGGATGAGGTCTCTGTGTTTGGATTCCATCTCTT +TCTGGGGACAATAATACAGAAGTGAAGAAGCAGATGTGTGAGACCCTTCCGTACAGATGG +TGCTGTTATCCTCTTCCTCCCTCTTATTACCTAGTTTGTGCCAGCAGCAGATGGGACCAG +GCCCTCCCTTCACAATGTGCTGACATAGTGGTAGTGCTGGAGGCAAGACAGCAACAAATA +TCTGCAGAGCTCGTGTAGGCATGATGAAGCTGAGTCTAAGCCTTCTTCCTGTGCTGTCCC +TGATTTCTCATTATACCCTGTGGGGCCACTAGTACACACTCAGGTATCTTTCCACCTTCA +GGCCCTGCCTCTACCTATCACATGCCTCCAAAGAGCCAGGATGCCTTTCTGGACATGTGT +ACATACTCTGTGTGAGGTCCATCAGGAGCACAGTGCTAAGGAAGAGGGTGCAACTCTGGT +GGCTTGAGCAAGGAACTTCTGGGTACCAAGTATGAGGATCATCATCTGGCAAGGGTAGGG +AGGTTGAAGGAGTACTGCCTTGAAGTCTTCTGAAGTGCGGTTCTCTCCAGCAAAGTGTTG +GAGAGACACAGATGGTCTGGGTCTTAGGGCTAGATTCCAGGTCTTCAGTTGCAGTCTCCC +CAGTGCACCATGAGTAAGGGTGTCCCACTGCTCTTTTGTATGCTGTGTTTTACACAGACC +TGGATGCTCTTATGTTTGGTATGTTTGCACTACTCTGCAATGGGTTTCAAGAGAATTCTA +TTTTCATGTCTTTCCATGCTGATGAAGCTTTTAGTTTTCACTGATGTCCCAAGTCCTGGG +AACTGGCTTTGGCTATACTGAGTACTTGTCTGGGAAAGAAGTACTCAGAAGGCTTTACTT +TGTGAAAGAGTACAGTTCTACTTTGACAAGAAGGGCCTCGGGGATCCTATCAATGGCTTT +TCCTTCTGGTTTTGCCCCTATGTGCTTTTTCTACATACTTTGTCTTTATTGGGGCACTTC +ACATCTGTATCTTGGAGTGTCTAGTCTGTGTGTCATGTTCCATGCCCTGGCTGTTAAACG +TATCCAGGCATGAGTCCATAATTGTGTGATCCCCTCCCCAATACGATCTGTGGTATCATA +GAGGTAGTTTTGGAATCATGTCCTATTGTAGAAAGAACAAATAGGTCTCGGGGGTTAGCT +CCATCTGCAGAGTGCTTTCCTTGGAAACAGGAACATTTCTTTGATTCCACAGAACCCACA +CTAGAAAATGGGATATAGTGGCATGTGCCTATGATCCCAACACTGGAAAGGCAGAAATAG +GCAGATCCTGCGGCTTGCTGGACAGCCAGCCAGGCCTATTTGGAGCATTCTAGGCCAGTG +AGAGACTGGTATCTCCTATGCTGCTGACTTGAACATCTCTGGAGCACACTACCAGGAGCA +GAGAGTGGCCTTTGATTGTGCCTTAGTTTCCAAAAAGCCCTCCTGTCACTCACTGGACAG +GGAAACAATGACACGTAGTATGTGGGTTTACTAAATAGATGACCTCATAGTCTAGCTTTC +ATCTGCAGAGTAGAATTGAACCAGGTCAAGGGATGAGGCACTGGAAGCTCAGATGCCAGG +TAGCTTGAGAAGAATGGGGACCACAGGGAAAGGTCAGGATGTTGTTGTCAGAGGAGGTGG +CAAGCAAGCAGTCCATTTGGTCACATGGGCAGGGAAAGAACTTTTCACATCAGCCACTAT +CCCTCTGTGTCACTCAACTTCAGCATCCTCTGACAAGCTAGCTTTCAAGCTAGCAGGCAA +GGTCTGGGCTTCTGTTTCTCTCTCGTGGCATCGTTCCCTGGCTTACAACCCAAGCCATTT +CACCTCAGTGATTCCTCCTTTCCTGAAGACCGGCTGGACCCAACCTTTCTCTATTTGTTT +CGTCTGGTGCTAATCTCACAGTGTACTAGATAATACATGGACCTTGACCATGACACACAC +TTGGGATCTTTTTTTTTATTATTATTTTAAAAGAAAGTCACACTAGGCCCCCAAGGCATA +ATCAGATCTATTATTACATCCTGTTTCAAGAAAGGACAGGGGTAAAATCCAGGCCAGATG +GCACTTGAGCAAGCAGGCCACCTGCTCCCACTGGGACTGTTCAGGTTTTGAGGGCCCTGG +AAAGTTACCTAGGTTGCTTTGCGCTAAATCATAGTTAAAAGCTGTCCATTTGGAAGTCTG +AGTCTCAGTCAGGTGTTGTAGTCATAAGAAACAAGGACAGAACCATCAGGATGCTAGAGA +ATTGGGTTTGGGGGTAGTATCTGGGGACACCACTTCAAACCAGGCTGCAGAATGAGCCTA +GGAAGATAGCTATGTTGCCACTGAAAGTGCACACACTGCCGCTGAATCCTTGGACTCTGC +TGCCTATTATACAAGCATCTCTATTGCTGCTGGCATGGGAATACAAACTTGCTTAATGTA +CAGAGTTCCCGATTCTATTTACCTTAAACTGGTAGCTTCTCATTCAGTGCCAATTGATAA +TGGGCTAAGAATCTTACTTAGGAGTTCCAGTTAGGGCCAATGACATAGACGTGGGAAAGA +ATGGAATGTTGAACTACTATTTCTTCAGCATGCTTGACCTGAGTAGGCTTTGTTGCCTTC +CTGAAACCCCAAATGAGAAATCCTCTAGGCAGTGGAGAAAGGTATAAATAATAGGTCTCT +CAAAAGAATCACAGATCCCACCTTCCTCCAATAGATCCGTCCTCGACCTCTGTGTACTGA +TTCCAAGCTTAAGGACTCTCATTCAGTGTATACTTGAGTACTTGAGAATCAGTCATTATT +ATTTCTTCTGAGAATGACCTCTTTCCCATGAAGCCAATAATCTAGTTGGGAAGTTCAACA +AAATGAAGTATGGGGCAGTGAGTGTATGGAAGGACTGTACCCTGAGATATGTCATCAGGA +GAGGTGACATGGAATCCAGATGGATAAGTAGGAACTAATTGTCAGGGTATTGGAGGGGTA +GGGGCATAAGAGGAAGAGCTAAAGCTAAATATTGTTGCAAAATGGGATCTGGTAGAGCTT +GAAGTGAAGGGACAGGCACATCATGAGAGCTTTTCATGCCTTTCTGAGGAGTTTGGATTT +TATGTCTAAGATTATGGAAAAATCATTAACAGAAATTTAAGGCAAATCATTTTATATATA +ATGCCTCATTATGGAAAATAAATGGCATAGGGCCGACAGCTGAGCAGAGAAGTCAGTCGT +TGATAGTAGAGAGTTGGAGGAGAAAGATTCAAGAATGATGATTTCACATGGTAACTGGCT +AATTGTGGGATGTAAAAGACAGAAAGTCACAGATGATAGCTAATTCATTGCTTGAGCACC +TATGTGAAGAATAACATTAAACTTAGGGGAGAGAAGCTATATTGGGTGTGAGATGCTTAT +GAGGCACTGAATAGAGATAAATTACAGGCAGGTGGAGCTGTGGGTCAGAACATCAGGGAG +TAGACTACATTGGGAATAGGAGTGGTGGCTAACTGGAATAGATTGGGAACATTAGTAAAG +CACACCTCTGGGTGTGTCTATGAGGGCATTCTCAGAGATGATTGGCATGAGAACTGATAG +GGAAAGACCCACTCTGAGTATGGGCAGGCTTGTGTGGAACAGAAGAAGAAAGAAGGAAAC +GTAAGAACAAACATTGGTTGGCGCTCTCTGCTTCCTGGTTGCTGGGTGGTGAGCAGCTAG +GATTCACCAAACCCTTCTGACATTCCCCCAACCCAGTTCTATCTGCTTTCCCTACCCTAC +CCAACGTTGTGTTCTCTTTTACATTCTTCAAGACCAATTCACATTACCTGACTATTCTTG +GATGTATGACCTTCCATTGAAAAATGGTCCTACCCTTATATAGGCATAGAGACAATATAG +CTAGTCAACAACAGATTTTACGGTCCAAAACTATGAGCCAAGAAAAAGCTTTCTTTTAAA +TTCTTTAAAGTTCTGTCTCTCAGATACTTGCCACGGTTGCAAAAAGTAGTAAACACAGAG +AAGATTAGCATGTAGTCTCTGATAAAGTCATAGACAGACCCAGAATGAGAAGACAGGAGA +CAGAGCTGTGCTCCATAGTTCTAAGTAATTTGCAAGTACAGAGAAATTACAATGTTTAGG +CAGCTTATGAGGGAACTTGAAAGAGTCTAACTTAGAAGCAGGAAGAAAAGCCAAGGAGAA +AAATTTAAAGAGTGAGTATAAAGTCCAAGAAACATAAGCACTAAAAAACTATCTGGTGTT +GGTAGAATGATGTCCATGGTGACCTTAAGAGAGTTGTTAACATGGAGGAATATCCCCGAG +GTGTGTAGGAAACTGAAGAGAAAGTCACTACAGTGGAAGGAGAAGGAAGGGGATGCTTTG +CATGGGCTTTGATTACCAAGGACAAGAATGAGATAGGATTGGAGCTAAGGGAGACAGGGC +TAAAATCTGGTCATTACTATCTTGCCAACCTTAAATGATTTCTTGGAGAGTTTCATGAAA +TGTGTTTTGATCATATCCACCCCTCCCCCAACCCACTTCTATCTGCTTTCCCTACCCTAC +CCAACGTTGTGTTCTCTTTTACATTCTTCAAGACCAATTCCCATTACCTGACTATTCTTG +GATGTATGACCTTCCATTGGAGAATGGTTGACTACCAATACTCTGGCAGCCTTTTCTTAC +ATGGTGTACTGGCTAATTTTGTGTCAACTTGACACAGCTGGAGTTATCACAGAGAAAGGA +GCTTCCGTTGAGGAAATGCCTCCGTGAGATCCAACTGTAAGGCATTTTCTCAATTAGTGA +TCAAGGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGGGTTCTA +TAAGAGAGCAGGCTGAGCAAGCCAGGTGAGGCAAGCTAGTAAAGAACATCCCTCCATGGT +CTCTGCATCAGCTCCTGCTTCCTGACCTGTTTGAGTTCCAGTCCTGACTTCCTTTGGTGA +TGAACAGCAGCATGGAAGTGTAAGCTGAATAAACCCTTTCTTCCCCAACTTGCTTCTTGG +TCATGATGTTTGTGCAGGAATAGAGACACATGGCAAATACCAGTCTTTGCATGCATAAAA +TCTAATCTACTGTCTCCCCTACCCACTTCCAACCCCATTACCTTGGCCAATGAGGGAAAG +AGAAACAATTCATCCAACATTTAGCAGTTATCTCGTGAGCAACTTCCATATTCTAGGTAC +TGTTTTGGGGATTATTAGTGAATGAACTAGACAATGATGGCTGATCTCATGAAATTCAGG +TTCTCTGTGTGAGTCTAATAGCTAGACAGACAGAGATTTATAAAGTGCCCAGAAAAAAAA +AAAACAGGTAGGACAAGATAAGAGAAATTCCTATTGCATGGGAATCCCTATTGTATGACA +GGCTATTGACATATTAGATGCTGTGTGTGTGTGGGTGAGTGGGTGGGTGTGGGTGTGGGT +GCGAGCGCACGCTGTGTGTATGTGTAGGGAGGCTCTACACTAGTTTTCTAAATATTACCC +CCAGCTTATTGAACCAAAGTCACTAGTGAGAAAGAAAAGAAGACATGTTAGGTTCCCTAA +AGAGAGTGTTTAATGACAATAAGGATCAATCACATACATCGTTAAGCTATCTGACATCAG +AGCAGGCCTAGTGCTTACTGCCAGCTTCTGTTTGCTGCCTGTGCCTCACTGAGCAGTTAT +TTCATGGCTTCCGGATGGTTCTGTGGCCCTTAATTCCTGGACAATATGTATTTAGGAAGG +TAAGGAATCATTTGGGGAAATGAAAAAAAAAAAAGGAAAAATACTGTCTTTTAAAATGCA +ACCCTGAACTAAGCAAAATGCTGACTGTTGTGGTGCAGGCCAGAATCCCAGCTACTTAGG +AAGCCGAGGCAAGAGGACTCCAATCCCCAGGCCTCGTGGTGAGACCCTGTCTCCTGAAAC +AAAACTGCTGGGTGGAGTGCTAGCCTATCAAACAGGAAACACTAGGTGCAATTCTCAGAA +TTACAAACTGACAAGAACTAGTTCTGGGACCAGGGGTTGATAAGTTCATAAGATTGTATT +TAAATTGGTTTCCATGGAACCCAGACCTAGCATCTGTATTTTGGGTAGAAAAGGGTGTCC +TTGGTCCCTCTTGGAGATACTGAGATCTCTACTTAGTATTTCTTCCCCTCCCACTTCCTT +GAGGGCTATTCCAACACTGTCTAGCCTAAAACATGGCTTTGTGCCTGTTCCACTTCTTGC +TCCCTGGGATGACAGGCTATCCATCTGTCATCTGTCTCTGTCTCAGCTTCTCTCTCTCTC +TTTCTTTCCCCAGGAGCCTATAGTTATTGCTAATTTACAACAGTAGGACATACCCATTTC +TTGTACCTTGCTTTTGCCTTGTTCCCTGACCAGGCTGTTCTGGTGGTCTGCTTGGTGCCT +CAGCTCCTGCCCTGGTCTTCTCTTTCCTCTTTTTCCCAGCCCACTGTTATAACCTAAGCC +CTCACTGAATACCTCATTCTGACTGTCACATTGCCTACCACATCTCTGACTGCCACCATA +ATGGAGATTTCCATTCTTGTGCTGTTTGCTTGTTGGGAAGCCCTACTATCCTTTGCTGAT +TATTCTTGGGACTCAGTTGAATGCTCTTAAGAGTTTCATGTATCATTTTTCAGCCACTTT +GGAAGTTTGAGTAAAAATGCCCCCCATAGGCTCATAGGGAGTGGCCTAATTAGGAGGTGT +GGCCTTGTTGGAAGAAGTATGTCACTGGGGTGGGCATTGAGGTTTCAGATGCTCAAGCCA +GGCCCAGTGTCACTCTCTCTTCCTGCTGCCTTTGGGTCAAGATGTAGAACTCTCAGCTGC +TTCTCCAGTACCATGTCTGCCTGCATGCTGCCATACTTCCCACCATGATGACAACGGACT +AAACCTCATCACTGTACGACAGCCCACAATTAAATGGTTTTTTCTTAGTAAGAGTTGCCT +TGGTCATGGTGTCTCTGCACAACATTAGATATCCTAAGTAAGATAGCCACCACATGGAAT +TTTCTCTTAAGACCTCTGAGGATATCTCCTCTTCCTCTTCCTCCTTCTCTTCCTCTTCTC +TATCTCTTCTTCATCTTGTTGTTGTTGTTCTTCTTCTTGTTGTTGTTTTTCTTCTTGTTC +TTTTTCTCGTTCTTGTTCTTCTTGTTTCTTGTTGTTGTTGTTCTCCTCCTCCTTCTTCTT +GTTCTCCTTCTTGTTCTTCTTTTTGTTCTTTTTCTTCTTGTTCTTCTTGTTCTTGTTCTT +CTTGTTCTTGTTCTTCTTGTTCTTGTTCTTCTTGTTCTTGTTCTCGTTCTCATTCTCCTC +CTCCTCCTTCCCCCCTCTGTCTCTCAGAATAAAGCTCACTTACACTAAAAAGATAGACTT +TGTCCAATTGTCTTTAGTTATGATCAAATTGTCCTGAGACAGACTAACTCTGGCATGTGA +GAAATAGTATCCTCAGGATCCCATCTAATTGTTGAAAAATAGATTTAATAGTTTACAGTG +GTGTTAGGTTTATAGAAAAGTTGATTGAAACTATGGCAAGTTTTTATTTTTCCATCTTCT +CAGTTCTCTCCCTCCTTCAGTTTCCCCTACTAGTTTTCTGCATTAGCATGGTTATAATTA +AGTTGATCCTATCATTATTGATTGAAGTCTATAATTTAGATCAGGGTTAAGGCTCCTTAT +TGTGTGAATCTACAGTTTTGGGAAAATGTATCAATGTGTTTACTCTATCAATATAGATAT +ATACTGTAGAGATAATATATAGTATATATGATATATATGATGTATACATACACACACACA +CACACACACACACACACACACACACACACATATATATATATATATATTGTATCTACTCTA +ACAGTAGTGTAAACAACATTTAAACTGCCCTAGAAATATGCAGTGTCCCTCGTTAACCTC +TGGAAGTTCTACTGTTTTGCTTCTGAAGCTCAATGTTTTCCAGAATGCCACATAGTGGTA +ACTGCTTAGTGTGATACTTTTACTTATCTTGTCTACCTTGCTTCCTCTCCCTCTTCTCCT +TTTGCTCTCTCTTTCTCTTGCCCTCCTTTTTCCTAGGGCCTTGCACTCACTAGGCAAGAA +CTCTCATGCTGAGCTACACCCCAGGTCTTTTTATTTTCTCCATTGTATAATGAGGTGGGT +GCCAGGGGCTGGACTCAGTCAGTCCCTGAACCCGTGGGAGAATCAGGATCCCGGTGCTCA +GGTGGTCAAGGAGTCGACAATGACAAACAGACATGACACAAGGGAGTGTTGTATCTGAAT +GTAATTTCTCAAAGCGAACATCAGACTTATATTACAGAAGAAAACAAGGAAGTTAGGTGT +TACATAAACCAAGGTACATTGAAGTTATCCGATGTATGATGATACAAAACAGAGAAACGC +ATACATAAAGGACTAGCAGGAACCAGACAGTGTTTACAACTGAGATAAGATCAGCCCTAT +CTAAAGTCAGCTATTCTTAGGAGCCAGGTGAAAGGGCTAATAGTCCAGGTGCAATTCTAG +TCTATTGCTTATCCCACAACCAGGGGGTTTTGCTCTTGCTAACCTTTTCTCTAGTTCCTC +CTTAAACCACAACCCTCCTTCTTCCTAGACCATTGTAAATTCCTGCATATGGGGGTGACT +TGGCTGTAATTCTAAGTTTACTTTGTAGAACTTGCCCTGAGATTTCTAGCTCTTATCCAG +TAAAATACTGAAAGAAAGCATGCAAGACCCTCCACACGATTGCAGGGACAAATCTGGTTA +TGGGATGCCAGAGACTCTCCAGGAGACAAGTTTCTGTGAAACTTTTTGCCTCAGGACTGC +AGCCAAGCTTCTGGACTTGTCACTCAAACTTCACTGGAGTGGGTGTGTCAGGTGGGCCTT +GAACTCACTATGCTGATTCTTCTACTCCAGCTATGTGCTAAGATAGCAAGTGTGTACCAC +CATACCTGGCAGTAATTTTAAAAAAAAATACTTGAATAATAGCCTATTGATCCACTCAGG +TATTGGTGGTTATCTTGATTGCTTCCAAATTTTGCAAAGTTCTTGATAAAGCTGCCATCA +GGATCCAAATGCAGGTTTCGTGTTGGTCTAAGTTGTTGGTTAATTTGGGTAAATCAGCAC +TATTGATGTGTTGGACAGGAGGCCTTTGTGGACTGTTATAAGAGAGTGCTAAGCTGTGCT +GAAAAATAATCCTGCTACTCTCCACTCCCAACAGTGATGAACAAGAATTTCATTTGCTCT +ATGTCCTCACTGGAATTTGGTATTCTCAGTGTTCCAGATTTCAGCCATTTGGCTGAGTTT +TTCCTGAGCCAGCTGGATATCTAGTGATGTCACCAGGACCCTCGCTTAGTCCTTCTAGCT +CTCACTTGTCCTGTTCTTCCTGGGTTAGCTGTAGCATTCTTTTATAGATATTTATCCCAG +TGTCTCTGAGTGGCTCTAGGAGTCTTTCTAAATCCCTGACCCGAGACTGTGAATAAAATA +AATTGCCTTGAGCTGCAGTCTGGAGGTTGCTTGTTAGGATGAAGCTAATGTAATAATCCC +TGTGGTGGGAACTTAGCACATGCACACAGTAGGTGTGATGAATCTACTCACTTTACCAAG +CAGACTCCTTGCAACTACTGGTGGTCCTGCAGGTATTTAATCATCTAATCTAATTCTTCA +GGTGGTGTGTGGCATGCTTCAGGCTCCGTGGAAGTAGGCTATTGCCAAGAATCCTCAGGG +GATCTTTAAGAACTGAAAAGGTCCCAAGATACCATCTCATTGTGCAGCTAAGATTTAGAG +ACCTAAAGAGGTCAGGGGACTTGGCTGAATTCAAGTAGAAATGCAGGAGGAAAAGCCCAG +CTGTAACCCAAGAGGGATATCACTTTCCAGCCTACAGTGATGTCTTTGTGTAAGTTGGGT +GTGGCATGGAGAATCTCTAGTGTTTTGTTTTTAGAGCTGTACTTTATCTTTCTCTTAGTT +CTTCTCATCTACAACTGAGTTACTGTTCCTATTTCCTTATCTCATCTAATTTAAGGCTAT +CTGAAGACAGCCTGGCTCTGTGTTTCAATATATTTTCAGGTGTAAATACATTGAACACTT +GTTACCACTGTAACTTTGGGAAAGTTACTCAAATTTGTTGAGTTTATGTTTTCTTAGCTG +TAGAACAACTGGAGAACCTTTATTCCTGGTTGTTGCACATCTGAATGTGTAAATACTGTT +AAATTCAAAAAGTTCATGTATGTGAACTGTGCTTACAGAGTTAGCACAAATTGAGTGTTC +CACAGGGGGTGGTGTGGCAGGTATTTCTGATGTCAGACATTGAAAAGCACAAGGACAGAA +TTTTTGTCCATGAGGAATGTTTGTCCCAAGATATTCTACATATTTTATAAGGTTGCTATC +AGTCAGGAGTTGAATTTATATTTTGTAAGCAGAGGAAGAAAAAATGATCATCAAACTGAT +ACTTGGTCTGAGATTGGCCAGTAAATGTAGAATTTTATTCAGCTGTAAAAAAATTTGAAA +TCAGGAAATGTGAAGGAAAATGGATAGATCTGGAAAGTATAATATAAAGCCAGACACACA +CACACACACACACACACATACATACATACACACAGAGGCATATGCACAGACACACACAGA +CATACATACACATAGAGGCATATGCACAGACACACACAGACATACATACACATTGTGTGT +ATAAGTGTGGGTAAAGCCTAGAAAAGTAGAAAAGAGACCAAGAGGGGTTAATAATAGGTA +AGGAGAAAAGATGCGAGTGGGGCAAAGGCATATTGGACATGAAAAAGGGAGAGACTTAGC +TGGGTGGTAGTAGTGAACACCTTTAATCCCAGCACTCAAAAGGCAGAGTTAGGTGGATCT +CTGAGGTCAGTGTGGTTTACAGAGGGAGTTCCAGGACAGTCAGAGCTGCACAGAAAAACT +CACCTTGAAAAACCAAAAAGGAAAAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAG +AAAGAAAGAAAGAAAGGAAGAAAGAAAGAAAGAAAGAAACAAAAGAAGAAAGAGAAAAAG +GAAGAAATGAAGGAAGGAAGAAGAAAAGAAAGGAAGAAAAAAAGAAAGGAAGAAAGAAAG +GAAAAGACTTGGGGGATAGACATCTACTATCTTAAATGCTAATTTGAAAAATTAGGTGAC +AGGAGAGGTGGCTTAGAGGTTGAGAGAGCTTGCTGTCCCTGCAGAGGACCAGAGTTTGGT +TTCCAGTGTTCAGGTCCAGCTGCTTACAAATGCTTATAACTGGGGAATCTGATGGTACCT +GTGCTCATGTGTACACGCACATACAAACACACACAGATAGGCAAGTAAATAATAGAAACA +CACATTTTAAAATGGAGAGATGAAGAGATAGAGACAGAGATATAGAGAAAGACAGAGACA +GAGACAGACAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGACCGA +GACCTTAGGGCATTTACCTGTGGGAAGAAAATACTTTTATTGTTGGCAGAAAAGGACAAC +TCTCTTTTTCTCTTTCCCTTCCTCCCCCATCATCTCTCTTTTTCTTTTCCTCTCTCATCA +TCCCTCTATAATTCCATGATATACAGATAACAGAAGCCACATGCATGATGCCAAAGGGCC +CACCATGAGGCAGGTACAAATGGAGGCTTTTTCTGATAGCTCTCAGACCTCCAGCTCTGT +TCTGCTCCAGGAACTCCTCTTGGCTCACTTGCCTTTCTGCCTCCTTCATTTCCCCATCTG +TGGTTTCACAAATAAACTCTTCTCTTGCCTCTCTCGGGCAATGAGGTCTGGTGCATGAAA +TGAAGAGGCCACCTGGTCTCGATTTTCAATCTGAGAGCCTTGAACAATATCATCAAGGCT +CCATTCTATTGCACTGTGATTCTTAGCCGTGATTCTTATGTTTTGTTGGCAACACATACC +ATTACACTATTTAAATTCTATTTTTAGAAGACCTTTTCAAAATTCTATCATTGACTATTC +AGGAATAACATTTACTCCTGGCCAGAGTTAAGATAATTTTTGGAAATGACCAATTAATGA +TTCATGATGTTTCTACTTAGTGGAGGATTTTAGTGTATCTTAGACTTAGAAACTAGCACT +GATTGATGGAGATGGGGGCGGGGGCAGCAAATTGAGTTATAATATATATTTTATGTTTTC +TTATAAGAATGGATTTTGTGTGTTTTCAAAAACTATGATTCACTACAGTATGGTAGGAAG +CTGAAGAGTATACAAACGAAAAATGGCTGGAGGGATAGTCATGAGTCTACAAGAAGGCTA +GCCAAAGGTTTCAGCTTATCCCTCAGCTTGGGGCAAGCTTTCAAAAACATTCCCAACTCC +ACCTGTATTTTTCTTCAGCTTGACCTCAAACTAACTCTCTCTGTCTCCCTTTCTGTGTGT +GTGTGTCTCTCTCTCTCTCTCTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCT +TTCTTTCTTTCTTTCTTTCTCTCTCTCCCTCTCCCCCCTTCTCTCTTTCTTTCTGCCTCT +GTCTCTATCTGTCTCTCTCCCCTTCTCCATTTTCCCAACTCATCCTGTTTCTGTCTGTCT +GTCTGTCTGTCTGTCTGTCTGTCTGTCTGTCTCCCCTTTTCTGTCTCACCAACTCTCTCT +GTTTGTCTATCTCTGTCCCCCTCTTTATCTCCCCATCTCTCTCTCTCTCCATATATATAT +ATATATATATATATATATATGTCTTCAAACTCTGGATTGGTGTGGATGACCTTGAATTTC +TAATCCTCCTGCCTCTGCCTCCTGAATTCTGAGATCACAAACACACATGACTCCACCCTG +TGTTGCTTGAACTCAGGGTCTCATGTGTGCTAGGCAAATGATCTGCTAATTGAGCTGTAT +CTTCCAGCCTTCACTCTTTCTCTTGATGTATGAACTTGACCTTCTCACTTCCAATCAGTG +AGCTTGTTTCTTCACTCAAGTACTAGAGATTTAGCTTGGTTGATATATCCAGACCCCATT +GAGCATGCCCATTTTAAGGCTGTTCCTCACAGAATGTTCTAGAAGTTTTGCCATATAGAG +GAACTTTCTTTGAGGACAACTGTCTGCTCCCTACTTGTCCCTTAGCTCTTCCTTCCGCAG +GCACCTTAAACAAAGCCTCCTGTGTAATTTATCACCCGGAGCCTGTAGTCATGTCCCACT +TCCTCAATGACTTCTTGTAATGCTGAAATAGGATTCATGATTTCTAGGATATGTGCAAAT +TAAACAATATTTGATATGAGGGATGGATTAACATTCTAGGAAATTTTAGAGCAATATTAA +ATATTAGGCTTTAATATGGCAACATTTTCTAGGCAGGAATTCTAAGTCCACTTGGTGAAG +TGGGGACAAGCTCTCATCTGTAGAAGTGAATTTGGAAGGCCCTTAAATTCATGCCCTCAA +CCCCTGTGCTTTAAATGCTTTGAAAGGCAGTGGTTCCCATGTCCCCAGCGAATACTCCCG +TGCCTTATCCCCTACAGTTGAGGAATTCTAGAGCATCCTATCTTGTTGCCCTAAATTATC +TTACTGATGCACTAAAGATACATCACAACAAAATGGATCTGAATATAAGGCCCTTACTTC +CTGGGAAGGCAGACCTTCTGAACGCCTTACCCTCCTTGCTTTCAGCCAAGGCTACCATGA +CATGCCTCAGAATGATGTGTATCTGACCTATCACACAGGACCATCACCCCTTGGGGGACC +AGTTCTACTTAATTTTACTTTGAGGTTGCATAGGGCTCAGAGTGTGGAATGCTAAAATAC +AGTCCAATTTTGCAATGGAAGCCTACCTCAAGAGAGTGTGTGGGTGACATCTCACTGGAC +ACCAGCAGGTGTGGGAGCCAAAAAGGGCTGGTCTGAGACTCTGCTAACTTGGCAGGTTAA +CCAGGAACAGATGGGCATCTGTGTGCTGCCAGAGGAGATTAGGTACATTCATTTGTTTTC +TTCGACAGATTTATAAAAACTGTGCCCTCCTCATTTCACTGCCAAGGTCTTGACAAATAA +AGTGTTCAAAAGCACAGAGCAATACGGAAACGCCAGGAATACTGGGTTTATATACATGAA +TTGTCATGCACCTTGAGCTATGGGGACATGTCCTAAGCTTTGGAGCACAGAGTCTGCAAA +TTCTTAATAATCATGCTTATAGCCATCCTGTAGATACTTTTCAGTCCCATAGGTCAAGAT +GGGTCCATATAAAGGCCGTGTTATAGGGGCACAGCTTGGGTAGAAAGATGTTGGTGTTGG +TGAGCATGCCACTCATTCTCAGGGATTTCAGCCTGCCCCTTGACTCAATTTGACCCTTGA +CCTCTGATTCATGTATAGCAGGGTATTTAGTCTCCTTGCTAACTCAACATTTTCGGCTTA +CTTCAAATCATTGGTGTCATTTCACGGAAGAATTCTCCATTGAAGAACACGTGGTCCTAG +TCAGCAGTTCTTTTATTCACTTTAGGAGCTTGGCCAGTGCCAACACTGGTTGGCACCAGT +CCTCACAGAGTCATCTCTAAACACAAAGTGACTAGACACTCTCACCAAGGATATTCACTG +AAATGATACCTCATAGATTTACACTGCTAACATTGACAGATTAGAAACCTGTTGACGCAT +GAGAGGAGTTCATGAGGTAGCAAGCACGGGGTCTGCACAGGTCTGCACCAGGACACCTGC +ATAAACATTATGGATTGCAGTTCAGTGTTGTTATGGGATTCCTGAGTGTGCTAACAGGTG +AGTTTCTGAGTCTTGTACCTTCTCGTGGGCCCTTTCCCTCTGTTGGTTTGTCTGGTCCAA +CTTCGATGTGCTAGTTTTTCCTTTACCTTAGTATATTTTAATTGGTTATATTTTAATATT +ATCTCATAGAAACCCATTCTTTTCTAATGAGAGACAGAAAGGGAATGGATCTGAATGGAA +GGGGAGGTGGGGAGGAACTGGGAGGCTCAGAAGGAGGAGAAACTGTAATTGAGATATATT +ATGTGAGAAAAAAAATCTATTTTCAATAAAAGGAAAATAATAATAAGTTAATAATAATAA +AAAGGAAATCGATTGAAGAAAATGCTGGCAAGTGAAATGACTGTCCTCAAAAAAATAAAA +AAATAAATAAAAAAAATAAAAACAAAAACAAAAACAAAAAACACAGGAATTCTGGAGTTA +GACTTGACTCTGAACCTGGGTCTTAGCTACTAGCTTGCTATTTGTTCTTGGGCAAATTGC +ATAGGTTCTCTGAGACACTGATTTCTTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTATGTGTGTAGGCCCAAGGCTGATGTTAGATGTCTTCTTCAATGGCTCTCCACTTT +ACCTTGAGCCAGGATCTCATGTTGAAGCTTGAGCTAGCCAGCTTGCACTATGGGTTCCTT +ATTTCTGCCTCCTGATCATATCACAGGCAGGCCATGGAGCCCATTGGCCCTTTACATGAA +TTTTGGAGACCCAAATTCTGGTCCTCATGCTCACGTTTACACTTTATTCACTGAGCCATC +TTCCCAGGTCCAGATTTCTTTTTTTCTTTCTTTTCCTTTTAAAGATTTATTTATTATTAT +ACATATGTACACTGTAGCTGTCTTCAGACACACCAGAAGAGGGCATCAGATCTCATTACG +GGTAGTTGTAAGCCACCATGTGGTTGCTGGGATTTGAACTCATGACCTTTGGAAGAGCAG +TCAGCACTTTTACCCTCTGAGCCATCTCACCAGCCCGAGTCCAGATTTCTTATTGCTAAG +TAGAAATTATGAAATGTGACTCATTGACTTGTGTGGTAAACAGGTTAGGTGATAGGAGCC +TTTCATTATTATAGATAATTAATATTATTACTATGTTGGGAATTTCTCAAGGGCTGTGTA +TATCTAGTTTAAAGTTTCCTTCTAGAGCCAAGTGATAAATATATTATTTTCCAGTTTAAT +TTCCTAAACACGAGACACGCTGTTTTCCCACTATTCTATACTAAAAGACTTGTTTGTGGT +CATAGATAAAATAATACTATTTTTTTCTAAATATCATCTCTTCTTAAAGTAACTTTTATC +AGGCTTACATGAAATACAAGGAGATTTTACTAGCAAAATACAGAGTGCTCTTTTCATACA +AAGTTGACAAACTTGAAATTAAACACAATGTCTGTTGGCAAAACTGAATCAGGTAATTCA +TGTTGTCTCTGGGGTTGTTTGCTGTTTAAAAGGGGTGTGTGTGTGTGGATGGGGGTGGGG +CGGGGGAGAGGTGGGGTGGGGGAGGGGTTGGCTGATGGACCACAGCTCATTTTCTTCACC +ATGATGGCAATCAAGAGTGATGGAGGCTAGTCCAAATGCTGTGGATAATTTGAATAACCT +ATGTTATTACATGTAATGTTCTGTTAGATAGTATTACATAAAATATTTATAAAAGTAGTC +TCTAATTATTGTGAATGGTCCTGGTGATGCCTGAATTTTGATGTTAATTCTGCTTCCCAA +GAGGGGTTGTCTGGAAAAAGGAATAAGTTACATTCTCAGGTGACTTCTCATGAACCTTTT +CTCAAATGAATAAAGGGACCAATGACCGGGCAAGTAGGCGAGACTTCTGGGTTGAATGGA +GGAAGAGAGGAAGAGAGGAAGAAAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAA +GAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGAGGAAGAGA +GGAAGAGGGGAAGAGGGGAAGAGGAGAGTTAGGGGCCTTTTGGATGGGGATAACAAGATG +GTAAGATGTAGCTACTAGTGTCTCCTGGCTTAAATGGCAAATCCTCCAGGACTCACCACC +AGAGGATTTAGAGTTAATATGCCTTACAAGAATAACATTCTATTTGTTGCACCCAGCGAC +TGAGTTACCATTGTTTCTGAACTAAGTTTTCGTGGTGTTTTTCTTCGTGGGGCTGTTCGA +CTAGATTCAAGAGAGAAAGGTATGGCAGGAAAGCGTGGGTTTGCCAGATGTGTACCATAA +AGGCCATAGGTTTTGAAGCATGGGGCTGGCATGGTAATAACCCACCAGTGGGAATTTTTA +CTGGGTGGAGAGATTTTGGAGCTCTGAGTCAGAGTCTCCTGAAGATAAGAACTGGCCAGT +GAGGCTCAACTGGCAGTTATCATGTAGAAGAATGCAAATTGATCCATTCTTATCTCCTTG +TACAAAGCTCAAGTCTAAGTGGATCAAAGACCTCCACATAAAACCAGAGACACTGAAACT +TATAGAGGAGAAAGTGGGGAAAAGCCTAGAAGATATGGGCACAGGGGAAAAAATCCTGAA +CAGAACAGCACTGGCCTGAGCTGAAAGATCAAGAATTGACAAATGGGACCTCATAAAATT +GCAAAGCTTCTGTAAGGCAAAGGACACTGTCAATAACACATAATAGCAACCAACAGAATG +GGAAAAGATCTTTACCAATCCTAAATCTGATAGGGGGCTAATATCCAATATATATAAATA +ACTCAAGAAGTTGGACTCCAGAAAACCAAATAACCCTATTTAAAAATGGGGTACAGAGCT +AAACAAAGAATTCTCAACTGAGGAAAACCGAATGGCTGAGAAGCACCTGAAAAAATGTTC +AACATCCTTAATCATCAGGGAAATGCAAATCAAAACAACACTGAGATTCCATCTCACACC +AGTCAGAGTGGCTAAGATTAAAAATTCAGGTGACAGCAGATGCTAGCAAGGATGTGGAGA +AAGAGGAACACTCCTCCATTGCTGGTGGGATTGCAAGCTGGTACAACCACTCTGGAAATC +AGTCTGGCAGTTCCTTAGAAAACTGGACATAATTCTACCGGAAGATCCAGCAATACCACT +CCTAGGCATATACCCAGAAGATGCTTCAACCTGTAATAAGGACCCATGCTCCACTATGTT +CATAGCAGCCTTATCTATAATAGCCAGAAGCTGGAAAGAACCCAGATGTCCCTCAACAGA +GGAATGGATACAGAAAATGTGGTATATTTACTCAATGGAGTACTACTCAGCTATTAAAAA +CAATGAATTCATGAAATTCTTAGATAAATGGATGGATCTGGAGGATATCATCGGAAGTGA +GGTAACCCAATTACAAAAGAACACACATGATATGCACTCACTGATAAGTGGGTATTATCC +CAGAAGCTCAGAATACCCATGATACAATTTGCAAAACACATGAAACTCAAGTAGAAGGAA +GACCAAAGTGTGGATACTTCGTTCCTTCTTAGAAGGGAGAACAAAATACCCATGGAAGGA +GTTACAGAGACAAAGTTCAGAGCAGAGACTGAAGGAAGGACCGTCCAGAGACTGCCCCAC +CTGGGGATCCATCCTATAAACAACCACCAAACCCAGACACTATTGCAGATGCCAACAAGA +GCTTGCTGACGGGAGCCTGATATAGCTGTCTCCTGAGAGGCTCTGCCAGTGCCTGACTAA +TACAGAAGTGGATGCTCACAGTCTCCATTAGATGGAGCATGGAGTCCCCAATTAAGGAGC +TAGAGAAAGGACCCAAGAAGCTGAAGGGGTTTGCAGCCCCCTTGGAGAAACAACAATATG +AACTAACCAGTAACCCCAGAGCTCCCTGGGACTAAACCACCAATCAAAGAAAACACAAGG +AGAGAGGCTCATGGCTCCATCTGCATATGTAGCTGAGGATGGCCTAGTTGGTCATCAATG +GGAGGGGAGGCTCTATGGCCCAGTATAGGGGAATGCCTGAGCCAGGAAGCAGGAGTGGGT +GGGTTGGGGAGCAAGGGGAGGGAGCAGAGGATAGGGGAGTTTTGGAGGGGAAACTAGGAA +AGGGGATAACATTTGTAATGTAAATAAAGAAAATATCTAATAAAAAAAGAAGAAGAAGAA +AGTAAAAAAAAAAAAAAAGAAAGAAAAAAGAACTGGCCAGTGAGACTGCGGGGGGCTGAG +AGTAGCTGGGTGAAGCACAGGAAAATGCTGTCATCTATTTTAATATTTCCCACAACATCT +AATGTCATATGTCATACCACTAACTAATGCTGATAAAGCATTAGTACATATGGCTTTTAT +GCTTCTGTGCTTTAAAGTTCATGTGAGCACATATTTGTGTGTGAGGATGCTCTGTGTACA +TGCATAGGGAGACTGATGATGAGTCTTGTCCTGAGCAGCTAGACTGATCGGCAAGTCCCA +GGGATCCTCCTGCTCCTGCCTCCCCAGCATTAGGCCCACATGTACGTGCCGTTCCACTTG +GCCTTTTACATGGCTGTTGGGGACTCTGAATTCAGGTCCTCATGTGTGCATGGCTAAATA +ATTTCCCTGGCCCACAATGTATGTACTTTGCATGCACATTATATATTGCTATCATCAAGA +GTTACATTTTGCATTTACAATGCAATCATAAATGGATTCTCAAGTGCATTAAATTTTTAT +ATGACTATTTCATTTATTGTTACCTACTCGCATGCGTCCACTACCCACAAGCATGCATGT +AGAAGCCAGAGGACAACTTGGGATTGGGGCTGGTTCATTCATCCTACTGGAAATGAAACT +CAGGGTGTTGGGTTTGAATAGCAAGCACTTTTACCTGCTGAGCCATCTCACCCACCTGCA +CATATGCTTTTATTTTATTTTATTTATTTTGTTTTTTTGTTTTTTTTGAGACAGGGTTTC +TCTGTATAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGGCCTGGAACTCCA +AAATCTGCCTGCCTCTGCCTCCCGAGTGCTGGGATTAAAGGCGTGCAATACCACCGCCCG +GCTTATGCTTTTATTTTTATGTGTAGAATTCCTCTTTTAAACTCAGTACTGAAAGAAAAA +GAATTTATAATATTTATATGGCATTTTAAAATTTGGAAAACTTTCCAAAATTTGCTTCTG +AAAATACTCTAAAGTAGTCTAGGCAGATATTATTATCCACTCAGAAAATAAGGCCATTTA +TTGAAACTCTAATAGATGAATGACGTCATCCTGACTGGTAAAACCACACTGGCATAGCTT +TGCCTTCTGCCAATCAGTATCTTCCCACTGCCCAGAGCCAGCTCCCTGGCAGGCTGATTA +ATTGTCAGTCTCTGGGTGAGAATGCTTTATAGAGTGGAGAGAGAGATTTGCTTCATTTCC +TCAGCCGTGCTCTTCAGAGTGCAATCAATACCTGCTGAACAAAGGCATCTGTGCAGAAAG +AGAGCTATTGTCAGAAAATGAACACAGAAAATCAATAGCATGCTAGAACTGATACAGAGA +GGCTGGTGAGAGTTAGCTCAGTACACACTTTAACCGGATGCTCCCATGAGGGAGAAGGGA +CGTTACTTAAAATTACTCGGAGACAGCAGGTGTGAATTGGTACCTCCCCAGGGAGAGCAG +GTGTTTGGTCATTCTGTACGTGGTAGTATTAGGACAGGAAAAGAAAACAGCAAGAACCAA +GGTGAATATGGGAAATTAAAAGGAAACCGTGATGGACTCATCAGCTTCCTCCTCTCCCAT +GGAGTTAGTGCTCCCTAAGGCAAGCACACCTTTACCTTTTCACTTCCTGGTGCCTGGTAA +GTGCTCAGTGAGTGAATTGGTATATTCATTGACATTTAAATGCTGTGAGTCTGCTCTGTT +GTTGCTTAGATGCCACAAAATGAGCAGGTTTAAAACAAAGCCTAAAATAGCACCTGGACC +TACTAAACCTCCTCCCTCACCCCCTGTCCCTGCCGTGGTGAGAAATCATTTATCAGTTGC +CATGCTTAGAACTGGGGAGTCAGCATTACTGCTGCTGCTGACACTGCTGTTTCCTCTCTT +TCCCCTCCTCTTCCTCCCCTTCTTCCCCCTTCTCCCCCTCCCCCTCCTTCTCCTTGTTTT +ATCTTCTCCTTTCTCTGAACTCTTACTCTTCAAGCCAATTAACTTTTTACATCTCTAAAT +CCTATTCATGAATCTTTGGCTCATTTCTGCTACTACTGTTATGGTCTTCATGGACGACCT +GCAAGGAAGGCCTTGACTGTCCTGCAGGGACAATCTCTTGTGTATGGCGTGGAAGCGTCA +CCTGTCAATAAAAATGTGATGGCCAATATTAGAAGGAGGGACATGGAGGGGAGGGAGAGA +GACAGAGACAGAGAGACAAAGACACACACACACACACACACACACACACACACACACACA +AAGAGAGAGAGAGAGAGAGAGAACAAGAGAACTCTGGGAAATAGTCAGGTAGTCAGGGAG +GACTACCTGACTATTCACCATCGAGACATTGAGATACTGAGGAAGTTGGATATATGAAGC +TGCAGAGAAATAACCAGCCATATGGCAGACATAGAATAGTATAAATAGGATAATTAAGTT +ATGAGCTAGTCAGGTCGATATTCAGGAACTGGGGCCCAGGTAGAAAACCCATAGTTACAC +TGTTCTTGTTTGCCTGAGACCAGAACTTAAATGCAAAGGTCGGGACACTTCCAGGCAAGC +TGCGGAGGCAGGCCACCTTAGGTAAGACCAGGTAACTTCTTGCCTGGTGTTTGGGAGAAG +CGTCTTCACCTCTCGTTTGGTTTCCTACAGTCTATTCCAACAGAGTTGCCAAAATACTCT +CTGTGAGCGAGAACCAGATCCTGTTTCTGGTGAAAATCCTTCAACAAACTACCACGTTGA +TCTGGCTCTCACCACCAGCCTTGTCCTTGCCTGCTCCCCTGGTTTCTTGATGTCCCCAAA +CACAGTATATGTTCTACTCTCTAGGCTGTCATACAATGAGATCACTGCTTATGAATTGTG +TTGGTTTACTATGCAGTCACAGTATGACTATAGGGACCAAACTCGGCCTCATGCGTGCTA +TGCAAACACTCTTCCATTTAACTATATCTTCAGCCTATAATTTTCCCTTCAAAACCATAC +CTAAGACTTCTGTGTGGTATGAGTCACTGGTCCCAGGTGGCTTTATTATAGCTCGGTGGC +TCTCAGATTTATGTTGTGGTAGAATCACCTGGAAATCTTTAAAAGTTCCTTACATCCGTG +CTGTGTCAACCCATTTCCTGTCTGTCTATGAGACCGAGCATTATAGAACTTGTGAGCACG +TGTGTGATATACGTGTGTGGTATGTGCATGAATGTGAAGATATACATGTATATAATCTGA +AGGAGGATGCTAGGGGTCTACTGTAGCACTCTTTGTCTTAGTACATTGAGGCAGGGTCCC +TCACTGACCCCAGCAATCCTTCTGTCTCATTCCACCCTGCACAGTGCTGGAGTTATGGAT +GTTCTCGTGGTCATGCCCAGCCTTTAATATGCGGGTACTGGAATTCGAATTTATACAGCA +AGCATTTTTATCCATCTCTAAACTCCGAGGCATTGCAGTTAAAGCTGATTATTGTGCAGT +CTAGAGCGAAGCTCCTGATCGTATGGTTCTCCCTATTCCCTATGGCGCTGTTTTTTTTTT +TTCCATTTTTTATTAGGTATTTAGCTCATTTACATTTTCAATGCTATCCCAAAAGTCCCC +CATACCCACCCACCCCCACTCCCCTGCCCACCCACTCCCCCTTTTTGGCCCTGGCGTTCC +CCTGTACTGGGGCATATAAAGTTTGCAAGTCCAATGGGCTTCTCTTTCCAGTGATGGCCG +ACTAGGCCATCTTTTGATATATATGCAGCTAGAGTCAAGAGCTCCGGGGTACTGGTTAGT +TCATAATGTTGTTCCACCTATCCCTTTAGCTCCTTGGCTACTTTCTCTAGCTCCTCCATT +GGGAGCCCTGTGATCCATCCATTAGGTGACTGTGAGCATCCACTTCTGTGTTTGCTAGGC +CCCGGCATAGTCTCACAAGAGACAGCTACATCTGGGTCCTTTCGATAAAATCTTGCTAGT +GTATGCAATGGTGTCAGCGTTTGGATGCTGATTATGGGGTGGATCCCTGGATATGGCAGT +CTCTACATGGTCCATCCTTTCATCTCAGCTCCAAACTTTGTCTCTGTAACTCCTTCCAAG +GGTGTTTTGTTCCCACTTCTAAGGAGGGGCATAGTGTCCACACTTCAGTCTTCATTTTTC +TTGAGTTTCATGTGTTTAGCAAATTGTATCTTATATCTTGGGTATCCTAGGTTTTGGGCT +AATATCCACTTATCAGTGAGTACATATTGTGTGAGTTCCTTTGTGAATGTGTTACCTCAC +TCAGGATGATGCCCTCCAGGTCCATCCATTTGGCTAGGAATTTCATAAATTCATTCTTTT +TAATAGCTGAGTAGTACTCCATTGTGTAGATGTACCACATTTTCTGTATCCATTCCTCTG +TTGAGGGGCATCTGGGTTCTTTCCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACA +TAGTGGAGCATGTGTCCTTCTTACCCGTTGGGGCATCTTCTGGATATATGCCCTGGAGAG +GTATTGCTGGATCCTCCGGTAGTACTATGTCCAATTTTCTGAGGAACCGCCAGACTGATT +TCCAGAGTGGTTGTACAAGCCTGCAATCCCACCAACAATGGAGGAGTGTTCCTCTTTCTC +CACATCCACGCCAGCATCTGCTGTCACCTGAATTTTTGATCTTAGTATGGCGCTGTTTTT +ATCCCTCCCACAAGAGGCTTCATTGCTCCACATCCCAGAGAGTTAAACATTAGCATCACA +TGTGCCTGGCTTGCACTTCTCTGGTTAATTTGGGGACAGATAAGCAAGAGAGGATATTCC +TGACCTTGCTCCATTATATTAGTTATTGCTTCATTGCTATAGTGAAATGCCTGAAGCAGG +TTCCTTTATAAAGACAAAAAGGTTGCCTTGGATCATAGCTCTAGAGTCACAAAGTCCAAA +CAATGCTATATAGGCTCTAGCAAAGCACCTTTGAGCTATCTCATGGCAGAGGCATGTGTG +CATTGCATATCATGTGGCCTCTTTATCCCCATAAAGCTACCAGGATGTATGGGGTTCCAG +CCCAATGACTTTAATCACTTCTCAAAGCATGTACCTATAACTTTAATTTTTTTTCAAAGT +CGATTTTTTTTTTTTTTTTGGTTTTTCAAGACAGGGTTTCTCTGTATATCCCTGGCTGTC +CTGGAACTCACTTTGTAGACCATGCTGGCTTCGAACTCAGAAATCCGCCTGCCTCTGCCT +CCCAAGTGCTGGGATTAAAGGTGTGCACCACCACGCCCGGCTTCAAAGTTGATTTTTAAT +GATGGCTTTTAAATGCTTTAACCTCTCTTGTAGCTCACCACCCACCAGAGGTGGTGGAAA +AGAAAGGGTGGTGGGGGGTGGGTGGAGTGGACATGTTTAGAAAGGTTCTTTGGCCGGGTG +TTCAGGGAAGAGAAGATCAACGAAGATGTGAAACCCACAAGCATTGCACAGCTAGCTCTA +TAAGCAAGTCAAGCTCAACCTTTACCACTGTCTGTTGAGTCCTTTTTATACTCTCTTTGT +CTTAGTCAGGGTTTCTATTCCTGCACAAACATCATGACCAAGAAACAAATTGGAGAGGAA +AGGGTTTATTCGGCTTACACTTCCATACTGCTGTTCATCACCAAGGAAGTCAGGACTGGA +ACTCAAGCAGGTGAGGAAGCAGGAGCTGATGCAGAGGCCATGGAGGGATGTTCCTTACTG +GCTTGCCTCACCTGGCTTGCTCAGCCTGCTCTCTTATAGAACCCAAGATTACCAGCCCAG +AGATGGTCCCACCCACAAGGGGCCTTTCCCCTTTGATCACTAATTGAGGAAATGCCTTAC +AACTGGATCTCATGGAGGCATTTCTCCAACTGAAGCTCCTTTCTCTGTGATAACTCCAGC +TGTGTCAAGTTGACACAAAACTAGCTAGTACACTCTTTAAATATCTTGCCTCAACGTGTG +TCTTATATCCGCATCAGTTGACATCACTCTGCCAATCAGCCTGAGTCTGCTAAAGCAGCA +AGAAACTGCAGCACACCACTAGAAGGTTTTTGGTGTATTTCTCTCTCAACTACACAATGT +AAGGTAGACCTGTGTCCACATCAGCTAAGTTCTCCTTCATGGGTTTGCCCCAGCAAAACA +TCATCCAAGGACTTTCCAAAGAAGTTTCTTGTAAGTTTCCACATCACCCACCCTCCCCCC +CAACTACCACAGCAAACTGAGTCTCAATCTTAATAGTATTAAATTTATTTTTACATTTAT +TTATTTATTTTATGTGGGTGAGGGTACATTCATGCCACCATGTGAGAAGGTTAGAGGAAG +ACAAACCAGGTTGTGAAGTCTAGGGGAAGGGCCCTTACTCCTTGTGCTGTTTTGCACAAT +CGTAGATAATACTATTGACATAATAGTTGGGGTTTAAACTCTGCATGCATTTGGGGACTC +AAGCCATATCCAAATATTCACCAAGCCTCTTGTCAAAAATAAGAGGGATGCTTTCCCCCT +CTCTAACTCCTTCCATGTCCCCCAGTTAATTCATCACCTCTCCTTTAGTTAGTTTTTGAG +ACCCCCCAACCCTATATTTATTTTTGAGGTGCATCAGTCTGTCTGCCTGCCTGTCTATAG +TTTAATTAGTGTTTTCCTTACTTAAATGTTCCTGAAACAAATGAGGTTAACCTAGTTCTC +AAGAGTGAGTTGGACTAGGATGGCTACTAACTTGCTTTACTGCCATGCAGAAAGTCTAAA +TCAAAGCTCACGGCTCACGGCTCACCAGTGCTCAGAAGTCAAAGCTCACTGTTCACCAGT +GCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCA +GTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCAC +CAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTC +ACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGT +TCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCACT +GTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCTCA +CTGTTCACCAGTGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGCT +CACTGTTCACCATGCTCAGAGGTCAGAGCTCACTGTTCACCAGTGCTCAGAGGTCAGAGC +TCATGGCTCACCATGCTCAGAGGTAGACTGGAGATGAGTTTCAGTGGTGTTTGCTGATGG +CTTTGCAAGCCTAGCCAAGACTAAGAGTTTTGCAAAGAAATCATCAGGCAGCAAATACAG +ACCTCCCTCTCTGGTCCATAAGGAAATATGGGGCAGGAAAGCAACTGACAAAGAGGAAGG +AATGGGGTCATCTCCATGCAAGCTCACATAAATTACCCCTGCTGGCCCAGGGTCCATACC +CAGGGGGCAGATCTTGTTAGCCTTTCCTTGACTGTGGTCTGCTTTCTCTTTTTCTCAATG +ACTTGACTACTAAAAATTATGACTTTTATCACAACACACACACACACACACACACACACA +CACAGACACTCATATACATCATACTATCAAAAATTAATTGAAATGGGGGACAGATACTTT +TTTTACCTTTTTATTTTTATTTTTTTCTAGAAACTTGATGTCTTAAAGCAAAGTCTGATC +AGTGAAAAACTTTGGATAAAGAAAATGACTCAGATGCAATTCATCTTAAAAATTCAAATA +TGACCTGAGCCATGGCTTTAAGCCCAGGTCTCAGACCACCCACTAACTCACATTCTGCTG +TCAGGGTATTCTGTCTTACTTTTTGACCTGCTCATTAGGCTTCCCCATAAATACACGAGG +CTGGGTGACAGTGAATGAGAGACAGAGACAGAGGCAGAGGGGGTGAAGTGAGGGGACAGC +AGTCTGTGAAGATGACAGTGACTATCACGCTTAGCCCAGTCCAGGCGCTTGTGCTCGGGA +ATTAAGAGCTTGCTGCTAGGGCTATTTCATCCCTTTTGCATCTGTTTACAACTTTGAAAA +TTTACAGATAACTACCTAAAATTGGTCTTTTACATCTTCTTGCCTAAAATTATTAGGAAG +AGAGGTGACTGTTCAAGTATGAAGCGTTAGCTTAGCATTCAAGTATGTTTTTCTTAATGT +ATTTATTTATTTGGGGGGAGGGCATGGCATGTGCATGAAAGTCAGAAGACTCCCTGTAGG +AATTGTTCCTGTTCTTCCACCATATGTGTCAAGGAATTGAGCTCAGGGTGTTAGCTTTAG +CCCACAGGCAACTTCACCTGCTGAGCCATCTTGCTGACCTCTGAGTATCTGTTTTATTGT +GAGTTTCTCCAAAAGGCTCAGTAGGAGAAGGACTGTGACCCATGGAGGAAACCTGTTATG +AAATCACTTCTCACAGTGGCTGTGGTGGTCCATCTCCATTGGTAACTTGACTGCATCTAG +AATCACCTAGGAGATCAGAGAGGCAAATCTCTGGGTGTATCTGTGTGCTACTAAAGAGGG +TCGTCTGAGGAGGTGACACCAGCTGGCCAGCTGGGCTCTCAGACAGATGGACAAGAATGA +AGGTGATACCGCCCTCTCCTTCTGCTTGTCACAGCTTGGACGGTTCAGCTCTGCCACAGT +TTCCTTACTATGATGGACTGGCATCTCCACCATCCAAAGTAACAAATTTCTCCCTTTCAA +GTTCTCAAGGAATTTGGTGACAGGGAACTGGCACAATAGATAACTGGTGTAATACCATGG +TGGCACCTCCTGGAGGTATCCAGCTGGAGGGTGAGAGGGTGGGCTTTTATATACCTGATC +CTAAGGGGCAACAGTGGGGGACTGTGAGGTGATAATTACCCCATCAGCCTGCAGGGTGCC +AGGCAGCCATCTTTCTTGATTCAGAAGCCCTCTGATATAAGGAGCCTCAGATGATACCTG +GAAGCCCATCCTGGAACACTTCCTAACAGACAAGAACAAGATACCGTATTCATGGCTTGG +GCAGTGTTACCAAAGTATGTGTAGCCCCAACATACGGTTTGTAGAATGACACATACCTGG +TTTTGAACATTAAAGAAAGAATATAAATGATTCATTTATAAAAGAAGACAGATAGAAACT +GAAATTTGAGAGAGGTGATTGGCCCAGGTCCTCTGGGGCAGTATTTCTTGTGCAGAGTTG +GAAATTGGAAGTGCAAATCTCTAGCTACCATGTGGCAAGGAGTGACTTCTAGGGGAAGTG +TGATGCTATTACCCCTAACCTTGGGATGTTACTCACCCACTGTCACCCTCAAAGAACCCC +TTGTGTCTTTAGAGTCTGGCTGTCTATTGTCTTATGCTACAGGTCCAACCTCCCACTGCC +CCCTGCCCCCCACTCCCCACCTTGCTCACAAACTAAACCGGTGTACCAGATACAACAGAG +GGCTCTTGCTTAGCATCATTGGGCATTCTTGTTCTTCAGATATGACTGTGTTTCCCCTAA +GCCTAGATGTCATGTAATGGTATTTGGAAGTTGGATCTGTTGGAGGTCATTAGCATCAGC +TGAGGTCATGGTGGTGGAGCCCCCATGAAGAGACTGTGTCCTTATAACTCCAGTAGAAAG +TCTGTCTTTGCTTTGTGAGGTTCAGTGAGAGGAAAACCATCTACAAAGCAGAAGGAAGTC +TGCCACAGCCTCCAGTACTCTGAGAAATACGCGTTTGGTGTTTAAGTCACCTAGCCTAAG +GAATATTTGATTCCATAGCCCAAATTGACTAAGCTAGACACTTTAGTTGAACATGGAGTC +CGGAGTTCATAGCGCTTACCTTTTGAGGAGAAAGCCCAATTTCTTCTTGCATCCCTCTCT +TTTCCCTTGTTCTCTCCTTCCCTCCCCTTCCCTTCCCCCTTCATATCCTCTCCCCCCATT +CTCTTCTTGCCCTCCCTCTCCTCCTTTTCCTCTCCGTTCCCCTGCCCTTCCCCTTCCCTT +CTGTTCCCCTCCGATATGACTCCCTGTGTCTCTGATTGCAAGTAGAGTCTAGTTTTTCTG +AAACCAGCCAAGCTCTCAAACCATCCTCGTTAACCTGGCTCTGCCGTGAGATGGATGAGA +GACTGGGGTGGGGGAGTTGAGGGCCTCAACAGTTCCTGCAGGCTCGAGAGTTTATAAACA +CATGGCTTCCCCCGAGGGCATCTGGCCCTCAGGTGCCGCTTCTCTTCCCCCGTGGGGTTG +TGTTTATGTTCATGAAATCTGAATCCTGCGTGTCTGACTCTGACATGGAATTCAAGGGAT +GCTGCTCTCTTGCAGTCTTTTGAAGTTAAGGGAGCTTTATGGGTGACTCTGCAAACGTTT +ATTTTCTAGCTTTATCCCAAATGAGATCTAGAAAGGCTCTTATTCTGTCTTGCAACCAGT +GACTGTGCCGCAGAAGACAGTGGAGTCTCATGGCCTGGGCACATCACTTTTCCTGGGGCA +TAGGTTTCTGCTCTCCCTCGGCTTTCTTCTTGCGTGTTCTGTGACTGGGCTCTGGGGGAT +TTGTATAAAGTTTGCTTGGGTCTGGTTTTTTACCTTCTGTTATTCCTGAGATTTGCAAGA +GAAAAACCAGTTCCACAATTCTGAGCCAAATTTGAAGCAAGCTTTAATTCCTGACCAGGA +GGAACTTTGGTCAGGACCACTCTCTGGAATTCCTATGAGTGGCAATGTGACACATATTGT +AGGGTTTTATTAAGGACAAAACTATTTGGCCATGGCATTTTCCAATGTGGTGTTATTTTT +CAAGAACTACAACTCCCAGCATTCCAGGAAGTTACCTGGTCCTTGGGCAGGTGGGGCTTA +CAGATTGACTTTTGGTCTTACACTTTGAAGACTCTGATCTAAAGTCCTGCTAGAAAATGT +TCTCTTCTTACAAGCAAAATTGTGGGTGCACACTTTAGACAGCGGCTAGTGCTGATCATT +GCTACAGTAGAGATGTTTTTTTTTTTAATGTCACACTAGTAGATAAGCCATATGTACATA +TAGAAAGCCTGTATAAGCAGACCACTAGCCTCTGTGACCTCCATATTGCTAAGGAATGTT +TTGTGTTTGTGTTGTGTTTGTGCCCAGTGTGTGACATATCATAGGCACGTGAGCAGTATA +TAATTAAAGGATAGATAACTCCTCTGTGGGCAAGGAAGAGTCATGTAAGCACATATCACT +GTAATATATTCCTGCATAAAGTTATACATAAATGTTAGCATTAGTAACATCTCCAGTTAA +CATGGACCCCTATGCAAGGTTATGAAGCACTTTTGTGAGGTATCGATTTGGTTTTTATTC +CTTAAAAACGACTCTGGGATATTTACTATAGATCAGTTCTAAGTAAGTATTTAAAGTTTG +TCAAAAGTAAGAAAAGCTGAAGGAGGGAGATGTTAGATGCTAAAACAAATTGATGCCTAA +TGGTCAGCATTGGACTCATTTTATTTTATTTTATTTCTTATTCAACTGTAGCCACAGTTA +GTAAGATCAGTAGGGAGCCGTCCCACAGGGTGTTCGTAGTTATAGCACCTGCTTTATAGA +AGGCAGGTAGACGATAAATAAGGGATGCATTCTTTGCGTCTTGGGATAGGGTCTCATGAC +GTGCTTGTCAGAACAACCTCCGGCTCCTCTTCCCCAGATGTGGGGTACAAGTGAGCCACC +ACACCCAGGGAGACTCACTTCTTCATATGGCATCTGCTTCCCCTGGATGCTGTACTATTA +GCGAAGTCTTGATGTGAGGCTGCCTCGTCTCAACACTCACTAATTCAGGCCGTTGATGAG +ACTGTGAGACTGGACGCTCCAATGTGTTTGTTTTCCTGGATTTGGGCAAAGGCTTCAAAA +AAAAAAAAAAAAAAAAAAAGCTAGAAATCAAAATTACAACAGGCTTTTCTTAGCTCTCCA +TCTCCTCTAAGTTCCTAAAATTTGCATTCCAGATTTCTCTGGACTATAAGCAAACACTCA +TTTGTCATTCAAAAGTGACAGGGCACTGTGTTCCAATTGCTTAGCTGTCTGTTCCTGGGA +CTGTTAAGTGGATCTTGCTGAATTCTGGTTTGCCAGATCTGCAGGATAAACCACATACTG +TACCAAAAGCCTTCTCAGTATTAATGACAACTGCGATTTACTGGTGTCTCCATGAACAGT +CATTTTTAAATAATCTGCATTCAAAGGAGTTGTGAGCAATGACAGGTGCACCACACTTTA +CAGAGAAGGAAACCACGGAAGGGGTTAAATGGTCTGTAGAGGAGCCAAGAGTCAAACCCT +GATTTTTTTGATTCCAGATTTTCTACTCTTCCTACCTTAGCACATTAGGCGTCTGGCACC +ATTGTGAGCTGACTCCCTACAGTGAAATCTTTCTTGACCCTTCTCCTTGGGCCAGACCTG +ATATTTTACATATATCAGACGATAGCACAAAACATGAAGTCTTTCTCTCTGCTCTCTCTC +AGACTGCTTTCTCTGGGAGAGGCCAGCTGCTGGGTCAGGAGAACACACAGCCAGCTCTTG +GAGAGACACATACAATGGGGGACAAGGGCCTCCTTCTACCAGTGAGCCAAGAAGTGACCC +ATGGGGAAGCCAGAGTCTTCACTACCATTCTGAACAGTCCGCACAGGAAGCATCTAGCTC +AGTGTTAGATGACCTACCAAATCTTTGTCTTCGTCTCTTCTCCTCTCTTCTCTATCCCTT +TCTCTTATTTCTTATTTTTTTCTTTTAATCTCCCCATTTAATTTTAACTTCAACGACTTT +TATTTTCTAAAGGTGCTCTTCAGTTGGTTGTTTATTGGTAGGTCACCTCTCCTTGGTTTG +AGACTTCTCCCTGAAGGTATTACCAAATCTTTAATATTTCCCCACATCTGATTCCTTAGA +TCATCTGGGTCTTTTTGAGTCCCATGTCTCCCTTTTCTCTTGTGTCCAAAGCCATGTCAA +GTGTCTGTTGGTCCTAGCTTTCACCCTTAAGAGAAGAGGCAAAAACAGAGACTGGGAATT +CTAGGGTGTGCCTACTTATTTATGATGTTACAGTCGGATGATGGGCACACAGAGGCCTTC +CTACTGTAACCATCCATCAGCAATGGTTGCCGGTCTTTTCTCTGGTTTAGCTCTGTGAAA +GGATCCTTCATTCACTCTTGAGGAAGAACTTGGCCACATGTGTGAATAATCTGATGACCA +TGGAAATGTAACACTGCACCCCTCAATTGAAGGAAGAGAGAGGAATTTATAGCTAGTTCC +TCCAAAGTGAAGCACTCCTTTGTGGAAGGAGGGTGAAGGTGCAGAAGTACCAGGAAGCCA +AAAGGATCCCTTCCAGGAAGCTCAGGAAGTTTAGGAAGTTCAGGAACTCCATGAAGGTAA +CAGGATTCACAAGGGTATGCCCTAAGTTTATAAAAGTAGCACATGGTTTGAAGGGATGAT +ACTGATCTATACTTCAGCAGCTCAGAATACTTCCAGCCACCAAGTTCTAAGCACAAGTGA +GATTTATTACCCTGGAGAGGCAAGCAGGGCAGTTGGTACAAGTTTGGGCTCTGCCTCTGG +GACAGGCAAAGGCAGACAGCAAGCAGACAGCAAGCAGCAGGGTTGTTGTTGTTTGTTTGT +TTGTTTGTTTTTTCAAGCAGTGAGTTTTTTAAGGAGAAAAGGGAAGTCTGTGCTAGGGTA +AGTTTGTAAGTCCTGTTTAGCCAGTATAATCAAAATATGAATCTTGATAGCTGGACCTTG +GAGTGTTAGGAATAAGGAAGTGGCCAAAATAAGGAAATGGACCTTGGGGGCTAGCTTTAG +GAATGGAATCTTGACTGATTAGCACGGAAGAGGGAAGGGGAAAAGAGAAGACCTGCCAAC +TCCATGCTTGCTGTGTCGGGCCTATCAGGGAACCCTTCACAGTTGTTCAAGACGATGCTA +ATCTTTTGTGGAGCTGCCTGCAGGACAGAGCTCTAGGGCCTCAGCTGTTGTGAGTTATCA +GCCAGCCTTTTAGGTGCTGCGGTTGTCTTCGAGTCACCCATCTTCTTGTGAGTAACTCCT +TACTCATTTTCCTGAAAGTTAACCCAACAGACTCATCACTTCCCTGGACTTGGACAGAAT +CAGTTCTTTGGTCTGTCGTGAACATATCTACCAAGGAGAAGTCATAAAACAGAGTTTATT +TTCAAGGACTGCTATAATCGTATTCCTCTGACCTCTAACACTATTTTGAGATGGAAAGGA +AACATTTCCCAGATTTTTGCAGTCAAAATAGTCTTTAAAGTCGGTTTGTTTGGATAAATG +TTCAATGTTTCAAATTTGCCTTATTTTCCCCAACTCCCCATCCTGGGAGTGAGTCTGATG +TTCAGGTAGGATTGTGGTGCTGGTTCAAGGCTGTGAGTTCCCTGTGACACCATCTGAATT +TCCTCTGCCTTCTATCAAAGACCGCCAGGCTGGATGTCATAGACCACTGAGGTGTGACAG +AAGGGATTTTTGAGCCACCCTAGCCTGGGTTTTATAGTCCCAGCCACTTTTATCTTGTTT +TAAAATTCTAGCTACTAATTCATTCTGAGTCAAGATCTCTACCAGCCATCATTTCCTCTT +TTCTTCTTCCCTCCCCTCCCTTCCTCACCCCTCTTCCCCTTCCTTCTTCTCCACCATCAT +TTCTTCCTCTTTTTAATTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCC +TTCTTTCCTCTTTTCCTTCCTCCCATAGAGGGTTTCATTATGTAGAGCTAGTCGGCCTGG +AACTCATTATCGAACAGGCTGACCTTGAACTTACAGAGATCTACTTGCCTCAGATTCTTG +GTCCTGGGATGTGCTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTCCCTCCCTCTCCCT +CTCCTCCTTTCTTCCTTCCTTTCTTCTTCTTCTTCTTCTTTTTTTTTTTTAACTTTTAAC +ATGTTGTGTTTCCAAAGAGTTGATATGGAACAGGGAAAACCAGCATGAAGCCTGACTTTC +CCTGTACCCCACTTTCTCATTGTAGAAACAGCAAGGGATCAGCATGAGCCCTGCCCTCTG +TATTTCAGTGGGCACCCTCAACCCTCACCTTGGAGCCAGAATGGCGCATGATTACAGTAA +CCTTTTTGTGTGAGGAATCACCTGCTTTCTGTGTTACACTGTCCATACTATAAAGCAAAC +ACACTTATAGAGAAAGCTTGCAGACTTCTGTGGAATCCCTGGGCCATGGACAGAAGCATT +GTGCAGACATTTGATGCATGTTGTCAGTTGCAGAGAAGGGTAACACAATAATCCATTATC +TTCCATTACCCTAATGTGGTTTGCTTAACCCAATTAGCCAGGTGAGAACATGGATTGTAA +TGAAACCCTAAACCTGTACACTGAGGCAAATCATAGCAGGGGATTGGTGTTGGGGAGATG +ACATGGAGAAACAAGACCACCCTGAAACTCCATTTCCTAGGACTGGGCTGTAGCAGAAAT +CCAGAAGACAGGAAAGAAAGTGCAGGAAAAAGATAGGAAGCCTTGAGGCTGTGGTTCTCA +ACCTTCCTAATGCGGTGGCCCTTTAATACAGTTCCTCATGTTGTGACCCACAGGTTGGGA +ACCACTTCCCTAAGATGCCCACTGAACACAGTTTTTAGTGACCACCGCTCTTAAGGAAAT +TGCTTAAAGCAAGATTGCCAAACAAACCCTTACTTGGGTTCAAGTTCTTTCTGATCACGC +CAATAAAAATAACTTCAAGGTATGCGAGCATGCACACACACACATACACACACACACACA +CACACACACACACACACACACACACACACACCCCTCAGCATCTCTGACAGTTTTGCACCC +TAAGCCTTTTTCAGCAATGTTGCGACCAGTTAGGTAACTCATTAAACCTTAGATCCTGTG +CCAATGATCTTAGCTTCTAGTCATTTCATTTGTACTTCTTTGACCTTTTATTAGTAAAAT +AAGTCTGTGGAGCTCTGCATAAGTGTGTATGTATTATGGTTGTACATTTTTCTGTTCTGT +GTGCATGTGCACATGTTTGTGTAGGCCAGAGGTTGTCGATGGGTGTCTTCTGAGATAACA +CTTTCAACTTCATTGTCTAAGGCACGATCTTGCAGAAAGCCAGAGCTCTTGGACCTTGCT +AATCTTAACCTAGCCAGCTTGTCTTAAGGGTCCTCTGACTTACCTCCCCAAATGCTGGGG +TTACAGGTGGTCTATCATGCTAGACAGGCATTTAAATGAGTGCTAGGGACCCAAACTCCA +GTTCTCAAACTTGCAAGGTAAGTGTTGCAGTCACTAAGCCACCTCTCCAGCCCGAGTCTG +TGCGCTTAGGTAATGCTGACCAACTAAGGGTTCAAAGTCTTGTTTCTTAACTCGGTAAAC +ACAGAAGTGGGTGTTGGTAGGGATTTCATACTCTTTGTCAATAATTTGTGAATTTAAGCA +TCAGACTTCCTCAGGAGAACCCATGTGGCCACTAGAAACTAATCAGAATCTGAGGTGGGG +CCTAGGCTTCAGTACTGTTTATGGATTCCTCTGTAAGTTCTTTAAATGTATAGACTTTTA +GAGAAATCTTGAGTGAACAGAGGGTACGTTTCCCGTAATGATCCATGAGCAGTGCAGATA +CAGTAGGGCTGGCTAAAGTCCAGACTGTTTTAGAACTCACTCGGAGGAGCCTATTTTCTG +TGTCTAGTCTTCAAAAAAGTTGTTTTTTTTTTAAATCTCTTTTTGATTGTTTTGGGAATT +TTATCCCTGAATTTAATGTGTTTTGATTAATCTATCGCTATTATCTTTCTTCTGACTCCT +TCTTTATATATCCACTACATACCTTTCACCTACCAATTTCATGGCTCTTAGAAACAAAGA +ACAACTCACTGAGTCCACATAGTGCTGCCTATGTGTGCTTGTGGGTATAGGAGCACCTAC +TAGTCCAACAGCCCACATTCCCAAGGAAAACTGACTCGACCTCCCCCAGTAACCCAATTG +TCAAAAGCTTCTCTGGGTGGGATTTTTTAGTTGCATATGAGTCCGCGTGTGGGTTTGTAT +ACAGAGTATAGCACTCTCAGAAGCTAGAAAAGGGCACTGGATCCTCTATAGCTGAAGTTA +TAGGCAGATGTCTTAGAAGCTGAGCTCAGGTCCTCTACAGTAGTGGTATGTACTCTTAAC +ATCTGGGCCATCAGCCATCTATTGAGCCCTCTTCTGTGTGCTTTTGATAGCAACACAATG +TAAATTCATGGGATTGTGTTGGATAATTTAGCTGCTTTAAAATTCTCCTGTTCCCCACCC +ATTTGATTCCTCACACCTGCCTTCAAGGCTACGGTAACACCTATTTGTTTTTTCCTTTCC +AATTTTGTATATAAGGTCATGTGAAGCATAGTATTTCAGTGGACAAGGGACTAGACATAC +ACAGTCTTAGAGTTCACATTACCCAGTGCACCACAGCCATTACAGTCTTTGTGAGATCTG +TTTCACATACGCTTGTGGTGATGCTGGTGAATAAAGCTTCATGTGGGGATAGAGAAATGG +CACAGCATACACAGTTATGTGTAATAAATGATGCTTGATCATGATACAGACTGTACGGCT +GGGTATGTACTTGTTATGCTATCTGTTTGCACTGCCTTTCTTGGGTGCACTCCTGTTTAA +CAAAATGTTTATTATGGGATACTCTGCGGTGCTATGCTGGCAACAGCTTCGTGTGTCTCC +TATTGATTGGGTATCTCGATGGCTTCATTTTTCTCTTGGGATTGCTTTAATCTTATACCT +TTCTGCTCATCGTGACCCTTAAGCACCAAATCTCCAGCACTAGTGTTGCCAGTATGAGCT +GGCACTGAGTGGCTCACCTGCAAATGAAGCTAACATTGATCAAGGACTATGAAAGTGGAA +AAGCAGCTGTGGGTCCTGTCCAGTCAGGTATGCCCCACCCCACCAGAGCTGTGATCCTGA +AGAGCAAAAGCCAAGTAATAGAAGCTGTGAGAAAGGATTTGCTTCATTGAAAGCAATGAG +ACTGGCAGAAATTCAAGGATATGAAGAAACTTCTAGAGACTTGCATTTAGGACTAAACAG +CATCTCATCAACATGGCGATGAACACAGCCAAATCGAAATGCTCGTTTGTGATATCGACA +GAAACAGCTGCACCCAGCTATGATGCTACCTTTCCAACTAACTCTGGGTAGCTCAAGTGA +TTGAAGGATCATTCTTCATTGTGTAAAGGGAGAGTGATTTAGTGAGGGTCTCCCCAAGTC +TGCAAGTGCTGACAGGAAGGCAGCTAAAGAAAATCTGGAACCTCTCCAGGAGTTGAAGGT +GGGAAGATGGCTGAGCAGCACAGTCTTCATTGGGGAGAAGCCTCCTATGCTGTGAAGAGA +TGCTTGAAAGGGCTTTCATCTATAAGGGGTTCAGCCAATGTAGGTTTAAAAGATTTAGAG +ACAAAGACACAGTCTTGCTTGCGAGCTATGCTATTCAGGTTTTTTTCATCGCTGTAACAA +ATGCCCAAGTAACCATATTGTGTTTATCCATTAATGAAGTCAGAATCCTCATGAGCCAAT +CATTTTCCCAAATGCCACTTCTGAACTCTGCTTGCATCAGGGGCATGAGCCTTTTAGGAG +GACAGACACTTCATGACCAGACCATAATAGGCATGATGTAACAGGCTAGATAGAGAGATT +TTGTGATCTGGCTTAATGAGAATGTGGACTCCTCTACCCCAGATTAGTAGCTCACACTAC +TAGTGGAGCAATAAGAAATCAGGGCTGGTCCAGCATGTCTTCCAAGAAGCCCACACTCTC +CTTAAATTGCCATAGCAGAAAAATGGAGAAAGAATGTTTGGAGAGCAACATGTTCTTCAA +GATGTGCTTGTTGTTAAAAATGCTCCAGCATAGTCTCCTCTTACTAATGATCTTCATTCC +AAGGATCTAGTAGCTTCCCCATTTAACAATAGCTCTTTGATCCAAACAATGGGCTGAGGA +ATCATAGCAGCTTTGAAGGTTGGCTACATGGGGAGAACCTTCATTACGGCTATTTTTACA +AGTGAGGCAGACGCTCAGAAGACATTGATTAATTCTGGAAGAATAACAGAATCTATGACA +ACACTCAGTGCCTTGCCTGGGATTGAGGTAATGTCATCAGGGAGTATGTGAGAGGCATCT +TGAGGAGGCATTCAAGAATTACTTGATGAAGACACATTTGCAAAACTCAACAGAGCTGTG +GCTGAGATGATGAGCAATTTTAGTGGACAGGATGACATTGAGGAGCCCTGAGAGGTGATT +TTGGATGACTGACTGACATTGTTAGAACTGTAACTGTGTAGTAAAGCAAGGGAAAAGTGA +GATTTGAGGGAGAAGAAAAAGAGCTTCCAAGAAAACCCACAGTGAAGGGCTTAGCTGATT +TTTAAAGACCTCAAATACTTTACAAAGTTTGAAGATGGGGAGGCTAAAGAGATGGCTCAG +AAGCTAATGGCCCATGTGCTTCTCTTGCAGAGGGCCAGAGTTCATTTCCTAGCACTCATG +CAGTAGCCCACAGACACCCATAACCCTGGTTCTAGTGCATCTCTGCCCTCCTCTCGCCTC +CTCAGCACTACATGCCCATGTCATGTAAAACACCTGTACACATAAAATAAGTATAAAGAA +ATCTTAAAACACAGTTTGAAAACATTCATCTCAATCCAGAAAGGTTTTACTTATTGAGAA +GAGTGTTTATCGAATGTTTATGGTCCTCTGTCTGCTTATAAACAGTTCAACCACAAAAAC +CAGAAAATAGCAAAGTAATCCACTGCAGGCATATCTCTGAACAGAATGATAATTCTTCAA +TAGCGCTCCAAGCACAAACTCTGGAGGGAGCTAGGAAAAGACCTTGTCACCTCAGAGATG +AGTTTCATTATCCTTGAGGATCTCTCAGTGTACTGTGAAGGAAGAAGAGAGATACATGCT +GTCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAGAGAGAGAG +AGAGAGAGAGAGAGAGAGAGAGAGAGATTTTATTTTAAAAGGCTTAAAAACTAGAAAACT +ATTCGTATTTGTTGTTGTAATTTTTAAAAATGTGCATTGGGGGTTTTGTCTACCTGTAAA +CCAGTACACCACATGCATGCTTGTTGCCACAGAGAACATAGGATCCTGGGAACTAGAGGT +GAGCTGCCATGTGGATGCTAGAAGAGCAGCCAGTGCTCTTAACTGATGAGCCATCTCTCT +AGCCCTGAACATACTTTAAAAAAGAATCTACCTCCCCAAAGACTAGCTTTCACAGTTCTG +GAAGGTGCTATGTAAGCTTCTAAGCAAGGAAGCAACCAATAGTCCCGCTCAGATGCAACA +CTATCTTTTGACATGTCTACAACACAATCACTGTTCCTAGTGCTTAGAAAGCACTGAAGA +TTATATATATATACGTATATATGCATATATATTCACATATATAGACAATGTGTGTGTGTG +TAAAACATTAACAAGAAAGAGAGGTAATAATTTCAAGAGGGAGTAAGGGAGAAAGGTATT +TGGGAGAAACCAGAGGGAACAAAAGAAAGAGGAAAAATGATTAATTGTATTTTAATTAAA +AAGTAAAACACTTTCAGAATAATATGGTGATAGAATATGAAAACAAAATATACAGATATA +TTTGAAATGGTTATTACAAAAGGGTTAAAATGTGAAATTGAAGGTACACAAGTGGAAGGA +GTTAGAGGTGGGAGAGGAGGAGTGAAAAGGCAGTACCTATAGATGAGATTTTAAAAAAAT +TTAACATTAAAAATTTAAAAGTATGTGACATGAAATCTTATACTTAGTTCAGGTTCATTT +ACTACTGAAAAAAAATTTCTATGAATTTGGTCAACAGTCTACAGAATACAGCAGTGGTCC +AGGGTTTCACACTCTCCATTCACCTACACATTCACCACAGAAATTATTTTTGTGTATATG +TCTGCCTGTGTGAGTGTGTGTAATGAGTGTGTGGTGACATATTCCATCACCAATTTAAGC +TCTAGTTGTGGGAAGAATTTTATGCAAGTTTACCATTTACAAAATCTCATGTACTGTTTT +CTTTTAATATTTTATATATCAGTGTTTTGCCTGCATGTATGTCTGTATACCATATGTGTG +CCCAGTGCCCACAAAAGGGCATCAGATCTCCCTGCGACTGGAGTTACAGATGGTGTGAGA +TGGCATGCATAAGCTTTAGATCAAATCCAGGTTCTCTGAAACAGTAGACAGTGCCCTGGA +CCACTGAGCTTTCCAGCCCCTATTCTATATGCGTACTGTACCTTTCTTATGCTTAGATAC +AAAACACCATTGTACAATCATGTCCAGTCACCGGCACTTGCTGCACAACTTTGTGGCTTG +GGAACAAAAGCCATCCCATGTAGCCTAGATGTATAACAGGCTGCACCCCCTAGGATTATG +TGAGCACACTCTGTGACAGCTCTCCAGTGACAACATCACCCAGTGACACTTTCTCGGCAC +GCATCCTGTCATTCAGAGATTCTTGGCCGTGGTTAGGGGCATACAGCATGCAGCTTTGTT +ACATATTGATCTACAGCTGGCATTTTCCCATTGTTTTCTCATGACTTTAAATTCCCAAAT +GATAATTCGTTGTGTGACGAAACCACAAGCTATCCACTCTTCCTTTGAAGGCCATCTAGG +TGGCTCTAATGTCTAGCAATTATGAGTAAAGTCTCCTCCATGGGCAGAGTTTTGTGAGGA +CGTGGTACCACTTGTTTTTGGTGCACACTGAGGAGTGAGGTTGATGGATCACATGAAATG +TGATTTTGTAGGATTATGTAGATTTTGTAAGAAACAGCCAAACTGTCTTGTTAAGTGGCT +GTACCATTTTGCATTCCCAATAGTACTCAAAGTTCTTCTTGTTCTTGTTTTTGCTAACAC +TCGGTGTTGTCAGTGTGGGGGATTATAACCCTTCTAACAGGTTTAAAGTGTTATGTTTTT +AAAAAAATACACAACAAACTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT +CTCTTTCTCTCTCTCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGGTATCTG +TGTATGACAGTGCAGTGCCCATATCGGCCAGCAGAGGGCATTGAGTTACAGTTACAGGCT +GGTGTGACTTGCCCAATGTGGGTTCTGGGTCTCTGAAAGATGAGCTAGGGCTCCTCGCCA +CCGAGCCAACCCTCCAGGCCCCCCTCCTCCATAGTATCTCATTGTTGTTTTATTTGCAAT +TCTCCAGTGACCATTTGCATGGTCGTTACCTGGATTTTTTATTTGACATAGTGTCTGTTC +AGGTCTTCTGCCCATTTTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGAGA +CAGGGTTTCTCTGTAGCGCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCAGGCCTCT +AACTCAGAAATCTGCCTGCCTCTGCCTCCTGAGTGCTGGGATTAAAGGTGTGCGCCACCA +TGCCTCGCTGTCTTCTGCCCATTTTTGAATAGTGTGTTTATTGGTGTTATATTTTAAGAG +TTTTTTTAAATGTATATTGAGCACCAGAATTTTACCTGCTGTGTGTTTTGCAAATTTTCC +TCCAGTCTGTGGCTTGTCGTCTTCTTAACAGGGTCTTTCACAGGTTAGAAAATTTTAACT +TTAGGGCCTGGGAGGTGGCTCAGGTGGCAAAGTACTTGCTGCACAAGCAAGGAGAATGGG +ATTCTATTCCTGTCACCTTTATAAAATACCCAGGTAAACCACCAGCATTTGTCTGTAACC +CCAGGGCTGGGGAAGGAGACAGGACAATCTCCTGGGGCTCACTGGCCAGACAGACCCACT +CAATCATTTGGCTCCAGGTTCAGTGAGATCCTGTATCAAAAACCTAAGTGAAGGAGTGAC +TGAAGAAGTCCTCTGATACCAATCTCCGGCACAGGCACACACAAATCCACATGGACATGG +ACACACAGTAAGAAAAATTTAGTAGAATCCAATTTATTAATTCATTTTTTTCATCAAATG +TACTGCTAGGGCTGGTAGCTAATGTTTAAATGTGTCTTTTACTTGCCAATGGTCTCAAAG +CCTGCTCCCCAGGGCATGTTGACACCATTGGTCATAAATGGGAAGCACCCCGACATGTCT +TCATGGCTGATGTGTGTCTGAGATGCACATGGAGTCAAGCGAAAGGGAAATGGTCAAGTT +GATCTGGGGTTCACACTTCCTAAAAGTAAGAGACTGGGCAGACGCTAGAGCAACTGCCAG +CATTGGGACTGTTCGAGGGTGGCTGGCTTGTCAGTAACTGGGAGCTAAAGGCTGTGCCAT +TTGTCACTATTAACGGATGCTGTGCCTTCAACAGCCAGGTCTGGATTTGCACATTTTTAT +TCATGAATTTGAGCTTGCCCCTAGATGCTGGGACTCACTAAGAGATTCATGACTTCTTAT +TAAAAGGTATTTTGAAATAAAATTTCACAATGTCTGCATATCTCACCAATATGATGATGT +AAGGGGTGAGAGCCATGCTTGTGGCTGAAGCAGCAAAAGAGATTTTTTTTTAATAGACTG +AAGAATGAGACAGAAAAGGAGAGAAAGCACTGGGGACTGCCCAGCTAAGGTGCTAAAGTG +GTCCATTAGTTTCTCCTAGCTGCCACAGTCCTCTGAAGGCACTAGAGGGTTAGTCCTCCA +TGAGACCAGCATCCTTGAATGTCAATAGATGCCTGGAGCTGAGCTCGCGGCTGTAGGAGG +AGAGCCTCCTTCTCTGCAGGAAGGGCTTCCCCTCTGCAGTCTCTTGACATCCTTCAGGGG +ATAATTATTCCTTTGATCCTGGTGACACAGTTCCAGCTAGAGCTTCTTGGCAGGTATGTG +GACACACATACTGTCTGAGTGCAGAGGAGTAGAGGAAGTCCTTCTCTATGTCCTTGAGGA +GAATGTCCTGATGGAACAGTAGGTCAAAGGTGGTTATGGCAGCCTACGGCATCACTTGAG +AGGGGGACCCTGAGTGAATGAGAACCAAACTCTTTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTATGCACAAGCCATGTGTGTATACATAATATAAAATGTTTTAGCCA +TTTTTAATGGTGTAGTTCAGTAACTCCAATCATATCTACTACCCATCTCTAGAACTTCTT +TCAATTCAAAGCTTAAATTATTCCCGTGAATCAGTCTACTCCAGCCCTGGCTTAGGTCCT +CTGTACTTTCTGTCTGTCTGTCTGTCTGTATATAAGTATCACACATGACTAGAGCTGTAC +AGCATTTATCTTTGTTATGTTTGATTTCTCTTAGTGTTATATCTTTAGGGTTCATTCATT +TTATAGCCTTCCTGTGTGTGTGTGTGTGTGTGTGTTCCTGTGTGTGCTTCCCCATGAATG +TGCACACATACCTGCATAGCCATGTATGTGTAACCCCCCCCACACACACACACAGAGAAA +GAGTGAGACAGACAGACACAAACCTTATAATAGTTTTGTATGTAAGTTCTGTGTTTTTCT +TTGTTTTTAGGAGGACTTCATGAAATATGTGTACGAAATCATTTTAGTGATTATAATCCC +TACACATTCTTGAAATGTACGCAACATTCTACATAAGAGAATTGGAAATAAAACAAGCAG +AAGGGTTTTTATTTGTGCCATTAAGAGGGCAGCTATTGCCACAGCCTGGAGCCCTGAATT +CCTGAGAGTCTGTTTTCGAACAGATGATGGATGCTCTCTTTTGTTTAACTTGAGGTGAGA +TTAGAACATTGAAGAACTTCTCAGGCTAGAGATATGACTCAGTAGGTAAAATGCTCGCCA +CAGACTCATAAGGGTGGGTCTGAGATCAGTTCTCTAGGCCCATTTAAAAGTACCAGAAAC +AGCAGTGTGAACCTTAATCCCAGTCCAGGGGAAGTAGAGGCGTGAGAAGGGACTTGCTGG +ACAGATAATCTAGCCAGGTCAGTGAACTCTGGGTTCAGCAGAGACCTTGTGCCCACCCCC +AAAAAAAAATTAAAAGGAGGGTGATTGAGTAAGACACTTGAGGATAGACTCTGGCCTCCA +TATGCACACTCCCAAACATATATGTGTACCCAACCGCACACACACAAAACATGCACAGAG +AGAGAGAGAGAGGCAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG +ACAGACAGAGACACAGAGACACAGACAGAGAGAGAGAGAGAACAGACTGACAGAGAATAA +ACCTCTTACTCCAAGAGACCTTCATTAAAAGATAGAAATACAGAGACTTTTTTTCCGGGG +GAAAACATGACTGTAACCGCCTCTGGTCCTTCTGTCAAGATGAAGCTCCTGCTCCTGCAG +AGCCTCAGGAGCCAGCTTCCAGGTGACGTGAGACGAATGTGCACCCAGCATGTTGGCTGC +TGTGCTGTGCCTTCCGGGAAGCCAGATCAAGACTGTATTTTCTCTGTCATCGTTTTCTTT +TTGCAATCAGCCTCCAAGTGGCCAGCTGGGCCTACAGTTCGTCTAAGGCCTGTGCCAGCT +GGGACCGTAGAGTACCTAAGGCCTGTGCTACTCATATGACTTTGGCTGCTGGAGCTGCCA +ACGGAAAATGGCTATTCAGTCTGTTTCAACATCTGGGAAGGAGTGTGTCACTGTTGCTCA +CAGCAGAAGATGGATGTTCTGGGTAGTCCAGCATTCTACACACGATGCTTCAGCTCGGGA +CACACACACACACACACACACACACACACACACACACACACACACACACGAGGCTGCTTC +TTTAACTTCCTTCCCACCAAACCAGCATGTTTGCCACGTCTGAGTCAGCACCTCCAATTG +TTTTTCTTTTTTCCATTTTCATGTGTGCCTATGTGCACGCTTATACATGTACCTGGTACT +CATGTGTGGGTGCTTGTACACATGTGTGCATGTGGGGGCCTGAAGGAGATGTAAGAACCA +TTCGAAAGCATTCTTCTACCGTATTTATTGAGGCAGGGTCTTTCAGTTAGACCCAGAGCT +TGCCCACATGTCCAGTCTTGTTAGCCAGGTTGCTCTGGGAATCCCGTCTCCACTTCCTAG +GCTGGCATTTATATGGTGGGTTCTGGGGACCTGAGCAGCAATCCCTGCGTTTTGACCAGC +GAGTCATTGCCTCAGAACACATACTTTTTAAAAATTGACTTTCCTCTGAGGTCATCACTA +GTTCCTTTCCCTGCATCCAGTCAGATATAGACGCTCAGTTGCCTTCAGGCTTCTGTAAGG +GACTGAGCCTCCATTCCATATTTCTTGAGTCTTGAAAGTTATGAGGCCCCGGCATAGTCT +CACAAGAGACAGCTACATCTGGGTCCTTTTGATAAAATCTTGCTAGTGTATGCAATGGTG +TCAGCGTTTGGATGCTGATTATGGGGTGGATCCATTGGACACGCAAACTTTATATGCCCC +AGTACAGGGGAACGCCAGGGCCAAAAGGGGGGAGTGGGTGGGTAGGGGAGTGGGGCTGGG +TGGGTATGGGGGACTTTTGGTATAGCACTGGAAATGTAAATGAGCTAAATACCTAATTTA +AAATGGAAAAAAAAAACAAGAACAAAAAAAAAAAAAAGAAAGTTATGAGGAACGGGGCCA +GGTGCTCTTTCAACCCCCAAAGTGCCCTAGACAATGCCAGTCTTAAGACACCTTCACTAT +GACAACAACACTCTTAAGTTCCATGAATTGCCCCAAATAAAATAATATTATTATAGTAAT +GGTTTAGTTTCAAAGACTAGTCTTTCTTCTGGGATTTTTCCTCAGCAGCTGATTTTTTTT +TTCTTCTGCATTGCGTTTGACTTCAGTCAGTGATTTCCCTGCATCAAAGTGATCTTTATT +GTTTTCTTTAATATTTATTATTGTTGTCTTAGTTATGGTTTCATTGCTGTGAACAGATAC +CATGACCAAGGCAACTCTTACAAAGAACAACATTTAACTGGGACTGGCTTACAGTTTCAG +AGATTCAGTCCATTATCATCATGGCAGTGTGCAGGCAGACATGGTTCTAGAGGAGCTGAG +AGTTCTTAATCTGTAGGCAGCAGAAGAGACACTGGATGTAGCTTGGGCTTATATATGAGA +CCACAAAGTCTGCCTCCACAGTGACACACTTCCTCCAACAAGGTCATATTAACTTCAATA +AGACCACAGCTCCTAATAGTGCCACTCCCTATGAGCCAAGCATTTAAACACAAAAATCTG +TGGGGGTCAAACCTATTCAAACCACCACAATTGTTATTTTTTAAATTAGTATGCAGCTTG +TTGAGGTGCTATAAGCCTTTCATCCCAGCACATGGGTAACAGAGGCAAGCAGATTTCTGT +GAGTTCCAGGCCAGCCAAGGCTATGGAGCAAGACCTTGTCTTAAACAACAAAAATAGCAT +ACAAAGTAACAGGTTTTATTATAATAGTTCATACATATAGCTTTCCTTTGTGTGTGCAAA +TGCATGTATGGCTATGAGTATGTGTGAACACGTGTGTATACATGCATGTGGTAGCCAGGG +GTTGGTTTTGGGTCGTTCTCTATCACTTTCCACACTTTTTTACCAGACAGGGTCTCTTGC +TGAATCTCTCCCAGATTTGGCTAGGCTGGTTGGTCTGCAAGCCAGATGGGTTCTCTCATC +TGTAGCATCCTGGTACTGTGGCTAAAGGTGCACACCAGTGCCTGCCATTCTCACCTGCCT +TCTGGGAGACTGAACTCAAGTCCTTAGGCTTGAGTGGTGAGCACTTTACTGTCTGAGCAT +CTCTTCAGTCTCATACCTTGTTTTTGTTGATTCACACCCACACTGGTCTCCTCCTCAGAA +GCCTCTGTTCTGCTTCATGACATACCATGTCTGTAACCTCTCCCTCACCCCTGCAACCCT +CTTAAGACCTCTTTTCCATCTCTCAGAATCCGCTTTATAGTTTCATAACCTATTGCCTTA +CTTACATACACACAATACATACATACTCATACATACACACCCATACACACACATACACAC +ATATACACTCACATGTACACAACATACACACATGTACACACATACACTCACATGTACACA +ACATACACACATGTACACACACATTCATATGTACACACATATACACACGTATTCATATGT +CCACATACATTTACATGTATATACACATATTCATATGTACACACACACACTCACATGTAC +ACACACACACACACACACACACACACACACACACACCATGAATTAAAGTCACTGGTCCAC +TTGTGAATGTAATATTTGGTTTCTGGGCCTGAATTACTTTTATAATGATTTTCAGTTCCA +TCTCTGTGTTTGTTTGTTCACTCATTAAGGTGATCCCATTATCCTTTTACTTACAGGAAA +AAGTACCCTAATCCAGACCCAACACTGTTGCCAGACAAATCTTCAGGATGGGCAACTTTT +AGTCCCTCTAGAGGCTTACACAACTTCACGAATTAAGTAAATGTTTGCATCATGGCTATC +AGATACTCCACAATATACACAAGAGTTAATTTATGTGTCTCCTCCTCAGGACTAAGGGAT +GCCAGGGTTGCTGGTAAAGCTGTCTCTGGGCATGCTATGAGGGCATTTTCTTGTTTAGTT +AAGCCATCACAATAAAGCTCTCTCTGTATGTCAGTCTGTGAGAATATTAACTGGTGAGTT +TCTCTGGACAACACACATGCAGTATGGGTCAGACTATTCCCCCATGCCTCCTCTAAGACC +AGTGCCCATTGCTTAGTGTTTACACAGGGTGCCACACATCCCTAGCTTTCTCTCACACTC +CCCTTTAGTGTTCAGTGCACCTTGCACCTCCTGCTTCTGTCTGCTCACAGTGGTCCCAGC +TTCCATGGCTTCACTACAGCTCTTTCCTGCCATTACGAGCCATGAAGATTTTCTCATCTC +CCAGGCAGCTAAGCTATACCTTTCTCTGACACTCCACAGCCTGTGACATAAGCTAATGCA +TCTTTATGGTGACCACACGCATGCTTTGTAGTTCAAATTGTATGTGTCTGTCTTGGCCTC +GAAGACATGACACTCTCCAGCCTAGTTTCCTGAGAACTGACGCTCTGCATGGTGTAGACA +CAACAAGCCAGCAAGGATACAAGAGAGCGAGCACATGCTGGAGATCAGACAGGCCTGGAG +CTGGTATTATTAGTCCCATGCTGACAATTGGCAGGGCTGGAGCAGGCATCAACATCCAGT +CTTGCACACTCTTGCTTCATTGAGGCCGCTATAGTTATGATTTAGAACATTGCCCAAAGA +CCTGTGAGTTCAAGCCTTGGTCCTAGCTTGTTACTTGTGAAATGTGGTAGAACCTTTGAG +AGGTGAGGTCTAGGGGGAGGTTTTCTAACTGTTGGAGACATACCCCTGAAGGGGGTAGTA +GGACCATAGCTCCTTAATTCTCTGTCCTGAGGTAAATAGAACTATGGGCTTCTCCTATGA +TAAACTGCCTTGTGCAATGCCCCTCAAGCCCCAAGAAATGAGGCAAGTCATAGACTGAAA +TATCTAAAACTGTGGGCCACATGAAACCTTTAATCTTTATAAGTGGATGATCTCAGGCAT +TTGTTACAGTGAGAGAACACAGACTAACACAGGTCCTAACACATGCAAGGAGAGAATAAG +ACATGTGTGGCAGCATTTTCCTCAAGGGATGCTACGTGGCTCAGTGTAGCTCATGTGAAA +TAAAATGAGATGACTTTTCAAACAGTACAGCACAACACATGTATGCATGTAAACCTATGA +TAGTTTAACCTGAGTGTTTATAAGTGATTGTTTAAAAAAATCTCAAGAACACAGGTATTC +TAAAAATCCTTTCTTGTTTACCTTGGCTCTACTCACAATTTTTAGCATCATTTATTTTCC +TTTTACCTAATTAAGAATTCTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTTTCTCTTCTTATCCTCCTCCTCCTCCTCCTTTTTAATTA +GGTAAATTTTCTGACTGCCCTGGAACACACTAAGTAGCCTTGGCTGACTGGCCAGTGAGC +CCCAGGGCTCCTCCTGTCCAAGCATCCCCAGCACTGGGACTATAAAGGTGTGCCTCACCC +AGCTTTGTTCAAGCTCAGTTCATGCTTATGAAGCAAGCCCATGGAGCCATCTCTCAGTGC +TAAAATTTATCGAAACAATTTTAAGGTTTGCTTAAATGTACAACAAAATTTTCAAGAGAC +AGAGGCCAACTGGTGAACAGAATTCCACTTGCTAGAAAGAAGGTTTGGGTCACCAAGCCA +CTACTGGGCTTCCTTGGAGTAGAGATTTCTTTAAAACTGCAGAGGACCATGGCAAAATTG +ACTGCTTCACTCTGACTTTTGTATGGCTCTCTAGAGCCCTGAGTGATCTCTTGCATGGAA +TGATCTTTTGAGGTGATTTTTAGCTCTAAAATCTATAACTCTGTAAACTACTTCATTTGT +TATTGTTCATAAAAGTCACTGGCCGCATACTCTATTCTCACTTGGCATATAAAGTATCTG +AGAAGTTAATTGAATAGTCTAGACTCATGTAGCAAGATGACATTCACTCTGAAACCAGCC +TTGGGCTGCCCTGATACTTAGTTATATAGTTTTGGGTAGTGGTAAAAATGTCCAGGGTGG +CAAAGGTCAAAGGCCAAGGTGCTGAGATGCCTCACTATCATAGTAAGGCATTTCTGGAAT +CTCAGGTGCTTGCTGACCAGGTTCTTACTGGGAGAAAGGAAGCTAAATCTGTGATCTAAC +CAAGGCTATGCAGCATTCTGCAGGTAGAGGGTATGGGAGTTTCGCACTCCCCAGACAAGG +TCAGAGAAGGAAAAGCCCTGCTAGTAAAGGGAGTCTGCCATTTTGCACTAAGCCCAGGGC +TTTGGGGTAATGTCAGACTTTGGCCTTAGTTAGCAAGGTGCTGGTACTTAGCTCTCATGA +GCTGCAGATGAGGAGGTGTCCCTCAGTATCCCTAAGTGCTTTGCTCTTAACTCTGCACCA +CATCTTCTCATGCTGTGACTGTTTTCCTTCTGAAGGGGCTCTTGGAAGACAGGACCATGT +ACCAGGTCCTCATACTAGTTCAGTAGCAAGTGTGGCGTTGGTATCATATCACTGCTTATT +GCTTGAATGACGTTTCCCTGGAGACAAAAGGTTGACAGTAGATTATAATAAAATCCTCTC +TGGATTAAAGTTCAGAATTTGTTCAGGGACACTGATGGGTTTGAACATCTGGAGCATGTT +AGCCATGGTGGTGGGAAGCATCAAACCAGCAGGAAGGTGTGGGTGGAGAGGGTGATCAGG +CTAGGGGGAGATGCCTTCAGAAAGGAAACTTCATCTGATTCATTATAAAAGAACCCTGGA +CACTCCTAAACCCATACTCAAATTCACTGTAAGCTCTCACGAAAGAGAAACTGAGACAAA +AGGCTTGTGTCCTGTTAGGAAGATCTGAGGCAATGCCAGAATGGGCTGAACTATCAAAAT +CTCATTCTGGGGCTTGTTGCCTATTGGTGTGTGTTTGTGTGTTGAGTGTGTATGTTTGTT +TGTGTGCGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGG +GAGGAGGTGGAAAGGGGATGGGAACAGGGGGACAAGGACAGGGATGGTGACTGAGATGGA +GATGAAAAGGGAGAGAGGGGCACACCTCCATCTTCATTGTCTAGAAATGGCTCTGTCAAG +TTCTACCCAGGAAAAAGAACTGGACACAGCAACACAGATGGAAAGAGCACAAACTAGAAA +ACAGGACCTCTTGGACATACTTTTCAGTCATGTTTCCCCTCTCCTCACATAACACCACTG +GCTTCTCGATAAGTTTCTCAAGGCTCTCCATGCTCTTGGCATTGTCTGGATGCTTAGGCT +AGCCCTCAAACAGTACATATTGCCTGAGCGATCATTGTGTGTTGAGTGACAGATATTCTG +TCCATTGTGCTGATTTCGGGGTTTCTGCTCAGGAATTTCTGAGTTCTCCCAACGCCATCA +GATAGATACTGACCTTCATGGCCTTTCCAAACTAGAGTTCTCGGCATGTGTCTCATGCTT +CTTCCACGGATTTGATCTGGAGATATATCCCACAAGGTTCCAGAGCCATGGTTACCCTCA +TTTTTGTTATGGAGAAGTGAAGCCTAAGAAAGAACAGGTTTGGTCAGGCTCACTCAGCCA +TGTTGGAGGGGAAATGTGGCTCTTCTGCCTCTCAGTCTCCTCTGTGTGATGCTGTCTTTC +TGTAGTGAGGTTACCAGGCCTGTACTCTCAGCACTTATGAGGCTAAGGCAGGAGGATTGT +GAGTTCCAGGCCAGCCTGGGCTATGCAAAGACTCCACCTCAAGAACTCAATAAAATATGA +TATAATAAAACAAAACGTTGATAAAGATTAGTGGGACATACATCATTTATTTGATTGATG +CCTTAAAATCCCGGGAACCTTCACCAGGTGTCATGAGCACAAAACTCTAAATTCTTGCAA +ATTCCCAAGTTACACGACATGGTTATTAGGCAATTAAGAGAGCTATCACGTTAAATTACA +TTAATTACATTAAAAATAATATTGTTGAGGCAAATAGATGTCTCGGCAGTTAAAAGCCCC +TGTTGCTTTTTCAGAGGACTTGGGTTGGATTCCCAGCACCTTACAGTGCCTCAGGACCAG +CCATAATTCTGGTTGTAGGGAATCTGATGCCTTCTTCTGATCTCTATAGGCACCAGGCAT +ACTCATGGTGCGCATCTATACTTGTACCTCAAACACTCACGCAGGAAATAAAATAAGTCT +TTAAAAGAACAGATTTTAAATTAAAATACAAGATAACATTGCCTTACAAGTTGACTTAAG +ATGTATGCTTAGCAAAGATCCTGTGTGTTGGGGTAGGCAGGAAACAATAGACTCTGCCTC +CTTGTCCAGCGTCTCTAGTACTGGCATTGGCATTGGAGAATCTTAATTAAGGATTTCTTC +CAGGATGAATTCAGATCATACTTTAAATTCATGTAGACAATTTACAAATTGTACTTCCTA +TCAACTGAAACTCAGGACATGTATTTGGGTGCCAGACCTGGAGTCTGAACTTCACCACAA +CTTCAACTTCAGTAAGAGCTGGAACAATTCAGGTTTAAAGGAAAACTAATCACCATGAGG +TTTCATTTATTCTGGAAGAGTCTGTCAGAAACCAAACACTGTTGTTTTGGGTGTTATTGC +TTGTGGCTGGGACTCCTACTGACAGATATAACTCCAGCTTCTGCAAATGACAGGGTTTGC +ACTGAGTTCTGAATGGGAGACTGGGCAGGGTGTGGCACGCAGCAGTCTGGGATCATCTTT +AAGAGTCTTAGGAAAGCCTCGAGAGAGTGCTCACCCTGGGGAAGTTTGAGGCAGCTGGCA +ATACCCTTTGGCTTACTTTCTGAACTCTCCATGCTGACATGACAGGAACCAATAGCAAGC +GGTGTCAGCTGCCTCACTGCTGTCAGATGCCTGAGAAGAGTGTGTTAAAGGACAGAGGCT +TTGCTTTGGCTCCTGGTGTGCTAGCTCTGTTGCTGCTGGACTGTGCTAAGATCAAACATC +CTGGTGGCAGGTGTGTAATGGAAGAGCTCACCTCACGGTGGCCCTGTTGGGGGTGGGGTG +GGGGAGGTGGGGGTGGGGCAGGCAGGACACACCCTCAGTGTCCCATGCCCTCTGGTCTAT +TTAAGTTTCCACACTTCCCAATAATGCCATCAAATCATTAACCCATCGGTGAATCAATGC +ACCCACGTGTCTCTATTGGCTCCCAATGAGGTCAACTAGACCAGAAAAAAAATCTCAACA +AACAATCCTTTTCGAGATACTTCATACCCAAATCACAATAGAGACGATCTCACCATACTC +CTTTGTCGTTGTTGTTAATTTTTTATTATATTCATCTGTGTATTGTATGCAGGTGTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGGTGGG +AGGTGTTCATGGATGCAGCCATACCACCTTATACTTGGGAAGATCACTGAATAGTGACCT +ACTTCTTTCCATCCACTATGTAGAGCATGGTGGGATTGAACTCCAGTTATCAGGCATGGC +ACTGATCGTGTTAACCTGTTGAGCCAGCTCTGTGACTCCTCACTGACCTCCTTCAATGGA +CAGTGCGTAGAGGGATTGACCTTGCATTTCTTCCAGATTATGTGGCTGTGGGACTCATAT +CTCTCATGCACAAACTTAGGGAGCAGGGACTTCCACTTTCCATACATACATAGTTACTAA +AGGAATCAAATAAACTATTGATTGTATCAATTGTATACATGGAGAAATATCAGATAAGTA +CATTGTATTATCTCTTGAGTCAATATGGAGATAGAACAAAAATGGTGCCTCAATGTCTTC +ATTCTCTCATTCACATATTATTTATGAAATATTTGACATAATCCTTTGTCTGAATGTTTT +TGTTTTCCCAAATCCATATGTTAAAATGATAATTCACAGAGTGAATTTAAGAGATGGTGA +AGTTAGGGGGTGAGGCACATGTAAGTTTAGGAGATTAACTTACAGGGTGGGGTGATCACA +ATGGGATTAGTGCCGTCATGAAAGTGGCCCAAAGGAACTCACTCATTACATTTCTCGTGT +AGAGATGGAGCTGAGCAGATGACATCTACCAACTAGGAAGTGGGTCTTTACCAGACAAAG +AATAAACCATTACTTTCATCTTGGGATGCCCAGGAGCTTGAACTATGAGAATATATTTCT +TTTGTGTAAGAACCACCCAATCCATAGTGTTTTGTTACAGCAGCCTGAGTGAGCTAAGCC +ATGCAACTCTCACACTGTATATATATTGCCTTGCAGGACAAGCTCTGTGCTCAACTCCAG +ACTCAAGTCAGTGTGCACACATAGCTTCCTGGCTCTTCACTGTTAGGCAAGAAGATTTCT +GAGAGGGAAGGTTTCTTTTTCTTTTTCCTCTTTGAAACAATATTAATTCACATTTTCATC +TGTCCATGTGTTTATACATGGGTAATGGATAGGTTAGAAGTTATAATAAGTAGCTGAAAA +ACCCATGGTTTTCTCTCATAATCCAGAGTGCAACATACATATAGAATCTATAGATTCATC +CATGCAGGTGAACAGTCAACAATGTAAGTGTGTCTTACCTCCTCCAATCCCAAATAGTTT +GATGAAAGTTTAGTTTAATTCAAACATTGGTTGCCATGGTTACTTATTTGACTTTGTACT +TTGTACTAAGAGCCATAAGGATTTGTCAAACCTTACCATGCAACTGTGCCTGAATGTCCT +ACCATGTGATAACAGCTATTTATTTGTCTTGTGTTTTTGGCCTGGGGCTCTGTAAACCTC +CAGATACAGTTATCTCTCTTTGAAGAAGCCTTCCAAAATGAGGAACAATAGTTCATTCCA +TTGCAGAGTTCTCTCTTCTATAGTCATTTTTGCTAAGCATAGCTGTCAATACAGTGCATG +TGCAGGTATGCACCTGCTATGGCACATGGGTGGAAGTCACAGGACAAAGAAAGTTAGAGG +TCACGCACCAAATACTCTTTCCTGAACCTTCTGCTGTACTCACTGCAATCGATGTACATT +CACAGAGAAATGTCCATGTTAGTGGCATTCTGATGAGAGACATGGGGTAGCACAGTGGAT +ATGGCATAACACTAGACTCCCCTCATACTCTCCTACCCTGGTGTCCTCCCTTCCACAGAC +CTAGAAATCATGGAGCCAGTGACGGTTGACTAAAGCCTGTAAAACTGTGAACCCAAATGG +CTCATTCCTCCCATAGGTGACCTCTCTTAGGTGTCCCTCACAGCAACAATCTAACACATT +ACACGTGGGTAGAGAGGAGCAGGTGACAATTCGGGTGCTGTTTCTCAGATGTCCTCTTTC +TCAGACTGTTCTTGGGATGAATACTTGAGGAAGGGAAGGAAGCAAGATCACTATGATCAA +ATGCCAGACAGAAACAACTTAATTGAAAACTTCATTCTGGTTCACAGTTTCAGACGGTCC +TTTCTCCTATCCTTTTTACCCAGGGTGAGGAGACAAGTATTCAAAACACCAGACCATGGA +GAGCATTTTATGTTCAACCCGTAACCCTGACCTGAACCTGCTTCAGGAATGGTTGAACTG +GGAGGTCAGTTGATGTCAGCAGGTGTCCTTCCATTTCTTGGCTCAGTCTCAGCTACATGT +GACGGTACAATGGGACATTATGAAGAGAGAACACAGAAGGGACGTTATGAAGAAGGAGCA +GAAAGAGGACATCTGAGAAACAGCATCTTTTGGACATGACAGGGCACTTCATGCAGGAAA +ACATATACACTGTGGGTATTTGCTACTCAAAATCCCAGCATGGATGGGGGAGGAACTCAC +AAAGCCCCGCCCCTAGCTGAGGTGAAATTGGCTGTTGATGGCATCTTGGGGGAGGGAGGG +TCAGTTTTCTTCAAGGCTGTGGCCACTGGTAAAGTGTTCATGCTTCAGAGATGGCTCAAT +GCCTATGCCCCATGGGCACAACTAATTGGACCCAGTTGATTATAAAAAGAACATGAAATT +GGGAAGACGAATATTGTGGTAGGGGGTCTAGGAGGGAGAAATTGTAAGATGGGTAGGAAG +TAGATACAATCAAAGTACATTGTATACACATGAAATTCTCAAAGAATATACATATGTATA +TATGTATATATACATACATATACATGAATATTCATATATTCATATATACATATGATGGGA +TGGCAACTATAAATAACAGCTCCAACCTGGACAGTGGCCTTCACTTTCAGGGCCAGTGGG +TAAGTCTAAGACATTTCCAGAAGTACAGAGAAAATTTGGCTCTTTTAACTTTAAAAAACA +TAGTGTTTGTTTGTTTTTTGTTTATTTGTGTGTGATTTATGTGCATTTATTGGGTGTCAA +TGTGTGTAGTCATATATGCCACAGTATATGTGTGGAGGCTGAAGGACAAGCTTAATTTTC +TTCCACATTGTTTAAGACAGGATCTCCTGTTCACTGGTCTAGCTGGCTAGCACCAGGGAT +TCGTTTGTATCTACTGGGGTTTTACACACACACACACACACACACACACACACACACACA +CACACACACACAAAACCTCACTTTGCTTTTACATGGGCTCTCAGGATTCAAACTCAGGCC +CTCACCTTTGTACAGTAAACACTTTACTCTTGGAGCTACCTCCCCTGGCCTGGTTACTTT +TCATTAGCTCTGATTGGATCACATGGCTACTCTATCAATGACATCTGAGTTCAATAGATT +GTTGAACCTTGGCTTGAGTCATAGGGGAGGCACAGGATCCACAGCTTCTTCAGAGCTGGA +CAGGATCCCTTAAGGAGGGAATTGGGACACACACTGAATACCAGGCAGCAAAATCTGCAA +CATTCTTCCCATTGAGCTGTTGTCATTTCATGGTAGCATTGCTGGGAAAGCCAGCCACTG +GCACACTCAAGAGAAGAGATGCATGAATATACAGCCTTCTTTCTCTAAATAGAACATCGT +CTATGCTACTGAAGACAGGTGCTTGTTTAGCTTGTGCTGAGCACTCCCCAGACAAGAGGG +TTGCAGCCATCCCTCCTGCTCTGGATTCTTGTGGGCTTAGCAATTTTCTTTAATGAGAAG +CTGGGCTAGGGGCATTTATTATGGTGTAATGAGTGTGTTCAGAGGGAAATGAAAGGGCTG +TGTTTGTTCATGTTCCTGAAAGTCAGAGCGATAAAAAGCAAGCAGTCTAGCTAGGCAGGG +GTAGCACATGCCTTTAATCCCCACACTTGGGAGACAGAGGCAGGTGGATCTCTGAGTTAA +GGGCCAGCCTGATCTACACAGAGAGAGTTCCAGGACAGCCAGAACTACACAGAGAAACCT +GTCTTGAAAAAAAAAAAAAAACAAGACAAAACAAGAAACAGCAAGCAGTCTCATGGGTAC +TAAGTGAGAAAGAATTGTCTCATCTATGAAATGACTTTGGATAATATTAGCATCTCGCAA +GATCTGTGGTTATATTATAACTCATCTTGTTTTTATTATGTACAATTCTGTTGGGCATTT +GGAAACAAGAACTCATATGCTGTGTTGAGTTGCTGTGCGTTGGTGGGATTATATTGCATA +ATTCATATGCCACTTCCTATATTGTTAGTTCATACCCTTTATAGAAAGATAACGGCAAGA +GGTTTCACTCCAATTTCTTACAACACATAAATTTGAGATAACTGGGCAGGGATCTTGTAT +CCTGAAGTTACCCATCCAATGCTCTTCTATGGGTCTTAAAGTTGAACAATGGGGGAGTCT +AGCGACCCTTTGGAAATGGTGTGGGCCCTGGACTGGGACTGTTTTCATTAACAAAAAAAA +TCAATCCTTAGGGCTGGGAAGATGGCTCAGTGGGGAAAGCATGAGGACCAGAGTTCAGAT +TCCCAGCAGCCATATAAAAAGAGCTGAGTCCACCAGTGCATGCCTCTTAGTTCAGCACTG +GGAAGGCAGAGGCAGGAGGATGTCTGCAATGTTGTTGTCTAGTCTTGCTGAAGTGATGAT +TTCCAGATTCAGTGAGGAACTCTGCTTCAGAAGTAGAGACTGATACAGGAAGACTTCTGA +TGTTAACCTCTGTGATGCAGGAAGACATCTGATGTTAACCTCTGGCCTCCTCATGCACTC +ACACCCATGGGCATCCTCTACACTCAAACACACGCATACCACACCACACATGCATGTAAT +GCTTTAAGCATCAGGTGTTGTGATGCCTCTGCAGTGAGACACCATCTCATCTCAGTGTGT +CTGTTAATATTTTTAAAATGTGGCAGAAAAGAAACTCACACACGTGTGGTGGGAGTGTAA +GCTAGTTCAACTGTCACAGAGAAGAATATGTATGCACCTCAAAGAGAGAAACCCAAAACA +GAACTATCATGAATCGTTATTCAACCGTTGCTGACATAGCCTAAAGAGATGAAATTAGCA +TATTAAAAACATACCTGCACCAAACTATCATGATTTATTATATTCAACTGCTGGTTACAT +AGCCCAAAGACAAAAAAAATTAGTATATTAAAAACATACCTGCATAGCTGTGTTCATGTG +ACACTATTCTCAGTAGCTATGGAAATAGCCTGAGGGCCTGTCAGTGGATGAATGGTAAAG +AAAATATGATATTCATAAACAAAGAAGTCCCATTCATCCATGGATATAATGTCCTGCCGT +CTGCAGCGAGATAGAAAGTGAATATATTATGCCACATATTCCTTCTCATAGCTGGAAGCT +AAAATGCCAGCTTCATGTAGAACATTGACTATTAGAGCTCCAGGAAGTGTAGATAAAGGG +AGGCTGGGCTTGAATAGAACACACTGAGCAACATTAATACACATTCATCAAAATAGAGTA +TCATCAATAAAGGACATTATTATGATAACCAGTATTCAGAGGAGATTGTGTATACCCATT +CCCCAGACAAAAAAGTAATGATTAGAACTTGGCCAAAGTATGTAAGATCAGCACTAAGCA +TTGGGAAAGATAGAGCCTAGTTTCTTTGTTCCACTATACTGCCAGAATTACTATACTGGA +GAAACTTATGAGTCTTTCATCTAGGTAGTTGGTACCTTAAGTCAGAGGGACTCATGACTT +GTACCATGCCACTCAAAGACTCTCTGGTATGAATGGCACCCAGAGACATGGTGCCTAGCA +CCCTCAGAGTTCCTACTCAACATCTGTCCATCTAAAACCCCAAGCCCTGGAGCTGGGGAG +ATGGCTCAGTTGATACAGCGCTTGCTTGCTACAAGCATGAACTAAGTATGAGCCACAGAG +ACTACACAAAACAGCCATGTGGAGACGTGAACTTGTCATGTTCTGGGGAGGTGGAGACAT +GCAGATCCCTGGAGCTTGTTGGCCAGTAGCCTAGCCCAGCTGGCAAGCTCCAGGTCAGTG +AGAGAAGCTTCCTCAAAAAAAAATCAAGGTTTATCTCCGGAAGAACAGTATCCAAGGTTG +ACCTCTGGCCTCCATGCACTCCCACCTGCACAAGTACATGCACATCAGCACCCACACACA +TAAACACAAACACATGTACATAGAGATACAGGACACACAGGAACACATAAATTCCATACC +TCAGCTCTTACCTTCTCCCCTCCTTGGTTTTTTGAGATAGCATCTCCCTGAGAGTCCTGG +CTGTCCAAGAGCTCACTGTGTAGACCAGGTTGGCCTTGAACTCACAGAGATCCTGCCTGC +TCAGTTGCTGAGATTAAAGGTGTATGCCACCATGCTGGGCCCAATCTCCATTACTTAGGA +CTTGGTTTAAATGTTTCTGCTTTTAATCTCATGTGAATTCAGATTTACAAAAACTTGCCA +CTGTAAATTAACTCGTATCTTCACATTCTCTCTGCTTTGTTTCTGGGGCTGGAATTTAGG +AAGAAGAACCCCATCAAGAGCCCCAGTGTCCTGAGTTGGAACAGAAGATGCTATCAGGTA +CAGTACGGTCATCGTGGCTTGTCTTCGGCTGGCTGCTGTTACTTACAGCTGGGCTTGGCT +CTGCCAAAAGATTTGTGGGTGACAAAGGCAAATCTCCCTGTTACAGATGGTTGGAAACAA +GGCTAGAAGTGTTACTAGAGATGAGGTCCAGGCAGAACACCTGGCCAACAAAACACATCG +TACTACAAAAATAGCTTGTCCCCATCCTTGTCCTCTTTCTTGCACTAGTAACATTTATGG +ATGAGGCGGTACTTAGAAGGGAGACTGTGGTGATGATGGTGATAGTATAGATGGTGGTGA +AGAAGGATTTCAGAGTCAGGAATAAAGATAAGGAGTCTGTGAGATCCAGAGGGAAAGGAG +GACACTGGGAAAACAAGGCCCTCTAAAGCAACATTACTGATGCTCATATGAACTCAGAGA +CTGATGCAGCATGCATAGGGGCTGAACAGGGCTGCACCAGGTCCTCTGTGGATATAAGAC +GGCATCCAACCTAATGTTTCCTACGGGATCCCCAAGGGTGGGAACAAGTGATTCTTGGGA +TCTTTTATTTTCTTTATTTGTCTTGTCCAACTTCGATGTGATAGTTTTTGTTTTATCTTG +CTATATTTTATTGTTACCCCTTAGAAGCTTGCTTTGTTTTTCTAGTGAGAGATAGAAAGG +GAGTGGATCTGGATGAGAGGGGTGTGAGAAGGAACTGGGCGGAGTAGAGGGAAGAGAAAT +GTAATCAGGATAAATCATGTGTTGGGGGGGGGTCCTATTTTCAATAAAAAGAAAAGGAGA +GTAGTTGTTTACTGAAATCCTTATAATTATCTTGGGAGATGTTATTTGGATCCCTTGGCT +GTTTTTCTTCTAAATGTTAGTGTGGAGTTAAGCCTGTAGTTTTGCTGAAGTTATTTATTT +CATAATGGGCAGGGCTTATGTGGAAACAAACAAATGATGAGAAAGTTTATAACTTCAGAC +TGTAGCCAGTGATGATCACGAGAAGCAATGGTTGGAAAAATAAACGTTAGTGGGGAAGAC +TTAAACAGAGTAAAAGCTAACTCTCAAGACTCCCCGCCTTTGTTTCCTAACAACCACTGT +GTTTTGTATGACTCAGTATTGAAAGATGGCTCCAGATATGAAGGTTGCTAGAAGACGCTT +ATCAGTTAGTAGAAATCAGGCAGTAAAGGTTACAAAAATCAACATGATAAAGGAAAGATG +AAGCAAAATCAGAAAAAGAAAAGTAGTCGTCTTTGGCATGATGGAGGAAAAGGTTAGCTA +TTAGCCAGCCATGGCATCTTCTACTATATGTATTTGTTTATGTATGTGTTCATGTCATTG +AGCATGTGGGGTGGTCAGCGTGCAGCTTGCAGGACTTGGTTCTCAGCATCTACCATGTAG +GTCTCGGGGATAGAACTCAGGCTTGGTAGCAAGTGTTTATGCATTGGGCTATCTCAGTAG +CATACCGTTTCCTTCTACAGCTATTCAGCCCTTGTTTCCATACCTGTATCCCCATCAAAT +ATGACCATTGCTTTGGTTTAGTGACTCTTTCTAGGATACGCTCCCCTTGCAGATCCCTGT +ATTCCTTGCTCATTGGTTAGATGTTAGCTTTGATGTACTGTTCCCCCAGAAAACTTCCCT +GATCACTTCATACTCCTCTGTGTCACTTTTCACCCTACTGCCTTTCTTTTTGGACACTTG +GAACATAGAGCATACATATAACAGTCATTGGTAGGTCTCCCCCTACCAATGAAATTGTTA +GATATCGGAGTGTGATTTCAATCCTCCTGCCTCTACCTCCAAGTGCCGAGGTTACAGCTG +TGTATTGCTATACTCACTTTATGTGATGCTGGGGATTAAACCAAGGGCCTTATGCATAGT +AGACAAGCACTCTTCCACCTAAGTTACAATCTCAGCCCTTAGGAGTCTCTTGGTAGTGAG +TCCCCTGTGTGCATTTGTGTAAGGTAGTGTTTTTCTTCTGTGAGGAGATGAACATGGTTT +GGTGAAGGCTATCTCTGTGCTTGGCTTTGATTTTTCAATTAAACAAAAAGAATCAGACAT +GGTGCTTGTAGTTGTGACAATAGAACGTGTTGAAGAGACAGATATGTTTATAACACAAGA +AATGCTATGAGATGACAGTGCCATCAAAGTGCAGCTGGCTGCTGGGAAGAGGAGACAGCT +GGTCCACACTGGGGACTGTGACCAGGAAGGCAGTGTCAACCTTGGGGTTGAAGACACTTG +CAATGATGCTTGGAGTTGGAAAGGAGGGGCATAAGGCAGAGATGACATCACACCCTTTGT +CCTGGAAAATGCCTCTAAGTGTCCCTTTGTACTTGTGCCCTTGATTGTCAACTCCTCAGA +TAATGCTCATTGCTGGGACCACACAAAATCAGCCAATGAGGAGATCAGGAGCCCAGGAGC +GTAGAAGTGGTATTTGCTTTGTTCACTGAGTGTCTACTGTAGTTTGAGGGCATTTGTTCA +TATGTGTGGGAAAGCACTGCCACACTCAAAAGCTTTTCTTTCGTGAGTGTACACATGTAG +GTGAGAGGGGTTTATAGGCATTCACAGGCATGTGCATGTGGGTGCCAAAGATCAACTTCA +AGAATCATTCTTCCAAATTTGCATCTTGGTTTTTTATTTGTTTGTTTGTTTTTGAGACAG +CGTGTTGCACTGGCCTGGATCTTGCCAAACTGCCTAGGTCAACTGGTTAGTGACTAAGCT +CTGCCTATGTGCCGACCTAGAACTGGCTTTCTTAATGGGTTCTGAGGATTGAACTAAGGT +TCTCATGCCTGCATGGCAAGAATTTTACCGAGAGGGCCATGTCTCTAGCCCTGTACAAGG +ATTTTCAAGGATACCATTGACTCCACTGAATTCCATGACATCCTAGGGAGAGAAGAATAT +TTCGTTTCCATTCTGCTAATGTCCTGGTCTTTAGGACCTCTGAGGGTGTCACTAGGAATC +GGGCATCCTAATAAGAGTCTTCTCAGCAAATACACTGGGACTCAGAGCACAGCTGGGAAA +AACACTTCTGTGGAAAAGGAGAAACTATGCTTAGTTTGAAAATTAGAATCCCAAGACAGG +TAACATGGTGTACATCACACCAGTCATCCTGGCATTCAGAAGCAAGAGGATCATGAAGCC +AGCCTTGGCTATGTAGTGAGTAAGACACTATCTGAAGAAAAAAAGAGAAGAAAGGAAAAA +GGAAAGAAATTTAGAATCACAATTTCTTTGTTATTATTGTCAATTTATATTTGGGACATA +TGAATACGTGGCTTCTGTCTTATTATCCTAAAATTCCACCTAATAATTCTATTCTGTAAG +TAGAAATTTCAAGCTAAAAACACAGTCTCTTACTACTTATTTATAGATTTAAGGTTTTAT +TTATTTGTGCATCTGTGTGAGATTTTCTGTACAAGTGAGCAGAAGGAGGCATCATATCTC +CTGTAGCTGGCTTTATGTGTAGTTGTTACCTGCCCAGTATAGGTGCTGGAACCAAACCCA +GATGCTCTGGGAAAGAAAAAAAGTACCCTGGTGTGAGGAGCGGGTGTGGCAGCAGTCCCA +AGAAGGCGCCAGGGACTGCAGCTAAGTCTTATGACTTGCACCTGACTTCCTCATACACCT +GAAAATAAGCCACAACCATCGTGAGAGCTGCGCAGGTGCACCATGATGCTGGCGGTTTAA +ACAAGTCCATATTTGGTGGAGACATGCCCCTGCCTCCCTGATTGGCTGAAGCTGCGTGCC +TGGTGAGGTGACGCGGCCTGCTGTGAGTGGATGGGGACTGAGAGTATATAAGAATGAGAG +GCCCAGGGTTCGGGAGAGAAAGATGAAGCAAGAGAGATGAAGACTGAAGTTTGCTGAATA +AACTGCTGTTAGAAGGACTGGTGGTCGTGTCCTTCTTGCTGGTCGAGAGCAGATGCGACA +CCCTGGACCCAGAGCCATCTCTCCAGCTGCAGAGTCTCAGCATTTCTAAAATTCTGTGGA +TTTACTCAGTCCGTGCTTACTATAGAGAACTTTATTCAGGGCTTACTGCTGAAGGGCTAT +TTCTAGCTTAGCTTTGAGATATCCTATATTTGTGAATCATTCTTTGAAATTCTGTTAGGT +ACAAAGTGGATAGGTTGTGTTGGCTAAATTATTTCAAAACTATGAAAGTGTAATATCAGG +AAGAATTTATTGGATGTCTACTATGTGTCAGATATCGTGTGAAGATATTAGGCAGCTAAA +TGCATAATTACAGCACTCTACCAACAAGAAATGAAGCCATTAAACACATTAGAAGAAATA +TATACTATACAAATGATAACCTTTAAACAAGTAAAATGTAAATTATGGAGAAACCAGAGT +GCTGAGGAAGCCTTGTCGCCATGGGCCTTATAGTCAAACATAGCCTGTAATTTATAGAGA +CAGGGGACCAAGAACAAGAGCAGAACATAGCATGTGTCCAATGAGAGACAAAAACAGAGG +GCCAGGGAGACAGTTTAGTCAGTAAAGAGTTTGCCTTGCAAGCACAAGGACCTGAGTTCA +ATCCCCAGCATTCATATTTAGAAAAACCAAACGCAACCCAAACCCGACCCAACCCAACCC +AACCCAACTCAAACTAACAAATAAAAACAAAAACCAAAGCTGGTATTGTGGAGTGTGTGC +GTACCCCCAGTGCTGCAGAGGTACAGAGAGCCGCTCTTCTTGGTCAGCCAGAGTCTTCTG +TTTGTCAAGCTCCATATCAGTATGATTCTGTCCAAAAATAACGTAGGGAGCTGCAGAGAT +TACTCAGTGGTTAAAGCATTTGCCACGCAAGCAAGAAGAGCAAAGCTCCCAGAACCCATG +TAAGTGTTTAGTGGGCCTGGCCACTTGCCTGTAATTCTAGCCTTGGGAGGCAGAGGTAGG +GGACTGTGCCAGAGCAGGTTAGTGAGGCAGGGTAGTTGTATTGACGAAGTCTGTGCTTGA +TTGTGAGACTCTGCCTCAAAAGGCAAGGTAGAAGAACAAGACAGGAAGATCCCCAGTACT +AACCTAGGACCTCCACATATGTGTTCATACACATGAGAACATGTATGCATACACATGCAC +ACCACACATACATGCACATGAAACAAAGAAAAGTCAAAACAACAGCAAAAATATCAAAGT +GGATGGTATCTGAGGGCTTACAACTCCAGGTTGTCTTCTGATTGGCACGTGTGTGCCTTC +AGGCACTCCTATACACACACAAAAAAATGCACATGCTTGCACATGTGTGCACATACATGA +GCACATGCACACATGCTCAAGAGTAGAGGACAACTGGAACTCTCAAGGGATGACATGACC +AACTGGGGTATTCAGGATTTTTTCTCAGAGAACATGATATATGAAGCAGGCTACAAAGAT +GGATATAGAATTCGTTTGTCAAGAGATATACATTATTAGCCGGGGCATTAATAACGTGAA +AACCAATTACTTTAATCGATATTACTCACAGTGATATCTACTTGGAGATCAGACCTTTTC +TTGGACTGATGACCTAATCCTTAGGTGTCTGTTACTATATCTGGCCTTGAGATCTATAGT +CTATATGTGTAGGGGCCGCCTGGGAAGCAATGGCAGTTCTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTTTAATCCTAATTACTGTCATTGTTCTCTGTTTTCAACAGTGCTTATGCTC +ACTTGAAGGGTTTCTTGACTGTAGTAGACAGAACCCCAGTGCCTACCTAGAAGCAGGTGT +CATTTCCCTGAGCTTCCATGGACATCTAGCTAGCACACAGGTGTCCCCTTATATAATATC +TGTTTCTCAGAGATGCATTGCTCAGTGCTATCCACTGCTGCTCCCTTTCAGCAAGGGGAA +CATGGAGCGGGGCTTGCAGGTAGATAACTGATTACTCTTACCTCCAGCCAGCTCTTCTTA +TGCCCCTTCCTCTTTGCTGGTCTTTCTCCCAGTATACTTAGCCACCACATGATCATCAAC +ATCTTGAAACTAGAGCAGCTGGGAGCACATCAGTGTGGTGTAGTCTTCTCACAAGACCCT +CTCTTGTGGGAACATATATGCTCCTCAGAGTAGAAAGGAGACCACGAGAGGAGAAACTCT +TAAGGAAGAAAGGGAAAGAGAGGGTAATTGAGTCCATGCCATGTTAACCTGGAAGCGGAG +AGTGTCTTCGAGAAGAAAGAAACAAGCCAGAGAAAGGCAGAGAGCCTAAGGCGAAAGGCA +ACAGAGGGCAGGGACAAAGGAGAACAAAGAGAACAAAGCATAATGAGCCACGTGTATGGA +GATGCCGCAATGAAACACATAGGCTGGCTTAAAAATTAATAAATAAATACATCCCCTTGT +TGAAGGATGGAGGGCACATGATGCCCCTCCACAACACTTAGCAAGGTGGGTAGACTCTTA +CTTAGGTTTCCTATCATTGCCCATATGCTGACCATGCTTTTGTGAATCCCCATTCCCCTG +CTTCTGTAAGCAATTCCAACTAAACTCACTGGTTCACCAAGCTTGCCTGGAACAGAGTCT +TTTGCTGGTGCCTTATTTCTGAAGCACAACCACATATCACCTCCTCCTCCTCAGTGTTTG +GCTCCTAGCTTTTTGAACAGCAAAGGGTGGGCTGTCAGGCACACAGCCATTACTACAGTG +GGATTTTAAATTTCAAAATTACCCAGAGAATGAAAACCTATGGAAGCTATTTTTAATATC +AGCACATAGGCAAAGAAGGGTGGGTGGAATGGAGGGTGAGTAGGGGAGACACTGTTGGAG +GTAATTCTGTCACGTGGCCATACCTTTCTTTACCCCAGCACAGGAATACCAAAATTCACG +GACAAACACACCAAAGGCTCCATTAGGCTGTGTGCTTCCTGAGAGCAGTGGACTGTGTCT +TAGTTAGGGTTTCATCGCTATGAAGGAACACCATGACCATGAAAACTCTTACAAAAGAAA +ACATTTAACTGGGGCTCTGCTTAGAGTTTCAGAGGAATATTCCATTGTCACCATGGCAGG +AAGTATGGCAACATTGATGCAGACATGGAGCTTGAGGAGCCGAGGGTTTTACATCTTCAT +CTGCAGGCTGCAGAAGGGGACCATGTGCCACAGTAGGGCAAGTAGCACAAACATATGAGG +ACTCAAAGCCTGCTCCCACAGTGACGCACTTTCTCCAACAAGGCCACACCTACTTCAACA +AGGCCACACCTCCTAATACTGCCACTCCCCGTGGGCCAAGTACCACACACACACATACAC +ATACACACACACACACACACACACGGACACGGACACGGACACGGACACGGACACAAGAGT +CTGTGGGAGTCAAAGCCATTCAAACCACTGCAGACTGCATCGGTTCAAAGATGAAGCCAG +AGCCAAGGGAGATTGAGCTCAGTGAGCAAAGTGTTTGCTGTGCAAGCTTGAGGACCTGAG +TTTGAATGCCCACACCTACACCAACGGCCAGCATGCCAGCAAGTGTCAGTTGGAAGCTGA +GCCAAGCATATCTCATGGGCTGGTTGGTCATCCAGCCCAGCTGAAATGGCCAGTTCTAAG +TTCTCTGCAAGACTCCATCTCAAAAAAATGAAGTAGACAAGTTGTCAATGCAGACCTACT +GATGTCAACCTCTAGCTTGCACTGCCCCCCCCCAATCCCTCACAACATGGGCAAGCACAC +TCACTTCACACAAATACGCCCCTCACATGCTTGCATGCACATAACTTTTAAAAAGAAGGG +AAAAATGAAGTCAGATTCTCCGTGGGAAGGTGAAATTTCAAAGATGCATCACATCTATTA +GACAGAGTACTCAGTGTGAAAATAAAGGGAAGGATGTAAGATCGGGCTTACAAATGCACT +GGGAAGAGAAAGACTGAGACTCTGGTTTTGTGAATAATCACAGCATGTCAGTGGAGGCTT +TGTGAGTGGAAATACTCCACACTTATGCTCTTCTGTGCTGTAGTCAAGACTGTGTTGTTT +AATAGACAGCAGGACAGAGCTACCTTACTAATAGTGACAAGAAGGGGGCCCAATGCCAAA +CAGAACCATTTGTCAGCACAAAGGTGCATCCTGAAGCTTGGCAGCCTGGTAAGCCCATAA +CTGGAAACAGCCGAAAACAGGGACAAACCTGCATATGTCTTGTTTTCTGAGAACAACCCC +ACTTCTCAGAAACTTCTATGCTCGAGGCCCTCTCTGACTATAATAATCAGGGTGGAGAAA +CAGAGCCACTAGGCTATAGATTAAGAGATGTTTGACGAGGGACTGGCTAATATAGCCTGC +GCTCTGTCACTGTGAACTTCAGCCCCAGGAAAGCTGGTAGTATAACTCTAAGTCTGAAGG +CCTGAGACCAAAGGAGCCACTGGTGTCAAATCGTAACCCAAGGTCAATGGAAGAGTTTTC +ACACTGCCTCAGTTCTTCTCGCCTCGATGTCGAAACACCTCATCTAAAAATGTTCATGGA +AGAACTGTTGCCTCTGGCTGGGTTTCAGAGGGTCTGGTTTGTGACTGATTGGCCCCACAC +ACTCGAGCAGAACCTCATCCTGGTAGAATTATGTGGCAGAGGACCTTCTGTCAGGGTGAA +GAAGAAGAGAAGGAGGAAGAGGAGGAAAAGGAGGAAAAGGAGGAAGGAGGGAGGAAGGGG +GAGGAGGATGAATAGGAGAGAAGAGGGGGAGGAATAGGAGCAAAGAAGGAGAAGGAGGAA +GAGCAGAAGGAGGAGAGAAGCATTGACTAAGATGTAATCCTTTCTACAGACTGTGCCTCA +CTTCCTCCAACCCATCCCTACCGTCTAAAGTTTTCATAACTTCCCCAAATATCACCGCCA +GCTGGGGACCAAGTGTTTAAGACAAGTACCCGTGTAAGCCATATTCAAATCTCAACACCC +AACCCGAGCAAACAAGCTTCTCCTCTGGCTTCATTCCGACTCTCTATAGCATAGATGATT +TTTCCCACTTCACAGGTAGACGGCTTTACTGAGAGCCCTCCTTCCTAATACTCACCTTCT +GGAAACATCCTGACATAAATACCTAAAATTAGCCTGTGCGCCTTGGGCCTGGTCAAGTTC +ACCCATAGAATGAACACTTTCCCCAGGGTAGGTTCCTTTCCTATTAGCCTGTCCATGGAA +CGTGTTCCTTCCTCTGAGTCCTCTATGCTCATCTTACATTTTATTTTAGAAAGCAACTCT +TTGGGTTTATGTATGTATTTGTTTTATGTGCATATGTGTGTGCCTGCATGCATATACGTG +CACTCCCTGTGTGTTAGACCCTGAAGAGGTCAGAAGGTGTTAGATCCTTTTGAAATGGGG +TTACAGGTGTTTGTGAGTAGTCGTGTGGGGGCTGGGAACTGATCCCAGGGCCATGAGTAA +TAAGTGTTCTAAACCAGTGAGTCATTCGTCACCCCTCTTTCCCAGTACCCGGGGGCATAG +TGGGGTAGAGGTCTGGGGGTGGGGGTGGGGGTGAGAAATAGGAGAGAGACAGAGACAGAG +GCAGAGAGGGAATTTTACTTATCGAATTAAACTTGTATCCAGATCTCAACTACTTCTGGT +CAGTGTTGCAAAGATTCCCAGGGTCAGCCGTGTAACTTAGAGCTACCAAGCAACTGTGGA +GTTTAGCGAGTACACCCTCTTTTTGCCAAGGGTCCCCTGGGGCTGATTGGGATCCAGCAA +ATTTTCAGAATTGGCAGGGTGACACAGTTTAGGCAAGTTTTCACTTCCTGTGGTTTGTAG +GTTACTTAAGTGTGAAGTAACAAACCTCAAACGGTTAAAATTCTCCAACCGAAAATGGTC +ACAGTGAGCACAAGGAGACAAAGCTCTGTGGTGTTTGTAGCCTGGGAGGAAGTGAGACCA +AGGCTTGGCGAGCAGAACCTGGTTTTTCCATACATGAAGCTAGCCCTGGGGGAGGGCCAT +CTGGGCAGCGGTTAGAGTCAGGCCTTCTGCCTGGGTAAAGATAGCAAGGCATGTTTGTTC +ACACAAATAAAATGTCAGGTTCTCTTTTTGCCTCCTCTTCCCTCCCTCTATTCCCCTCCC +ATTTCCCCCTCCTACCTCCCCCTCTGCCTCTGCCTCCGCCTCCGCCTCCCCTCCCCCTCT +CCTCCCTCTGTGTGTGTGTGTGTGCATGTATATTTACATGCGTGTGTGGTATATGTGGAG +TCTGGAGGATGGCAGGGAGTGCCTTCCTCAGTGACTCTCCTACTTACACAGTGAGGCAGG +GGCTTTTGATTGAAGCCACCAGAGCTTGCCTGGTCTAGCTAGACAGCTGGCTCCATGGTT +CCCTTGTCTCTGCCTCCCTAGTACATAAGTAGGCCACCAGGCTAGGCTTTCTGTTTACAT +GTATGCTCTGGGCCTGACCTCTTGTCCTTTACATATGTGTAGCCAACACTTTACCTACTG +AGTCTCTCCTCATGCCCATGGAGCCGCCTCCCCAGCGGAGCTTTTCTGCGTTCCTTGTAG +AACAGTCTAAAGTGAGCCCTCCACTAAAATAAGCTATCTGAAACACACATGCCCTTTGAT +GGCACAAATGATTCATGTGTCGCCCACCCAGAGTCTCCCCAGGCTCTGGCCAGAGAGTAG +ATAATTACTCACACACCAAGGTGAGGGGAAAGACAGGTAAAGTGGCAGAGGTGACTCCAG +CTATTTGGGAGGCTGAGGAAATAGGAACTCATAGTCAAAAGCTACATAGGCTACAGGGTG +AGTTCAAGGGCAGCTGGGCAACTTAGTGAGGCTGGAGAGCCGAGTTTTAAATAGAGTTAA +AGGGGGGGAGGAGGTTATAGCTTAGTAGCAGCCCAGCTGCTTAGCTAGTGCTCTTGGGTG +TGCAAGGCTCCCGCTTTAATCCCCAGGACTAGGAGGGAGGGTTAGGCGAACCTTTTACAA +GAGGTTTTACTGGGATTAGTGGTGAGTTTCTAGGGAAATCTGCCTGCTCCCCACTCCTTC +ATCCATAAGACTCTTAGGTTTGCATGGATTGTGACGTCACTGCACACCAGCACTGTGTTC +TCCCTGGGCTTCTCTATGCCACCTTCATTTGTTACAAGCAAGGGGAGAGGGAGAAAGAGA +GGGAGGGGGAGGAAGGGAGAAGGAGAGAGAGAGAGTAAGAGAGGAGAGAGGAGAGGGGGA +GGGGAGGGGAGGGGGAGGGGGAGAAAGAGAGGGGAGGGAGGAAAGGAGAGAGGAGAGAGA +CCAGAACAATCCTTTAATACAGTGAGCCAGGCTTGTACGTGGCTATTGCCAGGTTGGGCG +GAGTGCTAAAACATGCCAAACATCCTGAATGAAACCTGGGTCATAGCAGGTGCTTAGTAG +GTATCTGGATGAGGTAGGGATGTTTGTCTAGTCTCTTAAACTATTAGTTCAGGTGGGTGA +GCCAGAAACCAAACGCTTTATCTTCTGTTTGTTGTTTTCCTTCCGCTTCCCACACAATGC +CTGGAATGTGTAAGAACTCACTGAATCATGAACCAGGGACTGAGTCAATTAGAGTGATGT +AAAGACTTTTGCTCATTTGGGGATTCTGTAAACAAGAAGTTACTCAGGGTGCTCCATAGG +ATGTCAGAGCTGAGTCAGACTCGGATCCTGCCTCCAGGAAACCAAATGTTTCCTTTATCT +CTAGTTTACTGTCTTTCCATGTGCTTAAACCTAGGGCAGTTTCTGAGGCCTTTTACTAGG +AAAAACAAACAACAAACAAAATTATCATGGATCTCAGATGACTTCGAACAAAGACTGGTT +TCCTGAGTGCAGTTATGAGTCTTAACAAGGGCTTGGGGGTGTAGTTCAGTGGTAGAGAGC +TTGCCTAGGCTCTGGGTTCTGCATTGAACTCTCAGCATCTCAACAAACAAATGAGTGAAG +GGAAAAAAATTGATCATCTAACCTTCTAGCCTACATATCAAACCACTCGCCTTTGTTTCA +CACACTAGAGGTTGGATTTCACTCTCTTCCTGAAAAGGTGGGAAGAGGAATCAGTCTCAA +GGAAGTGAAATGTGGCAGAAGGCCATGAACTCTGACCTAATTCATAAGGAAACATTTCTT +GAATTTACTATTGATCCTGCATTGTCAAATATAGATAGGAAATAGAAGAGAATTGTTTAT +TATTATTATTGTTTATTATTATCATATTATTATTATTATTATTATTATTACTGCTTAGTG +TCTTCTACACTGGTTGCCTTAGACAAAGAAGAACCATTTCTCTAGTGACCAGAGAAGGGA +GTAACATGTTCCAGGGGAGAGGAAGGCAGCAATGGTCCCTTCAGGGTCTGGGATGGAAAG +AGATTTCTTTGTTTGCTTTAAATGATATGAAATATTCTTCTAGCCCACTGCCATTTTGTA +TCCAGAAGGGAGTCAGCCAGTGGCACAGAATTTCTAAGTTCTTAGTCCCCTCTTTAGCTA +AACTAAACTTAAAAAGTTCACCAAGATGGCAACCTCTGTACAAACACTGGCTTTCCTTAA +TTCAGAAAATGCCCTGGGGCATTAATTGTTCATGAATAAGAAAATGCCAAAGAATAATAA +AAATGAGGCTTTGGCTTAGACCTCTGCATTTAGCTGCTTTCCCATTTGACCTGCGGTTGC +TTAACTGGATATTTGTGTCCTAGACAGTGGCTTAGAGGTTCCACTTTGGCCTTAACTGAG +ATTGACACTGTGTCCACAAGGAAGATACCCTGGTGGCTCTGTTTCTTATGAATCTACATT +CTCTATGTCTCTTAAGACAATGAAAGTAGAGGCATGGAAATTTCCAGAAGTTTACCTACA +AGATATATTGGTTATCTAGGGTAAAATATTCAGTATGGTAATTTGTAGAATTGAACTGCC +TGAAATTTTAATGTCACAAAATCTGTACCTATACTACTCTAGATTTTAATTGTGACTATT +GTGTTCGTATGCAATATATATATATATATATATATATATATATATATATATATATATATA +TAGTCATGTGTGCAAGTGTATGTGGAGGTCAGAGGACACTTTTGTGAATTGCTTCTCTCT +TTCCAAATTCAGAGGTCAAGCTTGGGTTTCCAGGCTACCCAGGAAGCACTTTTACCCACT +GAGCCATCTCCAGACCCCAATTTTACCTTTTAAAATATATTCTTTGTATGCTTCAAACTG +AGTGTGGTCTCTTGGCCAAGAACTCTTGGAGGAGGAAGTGTTGTGAAGGGGATATTTGCG +TACGAAGTCTGAAGTCAGGCTCTCCAAGCTTCTCTTGGAAAAACCTGTAAGTCCTGCCCA +CTTCTCTTTTCACTCCCCCCTGTATGGGTTTGAACCCCTAACTCGCTCCCTTTTTGGAGT +GTTCCTTTCTTCCCATTCTCAGGATGCAGAGAGCAGAAATTATCTAGAAGTTCTAGCGGG +CAATAGCATGAATGTCTAAGATAGAAATCTCAGAGAGTCATGGATACCGTGATTTTTGCT +GGTTATTCTTGTCCCTTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTC +CTCCTCCTCCTCCTCCTCCTCTTCTTCTTCTTCTTCTCCTCCTCCTCCTCCTCCTCCTCC +TCCTCCTCCTCCTCCTCCTCCTTTTCCTTCTTGAGACAAGGCCTCATAAAAGGTTGAACT +CTCTACATGGCTGAAGGTGACCCTGAACTCCTGACCCTCCTGCTTCTACCACCTCCTAAA +TTTTGGATTACAGGTGCCACCATGCCATCCACATTCAGCTCATTTATTCTCATACATACT +CTAGTTCCACCGGTTTTGCAGATGTGATATCTTACCAGATGTTTTGATCTCTCAAGGCGG +GTCAGTAGACCCATCTCCTCAATGGCTACACAGGGGGATTCAGACTGGTCCTCACTGTTT +CTCCAGAGCCCTCAATATAGCAGTGGCAAACAATGAAGTTTGGGTGTGTGGCCAACCATC +TCAGCTGCCCATGTTCCCTTCTTGTCAATGTACTGTCCCCACTTCTAGCACCTGTATGCC +TTTGCACAGAGTCTCTTCCTACTTGTCTTGGAAATGGTCCCCTCTGAGAACAGCTCCTCT +TTAGTGAATGAATGAATGAATTAATGAATGAATGAATATGACAGTTTTCTCCCTTTTGCA +GAGGATGGTATAGCATGTTCTGCACTCCCAGTTTTCCCAGCAGAGTGAAGCCGTGCTACC +CTCAGGAGTATCTGGTGGATATAACTCCCTGGCAATTCTTTCCCTTGCCTATCTTATCCC +TACACCTAGCAACTCTTGCCTCAACTGCTCTGGTCAATATGTCTGTCTCATGGTCAGCTC +TGAGAGGACCTAAAAAGAGAGGGTCCATTGAGCATACTCAAGGATTAAACACTACTGTAT +CATATTTGAAAGAGAACACTTACTGAACAGGTGAAGAGAGGCAGTTGATTAGAACGGGTG +GAGAGAAGAGTCGGCTAAAGAGGTGGATTCTAGTAAATGGAATCTAATGTGATGGGTAGC +AGAAATCAGCAGAAGTAAATGATCTGTGTGTACCTTGGGAGAGTCAAGTCGGCAGCTTGG +TTCTGAGAGGCTGAGTCTCTTGGAAAATGACTCCTTCATACCACTCCCGGGTTTCAGCAC +CAGAGGAATGATGAGAAGGAGGAAGCCCCGACTCTTCTACAGTGTGGAGATTTCTATTGT +AGATATGAGGGAGAAGGCAGGCAGAGGGAAGAGTCCATACTGAACATGGCTGGCAGAGTA +AACCAGGCCTTGAGAGGAGACCAGAGGAATGAGAGGAGACACAGGGAGGAAGAGCAAGAG +AGGAGCTGATGACCAAGAGAGGTGACCCGGGCCAGGAGACTGGCATAGCCTAAAATGGCA +GAGTTCTATTGGCGTCAGGTTTGAGGAAGGGAAGTAGAAGCTCAGCCTGTGAGAAGGAGA +GGTTTAGGGTAGGGGATGGAATGGAGCCACAGGTAGTAAGTGAGACCTGTCCCAGGTTTC +CTTGAGACCAACATCTACTGGATAATAATAAAATTGTGACATGTAACAGGTTTAAATATA +AGTTAACGTATGTTCTTTAGAGTACTCATACCCGATTGGTCAGCATTATAGCTTGCCTCG +AAATTTCATACTTGATGGTCTTTTGCAGTTGTAATGTTCTAGTTGATCTATCTGTTAGAT +GTTTGATGATTGGTGAAAAGAAGTGATATTTATTCATCTTTAATTTCACTGTCTTGAAGC +ATATCTGTTCCCATATTTCAACTCAATTTGTGTATGCTTGATCTGACTTTGGATAAATTT +AAATCATGGTGTAGTTTAATTTTGAGTACTAAACCTGTACCCCAGTACTAAACCTGCACC +CCAGTATTCATCTCAATTGCTCATTGGCTCTGTGTAAACTTTTCTTGAGGGAAAAAAATC +AGCAAAAAATCAGCTTGGGAAAGAACACCTCTGGCTCTTTATCCCTCATACAAATGTTGA +AAGAGAACATAAAACACAGCAAAGTGTTAAAGCCTGTTCTGAAATAATGTTTTCCTGTCA +GCAAATTAACAGATTCTGGCTATAATTAGTAAATAAAGGAAATGCATGTCTATATTCCTC +ATAGCCACTGAGAAAATAGAAAATAATTCTGAAATCCCCCAAAGAGAGACCCTTACTACA +TGACTAACACCCTCCGGCGCATCCATTTAATTGTAGATTTTTGTTTGCTCATAGTCTTTA +AACAAACAAACAAACAAACAAAAAACAAAAAAAAAGCTCAGTTTCCAGGTTCCAGTTTCT +ACAGAAAGTGCAACAAGTAAGAGAAGCAGGCCTGTGTTCCTAAAGAAAACTCCAGTTGTG +CTCTCTCTCTAGCTGCCCCTCTGTATCCTGCCAGGCCCAGGCCGAGGGCATCTGAAGCTT +AAGCTCCTGGCTTAGAGGCTTAGGTTGTGAAAGGAAGTAGGAGCTGAGGAAGAGACACAA +ATAAGAAGCCATGCCATTTTTCAGACAAGAAGAAACTCTTCCCACGTGTTTTGTGAACCA +TGTTGTGTGTTTTTGCTCCTTTAGTAAAAGTTTCTGCTTTGTTATCAAAGGATCCAAGAA +GACAGTATGGGGCTGTTGCTATGGAAATGGGAGAGGAAATGCCCGTACCAAGCCTGTGAG +TGCTTACCTAAGCCAGAGATCTTTGCGCAATTCCCCAGCTTCCTGCAGTTGTGTGTTACT +TGGTACGAGGGGCTAATACTGTACTGTGTAAATGCTCTTCCTGGTTTCAGTGATGAAAGG +TTACGAAAGCTTTCACAACTCTGAAGATACCACTGAGAAATGCAGTCGTATCCTGGGTGG +TGTGGCTGGACCATTGGCAATAACCAGCTCTATCATGATGCTGCAGTAGCTGTCACCAGG +GATAGCCTGGGACCTGGGCTTCTCTAGAGAAGGGAGAGGCTCCTGCGTACTTCTGAGGGC +ACTGGGGTGGCAGTTGCTTGCCTCTGTTCTTGCTTGGAAACGCTGATGAGGTTAAATTGC +CTCAGGAGAATTTTTCCATCTGGCCGTGTGCCTGGCACCTTGCAGATGGAGTTTTGATCA +AGTACGATTCCAGTGTGTGTAGGAATCATGGAAAATTTCAGCTTGTTATGCTAAGGAGAA +GGAGACAAAGGGACAAACTGCCCTTAGCTTCCTCCAAGCTATGGAATCAAAGACTCAACA +AGTAGATGTACATTTCACCAAATCCTGGTTCTAATATTTGTCTTAGTTGTAATATGGTGG +CATCTGCCCATTCTGGACATATTTAACTTGTCCATGTGCTCCCTAAGTATTTACAGAGCC +TTTGCTCAGTGTTGGGTGAAGACGGGGGCGTCAGGTTCACATACTTGATGTTATGTTCAT +TTAAAGCCATTATTCTTGGCAACTTTAAAGTTCATGTATCCAGAACTTTATATAAACTTT +CATAATATTTTCAATGTGGATTCTTTTCACAGATGCCTTTTCTATAGTATGTGGTTTATT +CCAATGATGCAGAAAGACATAAAGAATGTGGACAATTACATGAATTTCTTAAAGTGACTA +CAAGTTCCTCAGCTAGCCCTTTGATTATCCTGAGGCCAGCTACCAGCTAATTTTCAGGAT +CGCGTTATCACAACCGATTTACTGTGACTGACTGCACAGGTGCTCAAGCTGGTGTCCATG +ACAACAATAACAACAGCTAAAACACTCCTGGAATACTTAGGATGTGTGAGGCACCTTGCT +CAATGTCTTTGGTAGAGTGACCATCTAATCCTCTTAGTAACACAGATAGGGGTATTTTGT +TTCTCCTTTGCAGATAACTCAGCAAGCTTTAAAAGTCCTTCTATCTAAGGTCTCATAGCA +AGAACAGGATGAATCTAGGATCCAGGCCTGATTAAGTCCAAAGGCATTTTAACTCTTGTC +CTTTCTAATAGCGTCTCAAATTCAGTATGTATTCTAGACAGATTTGATAATGTTTCATCA +ATACCACGTCAAGAAGGTTAGCTTTATATGCCTCTGATTTAGCAAAGTTATCAGCAGAGA +CTTTAGGTCTGGTGCCATTTAGAAAGCCCCACCCCATAGTTTCCCCCAATGAAGCGGGAA +CTCTGAGGTCTAGTGGGTTCTTAGAATCTTCTCTGGACAAACAATGTCATGCTTTGATGA +AGATAAAGTAGAAAAATGAGACATCATGTTTCCACTTAGCTTTGATGGACTTGAGTAGGT +GTTTAACTCTGACTTTATCAGGACATAATATTTACATCAGTAGAAGCAAAGGCAATAGAC +CCCTATACACCACCACCCTGAACTTGCCTTTTTCTCTCTGTATGGGACTAAAGACATATA +TATGCCTTTAAAATGATAACTACTGCCTGGCTTATCACTGACCTTTTTGGGTCCAAGTTT +TGCCTATTTTTATAAATCTTACACACATTGCTATGTACTTAGCCATAAAAATCTTACACT +CAGACTGGAAAGTCCAAGCTAGATTCTCTGGTATCACTGAGATAAGATAATATAAAGCAA +GACGTAATCCCAATAACCCCTTCGGATGGCCCGTATCTTCCAGACGTTCATGACTGTGAA +TGTGTTCCATCGCCAGTGTCAGAGATGGGCCAATTATTCATACTCTTCTTCATATGTATT +CTCTTCTGTAGCCATAGAATACTGATATCACTGTGTGCGGTCACAGTCTCATCTATAAAA +TTACATTCCTACCACCTTCACAGAAGAGGGCAGGCCAATGGTACGTAAGCTCAAGTTGTC +AAGGCTTGTCTTCATTTGTCCTCTGTGAGGAGATCCTGATACAGGGATTCTAATATGGCT +TCTTTAGCTTGGAAACGATATCAATATCAGCAAGTACAAGAAATAGCTATGAGAAAACAT +GGGAGATACTGCCAATCAAATGTTGGTTATTAAGAAACGATTATTAAGAGAAGAATCACA +TTGATACTTGGATTTTCATGTACTGGGGACTTTGCAATGCACCACAATGCCAGACAATTT +TTTTTCTGTTCCTACTACTTACAACCAACCTTTCCCAAATTTTGACTGATGCATGGTAAG +CAAGGGAATGTGGCTTCTTTGATTTTTAATACTATTTTCATTTTTCCTATAAGCATACAC +TATTCTAAAATATATAGTGATCTATAACAAAAACATCATATCAAAATATAACATATCATA +ACATATCAACATAGCAAAAAATGAACAAAAAAAACATTTAATATTAAGTGAAAAAGTAAG +GTTTAATTTGGAGCTGTGATATTAACTGCAGAATACAAACAATGAATGAGGCCCAGCTTT +GCCCAGGTGAGGAAATGAGTGTTCACATCACATGCTTACCTTTATAACTTTAGCTCCCAG +CATGCTAAGTAGACAGGGAATGCTGCTTCTAAATGAGTGTAGGAGTTAGAGATGAACTAG +TGTCTAATGTTCCAAGGTCATGGTAATGAGGTTTCACAAGCTTAAACTGAAGAAAAGGGA +AGAATATTCAGATATGACAAATTTTATAACTCCTAAATAGATTTAACGTTGTTCTTAGAA +AGCCTTTAATGTCGCGTCTGCTACACTGAGGTACATCGTCTGCTACACTGAGGGTTCTGG +AATGCTTCCTTCAGGGGACATACATTCTCCTTCCTGTCAGCCAGGTGGGACTATGTCAGG +ACCTCATAAAGATCAACCCATGTACTGAAGATGGAGAAGAAAATGTGTAGACATCTTCCT +TTCTTATAACCAGAAAGCAATAATGACAAGCTGTCTGTCTTTTTGTAGTATTATCTTGTG +TGTAAGAAACCCAAACTGAAACTTACATTTCATTTACCCTTCTGCTTCTTGTTAATTCTA +CTGTCAGCTAAACCAATCCTAAATGTGCATCTTTTTTGTTGTTGTTTTGTTTTTTGAGGC +AGTGTTTATCTGTGTAACCCTGGCTGTCCTGGAACTCACTCTGTAGACCAAGCTGGCCTC +GAACTCAGAAATCTTCCTGCCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCGCCACC +ACTGCCCGGCCTAACTGTGTATCTTATACAGGATCTTGTTGTGTGAGCTCTTCCTGGGGG +ATATATAAACAAATGTTTACTCAATCAAGACAGAGGACCAGTGATGGACCAAAGTAATGA +TTTCACCTCCCAAAGTCCAATGAATTTACTGGGCTTACTTGCATGTGTAGGGGGTTACTT +ATAGGAGAACAGGTAATCCCCAAACAGCTGCACCCCCTCCCCAAATCTCACCTTAGCATG +TATGCTGACATCCCCATAGTTGTATAGAAGGAAGTTTCCCACACTCAGTCTGTCATGTAC +AGCTGGATGGGTTGTGTAGGAAGGAAGGAATGGAATCTTAGGTGAGGCTCTAATGACCTT +CCCAATCCTCCCCTTCTATGAAGGAACCTCAAAAGACAGCCTCGAGGACCTATTTTGTAC +AGTCAGCTCTCCTGAAGGATGGATGGCTTTGATGCTCTAAGAATAGCTTTTCACAAAAGG +TCTGGAGACATAGTGAAGGAAAGATCTCATCTTTGTATTTTGTTTTGTTTTTGTTTTTTG +TTTGTTTGTTTGTTTGTTTGTTTTTCAAGACAGGGTTTCTCTATAGCCCTGGCTGTCCTG +GAACTCACTCTGTAGACCAGGCTGTTCTCGAACTCAGAAATCCGACTGCCTCTGCCTCCC +AAGTGCTGGTATTAAAGGCGTGCGCCACCGCATGCCTGGCCTCATCTTTGTATTTTTATC +TCCATCTGAGCACCCAACTCAGAGCTGAGCAAGTCCTGGTATGTCTTAATGAATGGAGAC +ATTGAATACAAGGAACATGGACAGCTATTTATGTGCAACTGTGTTGGAGTTGTGAGCATC +TGAAGATGAAAAAAAGAAAAAAAAAACATTGTCACTTCAAGGAGTTGTTAATAAAGTAGT +GGAAGAGAACGTCGCTGACTGCACCTAGCACACTCAGATCGGTCAAGGCGGGAACAAGCC +AGTCTCCTGGTTTCACAAAAACAAGACACCTGTTTATTTCTCCTTTCACCCCAGCACCTC +TAGCTCTTTGGCATCTGCTGGAAAAGGCCGAACTTGGCTTAGGGTAACCATGACGCCTGT +GCTTTGAGAGCTGGTCTTTCTCCCTCCTGCCTCTGGTGAAGCCTAAGAAAGGTTGTTCTA +GGGACTTCTGAATAGCCTGAGTTAGCTGCCCTTGGAACTAGGAGGAAGTGGTCCCCTAGC +AACAGCAGCCTCTGAAAGCCTCTTAGCCCAGTACTTCTCTGGCTTTTTGTTCCTGCTCCT +GCATGTTGCCTCTCAGCAACAGGCCAGAGTGACTGCGCATGCTCTGAGGGAAGACTAGCC +AGTTAAATTCTGGTGGTTCAGTTTTTCCAAGCCAAAGGCTTTCTTCCTCTTTGGGTCCAG +CTTCCTTGTGCGATCTGGGGCCCATTTTGCTGTTGGTTAGACTGTAATTACCTCAGACCT +TCCTTCCTTCCTTCCTCCCTTTAACTTTTGACCCAAAATGGAAACGACTGAGGTGACAAG +AAAACTTTAACCAAGCTTTCCTACACTGGAATATTTATTGCACATTTTCCAAACTTGCTA +AATTTATTAAGAAGGGCTAAATTTATTAAGAAGGTTTAGTATATTTTTTTGTTCTCTCCA +AAAGATCGATCCTTATCTCACTCATTCATTCTATTTTTCTATTGATACCAAAAATATTTT +TATTCCTTAATTATATCAGTACCTTAATAAAAATGTAAATATGCACGAGATATATGGGAC +AGGATAAAATGTCCTCCTAGAGAGTGTTGGCTGTACTACTTTGGGTTCCAGAGACAGTCC +TGACCAGAGGCATTGGTTCGGTCCCTTCTGAAGCCCCAGCCTTCTATATTAGCATTCTAT +TACAGCACAGAACTCTAACACATACCTTACCCTGCTGGCAGGAAATTCCTTGTTTTACTT +TCAAACAGCAACTGCACAGCAGAGCACCAGACTCACAGGAGATGACTATGTATCTGCCCA +GCACTTAACAACTTCTGCTGTTGAATGACAGCTGGTAGCTAGTTGTAACTGAGACTGATG +GCATCCTGAATCCTAGTCTGCTAATACCCTTAAATGTGGACTCTCCATCTACTCTTTCAA +CTATCAAGTATTGGTAGCTGAGTGTCTCCTAAGTGGGAGACTCTGTACTGTCTGGTGGGT +GGGTGGGGCATGAAAACATCACAGTTGGTTTTCAGGTCCCAAAGAAATAAATGGCTAACT +GATGTGTCTATTAGCATGCCAAAAACACATCGTTGGCCTTTTTAGGATCACTCAGTACCT +GTGGCTCCTCCCAGCACTTCTTGCCCAGCCTCCTACCCTGAAGCTCTGCAGCCTAGAGGC +TCCCCCCCGCCCCCTTCTGCCTTCCCATTCTATATATAAATCTGCCATTTTGGCCATGAG +CTCTCTTGACTCTCTTCCTTCTCTTTTGGTCTTCTTTCTTGTCTCTTTCTCTTCTTTCTC +TTCCACTCTCTGACTTCTCTCTCCTCTCATGGCCCTGTTCAGGTTTGCTAGCTATGTTCA +ATCTGCTTTTTTCTCTCCTTGCTCTGGGATCTTCCAGATGTCTCTGGCTGTTCTCTCCTT +CATATCTACAACAAAAACTATATCTAGGAGGGTCATGTTCTCATTCGCATCCATTCGTGA +CCTTGAAGAGACCTCAGTTTCAAACAGACAATGTGCTGTGTTGTCTGTAAGTCTTGTGGG +TTAAGTATCTCTTTCATCACGCTGCCCTAGCAAAAGTGATGGTGGTGATTTAGAATAAAA +CCTCCTTTCTTTGAGAGTGGTCCAACAAACTGAAGTACGAAGAGAGGTGTGAGCTTTATG +TCTGTATTGTTGATAGAAGACTTCATTTCTAATGCAGTGAGTCCAGCTCTTGTTATTATC +TTCTTAATAATCAAGATAAAAAAACAGTAAGCCCCCTGCCTCATGATGTCCTGTTTGTAC +CCTCCTGAAGTGTTTCTAATCAGTGTGACATATGTCAGCATAAGTGACAGAAAACAGAAG +TCGTTTATCTGCGACCTGGAAAAAGTAGAAAATGAATCCTAGCTTGGGGTGGGATTTGAA +TTGTTACTGTTTAAGCTATGCTTCCCCCCAACCACCCCACATAATTTTCCTCTAGTGAAA +AAAGGAAAAATAAATGTATCTAAGCAGCTAATTAATCCCCCAGTAACAAGCTCTTCCCTC +TTTAGCTGTATCTCTCAGAGGGATGGAGGTGCCTTTCCAGTACACTGCTCAGTCACAGTC +ATAACCATTGGGGTCACAGAAAGCCAGAAAAAAGAAAAAGAAAAGAAAAGGTAAAAAAAT +TATCAATGAATGAAAATACATGGGAAAAAAAGACCAGGTCAGACAGCTCACTGTGTCCCC +TTTCAGGTCTGCTCAGCCTAAAGGGAAGCAGAAACTAAAGGCTGATGTTGACATCCAGGT +GACAAGCCTTGGGGAGATCATTTCAGACTTGATCACTTTGTCTCTGCCTCATGATCATGT +GAAGATTCAGGATGTGGAGAATATGAGGCAGCTGATGAAAGTGGTCTCTAACCAAGCAAA +TGGCTTGTGCCCCAGGGCAGAAATGGCAGTTAGGCTTCACCTCCCAAAAGATTTCCTATC +TTCTGAATCCTGAGGCTAGGACTCTGGCATAACTAACCATCTTTCTCTTTCATCTATCTA +TCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTA +TCTATCATCCACTCATCTTCCTTCCTTCCTCCCTTCCTCCCTTCCTCCCTTCCTCCCTTC +CTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCTTTCCTCTCTCCCATG +AGTATATGGTCTATATGTGTTTGTGTATTGTATGTGCAGTATGTTTGTATGTTATCTGTG +TGTATACATGCATGCTATGTATGTATGGTATACTTGTGTGCACATGAGTATGTGATATAT +ATTTAAGTGCAGGGCATGCACATGTGTATGTACAGGTCAAAGGGCATTTGGGATTATGGT +CCTTATCTTTCTGCCTCATTTTTAAAGCCGTCTCTCTTGTTTTTGTGAGTGTTCACCAGG +CTATCTGGCCTGCTAGCTTATGAACGATTCTCCTGTCTTGGCTTCCTGTTATCATAGGGG +TGCTGGGATTACAGATGCGCAGTACTACATCCAGGCTGTTATGTGGGGATGGAGCTTGGA +TGCTCAGACATCTCCCCATTAGGACTATCTCCCCAGGTTCCACAGTTTCCTCCTCCCACC +CTGAATTGTATTCTTGACTGTGGATCTAATTCCACACTAAAAGTTCATAGCTGATTATTA +TTTCTAAGACATGGCAAATGGACGCCCTATAACACTTGACAGATGCAGACCAGGCTTTGC +TTCCTATGCTCTGTCACACAAACTAAGGGTGTTAGTATTTCCTGAGTATCTACTAGAGCA +GGCATCCTTCGTGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATTCCTA +TAATTAGCAAGAAGTTTGTTCTCTGCTTTGAAGATGTGGGCATGAAGATGATGAGCTAGT +GGGAACACAAAGAAAAACTCCTGTCTGTCACACAGAGAGAGGGTGGTTTCTGTATTTTAC +CAAAAAAAAAAAAAACCCCAAAAACAAAAAAAAAAAACAAAAAACAAAAACAAACAAACA +AAAAACATAATTATCTCTGAACCTGCACCTGCATCTTCTAAATGTCTTCATAATCATCTT +ACTTGAATCTGTCATTAAAATCCCCCAACATAGGTGGGACAGGTATAGCTTTTGCTTTAC +AGAATAAAAAACTGAGTCATAGTGATATCAAGTGATGTATTTAAGGTCAGAAAGCAAGTG +AGAAGCAAAACCAAAACAACATTCCCCCTTCCTGGTGTCTAATGTAGAAGAAAACTGTCT +GACGCAGTATTAATTTTGCTCATGAGCATAGTACTAATGAGCATCAGTAGTGAAAAGTAG +CATGCAAGAGATAGGACATGTTTTTCCAAGACACACATTTCCTGATGCATCGCCCACTTC +AAGTGTACTTGTTTTACTGGGAAAGTTCAGCTCTATAATAAGATCTACCTGATCAGGTAG +AAGTGAGGATAGCAAGCAGACTATATGGGAGGTGCGGTGTTAGGCACTGCAAAAGATAAA +CAGTGAACTAAAAATTAGAGATGTGTCTGGAACAGAGTAGGTATCTGTTAATGTTATTAT +TGCTACATCATTATGCAATCTCAGAGTTTGTCTCACAAAGCTCTGCTACATTACTGCAAC +AACAAGATGAAGTAATCAAAGCGAAGAAAACTATAAACAGGGTGAGAAAAAGACCTCCAT +CTCATACTACAGCCCCATATTACTAGCACTGTTAGTTTGTAAATAAATAATACAAGTCAA +CGTTAGTAATCCCACATTGATCAGCTGTTTTTCTTATGTTTTTGCTGAGCCTGAAGCTGC +TTAAGTTTTCCTCTAGAATTAATCCGGAAGCCTGCAGCTGCTGCTGAATACAGAGTTCAT +GTCCTGAAGGGTCAATATTTATTAACTTTACTGGGCCAGGGGTTATCAGACACTTGGTGA +AATATCGTTCTGGGGTTGTAGATATAGCTCAGGATATAGTCCAATTCAGGTTAGTGACTT +GGTGTGTGTGTTGGTTAAGATGTTTCTAGGTGAAATTAATATCTGAATAAAATGTATTGA +TCTCCCTATTGTGGCTGGGCCTCAGCCAATCAACTGAAGAACTGTGGAAAACAACAGCAA +CAAAACCAACCTACCAAAAACAAAACAAAACAAACAACACCCCTAACCTAAGTAAGAGAG +AATCAAGACATTGACTTTTTTTCCACCTCAGACTTTGAAACTGGCTTTTATTGAGCTTGA +AGCCTGTCAGCTTTCAGGTTTGAACTATACTGTTACTAAGACATGGTAAATGGACGCCCT +ATAATGATGATTATAGATTTGAAAGTTGTTGTTCCCTATAATTATACAAGTATATTCCTT +ACAACAAATCTGTCTATCTATCATCTATCATCTATCATCTATCTATCTATCTATCTATCT +ATCTATCTATCTATCTATCTATCTATCTAATCTATCTATCTATCTATCTATCTATCTATC +TATCTATCTAATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTAT +CTATCTATCTAACTATCTATCTCACCCACCTATCTTGTCTGTCTACTGTCTGTCTGTCTG +TCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTATCTAATCTATCT +ATCGTCTATCCATATACCTATCTAATCTATCATCCATCTACCATCTATTTACTTATTATC +TACCTTTTCATCCATCCATCTGTCTACCCATATATCTCCCCAATTGGCTCCATTTCTCAG +CAAAAACCTGACAAACAAAATCTCTGGAACTAAGTTGAAGGGGCTGTTGTAACAAATACA +TCTAAAATGTGGAACTAGTTAATTAATGGACATGGAGAATTATGAGGAACCTATTATAAG +TACAGACACAGGGGATATTCCAATGACATCTCTGTCTATCTATCTATCTATCTATCTATC +TATCTATCTATCTATCTATCTATCATGTTATTGGAAACCAGAGGAAAGATGCTCCTCATA +AATTTGGCTGAGCTGTACTCTACTATTTTGTGGAAGCTACAGACTGTGAACAATGAAATC +AAATGCATAAACTTCTAAGCAAATTGTTGAATGGGGGGGGGGACTTAGTTCTTCTCAGTT +TCTTATAGTAAAATATAAAAGCATGGAAGTGAAAGTGTTTAAGATAGAAAGAACCAGAAT +TTGAAGACCTGGGATATCCAGTCTAACCTTCCTAAAGACAGTGGGTTCCAAAGAGAAGAC +TAATGGTTTCACTTATAGACTGGGTTCTTAGGTTTGATGAGATGAGGCGTTAGAGCTAGT +TGTCTACAAGCACTCACTATTTACCAAGAACAGGAAAAAATTATGCTGATGGCTACTGCC +TTGATTTCAGCAGATCTTATGGTCTCTGTCAGGCACTTTGGAAATGGGTCAATCAGGGGA +ACATTGTGGGTGGCAAGAACTTCTGACAGGACCTGTGTCAAAGAAAAAGCACAAAAACTA +GAACCATGGGGATTGTTGCAACTGCACTAAAGCTGGATGATGGAGCACTGAGCCACAAAG +AGCACTCCAAGCCTTATGATCTAATAATCTTTTATTTTTTATTTTGTTTTTGCCCTTGGA +AGGTGTTATACTTGCTTGGGAAATGTAATCCACTGTATCGTTTGGGTTTTCTTCTTAAGA +ACAGAGTGCTGAGGCTGGAGATATAGCTCATGGGGCGAGGATGCTTGATGCTCTTCCAGA +GAACCTGGATTTGGTCCCAGCACCCACATTAGGCCGTTCATAATCACCTGTAACTCTGGT +GCCATGGAATTTGCTGTCAGAAAACAAGAGTCTATGGTTTGATCCAACTAGACACCAAGT +TTCATGGGGAAGCCTGAAATAAGACAGCCAATCAGCCAGTTAAACTTGGTTTAACATCTA +TTTCTTTAACCCACATACAATGCTCAATGCACCAACTTTTATTTTCCCAAACAAAAATCT +CATAGTCTGAGAGGCCCCAAATTCTTAAAATGTGTTTTATGTCTCTATCTGCAAAAACTG +GTATTTCTGCCTTTTGTTCCAGCACTTGGGAAATAGAGGCAGGTGAGTTTGAGGCCAGGG +TGGTCTACAGAGCAAATTCTAGAACAGCCAGGGCTACACAAAGAAACCTGATCTCAAAAA +GCATCCCCCCACCAAAAATAAAAATAAAAAGAAAGAAAAAGAAAAGAAAAAATGGCATTT +CTCACGTCTTGGTAATTGAATACATTAGGTACAGAGAGTGCCAATATGGTTCTTCGATTT +ATCTGAGAAGAAACTAGAGTCTGGTTGGCTTGGCTGATAGTTAGTTACATTATTTCATAA +TTTGGCTGAAGCACATTTTCCCCTTCTGCTAAAGCTGTTGGTTAGGAATGCCAAGTATCC +CTTTCTTTGTGAGACAGAGGCACATTCATCTAGGAAGGCAGTAGGGAACCACCACAGATC +CTTTGACTCTCAGCCAGCTTGGAAGTAGAAGCCTTAGGTAATTGTGCTAGGTCAAGGGTC +ACTTTGAATTAAAATTCCTTCAAAGCTAGCTATTTATTTTTATTTTTTAGATAATGGGGT +GCAGGATGTCAGAATTAGGAGTTAGTTTAATACTATATTCCTAATTAGATATATTTAGGA +AGATTATAGTAGTAGCTCCATTAGTGCTCTTTGGGGGAAGGGACTATTTTATTGGGTGCT +TATATCTACCTCTTTTCCAACTCTGATTCTACCCTAATCCCTTCTAGCACCAGCCCAACA +CTAGGTAGGAGAGAAAGGTTAGAGGGGAAAAGGAGATAGACCTCTTTAGATTACTTCTTG +CTGATTAGGGATGTCAGGTTTCTAGGGCAAGTCCAATCTCTGTAGTCAGAATATACAGTA +ATCCAGAAGACCAGCAACCTAACAATAGCCAGCCCAGCAGTGGGAACCAGCAGCAGCTGG +GACAGTATCAGGGGAAGCAGCAGGCACCACAGGCCCTCTCGAGGTTCTCCAACTTATACC +CTCTCCAGAGTCCCCCAATTTAAACTATTTTCTTCTGGCAGAGATCATGCCCTTGCTGGT +GCACAAGGTAAATCATAATCACCTGCTATGAAGTAGCTTCTTATCCAACACCTGAGATGA +AAACAAATAGTCACTTAAAATAACTAGGTTTTTAAAGAAACTAAAACTCTCACTACCAGG +CGTTAGGGCTATGACTTGTCTAGCTATATGTTCTTGTCCTAACAATGGGGTCATGTCTGG +GGTTCATTGTGTATGAGCGCATCATGTGTGGAAGTCAGAAAACGACAACTCATGGGAGTC +ACTTCTCTTGTTCCATCATGTGGGCACTGAATATCAAACTCAGGCTGTCAGTTTTGGGGA +CAAGCACCTTTACTCTCTGATCCATCTTGTGAATCCTGTTTTGAAATCTTTAAAAGCTAT +TTTATGTCACTTTAAAAAATCAGTACTAATTGGGGCTGGAGTAACTCAGAATTAAGAGTA +TCTGTTGCCTTTAGAGAGGATCCAGGTTCAGTGTATAGCACCCACAACCTTCTTAGTGGC +CCACAATCATCCATAACTCTAGTCCCGGGACATCTGACACCTTCTGACCTCCTCAGTCAT +GAGGCAAGCACATGGTACACACATCCACGCAGTCAAAACATTCTTACATGGCTGGTGGGT +GTTACAAGTAGTGTCATCTCCTTCCTAAGTTGAACTTGTGCTCCACGAAATTCAGAGACC +ACTGAGTAGAAACATTCTAAATCTCTTGATATATTGGAAGTAGGAGAGATATGAGCTTAA +TCCTGAAAACCCGTTGAATTGGTATTTTCTTTGCATACTGTGTAGAAAAGCCATAAGTTT +CAGGCTGGAAAACTGTAGTTCCTTGGCCCTGTGTTCTGTTGATCCAGCCTTGCAATTCCT +TTGCCATGCTTCATCTTCCTGAAATCTGAGGGTTAATAAAAATTTTGCTTTTATTTTCTC +TTTGTTCATTTGCTCAATAAATATTTGTTAGATCACCTATTACAGATTATTATATTTAGA +CTGTTAAATGGAAAGCTAATTTAGTATTCCGTACATTAGGATTAACTGGTGTGTTCATAC +ACTCATTCATCAATAAACTAATTTAGTTCACAAATTGAGTTAATTTATGTATAGCTCAAT +GAGATAATTTGATTTATCATTACATTTCTCATGATTTTCATGATTATTTCAGGGCACTTC +ACAATCCTGGGACAGCTCTTAGAGCATTAGTTTAGTTGTGTTTGCTCTTTGGAATCTTTC +CATCTTGCATTATTTGAAAATCAGGAGTTCATGTATTCTCTTAAAGAATTTTGTAAATTT +GTTTTTATTGATTAGTTTCACAAATAAAGACTTATGTTTAAATTACACATGAACTCCTGA +AAAAAGCCGTCACCCAATTATATATATTGTGTGGATGTGTGTACACGTATGTATATATGC +ATGTCAAAGCTAGAAGTCAATGTTAGAAGTCCATCACTTCCTTTTTTTTTTTTTTTTTTT +TTTTTTTTTTTTGAGACAGGGTCTTTCATTGAACCCAGAGCTCACCAGTTTGGTTAGACC +AGCTGGGCACAACAATTACAGGCATTCTCCTGTCTCTGGCTCTCCAGGACTGGGACTGTA +GGGACTCACAGTGGATTTTATAATGTACATCCTAGGGGCTCAAACTCATGTTCTCATACC +TGCAAGACCTAGGTCCTAGGTCCTCAAGGAGATGCTTTTAATGTGACATATAATCTGGTA +CCTCTTCCCCTGCATCCCCTTGGCTCTGTCTTCTGCCTTTCTGGCTTGCAGTCCTTGTGT +ATATCTTGGTCTTGTCCTTCCTTGTCCCTACCTCAGACTTTACCCCTTTTCTCTCAGCCT +TACTTTACATCTGCCTTGTCCCTGAGAAAAGCTGCTTCTGCAATCCCTGCATGAAATAAT +TCTCATATATAATAATTCTCATAATTCAGAATTCCGAATCCAGTCACAGGAGTCCAGTGG +TTCCTATGGTTCGGGAACCTGTGATTCCCTTCATCAGTTACACTCGGAACAGTACTAAAG +ACTTATTCTCAGAAAGAGCCCACTTTGGCTTATACAGCGACCTTGTTGAAATGGCTAACA +TTCTGACACTGGACTCCATAGCCCAGAATTAAGAGATGTACAGTTCACTGTGAAGGGAAA +GAGAAGGATTCGTGGTAATGACAGTCACTGGGATGAGAGGTTAGAGGTAGAGGGTCAGCT +TTCCATAGCTTCTTCTTTCCTTGATAACCTCCTTTAATTAGAGGATCAGACCTGGGCTTA +CAAGGACAGCCTTCTTTTGTAATTAAATTAGAAAAATGTTAAATAAGCACAATCAAGTCT +AATCTACTCTTGAGGATTTTCTGCTGACCTCCAGGAAAGAAATCTGTCGCTGAAAAACAG +ATGGATTCTAACAGTTGTACCACAGAAATTACACATTGGACCATCTCTGCCATTGAAACA +GAATACCTGATATAGAGAGACATCTTTATCTCAGGAAGGTTGTTTGTAACCACGTCCTGG +GGTGGCAAGAATCCTTGTCATGGACATGCGCCATAAAGAAGTACTATGGTGGTGGTTCAG +GAAAGGAGTTCTGGTAAACCTGGAAAAGGACTGCAGTGCAGGCCTGCTGAAGAGGGGCTT +GAGCGGTGGCCAAGCCGAGCATGAGGAAATCAGTGAGATTCGTGCAGAAGAAGGAAGCAT +GGGAAACGTAGGAGACCATTATATTGTCCTGGAAAACCATGTCTATTGATCCAGGAAGCA +ACAAAACAAGAGAACGAGGGCCCAGTGGAGATGACTATTGTAAGCCTTTCTGTTGGCTTT +ATGGTCATGGTTTTGTTGACTCCAAGTAAATATAAAATGGTAATAAAATCCTTGTAGTTC +GAGCATCCCAAACAGACCGGATACTGTTATAATTCACATAAGTCAAACAATAGCATCTGA +AGACTCTTTGTTAGTGCCCTCTTTTTATTATGTATATACATATTCCACTGCTCTGAAAGA +GAAATACTTTCAAATCATGGTTTTGAAAATGTGAGCTCAATACATCTTAGTGCATTATTT +TAATTCTTAGTTGTTGGTAGATTTGTGAGCAGTGAGTATTTGTGGACAGCCCCCCCCTTT +GCTAATGATTACTGTGGTAATTATTACAATTCAGCTATTTTTCCCTGTTTGTGTGGTTTA +CTTTCCCAAAAGGAAGAAGGGAGGGCTTGTAGTAACAATAACAGTATCAGTAAACACTAC +AAACACATGTTAGTATTGCAGATGGGACAGAAAGGACTTACATTGGAGCACAGTGTTAAA +GTATATTTTCTTAAAAGCTTTGATTATTGTCCTGAGATTCAAAATTCAGGATATAAAATT +CTTCAGCCAAGGAAACTATTCCTGCCCAGTACCCGTAGAAGGAGATTAAACGCCATTGAA +GTGTTTTTCTTTTCTTTTGTTTTCTTTTTTTTTCTTTCCTTTTCTTTTCTTTTCTTTTCT +TTCTTTCTTTCTTTCTTTCTTTTTGGAAGATAATTTTGTAATTATATTTATGTACAGAAA +ACTTAGTGTACATTTAGCCCAGTTTGGTGGCGAGTTCTTTAGCCTTTGCTTTTTCCAGCT +TGGCAATGTGAGCCACAGACTTAGGACCCAGGACGTTGCCTCCCTGTGGCGACGGATCTC +ATCATATCTGTGATTGTAGTTGGTTCTAATAGCTCCTACCAGCTTAGCCAGAGCACTCTT +GTCTTCTGAGTTAACCTGTGTGAAGGCAACAGTGATTCATGTCTTCCTGTGGACCAGGCC +CCCGAGCCTGGCCTTTCTCTTGATGATGCAGTAGAACACACACTCCTATCTTTTGACACC +GGGGCAGGCAGGAAAACCACCAGCTCATTGGGGTCTACATCATGGGCAATCACCACCAGC +TGAGCCTTCTTGTTCTCCACCAAGGTGGTGACTGTATTGACTCCTGCTCAGAGAACAGGT +GATCTCGTCACTGGGACGTCCCCTTTGCCAGCAGCTTTCTTCTCAGCACAGGCCAGTAGC +CTTTGCTTCTACTCTGGCCTGTACTTGTCGCCAGCTAAAGCAGATGGGTAGATTTTGCCT +GTTCAGTGCCTGGGTGAACTGATTAATGGCAGGAGGTACTTTAAGCTGCTTATAGAGGAT +GGCTCTTTGCCGCTGCAGCCTGATGTAGCCAGGCCACTTGATGAAGCATGTGAGATCTCT +TTTAAGTTGGATGTCCTGCCCAATGCCGACGTTCGTGGGTCTTTTCTCAAATGAAGGTTT +ACTACCTTTTTGGACTCCTGTTTCTTCACGACGGCAGGGGCTGGGGCCACCTTCTTCCCC +TTGGCCTTCTTCCCCTTGGCATCTTGCACGGCTGGAGGAGAGAGCAGTTGTAGTATTTTA +TTATGATGCAAACAGTTCATTTAGCATGTAATCACAAAGAAGACATCGTTCATGTCTCTG +GTGCAAACAAAGATTGTATCTTCATGACTTAGGTGTTTTAAAACATATTCATATTATTAA +AGAATAAATTAAAAAATATGACTTTTTAAAAAGTGTATTTCATTATATTCCATAACATGC +TAACAAACATTCATAAAATTACTTTTATGCTCTTCATTGATAACTGGTCACAGTTATAGA +TTTAAACTCCTTAAATATTGTAGAAAAGTCTCCTAAGGCTTGTAATATAAAGCTAACACA +GATAATATATTCACATGTACTGATGTACAAAATCTTAGATTTCCCTAAGCTTTTCATTAC +TGTTTGAAAATTGGCTTTACTATGTCAGCTTAAAAACATGCGTGTAAGTCTATTATTGTA +GCAAATTACTTAGGATGATACAAAAAATATAACACACAAAGTATTGCATATGTTAACATG +TAAAATATTAATAGTATGATTTTTATTCACTGAATCATATTTGTACTTAATTCTAAATTT +TTTGAAATTAAAATACATAAGCACAGGGAAGGGAATTTTGTTTTTAAATGGGAATTAAAA +CTAGAAATAAAAATGTCAGATTCATTAACTAGACTGTGCTTTGCTCTTAGCTCTGCCCAG +TGTTTATTTCATATATTTGACAGTTTGATACACAAACACAGTAAATCTTTATGTGCTCTT +GGTTAATTAATTTCATCACTAAGAAATGACTTTTTAAATGGAATAATGAATATGCTCAAA +GTATATTATATGCATTGTAAAAATATAATAAAACCCATTGTTTTGTGCAATTAGTATGCA +CTGATAAAAAAACAAAAAGATTATATATATACATATATATGTATATGTGTATACATACAC +ACACACACACACACACACACATATATCGAGGAAGCAATTATATAGTCCTACTTTCATTCA +TTTATCTCCCAAGGAATGTGGAGATATTTTTTCAGTAAATATGAGAGTCCCATCCCAAGT +ACATTAAGATAAACCGTTGCACAGGCCAAGTTGCACATAAATGGAAGAGGCAGATATGGA +TGGGAAATGTAGAACTATCTGCCAGCAGCATCTCACCAGTAGCCTGCTCTGTTGGGCCTT +CAGTAACAATGGCTTACATCAAATTGGTTCAGACTCCAAACTGATGTCCCAGGTCTTCTG +AATTCATTCTCTTGTTTTTTTTTTTTAAAGCTTATTTATTTTTATCTTATGTGTATGAGT +GTGTGACTGAATGTATGTATGTGCACTGTGTGCATCCCTGTTGCCTAAGAAGGTCAGAAT +TGTACATGAGGCCCCTAAACCTGGATTTAAAGATGGTTGTATGCTGCTGTATGGGTGCTG +GAAACCAAACCAGGTCCTTTGCTAGAGCGACAAATGCTCTTAACCATTGGGACATTCTCT +ACCCTCCCTACTCTCTTGTTCTTTGTCATGACTGTCAACTGTTTCTGTCCTCTGACAATT +AGGGCAAGTGGCATCATGTGACTTTCCCTCTAAACCATCTCCCTCTTTGCTCAACTCTCT +AAATGGATTCAATCTACTTAAATGTTAGCTTCTATTCTGAGCTCTTTCTACATTCTTTCT +ATGGAGACATGAGCTGGCGTTTTAATTAACATTTTCAGGACCTCTGTTATCTCCTGCAGG +AGTCCTTCAGTCTAATGTTGAACAGAGCGGGATATGTCAGTAAGCAGGAATGTGATTAAG +GTATGCTTTGGTAGCAATGAGGTGGCGATGTTTTAAGAATTAATACCATTCATTTAGGAA +AGTTTCCTTTTTAGTCATTTCACAAAATTTACACTCTGCAGTTCAAGTCATGACAATTTA +CCTAAGTTGCCTGTGTGGCAATTGGTACCTGGAAGGAAGCAGGCCCACCGGTGTCTGCCT +TGTAAATGGCTTAGCTCGCTTTGAGGCCTTACTTGGATCTAATTAGGAACACGCTGTCAA +GGGAGAGAGGTTGATGAAAACAGGGACCATGGCCAAGAGGTTCAGAAGAAAATCAGGATT +TTAAGACAAGAGTTTATAGGTAGTGGGAAGATGGCTTAGTGGGCAGACGTGCTAGACACA +CTGACCTGTTGACCTGAGTTGGCTTCCCTGGAGCTGACCTGAAAGGCCAGATGCAGAGTC +ATAGCTCTGTCATCCCAGCATTCCAGATGGTGAGATAAGAGACAGAGACAGAAACATTAT +CAGAAAGCTGGGTATATACTGAGAGGTGTGGAGAGCCAAGAAAGCAGGAGAAGCCGTGCC +CAGCAAGGTGGAAGGCCAGGACTGACCCACCAAAGCTGCCCTCTGCCCTCCACCGAGTCC +TGTGGCTCAGGAGTGCTCAAGCTCATCAATATATGCCCCTCCCCCCAAGTTAATGACAGA +TGGCTCAGAAGTGGAATGTGGTATAAACAGATCACATCGGCACAGATTAGAAAGTAACTC +TGAGGCTACCTGCCCTGTAATCTTTTCAATCCAATGACTGAAGACCCTGGCTGAGATGCA +CAGCATCTTACAGGATGCTTAAAGCTATAAGATGTTCCATCTCTAATACCATGAAATCAG +ATTTTGTGAACATTGAGGTTGAAGATTGTGGAAGCCAAATAATGAAGGCATTGGGAAATG +CAGCCTTTGGCACCTGCACTCCAAGACTCCAAGCTCTGGACCTAAACAATTAATTGCACA +GTACAATGGAAAACTCCCCCTTGCAGTTCAAATACAAAACAGCATTGTTTTGCTTGTTTC +TCTAATGAATTGTATATTGAAACCAGGAGGGGAAGAGTCCCAGCTCCATTCACACTCCAA +GAAGAGTCCTGTGTAAATCCAAGTCCACCCAGGGGCTGGCAGTGGACAGCCGTGACCAGC +CGTGACCAGCCCTCCACAATATCAACATGGCAGGTGGGGTTTCTCCTCTCCGCAGTCTTG +CCAGCTTCCAAACAGTCACTGCCTTAAGAGTCCCTATCGTACCTTGAAGGGACCCAGTGT +CCTGAGGCTCCCTTAGCCCTAATGAGGGAGGAAGATAGACTGGCTTTGATTTTCAGCTGT +ATGTTTTCTGATGATGGAGGAAAGGGCTCACATTCCATTCGGATTTTGCCTTTTAAGTCT +TCATCATTCAGAAGCCCCGTTGAAATGAGCTGTTCATTTATCTGGGAGCAGCTGCATGCA +GGATTGCATGGTTGGATTGCTTATGTCACAGAGTGCGTCTGGGAGGAAGCACTTTTGAAT +ATTTATTTAATTCAATTATTCCTTGGTGGCACACCCACTCCCTTCTAAGCCGTGGCACTG +GATTCTGTAACCACTAGAATGTTGCCATGAAAGAGATCAAGAAATCTGACCTGACTTGTA +AAACGCAGCTCAGCCCTAATATGAGACAAATCTGCTCTGTCTCTTCAGCCTGTTTCTCTC +ACACGCGACATTAATGCCTATTTTGGCCCAGCATGTCACAGCTGCAAAGCAGGGCTGTTC +CCTCCTGTTCTGTTCTTATGAGCTCCCTGCAGAGTCTGCCAGAAGAGTCATATTCTTGAC +TGGCAGGCCCCAGTGGCTGGAACAGTTCTCAAATAAGTCATTACAAAGCTGGGCCAAGTA +AGACTTTCTGGCTGCCCTGGGGAACTGTCTGGGATTAGATGATGCTTCATCTAAGGATCA +GAGAAAAAAAAAACCCACTAAAGATGACCCCAAGACAAGGCATTGATTTAGTGTCAGCTT +GGAAAATCTGTGGGGCTCAGAGGACACACACACACACACACACACCAGACACAAAGACAG +ACAGACACACAGACAGGCAGACAGACATCAGACAGACAGACACAAAAGGACATATACACA +GACATGCACACAGACACAAAGACGCACACACATACAAAACACACACACAGACATGCATGC +ATGTATGCACACATACATGCACATAGGCAGACACAGAGACAGATACACAGATGTATAGAT +ACTGTCTAGATACACATACATAGTGATTGAAAGGATTATTGTCATGAATATAGGTCAACA +TACCAAAAGAAATACAAGTATTTTACTCTCTTTCTCTGTGTCTCTCTCTCTCTGTCTCTC +TCTCTCTGTGTCTCTCTCTCTGTCTCTCTCTCTCTGTCTCTCTCTCTCTGTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTATGTGTGTGTGTGTGTACA +CATGTGCAGGCTCACATGCCGTGCTGACTAGGTGGAAGTCGAGTGCCAGCTTGCAGGCAT +TAGTTCTCTCACTTCACTGTGTAACTTCTGGGGTGGATCTCAGGTCATCAGGCTTGGCAG +CCAGTGCCTTTACCTGCTCAGCCACCTCATTGGCCTGTATTTGTGAGGCAGGGTCTCTCC +CACTGACTCGACTGGCTATCCAGCAAACCCCAGAGATCATCTTTATCTCCCCAGCTCTGT +GATCACTGGCATAAGCGCTCCACCTGCCTTTTTGTATGTGTGCCGGAGCTCTTACATGTC +CTGGACAGCACTTTACCAACTGAGCTGGCTCCCCAGCCTGCATTTTTTTACTCTTAAATA +TTGGTCAGTGTAAATAAGCTCTGACATATGTATGTTTCTGTTTATCTGGTCTCTATATTA +TTTAGTCAATAGTTCCAACCATCTCTTTGTCTTTATTCTCATGTTTGGTGGCCACTCACG +TGATTTTACCACACTTGTCTTAAGCACAGCTTACTGTACCTAAATATGGGATCCTATTTG +GGTACATTCATACTCTCTGGGAGTTGAATGTCAAGTTCTTTTGACTTTGAGATAGCCTCA +ACACCAGCCCAGTGAGAACTGGCTCTCTCATTGCTCCGGGCAGGACTTTCAGCCAGCTAT +GCAGCAGCTTCTACACTTCTATTATCTGGTAGATTTCCTGGACTTATTAGTGTCATTATT +GTGGTCACTCGATTGTTCTCAATGTTTGTAGACTGTTTTCTATACTCCAGTGGCTTTTGA +ATGGTCTTCCACATGTTTTCTGAATGGGCTTCCTACCTCCCACACACTTTTTTTTCTTTT +TATTTATTACGTATTTTCCTCAATGACATTTCCAATGCTATCCCAAAAGTCCCCCATACC +CTCCCCCCCACGTCCCTACCCACCCATTCTCATTTTTTTTTTTTTTTGGCCCTGGCACTC +CCACACACTTTTTTGTCTGTTATTTGTTTACTGGGAACTGTTTGAGGATGAGTACTGAAT +CTGTTGACACAAGCAACTGGTAATTCATAATGCCTGTTATTTGGAAGTAGTCTATGTCAG +TGAGATTGGCAAGATCATTGAAAACAACAACGTCTTTGGTGGTATATGTAGTGTTTATGT +TAGGAGAGGTGATCTTGACATTTTGTTGAGGATTGGGAAAATTAAGGAAAAGGACTGTCA +TGTGTACCATTGAAGAGCAGAGCCTGATTGGGAGATACAGTGTGAAGCCCAACCAAGTTC +TGTGTCCTTGTCCTTTATATATTTGTGGGGTTTGGTGACCATTTCCATGTCACAGTGTTT +ATTCTCCTTTAGATGTCTGTGTCTTTTCTAATGATTTTTATAATTGAAAATAGATGTGTT +TTCCTACAGTATACCCTGATTACAGTTCCCCTTCAGCTGTTCCTCTGGGTTCACCTCCCA +CCTCCCCTCCCATCTGGATCTATACCCTTTCTGCCTCTCCTTAAAAAACAGACAGGAGTG +AGGTCGGGCCATGGTGGGGCAGAGGTTGGGAAGATGGCGTTGCAAGGTTGGGCACAGCTA +GGCTGGCGCTGTGGTCCGGCGTGGGCGCCTCCCTTGGGTGGCGGCTACCGGGAGCTCTCT +GCGACCCAGGCCCCGCAGCTGCTTGGACGCAGGTTTAACTTGTTTCTTCAGCAAACGTGT +GGATTTAGAAAAGCACCCAGGAAGGTTGAACCTCGAAGATCAGACCCAGGGTCAAGTGGA +GAAGCATATAAGAGAAGTGCCTTGATCCCGCCTCTGGAAGAAACAGTCTTTTACCCTCCC +CCTGTCCTATAAGAACTCTTGTGAAGCCCTTTTTCTTCACCATTGAGTTCACAGGCTGTG +CATTTGGGTCAGCTGCTATTTGGCAGTATGAATCACTGAAATCCAGGGTGCAGAGTTATT +TTGATGGCATAAAAGCTGACTGGTTGGATAGTATATGGCCACAAAAGGAGGAAACCTCGG +AAAGGAGATTAACAAGTGGTGGAATAGCCTAAGTGATGGCCAGCGGACTGTGACCAGCAT +CATAGCTGCAAATGCCCTCGTGTTCTCCATGTGGAGAGTGCCATCCCTGCATCGAACCAT +GGTCAGATACTTTACATCCAACCCAGCATCAACAAATACGTATGTTCTGTGGCGCTTCTC +ATCTAGCATCGTGAACATTCCGGGGCAGGAGCAGTTTGTGGCAGTGTATCTGTCTGCAGG +TGTTATTTCCAATTTTGTCAGTTATGTGTGTAAAGTTGCCACAGGAAGATATGGACCTTC +ACTTGGTGCATCGGGAGCAATCATGACTGTGCTTGCAGCTGTCTGCACCAAGATCCCGGA +GGGGAGGCTTGCTATCATCTTCCTCCCCGTCTTCACCTTCACAGCTGGCAATGCCTTAAA +AGCCATCATTGCCATGGATACAGCTGGGATGATCCTGGGATGGAAATGTTTTGATCATGC +AGCCCATCTTGGGAGAGCTCTCTTTGGAATATGGTATATCACATATGGACATGAACTCAT +TTGGAAGAACAGGGAGCCTCTAGTGAAAATCTGGCACGAAATAAGGACTAATGGCCCCAA +GAAAGGAGGTGGCTCTAAGTGAAGCAGAGCTGGCCAGTATGGTGCATCTGATCCTTGCTG +CTTGGAAAGTCTCAGCATCGGCCACCCCAGTGATTTAAATGTCCTCAGTACGTGTCTCCT +TAGCAAATTATGGCAAAGTTGTGAAATAAATGTTTATATCTCTAGTTTGTAAAAAAAAAA +AAAACAAAAACAAAAAAACAAAAAACAAAAAACAGACAGACATCTAAGGCATAGTAATAA +TAAAATAAGATAAAAATATGATGACAGAACAAAAGCAAACAAAAAGGAGTAAAACAGAAC +CAATAAATAGAGGGGAAAAAGCCCAAGAAAGGGCACAAAACAAACATGGATGCAAAGATG +GGTTTGTATACTCAGAAATCCCATAAACTGTAGGGTAAAATAAATAAATAAATAAATAAA +TGAATAAGATAAAATCAAAAGGAAAGAGAGAAGAAGGAAGAGCCCTGGAGTGACATTATG +AGACAGGAACCTCCTAAGATGGCGCTGAGTTCATTTTCAGTTGGGCATCTACTCCTGGGC +ACATAGCCTAGACTTGGTAGTTTGCTTCCCATGAGAGTCCCTTAGAGAAAACTAAATTTC +CATTTGCAATTGGTTATCCTAGAGATAGCTTCTGGGTTAATTATAGGGGCATATATCTAC +TTCTCTTTCTGCTCTAGGACCCCATCTTGTGCAGACCCATGTAGGCTCTGTGCATGTTGC +CTCAGTGTCTGTGAATTCATACGTGTGTAGATCTTGTTGATTTAGAGGGCCTGGTTTCCT +AGCTGTCCTCCATCCCCTCTGGCTTTCACATTCTTTCTGCCTCCTTTTCTGCAGGGTTCT +CTGAGCCCTGAGGGGAGGGATTTCATGGAGACATCACATTTAGGGCTGAAGATTCTGAGG +TCTTTCATTCCCTGCATATTGTCTGGTTGTGGTCTCTGTATTTGCACAATTATTGTTTTT +TAATTTTTTAAATTATGTGTATATGGTAGTCCAGAAGAGTATCAGAGCCCCAGGCATTGG +AATTACAAGCATTTGTGAGATGTCTGACCAAAAAAAAAAAAAAAAAAAAAAAAAAGAGTT +GCTTAAGACAGGTTACTGCCAAATTAGGTGTGGGCAAGAGAAATCGGGTCAGATGATAAA +AAAGTGAGATTCAAAAAGATTTCAATGGCTCTTCCATTTTCTCCCCATTGTCTCTCGCTG +TGTGTCTCTCTGTCTCTGTCTCTCTGTGTTTGTCTGTGTGTGTGTTTGTATGTTTGTATG +TGGGGGTGTGGGGAGGAGAGCTTGTTCATACCAAGGAATGCATACAGTTAGCAGGGAGCA +ATCTTTGGTGATAGTCCTCAGTCATCTACCTTGTTCCTATTTGACACAGAGTCTCTGTAT +GCAAAGTCAGCTGGTTCTCTAGAGAGAATTCTTTGGGAATTCTCCCGTTGTCTATTGCAA +CATAAGAGCCCTGTGATCACAGAGGCACATACTACTGTATCAGGCTTTTGAGTGAGTTCT +GGAGATCTGAACTCATGCCCTCATGCACACATGGTAAGCGCGTTTCCCCTGAGCCATCTC +CCTAGACACTATCCACGGTCTTGTTCTCTTTTTAAAGAAACAGAGTGTAAATGCTTTGTA +GTTAATGAAGTTTGGGTGATATTTCAGTAAGAAAGAAAACTGAGAACCCATCAAGAAGGT +TTATGCTTGAGATGGAAGGAATGACAATCCAGAGACTGCCCCACCTGGGGATCCATCACA +TAAACAACCACCAAACCCAGACACTATTGTGGATGCCAACAAGAACTTGCTGACAGGAGC +CTGATAAAGCTGTCTCCTGAGAGGCTCTGTCAGTGCCTGACAAATACAGAAGTGGATGCT +CACAGCCATCTATTGGACAGAGCACAGGGTCCCCAATGAAGGAGCTAGAGAAAGTACCCA +AGGAGCGGAAGGGGTTTACAGTCCCATAGGAGGAACAATATGAACTAATCAGTACCCCCA +GAACTCCCTGGGACTAAACCACCAACCAAAGAAAACACATGATGGGACTCACGGCTTTAG +TTGCATATGTAGCAGAGGATGGCCTAGTCAGTCATCAATGGGAGTAGAAGCCCTTGGTCC +TGTGAAGGCTCTATGCCCCAGTATAGGGAAATGCCAGGGCCAGGAAGCAGAAGTGGATGG +GTTGGTGAGCAGGGGGAGGGGAGAGGGGATAGGTGGTTTTCGGGGGAAAACCAAGAAAGG +GGATAATATTTGAAATGTAAATAAAGAAATTATCTAATAAAAATGTAAAAAAAAAAGTTT +ATGCTTAAAACAAAACCTTAAGATGACAGTCAAATGAACTGAGAAGTAGATACCCAATAT +AAGTTTAAGTTAAATTGTTTAAAATATTTACTATGTTTATGAAGTTCTCATTTCTGATCA +ACCACCCTGTGCCAAAATAGTCACATTAAGGGTTTTTAGTGCTCAAGAATGCACTTCTTT +GTTTAGCATGCTTCTTACACAGGATTGTCACTGCAAAGCTTTCTCTGACTGCCCTCTCCC +ATCTGTTATGAATCCCCTGCTGTTTATCCACTGTGGTACTTCATGACGTCATAACTGTTT +GCTGCATTGTCTTGTCTCTTCTAGAAGTCTCTGAGCTAGGGGAGGACAGTGACCCATTTT +AAATCTCCATATTCTTAAGTCATAAAGTCCTGCTTAGTCCCAGTGTGAACACACAGATGT +TTATTGAGTCAGTGATGAAAGATAGACTTTATTAAATGTGTTGGTGAGAAAACCATGCTA +AAATGGCAGGTGTCTTATTTTACAGGGATATAGAGAAAGGCTTTTCTGTCAAGAGCTATA +TACTGTCATTAGCTGAGGAATCAAGACCTTGGAACCATAGTATTTTTGGATTGATTTAGT +CAAGGATTCATTGTTGTAGTACGCCTTCTCTGGCTGCAGGAAGGTCGTGTGGGTCTTTCT +ACCCTATGTCTTTCTTTCCCATTATGTCTTTCAATCTGTGTGCTCTCTCCTGTTTCCAGG +AGCTGAGCCTTACTGAGTGAGGCTTGCCCTCCCCTGATGGGTTGGGAGGTCTCAAATAAT +CAGTCTGGGTTTGAGCTCCTTTCCTTCCTGAACCTCAAATCAACAGATGCTTCTAGTTTG +GAAACCTCCGGGAGTTCTTTAGGCCAAGTATCTCATTTCCTTTGATAGACTCATAGCCCA +GCGAAGGTAAGCATTAACTCCCCTGTCTGTCCTTTATATTCTCCAGTCTTCGGTCTTAAC +TCTTTAATCAAATGCTTTGCTTTAATTGCCCTCGTCCCTCTGGCATTTGGTTTTGTCTAG +CCCACAGAATGCTCTATTTTACCTAAGTTTAAAAAAGCAGACCACAGGAGGAAGTATTTC +ATTCAATAGGATCACAACAGTCTGAGCATTCCAGATCCAAGGCCAAAGAGTGTGTGGTAG +AGTCAGTCACAAGCAGTAAAAATACAGTTCAGCAGAATCACATATGGAATCTAATCTGCA +CAGTAACTTAATGAGTGCTTTCAAAGAATCCAAATAGAGCTAGCTGAATGTCATTGTTCT +TACTGGCTGAAGGTGAAGTCTGAAATCGCTTGGAACTTAATCCTTTTGCCTCAGTATCCT +TGGTGCTGGGTGCTGGGGTTATAGAAGTGTACTAATACTCTAGCTAGCTTTTTAATATAG +TAGCATAAAAATGGAAATTGAAAAGCTAAAACTGGGTTGTTTATGATAGTATCAAACCCA +AGCAATACTCAGGAATAAGGTTAACAAAGTGTATGTAAGGTTTGTATATCCCAAATGACA +AAATATAGAAGAAAGAAGCCTAAGAAGACCCAACTAAATGAAAAGATACTGGAACTGGGG +AAAAGTGCTTGCTTTACATTGTATGAGGGCCTGGGTTTGATTCCCAGGACTGTATAAACT +GGGTATGGTGGTGCATGCTTGTTGTATCAACACTTGGGAGGTGGAGGAAGGAAGATCAGG +AGTTCAAGGTCATTTTTGGTTATATAATGAGTTTAGGCCAGTCTAGGATTCAGCCTTGTC +TTAGAGAGGAGAAAGAAAAAAAAACCCAAAAAAACAAAAAAACCATGTTTCCATATGAAA +AAATATTGTTATAATGCTAGTTGATGTCCATTTCCCCATAATGACCTACAGATTTAATTA +AAATCTAGCATATAGGGGACAGTGGAGAAGGGGAAGAGAGTGGGCTGGAGGATGGGAGAC +GAAAATGTAGATAGCAGAGATCTCCTTTCAGGTGGTGGATCCATTTGGATCCGCTACTGG +GGGATTTAACTTAGAACAGCTTAGAAATTAGGATGTTCCAGCTTTGATGTCCCTCAACAG +AGGAATAGATACAGAAAATGTGGTCCATTTACACAATGGAGTACTACTCAGCAATTAGAA +AGAATGAGTTTATGAAATTCCTAGGCAAATGGATTGACCTGGAGGGTATCATCCTGAGTG +AGGTAACCCAATCACAAAAGAACTCATATGATATGTACTCACTGATAAGTGGATATTAGC +CCAGAAACTTAGAATATCCAAGATACAAGATACAATTTGCAAAACACATAAAACTCAAGA +AGAACGAAGACCAAAGTGTGGGAACTTTGCCCCTTCTTAGAATTGGGAACAAAACACCCA +TGGAAGGAGTTACAGAGACAAAGTTTGGAGCTGAGATGAAAGGATGGACCATCTAGAGAC +TGCCACACCCGGGGATCCATCCCATAATCAGCCTCCAAACGCTCAAACCATTGCATACAC +CAGCAAGATTTTGCTAAAAGGACCCTGATATAGCTGTGTCTTGTGAGGCTATGCTGGGGC +CTGGCAAACACAGAAGTGGATGTCTGCTATTGGATGGAACACAGGGCCCCCAATGAAGGA +GCTAGAGAAAGTACCCAAGGAGCTAAAGGGGTCTGCAACCCTATAGGGGTGGAACAACAA +TATGAACTAACCAGTACCCCCAGAGCTCGTGTCTCTAGCTGCATATGTAGCAGAAGATGG +ACTAGTCGGCCATCATTGGGAAGAGAGGCCCCTTGGCCTTGCAAACTTTATATGCCTCTC +AGTACAGGGGAACGCCAGGGCCAAGAAGTGGGAGTGGGTAGGCGAGGGTATGGGGGACTT +TTGGGATAGCATTTGAAATGTAGATGAAGAAAATACCTAATTAAAAAAAATAAAGAAAAT +AGAAAAAAAGAAAAAAGAAATTAGGATGTTAGTTGTTGTGCCCAGCGATTGAGTTACCAT +TGATTCTGAACTGAGTTTGTGTTGTGTTTTCCTTCATGTGGCAGCTCAACTGGGTTCCAG +AGAGAAAGGTATGGTGGTAAAGTGTGGGTTTGCAAGAAGTGTACCCCAAAAGGCTGTGGG +AATTTTGAAGTGTGGGGTTGGCGTGGTAGTGACCCACCAGTGGGACCTTAGTGAACTGGT +TGGAGAGATTTCAGAGCTGAGTCAGAGAGTCTCCACAAGATGAGAACAGGCCAGCCATGC +CCTCCAGTGCCTGGCCAGTCAGCCTGCCAGGGCCCGTCAGTGAAGCATGGTTTGCAGTTT +TCAATATTTCATGCTACAGATGGCGTCCAACATGACAGGCAAGAATCCACTAGAAATGTA +TGATTCTTAGCTTATCAGTTTGAAATTTAGTTAGAAACTTGGAGGTTTGTCAAGTGGAGC +AGAGTCAAGTCCCATGTGCAGGAACATTGAAACAAAGAAAGAGGGCTCTGAGTGCAGGCT +GCTCTGATCACTGAGAGCCAGAGAATGGAAGCTGCCTGTTTCCTTAGCAGATGTTGATTG +GAGTATGATTTAATTAAAAATTGGGATTATTTGCTTTTAGGATAGATTTATAAATAGATT +TTGTCTGAATCACATGGGGAATTTTGCCCATGGTTTGAAACTAGAATAGGGAAAATTTAC +TGGCCCCAGGTAGAGAGCATAACAGATAGATAAGAGGTATTAATAAATAGATGTCTGTGG +CTCCAGGTAAAGAGCATAAAGATAAATGGTATATTAAAGTCCGTGGGAACTCATATTCTT +TGTTTGTGGACTCCACAGGAATTTTGGGTTAATTTTCTGGCATGACTAAATAGAAAAAGC +CCAAGAATAGACTGGTACAGTATTTTAGTTTACTTTATTTATTTTAGATTGTCTTAATTT +TCAAAATAGGTGTGATTTTGAGTTTTGTGGTTATATCATTTCTCTGGGAGAGAGGTCGAG +CTAAAGGTTTTTCTGGTTACTGGCTCAAGGATATGCTGATTTGGGAGAAAGTTTTGTCTT +TGCATTTTTTAGAAAAGGTGATTATACACCTTCCAGAATGATATGGATCAAATGTGACAG +AGGAAGACCACCTGAAAATAGATTCAGGTGAATCAAACAAACAAAATAATATTCTTTGTG +TCATCCCTTACACAGCACGATTGAAGACTTATGATTGGAGCAAAATTTCATCCTAACTAG +TCTGAACACTTTACACAGACTAATTCAATCCATACAGATATCTTGATGATACTAAAATTT +TGTTTTGAGATTTGTATATTATAGAATATACAGCCTTGGTGAGTCTCATTGTCAGACATG +CTGAACTGACCTGCTTTGAACTCCCGATCTCTTGGACTTTCAGCCAGATCCAATCAGGAC +ACAAGCATCAGAGACTAAAACAATCGCTGGTGTGGCCTTCTTAAGGCCAACCAACTCCCC +TATTTTTTCTACTCTTCTCCCCCCCCTCGAAGATATCTCAGCGCCTATATTCAGCTTGAG +GAAGTTATGAAGAGTTGTTGTTCCAGTTCCCTGGACTTGGGAGTCTAGAGGTAGTTATTC +TAGTTGTCTTTCTGGGGAATTTTGAAATGGCCATAATTGAAACAGGGAGGAAATAGCTAG +AATTGATTGTGTAGCCATATTCCTATTTGGTAAAAATCTTTACAATAGTTACTAAGTTGA +AGTCATAATTTCTTATTTTGGTACAGAATTTATTTTGATACAGAGTCAAGGTTCTCATTG +GTATAAATTTCTTCTTTTGATATAAAAAATTTTAAAAGTACAAGGTTTGGACCCAGTCTT +TCTGTAAATGCCATTACAAACTGATCTGAGATGTTTAAGCCTGTGAGTTAAGGGCCAGGT +AACAAATTAATGGCTCTGAGTTTATTGTTAAGGTGTTTTCAGATAATTTAATTAGAAATA +GTTGAGAGTAGTTAACAGACAACTGTCCAGATGACTTTACATAGCTTTTTTACTTTACAT +AGGTTTTCATACTTTACATAGGTTTTCAAAAATGTCAGAAATCCACACAATGTGACATTT +AATGTTATTTATTCTTTTGTTGTTGAGACATATCTGCTCTTAGCAGCTCCCCTTTTGTGG +ATTCAAAGAAGAAATTGAGTGTCTCTACCTCCAGTTGAGGTAGTACAGTGGCTAGGTGGC +CACTGGGCAGAAATTGCCTATTCATCTATAGACTAAATACCATCCAGAAAAAGGACACAC +TATGCGGAATAGTCGACTCATAATCTCTGCCAAGTCAGGGTAATCAGTCCTTCAAAATTC +TGCAGTACAAAGGTCTGTCAGATGATCCTGGGCCAGAAGGCTAAAGACTGATGCTCCAAC +TTCCTGACATATAGGAGCTGTATAGGTAGGCAGCTGTCTCTACAACTTGTCTCAGTTCTG +GAAGATGTGCTAGGCTTCCTATATTTTCAGATAATATTGGTCATTCTCAGATTTCTGATG +GGATTGAAGACTAATTATAGTCTCATAACCAACCCAGGCTATTTAGCATTGAGAGAATAT +ATTTAAGAAGATAGTTTTCAGATAGTATACAAGCTAAACCAGGTGATAACATATAGATTT +ATAAGTCTTTTAAGTTAAGATAGATGACAGGGTTCTATTTAATTGATAAAAATTTTGGAC +TGGGTGTTAGGTCTCTTTTGTGCTTTATAAATTGCAAAATGTTAATAGCTGTGCTCAATT +TATATCTGAGATAAGAGTCTTTTAATTGGACAGAAAGGGGGAAGTCTTGTGGGTAGCCCT +GGTGCTGTTTGTATTTTGATGCTAATTCACCTTCCCCAAGAGGGGCTGTGTGGGACTAGG +AGTGAATCACATATTCAGAACTTCCTGTGACCCTTCTAATAAACAAAGAAACCAATCACT +GGGTGAGTAGGTGGGACCTCCAGGTCAGAAAGATGGATGGAGAGGGAGAAGAGGAGAATG +AGCCCGAGAATGTGAGATGAAAAAAAAATGTAGATAGCAGAGACCCTGTTTCAGGTGGTG +GATCCATTTGTATCCACTACTGGTGAATTTAACTTAGAATGGCTCATAAATTTGGATGTT +AGTTGTTGTGCTCAGTGATTGAGTTACCATTGATTCTGAAAAAAAAAAAAAATCTAGCAA +ATAGAGCTGGGCATTTGGAGGCAGAGGCAGGCAGTTTTCTGATCCCAGGCCAGCTTGGTT +GACATAATGAGCTCCACCTAGGACAGTCAGAGCTACATCATGAGAATTTGTCTCAAACAA +GCAAACAATCACCAGATACTTGGACAATCAAACTTGTACAACTAGAGAGTATGAATAACA +AAGGAACGTGGGCAACAAAAACAACTTCTGAATGACAGAAGTAGACAATCCACATGGCCT +AATTTCAAGGCATTTAATACAGCAAGGCAAAGAGTGCTGTGATATCATGGGAGGACAGCT +CACCAGACACAAGGAACAGAACAGAGAGGCCTGGAAGCTGACCCAAGCACACCCACACTT +GCACAATCGACTGATGTGTGATAAGCATCATTCAGAACAAAGTAATCAATGTGCCAGGCA +CTTTAAATAAATGAAGCCATGTCAACAGAGTGACTATACAACGAAAGAAAGGAACAGCAA +AAGGGGGCCACCGTGTTGAGCACCATACGAACATGTAAAAATATTCAAACACTGGGAGAA +AACACAAGAGGAAGTATTTGGAATATTGATTTGGGCCAATTTGTTTTCATAGAGGATCCA +AAAACAGTAACAACAACAACAACAAAAAAGGACTCACGCCACTTCATACTTTAAAAGGGT +TTATTTTTTATCAAAAGGAACTAAGAAAATAGTTTTTGAAAAGTTGCAGATAAGCAGAAA +ATACTTTTCAAACACTCATAGAGTGTCTTTTGGTGCTCACACCTGTAATCTTAGCACTTG +GGAGGCTGAGACAGGAGGATGATCCTGAGTAAAGCTGTCTCAAGTAAGTAAGTAAGTAAG +TAAGTAAGTAAGTAAGTAAGTAAGTAAGAAAGAATCAATAAAGCCGTCAAGGGAGTAAAA +ACATAGAAACCAACAAGCAAAGACCCTTTAACAATCTTAACAAACAAGGTGTAGTTACAT +AAGCCTGAATCCCAGCACTGTGCTGACTGAGGCAGGAGGATTGAGAGGCCAGTCTAGGCA +ACATAGTGAGATCCTGTCTCAAAAGAAAAAGAAAAGGGAGAAAAGAAAAGGAGGAGAAGA +GGAAACAAACAAAAACACCTCTTACAACTCATTTAGAAAACACACAACCAAAAATAGTGG +TTAAAAGAATTTCTCAGACTCTTCACTGTGGATTGGTTTAGAGACAGCAAGTGAGTTCAC +AAAAAATATGTTCAGTATCATAATACTGAAAATCAAAAGTACCATATACCTCCAAGAATT +GCAAAACTCAAAAACACTGATAATGTAGAAATCTATAATCTGGATCCTTTACGCCCTTCT +GGTGGGAATCTATACATGCTGAAAAGCAGCTGGGTGGTTTTTGTCAAGCAAAACATACTA +CACACTATTACCATACATACTAACAAATATTAGGAAAGTCAGCAGCCTCCAAAACCTACA +ACTATCCTTTCCACTCTCTTGTGACTTCTGTTACAAACTTGTAAGTCTTGCCATTCCTTG +TCTTGTAGAAGATCATTCCAGTTCCTGTTATATGACATATTCTCTTTATGGAGTAGGCTC +TGTGCTTTTCTTCCTCTAGGAAAATATCTCAGTACCTACTGTGTAGGTCTGATGACCCTA +GTTTGATCCTCAGCCTGTACATGAAATGGTATGAATGGTATGGTGGTACACATTAGTAAT +TCCAACACTGGGCAGGCAGAGATGGGAAGATCCCTGGGTCTTCTTGGCCAAGCCAATCTA +GCAGAATCAGCAGCCGCAGAGAGAGCCCCATTGAGAGACCCTTTCTCAATAACTAAGGGA +TGACACCTGAGGTTGTTTTGTGACCTCCATATGCACACTACACATGTGCCATTGCTTGTG +TGCACACATACAGTTATTACCCCCACCAGCACCACCCATCATATTAAGTCCTACACTATT +CCGGAATAACCTTATTTTAATCAATGAATCTATAATGGCTACATTTCCAAATAAAGTCAC +AGTCTCAGGTGCTGGGATTTAGCACAACATTTGGAAGATCAACCCACTGAATCTTCCTCC +AGGGTTGTGAAAACTGAAGCCATAGCTCAAGTGGTAAAGCACCCGCTGTACAAACATGAG +ATTGTAGCCTCAGAACCCATGAAAAAAGTTATATGGTGGTGCATGCCTGCAAACCCAGTA +CTCGGGGAATGAGGCAGAGACACATAGATTCTCAAATCTCATTGACAGCTAGCTTAGCCA +AGTCAATACTTATTCAGGTTCAGTGAGAGGCCCTGTCTCAAAAAATAGACAGACAGCAAT +CAAGAAAGGACAACCTATATCTACCTCTGACCTCCACATGCATGTGCACAAATGTGAACA +CAGCTACACTGACAAGTACACACACATGTGCACACACCTATACTAACAAGCACATGTACC +ATGCATGTACATCATAGACCCTCACACACACATGCACACACATATACACATGACATATAT +GAGATGTTTATAGCACCTCAACCTGGAAACAAGTCCTGAAGTATTAACCACAAATGGATA +AATTGCGGTGTGTCCATTCACTGGAATAGCACTGAATACCACTTGGCAATCCAGGCAAGA +ACTGCAGATATATCAAAGAACATGAATACATTTCATGAAGAAAAGCTCACTGTAAAATAC +CATTAGTGTAACACTTTAGAAAAGTCAAACACTATAGATGAAGACTCGGAGAAGAGCTGC +AGGGTCTGCTGGAGTGGAGGGGACAGAAGGGGATGGAGCATGAAGACGTGGAAGTCAGCC +TTCTACGGTGATAAAATATTGACTGCCATAATTGTGCTATTGTTACATAACTGCCTGAAT +TTGTCAACATTCATATAACAGTTCATTACACATAAATTTTTGCTGCGTACAGTTATATTT +TTAAAGTGGGTTGAATTATACCTTAAGAAAACATTAGCTATTGTCATTTTCCTTCAGTGA +GTAGTCACTGCTAAGCTGCCACATGCCCAGTAATAACCATACATACATGCTCATGCATGT +AACACTAACTAAACTTGGTGTGTTATAAACAAAGACATGGAAAATGAATTTTGTCACAGG +CCCTTTCTACATCTACTGAGATGATCATGTGGTTCTGGCTTTTAGTCTATGTATATGGTA +GATTGCATTTATTGATTTTGTGTGTTGATCCTTCCCTATTTGTTTCTTCTCCTCCCATCG +CCCTTTCCTGGACAGGCTGTGTCCTGCCTTCACTCACAGGACAGTTCAAGCTTGGTTTTC +TTCAGTTTGTCTTAACTCACAGTTCCACTTTCATATTCAAATATTTCCATTATTTCCACG +CTTCCTCAATCCTAAGAAGTGGTAGGTTGTGGAAATTTAATACATTCTTTCAAATGAAAA +AAGAAAACATGAACACTTTTACACTGTCCTATTCAGTTGATGCTTGCCTAGGTTAGCTTT +AACTGTTAGCTAGGACTAACTAGTATAAGCAATTCAGTTGAGGAATTGACTACATCCGAC +TGGCCTGTGGGTATGTCTGTAGAGGATTGTCTTGACTTTGTTAAATGACGTAAGAGGGCC +CAACCCACTGCAGGTTTGGTGGCACCAGTCCCTAGGTAGATGGTCCTGAACTGCCTAGGA +AAGCTTGCTGAATGCAAGTCTTCCTGCCAGGCAGTAAGCAGCATCTTCCATGATGCTACT +GCATTGCTTTGGCTGAGTTCCTTGGTTGCAGGTGATATGTCTGGGTTTTGACTTTTGTCC +ACTTACACATCGTTCCCCTTTGTGGCTTGGTCTCACAAACAGGCCCACCTGTGTGCACCT +GCCTCAACTTCCCTCAGTGATGGACAAGGACTTGGAATCATAAGCCAAATACTTTTTTCC +TTTTTCCCCCCAAAGTTGCTTCTGGTCAGGGTATTTGCCACACCACCAGAAATGAAGGTA +GAACGATGTAATTGATCTCACCCTCTCTGTGTATATTGAGATGACTAAAGGTTGCATGAA +AGTTCATATAATTAGACATCATATTCCTCCTCACACCTTGTGGCCCTTCACATCTCCCCT +CCCCCTCCCACTAGTCCCTTTTGTTCCCCTGGACAATTTTTGCTTCTACTTTCACAGCAT +CTGAAAGTGCATGAATCTATGCATCTGTGTGCTATCTAGGAATATCAGGGGGTTTTGACT +TTTGTCCACTTACACATCGTTCCCCTATGTGGCTTGGTCTCTCAAGCACAAGGCCTGGAC +TCTCCCATATTTGTAGCTTCAGGGTTGTTCTCCAAGGATTTAAATGTCCCAGCTTCAAGT +GTACAGCAACTGCACTCTTTGTGAATACTGTTATCTTGGTGCACAACAATTCCTCAACGG +AAAGTTCGCTTCCTTAGTCTTTAATTCACAGTTTAACAAGTCCATGACCTTCACATACAT +AGAGCCTTAAAATACCCTGACTTTCTTCCAGGCCATTTCCTTTTCCTTTCCTGCCTCTTC +ATTTCCTTGTCTTCCCTCCTACTCCAAACATGCCTGTGGTTAACACTTCCTGCCTGTTTT +TCTTCTCTTATTGTCCTGTCCTGTCCTGCCTGTTTCTTCTCATCCTCTCCCTGTCTTTCC +CACCCATCTGCTCCCTTATTTTTAAACGTTTACTCACCCATTATTTTTACTGCTTTTTAT +AAGGGACCCAAGGGTATCTGTCATTACATCTTCTTTTTATTCAGTGAAAATTTGTGTTTT +CCAGTAAGTCAAGAAAGAAGTCTGCATGGAACTTGCCAGGAATATGCCAACTGGGTCTCT +CCACTTTGTAATACCAGGCCTACACCTAGGCAGAGGGACAATACCTCCTATCAGCTTCTT +GGTGGAGCTCCAGCTCATGCATATTAATTGCCTGCATCATTAACAGTCCCTTGGGTTTAT +TGCATGTCATGGGGGAGGCACTGAGAATAGTTGAAAATTCAGTTAGAGCAACACCCTTTC +ATTTTCATTTGCTGTTAGTGGTTTGGACATAGATGCCTCCAGCAGCTCCGTGGAGTGGAT +CCAGTTCTTCCTTTTATTTATAAAACCTACCCAGAGAACAGCAGGGCTGTTAAGTGTGTG +GTGAACACCAAGTCCAGCTTTATCAAGTTCCCAGTGAAGTGCTCAGTCCTCCCATCCACA +GCAGATCATAACCATAATTTAAAAATCGTGCAGGCTGACAAGATGGATTAGCAGGCAGCG +TTGACTGCTGTCAGGCCTGGTAACCTGAGTTCCATCCCCAGGACCCACATGGAATGAGGC +TGCTGATTCCCACAGGATGTCCTCTGACCTTTACATTTGTGTCATGGCACAGGGGCTAGT +TCCTGCAATTAAATAAACCAATGTCGTTTTGAAAATTCTGAGAAAGTATAAAAGTAAATA +ACATTTAAGAAGCAAAATAAAGTAAACTACATTTTCAGTACTTTTATTCAATGCAGCAGG +AAAATAGCCTATATTAGACTCTATTATATATTACTACAAAAGTTTGAAAGAATAAACTAC +CACGTTAAGTTTTATACTATAGTGCTATCTATTTTTTCCTTGGTCTAAGCTGGCCTTGAA +TTGCTATAAATGCAAGGATGACCTTGAACTCTTGGTCTTCCTCTACCTTCCAAGTGCTGG +GATTATAGGTGTGAGTTACCCTACTCAACTTATAATTGTACTTTTTTTTAAAAAAAATTG +TTTTTATTTAAAATTATGTATATTTTATATGTCTCCCTGTGTCTCTATTCATGTGAGTAT +AAATTCCCACAGAGGTCAAAGGTACCACATGCTCCTGGAGTTACAGATGGTTGTGTACCA +TCTGACGTGGGTGCTGAGAACTGAACTTGGTTTTCCTGCAAAGCAGTATGTGCTCTTTAC +CACGAAGGCATCTCCCCAGGCCCCAGTGATACCTTAAATTCTTCGATCATATTGACTTTT +TTGTTTAATTTTTGGTGCCAAGGTCTGAACCCAGGGCTTTCTACCTCCTAAACACACACC +TTGATCCAGCCTTGATCACTAAGTTTGCTATATCCATCTATGGTGTGTTAGGTCTATTCA +ATAAGTATATGTCTAGCTTCTAATATGGATTTCTGATTGTTGAGAAAACTTAAACATTAA +TCTCATCTACTTTCAAAATTTGCAAGCTAAGTAAGGCAAAAGTCATGAGTATAACTGAGC +CACCAACCAGGCAGCATATATGAGCTAGCCTGAGGCCCTGACACAGGTACAGCTGAGGAG +TGCCTGGCCTCAGTGGGAAAAGATGCACCTAACTGTCACCTAACTCGCAAGAGACTTGAG +GCCCCTGGGAGTTGGGATGTCTGTTGGGAGAGGGGAGAGGACATTCTCTTGGTGACAGTG +GCAAGGACTGTAGGAATGGGAGGGGGAACAACGATGGGACTGTTAAAAAATAAAAGTAAG +AGAAAATTACAGTATAGGAGTAAGGTGTAGTGACACATACCTTTAATCCCAGCACTCAGG +ATGCAGAGGCAGGTGGCTCTCTGTAGGTTAAAGGCTAGCCTGGTCTACAAAGTGAGTCCT +GGACAACCAGGGCTATTACATAGAGAAACCCTGCTTCAAACAAACAAACAAATGATGGAA +TGTATACTACATTTATTAGCTTCATGAGGGCAGACACTGGACTTTTTTCTGTGTTGCTGT +TATCGTGTATGTGTCTGCATGATTTGTATGGGAGGGAATACATGCCACAGGCCACATGTG +AAGAGCAGAGGATAACTTGACAGACTCAGTTCTCTCCTTCCACCTCTCTGTGTGTTAAGT +GGATGGGACTCAGGTGGCCAAATTATGGGACAAGTGCCTTTACTTGCCTAGCTGCTTTGA +CAGGCTTATCACTACACTTTCAAATTGACATACTTCTCTTCCCAAATCCAGCTTAGTCCC +TTCCACACAGAGTCACTTAAAAAGACAGTATGGGACCATTAACATTGCCTTTTAGGACAA +CGGTTAAAGAAGAAACCAGCTTCATCTGTTTTGGGTAGTGCTGCGCATCAATCCTGGAGA +CTCAAATAAAAGTCAAGCTGTCTAGCACTGAGCCCCCCTCTGGCAGAAGAGTCCTTTCTT +AAAGAAGGAACTTTGAAATCATTAAACATTAACTGTTGATTGATCATGTGCGTGTGCGTG +TAACTTGATGTGTGTCCGTGAGCATGAGGTCAGAGGACAAGATTTTTGGAGTTGGTTTTC +TCTTTCCTTGTTTTAAGGCTGGGTCTCTTTGCTGCTATGCAGATACTCCATCCAGTCTAG +CTAACCATTTGTCTCCAGCCAGTTCTCCTGTCACGTGACCCCTCCCTCTGCAGGAGTTCT +GAGATTACAGATATGCACTAGTGTGTCCAACTTATAGCTGGGTTCTGGAGAGGAAACTCG +TGTTGCCAGACTAGAATAGCAAGGGCTTTTACCCACTGAGCCTCACACAGTACTTTGATT +TTAATGGAAGAAAAGCCAGTGGTCTTAGTTAACTTCAGATTAACTGAAGAAGCAATGCTT +CCTTGAGTAGCCTAGCTCGTGTGGCTGCCTTGCAGGATGGCTTGTGCTTCCTTGAGTAGC +CTAGCTCGTGTGGCTGCCTTGCAGGATGGCTTGTGCTTCCTTGAGTAGCCTAGCTCGTGT +GGCTGCCTTGCAGGATGGCTTGTGCTTCCTTGAGTAGCCTAGCTCATGTGGCTGCCTTGC +AGGATGGCTTGAGGAATTGTGTATAATATACTGTACATATTCCAGAAGCGGCCGGAAGGA +AGGCAGGTGGAGTGGATATTCACTCCATGAGGGGTGCACTGTCTCCCAGGCACTTTCATA +GTGAGAGAGAGAGCAACAATGAGTCTGTGTAGGGAAAACAGTAGCTTGGCATGGTTGCCT +AAGTAGATGCTGGCCTGTGATAGGAAAGTTTTGTCTTGAAGTTTGTGTGGCAAAGAGACT +ATCTGGGGTATACCTAATAAACGGGTTCTAGGGCAAGAAGGGAAGTCCCACTGGTAAGCC +ATCTCTTAAAGGATCTCCCAGCAAGTTGAGAATAAACAAATCTTAGTGAAACACAAGTTA +TCCAGCACTTGGGAGGCAGAGGCAGGCAGATCTTTGTGAGTTGCAGGCCAGCCTGGTCTA +TTGAACAAGTTCCAGGACAACCAGGGCTATGAAGAGAAACCCTGTCTCAACAACAACAAC +AACAACAACAACAACAACCAACCAACAACAACCAAGCAACCAGACAACCAAACCAAACAC +CAACCACAATAGCAGAAGTTGTTTTTCACAGCGCTACATTCTTCTGGTTCTGTGAGTGAA +CTCTAATTGCTGACTCATTTATTGAAAGTTTATAGACATCTCCAGGTTTCCTGTTTCACC +CTGGACATGTGCAGCCAAGCTCTTTCTCTCCTTCATGTCAAGACCAAGTGAGTCGTAGTT +TTTCTGTGTGCTTTTTCCTGGCTTTGAGTATCTGTAGCTGTTTCCTTCCTTTTCATTTCT +GTTTCTTTTTAAAAGCTTGTTCTCTGTATGTAGATTTGTTTTGTCTCTGCTTCTCTGTCT +CTCATTATTTTGGACAGAAATGTATCAAGTCTCTAGATCTCTTACAGAAAGAGACACTGC +CTATAATAGCTTACTGTTTCTTCCTTACATGAACTTGTGTATGAATGGTGTTGATAACAA +ATGGCTTCTCCACTTGTGAGGAAACTCGAGCTGAGTAAAGCAGGTGTGTGCATCCCTGTG +GCTGCAATCACTTTCAGCTGTTTGTTTAGAAGAGGAAGGTCCTGGGACAGGCTGCAAGCT +GAGGACAAGGCAGCATGTCCTGAGCACTGGTGGCAAATGTCTGGGATGAACCTGCATGAG +TGACCCTGGATTAGACTCTGGCCCTTATCGTTCCTTCTAATTTGTGTTCCTCCAAGCACG +ATCCAGTGAATGCAGACATTAGCTAGAGCTCTGTTTCATATTATAGTTGGTTAGAGCAAA +CAGGAGAATGTTATCAGTGGGAAAGGACTTTAAAAGTCCAGTAATCATTAGCAGTTTAAA +TGTGGGAGACATGCTTCTCTAAGCAGAGTTAATAAGAAAACCTTCTCTGGCAAGATTTCA +CATTCTCTGAAGTTTGGACTTTGCTAGTAAACTTCAAGTAGATCAAACAGTTTTGCTCCC +CAACCAAGTCTGTTGGCAAAACTACTACTGTGGAACGTTTTGTTCATATGAAGAGTCACT +TATTGGGTCCAGAGGCGAATGAAGGACACAGTGAGTTAAGTGCCAGTCACCTGGTGGCAG +AGCTGAAACCAGAAAAAACAAATCTCTGTAGGTTTGTTTATTTATTTATATTCACGTGTA +TGTGTGTGAATTCTGTGTGTGTACGTGCTGTTGGAAACTAGGAGAGGGAGTTCGACCTCC +TGGAGCTGGAGTTACAGGCAGCCGTGAGCATGCAACATGAGTGCTGGGAACTGAGTGAGC +AAGCACTCCTAATGGCTGGGCCCAGAGTTCCTGCCTGAACTCATCTCCCTAGTCCTGGTC +TAGCTTCCATTTCCTCACTCCATGGACTTGCTTGATTATACAAACCCAAGGTAGATGAAG +AAAGATGGCAATGAACTAGTTATTAGCTATCCAGACATTCTGAGGGATATTCCTGCCTAT +GGAAATGTTTTTACAACAAATGTCAAGAGGAAGAAAAAACAAACTGGAACAGATCATAGA +AACTCCTCAGTCGACTGTGGTATGAACGTCCTCTGAGCTAGTCCTGTGAAACAAGAATTA +CAGAGGGATGAACGTCACTGTTCAGATGGAGAAACAGTTGAATTATCTGTTAATCTCTAC +TGTTAGCTCTCTTAATGTTTTTACAGGATAAGCCATTGAGCACCACCCCCACCTTTCTTC +CTTCCTTCCTTCCTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTTTTCTTTCTTTCTTTC +TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTC +AGAGATTATTCATTTTAAACACACAGGAAGACCTCAAGAAACCCTTCTTTTCTGGTTTTA +GATTCATGTAAAGAAAAAGATGTGAAACTCAGATCTTTGCACCATTTGGCAATTGTTTAT +ATGGCTAACAGCTGTTTCTCTTGATTCTTTGTGATAGCTACAAATCAGAACCAGGATTAT +ACAGAGACCCTTGCTTTTAAAACTCCAAACAGTATAGAACATATGTCTTTTAAAAAGGAA +ATAAAATGTTTTAAGAAATACGTAGAGTAAATTTTTTGAAATTAGTTCTTCAGCTCTCTA +AAAACCATGGCATTTTCAGTCAGTTTATGGGATGTAGCTCAGGCAAGAAGTTTGTGAAGT +GCTCTGTAGTGGGTGAGTTCTACTGGGAGAATATTTATTTTTATTATCATTAACCATGAG +CATATTTTGTTAATATACTACTAGCATATTTAATGGAATATTTGTATTCCTTTGCTCATA +AGTGCTCATTTGGTGTATAGGATATAAGATAACTCATATATGCCATTTCATCCCTTCTGA +ATTAGTTACTTGTTTTCTTGTTGTGACAAAGCATCCGACAAAAACAATTCAAATAAGGAA +GGGCTTATTTTGTCTCACAGTCAGATCAAACCATCCATGGTGATGGGGAAAGCATGCAGC +AGGAGCTTGGGGCAGCTCCTGCATCCATAGTCAGGAATCAGAGAGCAATCAGTGTCACTG +TTTGGCTGGTTTACTTCTTCTTCCTCAGCCATAGAATGGTAACACCCACATCTAGAATGG +ATCCTCCCACCTCAATTAATCTAACCTAGAAAATCCCCCCCCCCCTTTTAGAAGGCATGG +GTCCACTGTCTTTGCATAAAAAGCCACAGAACTTTTCCCAAAATATTCCACAAGTGAGTT +CTATAAATGAAGTCCCAGGGTGATAGACTATTGGGTTACGGTTATATAATAACTGTGTCA +AACAGGCAATCAAAATAAGCAGAACATACTGTATTCACGTCACTCTGCTATTTAAGTGAT +AAAATTGGGGTGACATATTCTTAACTTTGTTTTTCTTTTCCCATTTTTCTGTATTGAGGT +CACCAGGGCTCAGTGAACACTACTACATGTCCAACTGTGGAGTCTGGGTGACTGAATAGA +AATATGTCTAACCAATTATCACCATCACAAGCATTCTGAGTCCTTGGATTTCTGGTCTAC +CTGAGTAACTGCTGAACTCTTTGCAGGATACATCCCCAGGGCTCCTTTCTTTAAGGTCTT +TACTTAAAGCAGAACACTTGATGTTATTTATTTTCTGTGCCTGTGGCGGTCAAATGGCGA +CATGTAGGAGGCGCTTCTTTCTTCCTTTCCACCATTTGGGTTCTAAGGATAAAACTCAGG +TTGTTGGGCTTGGCATTAAACACCTTTACCAACCGACCCAACTTGCTGATCCAAGTTCTA +GAAATTCTATGGAGACTGTCTTTCTGCCTCTGTACCAGTCTACCCATGTGCATAATTGTA +TGGATGGAATTCTAAAGTATCCTCAAAAATTGCTGACCTATAAAGCACCCATATCTTTCT +CAATTTCTTCTACCATAAACTATGCCCTGTCGTGTATTAGTCAGTTTTGCATTACCATAA +TGGAATATCTAAAACAGGATAATTTTATGAAAAAACAAACAAACAAGTTTCATTTACTTC +AGGGGTTTATCAGCTAAAAGTGCAGGATCAATTGGGCTCAGTTTGATTTCTGTCAGAGCT +GATGCTAACTAAATGTCATCAAAACCTGGGCTATGTGTGGGAGGAAGAGATCACATCTTG +AAACAGGAAGTCAGAGAGGCTGACCTCACAGAATCTCTTCTGAAGGCAGGCTCCCAATGA +CTTACTGACCTCCCATGAGGCTCCATCTCTTAGTGGTCCTCAGTCTCCCACTGCCACACT +TCCAACACATTAGCTTTTTGGGAAGATACAGCTCAAATCATTTTCAAACCATTTCATCTT +GTGATGGAATTTTGAAGTTTCAGGGAAGGCCTCATATTGATTGGTTGTAAGACACGGAGA +TGATCTGACCTTTCACTAGAGGCTAAAATGGAAGCCATTGATTAGAAATGCTGCAGAATT +TGGCAAGTCACTACTAGATTACTGGTGGAAAGGGCCATGCACTGAAGCATGTGGGAAGAT +CTGAGGAGCTTTGAATGGCTCTGATTGACAACCGGCAAAACCCCCACGAACTTTAGTGCT +GCAAGCACAGGCAGAAAATTCTGCCGTCGATCCAAATGAGCTTAGAAGAAGACCTTAGGC +TCCATGACTGGGAGAGTGACCACAAACCCTGTCAATATCTTGAATTTTCTTTGTGATTTT +TTTTTTTTCAGAGAAACTAGTTAGGGTGGATCTGAGCTGAGGGATATATGAGTGGTATTC +TAAACCACTTAGTCTCCAGTACTTTGCTTTACAATTTTGGTATTTTTAAAAAAAAATTAT +TATTATATCTAAGTACACTGTAGCTGTCTTCAGATGCACCAGAAGAGGATGTCAGATCTC +ATTACGGATGATTGCTAGCCGCCATGTGGTTCCTGGGATTTGAACTCAGGACCTTCAGAA +GAGCAGTCAGCATTCTTATCCACGGAGCCATCTCTCCAGCCCCACAATGTTGGTATTTAA +TATGCTATAGAATGAACTTTAGATACCTACTGGCTTACAACCCAATCAATCTTATGTCTT +GTCTAAAGCCTTTCTTCTTTAGCTCCTTTCTCATTGTTATTAAAGAAGAGACAAATATAT +AGAAATTTAATATTTTTGTTGGTCTATCAGTTTAGGACATAAGACCAACAATAAATTATC +AGACCTACCAAACCTATCTTGTGGGTTTAATGTACAATGATTTTGGGCTGTTTATTAATT +AGCATACATCTCTGGAGACTATTCCCCTCGATTGTCCTATTGATTAGTTTTTGTCAAGTT +GACATAAACTAGAGTCATTTGGGAAGATTGGTCCTCAGTTGAGTATTGCCTCCATCCGAT +TACTACACAAAGGCATCTATAGCTAGAGAAGAGCTTGGGATTGCAATGTATATTCCAAAG +TAGTATGGGAAGAAAGACTCTGCCACTAGTGATGAGTTAGATGATCATGCTGAGGACCTA +GTGAACAGGGTTAGTGACCAAGCTGACAGTGTTAGCCAGCTTCTGGCATTCAAGGCTACT +CAGGGCAAACCAATCCCTGGATGCCCTCCAATGACAGAGCCAAACAGAGGCTACACGGAA +CAGGATGGAGACATCACAGCTGAGCCGTGTCTACGTTGTCACAGCACTGTGAGCAAATTA +CTCATCTTTATGTTAAGACCCAAGGTTTGACATAATTGTTACAATGCATTAAGTAATGAA +TGTAGACATTAGAAAATATGATATGGGTAAAAGTCATGGCTTCCACATAGGATTTCAAAA +TGAAAATTGTATTTGGTTTTTTTTTTTTTTGAGTGAATTATTAACTCACATGAGACATAG +TAAAGATTTCTACATATGCAAGGATTAACTTCTTTTAGGGCACAATTATGCTTCTTTCTT +CAGAGCCCCCTCACATGATGGTTAGGATACAAAGTATGGGCTGCATGATGATGCATAATG +AAAATGACAAAAAAAAAAAGGACAAAACCCAGCATGTCTTAATCCAAATTGATTTTGCTT +TACTTTATGCCCCCAAATGCCCAAATGCTTATTTTTATCTTTCTTTAGTTTTCTTTGGGG +AATCAATTTGAGGTTCCTCCCTCATATCACAGTAAGTGCACAAGACTAATGCCAAGTTCA +CAAGTGACCTTATGGATGAGTGCTAAGTTGCAGGTGACTACATACGTTTTCCAGTAATGG +AAGATGAGAGGATCTGTCATCATGGTGGGTTAGGTGACTCAGAACACCCTGTAGAGGAGT +TTTCCTTTTGTGCTTCATCTGGTGATAGCCAGTCTACCAAGGCCCCCCATGGAGTGGGTA +CTCTAGGATGTCCAGCTGTTCTCAGAAGTTCCAGGTTCACCTGGGCAACAAGCACTGATC +ACCACTAACTGTGATGCCGGCACTGTGATGGATGTTGTGAAGCTGTGAACATAAATGATT +CTAACTTTAAAGCCCTATTTCCATGGTCTGCCCACAATGGCTCTAGGGATAACCAAATTA +AATTAGTTTACTTGAGCTTACCTGGATCAGAACCCTGTGGTTCCCCCAGGGTTGTGAGGC +ATTTGGCTTCCTAAAGTGGATTTCATACAAGGCTGTTGTCTACTGTCAATTGAATTTAAA +AAAGAAATCAAAGTAAATATTTTCTCTCATTCTTATTTGTTTTGGGGTTAAAGAAGATGT +GGTACCCAATACCACAGGGCAGGCTTTGAAGGCATTTTTTATCTCAGATGGCCAAACAAA +CCATATGTTTCCATTTCTCTGAGAGGGCAGGGAAGGTTCACTTATCATGTTCAGGCAGTC +TACCCAATGGCTTGGCATCATGGACGCTGGTCCAGTTTGTTTTGGAGGGACAAGTCAGGT +GCACTGGTAGGATAGCGTCTTACCAAAGTGAGAGTCCAAAGAATGCTTCTTAGGTCATTT +GATCAGGCAGCCACACAAGAATACCACAGACTGAGAGGTATATGAATATAAGGCCCTTTA +CTTTATTTTGATGCAGTTGTGGGGGTTGGAATGTAAGAGTCACGAAGCCAGAAAGATCGT +TTTCTGGTAAGGCCTCTGGTTTCTGAATGGCTGTCTTCTCTTTGTGTCCTTGTGTCTGTG +TGTCCATTTGTCCGGGTATCCGTTTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTCAGAGAGAGAGAGAACGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGAGAGAGATTGGGAGGAGAAGGGAGCTTGTCACTTTCCTTCCTATAAGATTGT +CTTGATGGTTAATAGTGGCTGTAAGGTTTACAGGGTCTAGAGTCACCAGAGACAAGCCTT +GAGGTATATCTGTGAGGATGTTATAAAGGTTAGGTTAATTGAGCGAGAAGCCCCACCTGA +AATGTGGCTGATGCTGTTCCGTAGGCTGTGGTCTAGGACCACATTAAAGGGAGGAAGAGC +TGAGTACCAGCGTTCATCTCTCTCTGCTTCTGGATGGTTGGCACAGTGTGAACAGCCACC +TCACACCCCTGTTACATGCCTTTCCTATAGAGGTATTTATGTCCCCTTGAACTATGTGTC +AAAAATGAATACATTCTTCCTGAAATTGCTCCTTCCAGGTATCCTGCTTCAGCAACAGGG +AGAGTCACTAATAATAAACTTATGATCCCATTTACTGAAATTACTTCTATCTAGGGACTA +TTGGCAAACTGCTCCATTGGGATAGGGGTAGTCAGGATTTCAATTTGTATATCAAGGAGA +GAATACAATCTAGGCCCTAGCACTTCTTATATGGCACATGCTAAATTAAGCCCAAGGATG +TATAGATAAGCTTATATGTCAGGCGCAAAATGCTCTCAGGGAGTGCATATTAACAGTGAT +GTGATAATTACAATGCTGTGCTCAGGTCAGATGGGAAGAATGAACCCATTCAGTTAGAGC +AGGTCAGGGAAGGCTTTTCAGAGGAGCCTTAGACTCAGCGAGACTTTTGGATGCTGGGAG +TGGTTAGAAGTATTCCAGGCAGAGGCAGAATCCCACTGTCAGTGGTCACAGAGCAGCAGC +ACAGTGGCTGAGCAGAGCCCCAGGTGCTTAGGGGTGTAGGAAGAGCATGGGACCATGGTC +AAGGTGGTTTCAGGGAAGGGTACTTTCCTTTGGAGGACTGCACTAAGCAGCTTGAACTTC +ACCTTGTAGCAGGAATTGGGAACCTGTTACACATTAGACATTGGATCTATAATGCTCCTA +AGAGGTTCATGCTTTCAGTGTGTGTTCTAAGCCAGTGGTGGTGCTTGGGGGGCTACGGTA +TTTTCAGGGTGTAGATTGCTAGCAGTGGGCTTTTGAAAATGATAACTGGCAGCTTATTCT +ACTCTTATTCTTGTCTGCTTCTGGACACTCATTTGTAAAGTCACCATTGGATACACCAGC +CACCGGGAAGGACACAAGCTTGTGAAACTGTGAGCCCAAGTAAACCCTCCTTCCCCTGTT +TCTATCAGGTGTTTTGTCAAAATGGCAGGAAAAATAGCTAAAACAATAGATATTGTAGCA +GCAGCAGCAGCAGCACCTGCTGCAGCAACAGCAGTGGTGGATCAGTTTTGATTTAAAAGT +TCACCCAGAAAGCAGCTGGGACCCTGACACAATGGTGGCTAGGACCAGTTAGAACACCAT +TACCATACTGTGGTCACAGAGCCCAGAGGCAAGTGTGGTGGGCACTACCGGAGATGGGGA +GGGGATAGCTGCTCATCCTATTCAGAACTTAGGAGTTGATGTCAGTGTGGGTAGGGGTAG +GAGTCTAGGCAGGATCCCTCTGCTTGGAGACTAGGGAGCCATCAGGGGGAGAGGAAACTC +CATGCATGGGGGTGAATGGCAGAAGACTGCGAGTGAAGCACAGCAGAGAGCCCCTGGGAC +TGGGAAGGCTCTGAGGAAATTATTGTTGGCTTACCTCTATGAGAAAGCGGCAAAGGAATA +TTGCAAAGTTATCACTATTACGTGCTGTATTTTAGACTAATGTGAAGTAATGTGAATCCT +GGGGTGAGTGTGTCTATTGCTCCTGGATTGGGAGGATGCCCAGGAGCTGGCTAAGAGGAC +TCTGTAAGACTGAAACATTTGGAATAGGTAATTTGCTCATTGAAATCCACTGACAGCATT +TTTCCCCCTGTGCAAATATGACCTAAGCTCTTTGAGTCAGAAAAGTTTCCTAATAAATAA +ATCCTTAGTCATCTGTTGCCAAGAAAATGAAAAGGCTTTGGTATGGAATCCATCAACCTG +CTGGCCTTGTTCTCACCCTGAGACAGGGCCTGCTTTTGAACTCGTGATTCATGTAAATGG +CTGAACTCGTGATTCATGTAAATGGCACCCTTGGAATTTTGGGTAGGGCAGGGAAACAAT +TCAGGAGAGCTAGAGAATGAAATTAGATTTTTTTTTTTTAAAGATCAGATCAGTCCTTCC +TTGATCTAAATTCTCCATCTGCCCTTTGGTGAGGGTGGAGAGGAAAGCCCAGGTCAGTGG +GTTCTGAGCCTTCAGTTGACTGTGACTTTATGTAATTATAACAAACTCCTTTTTTGATTT +TCTTCCAAAAAAAATATTTGGCAGGGTTTCAACAGACCGAAGAGAAAGGGGTGGGGGAGA +ACAAAAAGGAGAGAGAACACAGAGATACAATAAGAGATACACAGTAACATAGAGACATAG +ACACACAGTAAGAGAGCTACAGATACATAAAGACATAAGACACAGAGAGACAGAAAGGAC +AAACAGAAAGAGAAACAGAGAGAGCAAGAGAAGGACAAACAGAGAGACAGAGCATGAGAG +GGACAGACAGAGAGAAACACATATACAAAGGAGAGACAGAAAGATGAGAAATAAACTCAA +AAGCAGATGCATAATGAATTTTAAATTGTGGGCCCCGTGAACTTGCAGCTGACACCTTCC +ATTAGACAGGTGACAACTTTTCCTTCCACCTTCCTGGTCCTTTCCTGGGCACCCAAGCAA +AGGAAAGTAAACCCGCACAACAGAGGCCCCTGCCACATGACCAAGGATCCAGAGCTCTCA +TCTGAGTCCACTAGGGCAAAGCAAGGCTGAAAGCTCGGGGGGCGTGGTCGGCCGTTCGGG +GGCGTGGCCTAGGAGTTGGGCGTGACTTAGTGATGACTCAGCGGCCCCGCCCCGTCCCCG +GCCCGCCCCGCCACTTAATTCTGACGCGCGAGGCCGCCGGGTGCGAGAGCCGCCCCGAGC +CGGACGGGCTTCTTACTCCGGCGTTGCAACCGCCGTCGGAACCGCCCTCTCGCCACCTCG +GTGGCTAAGGTGCCGGGTACCAACGCCAGCAGCGGAGCGCGCCAGGGAGCAGCGCGCCTT +TGTGCGAGGTAGGCTGGCCCCACACTTACTTCTCACACAAAGACGAGGGGCTTGCAAGGC +GGCCGCCCGCCGGGAGAAAGCGACGGGTGTCTGACCCCGGCCTGGGGGACCCTGTCGTTG +GCCTGCAGGGCGGGCTGGGGTATGCGGTCCCTCGGGCGTAGGCGAGCAGCGGGGAGCCTG +GTGGCCCTGCGCTGCTTGGGGAGGTCTAGGGTGCAGGGCCCGGGCGGCGGCCCGGATCGA +GGGGCGCCGGGGCGGAGGGGCCCCCTGGAGAGGGGGGAATCCAGGCTGCTGCTTGGTTGG +TTCATTGTTGCATCCTCGGCCCTGCAGACCCAGACCTTAAGACCCAGGCTGCAGTGGCTG +CGCGCCCCGGGCCAGATGCCCGCCTTGCCTGTCCCGGCAGCAGGACAGGGTCAGCGTCCC +GAAGCCGGCTCCTACCCGGCAGACAAAGGCGGGGTCGTGCTGCTTTGAAAGGTGGTAGTG +ACACTGTTTCCTGTCTGCAAGTAACTTTTCTATGTTGGACTCTGCTGTGCCTCTTGGAGT +CCGGTCAAGCCAGGGGGTTTGGGTGATGTCAGCGCAGAAGTCCCCACATTTTTGGGGGAC +TCAGTGATTGCCTCCTGAAACATTTCTGGATGACTGGGAGGTAATCTGGTGTATAAGAGC +CAAGTTTTGACATGTGTGCTGGAAGTGAAGCGTCCCCAGCTCTCTTTGAAATGTAGAGAG +TTCCTGTTGAGAGGATGAAGTGCACACACCAGCCATCCCAATCCCTTCTCAGATTTTTGT +CCAGGACTGCTAAGTGAGGTTACTTAGTCAGAATGGGGGGTGATACTGGAGGCGCCAACA +GGGGAACAGAAGGAGCCCTGTTTGGCTTGACTTTCTGAATTTGAGCCTCCCTGCTAACAG +GTACACTTTCTCTAGGCATGCTACCTCACTAGCATTTGGACATGTTAAAGTTGCTCTAAA +TCCTGTCAGAGATGCCTGTCTAGGGACGGTTCCTTAGTGTTTGGAGTTTCAGGCTTTACA +ACTTTGAATTAATAATCATATATATTTGTGATAAATTAAAAACCAGAAGATAGGTCACTC +ATGTGGCCACCACCCACACATACCCTGAGGATGAAGGTGTATTTGCTTTATAGGTGGCAG +GGAAGTTTGTGTGTGTGTGTGTGTGTATGTGTGTGTGTGAGAGAGAGAGAGAGAGAGAGA +GAGAGAGTCTAAATGAACACATTGTTAATTCCTAACCTTTATACTTGTCTAAAGCATGAC +ATTTAATAATGATAACTTTGCAATGTTCCTTTTACTGCTTTCACAGAGGATTATACTAAC +AACTTGTTTTGGAATATATTTTCTCAGAGCTTTGCCAGTAACTATTTATTCAGAAGGGAG +AGGCGGGAAGATGAAGGGAAAGTAATGTGCTTTGCACTTCACTGGAGATAACACAAAAGA +CTTTATCATGTATATATATATTTGTATGGGTATATCTAAATCTATATCTGTATACACACA +CATATATCCATATATGGATATAGATAGATATATATCAGGAGTAGCTTGGGACCGTTTAAA +AGGTAAATAAATGTTTTTACTGTGAAAAGTTCTGAGAATCCTGAGAAATCCAGGATGGAA +AGAGCTGCCTGTAGAAAGACTAGCCGTGTTTTCCATGTGCCTCATGCACATCTCAGAAAG +TTTGTGTTGAGAAAGTAAAATATGTTTTCATTACAGTGAAGAGTTTCGAGTGTCTAAAAG +GCCATTCAGCTACGTACTTGGCCGGTGGACATCTTTGTCATTACTTATATTTTCCCCTTG +TAAAAATTTTGGTCTTTGAGTTCTTTAGTATGCAAAGCAGAAAGAAGCCTTTGAGACAGC +CCTTTAGAGGCAGGGTGCTCAAGAGATGATGAAGTATTCTGCAGTCATTTCTGAAGCAGG +AGACACCATAGGAGGAGGTTGGGACAGTGTGCTGTCAGGTCCCATTTGCAGTTTTTCATC +TGCTTTGGGTTCCTTAATATGCATGCACACTTGGAGTAGTTGCAGGGTTGTCCCCTAGGT +GGTGGGCAGAATATTTTGCCCTCCGTAGTGATTTCTGTTGCTTTTCTAGTCATGTACTTC +CTAACAGCATCGAGTGGGATGGAAGGTCCAGGAGGAAACAGCCGTGTGCCCAGTCTCATT +TCCTACCCCTCTGAGGGCTTTGGGCTGTGTGAGCAGTACAGGCAGCTTGGGCCTCAGCTC +AGACTTTAGGAGTCCCATGTAGGGCTAGAGCTGTTGCTGGAGAGCCCGCTCCTGAAGTAC +ATAAAAGACTTGTACTCTAGAGACACACCCAGAGCAATCGAGTTCTTGCCCAGAAGGAAG +GCAGGTGCTCTTACTAATTGACTAATTGCTCCGAGTTTTGTTTAAAATGCTGCAAGCAAA +GGAAGAAGGATTTTTCATTTTTCAGTTTTGTTTTTTTCTTCTGTGAGACTGAGGGATAGA +AAACTTTTTCTTCCACTGAAAGGGGGGACACAGACTGAATACTGTGGCTTAGTTGGGGTT +ATTGATGTCTAAAAGCCCCTTCCCTCTGGAACACGCTGTGCAGGAGTGGTTTGAGAACTC +AGACTTGGGAGTTTGGTTCAGTGAGATCTGGATTTTAAGATGTTTGTGGAAGTCCATATA +TACCTTGGTGAGTCTAGAAGTACTGGGGAGAGAAACTGGCCAGCTTTGGGGTTCACTGGT +TCCATACTGGGAAAGCTACTGTAGAGTGAAGATCTATGTATAGCTGGTCCCACGGGAACT +ACTCATAGCCTTGTGTCTTCCCCGGTCTAATCTTTTCCTCTTCTTGCTTTTCCTGTTTAA +AGCAATCTCTTATTTTCTCTTTTCCTTTCTGTGGAGAAGTGCTGGGCCTTTTCCATCTGA +ACTTTTCCTCACAGTGAGTACTTACTGAGTGCACTTAAAGGGATGAATGCTTTTATCCAT +CGGTGCCTCACCCCTGAAAGAATACATTTATTTGGGAAACTGACTTGGGTTACCTTTGGA +AATGGTAAATCAATGGGGGCTGTTTCTGAGGTTGCTGGAGGAGGCCAGACACTGAGTTTG +TTGTAGTTAACAAGATGAACTTGGTCCTTGTGGCAGAGTATGTGAGGATGATATTTTAAG +AATTGTACAAAGTGACCCCCACGTTATTTAATAGCTGAGACTTTCAGAGCTGTGAATAGG +AATTAGCACTGTTTGATTTAAGCTCCTTTAGGAAGAATGAGAGAAACCACAGGGAAACAT +GGGGAATACGTTCCTAATCCTGTAAGGCAGATACTTGGGATACCCTGGGAACATGAGTTG +CCCAGGGCTAGCTGGGCATAGTTGAACTAACTGATGAGGTAGACTGCTGTGTTTTGTCTA +GAATTTGGCTGGGATATTGGGACAGTTTCTAGTGCAGCTTCATTGTCCCCACTGAAGGGG +TCAGTAGGGCCATCAGGGAGTCAATTGTTGTAGTGATGTGGTGTCCTGACTTAGAGATTC +TGAGAAATGAGTGTTGGTGTCACACAGAGATCAGCAGACTACAGCTGTGTTTCCCTCCAT +TTCTGGAAATTCTATTACAGATGAAGAGACAGCTAGAGGAGCTTGTGGGAAAATAGATAC +TGGCTTGAGAGTGTTCCCAAACTCAGCTGGAATACAGGAAGGAAGAGGGGATAGGGCTGC +ATTTAAAGCAGAGGAATGCCGGACAGTTCTAGCAAAGATGTCACTCAAAGTGGAGTATCA +GGCGACGAGCAGCTGTACAGCTGGGCCTGTGGTTGGCCTGCCGTATGTAGTGGTGTGTGT +GTGTGTGTATGTGTGACTTATGTGAGATCACAAAGGACATGTGCACTGGCATTGATGACA +GTAATACTCACTCCACACTCCACAGGCATGGAGCAGCAATAGAGCTTGCTGCAGGGGTTA +AGGAGGCCCTCCTCAGCCCCCCTCCTTGGGCTGCTGTTGATTAAGCCTTTGCTGGTCATG +AGACACAGAAAGCTTTAGTTAGGGAATTTGCGGGGCCTCTGTAAGCTTCCTAAGAATGAG +TTATTAAGACTTCTCTCTAACAGGAGAGAATACAGCTTACAGTTTGATGACCTCTAAGTA +AGTCACATAGCCCCTGTGAACTTTTCTAATTTGTGAGGCTAATGTGAACTTGGTAATACT +GACCTCCTATGATGCGGTAGGTAAAGACCATCCTGAGGCAGTGGCATTCCAAGGCATGGT +CCCTGAGACTTGGCCAATCACCAAGTTGTTGATGCTTTCCTGTCAGTGTCTGTGGCCTTG +TAAAAGTGCACTTAAAAGTTTGTCATGATAGGGCGCTGAGAGATGGCTCAGTTGGTAAAG +CATTTCCTTCACAAACATGAGAACCTGAGAACGGCTTGCCAGCACCCATGTACAGAGCCC +CTGGGCAGGGGATGATTGTAATCTAGGTTCAGGGAGGCAGACAAAGGAGAGTACCTGGGT +CGTGTGTGTTACTGCTAACCACAGGCTTGGTTCTGAGCAGCTACTCTCTAAAAGTGATAG +CTTGACTGAAACTTTACGGCTGTTGACTGGAAGTCCCCTTTTCTTCTCTCCTCAGCCTCT +TTCAGCTGTCATTCTTCCCTTTGAGTCTGTGAGCTTGACTCTTGGATACTTCATAGAAAT +GTGACTGTGCACCCCTGGCTCCTGTGCAATGGGCTTCCTTCCCTCAGTATGACACCTTCA +AGATTAAGGTTGTAGCATACTGTAGGCTGAGTAGCATTCTATTGTAAGTGTATACTATAT +TGATCCAAAACCTGCAACCTGTTGGTAGATAGATAGGTGTTCCCACAAGACTTCTAGAAG +AGAACAGGAAGCCTCTATGCTATTGGCCTTAGGGGTGATCTCGTGGCTGTGACACCCAGA +ACACAGCAAAAAACAGAGTGAATGGACCCCGTCGAAGCAGCGCAGCAAAGCTGTGAGCAG +AAAGGAAGGACAATCTGCAGAGTTAGTTATGGTTCCCCAGCCATTTAGCTAAAGAGGGCT +CTTCTCCAAGTCTGTCAAGAACTTCAGTAGTGAAAAAACCCAATTAAGGGCTTCGGAGCA +GAGTCGGCATTGCGCGCAGCCTTGTAACTGAGCGTTTTAGTAAGGCAGCATGCCATGGGC +GCCATAGGGATGCTTGAAGAGGGCAGGGCTCCATCCCTCTCTTCACCTTGCTTTTCTTCT +TGTCATGTTCGCTGGAGCATTTTAAAGATTACCTGGCTGTGATGTTAGGATGTCCATGTT +GTCTTCTCTTCTTGCACTCAGGTTTTGGCCTCCTTCCTGAAGTGTCATAATGAGGTCTGT +AAGAGTGAAGGCTATTGTTTATGGGACGGATCCCCAGGTTGGGCAGTCTCTGGATGGTCC +TTCCTTCAGTCTCAGCTCTGAACTTTGTCTCTGTAACTCCTTCCATGGGTATTTTGTTCC +CCCTTCTAAGAAGGATCCAAGTATCCACACTTTGGTCTTCCTTCTTGAGTTTCATGTGGT +TTGCAAATTGTATCTTTGGTATTCCGAACTTCTGGGCTAATATCCACTTATCAGTGAGTG +CATATCATGTGTTCTTTGTGATTGGGTTACCTCACTCAGGATAATATCCTCCAGACCCAT +CCATTTGCCTAAGAATTTCATAAATTCATTGTTTTTAATAGCTACGTAGTACTCCATTGT +GTAAATGTACTACATTTTCTGTATCCATTCCTCTGTTGAGGGACATCTGGGTTCTACTGC +GGATGCCAACAAGAGCTTGCTGACAGAAGACTGATAGAGCTGTCTCCCGAGAGGCTCTGT +CAGTGCCTGACAAATACAGAATGGATGCTCACAGCCATCCATTGGACAGAGCACAGGGTC +CCCAATGAAGGAGCTAGAGAAAGGACCCAAGGAGCTGAAGGGGTTTGCAGCCCCAAAAGA +GGAACAACAATATGAACTAACCACTATCTCCAGAGCTCCCTGGGACTAAACCACCAACCA +AAGAAAACACATGATGAGACTCTTGGCTCTAGCTGTATATGTAGCAGAAGATGGCCTAGT +CAGTCATCTATGGGAGGAGAGGCCCTTTGTCCTGTGAAGGTTCTATGCCCCAGTATGGGG +AAATGCCAGGGCCAGGAAGTGGAAGTGGGTGGGTTGGTGAGCAGGGGGAGGGGAGAAGGG +ATAGGGGGTTTTCGGAGGGGAAACCAGGAAAGGAGATAACATTTGAAATGTAAATAAAGA +AAATACCTAATTAAAAAAAAAAAGAAAAAAAAATAAGAGTGAAGGCCGTGGAAGCCTGAC +ACCAATGTTCCTAAGGTGTGCACTCTTGAGAGGGAAGGGAAAAGTCAGGTCTCTAAGCTG +CCTGATATATGCTAATGAGACTTAAAGACTTGCATACTCACCGGATAAAATCCCATAGTC +TTCAGCGAGTACAGGTTATTTATGAGTTTCCAAGGTAGAGAGATGAAAATTCCTATGTCC +TGGACAAAGTTAAGAATGCCATCGTGGACATCTCTATGTAGATGCATAATGTGCCTCCCC +TACAATAATTGATGTCATTTGAAATAGGTATCACTGTGGGCACAAGTGTGACCAAAGTTC +ATCCGCAGTCTCTCCCTCCCTCCTCCTTTCCTCTGTCCTGTCCACTCTCCTCCACACTCT +TTCTTCTTCTCTCTTCTTCAGTGGTTGCACAGAGCAGTATAGCATGCCTGAAAGAGAGAA +GCCTAGACTACAGCCCAGCTTCCTGGGAGTTAGTGCATGGTTTGAGACAGGCTGTTGAGC +TTTCTCCTTTGTTAGCTGAGTTCATTCTATCTCTCTGCCTATGTTACCCCCATGTCCTTT +ATAACTAACGATGCATCCTATGCGGGTCAGTGGCTGCAGAAGAGCATGCCCTGGGTGGGG +AGTGTCTCAGAGCATGGGCTACGCCTTAGGAGATGGTGTAAGGAGACAGGGCCTGGACAG +ATAAGGAGAACACAATACATTTCCTATAGGTCCTGCTGTGGTGACCAGTTCAGCTACTCT +GTGTTCATGGAACCTGAAATGTTATACACTAAAGTTTGACATGGGCCGTTAGGGATCCTA +TATTCTTATCTGTGAAATACAGTGATAGCAACATAGTTACTACCAACTCAAAGGTTTTGA +TCGTGTCCTGTGTAGTAGAGTGAACCTTGTTCATTCAGTATTTAGGAATGCTGATGTGTT +CTAGTCCATATGGCAGTCCCTAGGATCTGGGGCTAGAACAGACTTCTTTGGAGTTAGCAT +GCTAGTGTTGATAGACAGTAAATGAATACACAGACCAGGTAGCTCTTTCATTGTGCTGCC +AGGGAAACAAGCCCAGCTCAGGGCTGCAACCTGCTGGAGAGGAAGTGATGCTTTTAATTG +GGTGAGGGTCCTATTTGAGTTTTGAACAAATGCAACAAGTCTGTGCAACCCACTCCAGTC +TCTCTGAGTAGAGCAAAGGGGCTAAGATCCATGGGTGCTTGCTATAGAAGGAACCACAAG +AAGGCTAATGTGGATGGAGCCAGGTGGGTGGTCAGGAGCAAGGCTTCCAGATGAGGCCCT +CTGGTGAGGAAACTTGCTGATACAGACCCCATGGGAGGGTCCTGTGAAGGGGCTGGAAGA +GTCAGGCCTTGCCTGTCTGTGGCTCTGGAGTGAGTCGTGGTGCCTGAGCATCCGGCACAG +GCATAGGAAGGTTGGTAGAAGTAGATGCTCCAGTAGCTGGATCGTATATTTTGAAGATAG +GGCCACAATGACTTGCTAATTATTTGGAGTTGATATTGGCTAGCAGAAGAATCATGAGTG +ACACATGGTCCCAGACACCAGGCAAACGATGATGTCATTTTCTGGATGAGAACGAATGGC +TGAGAATTGTCTCTATAATACACTGTGCTCTCTGAGATTAGTACTGCTTTACTCTTGTAT +CAGAGATGGGGAAACCAAGGAGCAGAGAAGGTGAGAGGCTGTGCTGGGAGAGGCTGGGAA +GTGGAGATGGGACACACCTGAGACCCTCCGCCTTTTCATCTCACGTTGGCTCCACTGTCT +GCCTCTGAACGAGGATGGCAGATGGGTGTGGTTTCATGTGAATATATGTCTTTTTCACAG +CACACCTTGGTTGAAATTGGATTTACATTTCATTGAATGTACCCATTATCAATGTATAGT +TCCATATTTTTTCATAATTTGTAGGCTTGGCAGCCACCATCCTGATTCAGTTTTAGATTC +CACAGTCAGCTCCCATTCCCATTCTCAGCTTTCGGCAACCAGGGCTCACTTTCTGTCTCC +ACAGAGTTTTCCATTTCAGAAATTTTGGACAAACGGAGTCATACAGTATACCATTGGGTT +GACTTTGTTCAGCTAGTTAGTGTTTTTTGAGACCCACTCATTGTTTTATATGTTTTATAA +GTCATATGCTTTTAAGGGGCATTCTTGGCCTTTCTTAGAAGGATGTACTCTGCTGATGGG +AAAAGCATCCTTAGGATGTACCTTAAGATGACATTAATAAAAATAGTACTCACCGATGCA +CGGCTCTGTAAACATTGTTATCTTTCGTGTTCTTCTAAGTGATTCCATGAGGGTGCGTCT +GTGGTTGGTGCTTGATCAGGGAGGGGCCTGAAGTGCTGAGGGACTAAAGAGCCTGTCCAG +GGCGAGAGGCTGAGGTAAGGTCCAGGCTTTGGCTCTTCCCATCCCATCCTGCTGGACTCT +ACTGACTGCGTATTTAAAGCTTGCACAGCTCAGCTTCAGAGAGGGCTGAGAACATAGGCT +TGCAGATAAATCTTAATTTGTAACTTTAAGAAAAGTGTTTGTTGTGGATTTTCAGTTTGG +CTTTGCCCCATGGAGATGATGGCATCTTAAAGCGATCCTTCTATGGGGCAGTTTTCTTAG +GCATAACATCAGAGTGGCACCAGATTAAAAGCACATAATTATGCCATTAGGCAGCGCTGC +GTGCTTGAGTTATGTTTTAAATATGATGCTTACCAGAAATACATTTTTGTATGAAGTACC +CTGAGGCTATTTATGAATTTACTGTTACTGGATGGAATTTAATTAGGCATCATACATTTT +TAAAGATGATTATATAATTGCATTAGATATTCTTTGTGCCAAGTACATATTTGAACAAGT +TTTTTTCTATCTATGTGACATTCCTATTAGAAGATTTCATATCCTGTATCGAAGAAGGAT +TCCTTATGTATTACAAGTATTCTGGAGTTGTGGAAGACATTTTCAACAACTCATTCACAG +CAGTAGCTCGGAGTTGGTCACGTGTGTTTAGCTTGGGTAAGCACTGATGAGCTGTGGCTT +TTTAACAGCCATGAGATGTTTGGAATAAGGACAGACTTTACACCCAGATTCCACCCTTGG +TCTCTGCTAAGACACTCTTCGCTAGCTCCACATTGTTCTAAGTTTCTAAAATGGAATTGC +AGCATGGTTACACTAGCTTCTCAATGGTAGTATATCTTCCATCTTTTAGGATTTTGTTGT +ATAATCCAGCTTACTAGTTCACAGCCACAACTAAAACCCTACATTTCTTTTTAGAATATC +TAGTTTTAAGAAGAAAAAACAATAACAATTTGAATTTAAAAAGTTTTCCTTTGACTTATT +TTAACTGCAGAGTCTGCTTTTTTTTTTTTCTTAAGAGATTAGTAGGTATGATGCTAGACC +CTGACAAAAATCAAATCCCACCCCTCTGGACCCCACTTGATCCCCCTCAACCCTCCTTGA +GCCTCTCCCTCTCCAAGCTCCCAGAGGCAGAGATGCTAGAATGGAACATTGTTCAAGAGG +CAAAAATCTCAGTAGCTTTTCAGCATCACTGTCTCCCTATCTCTCAACTCCCAGCATCTT +GCTCACTTCTGCTTCGACCTCCCTGTTAGAACACTGACTTTTTTTCTACAAGTTTCAGTT +AAAACCCTGGGCTGCTATAAACTTATTTGCAAAAGTACCTGGGTGGGAAGATCTGTAAGT +TTTTTCTTGGGGTTATCCCCAGGATCCCCCTGATTTTTCTGACCTCAGAGGCTTCCCCTT +GTGAGCTGAGTAGAACACACCATCCTTGCTTATTTCTGTTGCTAGGCCAGGCCCTTTGCC +CCTTTGCCTGAGGGGTGACTGAAAGTGATGTCAACCGAAAACTCAGGCAAGATGTGGGGA +AGCCCAGAAGTCTATTGAATTTGTCACTGTCGTTTTTAATATTGGCCTCATTTCTTAATA +ATGTGCTGTAGCCTTATTATACCTAGTTTCTTTGAAGCCAGATCTTTAAAATGTATACAT +GTAGTGGTTCCACCTCTTAAGGCTCGATAATCCACAGGGCCGTTCTTCCTCAGCACCTTC +TTCCTCGTGCTGTTGGTTGTTGTCTAGTAGAAAGGCCCACTTCCTTGACTGGGCTGCAGT +GTGTTTTGAGAACTTGTTCTACAAGTTCTTGTGGTCTGTAAACTGGAACTTAGCACCGCT +GCTCTCCTGGGTTCTTGCTCTTAGCACCCCAGCTCTTTAGAAAGGGCTAAGTTGTTGGTA +GTGACATCTGCTTCATGTTGCATCATCCCAAGGCGATGTCTGCTGTCACTCACAGCAATG +TGAACAATGGCCATTCGGTTTCTGTGTTGACAGCTTGATCCTTCATTGTGAATTTCCCCC +ATTGACCTTTCTCCTAACGTTGTTAGCGTCTATTGATGATGGTTGCTTGAGTTAAGTATT +TCATTGGAGATTGTTTAATGAGCAAGTTAGCAAGTGTGGGATGAGACCTGCAATGGCCAG +AGTGTCCAGCAAACCAATTGTTGGAGTGACTTAAGGACAGTGGGGACTTAATAGAGAAAA +ACAGAATGGCTAGACTTTCCCATTTACTGCATGCAATGTATTTCCTACCATCAAAGTTAA +TTGCTATTTATAAATCTTATTGTGTCAGGTAAGTTTTATAGTAATATTAACTTCTGTGTG +TTTATGCTCTTATAGCATATAGCATAGGGTCTTACAGCATAGGATTACAAGGTACAGTAC +CATGTGGTGGTATAGTCCATTGCCCATTATTTTCTTCAGTAGTCAGTTGAGCTTTTTTGA +TGTTTATGAACATGTATAACCAGACTTTTTAGGAAAGGCAAGGCATTAATAAACTTACAA +AGGAGTGGTGCTAGAGAGAAAGCTCAGTGGCTTACCTCCCTTCAAAGGATTAAGTTTAGT +TCTCACAACCTATGTTGGGTGAGTCACAGCTCCAGAGGATCTAATTCCTTCTGGCTTCTA +TGGATACCAGCACACAAGGCACATATACACATAGAGCATGCCTGCACACACATGATATAC +ATAAATAAAATTATTTTCAAAAGGGGAGAATGATGGGCTTGAGAGATGGCTCAGCTGGTG +AAGTACATGCGAACCTGAATGTGAGACCCAGAACCCATACAAAATCCCAGAGTGCCCTGC +ATGTCTGGAATCCCAGTGCAGGGGAAACAGGAAAAGGAAGATAATGGGTGCTCACTGGCC +AGCCAGTCTAGCTGATTTGATGAGCTCCAGGCTCACTCTAAATATAAGTAAGGTAGATGG +TGATTATGAAAGACACCTGACATCAGCCTCTGGCCTTCTCATATACCTGAGTGCACACAG +AACCATGTAGGCACTCACTCACACATATACATACATACATACATACATACATACATACAT +ACATACAGAGAGAGAATGAATGAATGATAAAGATGACTTCTTCCAAAACATAGGAGAAAT +GGCAGTTTTCAGCTTGAGTCTTACGTGGTTTGGAAAGATGGACCACTGCCATGTTTCCAG +AGTAGAGAGTACTCCTTTTAAAGGACAGTGTCACAGCAACTGAAATTGGCTCACTCTCCA +AGCAAGCTACACGCTGCCACTACAGTCAGATCTGGGGATACCCTCAGCATTTGATGGGCA +TGGAAATATATTGGTTCCTCCTGTGTGGATGATCATTCTCTTGGTATACCATAGCGTGCT +TCTGGAAACCACATTATGACAAGGATCATCATCACAACGGTTCTAAGAGTTGGGCATTCC +TCCCACAGTGCCTTAAGTAAAGACCATGCTTTTGACTGTGCAGTTGGTGTCAAGTAAATC +TTGGCTCTGACCATAAGGTATTGAAAAAAGATGAAACCTGGAATGATAGAAGATTTTGAC +ATTGTAAAGTGATGCTAACAAAAGCCACAGAAAGCAGGAGGCCATCTGATTTAATCCATT +TTTGAGGGGGTTGGGCAATGGTGGGCAATCTAATGCTTAGATGTTTAGGGAGCCTTCCCG +AGACTGCACAACTAGTGGTGGTTGCTTGGAGTCTAAACTCACAGTAGAAAAACACCCTAA +TACCTAATGTTTATGTGAATACTAAATGATATAGGACTATAACTAACGTGTCTTCACTAA +AGCAGAAACATTCCATAATCACCAGCTCACAAATACTTGATCATACTAACAACAGTGGTC +CTGCCTCTCTTCCTCTCTTACTATTTTAATGTCTTTTTTTTTTTGTTGTTTTTGTTGAAG +GAATACAGTATTTTATTGCCCCAAAACATTCTTTCCAGGGCCTTCTGTGTACCCTGAAGA +GCTGTATGAATTTTTTTTTTAATTGGTAATTTCTCCCAGCTTTTAAAAAGGCATTGCATG +AGCTTTGGGCTGCTAGCTGCTTCAAGTTTCCTAGAAAATGTCTAGGTATATTTGGACGGA +TAGTATGTTTTAATAAGTATCTTGAGCCAACTCACATGCAAAAGAAAAAAAAAGAAACAA +ATCGTTCCTTTGATCATTTCTATTTCATAAAATCACTACATAGTCTTTAAATACTTGAAC +AGTCACCAGGAAATTGACTTGGGAGCCACCAGGGAATTGCTCATCCCTTTCTTTTCCCTA +CACTGGGCAGTTCTAGACCTGAGGCTTTCTGAAGGTACCTCTGGGGAAGTGTGTGGATGG +TAGGTGGGGAGGAATTCAGGCCCTAAGTCACCCACTCTGGTGAGAGGGAGGGAGAGAAAA +GGTGTCTGGTGCCGACTTCCTGAGGTTAGCCTTAGTTCCTTGAGGCAGCGAAGGCTGCAG +TCACCCCTTCCCTGTGCAGCACAGGAAGCTCAGAGAGCTTGCCCCAGAGCTGTTCATTAG +ACTAGTTAACCGTGTTACCAGAGCGCTCCAGGATCAGATGGAGAACAGCATCCACTCGGA +TACGGTTTGTTCTCTGATCCATGATTCATACAGTTTGTGGTAAAATAGAAACACGCTTGG +CTTTGCAGCAGCACTCCTTAGATGTGCCCAGAGAACGCTTGTTTGCTTTCAGTGCCCCTA +AATTACAATTCTTTGTGCACTTCCTGTTTCACAGTTAATGGCTGAGATCTGTGACTCTAG +CAACACTGTTGTTTTTCACTCCAGTCCGTTTCTGCTAGAAACTACGCAGCCTGTGTACTG +TCTGGAACATGTTGCACGCATGTGCTTTGAGAAGAACAGCATGCATAGCTGACTAATTTC +AAAAACAGCCTATTTATAGTCCTTCAGAGTAATTGTCAGACACTTGGTCTGTGCGCTTTT +GCTCACGTCATGTGGATCAACATGGCTTTTTAAATGGAGATAAATTGTTTTTTATGTGTG +GGTGATTCATTTGATACTTCTCTATAAATTCATACCCCAACTGTGTCTCTGAAGTGTGTC +ACTGCAGTAATAGCCCAGGGAGGAGTTTTCAACAATTAGCATTGGATTCAATATGAGATG +GTGCTTTAGAGAACTTACAACTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTATGTGTGTGTGTGTGTAGAAAAGGGAGGGAGGGAGAGAGGGCTGGAGGGAGACTAT +AGTGTCTGTATATGGGTGTGGAGACCAGAGGAGGATTCTGAAACTCCCTAATGTATTCGT +ATGCCCTTGACATAGTCTCTTACTGAGCCTGAGCTAGCCTGATAGTGAGTGAGCCCCAGC +AACACACTTGCCTCTCCTTCCACTGAACCCCAGAGTGCCTGGGATACAGGGATATGCATG +GCCACCTGGCTGGATACAGGGATATGCATGGCCACCTGGCTGGATACAGGGATATGCATG +GCCACCTGGCTTCTCAGTGTCCTCATGCTTCATCTCTCCCTAGCTCTTACTTTATAAAAC +GTGCTGAAGCTGTGGAGTCACACAGGACCTAAAGGACTCTCGTCCTTGACCTCTAACTTA +CAACAGCATTGTTGGCTGTCACACATGGTCTTGCCTTATCATACCTAGCCCATGTGCTTG +CCACCACAGAGAATACAAACAGGAACAGGAAACGGAAGTCACTAGTTACTGAGCTGGTGA +TGGTTTTATTGCGAGGAAGAAATGATGAAGTTTGAAATTCTGTGTGGAAGAATCAGGTTC +CTGTTTATCTTGTAGAAAGTCTAAAACATATTAGGTATTAGAAATAGTTTCTCATATTAT +ATACAAAAGCCTCGGCATTTGTTTACACGGTTGAGAACTTTCTTTGCTGTTTCTCCATTT +TGACTTTTAGGGCCGAGAGACACCCTGTGGTTGAATATATTTGTGAGGTTTTTGTAAATA +AATATAAGAGAAATGTGTTTTTGTAGATAAACATGAGAATAAAACATGAGTTGTTCTCAT +GGTGGGTGACTGAGACATCTCAAACATCACCGTAGCCCTAGTCTTGCAGGCTTGTGACAT +CACTTATTGGTTCTAACAGCGCACAAGAGAGAGTAAGAACTTGATGTTGCCTAGAACTGG +GTGTTATGTGAGATGCCCTTTTCCCTCATGAACTCAGGAGTTCTCATCTTTGCTTTCTGC +CCCTCAATGAGCTGGCAGGTAAAGTGTAGGCACCATGTCTATGTGTAGGTGCCAGTAGCA +CCCTCCTTGTGTATTTCCCCAGGATGGTGTCATGATGTGACTTCGTACATGACTGTTGAC +GTGGCTGTCCAATGGCATGAGACTTTTGATCTCATTGGTACTCAAGAGAATTTGTCTCAG +ATTTGGGCTCTTGTGCTTTAAGCAGTGGTAGAATAGAGATAAGAGGGGCAGAGGGCTCAG +GCTGGAGCTTTGGGATCATCTTTGCTAGGGTTTCTGTTGCTGTGATGAAGCACATGACCA +AAAACCAACTGAGGAGGAAAGGGTTTGTTGGGCCTATCCTTCCAGCTTGCTGTTCATCAT +CAAATGAAGCCAGGACAGGAACCTGGAGGCAGGAGCTAATGCAGAGGCCATGGACTGATG +CTGCCTACTGCCTTGCTCCCATGGCCTGCTCAGCTTTTCTCCTCCCCCAATAACCCAGGA +CCACCCACAGGGAGCTGAGCCTTCAACCATGAATCAAGAAAATGTCCTGCCAGGCAGTGG +TGGCATATGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGCGGAATTCTGAGTTCAA +GGCCAGCCTGGTCTACAGAGTGAGTTCCCTAACAGCCAGGGCTACACAGAAAAACCCTGC +CATGAAAAACCAAAAAAAAAAAAAAAAAAAAAAAAAGAAAGAAAGAAAGAAAGAAAGAAA +GAAAAAGAAAAAAGAAACTGGCCCACAGCAGGCTGGCCCACAGCCTGATCTCATGTTCTT +AGTTGAGGTTCTCTCCTCTTAGATGATGTTAGCTTGTGTGACATAAATCTCTCCAGCATA +AAAGCTAATTGAAGAATGGAGGGGACACCTCTCGGCATAAAAGTGTGGGTGGCTGTTAGT +TTGGGCTGCTAGATGTTGAGTGTCTTAAGTGACCATCATTCCCTTCTTATTTAGAGGCAG +AGAATGCCAGGATGAAGGCACTGTCAGGGTCAGAGTTAGGAAGGGCCTGCATTCAGGTTT +ATGGATACTTCTTGCTATATCCTGACATGGCAGAGAGGAAAAGTAAAACACTTTTCTTCA +TCCCTTCTCCAAGGGTGTGAATTCATCACAAGGGCTCGACTCTGCATTTCCTTCACAATG +TCCCACTTCCAAATACTATGGCATTTTGGCTTAGGGTTCAAAAGGATAGATTTAGGAGTG +ACACAAGAGACGATCTGTGGTGTAACCAAAGCGATCAGTGGTTTACACTCCAAGGGAAGG +TGGCAAGGTTGGTTCTGAGATACAAGGAGGTGTTCTGCAGAGAAGGGAGGTCTTCAGGGG +TCCAGGATGGATGTGGAGGTGAAGGGTTGGGAGTGGGAATGGGAGAAGGAACAGTGTTGG +TAGAGGTCAGGAATCTAGCACATAACCAACCAGAACTGGTCACCCAAAGCCAGGAGAGCA +CTGAAGCTGAGAGGTGACCTTGTCTAGGGTGTTTGCTGTTTCTCACAGGCCTGCTACTTG +AGAAGTGTTTGCTGGTTGAGAGTAGCACTATGCTCAAGCAAGTGAGATCCAGGGTCCCGT +GTTAGTGGCAGGCGGAGAGCAGGAAAGAAACTAGCACAGGGTCAGTATTTGTCCAGGCTT +GAGTGATTAGTCCAGGTATTGTTAGTAACAGCGTCTTTGTGCACTCTTAAAGCAGTGATG +TGAATGTAGTTGTTAAATACAGACACCCAGCGTGCATGCACATGGTTGCAGAGAGATACT +CATTGCGTGTGTGAGTGAAGATTTGTCCCACAGGGGCTTCTGTGGTGTGTTGACCGTCAT +TGGAGAGACCTGGTTGTTCTCTTTGCATATTTACTGTTTGAATTCTAAAAGACACTGTGC +CTTGTGGTTCCCTGAGCTCTCTTCTCTGGGTTTGTTTTAGATGACTGTCTGTTTGCTCAG +CTAATATGGAAACTTGAGTCCAGCATATTGCCATGATATCTGTTATTGTAGCTCTTCTGG +ATTCTCTTAGGAGACAGTGGTCTTTTCTGGGAGCTCCTAGGAGCTTAGTAAACCCCTTAA +GACATAGCTGGCTAGGACTGTATAGAAAAGGAGGCAGGGGAATGCAGAAGAAGAAGGAGA +GGACGCTGAGTTCTTTTACTTTCCAGCCTGGTGAGAATTGGTTTGGGAAGCCTTATTTTC +CTTGACTTCTGGGAAGGTAGGGGTGAGGGAGTGAGGTCAGCGGGAGGAGTCTGGGGTCCT +CAGAGTTGCTTCTTCAGGCAGAAAGTGCCCCAGGCTTATGGTACTTGTGGTGCTTCAAGA +GTGAGGTTTTTATTTGAGCCGTTTTATTTGAAGGCTACCATATGTAGATTATTACCATGC +CCGAGGTGTCTTTGTTTGTGGTGCAAGGGGATGGAAGACCCTGGGTCCTGAACGCTGTGG +GATGGGAAAGCGTTCCCATGGGACATGCCTTTCCCACCGTGGGGTTGTTCCTGTGCTCAC +TTGATTATGCATTGAGGTTTTCCAGGTCTGGCTAGAAACAGGAATCTGTTGTTCCAATCT +TTGAGTCCCCTGTAGGGCTTTCCTGCTTCCTGAAGTTGGGCTCCTGACACTGATGTGGCT +GTACTCAGGCGGATGTGGGGTTATCTCCACGGGGGCTGAGTGCGCTTCAGAACGCCCTGT +CTAGCTCACTCCCCTCAGCTGGTGCTTGTCGGAAGCTGAGATCTGCAGGAGTAGCTGGGA +ATTCCTTTATAAGGCGGTGTCTCCTTTTGTGTTTCTATCATTTTTGTTTCACGCATCCTG +AGTCCGTTTCCCTAAGGGCCGTGACACCAGCAGGCCTCAGGGAGAAAGCCTCATCGTGCT +CTTTGAATGGCATCTCAACCATAGCATCCAAGCTTGGCTCCTAAAAGTGTCCCACAGGGC +TGAAATTCAGAAGGTCTTCTTAGCAAGAGATGGACTTGGGTTTCTTTTCCTTCCCTCTGT +AGCTGCTTCTAGCTGAACTTTTCCTTTTTCCTCCATCTGCTTGATAACTGCAAGTGAGTC +TCCCGTCTCCACCCACCCTATCTTGATGATTTGGGTGGAGTGGTGTGTCCCTTTTTAAAA +AACAAAGCAAGACAAAAACAAAACCCTTAAAACACACTAAAACCCAGAAGGGCAGCTGGG +GAGTCGGTAGTGTGTGCTCAGAAGGTGCACCCGTATCCTGTTGTCAGAGCTCTGCGGTCT +GTCCCGTGGTTCTGCACTGCATGCCCCTTATTAGTAACAGGTAGACGCCCTGCAGTCTGG +GGTGCATATATCTGGATCTTAGTGAGACCCCAGCTCTCGTTAGCCAAGGGGTCTATCCTC +ACTTCTTTTCTCTTTCCAGTGCTTTAAGTTAAGACACGGTGTGAGAGGATGGAATTCCAC +TGTTTGGGTCCACCTTCTGTGTCTGCAGTTCACCAGGCAAGTAAAGTATCTATCTGCCTG +AGTTTGTTTCCTTGCGAGTAGAATAGGAATGGTGCCCTTGAGTGGGTTCACAGCAGTGCA +GTCACTTGCCCCATGTGCCCGTGTAGAGAAAGCACTCAGTAAGACAGCTGGCAACATTGC +AGGTGCTTGGCACTGAGAGCATGTACCACAAAGCTCTGTTCTTGAACATAGGCTTGCCCG +CGTGTTTACTTTCTAGTCATGTCCGAGTGAGCCTTCTGGAAACGTTACATGCATTTATGG +GGACAGCACAGCTAAGGCACTTTGAAGCTGAGTGGTGTGTCCAATCGACCCACCCCTCCA +CATCCAGATTCAATATTCACAGGATAATAACAGTGTTATTAATTTCGAGGACAGAGGTTT +ATTCTAGTGTCCCACAACCAGAAGAGTCACAAAGGATCCGCCAGCACTAAGCTAGAATTG +AAATGGCCAACCTGGACAGACATCTGCTGCAATTGTAAACAGTATGGAACCTTACAGTAT +GTCTTATACCAAATGGACATCATTTTAAAACACTTGGCTGGTGTGGAAACCTTCAGGGAT +GCAGGAAGTAGGCGTCCCAGGCACGTCTAGGTGTCTGTATAAGGCTGCATCAAAAGGGAT +GTCTCTAGACATTTTCTAGAAGAGTTGGTTTCTAGTGGTCTGAGGCTAGACCTGAGGTCT +CCACGTATAAGGGTGAGTCCAAGTCTGGTCTTGCTGCTGCTCTGTCCTTGGCCTGGTTTC +CACTAATGTCCCTTCTTGTACTTGCCTAGGCCTTTCCTGTTCCCTAGCTACCTCTCTGGA +AAGGCCTGCAGAGGCCTTGGTCCCTCTTCACCTGCTTTGTTTCCCGTCCTCAAAGCTTAT +CAGGTACATTGTAGACAGTGTGTGTGTGCTTGTTATTGCTGGCCCTTCCATCTTGTACGA +GCTTGCTCTGTGCACACAGGCATGTGGTGTGTTTGTCCTTAATTTACTGGAGCCTAAGGT +GTCCTTCAGCCTGGGGAACCTCCTCTCAGGCTAGCTAAAGTAGCAGGACATGGGCTCTCT +AGCTCTTCATCCCTGAGGATGGCTGAATACTCCTCTGTCTCAGTGAGTTTGCAGACGGAA +AGGATATTTGGGGAGATTCTGCAGAATACGTTATTTTGAGATCCATCTTGGTCTGAAGTT +AAGATTCTGGGAGAAGTGAATTGAAAGCCAGGCATAATCTATGCCTTTGGCCTTTAACAG +CTTTTTTAAAAATAGAAATTAGGAAAGTAGCCATGTGTTCATTGTACTTGCATTTGTGTG +TGGATGAATGAAGGATATTGTCTGCACTGTTGCTCTTTGTTCTTTAGCTAAGCCATGTGG +GAAATGGCTTCTACACCCGTGTGCTAGGAGTTTTTTTCCTTTCCCTAGAGAAAAATTGGA +TGCTATTTTTTTTTCTTGCAAATGAAAAATATGTAACTTTTTGGTTCTGGACACCAGGAA +GCAGGTAATTCAGTTAACTTTCAGACCTGGAAATTACATTATTCCTGACCCACTTTGTGT +ATTGGATCCTTTGACTTTCTAATTCTACTTTATTTATGTACTTGTATAGCTAACTTAATT +TATATGTACAACTCAACATTTATAGTGCCATTAGTTTTCTTGAAAAAATGGCAAAACATT +TAAAATAATTTTATGTTCTTACATGGGACACTGAGGATGGTCCTTCTGTCTCTCTCTTTC +TTTCTTCCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTC +TTTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTCCCTCCCCTCCCCCCTCCCTCCCTC +CTTCCCTCCCTCCCTCCTCCCTCCTTCCCTTCTCTCTCTCTTCCTTTCTTTCTTTCTTTC +TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTCCTTCCTTCCTTCCTTCCTTCCTTTC +TCTCTTTCTCTCTTTCTCTCTTTCTCTCTTTCTCTCTTTCTCTCTTTCTCTCTTTCTCTC +TTTCTCTCTTTCTCTCTCTCTTTCTCTCTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC +TCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCTC +TCTCTTTCTCTCTCTCTTTCTCTCTCTCTTTCTCTCTTTCTCTCTCTCTTTCTCTCTCTC +TTTCTCTCTCTCTTTCTCTCTTCCTTTCTTTCGGTGTAGATGGTATATAAAATGTGTGTA +TGTCTGTGTGTGCACATGTGTTTATGTGGGCAAATGTGCAGCACAGTGCCCATGTGGAGG +TCAGGGAACAACCTTGGGGTTACTTGTTGAAGACAGGCTCCCATTGTCTCTAATGTGTAT +TCCAGGCTAGCTGGTTTTAGGTTTCAGAGGATTCTCTGCCATCTTGTCGGTGGATCACTG +GGACAGACATAAACAGAATAGGGCAGAACTGCAGGTGGGCATAGCCGTCAGAGCCCATTC +CTAATGACCTCCTAGCCTCAGCTTTATATGTATGCTAAGGATTCACACTGAACTGAGCCA +TCTCTCAAGCCCTGCAGCCAAATTTCTTTTGGAGTGAGACCACCTGACCCAGAGCCTTGC +CCATGCTGAGTTATATCCCTACTCCTTAATGTTTTGCTATAAGGTATTGAATTAATAATT +AGTTAATAAACCCAATGCAGGGTTGCTTCCCACCTCAGTGGTTGATGTTCTGGAACAAAA +CACACACACACACACACACACACACACACACACACACACACACAGACACACACACACACA +CACACACACACACACACACACACACACACACACAGCCTTTACATTTTAACATGCCCTAAG +CAGAACAATAGCTGCTTAACTGCCTAGCCTCCGTGCTGCTAGACTCTACCTCCCTCAGAT +AATCCCGAGTTACTACTTACTAGTTTCTGTCTTCCATCTTGGCTGCTCTTAACTCCAATT +TGTCAGCCTTCTGGGCCACGTTTTCTTAAAGCAGAGTCTGGGGTGCTCTCCTGGCTTCTA +TACCCCATGGCAGCCTCTGTGTCTCCTCTCTCCTAAGGTGTGGTAGATCTCCTTCCTCTT +CTCCTGGTCCGTAAAATCCTGCCTCTGTCTGTCCTCTCCAGCTATTGGCTGCTGGCATCT +TTATTTACCATTCAGAACCAACTGGGGGCAGGTTCCCAGAAGCTATACAAACCCTCTTGT +GCAAACAGGTTTTTTGGGGGGGCGGGAATAATTAGCATTTGTAATATAAGCATGTAATTA +AGGTAATGATGTATGTATGTATGTATGTATGTATGTTAACCTGAAACATTTGATCCTCCT +GTTTCAGTCTCCCAAGTACTGGGATTAGCTCAACTTGAATTTAAAATTATGTTGCTGCTG +TGTGTTTTACATCAGAGAGAGGGTCTGGAATACAGAACGCCTGTGTTTGCACAGGTAGGC +TTTGTGTTTGTTTGGCTTTGCTCTGGATAGCAGTTTTATGGTTGTCAGGTTGAATGTGGT +AGTAGATGCTGGCCAGTAATCCGTTCAGCTCTCATGGCTTTTACCCGATTTATTCCAATC +GTGAGATTCTTAGTTACTTTCCCCTTTGAAGTTAAATATTTAATATTTCAGTGCGGTTAG +AAACCTGCCTTCTGAGTACTATTATGATTCTCCGATTTTGCTGTTTCTAGGACTTGAGAT +TTTCTCCTTGGTGGTGTAGTACCTTCTGTTTCTGGAACCCCACCAGATGCTGTGGCCATT +TACAAATGTCAGTGTGCATAAACTACTTAGGAGAGAGCTGCACTTTAATTGGTCCTTAAA +GTTGTGCCAGTGGGTAACTATTTTAGCTGAAAATTAAGGAAAGAATTTACAAAAATTAGT +TTACTTGTTCCTTTGAGTTTAATGCTTGCTACACCATAGACATCTTCCCGATGCTTGTGT +TGGGGGTGCATTCTTATGAGAGGCCATGGAAATGAATAGACAATAACTTTATTTCCACTG +TAATTCTGACTCTGTCTTTGGATGAGTTACTTTTCTTGTTTCTGAGATAGACTACCTGAC +AGGAAGCAGTTGCAAGAGGACAGGTGCTTTTGGCTCGCAGCTTCAGAGGGATTGCAGCTT +GCTCTGGAGTGGTGGGAGATACGGTGCCCTGGGAGATGAGGGTGTGATGGTGCCCTTGCT +TTGAGAGTCACAATCACAAGGTCCATATTTGGTGACCTACTTTCCACAGCTATTCCTCAA +ATTTAAAGGCTTCATAACGTATCCAGATAGTCTTTCCATTTGGGGAGCGAATGTCCGAGC +ATGTGAGCTGGTGCAGACCATTTCAGACTCAAACAGTAGTAGCCTTACGAGAAAACATGG +GGTCGCGTTCTTAGGTTTTGCTTGAGTTTAAATGAAAATGTTGTGTCTTTTTTGGGGAGT +CTGGCCGAGAGATGATTACGTGAGTGCAGATGAAATCACTGAGCACACTCTGGACAGTTT +GGATTCTGTTACCGTCAGCCCTCAGCAGTGATTTATGAGGCAGGATACACAGATATCCTT +TCCTGCCCAGTTCTCCTCATTTTAATCTCTTCTACAATAGTCATAGTTGTCTTTACTGAG +AGGTGAGTGAGAGAGCAAGTGTGTGTGTGCCTGAGTGCGGGTGCTACAGAGACAGGAAGA +GGGTATCATATCTCCTTGGGCTGGATTTATAGGCAGTTATGAGCCTTCCTCACATATGTG +TGCTAGGAACTGAGCTCTGATCCTCTGGGATAGCAGCAAGCCCTCTTAACGGATGAGCCA +TCTCTCCAATCCCAATAGTTAAAATTTCATTTTGTAACAGGAATTCCCAAAATGACTTTT +TTCTTCTACAAGAAAGTATAGTTCGTAGCTTTCTTGCCTTCTGAATGGCTTCCTGAATGG +AAAATAAGTCCTGCGGGCTGCTGTGGTTTATTTTATAAACAGGGCTAGAAAGCGAACAGC +CTGGCAAGCTCCTCATCTCTCAGCAACTCTGAGACGGGTTCCGCGCCCCAGTGAAGACTT +GTCATATTTATAAACCATTATTATTTCAGAATCATCAAAGGAAATGTGTAGCGATGGCAG +GGAAGCAGCTTGCTTATTCTGGAATTTTCTTCACTGTATTTTTAACATTGAAGAAATTAC +TAGGAAAGCTTTGGCAAAGTGAAGACAGATGCGCAAAGATGAGACTGAGTTCGTGGACTG +CGTTAAACTCCTGAGTGGGGCAGTATCTGTATGACATGGGACAAGCCGGTTACCCTCTGG +AGTGTCTTGAGGGAAGCTGGGGGGGATGCTTCACATTAACAAAAGCTTTAGATTTAGAAA +TGGAGACTTTATCATTTTACTCTGTGACTGCTCCTTACTTTATTCAATTTTAGCATAGAT +GTCAGCTTTAGGACTATCCAGTTGGGAAGAATTTTGACTAGGAGCCATTCTTAAATGAGT +GTACCTCTTTCAAAAAAAAATGGTTTTAATTAACTGTACTTCCTGACCTGCTGTGGTCAC +AGAAATCTTAACTGTCCAAAGATGTTTAGGAGACAAAGTGGCTCATTTTCTTCCGGAGTG +TTATGTGAATAGAAGGCTGTGGATTACCAGTATACATTTTCTTTTCTTGAAAAGCAAGTT +CCTTTTTACCCAGCAGGGTCAGTGTGGATGTGTGCTTTGATAAGCACAGGTTATAGCCCG +AGTTTAAAGGACTCTATATCTGGGTTCAAGCAGAAATCATGCCGCTGCCATACTGTGAGC +TGAAGGGCAAACACAGTAGGCAGCATACATTTCGGAAAGAAAATACTTTCTAAAAAGTTA +TATAGTTTTAAACATTTGATTTTTTATTTATGTTTATATGTGCATGTGTCTGTGTGAGTA +TTTGTCATGTGTGGTGCCCCTGGAGCCACAAGAGGATGCCATATCTTCCAGAGTTATAGA +TGGTTGTGAGCCTCCCGCCACCCCCAGTATGGCTGCTAGGAGCAGAGCTGGGGTCCTCTT +CTTCTCCTCCATCCCTGGCTACCACTGTTCTGTCTTCTTTATAAATGTGACCACATGAAG +GGCTTTGCATTAGTGCAGTGGTACAATATTTGTTTTTCATCTTACTGCACCGAGTCTGTT +GTTCTGAAGTTTCGTCCAGGTCATAGCACGGGTCAGATGTTTTCTTTTTCTGGGTGAATG +ATTTCCCATTGTATGCAGATAGCTCATTTTGCTTGTCCATTTACCTGGAGCTGGATATTT +TTGCAAGGTGTGTTAGCAATCTACTTTAAGACACAAATGCAGGAGAAAATGGGTGACATA +ACCACTAGTATATTATGACACATAGATGTGGGTCTGGGTTAGGACCTGTTGTTTTCGAGG +GGGGTTGGGAATGGATCTTGCTGCCTTTGCCTCCTGTGCACTGGGATTACAGGTACATGC +CAGCACTCATGGCTGGAGTCCCGGGGTAAAATGCTTCCTTACCATCAGGGATTGACTGGG +AAGTGTGCATCTGTGTGACCTGCTCCTGTGGCTGCTGTTTGCCTGGTGTCTCAGGTGCCA +CACAACAATTTTTTTCTGAGTTTTTATGCTTTGTAGTGAGGCTTAGTACAGGGTGATATA +AACACCCAATATAGAAAATCTAGAAGCTCTGGCTCCTACCTCGTTCTATGAAAGAAGCTG +TGTTCCATGAAAGAGGCTGTGTCCAATTCTTTATTGATTCTTTTGGATAATTTACTTTTA +TGAACAGCTTACGGCAAAGGCCAACAAAATCTGTTTTCATGAAAGGCCACCAGGAAGCTG +CATTGTGAGTATAGGATGTCATATTTCCTTTCCTGCTGTGCACAGATGGGGTGCAGAGTA +ATGTAGACTAGTCTGATCTCTGGGATAAAATGGATCTGGACGCAGACTTCCTGCTACCGG +CTGGTTGTGACCAGATATGCACAAATTAGAAAGCAATTTCTTTTCTTCTTGCAGAATTTA +AAGGACCATAGGTGACTTGTGTTAAAAGTAAAGATACATTGGGGAAATATATGATGTAAT +ATTATTAAAGTATCACATAATCTATTTCTTTTGTTTCATGTAAATTTACGGATATAGTTA +CATACGGCTTTTCCTGTGGGTTTAATAAGTGATTTATTTGTGGTCCTTATGTTTTTCCTT +CTATCTCCCGTGTTGGTCAGTTTTGAATCACTATATCACAGTCTGTTAATTTGATTTACT +GCAAAGAGTAAGGCCTTTGTCGTCATGCCAACTACTATCCCCCGAGCGCACGCACGCACG +CACGCACGCACACACACATCTCCTACCAACCCAACACTAGTCTGTGGGTTCTCCTCAGAA +TGGGCAGATAGCAAAAGCAACAAAAACCATGGCTTGCTTTTGAGATACTGAGTAAGTTTT +ATGTACCATGCGTTTATAACAAGTGGTTCATTCTTACAGAGTCAGTCAGGAGTACTTACA +TTAGGATGCCTAAGGAAATTTTACCCAGCCATTTGTTATATACCAGATAAAAGACTTTTG +GGGGAAGGGTTATAATTCAATTGTGTGGGTTGGCAGGGGAGTTGAGTGAATGTGATTGAA +TTCTGTTCTCAGTGAACTGGGTTTTTAAATTTTGTTTTGTTTTTCTACTTTATTATTATT +TTTAACAAGCACACTGAAACTGAAATTTGCTAGCCATGTCTTGCAGGTTTTGTAACACCT +TTCACATTGGCAGCTGTGCAGTGCGTGCTGTGTGGAGGAGGCTGACGTACAGAAGGAGGC +ACAGATCATTGGCGCAGTTGCTCTTTAAAACCCCACATGTCCAGTGATAAACTTGGGAGG +AATAGGAGAGAATCACACAGGAGCCAGGCAGCATTGTTTGCAGTTTCTAGGGTCTCTAAT +GGAACTCTGAATCCCACAGTGCACTGTGAGAGCGAGCAGCATCCTTGGGCATGCGTGGTG +ACTGTCCTAGTGTTGGGTTGGTAGGAGATATAGCTCAAGTCTAGTCTTCTCCTTGTGATT +GGATCCACAGGAAGATCTACATTTTTAAGTGAGCTGTGATGTCATGAGCACACCATAAGG +CATGCATTTCTGATTTGCCCCGGAGCCTGTGCACTTTATAATGTCAGGGTGATATTGCAA +GGCAGATCTGAAGAGCCTTCTGTAGTTGGGCAGAGTGTTTATAGGTAGTCAGGAGTGATT +GATTCAGCATGTGCCAGATGGTGAAGCAGTGTGAATGTTGGCTGAGGGTGGCATCCATCC +AGGACTGTGAGGAGGTCTGACTTTTAGCTACAAGGCGTATTGTCACAGAGTGAGGGAGCT +GCTTCATCAAGAACAAATGTTTGCTTTTGTAACTAGGTTTCAATTAACTGACAATGAGGC +TATTTACTTTCCAATAGAGATGAGGTTTGCGCATCTGACTGAACTTTTCTTGTAGTGATG +GGGATGGTGCATGTATGCTCTGGGTCTCCAAGGATAGTAGCTGCTCTTGGCTTGGGGACA +GTTTGGTTTGCTTCATTTGTTCTGGTCTTGTGTTGTAGAGTTTCTGCCTTCTGAGACCTG +TATTTGTCGCTCTTCTTGGTTTCCAGTGGCAGAGTGTTCCTTCAAGGTGTCAGGTCCTTG +TTCTGAGTGCCTTTCTACGTCACTGTCTTGGCTTGTCCTGTGTGCTCTTCTATTCTGTGT +TCATGCTTTCTCTGTTCTTGCTCCATGCCCACTTCTGTTCCTGTCCTGTGGTCAGCCAGC +TCTTACCCCACCTCTGTACGCTCTGCTTTTTGGCAGCCTGCAGCCTAGGAGAGAATACCG +TGTCTCTCACACCTAGAGGCCTTTGGTCTGAAAACAGGAAATGGAGACCCTGCCCTGTAG +TCAGTCTTCTGTCTCTGGCTCCCTAGAGGCTGACCTTAGCCATATGTCTTGTTAGCCCTG +GTCCTCAGTCAGCATGAACTGGGGACAGAAGCCCCAGTTTGGTTGTGACTGGGGTGGCTC +TGGTATAGTGAGTCTGTGACCTGAAGACTTACTTGCACAGGACATGTGACTTTCAGAACT +CACATCAAGATGAGTGGGACACCCTTCTCTCTAGGATGCCGCTCCAGGGATCACTGCTCT +AGGTCTTGTTAGTAACAACTGCTTCTGGTCCAAACTTCTGAGATCTCACTGTTGGATGGA +ATTTTCTGGGCTCCCTTTAGGAAGGGTGAGTCCAGGCTGTGCTGGACTCCCTCATAAGCC +TCCTGCTGTCCTCTGCTGCTGCTCTCTCCCATGCGTTGGCTCTGCTGTATCGAATGCCCC +CCAATGGACACCCTGGCATCCCTTCCATCCTCATCCTCACCACCTGCTCCTGTCCGTAGA +TGGCTGAGCCCAGCCAGAGAAAGTCACTCTGTAACTGAGAAATCCCCCCACCCCCCCCAC +TCCTCCACCCCCCCACCCCCCCATCCCCCATCCCCTCCCCACCCCCCCACCCCCCCACCC +CCGCTTCGGAGGGCCTCAGGGCAGCCTGGAAATGGAACCCTTTCCTCCTTGGCCCACGCT +CTGCACAGTGACTTTGAATGTTTTCTATGCTTCCCCCCCCCCCCCCGTTAATTTATTAAT +TCATTTTCAAACCTGGTCACCACCCCCTCCTCCTCCTAGTCACACCGTCACATGAATTCT +GGAGTTTCGCTCTCACATCTCATTCCCATTTCATTCTCTAGTCAGTAATCCTCCCACCAC +ACACAAGTCAGACAGGTAAATGCTGATATTGCCGGTTCTTCCTGCTGACCTTAGATACTT +CTGCCTGCTGCTGGACCCCACCCTCAATTTGCATACTTTCTGTTCATAGTTGAAGAACAG +TCCCTCTTAATTCCTACAAATCACACCACTAGCCTATTTTTATATCCTCATTTGTCAAAA +TATGAATGTGTTTAATAACATGCTGATGTCTGTTTTATATACCCTTCTGTGTTTTCCAAT +TTTATATGATTTATCATTTTTAAAGTCAGAGCAAAGTTAAATGTTCTTGGTTGAGTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGTGGTGTGTAGCACAC +ATGCCCAATAAGCCTATTATTCCCTTATCTATGGGTTACATTATAAGGAAAACACTCTGA +TTCCAATTGGGACTGAAATACTCTTCCCCCCCGCCCTCAACTTTTCTACTGAACAGGTGA +GTGTGGCCTTCCTATGGCTGCCCTGAGAGTCTAGCTTTCCTTTTATTTTGGTAGTGGCAG +CGAGCGTTTCCGATGTAAGAAGTGATGTGAGGTGAGCTTAGCACGCTGGAACAGCATTGC +CTTTGCTCGGCTCTGTTCTGGTGCATGTGGAACTGTTTCCTTGCCTGAGAGCACGGCAGA +AGGTGTCTGTCTGTCCTGGGGTGAGCACGGCAGAGGGTGTCTGTCTGTCCGGGGCTGAGC +ACGGCAGAGGGTGTCTGTCTGTCCTGGGGTGAGCACAGCAGAGGATGTCTGTCCTGGGTT +GAGCACGGCAGAGGATGTCTGTCTGTCCTGGGGTGAGCACGGCAGAGGATGTCTGTCTGT +CCTGGGGTGATGAGGACATTCCTTTATGCCTGGGAAATGACCTGACACGAGCTGGCAGCC +ACTCCACGGGTTAGTGCCTGGGTCATTTGCAGTGACAAGTGTGTTACTTCACAGTTTTGT +TTTTTGAAGACTTATTTATTTTTATGTATGTGAGTACACTGTAGCTGTCTTCAGACACAC +CAGAAGAGTGCATGGACCCCATTACAGATGGTTGTGAGCCACCATGTGCTTGCTGGGAAT +TGAACTCAGGCCCTCTGGAAGAGCAGTCAGTGGTCTTAACTGCTGAGCCACCTCTCCAGC +CCCACTTTACAGTTTTATGGCTGGAAATTGAAGTGGTTTCAACAACATGAGGGCTCACTC +TCTGCTTACTACTGGGTTTGGCAGTAGTTGGCAGCTGTGTGGCTGAGGCAGCATTGTCCC +AAAGGAGTGCAGATCCTAGGCTATTGTCCTATGCTGGCAGGAATCCAGATCTGATGGCAG +TCACGCTCCTGAAAATGCAGAGGTTTTTCATGTTTTCCTCTCCTTGATTTACACCTTTAT +GCTATAATTAGTGATTACTAAGATGCTGGAAGACTCCACACAGCTTCCACAGAGCAAGAA +CAAAGCAGCTTTGCATCTGACACCTGTCATGTTAAAGCCGAGAGTGCATCATCACGTGGG +CAACGCTTGTGTGCTGCTGCGCTTTGCTGACGTGTCTCCCAGGATGTGTTGGTGGCTTTT +TGGCCACTATGGAAGGCATGGCTCGGTGATGGAAAACTGCACGACGTAATTTATATTCTA +ATAATGTTTTCTATGAAAAGACCATTTGAACCTCTACTTAAAACAATCATAAATGCTATA +CTTGACCGTATCCTTACTAATCATTATCCTTGGAAACAGGCTAATTTACCGTCCACCCAC +TTTAGCACAGGTTCTGGAGAATAGCAATGTACTCTAAGAACGCCTCGTGCTGTCTCCTCA +GAAGCTGAGGCTGCTCTTTACTTTCAGCTCCTTCTTGAGTTTGGAGCTGTCTTATGAAGT +AGACCTGGCCTGAAAGGATTTTCAGACTTTGCGGATCGGAAGGAGGGTTGTTATTGTATT +ACCATAACCACAACTGAATGGACCTTTACCCTTGCCTGCCTGTGATGCTGAGACCACGGA +AGATGCACGCTCCCCTCCCCACCACTAACCTAGATCCTGGTCACTTTCCCTACATGCCTC +TAGAACAGTTCCCATCATGCCTTGTCCTTCTGAAGGATCTGTCACCACAGGTGTCTGTTA +CTGACCGCATCACAGGTGAACTGTCTAGGACTCTAGAACTTATGTCAGTGGCTCCTCTCC +TTACTCAGCCACATTTCCTGTCACTAACCAAGTGACCTCCCTGTCAGTCACACTGGTTTT +GCCCCTTTGTGTGCCCAGGTCCTCTGTAAAGCCGTCCTGCCAGGACCGGCCACAGCCTGT +TTACAGACGTCAGCAGAGCTTTCCTTCTGACTACTGTCTTTCCCATTGCTCATGGGGCCA +ACATTAGGATTGAGCCGTCCAGTCACCCAGTCAGAGGCTGTGGGACATTTAGGGGCACTG +AGGACATCCTATTGATTGAATGAATGTGTTGTGTACTGCCCAGCCTGCCTGGTGAAATGA +GCTTGGATAGGCCAAACTATGGACTCAGTTTTCTGAAGACTGCAAAACACTAAATCCATA +GCTGCATTTAGTTCAACCAGGGATGAACCTAAGGTATTGAACGTGCTAGACAGGTACTCT +ACCACTAAACTTTGCTCCACCCCGACCCCAGTGCTTTCCTTTCCAGACAAAATCTCATGC +ATTACCCAGGCTATCCTCAACATACTAGAAACCCAGGCAAGCTGTGACCTTGTGATCCTG +ATCTGCTCAGCCTCCTGAGTAGCTGGGATTAGAGGCCTGCATCCCCAGGCCCGATGGCAG +TGGTATTGAAGTCTCCATGAGCCTGCCCTGTTTACATGGTGATGTTGTAGCGCATACCCT +GTAGTAGTTATGGCCACGGTGATTGATTCACTTTTAATGTCCTTATGCTAACTGGTTTGC +ATGGCAATACAGTCAGCATGGCCTCTAAGAGTACAGCTCTGTTGAACCTTTACAACTGAG +AAACTGACCATTTTCTATGGCTTTTTTCATGAAGTAATTGCCCACCCTTTCTGTTTAGCT +TCTGAGAAGGAGAATCTGAGTTCCTCGAACACTATGTGATTCTACTCAGCAGGGTGGATT +ATCAGGGTGCTGATGCATTTTGGAAAGGGCAGCAGCCCAGCCCCGATGGTCTGCTCCACA +GGATAGATGTACCAGACGCCTGCTCAGCGTCCTTCCCACCTGACCTCCACCTTTGCCATG +TTCCCTGCCTGCAGCAGAGGCAGTCAGGATCCACTTTACACTCTCAGAAACAGAGGCAGA +ATCACAGGAAAATCAGGCTCAGGAGTTCGCTAGCTAGCTGGCCTCTAACAATATCCCCAT +CTACTTCTGGAAATTTCTATCCAACTTTGTTCATTTTCTGGCTTCTTAGAAATTTAAATT +ACATGTTTACTAAAAGCAAGCAGTCTTTTGTTAGTTACAGGTTTTAGCATTTGTAGCAAG +GCCAGAACATTCCCTTTCATATCTCAGGGTGAAACATTTCAATTCTGTCAGAGCTAGAGA +GAGGTGTTGGAGTTTTGGAAGGGTGACTGACTGTGTTTAGCTAAGGGAGGTGAGTAATTA +TGGGTTTTGTTCTGAATTCCACAGTGTAGAGGTGCATAGCTCAGGGATTTCAGGGATATG +AGAGGATGCTGCAGATCAAGGGAGGAAAGCTTTGGGAACTGGGAGGGGACTCAAGTGGAG +GGAGCTTAAATGTGAACTTTGCCCTTTTGGAATTCCAAGCTTCTTGACTTTGGGTAGGTT +GCTAATCTCCTGATTTCTGCTACTCCTCCTACTCCTCCATCAGTAAGGACACAAATACTT +GCTGCATAGAACTCCCAGGGATTTTTAGAGATGAGATCCAAGTGTTGCAAACAATGCCTA +CAATGCTGTAAGCACTCAAAAGTTCCCTGGTAATAGAGTAGTGCTTCAGCGAGCCACTTG +TAGACCAAGCCATGTCACTCATGGAATTACTGTTACAAGTTTCAAAGAACTGATAACAAA +CCTATTTTAAGCACAGCTTTGCAGTAGTGAACAGGCCCGGCCAAGGTGGGTATTTCATAG +GAATAAATAGAGACTAGAAATTAATGTTTTCTAAGACCCGTGAAAACTCCTTCTATATCA +CTGTCCACCAGAACAGGATGGATGAACGGGCTCACAGATTGTGCCTTTTTCCATAGCAAG +TTTACTGAGACACTTCATCCTGTTAACAGTGACAATAGAGTGCTGTGGGGATGATTTGGT +GGGTGGGTAAGGCGCTAACCACACGGGCACGAGGACCTGAGTTTGTCTCCCCAGAACCCA +TGGAAAAGCTGGACACTGTAGCACACATGCTTGCAATCCCGGTGCTCGCACACGGAGGGA +GATGGGAGACCTAAATTGTCAGTCAAGCTAGTGAGACCCTGCCTCAAACAAGGTGAAAGA +TCACACAAGGTGAATGGCGGCTAGGACCAACATAGGAGATTCTCCTCTGACCCGAACATG +GCACACATGCACGCACGCACGCACGCATGCACGTACGCACACAAACACATGATGACCACA +CATTTGCTTTCTGTATATTTGGAGATACATCCATGTATAAGTTAGAGGTGGCCTGTGTTC +TCATGTCACTGTCAGATAACAGGTGTCACGATGGGAGAGGCTCCATTCCAGGTTAGGGGT +GCTAGGTGTACAAGCGGAGTTTGGTAGAGTTCTCAAGTTGGCCGAGGGGCAGGGCCATGG +TGAAACAGTGAAGTGTGGGGAGCAGGATGGGCAGGGTGGACAGGGAGGGCAGGGAGTGGC +AGGTCCTGCTCAGAGGACCCACTGGGCAGAGCCCTGGCACACTATTGGGAGAAAGCCAAT +TCCTGCTACAGAAAGTGTGACTGTTCCCTTGTGTTGTTGGCTGTTTGCACAGAGCTATCA +ACGCTGAGTGTCTTGGGAGGTAACAGTGCAGAGGTGTGTGTGTTCTCACCCTGCAGTTAC +ACTGGAGGCTGTACTGTTTTCAGCACAGGCATGGCTGCTACTGAAGCCAAGCATGGCCTG +GATGTTTCCCCGTGTGAGTCTCCTGTGAGAGGAGCAATAGCGGGAGTACAGCATAGGCTT +CAGTCATGTGTGGATCGAAAGCGGTCACACACTCTAGTGTCCAGAGCAGGGCTCGCACTG +CGTCAGGGCTTTGGCAGAGGACGACAGTGAGATCTGGGTTGATGCTGACAGGCTGGATGC +TGACTGGTATGTTTCCATTTTCAACCCCTGAGGCCTGGCCTGGCCAGGATCAATTCCGGA +ACGCAGTATCAGCACTTGTAATTCTAAGTCTTTTGTGCATCCCTTGGAAGGAACCACTTG +GGAAACCTTATCAGTTGCAGATTCACAACCAAATCAGTGGCCATTGAAGTGCTTGGTTCG +AACACCAGGAAGGAGAGAACCCTTTAGATAAACACTTAAGTTAAGCGTTGTTAGGTAAAG +TGTGTGAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGACAGAATTTTGAGAAAAGAATGAAATATTTTATGTCAC +ATAGAAATATTCTATGCTTTCTGTATATTCCTGGTCCTTTCTAGGTTCTGAGGAGCCCAG +TACTGGTGTGGAGCTGCACTGCAGGCATAAGCCTTTCTTTGGATTCCTGTGGATCACAGG +CATATTTGCGTGATAGATGAGAAAAACCAGACTTCTCTTGATTCTCCTTTCTGGAGAGGG +GAAAGTCTGTGTCTCTGAAAGATGTCACATATAGCCTAATTGAACTGCCTGGTGTAGCAA +TGCAATTGTGTACCTGCATGTGTGCACTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGCGCGCGCGCACGCGTGTTTGTATGTAAGGGTAGGTTACTTTCTCA +GGGTACAGGATCCGAGGGGTGACAGCTACTTTGTGCTGATGTTTCTTACCCTTGGGCCTG +TGCTCTTGGATGAGGTCGTGAATCTGAGTTAATGTAAGAGAAATGGCTCTGGAGCAGATG +TAATGAGAAACACTAATGGACAATTCTTCCAAGTCATTAAGGTGAATTTTTTCTATCTTT +GCAATGAACAGTTTAGGAGCAAAACTAAATTCATTTCTTTCTAATAGAATACAAATATAA +TTTATAGTAAAAGCTAAAAATGAGGTGAGATAAAGCCAAAAAAAAAGTTAGTCTCACAAA +AGCAAAGATTAAAATGCTTAAATTTTATATTACAAACACTAGTCTCAGATACCCTGTTTA +TTTTATAGTTACTCTGATATCTCTGAGGGGATGAGTCCAAATTCATATGTGTTAGTACTT +ACATCAGTAAATTGAGTTTTGTTAGATTTAGCTGACTGTGTCTTGTGTCATAGTAATATT +TACTTCAAGTTAAAAGCAAACATTTCTTCATCTTATTAAGTAGATTTATAATAACTGTGT +CCTGTTTTCTGAACACTTAAATATAGGCTACAGGTGCATTTTTCCAAATGAAGATGAGTA +CTCTGGGTTATCATCCTCCCTATTTTGAGATAAGTAGAGATTTCTTAATACTTGAGATGG +ACTTTAAAAAATAGTTAATGATATATGTAAAAGATAAACCAGGGAGCTTTATGGTTGGTG +ATGATCTGCGCGTGCGAGCGTGCACACACACACACACACACACACACACACACACACACA +CACACACACACTGTAGCTATGATAACATTTAAAATTTAAATTTATTGGTTTTACACGAGT +GACTGCTTACCATAATAAGTTTCCCTGACCACGGTTGAGAGCATCATACATCTATGCATA +TAAACATAAATACCTACAGGACCGTCCTGCATATTTAGCATTTTAGATATTGTAGATATT +TAGCAAAACAACATCACTAGCTTCTCACCTTGGACCTGGAACCTTCCGTAGCTATGGTTT +TGACCATATGTACTTTACCGTGCATGGATTTCCTCCTGTGGTGCAGGCCTCAGATTCAGT +GAAGAGGGTGTTTGTAGCCCCATAGAGTCTTGCTTCAGTTGACCAGTGGGCACTTGTAGC +ATGGAGGGTCCAGGACTGGGGAACACCTCTGATGCCTTCTACCCTGCAGCCCACATAGCA +GCGGCCAGCACTGTGAGAGCTAGCCCACAGGACAGGGAGTTTCCTGGTCAGTTCAAGGGT +GATTTCTCTGTCTTTTGCAACCAAGGATAGCATTTTAAAGGTCTAATGTTTACAGTTGTT +TCCCACAGGAAGATGTCTTTCATCCACTTAGTTTAATCTAGTGTATACACTTAGCCTGCT +TCCAGTTAATAGTCAAGTGTCTCTCTATACCCACTTTCTTGGTAAAGGATTGAAGACTTG +ACTAATGGTGTAGCCAGGAAAGAGAAAATGTAACCCTGTTTGGAAAAGCCCTGTCGGAAC +TTATTAGCAACTCTCCTGGTTTTTCCTCTTTCCCAAACCCAAGTTCACGCAGTCCTACAC +CACACTGAGACTGGACTGCCCGGGGCAGAATTCCCGGCATAGTTGAGGCCTTACCCCTAT +TAATTTCTGCCAGATTCCCCAAGCCACAACTGGCCCAGTCCATTTCACACCAGCAAAATT +CGCCTTCACCTCCTCCCTGCCCTCTTGCTGACTGTGCCAAAGGCATTGTTATGTAAGTAT +GCCAAGGGCCAGTGGTTTTGCCAGGGCACTCCCATACCTGGTTGGTGTCCCAGACTTTAT +GGCTTTCTGCTGCCATTGTCTTGGCTTTGAATTCAGCCTGACAACTTTGACTGTTTGACA +AATGTTAGATAACCCACCTCCCTTCCTTTAGTAAATATACCAGTGCTAAGTATTATATGA +CTTGTACCTGATGGAATAGGCCCTATTTCTCAAGGCCAGTGGAAGGAATTCGTGGGGGAG +GTATGCTTGAGGGGTGGGGCAGTGGGAGGGTAGAAGGAGAAAAGATAGAGAAGAAGTCAA +CTGCTGATTCCAGAACAGGCAAAGCCGGCTTCTCTGGGTAGACACAACAAGCCTGTGTGT +GGTGACAAAGCCCAGAGGACAGGCCAGAGATGGCAGTCCGCGCAACAAGGCTGAAGGGTG +ACGGTAAGGAGAGCTCCAAGGGCGGTAGGCCAGCACGAGGGTTTGGAGATGAGCCTGGGC +TGGAGTGCTGCTCTGTTCACTGCAGGGACTTGGGCTTGATGGCTCTGCTTCTCAGAGGGC +AGCTCAGCCTCAGTACTGCCAAAGCCCTGTCTGTCTGTCTGTCCAGCTCCCACTGTGCTC +GGCAGTGTTTACTCATTGTTTAGCTGTATGCTTAGCTGATCTGTGGTGCGGCTGGCTTGA +CTTGCTCGGATGCTGAGACTTCTTAAGCTGGTTTCGGTGTGTGGTGTTAGGCATCAAACC +CAGGTGCTTTGTGGGCAAGAGCTATACCCCTGAGGTACACCCGGGCCCATTTATTAAGTT +CTCTCTTTTGCTGTTACTATGTTACATTTCTTTTTGTCAGCAAGGAAACACTTTGTCTCC +TACCATCTGTTTCTCTGCAACTGTCCACGTGGCAGGACCTGGGTCCTGATGTTTTCTTTC +TGACACCTGAGCCTGGGGAACCCCTTTGCCCTTTGCTGACTGTCTTAGTGGAACTTTTTT +TTTTTTTTTTTTTTTTTTTTTGAGTTTCTATAAGTGAGTAGCCTGGAAATGTTGCTCAAG +TTGTGCTTTTGCCTAGCATACTGAACACTTTGGGTTCCATTCCCAGCAACGCACGCGCAC +ACACACACACACCACAGTTACACAGATAGAAGTATTGTTTTGGTATTAAACAGATCTTCG +TACTGAGGGGGGGGGCGGGGGGGGAGCCTCACCTGTCATCTCAGCACTGGGGAAGCTGGG +ACTAGATTACCTTGAGTTTCAGGGCAGCTTGGCCTACAGAGTGAGTTGGAGAGGCCCATT +TGGACTACATGAGAGCCTGTCTTATGAAAAGAAAACAGAAATGCGGGGCAGGATTCTTTT +AGCAACTCGTTGTACTTTTAAAGGCGCATGGAAACTTCCAGCAGAGCTGCTGTTTGCAGA +GCATCATCTCTTCCGAACCGCAAATGCTTGACTTTAGCGATTCTGATCTCGCAGCCATCA +GCTCCACTATGCAACCGTTAAACAACCCCCTCTCACAGAGCAGTCACAGATGCCTTTATC +TGTGTGTACATCAGGGAGGGGGTTAAAGATTATCGGGAGAATTATATTTGTTCATAGTGA +TATAGGTCTCCTCTCTCCCTGATGGAAGATGGAAAGCAGACTGGCCGAGAGAATTTTGTT +GTTTTGCTTCCATTTATTAAGATGTTTTCCAAAAGCAGTGTCAGAAATTTACTTATAAAT +AACAAAACAGCTACAATAAATCAAATGTTCAAAAGTAACTTTTCAGAGTTCTTAAAATAT +AGTGACTCAACACATGCAAATTTCTTTTTTAAAAATATTTATTTACTTATTAGTTTAAGT +GTGTGTGTGTGTTGGTGTCTGTGTGTACATGTGCAATGTGCCTATGCAGTGAAGTCACAC +CTTACATTCTGGATCCCCTTACTTCCACTTTCTTGGCTGTCAGTGCAGCCATTTGCCCCT +GAGCCTGGCTCTACCATTCATGTTTAGGTAAGTGAGACAGGATCTTCTGAGCTTCAGGTG +GGTCCTCAGTCTTGGAGTCAGTTTGGGAGGTCACAGTGAGCTTTTAGAAGCTGAAGCGAT +GGGCATGTCAGAATGCGCAGCAGGTAGGAGAATCATGAGACGGGTCCTTTGGAACCTTAA +CTTCATCTAATTGTAGGGTCTGTCCATGTCACTGTGTATAGTGGCTTATACACAGAAACA +TTTGAAAGTCACTGATCTGGGATAGTGTAGGTTTTACCCAAGTATTTCAGGGTGAATTTA +ATTATGCACAGGGGAAGTGCTGGTTACTATGTCTTTCTTAGCTCTTTTCCACAGCTAACT +GAGTAGGCTCAGAGGGAGCGTTCTTTAGAATTTAAGAATTTCTGAGTTGGAGGCCAGCCT +GGTCTTTTCCAGGACAGCCAGGACTACATAGAGAAACCCTGTCTCAAAAAAAAAAAGAAG +CTGGTGGTTACGATGGTGTTGTTTTACTGTGTCCTCCTTCCTTCACTGTCTCCCACTAAG +ATCTTTCAAGTCATTGTGAGCCACATTCAGCTGATCCCATTGTCACATGAAGCATGACGC +ACGGAGGAGGTGACCACTCAGACTGTAATTTCCAAATTTAAGTGTATTTTCTTTGTTCTA +CACTAAATATAATAGTTCCGGATCCTTCATGATAGAATCAAGCTATGTGTCCCCAAAAGC +AGATGTCTTAGAAGGTGAGTGTGTGTCACGCACACACACACACACACGCACACACACACA +CAGTGGACAGTAAGGGAAGGCAGACTAATTCTGTGAGGTCAAATAAGAGAAACTAGTATC +CCTTCTACCGTGAAGGCTTTGAAACGTGGGGACTTTGGAGACTGTGGTGGTAAGTGAAGG +TAGAAATGAGAGCTGCTGTTGAACTGATAAGTCAGAGGGTGAAACGGATTATTACTTCAA +TACTGAACATTCATAGATGAAATTAGGATCCTTCCCTCCCTACCTCCCTCCCTTCTTTCC +TTCCTTCCCACGGAGTCTTGCTATAAGGCTCAGGCTGGCCTTCAGTTCATGATCCCCTCC +CCTTTTCTTCTTTTTTCCTTTGTGGTGCTGAGGATAGAACCCCTGGCCTTATGCAGCTAG +GCAAGCGGGGCACCAGCCCTGATGGACTTTCTTCCTAACAGGTTACATGCATTCTGTGTT +TAAGTATTTTCTAACTATAAAATGAGGTTTTCTCATATACTTGGAATCTTATTCAGTATG +ATACTTATAAGATTGCAAACCAGAATTTAGTTCCAGGTTTTGTTCCTTTATTTGTCTTGA +AAAAAAAAAAAACTTTTAAAAGAATTGCTCATTCTTTTCCCTTATATTTTTTCTACATTT +TACTTTCAGCATTTGATCTCTTTAAGAAGGTAGAATCATTTTTTTTCACATTAGTTTTTT +TTTTCCCCCACAAGGGAAGTCATGATACATGCGCCCTTTGTTAGAGAATTATTTTATAAT +TGTTCATCCGGAAGCAATTCACAAGTTCCTTTATAGCCAACTGTAGTAAGGGTGAAGCTG +GTGTTGTGACTGTGCAGACGTGTCATTTGTCTGTGTCCTTCTTATTTACTTAGTCACCAG +TCGTCCCTATGTTTGTATATTTAAAGACAGGTTCCTTTAAAAGTAAGCCCTGCCTCTTGC +GACACCAACTGTGAGAGAAGTCGGAGCTGAGGGCAAGTCTCTGGGTGCTGAGTTACTGGG +TAATGAACCCTGTGGCAGCAAAGGACATGGAAACGTGTGGGACTCGGTTGGCTGCTGGGA +GGGTGATGGATTTTCATTGCATTAGGAAGGGCATGGGGTACAGCTCCCACTCTTTACTTG +CTCACTGTAGCTGTTAAGAAGGTTTGTTTAAGGAAGACATGTTGCACGTAGTTGAAGTTG +GTGTTTGGCTGCAGTACTGTCCGACAGTCATAGGTTGACAGCTGTGCCATGGGTTGCTGG +AGTGAGCAAGTAGATGGGGATGTGTTGGTTCCTGGGGCCAGAGCCCTAATACCCAGTAAT +CAGGGTGGGCCACAGCCTCAGTGGTGGGAGGTTGGTGTTTTCACATACGGTGTGGGAGGG +TGGAGCACCACGGGGAGTTGTCTTAGGTACTGTTCTGTGGCTCTGAAAAGGCCGTGACTG +AGGCAACACCTAGGAACGAAGAATCGAATCATGGGCTTGCTCTACAGCTTCAGAAGTTAG +TCTGTTATCACCATGGTAAAGAGCATGCCAGCACACAGGCAGAAGTAGCTGAGAGTTCTA +CATCCTCATCTGTAGGCTGGGGGCAGAGGGGGGCAGGAACAGGACTTTTAAACCCCCACA +GAATAGATGTGGCCTTGTTGTGGGAAGTATTTGGGTTCTGGGGATGTGAACTCAGGTTGT +TAGGTTTCCATGCAAGTATGGGTACTCACTGAGCTGTCTCTCATTCTGAATTTTGAAATT +TTTTTTTTATTCAGTTTTGGGGATAGAATTTGGATACTTGCATATTCTAGGCAAGATTCT +ACCACTGAGCCAGAACCCCAGTGCTGGAGTGTTTTGTAGGCAGTGAGCATCCTTCCGATT +CCCCTAAGGATAAAGGTCATTATGCCTTGCAGACATCATGGCACCTGAGGTGTAGCCAGC +TTATTCTAGCTCCTCACTGCCTGTGTTCCTTGTTTGCTAGGAAGGCAGTTGCTGTTTTCC +TCGGTCTGATTTGCAGAGTTCCCTGTGCCAGCCTGTGGCTGGATAGCCAGCCCGGGGCTT +AAGTTGAATCAGCTTCTTAAGTTGAATCAGCTTCAGGATTGGGTGTGTAGGGGGCAGGTT +ACCCAGGCCACTGTTTATAGCAAGGCAGTAGTTTCTGGGCGCTGAGGTGCTCTTGTCTTT +GTTTGTCTTGTGGCTCCTCAGGGCAGCCTGTGGGAAATGGGAAAGTGGAAAGGCCTGGTG +TCTTAGGAAGACAGGCCTGCAGAGGGAGTGAAATAATGTGTGGGGTTCATTCTGAGAAAG +AGTTGAAGGAGTTGACACCCCTGCGGTGTTCCTGTGCCCACATTGACTACAAATGTGCTT +ACATCTGGACACCTGCCAAACCTCCTTCCTATAAACGGGTGTTTCCACACAGTGAAGCTG +AGGCCCAGGAGGCTTCTATTGAAACCTTCCCATCCTTACTGATTACAGCTTTTGCTATGG +AGATGCTGTGGGCTCTAAATACTTAGAAGCCATATATTGTTTCTCATTTTCCCTTTCAGC +TTTGGAGCTGAGGCCCAGGGGCTCCTTGGCCAGGAGGCTGCTATGTCCACGAAGACAGGT +GAACTTAGTATGAGTTGGTTTGTTCAGCCACCAGCGTGAACTGTGACAGACTGGGTGGCT +TGTTCAGCATGTCTTTCTCCTCTTCAGTTCCAGAAGGCTGAGATTCAGACACAAGCTGTG +TGGGGTCTCGCTGTGGCTTGACCACTGAGCCATCCCTACAGCTCTTTGTTCCTTATAAGG +ACACTAATCCTGTCATAAGTCTCGTGGTTTCCTTTAAATCCACGTACCTTTCAAAGAACT +CAACTTAAGAAGCTCTCCCTTTGAGGGTGGATTATAGACTTAGCTCCTTTGAATTTTGGG +GGAACATAATTCATAACTGTACATGGATGAGGCTGGGTTAATTTTCAACTGAGAGTCATT +GCTGCTCCCTTCTCACAGACGCTATGCTGGGTCCGCAAGCCCCCGACTTGCTTTGTAGCT +AGGTTGTTCACACTGTTCTGGACACTGAGAAAACAAGCAAAGCCTAAGGGCTTCGGAAAG +TCCCTCCCTGCAGGTGAAGAGCCAGTGTGGGGCTTTTCCTGTCTTCCCTCCCCTTCCCAC +TGTGTCTACAGAGGGTGGTAGAGGCAGGGTTGGACATTGCAGAGAACTCAGGACGCCTAT +GAACTCTATGCCATTTTAGTGTCAGCTTCAGCTCCTTGTAGGCATGTTATTGGAACCCAA +GAGTATCTCACAGTAGACTCTAGAAGGGAGAACTTCATCTTCCTGGAGCTGACAGAAACC +AGGAGGTTGTCTCTAAGACCTTGTCTCTAAGCCTCTCTGTATTCTCACTCATAGAACCCA +TACCGTTGTCTCACTTCAGATTTCCTTGGTGTGTTTCTCTCAGCTCCTGGACACTCAGGG +CCCTGTTTTACTCACCGCAGGGCGTCAGGGTCTGCCTCCCAGCCCGTGTTTAGGAGAGAA +ACATGAAGATGAGTAAATGCTTGGGCAAGCTCTCCCGTTCTGGCCTCAGGCTGGCTCTGT +TGTTTTCTTCCTACCTTGCCTTTGATGTCCTTCATAACTAAGTGGCAACTTGTTGTTCAC +AGAAAAACCCATGAGGTAGCCTGAAGAGAGGTAAGTGGGAAAACAGACTTTAATTAGCTG +TATCTGAGCTGTGTAAATAACTGTTCCCGAGGGTTTAGTTAGAGACAGGCGTCCTCCAAA +GATGCAGACAAAGATATATCCCAGTCTCCACACTGTAGAAACAGAAATCAGGTCTAGTTG +TTGTACATTCTCTTACTAGGAAACATTTTAAGATGTCCAGAAAAACACATAATTGCAACC +ATTGTTTCTGGCTTGCAAATTTCTTCTTGATAATTATGAAAAGTGAACCTTTGAACTGTT +GAGTATGAAGCATCGTTCTGTAGGATTCACACTGTGGTTGCAATGCAGACTTTTCTGACA +CGGAAACCTGGAATGTGGTAGAATGAGTGACTATTGTTTTACCAGGAAGGACACAGGTGG +CAAAGGTGGCAAGTTTGGGATTAGGTTCCGGGTCTTTCTTTAAGGCTTTCTCTTGTACCT +TTTTACTCATAACTTCCTGAGCTGGAAGTATGTGCCACACCATCAGTGGAAGCTCCCAGT +GACACGTAGGAACTTCTGGAGGAGTGGTCTCACTGAGCTTTCATTAGCAGGGCCAGCCTA +GCCAGAAGGACCTGGGTTGTCCTGGAGGGGAAGGTCTGGCCTTCTGCTGTGCTGTGTGGC +CTGAAGGAGCCACTTGGGACCTGGGCTCTTGGGGTCGAGGCTGGGTTTGATGGTAAGAGC +ATCTTCAGGATTTATGGAGGAAGTAGAGACTGAGTTTATTCAGGGAGGGGATGGAAGTGT +GGCTTGTGTCCCACTTTGTACCTTCCTCAGGTCCTGGAGATATACTGGGGTCGAGCGTCA +CTGATGCGGTTTCTCGCTTCTCTGGGTGTCAGTGAGACTGACTCTCTCTTCCCCCACAAA +TGCAGTTGCTGATGCTTTTGAAAAGGCAGGTGTCAGGGGGATCAGATGTAAAGTAGAGAT +GGCTTTCTCTGAGAGATCACTGACTGAACACCGTAGTTACTCAGTCTCCAGGGGAAAGGG +GGGAAGATGACTGCTGACTTCCTGCAGTCTTGAAATTGGGTTCTTCTGGAAGCACACAAA +GCTGCCATGCTGTTATCAAAGTGTGCATCTCATTTAAATAGATTACCAAACATACCATCT +AATTATTGACCATGATAGTGCTGGTGTTAGTTACGGTGCCAGAATAACTCCAAATCAGGA +GAAAATAGATTTGGAAAAATTGGGAGAGCAACCGGGAGTGAGTGAGGTGGTGTGGTGAGG +TAAAATGTGAGCTCAGGGCTGACCTTGGGCTTCCACTCTGTCGGCCTCAGTTTCCTCTTC +TGTGACAACAGGGAAGTGGTCCAGGTCTCTCTGCAAAGGTTCAGCCATTAGGTCCTTTGA +ATGTTGAGCCTCTTGTTTGAATCACTTTGATGAGCTGAGCCCAGTCATGAATTCTCTGCA +TTAGTATTCAGTTCTTAAAAGCAGGAGTGTTTGAGGCTTTGAAATCGAGTCCAGCAGGAA +ATTTCTTCTGGTCTGTAATTTCCTTCCACTCAGGAGTGACAGGGCCCCAGTCTGCCTCCG +TCCTCCATCAGGAGTTTGAGGCAGTGGGATGACTTCTGATTCGTTTTCCCTCCCACCTTG +ACTTCTGTGAATATAAATTGGCATGGCATAAATATTTAAGCACTGCATTAATGTTCAGAT +GAAAGAATCATGCAGAAACCAGAACAATCAAAGTAAATTAGTTAAAATTTGCATAACGTT +AAATATGGTAGCCTTTGAGGCTTGTGGACAGTGGTTCCTGGCCAGCCACTGCACCATAGC +AGGTAGCAGAGATAACTTACCTGTGCATTTGGTATTTAATTGTTAATGATGTGGGCTGGG +ATATAATAACGGGCACTTACTAATAAATCTATGTGCAGTCCTCAAATGTGCTGATGGGGT +ACCCGTCTAGGCATGTGACAGTGGAGATGCTGGCACTAGGGAATGTTAGTAGCTTCCTAA +GGAAGGACTGACACACGAGGAAGGAGGAGAGGGTGCCTTGTGCTCCTCAGTTAGGGCAAA +GCACAGGCAGGCTCCCGAACGCCAGGTACAGAGAGACACGATTAGTGCAGGGTGTGTGGT +TGTAGAACGCTTACTCGATAGCTTGTCGGGCTAAATCTCCAGCTGCACTGGGCCTCAGTT +TCCCCATGTGCACAGCATTACATTTATGATCCCTCAGGGGTTGTGAGGCGCACAGCACAC +AGGACGAAGATGCGGAAATTGTGATTCAGATTGTGTTGGACAGTCTCCTGTGTGGCTTCG +GCTGCTGCTCTGGGGCTTAGGTGACTGCAGGTCTCTGTGCTGAGCTTTCCTGCACACAGA +TGAACCCAAAACAAAGTTCAGGCTAGCTGGGTGGTTTTTCCTCCACTTAATTAATCATGA +ATATTGTCCCCTTCATTATGTTTTCTAGTGATATCTAATTTTATGCTGAATTATATTCCA +TTCTTAGATATTTAAATACCATTTCTGCTATTTCAATATTTGAGGTCATGCTGGAATCAA +TGGTCTTGTTTATTTTTAAGATTTTATTCCTGTGATACACATAGGGATGTGTGTGTGTAG +GGGGTGGTGGTGTCTGTACATCTGAGGGCATCAGATCCCCTGGAGCTGGAGTTGAAGGCA +GTTATGAGCTATAATGTGAGTATTTTCATTTTCTCCTTCTCGGGTCCTCTGCAAGAGCAG +AATGCGCTCTTAACATCTAAGCCATCTCTCCAGCCTCCTGAGGTCAACATTCTTATCTGG +ATGCTTCTGTCAACATCTGTCTTTTCTCTAGAGCTGGAATTACCCAGTTTAAGAATGTTA +ATGCCTTTTGCTATATATTGCCAACAACTCTTCAGAAATGGAGTTGTAAAATATACCTTC +TCAAAAATAGATTATTAAGAGTAAACTCTAAATACAGGGAATGAGGAGGGAAAAGGTTTG +TTTGTTTGTTTTAATGTGTCTGGGCTTAGGTGACAGGGGCAAGAATAGCATGCATTTTTA +GAGAAGGTAAACACAAGTCAAGGAGAGTCAGGGAGCAGTGCACAGGCGGGGAGCAGTGCA +CAGGCTGGTCTGTACTTTTTTTTTTTCAGAGCAGCTTTTATGGTTCAAATTTGAAGGAAA +GCCATGATGCTGTGATATATACAATATCGTATATATACTATAACATATAGGCGACTGTGA +AAAGCAGGGTAGGCCCTGATGAGCTCTTCTTGCCACAGATGGTAATGTGCTGCTGCCACA +TGGTCACGGCCTCTCTTTTGCCTCAGTGGAAAGCTGAGGAATGAGATGATGGTGTTCGTG +GGATCTTGTTCTGCGTGACTTATCCCTTAGTTATGCGTGTGAGTGTATGTCTAGATGCAT +GTGTGTACATTGAGTACAGTACCCATAGAGGCCAGAAGAGGGCGTCAGATCACCCTGGAA +CATGGGTTACATACAGGTGGTTGTGAGCCATTCATTGTGGATGTTGGTAACTGAGCATGG +GTCCTCTGGAAGAGCAGTAACTGTTGTAAACTGCCGAGCCATCACTCTACCACAAAGGAA +TTGGTGTTTGGATTGAATGAAGTGTAAGTTCTTTGTTCTCTTTGGCCCTCTCTAGCCCTG +GGACTCACTGCTTGACTCTGGTAGACAGACATAGAGGGAGGATAGATAGGTGAGGAAAAC +TGAAAACCCGCTCAGAAGGCCTACTCAGTGTGGGTGTGTAGGAGGGGGTCCTAAGGGGCA +GAGTGGAGGTCCTCCTGGGGCCTCTGTGGAATCTGAGGGGAGCGCTCTCTATTGGATGTC +AGATGCTCTGCAGCCCTCAACACTATGCCAGGCTGGTTGAGTCAATGGGTAAGTTCAACT +CCTCTTTCATCAAAATGTTTAACTCTCAAAGGACCTCCAGGTCATCTGGCTTAGCTTTTC +CTTTGTACAGATAAGTACATTTTCATTATTCATTTGTTTGTTTAGCAATGATGGAGATCA +AACCCAAGGACCCATACATGCCAAACAGGGGCCTTACCATTGAGTTATAGCCCCAGGAAA +CTGATTATTTTCAGTTGAGCTTCACCATGTAAACAAGTGAAGTTTATGTTGCTCCTTTAA +AAAATGTATTTGTTATTACGTGCGTGCCTGTCTTTGTGTTGGAGGGTGTCTGTGTGTGTA +TGCACATGCTGTGGAGCTCTTTGGAGGTCAGGTAACAGCTCTCAGGATGAGTTCTCTCCT +TCCACTGTGGGTCCTGGGCATCAAGTGCAGGTCGTCGGCTGAGCTTATTTGGCTTATCTT +ACTTGCTGAGCCACCTCCCAGGTCCTGTTTCTTTCTTCCTCCTCCTTTTCTTCCTTGGTC +TTCTCTTAATTTGTGGAATCAAAGAGCCTACCTTGGAGTGGAGTTGGATGCTGAGAGTCC +TCAGCTCTCACACTAAGATGGCAGAACTGTAGCGGGCACATCTGGTACAGACAGCAGAGC +TGAGAGCCAGCTTCACTCTAGTCACTTCTTCGGCCTGGGGTTGTGGGCTCAGGTCTGCCT +GCAGTGCTGCTGCTCACAGGGGTGGCTCTTCTTCCTGTGTGGCTCACTGATGCTTCTGAG +TAGTCTTGGACAGAGAATGGCTCTCTCCTCTTTATGTTTTAGAAATTATCTGCTAGTTAC +TGTATTGTAATTCAAAATAATTTTTTTTCTTTTTCCTTGTAGTGACGGAATAATGGCCAG +TGCTTTCTTTAGGAGAGTGCCAGTGGCTCTGAGCACACCTTGTGCCTTTTACCACTGGGT +GACACTCTTAGACCAGAGTGCTGTACCAGTGGAACCCAGGGCCCTTGAACCTCAGACTTC +TTCAAAACACTTTATGCAGGAGAAAGGGACACTCTTCCATCTAAAGTGCATACTGGCCAC +TCTCAGACATGATAGGTATTATGTATCAGTCTGAAGCAATTTTTAAGGCCAGTGAGTATT +GGGCAATCAATTATTAACAGGATCATCAATTAGGCAGCCTTTCAGTTGCTTGGAGGTTTA +TTTAGATTCATGTGTTGCATATTAACTAGCTACTAATTATTTCAGGGGAACATTTATATG +AACTTATTATTCTAGTATTTATTTTGCACCTGACACAAATCTGTGTTATCTGTTGGTGGC +TAAAACCTTGGTGATGGCTTGCACATACTAATGGATGTCACAGCAAACCTTTGGCAGTCA +GAAGACAGTATGAGGAAGTTGTTTCTGTCCTTTCCTCATGTTAAATTTGGGAACTGAACT +GAAGTCCTCGGGGCTGGCACACATGCCTTTTCTGCTGATCCGTTCTCCAGCCCAGTCCTG +TGTATGGACTTCCACTGAGCCATCTTAAGAGGAAGCAGAGCAGTTACTTGGGAAAATGAA +CACAGGTTCCCTGTACAGATCTCTAGCAAATAGAACTTGTCTAGAACTTGTGCCAAGCAC +TTGAGAGCAGGTTAGAGAAGGACTTTGCTCAGAGCGTGTGCTGGCCTGCCTGCCCTCCTT +GTTTCACGGCTTCTTTTGTAAACCCAAGGCCCACCGTCTAGGCTTGGCATGAATAGCTCC +TAGTCACATTCAGCGGAACAACATGTGGTATTTCTCAGGACAAGGAATTTGGAAGAGTCA +GGTCTCTCCTCTGCTGGCTTAAGAGGAGGGATGACAAAAGTTAGAATTTTAGGATCCTGA +CAGAAGTATTTACTGTATCCCATGGGGACAGAAAGAAATGACAGTGGCAGAGTCAGAGAA +GAAAGAACCTAGTGAGGTTAGTGACTCCAGTGTATTTTGATCCCTCAGTATGTGCATCCT +CCAGTTAGTACATTGTTGGGTGACCCTTAGTGTGATACCCAGTGCAGGGGGTGGGTGGGC +TGTGGCAAGCAAAGCAATGTGAATGGAGTAAGACTTGAGGCACAGCAGGTCTCATGGGAC +TCAACCAAGGGCACAAGTAATTGACAGCCCCAGATTTCTAATAGATGGTGTCATGGTGTG +ACTGCTTCTGCTTCATGTGGCTTAGGCAAGAGGCATTGTGCTTGAGGTGGGAAGAGGTGG +TGGCCAGAGGTCTTTCTGCTGTGCTGTTAGAATCTGTCTTTGCAGAGACACACCAGAGAT +GGTGTACTGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTTACCACAGAGAAAGGAGC +TTCAGTTGAGGAAATGCCTCCATGAGATCCAGCTGTAAGGCATTTTCTCAATTAGTGATC +AAGGGGGAAAGGCCCCTTGTGGGTGGGGCCATCCCTGGGCTGGTAGTCTTGGGTTCTATA +AGAGAACAGGCTGAGCAAGCCAGGGGAAGCAAACCAGTAAAGAACATCCCTCCATGGCCT +CTGCATCAGCTCCTGCTCCCTGACCTGTTTGAGTTCCTGACTTCCTTTGGTGATGAACAG +CAGCATGGAAGTGTAAGCTGAACAAACCCTTTCCTTCCCAACTTGCTTCTTGGTCATGAT +GTTTGTGCAGGAATAGAAACCCTGACTAAGACAGATGGTATGGAAAGTTAGCTTCTAGGG +CAGAGGACTAAGTGTTAAGTCCTTGGGAGCAGGAGAGCGCTGGGTTGAATCTTCCACTTC +AGTTGAGATAAGAGGGAGCTATCCCATTTAGGAATACTATGTTGTTTACAAACAAGCTAG +GTCTTTGAAAGATGTATGGAGTTTTCATTGTTCTGGAGGATGGAATTATATGTGGGAGGA +AAACCATAAGAGATGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCTCGCACGCGT +GTGCGCATGTGTGTGTAAGGCTGCTGTGGGAGAGCTGGATCCTGATATTAGAAGTCTGCC +TGACGACCTGATTATGGAAACATGGGAAGGAGGCCAGGCAGCTGTGCACCATCTCCTCGG +GTGATGGATAGAGATGCTTTGCTTCTGGGACTTTGATCTGATTAGATTAGTAGCACATTG +GTTTGTCTAAGACAAGGAAGGATGGTCAGGAGAAATGGAGCCCAGAGAGGAGCAGGTTGG +CAATTACTACTTGGGATGAGAAGTGAAGAGGGAATGAGGCTCCTGGCGGTGGAAGAGGAT +GGGTTTCAAATACATTGATGGACAAGAATCCAGGATGGATTGGTTCTTCATGGAGGCTTT +GAGAGGACGCCACCCAAGATGGGTGTGCAATAAGGAGGTTAGAAGGACACAGGATGGCTT +CTGCCAATCGGAGGCTGGCATGAAAGGTGGCACAGTGGACATGTGCATTAGCCTGGGTTT +GTGTGGGTGATTGCTGCTGCAGTGGCAGCTAGTAGGGCGAGGTCTGCTGGCCTGTGGCCC +CTCAGTCTGTGTAGTGTCCAGTACTGCTGTAAATAAAGAATGAGGTGAGGTGTGGCTGTA +CACTGGTCCCGAGGTGGGTGCAGAAGCCCACAGTCAGCATGTTAGAGCCCAAGCTAGAAA +AGATGGCGACGGCCCTTAGGCTTACTGTAGAAATGGCTCATATGGCAATGTGAAGGGAGA +GTTTGCATTGTTTTCAGATGCAATTGTGGGGGGTTAGGGTGTAAGGCTCTGGACCTGTTC +TTGGACACCCTTGTCACTGAGGGCTAAGAAGCAATAAGCTTTGGTGCAGACCCCAAAGAC +TGGCTTTCTAATGCAGCAGATGGGCAACAGCTTCAACTTGGAGAAGAGGCTAAGGAGACT +GTTAACTGTAGGGAAGCCAGAAGCCAATTAGTCCTGAGAACGTTTCTTGATAGGATAGGG +ATGGGAGCTGGAACTTGTGCAGTGTTACTGAGCAGCGGAAGAACCACATTGCTGTTTTTA +GTGATGCATTTCCTGTCTTGGCTGCCTGTGGACCATACTTCTCATGCATGGACCTTGAGG +GCCATGAGTACAGGACCTTTTATCTGAAAGAGCCTCTGATTAGCAAAGAGTCACAACCTG +CCCTCAGAGGACGATTGAGGAGGAGGGTGTGTCTTAGGGTTTCTGTTGCTGTGATGAAAC +ACCATGACCAACAAGCTAGTTGGGGAGAAAAGGGTTTATTGGGGTTACATTTCCATACTG +GCATTTACTGGTGAAGGGAGTCTGGACAGGAACTCAGAACAGGGTAGGAACCTGGAGGCT +AGAACTGATGCAGAAGCGGGGAGCTGATTATTGGCTTGCTTCCCATAGCCTGCTTTCTTA +TAGAGCACAGGACCACTGGCTCAGGGATGGCACCACCCACAATGGGCTGACCCCTCCCCC +ATTTTCCACTAATTGAGAAAATGCCTTACAGCTGGATCTCATGGAGGCATGTCCTCGACT +GAGGCTTCTTCCTCTCTGATGACTCTAGTTTGTGTCAAGTTGACACACAAAACCAGCCAG +TGCAGGATGTTTGCTAAGGCTTTTCCCTTTGTGATATTTTCTCAAGAGTCCTCAGACTCA +GTCATTTGCTGGCCTAATCCCTAATTGATTCCTGGGTTTGATAACCCAATCTGTTGTTAG +GACCTCGGATGATACTAAGCAGGTATTGGGCTCTGGCTTCTATCTTCATCACACTGCGCT +GTTTCCACGTCTTCGAGTGGGCTAGCTGTCTGGTGGCCTTGCATAGATGTGCTTCTGATT +GCCAGGGCCAAAGAAGCTTTCTCCCACTATTATACACACCTTAAAGAATTAAATAATATT +AATAATATAGCTTATCATGGCATTCTAAACTCTGCCCTTAAAGGATCTGAGACACCTAAA +CATTGTCTCTCATAGCCTGCCATGTGGAGAGTTTTTATGTATGCATGTATGTATGTGTGT +GTGTATGTATGTGTATTTATTCTGTGATCCTGCCCTGGCTTCTGTAGGCAAGCTCCCTGC +CTCTGAGCCATATCCCAGCCTGGCACTGGTGTCTTTTTATTTGCCTTGTCTTCAGATTTG +TTTCTAAAGTTGTCTGAATATTCACCTTCCTTTCTAAATGGGCTTATTCAATAATTGTCC +TTTACTCTGGCTTTCCTCATAATTGGCCAACTTTAGACACGGTGTGTTTTTGGCAGTGCT +GGCTGTTGAATGGCTAGAAGGTAGAGGGAATACAGTTAGTTGTATTACCCACTAGCATTC +TTGGAAAGCAGCCCAAACTTTTGCTTGCTGATTGGCAGCATCACACTCTTCTGATGAAGC +CACAGTGCAATCTAGGGTGCTACCCGGACACACCATTCTCCTTCCTGTAGCCACGGTACA +GACATGAACAGCTTGTGGTTAATTGGCAGTATAAATTCACAGTAACACCAAAACTCGATC +TTACACACACAGGCCTAGTGAACGTTCTGTCTGATGTCAGCAACATGGAATGTAGACTTG +TAAACTATCATAGTGGCTGTCAGCTCATTGCTTATCTGCCTGCGCCTTTGCATAGGGTTT +CATGGAGCATTATACAAGCAATGCGTCTGTGAGGAGCTCCCCTCATTTCTGTTTCCATCC +TTTTGGAGTTCCATCAACTGGTGGTTAATTCATGTTCCACGAGATATGTGGGGGAGTAAA +TGCATTGCAAATGTGGACTGGGTGTACCTGCTTTTCTATAAGACCTCTGACATTTATGTC +ACTGGCCTATGTTCAGGACATATATTTATGCAGAGCAGATTACCAAAAAGCCCAATGAGA +GAGGAGGCCACTCAGTTGAAGAGATCGGACTGAATCAAGGAGATTGGGGAAGTTCTTGAG +GGTTTCTAGGCCTTGGCAGGATGGGATCCACTCAGGGCCTGGCCTCTCGGGGATTTTCTT +TCTCTACTTTTTCACTTTCTGTCCCTTCTCTTTCACCCTTCTGTGTCAAGACTGGAAAAA +AAAATGAACAGAGCCATTGACTTGGTTCATCCATATTAACTCATCCTGTCAGACTTGTAG +GATGCAGTCATCATCCATTTTCCTGGCACCTTCATTAACGGAGAGGTAGATGTTGAGCTG +GTATGTTGGGGCACGGATGGGCACTGCTGGCCTCAGGTGGGTCCCACAGGACTTCTCATG +CTTAGAACATGCCACAGCTATTGGATTGTTGGCTCTGATTTCCAGTTAAGAAAGTTGAGA +TGCAGAGTAAGCCATTTAATTAAACAAAACCACATAACTGTTGAATGACCTAAGCAAGGG +CCTATCTAGGGTCACTGGTCCTCAGGCCAGCTCCTTCTCATTGTGTGCATACATGGATGG +ACATGTAATGCATGCTTTATATAATAGCCAGTGGAACCTTATGGAAAGTATATAAAGCAG +ACAGAATAAAAATGTTCCAAGATGCAGTATAGTATTAACATGCATCCATTTTATTCTGTT +AAGTTTAGATGTAGGATTACTATGCCTACATTTCTAATGAGATGTGAGGCCAAATTCTAA +TAGCATTGTAACAACAAAGTGATTCTTAGTTGATAGTCTCAACAGCAGTGTTATATAAAC +TGTGTTCACTGAGGTGTGTTTATTATGCCTACAGAGAAGGTATCCACAAGAAAGTGCCAT +GTGATGATCTGTGTAACCAAACTGGTATTATTAGCACATGGAACACCATACTGTAGAATT +GCCCTCCTCCCACCTTATGTCTTCCCTTCACCATCCATGCCTAAGGTAACATGATATCGA +ACAAGGGGTTGTTTGACTGCTATTTACTTAAATTAGACACCCAGATGGTTCTTTTGTACT +ACTGGCACCTGATTGGCCCTGACACTGGTCCAGTTTATCATGGCTATTGGTATGTGCTCT +GACTATTGGGTATTTTTGATTCCCCTTCATTGTGCCTTCATCTTTCGCCATCTTCTAAAT +ATAAAGTATGCTCCTTGTTTAAAAATACATTGGTGGGGGAGGGGAGCTGAAAAAAAAACT +GATGAGAAAGTGAGTTTGGACATTTTCCCAAGAACGTCATTATGTGGTGTTTGGACAGCA +ACATATTGGGAGCAGATCAGTTGAGATTATATCACTATTTTAAATGGGCCACTTGGGAAT +CCTAGGGTCCCCTCTAACCGTCATAGAGCTTGGCAGAATATGAAAAAGTAACACTGCTGT +GTTTATGCAGATAATCCCAGAGGAGCGCCTTTTCCCAGCCTTTCTCCTAGCAGATTTGTG +TCCACAAAGGGTCCTTCAAGTATTTGTCAAATGCTTTTGGGTATCAGACGATGGCTCCTT +GTGGTAGAGTGAGTTTGTAGGTTCACCTCAAGGCCAGGCTGTCCTAAACACTGGCAGATG +AGGCCAGTTCCGCTGGAGAGAGAGACTTGCACTAACTCATTTTCCTGTCTGTCTGGGAAT +CCAGGGGCAGAGGGAGGAGATTGCTATGGATCCAAGAAGCCCCTTCCAGTTTTCAGGCTG +ATCCACGCCTAAGTTTGCCAGCTACTGTCTTAAGTGTTTTGGGGATCTCAGCTCCTAGCG +TTTGCCAGTCTTCTGGAGCCAGTTTGGGGAATAGGTTCTCGGAAAGAATGTCTTGAAATA +CTTTTAGCATTCTGGGAGTAGTTGTTGCAGTTCAAAAGTTCAGTTATTTGGGACTGACTG +AATTCTGCTGTATGTGTACGCATGCATCTGGTATATACATTGCCACGTCCTGATGCTTCC +AGATAGAATTGGATTTAAAAAAAAAATTGGGGCAAATGAAAATTGGCATAATCTCTAAAT +TCTGATTTTCAACCACGAAAGGTTAGTTTTTTTGCATTTTGTTTGTTTTATGTACAGATG +TGCAAAGATGGACCAAGAATAATAGCCTGATGGTGCAGCTCAGCCACAATAAGTGTGTGT +TCTCTTGGCTTGGTGGGGAAGGTTTACATTGGGAATCATTATCTAACTCAGAAAAGCACT +GTCTGTGGCCATTAGAATGCAGTGTATTACCTCGGTAATGTGGTAGGCAGGCCTTTTTAA +CTCTGCCATAAGGGTCTGTGTTTGTAGCTTTGCTGGTAGAACTGTGGGATGCTGGGCTGG +GGAGAGCACTTAATAGTTAAAGATGCTTATTGTTAAGCGTGAGGACCGAGTATGATCCCA +GCGTCCATAGAAAGCGTTGGGCACGTTGGAGTGCACAGGCAACTACAGCACTGGGGAGGC +AGAGATGGGGCGGCGGCACTGGCGGCGCGGCGGTGGTGGTGGTGGTGGTGGTGGTGGTGG +TGGTGGTGGTGGTGGTGATGGTGGTGATGGTGGTGGTGGTGGCAGTGTGGAGTTCTGTGA +GCTCACGAGAGGCCCTGTATCAAAAAACAAGGTAAAAGCCCCTGAGGAATGACTGTTGGA +TTTATCCTCTGCCCTCCACACCTAAATCTCACACACACACACACACACACACACACACAC +ACACACACACACACACAGACACACACACACACACACACACACTCATATACAACACACTAT +GCATCCACATGTACTTACTTACTGTTACTAATGAGGAAACTGTATTATTCATTTGAATTC +ATGATTAGAAGAAAATATGACCCAAAGAAGATAGATATCTCTAGATAAAATATGTAATGG +TGTCGGCTATAGCTTGGCTAGCAACACCGCCTACTCAAGTACTCACTCATATCCTGGGTA +ATAGCACATTGCTGCCACATTATTTCATTCATTTTCAAAGACAGCTGGGGAACTGAAGTC +ATGGAAGTTACGGCTTGTCTAACCACTCAGTTGTCTTTCTTTAATTAAGCCAGCACTGAT +TTTTCTTCCCTTGACTGATACTTGATAAAAACCAAACAGCAGCAGCAGCAACATACATAA +AAAACTTACTTTATGAAAGATCGTTAAACCATTATTTCATATGCAAATCATCACTTACTT +AAAATTCAAATACTGGTCTAAAGTTTAAGGTGATTTGGATTGCATTTGTTCCCTGATAGA +TCAGAAATAATTTATCTGTTTTCTTTTCTCCAAGACAGCAAAGAAATATATAAAGGTTTC +ACATTAGTCAATAAATATTGGCTGCTGAGGTATTTCATATTCTCATTTCAAATAAGATTA +ACTTAATAATTTATAATTGACTGAGGGCGAATTAAGGAGCTTCACCTAAGCAGATGTTTT +CATGTAAAGGGAAATCAATCCACGTCTCAGGTTACACACGAGCCCACCACTAATGTGCCA +TAAAAATAAAACCTAGAGGGGGCTTAAGAGTGTGACTGCCAATATTTCCAGAGAGAAAGA +CATACTAAACACAGTGATAAATTATTGCAGTCTTATGTAACAGAATTGTGCCAATTTCTA +ATCAATTACAGATAACTTATTTTTCATCAACTAAATGTAACTTTAGAAGTTTAAGCTTTT +TTATTGTTTCATTGTTGAGATTCTATTCTTGGTTGTACTTCCTGCCACTGAGAGTTGGTA +ATAGTCAGTTGTATACTTTATATTTTTATCTGGTCTAAATCATTGTGCTAGTCTAGATAG +CTTTCCTCTAAAATATGTGGAAATTTCTAGAATACTGACTATGTTAAAAAATAAAATAAA +GTTGTCTATTTGATCACTTTAAAGAGGTAGAGGAAGAAGGGTCATTGTAAGCTTAAAGCC +AGCCAGATCTACATAGAAAGTTCTAAGCCAGACATGGCTAGATTGCAAGACTCTCAAAAC +ACAAACAAACAAACAAACAGATTTAAAATGTATAAATCTGATACTTGTTCCATGGCAGCC +ATGATGCTGTTTTTGATCTCAATAAGACTCTGTAAGACAGCAAAATAATTTCCTAGAGAC +CTATTACTTTCACATTGGATAAAATATACTTAATATCCTTTCATTTTCATGTTTCAAAGG +AAGAGTCAAAGATGATTAAAGGGCTCTTTGAAGCGGTCAGGGCTTGGTCACTTCACATTC +TGTAGTCAGGGACTGAACCATAGTTACTTTTATAAATGTATTAGGATGTGAAGAACTGAC +TATTAAGTCTAAAGTAGCTGTATTATCAATAAAGCAATACACTGAGTTGGGGTATTGTTT +TTTAAATATGTAATTATATTTCTTTTCATGAAAAATCATACATAAATTGTTACGTTTATT +TAAGATGAAATTGTACAGCCGATAAGAGAAGAGAGAATCCACATTGTAGATTCCTTTTGT +GAGGGCATGAAGAAGTCTGTACACAATTGAGCATATTCCATGTTTAAAGGAAGAAAGTAA +ATAAATGCAAACAACTCCATAAAAAAAAAAAAAAAAAACTTACTTTATGGTCCAGTTACT +TGGTCAGTAACATCAATATGATGAGAATATCTTGTGTTAATGTCAAGAAGAAATCCCTCA +TGTAAGGATACTTACTTCTAGACTCCCCCCCTTACTCCTAGACTTTTCTATCACATCTTT +ATTCTCAGCCTTCTTGGTTGCTTAATGCTCAGTGAAGAACCCCACCTTGCCTCCCTGAGC +GTATTTCCAAAGGCCAAGGAAGTCATGTGGCTCAGGAGCGCCCTCTTCTGGCAGCTAACC +GCTAACCCCTGACTTGGTTACTTCTTTTAAATACTCTCCATAGAACCTCCATAGAATCCT +AGGTGGCTGAAGAAGAGGAGGAAACCAGTCTTTGCAATAAAGGGATGGAATGTTTCGTGT +AGATTTCAGTGCAGACTAAAGAGAGGAGGTGATTCCGTAGTTGTCGGAGGCCAGAGTTTA +ATTACAGTCAGGATGTTAGGAAAATCTTCCTGAAAGACTTGGCCACGTATCTGTATCTGA +TTCGGCTTGGTGTAAGGTGGATTAGAAAGGAGCATCATGCCTGCTAGGAGCAGCAGCAAT +GGCGAGGGCCTGCAGGTGGAGGAAGGGCCAAGGAGAGGGAAGGTGCGGTACATAGTATTT +ATGCCAGTTCAGTCAGAGCGTGGGCTTTGTGAGGACACGTCCCCACATGATCAGAATTCT +GTTGTCAGGCTTCAGTAACCACGGACAGGATGGCTGACAGGAAAGAGCATCAGGTAAGAA +CGTCACAGAGATGGCTACTTCTTTGCTTTTGTTGTGGGTGCAGAGTGAAAAGCCAAGGAG +AAGTGCCCCTATGTAGCTCCCAGCTCCTGTCCCAGCCGCTCTGTGGTAAAGCCATCCAGG +ACACAGGGAGACACTACTTCCCTTTCCAGACCCCTTTGCTGTAGTCTGGAGGAGCTGTAT +TGCACACACCTTCTGCTTGGCCTGCAGAAGACTCTGAGCCTGCGCATGGGACTTGGGCTG +CGGGGCTCTTGTGCCCACCCTCTGACTCCAAGACAGAGAAAATGAAGACAGTGCTGGCCC +TGTGCTTAGATCAGAACTCATGCAGGTTCACCCTGGGTCCTGCCCAGGGTCTTGTCTGGT +AGGAGACCCCCACTTGGGTGCTTCTCACCGACTGTTACTGTGGGGGAGAGGTCCTAGAAA +CTCTAAAAGAGAAATCACCCACTTGTGCCCCAGCATCCTGGCCTACGGCTCCTCTCCCCT +GTTGCTGACAGCTACCCCATTCTTTCCCTGCCTGCCTCCTCCCTGAAACTTTGACCTTTG +GAGTCCCTCCTGCTCTGAAAAGATGTCATGGCTTAGGATAGAGAAGCAGGTCCTTTTATG +GAAGCAGGCAGCATACTTTGTCTACTGATTAACCAGAGTGAATCTGCTCTGGGCTCTTTT +AGACAGGTTAGGCTGTAGAGCGGTGCCTTGTGCATTTGAGATTTCAAGCAGACAGCACAG +CCCCTTTAGCCAGGGAGCAGTGGAGCTGAAGTCAGGCTGGCTGTGATGGGCTCCCTTACT +CACTATGTGCAAGGTTTGTATTTCTCTCTCTGATTAAGGCTGCAGGAGTTCTCAGTTAAA +ATGTCCACAGTGTTTTGGGAATGTGTGGGTTCTCTGTTATGTTTTCCTCATTTGGTAGCT +CTGAGCCTTCATATTATACAGTGTTGCCTCAAATATTTAATTATGATGCAGTTATAGCTG +CTTTTATATTTTAATTGACTTGGTCTTTAGACATTTAGTAGCTTTATTTTCATGTTAATT +AAAAAATTTTTTTTACAACACTTGATGTAAAAAAGAAAAAGGTGGGCATTGCAGTTTGGC +AAACCTGGGTTTGGGGATTAGTGGACGGCAATTTGGTTTTAGCACTATGGCACTAGCAGT +ATAAGTACCAGCATGGTATAATCTTGTTTCTCTGAGTGTTGGTGTAGAGTCTGAGTCTTT +TATTCCTATGGTTGTTGCTGGAATCAGTTGGGACCCTGCATCTGCACGTGCCGTTCCCAA +GGCACTGATTGATAGTTGTTGGCTGTCAGTTTGCCTAGATTTGGCTTTGATGAACTGTTA +GTGACAGTTCAGGGCTTCATGCTGACATGGTTGCTTCTCTCCGGTGTCTACTCTGGAGTC +TGTGGATAGATGCCCTGCTCTCTCTCTTCCCTCAACATCCACGTAGCCCCACTCCTCCCC +ATAACTGTCTGCTGGGTGGCCTCCGTGGGCAGAAGTTAAAGGTAGGAGCTAGCATTGGAC +TAAGAGCTTGTGCACAGAGAAACTCTTCTCATTCTTCTGAAGGCAGGTTTCATGCCGTCA +ATAGTAATTCAACATCTTCTACTTATCTGAAGTGGCTGGGATTAGAACTGGGGCAGAGGT +GGTCCTCCCCCTTGCAGAGAATGGACAGAAACCTACAGTCACCCCGTATCCCGGTTTATC +TTGTGGTGTCAATACCAGGGAGGTGGCAGTGCAGTGCTAGGCATGAATGTTTCAGGTGTG +ACTCTTCCTCCCACACAGTCCCCTGCTCTCTGACCCACTGTATCGCCTACTAAGTGAGGA +GGTAGCCGTAGTTAGCAATCGGAATTGTGGACTTACAGAGAAAGCAAGGTTGCAGTACTC +TGGTATAGTCAGGCCCTTATCTGATTTTGAGTTTGAAAATCAAAGTCTCTGAACCAGGAC +AGGCAAGTAGGAATCTCCTGTTAATTATCATGGCATCTTCATCTGCTTTGTTCTGAGCAC +AGGGAGCAGGGATGGATGGGGTCAGCACTAAGAATGATCTTGGTACGCATGGTAATCATG +GCAATTACTGGCACCAACCTTTGCCTGTCTTCTGCCATGGGGTCAGCCCTGGTCCTCTTG +CTTCAGTCTCCAGAGGGATTTTTCTTCTGTCATGAAATGGTACTCGCATTCACAGGCGTT +CACTACATGTCCACAGCCCTAGTTAGTTACAGGTGTCCAAGAAAGGAGACTTTCTTTCTT +TGGAGAGGAAGTCTGAGGCCAGAGGGGTTAAGTGATCGCCCAGCTCTGTCAGCACATTGC +TCTGCTGTAGTTCAAAGACATGTTCTCTTTAGCCACCCCCACTGCCACTCTGCCCAAAGG +GGTCTTGCTCAAGCAAGGTCACCTACCTTCCCTTCCTCTGCTCTCAGTTCTAGCCCTGAG +AATAGATGGTCAGCCGGAAGAGGAAACAGACCGCCCGTTTTCCACGTTGACTGCTGGAAG +TTTTGTCTCTCTGCAGGCTCAGGCTTTACGGTGGTAATGTGGACTCATTTGCTGAGGTTG +AGGAAAAAGCTAGTACCCAAGTGTTTCTTGTGAGCTTGCTTTTGAGATGTGGTGGCAGGA +GGTATCCTTTGTGACTTGAACTCAGGGTGTGATTGGCACTGACTGGAGTCAGGTCAGAAG +ACTCTTACCTTGCCCCATTGCTTTCTAGTCCTTGGAGGATTAATCAGTGGCATCCCTGAG +GTAGACACCGGAGGATGGCGTGTCCTGGTATGACAGACCAGACATAGCTCTTGGGACCTT +GACCATCAGTGAAAGAAGTGTTGACAGAATAGGCTGCAAATGAATGTGCCTTCTCTTTGT +GTTTCAGACGGCCCCCTTGAGAATATTGACCCCAAAGACTCCTGTCTCATTCCAAGAAAC +ATCATGGCTGAGCCAGACTACATAGAAGATGACAATCCTGAGCTAATTAGGCCCCAGAAG +CTTATCAACCCTGTCAAAAGCTCCCGAAATCACCAAGACCTCCACAGAGAGCTTCTTATG +AATCAGAAAAGGTGCGTGGTTTCTGGGTGGTGTTTCCTTCCTCCAGGAAGCTTTGGGGTG +GCCAGGTTTCCTTTTGGGTTTACAAAGGCTGCAATTGCTTGTTTGCCATGTTGAAGGCAT +CCTTTTACCAAGCATGGGGGAGCTGTTGTCTCTGCACCAAGCTCCTAGGTACACTGGCAG +GGTCTGACACTGTCTCCTTTCAAATGCGTGCTCATTTTAAGGAGCACTTGCATTTCTTTT +GTCTGTGCCTGTGCTCAGGCCTGTGGAGGACAACTTGGAGGAATCCGTTCTCTCCTTCCA +CCACGTGAGGCCTGGGGATTGAACTACAAGCAGAGCTTGGCAGCAAGTGCCTTCACTTGC +TGAGCCCATATGTGCATATTGTAAAACTTGGGTAGAAGAGGCTGAGTTCGGGGTAGAAGA +GAGTGACTCTTCCTATGCAGAAGAGAAAGACTATTTCTTAATTTTAAGTCTCTGACATTT +TGGGAAGTGTAGGAATCAGATTTGAGCCCTGCCTGTGCTAGTGTTTTCTAGCTGCAGAGA +GACGTTTCTATAACTATTAGAAAATAATAAACAACAATATTCTTCCTTGTGTCTTTATTA +GTTTCTTTTCTGTAATATTTTAAATGTTATTGTCTTTCTGTTAAATTTTTAAAGGGATGC +AAAATATTCCCTGTCTTCTTGTGCAGTCAATCCTGTCTCTACCCCAAATTACTCTGGGTT +CTGGGACTTGGGCCTACTGCTGCTTGCTTACGTGTTTAATGCCTGTTGTATGCAGTGTGT +GTGTTAAGGCATGTGGAGACATGAGGTGGTCTCTCCTCAGTCAGTTTCCGCCTTACTCCA +TTTTAGACAAGATGTCTGACTGAAGCTAGGGCTTTCTGGCAGGCCAGCAAGCCTCCAGTA +CCATCTGTCTCCATCTCTCAGTACTGGGGAATCTCAGGTGCTTGCTCCGGAGACCAGGAT +TGTTTGGTGTTGATTGTGGATTCAAGGGGATTCAAACTCAGGTACTTATGCACTACACAG +CAGTCACTCCATCCGACAGAGGCAGCTTGGCCAGGATCTTAGGGCAGTTCGAATTCAACA +CGGAACCAGGGAACTCAAAGTGCACAACCTTTCCACACTGCAATGCCTGAGCTAATGTCA +GCCTTTGGGAACAGTGAGCTAGGGCTGCCTGAAGAGTCACCTGTGGGCCTGGGGAGGTGG +ATCTGTGGGTGAGAACCAGAGTTTAGACTCACATAACCTATCTAAATGCCAGGCAAATAT +GATGGCCCACCTGTATAATCTCAGAACTTGAAAAGCAGAGGCAGGGGCTGTGGAACAAGC +TGGCATTGGGCCAGCTGAACTGAGAAGCAGTTCCCTGAAGTGAAATGCTGCCTCAACAGA +GATGGACAGTGACCAAGGAAGACACTCAGTCAACCTCTGGCTTATACACACACACACACA +CACACACACACACACACACACACACACACACACACACTCACACACACTCACACACACATA +CTCACACACACACACACTCACACACACACACACACACACTCACACACTCACACACACTCA +CACACATACACGCACACACACACACACACTCACACACACACACACACATGTGCAAACACA +CTGTGTGTTCAAGTAGGCAAAGAAGGAATGAGCAAAACCAGACAGAAATACAAGGCTGCT +TCATTCTTTGGAAATGGGAGACAGCTTCTGTTGCTCTAAGACCTGTTTAGCATCAATAAG +ATCCAAGCTACTAGTAATATTTTAGCAGAATAGTTTGTTACCTATAATCTAGAAAAATGT +ATGCTCAGTAGAATTAGGATTGACTTTTGCTTTATTCTTCCTTTTCACAAATTTCTTTAA +AACTTTTCAGTTAACATGCTTCTTAGAGATTAACTGAGTAGCCCTTCCCCCACTATTCTC +TTTAGAAAGGAATAGAGGCTAAGAGCAGACTGGCTGGTCGGAAGAATGGGAACCTCCACA +AAGCTGCCCCTCAGTTTGGAGACCCCCAACCCCACCATTTCCCCAGCACAATGCAGACAT +AAGCTAAGCATTTACAAAAGATGCATAGACTTGTGTTCAGGGCAGCAAGCAGCAGTCCAA +CCACACACTTGCTTGTACTGGGGCCAAACCCAGTGATGGCACAGAGAACTCCTGGGTAGG +GAGTCCCCAGGGCTGGCACAAAGGCTGTACTCAGGGTGGAGAACTGCCCTAAAAGTGCCT +CACAGGGCCAGGAAAAGGCTCGGCGGGTGAAGGCTGCGCTTAGTCCTTACAGTCACATAG +TAAAAGGAGAAAGGTGACTCTAGCAAGTTGTCCTTTGGCCTCCATATGCATGTTGTGTGT +CAGTGACCACACACCACACACACACACACACACACACGCGCGCGTGTGTGTGCACATACA +CAAACCCAAATATATGTAATAAAATGATTTTAGAAGGCTTGTAATCTCCCTTATTAAATT +TAAATTAAGATAATATATATTCAACTACATTTAATTAGTATTACATGTAGTTTGAATTTA +AGATATATAAATTCAAACTACAACACCTACCACAAGACTACAGTATAACTGGTGCTTCTG +CAGTCTGTTTAAAGGGGAGAGCTTGGGTTAGGCATTCAACTTTTAATTTTATGAGTATTG +ATATATTTCATATATAAAATATGTGGCCTAAAACCCTAGCCCTAATTTTAGAAACTGGCT +ACACTCTGGCTGGAGATGTGAGAGTTAAGAGCATGTGCTGCTCTTGCAAGGACCCAAGCT +TGGATCCTGGTCCTTATCAGGCAGGTCACAGCTATCTGTAACTCCAGCTGCAGACCTTAC +GTCTGTCCTCCTTAGGCGCCTGTACTCACATGCACACACAGACATCTACACATACTTAGC +TCAGCTCTTAGGATTGATCCCTGGACAGTCATGAAGGGGTTGGAGAGACTTAGTAATGTA +GGCATCAGGGCTTGTAAGGACCCACCACTGTACGGCTGCACTGGTATAACCCAGAAAATG +TTATTACTAGTTGAAGTTACTTTTGCCGGTGAACTATGGGAGATATCTGAACTTAAATTA +TTCATATAACTAAATTCTTAATCTTAAAATGTAATTGTCTGCAGTTTTATATTGAGACCT +TATGTATTCATAAAACTGAGAAAGCCTTAATTCATTATTCCTTAGTGATGCTTTTGGGTT +TTGAGATGGCATTTTACTATGTAGCCCAGGCTAGCTTCCTGCTTTAGCCTTCTGAGTGCT +GAGATTACAGTGTGCCTTCACACCCTCCTGGTTAATGATACCAGGAACTCATATGGGCTG +TAACTATGCTGATTAAAGATTTGATTTCCTTGACACCCTGTGTGCAGTTGTGTATCTGTT +CATTCTTAATAGTTGTGAAATAAATCATAAAATCATAAAAGTAATCTCTCTTCTTTCATA +GGACTTAGATCAGTTTTCTTCTAATCAACTTCCTGCTATTGAAAATAGGGAAAGAGAAAG +TTCATTGTGATTTTTAAAAAAGTAGGTAGAAAAGATGCCAGAATCAGTGTGTGTGTGTGT +GTGTGTGTGTGTGCGCGCGCGCACGCGCGCGCGCGTGCATCTGTATGTTTGTATAATTTT +CCAAGAAGCATGAAATGTGGGCTTGTTTGGGTTTGTAGTGACTTGTATGGCTGTGTTTAA +AGAGGAGGATTTAGTATAACCCACCTATGATAATAAAGGATACACTGTTAAAATAACACA +CATATCTCTTTTTTTCCTATTTTTATTAGCAGGATGTTGGTTAGAAGAAAACTGATGTAA +GCTCTAATGAAGGGAGATTACGTTTATGATTTTATGGTTCATTTCACAGTTGTCAAGAAT +GAACAGGCACAAAACTGCACACAGGAGTCAAGGAAATCAGATCTTTAATTGGCATAGTTA +AAGTCCACATGAGTTCTGTAAGGTTTTGCTTTTTGGAAATCATTCTTTAATGTGTATTCA +GCAGTGACTAGCTGATTAATCAGTATGAGTTGATAGAATCCTTAGGAACCATTGTCTCCA +GAGCAGATCAATAGTCATCACCTAGGCAAGGTAGGCAGCGGTGGGATGGGGGTGTGATGA +GGGTGGAGTAAAGTGTGCCTTGTAGACGAGCCGATGAGTGCACAGTTGTGCATATATGCA +TAGCGTGAGTGTGTATTTAATACATTTTAATATCAAATAGATATTGTTTATGGATCAATG +GTGTAAATAAGGAAGACAGGGAAGAGGTAGGCAGGTCCATCTAGAATCTTAGAAACCTGG +GGCTAGATAGCTCCTAAAGGAAAGAGAGGTGAATGGCATGCAATTTAGAATTCCTACCAG +AAAGCATGCTAACAGGAGTCTGACTGTTGGATTGCCCCAAGCCTTTCATCGGGGTTCGTC +TGCTTGCGTATGGTTTTCCCCATGTACTGGCTGTTTTTGTGTGTCAACCTGACACAGCTG +CAGTTATCACAGAGAGTGGAGCTTCAGTTGGGGAAATGCCTCCATGAGATCCAGCTGTGG +GGTATTTTCTCAATTAGTGATCAAGGGGGAAAGGCCCCTTGTGGGTGGTTCCATCTCTGG +GCTGGTAGTCTTGGTTCTATAAGAGAGCAGGCTGAGCAAGCCAGGAGAAGCAAGCCAGTA +AGGAACATCCCTCCATGACTTCTGCATCAGCTCCTGCTCCCTGACCTGATTGAGTTCCAG +TCCTGACTTCCTTTGGTGATAAACAGCAGTATGGAAGTGTAAGCTGAATAAACCCTTTCC +TCCCCAACTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGGCTAAAACACT +CCATTTGAAGAAATGGCCACCTAGTTTTTCTCTGAGGAATGTAGAGTTTCCCTGAAGTCT +GCTCTCTTGTGTATCTCATTAAGCACACTCGTGGCGCTCTGTGATAGCTGGCTGCAGTTA +GGAGGAAGCCTACTCCACTTCCTTTGTCCTTCAGGACGCGCTTAGCCTTGGATGTTATCT +CTAAAGGTTTGAGAGCCTCCTTCAGGTCTGAAAGATGAGAGGAGAGAGACTTCCTCAGCC +ATTTTTCTCAACTGCTGTGCCACTAAACTGTCTTCAGAACGTGAGATTAGCGGCTGCAGT +GTGACTTCAGGTGGATTTGCCTCCTGTCCTAGGCATCTTCATCTCTCTTTTGAGGATCTG +CCCCACCCACTGTGTAAGCATACTGCTGCCTGCCTTCCCTACAGCCCTGGCCTTAATGTG +CTTTTATTGGATTCATGGACTCTCTCAACTCTTTGGAAGATGCCTTTGGCTTCTCTTCCA +GGCAGTAAGTGTCTGAGTGCTATTGAAGAACCATTTGGCTTAGCAGTAGATACTCTCCTC +TGGCTAATTTCGTTTCCATCTCTTCTGCAGCTCATACCTTCAGTTATATTTCTTTTCCTG +AGAGATACTTCCAGTGAGATGACAGTTTTTCAATCCTTTCTTTGCCCAGAGGTCTTGCCC +CTCAGAATAAACCAGAACTGCAGAAGGTGATGGAGAAGAGAAGACGAGACCAAGTGATAA +AGCAGAAGGAGGAAGAAGCTCAGAAGAAGAAATCCGACCTGGAAATAGAACTATTAAAGC +GACAGCAGAAGCTGGAGCAGGTAGGGCTTGAAAAAGGGGTCTGCTCTGAGAGGCAGGGAT +GCTGGATGCCAGGCAAGCAGAATTCCAGCAGGCCAGATGTGCGTGTGTGTACCCAGAGAG +AGACAGGAGTCGAATGCAGTGCCAGATGTGTGTGTGTGCCCTGAGAGAGACAGGAGTCGA +ATGCAGTGGAGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCGCTCCCTGAGAGAGACAG +GAGTCGAATGCAGTGGAGGGTGTACATCCCATTCAAGGCAGACACTCAGGTTCCATTAGG +AACCTAAAAGAGGCATCAGAGGCCAAAGCAAACTAGAGGGGCTGGGAAGGTGGTTCAGTG +ACTAAAGCATTTGGTAACAGCTGGACCTGATTCAGATCCCCAGAATCTATGTAAATGTGG +GGTGGTTGTGGCATGGTGGCCAGCCTGTAATTCCAGGACTTGGAAATAGACAAGGGATCC +CTGAAGTAAACAAACTAGATAGACTTTGTCATGTTGACCAACCCTGAATTAAGCCAAGAG +ACCCTGCCTTAAAAGAATATGGTAGATAGTGATTGAAGAAGATTGTCCAGGTCAACTTCA +GCCTTTCACATGGATGTTTACATACATGGTGGTGCATGCATGCACATATGTGTGTGTGCA +TGTGCACACACACACAAACACACACCGAAAAAAAGTTGAAGTATCTCTGTACTCCAAGTG +TTAGAATAAATTTGTTTGAGAAAGACTCCAGAACAGCTGTGTGTGAACCCAGGATATTCT +TTTAATTGTTGTCACCTCTGGGTATAGTTTATAGCAACAAACAAAGGGTCCATGCTTCTG +CACAGATTAAAATTCCTAAAGTTTATATACATATATATTTTTTTGAAAGTTGAGAGTCTT +TTGAAAAGCCATCCAGGACATAACTAATTTTTTGTGTTTGACATTCATTCAGCTTGAACT +TGAGAAGCAGAAATTGCAAGAAGAGCAAGAAAATGCCCCAGAGTTTGTGAAGGTGAAAGG +CAATCTCAGGAGAACAGGCCAAGAGGTGGCTCAGGCCCAGGAGTCCTAGGCCCAGGCTGT +GTGTGACCTGATGTGTCCCCACCATCTCTGTAGGAGCCCCGTCTAGACACCTCTACAGTA +CTGTTCTTGGGCCAAAGTCCTGAGGAAGAGAATCCAGACAGCTGAGAATTTTGACTATCA +AAAAAGGATTGCGTTTGATTTACCATTGTGGTAGATGAGTTGTCTCTGATGGTTGCAATT +CCCATTCGCCAAATGAAAGACATCGACCAGCACACAAGATACCATGGACCTGTGTTTAGA +CCAAGAAAGCCACAAAAGGAGTGAAAAGAGGCAGGAAGCGGGCACTGGAACACGCAAGAG +GGTTGTACTACTCGGCCTTTCTTCCATTCCAAGTTTAGTGGGACACAGAGCCTTCCTTGT +TAAGAGAATTGTTTGGAATCCCTCCTTGGGTTATCTGTTAGATTGTTTTGATTGCATCAA +AATGTATTTCATCTGTTACATCCAGTATTTGTATTTCATTCTGAGAACCCAGATTTCCCC +CCACCACCACCACATTATAAATTAAGAAAGGAGGCTATTACTGTTTATGTTTAATTATAC +CTATTACTTTGGTTGACATTGAAGTTCAGAAACAGGATAAGACATTTGAACATGTCAGCA +CCCATCATGAACTAACTGTAATTCCCTTAGGTTCTTGGCATGACAGTATGCCAGATATTG +CCTTTTCACTTCTAAGAAGGTATATACAGCTTGTCGATTCCTTTCTCGCCTTGATAACCA +TAGCCTTTCTGTTCCATTTTAGTTTGTCATTTCTTGCTCAACTATTCCTTTCAGTTGAAG +CAATTTCTCAGTTCTTTTTCGGATGAAACCAGAGTGTGTAACTCAACTTCTGTGTCCCAT +ATAGAGAGACCAGCTCTTTTGAGTTCTCCTGAGAGCAGTGTAGAGGAGTGTATATTAGGA +CTGGTGATGAGGCCTTTAGAGATTGTATGGAATGCAAATAGAGATCTGTTTCTAAGAGAC +TTTAGGGGAAGGCTTGATACTTTTTACATTTTGAATATTTTAGACTTGAGCTTTGAACAT +CTCCGGCGGATGGTCACAAGTTTCTTTCCCTTTTGTTTCCTGTGAAGATGACCATCTTGG +CGCTCTTGGCATGATGCTGTTGGTAGGATGATCCTGACTACTGTGTTGCATCTCTCAGGA +AAAGCTGAGGTGCTGGGCAAGGCTGCTCAGTTCCCTCTTGCTAGCTAGCATGCTGTTCAA +AGAGACATCTAAGTTACAAATAATATGAAAGTTCTCATGCAAAATATATTTTGTACTACA +GGCATGAGATTTTTTTTGGCTTTTTTTTTCTTTTTTGTATTTAGTACTTCTCCATAGAGA +TGATTTAACCAGTAATTTCTACACTGAAGACTTCTGTTTCCTTTCATGATGCATAGAATA +GCAGATGTAGCGCTTTGGAATCCTTGCTTAGCACACTAGATGCTAGTTTTCTCTGGGACC +ACTTCAGTCTGGTAGTTTACAGGCCCACATTCCCTTCCAGTCTGCATAAGAAGTAAGTGG +GTGATAATTCACTGCTAGATAAGAAGCCTGAGAGCTGAGTACAGCAGAGCGGATTCTTGG +TCCTATCAGCAAGTGCTATCTAAATAAAATATGAGACGCTGAAGATAAGGTGGTTTGCCC +TTGAAGATTGGCTCAGTGACCACTTTGTCATCTTCCTTTCCTTTGAGAAAGAAAAGTTCA +TTCACTGATTGTTGAAATAAGCCTCTCCATGCACACTGCTTAGTCTTTCTCTATGCATAC +AGAATAATGACATCAGGTGGTAGGGTGACGAGTCGGGGCAATTAGACCTTTTTATCTACC +TGGAAGCTAGCTCTGGAGATGTCCTGCCACTTGGCAGGATCTTCAAGGGCCATCGCTAGC +TCCCATAGAAGGCCTGATGCTGTTCTACTCTACAACACTGGGGGAAAAGTTAGCTACAAA +CATGTTTGCTTCCTGGTTGCACTCAGACCGGCCATCATCCTTGGTGGTTAGTGCTGCAGG +GTCTATCAAAAGACGACTTGTACATACAAGAAGTGATGGCTTCTGCTAGGTCTCAGAGCA +TCCGGGGAGCAGAGCGGGGCCTTTAGGAATCTGCTGGGAACTCACTGAGAATGCTGTCAG +TCACTCATTTCTTGCACTTAACACTGCACAAAGCCTCAGTCCAAAGCCTGAGGACAGGTC +ACCAACTGAGCAGTGTCGTGCTTTGAGCCACTAATAGGGGGGAAAAGGCTCCATTTTTCC +ACTCTGTAGTTTTCTTAAAATAGTTCTGTGTTTTGTAGTCTCCTGCTAGTAAAGTAGTAT +TGCTTTCTAAGCTATACCAGTTGACTTTATTCTTCTACTCCAAGAATCTAAACCCATTTG +AGTGTACATAATATATATAAAGGGAGCCTTAATGGATTTGTTTTCATAATTTAATATTTT +TTGTATTTGCTCTTGTATAATTGTTTTTTTAATGGAAAGTATTACAGAATCGAGGGTGAA +ATTCTTAGAACCAAAGTTATTCTTAATAAAAATCACCAATGCTTGGACCACGCAGCCATG +TTTGTCTCGTTTGTTTAAGGGCTATGTAGACCAGGAGGGGAATGTTGTAGCTTCCAAGCC +TCCCTTGGGTGGCTGTTCTCTCTGACAGCAGGTATGTCTTCTCTTTGTGCATTTGTTGAA +TCTGAAAACTTACATGGCGAACAATTCCATCCCCACATATCAGTGGCTCTCAGTGCTGCC +GCCCTTTGCAGGAAAGCACACAGCATTGTTGCAGTTGTTGTCCTTCAGGTCACAAGACTT +GGAATTTTAGGAGCTCAGGAGGACAGTAGAAGATGCCTTTTTGGAAGGTCCAGATTTTTT +TGTGCTTTTGGATAGTAAAAGTTTTAGGAAGTCTGCTTTTGTGCTGTTTTTGCTTACTCC +ATTGCGTGAACACTACCCTCAAGGGAGTTGGAATGCTCTATAAACATGGCTGTATTATAC +TGTTGCTCTTGGGGAGGTTCAAATCTCTCTCTTTGACAGGTCTCACTGTGTGACTTTCCC +TGGGCAGATAGAAGTGAATGTCTATTTCTCACAGATAGGATAATGAGAATATACCAAAGA +AACGATTCTCCCCATTTCTGGCTCGATCATCCACAGGGTTTGTTGGGGCTTCTTACAGGA +GTATGGGTGATTCAACAGAAGTCATCATCGAAAAGGCCGCCCCACATAAGGGCTCGTGAG +AGCTGCATCTGCCACAGGGAGAGCATCCTATCCCAGCAATCACTAGTTACAGCTGGATCA +GAAGCTTGGGTTTCATGTACTTCCTAAGTCTTACATGGTGTGTGTGGGTCTTAGAGCAGC +AGTGGGAGCAAGGCAGAAGAATGCCTGGGATGTGAAAAGCGAGGAGGGGACTGTTGGGGA +CAGAAAGGTACTGAAGGGAAAGAGGAGGCATTGCATATGAACTGAACATCGGTGCTTTTC +TTATCAGTGACAATACTCTTATTAACTTGCATAATATTTTCATTGTATTAGATATTATAA +ATATTTGACAACCCTGCAAGGGCCCTGTATACTCTTTTTAGAGACAGAACACCTATGTAG +CTTACATTAAGGCCCTGAGCTCAATCCATACAATAGAAATAAATAAAAATCTTTTTTGTT +TTTTTTTTTAAATACAAGCACTCCCTTTCAGGAGGGAAGACAGTCTGAAGAAAATAGCCA +CACAACACACTTTTACTTTCTATTTTGATCACTTGCCCAACTTTTAAGATCTTCGGAATC +TTGATCTTAAAGTCTGCTTTAATTGCCTTTGATAACTCAGTCAGTGGAGTGGAGAACTGT +AAAGTCCCTTAGAGCCAATTTAAGTTACACTGTAGACTCTAAAACCAGCACAGAAGGTGG +ATTCCACAAATGAGAGCTGCCCCCTTGGAGTAACTAAGTTCCCAGGGTGACAGTTATCTG +TGAAGTTTTAAGACTTTAGACTACTATATCTAAAATAAGTTTTAAAATTCTGTTACTAGG +TGTGCATGACAACTAAGGGTGTTTTATTTCCAAGGTTTTAAGATGAAACAATCTTAGGAG +CTACTAGGCTCACAGTTACAATTTTGCTTGATTTTTCTCTTGAGAAACACATCTGATTGT +CAACTAGGGATGTTTTCAGTATCTCCCCATCTGCTCATACGCTTTCTAGCAACGTATTAA +TTCCCAATTGGAATCTAGGATAAAAGTTACTTAGTTATTGAAGGTAACTTTATTGTTATG +GGCTTCATCAAGGTGTGTGTGTGTGCACGTGTGTGTGCGCGCATGCCAAGTGCTGCGGGT +GTTGTTGAGGACAACAGTGTTTGTGTTTACACGTGTTGAATGTGAACCCAGGGAGCACAC +TGTCTGACCTGTGTCCTCTGAGTATCTGCAGTTCCCATCTCCAGAGTGAGCCGGGCGGTG +GCGGCGCACGCCTTTAATCCCAGCACTTGGGAGGCAGAAGCAGGCGGATTTCTGAGTTCG +AGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAAGACTACAGAGAAACCCTGTC +TCGAAAAAACCAAAAAACCAAAAAAAAAAAAAAAAAAGTCTACTCCCCATCTCCAGAGTG +ACAGACAGGCTGTCAGCCAGCCTCCCTCCCCCTGCCCTCTTATTTCCTCAGTCCTGTGAG +TCTGCCCACTCCCCTGCCCTGCCTCAGCCACCTTCCCACATAAGTCCTGCCTACTGGCTT +TCTAAGTCAATTACAAAGGAAAACAACCAAATTTATTTTATCCCCCCCCCCCCTTTTCTC +TCCATTGTAGTCTTGACTTCACCCTGCCCTCCTCTGCTTCAGCTTCCCAAATGTTATCAC +GGGCTGACAAGCTTGCCTTGTATTTTCTCTCATCTTTCATTTTTCATTATTTTTCCGCCT +CTGAGAATTATTTTCCTCAACCAAATAAACATGTATGGTAAATATAATTACTTAGATGCC +CCAAACAGCCAGAACCAGAATGGCTGGCTTAGTGTGGCCGATGTTCGGGGACTTGCAAAT +CAATATTCAATACATACTTGAATACAGTGACCAAGACATTTTAGAAATAACTTAGATAAA +CTTAGTTTAAAGGTTTAGCCTTTGGCTAATGAGAAAGCCCAGTGGAGTAGAGTTAGTTGA +GATATCCAGCATCCACTTAAATGCCACTTAAGCATGACAGTTACCTGTAATCTTAGCCCT +TGGAGGTAGAGATATGATCCCCAGCAAGCTGGCTAGCGGGACTAGCTAAATCAGGAAACT +CTGGCTTCAAGTGAGAAACTCTCCCTCAATATATACAATGATGAGCAGTGAAGACAACGT +CCAACATTAGCCTGTAATCTCTCGTACAGGTGTGAGGCACATGTGTGTCTGCACACACAC +AAGCCTGTAATCTCTCATACAGATGTGGGGCACATGTGTGTCTGCACACACACAAGCCTG +TAATCTCTCATGTAGATGTGAGGCACACATGTGTCTGCACACACACAAGCCTGTAATCTC +ATACAGATGTGAGGCACATGTGTGTCTGCACACACACAAGCCTGTAATCTCTCATGTAGA +TGTGAGGCACACATGTGTCTGTACACACACACACAGGACTGTAATCTCTCACACAGATGT +GAGACACACGTGTGTCTGCACACACACAAGCCTGTAATCTCTCATGTAGATGTGAGGCAC +ACATGTGTCTGTACACACACACAGGACTGTAATCTCTCATACAGATGTGAGGCACACGTG +TGTCTGCACACACACAAGCCTGTAATCTCTCATGCAGATGTGAGGCACATGTGTGTCTGC +ACATACACACACACAGGCCTGTAATCTCTCACACAGATGGGAGGCACACGTGTGTCTGCA +CACACACACACACACACACACACACACACACACACAACAAGCCTGCAAAAATATGAAGCT +TTATTTCTATTATTTTTATATTTTAAAAATTACTTGACTACTACTATGGCCGTGCCTCTT +TAACATCCTCCTCAAGTCTCAGGAAAATTTGTCTAGACAAGATTACAGAAAGGGATGCCC +CTCAGACTCACTGAAGGAGGAAGGTCTGCATTTTTGACTGACTTTTTGCTTGCACAGAGC +CTGCCTGGACAGTTCTTCTGAATCCAACCATGACTCACAGGCCTTGGTGCAAAGCCTTGA +GTTGTTGCTTTGTCATGGGAGTTTTACAGCTTTTCTACTTACTGGGCGCTCGCTTGCTGC +CCTTCTCAGGAACAGTGTGTGCCTTTATTTCGCAAGGCTAGCACTGTCCTGCCTTTAGGA +TGCATTGATCTTATCCATTAGCATCGCCGAAACGTATGCCTTTCAGATTGCAAACTTAGA +GGGATCCGTTTGATATTTATTTATATTTGTCAAGGAGAGTAATCAGTCCTGTGTGAGGAA +TTTTGGGAATACTTGGCTATGTATCAACTTGAACATATTGATATGATATAATTTTCTGTC +ATGTAGGCTCTGCAATATTCTCTATATTTGGTACTCTAATTTTCTTTATTTCTCCCTTTT +TTATAGTAGTATTTCCTATATACCCAGCTAAAAACAAACATATCCATATACTTTTTTTAA +AACCTGTATATTCTTTGGAGAACAAGCAAGATGCCCATATATGCGAATCCTCTGTCAAAT +ACATTGGTTCTTTTTTCTTTTTTTTTTTATTAGATATTTTCTTTATATACATTTCAAATG +CTATCCCGAAAGTTCCCTATACCCTCCCTCCGCTTGCTCCCCTACCCACCCACTCCCACT +TCTTGGCCCTGGCATTCCCCTGTACTAGGGCATATAAAGTTTGCAATACCGAGGGGCCTC +TCATCCCAGTGATGGCCGACTAGGCCATCTTCTGCTACATATGCAGCTAGAGATACGAGC +TCTAGAGATACGAGCTCTGGGGGTACTGGTTAGTTCATATTGTTGTTCCACCTATAGGGT +TGCAGACCCCTTCAGCTCTTGGGTACTTTCTCTATCTCCTACATTGGGGTCCCTGTGTTC +CATCTTATAGATGACTGTGAGCATCCACTTCTGTATTTGCCAGGCACTGGCATAGCCTCA +TACGAGACAGCTATAACAGGGTCCCTTCAGCAAAATCTTTCTGGCATATGCAATAGTGTC +TGGGTTTGGTGGCTGATTATGGGATGGATCCCTGGGTGGGGTAGTCTTTGTATTATAGCT +GTTTGTTTCCTGAGTCAGGCTCTTGGTGTACAGCTCTGGCTCACCTATAGCTTGCTGCAT +AGGCTAGGCTAGCTTTGAACTTGTAGTGAGCCATTTCCTTATCTCTCCACCACCATCCAG +AGTTGGGATTACAGGTGCAAGCCACAATACCCAGCCTTATTTGTAAAGTGTTACACAGTA +AGAAAATGTGAATCCCAAGGGCTTAAAAGGGCAGAAATAAACATTAACTGGAAGTATTGT +ATTAACTCAATGTTCTTTATCATTCAGATACCATGTCTTGAAATTATTGGCATGTACAGG +ACATGTATTGGTAGGTAATAAACACAATGGTTTCAGCAATCCAATATCATAAAACCTAAC +AATTGATATTGCCAAGGTGAGGGAGTGAATGAATAAAGAGATGATAGGTGCAGTGTGTGT +GCACAGGAGGTGGAGTCAGAGGGGGTGCAACACCAGTCTGGGCTTTATCAATAAAGTGAA +GTGAAGCAGGCTCAGAATAAACTTCACTATCCTTTCTTGGCCCCTGCGATGGCTAGACTT +GGTTCTAACTGGTAAAGAGCACTTCTAAATCTATCTGGGTTATTTCCAGAAATAGTGGGT +CACTGTTGTGAATATGTATGTCACTGGGATGGGACAGGACCTAATGGGGCAAAAGCACAC +TTGTGCAAGCGATTCCTCCCTAGCAAGTGTGTTTAAGCTCCTGCCCTTGTGCCCCTCCCC +GTACCAGATCCTACAATCTTCAGTCTTTGCTTGCAAACCCTCACCAGCAACTTTCCCGAG +AGTTCCAGGCCTCCAGCCTCGATTGGGGCTGCAGACTTGACCTCCCCTGTTCTAAGGCTC +AGCTTCCAAACTGAGCAGCTGCTAGGTTCCCTGACTTTGCAACCCACAGACAGTCACTGT +GGGTTCATAGGACCTCTGCTGCTGTGAGCTGACCTACCACATTCCTGATTCCTGATTTGT +AAAATTGCAAACACGTTAGTTCCTTTGCTCTTGAGAACTTGTTTGTGTATGTAAGACTGT +AACTAGCTATAGGCCTTGTCATGGAAACAGTTTTGACCCTTATGTGGTTTCTCTGCTACT +GGAATTTAAGGTAAGTTGGTTCTACTCTGGTCCTTGCTGGCATTGTTTATATTGGCTGGG +GTCAAGGTGTCTGAGAACATGGAATAAATGGAAGCCCTGTAATGAGATACTGCTACTCTC +TCAGGCCTTGGCAGAGCCCCAGGGTTGTTCAGTCAAGGTCTTCCTGGATAATCCCCTACC +TTGGGTGATGCTGAAACTTCTGTTTACTTTCTTCTATGGCCCTGGGTAGGGCCTTTGTCA +GATTCCTTGGTACTTTTATTTCTCCTGCTAGCCAAATGCTTGAGATTTAAGCCTGGGGAA +AGGCTGACTTCTGCTTCTTCCTGAGGCCTCATAGGAGCTGTGACAGAGGCTGGCCTGAAT +AGAATTAGCAACAGAATGGAGGTCTGTGCCATTCTGATTGAATAGCCAAGGTCCACTCAC +TACAGCATATCTGCTGTCATCTGCCCTTTGTAATTTACTTTTCCCCATCATTCCAGGACA +CAGTTGCATCTGGATCAGCCAGGTGCCAGCAAGGAGGGAAAGTGTTTTGATTTAAAAAAA +AAAAAAAAAGAATTGCTGCTCCCAGGAGGGCAGTGCCTTACCCCAGGAACCAGAGTCAGG +GGTTCCTAGGTAGCTGGTGTGGAACTGATAAGCAGTCTAGGACCATGGCATGGAAAAAAG +TCACTATGTAGAACTCCAGTGAGCCAAGGCATTTTGCTGAGTCGGTGCCATTTTTAAGAA +GTGGTCACAGCGTGAGCTCTCTTCCCATTTTCTGCTTTCTTCCTCAGCGATTTTGGTGTT +TCTCAGAGATAAGCAGCCATTTAACTGCTTGTACTTAACAAATACAGATACAAGATGGCT +TGCTGGCTCCAGTGTTTGAAGTGTGTTTATAACTTTGTTCAGACATAAGACATTGCAATA +ATAGTCAATAAGAGTTCAATACAATGTCACAGGAATGACCAGAAGACAGTAACTACAGGG +AAAAATTCCAGCAAGAACACACACACTAAATCGTATGGTTTTATTGCTAGATGGGTGTTC +TCTGAAGGTGACAGTGGATGCCAGCAGCTCAGGTGATATAAACAAAACATGGATTTTCTT +TATCTTCCCATCTCTTTCTCTAGTTTCAAAAATTAAGACTGGGTAAGTTTAGGGGCTGGG +TAAGAACCTCACTTCAAATCTCCAGAATGTACCAAAAAGCCTACATGATTGGACACATCT +CTAATCCCAGCACCCTTAAAGAAACATGGAAGGTGGAGAGTCAGAAGACACTGATGAGAG +AATCCCTGAGGTTGCAAGGGCCAGGGTTACATGGTGGCAGATAAGAGACCCTGGGTCAAG +CAGAAGGCAATGACTTACACTCGTGGTTGACCTCTGATGACCACATGTGCATCATGGAAT +GTGTGTATCTGTACTTACATATCTGAAGGCAAGGCTCTCTCTCTCTCCCTCTCTCTCTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTCACACACACACACACACACACACACACACACACG +GATTGGGTGGGGAGAGAGGTACAAAGAAAAGCAGGCCCTTAGGATTAGTAGTAACATAAG +ACCTGGATTAGACAGAAGGAGAGCAAGTGAGCATTTCGTCTTCCCATGTACTGCATCCTA +GATGTGCCTATGGTATATGTGTCAGCTATCTCCACAAACCTTCCTGAGGGTGTGTATTGA +TTTGCTTACTAGCAGTGAAATTGTGTGCTCTGCCATGGCAGAGTCAATAGCCACCAAATG +GTAGGCTATTCTGACCCCTCTGCCCGGCCCCGCTCCCACCCCGTCCTGCATACAGGATAA +CATATCATGCCCATGCCTGAGACTGCAACATTGAGCTCAATTAGAGCCAGCACCTTGCCC +TTTTGAAACATCAAGGCAAGTCCAGAGACACACATTGAAAGAGTCACACAGATGCGATAC +CACGACAACCATGAAGGGTGGTGTGAAAACAATGGCCACGGTGTGAGAACAGGTCACCTC +AGCTTCTCATACAGCTGGTGCTGGGAAACATGCCCCCCATCACTACATTCTCTGTGTGCC +ACTTAGTGGGTGCAGTGTTTGACATTCAGGATCTAATAATCCTGTAGTTCCCCACTGGGT +GCTGCTGTCACTGCAGCTGTAGAGAAGAGAGAAATGTAGTTCATTAAAATTAAGTGAGCC +CAAGATCTACCTGGCCCTATGACACCCCTGTTCGCTCTCCAGTTCTCAGGGATGGGGCCA +GGCTCACTCATTGTCTGAGTTACTTTTCCATAGCTGTGATAAGATACTGCAAACAAGACA +ACTTATAAAAGAAAGGGTTTAAGTGAGGTTATAGTTTCAGAGAACTGGAGTCCATCATGG +GTGGAGCAGAGGCTGAGAGCACACTGGGAATGGTGTGAGTCTCAAAGCCTGCTCCCAGTG +ACACACCTCCTCCAACAAAGCCATACTAATCCCTCCCAAACAGCTCTATCAACTGGGTAC +TAAGTATTCAAGCATATGAGCCTACGGAGGCCATTCTCATCCAGACCACCACACTCATCT +AGATTAGGAGCTGGGAGTTAGCATACCTCCCCTCCTCACATCTGGCTAACCAAATGGTTT +TGCCCACTTAGCTCCCTAAATCCATCCTGAATTTTTTCATCCCTCCCCAGTAACACTAGC +ATTTCAGCACGACAACTTCTGGTATTATGGCATCCTTTTTGGTCTGTCTCTCATTTACTG +GCATCCTGTTGATTTGAGGGTAAAGACCAAAGCTATGTATCCATTACAAATGAAGCTCTA +ATGCATTTCTTACTCATTGCAATTTTTACGCTTCAGGCTTGCCAATTGGTAAGCATGCAG +TAAGTATCTGTTGAATCAAAGTCAGACCTTTCCAGAGTCCACACACTCCATCTCCGGCAG +AAGCAGCTCTCACACCCGTTTGGAGTGATTCCAAGGTGCATGCATGACTGCACTGGTGCC +ATGCATGCCCTGCCATGACATTGATTTAGGAGGGAAGAATGCAAGCGTGCTGCAGATGCT +TATGGTCAAGACTGTGCTCTTCCAGGGGATGCTTCGTGCTGTACCTCCACATGATCCACA +CAATTCCAACTCTCCACCTGTTCTTATATGTGCTGCTACTGAAAGGGTCTGTAAAAGCCA +TTTGTGATAAAAATCAAGAGGCCCAAGAAAATTATTTAGAAAAACAATTAGAAAGAAAGG +TTGGCATTTGATAGTGGTCGGCTGAGTTTTCATATTGAATGTGGGTAACTTGTGAAGCTA +TATCAGCAGGTGTTTTAGCCAAAATGTGACATTTGCCACATATGACACAGCACTGGAATG +AAATAGGAAAGACAGTTGAATTGCAAGTAAGATTAGGTGAAGAAAGCTCACAGTGTGACT +TCAGGTTAGACAGTTTCGTGTCTGTTCATGGCCACATCCCACCTCTATGACAAGTGCATA +CTAGATGTACTAAAGACATGTTGAATAAATGAATGAGAGTATGATTTCAGAAGTCTATGT +GCCAGTGAGGATGGATCCTGTAGTGTAAGAGACTAAAGTTAGATTTTGTTCTGTAAAGCC +CACCGTGGGCTCATGGGACTCTCTGAGAAGCTATCCACACAGCATGCACTCAGAGCTGGC +TGTAGCACCTCATTCTATATTACCATGACAGCAGGGTGCTAATTGGGCTGGAAAGTTGAG +GACGGTGGGTGTCATTATTCAAAGTGAATTATGTGGTTATACCTCTATACCTACTGCAAA +AGGAGAGGAGAGATCTCTAATCTCTCTGTATCTCTCTCTGTGTCTCTGTCTCTGTCTCTC +TCTGTCTCTCCAACCCCCTTTCTCAAACACACACAATGAGAGGAGTGAACCTGTCATTGC +TGAACATCAGTAACTAACCACAGCAGTTGCACATGGACAGGTTCTGGAGTTTCCTTGGCT +TTCATGATTCTTGAAAGCATTGTCTATTCTCCGACTTTCTCTGTAGTCACACACATTCAA +GAAACATATACACATGTAGATAGATGACTTTGTGATCTTCTTCACTCTGCCATCCCCGCC +CACTTTATCATTCCCATCCTTGATAATGACTCCCATCTTCTCAATTCATCTCTCTCTGTG +TATGTGTGTGTGTGTGAGAGAGAGAGAGAGGGAGAAGGAGAGGGAGAGGGAGAGGGAGTG +GGAGGAGGTAAGAGAGGGAGGGAGAGCAGCTCGTGCACTGTGTGTTGTGTCGATGATTAC +AGCAGCCTCGCATCCAGAAGGCAGTGTTTCATAGTTTCTAGCCATCCTTTGGCTCTTACG +ATCTCTCTCCCGAGCTGCTATGATTGTCCCTGGACTTTGGAGGAAGTGAGGTAACTTTCA +TTTAGGGCAGAACACTCAACAGTCACATATTCTTGACAGCATGACCAGGTATTAATTTCA +TTTAACATCCCCTGCTGCAAAAATGAAGTGCTCTGACTCAAGCAGAGAGCAGCACTAGTT +GATAGTATAAATGTTTCTGAGGCCGCATGACTACATTTTACTACATTTAGAAAAAAAACA +AAACATAACACCAAAACAATAACAACACAAACAAACAAATAGCAGTAGTATACTCTCCTC +CAGGGGCTGTGACTTCCCAAGCCGTTGGTTTTGATGAGGTTTACAGCAGCAGGTATATTT +ATGTTCACTGCTGCGGAGCAGACCTCAGATTCAATCAGAAAGCAGTGGGGGGGCCCCTAT +ATTGGACATTCCACTATTATACCAGTAGGTAAATCTGACATTTTTATAATATCAAATGAC +TCTGAGAATCTTTTAACCATGTGGATTTCTACATATTTCTGACATTTTTATAATATCAAA +TGACTCTGAGAATCTTTTAACCATGTGGATTTCTACATATTTCTGACATTTTTATAATAT +CAAATGACTCTGAGAATCTTTTAACCATGTGGATTTCTACATATTTCTGTCCAAAAGAGT +ATGGGTCAAAGTTGAGGAACTGGTTGCTTGAATTTCACAATTATCTTTCAGATGACACTA +ATGATATAAGTTATATAAGCTCAAGAAACGTATTCACAGATACTTGTATGTATGGTCAAG +GAGAGAGCCCCTTCTCTATGGTTTTTCCTCCATATCTGACACTGCAGATTTAATCAACCA +CAGACTGACGCTATCTGGAGAAACACTGCATCTGTATTGCACATGAACAGACTTTTACAA +ATCTTATTGGTCCTAAACAGATGGTGGAACAACTATGTACTCAGCTTTTACTAGAGAACT +GGAGATGGCGATAGGAAGACACGCATAGGTGACACATGAGTACGATGCCATTTTGAATGC +TGACTTGGGAGTACGAAGGTCTTTGAATAGTCCCTTGGGTTTATTGATGCTGAGGGTGCA +CTGAATGCCTCCCTTTTCTATCCCAGGTCTCAAGACTTGCAGTTTCCTCCCCTCCCCGTG +TCCTCTGCCCTCTTTTCTTTCCTCCCCATTCTATTTTATAAACAATTTATTTATTTAATA +AATAATAAATAGTATTATGTATTAGCTTTTCATTTTACGTGTATGAGTGTTTTACCGTCA +TGGTATGTATACTGTGTGCATGGCTGGTCCTCACGGAGGATAGAATATGGGAGAGGTACT +GGAGTTATGAGTAATTATGTGAGCTACCATATAGGTGCTGGGAACCAAATCCAGGTCCTC +CGCAAGAGCAGCTAGTGCTCTTAACCTATAACCCATCGCTCTAGCCCCTTCTTTGCTTTA +TAAAGACTGAATCGTGGGAGACAGCTGTTTGGTCAGTCTGGCTGTGCAGACCTCTGGGTA +ATCAGAGAGTCTGGGGCTCATAGCTCTGTGTCACAGCAACAATAGCATCTATAGAGCACT +TTTTTTTTTTTTGCTAAGTGACTTAAAAATGCAGGCTATGATCAATAATTTTATTTCTCA +TAAGTGTTCTTGAATTTGCATTTGCATTTTATTAAGGGATGTTTACTGTGTTTTATGATC +AACATTCCATGATGCTTTTCTTTGGAGCGTGTGGTTTGGGGGTAAAATAATTTTGTTTTT +GTTTTTGTTTTTGTTTTTGGGTTTTTTGTTGTTGTTTTGGTTTTTTCAAAACAGGGTTTC +TCTGTGTAGCCCTGGCTGTCCTAGAACTCACTCTGTAGACCAGGCTGGCCTTGAACTCAG +AGATCCTCCTGCCTTTGCCTCCCGAGTACTGGGATTAAAGGCGTGCGCTACCATTGCCTG +GTTAACAATTTTTATTATCTAAGGGAAGAAAGGGTATTAATAAGAAGGGTGAGAAGGGAA +GGCAGAGACATGGGGCGGTGACAATAGAACATGCACACAAATGTAACAGTTTGTAAAATA +AAAAAATCCACTCCACAAGAGCAATTTTTATTTTGAGATTTATTTTCTATTTGAATAAAT +ACAACAAAGAATTGTTTATTGTGACCTTCTCTGACCCCAGCTGGAGTAGTTCATAGCTTC +GTGACTTTGTGTCTATGATCACTGAATACGAATGTATGGAGAACATGGATTTGCATTATG +GAACTGTTACTGAAAAAATATTCTTCCTTCCTCTTGAAGAGTTATAGATTTCCATCAGGG +CAAGTGGGTATCCATTCTGGTGTCTTGGCTTCCTGTTGAAGAGGGTGTGAGGGGAGATCT +TTCCACAGTGGAAGAAATGTCTGGGCTGGAATTCTTTCAGTCAGTTCAAAGCCAGTCAAA +TCAAGGCATGACTGAAGTTTAGGAGCACACAATTCAAATCAGGCAAGAGAGATGTTTGCG +AGCAAACAGCCTTTAATGGTAAATGCATAGGCTCTGGAAACACAGTTTTGCATTGCTAAT +TGATTCTTACTGAATGCTTAGAGGCACTAACCTAAACCAGAGGAGAGGGGTTTCTGTGGG +TGTGTGGGCTGGCCCTCGGGCATGGGCATGACCTCATTCACATTGCCTTAGGGTCTGGAG +GTCCCCCTATTCTCTAAAGAAGTTGGATCCAGCAAAATAGAGGTGAACCCATGAGATAAA +CTGTGCCAGAGTCCAGCCGAATAGAAACTACAAAGAAAGATCAAGGCCAAATCTGAGAAG +CACACAACTGAATGTTGGCTGCAGTTCTTTCTCTTCCACATTTTATTTTACTTATTTGTT +TGTGTATGTGTGTGGTATAGGTGTTTGTGCTCCATGTGCACACATGTGGGGGAATGCATG +CATGCATGCATGCATGCGCGCGTGCGTGTGTGTGTGTTTGTGTGTGTGTGTCTGTGTATA +TGTGTATGTGTATGAGAGAGAATGCATCAAGGGAGGAGGACATCAGATGGCTCTATTACA +TTCTGCTTTATTTCCTTAAGGCAGGGTTTTTCACTGAACCTAGAGCTAGTGTTAGGGTGT +ATATATGCTCCGCCCAGGGAATGGCGCTATTAGAAGGTGTGGTCCTGTTGGAGTAGGTGT +GTCACTGTGGGTGTGGCTTTAAGACCCTCATCCTAGGTGCCTGGAAGGCAGTATTCTGCT +AGCAGCCTTCAGATGAAGATGTAGAACTCTCAGCTCTGCCTGCCTCCTGCCCGTTGAGAT +ACTGCCATGTTCCTGTCTTGATGATAATCGACTGAACTTGTAAGCCAACCCCAAACAAAT +GTTGTCTTGGTCATGGTGTCTGTTCACAGCAGTAAAACCCTAACTAACACAGCCTGGTTG +GCAGCTGGCAAAGCCAGGAGGCCTCCTGTGTCCCCCACAGCTCTGGGGTAACAACAGGTG +CACAGGCAGCCACACCCAACTTCTTATGTATGCTCTGGGGATTTGAACTCAGACTCTCCT +GCTCCACAAGCCCTCTTATTTGCTGAGACATATCCACAACCCTTCATTTGAGTTTTTATG +CATGGAAGCTTAATGTACAATAAAGACTTGTATTGTCTCAAGTGCGGCTATTTCCTTCCA +CTTGGGTATCATTTGGCTAAGATACCTCTTGCCTCATTCTTAGTACCATTTGCTGAGGTT +CTCTCATTCCTAATTTTTTTTAGGTTTTACCTACATTTACACACACACACACACACACAC +ACACACACACACACACATACACACACACACACACACACACACACACACACACACACAGGT +GGGAGCTGCATATGAGAGAGAACACGAATATTTTGTCTTTCTGAGTTTAGGTCACCTCAT +TTGGTGTAATACTTTCCAGATCGCCCCACTTTCCTTCCGGTTTCGTACTTTTGCTTTTCG +TTAAAGCTGAATAAAATTCCACTGTGTGTGTATACCATGTTTCTATGTCTGCTCACCTGT +AGATGGACATCCTGGCTCTTTCCATCTCCTTCCTGTTGTGAGAAGAGCAGCAAGGAACAT +GTCTCTAGGCAGACACAGGTTCCTTTGGGTATCTGCCTAGGAGTGGTGTACCTGAGCCAT +GGTGTAATTCTGTTTTTAATTTTCGGAAAACAAAAAGGAGGTTAAAAAGAAAAAGAATGT +TAAACAGGCAGAGAGATACGCATGATATAAAAGCAGAAAGGAGAGGGAAGATACAAGTTG +TGGGGCAGAGAGATGGAGCAGATAAGAGGAGACAAGAATCCACTAATATGACACTGTTTG +TAAATGTCATATTGATACCTATTGATTCATATTGATTCAGGATGGTTTAAAAAGTAAATT +TTAAAAAGATTTTCCCTCCCATCTTTCTCTTCTTGCACAGTGAAATGAGGGATGCCTAAG +TTGATCGTAAATCACCATTCTCCAGTGAGTTTCTTTTCTGTAGGCTCTGGGGTGGTACTA +ATGCAAAGCACTTTAGCCAAATTAAAACTCTTCCGTTCATCCCCCAGGAGCCTGCTTCTT +TCCAGGATCACCGTAGCCTGTTTGTCAAGGGTTGTTGTCTCTGCTGAGTGGCCGTGTTTC +TCTTACCATCTTACTCTGTACATGACAGCTCTGGCTTTGGATATGCATTGCCACGTATGC +CTTCAGCTGACAAAGAAGGGAAGAGGCATAAACGCAGACACATGGTGGTGGTGGTGAGCC +ATGACAGAGAACAGGGATTTGAGGAGCAGACATCTTTGGAAATAGAGACCCAACCTGCCT +CTTCTCTCCCAAGGCTGAGTTCATACCTTCTCTTGTGTGAACAAATGTTTATTCAGCACT +TATTACATGTCAGCCAGCATACAGATAGAGAAGGGGTAGTTGATGGTTAGTTTAGCTGGA +TTGAGGGACACCCAGGATACTCATAAAGCCTACCTCTGGATAGCCAATTAGGTCATGAGG +GCTCTGATCTAGTTACTAGTTTAATTCATTGACGGATTCAGTTTTAAGTAGACCCCTGGG +AGGTGGAGTTTAGTTGGAGGCATGGGGCTCCATAGAGCCCTGAGCCTTTCCTTTCCTGTC +TCATCATGTTTCCCGTGTACCCTGATATGAGGTGGCCTGCCTTGTTGTCCCCACCATGGT +GGAGTGAAACCTCTTCGACTGTGGCTAAAATACATTCCTCTCCCCTGATGCTCTTCTCTC +TGGAACTATGGTCATGGGGATCAAAAATAAGAACGAATGGAGAAAATTCTCACAGGTGAG +AAAGAATCCTTGCCATGGAAAGAGCCCCTCGTGTGTCATCCTGGGTGACAGGCAGGCACA +GAAGGGCAGCTGAGATTTTCCCATGAGATTGTGAGGAAAGCTCAAAGTTGGCTGTCATAG +AAAAGTACCAAAGTCTTGCCCTCTTCCCATGTGAACTCACCACACACATGCATGAATTTT +GTGGGAGAGCAAAATCCAGTAAGCCAGGAGCAGGGGCCAAGGGCAGCAGCCAAGAGCAGC +TGATATCCAAGACCAGCTTATCTCTGGCTTGTCATCTCCAGATGTTGGATCAGGACAAGT +CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTCTCTCTCTGTCTCTGTCTCTCTGTCT +CTCTGTCTCTCTCTGTCTCTCTCTCTCTCACTCTCTCTCTCTCCTGTGTGTCTATATGTA +TATGGATGTGTTTATGTGTGCACACATGCATATGTATGTATTCGCATGTGTAACAGGAGG +CTCTGGTGTTTCCCATAAACAGTTTCAGATGGAGTTCATTTTGGGTGTTAGAATTTGGGG +ATGGAGAGTGAGTGCACAGTAGAATAAGCTTAGGAACTCTCTCTGGACTCAGAGAATCTT +ATATTAGTTTTACCACCTTTTTGCTTTTGTAATACTGGAGAATTCTCTGGCCTCAGTTTC +CTCATCTATAAAATGGTCATAATGATTGTATTCTGCCGCAGACTAACCCCTTATTTGGGT +CTCCTGTCTGCGTGGAACAGGTCTCTAGTTGCAGGTGAGCAAGGAGTCAGCAAATGACAA +ACAGAAGCGACACAAGAGAGTGTGTAGAATCTGAGTGTATTGTCACAAAGTGAACACCAG +TCTTATATAATACAGAAAACAAAGGGGTAGGATGTCACGGCTGGCAAAGTACATTGAAGT +TACCTGACATTGAAGTTACCTGGAATGACTCCAAAAGGACTTACAGGAACCAGGTAATAT +TTACAGTAAAGATAAAACAGCCCTGCCTAGGGTCAGCTAATGACAGCTAAGGATTTCACA +CCCTAGTCACACTTTGTGCTACTCCTTTGAGCCTTGTGAAAGCTAGCACCAGGGGTTTCT +GCTCTAGCAGACCTTCTCATGATTAATGCAATACCACAAACCTCCTATTTCCTAGGCCTT +GATAAATTCTTGTATGAGTGTAACTTGGCTGTTCTTTTAAGTATTTGTAGGGAATCTCCA +TTTGTCAGAAGAATTCACCAACTTTCTTCTAATATGAAATGTAGCCTGTTATACCTGGTT +GTAGTGAAGATTCCAGTCTCAGTGGGATTCCCTACCTCTTACATGGTAAACCCACCTATT +AGCTAGGTCATTGTGTATTCCCTTGTTTGGGTGAGACTGGCTACTGTCCTAAGTAATCAC +TCTGCAGACCAGCCCTGAGCTATTCTAGCTTCTTCTTTGTAATGCCTACTTTCAAATCTC +TACTAGAAGTAAATTTGAATGTTACTGAATAGGTAACCTTTTCACTGAATTCCTACTGAA +TTCCAAGCTCGTTAGTTCGTTGGCTTCAAGGATTTTCTAGGACGTTGGAACACTGGTGGA +GGCTTACCTATGTCAGAATTCAATCTTTAAAGGCACTTATAATAAGATAATACTGAAAGA +GAGCACATGGATCCATACATCAGACTAACACGGGGATAGGGTATGAGTACACGGGTTATG +AGAATGCCAAGGTTCCAGGAGGTTGAGTTTCCTTGAAACTCCCTGCCTCGTGAGTGCTCC +CAGGCCTCTCGGCCTGCCAAGCAGACTTCACTGGGGTAGACGGAGCAGTGTTCGCCTCCC +CGGGTTATGTGTGAGGTGGTTAATAAGCATAAGTAGTTACCATTCTCGTATTTATCTATG +TTTTGTTTCTATGCTGTTCAAGCTAGGCAGGGCTCTGTCACCGGAATCCTATGCCATGAA +GGACTGCAGAGCCCATGTCACCAACAGATTACAGATCCAGCAGTAACTTGTATGATCTTA +AACTCAGATGTCTGTCTCCAGATTCCTCTTCTGAAAGTCTGTCCACATTGGCCTTAAGAA +CTTCAAGCACCATTTTGTGGGCTAACACTCCACTGTGCCCTCACTTAGAGAAAGCACACC +GAAGCCATGGTTCAAGGCAGAGACATGCTGACCCCTCCTCATTTTGTGGGAGCAGTCAAT +CAGGACAGTCCTGTTGGCACAGGAAGGAAAGCTTTAAGGCCAGGTCAGAGCCAGGCCATG +CCTTGCAAAGTCATTTGGGAAGCCAGAGGAACCTAGAACAAGAGGAGAATGTTTGAGGGG +TGAATTCTGTCGGGGCTGGAAGTTGGTGTTTTTCATGAAAGTCCTGGCATGAGTAGTTGC +TCAATAAATAGTTTCCTTTTTGGCAATATTGGAACTTGAACTTGTGCTTCTCACATGTTG +GGTGAGAACTCCATGACTGAGTTCCAGCTCCATCCCTTCATTTCCTGTTAAACAATAGAT +GCTCAACCGAAGCCCAACCGGAAGTCTAGTGAATGTTGTTTTTCAGCAGTGCGCAGAGGA +CTGGGCCAGTCACACTGAAGGTGGAGGGTCAGGAAGCAAGGCACACACAGCAGGCAACTT +GGTCCAGAAGGAGTCAGCGCAGGGGGTGAATGAGAGTAAGTAGCTTGTAGGAAGCGAGCT +CTCCCAGGGACACAGCGCAGCGCAGCGTTAGGTCTCCCTCCCTGTGCCGGCTTTTGACAT +CAGGACTCAGCAGCTCTGAGTTTGATCCTTTAGCCTAGGACGCTCATACCTATCGTTATA +AGTGATTGTGAATGAGGCTTAAATAAAGTAATAAAACCGACTCCTAGCTAGGACCTAGCC +CATACAGACCCTCAGCGCAGGTGGTTGAACCTGTTTGCAATGGCCTTAAAATGATGCCGG +ATGCTGCCACCTACTGGGATCCAGTGGAACTTTTAAAATATTTTTTAGCTAGAATAATAA +TCCACGTGTGTTAGTTTGTTGGTGGTGTTATTATTTTCCTTACTGGTCTTCGTCTCCTCA +CCACCCCAGGCCCCTAGTTTTCTGCTCTTGTCTGGCTGAGGTATTTACTGAATGAATAGT +AAGTGTTGTTTAAACCTGTCCGTGTGGTATCCAGTTTCTGCCTCCAGAAGAGTCCACTGT +ATGAATCTCAGGGCTGCTGTTTACTATGAGGCAGGGGACAGCGTCTGAGCTTCCTGACCT +TCAGTTTTCCTGGCAGGCTATAAAATGGCCTCCATCTGTTTGGAAGAATGAGTTTTACTC +ATTCATTTACTCATTCATTCATCCAGCGAGTGAGCTTTTAGGAGGAAGGGGAGTGTCAGT +CTGCAGAGGAAACAGATGGTGCATGGGGAGGGGCACCCCACACACCCATACCTTGCAGTG +ATTCACGGGAGACTGATTGCCCCCATCCGCTGTCTCTCTTCTTTTACTGTATGAGAGTCA +TTTCCTGAAACACAGATCTCCGCTTATGATGGCCTCACTTCAAATTTGTCACTACGTTGA +AGGCCAGTCTGCCTATCATGGAAACTTTGGTCCTATTCAAACTGGTCTGCTCTACCAAGC +TACTTCTGGGTTTCTGAAATGGTAGTAGACAACCTTTACCACAGGTTAGACATTGTGCTA +AGTGTTTTATTGGATAATTGTTATAGCTTCCCAGGACATGAGCCTTATGCCTGTTATAAT +CGTGGAGCTATAACAATAACGTCAAGGGACATCTTCAAGGAGAAAGCGTGGCTTTGGTTC +AGTTTCAGATGTCTCAGATTAGGGTTCCCAGCTCTATTCGATTCCCAGCTGGTGGGGTAG +AACATTATGCCAACAGGAACCTGTGTGTCTTAGTTTGGGTCTTGTTGCTATGAAAAGACA +CTATGGCCAAGGCAAGTCTTATGAAAGCAAATATTTAATTGGGGTTGGCTTACAGTTTCA +GAGGTTCAATCCATTATCATCATTGCAGGAAGCATGGCAGCATCCAAGTAGATGTGGTGC +TGGAGACGGAGCTGAGAGTCTTGATTTGAAAGCAGTCAGGAGAGACTGTCTTCTGCATTG +GGCAGAGCCTTAGCATAGGAGGAGTCCCCAAAGTCCATCCCCATAGTAATACACTTCTTC +CTAAAAGTGCCACTTCCCATGGGCCAAGCATATTCAAACCACCACACTGTGCTAGAGACT +ACTTATCTCATGGTGGATGGGAAGCAGAGAGGGGACAAAGAACTGGGGACAAGTTAGAAC +CATCAGAGATACGCCCTCCGTGACCCACTTTCTCTAACTTGAATTGGTCTCCCATAGTTT +CCACAGTCTCCATAAGGAGCCCTGCCAGCTGAGGGAGAAATCTTGAACATGTGGACTCCT +GGGAGAACTGTTCATATGAAGACCATAACACTCTTAGTCAAACAGTTCAAATCCAGGTCT +ACCCAGCTGCAGAAGACATCCCCGAGCCTCTCTGCCACAACTGCCATATAGCTGTCTGCA +TCTGTAGCCTTCTCTACACAGCTGGCACTCTGGCCTTTCCACTCCTTCCTGGGCCTATGA +CCCCGCTCAAATACCCCATTAACACTGCTACTTCTAACGTGCACACAGTGCTTATGCCCT +CTTCCCTGGGAGCCAACCCTACTGCCATGCCCCATCATGAATGTTAGAGATCCTTCATGG +ACATGTGTACCCCCTCGGCACATGGGGAGAGTCTTAGAAACACACATAGACTTTGAACTG +TCAGGACTTGCTGAATAAATGAGAGGGCACAGGAAAAAGTATTTGAACGGTAAGATATCA +GAGAGACAGAAGTCAGATGCACTCAATCACCCTTCTGCATAGAAACAGATCTAGGAAGTC +ATGTACTAATTATGCACAGTATTGTTTTTTTCACTGACTTTAGGTCACTGTCTTAGTCAG +GGTTTCTATTCCTGCACAAGCATCATGACCAAGAAGCAAGTTGGGGAGGAAAGGGTTTAT +TTAGCTTACACTTCCATACTGCTGTTGATCACCAGAGGAAGTCAGGACTGGAACTCAAGC +AGGTCAGGAAGCAGGAGCTGATACAGAGGCCATGGAGGGATGTAACTTACTGGCTTGCTT +CCCTTGGCTTGCTCAGCCTGCTCTCTTATAGAACCCAAGACTACCAGCCCAGAGATGGCA +CCCCCCCCTCCTTGATCACTAATTGAGGAAATGCCCCATAGCTGGATCTCATGGAGGCAT +TTCCCCAACTGAAGCTCCTTTCTCTGTGATAACTCCAGCCCATGTCAAGTTGACACAAAA +GTAGCCAGTACCATTGACCCCTTGTCAACTTGACTCACAAACACATCACTAGTAAGCCTC +AACCTTTAGTTTCTTAATCATCCCCAAGATCTAAACAACTTTAAAAGTCCCACAGTCTTT +ACATATTAAAAGTTAAATCCTTTTAAAATATCCAATATCTTTTAAAATCCAAAGTCTTTT +TTACAATTAAAAGTCTCTTAACTTTGGGATCCACTAAGATATTTTCTTCCTTCAAGAGGG +AAAAATATCAGGGCACAGTCACAATCAAAAGCAAAAATTAAACTCCAACTGTCCAATGTC +TGGGTTCTAACTCACAATCTTCTGGGCTCCTCCAAGGGCTTAGGTCACTTCTCCAGCTCT +GCCCTTTGTAGCACCCACCTTGTCCTGTAGTATCCAGATGCCTGTACTCCACTGCTGCTG +CTCTTGGTGGTCATCTCATGGTACTGGCATCTCCAAAACAATGCATGACCCCTTCAGTCT +TGGGCCATCAATTGCAATTGAGGCTGCACCATCACCAATGACCTTCCATGGCCTCTCACA +GTACCGAGCCTCAGTTGCTCTGCGTGACCCCTTCATGCCTTCAAAACCAGTACCTCTTGG +GTGACCCTTACACATTACCAAGTCCTGCTGCTGCACGAGGTACAACTTTGGCTATCTCTG +GAACACAGCCTCTTTGTGCTTTCAGAAAACACTTCCCAGAAGATGTCACCTCAATGATGC +TGGTCTCTTCTTAATCACTGCTAAATTCTTAGCTCCAGCTAACCAGCATCAATATTCCCA +GAAATGCAAAGGTTTCACTTAGTAGTTCTGGTATCTTGTTAACCACAGCTGATTCTTCAG +GCCCAGCTAACCAGAACCACAGAAGCATCCCAATCAAAACAGCAATGGCCCTGAAAAGAG +TCTTTCATTTTCCTTTTAAATTTCACAAGCCAGGCCTCCATTTTCTTCACTGTTCTCAAC +ATTATCTTCCAAACTCCTACACAACATCCCACAGAGCTCTTAACACTGAATGGATCTTCT +AGCCCAAAGTTCCAAAGTCCTTCCACAGTCCTCCCCAAAACATGGTCAGGTTGTCACAGG +AATACCCCACTGTTTTAAAAATAATTTAAAAGTAGAATTATGAAACACTTTTTTGCTATT +GTAGCTATTATTATTATTATTATTATTATTATTATTATTATTAATTGTTATTATTATTAC +TTCAAGAGATGGCTAAGCTCACAACCAAAAATAAAAAACGTAGAAGGCATCCAGATATTA +TGGGTGATGAGATGCCTCAAAGGTTAAAGTACGTGATGCTGGAGTTTGAACCCCTGAAAC +CACTGAGGTGCCAGGTGGGTGTGGCATCTTGACCACAGTTCCAGCTTTGGGAAGGAGATG +GATTTCCAGAGCAAGCTGGCTGCTGAGACTAGCTATAATGGCGAGCTTTGGCTTTGACTG +GAGTTGACTCCCAATATCAACCTCATGCACCCATCTTCACATAAATCCACACATATACAG +ACATACATGTATGCAAATGTACAGCATACTCACACGTATGTGAGAATGGTAAAGAAAAAG +TAAAGCATTAAAATATTGAATAATTGGAGAGAGTAATATGGTGGTTTCTAGACATGTTTG +GGAGGGGAAGTTGGGATAAATAAGTCAAAGTACACAAATACGCTGGGTAGAATTAACAAA +ATCTATGTGCGTAGTAGAGACAGTAATTAATAAGTCTTCTTTATAAACAGAAATTTGCGG +GGTATTTTGAGATATTTTTATTAGTTATGTATACAAAATGTCACTACAGACGGTGACATA +TGTTCATTTACTGAATGGCAGTGATTATTTCACTGTGTATTTGCATGTCAAAACATCATG +CTACATACATTACATATTTACAATGCAAATAAATTCGAACGTTATTAAATATGTGGTGAT +AAGTATATATGTTTGCCTTATGAAGAGGAAAAGGTTTCCTAAGTGCTTGAAGATTCCTGC +ATTCTGTTGTTACTTTTCCATGTTTATAAAAATTTTACTATAAAAATTTACTTTAAAAAA +TGAAAACTAAAAAGTAGTGTCATTAGCCTTCTAGAGATTTTTATGCTTTTAAAATTTTAT +TGAAAATAAGAAGTCTCAAATAAGATGAAGAAATATTCTATACTGTGGGCCAGAAGCTAT +TCTCTCCAAATCAGCATTGTATTCAAAGAAAGCTCAGTGTGGTTTGTGAGTTTGCACAGC +TCGATAGGCAGACTCTAAATTTAATTTAATTGCAGCAGGTAGGGTCAAGGACAGCTAAGG +GGGAAGTAAGGCCTACCAGATGCCATTGGTATCCAGTATAAACTACAATTGATATTTGTC +CCATATCAATGCAGAAATTTTAAAAATAGAACAATGAGTTGATATTTATAGGGGATGGAG +GGAAAGCTCAGTGATTAGGACCATGGCTACAGGACCCAGGTTCTATTTCCAGCACCCACA +TGACAGCTCATAACTGTCTGTAATTCCAGGTCCAGGGGATCTGATGCCCCCTTCTGGTCT +CCGGGAGCCAAACAGTCATGCATATGAAATTGTTAAAGGCATATTTCTTAGATACTGTAC +TTGAATATATAACTTAGGTGATATTGCAAGTCAATGAAGAAAGACTGACGTATTAAGAAC +ATTTAAACACTTATCTAAGTGAGAAACATAGAAGAACCTATTTCATTTTATATACAAAAC +AATTTTCAGGAGGATATATACACAGCTATAAAAGTATCATCTCTTAAGTTTGGCAAAGGA +TAATGTGATTTGAACTAGGAGGCAGTCATCTCGCTCAGGTCCTTGGGGTTGGATGCAGCA +TTCACCATGGGGAGAGATAAGGAACCTTCTTAGTAACTTCAATGCTCTGTTTCTCAGCTT +TGGTCATGCGTTCCTAAGCTTTTGCTTATTATTTATGATATAGCAAAAGACCTGTGCACT +CTTCTGTAAAAGGAAATACTTCATATTATAAATTTCAAGTGATGAATTCTCAGTGAAACC +CTGTGATTCATGATCTCGATTATAAATCTTGGTCATCCACGAAGCAGACACTAATATACA +GACACAAGAAGGAAGTAAGCCAGGTGTATTCTCAATGGAATAGTCTGGAAAGAACGCTCT +CCTCACTCGCTAATGGAGCTCCCTTTCCCACTGCTCGTCTGCCAACATTTCTAGTGGGAC +CCAACTGTCATCCCTGCATACTGAAGGAAATGCATGTATACTGTCCCGGGGACAACGGAG +AGACAGGATGCTTGCATCTTGCAGCAGCTGGATTTAGATTACATTCACTTTACAACTTGC +TTATTTTTAAGTCACTATGACTAGCAATACTGGCAGTAAATGTGCAGTCTGTGACATTTA +GCATTGCATCATGATTTCCCTGTGGCCCCTAAGGATGTGGCCCAGGGAACCATCCCCTAG +TGTAACAGTTCATCAAGGTTTCACATATATGGGCTGGTCCGAGGCCCCCCAGCACGCATG +TAGCAGAGGACTGCCTTGTTTGGCCTCAGTTGGAGAGAATGCTTGAGGCCCCTTGAGGGG +ATTGGCAGTCGGGGTGGGGTGGGGAAAGGGGAGCGGGGAAGGGAGGAGCACCCTCTCAGA +GGCAAAGGAAAGGGGGAATGGGATGAAAAACTGTGGGAGGGGGCAATGTATGGACTGTAA +TAAATAAATAAACAAACACATACATACATACATACATGAATAAATTAAAAAAGAAAGAAA +CAGGTTTCTATTAAATACACACAAGGGAAAGAGAGAATAGCAACCAAGCCTTTTTTTCTT +TGCCATGGCTTAACACATCCCTCTTCACCCTGTTTTATTTACTCTGATTTATTATTTATT +TATTTATTTAGTCTCAAGTTCTTCTTTCATGTTCAATTTACATGTTTGCAAGATCTTTCT +GCCTTTGAGGACCCAGAAAATCCAGGGATGTGTATGTAAGCAGGGATACATGAAATCTCC +TTTGTCCTTTGAGGATGGACTTTGAGATGCTCCCAGTAAAAAAATCTCTCTCTCTCTCTC +TCTCTCTCTCTCACACACACACACACACACACACACACACACACACACACAAGAGAGAGA +GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGAGAGGG +AGAGGAGGGGAGGGAGGGAGAGGGAGAGAGAATGAGACATTGAATTGAAGGAGAAAGAGC +TTGTGCAGTGATATCTTATTTCCACCATCTCCCCCTCCATAAATGTTTTTGCCATTTCTT +TAGTTGAAAGGATAAATTTATTTGAAAAATAATACCACACGAGGAAGAAAACATTAAGTA +AATTTAAATTAATTCTGAAACCTATTTTATTGTTTAAGTTTCTCCCAAGACACTGTTGGT +ATCTGGTGTATTTTGTAACCCCAGCGCCTGGCATAGTCCCCAGTAGTGGCTCACCAGGTC +ATGTTAAATGTAAGGAATGTTGGGGCTAGTGTCCAGGCTTTGACGACTGATCTGTCTCAG +TCACACTTTACGCAGGATCTATGGACTCAGATACTCTTATGAGAATTTTGAAAGGGGAAG +AAAATTCCAAGCACTAAATACCCCGGACTTGACTGTATGATGCTAAGATCCTAAAGATCT +GAGATGCTGTTGGTATCTGAAATGAAAAGTTGAATTGTTCTGCTTCTGGTCAAAGAGTTT +ATCATGTATATCTTGTCCCCTAGGGGTTTCCTTTTAATGAAATGTGCAGGTAACAGATGA +GTTTTGGTGGGTGGCTAAGAGAGATGCTTTCTACCAACATGGTTCAGGAGTCTGCATTAG +ATCTTCCTGGCACCAAATGCTCCTTGCATGATGGGTCTTGAGTATGAGAGAGAACAGGCA +TCTCTCGACAGAGGAAGTCATAGGACTTTCCTACCATTGGTCTCCATAAAATTAAGTGTA +CACAGCAGAGGATGCCTGCTCAGAAGCACAGAAGGTTAGGCCTGGGGTTTTTCTCCTGCC +GGAGTTAGCTCTTCCTGGGTTCCTGGAGAACTTCCCTGTCTTCTGAGATGTTCAGATGTC +TAGAATCCACACCTTTGCTGCTCCACACCCCCAATCAGCGAGCTACCCAATTACATTAGC +AAGTGAATTTCCTTTCATATATGAAACTTCCCATGTCCTTCTCCTGTCCTCTTCTCTCTT +CCCCTGCCCTTCTCGCCTATTTCTCCCTTCTCCTATTCTTCTCCCTTTCCTCTTTCCCAA +TCTCTCTCTTTTCCCCTTGCCCTCCCATCCCTCTTTCCTTCCCTTTCTACTCCTCTCCTT +CCTCATCCATCCTCCATTGTCTTGATTGATAGAAAATGCCATGGTGGAATCTTTGGGGTC +ATTCATACTTGATTCTACCAGACTTTGATACAAAACCCCTCAGAAGCCTAGAAAGTCATC +AGTCATTTTTGGATAACATATAACCAATGATCTATTACCCTCTTCTTGGAAACAGGCTTC +CAGACAACTAAAGGGTCAAGGAGAAAACCAAGGTGAGTTTGACTATGTCATAGCATGGAA +TGTTGAGAGAAAAGCTATCTATATATTATGGAGGTAATGGTGAGTCACAGTCTTTCCAAC +AAATCAGATCTTATATCATGGATGCCTCCATTTAACAAATGTTACTGCTGATTTATCAGT +AGACAGACAAAATCCAGCATCTTTATTGAGCTAAAAAATGGACAGTGAGTGAATTATTGT +GCTATGTTGATTCTGGAGAGCAAAATGCTTTACATTAGTACCTCCAAAGCTGGGATGCAG +TCTATGGTCACCAGCATCTTACAGTTAATATTGGCCAGCTAGTCTTTAGGTCATTGTTGT +TGTATAAGACTGCACTAACCTGGCACACTCTGTGTATATTATTGCTACCTGGCCTCAATA +TGGTTAACATTGACATTGGCATCTATATTATAGGATTCCATTTGTCATTAAAATATCTTC +TAGAAGGTTCTATAATGATCCATTGTTGAAATGGAAATGAAGAAGTAAAAAATATTCATC +ACTGGCAAACTGAACATAATATCTATTTTCCTGTAACAACCTTCTATTCTTAGATGCCAC +AAAAAAGAAACACTCTCAAATGGAAAACAATATGTCCTATATTCTTACTATGTTACAGTT +GCTAAAGATTGCTAACACGTGCCTAGGATGCCCACAAGGGCAAGAGACATCCCTAAAATT +TTTTCAGATTGATAAAAGAATCTTGTGAGGTATGCACTAAGTGAGGTCATAATTCAATTG +GCAACATTTCTCACTTGGTGAGAATATAGGACACACTTTTTTCCAGACAATGGGATGTGA +TTGACCACTTACATGAGTTACAAATGTTAGAAGACAGAGAGGAGTTTTGAATGTGTGTTA +TCAGATGAGAGGAACCAATGTGACTCCCTGGAGAAGGCCAAGCAGTGGAGATAGTTGGAA +GGCCAGGTTGTTGGTGGGGCTAGGAGAGAAGAAGGCATGAACAAGAAGGGCACAGAGGAT +TTACAGGCAGTGGAACTATTCTCTATACTGTACAATGATGGATGTGTGCACTTGCCTAGA +CCTGTAGAATGTCTGATGCTTGGGTGCACATGAGTCAGGTATGAAGATGTGTGTCTATAA +TCCCAGCATTGGAGAGGGAATGGCAAAAGGTCAGATGTTTAAGGACAGGCTAGGCTAGAT +GATAATCCATTTTAAGAAAACATCAAGCTCTTTATTGCCAACTCGACTGGGTTTGGAATC +ACCTAGAAGACACATCTTTGTATCTGTAAAGGCATTTCTAGAGAGGTTTAACCAAGGAGG +CAAGACCCATCCTGAAGGTGAGTAGCACCATCCTAGGGACTGGGGACACAGACTGAAGAA +AGCAAATAGAGCTCTAGAATTCTTCTCTCTCTGCCTCCGAACTGAGGATGCAATGTGGGC +AGCCACCTTCCCTCCACTGCCTCATCTTCACTGCCATGATGGACCCCTCAGATGATGAGC +CAAGATAACCTCCTCCATTCTCAACCTGCTCTCACAAGGTTCTTATTTTTTGGCATTGCA +ATGGGTACGGTGGTATAATATAGATACATATTATGACTTGTCTCCAAAAATCAAAAAGGA +TAAAAGAGTCTAGACTTTGCAGATAATAACAGATAAGCTAATATAGATTGGTTGGTTATA +CTAAGTGTAGGGATGTTGATGTTGGAGGAGTCAGTGTGAATACAGGGCCTGGAGGCATAA +GGTGAACTCTATTTTATTTATTCTTATTGTGAAGCTATACTTACGTAAAACATATAGCTT +ATTTAAGGGGAAAAACCCTCAATGATGTAAAAATAATTCTTCCTTCACGGTAATGATTAT +AATTTTGGCACTATGCCATATTGTTTTAACAAATCTCCAAAGCAAGGGAGATTAAGATTA +AGATAAAGATTAGGTGGTCACTAACGTGTTACTTCATTTGATTTAGAGAAGGGAGGTTAT +ATTATGCAACAGTTGTTGGAAACAATTATTGTTTAATTAAATTTAAGGTCGTAAGTTTTC +GTAGACTAGAAATTGGATATAGGACTTCAAAAAGCAGATAGGAAAGGAACAAAAAAATTT +AATGAGCCCAGTGTGCGTCAGGAAAGGAAACGCACAGGAAATGTAAATAGAAAACTTAAC +AGAATTGGTTACATAAAAGGTATCGTGGCAAATAGCGGCTTGCTCTTGAGACACAGGCTG +GTCCTGGGTCCAGTGAGGCATCAGGAGAACGCTGCTGGAGTTTTCTTCAGGACTCTGGTC +TGTGAACAGCCTCACAAATGCAGTGCATCTCTTCGAGTGGAGGGGTTCTTAACAAAGGGT +CTTTTGATGGCTTCACCCCTCTTTATCCAGGGCAGCCTCTTGGACAAGGCATCTGTTTGC +TGCCACTCAGGGAATTGACAGAATCTTCTTCATTTCCATCCTACCCACTTGGCTTGTGTG +ATCTTCCAGCTGCAGCTAGAGATAGGATGCGGTTATTATAAATTCCATTCTACTTTCACT +TCCTGTGTCACACATATAACCACGTGGGTTACCGCATCCTGGATCTCTGACCCACATCTG +TGTGAAGAACTGCTACCCTTACCTTGCAAGCTGTCCACCTACGTGAGTGGAGTGGACACC +TTTGCAGTCATGGAAGCTTCTCTGTATATTCCCTCCTCTCCCCTCATCAGCTAGAGCAGA +GAACTGGCACACACAGCACTTTATGAATGTTTGCCAAATGTGCAGTTCTGATTTACTTTA +TATTTCTTACCTTCGGTAGCGGAGCATCAGGGCCAGCCAAGTGGGTAGTTTTAACCAGTT +CCATTTCACTTCACAGGGTACTAAATTCACAAAATAACTTCCTTATATGAATATATTTTA +GTGGGTTTTTAATTACTAAATAAAAATATCTTTTATTTTATTGCAGAGCAATAAATTGAT +CTTTGGTTTAGCTTATCATTCTTTTATAATAGTGAATTCCAAATCTAGAAGATGTCACTA +AGCCAGCTGTATGAACCACACCATCAGTTTTTGTGGCATCTGGGGTGTCCCTCTGTGGAT +AACCTTTTGTTTGTGAGTACAGTGCTCCAACCTACCAGCTGGACAATCATTCAGAGATAA +TAAGGCAACACAGCAGTTCCTAGTGGCTGTGTTTGGTTGGTTCAGCCTTCAGCTGACATG +TTTTATTAATAATAGCAATCCTCCTTTGCCTTTCTATTATTTCCCAGTGTGATTAATAGC +AAGCTCAGGGATGCAGAGAGCTTTACAATAGTAAATGATCATTTAAGTTAGGTGTTGACT +GCTTCCTGCTGCCTGTTCGAGTAAAAACGGAGCTGTCCAGTGTGGAGAGCAGTTTCTGCT +ATAGAATTTAGCCACCAATAAATATTAGAGTTTAATATTTAAAAGAAGGCATTGAGGAGG +ACCTGAGTGCTGAAGGCTGACCTTTCTGAAGCAGAGTTTGGGTGACTGCAAGGATGAGTT +ATTGCATTAGCCTTTGGGTGTCCAGTGTCAGGTGTCCAGAAAGTCTTCTGGGAGATGTGA +GTTAGCTACAGAAGCGCAAAGCCAGGAAGGAAGGGCACAGAACTGGGATAGAAGAAGGAA +AAGGAAGTTGTTTTTTTTTTTTTTTTTTTTTTTTGGGACTGTATCAAATAACCCAGTTTC +CTGACCTCAGCCCCAGTTTTCTTTCTGCAACAGGATATGGAAGCAGAGCAAGGGTCTGAT +CACATTTCTCATTGACTTTGGGAGCCCATTGATCGGGGGCCAGTAGAGACCAGCTGCAAT +GTCTGGTAATGCTGCTGAAATTGTTCTGAGGAGTAGCAACCAGGTGAGTAGATATGGCCT +TCTGCAGACCTCCCAGCTATGAAAAGAAGGTGTTTGCAAGACGAAGATTAGCAAATATCT +TGCTTGCGTCTGCCATGTTTCTTTTTCCATGAGAATATAGAACCTTATCACTGACAAGGA +TCCATGGTCTGTCCTGGATTCCAGAATGCCTGTTAGAATATTTTAAGGTTTTCCTAATGC +CAGCTGCCATGCTGGAGTAGAACATGGGTATAGATTAAGGTTTGCTCAAAGGGGAATGAT +GGGAATGATATAAAGCGATACTCCCTTCTCTTGTGGGAGCAGTCTACATTCCCCTAGCTT +TAGTATATCTCACTGGCTCCAGAACCCCACGTGTTGATAACTGGTGATCCATATGAAAGA +AGATGGCAGGAATTTTACACTTCGGTTTTATTTTCAGCCCAGCCTTCTTGTTATCCTCTG +GTTTGTGCCTGATGTTCTAGGCAGACCGAGTCGTCCTGTTAGTACTGATGCTTTCCAAGT +TTCATTTACTGTATTGTCAACACAGCGGATCTTTCTCTGGCTGCGTATCTAATACTGGCA +TCATTTTAGCAAAAGTCTTGGGTTAGAGGAACAGGAGATTGCATAGGCTGAAAAATATGG +CTTACATTTCTGGAAAAAGCCAAGCTGCTCTCCTACATGAACTTTAGCTCATTCCCTAGA +ACTGGGTTCATAGTAGTCTATCAATTTACAATAGTTCGGAAATGGTCTAGAGGTCCATTA +GTGGATAATGACTCCCCTGCCCCCCCATACACAAGCAGAGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGAATAGAATTTTACTCAGCAAGTGAGATAACCAGGCCCAGAAACACAATTATA +CATGTTCTCCCTCTTGTGGGAATCCTAGCTTTGAAATTTTAGAGCAGTATGTTTAACTTT +GAGTACAAGTAAAGACAGAAAGGGACCATTGGGGAATAATTGTTCTGAGGGAAGTAGGAT +TACAGAACTCATTAGACATGAAGGTGGAGGGCTTCTGGGGTAAATAAAGCTAAGCAGGGA +GCAGAGGGAGGGTATGGAAGATGAGGAGCAAGGACAGAAATGGTAACTGAGGGTATATGT +AAAAGCCATAGAAACCTATTATTTTATAAGCTTGTAAAAAATAAAAAAACTAAAAGAAAT +AGGTTGAATAGAGGTACTCTCCATAGCAGGAGGATGCTGCTCCCAGAAGCCATGAGCTAT +TAAATAAAAATCTCAGTGCCAGTGCTAAGTGTGGAATATGCCCTATGAATTATTAGTCAA +AAAGTCTCGAGAAGCCAAAATAAATCCAGGCTATTGACACTGCTCACCAGAACTTGAAAG +GAAGCCCATATTGGTGAAGACATCACATTACTTGGGTCACAGGAGATCAAAATCAAGCTG +GGATTGGAAGTTTTCTCCTAATGCCTAGCTTTCAGGGAGCCAGAAGGTGCTGTGTGTGCA +GGGAGAGAAAAGTCACTAACAACTGCTTCAAGTGAATTCTGGAAACTACAATAAAACCTG +TCAGGCAAAATGTGGTCTTTGGTGCAAAAGGAGCATAAATGTTATGGGAGTAGCCAGTTG +TTTCCTGATGGGATTTGAGGTCTGTTCTGTAGGAGGAAATGAATGCCATCTGATTATATA +TATATATATATATATATATATATATATATATATATATATATATATATATGAAGAGAGAGA +GAGAGGGGGGGAGGGAGGGAGGGAGGAATGGGAGGTGTGAAACTACTAATACTATATATT +ATACATATATTAATAGCATACTATATAGTATATTTTATATATGCTAATATAGTTCATTAT +ATTTTTATTATATATGTATATATGTGCATATATATATAGTCAAAAGATTTAAAAAATTAG +AAAGAAATAAGAATAAAAGCCCAGAAGCCTGTCTCATAGATGTGCTCATGAAATGTCTAA +ATGCCCAGTGAACAGTAGCTAGCTACAATTTCCTGGGTGTTACTATTATCATTGGTTCTA +GTGATAATGAGGAGAGTTTGTAATACCAACAAAATTCATACCGGATCTTTTTCCAGTTGA +GGGAATTCTCCAAAATCCAAGACAAGAACTCCTCCACAAATTGTGACTTCAAATCATTGT +GAATGAGACCAGCGTGCATCAGCAGAACATCTGATGGCCAACTATCAGTAGGTAAAGGAC +TGCATTTGCTATGGTTCTTTCGGATCCCGTCCCTAGGGTCCTGACAAGAGGCCTTCAGAT +CTCCCCATGCATTTTCCAAGGACAGTGTTTTCAGCTCCCCCCCCCCCCCCCGTTCTCATC +AGGGTCTCGTCAGGGTAAACACTAGGCTGGAGTCTGGTTGGAGGCAAACAGAGGATTCCC +TCTCCCACTGAGCCCTGAGTCTTTATCTTCCTCTCCCCCCTTCCCCTCAAGCCCAAGAAC +TAGTATTCACCTCTGAAGATTAAACCCAAGAACACCCCTCTCTGTGAATCCTTGAACCGG +ATGCATCTGATCGGCCATTGTGGTTAAAACCTGAGCCTAGTCCTCTGGCTGCCCCCATCT +TAAGGCATGATGGGTGTTGCTGGTTTACTTCCATGCATCAGTTATTTTGTGTTACTCTGA +TAAAATATCTGATGAAAGCAACTTAAGGAAGGGTGTGACAAAGGATATAGTCCTTCGTGG +TGAGGTGGCACGAAGGTGACAATGACTTTAGCTGTAGTGGCAAGGGCTTCAGGCAGGTGG +TTATATTGTGCCCATGGCCAGGAAGCAGAGGAGATGAATCTGTTGGTCTGTTTACTAGTT +TTTTTCTTCTGTTCTTCCTTTTTATACAATCTAGGATGCATACCCATTTGATAATGATGC +CCATATTCAACCCAAGTCTTGTTTACCAGTTGAATCTCTCTGGAAACCTTCACAGTCATA +CCTAGAGGTGTATCTCCTGGGTGATTCTAAATTTGATCTAATTGACAATGAATATTAATT +ATTTCATTTTCCAAACATAGGCGGTCTCATGGATTTGAACTATCTCTTGCTACTCTTGGT +AGCTAGTATAATTTACAGTTATACTGGAATATAATGGGTCCATATGATGAAGGCGTTGCT +CCCTGTGTGGCACTATGGGGTGGAAGTAGAACCTTTTAGGGGTGGGGGAAGGGCCTAATG +GAAGCGATTTTGCTGTTTTTAAGGCGAGGTCTTGGTGTGCAGCTCAAGCCACTTAATACT +TGCTAGGTAGCCCAGGCTGGTCTTGAACACACAGCAGGTCTCTGTTCTCTTTGAGTGCTG +GGACTGCAGGTGTGCACCAGAAGCTGCCTCCAGTGGCGGTGCTCAGGCCTCTTCAAAGAG +GACAGTAGATGGCACCTCAGCCCCTTCCCCTTTCTTCTGCCTTTGCACCATAAGTGGATA +GCTCTGCCCTACCACACGCTCCCCGCCATGAGAGGACTAGATGCAACAGACCCTAGAGCA +ATAGTAACCAATGCAGACCCCCAAACCTAAATATATCTTTGTAAATGGAGCTTTTCTTTC +CTCTTTGTAAGTAGATCATCTCAGATATTTATGCTAGTGGCAGAAAGCTAACAGTGACCT +CTGAGCCACAATGATACCATCCCCTTCTGTGAATCCTTGGACCAGGTGCATCTGATTGGA +TCTGGTCACAGAAGATACTTTGCGAAGTATTCGGATGAATCAACAACCGAGAATCACCGC +CAGGAAGGAGGAACTGCCACACCTTCCTTTGTTTATGTTTCCTAGCTGTGGCCTACACAA +ACCCACATTCAGCCTGACAGAGAGCGGGATCGGTGCTTTCCGGAACCTACTGAAAAACTG +GTATTATGATTATATTTTCATGTTCCAGACTTATTGAAATGGCTTTTAGTCCCTATGCTA +AGGTCAAAGGTTTAATGGATGCTTAAAAAATCTATTATTTTTATTTCCTACATTTGAGTA +TTTGCCTGCACATGTGTATGTGTACCACGTGTATCGCTGATGATGGCAGAGTCCAGAAGA +GGGTGTTGGATCCCCTGCAGCTGGAGTCACAGATGGTTGTGAGCCTCCTGATGTGAGTGC +TGAGAACTGAACCCAGGTCCTCTGGAAGAGCAGCAAGTGCTCTTAACTACTGAGCACCTT +ATAGGTGTCTAATAATACTTTTTAATCACGTGACATTTTGCTCAAGTCTTCTTTAAACTA +GTATGTTGGCTTATATTTACCCATTCTCAATTTTCTTAGTTTTCCAGGAAGGGAGAAAAA +CCCACTTTTAACATTTTAAATTTAAATTTAAATTTAAATTTTAACATTTAAATGAATACT +AGCCTTCAAAGAAACTCTAATAATCACAAGGTAAGAGGTAAATATGGGGGTGAACAGCAA +CAGCGAGCAGTAGACAAGTAACTCAACACTAGAGGTCCCTCTCTTCTTAAGATCTAAAGG +CCTGCCCTGTCTGGGATCTTAGCCAGCTTCAGTGGCTTCTGACTGGGAACAGAAAGTGAG +GAGCAAAGGAAATCTGAACCAGAGAATTCTTTGTGGCATTGCAAATTAGATCTCAGGCAG +CAGAGGCCTGCATCACTGAGTTCTGGCTCGCCCACAAAGTATTTGCTCCCCAACTCTCAG +CCCCAGCTTCATTTTGTTCTATTTCTATCTGCTTCTTAATTTAGCCATGTGACTGCATTC +AAACCCTTTTATCTCGTCCCCATCTGGAAGGCAATCTGGGTTGGTCCTGAATTTTTATTC +CTGTGGAATAGAAGAGAGTGACAGAGTCCCCACTGCTCCTCCGAGGGTCACTGCGATGCC +GAGGTGAACTGAGGGATTTCACAGATCAGGTGGCAAGGGCTCATGGCAGACAGGAAGAAG +CTGACATTATTCACACGCAGCTAGCAAGTCAGAGAAATGAGGGCTTAGATGAGGGCTGTT +GTTTTCCAGCAAGGGCCAGTGTCTGGCAGGCAAAGAACTAAGGAGACAGTCTCGTGAGAA +GGCCAGAGCTTGCTTTTAAAACCGGGAAGACAATGGCGACCAATACTGGGAAGGAAATGG +AAAGATCACATAGGAAAGGAAAGCTCTCTTCTTCGTCTTAGTAGTGTCACCTCCGGTGAA +GAAGGGGACACCGAGGGTGACAGTCTCTTTGGAGGTCTCCATGATGCTCATGTTTTTCTT +TTTAATGTTGTGTGAAATTTTAGCTTCATTGTGAAGTCTAGACAGAGCCTGGTCCTTTCT +CTGTGTCTGTCTCCCAGAGGCTTCTGTTTTCTTCTACAGACACACATACCTCAGCATCCT +TTGTGGCCTGGTGGTGGAGCTGGAAGCAGCATTGGACACTCTGTAGTGACCAGAAGTAGT +GTGTGTGTGTGTGGTATTTGTGTGGTGTGTGTGGTATGTGTTTGTGTGGTGTGTGTGTGT +GTGGGGGTGTGGTGTGTATGCTTGTGTGGTGTGTGTATGTGTGTGTGGTGTGTGTATGTG +TGTGTGGTGTGTGTGTGTGCTTGTGTGGTATGTGTGTGTGTGGTGTGTGTCTGCTTGTGT +GTGGTACATGTGTGTGTATGTGTGCTTTATGTGGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGGTGTGTCTGTGCATGCAAGCACTTGTGCAAGGCTCATGGTGACTCTGGAA +GGAGGTCCAGAAAATTTAGTCAAAACAACGTTACAGTCTAGAAATGGGATCATAAACTCT +GGGGACTAGAGGATAAGTCCTTGGCCTTGGAAGCTCCTTTCTCCATTGTGCTAAGTTCAG +CCTGAGAAAAACCAGTTCAGGGCTCATGGCCTATGTGCAAGAGCTATGCCTAGTGTTTCT +TAGGTCTCAGTCCCCAGTCCCTTTGTTGTCTGTTACCATGTCTAGTGTTCCTTGGGTTCT +AGTGTTTCCAAACCTAGGAATTTCCTGAGAATCTCCTGACTAAAATGGCTGTTCTCACAC +ACAGCCAGATACGTCCTTAATGATTTCTACCAAATCCAGTGGCTTTGAATTTGGCATCCA +TTGCATTCTGCAAAGGCAATCTGAGCCCGAAAAACGCTTTGGCAGTGAGAGCCATCTGCC +TGTGGAGAGGCTGGACCCAGTTTAGGAGAGGCAGAAAATTATGCAAATTATCAGTGCAAT +CTGACATTCACCATTTAACTGACTCAGTCCAGAGTTGATTGTATAAAGAAGGAAGGCTAC +ATGTAGCTGGATGCCTGGGCTGGAAATCTTTGTGTACTGTGTTCAGGTACTTGTTATATG +AGGTGGGCAGAGAACAACCTTGGATATCCATCTTGTTTTATGCATTAGGCTCTCAGGCTT +GGAGCTCACCAAGTAGGCTAGACTTGGTTACCCAGTGAACCCCAGGTATCCTCCTGTCTC +CTTTTTTCAACTGTTTATAATTAAACGTGCTACTACAGCTTTTTGTTTGCTTGTTTGTTT +GTTTGTTAAACATCTGCTCTTGAATCCAACTTAGGCTCTTGGCTCTTGTACTTGTGTGCC +AAGCCCTCTACTGACTGAGCTGTCTCGACAGCCCTTAAATGGGTTTTCCATCTACATGAC +TAACGGTGGTCATAGCTACCTTCCTTTTGCCGGGAGAGTACAGAGAAGTTGGAGAACACT +GGTCCTCATGTTGGGAAAGCTCTACTTAAGTTTCTTGTCACCTGAGTGCTAGCAGTTGTG +GAATAGTTTACAGATGGGGATACATTGTTACCCCAGAACTCCATTCCAGGTTTAGTAAAA +CAAAAACAAAAACAAAAACAAAAACAAAAACAAACAAACAAACAAACAAAACAAAACAAA +ACAAAAACAAAACAGCTGTCTGTGGCAGAGCCACAATAGGTTTCCCATGTGGTTTGGCAT +CTCTGGGCTCACCCACAGTAGTGAGATGTCCCAGGAAACACCTTTGATTCTATGCTTCCT +TAACTTTCTCTATAAGGAAACACATCTCAGTTTCAAATGATTGAGCAGGGACACCTGCTC +ATTGCTGATGGCTTGAAGCTTTGGGAGACAGGATTCATGACCTGACAGCAGTATTCTTGT +TAATTCAGGGACTGGCAGGGTGCAGCCTCAGGCCCCAGGGGAAATGGGATTTTCTGGTGG +TCTCACACCTTGTTTTGTCTTGAACACATTCACTCTCCTATGAGATGAACAGACTCTAAA +ATGAAATCCAATTAACCTTTAGCAGTGAGCAAGCTGGGCACTGGCGAAGCACATTCGTTT +TTTTCCCAATTCTTCAGTTGTCATGACACCAAGAGATGATAGTACATGGGGGGACCTAAT +AGTCATTGCGTTTTTATAGCTTGGCAATTAACTTCTTCATTTTTATAGCAGCCTGGAAGG +CCGGGGTGTTGAAGGTAATGGGTGTTCATCATGGCTTCCCTCGCTTCTGAGTTTATGCAG +GTAGTCACAACACCCCCCACAGTCTCCCTTCTATGGGATTCTGATGAAATACCAGCAGCC +CAGGAAGAATGGGGGCTTTACATTACTGCTACTTCTTCATTTTTGGGAGACGATAGGACT +CTGTTTACAAACCGTTATGTACCAAATTACTTCCAGCTTTTAGTAGCCTAAGCATCACAG +ATCAAGTTTCTTTGTGATCAATTTGATCACAAATGGGGCGGGGCCATACATTACAAAATG +TATCTTCTTACCTTCCTATGGGTAGGAAGGCTGAGGCTTGGCTTCTCTGCAGCCCTTCTC +CCTCTGTAGTGAATGATCACGCTGCATGTGTGTCTGAGTCTTAATCTCTTCTCGTGGAGA +CAGCAGCCAGTTTGGATTAGGACTACTGACCTTATTTTAACTGAACTCAAGATTCAATCT +CCAAATATAATACCATTCCCAGGCCAAGAGGATTGGGGTTTAATAAATGAGGTTTTGGGC +GGATATAACCCTGACAACCATGTATTTACAATACAGACTGAGGTCAGAGGGCACAAAATG +TGGGACCTTAGTCATGAGGAGGAGAGACGTGGGGGAGCTGTGGCCTCCCAGGCATACTTT +CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCCCCACCCCCCTCACGTCTTAGC +ATCTCCACATTTTCTCCATGTGTATGGAGTGTTGTTTCTTTCAGGGTAGAGAGTCTACAG +CAGGACTTTTTGCAACTCAGCCTTAGAAGTAATTGTGAATCACCCTTTCCTCTGGGGCCG +ATATAGAATCAGTTTGATTTGACACAGATGAAATATAAGACGTGTATGTGTGTGTGAAGG +AGCATGTGCAGGGGTGGACATGGGATCGGGGAGTGTCAACATCCAACTTGCAGGAGAGAG +CATGGACCTGGCTCACAAAGCTGGGAGGAGACGTGTGTGGGCGTGGCGCTAGTGCCCAGC +CCTCCTCAGAGGGCTCCTAAACTGACATCTCAGCTTGTTCCAGGCCAGCCAAAGCTAAAT +AGAGGGAACTTGTCTCAATGGTACCCTGCAGAGGGCAAAACAATGTGTCACTTTCTGTAC +ACATGCACACACACATACACGCACATGTGCACACACACACGTGCACGCACACGCGCATTC +ACACACACACATGCACACACATGCACAGGTGCGTGCACACACACGCACAGGGAAGCCTTG +TAAAATTGCCCTGGGTTACAGTTGATGTAAATGGATTTCATAGAATCCAGTGTTTGCTCC +ACTTGCTAGGATTACCGAGTGGTCTCTGGCAGGGCCTCACTGCCACCTTCTTCACTGGTT +TTGGACTTTGCTGCCATCACTGGAATTCTTGCCATGCATATTAAGTTTTACTCATGTACA +CCCTTCCTTGCTCAGAGCTACTGTATTTTTTTTCAGTCAGTTTGGCGATATTTCTAGACA +GCCCCTTACAGGCTAGGCCTGGGACCTGGCAGTGGGATGTGAGGATGCTCTTCCACTTTT +GGGAGGGTCAAGGACCTGGACTCAATATGATGCGTGTAATAATAATAATAAAAAGTCCAA +GGAAATTAGTGAAGATGTGAGGAAGAGATTCCGTGAAAGTTCCATGAGGAGATCTTCACA +GCTGTGGGGAGTTCCAGGTACAAACCTGGCAAGAGCTTGATGGGCGGAGCCAGGAATGGA +GGGGTGTGTCTACCAGGTGAAAGCATTTGCAATTCTGTGGCAAACCTGGAGGCCTCAGAG +AATCCAAAGAAGGGAGAGGAAGAGAGAGAGACAGAGAGACAGAGAGAGAGACAGACAGAG +ACAGAGAGATAGAGAGAGACAGACAGACAGAGAGAGAGTGACAGAGAAAGAGAGAGGGAG +AGAGAGACACAGAGACAGAGACAGAGAGACAGACAGAGACAGAGAGAGACAGAGAAACAG +AGAGACAGACAGAGAGAGACAGACAGAGAGAGGCAGACAGAGAGAGACAGACAGAGAGAG +ACAGAGACAGGGAGAGACAGAGAGAGACACACAGAGAAAGAGAGACAGACAGACATAGGA +ACGGAGAACAGGGACCATGGGAAAGGTTGTAGAAGGAACAGAAAATGGTTATTTTCTCTA +CTTTGGGGATGAGAGTTGGTTTGAAGGAGGAGCCTGAGAGGTGGGGGCTGTGTTGGGATA +CTTTAGCAGAATCCTGAGATGGATCCTAACTCTGCCTGGCCCAGACCAGCAGCCATGGCG +ATGTGGCAAAGGACAACTTTGGCCCAAGTAAGTGGAGCAAGTGGCTGGGCATTGTGAAGT +AAGAGGGGATTTGCTTCTTTCCCCGAGAAGTCCTGGTTAGAATCTCCGTATGGTTATCGC +GGTTAATGGTCTGATTTCCATGAAGTCCACTTGACATCTCATCAACAATGTCACCTGAGA +AGTCTTAGAGCCTGATAAACCTCAATCCATAAATTACCTCAGGACCCCAGATGTTTCTAG +CTACAGAGGAACAAGTCTTGGCACTGTAGCTATGCCCACTTGGCAGGGTTTAGGAGTGGA +TTCAATGAGACTCGATACATTTTTCATGAAGGGTTTTATACCTGGTACACGAGAAACCTA +AGTTTTTTCTCCCTTTGTTTAAAAGAATATTTTCCTTTGTGTATGTATGTGTGTGCCCAC +ATGTGTGTGTGTGCACATGTATAAGTGCTTATGGAAGCATGGAGAAGGCATTGAAACTGG +AACTGTAGTTCCAGGCCGATGTAAGCTTCCGGACAGGAGGGAACCAACTTCTGGTCCTCA +CTGGGAGCAGAAAGTGCTTTTAACTGCTGGGCTGCCTTTTCAGCCTCCTTTGTGGTTTTT +AAAACTTATGTATATGGATGTTTTAGCATGCATACCTGTGCACCCCCTGAGTACCTGGTG +CCCACGGAGGCCAAAAGAGGGTATCAAATCCTCTGGAACTGGCATTATAGGTGGTGGTGA +GCCATCATATGGATGGATGCTGGGAATTGGACTCAGTTCCTCTGTAAGAGCAGAAAGTGC +TTTTAACTGCTGGCTGTCTCTGCAGCTAGCCACGCTTTTGCTTGAAAGTCTTAAACTAAT +TTCTTAAATTCCAGCAATGTTTAACAAATAGTCATTTTACTCCCCTAGTGATTTCAGAAT +GTTTGTTTTAGGGTTAGGCACAGTTTATAACTCTATATAATAAGTGAGCCGGTGAAGTAG +CTGAGCAGGGGGTCAGCCAACACAGTTGCCTCAGGAGTGCCTGAAATGGGCTTGTGGCAA +TCTTTTTCACGGTCAGCTGCAACTGGGTCCTTTCAACAGTTTGGAAAGCAAGTCTCAGGG +CGGTGGGTAAAATGGTTCCTTGGGAATGAGAGAGTCCCCGAGGAGTGCCATCAAGAGGCC +ATTCTTCAGCACATCAACCAAGAAGAGTAAACACTTCAAATCCAAAGCATGCCTTTCGCA +GAAGGAAGATTTATGATCTGCGTATAAATGGTGATGAATAACTTGGTGATACATGCTTTC +TGGCACAAGCTGTCAAAAGTAAAGAGCCATAGTGTGTTCCAGAGTTCATCTGGCCATGCG +TGTTCCCTATAAAATATGGAATATACTGGGCCACGATTTGTCTGAGTCCTTGCACAGTTC +TCTTCCAATTACTGTTGCTTCTATTCCTGTCACCAGTGGAAAACAAATGGGCTAATAATT +ATAGCCTCAGATAGACTCTTGTAGCCTGCATCTCCCTGAGCTTCACTGGCCCCTGTGTCT +AATGGGGTCACAATATGAATCATAACTCAAACCTTATCGTCTTACTAATGCTCCCCAGTC +CCCTGGCTCCTCCCCCGAAGTGACCTCCAATTGAGTGCAGAGTTCTCTGCCTCTGGGATG +CCTCACATGTCCTTGTGTGTAAGTCTGCTGCTTGCAGTACTGTCTTGCTGTGAGCATGCA +GTGTCCTGGTCACATTTGACATCTTGCCATCTTTGGGCCTTATCATTGCCCATCAATCCA +AATATATATGTTTTCAGGGCAACTGCCTCTAATTCAAATGTGACTGGCAGTCTGTGGCAA +GCTGGGAAAACTAAGTTTACGTCTGTGGAACCTTATGCTGTGTGTGCATGTATGAATATG +TATGTGTGCATTCATGCATGTAACTTGTGATCCTTGTACCCTACATGACTATTTTAATTC +AATGGCTTTCCTACTTCTTCTATTTACAGTCTCTAACCCAAAAAGGAGCCCATGTGCCTT +TTCTATAGTCTTTGCTTTCCAGACTTGGCTGCTTCTGCCCTTAGTCTGTTTCCTTCTTGA +AAAACCAGTAAGTTCTCAGTGCAAAGAGCATCTTTCTCCCCCATTCATCAGAAGAGCTGA +GCAAATGCCAGAGAAGCTCAAGCTGGGACCTGCATTTTCTTCCCAATGAAATATTTGCAG +CCTGTTTGCAAAGGGCTTCATTGTTACCCATGACTTCTAGGAAGGCAGAGAAGTGAGTCG +TGTTGAAACCAGGGCACTGCGGCGTCTCCCCTGAGCTGGTTCTTGGAGTATACTTTACTG +TTCATGTTGGACCATGGTCCTGGATTTCTGCTTGGTAGACATCATCTAGATACATGATGC +TGTTGGTGTCTTCATTTCCAACTGTGTCTGTTGGGAGCAGCAGCATAGGTAAAAAAGGCA +CTGAGTTCTGAGGAAAGAACCCTCACGTGGCATAATTTGATTTCTATTGCTTTTTGATCA +GCTTTGTATATCTAACATCAGAGAATCATCCTTTGAAAGACGTGATTAGGGAAGTTGAGG +TTGAAACAAACTAACTAACTAAAACACAAAACAAGGAACTTTAAACACTCTGAGCCCTGC +AAAAGTGTTCCGGGTCTTCAGTTGTCTTCTCTGGAGATAAATCAGGAAAATCTTTTTAAA +GATGGAAGAGACATTGTCATGGAAGGAAACTGAAGGCTGTTTCCATTTAAGTCTGGACAG +TGTTCTAGGGCTTTAGGACAGACAGATGTTTGTCTTCTTCTGGGATGACTTACGCCACAC +CGCTGGTGTTCCTGAACGACGCAGATCCAGGACACAGGAGACTGCTTACAGTGAGTAATG +TTTTCAAGCCCTGAGCTCTCCCTCTGCAAGAATGACTGATAGATGGTTGGGAGGAATGTT +CTTAACCTTCCCAGAGGTTACCAAGCAGACAGACAGATAGCCCAAGCCCCCTCCCACCCC +CACCCCCAAGCAGACAGACAGATAGCCCAAGCCCCCTCCCACCCCCACCCCAAATCAAGC +TATAACAAGTAACAGCAATTTGGAAATAAAAGACCTGATTCCCAATATTACAACTAATTC +TTTTCTGTGTTCTCTTAGGACATGAGAAGAAAAGCGGGTGCGGGACTTGGGAATTTGAGT +GTAAATGTATGACATTAAGTAGCAAAACAGAAAGGCAAGCAGGGGAGCTTGAGGGGAGTT +TATATTGAATGCACTCAGTTTATTAAAAGGGAAAAACTGACTTGAGAGAAAAAGTATTTT +CCCATTTCCTGATTTACTTCCCTTTCGTGGAAGGTAAAAGGTACTTCCTGTCATTTTATG +TTTTTGTGAAAATGATGTGAATATTGCTTTCTAAGGACCTTTTCTGACTGTAAAGAATTA +AACACCTATTGGAGAAAATCAGTAAAATGGAAGAGAAGAATTTGTCTACCACCCATGACT +GTTACATTTGTTCTCTCTCTCTCTCTCTAACAGTTTTATTATTTCTGTGTGTGAATGATG +AAGTATCTGGGTATGTGCATGTATATGAATGTACTAACCCTTGTATGTATATAGGGGTCA +CATTTTGATGGTGGGTGTCTTCAATTTTTGCTTTCTATCTTAATTTTATTAAAAATTTAT +TTATTTATTCTTCTCTCCTTTATTGCATCCTGACTGCAGTTTCTGCCCCTCTCTTCCCAT +TCCCTCCCTCCTCCATCTCCCCACTCTAGATCTACTTCTCCTTTTCCCCTTAGAAAAGAG +CAGGCCTCCCAGGGATATCAACCAAACAGAGCATAACAAGATACAATAAGACGGCACATA +TCTCCTATCAAGGCTGAATGAGGCAACCCAGGAGGAGGAAAAGGGTCCCAAAAGCAGGCA +AAAGAGTCAGAGACAGTCCCCATTCCCACTGTTAGGAGTCTCTTAAGAGCACAGCCATCA +CATATATGCAGAGGACCTAGGTCAGATTCATCCAGGCTCCCTGATTGTCCCTTCAGTCTC +CATGAGCCCCTGTGAACCCTGGTTAATTGATTCTGGGGACTGAGGCATTCTTGTGTCTAC +CACCTTAACTTTGAGAGTCAGGTCTCTTTAGTGAACCCGGAGCTGTCATTTGGACTGGAC +TGGCTATCCAGCAAGGCCCTGGGATCCTTCTGCATCTGCTTTCACCCAGTGTTAAGGTTA +CAGACATGTGACACTGTACCGGCTTCTGTATGATGCTGAAGAGCTAAATTTGGACCCTGA +TGCTTATTCGTCTGAGCCATCTCCACAGCCCTACAACTGTAAAAATGAATTTTATTATAA +ATGTATGCAGCATATTAATATAGTGGCTGTTTTTCTTTACCCTAATTAGTTCCCCAATAG +CACCACAGAGAGAGCAACGTTTATTTACAATTTAAAAACACAATAACTAATCTAATCCTC +TAATCTAATCTGGTTACCTCCCAGTCAAAATCCTCAAGATACTTGCATTTTTGTATTGGC +TTGGCTCTCTGGGCTTCGGGTATATTTTCTCCAGATGTCTCTCTGGACTCCTTTCTTGTG +GTGACCCATGTCTTCCACTCTTTCTCAGCCTCCTCCTCTGCCTTGCAGAAGTCTCACCCT +ATTCTCTCTATTGCCAGTCATTGGCTTTTCCATCTTTTATTAACAAGACAGAAAACAAAC +AGTGGGTATTGTTCACATAAACTTGAGACAGAAGATTTTTTTAATTAGGTATTTTCTTCA +TTTACATTTCCAACGCTATCCCAAAAGTCCCCTATACCCTCCCCGTGACTCCCCTACCCA +CCCACTCCCACTTCTTGGCCCTGGCGTTGAGACAGAAGATTTTTTAACATAAGCATTACA +ATGCAGTGTCTGGATTGAAACCAGGTAGTGGGATAGAGATATCAACATCTGAATCATACA +AGGGCAAACATTATACCTTCATGTAACTCCTGATTTACTCTGATAAAGTTAAGAGACAGA +GCTGGTGGTACAGGCCTGTAAATCTTAGGTACTTGGGAGGTTGAGGTGTAGGGATAGCCA +GGTTCCAGAACCTCTGGGCTACAAACCCCAACCTGGATAACTTAATGAAGAAGATGTTGC +CTCAAAATGAAAAACATAGAAGGGCAGAGTATTTAGCACAGCGGTAGAGTACTTATCTAG +CAAGGTTGAGGCCATAGGTTCAATCCCCAGTACTGAGGGTTGGGTTGGGAGGTGGCCAGA +GTTCATGCTTCTGCTCTGGGAACCAGAAGAACATACAGCTGTGTCTTCCACACGCTGGCC +ATAGGTCCTAACCATATATATATATATATATATATATATATATATATATATATATACACA +CACACACACACCCTTCACCCCTCTCCCTTCTCCCATTCTCTTCTTGCCAGCTGCTTGCAA +ATACACCCAACGTCTCCCCTGGCCTTAACTAGATTTAAAAAAAAAGATTATCTTTAACTA +TATGTTTTAAAAAAGATAAGCTCCCAGCCGGGCGTGGTGGTGCATGCCTTTAATCCCAGC +ACTCGAGAGGCAGAGGCAGGGGGATTTCTGAGTTCGAGGCTAGCCTGGTCTACAGAGTGA +GTTCCAGGACAGCCAGGGCTATACAGAGAAACCCCATCTCAAAAAACAAAACAACATCAA +CAAAAAACAACAACAAAAAGATAAGCTCTACATTTCCTGTTTGAATCCCTTTCAAATGAG +CAGTCCAAACACAATCCCTTGATGTTTCCTTCACTTTGCCACTGAGGTGCAATATAAAAG +GCTTGGAATAATTTTCTTTGTGTTTATCTTATTCAGAGTTATTTAGATATGATCATGAGT +CTGGCAGCTCTTGCCTTTCATCAATTTTAAATTTTCTTTTTCTTCATTTAAAAGATTTTT +TTTTGGTAGTGCTTATGATGGAACCCAGGGGTTCCCACAAGCTCTGTCTCTTATGGAATT +CGAACTACACATACCTTCAGACTCTTGGATGGTATCCCATCTGTCTCTCAAACTGCTATC +TCTCCCATTCCATTTTATTTTCTCTCTGTGTTTCCGTTTAATTGCTTTTGTTCACCAGTC +TTCAAGTTTGCCTACCTTTTCCCCTACACTTCCAGCCTTCACTTGAACCCACCCAGGAAC +TGAGCTGGGTCCAGGACTGAGTTGAGACTTTAAGTCTTGCTCATCGGAGATGGTAGGAAA +ACCTGTGTGGTTTATAGACCCCCTCCTTGCAGCAAGATTCTGAGCCCAGGCACTGGGAAG +TTACTATGTTTGTTTATGAGTCAGATTCCAAGACTGATACGTAGATGTTGCTGCTGTAAT +ATACATGTGCACACACAGGCACACATACACGTGAGAATGCACATATACACATCATGGGAG +AGAATAGTGAGAAGAGAGGTTAGCTCCAGCCTTCCCCAAGTTCTATAGACTCCAGTCTAA +TCTCTGTGACAATCCCAAGCCCCAGGAGTTTCTCCATATACACACAGTGTCTAACCATGG +CCAGCCAGGTTCTTGTTTGCTTATTTCTAGACTTAGCAGCTGACCAGGGAGGTACATGGC +CACTGGCATTCACCTAGGAAGTGCTCAATCTTCTTCAAACTCTTTGTATCCTTATAAATC +CAGAGTTTTAAAAATAATCAGTATTTTAGCTTATCATAGCATTTGGCTTCTTGAGTAGTG +TGCTGGTATGATGAGACCTCTCCCTTCCTATTCATAGGCAAGAAGCCAGTGATTCCTCCC +CTCACTCTGGGACACACATGTCCATATGTCCCATAGCACTCTGTCAGCTCGGTATACCAC +AGAAATAGTTGAAACAACAGTTTGCTTCCAATTTAGCCTCTTTGAGACTGCATTCCATAA +ATTTATCTAATTGTCCCAGTGTCTCCCCCAGGGATGTGTCTCTTACATTCACTTCATTTC +TTCTTTACTATCTTTGCTCTAAGAACAAGTCTTGGCTGTGTTGTCTTCCTACTCTCTAGT +CACTCATAGCCCTTAAAGTTTTGTTTGCATCTTCAGTGTTCATGTTTTACTGAGGTCCAG +TTCTTTACTTTTTCAACTTCTTGCTTATAAATCTTTTAAAAAACCTTTCATGGAAAGTGG +GTTAAAAAATTCTCAAATCATTTAATAAGAGCTGTGGATTTTTCTCCCTGGAAACACAGA +ATTTTGCACGTGATTTCAAAAGGGCTCAGAGTTGTCTTAAAAGTCCTCCTAGGGCTATGG +TTAGAATATGATTTGTCTTCCATCTTATCCCAGACTTACACAGCTGTCATTTAAAAAGAA +ATGTGTTAATCAATTCTGGTATATGGTGGTATGGCCTTTGGAAAGATATTTGCTTCAATT +GTGGAGTCCCCATGGTTCAGTCCTGGTAGGTTTAGAAGAGAAGGAACAGAAGTCACACAG +AAGGCATGTGCTTCTGCTGTTGATATACAGCTGCCAAGGGGCCCTTGCCTGAGTCTGTGT +AACATTTCCTGGACTTCCAACACAAGATGAGTGATGATCCTTTTCTTTTTATAAGTTAGC +TATTTCATGTATCTCATTGTAGCATTAAAAATGGACCAATGCAAAGTTACAGGTGCGTCC +TACCTTTTGATATTGTGATCCATCTACAGTTATAATTTTCATGCTTTAGAACTACACAAT +CATGGTAAAACACACACACACACACACACACACACACACACACACACACACACACACACC +AGTGTTTTAAGTAAATTTATGGTTTTGTGTTGGGCTGCATTAATAGCTATCCATGTGGCC +CAAGGGTCATTGATTAGACATGCCTGGTAAACTATCAGCTGGGAGCAGTGAGTTCTTTCC +TTCCCAGGGTGAGGAACAGATAAGGGAGTGTCCAAACCCCATCCCTGTTACAAGTACACA +AGTTGCCCACAGTCCCCTAGTAATCCTCATATACTAAAGATAACTGTCTTAGGGTTTCCA +TTGCTGTGAACAGACACCATGACCAAGGTAACTCTTATAAAGGACAACATTTAACTGAGG +CTGGCTTACAGGTTTAGAGGTTCAGTCCATTATCATCAAAATAGGAAGCATGGGAGCTTC +CAGGCAAACATGGGGCTAGATGAGCCAAAAGTTCTACATCTTGATCCAAAGGCAGTCAGG +AGAAGACTGTTTCGTGGGCATGAGGAAGAGGGTCTCAAAGCCCACTCCCCATGGTGACAC +ACTTCCTCCAAGAAGGCCACATTTTTTAATAGTGCCACTCCCTGGGTCAAGCATATTCAA +ATCACCACATTCCACTCCCTGGCCTCCATCAGCTTATACAAACACATGAGTCTATGGGGG +TCATCCCTATCTATAGCATAATGCAAAGTACATTTAGTCCAACATAAAAAGTTCCCAAAG +TCTATATCAGTCTTAACAATGTTAGAAGTCCAAAGTTCAAAGTCTCTTCATCCAATCACT +TAACAGTAAAAAAGCAGGTCACATATCTCCAACATCACAGGATATGTATTACCATCTCAA +AACATCATAACAAGGAAATACTGGACCAAAGCAAGACCAAAAATCAGCTGGGCAAACTTC +AAACACCAAGTCTCCATGTCTGATGTCAAAGCACTCTTCAGATCTCTAACTCCTTTCATC +CTGTTGACTATTGTTGGCAGTTCTGGCACTCAGGAGCAACAAGCTTCATTCCCTCCTTGT +TAGCAGCTTTCCTTGGCAGATTGCCCATGGTTCTGATATCTCTAACAACTTGGGGTCTCC +AAAGTAACTTCAGTTTTACAGATTCTTGTTCCAGTGTCTGGGATCCACACATAACCTTCT +GGGCTCCTCCTAAGGGCTTGGGTCACTTCTCCAGTTCTGCCCTCTGTAGCACTCTAAACT +CTGGTTGACTCCATTCCATGTTTTCTGCTGTTCTTGGTGATTATTTTATGATACTGGCAT +CTCTAATTTGCTCTAGTCTTCCATTGCAACTAAGCTTCACCAATAGCCTCTTACAGGCTT +TCTTCATGGTACCAAGCCTCAGCTTCTTTGCATGACCCCTTTAGTCCTGGGCCATCAACT +GCAACTGAGGCTATACCTTCATCAATGGCCTTCCCTGGCCTCTCACAGTGCCAAGCCTAA +GCTGCTCTCCATGACCCCTTTATGCCTTCAAAACCAGTGCCACACGTGTGATTCTTATAT +ATTACCAAGTCCAGCTGCAGCCTGAGGTACATCCTTGGCAATCTCTGGAAGACAATTTCT +TTGTATTCTCAGAAAACACTTCTCAGAAGATTTTACCTCAGTGATGCTGGTCTCTCCTTA +ATCACCACTAATTTCTTAGCTCCAGCTAACCAGCATCAATTGTCCTACCAGTCCCTTCTA +TTTTTGAATTTAAAACCAGAGCCACATGGCCGAAGCTGCCAAGTTCTGCTGCTTGGTAGG +GCTGGGACATGGCCCCTTGTTTTATTACATTATCACAAGCTTTCTGTTTTCCAACTCCTT +CACAGCCTCAACTTGGCTGCCCTGTAACTTGCTCTGTTACCTTGAAATCAGAGATCTGCA +TGGTTCTGTCTTCTGAGTGCTGGGACTATAGGCATGTCCCACCTCACCAGGACTTAAGAT +TTTCATAGCCACTATTCCTCAAGATTTGGATCAGAAGCTTGTGTGTCCCATTTCTGGATT +GCATTCATTCCAGATTAAAAGTCCAAGTGAAAACAGTAGCCCAGTAATAATAACGTCTGA +CATGGTGTAACTATTCCTTGTTCAAGGGCAAACATATAAGCAATAAGCTTAACTGGGTGG +GATCTTGCCCCAAAGGCACCACTCCCTTAATCTGTTTATCTCCTTGAACACAGGATTTAG +TTCCATTCCATTTTTTGGTGCCCTTTAATGCTCGCACCATACATTTTGGAGTTTTCCTTT +CTAAGCTTGTTACATTTTATCAAAATGCTCCTCATAAGAGTGAACCACAGGATAAAATCT +AAACTTGGTTGATTTGAGACTTCTTTTGTCAATGCATGTAATTTGAAACTGTTCATCTTA +GCCTCAAGCAAACTTTTAGTACAAGGGCAAAAAGGAGCTACTACAGTCTTCACCAAAGTG +TAACAAGAATGATCACATGAAAATTCTTCTCTTCTGAAACCTCTTGAGCCAGGCCTCCAG +AGTTCAAATTACCCTCAGCACCACTATCTTCATGGCTTCTACTAGGATGGCCCCTTAAAC +TCCACTTAAACCATTCTACTGCTTTCCTAATCCATAGTTCCAAAATCCACATTTCTCCAA +ACAAAAACATAGTCAGGCCTATCAGAGCAATACCCCAGTTCCTGGTACCAACTTTGGTCT +TAGTTAGGGTTTCCATTCTTGTGAAGAGACACCATGACCATGGTAACTCTTATAAAGGAC +AGCATTTAATTGGGACTGGCTTACAGGTTCAGAGGTTTAGTTCATTATCATCAAGGTGGG +AAGAATGGCAGCGTCCAGGCAGGTGTGGGACTGGAAGAGCCAAAAGTTCTACATCTTAAT +CCAAAGGCAGACAGGAGAAGACTACTTCATGGGAAGCTAGGTGAAGGGTCTCAAAGCCTA +CCCCCATAGTGACACACTTCCTTCAACAAGGCCATACTTGCTAATAGTGCCATTCCCTGG +ACCAAGCATATTCAAACCACCATAATACCACAGGCAAGCACCATCATTAGCCCAACACTA +AGAGAAAATCCACCTCACTGTTTTTCTTCAAATAACTGTTTATTTACTTAAATATTGGAT +TTGAAGGGTTTTTTTCCTACCCTAAAATTCAAACTTGATGAAATACCATCTCTGTTGGGG +TCTCAGCCAGACAGGGATGGTTTATTGAATGCACACCCTAAGACAGACTCAGAATGAGCT +ACAGTGCCACTGAACATCTATTTCTGTCAGCTTATAAATGCTAAAACTGCAAAAACTACA +ATGATCTCATACACAGATGCAGGAAGTGCTGCCTGGTGGTCAGCTCTGTCTCAAGCTACT +TTGGCTAGCTAGACAGAACAGTTCCAACTGACCTTTATTCTGATTGATCCTAAGTGAAGC +TTACAGTTGTTGAATTTCCCAAGATCAACAAACCTCAGAACATATAGAACATATCAGGAT +ATATGATCAGCATGATCTTGTTTTGAGTCAAGTCATTTCTCTGTGTCAATTCAATGACTG +GCAGGCATATTACAGCAACAAAATGAAATAGCTGGCAGGCATGGAACAAAATGACTATAC +CTATTCTGGAGGGTGGGGGCAGACCTCAAAATCTCTCTCTCTCTCTCTCTCTCTTACACA +TTACCAAGTCCAGCTGCAGCCTGAGATACATCCTTGGCAATCTCTGGAAGACAACTTCTT +TATATTCTCAGAAAACACTTCTCAGAAGATTTTACCTCAGTGATGCTGGTCTCTCCTTAA +TCACCACTAATTTCTTAGCTCCAGCTAACCAGCATCAATTGTCCCACCAGTCCCTTCTTC +TATTTTTGAATTTAAAACCAGAGCCACATGGTTTTAAATCTCTCTTTCTCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCATTTGTGTGTGTGTGTTGGAAAGGGG +CATGGTATGTTTCAGTACTTGTGTGGAGGTCAGTGAACACTCAGAGCCAGTTCTCCCCTT +CTACCATGGGGGTTCTGGGGATTGAACTCAGGTCTTCAGGCTTAGAGGCAAGTGCTAGCC +CCTCTACATTACCTACCTACCTACCTACCTACCTACATCTATCTATCTATCTATCTATCT +ATCTATCTATCTATCTATCTATCTATCTATCTATCTGAGACAGGGTCTCTCTACATAGCC +CTGGCTATCACTATGTATAACAGGTTGGCCTCACACTTGCAGAGATCCACCTGCCCACCT +GCCTCTGTCTCTCATTGATGGAATTAAGGCGTGCACCACCATGCCCCACATTTCTACCTT +ATTTTTTGAGATGGGATCTCCACTGAATTTGGTTAGGCTATAGGCCAGCTAACTCCAAGG +ATCCTCCTATTTCTTCCTTCTTAGAGCTGGGATTACAGATGTACTGCAAGGTCTGGCTTG +TGATGTGGCTGCCAGGAATGGAACACATGTTCCCATGCTCTGCGGTAGGTACTTCACTGG +CTGAGCCATCTCCATAACCCCTTGAGATAGCATCTTGATGAGGACATCTTGGTCAGCTCT +GGTCTAAGTGACAGGGAAGTTTCTAGTAGGATTGGGCTCTATCTAGCCTGGTTTCTAACA +GTAATAAATACCAGGTCACATCCCAGGACAACCACATAAAGTCTGAGGGCAACACAGCAG +CTTGAATTATCAAAGCACAGGACTTACCAGTTTGAGGCTTCCAGGCCCATAACACGCAAT +ATGCTATGTTTTCCATCCCCCATGCCTACAGCCATGTCTGACCTTAGACAGACAGGAAAG +AGAAAGTTCTCTGAAAGAGCTGATAATGAGCTCCAAGTCTCTGGGTTGCTTTTCCTCCTC +GGGCACAGCACACAACATTTCCCAGAAAACCACACTGGTGATGTCTTTGCCACAGTTTCA +CAAATGTCACAATTGTTAGGGCCTGAGAAGACAGAACTGCCAATAGATTTAGAGTAGACA +GAGCCAACTTCTACTTCCACCAGGATGCAAACTGGCAAGCCACTGAGTTTATTGGTATGG +ATAATGCCCCAAACAGTTATCCCAAACTGTTAGTTAACAGTGACAAAAATGTCACGTAGC +ACGGATGTCAACAAGCTCATGGGTACATAGATCATGGCACTTCCCCACCATCAGTTTGCC +ACACACACTATAAACACTGATGTCCAGATTCTACGAGAACCTGCTGTTCAGAACCCCGTG +TAGCTAGGCTGGTGGTACAGAGAAGAGTGGCTGGAACCTCAGGTAGGGTTATTCATCCCC +AAGATCTAAACAACTTTAAAAGTCCCACAGTCTTTACATATTCTTAAATTTTCAATCTCT +TTAAAATATCCATCTCTTTTAAAATCCAAACTCTTTTTACAATTAAAAGTCTCTTAACTG +TGGGCTCCACTAAAACAGTTTCTTCCTTCAAGAGGGAAAATATCAGGGCACAGTCATAAT +CAAAGCAAAAATCAATCTCCAACCGTCCAATGTCTGGGATCCAACTCACGATCTTCTGGG +CTCCTCCAAGGGCTTGGGTCACTTCTCCAGCCATGCCCCTTGTAGCACACGCGTAGTCCT +CTAGGCTCCAAATGACCCTCCCTGGCCCCTCTTATAAGACGCAAGTGTGGAGCCTATGCA +GCCTGGTCCCTGATCCAGCTCAGGCTTAAAACCTGGGAAACCGCAGGTGTTTGGCCACGC +CCCTTGGGCCCCTAGCTCCTGTCAAAACTACAGCCCTCCCACAGCTGATTGGTCTGTGGC +CATCAGTCACGTAGGAGCAGCACCAAGCCCTCCCACATGCAAATAAAGTTTCCCCTAGCT +CTCAGACTAAGCCAATGAGAAGTACCTGCTGCCAGACCCTGACCCACCCCCAAAACTGTA +TATAAGAATCCTATCCAGAAGGTCTGAGAGAACTACTCCATCCTCTGAGAGCTTCTGTCC +TAAGAGCTAAAACACTTGCAAAAAGGTCTGTTCTCCCGAAATGCCACCTGAAGCTCCCCC +ACACTTCTCCCTGGCTAGTCAGACTCTTGTCGGCCCAGCCCAGCCCGACTCAGCACGGGG +TAACATAGAACAACTGAGACAGCACGGTAGAGACAGAGGTGGAGCAGCGGAAGTGGTGGA +ATCGACTCGCCATACCTGCTTACACTTTCTCACCTTTGCTGGAACCCTCAGACCCAGCCG +GACCAGAGATCATCATGGAAAGCCTCCAGTACACAGGCCTACAGCAAGGACAATAAACCA +GTTCTTGAGGGTCTCTTGGAGTAGGCACAGCCACTCTGATTGAGATGCAAAAGCTGATCT +GTTGGGAGCACAGTGTTCCATAAGAATAACCCTGGGCATATATCCAGAAGATGCCCCAAC +TGGTAAGAAGGACACATGCTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAG +CTGGAAAGAACCCAGATGCCCCTCAACAGAGGAATGGATACAGAAAATGTGGTACATCTA +CACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTTATGAAATTCCTAGCCAAATG +GATGGACCTGGAGGGCATCATCCTGAGTGAGGTAACACATTCACAAAGGAACTCACATAA +TATGTACTCACTGATAAGTGGATATTAGCCCAAAACCTAGGATACCCAAGATATAAGATA +CAATTTCCTAAACACATGAAACTCAAGAAAAATGAAGACTGAAGTGTGGACACTATGCCC +CTCCTTAGAAGTGGGAACAAAACACCCTGGGAAGGAGTTACAGAGACAAAGTTTGGAGCT +GAGATGAAAGGATGGTCCATGTAGAGACTGCCATATCCAGGGATCCACCCCATAATCAGC +ATCCAAATGCTGACACCATTGCATACACTAGCAAGATTTTATCGAAAGGACCCAGATGTA +GCTGTCTCTTGTGAGACTATGCCGGGGCCTAGCAAACACAGAAGTGGATGCTCACAGTCA +GCTAATGGATGGATCACAGGGCTCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTA +AAGGGATCTGCAACCCTATAGGCGGAACAACATAATGAACTAACCAGTATCCCGGAGCTC +TTGACTCTAGCTGCATATGTATCAAAAGATGGCCTAGTTGGCCATCACTGGAAAGAAAGG +CCCATTGGACACGCAAACTTTATATGCCCCAGTACAGGGTAACGCCAGGGCCAAAAAGCG +GGAGTGGGTGGGTAGGGGAGTGGGGGTGGGTGGGTAGGGGGGACTTTTGGTATAGCATTG +GAAATGTAAATGAGCTAAATACCTAATAAAAAATGGAAAAAAAAGAAATAGATAACATTT +ATAATTGCTTTTTACACTTATAAATTTTGATTGTGTAATTGTCATAGAAATTTTATTTTA +TTTAATAAATATTTCTATAAAGAAAAAAAAAGAGGGAGGACTTGAAAAGGAGAGGGGGGG +GGCATCCATGAAAGGAAGGGGGGAGGTCCCAAGGAAATGAGGGAGAGGAGAACTTGTAGA +GTTCTGAGCACTGGGTATTGTTGATATACTCTCAGAAAGAGGCTTTATGTCACTGGAGAG +AACCTGGAGCCAGCCCACCTATGGTCTTCCTCACCAAGACCTTCTATGTCTGAGGTGTGG +GGGGAGGGGGGGCAGTTGGATTCCATCTGGCTGCAGAGTAGAGCTATTGGGATGCCCGAG +GTGCGAGAGTGGATGTGAAAGACCGCAATGGGGAGACCCCCACTCAAGTCCTGAGAAGGC +ACGCACACCCAAGGAATCATGAGAGACCAGCTTGATGCAAATACACACGAGGTAGTTTAA +TGACGGAGCTCCGGACATGTATCTCATGCAGGAGACAGAGGAGTCAACCCTGAGGCTCAA +AAGTTAGGGGTAACAGCAATTCTGAAGGGCGGGTGCTTATCTATGTCAGCAGAGCATCAG +GTTAACATTTAACCCATGTCAGAAGGGCGGGAAACAGGAGAATTGCTAATCTTGTTATGG +CTGTCTCTTTGAGAACAGCTAATATTATTTTGCTAGCTGCAGGCTTAATCATTTTGACCG +CTAAAACTATGTTTTTACATTTGTTTAGTCAGCCAGCTTCCTTATCTGCACTTTGCCTGA +TAGTATAGTTTGGAAAGTCCTTTTTTAAGGAGGAAGGTACTGGGTGGTCTTGAATTCATT +TTGGGTATTACAGATGAGCTCACCTGAGTCTGAGTCCATCTTTTGGTGTTTTTGTTGTTG +TTGTTGTTGTTTTGTTTTTTGTTTTTCGAGACAGGGTTTCTCTGTATAGCCCTGGCTGTC +CTGGAACTCACTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCGCCTGCCTCTGCCT +CCCGAGTGCAGGGATTAAAGGCGGGTGCCACCACGCCTGGCCCCATCTTTTGGTACTTAA +GTGGGTGGGTTCCATGGACAGGGCCCTCAGTCAGGGTGCCAATGAGTGAGGCACTTATTT +GCCTCTGATCCAGGCTAAGGATGCATAAATACCTCAGGTGTATTTATAAGAGAAATAATA +GTTTCATGTAATATTTGAAAAGTCTGAATGCAAACATTTCCAATGAGCAAAATACCCAGA +TTTTAAATAAAATCAGGACTCAATAATGTCATACTGAGCCATACTAAAACCTGAGGTGAA +AGTTTTAAAATGTTCCTGTTACACTAATTTATGCATTTTTAGTGTTTCCCCCCCAGATAT +TTGAAGTAGCATTTAGAAGTGGGGAACTAGGCATATTAAAAGTCATGTGACTATCTTTTC +TTTTGTAATGTTAGGAATGGAACCAGGATCTTGAACATGTATTCGTTCCACTAAACCACA +CCCCCAGCCTTGTGACCATTTAAACTTGAGATTCTCAGAATATTTATTCTTGACTCCTCT +AACATTCTCCAAGCCCACTTTCTAGTTACTTTCTTCCATTCAGAAAAACTTACAATTCTC +AAGAAAATGAAGATCACCAAAGATGCAGACCCCAGGGGGGAAAATGTTGTGTTTGCTTTA +AGAAAGAGAAATGAGAATAAGTTATACTTCATTTGAAGTATAAGTAAAACATTTCCATGT +GAAGTTCCATTGTGAGTTTTAATCCATTGGTTTCTCAACTTTTTAGGTTTCTGAAATTAC +TTTTATGGTCTGGAAAAGTTCCTGTCAAGCATGGTCATAAAATTCTCAAAGGCTCTTATT +TCTCTTCAACTTTACATCAGTGTGACTGTTTTGTGTTCCATCTTTATCTAAGATACACAC +ATTCATTAGGGAACTGTTTGTGTTAACTTGAGTTTTGTCTTCAGTCTTACCCAGAAGGCT +GAGCAGAAGTAAGTTTATTTAGATTAAAAATAAAAACGAAACAAAACAAGAATCACTGCT +TTAAAATGTTGGTCTTGATTAATAATTTTTAAATTTCTGAAACCTGTTTACATGTATTTA +GGCATTCAAAATGAGTGCCTAATATTAGCCCAGAGCTGCAGGAAACTATCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTCTCTCTCTGTCTCTCTCTGTCATAGGC +TTAGATTTTTCAAAAATCTACTTTAATTATGGTTCTTTAATGCTTCAACCTCCCTTCTAG +CCCACCACCTACCAGAGGTAGGGGAAAAGAAAGGTTATTAGGAAATGGGAGTTGTGGTCC +TGTTTAGAAATTGGTTTTTGGGGCGATTCTAATCTTTGTTGTTAGCAGTCCAGTCCACTA +GCAAAACACCAAACACAAATCAGCAGCAGCTGAATTCAGAAGAAAGCACAAGGCTCTGCC +AATTGGCATGAGTCTGAGGAAGTAATGAAGCAGCCAAAATACTACCAGAAGTGCTTTGGT +GCATTTCTGTCTATGAAGTCACAGCAACTGAAGATCAGCCAAGAAAGCAACCAGTACAAG +AGGGTCATCGGCAAAGACCAGTATCAGCGAAGCCCAGCGGTGACCAGCAAAGAGTTGTAA +GGGGGAACCAATCCAAGAGAATTGCCCACTGTCTGTTGGGTTCTACTCATACTCTTTCCA +AATATCACGTGTCCTCTCAAGCGCCCAGTCCAGCAAAACACCACATGCCCTTTTTCCAAG +CAGCTTCCAGAAAAACACTGTGTCTGTTCTCAGTAAAACATTCTCTCATGTATCTGCCTC +AGTAAATCATCCTCTCATAAGTCAGGTTCACATACACAATCGAGTCTCCAGCAAAACCAG +AAACGCCCCTCACACTGCCCCCCAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTATCT +GTCCATCTGTTATAGCTGCCCAGGTGGAAGGGATGCTGTACGAGGCAGTTGCAATTGGAA +CTGGAGAACACTAGGCAAGTGTAAATTAGGGTTGCCTAGCAGGCAGTGGCATCGGCGCTA +TTTTACCATATTTCTTTCTACTGGGATCCCAATTTGCTGGTTTTCACATTTACTTTTGCC +TTTCAGTATTATGATTTTGTCAAAGCTGAATTTTGATATCTCAAATCTGTTTTCAAAACA +AGCCCACTCACTCTATACTCACAAGTCTCTATTTTCCTTTAACAGTGGGATATTGGCACT +GAAGGAAATACCTGGGTGAATCTCCTTCTTGGTCAGGCTGTGCAGGCTAAATACATGTGA +ATTCAGTCAGAGGCAAGCTGGCTGCAACCACATCAAGGCAATGATTCCCCATTAGAGAGC +TGTGTGACACAGCCAGAGGAGCCTGCTCCCTTCAGCCGGCAGCATCTCCTCCAAAACTCA +GTACTGTGTCTGTCTGATGAGGGCTTTCTATCTTGTAACTGGTTAAAATATGATATTTAA +TTAAAATTAAGCTAGCTGTGTTCTTTTGAGTTCTTGAGACAAAAGCTCACTGTGCAGCCC +AGCCCAACCCCATTTGCAAGTTGGCTTCCCCATGCCTGGTACTAAGGTCACAGGTTTGAA +CTAGCTGGCTTCAAGGTTCAGTTTTGAATTATCTTGATTCATTACCTTCAATATTTAATG +GTGAAGAGCAGAGAGATGGAAATATTTCCTTCTTTCTTTCCTCCCTTCCTTCCTTCTGCC +CCTCCCCCTCTTTCTGTAAACTTTCATCTAAATGGCAGTTGTTGTGGCTAAGCATTTGCA +GTGGCCTTTTGCTGGAGATGGAAGGGCACATCACGGACACTTTAACACACTCTGGTTCAG +GGGGATACATTTCCTCCTCTGGACAGAGAAATAATTGGTTCTCAGTTAACTATGCAATGA +GGACTCAAGTGGACTTTTCACAGCAGGGCTCCATCAGGTGGCTCACCTTTTAGGCCCAGG +CGGCCTCAGCCTTAGGCCCTTCACTGCCCAGGTGCTTCATATGAGCACAGGAACATTTCC +AGAATCCTAAGGCAGGGTTAAATTAGGACCCAGAGCGGCAGTTTTCCAAACAGCAGTGAC +TGCCTGTGCTGATACATTCCCATCCTTTGGGGTCCAGCTCTGTATCAAAGGCTCATGAGT +CCCCTAGCTACTGTATTCCAGGAAGACTGATTAAATGCCCATCCCCCACTTTTTAAAAAT +TGCCTTTATTTAACACTTGTCACATGACCATGTTGTGCCATGTGTGGAGACTGTGGGTGC +AAAACATGCTTAAAACGAACACTTTGTTAAACACCTGTGGATTTAAAACCAAAGGCTGCT +GTTTGTTTTTGAGATTTATTAAAGGGCCATGAAGGAAGAATCCTGGGTCTCAGATGGCAG +GGATGTCTCTTTAGGGAGGGTACCAGCACTGAAACTGTCTCTCACACGAGGCATCTTTAA +AAATTTATCCTTTGACAGTTTCACATACATGTATAGCTAATCTTAGTAGTTTCACTCCAA +TTACCCTCTCTTACATCCCCCAATAAATCCCCTTCCTCTCATGACCTCCTGTGTATGTCT +CTGAGGTTGGCTAGGGTTGCTTTTATGAGCAAGTTATTTATTGGACATGAGCTTCTATTT +AGTGGCTTCACCATTGAAGAAAATGACAGCCTCTCCCTCAGCAACCATTAACTGCCAAGC +ATCTCTTAGAGAGGGTGTGATCTCATGAGACCCACCCAACCCCTGATGATGTGTTGACAG +ACCCAGCCTAATACAGGCAGCCATAGCTGAATCGAGTTCATAAGTACCCTGACCAGCCTA +TGCCTAGAGAAGTATTTTTATGGGGAAAGTGTGTTTGACTATCACATAAGCATGAAGAAG +CCTAGAGAATGGAGGGGGTTAGAGTGTTGTAGAGGTGGGATCTTTCCCTTCTCAGCCACC +CAGACTCCTCACTGGTAGGAGCCCAGTGATGTTATCTGTGCCCCAACTCCTAACCCAGGG +TGACATTAGCATTCCTTCTGCGTATTGGTTTGGGGACCTCATACTCTCTGCTCGGCAAGG +CTGTGTATCAGCCACTACTTTTTCTGAACTTCCATTGCACAATTCTGCCATGGTCGTGAA +GTAGAAGCGTTACTCCCTTATCTGTTAGTAAGTAAGATGAACTCTTATAGAAGTGAAGCT +CTGGCTTGCTTATCTGTCTCCATCTGAGGACACTATATCTGGGTTGTGCTGTGAGGCTGT +GTGAAGCCCAGCCAGGGATCTTGGACTGCAGCCCTTTAGCAGAGCATAGTTTGTACATGT +TTTTCTCCTTTTCTCGCTGTGGTTTTCTTTGCTGTGCACAGGCTTCTAAGTTTGATGTAC +TCTGTTTTCTGAGCTCTGGTGACACATCAAAAGAACCATAGCCAAGACCAAAGCCAAGAA +CCATTTTCCTGGGTTTTCCAATACCTTTAGGATCTCATATTCAAGCTGTGAATCCGTTTT +CACTCAATATGTCATAAAATAAGGTTCCAATTCTGTCTCCATGCAAGTTGCTGTTGACAT +CAAATATAACTCTTGTCCCACAGGGAATAAATAATTGTTTATCCTAAGCCAAACACAATG +ACCACTTGATTATAGGAACATGTATTCAGACTCCCTAAATGCACATTCCATCATCGAGTT +AGTTACACAAAAAAGGACAATCATAAGTCAACTTGTTGACCAAATACATTGGCATGGGCA +TCATCAGGTAGGCAGGTTATAGCAAGGCAGTGTGCTCTTTGCTGTAGGTCTCGTGCTTTC +TCCTGACAATTTCAGCTTTTAGGTTGGTGAAAGCTGTGGTCTGCAAGTTAAAGTGTACTG +AAGGTTTTACCTGATGGTTATAAGATTGTTTAGTGGGTAATAATGTCTGATGTCCAAAGG +ACTAAAGATAATTTTGGCTCTCCAGCTACAATATTCTAACTTTCTACAATTAAGTTTTTT +TTTCCAATCTGCAGAATCTTCAACAGAGGGTTGGTCTCTCACCAGTTTTCCTAATATAAT +TTTTTGAAAAAGTTCTATCTTAACTGTGTGTTTCCTACAGCTTATTAAGAATCAATAGTT +CGCGGGACTCAGCAGAACTTAGGAAATTAGTCTGAACAGGTGAGAGGGTGCGCCAGAGAA +CCGGACAGCTTCTGGGATAGGCAGAAGCACAGAGCCGCTGAGGCAGCACCCTTGGCGGGC +CGCAGACAGCCGGCCACCGTCCGGACCAGAGGACAGGTCTCCGCCTGGCTTGGGAGGCGG +CCTCAGCCTCAGCAGCAGCGGTCGCCATCTTGGTTCCGGGACTCAGCAGAACTTAGGAAA +TTAGTCTGAACAGGTGAGAGGGTGCGCCAGAGAACTGGACAGCTTCTGGGACAGGCGGAA +GCACAGAGCCGCTGAGGCAGTACCCTTTGCAGGCTGCAGACAGCCGGCCACTGTCCAGAC +CAGAGAACAGGTGTCCGCCTGGCCTGGGAGGCAGCCTCAGCCTCAGGAGCAGCGGTCGCC +ATCCTGGTTCCGGGACTCCCTGGAACTTAGGAATTTAGTCTGCACAGGTGAGAGTCTGCA +CCACAGAAGCTGACAGCTTCTGGGAACTGCCAAAGCAACACAGCTTCTGAGAAAGGCCCT +GTTTTGGGCCCTCTTTTTCGGCCAGGAGGAAGTCCAAACACAAGATATCTGCGCACCTTC +CCTGTAAGAGAGCTTGCCAGCAGAGAGTGCTCTGAGCACTGAAACTCAGAGGAGAGAATC +TGTCTCCCAGGTCTGCTGATAGACGGTAACAGAATCACCAGAAGAACAATCTCTAAACAG +AGTCAACTATAACTACTAACTCCAGAGATTACCAGATGGCGAAAGGTAAACGTAGGAATC +TAACAGGAACCAAGACCACTCACCATCATCAGAACCCAGCACTCCCACTTCGTCCAGTCC +AGGACACCCCAACACACCCGAAAACCTAGACCTAGATCTAAAAGCATATCTCATGATGAT +GGTAGAGGACATCAAGAAGGACTTTAATAAATCACTTAAAGAAATACAGGAGAACACTGC +TAAAGAGTTACAAGTCCTTAAAGAAAAACAGGAAAACACAATCAAACAGGTAGAAGTCCT +TACAGAAAAAGAGGAAAAAACATACAAACAGGTGATGGAAATGAACAAAACCATACTAGA +CCTAAAAAGGGAAGTAGACACAATAAAGAAAACTCAAAGTGAGGCAACACTGGAGATAGA +AACCCTAGGAAAGAAATCTGGAACCATAGATTTGAGTATCAGCAACAGAATACAAGAGAT +GGAAGAGAGAATCTCAGGTGCAGAAGATTCCATAGAGAACATCGGCACAACAATCAAAGA +AAATGGAAAATGCAAAAAGATCCTAACTCAAAATATCCAGGAAATCCAGGACACAATGAG +AAGACCAAACCTACGGATAATAGGAGTGGATGAGAATGAAGATTTTCAACTCAAAGGACC +AGCAAACATCTTCAACAAAATTATTGAAGAAAACTTCCCAAATCTAAAGAAAGAGATGCC +TATGAACGTGCAAGAAGCCTACAGAACTCCAAATAGACTGGACCAGAAAAGAAATTCCTC +CCGACACATAATAATCAGAACAACAAATGCACTAAATAAAGATAGAATACTAAAAGCAGT +AAGGGAAAAAGGTCAAGTAACATATAAAAGCAAGCCTATCAGAATTACACCAGATTTTTC +ACCAGAGACTATGAAAGCCAGAAGATCCTGGACAGATGTTATACAGACACTAAGAGAACA +CAAATTCCAGCCCAGGCTACTATACCCAGCCAAACTCTCAATTACCATAGATGGAGAAAC +CAAAGTATTCCACGACAAAACCAAATTCACACATTATCTCCCCACGAATCCAGCCCTTCA +AAGGATAATAACAGAAAAAAACCAATACAAGAACGGGAACAACGCCCTAGAAAAAACAGA +AAGGTAATCCCTCAACAAACCTAAAAGAAGACAGCCACAAGAACAGAATGCCAACTTTAA +CAACAAAAATAACAGGAAGCAATAATTACTTTTCCTTAATATCTCTTAACATCAATGGTC +TCAACTCCCAAATAAAAAGACATAGACTAACAAACTGGCTACACAAACAAGACCCAACAT +TTTGCTGCTTACAGGAAACACATCTCAGAGAAAAAGATAGACACTACCTCAGAATGAAAG +GCTGGAAAACAATTTTCCAAGCAAATGGTATGAAGAAACAAGCTGGAGTAGCCATCCTAA +TATCTGATAAGATTGATTTCCAACCCAAAGTCATCAAAAAAGACAAGGAGGGGCACTTCG +TTCTCATCAAAGGTAAAATCCTCCAAGAGGAACTCTCAATACTGAATATCTATGCTCCAA +ATACAAGGGCAGCCACATTCATTAAAGAAACTTTAGTAAAGCTCAAAGCACACATTGCAC +CTCACACAATAATAGTGGGAGACTTCAACACACCACTTTCACCAATGGACAGATCATGGA +AACAGAAACTAAACAGGGACACACTGAAACTAACAGAAGTGATGAAACAAATGGATCTGA +CAGATATCTACAGAACATTTTATCCTAAAACAAAAGGATATACCTTCTTCTCAGCACCTC +ATGGTACCTTCTCCAAAATTGACCACATAATAGGTCACAAAACAGGCCTCAACAGATTCA +AATATTGAAATTGTCCCATGTATCCTATCAGATCACCATGCACTAAGGCTGATCTTCAAT +AACAAAAAAAATAATAGAAAGCCAACACTCACGTGGAAACTGAACAACACTCTTCTCAAT +GATACCTTGGTCAAGGAAGGAATAAAGAAAGAAATTAAAGACTTTTTAGAGTTTAATGAA +AATGAAGCCACAACATACCCAAACCTATGGGACACAATGAAAGCATTTCTAAGAGGGAAA +CTCATAGCTCTGAGTGCCTCCAAGAAGAAACAGGAGAGAGCACATACTAGCAGCTTGACA +ACACATCTAAAAGCCCTAGAAAAAAAGGAAGCAAATTCACCCAAGAGGAGTAGACGGCAG +GAAATAATCAAACTCAGGGGTGAAATCAACCAAGTGGAAAAAAGAAGAACTATTCAAAGA +ATTAACCAAACGAGGAGTTGGTTCTTTGAGAAAATCAACAAGATAGATAAACCCTTAGCT +AGACTCACTAAAGGGCACAGGGACAAAATCCTAATTAACAAAATCAGAAATGAAAAGGGA +GACATAACAACAGATCCTGAAGAAATCCAAAACACCATCAGATCCTTCTACAAAAGGCTA +TACTCAACAAAACTGGAAAACCTGGAGGAAATGGACAAATTTCTGGACAGATACCAGGTA +CCAAAGTTGAATCAGGATCAAGTTGACCTTCTAAACAGTCCCATATCCCCTAAAGAAATA +GAAGCAGTTATAAATAGTCTCCCAGCCAAAAAAAGCCCAGGACCAGACGGGTTTAGTGCA +GAGTTCTATCAGACCTTCAAAGAAGATCTAATTCCAGTTCTGCACAAACTTTTTCACAAG +ATAGAAGTAGAAGGTACTCTACCCAACTCATTCTATGAAGCCACTATTACTCTGATACCT +AAACCACAGAAAGATCCAACAAAGATAGAGAATTTCAGACCAATTTCTCTTATGAATATT +GATGCAAAAATCCTCAATAAAATTCTCGCTAACCGAATCCAAGAACACATTAAAGCAATC +ATCCATCCTGACCAAGTAGGTTTTATTCCAGGGATGCAGGGATGGTTTAATATACGAAAA +TCTATCAATGTAATCCATTATATAAACAAACTCAAAGACAAAAACCACATGATCATCTCG +TTAGATGCAGAAAAAGCATTTGACAAGATCCAACACCCATTCATGATAAAAGTTCTGGAA +AGATCAGGAACTCAAGGCCCATACCTAAACATGATAAAAGCAATCTACAGCAAACCAGTA +GCCAACATCAAAGTAAATGGAGAGAAGCTGGAAGCAGTCCCACTAAAATCAGGGACTAGA +GAAGGCTGCCCACTTTCTCCCTACCTTTTCAACATAGTACTTGAAGTATTAGCCAGAGCA +ATTCGACAACAAAAGGAGATCAAGGGGATTCAAATTGGAAAAGAGGAAGTCAAAATATCA +CTTTTTGCAGATGATATGATAGTATATATAAGTGACCCCAAAAATTCCACCAGAGAACTC +CTAAACCTGATAAACAGCTTCGGTGAAGTAGCTGGATATAAAATAAACTCAAACAAGCCA +ATGGCCTTTCTCTATACAAAGAATAAACAGGCTGAGAAAGAAATTAGGGAAACAACACCC +TTCTCAATAGTCACAAATAATATAAAATATCTTGGCATGACTCTAACTAAGGAAGTGAAA +GATCTGTATGATAAAAACTTCAAGTTTCTGAAGAAAGAAATTAAAGAAGATCTCAGAAAA +TGGAAGGATCTCCCATGCTCATGGATTGGCAGGATCAACATTGTAAAAATGGCTATCTTG +CCAAAAGCAATTTACAGATTCAATGCAATCCCCATCAAAATTCCAACTCAATTCTTCAAC +GAATTAGAAGGAGCAATTTGCAAATTCATCTGGAAAAACAAAAACCTAGGATAGCAAAAA +CTCTTCTCAAGGATAAAAGAACCTCTGGTGGAATCACCATGCCTGACCTAAAGCTTTACT +ACAGAGCAATTGTGGTAAAAACTGCATGGTACTGGTATAGAGACAGACAGGTAGACCAAT +GGAATAGAATTGAAGACCCAGAAATGAACCCACACACCTATGGTCACTTGATCTTCGACA +AGGGAGCTAAAACCATCCAGTGGAAGAAAGACAGCATTTTCAACAATTGGTGCTGGCACA +ACTGGTTGTTATCATGTAGAAGAATGCGAATCGATCCATACTTATCTCCTTGTACTAAGG +TCAAATCTAAATGGATCAAAGAACTTCACATAAAACCAGAGACACTGACTTATAGAGGAG +AAAGTGGGGAAAAGCCTTGAAGATATGGGCACAGGGGAAAAATTCCTGAACAGAACAGCA +ATGGCTTGTGCTGTAAGATCGAGAATTGACAAATGGGACCTAATGAAACTCCAAAGTTTC +TGCAAGGCAAAAGACACCGTCAATAAGACAAAGAGACCACCAACAGATTGGGAAAGGATC +TTTACCTATCCTAAATCAGATAGGGGACTAATATCCAACATATATAAAGAACTCAAGAAG +GTGGACTTCAGAAAATCAAATAACCCCATTAAAAAATGGGGCTCAGAACTGAACAAAGAA +TTCTCACCTGAGGAATACCGAATGGCAGAGAAGCACCTGAAAAAATGTTCAACATCCTTA +ATCATCAGGGAAATGCAAATCAAAACAACCCTGAGATTCCACCTCACAACAGTCAGAATG +TCTAAGATCAAAAATTCAGGTGACAGCAGATGCTGGCGTGGATGTGGAGAAAGAGGAACA +CTCCTCCATTGTTGGTGGGATTGCAGGCTTGTACAACCACTCTGGAAATCCATCTGGCGG +TTCCTCAGAAAATTGGACATAGTACTACCGGAGGATCCAGCAATACCTCTCCTGGGCATA +TATCCAGAAGATGCCCCAACTGGTAAGAAGGACACATGCTCCACTATGTTCATAGCAGCC +TTATTTATAATAGCCAGAAGCTGGAAAGAACCCAGATGCCCCTCAACAGAGGAATGGATA +CAGAAAATGTGGTACATCTACACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTT +ATGAAATTCCTAGCCAAATGGATGGACCTGGAGGGCATCATCCTGAGTGAGGTAACACAT +TCACAAAGGAACTCACACAATATGTACTCACTGATAAGTGGATATTAGCCCCAAACCTAG +GATACCCAAGATATAAGATACAATTTCCTAAACACATGAAACTCAAGAAAAATGAAGACT +GAAGTGTGGACACTATGCCCCTCCTTAGAAGTGGGAACAAAACACCCTTGGAAGGAGTTA +CAGAGACAAAGTTTGGAGCTGAGATGAAAGGATGGACCATGTAGAGACTGCCTTATCCAG +GGATCCACCCCATAATCAGCATCCAAACGCTGACACCATTGCATACACTAGCAAGATTTT +ATCGAAAGGACCCAGATGTAGCTGTCTCTTGTGAGACTATGCCGGGGCCTAGCAAACACA +GAAGTGGATGCCCACAGTCAGCTAATGGATGGATCACAGGGCTCCCAATGTAGGAGCTAG +AGAAAGTACCCAAGGAGCTAAAGGGATCTGCAACCCTATAGGTGGATCAACATTATGAAC +TAACCAGTACCCTGGAGCTCTTGACTCTAGCTGCATATGTATCAAAGGATGGCCTAGTCG +GCCATCACTGGAAAGAGAGGCCCATTGGACACACAAACTTTATATGCCCCAGAACAGGGG +AACGCCAGGGCCAAAAAGGGGGAGTGGGCGGGTAGGGGAGTGGGGGTGGGTGGGTATGGG +GGACTTTTGGTATAGCATTGGAAATGTAAATGAGCTAAATACCTAATAAAAAATGGAAAA +AAAAAAAAGAACCTCTGGTGGAATCACCATGCCTGACCTAAAGCTTTACTACAGAGCAAT +TGTGATAAAAACTGCATGGTACTGGTATAGAGACAGACAAGTAGACCAATGGAATAGAAT +TGAAGACCCAGAAATGAACCCACACACCTATGGTCACTTGATCTTCGACAAGGGAGCTAA +AACCATCCAGTGGAAGAAAGACAGCATCTTCAACAATTGGTGCTGGCACAACTGGTTGTT +ATCATGTAGAAGAATGCGAATCGATCCATACTTATCTCCTTGTACTAAGGTCAAATCTAA +GTGGATCAAGGAACTTCACTTAAAACCAGAGACACTGAAACTTATAGAGGAGAAAGTGGG +GAAAAGCCTTGAAGATATGGGCACAGGGGAAAAATTCCTGAACAGAACAGCAATGGCTTG +TGCTGTAAGATCGAGAATTGACAAATGGGACCTAGTGAAACTCCAAAGTTTCTGCAAAGC +AAAAGACACCGTCAATAAGACAAAAAGACTACCAACAGATTTGGAAAGGATCTTTACCTA +TCCTAAATCAGATAGGGGACTAATATCCAACATATATAAAGAAATCAAGAAGGTGGACTT +CAGAAAATCAAATAACCCCATTAAAAAATGGGGCTCAGAACTGAACAAAGAATTCTCACC +TGAGGAATACCGAATGGCAGAGAAGCACCTGAAAAAATGTTCAACATCCTTAATCATCAG +GGAAATGCAAATCAAAACAACCCTGAGATTCCACCTCACACCAGTCAGAATGTCTAAGAT +CAAAAATTCAGGTGACAGCAGATGCTGGCGTGGATGTGGAGAAAGAGGAACACTCCTCCA +TTGTTGGTGGGATTGCAGGCTTGTACAACCACTCTGGAAATCAGTCTGGTGGTTCCTCAG +AAAATTGGACATAGTACTACCGGAGGATCCAGCAATACCTCTCCTGGGCATATATCCAGA +AGATGCCCCAACTGGTAAGAAGGACACATGCTCCACTATGTTCATAGCAGCCTTATTTAT +AATAGCCAGAAGCTGGAAAGAACCCAGATGCCCCTCAACAGAGGAATGGATACAGAAAAT +GTGGTACATCTACACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTTATGAAATT +CCTAGCCAAGTGGATGGACCTGGAGGGCATCATCCTGAGTGAGGTAACACATTCACAAAG +GAACTCACACAATATGTACTCACTGATAAGTGGATATTAGCCCAAAACCTAGTATACCCA +AGATATAAGATGCAATTTCCTAAACACATGAAACTCAAGAAAAATGAAGACTGAAGTGTG +GACACTATGCCCCTCCTTAGAAGTGGGAACAAAACACCCTTGGAAGGAGTTACAGAGACA +AAGTTTGGAGCTGAGATGAAAGGATGGACCATCTAGAGACTGCCATATCCAGGGATCCAT +CCCATAATCAGCATCCAAATGCTGACACCATTGCATACACTAGCAAGATTTTATCGAAAG +GACCCAGATGTAGCTGTCTCTTGTGAGACTATGCCGGGGCCTAGCAAACACAGAAGTGGA +TGCTCACAGTCAGCTAATGGATGGATCACAGGGCTCCCAATGGAGGAGCTAGAGAAAGTA +CCCAAGGAGCTAAAGGGATCTGCAACCCTATAGGTGGAACAACATTATGAACTAACCAGT +ACCCCGGAGCTCTTGACTCTAGCTGCATATGTATCAAAAGATGGCCTAGTGGGCCATCAC +TGGAAAGAGAGGCCCATTGGACACGCAAATTTTATATGCCCCAGTACAGGGGAACACCAG +GGCCAAAAAGGGGGAGTGGGTGGGTAGGGGAGTGGGGGTGGGTGGGTATGGGGGACTTTT +GGTATAGCATTGGAAAGGTAAATGAGCTAAATACCTAATAAAAAATTAAAAAAAAATAAA +TAAATATTTAAAAAAAAAAGAATCAACAGTTCACAATGTATAGGTTCATTTTAGACAGTA +TCCTGTTCTGCACATCAGGGAGTCTGCTCTTGCTCTATATACCAGGCTGTTTTTCTTCCC +ATTTGCTCTGTGTAATCCCTAGTGTTACTCTTGCTTGAGGTCATTAAGAGTCTCCATGAT +TTTTGTGAAATTTTAGGATTGATTTTTCTGTTTTGGAGAAGAAGAAGAAGAAGAAGAAGA +AGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGA +AGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAAAGAAGAAGAAAGAAGAAGAAGAAGA +AGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAAAGAAGAA +GAAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAAAGAAGAAGAAAGAAGAAGAAGAAGA +AGAAGAAGAAGAAGAAGAAGAAGAAAAGAAGAAGAAAGAAGAAGAAGAAGAAGAAGAAGA +AGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAAGATATTCACC +ACCAATCATCATAGAAATGAGAACCAAAAGCATGGTGATAAATAGATATTGTTTCATGGC +TATACTAGATTTCCCTAAAAAAGAAAAGAAAAGGAACAAAGTATTGGTGAGGGTATACAT +TATTTATGGGTTTCTAACCAGGTATGCTGCATGATATCACTTAGGTATGGATCCTAAGAA +GTGAAACCCAGGAGGATGTGGTAGAACAGTGGTTACTAGGGACTGGACAGGAGGCTGAGA +GAAATAGATTCTGGTCAAGAGATTCAAAGTTTCAGTTACACAGGAATGACAGTCTTTACT +GACTATAATTAGCAAAGCTGTATATCTGAAATTTGCCAAGAGTTTGGATCGTAGATGTTC +TCACCCCCTTCGGCATTCACACATACAAGAAAGAAAATAGTAACTGTGGAGTGATGTATC +TGTTAATTAGTGTTGAATGCATTGATCACTTCACAGTGTACACATACACCAAGATAGCAA +GTTGTTTTCTCAAATATAAATGACTTCGATTTCTTATTTATACCTAAAAAAATCCAGGAG +GACAAGAAAGAAGAAATGAAGCTACCCACCCAAGTCCATGTCCAAACTACATGGGTCCCG +AGGTCCTGGACAGTGAGGAGAGAGATCACTCTCCACATGGCTTATGGTGCTGTGGTACCC +TCCATTGATGTCTCCTATGTGAGGTCCCTCTGTGGCTCGAATTACTGTTCTTCCAAAATT +TGAGTCAGAGACCAGCCAGAGACGCTTTCATAATCAAGCTTTCTTCTACAGCTGGCATCT +TGCTTCTCTCTTAGATTTCCCAAGGGCAATGTTGTTGTAAACTAGACAGAAGGAGAGAGA +GGCATCCCAGTTACCCACTCGCTTCTTTAGCAGCTGGAATGATTTCCAAAAACATGGGTC +ATGTGATTGTTTCCTATATAGGGTGGTTCTGGTACTCATCTGCCCAGACCGAAACAAGAA +ATGTGTAAACATGATGTTGTCTTTCCTAAGAGGCCCCAGGCTGAAAATTTGACTTTTAAT +ATTCCCAGAAATTTATGAAGCAAGACCCCTGTCCATGGTCACACAATGGTTATTGTGACT +AGGCCTGGCCAAGAGAACTCAATGCTTTGACGTGAGAATCATGCTCCTGCCATTGTATCA +CATGTACGCTGGGCAGGAAGCCTTAAGTCAGACACTAGTGCCAGTATGGCTACTAACTTA +GAGACCGATCTTCTTAACTTCAGCAACCTTTAAAACTTCAATGGTTAACATAAGGTACAT +GTGTGCCTGTTTAAAGTCCTGACTCCAGAGACTCTGGCCTTGTTCCTACCAAGCTTGGTT +ATAGAATTATATAGAGAACCATAACCAACTCATTAATCTCACCCCACACCAAACCTTGTT +TCTCTCTTATGCTTGTTAGTTTTTAGTGTCAGCTTGACATAATCCCAGAGTCACCTGGGA +AGAAGGCCAAAGTGATGAGTAATTTATTGGAGTGTGGGCATGTTTATGGGGGATTGTCTT +GATTGTCATTCGAATATGGAAGATCTAGACCACTGTGGGTGGCACCATTCCCTAGTCAGG +ATTCTGAATTACATAAAACAGAAGCTGACAAAGCAGACAGTTACCATTGTTCCTTTTTGC +TGTGACTAGCTGCTTTGAGTTTATGTCCTGAATTCCCCTCAAGAATGGGCTGCAATCTGA +AAGTGTAAGCCACTAAACCTTTCCTCTCCTCATATGCTTTTTGGTCAAGGTGTTTGATCA +TAGCAACAGAGATGAAAGTAGAGCATTCTGCCTCTCCATGTGTAAAATGAGGGCTCTAAT +AAACAGCATGGAAGATGATATCAGGCAAAGAAGCTCTCTCTATAAATACAATGTGCCTTC +AGTATGCATAGATTCTGTATTTGTGAATTTGCCTACATGATAAAATTACTGTATAACTCC +AAAAACAGTACTTTCTGGGAAACATTTGACTTTCTGGACATAAGTTCCCTGCTGGGGTTG +GAGCTAGGCTCTGCCTATCTGGTAACCCTATCTAGGGATGGGCAGCAGAGGGAAGTGGCT +GGCAGGAAGCTCTATTCTGAGACTAGCTAGATGAGCTTGAGTCTTATCCCCAGTGCCTGT +TTGTGGCTTGGTCTCAAGCATGTCACACTTCTGAACTTCATTTCCTCATTTTGGAAAATG +GAGGCATCTCCAATGAATGAGCTGAGGACACCCCCCCCCCCAATTCATTTTCTCGCATGG +TACTGCCATACAGGAATTCTCTGACACTGGATGTGTTTGGTATTCTTCCTATCAGATAGG +TTATACTGCAGCAGGTACCAGATAGGAGCCCTCTAAGGAGAGCGAGATGACAGGCAGACA +GACAGACAGACAGACATAGACAGATCAATCAATAGGACTACTGACCCACAGCTTGAAGAT +ACTGTCCCTGAATTGTTACCACTTTCAGATGCCATTGTGAAGCTTCAGGGTCTAACCTAA +TGGGCAGTACACCAACGTTCCTTCAATCTCCTCTTCATTTAATTTGCTAGAACAGCTGTG +GGAACTTGGGAAAGCCCTGTTTATGTTTACATATATTTTAGAAAGGATATCATGGGAATC +TCAATAAATGCCACTCAGAGAGAAGCATAAGGCAAGGCTTATGGGAAGCACAGAACTTCT +ATACCCTCTCTGGGTGAGCAGGCTCCTAGAAATGTCTCTGTGTGAAGTTCTCTGAATGCT +ATTCTTTTGGGAGTTTTAGGAGGCTTTCATAGGCATGGTTGATTAAATTAGGGGCATTGG +CAATCAACTTAACTTTCTGTCTTCTCCCTGGACACTGGGAACACAGTGGGAGTTAAATAT +CTCAATCCTCTAACTATTCCTTGATAATTAGAGGATGCTCTAATAACATCCTTGACCATT +CTGAACCTACCTGTTGAATGACAGCCATCAATCAATTCATTGGCGTACAGAGACAATTGC +TTTGGAGAGTCTAAGGAATTTTTAGGGTTTGAGTGTCAGGAGTAGGCAAAGAAGCCAGGA +GGAGTATGCTTAGGATTTTAGGTTATAATCTATCTGTAGTTTTCTCTAGGAACAAAACTA +TATCATTCACAAATTCAGAGTTCATACATACTCAGTACATAAATTCTATGGATAACCAGA +TTGGGCTATGCACCAAAGTGATCAGTCAGCATAGGGACCTATAGCTTCCTTCTCTCTACC +AGAAGGATGTGTGAGGATCATATCCTGACTGGCCCTGCACCCAGGACCCTGAGAGTATCC +AGCATCTTTATTCAGTTTCTGTGTTGCAGTCTGAGTCTACCTCCCTTGATGTGGCGCTAT +AACTGACCCAGCCATGCAGGACGGTTGGTAGAGGGTCAACAGATTTTCTTCTTTGCTATA +GAATTTCCCAAGGAGTTGCTTCAGGAAGGTCTAAATAGAATCCATAGGGACCTACTGATC +CATGTGATCATGTTTCATCTCCAAAAATGCCTCTGCTTCGGCTGTTTGTGTTTGTTTGTT +TGTTTTTTGTGTTTTTGTGTTTTTACTTTACTGGCATAGGATGTGACTGTGTTACCCTTA +AATACTGTAGGGAGTTCATATGTGTGTATGCATGTGTAGATATGGACAGATACATACATG +CATTAAGTATTTTTATGTCTGTATTGGCTAGTTTTATGTCAACTTGACACAGCTGGAGTT +ATCACAGAAAAAGGAGCTTCAGTTGAGGAAATTCCTCCATGAGATCCAACTGTAAGGCAT +TTTCTCAATTAGTGATCAAGGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGG +TAATCTTGGTTCTATAAGAGAGCAGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAAGAA +CATCCCTCCATGGCCTCTGCATCAGCTCCTGTTCACTGACCTACTTGAGTTCCAGTCCTG +ACTTCTTTCAGTGATGAACAGCAATGTGGAAATGTAAGCTGAATAAGCTCTTTCCTCCCC +AACTTGTTTCTTGGTCATGATGTTTGTGCAGTAATAGAAACCCAGACTAAGACAAATTGG +TACCAGCATGGTGGGGTATTCCTTTGACAACCTGGCCATGTTTTGGGCAGGACTGTGGAA +GAACTTTGGAACTTTGGGCTAGAAGATCCATTCAGTGTTAAGAGCTCTGTGGGATGTTGT +GTAGGAGCTTGGAAGATAATGTTGAGAACAGTGCAGAAGATGGAGGCCTGTCTTGTGAAA +TTTCAGAGGGAAAATTAAAGACTCTTTTCAGGGCCATTGCTATTTTGGAGTTTGACTATT +CTGTGGTTCTGGTTAGCTGGGCCTGAAGAATCAGCTATGATTAACAAGATACCAGAACTA +CTAAAGCAAAACCTTTGCATTACTGGGACTATTGATGTTGGTTAGCTGGAGCTAAGAAAT +TAGCGGTGATTAAGAAGAGACCAGCATCGTTGAGGTAACAACTTCTGGGAAGTGTTTTCT +GAAAGCACAAAGATTCTGTGTTCCAGAGATAGCCAAGGTTGTACTCCTGCTGCAGCGGGA +CTTGATAATGTGTAAGGGTCACCCAGGTGGTACTGGTTTTGAAGGCGTGAAGGGGTCACA +CAGAGCAACTGAGGCTCAGCACAGAACAACTGAGGCTAGGCACTGTGAGAGGCCATTGAA +GGCCATTGGTGAAGGTGCAGCCTCAGTTGAAGTTGATGGCCCAGGACTGAAGGAGTCATG +CATTGTTTTGGAGATGCCAGTACCATGAGATGACCACCAAGAACAGCAGCAGCAGTGGAG +TACAGGCAGCTGGAGCCTAGAAGACAAGCTGTGTGCTACAAAGGACAGGGCTGGAGAAGT +GACCTAAGCCCTTGGAGGAGCCCAGAAGATCGTGAGTTAGATCCCAGACATTGGACAGTT +GAAGTTTAATTTTTGCTTTTGATTGTGACTGGGCCCTGATATGTTTCCCTCTTGAAGGAA +GTAAATATTTTAGTGGATTCCACAGTTAAGAGACTTTTAATTGTAAAAAGACTTTGGATT +TTAAGATATTGGACATTTTTTTTCTATTTTTTATTAGGTATTTTCCTCATTTACATTTCC +AATGCTATCCCAAAAGTCCCCCATGCCCTCCCCCCCACTCCCCTACCCACCGACTCCCAC +TTTTTGACCCTGGTGTTCCCCTGTACTGGGGCATATAAAGTTTGCATGTCCAATGGGCCT +CTCTTTCCAGTGATGGCCGACTAGGCCATCTTTTGATACATATGCAGCTAGAGTCAAGAG +CTCCAGGGTACTGGTTAGTTCATAATGTTGTTCCACCTATAGGGTTGCAGATCCCTTTAG +CCCCTTGGGTACTTTCTCTAGCTCCTCCATTGGGAGCTCTGTGATCCATCCATTAGCTGA +CTGTGGGCATCCACTTCTGTGTTTGCTAGGCTCCGGCATAGTCTCACAAGAGACAGCTAT +ATCAGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGATGTCAGTGTTTGGAAGCT +GATTATGGGATGGATCCCTGGATATGGCAGTCTCTAGATGGTCCATCCTTTTGTCTCAGC +TCCAAACTTTGTCTCTGTAACTCCTTCCATGGGTGTTTTGTCCCCAATTCTAAGAAGGGG +CAAAGTGTCTACACTTTGGTCTTCATTCTTTTTGAGTTTAATGTGTTTTTCAAATTGTAA +CTTATATCTTGGGTATTCTAAGTTTCTGGGCTAATATCCACATCTCAGTGAGTACATATC +ATTTGAGTTCTTTTGTGATTGGGTTACCTCACTCAGGATAATGCCCTCCAGGTCCATCCA +TTTGGCTAGGAATTTCATAAATTCAATATTTTTAATAGCTGAGTAGTACTCCATTGTGTA +AATGTACCACATTTTTTTGTATCCATTCCTCTGTTGTGGGGCATCTGGGTTCTTTACAGC +TTCTGGCTATTATAAATAAGACTGCTATGAACATGTGTCTTTCTTACCGGTTGGGACATC +TTCTGGATATATGCCCAGGAGAGGTATTGCGGGTTCTTCCGGTAGTACTATGTCCAATTT +TCTGAGGAACCGCCAGACTGATTTCCAGAGTGGTTGTACAAGCTTGCAATCCCACCGGCA +ATGGAGGAGTGCTCCTTTTGCTCCACATCCTCACCAGCATCTGCTGTCACCTGAATTTTT +GATCTTAGCCATTCTGACTGGTGTGAGATGGAATCTCAGGGTTGTTTTGATTTGCATTTC +CATGATGATTAAGGATGCTGAACATTTTTCCAGGTGTTTCTCAGCCATTCGGTATTCCTC +AGGTGAGAATTCTTTGTTTAGCCCTGAGCCCCATTTTTTAATGGGGTTATTTGATTTTCT +GGAGTCCACCTTCTTGAGTTTTTTATATATATATTGGATATTAGTCCCCTATCTGATTTA +GGATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGCCTGTTTGTCTTATTGATGGTGTCT +TTTGCCTTGCAGAAACTTTGGAGTTTCATTAGGTCCCATTTGTCAATTCTCGATCTTACA +TCACAAGCCATTGCTGTTCTATTCAGGAATTTTTCCCCTGTACCCATATCTTCGAGGCTT +TTCCCTACTTTCTCCTCTATAAGTTTCAGAGTCTCTGGTTTTATGTGGAGCTCCTTGATC +CACTTAGATTTGACCTTAGTACAAGGAGATCAATTCGCAATCTTCTACATGATAACCACC +AACTGTGCCAGCACAATTGGTTGAAAATGCTGTCTTTTTTCCACTGGATGGTTTTAGCTC +CCTTGTGGAAGATCAAGTGACCATAGGTGTGTGGGTTCATTTCTGGGTCTTCAATTCTAT +TCCATTGGTCTACTGGTCTGTCGCTATACCAGTACCATGCAGTATTGAGGTCTGGCATGG +TGATTCCACCAGAGGTTCTTTTATCCTTGAGAAGAGTTTTTGCTATCCTAGGTTTGTTAT +TTCAGATGAATTTGCAGATTGCCCTTTCTAATTCGTTGAAGAATTGAGTTGGAATTTTGA +TGGGGATTGCATTGAACCTGTAGATTGCTTTTGACAAGATAGCCATTTTTACAGTGTTGA +TCCTGCCAATCCATGAGCATGGGAGATCTTTCCATCTTCTGAGATTGTCTTTAATTTCTT +TCTTCAGAGACTTGAAGTTCTTATCATGGAAATCTTTCACTTCCTTAGTTAGAGTCACGC +CAAGGTATTTCATATTACTTGTGACTATTGAGAAGGGTGTTGTTTCCCTAATTTCTTTCT +CAGCCTCTTTATTCTTTATGTAGAGAAAGGCCATTGACTTGTTTGAGTTAATTTTATATC +CAGCTACTTCACTGAAGCTGTTTATCAGGTTTAGGAGTTCTCTGGTGGAATTTTTAGGGT +CACTTATATATACTATCATATCATCTGCAAAAAGTGATATTTTGACATCTTTTTTTCCAA +TTTGTATCCCCTTGATCTCCTTTTGTTGTCGAATTGCTCTGGCTAGGACTTCAAGTACAA +TATTGAATAGGTAGGGAGAGAGTGGACAGCCTTGTCTAGTCCCTGATTTTGCTTCCAGCT +TCTCACCATTTTGATGTTGGCTACTGGTTTGCTGTAGATTGCTTTTATCATATTTAGGTA +TGGGCCTTGAATTCCTGATCTTTCCAAGACTTTTATCATGAATGGGTATTGGATTTTGTC +AAATGCTTTCTCCGTGTCTAAGGAGATGATCATGTGGTTTTTGTATTTGAGTTTGTTTAT +ATAATGGATTACGTTGATGGATTTCCATATATTAAACCATCCCTGCATCCCTGGGATGAA +ACCTACTTGGTCAGAATGGATGATTGCTTTAATGTGTTCTTGGATTCGGTTAGCAAGAAT +TTTATTGAGTATTTTTGCATCTATATTCATAAGGGAAATTGGTCTGAAGTATTCTATCTT +TATTGGATCTTTCTGTGGTTTAGGTATCAGAGTAATTGTGGCTTCATAGAATGAGTTGGG +TAGAGTACCTTCTACTTCTATTTTGTGGAATAGTTTGTGAAGAACTGGAATTAGATCTTC +TTTGAAGGTCTGATAGAACTCTGCACTAAACCCATCTGGTCCTGGGCTCTTTTGGTGGGA +AACTATTAATGACTGCTTCTATTTCTTTAGGGGATATGGGACTGTTTAGATCGTTAACTT +GATCCTGATTTAACTTTGGTACCTGGTATCTGTCTAAAAATTGTCCACTTTGTCCAGGTT +TTCCAGTTTTGTTGAGTATAGCCTCTTGTAGAAGGATCTGATGGTGTTTTGGATTTCTTC +AGGATCTGTTGTTATGTCTCCCTTTTCATTTCTGATTTTGTTAATTAGGATGCTGTCCCT +CTGCCCTCTAGTGAGTCTGGCTAAGGGTTTATCTATCTTGTTGATTTTCTCAAAGAACCA +GCTCCTCATTTGGTTGATTCTTTGATTAGTTCTTCTTGTTTCCACTTGGTTGATTTCACC +CCTGAGTTTGATTATTTCCTGCCATCTACTCCTCTTGGGTGAATTTGCTTCCTTTTTTTT +CTAGAGCTTTTAGGTGTGTTGTCAAGCTGCTAGTGTGTACTCTCTCTAGTTTCTTTTTGG +AGGCACTCAGAGCTATGAGTTTTCCTATTAGAAATGCTTTCATTGTGTCCCATAATTTTG +GGTATGTTGTGGCTTCATTTTCATAAAACTCTAAAAAGTCTTTAATTTCTTTCTTTATTC +CTCACTTGACCAAGGTATCATTGAGAAGAGTGTTGTTCATTTTCCACGTGAATATTGGCT +TTCCAATATTTATGTTGTAATTTAAGATCAGCCTTAGTCCATGGTGGTCTGATAGGATGC +ATGGGACAATTTCAATATTTTTGTATCTGTTGAGGCCTGTTTTGTGACCAAGTATATGGT +CAATTTTGGAGAAGGTACCATGAGGTGCTGAGAAGAAGCTATATCCTTTTGTTTTAGGAT +AAAATTTTGTGTAGATATCTGTTAAGTCAATTTGTTTCATAACTTCTGTTAGTTTCACTG +TGTCCCTGTTTAGTTTCTGTTTCCACCATCTGTCCATTGATAAAAGTGGTGTGTTGAAGT +CTCCCACTATTATTGTATGAGGTGCAATGTGTGCTTTGAGCTTACTAAAGTTTCTTTAAT +GAATGTGGCTGCCCTTGCATTTGGAGCATAGATATTCAGAATTGAGAGTTCCTCTTGGAG +GATTTTACCTTTGATGAGTATGAAGTGCCCCTCCTTGTCTTTTTTGATTATTTTGGGTTG +GAAGTCGATTTTATTCGATATTAGAATGGCTACTCCAGCTTGTTTTTTCAGACCATTTGC +TTGGAAAATTGTTTTCCAGCCTTTCACTCTGAGGTAGTCTCTGTCTTTTTCCCTGAGATG +GGTTTCCTGTAAGCAGCAGAATGTTGGGTCCTGTTTGTGTAGCCAGTCTGTTAGTCTATG +TCTTTTTATTGGGGAATTGAGTCCATTGATATTAAGAGATATTAAGGAAAAGTAATTGTT +GCTTCCTATTATTTTTGTTGTTAGAGTTGGCATTCTGTTCTTGTGGCTGTCTTCTTTTTG +GTTTGTTGAGGGATTACTTTCTTGCTTTTTCTAGGGCATGGTTTTAGTCCTTGTATTGGT +TTTTTTTTTTTTTTTCTGTTATTATCCTTTGAAGGGCTGGATTCGTGGAAAGATAATGTG +TGAATTTGGTTTTGTCCTGAAATACTTTGGTTTCTCCATCTATGGTAATTGAGAGTTTGG +CTGGGTATAGTAGCCTTAGCTGGCATTTGTGTTCTCTTAGTGTCTGTATAACATCTGTCC +AGGATCTTCTGGCTTTCATAGTCTCTGGTGAAAAGTCTGGTGTAATTCTGATAGGTCTGC +CTTTATATGTTACTTGACTTTTTTCCCTTATTGCTTTTAATATTCTATCTTTATTTAGTG +CATTTGTTGTTCTGATAATTATGTGTCAGGAGGAATTTCTTTTCTGGTCCAGTCTATTTG +GAGTCTGTAGGCTTCTTGTATGTTCATGGGCATCTCTTTCTTTAGGTTTGGGAAATTTTC +TTCTATAATTTTGTTGAAGATATTTGCTGGCCCTTTAAGTTGAAAATCTTCATTCTCATC +TACTCTCATTGTGTCCTGGATTTCCTGGATGTTTTGACTTAGGGATTTTTTGCACTTTGT +ATTTTCTTTTATTGTTGTGCAGATGTTCTCTATGGAATCTTCTGCACCTGAGATTCTCTC +TTCCATCTCTTGTATTCTGTTGCTGATGCTCGCATCAATGGTTCCTGATTTCTTTCCTAG +GTTTTCTATCTCTAGCGTTGCCTCACTTTGGGTTTTCTTTATTGTGTCTACTTCCTTTTT +TAGGTCTTGGATGATTTTATTCAATTCTGTCACCTGTTTGGTCGTGTTTTCCTGTAATTC +TTTAAGGGATTTTTGTGCTTCCTCTTTAAGGTCTTCTACCTGTTTAGCAGTGTTCTTCTG +TATTTTTTTAAGTGAGTTATTAAAGTCCTTCTTGATGTCTTCTACCATCATCATGAGATA +TGCTTTTAAATCAGGGACTATCTTTTCGGGTGTGTTGAGGTTCCCAGAACTGGGTGGGGT +GGGAGTGCTGCGTTTTGATGATGATGAGTGGTCTTGGTTTCTGTTAGTAAGATTCTTATG +TTTGCCTTTTGCCATCTGGTAATCTGTTGAGTTAGTTGTTGTAGTTGTCTCTGGTTAGAG +CTTGTTCCTCAGTTGATTATGTTAGCCTCTATCAGCAGACTTGGGAGACTAGGTCTCTCC +TGAGTTTCAGTGTTCAGAGTATTCTCTGCAGGCAAGCTCTTCTATTGCAGGGAAGGTGCC +CAGATATCTGGTGTTTGAACCTGCCTCCTGGCAGAAGTTGTGATCCACTCACCAGAGGTC +TCAAGATCCCGTGGAGAGTCCTGTGAGTACCTTGTGGGTGTCAGCAGACTCCCTCTCAAG +GTACCCAGGTGCTCCCATGGACCGGAAGGGACTTGTGCCTCTGATCAGGCCGGGTTTTTT +GCTTCCCTAATTAATGCAGTCTCAGGTCCAGCATGCTTGGATTAGAGCAGAAGCTGTGTT +CCACTCACCAGAGGTCTTAAGATCCCATGGAGGGTCCTTTGGGTACCTTGTGGGTGTCCA +CAGACTCAGTGCCCAAGGTATCCCGGTGCTGGCATGGACCATAACGGACTTGTGACCCTG +ATCAGGCTGGGTTTTCTGCTTCCCTAATTAATGTAGTCTCAGGTCCCATCGATATTGGAC +ATTTTAAAGGGATAGACTTTTAATATGTAAAGACTGTGGGACTTTTAAAGTTGTTTAGGT +CTTGGGGATGAATAAGAAATTAAAGATTGAGGCTTGCTAGTGATGTGTTTGTGTGTCAAG +TTCACAAGGGGTCAATTGTACTGGCTAGTTTTGTGTCAACTTGATACAGCTGGAGTTATC +ACAGAAAAAGGAGCTTCAGTTGAGGAAATGCCTCCATGAGATTCAACTGTAAGGCATTTT +CTCAATTAGTGATCAAGGGGGGAAAAGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGCA +ATCTTGGTTCTATAAGAGAGCAGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAGGAATA +TCCTTCCATGGCCTCTGCATCAGCTCCTGTTCCCTGACCTACTTGAGTTCCAGTCCTGAC +TTCTTTCAGTGATGAACAGCAATGTGGAAATGTAAGCTGAATAAACCCTTTCCTCCCCAA +TGTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAAGCCTGACTAAGACAACGTCTGT +ATATATGCATGGGTACAAGCATATATTGGCCTGTTCATATATGTGTGCACATGTGCGGGT +ATATGCATTAAGTGTTTATATATGTGTGTGTATGTAAGCACATGTATATGACTGTGCAAG +TATTGAGTGTTTTGTATTTGTATATATGTGTGTGCATGTGTGCAAGAACACATTAATTAT +ATTCTTGCATGTGTATATGTGTGTATATGTGCATGCACACGCACGCACACACACACACAC +ACACACACACACACACACACACATGTGCATGTATGTTGGTGGCATAAGGGACAAGGCAAG +AAGCAAACAAGTAGAGTTTAAAGGCAGAAGAAAGACACAGATATCTTTAGTGAAGCAGCT +TGGAAGCCAGGACTGAGAGTAAATTAAAAGCTGATGTTAAAGACTTTTCACTTCTTTCCA +CTTGCACTATCACCCAGATGGTGCCCATGACCTGATCCAAAAAAAATGTCTTCTCTCCCT +TGCCATCTTTCTTTTCTTCCCTCTCTGCCTCATCCTTTCTTTCTCTCTCTCTTCCTTCCA +GGAGGCCCAGCCCCAAACTGCTCTCTTCTGCACTCAGCTACTCTCCCACCTACCAGGGTA +TCTTGGTGCATACCTACAGTAAGTGTTCTGGGCTCTTTGCTAGATCATATTACAGCCCAT +GGCCAGCACCCCTTTCCCATCTGGTTTCCTCCGTAAAGAAAGGGGGACTTGGTGGTATCA +AGGTTGGATGAGCCCAGCTGCCCCTAATCCACTTCCTTCTTTTGGTCCATGGATTTGCCG +CTAGAGAAGCAAAAGTGGAAGTCAGGGAGAAGTCAGAAAAATGAACATCTCTTGGTCCTC +AAGAGAAAGGATAGTAAGGGAAAGAGATGCAGCAGGGAAGGGCTCATGGGGGTCATCCAG +TCTGATCATCACCAATGAGAGGACAGGGGACTGACTCAATGGGGCTTCAGGACAGCTGTG +AGCTTCAAAGGGAAACTTGTGACAAGCCCTACATCTGTGATGACTTCTTGTCTTTGACAA +TACTACCTCTTTTGCATTAATCTGTGGATAATAAGGATAATAATAAGGGGATCACAGCTT +AAGGGGACTACAGCTTCATAGTGCAAAAGAGGAACAACATGAAAACGAACATCACTTTCC +AGTGTTTATTCTGTCCCATGCCATGGCACTGGTGGGTTGGAAGAGAATCTGTAGTGGAGT +CAGTCAACAATGCTACTTAACTATGTCCTCTGTCATTCATTTGCTAGTTTGTGATAATTA +TTGAGTGACTGACAAGAGCCAAGCTTAAGTGCTGGGCCTCTGGATAGTCCTCTGACTTGG +CTACCTAGGTGTGTCCAACTGGTTTTGGAGAAAGTGACTTCGTTTTTGGAGCCATTAAAC +ACCATATCATGTGGTGCCCAGACCAACTTATTGGGAAGCCCCAGACTCCATTCCCAGTCT +CCCTGTCATGTGCATAAGTCAAAGGCATGTTTGAGTTGCTGGGCTTTTGATATAAGCACC +TCTTTTCCTTGCCAAGAGGAGGGCTGAACTGACTATACCAGGTCTCCCATGCTTGTGTCA +CAAATATTCAACTTCTAAATCTGTTACTGATTAACAGTTTCTGAGCCTTTATCATATAAA +GCCGTTGGGAGTTAAAACAAGAGCCTGTAAACTTAGCGTCCCATTGAGTCAGCCTCAGAT +CTGGAAGTGAATTGACCATGATTTTCTAACCCCTGAGCCAGAATCTAGCTCTTGGCAAAT +TGGTTCCCTTGTTATATTTGCAGGGGTCAGGTATAATAACTGGTAACATTGTATATGGTT +ATTGTATATTTTCAAAAAGTTTTATATGCAATCAGTTATTAAATACCCATTTTTCCTTTG +TTGCAACGTCAGCAACAGCATTCAGTCTGGGGGGTGGGAAAAGCAAGAGTAGAAACCACT +CCCGAAATGAATGGCTGTCTGGATAATGATGGAGTAGGTTACACGAGCCTGTTTCCCCAC +AGCATAGCTGCATGATTAAAAAAATACCCGTGCACATTTGGGTCACTAACCTATCAATAA +TTAAATGGGATCCTCGAATAAATATTGCAGTGGTCTCTCCCCTCCCCCTCTTCTTTTCCA +CATGGGCACTTTGACATTTTGTGCTGCCAAAATGCCTGATAAATATGTCTACCACTGAGA +AATAAGCTGCCTTTCGAACCCAGAGGGGCGCCCAGCAGTGTCTGCTCTTAGAAGAAGACG +TAAAAATATATGCTTTGATTAAAAGAAAATGTCACCGGGGGAAAGTATTGGGCTTTCCTT +CTGGCCATGGCAAGCATCTGAAAAGCAAAGGCGGGGAGCATGAGAAATTACAGGTCCCGT +GCAGGAGAAGCCCAAGCCCGCATCACACTGTGCTCCAATGCTCTTCATTGTGCTGTTCAC +AAGTAAGAAATGATCCGATCCACGGCTGCTCGTTTTCTTCTTTGTATTTTTGTTTCATAA +TTAAAAGCTGATAGTTATTCCATGAAAATGCTATTGGCATATGTGTATGTGTAAGGTATG +ATAAGTAATTAACAGCCCGTGCTCAACACCTGCTTTAAGGATATTCCATGACTGGTTGGT +TACATGGCCTATAATAGAGCTACTCAGCAGACCGAGGCAGAGGATCGTAAGTTCAAGATC +AGCCTGGGCAGTACAGGGAGACCCACCTCTCCCAGGGACTAAACTACAAACCTAAGAGTA +CACATGGAGGAACCCCTGGGTCTAGCTGCATATGTAGCAGAGGATGGCCTTATCGGGCAT +CAATGGGAGGAGAGGCCGTTGGTCCTGTAAAGGCTTGATGGATGCCCCAGTGTAGAGGAA +TGCCACGGCAGGGAAGTGGGAGTGGGTGGGTGGGAGGGGGAATACTCTTAGAAGTAGGGG +GAGGGAGGATGGGATAAGGGTTTTGGGGGTAAGGGGGGCCCAGAAAGGGGATAACATTTG +AAATGTAAATAAAGAAAATGTCCAATAAAAAATTAAAAAAAAACCTGTTGTGAATAAATT +CAAAACAATATAATTTTGCTGCTGATTTGTGATCACACTCTTTGTTTATCAGGGAGAAAC +AATTCTCTCATTTTGTGCTCACTAACCCCTTGGTTTGGGGCATAGTTTTACAGCCCAAGC +ATACGCATTTAAAGGAATTTTGAGTATTTTCCCAGTTCCTTGAATAGGATGATACTGTTT +TTGCCTGGTGTAACTTTTTTCACCCCATGTTTCCTAAGTACAGTCCTAGAGAAAAATCTG +AGTGTTACACAATTATCACTAGTTCTTTCTAACTATGTTACCACAGTCTACAGGGTTGAG +GGAGCACTATTTATTTACCCACTTTCCTGCTGAAGAACACTGGGTACCCGGGGACGTGAT +ACTTCCTCAGCGTGAGGACCCCAGCTGGACTCCTAGGAACCATTCGAGAGTAAACGGTGT +GGTGGTGCCTCCTGTGAGTCCTGTGAGAGTGTTCTCCAGGGCGTGGCACTGTGGAAGCAT +GCTGAACACACACATCTGAGTTTAAAGATGATCTTACATTACTTCCTGTAGAGTTTCTAG +CAGATCAGATTTTTCCACAGCCTTGCATGAAAGTTCCCGTTGGGCCACAGTGTTACTCAT +AGTTGGTAACTGAAAAGTGTTTGCCTCATGTGGGTTTTGCTTGTGTCTCTTATCTCAACA +TTAAGGAAAGTATCTATATCTTTCCATAATTACATTTATGCTATTGCTATTTGTACTTTC +CTTTTTTGGTCTGTCTCATTTGGTTGTCTCTTTATTTCTTCTTTCTTTTTTTTTTTATTT +TTATTTATTGTACATTTTTCTTTATTTACATTTCAAATGTTATCCTCTTTCCTGGTTTCC +CCTCCAGAAACTCCCTATCCTCCCTCTTCTTCTATGAGGGTGTGCCTCCACCCACGCACA +CACTCCTGCCTCCCCTCCCTGGCATTCCCCTACACTGGGGCATAGAGCCTTCACAGGACC +AAGGTCCCCTCCTCCCATTGATGCCCGACAAGGCCATCCTCTGCTGCATATGCGGCTGGA +GACCCTGGGAGCTCTGGGGGTCTGGTTGGTTGATATTGTGGTTCTTCCTATGGGGTTGCA +AACTCCTTCAGCTCCTTCAGTCCTTTCTCTAACTCCTCCATTGGGGAACCCATGCTCAGT +CCAATTGTTGGTTGTAAGCATCCGCCTCTGTATTTGTCAGGCTCTGGCAAATCAAATACA +GCAATATCAGGTTCCTGTCAACAAGCACTTCTTGGCATCCACAATAGTGTCTAGGTTTGG +AGACTGTATATGAGATGGATCCCCAGGTGGGGCAGTCTCTGGATGGCCTTTCCTTAGATC +TCTGATCCACACTTTGTCTCCGTATTTCCTCCCATGAGTATTTTGTCCCCCCTTCTAAGA +AGGACTGAAACATCCACACTTTGGTCTTGAGCTTCATGTGGTCTGTGAATTGTATCTTGG +GTATTCCGAACTTTTGGACTAATATCCACTTACTAGTGAGTGCGTACCATGTGTGTTCTT +TTGTGATTGGGTTACCTCAGTCAGGATAATGTTTTCTAGTTCCATCCATTTGCCAAATAA +TTTCATGAATTCATTGTTTTTAATATCTGAGTAATACTCCATTGTGTAAATGTGCCACAT +TTTCTGTATCCATTCCTCTGTTAAAGGACATCTGGGGTCTTTCCAGCTTCTGGCTATTAT +AAATAAGACTGCTATGAATATAGTAGAGCATGTGTCCTTGTTATATGTTGGAGCATCTTC +TGGGTACATGCCCAGGAGTGGTATAGCTGGGTCCTCGGGTAGTACTATGTCCAATTTTCT +GAGAAACTGCCAGACTGATTTCCAGAGTGGTTGTACAAGCCTGCAATCCCACCAGCAATG +GAGGAGTGTTCCTCTTTCTCCACATTCTCGCCAGCATCTGCTGTCACCTGAGTTTTTTAT +TTTAGCCATTCTGACTGCTGTGAAGTAGAATCTCAGGGTTGTTTTGATTTGCATTTCCCT +GATGACTAAGGATGTTGAACATTTCTTTAGGTGCTTCTTGGACATTCAATATTCCTCAGT +TGAGTATTCTTTGTTTAGCTCTGTACCCCATTTTTAATAGGGTAACTTGATTCTCTAGAG +TCTAACTTCTTGAGTTCTTTGTATATATTGGTTATTAGCATTCTATTGGATATAGGAATG +GTACAGATCTTTTCCCAATCTGTTGGTTGCTTTTTAGTCCTATTGACAGTGTTCTTTGCC +TTACATAAGGTTTGCAATTTCAGGAGGTCCCATTTGTCTATTGTTGATCTTAGACCATAA +GCCATTGATGTTCTGTTCAGGAAAATTTCCCCTGTGCCCATGTGTTTGAGGCTCTTCTCC +ACATTCTTTTCTATTAATTTCAGTGTCTCTGGTTTTATGTGAAGTTCCTTGATTCACTTG +GACTTGAGCTTTGTACAAGGAGATAAGAATGGATCGATTTGCATTTTTCTACATGCTGAC +TTCCAGTTGAACTGGCACCATTTGTTGAAAATGCCGTATTTTTTCCACTGGATGGTTTTA +ACTCCTTTGTCAAAGATCAAGTGACCATAGGTATATTCTTTTATTGTTGAGAATAGTTTT +CACTATCCTGGGTTTTTTGTTTTTCCAAATAAATTTGCAAACTCTATGAAGAATTGATTT +GGAATTTTGATGGGGATTGCATTGAATCTGTAGATTGCTCTCATCAAGATGGCCATTTTT +GACTATATTGATCCTGCCAATCCACGATCATGGGAGACCTTTCCATCTTCTGAGATCTTC +TTTGATTTCTTCAGAGATTTGAAGTTCTTGTCATACAGATCTTTCACTTCCTTGGTTAGA +GTCACACCAAGGTAGTTCATATTATTTGTGACTATTGTGAACACTATCTCTTTGTTAACA +AGCTGGACACTAGCATTTTTCCAGTTTCACATATGGCATCTTTTGGCTTTGAGCTCTGAT +TGATGTCATTCAATTGCTGTCGGGTAAAGATTTGATTTTAGGTATAATACAAAATTGTTA +ATGTTTATTTCAATGACATTGTCCAAATTGCCAGGGTTTATTTTGTGTTTTGTTTGTGTA +ATATTCCCCAGTTTTCTTTAAGTCTGGGTTTCACTCTAGAGCCCTGGGAGGCCTTGAACT +CTCAGTGTAAACCAAGCTTGCCTCAATTCTCTCTATAAGTCAGGATGGCCTCAAACTTGT +AGCAATTCTTGTCCTTCTGCCTCCTGGATGCTGAACTCACAGGCATGTCTCAGCATGCTC +ATATTTTATGTTTTGTTCCTTGTACATATTACACAACAATTCCTCTTTACCTTAAGAATT +TACATATAAAGATTAAAGAATTTCCCTTTTTGAGCTCTTTCTCTCTTCTGCCTTGATTCA +GTTTTGTGTGTTCAGCAGAACTGACCCTGATGGTAGGGGTTCGGGTGAGCTGGGCTGAGG +GTGTGCACATGGGAGAGCTGGCCCTGCCTCTTGTTTGCTGTGCAGCAATGTGGGTGGGGA +AGAAATGCCCTCTCTCACCTTTGTCCCTTGCCACCTATGACAGGCAGGAGCACTGACCCT +TGGGTCCTGAGAGCAGGATGCTAACCCTGCCTCTCACCTGCTGCGTTTCTCAGGAGAGCA +GGCCCTGCACTTTGCCTGGGCAGCAGAGTAGAGCTGGCCCTGTATGTGGAGTTGCAGGTG +CGTTGGCCAATGGGCATAAGTACAGGAGAGCTGCCCCTGCCTCTTTTCTGCTGGTACTGA +TGGCACAGAAGAGGGAGAGGCACCCTCCTCCCTCCTCCCTCCTCCCTCCTCCCTTCTCCC +TCCTCCCTCCTCCCTCCCCATCTGTGGCAGATGGGAAACCTGGCCCAGGATTATGAGAGT +TGAGAGACCTGTCCATGTACCTCACCTGCTGCAGCACTCTGGAAAGCAGGCCCTGCACCT +CACCTGGGCAGCAGGATAGTGCTGGCCCTGGTTGCAGGGCTTGAAAGTGAGCCATCCCTG +AGGCTCTGAGATCATGAGAGCCAGAGGGCTGACCATCTCTGATGCCTCTCAGGCCCAGTT +CCAGAGCTCTGAGTTGGCCCACTCCAACATCTACCCTGTCAGTGAAATGCTCGTATGCAT +GAAGGGGCAGGCTCTCCAGATCCAAAACTACAGGACCTCTATGACACAGGGCAACAACAG +GATATCTGAGAGGAGTCCCAGTGAAGTTCCAGAATTGATAGAGTAGCAAAAGTCAGAGGC +CTAGAACCAGACCAAGAAGTCATTGCAGTGAACATTTCTAAGCAAAGAAGTGTGGGCAAA +AGGGAATCCTATGGGACACACTGTGACACATTACAGCTTCCACAACAAGACATTTTTCTC +TGTTGGTGGAGAGGTTGCAAGGCTAGAGGGGAGGTGGAGATGAGCAGGATTGGGGTGCAT +AATGTGAGGTTCACAAAGAACCAATAAAAATTTTTTAAAAATCTTAATTTTTTGTATGTG +TGTTAATGAAGCAGAGGTAAAATGTAATTCTTCCAGTGAATGGCTGTTGTTCTATCTACC +ATCTTTGACAAGTCTATTCTTTCCCCATGAGGTACAATGCCATTATCTTAGTTAGGGTTT +TACTGCTCATGAACAGACACCATGACCAAGGCAACTCTTATAAGGACAACATTTAATTGG +GGCTGGCTTACAGGTTCAGAGGTTCAGTCCATTATCATCAATGTGGGAGCATGGCAGCAT +GCAGGCAGGCGTGGTACAGGAGGAGCTGAGAGTTCTGCATTTTCATCTTACTGTTGTTAA +CAGAATACTGGCTTCCAGGCAGCTAGGACAAGAGTCTTAAGCCAGTGCCCACCGTAACAC +ACCTACTCCAACAAGGTCACACCTTCTAATAATGGTACTCCCCAGGCCAAGCATATACAA +ACCAACACACCTAGTAACTACAGATGTTGGACATTGTTACTGTTATTGTATATATGGTAT +AGATATGTGTGTGTTCAAGTGTGTGAGTGTGGGCACACATGGCACACTGTGCATGCGGAA +GTCAGAGGACACCTCAGGCTCTGGTCCTCACCTGCAGCTTTCTTTGAGATGAGTCTCCTT +TGCTTACATCCACCTGGTACCTGGCATCTTGCTGACGGATCACTGGGATTACAGATACAT +GCTACTAAGCTTGGCTTTACATAGGTTTGGGGAATCAAACTGAGGTCCTTACTGCACCAC +TGAACTATCTCCCCAGCCCATTTCAAGGGCATTTAATGAAGGCTTTTTTTTTTTCTTTTT +GCTCTCCTTAAGGATATGAAGAGGTTGTTCATATTTAAAAATATTTTTGTCTTTTCCTAG +TTGCTTTTATTTTTCTTACTAAATTCTAAGTGTCCATGGATACTCTAATTCTTAGTTAGA +AATGTCTTGTAAACATTTTCTCTCTGTAAATTGCAGGCTCCTTCACACTTTTAGAAAACA +CTTTGTCGATTCTTTGTGAGTTTCACATGATGCACCCAGTCATGCCCATTTCCCCCTCCT +CATCTATCTACCCGTTGCCCTTGCAACCTTCTTCCCAAAAAATAAAACACATTCAGCAAA +TAACAAGGACAAAAACAAAAATCAAAGCATAGAAAACATTGTGGAAGCTGTAGTGTGTCA +CAGTGTGTTCCACAGTATATCCCTTTGTCCACACATGTTCTTTGCAATGAGTCATTGGTC +TGGCTCAAGGTCTCTGGCTTCTGTAACACCATCAATGTTGGATCCTCATCAGGACTTCTG +GTTATGCTGTTGTTGCCCTGTGTCATGGAGATCCTGCAGTTTTGAAAGAGCAGAGCTGGC +CCCTTTACACATCCCAATCATTCATAGATAGTATAGAGTTTGTGCTGGCACATCAGAGCC +CTGGATCTGGGACAGGGTGGTAACTGAGCTGGTTGCCCACCAACCTTTCCTTTTCTACAC +CTCCAGGACAAGCTCTCCAGCACTGCTCTGGCTAGGGCACCCAATGTGTCTGTCAGCAGC +AGGCAGGGTCAGCATTCCTGCTCTCATGTCCTCCGGGCCAGCTCACCCATACCCAACTTG +AGCCAGAGCCAGAGCCAGAGCCAGAGCCAGAGCGCTGACAGGCAAGGTGCAGGCTCACTC +TCCCAAGTGCTGCAGCCTATGAGGGGCTGGAACAGCTCTCCTGTTCTCACACCCCCAGGG +CTGGCTTAGCTGCACCCCCTCTACCAGGGCCAGCTCTACCATGTTACCATGAGAGAAGGT +GCAGGGCCTGCTCTCCCAAGTGCTGCAGTCATCAAAGGGCAGGGCCAGATTACCGCCCCC +CTCATGACCTCAGGGCCAGTTTTCCTGTCTGCAGCAGGTGGTGAGTGGCAAGGGGGTGAA +GGGCATCACCCCACATTCATTCCACCTCAAGGCAGGTGAGTGGCAAGTGACAGGGCCAGC +TCTCCTGTTATTTCACCCTCAGAGCTAGTTCACCTGCACCCCCTTGACCAGGGCCAGCCC +TGCTGTGCTGCCCAGGCGTGATGCAGAGCCTGCTCTCCCCAGTGCTTCTCCTGAGTGTGA +GTGCTTCATCTGGCTATGGACATGGCCAGCTCACCTGTTCTCCTGACCCGAGTCAGCTCC +CCTGACTGCCGACTGCCACAGGCTGCAAGGAGGATGGGGAAGGGAGGGATCATCCTATAT +CCATGTTAGCTCATGGCAGACAAGTGGCAAAGCTAGTCCTCCTGTGCTCTTGCCCTGGGG +GTTGGCTCCTCTGCTCCCCTGCCTCCTGGGTCAGCTCTCCTGTGCTGTCCAGGTGAGATA +CAGGGCTTGTTCTCCTGAATGCATAGCTGATATGGAGCTGGGTTGGCTTTCCAGCTTTTC +CTGGTGCTGGAGGTGGAGGTAGGGCACCATTTCTGCACCTGTACCACCCCACAGTAGGTG +AGTGCAGGGTCAGCAGGTCAGCACACTCACACCCTCTAGCAGGTTCATCCCTGCTATCAG +GGCAAGCTTCACTGAACTACTTGGGCAACGTGTAGGCAGTCTCCCAAGTCCTGCCTGCCA +CTTGAGAGATGGGGGCCAGCTCTCCAGAGCTCGGCATCTAATGTGGGGTGGAGTAAGTTA +TGCATAGCTCCTGGACATCCACGCAGTCCTCAGTGGCTGCCCTGACTAAGGGCATCACTG +TGTTCTCTAGTGGTAATATGAGCCAAGGAAAATGACATGGACCTCTGTCATTGTTGCATA +GCCATGGACTCAGGCTTGACCCTCAGTAACAGCTCTGGCTGGGACCTCACCATGGCCCCA +GGTAGAGAGACTCACCACTCATAACAGGCTACTTTTTTCCACCCTTGAGTCTTCAGTTAG +ATCTCTCTTTATAATGCTTAATTTGTTCCAACTCTCTTTCTCTCCTATCTGTTGACCACA +TACTTACACATTGTGGTGGCTCCTGTTGCAGGCTAGCCATGTGGCTGGCAGGCCCCTGGG +TGACATTCTCCATCCACGGGCAAGCAGGTGTCTGGAGTGTCATGGACTGGAGGGCAGGTC +TGTGGGTAGCATGGTGCTCTGCAGGTCTTTCTCTTCCTGTGCTGTGCTGCCTGGGTTTGA +TTCTATTTCATTTGATCTTTATGAGTCCTAGGCTTAAGCCAGCTTTTGGCCACCAAGCCA +GGCATTAAGCTAGGATGAACAAAGGGCTGTCATCTGCCCTGCCCCTGACTGATACAAGAG +CAACACCACCAACAAGGCATCTCTTTGCCTGTTACCTAAAAGGGTAAGGCTCCTTTATAC +TTTTGTTGATTATGGCTCAAAAGACAAAATATTTGATTCATCAAATCAGTTTACCAGGTT +TCTCTCTTGTGGTTTGGTTCCATGCCGTGTCTGAGAAATGCTTTTGTTTTAACCCAGACT +CTCAGATGTTCTGCTGTTTCTTTACAGAAAAAAATCAAAACCCTTGAGTATTTACGTTTA +GTCTCTGATGCTTCTCGGGTTTTAGCAAATATGGTTTGAGTTGAGTTTGCGATTCATCTT +CTCGTTCATTAAAAAGCAGTTATTTCAGCTCCATTTGCTGAGCAGACCATCTTTCCCTCT +ACTCGATTGTCGTAGTTTCTTTGTTGAAGATTAATTGACCATATATGCACGAGTCTATTT +TGGGTGACTCTATTAAGTCTTATTGATCCACATTCTGTTCGAACTCACAGACTGATGACT +ACACCTTCTTAGCCAGTCTAAACACCAGAGTCAGTCTTCTCTCTTCTTCTCTGATTCATT +TCAACTTTTCTTCCCTCTGTATCTCCCCATAGATTTGAAAAACAACCTGAAAACTTCTTC +AAAGAAAGTCTGTTTGGATTTTAACACTATCAGGTCTTCTCCTATGACTTAGGTATCTTT +CTGTGTATTCAGGTTTCCTTTCTTTAATTTTTTTTTCAGAGACATATTTGGCTTAACTAA +CTTTCCAAGTCTCAGTTGTCTATTGGCAATATGTGAAAGAGTTATTGTTATCATTGTTAT +TATTATTGTTATTATTATTATTATTGTTATTATTATTGTTATTATTATTGTTGTTATTGT +TATTATTATTGTTTTGCCTCTATCTTGCAGCTTCACTGAAGACTCCTTCATGAGTTGTAA +TCATTTTTTAATGATATCTTAAAATTAGAAAATGACATCTGAGAAAAAAGACATTTCTCT +TTCCCCCCTCCCATTCACTTGCTCCCCTTTCCTTGCCTTGTCATGTTCACTACACAAGAT +GTTAAATAAAGGTGGTGTGAGTAGACATTGTTGCATTAATTCTAGAATGAACATTTTTTT +TCCTGGCTGTGTGTGGTGTGAGGGCAGATTTTCTTTTAAACTGAATTTATTTTGACAATG +AATGAAGATATTTCCCCTGAGCACTTTCACCTAGAAGGAGAGTTTGTTATGATGCACAGA +ATTTTGTATGATGCGTAGGAAAGGGATCTTGAATAATCTACAGGTATAAGATCTTGTATG +ATACATAGGTATTGGATTTTGTTAAACACTTATTTTTCATGGATTTTTGATGCTCACCCT +GCTTCTATTTTGTGCTTATTAGTATTAATCATTATGGTTAATTTTTTGAACATCAAACCA +ACCTTAAATGTTTGGGATAACCCCAACATACTAGTGGTATGCTATTTTTATAAGCTTCTA +AACAAAGTTTGCTAAAATATTATCGAGGCCTTATTATTTTATTTTATGTGTGTGCAGTAT +GCCACAGTGCACACGGGAGGTCAGCGGGCAATCTGATGGATTCAGTTCTTTCCTTCTACC +ATACGGGTCCGTGCTTGGCAGCCAGCACCTTTATCCTCTGAGACATTTCACTGGCCCACT +GGGTGAGGATGTATATAACTATGTATCAGTTTCCTGTTGCCTCTGGAGACAATTGCTATA +AATGCAGTGGCTGGGAATAATACAGAGTAATCTTTTTATAGCTCTGGTGGTCAGAGGCCA +GAGGCTGTATCAATAAAATGAAGTCTAAGAGGTGGCCAGGCTGGCTTCTAAGGGTACTCT +GAAGGGATATGTTTTCTAGTTTCCATTGTCCCCTCCCACCATCTTTAAGCTCTTCTCTGC +ACTCTCTTCTTTTACCCTCAGTGTCTCCTGTTCCCCTCCTGTGAAGACTGCTGTGGTCTT +ACCAGTTCCAACTGGTAATCTAGTTTATTTCTCCCCTTTCAATATCCTCAGTCACCGTCA +CCAAACCCCCTTTAATTACAAGGTAGCCTTTTGAGGTTTCAGAGTGTTTTCCTGAATTTT +TATGTAGTTTTGGTATAAGGATAATGCTGACCTCATTAAGCCAATTGAGAAATATCTGAT +ACCATTTTCTGAGAGTTATGTGTGTTGAAAGTGTATAATTTCTTTCTTAAATATTTAATA +GAATTTATGAGCAAAGCCATTTATCCCTTAGCCTTCCCTAAATCCCCAGCCTGTGTCTAA +GTCGGTTCTCCATTGTACTTTATCAATAAGTTTAACCCTTTCTTGGAGTACTCAGTAATA +CTCATGGTGTTCTGATTGCTCTCCTCACATGAACATCTCATACCATCTGTCCTTGTGTTT +GGCATATATTTGTTGAGTGATCAATTGACTGACTAAGGAATCAAATTCTCGTGACGTATG +CCTGTAGTTTTATGAAGTTTTCTTCCCCTATTTTTGATTAAGTTAGCTCATAGTAGTTTC +TCTTTGCAGCATCTGAAAGTGTGTCAAGGGTCATCATGGATGTGTTCAACTTTGTGGAAG +GCTAATGCCAATGTTATGTTCCCAGTGAGTAGAAGACTGATGTCAATGTTATGTTCCCAG +TGAAAAGAAGGTGTTGAGGAGAGCTGGGGATGGTAGGAGAACACATAGGAAGAAGAAGCC +AGGTTCACCCAGTCTGGCTTAGCCTGGAGGTCTAACACACACACATATTCTCAGAAAGAG +GTATTTAATGTTTCTTAGCTGGTTTAAGGAGGTTAGCATTATCCTGATACCAAAATGACT +TAAAAATTGATGAGAAAAGTAAAGATCCTCTGGAACCTCCAAACATTGCCTTGTAATTAA +GGGGACCTTAGGGCTGTGATTAAGGATTCTGAGAGGGTAGAGATAAACTCCCTTGCTTCT +CAGCTGAGCATGAAAATGAGCAAGACCAAAGTGTAGGCTTAGATTTTTTTTAAACCTATG +TTTAATAAGGGTTTTCAAATGCTTCAATCCCCTCTTCTAGCCCACCATCCAAAGATAGGG +GAGAAAAGATGGTAAACAGGACAAGGGGATGTGGACCTGCTTAGGGTAGTTCCTAGGGAC +AATTTTAATCTCTGTTTGTCAGGCTAGCAGCAGTCCAGTTCATTAGTGTCAGGAGAGCAA +GCATGAATCAGTAGCAGTGACAAGATCCAGCAGAAACAGCCAGGCCTCCACTGAGTCGGC +ATGAGTCAGCAGGAGTGACCAGGACCAGTCGGAGACTCCAGTTTTCAAAGGTGCCTCTCT +TAACGAAGTGAAGATCAGCAAAGATGAAAACGCAAGACCAATGAAGGGTTGTCAAGCTAG +TTTTCAAGCCCCGTCACTGTCCGTTCAGTCCTTCTTATACTTTCTCCAAGATCCTGCCAC +ATATCTTGCCTCCATGAAACACCACGTGAGTCTGTATCAAAGCATGAATCAGCGGCGCTG +GGCTTGAAAGAGCCTAAAGCTGATGTAACGTGTGACCTAGCTTTGACTGCACATTCCGAT +CTCTCCAGGCTTGCATCTATAGCTCTAGGTTACCATCTAATACAGCTTATATTCTTCCTT +CCCTAAGGATAGCTGTGCACACACTCAAACATATCAATATTTGCCTCCAATTTCTAAACA +TAGTTTCAAATGCACTGGGGAGAAAGGACCTCCTTCATTTTGATCATCTAGATGTATTAA +AATATAAAGAAAAAAATTAATCACGATGCTGAATTCCTTTTTATTTTTTTCCTCTGTAGG +AATTCATCTGTGTCCTCAGTTCCCCCGATTGGCTCACTTTATGATGGTTTCTGTCTGAAT +ACAAAGTCTCCGTGGTTCCTGCAAGTCCTTGCTGTCTGATTCATTGCTGTTGCTCTGAGA +TCTATCATCAACTACCAAATCTTGAAAATTTGCAAGAAATTGAAAGCTCTCCAGGGGAGA +CAGGGAAGGGAAATAAATGTATCCTCAGATGCCCTCGCTCACTCAATCTGACAAGCGTAG +ATTATGTTGTTTGAAATACTTTCCAGACTGCTAGGAAGTGTCCCCAAGTGGGGGGCATGA +AGGGAATAAAGCCTTTGTACCATCGGACACTGCCTCACTGTTTATGAAATCACAGTTTGG +AAATGAAAGACTTATTAAATCATCTGGCCCATGCTGCTAGGACAGACTTTTCTCATTCTC +ATCCTTCATCTTGGCCAGTGAGTGGTATTTGGGGTTTGACTGATCCCAAGAGCTTGTGTG +TAGCAAGGCTGCTGGAGGTCAAAGGTGAATTCAGTTCTTGTTTATATCTGATAACCCTAG +CTCTCCAAAGGTATCTAGTAGATGCTTAGTGTTTGTTAAATGGAAGGAAATTGATTTTTT +TTTTTATATACAGCAAAGTCTTTGGCATGGTGAATGTTGGCTACTTTGCTGATGGAATTG +ATACTGATGCTTTACAAATATTTGAAGCAACCTTTGTTAACTTTTTGACCTAGGCATAAA +AAATAGATACATCTGTTGTAACAAATATGAGGCCAGGGAACACAAATGAATACTAAGTAA +CAGAGCTCACTGACTACTCAGAAAAATAGAATCAACTCTTAAATTAGAGCCATGTCCAAA +GTGTGGAGCATAGATTCTGTTATGTCATCTTCTAAGAGGTCTTAATAGATTGCACCGACA +ATAATTAAAAGACCAGTGAGAAGCATGACAAGCACTGGGCTTGCAAGATGCTCCTCAGAG +GACAGCAGGAAGAACTGTGGGAAAAGTTAGGAAAGACAATGGACTCCTCACAACGAGATC +GAAATCACAGAAGGATTTTCATTTTTAATTCCCCATATTTCTTTTCTCTAATTGATTGTA +TACTGTGGATGTGTGTGTGGTTGGGCACATACCACAGGGCATGCATGGAGGTCATGGGAC +AATTTGCAGGGGTTAAACTCAGATTATCGGGCTTGGCAACTAGCACTTTTCTCCACAGAG +CCATTTTTCTGGCCCCTATACTTCTGCATAACAGAATCAGAACCATTCAGAAGCGTGGTT +CTGGCAGCCTCATCTCAAAGGCACCTGTATCATGACTTCAGTGTCCCTAAGTGTATGCGT +TGATCTCTGGCAGACATGGGAGTCTTTATCAGGCAACATTTGAATAGAACATATGGTAAA +ATGAAAAATTGCAAAATCAGAGAATTGTCTGCATATTAGACATATGGAGTCAGCATTCCT +TAAAACCCACCCTGGGTCTTATAATACAGTACTGTTAGGTTTAAGGGGAATCTCGGTCTT +TGTGTGAATGGTGTCCTCTGGGTCTAGTGGCTCTCCACCTTCCTAATGCTGCAAACCCTT +AATACAGTCCTTCATGTTGTGCTGACCCCCAACCATAAAATTATTCCTGTGGCTACTTCA +TAACTGAACTTTTGCTACTGTTGTGAATTGTAACGTAAATATCTGGTATGCAGTTGGTTT +CAGGTGACCTCCGCAAAAGGGTCATTCAGTCTTCAAAGGGGTTGTAACCCTCAGGTTGAG +AAACACTGCTCTGGGTCAGAAAGGAAAGAGCAAACCACCACTAAAAAGTGTAACTGCCTG +AATCTTCCTGGCTTCACACTACCCTGGTCATTAGAGTTGAGTTGGTTCAGCTGTCAACTT +TAGTTCTCAAACCTACTGTGATAAATTTTGACATCTTTCTTTCTGCCTCTTCTATTCCTG +TGAATAGTTGGTCATCAACTCCTGTGAAGTCCAAATCCTTACGTCCAAATTGTAGGCCAC +ATCCCCATTTAAATCCACTCTCCTGTTTGTGATCTGCCTGCCATCTTGCTAATACTCATG +AGGAATAGCAAGGAAGAAAATGGCTGGGCATGCTGAGGGCATGCCTGGGCAGGGCTGCTT +TGCTGTGCCAGTCTCAAGCTTCATTCTCTGTTCCCTGTCACTATCTTACAGTTTTTCATC +CTTACCAAGCTGGAGACAAAATTTTCATTTTGTATGAAGTTCCTCAAATGATAGAGCTGG +TCATCAGTCAACTCCATCTGTTTCTTAGAAAAGCAGAAAGTTGGACTTGGATGGAACACC +AGAGAAGGCTGTATCATATGACAGAACATATTGATGGTAAATCTTTACTTTTTGTTCCTG +TTTGATGATCATCATGGCTCTAGGGAAGATTCATTCTTGCTGGGAAATGGATATGTGTGA +GCCATCAATATGCTATGTATGATTCCTTACAGAGTGTCTGAAAAAGTCTGGGATATAGGC +AGCTCGAAAGATGGAAGGGAGGGAGGGAGAGAAGGATGGAGTTTAATTGGGGGTGTGGTT +ACAGTTTCAGAGGGGTAGATAGTTCATTTCTAGCATGGTGAGAAGCATGGTGGTGGGCAG +GCAGGCATCACTCTGAGAGGTTGCATCTTGATCCACAGGCAGCAGGAGAGAGAGAGAGAG +AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAG +GAGGGGAGGGGAGGGGAGGGGAGGTGGGCTTTTAAAGTCTCCAAACCCACCCTCAGTAAC +CTCCTCCAACAAGGCCATACCTCTTAATCCTTCCCAGGAACTGAGAAAATCATGTATGGC +CTTTGATGATCAATTGTCATACATTGTCCCTGGAACTTTGGTGACATTCCATGGGTCGTT +ATCTTTTGCAGGTCATTGATACTCTGGATCAGGATAAAACAATTCTTCATGCCTTATTAT +TGCCTTTAGATCTTTGTTCCGTTTTGGCTTAAAGAAGGAACATGTTTACAAACCTCTAGT +GGCTTCTCTTTAGCCAAAGGAGCTCAATATGTAGCTTATTCAGTGGAGATGTGTAGAGAA +TGTGATGTTGTCTAACCATTGCAACGCCAAAATCATAGTATTTTGAAACCTGGTGAGAGT +AAAAATCACACAGAAAAGTTTATTTGTGTGTTAGGTTTATTGATGTCCCTTCATGCTTCT +TAGCATCATATCTCACTATAAGACAGTCTTTCAGTATTGATTTATGGTGTGAGTGAAATG +CTTTCAATACATGAGTGGAAGCAAAGATGAAGATTTTCAGCAACAATTTCTGATTTCCAA +AAATTCAAAAAAGAGAATTTTTTTCTGTCTTTCACATGCTCATACAGAAATAGGTGAAAT +GAACAAAGAATGTATAAGATCCTCTTTTATATTTTCCCACATAGAGGAATCTCCCTAAGT +ATTGTGATACCTATCTGATTTGCTTGCTAATATATTTCACCAGCTGAGAACTGTACCAGT +TACACAGAGATATGCTATCAAATCTTCAGACGACTGTCCTGAGAACAGATGGTGGACATT +TCTGGAAATTTCTAGAAATGAAGGCACCTCTCTAAGGCTGGTGTCATGATTCCCCACTGC +TTTACTCACGTGTTGCTCTCTATCCAGCTATAAAAGGCAACCATCACGTTCAACAAAAAT +CTCCTGCTGAAGACTGCTAAAAGTAGGTCAGGGGTAGTCTTTAGATCTAGAAAACAATAG +TTTCGCAACATGGATTGATAATGAGCTATAATTTATTTACTGATAATCTTAGTTAGGATT +TTACTGCTGTGAACAGACACCATGACCAAGGCAACTCTTATGAGAGCAACATTCAATTGG +GGTTGGCTTACAGGTTCAGAGGTTCAGTCCATTATCATCAAGGTGAGAGCCTGGCAGCAC +CCAGGCAGGCATGGTACAGGCAGAGCTGAGGGTTCTACATCTTCATCTGAAGGCTGCTAG +CAGAACATGCAGGCAGCTAGGATGAGGGTCTTAAAGCCCACACCCACAGTGACACACCTA +CTCCAACAAGGTCACACCTCCTAATAGTGCTACACCCTGGGCCAAGCATATGCAAACCAT +CACAATCATTGTAGATACATTATTATAAGGTGGCTGAGGCTTTGCAATAAGATCCACTTT +TCAATAGAATCCAAGTGAGAAGAGGGCAAGGTGGGTAGGATTTCGGCAGTGAAGTATTTG +CCATATTAGCATGAAGCTCTGAGTTTAGTGTCCAGCATTCACACAGAGATATGGGGAGGC +ACAGGCAACACAATTCCTGGGACTCATGGACCCCTGCCTACTTTACAACTTCCAGGTCCC +AGTGACAGACCCTGTCTCAAACATGGATGATACTAGGGGGTGTCAAGTGGAGGTAATGGT +GGGTGGATATAGTCAAAATATTTTGAATATATGTATGGACAACCTCATCAACAATAGAAA +CACTCCAAACCATGGATGGCTTGACTTTTTGGCACACACACACACACACACACAGAGGCA +CACACTGGGAGAACTCATTTTCTTGGTAGTCTTCTGACTCAGCTCTATTACTAGTTATTA +TTATTACTAACTAGGGCACTTTCCAGTTGAGAACAGGATCATTGGAATAGCCAGAGCTCA +TTTCAGCTTTCATCACACATTCATTTTCCTGTTTAAACCTTAAGATGTACATTGGATGTT +TTCTGGTGTAGCATCTTCACCCAAATGCAACCTTAATTCTGCAAACTAGATCACTGAAGG +CTGGGTCTGAGGGGTGAGGGATAACAGTGACTCAGGGATTTAGGACAGGGATCCATCACT +CCTGGGGTGCGAGATCCTTCTTTCCATGCCCTGGGCACATGCTGTCAAGCAGCCTGCTTT +GGCTTTGGTAGCTTGAGCACCCTTAGCAAGGGACAGTTTCCTACTATGTAAGTGGAACTG +GCTATTTCCTTAGGTAACTTTGAGCAACACCACGTGTAATGCAGGGTTTGTACGATTAGG +CTGTACACACGGTGGAACAATTGTACAGATGGTCTTGTTTTAGTCCATATTTCCAGGAAG +CTGACTATTGCATGGACACTCGTGAAAAGGTCCCTCTTGATTATTTTCTTATTGAGTATT +TCTATCTCCCCAATGTAACTTGTAATAAATTACATCCAACTACTGTGGGCCGCCAAAGGT +TTCATTGGCTCTTTTGTGTTTCTTAGACTGCTTTGTAGCTAGGGTGAGCCAGGTAACAAG +TTCTGGCCATTTTAGCCTCAGAATATGCAGGAATCATTAATCCATGAATCACTGCATGGT +AAAATATTATTATCATCCTGCTTTGGGCCTTCATTGGCTCATGTCCCTTAAGGCATGGGT +TTTTTCTGTTAATACAACTACATTAATACACAATATGAGCGAAATACCACAGAAATATGG +ACAAGAAGGCTCGAGTCTGAGGGTAGTCTGACTGATCTTTAATGGTCAGTGGGATTCATG +CTTATATCAGGGACTTATATATCTGCCTTAAAACCAAGGTACAGGAAGTATATATGTAAA +GAAAAGAAATTGAAGATATATTCTAAATTATGCGTAGATACATGTGGGTTATGTGCAAGG +GAGTGTAGCTGAATGAGTGGGCCAGAAGAGGGCATCAGATCCCTGACCTGGGCACTGGGA +ACTGACTGGGTCCTCTGGAGGAGCAGCAAGTGCTCTTCACCACTGAGCCACCTCACCAGC +CACTGAAGGCTCTGTTCACGGCAGCATCATGCACAGAGGGCAGAAAATGGAACTGGAGCC +AAGTGTAGGTAAACAGACAAAGGGATAAGCAGACATACTGTGTGTGCTCTTGAACATGGT +CTGCCTTTAAAAGAAATGACACCACGGTATGGTAAGACGTGGCTGGAGTCTGCAGACATT +AGCCTGGGTTCAGTAAGTCACACACCAGAAGGTACTTACTACGGGATTCCATGCAGAGGT +GGTGTCTACAACAGTCAGATTGACACAGATAGAATAGTGGTTGCCAGAGCCTTGGGGATG +ATAGCGTGGGCAGTTCTTATTTCAGAGTTTGAGGAGATAAAAAAAATGCTCCGGAAATGG +ATGACATTGATGATTGTACAAGAACACAAACATGTTTCGTGCTAGTGAAGTGTCCTGGCT +AGTGTTACCACTGCTGTGATGAAACACCATAGTCAAAAGCAAGTTGGGGAGAAAACAGTT +TATTTGGCTTACATTACAATGTTGTAGTTCACCACTAAAGGAAATCAGGGCAGGAACTCA +AACAGAGTAGGAACCTGGAGACAGGAGCTGATGCCAAGGCCATGGTGGGCTACTGCTCAT +TGGCTTGCTTCTCATGGCTTGCTCAGATTGCATTCTTATAGACCCCAGAACCACCAGCCC +AGGGGTGGCCCCACCCACAATGGGCTGGGCCCTCCCACAACAATCGCTAATTAAGAAAAT +GCCCTACAGGTTTGCCAATGGCACCATTGTGTGGAGAAGTTTTCTTTATTGAGGGTCCCT +CCTCTCAGATGACTTTAGCTTGTATCAAGTTGACATAAAATTAGCAGACATCAACTGTAT +GTGGAAAAAATAGTTACGATGATAAATTTTGTGTTATGTACATTTTGACATGGCTAAGAA +AAAGGGGGAAACAAACAAACAAACAAAAACCCGTGGGTACACAGGACCTTGATTCAACTC +TGAGACAAATAATTATCTTGCCTTAACCAATGAATTTGGTATGTATGTGTGTGTTCGCGT +GTGTGTGGGTGTGTGTGGCTTGCTTCACGTGTGTAGGTCAGATGACAATCTTACGTGTGG +GGTTCATATGTTTGAGCTAAAGTCTCTTGTTTATTCCTGCTTATATCAGGGTTCTGGCCT +GTCAGCTTCTGAGGATTCTCTTATCTCCACCTCCCATCCTGCCACAGGAATACTGGAATT +ATAGATGCTTTCTGATGTCTGCTTTATAGGTATTCTTGGAATTCTGTTTTCTCACCCACT +GGGTCATCTCTCCTGCTATACATACACACGTGCTCGCGTGCGCGTGCACACACACATGTT +GAGTTTGTATATATGCACATGTGTTTAAAATTGTGCATATGTGCATGTGTTCATGTGTGT +AGGGGTGTACATGTGATGATCAGAGGCAAGTCTTGAGTATTACCCTCAGATACACAGTCC +ACTTTCTTTGAGACTGAGTCTCTTATTGATCTGGGGCTCACTAATTAATCTCACTGATGA +ATAACTAAGCCCCACGGATCCTCCTGGCATCTTTGCCTCTCCAGTGCTGAGATTACAAAT +GCGTGCTATTATTCCCAACATTTCACTTTGGTTTTCAGAATACCACTCAAGTCTTTAAGC +TTTTAACTTAAACAATGTGACACCAGAGCCACGCCTCAGCCCACCTGTATTTTGTCTTAA +TTCTCTCTTCCTAAAATGTCACCCCTTCTAAGCAAGCTGCTACTGTGAGCCCATTGCTAT +ATTTCTGTAATGGACTAAAAATAGTAGGAGGGTTGGGTCTGCCTGATCCATACACCACCT +TGAGAAATAGTTCCACACTGGCTACAGCAGGGTTTCTTAAGCCTGTTCTACACTTCCTCG +CTCAGCCAAGGAGTCATCTTATAACCCGTGGTATATAGGTGTGTAAAATAGGCATACTAA +TCAAATATTTACTGACAGTCACAAAAATTAAAAAACATTGTGTGTGAATATTATATGTGT +GTGTGTGTGTATACATACATACATATATATATACACACATATATGATTTTGCCATGTAGT +GGAGTTCAAACTTGTTTACAGTTAGCGTACTAATGAAATGGCTGCCCTTGTTTATTTTCC +CAGAAATCATTAAATCTTGGCTGCATATTTGATTCTGCAGGACACAGAACATCTTCAATG +TTGTTCCGAGTTGATCAATATTTTGACTTCATAATTGCTAGTGCTATAATGCTGTTTCAC +AGAAGCATGTAGTATAAAGTGGCAGGAGCATGTCTCAGGGCATTTCAGAAATTGTTGGAA +ATTCTATGCTAATCCCAAGCCAAAATCCATTAATTGAGTTTTTTTTTTTAAAATGAAACT +CAAGTGAGCAAACTCAAACAGCAATTTTAAAAATCAAACATACTGACACTATATAGTCCA +TATTTGGTATCAATGATCCATGCTGGAGAACAGCAGTAAGAAATAATAAGTCTCTGTTTC +TGTATAATTATACCATCATTGTTCTGTGTTCACAGAAAAGTTTGATATGGGCAGTAAAAA +CATGGCAATTCACAGCACACGACACTGCAACCTGAGCAGAGGTGTTCCAGGCAGATTTCT +ATGGCTCTGTTCCACGTGACGACATGCTCCATGCTGTGTGTGCATGCTGTCTGAAGAACC +CAGGCTGTGGTGATGTCACACAATGCTATCAGTGAGAGACAGAGAGGAGAGACAGACAGA +CAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGATGCCTG +GGGTTCATTACCCCTTTGAGTTTCAATTAAATTTTGGTTGTTGCACATTCTGAAATCTTT +TGTTGTTGCCAAATGTGTTTCCATCCCCATTCAGTTATGAGACTGTTTATGTCAAGACTC +ATGGTGTAAGGACTGGGTTTGCAATACCTAGTCATTAAAGTGCTTGCTGTATAAGGACTG +AGAACAGAACTTTGTTTTCCAGAAAGCCAAAAAAATATCCAGTGGGTCTACAATCCCACC +TGTAATTCCAGAAGGCAAAAATGTCGATCTATGGAAGATGCTGGCCGGTGAGACTAGCCG +TACTGGCAGGTCTGGTTGTGATTGAATGACTCTGCCTTATTGAACAGGGTGGAAAGTGAT +TGAGGAAGACTCTCAGCATCAACATTGGGCCTCTATGCACATGCACACAAATGTGTGCCA +ACATAGATGGGAACACACACACACACACACACACACACACACACACACACACACTTCTCC +TCCCCCCACCACATACGAAAAAGAATAAGGAAAAAGTTGTGGTCTATGTAAGCACAGAAG +ACAAAATTGCCATAAAACCTGGGGAGAAGATCAATGCGAAAGGAATACTCAAGACTGAGC +AGACCACGCCTCACCAAACCAATAATTTTACAGCCATGAAGAGCACCATGGGGGGGGGGG +GTCATCCTGAATTAGAATAGCTAGACTGTAAGAGGCATGTGTACAAAAATATCACTTTAA +AATATATTTTGGATGATGTATATAGTAGTACATGCTTCTGAGGATAGCCCATGGAGAGAG +CCCAGGCTAGCTCAGAGCTGCATTCTAAGACCCTGTCTTACAGAGACAAGAGCTTGGGTT +GTAGTGTAGTGGAGGTTTGTATAGCAAAAGCGCCTGGGCTCAAGACCCAGCACTGACTGA +TGTGTCCTCAAACTACAGTGTCCTCAAACTTGTGTTTGGCACACTGCGTGCTCCAAGTAT +GTCCTCCCAGTCTGTCCTTAGCCTTGCTCTTGGACACAGATGAGTTCCTCTTTTGCTTCG +GAGGCTCTGCTCTTTCACCGAGGTTGGTCCACATTTTTAGGACAATGAGCATTTCTTTGT +TCTGTCTGTCATGCATCCTTCATGGAGGGCTGGGTCTCCTCTTTGCCTGTTGATTTCAGC +TGTCACCACCCACTCTCGGGTCCAGAGGTTTCTGCTGGGAAGATGGCATCCTGAGCCTCA +TCCTTAGTCACCGTACATCAGGAAGCAAGCAGCATCAGGTTCCCTTTCCGAAATAACACA +CATTGATTTGAGTGCTTTCAGGAAGAATTCAGATGATTTGATATTCTTATTTATGGGCTA +CTGTCTCATTCAGGAGTTAATTCATTTTGGTTAATGAAAACAAATTTATGAAAACCATCA +GAAGCGTTTAGCCAGCGGCGGTACCTCCTCCAGTCATGAGGCATTTGGAAATGTGAGGAG +TGTGGTTTCAGTTGTCACAATGACTGATGGGACTCTGTCGTTAAGTGCCCGGGGACTAGG +ATGCTACCTATCCTGCAGTCTAAGCTGTGGCTCTGCATAATGAAGAGCTGTTCAGTTGAA +AATGTTATTATAGCCTTATTGAGAAAAGCAGCCTTGTGAAAGGAAGGTGGAGTAGGTCAT +AAACCAGGTAACCCTGAGGTCTCTCTCTCTCTGTCCATCCTCCGTGTAGGATCTCATTAA +GAAAAATGCAAACCTGTTCTCTAAGACAGCCCTGGGAAGGAAACTATTTCTTGAACTAAC +CTCAGAACTTTAAACAAAACAAAACAAAACAAAACAAATAAACGTCTTTTCCGTATTTAG +TATCCCTGTTACCAAAATCTTAATTCCAATTCTCTGAAAAGACCTGGAGCTGCCTTCTAG +AACAGCCTGACTTGGTCACTTCTCTACTGTGGGTCCTTAGCTTAACTTTTCATTTTAATA +GAAACGGAGTTGAATTTTTCTGCTTTCTTCAATTCTCCACCAGCTATATGTAGAAATTCT +GTGTGCATGTGTGTGAGAGAAAGAAGAAAGATGGGAGAGATGGAGTGAGGATGTACACAT +TTCTTCGTTGCTTTGTTAATAGGGGACGAGTTAAGACTTCAGGTGATCTTTTAAACTCAG +ATAACCGGGGGCACAACAGCACACTGCATCCGTTGCTCCTATCTTCTTTCCAGGCCAAAT +ACTTTCTCCAGCTTTCCACGTTTCACACGCAGCCTGCTCTACCTTATTCAAGACCTTTCC +GCTTTAGTACCACGTGGCTATCTCTCAGTTCCAAAGTCCTGCCCCTGAAGCGGAAGCTCT +TCCATCTGCACTTGAGTGCCGCCTTTCCCGGCGTTAGCCACTGTGGTGGGTAGGCTGACC +CTTCCAAGCTGTCAGTAGGCAGACCCTTAAAGAGTCGATGAGGAAGAAATGATAGATACC +CGTCGCCCAGCAACCCAGCTTCATTCAGTTCAGGGTGACAGATAATCAATTGAAGGAAAT +TCCAGCCTGAGTATGAGACAATATCTTGATCTTATTATTCCTCTAAGCAGCTAAACTAAT +CCTGCCAGCCAATTAGTGCCGAAGAGTGGGCAGTCCCAGCATGGTGCATCGTCTTCATTC +CTGACCCTTCCTGATTGTGGAGCAAGTTCAAAGCAGAGATTTACACTTTGAGTTTTCCTG +ATTTTCAACCAGTTTTCTCAAAAAAAAAAAAATAATAATAATAATAACATCAAGGGTAGC +CTGGCTATAAGCTCCTAGAACGTTTTAGTGTTTTAGTGAAATTACACAGACACCTAAAAT +GAAAGTGAGCCGACGAGTTAGTGCTGGTTCATTAACTCCGGGACACCAGAGATACTAATT +AATTTAAATAATTTCAAGGCCATTAATTAATCCACATTGCAATCCAGTGAGGTGTACTCA +ATCTGGGGAGATGTAATAAAAACTCGTATTCCTTGCTTCTAGCTAATATTTGTTGAAACT +CCATCCTTGAAAACATCCATTATTTTGATTGTTAGATGGGAAGATGAAAGAGAAGCCATT +TTATGTTGACAGAAAGTTAAACATACTCTTTCTAGCTAGGATCTTAATCAAACTGATGAC +TTGGGCGCTCCTGATAACCTATCTACAGCTCAGCCCTCACTTATGCACAGAAAGGAGAAG +GGGCTGCAAGCCCACGGCTCACTGAGAGCAAGGATCCTGACCCATTCAAAGGCCATCTCA +GGAAGGGTGACCATGGGCCGACGGTTAGATGCTTCTTAGTGGAAAAGATAGCTGTTCAGT +GATGGGCCCAGCCACACTGCAAGTCAGGGAGACAAGCTCCTCATTAATTTTGCTGCTTCC +TTAATTAGGTGTCTAGGATTCTGAGAACTCCAGATAGTGAGAAACTTTATATTGTTCAAA +AAAAAAAAAGTTACATTACAGCCTGTCTGCATGTATTTGAAACTTCATGTGTTCATACTG +TATTCTTCCCATTTTTCTTTTTGTTCAAGTTTTTATTTTTCAGAAAAAAAGTTTTCTGAG +AATTATTAATCATTTGGGCAAGGAGAAAGTAGGAATCATATGTAAATAATAGTTGAATAG +CAGATGAATATGCCCAGGAATAAGGATCGTTAAAAAGCCAAAGGGACTTCCTGAGAAGAG +AACAAAACATTTTCAGATAGACCAGATCATTATTCTATACTCAGCCATTGAAATTATTTT +TTTAAAAATTGATGACATATTAGAAACAAAAAGGTTCAGAGAAAAAGTTAAAGAATCTTG +ATTCTTCTTGAAATTTTAATTTTAAATTTATATATACAGATACAGGTTTATTTCTCTATG +CAAACACTACCCATAACAAAATGCTGGCATCCCGTGAAGGCATCCATTCTCAATCCAGCC +CTGTTTCTATAGCAATAATGACTGCTCTGACTGCCAGCTTCATTGGAGAATTATACTGCT +TATCAAAAGGCAATTAAATTTTAAGCCAGAAAAGTCTAATTTATTTGCCACTAATTACCA +AGTTTTAATGAGTATTTTATCATAAGCTTTACTCAAACACTAGAGACTTATGAATAAACA +CAACGGAAACAATTTCTCATTATTTCAAATAACGTAACCATTTTTTGAGGTAGGGTCTTA +TTATATAGCTCAAACCCAAACTTATGATCTCTCTGTCTCAGCCTACTCCATGCTGGGATT +AAAAGTATGCACTGTGACACCTGGCTTCTTACTATTCTCACTAGTATTTAGTCTTATTTA +GTACCCTTACATATTGCTCTGTGTATTTTATGAAGTATATTACAAATGTAATATTTGCCC +ATTTATATTACATTCTATAGCTTTAATATTTGACTTGAAATGAAAAAGACATAAAAACAA +AGTCCAAAGGGCTTGACTTTGAACATGGGGAGGGTTATGACAGTCTGTAACTGGTTCTCA +AGGGGATACCCTTGGGAGCGCTGAGTGTCAGGACTTAGTCACTGTGATGCCATGATGCTG +TTATTAACCAGCTCAGCAAATCCCTGGTAAAGACAGAGTGTTTCATGTCACTGCTATGCA +GGATGTGAACAAAGTGGTCCATGGGAAGATGTAAACATCATAGTAGCATGAACTATAGGC +TGAAACATCCCACTGTATCTCATCTTGACTGTGTTCACTTTGCTGAGTATAAGCAGGCAG +GTGAACCTCCACCTTGTATCAGAAATCTCCGCGCATATCTATATGGTGACCAGATGGCTG +CTGAGTGCACCTTCACTGAGCCACTGCTCCAGCCCATTTTACAGTTTTAAAATAGAGATG +CTTACCTTCATCAGTTGCAATTGATAGCGGACACCACTGAAAAGCCAGTGTCTCCATAAG +AAATGACATATGGGAAGCTGACTTGGTTCATAAGAAAAAGGCTTGCAGAGAGCCAGGGAA +CAACAGAGGCATGTGCGGAGCTGCCAGGGAGGGGCTCGTAGAGTCTGCTGTCTTTTCTTT +CTAGATGGTCTGCGAAATTTCCCAGATAAACACTTATTTCCAACAGCCATCAAGAGAGAG +TCGTGACTGACATGTTTTTATGTTATTCTTTCTCTGCTTGACAAAGAAAATCAACCGGAA +TTGGCTAATTTACAAATGAAGGGGTTTATTTTTCCCTTTGACTTGTGGACATAATTGTAT +CCGTTAAGTGCAGTGGGAGTTCTGTGGTCTGAAGGGGAATGCGTAGGGAAAGCTAGTGCA +GGGCTACAGAATCGATCCACAGACAGGAACTACGGGGTCTGTTTCAACACCCAACTTCTG +CACTGTGGAGAGCAATTTGAAAGCTCTCACGTTTTTCTCTACTGATACTCTACAAAGAAA +TAAAATGGAAGCAAGTGTATCCAAGAACAATTTTATGGGGCTGTTGAGAAGTGTGGGGAC +CATTTTAGCCCCACCCTGATTATTCTGCATTGCATAATAGGGAACAGTGGTAGGCAGGCA +CTCACAGCAGGGATCTCAAGTTTGCATCTTGTGACTGATCTGCATCTGCCTCTGGGAGGT +CAGGCCAGCTAATAAAAACTTCCATCCCATTCAGAGGAGCAGCCTCCTCTCCTGAGAAAT +GCACATGAGATGTTATCAAAGAAGAACTTCATAGGGTCTTGTTCTGTTCTAAGAATATGT +ATCAGGAGTATTACAGGTGTTTGGACAAAAAGAAATGACACATGCCATTAGAAAAACAGC +GGAATGAATGAATGAATGAATGAATGAATGAACCACCACTTGGCATGGCATGCTTTGAAA +AGGACCAAAGGACTCTGAGTAAACAGAATGCTATTGACAATTTTAATTCACTCTGCAAGT +GTTGGCTTGCTCACTTTCTGGCACATACTTGACCCCTCGTAGCATTTGTTGAATTAGAGA +ATTCTCATTCATGAGGAGATGGATCAGCAAGTAAAGTGCTTGATGTGTAAGCAGGAAGAC +CTTGGTTCAATCTCCCATAATCCATATAAAGGCACCAGGCTTGGCAGTGGGCACCTATAA +CCCAGTACTGGGGAGGTAAAGACAGAAGGAGCTCTGGAGGTTCCTGGCCATCCATTCTTG +TGGAATTAGCAAATTCAAGTGAAAGACTCTTGCCAAAAAATCAAGGAGGAGCGTGATTAA +GGAAGGCATTTACAATAGACCCTGGCTTCTACATGTATAGGGTCATATGAGAGCATGCTT +ACACATGCTCATTTATGCACACAGTAATGCAGGCACACACACACACAGTTCTTACCCATT +CCTTGACTTTCCCCCCACTTTGGCACAGATTCTCTCTTTTAGGCCTCAGGTAACTATTCC +ATTTCTGGCCAATAGGTTGTAGAAGCTACATTGTATAAGGACCAATGTTCTCTCTCCTCT +CTGTTTGTTCAGAATGAAAATGCACAACATTCCAGGTGGTTTGGCTAATAAGGCCTACCC +TTATTTGTCCACAAGTCTGGCTGGAGAATGAATGTCCTGGAGAATCCATTACCTGAGAAG +GCTTTGTTTGCAGCAGATATAATCCTTGGCTAACGTCATTGCAAATATCTTGGGAAGTTA +TTGTTACTGTGGCCTAGCCTAGCCTAACCTGATTAAGATAGTGAAATGCTCCAAATTCCT +TGCCCAGGGAAAGGAGAGCTAAGTATTGGAAGGAGTGAAAAGGATTTTGGAGATGGTGCA +CCTGCAGGATCATAAATGTGATTGGGAGATATATTTAGGCAGATGGGCAGAGCAACATTT +CAATGTAGAGGAAATGTCTCAGGTAGGGACTTGTACACCCATGTGTCAGGAAAATCACAC +ATGGGTTTGTCTAGTTGCAGCTAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTTTGACTGGGAAAATGGCATTTGTCAGACCTTGAATTGAGCTCATTGCTA +TGGAATGCCTTCCCCCAGAGTCGGCTGTGGATGGTATGAGACAGCAAGAGGCTCAAGTAA +AATGTCAGGGCATTTGCTTAATCATGATAATTAGAGGTGAAATGAAAGGTTTCCTTTCCA +CTTTGGGCATTCAGCCCTTGCTGTCACTAAATGCCATTACAGGAACTGACACAACCTGGT +AAGGTCTCTTCTTCTCCTGTCTTTGGGCTCACAGAGGCCTCTTTAGAGAGGTTAAACTTC +AGAATCAGTGGTATAAATAGGAATTATCCAGGCAGAATTAATAAGAGTGGGCTGATGCCA +GTCGAGTGTATACATTTATAGTCTTAAAAAGGGAAACCCAAAGATACCCTTGGTGCAGCA +ACATGTTTTGCAGCAGATTTGGTTCTGCAGAGAGTGACAAAGAGACCTTTTTCTAGGCTT +AATTATTTTTAAAATACCTTTTCTGGGGATTACAAGTTTCATATCATGGTCGTGCACACT +GTCATAGGACTTGGCTGCTCTGAGAAACTAACAGGCCAGAAAAATACCCTTTTATCTTCT +TGAAGCATTAAAGTTTGCATTCCCCCATTTTTCTTGACATTTATTTTAAGATGTACTAAT +TAATATGTGGTTTTATAACCGTTGAGTCTATAAACTCTAACTCATAGGCAGAACTAGGCT +ATTTTTTTGCTATTTCTCTCAAAGCAAGTTGTAAACCAATATAAGTCAGTCTATTCAATT +TTATAACAGATAATGCAAATGACCTATTCTGATTAGGCAGGATTTAAGTACTTTGGATAG +TATGGCCAACAAAATAGGGCCCCTTAAGAAGCTTTCATTTCAATGAGAAAGAGGGATGAG +TGAATACTTGACTATGGTGTTAGATGACATTATATCATCTCGGATTCTAGGAATCAGGGA +AGTGGTAAATCATTGTGGGTTGTTTTGCTGTGATGCTCTGTGGCTGGAAAGTTTGCTACC +TTGATAAGGTGGTATCTATGCAGAGACCTAAAGAAAATGAAATAGATCTGCCTTCCTGCT +TCTGCTTCTGCCCTCCGCGTATCCAGGCACCACAGCGCACTGGGCAGAATGGAAGGAAAG +AAGCTGTTCCTGTGGCTTCAGCAGAATCTTGGTTGGTGGTGAATGCCAGGAGAAATAGCC +TTCTCCAAGATGGTTTTCAGTGAAATGGCTGTCTTTTATTAGGGGGACAAGGGCTATATA +AAACTTGGGGAGTAGGTAGGGGTTTTCAGGGTGAGTGTATGTCATTGGCTGGTGCCGAGG +TGCCGGGAACACTTCATTTGATTAAGGTGCTTACTGGACATGTCCTTATAGGGAGAGAGG +AAGTTAAACCTGTAATGTGGTGACCAGTCTACATGACTACCTCAAGGGTGGTGGAGGAGA +GGGGTCATACAGGCTCCATGCACCAGGGCACGCAGAGCAGACCCAGAGCAAGGAGGGAAG +AGTCCCAATTCCTGCCCATCTGAGGATGAAATTTTCAGGGTTTAGCCAGCTCTCAATCTC +ACACTTGCTCCAGACTGGCTCCCCATGTCTCATGGCTTTCTGTCCTCACTAGAATCCATA +TGACAATTGTGAGTTGGAGAAGTACCCAGATAGGAAGAATGGGCAGAGTCACTTGAGGTA +GAATGTACTGGTCTATTTCAAGGATAAAAACTGAGACCAGTGTAAATGGGGTGATCAAGG +AACAGAGTGCTAGGAATCTAAAGTTGTCAGGGGTTGCCTTACTCCTTCTTTCCTAGTAAA +CTTAATCCACAGTGTTCCTTGGTCTACGCGTGCGTGCGTGCGTGCGTGCGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTAACGACTTCTTAGGCCATACCTCATAGGGCTGTGGTA +CTCAAGGGGTTCTGTCCCTGTATGGTGAGAACTAGCTCCCCATAGACCTAGTATGAGCTC +CTTGAAGGGCAGAGGGCAGGCAGAGATATTCCAAAGTTCCATCCCTCAACACACAGATAT +AAATTTTTTTGTAGACTACATTTTTCCAGCTGTTATTTTCTTCACTATTTAGATAACATA +CTGAAGTTACAAAAAGAAGTTTATAAGACTACTACAAAGATCTGCGTATTTCATAGAGTC +ACAATTATTGACATTTCTAGAATGCTCTGTGTGTGTGCAGTTACTGTTCTCTGCATTGTA +GGCAATCGTTGAAGACATCGTGCCCCTAGATATTTCAGCATACATTTTCTTACAAGTAAG +CATCCTGTTACATTAAGATAGCTATCATGTAAACAAAGTCTGGGAATTTCACACTAATGG +AATATATTATTATCCCAACCACAGTCCAACTGCCTCCCATTTTCTTCAACAATGACAATG +CTCCCTTTTGTAGATGTTTTCTTCACAAATTTCTGATCATATCTGATAAACACAGATGAC +CTTTAATTGTCCTAGCCTGATTCTCTTTGACATAGAACAGGTTCTCAGGTCTTTGCTTCT +TGGCTTTGGCCTCAATGAAAGACAGAGACTATTTATTTTCTCAGCTATCCAGTTGGATTG +TGACAGATAACCAGATTCAGTTTCTGAGATGGTACAAACAGCACAGATGGGACCCCATGT +CCTCAGCGCAGGCTATCAGGTGACAGGTGGTCACTAACCCTGATGACGGTGACTTTGCTT +ACATGTTTAAGAAGGTGCTCACCAGGCATCGCCATTGTAAATTTATTGTTACCCCTTTGT +GGCGACTTGTGGGGTGATAATAGAACGTGTATAAATAACATGTCTTCTCAGATGTTTTCC +TACTTATTTTAATGCCTGTTGATGAATTTCTCAGTTTCGTTTTAGTAGAATGAATTTTAT +TGACTATAAATGACAAAAGGAGCTTCAGAATATTTGATTTAGGTGCATAGAGTTTATTGA +ATAGATCATGTAGGATTATTTCTCCCTAGGTGCATTCATGATACTCTATGCATCATAAAT +GGGGCATGTACACACTCAGGGCCCTCATTGGTATCCATACCTTGATTAGCTAAAGCATTG +GGAAGTCATAAAAACTAATGGACCTCTTGGGAAGCTGGTGTGTCTCTTTCAGTCAATGCT +AATCCGCAGAGACCATCAAGCTGACAGATCTGTATGTTATAGGATGTGTACTGCCATCAG +GATCTTCTGGAGGTTTTAATAAAAGTGCTATAAAACCCGCCTCTGTTAATAAGATTGTCT +TGTTTTCATTTGCTGATCTTTTCAAAAGTGGAAAGTAGCAGCCTTTCTTGTTACTTGAGA +TAAATTTTATGTTCTGATACATTTATGTGTTGGGTGGGAAATGTGAAATGCACTTCCAAG +CCTGTTTCCTGATTTTCACATTTTAGTGAACATGTATTATGCCTTTCCCCCTTGTTTTAT +TTCTATGACTAACAATTGTGTGATACCAGGCAAAACAAATTTAAGGTCTAAATTATGTGT +ACATTAAAATGGTCATTCATCCTAAATGCTGATAATATTGACCAGGAGTATTAGATTAAT +TTATAAATGATGTTTTATGAATAATAAAATTGTTTTATCTATATTCATCCAAATGGAAAC +AAATAGTCTTAGTAATTCTGGCTTCTCTCCGGGTCATCAGGTAACATGGGGAAATCAGTT +CTGTCCTTGAATGGGACCAGATTCACTTTGGAGCAGCCTTGGTAGAGTTGAGGATCCTTG +ACCAGTGGTTGTTTCCTTCCCAGCCTTTCTCCACTTGTCATAAGCATACAAGTAGACATA +GACAGGGGCTTCGGTGAAAAGTTTCACTAAGGAACAAAACAAGCTCCTCCCAACATAACA +TAATTCACCACGATACTTAGCTTGAACCCTTAGCAACAAGGGGTTTCTGTAGGACAACAC +AGAGTGTAGAGAACTGGCTTCTCTTTGTCCATAAATGTGGATTTGACTGGAGGTCTCAAG +CAGCTTTGGTGGGAATAGCATAGATGGGATGCATGCTCGTCTCTCAGTATCATAACAGGG +GATAGGTACCTACTGTTCCTATAAAGACTCAATGCCTAATCTTGTGAGAGGCAGGACGGA +ACAAATTCTAAAGTCTGATTTAGGCACCTTCTCAAAGTAAAGGCTCCTCAGAGGGTGTTT +GTAGTAAAAGGGATGAGAGTGCAGAAATCTATCCATATAGAGGGACATGCTATTCTCATG +ATAGCCCTTTTAGTACTACAGCATATGTCCAGTATTGGATGGGAATGGATATTAATAGAC +TTTGTGTTCATGCATGGTCACATATTGAAAGATCCTTGGTTTCTTAGCTTGAGCAGAATA +TTGCTGAGTCCTTGCATCCCTCTAGGTACTTGGACCTGACTTGGGGTGGAGAGGGAATGA +AGAAAAGATACAGAAAGAAAATCTGGGTTTTGGTGGACTGAGTGCTCAGCACCCCAGAAG +CTCTGTGTATCTGTTATATAGAATTGAATCAGGAGGTGGGGCTTTTACATACAGCTGGAC +AAGAAGGCAGAGTTATAACATTCAGTAAATAAGAGGCAGGGTCTGTGAGATTCAGCTGGA +CCAGGGAGGTAGATTTAGCTAATCTCAGCAGGAGCCTTGTTGGGGAGCAGTCCTCAGACT +ATAAACAACCTCCAGGAGAGAGCAATGGTGGACATCTTGTGCACAGGCCATCAACACTCA +TGTGTGGTCCCTGAGGCAGGCTTTGGCATTTCCCTCTGGGCCTCATTCCAGGGGAAAGGC +TTTGCCATTCCTCCATGGATCTGTAGCTCTGGGGCTGTGACATGGCAATGCTCATGCCAC +CAGTCCCCATTAATTCAGGACTTCACTCACTCAGGGCTTCCTCCACTCCCTACAGAACAT +CACCATCAGCATGGGCTGAAGACCGCATCATGAAAACTTCCCTTTGGATATGCCTCCTTC +TGATTTGGTTATTTTGAGCATCACAAAATCCAGCACAATGTGAGGGAGTGAGTTTATATA +TGTATATATAGTTTATCTATGTATGGTTATTTGAATGGTCAATACAACAAGTACATTATT +TTTCCATGTGTACATGTTTGTTGGTAAAACATCTCAGTAGTTAGAAGAACTATGCTATAG +TTTAATCATTACAACTAAATTATAATTTAATCACACAGTAATTTCTTCATGTAAAGCCAG +ACAAGGTGTTACAGACCCAAATACGATCTTTATCCTCTTTGGGACAATGCTCATGTGCCA +AGTGGGTCTGGCTATTTAGCACTGGCTGCCCCCACATATACTGTGCCCCTCTGCTTCTTG +TTTATCGAACTTACAGGTTAATAGGTCACTGTTTTATTAAGTAGAAGGGTTTATGGATGG +CTGGATGTTCAATAACATTGACCACTCAGACATCAAATAATTAAGTCAAATATAACCTAC +ACAAGGTAGGCTTACCATTGAATATAAATTAATTTCCCCAGATACTTTGACTGCTGAAAT +ATATTTTTCTAGACCCCAGAATATACTGAGCTTTGATGTGATGTCAGTGGGTGCTGGGGG +TATTTTGTAATGAGCACACAAATGCCTGTAGCTGGGCATTCGTGAGTTTCTGTCACTAAA +GAAATAGCATGGGAATACGAAGTTCAGTAAACTGGTCATTCTCCCCAGACTTGCTACAAG +GCACTTCTGGATCTCCAGAACTCCAGCAAGCAGACTGAAATCACTAAGCTGCTCATACTC +TCACAGTACATTAACTGTTTCAGTACTATGTTCTTAGTTCTCAGAAACAGTGCTAGTTAA +TGAAATAACCAAGACAATCAAGTTAAAAAGGACAAGGGTTTATTTTGGCCTTTGGGAGGT +TTCAATCCATGTTCCCTTGGCTCTGTTCTTTGGTCCTGTGATAAGGTGTAACACCATAGT +GGGAATACATAGAGAAGAAGCATCCAGAAAGCAAAAATCATTGTATAAAAACGATGGGGT +TCATTGACGTTTTCCTCAGGCATGTGTCGGTTACTTTGCTCCTACTCTCTTGTCAATTTC +TCCCCAACACTGCTGGAACCCCTCCTCTTCCAAAATTATCTCCCTTCTAGGTCTCAAATG +AGAGAGGAAACATGACATTTTTCTTTCTGTGTCTGGCTTATCTTGTTTTTGATGATGATC +TCCAGTTCCATCCACTTCTTACAAATGATGCAATTTTATTCTTATTCTCTGGGTGAAACT +GCATTATGTGACCACATCTTCATTATCCCTTTATCTGTTGATGGGCAAGATCCTGTACCT +TGGCTCTTGTGGACAGTGAGTGATAATTGTGGATCTTCAGGTGACTCTGTTGTATACCTG +CCTGTATTTCTTCATGTGCTTACCAAGGGCTGTAACATCTTCTAAGGTTTAAATCGAAGA +GGCATCTATGAAAAGACAATTCTGACTTAGGAAGATGTTGACCTCCAACTTTTGTGTCCC +TTAAGAGGACAATGGATAGTACTTATGTAGTGTGTAGTACATTATAGTCATTATTCCATT +ATAATTACTTTCGTGGGTATATAACTGTGGCATTAATCCTCAGTGTAAGCTTCTGAGGTC +TCTGCAACCTACCTAGGTAGATAACAGTTTCCTTAGTGCTACAAATATTTCTCTAGCTTC +ATTGACATATGACTGACAAATGGCAATTGTTATATATCAAAGGTATACAATATGGCTATG +TATACATATCTATGTATCTATGCATACACAGTGCTAAGTGATTATCGTGTGCCAGATATT +TAACCATATGCCAGCCATCACCTCATCGTTATCTTTCTCCCTGTATAGGTATGTGTGTGG +TGAGGATAGTTTTGAACTATTCTCTAAGCAAAACTCAAGTTTACAATAGTCTGCAGCTAT +TTGGTCTCTGGAACTTACGGTATGAGTGAAAGTCGGCCCCCGATCCCATGTCTCCCAGTT +CCCCCTTCCATTCTCTCCCATATCTCTGTTCTCTTTCTGCTCCTGTGAGCTCCACTTGTT +TAGATTCCACATACAAATGAGATCATCCAGTGACTATGCTTCTCTGCATGGCTTATTTCA +CTTATTGCTGTATCCTCTGTGCTGAGCATTGCAGCTAAAAGTGAGATGTCCTTCTTCTTA +TGCGTGGGTAATATTCCATGATATGCATACATACTGTATTTTCTGCATCGACCTAGGGAT +ATTCATTTCTATATCTCAGGTATTATGAACAATGCTTCACACGGTGTGTTGGCTCTTCAC +ACCACAGTTGAGGCACACTGAAATTTGACAGGAGTGAAGACAGCAGTTTTTAATATCCAC +TCTTTCTATAAAATTCCCTTTGCTCAATATCTTGAGTTAAACTATGCAGTCTAATAAAGT +AAAAAACAGCCCTGTGTATATTTTGTTGAATTACATTAGCATGTCTCAATGACAATGATT +ATTTTTGTTAAAGTGATTTATAGAAATTTCCAGCTGAAAGCTTTTCATGAGACCTCTGAA +AATCCTCAAGCTGTGAGTAGGTCAGGTTGTCTCAGAGCAGTCTGAAGGAAGCCATTGTAC +CTGAGGTGCCCCCTTGACTTCTGAACTATTGAGTAGAGGGAACCACTGCTGTAAATGAAA +CTTAGAGAAAGCAGCTTTAAAACTGCATAAAGGGAGCAGACAGAGGTTTCAAGACTCCCG +ATGAAATCTGCAGTTAGAGCTGCAGTCAAATGTCAGTGGGATTTCTTAGGGAGATTAAGA +GGCCTGCAGCAGTTCACTTTTCAGTGAGATATGCCATAAGTTATTGATTTTCATGAAAAA +ATATATAGCTCTGTGTGGAACAGTGATTTACAGAGTCACTAAGGTCTACCATCTGAAGAA +ATCAAAGAACTAGTAATAATTCTCATCACATATTTTGCTATTTTCTGACTATTCCAGTAA +TGTGTGCCCTTGAAGGAAAGCATAACAGTTCAAATAAACAAGAAAATTCAAATAAAACCA +TTTTGAGTTGACTGGAATCTCATGACTCAGACAGAATCCCAGTGCTGTGTGGCTGTGTTT +CATGGTTCTTCCAAAGCCATCTACATTTCTTGGACACAGGCTAGCAACTGTGGGATTGGT +TTTGCCTGATTACTCTTGCCAGTCAGGAGGTGTCCTGATTTCTAGTCCCTCCCAAAAGTC +CTGATGAAGGTAGCTCAGCGGAAAGTGGACTGGATGAACTACCATTTTGCCTAAATAGTA +GGAAGGGATGAAACGGATTGGGACTTAAATATGGCAGAGTAAGAGACACATCATGACCCA +GAAAGACCAACTGCAACCCCACAAACAAAGCCAGGAAAAGCAACAGTCCAAAATGTCTGA +GTTCTCATTGCTCGTGATGACAAACAGGAGTCTGGGTTCCATGGGCTCCCTAGTTTGGTG +GATTTCTTTCTCTTCATCTTAACTCAATGCCTTTTGAGCTTCCAACTGCAGGTCATCAGG +GAAAAGGTTTTTTGCTTAGAAACATCTCCGCCTAAACTAAAGCTTTGGTGTTATGATCAG +AATGTTAAGAGAAAATATTTTGTAGTATCTGGTGCCCTCTTTAAATCTCATTTTCCCTAG +TGACAATTGAAGAAAAGTAGGGGACATCTGAGGGGATAAGATCTAGAAAGGCATGGAGAA +AGAAGTCGTTCCTTGGGACAGGGAGTGATTGACATTCATGGGAATGGGATAAGCAGTGAC +ATTACATAAATAATGCACACACTGAATTAAGGGGGACCAGGAAGTGAAAAGTGAGGTCCA +GACCCCAGAGAACTCTGACAAACATAGTTTTGTTCTCAGATCTTTCTACACACAAACAGT +TGTTGGTGGGGGTCATATTGGAATACATATATAATCTCAGTACTTGGGAGACAGAGACAG +GGTTGCCAGGGTGAGACCAATTTGGGCTATACAATAAGATCCTGTCTTAAAATGAATACG +CAAACAAATATAACAATGTTGATTTTTTAATGTAATATGTACTTTAGTTTTGAATATAGT +ATTGGTTTTTCTTGTGGTACAATTTCCATTTTATTTTTGTCATTATTGAAAATTACTCCT +GCTCTATTTATATCCACTAAAGACTGCCTCTTACCATCATCCCTCCACCAGTTATTCTTT +ATTAACTACCAAGTCTAAATTTCCTATGTTTTTATAGTCTTCAATATTATCCCCTATAGT +ATAAGTATATTTATTAGTAAGCATTCTAATTATACAATGATCCATATAAGTCAGCCTATA +TTTTACCATTTACCATGGTATGTCAGGAATGAAAAATGTGATTCCAGCTGTTTTTTTTTT +CCAAAGAGACCTCTGTCAAATGACTGTTAAAATATAAGTACGAATGGAGTGAAAATGGTC +CAGAGAGGACTATAAAATGTTATATTCACCAATGATGCTAGTTTTGATTCTGTTGGTCAG +TGAAAAAATTATAGTATTTCTCATGCCATCTAAGGGCTAATGTCAGATTTATGAACCATA +TAAAATGTTTTATTTGAACTCCTGGGAAATTTCAAAACTGTATAGAGCAAGACAATACTT +GGGAAGATAAAGAATCTTGTGCTTTAATTCCATGAAATCCTATAAAATTTATGAATATGT +TCACAGTTCCCTGGATCACTTGCTCCAAAGACTTCTCCAAGCTTTCTTCTTCTTTTTAAA +AATTTATTTATTTATTTATTTTAAACTCCAGATTTTATTTCCCTCTTGGTCCACCCTCTG +ACTGTTCCATATCCCATACCTCCTCCCCACGCCCCTGTCTCTACAAGGATGTCCCCAAAC +CCCACCCCACCAGACCTCTAAACTCCCTGGAGTGTCCAGTCTCTTGAGGGTTAAGTGCAT +CTTCCCTGACTGAACCCAGACCCGGCAGTCCTCTGCTGTATATGTGTTGGGGGCCTCACA +TCAGCTGGTGTATGCTGCCTGGTTGTTGGTCCAGTGCCTGAGTGATCTCTTGGATCCAGG +TTAATTGAGACTGCTGGTCCTCCTACAGGGTCGTCTTCCTCCTCAGCTTCTTCCAGCTCT +CCCTGAATTCAACCACTGGGCTCAGCAGCTTCTGTCCATTGGTTGGGTGCAAATATCTGC +ATCTGACTCTTTCAGCTGCTTGTTGAGTCTTTTGGAGGGCACTCATGACAGGTCCCCTTT +GTGAGCTTTCCATAGCCTCAGTAATAGTGTCAGGCCTTGGAACCTCTCCTTGAGCTGGAC +CTCTCTCCCTCACTTTGGGCCTGTCGCTGGACCTTCTTTTCCTCAGGCCCCTCAACTATG +GGTCAGAGTTTTGACTTGGGCTGGCAACCCAATCCCTCACTTGGTGCCTTGTGCTCCTGC +TGGAGCTGGGCTCTACAAGTTCCCTCTTCCCAATGTAGGGCATTTCATCTAAGATTCCTC +CCTTTGAGCCCGGAGAGTCTCTCACCTCCCAGGTCTCTGGTGCATTCTGGAAGGTCCCCA +CAACCTCCTACCTCCCAAGGTTACCTGTTTCCTATCTTTCTCCTGGCCCTCGGGACTTCA +GTCCTTTTCCCCTACCCAATCCCTTACTACATCACATTCCCCTCTTCTCCCCTCTCCCAT +CCACTTTCCCTCCCAAGTTCCTCCCTTCATCCCCACTTGTGATTGCTTTCTTCTCCCACC +CATGTGGGACTGAGACATCCTCACTTGGGCACTTCAGCTTGTTGACCTTTTTGATTCTGT +GGACTGTATCTTGGATATTCTGTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC +TCTCTCTCTCTAATATCTACTTATTAGTGAGTACATACCATGCATGTCCTTTTGGGTCTG +AGTTACCTCACTAAGGATGATATTTTCTAGTTCCATCCATTTGCCTGCAAAACTCAGGAT +GTCCTCTTTTCTAATAGCTGAGTAGTATTCCATTGTGTAAATGAACAACATTTTCTGTAT +CCATTCTTCTGTTGTGGCATCACAATTACTCTAAACCACACAAGGACCCAACCAAAAAAG +AGAACTTTAGACCAGTCTCACTTTTTTCTTTTTTCTTTTTTCTTTTTTCTTTTTTCTTTT +TTCTTTTTTCTTTTTCTTTTTCTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTC +TTTCTTTCTTTCTTTCTTTTTTCTTTTCTTTTGTTTTGAGACAGGGTTTCTCTGTGTAGT +CCTGGCTGTCCTGGAACGCACTCTGTAGACCAGGCTGGCCTCAAACTCAGAAATCCTCCT +GCCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGTACCACCACTGCCTGGCTCAATTCT +TACTTATGAATATTAATTCAAAAATACTCAATAAAATTCTTGCAAACCAAATCCAAGAAC +ACATCAAAACCATCATTCACCATGATCAAGTAGGCTACATTCCAGAGATGCAAGGTTGGT +TCAATATACTAAAATCCATTGATGTAATGCACTATATAAACAAACTCAAAGAAAAAAAAA +TCACATGATCATCTCCTTAGATGCAGAAAAAGCATTTGATAAAATGCTTCATGTTAAAAA +TATTGGAGGGATCAGGAATTCAAGGCCCATACCTAAACATAATAAAAGTAATATACAGCA +AACAAATGGTCAATATCAAATTAAATGAAGAGATACTTGAAGCAATCCCACTAAAATTGG +AGACAAGGATGCCCACTCTCCCCATATCTATTCAATATAGCACTGGAAGTGCTAGCTAGA +ACAATAAGAAAACAAAAAGAGATCAAGGGGATACAAATTGACAAAGGAGAAATAAAGGTA +TCACTATTTGCAGACAATATGATAGTATATATAAGTGACCCCCAAAAGCTCTACCAGAGA +ACTTCTACACCTGATAAACAACTTCAGCAAAGTGGCTGGATACAAAATTAACTCAGATAA +ATCAGTAGCCTTCCCTTATACAAATCGTAAACAGGCTGAGAAAGAAATTAGGGAAACGAT +TCTTTTCACAATAGCCACAAATAAGATAAAATATCTTGGGGTAACTCTAACCAAGCAAAT +GAAAGATCTGTACGGTAATAACTTCAAGTCTCTCAAGAAAGAAATAGAAAATCTCAGAAA +ATGGAGAGTTCTCCCATGCTCATGGATTGGCAGAATTAACATAATAAAAATGGCCATCCT +ACCAAAAGCAATCCACAGATTCAATGCAATCCCCATCAAAACCCCAACACAATTCTTCAT +TCAAAGATATGGAAAACGCAATTCTTAAATTCATCTGGAAAGACAAAAAACCCAGATAGA +AAAGCATTCTTCTTTTATTTTTAAAGATTTATTTCTTATTATATATAAGTACACTGTAGC +TGTCTTCAGACACACAAGAAGACAGTGTCAGATCTCATTATGGATGGTTGTGGGCCACCA +TGTGGTTGCTGGGATTTGAACTCAGGACCTTTGGAAGAGCAGTCAGTGATCTTAACCACT +GAGCCATCTCTCCAGACCGGCATTCTTCTTTTAAAGACTAAAAAGACCTATTCTACATAC +ATTCCTATAAAAAGGTATGCTGTGTATTTTCTGGAGGTAGAGAGTACAGAGGCTACATTT +TGGGACTGAGTTAGCATGTAGCACGGGGAATTGAGGCAACTGGGTTAGAGATAGGTCAAG +GTGGGGTTGTGGGGTGTACTTGATTAGAACAAAATGGACCAAAACCACCTAGGCAATTTG +TGTCCAGAGAAAAGGAACCAAGATTTTAAAAAGTAATTTTCAATTATATGTATATATGTG +TCATCCTCCCTGGAGCTGGAGATACAGGCAGTTGTGAGCTGTCTGAAGTGGGTGTTTGGA +ATACTCTTAGCTGCTGAGCTGTCTCTTCAGCTCTAGAGAACAGTGTAATATGATTTTCAT +AGGCTCTGTGTCTGACCTGCTTTACTCATTTAAAGAAGAAGTTGAAACTCTGATAGGGTC +TATTTTGTTCTGTGTGATTTGTAGCTATGTGATGGGGGATAGAACAATGTAAGGACAGTA +AGAACAGAGTCTGCTCAAGTTAAATTTATAAACATATTGGTCCTAACTTTACATATCCTT +TGTAATTAACTGATGATACAGGTGCTAACTCATATCATGTATAGGCATGAGAACATTGAG +GCTTATAGAGGAGGCACCTGCTGACCAAGTCATCTCAGATCCAATATCCAAAGCCAAGCC +AACTCTGTGCTTTGGTCTCTTTCGTCACGTTTAAAAGAAACTTTGAATTCAGACCATGAT +TTTCTGTTCTTTCTATTTGCGTGTTCAGAAACAAGGGTCTCTTGACTCCTACCATTGATG +AGCGATAAGCCACTGATAGGATGTATGGCTTTGCTCACCAATGCATTTGTCCTCTGTCAC +AGAAAGGCTCAGAGATTCCCAGGTAAAACAGAGACATGCAAATGCTTGCCATCTCGCAGA +GTTTGTGACGATTGCAGGACAAGGCTGCTGCCAAGTTCCTTCAGATAATACCATGTTAAC +AAGAATTAACTTCCTTCCCAGGGTCATCCAGAGGCCTTCCTGCCCCCTTTGTTAATGAGT +GTCTTGGCAAATCTAGACTATATTGACTCCTTGGTTCTGATGCTCTGCCTTTGCTCCATG +GGAACTGGTGAAGGGAAGGGATGGGGACAGAAATGCTGTCCCCCAGCTGTCTGTTTAACA +GGAAAAGCCTTTGAGTAAGCACTATACCTAGTTGGAGTAACAGACCCTGTAGAATAAACC +TAATGCAAACCCAGCACAAGAATAAATGGAGCCCCACAGAGCAACTTTTCTCCTCCACAC +AAGGGATCCTTTACCAGCATCCTCTGTCTGGGATAAGTGGCAGCGGCAGTAATATGGATT +TGGACTCTAAGTTTCCAATCAAATGAGTTCAGAATGAACTCTCTTACTTGTATTGATTTC +AGAATAAACACAAATCCAACAGAGGGGCATTGCTTTCTTTGCAAGTTTCTCTGTAATTCA +GGACTGCTTGGCAGATACTCTTCCCTTTAATGCCAGGAGTTGTTCAAAACTCATCTTAAG +AATAAGAGGAATCAAAGCATTTGACATTGGGAAGGCCAGCAGACCTGTTGTGTCTGTGCG +GTCAAGAGGCATTAGCATCTAGATTGGTAACTCCCCCACCGCTATCCAAGGCAGAGAAAC +TCAAAATGTAAAGTCTCTCTACAAAGAGACTAAAAACAGTGCGACTATTGCCATGCTGTT +TTTTGTTTGTTTGTTTGTTAAGTCCATAGTAGCTCTGATTCTATGTGTACTTAAAGTCTA +GTGATAATCATATATTTTTTTATTTTTACAAAAGTACAATGTGGTTCCAAGACTGGAGAA +GGATGGAAGATATTGGAGCCAAAGAATGAGACTCAGAACACCCCCTCCACCCTTTAGACT +CTGCTACTTAATTTGGTTCTTGAGAGCAGAGCCCAATACTTGAAAGGGTAAACTGTGGAA +TGAGATGGCTTGAATTCAGCCCTGCTCCTCCACTGTGATACTGGAGCCAAGTTCCAGGAC +TTCTGCCTACTCAGTTTTCTCATCTGTCAGATGGGAACAGAGACAGGTAACGTGCCATGA +TGCTTAGACTATGATATTTAATACAATATCTATGTCCATGGATCATAGGGTTAGAGTTTT +CAAAGTCTACTTAAATAAGGGTTCTTAAACACTTTAACCTCCCTTCTAGCCCATTGACCA +AAGGTAGGGGAGAAAGATGGTTAATAAGACAAGAGAGATGTGGAGCTGTTAAGAAGTAGT +GCTTTTGGGTGATTCCAGTCTTTGTTGTCAGGATATCAGCAGCCTAGTCTGAATCATCAA +ACATGAATCAGTAGCCGCAGTCCAGTCCCATTGGCAAACACCAAACATGAATCAGTAGCA +GTAGCTTGAATCAGAAGAAACTGTGAGACAAGAGTCCATGAGAGACATGAGTCCACAGAA +GCCACAGAAGCAGCCGCAATACCAGGAGAAGTCCTTTGGTATGTGTCTTTCTATGACGTC +ATGACAAGCAGAGATCAGTGCAGAGCAGCAAGGTGAACGGGTACAAGAGTGTCATTATCT +GTCTGTTGGGTTCTACTTATGCTCTTTTCAACCATCATGGTGTCCTCTCACGTGTCCTCT +CACATCCTCTCATCAGACAGCTTCCAGAAAAACATCACATGACATGCTTCTGAGTCTCCA +AAGAAACCAGAAATTTCCACTTCAATATATATTTATATGCACACACGTGTGTGTATACAC +AAACATATATATTCTTTAACTTTTATTGTGTTTGCTCTTTAACAATTTCACACATGTATA +ATGTGCATTTTGAATTTTATACCCACCCCAAATCTCCCTTTCATCTCTATTACCCCCTAT +GTGAGTCTCTTCCTGTATTTATGACTTTTTCTTGCTGTTTTGTTGGTTTTGGGAGGCTCT +ACTGAGCCTATGGGCCCATGGCTTTGCAAGCATCTGCTGAAGCCTCCTGGGCTCCTCAGT +AGTTGCATAACTGAGGACAATAAGTGTCTGTCACTCAGAATCCATCAGATGTTAATACTT +CAACAGGGAGGGATGTGGCCCTGTAAACTCCTCCCTGACCCATGATTGTAGTTTTAAAAA +TAGCAGCTGAAGTCTTTCCTTAGAAGTTCAGGAGTATGCCTGTTGTTTGATTGGACAGAG +CATCTGTCTGTGGCTGTGTGTTCTCCACATCTGCTTTGCCCAAGGTGTGTAATAAGGAGA +ATGGATATGAAGGATTTTCTTTTGCATCATGAATATGATGCTAAAATGAAGTTTATGAAA +ACATTTACATTTTTTTTCTGGTTGAACAAACCCAGATCTCACTGAATAGCTCTTTAAATT +TTAAAATCTCAAGGAAACTGGAGAAGTCAAAGACTTCCAGGCAGACCTGCCTGATAGTGC +AGGGTAACTCACTCAGGGTGGCTGCCAAGCATCCAGGCTGCAGGCTCCCTCAGGCTGCCT +GCCTGCATCCTTCGACCTTGACGGCAGGTTCTGGCAGACAACCCAGAAGCTCTCACAGTT +CATTAAAACAACAGATGCAGACACACTCAAAGCCAACTGCTGAAATCAGGTTAATTTCAG +CTTGGTCTGCTGTTGGCCTCTCAGAGCCCAGACCAGTTCCACCCAGAAATCTGCAAGGTT +ACGTCATGGGGACTTTCCACTTGTGGACATTTCTCAGAATGTCCAGGTAGGTGGGAAGTT +CTGACTAGGTGAGGAATTGTCAGCTTATGATTAGGAGATGAAAGTAGAACACAGCAAAGA +AAATTAGCAGGCAAATGCACCGCAGTTGAGTCTGGTGAATGGGAAAATGTCTAAGACCTG +ACCTGTGTTTATTTCTGTAATGATGCAATTGTTGGGATAACACTGGGTTTCTTTGGTTGT +ATGATTGGACTTTGCATGAAGCACATTTACCTTTTGCTGATTCTACAGTCACACCTGTGT +ATATGGAGCGGGAGCAGTGTGGAGTGGTGTGATTGCCCTCAGTCACACCTGTGTATATGG +AGCGGGAGCAGTGTGGAGTGGTGTGATTGCCCTCAGCCAGCTGCACTTGGGTTTTGGCCA +TTTGTTCTTATCTCCCTCTGCATTTTGCTTTGCTTAGTTGTTGCTCTTACTGCAGGGAAG +TACAAACTGTTAGGCTGTCTTTTGTGACTCAGAGCCAAAATGACCGAGTTCACAAGTTGA +AAAGATGAAAGATTGGAAGGCTGATGACTTTATGGCAACCACGACTCAGTCCCCCAGGGA +AACTGCCTTCCTGTGAGCATGGGAGGAAGATGACATTTGCCTCTTCCACAGCGTGGCTTC +TCATGACGGTGTTCTCCTGGCAGCCACATTCTCCCATGTCCTTGGTGGGACCCCTAATCC +TCTCTTTCTTTTCCTTCACCTTACTTCAGTGCAGCTCAGTGATGGCTATGTGCACCTGTT +CCATGTTGGCTGTGTGACGACATGGGATCTGACCCTTGGTCATAAGGGGTTGGTTCATAG +ACTAGTATCAGGTCATACCTGCCCCACATGAAAAGGACACAGCAAAGGAAATAAAACAAT +CTCAAGCAAGCCTCATTGCTCTGCGATTCCTATTTGGGACCTGAACTAACTCATGTGGAT +ACATGGAGACAGATGAAAAGTGGATAGTTCAGTCAAATGGACAAGATCAGGAGCAAAACA +GCATCTCACTATGCAGCTCTGGGTGGCTTGAAACTCACTAAGTGGAAGAGGCTGGCCTTG +AACTCATAGAGATCCATCTATCCCCTTGTCCATGGGCATTAGAGGTGTGTGCCACCATAC +CCTGACAAGGGCAAAGCATAAACTAGCAGTGAAGGCCATGGATAAGAGGCTAACCTTTAG +GATTAGCAGACTTTGCTTGAAATCATAGCGTTGCGTGTCCTCATTGTATGCTTTAAAAAT +GCCCCTACCCTCTCTGAGCATCTGCTTCTGCACTGACCAAAGCATAGAGCTGTTGGGTGG +GATATTACCAGGGTCTGCAACATAGCAGGTATTTTATAAGGGTGGCCATTAGTACTGTCT +AGCTATGTCCATCTTCAGATGCACTCGTTAATGTCTCTGAGAATGGTTACTTTGTCTTGG +GAGGAGGATAAGGCTGGAGTAGTCGAAGAGAACCATGCATGGGTACCCAGGAATCAAGGT +GAGAATAGGAGGCTGGTGACTCAGATAGCATCTTGGTTTGGGCAGCAGCTGGGTTTTTTC +TTCTCCAAGGGAAATGGCATGTTTGTCCAGCCAGAGAACCAAGCTGTGGCTGTCAGAGAG +CTTTTAAATGGAGCCTTGCAAATGTGGTGTGTGCAGCTGGTGGTAATGAGATTCATGTTT +CTTCAGTGGTAATCCTCCACTAGACAGCATTTTAAATCTTTTTTCCTATTTGGTACACGG +GACTGAGGTCCAGGATATACATATTTCCAACTGTCATTTTTAATTTAATGCATGATTGGA +CATATTACCACTGGCACAGCTAAATAGTTAAACTAGAATCCATCAATTTGTCCTGAACTG +TTGACATGCAGGGTAATGCTACGGTTAAATTAAATTTAAATGTAAGAATGAGAGTGAGGG +AGGCTTCCTGGCAGCCTGGGGCTTTGTCAGTGAGGCTTGGCAAAAACAGGAAGGGGACAT +TCAAAAATGTGAGGTACGTCTCTGTCTGTCAGCGTGGCTCGGAGAGAGCCGCTTCTGCTT +GCTCTGGTTCCGTTCCGGCCAGGTGTCTGAACCTGGCAGGCAGGCACTGCGGAAATGCAG +AAGAAACTCAGTAGGAAACACTTGGACTGCAAACCACACCATGTCAGAAACAAACCAGAT +TTGGGAGAGCCCAGATTGTTATGGTTACACAGGGTGTTAGAGCTTTGGTCCAGCCCAGAG +GGGTTATGCAAACCTTCTCAGTGCAGTTGAGGCTGGAGCTGGGCCCTGGGCTCTCAGTGA +GAGCTCTTTTCTAAGTCTTTGTGTTTTGTGTGAAAATGTGCCTGAGTCTTGTTCTCTGCA +GACCTAGGCAAAAGAAAGAGCTACTCCAAGCTGCTTTGTCCATAGAGTAGAGGTGGGTGA +TAGAACCTACATTATAGGTTCAAAATATTAAATGGATTGCTAGATAAAAAATAATGGCAA +CAGTGGCTGGCGTTCGAAGGACAATCAATAAGCACAGGCTATTCTTGCCACAATAACAAA +AATAGCTCATTTTTATTACTGGTCAAGGATTTGCTCAGAATAGCTTTTCCGTTCAATAGG +AAGCCTCTCGGCAAATCTGAAAAAACAATTCAAGTCATGCAATGTAAGGTGGAGGAAAAG +GGCAAGGGCTTATTAGGCTCGGGATTGACCATGGGAGAAAAGACACAGAGGTGAACCAAC +AAACTCAGAGACGTGGAAGCATGGGGACCAGGGTTCTTGGAGCATGGATGGAGGGGATGA +AGACATTGTAGTATGCTCTTCTAAGCAGATAGCAGGTTTCTTATCCTATAGGAAACCCTT +GAAGTTTGCTGAGCCTTTGCAAGGAGGCATAGTTGCCCTATAGAGGCTATACTCCTGCTT +ACATAGAAGAGATGAAGAAGGGTCTGTGGCAAGGAAGTTTGTGCAAAAATTCAGTTAAGA +GGACCAAAGTCCCTAATTTACTTATATGCCGGTGAGCTCTTGCAGACCGCATTTGGGGGT +GGGGTAAAGAGGGAGTGAGAAGAGTCAGGTGACAGAATGGCAAAGCGGTGGGAATGGGTA +TGGCCAGTTTGCAAATGGAAGAGCTGGGCGGGGCTGAGGACGCTTCCAGAAGCCGACTGA +CTTTGCAGCCACATTGTGCGTTTCATTCTGTGGGCTTGCTTCCTTTGTGTTCAGAAGCAG +AGTATGTAGCTCACGTTGAGGCAAGAATGGGGTCTTGGCAGGAAAGTGTATCCTTATTAC +CTACTTCTCTTGGACCTCACCCCGTATCCTTTCAAGTTCCACTTGTACCCCGTGTCCTTT +GCAACTTCTTCCCTCACCAAGTCACCCATCTTTGCTGTTCTTCTTCTGACTGTCTTTCAC +TTTGACCAAATGTTTTGTCGGTGAGACACGTTTGTTTAACACTTTCATGCATTCTTTCTC +TTACTAGATTTAAAATTCCCAGGGGAACCCAGCTTGGGATGCTGGGACATTCTAAAGAGA +GAATAGGACAGTCTGAGTTATAAACTTAGTTCATCAGCTGTGTCGGTCATTCTGAGAAAG +TCATTGGGGATCTGTTGGTCTCTGTTAATAGTGCAGGACTTTTATGATGTGCCGGGGGCA +ACATGTCACACCAACAAATTCCTTCCACCTGGTTGGTATCCAGTAACTAAAACTCTATCT +AGGAAGTCATCATTGATAATGGTGAGGAAATAGACATCCAGAGGTGAGGGTAAGAATTTG +TAATTCTCATAAGTCTTAAGGATGTAGTAATTGGTCCAGTATAGGTCAGGAAAACACATG +CAAGGGAGTGTTCTATTTTAAAAATCAAAAAGTCATATATTGCCACGCGCTCTGGTCGAG +TCAGCCTGACAAGCCGAGAGGCTTGGAAGCTACTCACTGAGGCAGAAGAGTTTCACGGAA +ACTCACTCCTGGAGTCTGGCGTTCTCTCTAACCCATAAATTAATTTTCCATTCCCACGTT +AGTCTAGTGTATGGATCCACGTGCTCTCCTTTAGTATTATCCTATTATAAGTGCCTTTTA +AGATTGAATTCTGACATAGCTAAAGCCAGTGTTCCAACAGTCCTAGAACGTCCTTGAGCA +AGACCTTGGGCTTGGAATTCAGTACTGCCCCTGGTATTACACTATCACTTTGAGTAAAAG +TTAGGTCACTGCCCTTCACAGGAATCTACCATCACCAAGGAAGAAAGAAGTTTCTGACCG +TAGGAGACCAGAATAGATGCTTAGAACTATAGCTGAGTTACACCCATATACAGAAATTTA +TAATGGTTTAGGAAGTAGATCGGGCTTGTGGTTTTAGAGTATTGCATAATTCATGAGATT +GTTAGCTAGAATGAAACTCCCTAGTTAGAACCATGACTTGGGTGTGAAAGCCCTGCCCTA +GGAGTGAAAAGATCTCACACCTGGCTTCTAAGACTATAGCTGACCTTAGATAGAACTGAC +TTTGTCTCAGTTGTTTTATTGCCCAGTTCCTGCCAGTTTTTGCATTTTCATTCCTCTGTT +CTGTTTAAGAGTCATTAAGCATCCGGTTACCTCATTTGTACCTTGTGGGTATGTCACCCA +ACTTCCTTATTGTCTTCTGTATAAAAAGTCTGATGCTCGACTTGACAAAAGGCATTCAGA +TCCTACACTACCTCTCCTGTGTGCATCTGTCTGTCAATTCATCTGATGCTTTGCCCACCC +ATAACTAGAGACCCATTCCACACAGACAAAGGGGCCCAGAGGGTCTGCGACAATATATAC +TTAACTTTTTTCATTACTGAATTTCTCTCATTTATTTATCAGCCACTACAAATAGATATT +CTCTGTGCACAGACTTAAAGTAGAGAAAGAAAGTTTAGTTACATGTTTTCATAGAAACGT +TAGCCTGACCACTTATATTTTGAGTAATAAAATAGGGGTTCCCTAGCTATAAACCACATT +ATTCACCCTTGTATATAGTAATAGATTATGAAATAATAAAAGGAATGCCAATGTTTGTAC +TGTCGTCTTATGTCACTTGCATTGAAGAATTCATCAAAAAGGAGTTTGATTAAAATTTAT +TGCATTTAAAAACGGGACTGGAGAGATGGTTCAATGGGCCAGAGCACTTGCTGGGCAAAC +ATGAAGAGGATCTGAGTTACAGTTCCCAGCACCAGTGTAAAAGGTTTGAGGATTGCTGAG +CTGTTCTGGCTTCTAACCTAGCTCAGGAACACTCTGGCTGCTAGCCTAGCTCCAGGTCCA +GAGGGACACTCAGGTTCATGGTCAAGGCGGTGGGACTGGATAGAGCAGCCAATGTCCTCC +TATGGCCTCTATATGCAGGCATGGGTGTGCATGCCTGCATATGCATGTATACCACATATA +CCACACGCAGAGTGAGAGACAGTCAGACAGACATAGAGAAGGGGTAGGGAAGAATGGTGG +AGAGAGGGAGAGGGCAAAGGAGGGGGAGGGATGGGAGAGAGAGAGAGAGAGAGAGAGAGA +GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATCCTCTATGGCCCTGAAAGGGTAGAAT +GCATACTTTGTTCTGGGCAGAAAAAAAAATGGTGCCAAGTTTTCTAGTTTGGACATTTTA +AAAACATTTATAGCTGTCTTTATTTTGAAGGCCAAGGTCAGTGGGTCCAGGAAAAAGGAT +AGTGAGGTCTGTTGACAGTAGTGGGATTAGACACAGGTGGCTGGCCAGGCCTGCCAATTT +CCACCTGTCCTGTTCCAGGAGCATTTAGAGATACGTGGTAGCCATCCCCGGCCTGGCAGC +TCTCATGGCCCAGCTGAAGCTGTCACTGTGTGGGGGGACAACCTTCCAGCCACCAAAGGG +AATTCTATGAGGGTGAGGTTTGAACCCTGCATGTGGCCACTCTCCCAGGGATGGAGATTT +AAACACCCTGTTATTTCTGAGTGTCCTTGGCCCTTGGTCTATAGGATGGCAATTGTATTT +GATGGGCTTTTATTTTTAGAGTCTCCAGACCTGCGCCTTTTATTTCTCTCTGAAGTAGGA +TGGGACTATTGTTCTGAGACTGGTTGTACTATAACAGGAATCAAGGAAACTTTAAAAAAC +AATTAAATGTGGTGTCTGTGTGTGTGTATGTATGTGTGTGTGTGTGTGTGTGTGTAAGCA +TGTGTGTGCACATGCAAATGTGTGTGTAAGTCTAAGGAGAACTTTTAGGAGTTGGCTCTT +TCACTGTGGTACTGGAGATCAAGCCCTGGTCATGGAACCCAGGGATCAGACATAAGCCAT +GGGGCCTGCACAAAAAAGCCCCATTGCCTTCTGAGTTATCTTTTCAGACCCCATAACACT +CTTGAAGAAGACTTTTATATTCTACCCTCTGGTGACATTAGAACTTGTAGTGTTCTGGAT +CCAGAAGAGACTTTTAAAGCATACATAGCTAATGAAACTTTGAGCTGGGATGGTGGGGAA +AATGGATAAGAATGAGACTCAGTGTGGAATCTACCACAGTGCAATGTGAAGGGTGCCAGA +ATATCCTTTTAACGACCATCGGCCTAGTAAAAATTGAAATTTTATTTACCTAAAAATATT +TCTGTGTCTCTGTCTCTGTCTCTCTCTCTCTCTCTCTCTCTGTCTCTGTCTGTCTCATGC +CAACGTTAATGCTATGTGTGCTCTCTACCACAGAGCCTCCCCCACAGCCCAGGAGATACT +CTTTTGGTCTAAAGCTGCTTGCTCTTTTATTCATGAGCAAGGGCTCCTGGGAGAAGATGC +GGGTTCATCCGCTTTCATTCACACATGCCTCAGTGTGAATGAGTCTACCATGTCACTTCC +TGGCTTGGAGTTGCTGTTAGAAGGGTTGAAAGGGGAGAGGAGGATCCTGGAATTTCGGAG +GATGTGAGGATCAGGGGCGGGGTCATTAGTGAGAAGGAGGCGGGGCCTTCAGTGAGAATG +AGTGGGGCAGACATCATCACATTTTTTTTCTGGACTGTGCAGTCTAAGGAAAATCAGGAC +ATCTTAGGTGATACCGACAGAAATTAGGGAATAGTTAGAATTCTGCTCTCATAAGATAAA +GCAAACAGGCCGGGCATGGTGGCACACGCCTTTAATCCCAGCCCTTGGGGGGTCCGGGGA +GAGGCAGAGGCAGGCGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCCA +GGACAGTCAGGGCTATACAGAGAAACTCTGTCTCAAAACCAAACCAAACCAAAACGAAAA +AGCAAACAGCTCATTGTTTAAAATACAGCAGCTCAGTGATTAAGTCCCAGGGAACTTTTC +ATTACATGTGGTTTTATTTCCCTCTGTGTAAAGCAAGGTCTAATACTAATGTTAACAACA +TTAATACCAATACTTTCTCACGTATTTTCTCTACAGCAATAAGCTATGTTATAGCTTAGT +TCCTGTTCTTGGCTCTTCTTCCACAAAATAAAAGAAGCACAAAGAATTCCCACAAAGTTA +AGCTAAAAGGATTAATTAAAACATTATACAATAGTATACCTCTTAAAGTTGTATTCTGTA +AACCCTGGGGAAGTAAATGTTTTGTGACTCCTTTATAGTCTCCAATTCAAAACAGTTTGA +TCTCTGTAAAAACTTTAAAAAAAAGTAGCAACTTAGAATCACATTATTGCAGCCTTGATC +AACACTAGGAAGAAAAATAAGATAATGATGTCTTGGTGGCATAAAACCTTTAAATGGAAT +AATCTTTGTTGACAACACTGGTTTAGGGTGGGGCTAAGAAATTCTGTTTGTCAACAAGGT +AAGAATGATTCAGTTAAGCAACAAATAAAATTCAATTACAAATAAGCCTTGGATAAAGGA +AAGGCCTTTTAGAGAAAGGAAGAGATAAATTATGGAAGTTGAATGCAATGCTTATCAAGG +CCCAGAAGTCTCATTAGTGATTCTCTGTAGGCTGAAAATGAAGGAACAAAGATGCTGATA +AGTCTCCATCCAAAGGACTATTTGGCCAATTTGAAGTTGGCTTACGATCAGCTCAGACTT +GATATTTAACCTGTTCAAGTTCATCATCTCCTCCAAGTCCTGCCGACTGATGCTCTCTCT +TCCTCTTTTTGACTTTGTGGGCCTAATTACGTAACCAATATTTACAGAATTCTCTTCATA +CTGGACTAACTGAGCAATTCTCAACCTATAGATCACAACCCCTCAGGGGTGGTCACATAT +CAAATATCCTGCATGTTAGATATTTACATTATGATTCAGAACAGTAGCAAAATTACAGTT +AGGAAGTAGCAACAAAAATAATTTCATGGTGGGGGGTCACTACAACATGAAGAACTATAT +TAAAGCATCACACCATGAGGCAGGTTGAAAGCCACTGAAGTAATTGAATGCCCACTGTAA +AACCCTTCCTCTTCCTGAATATTATTGATTCATTGACTCATTTACTCAATCATCCAGGTC +CAGTCTGTCCCTTCATGAGTAATGTTGGCAGGATTCCAGCCATGAGTCTGGGGTCAGTCA +CAATTACTGTTTGGACTCTTGTGATAAAATAGACTCACAGGGTTCATACTCTGGCACAGA +AGGCAGGCAAGGAGTATATAATGACAACTCATTAAATGCTTGCTTACAGTAGGTGAGCTG +CTGTGAGGTTTGAACTGGGTACCGTGAGGATGTGTTTCAGACTTGCAGAGGGAGAGAGGT +AGGCATTTTTGAGGCAGCTGAAGCTGAACTATGGGAGTGTGTGTGTCTAGCATAATGTAG +CATGGAACTAATTTTATTGTGGTATAATACATGCCTGTCTCCATAACCTGCTCTCATGTA +GACAATCATTTGTCATAATATATTTCCATCTTCTGAGTCATTCAAACACAAATGAAGTGA +TGAGGCCTGTGCTCAGGTCAACGGACAGAGGGAATAGCAGAGACTTTCTTCAACCTTGAA +TCTTGACTGTCTATAGATTTTTGTTTTATTTTAATTTTGGTATTGGGTGTTTTGCCTGCA +TGTATATATGTGCTCCATTTGTGTTTCTGGATCCCATGGATGCCAAAAGAAGGCATAAAA +AATTTTTGGAACTGGAGGTACAGACAGTTGTGAGCCACCAAATGGTTGTTGGGAATTGAA +CCCAGAACCTCTGGAAGGACAGCTAGTGCATCTTACCTGCTGAGCCATCTCTCTAGCCTC +TGTCAGTAGACTTTTATCTATAGATCTTAACCCAGTTTCAGGAGAGTCGCTGAGGTTATT +TAAGAGCCTTTGTTTCTACCCAAGTGCTGACGGGCACCTCAGACTTTCACTATCAAAGTG +AGAGGAGAAAAAGCCTGGAAATAAGGACTAAATAATTAGCTTCTCCTACCAACCCAGGTC +ACAAATTCTTCCCTTCCCACGTAGACCTCAGGCCGTTCTTCTGCATGCTTGTGTGTGTCT +CCCAGGGCCCTTTCTAACATCCATCAGTGACCCCAGGCTTGCTTACTCTGCCTCTGGCTT +TGCTACCATACTAGGTAGGAGGGTCTCAGTATTCCAATGCTAGCCTGGGTCTACATTCTC +TCATTTTGTTCAAACAAGGAGGCCATGTGCTCTAAGTTACCCAGAGGATACAATCTTGCA +AGCTTTCCAGAAAGTTGTTTCCAGTGCACTACAATCTGTCTACATCCTTGCAGAACTTGT +TACACCTTTAGTAAAGCAGAGAAGAAGGCAGCTGTCTAAATCCTCCAGCCTGGCTCTGAC +ACAGGGACTCCTGACAGAAGCTGGACCCGGTGCAGGAGCATCGTGTCCCTGAGAGCAATG +CAGATAGTTTGAGGGAGGGGCCCCACATTACTCACTGTTACACATAACTTTAAAGTTTCC +AAAGCTATGTGTGGGAACTGCTGTTAGAAATCACGTTATCTGTTAATGGGATTTGGGCCT +GAGACGCCCACATGCTGCTTTGAAATTTTCTCTCCATCTGTTCATTTCTGCAGAGCTTAT +TTATTTATTTAGGACAAGAGTAGTGTGGCCTACTAATGTGCTCAACCAAACAATTAAGAT +CACAGCTCTGCGGAGAAAGTGAGCCATGGCCGGAGCTCCTCAGGTGTGTCTTTTTCATCT +GTTCCTCTGCTGTCTTTAGGTGAGATGGTTCTGGTAGAAATGGACCCAAGAAAGCACTAA +CAATACGGCATAGACCTAAAAAGATGACCTAGGTTGTCACTCAACCTTGGACAACAAGAA +CAAAAGATTTAAAGGACTCTCTAGCGCATTGACTGAGCTTTTGCCTGGCTTCGGAAAGGA +TTGTGTCCTTCAGTTGTCTTTGGGGAAAAACATCTCTACAAATGCTGTTATTTTAAAATG +TTGACTCATATCTTTTTTTTTCTTTATTAATTCTGGTAGCTTATGGGTTGACTAACACTT +AAGACATTTTTATGCAGTATATTGATTTTCCTTCTCTGTCGTGACAGTTGGAGTTTTGTC +CCTAATCTCAACTCATAGGCTTTTTTTTACCTGCTTTGAGAGCTGCTGTCTACAAAATAA +GGCTCCAGCCCCCAGAATGTAGACCCTTTCTCTTGCTGTCTGTTACTCTGTAAAGCATCT +ATTGACCTAGTTTTGTTTCCAAAAGTAAAAAGCATTGTAAATACTTCATAATTATAAAGC +ACTTCTTGGATGTTTAGCCTTCACCAGATATTTCCTGAGTGTGCCAGTAGAAACCTGTTC +TGTTAGTAAGTACCAGAGATGAAAAGAGAGCCAAGGGTATTGCAATGAAGGAGTTTATGG +TTAGATAGAAGAATTAATATCACACCAGTAAACTCCTATTCATGCACAGTTTCCAGTATG +ATTAGTGTTGTAGGGAAAAGAACAGGGAAACCTTAAAACTGGGGACCCTGGTTGGGGTGG +GGGCTTCCAACTTTCCTATCAAAGGCATTATTTTTCCTTTATTTTTAGGTTTTATTTTCA +TTAAAGGCACAATAGAGAGTCAATACTAACTTGATGCTTTTAAAAGGTAACCACCCTGAG +TGTGGAGTTCTAGCCTTCGTTATTTATAATATTTTGCTCATGGATTTGCTTGTTTAGGAA +TGCTGTGGACTGAACCTGAGACTGACAATGCCCTAGACCAGTGATCTATGATTGAGCTAC +CTCCCACCTCTTGTTTCTCTCATGAGCTCACATCTGGGCACATTTACTAGCTTGTCCTGG +AACACATTATGTAGCTCAGATCTTCCTGCATCAGCCTCCTGAGGAATCAGGGTTACAGGA +CAGCACAATTACTCCTCATTTATCATTGGAACTAGGAAAGTAAAAACCTCGCAGATGTCG +GTTGCTTCTTCATACTGTGTCTTCACTGAGAGTAACTCATTTACAAAGTGATAGATTCAA +AGTTGTGTCCGCCAGTCTATTCTACAGAGGTGGTGGAGTCATCAGAGTTCGGGGATTTGG +TTTAGGACAGAGAAAGGGTGGAAGGAAGTCTTTGCTGACATTGAAGCTCCAAGGTGACAG +AGGAGGGACCTATCTCATATGCTTTGGCATAATTTAAAGTGAACAATAAAAATGAGTCCC +CAAGACAGAGGAAGAATGCTCACTTAGGCTTCTGCCAAGAAAAGTTGTGAAATCTGCTTC +CTGGAAATGCTAGGCTCACCGAAGTGTCTTCTAAAGACTCGGTGAAGAGTAAAGTCTTGG +ATAGAAACTGAGCTTGGAGGGGGTCCAAGAGTCTGCTTTCCATCACGTCCCCAGGAATTG +TCAATGCTAGCAGCTTCTAGGACCTGTCTCCTGCTCTCTCTCCCTGCTCCCCTCCAGTTT +CTCATATGTAGACACTTTTTTTTACCTCACACTTCTTAATGTTGTTTTCTCTTTCCTGTA +ATTGTCCCTGACCCCAGCTTCCATTTCAACTCAAGATTTGGTTGTTTCTGATGCGAATGA +AACAAAGATCACATAGTGGGTATGCTTTACTCAGCATCCTCAGCATCTCAGCATCCTCAG +CATCCTCAGCATCCTCAGCATCTCAGTATCTCAGCATCCTCAGCATCTCAGCATCCTCAG +CATCCTCAGCATCCTCAGCATCTCAGTATCTCAGCATCTCAGCATCCTCAGTATCTCAGC +ATCCTCAGCATCTCAGCATCCTCAGCATCCTCAGCATCCTCAGCATCTCAGCATCCTCAG +CATCCTCAGCATGCTCAGCATCCTCAGCATCTCAGCATCCTCAGCATCCTCAGCATCTCA +GCATCCTCAGCATCCTCAGCATCCTCAGCATCCTCAGCATCCTCAGCATCTCAGCATCCT +CAGCATCCTCAGCATCCTCAGCATCTCAGCATCCTCAGCATCCTCAGCATCCTCAGCATC +CTCAGCATCCTCAGCATCTCAGCATCCTCAGCATCTCAGCATCCTTAGCATCCTCAGCAT +CCTTAGCATCTGTCCCCAGGATTAGTGCATTACTACACAATATCTGGAAAAGATTCCTGT +TCTCCCCACATGTTTCACTGTCTTCGATGTCACTGAGTCCTTTGTCCTTCTCTTTATTGT +AATGGTTTGTCTTCTCAAGTAGCTTCAGCTTAACTACCGGGCTATGAAACAAAATTGTAC +AAAGCTTCCATGGTTGCCCTTCCACAGTAAAGTTCTGTTATGGTGTCAATAAAAACATTT +TGAAGTTATTTGAAAATTTAGCTTACAAAACTCACCAAATGGTTTATGCATCTTCTTGAG +TTTCATGTGTTTTGTAAATTGTATCTTAGGTAGTCTAAGTTTCTGGGCTACTATCCACTT +ATCAGTGAGTTTATGTGGTTTGGTTTATGTGGCTGAAATACAACCGTCATAACAGCCCAG +GTTGGTATGTACTATCTACGCCTGTGTTGGTTTGAATAGAAATGGGCTACATAGACTCAT +GTACTTGAATGCTTGGCCCACAGGGAGTGGCACTATCAGGAAGTGTGGCCTTTGCAGATG +CTGGCAAGGATGTGGAGAAAGAGGAACACTTCTCCATTGCTGGTGGGATTGCAAGCTGAT +ACAACCACTCTGGAAATCAGTCTGGTGGTTCCTCAGAAAATTGGACATAGTACTACCAGA +AGATCCAGCAATGCCTCTCCTGGGCATATACGCAGAAGATGCTCCAACTTGTAATAAGGA +CACATGCTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAGCTGGAAAGAACC +CAGATGTCCCTCAACAGAGGAATGGATACAGAAAATGTGGTACATTTATACAATGAAGTA +CTACTCAGCTATTAAAAACAATGAATTTATGAAATTCTTAGACAAATGGATGCATCTGGA +GGATATCATCCTGAGTGAGGTAACCCAATCACAAAAGCACACACATGATATGGACTCACT +GATAAGTGGATAGTAGCCCAGAAACTTAGACTACCTAAGATACAATTTACAAAACACATG +AAACTCAAGAAGAAGGAAAACCAAAATGTGGATACTTTGTCCCATGGAAGAACAAAATAC +CCATGGAAGGAGTTACAGACACAAAGTTCAGAGCTGAGACAGTAGAAAGGATCTTCCAGA +GACTGCCCCACTGTGGGAAGCCACATGTGCCATTGCAGGGTGGCGCTGGCTACCACTGGC +CACCACGCATACATAGGCAGTAAAGTTTTTTTTTTGCCAAGATGAGGTTTTGAGAATTAA +CCAATAAGATGAGAGAGAAGTTAACCAATCAGATGAGAGAGAAGTTAACCAATCAGATGA +GAGACATGTTAACCAATCAGATGTGAGACATACAAATGAGGTGGTAAGCATAACCCATGC +ATAACCAATCCGGGTGTGAGACACGCCTCTCCTAGGCCTATATAAGCAGCACCAGTTCTG +GGCTTGGGGTCTCTCTTCGCCTCTGCAATCAAGCTCTCCCAATAAACGTGTGCAGAAGGA +TCCTGTTGCAGCGTTGTTCTTGCTGGCAAGTCGGGCACACGCAAAACCCCACTGGGGATC +TATACCATATACAACCACCAAACCCAGACATTATTGCATAGGCCAGCAAGATTTTGCTGA +CAGGACCCTGATATAGCTCTCTCTTGTGAGGCTGTGCCAGTGCCTGGCAAATACAGAAGT +AGATGCTCACAGTCATCTATTGGATGGAACACAGGGCTCCTAAAGAAGGAGCTAGAGAAA +GTAACCAAGGAGCTAAAGGGGTTGGCAACCTTATAGGAGTAACAGCATTGTGAACTAACC +AATACTCCCCAGAGCTGTGTCTCTAGTTGCATATGTAACAGAGGATGGCCTAGTTGGCCA +TCAATGGGACGAGAGGCCCTTGGTCTTGCGAAGGTCATATGCCCCAATACAGGGGAATGC +TAGGGCCAGGAAGCGGGAGTGGGTGGGTTGGGAAGCAGGGCGGGGTGGGGCGAGGGTATA +GGGGACTTTGGGGTATAACATTTGAAATGTAAATGAAGAAAATATCTAATAAAAAAGAGA +AGTGAATAAAAAAGGAAGTGTGGCCTTGTTGGAGAAAGTATGTCACTGTGGGAGGAGGCT +TTGGGCTTTGAGGTCTCTTACACACTGTTTCCTGCTGCTGCCCGAGGATCAAAAGGTAAA +ACTCTCAGCTCCTTCTCCAGCACCATGTCTGCCTGCTCTCTGCTGTGCTTCCTGCCATGA +TGATAATGAACTAAACATCTGAAATTGTAAGCCAGCCTCAATTAAATGCTATCCTTTATA +AGAGTTGCTGTGGTCATGGTGTCTCTTCACAGCAATAAAACCCAAACTAGAACAATAAGA +CAACATACATTTGCATGTTTAAATGTTTCTAATCATAATATTTTTAAAAATAATTTACTT +ATTTTTATTTCATGTACATTTGTGTTTTGTCTGCCTGCATGTCTAAGTGAGGATGTTGGG +CACCCTGAAACTGGGGTTACAGGAAATTGTGATCTGCACGTAGGTGCTGGGAATTGAACC +CAGGTCTCTGGAAGAGCAGTCTTTTTTTTTTAATTAGATATTTTCCTCGTTTACATTTTC +AATGCTATCCCAAAGGTCCCCCATACCCACCCACCCAATCCCCTACCCACCGACTCCCAC +TTTTTGGCCCTGGCGTTACCCTGTACTGGGGCATATAAAGTTTGCAAGTCCAATGGGCCT +CTCTTTGCAGTGATGGCCGACTAGGCCATCTTTTGATACATATGCAGCTAGAGACAAGAG +CTCCGGGGTACTGGTTAGCTCATATTGTTGTTCCACCTATAGGGTCGCAGTTCCCTTTAG +CTCCTTGGGTAATTTCTCTAGCTCCTCCATTGGGGGCCGTGTGACCCATCCAATAGCTGA +CTGTGATCATCCACTTCTGTGTTTGCTAGGCCCCGGCATAGTCTCACAAGAGAGAGCTAT +ATCTGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCATCATTTGGAAGCT +GATTATGGGATGGATCCCTGCATATGGCAATCACTAGATGGTCCATCCTTTCGTCACAGC +TTCAAATTTTGTCTCTGTAACTCCTGGAAGAGCAGTCTTAACTGTTGGGCCATATAGTCC +CTGATGGACACAATTTTTAAAAATCAAAAGCCATAAGAAAAACATTTGTCTTTGACAGGA +TAGATCCAAAACATTGTTTCAACAGGGCATCATCATAAAAGTTACTAAAGAGAAGTATGC +ATTTGCAGTATCAGGTTTATCAGAGCCGGTGTGCTTTCATATTGATGATGTGCATATGCA +CATTTCAAATTCTCAATAGCCACATGTGGTTAGTGACCTTTGAATGACAGAGCAAGAGTA +TATAGCCTGGTTCTCTATGTTCTCTTCTCTTTGACTATGGAGCTTAAATAATTCCACGTT +TTGTAAATATGCAAACTGAGTCAGGAAGAGGACAGCTGGGGGAGGGGAGACTACAACAGA +TGACTTCCCAGAACCTACAGCATCTTTTGTCTTTTGTATTCACATCTTCTGTACCCAGGT +GAGAGCTCTTTTCAGACCCAGACTGCCTCCCCCAAGCCCCTGGGGAAGTGGTAGCCTAAC +TCACAAGATGCCCTGTCTAGAGAAGGACCAGGGCAGTCTTTGCCCAGGATGCATACTGTG +CTTTGCCTCTGATTTAAAATAGGATCAGTCTCAAATTCTTCCCCTGACAAATGAACACAC +TCACTTGTTCATGCAACCAGTCATTGATTTGGCAACATGCTACCCACTAGGTAGAGGCCA +TGCAAACAGACTCCAGAGAAAGAGCCCATGGGGAGGCAGACAGGCATCACAGCACTCAAG +CAGTGTCTTAAGAGATTCCAGAAAAGCCTGTTCTGGTTTCAAGCAGTACTGAGACCATCA +AGTGGGGAGCAACTAAAGAACAAACCTCTTTATGTAGCGATGCAGTGGGGAACCTTCTGG +AATAGCACGGATTACTGAGAACCAGGCTCAAGCTCAGACATTCACTCATTTTTGTGGGGT +AAATCGTTATCAAGCTTGCTTTAAGCACATAAACACATAGTAACAAGCAAGGGATAGTTT +GCTTGTCAAAGGAGGTTGCCATCTAGAGGGGAAACACACTAAAATCTGTGCATTAAAATG +ACAAAATTCATTACAGACAATAGGAAGTAAAAACGAGATGAATGTAAAAGCAGAGAATGA +CGACATTGGAGAGCTTGCCTTCATTTTCTTTGAGATAGGGACTCAACGGAGCCTAGGCTG +TTTTCAAACTCACAACCCTTCTGTGTTAGCTTCCTGAATGCTGGGATGACACCGGTGCAC +CCTCATGCCCAGCTAGAAAACTTTTTGGTCCTGCTGCATATTAATGAGCCATTCTGTTTT +ACTCATAGCAGAACAATCCTGCATGAATGACAGATGGCCAAAGCCAGACTGACCTTTCCA +CACACACATCCCAAAATGAATACTGACTGATCAGTCAGCAGGTGTTTTTTTTGGTGGTTT +TGGGTCCCTGGCCCCTCCCCTACTTGTCGCTTTGAAGTATTTTTATAACATGCCATTTCC +ATGGTAACCATGCTCTTGAGCATCAAAGTTGTCTTTTCAGGGGAATTAAAAGGCTGCCGA +TGATGCCCAGGCTGTGGTGATTGTCACCACATGCCACACTGAACTGCAAAGGAGGCTGGG +ATACAAGGTCTAGTCCAGGATGATCAGGTGCCTAAAGAAATGTGTGTACCCAGGTAGGAG +TGGGTATTGCGGCAAGTGTCAGGATTTCTTCTACTGTGTGGATCCCACACTTCACTTATC +CAATCATCTATCAGTGGACATTTGAGTTGTTTTGCATCCTGGCTGCAGTGAGCCATGCTG +TAGAAGTACTGACATGCAGATTCCTGGCTTTATGTGTCTTGGACCTATAGCAGAAATGAG +ATAGCCAGATCGCATTTATTGTTTAAATGCCATTGCAGAAGGATCAACCATGCAGAATGG +TCGCCCCTGCTTCCTATTTTCACAGGCAGCTCACCACAGCCCAATGTTCCCACATCACCC +TAAGTGTTGATAATTTCTGGATTTTGTTCAGTGTTTGTTTCTTCTGTTGCTTTGCTTTGG +GTCAGCAGTCATTACAATGCATGTGAGGCAGTCTCCCACTGAGGCTTGGATTTGCATTTC +CCAAAAGATTCACACGCTTGTCTCCGTACAGTTTCCTTAGAAGATGTCTATTACAGACCT +TTGCTCATTCAAGTTCTGAAAGGAAAAAAGACTTAGAGTAAGTATTGGCATGTGTGGGGT +GTGTGCTTCCACGCGTGAGTGCAGGCATGTGCATGCCATAGTGCTGCTATAGAGCTCAGC +TATTGGTCCTTGCCTTCAGTCTTATTTGGGTCAGAGTCTTGTGGTTTTTGCTACTGTGAC +TATACAAGTAGGTAGCCTTCTAGTCCCCAGGGGTCCTCCCTTGCTGAGCTGGGGTGATAG +GCATGAGATATGGTGCCTAGATTTATGTGGGACCTGGGGCCCCAAAGCCAGGTCATCATG +CTTGCCCAGCAAGAACTTTACCCTCTGAGTCACCTCCCCAGCCCTGGTTAAATATAGTTT +GCTTTATTCTGTTGAGGACATGGAGACTGTATTCTAAGTATGGTGTCAAGGCATCATGAA +GCCCAGGTAGGGGAATGACCTGAGTCAGCTTGGATTTCTGGTGTGATTTTCTCCCTGCCT +TGCAGCAAGAGGGGCAGGTGTTGACGATATCAACGAGACTGACTATTTGCAAGGTACAAA +AACTGTGTGACTAAGACAGATGGGAAGCTGCTTTTTCCCTTCACAAAAATCAGCCATGCC +CTGAATGTCTGTGTTGCTCCTGAGCAGTCCCATACATTGGAGTTCCACTGGGGTAGGCTG +AGGGATAAAGACAGGCAAAAGCAGGTGAAGTGTAATTCAGTCTCTGGGGTCCATTTAGTC +CTCGCCACTCTTACGGGTCTAACCAGCCGGATCAATTAACGCAAGTGATGATATTGGTTG +CTGTGAGTATGGCCGAGACATTTGCTCCTTGGGAAGTTGGTGGCACTGCTAATTGATTTC +ATGCCAGCCTGACAGGAACATCCTGATCAGGGTAAGGTCACAGTACTGGGGAAGCAGTAG +AGTGTACCCCTCTCCTGGACTGATCCCTTTTCCTCAGACACGCTTATCTCATATCCTGCA +CTTTAATGTCATATGCATTGCACCGCACAACTTGATATTAAAGTTTTATTAGCTTGTGGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGAGAGAGAGAGAGAGAGAGAGA +GAGAGAGAGAGAGAGAGAGAGAGAGAGACTAGGAGGTAGGTACACAAATATGTGTGCACG +TGGAGGGCAGAGAACACCCTCCTCTCTGATTCTGCAGATGCTGTCCACTCTGTATCTTTA +GACAGTGTCTCTCACAGACCTGACACTCACCAAGCAGGCCAGGGTGGCTGCTCAGCAAGC +TTCTGAGCTCTTCTGTCTCTGCCTCCCTGTGCTGAGGTTACAGACACTTGCCACGGTGCG +TTTGTCGTTCACACTTTGAGGCACACTACATCAAGCCTTCCATCAGGGCTTTGTGTGGGG +CTTCTGGGGTTCTGAGTTGAATCCCCATGCGTATCTTACAAAGCAAAGCTTTGCTAACTG +AGCCATTCCACCAGCCCAGGTTTTGCTAGTTTGGGATGTTCTTTTTCTTCCAATATTTGC +TTATTCAAAAGCAGTGGTTGTTCATCTTGGGAGCATCAGACTAACGAGGGTGGTATGTTC +AAATGTAGGTCACTGGGTCACCCTCGCAAAGCTTCTGTGAAGTGACTGTGAGTGCTGCTG +TTGCTGCTGCTAGTCTGGGCACCATACACACGGTCCTTAGTCTCAGGAAGCAAGCTAATG +AGCATCAGAGCACACCAGAGCCTGGAGACTGGCTGCTTGTCTTCTTTGGACATGCTTTCT +GCTGCACAACTGCATGTCTGGACAAGGATATACAAGCCCATGGCAAATGTGTGTGTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGATATTTTGAAGCAAGAATCAGCAGGGTTTATTT +ATTACACTTTAGAGCAGAGGCAGGAGAGAGGATTAAGGGTGACTTGGTGCCTTTCTTCAC +TGCTCTACTGCTGTGAAGAGACACCATGACCAAGGCAACTTATAAAAGGAGCATTTAATC +GATGGCTTGCTTCCAGTTTTAGAGGGTTAGTTCACATTCATAATGAGAAGGTTCATGGCA +ACAGGCAGGCATGGCATTGCTAAGAGCTTACATACTGATCAATGGGCAGCAGGCAGAAAG +TGAGAGACTGGGCCTGGGATTTTGAAACTTTAAAGCCCACCGCCAGTGACATAACTCCTC +CAAAAAGGCCACGCCCCTTAATCGTTCTCCAACAGTTTCACTAATTGAATATGAAACCTT +CAAGTATATGAGTCTCTGAGCCATTCTCATTCAAACTACCATGCCCAATTTGGGTGCTGT +ACTGGCTGGTTTTATGTGTCAACTTGAGACAAGCTGGATTTATCACAGAGAAAGGAGCCT +GCTTTTAGTAAATGCTCCATGAGATCCAAGGCATTTCCTCAGTTAGTAAACAAGCGTGGG +AGGGCCCATTGTGGATGGTGCTATCCCTGGGCTGGTAGTCCTGGATTCTATAAGAAAGCT +AGCTGAGCAAACCAGGAGAAGCAAGCCAGGAAGCAGCACCCCTCCATAGCCTCTGCATCA +GCCTCTGCCTCCAGGTTCCTACCCTGTGTGAGTTCCAGTACTGACTTCTTTTGATGAATA +GCAATGTGGAAGTATAAGCTGAATAAACCCTTCCCTCCCCAGCTGGCTTCTTGGTCATGG +TGTTTTGTGCAGGAGTAGAAACCCTGACTAAGACAGGTGCAAAAGTCATGAGTTACATTA +GTGTTCTAGTTGCTGTGTTCAAGAGAAGGTAAAGGCGATAAAAGGCAACAATTGAGGACC +CACGAGAAATCCCTGTCCCCAAGTCTCAGCATAGCTCTTGTCTGCTGTTTTATGTTTTCA +CCAGTCTTTTATTCCATACTCAATTCCACTCACATGTGTGTGAGTGTGTGTTTGCATGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTAGACTACATGTATACATACCTGTGTCTG +TGTATATTCTGAACGCTGGTGTCCTGCAGCCTTACTATCACATATAAACTAATGGGAACT +CATGGCTTTGGTGAAGGAGCACAGCGCCTCATCACGCTGTCTTCTCACCACTCAGGCTGC +AGAAGGCCAGGTGTTTTGGTCATAGTTGACTGACACTGAGGGATGAGTCCACCTGCAGGC +ATTTGACACAGTGTGAGCTCTGGGTCTCAGATATTCCATGTAATCTATACTGACACACAT +AGAGCCCATACGTTCCTCTCTTACCCCCTTGTGCCTGCTGTGCACTCCGGGGTCATGGGA +GAAGTACATTCAAGAAAACGCCAACCAAAAATGCTGTCCCTCAGGCACTACCATAAAATA +CCCACCTTAGAGAGCTATCTCTGTGTAAAACTCTCGCCTTCCTTTCCCAAATGTGGCAAG +GATAATCCATTATTTCTGCTGCCTGTGGGACTGGTGGAGACAGTATTTTCATGTGTATGC +ATTTCTAGCTGATTTCTTTGATAAGCAGGCAGATCAAGTCTCATGTGGGATTATATCCCT +CCATTCTGGGAGTCACTTATTGAATAAATCTGTGAGGCCTTCAATGTCCCAGGCAGTGCA +TTAGTGTGTGATTTGGGAACCTGATGAAGAAATGAGAAAACAAAATAAATTTTATATCCA +TATCCATACACATACACACATGTATGTATGTTTTTATATATGTGCATTTGTATGTATATA +TATCATATATATAATATATGTGTATATATATATACATATATATATACGCATACACACATA +TGTATGTATAATACACATACACATGGATGGTAGGAATGACCATAGAGAGAAGTTGGGAGA +GGCAAATATTCTGGTGGAAAGAACATTAAGTGCTTCTTAGAACAGGATGGTTAGATAAGA +GCTCAGCATGAGAAACTCCCTGAGGCTGTGAGCCATGTGGTTATAAGGATAGGAAGTGTT +CCAGACAGGAGCTCAGCTCATGCTAAGACCAGAGGCAAGATTCTGACACTCTAGGAGCAG +TTAGGAAGCCTGACATGGCAGAGAGTGGAGGCAGGGGAAGAGTCCAGTTCTGTTTGACAT +GGAAGGGGACCAGGGAAAGATTTGGATGAAAGCAGCCACAGGTCTGCCTTCACTGGAAAA +GGGTCACTGCTGCCACTGTATTTAGGATGAAAATCAATGAAGGCTGTTAATCTGCTGGCA +GCTGATGGCCATGGTCCAGAGGGCAAGGACATGGATTGTTGGAAAGAGAGAAACATGCCA +AAAAAAAAAAAAAAAAAAAAATCAAGGAACCAAGAAAACAAGCGTTCCTTTCTTCATAAC +TCTGCCTCAAAATGCTACCTCTTTAATACACATGTGGTTTTAGTACCACCCAAAACCCAA +TGGATGGGTCATCCTTTTACTGCTACGGGATGCACTTAGTCTTATGTCTTGACCAGCATT +GGCCCTGTGTGCCTTGGTCCACAGAATGTGAGTAGCGGACACCTCAGTGACTTTGGCAGG +GACTGGTGGGCACTCTGGCTGCTTTGTAGCAGATTGAAGTATTGACCTCATTCTAATCCT +TGGTGGTTCTAACCTGGGTGTATTTAAACAAATTCCTAAGCTTGCTCATAAGCTTTTTGG +AGACCAGCCTTTGTGGGATCAAGGATGTTTGACCAGCCAGTTTAGGCGCTTGTTCGGAGC +GGTGATAGGAACTTATATCTCAGAGACAGATATCCGGTTGGCACAGGAGGATGCTGGTGT +CCTGCTTCAACGCCCAACTTTGGTACATTTGCTGAGGTCCAGAGAGACTATTTCTGCCTG +TCTCCCCACATCCACAGGAATGGAGCCACAGATGGTCCCACAGTTTAATCTGCTTCAATG +TTTTCAAAGCTCTCTCAGTGGAGTGAGAAGCCAGTCTCCTGCTTCCAGAAAAGTGTCTCC +AATGTGAGAAACTTGTCATTTTGTCTCTAACTCCATGCAAGGCTTATCTCGCTACAAACC +CGAAGCAGAAATGGCCTTTTAGTAAATGCCAGGCAGTCGCTGGGCTGAAATGCCTTGCAT +TTGTAAGAAAGGGCTAAGCTTAGTGACTTCTTGTCCCTGGTCCCTCCCTAAGCTACAGCC +AATGTGACAGAACAGCCCAATAACATATGTGCCCCAAATATCTTCATGGTTTATTTCCTT +TATTTCCTTAGAAAAGATTGCTTTTATTTTATTTTCTTTTAAAGAGACTCCTGGAAGGTA +ACCTTCTTCACAGTGGGGGTTCTTTTCAGAGTTTAAAAATGCCAAGCCACAATAGCTACC +CAATGACAAATGTATTCACCCTTTTTGACAGAGATTTTTCATTTGGCGGCATATTTTAGA +TTCATTTCTCTGTATATGAAATGACATCAACAGCGTTGTCTGTGGTGACAATGAGGGGAT +GTGTCACAAGCGGCAATGACATATCCACACAGTGGGGTGCAGCGGCATTGTGGAAGGAGA +ATGAGGGTGCCCCCTCTCCTGACATGTTAGGGTTGGTAGGAGATGAAGCTCACTGAGAGT +GTAAAGGCACACCAGGAACAGAAGGATCTAACTTTAGCAGAGGACCCAGAGGGAAGTAGG +CATATATTCATATCTGTTTGCATATGCATCAGCTCTGGGAGCAAGAAAAGACACTAATAA +AAATGATTCATTTGGGAGCTAAGAGAGAGCCCACTTGGTAAAGTACTTGCCATGCAAATG +TGAATAAGAACATGGAATAGGCATCCCTGTTGAAAACCCAGTGCGTTGCACACTTGATGA +AGTGATAGAGACAGGCAGATTCCCAGGGCTCACTCACCAGTCAATATAGCCTATTTGAGG +ACCTCTAAGTCCCAGTGAGAGACTCAGTCTCAAAAACAAAAACAAAAACAAAAACAAAAA +CAAAAACAAAAACAAAAAGCGAGGGCTGGGGAGATGGTAAAGTACTTGCTATGAAAGAAT +GAGAGTCAAAGTTAAGCTCTTTAGAACCTAATAAAAGCTAGGCGGGTGTGTGGCCTGCCT +ATGATCCTAGTGTAAGTGAGGTAGGGACAGAATGTCTCTGGAGCAAGCTGGCTCTCCAAA +GTACACATACTGGTGAGCTCTGGGTTACAATGAGAAATCCCTGCTCAAGGTGCAGAGTAA +TTGATGATAACACTTGACACCAACCCCTGGCTTACACACACACACACACACACACACACA +CACACACACATGTATGTGCACATACATTATCATGTATAATACCTGCACACACTTTTCCAC +CTCCCCCTAGAATGGTTTCTTTCAGGAACAGTATAGAATGAATGACACATGAATGCAAAA +CCCCCTAGGTGCTTTTCCTTCTTAGAGTGTTAATATTAGAGCCATGTAAATTGTATTAGT +TCACAAAATGTGTCTTGAAAACAAAGACATCCAATCGTGTCTAATCCCAGTGATAAACTG +CTTGACTTGTGCCAGCAGAGAGCTGCAAAGAGTGTGTTGTCATGGAGTTTTCCAACACCT +TTCTGTGCTAGGTAGGGACTGAGAGGTGCTCTGCAGAGAAGGATGAAGGTGACCAGCAGT +GGTCCTGGAGCCACTTGCCACCCATTAGGGGAGAACAGTGAGCAAATAGTTGCACAATGT +GTCCCAACATGAAAGGGCAATACACAGTGTCATGGAGTACAAGAGCAATCTGAGCAACTA +CTGGAGAGTGAAGCTTGCGAAGAGACAGAGTTGATGGGCTAGCAAGGAAAGGGAACAAGC +AAGGGCAGGTACAAACCCAGACTGTGGGGAGACACAGTGCAGAGGTGACTGTATTAGTCA +GGGTTCTCTAGAGTCACAGAACTTATGAATAGTCTCTAAATAATAAAGGAATTTATTGAT +GACTTACAGTCGGCAGCCCAATTCCCAACAATTGTTCAGTCGCAGCTGTGAATGGAAGTC +CAAGGATCTAGCAGTTACTCAGTCTCACGCAGCAAGCAGGCGAAGGAGCAAGAGCTCGAG +CTAGACTCCCTTCTTCCAATGTCCTTATATTGTCTCCAGCAAAAGGTGTAGCCCAGATTA +AAGGTGTGTTCCACCACACCTTTAATCCCAGATGAAAGGCATAGCCCAGATTAAAGGTGT +GTTCCTTAACTCGGAGATTCAATCTTCTGGAATCCATAGCCACTATGGCTCAAGATCTTC +AAACCAAGATCCAGATAAGGATCTCCAAGCCTCCAGATAAGGGTCACTGGTGAGCCTTCC +AATTCCGGATTGTAGTTCATTCCAAATATTGTCAAGTTGACAACCAGGAATAGCCACTAC +AATCCACCCCTTGTCAACTTGACACAAATAATATCTCATGTTCACATGAAACAATAACAA +GGTTGTAAATACGCCTAACATGATATAACTATCCCTCGTACAATCACAAACGCATTAGTA +AATTTACAATGGGCATTCATATTACTTTATAATCCTCGTTTCTGCAACTGGTTACGTGGC +CTTAATTGGTATTTATAACTACCTTCCTCTACTACCCATTCTGTATTTCCTTCACCTTCA +GCCAGCACCTCAGCAGGTCTTGGCTCTTTTCCTGGAGGATTGACCCATACCTTCATTCCT +GATGGGTCTGCGTCCTTTGTCATCCTGCTTGGATTAGGCTGTTGTAGTTTCCCATTGACT +TTAATCACAGGACATGGTAGTACTAAGAGACGCCCTAAGGGATCTCCTGCACTCCAGACA +TAATCTTGCTTACCACCATTGTGAAGAGGTAATCCAATTTCCCCATGGTAATCTGGATCT +ATCACCCCTCCTAACACTGTTATTCCTTTTTTAGCCTGTTGGTTTAAGGGCATTAGAAGC +CCAAAATGACCAGGGGGAAGTCTGAGCTTCCAGTTCAATGAAATGTTTGTTGTAGCTCCT +GGTAGGAGCACTCCCCTCTCTGGAGCCAAAACTTCTAAGCCAGCAGAACCTAGAGTTATG +GGGACAGGAAGCAAAAATTTTCCTAGAGGGTCACTAGGAGTGATAGTAAGTGGAACTATT +CCGTTTTCCACCCCTTGATTCCTGGACCCATGAATCCTGGCTATGGGTGAAACTGTACCA +TATATCGAGCGCTGATTCAAAGCATATACTGCCTTCTGAAGAACTCTGCCCCAGCCTTCC +AAGCTGTTACCACCTAATTGGCGCTGTAACTGCGTCTTCAAAAGGCCATTCCATCTTTCT +ATCAGCCCAGCTGCTTCAGGATGATGGGGAATGTGGTAAGACCAGTGAATTCCATGATCG +TGAGCCCACTGTTGTACTTCTCTGGCTGTGAAATGAGTTCCTTGGTCAGAAGCAATACTG +TGTGGAATACCATGACGATAGATGAGGCATTCTGTCAGTCCGTGAATGGTGGTTTTAGCA +GAGGCATTACGTGCAGGAAAGGCAAATCCATAACCAGAATAAGTATCTACTCCAGTAAGA +ACAAAACGCTGTCCTTTCCACGAAGGAAGTGGTCCAATGTAGTCAACCTGCCACCAGGTT +GCTGGCTGGTCACCTCGAGGAATGGTGCCATATCTGGGGCTCAGTGTTGGTTTCTGCTGT +TGGCAGATCTGGCAATCAGCAGCAGCTGTAGCCAGGTCAGCCTTGGTGAGTGGAAGCCCA +TGTTGCTGAGCCCAAGCATAACCTCCATCTCGACCACCATGGCCACTTTGTTCATGTGCC +CATTGAGCAATGACAGGGATGGCTGGGGAGAGAGGCTGATTGTCCACAGAACGGGTCATC +TTATCCACTTGATTATTGAACTCCTCCTCAGCTGAAGTCACCTTTTGGTGAGCATTTACA +TGGGACACAAATATCTTCACATCCTTTGCCCATTTGGAGAGATCTATCCACATACTTCTT +CCCCAGATGTCTTTCTCACCAATTTTCCAATTGTGATCTTTCCAAGTCCCTGACCATCCA +GCCAATCCATTGGCTACAGCCCATGAGTCAGTGTATAATCGTACATCTGGCCATTTCTTC +TTGCAAACAAACTGTAATACCATGTGTACTGCCCGAAGTTCTGCCCACTGTGAAGATTTC +CCTTCACCTGTGTCTTTCAAGGTTGTCCCAGAAAGGGGTTGTAATGCTGCAGCTGTCCAC +TTCTGGGTGGTGCCTGCATAACGTGCAGAGCCATCAGTAAACCAGGCTCTAGTCTTCTCC +TCTTCGGTCAGTTGATCATAGGGAACACCCCATGAGGCTATAGGTGCATGCTTGGCAGCA +GATGGCATTGTAACAGGAGTAGAAACCATAGGCATTTGAGCAACTTCTTCATGTAACTTG +CTTGTGCCTTCAGGACCTGCTCTGGCCCGATCACGTATATACCACTTCCATTTGATAATA +GACTGCTGCTGTGCACGTCCCACTTTATGACTTGCAGGGTCTGATAGTACCCAGCTCATG +ATGGGTAGTTCAGGTCACATAGTGACTTGGTGTCCTATTGTCAGACGTTCAGTTTCCACT +AAGGCCCAATAGCAGGCCAAGAGCTGTTTTTCAAAGGGAGAATAGTTGTCTGCAGATGAT +GGTAGAGCTTTGCTCCAAAATCCCAAAGGCCTTTTCTGTGATTCACCTACAGGGGCCTGC +CAGAGGCTCCAAACAGCATCTCTATCAGCCACAGACACCTCAAGTACCATCGGATCTGCT +GGGTCATATGGTCCAAGTGGTAGAGCAGCCTGCACAGCAGCCTGGACCTGTTGAAGGGCC +TTCTCCTGTTCCAGGCCCCACACAAAGCTAGCAGCTTTCCGAGTCACTTGGTAAATAGGC +CTAAGTAACACACCCAAGTGAGGGATGTGTTGTCTCCAGAATCCAAATAGACCCACTAAA +CGTTGTGCTTCTTTCTTGGTTGTAGGAGGGGCCAGGTGCAATAACTTATCTTTCACCTTA +GAAGGAATATCTCTGCATGCCCCACACCACTGGACTCCTAAGAATTTCACTGAGGTAGAT +GGTCCTTGAATTTTGGTTGGATTTATTTCCCATCCTCTGATACGCATATGTGTTACCAAT +GAGCCCAAAGTGGTTGCTACTTCCTGCTCACTTGGTCCAATCAGCATAATGTCATCAATA +TAGTGCACCAATGTGATATTTTGTGGAAGATCCAAACGATCAAGATCCCTTCTAACTAAA +TTATGACACAGGGCAGGAGAGTTAATATATCCTTGAGGCAAAACTGTGAAGGTATACTGT +TGGCCTTGCCAACTGAAAGCAAATTGCTTCTGGTGGTCCTTATGGACAGGTACTGAGAAG +AAGGCATTTGCCAGATCAATAGCCGCATACCAGGTGCCAGGAGATGTGTTAATTTGCTCA +AGTAACGAAACTACATCTGGTACAGCAGCTGCAATTGGAGTTACCACCTGATTTAGTTTT +CGATAATCAACTGTCATTCTCCATGATCCATCTGTTTTCTGCACTGGCCAGATAGGAGAG +TTAAACGGAGATGTGGTGGGAACCACCACCCCTGCATCTTTCAAGTCCTTGATAGTGGCA +GTAATTTCTGCAATTCCTCCAGGAATACGATACTGTTTTTGATTCACTATTTTCTTTGGC +AGAGGCAACTCTAAAGGCTTCCATTTGGCCTTTCCAACCATAATAGCCCTCACTCTACAG +TTCAGGGAACCAATATGAGAATTCTGCCAATTTCTGAGTATATCTATCCCAATTATACAT +TCTGGAACTGGGGAAATCACCACAGGATGTGTCCGGGGACCTACTGGACCTACTGTGAGT +CGGACATCAGTCAAAACTCCATTAATCACCTGCCCTCCATAAGCCCCTACTTTAACTGGA +GGGCCACAATGTTTCTTGGGATCCCCTGGGATCAGTGTCAACTCAGAACCAGTATCCAGC +AGACCCCGAAAAGTCTGATTATTTCCTTTTCCCCAGTGTACAGTTACCCTTGTAAAAGGC +CGTAGGTCCCTCTGGGGAAGAACTGGAGAAAGGGTAAGAGCAAAACCTTTGAGTGTCTTA +TCAAGATCCTTCCTCAGCGGAACCTGGCCACCCCTTCAGTCAAGGGGTTCTGGATCTGCA +AACTGTCTCAAGTCTGGAAATTGATTCACTGGCCGAGATTGCTGTTTACCACGGTCTAAT +GTAGCCTTTCTTTCATTTGGCTGTTTACCACGATCTAATGTAGCCTTTCTTTCATTTGTT +TGAGAATTTTTCTGCTTATACAGATCAAACAAATATGCAGTAGGCTTCCTATGTATTTCA +TTCCTGGAAACACCATGATTGGTTAGCCAGTACCAAAGATCCAATCGAGTCATGCCATTA +TAAATTTCACCTCTCCTGTGCTGACCATTACTGGGTATGTTATTATAAACATTCTTTTGT +CTACGCTGTCCATTATAATAACTAGAATCACCTTGTCTCGGGCGATTCAATGCTGCCACC +TGGCCCTTGTTACCTCGGAATCCAACTAAACCCAGTGAATTTAATTCATCTAATTGAGCA +GAAGCATCTCCAATGCTAAGATCTGGCACAAGGAAAAGGGAAAGAACAAAACCCTTCAAA +TGTGCTGGTGCCCCTCTCACCAATTTGCGTCTTATAGAGCTGGTGAAAGGCATATCTTCT +GGACCTTCCCATTGTGGACAATTATGCTTTACACAATATATCCACTCTAGCATTGCAATT +TCCCTAAGTCTTAAAATCCCTTCATCAACACTAAGCCATGGAATATCAGGCATCTCCAAG +TCATTTCCAGTAGGCCATCTTTTGATAAACACCTCAGCCAACCATTCAAACAAACTTTTG +ACACCTTTTTTAACTATGCGAGCTTCCGTATTAAACCTAGAATCTCTACTCAGAGGACCC +ATGTCAATAAACTCAGCCTGCTCTAGTTTTATGTTCCTTCCACCCTTATCCCACACCCTT +AAAATCCATTCCCACACATATTCACCAGGTTTCTGCTTGAATGAATTAGCAAACTCATTA +AGCTCCTTAGTAGTGTAGCGAATTTCCTCATGGACTACACTTTCTACCTCCCCTCTAGGA +GCCTGTTTTGCTTTGAGTCTGGTTACAGGTCTAGAAGAAACTATTGGTGGGCCTTGAGCA +GACTCTGCAAAATTAATTTCCTCATGTGGGGAAGGCATTATTTCAAGAGGTGGGGCTGAG +GGTACTACTTCCTCAGGTGGGGCAAACCCTTGAGAATCTGAAGATTCAAAATTCTCAGCT +TCAACATGGTCTTCCCACACATCCCCGTCCCATGTTGTAGGATCCCATTCTTTGCCAATT +AGAGCCCTTACTTTAACTGTCGACACACTCTGAGGCTGAGACTTGAATTTTCGCTGTAGT +TCAGCCAACCTTACAATGAGAGTTTCTGTTTGATTTTCTGCAACTTGAGCTCTATTGCTA +CAAGAGAGAAGATTCTCCTCAAGGACACACTTAGCAACTGTTAGATCGTTTACTTGTGTC +TGGAGCCTTTCGATTTTATCACACAACTCCTTCCTTTCATTCATCATTTTTTCCACAGAT +ACTAAGAGCAGCCAGCCAGTAAAATCATTTTCCGATTTTTTCCCCATCTTGTAGAAAGCT +TTGTGCACTGAATCACCTAATTCATTAAGAAAATCAAGGTCATTAGCTTCTTTAAGTTCG +GAATATAGTTTCAACCATGGGTCTTCAAAATTCTCTGAGCTCCCAGGAGGGAGAGAATCT +GGAGAGGTTTCAATATTTGAAAGTGCTGGTGGATCAACAAGCCAATTCCAGTATTTTAAA +AGATTCATCCTTGTACTTCTGTTACTCTAGAACCACTCCTGGTACCAACTTCTGTATTAG +TCAGGGTTCTCTAGAGTCACAGAACTTATGAATAGTCTCTAAATAATAAAGGAATTTATT +GATGACTTACAGTCGGCAGCCCAATTCCCAACAATTGTTCAGTCGCAGCTGTGAATGGAA +GTCCAAGGATCTAGCAGTTACTCAGTCTCACGCAGCAAGCAGGCGAAGGAGCAAGAGCTC +GAGCTAGACTCCCTTCTTCCAATGTCCTTATATTGTCTCCAGCAAAAGGTGTAGCCCAGA +TTAAAGGTGTGTTCCACCACACCTTTAATCCCAGATGAAAGGCATAGCCCAGATTAAAGG +TGTGTTCCTTAACTCGGAGATTCAATCTTCTGGAATCCATAGCCACTATGGCTCAAGATC +TTCAAACCAAGATCCAGATAAGGATCTCCAAGCCTCCAGATAAGGGTCACTGGTGAGCCT +TCCAATTCCGGATTGTAGTTCATTCCAAATATTGTCAAGTTGACAACCAGGAATAGCCAC +TACAGTGACCATGGACACCATGGAGGGAAAGATGTCAGCTGACCTGAGCCTGGTGAGCTG +TTGAAGACAAGAGGGACAGACCACAAAGGGAGGGACTTTCTTGCTAGTTCATGACAAAGG +CTGTGCCTTGTGCCAACTACCAGTGTCCATTCTCCCAGCATCTGAACTCCCACTTTACTT +CACCTATAGTCCCTTGAAATAAGGACTATAAATTTAAGCCTCCTTTACAAATGAATATAG +ACATGTGACTAAATCCTGGCCAATGGCAGGTAAATGAAATGGGTGTGTGCAGCTTCTGGG +AACTATTCTTTAAGGGAGGTATGTGCATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT +TTCTTTCACTTCTTCCTTTGGTTGGAAAGAGAGGATGGTTGTGGCAGTCATTTTAAATCA +GATGAAAGATGTGAGCAGAGATGGGTAGAGTTATTGGTACCAACCTGGCTGGATGAGAGT +GGTTAAAGTCACCACAACAGTATCTATCTATCTATCTATCTATCTATCTATCTATCTATC +TTTGTTTCTTGAAGTTCTAAATATTAAATACCCACTGTATATTAACCTTTAGTGGCTTGG +GACTATACTTATATTACCATGTATGTTGTATGTATTATACTGTTTTGATCAATGAAAGAC +TACATACTCTGGTGGTCCATTATGGAGCTAAGAAATTCCTCCTATATGCTAGTGATCGAT +AACCATGATGATGTCCCTACTCATGTTTATGCAGCAATGCTCATATATGGAGACATAGAA +AAGCACAGCATGCAATTATGTCCTATTCATAATGATAGTCAGCAAGCAACTATGTAACTG +GCTTGTGCATTACCTACAGTGATTTTTCATTATTTTAGAATGTGTTTTGTTTATTTATTT +AAAGAATTAATGGGTTAGAGAGCTATCTCAGCAGCAAGAAACACTTGTGCTTTTGCAGAG +GACCTAAGTTTGGGTCCTAGCACTGACAAGGTGGCTCACAACCACCTATAGCTCCAGTTC +TAAGCAATCTGATGTCCTCTTCTGGCTTCTGTAGTCACTGCACTCATGTGGTGCACAAAG +CGAACATGTACACATTAAAAGGTTAGTCATATGTCAGGTTCAAACAGGACCTTCAAGAGG +GAATTCAGAATAGGACATTGTTACATAGACAACAGCTCTACACATTGTTTCCCCAAAGAC +TGACTGTCTGTCTGTCTATCTATCTATCTACCTACCTACCTACCTACCTACCTACCTACC +TATGAGCATCCTTCTCTGTCTTTGTCTCTGTCTCTCTCTCTTGCTTTCAATTTCATTTTC +CTCCCTTCTCCTCTCTCTTAATGTCTTTCACTTCTTCAGGTTGGAAAGAAAGGTGAGATG +TGCCGGCTCTGCCCCTCTGTTGACCTAGGCTAATAGGTAATAGGTTATGTCCAACTTATT +GATAAGAGCAAGAACAACAAAATAGTTGGAAAAGAAAAAATAGGAAAAAAAATCTTGGAC +TAAGGATGTAAAGTGATTTGTGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +ATGTGTGTGTACAAGGTTTCACATACTAGACAAGCAAGGAGATTTTTTTCACAGCTGAAC +AAAGTATTTTGTAAGTATTATCACTAGATTCAGTTTTCTACACAGAAATATTTATAAACT +TACATGTTGCAGTAAGCCAAGGTCAAGTTATTATCAAGTAAAGAAAAGAAATTAAGTCAT +TTCAAGGCAGGCAAGGCAGAGCCTGTAAATCTGTAGCTGTCACACCTGTCCTTGGCATTT +GGAATCCTTTTTCATCAGACACAGAGTGACTTCTGGCCTTGTGGGCCATAAGCATATGAA +CCATTTTTTAAAATCTTTACATCGTTCTTGTAACTGTGCCTTTCCTATCTTTAGCTGTTT +TGGGATATTCTGATGTTTTGGGTATCGTTACCAATAATGTTCATTGTATTAATGGGCTAT +CCTGGCTAGAAGCCACCTAGAAGCCACAGGTTGTACCACAGCCTAGGCAGCTTAAGCCCT +CTAGACTTCTATAAGCAGTCAGTGCTCACAGACAAAACCATTCATTAACTAGTGCCTCAG +AGAGTTTTCTGAGCAATGCATGACTGACTGTATAGCCAACTTCCATTTAATACCACTGCC +AGACTAGGAATGCTTACTCTGGCTTATATTTCCATGTTGAAGAAAATCTACCCTTTGAAT +GCATGTACCCTTATCTATTCTATTTGTTATATGTTTTATGAATAGTTAAAAGCCACCTCC +TTAAAAATTTGTCCCTCAGTATCAAGTTGCAAAGATTTGAATCCAGCCTGTCACAGCTAT +AGCTATGGGGCTTCAGATAAAACTGCACATGCTCCGATAGTCCCCTGTCCCTTTCCTTCC +TCCATCTATCTCTGTTGTCTTCATTTCAGTCACTGTCTGTCTGTCTGCTGTCCCCCATTC +TTTCCATTCCAGTCTTGGCAAGGCCTCATTACACAGCCCAGGAGGGCCTTGACCTCATAA +CTCTATCTTAGCTCCACTTCCCCAACCTCTGCCAAGTGCTGGGAGTCCAGGCATGAGACA +CCAGGCTGAGCTCTCCACCTCTAAAATGAGGGAATGAATAGTTTTTCCTTACCAGCTTTA +TTGAGAGACTCAACCTATAAAGATGCATGGAGGGCAATTAGCAGGGCACTTAATAAGAGC +CTGATTAATATTCACTGCTAGTCAGTTCCGTGTCTGCTCAAGTTTCCCAGTTTTGAGGGT +TTCTAAGCACATCTCAAATATAATCTCATCAATATACATGAAGTTCCTTGACACACGTCA +AAGCAGTCAATTATATATATGTGTGTGTGTATGTATGTATGTACATATGTACACACACAC +ACACACACACACACAAATCCTCTCTATGTATAGGTACCAAGAAGTGGAACTGGTTCCCAC +AAAGTCTGAACATAGGAGAGGGGAATAGTGCATGTAGTGGGACTGTGTTGGCTGTTGAGA +GAATTAGAAAGGATTTCTGCAGGTAGTATTTTCTTCTCCTTGTTCATCCTGTAATTGCTG +ACAGGCAGGTATAGTGGGCTGTCCCTCCCCCTTGCGTTCTTTCCCTTGAGTCTACTGAAC +GATAGAAGTGTTACTAGAATGTGAGGTGAAGGGGCTTTCCTACTTGCTTCTGTCATCATC +ATCAAACAAGAGACCTCCCCATCTCCAAGACTGTGCAATAAATGGGGGACAGGGTCCCTC +TGGGCACCTATGCTCTTAGACAGGAATGAGTTGAGAGTTGAGTACACAGTGAGGAGCTTC +CATGCTGCTCTCCTCTAGCTGACATACGGGACTTAAGAATAGCTCCATCAGATGCGTGTT +AAATTTTATATCAAGTTACCCTAAATATAGACAGACTGTGTGGTGAAGACTGGATGCTTG +GATTTAGATTCCTGTACTGCCACTCCCTTTCAGGCTGAGTCTAGGTGAGGCATTAACCCT +TGTCTGCCTGTGGAGATGTCCTATCCGTACTTAGGAGATGTGGCCACAAAAGGCATAGAT +GCTGACATGAGCGAGGATGTATCTGCATGGCGCTGGAACTTGTTAGACATGTAGTAAATG +ATTTCTGGGTAGGATGAGCTTGTGTTTAAGGACAGTTACAATTTCCCCTTCAGAGGGCTT +CCCTGAGAACTAAGCACGGATCCAGTTTTTAGCTCTCATCCAGCATATAGCTTTATATGA +ACATCATTTTCTCCCCTAGCCAGGATTCCAACTCAAGGTGTAGGACGGCACCTCTATCTG +CTAGTTAGTTTTGCTTCATTAAAAACACACTAACATTTTGTGAACTGAATGGCTCTATGG +TCAGCATAACATTTTGGACTGGGTTTGGCTGGCTCACGTGTCTTGGAAGGGCCAGCTAGG +AGTGTAGGCTTGTCATTTTCCCACACTCTTGCTTCCTCCAGTGGGATAGCCTATGCCTAT +TGAGATGCTGCTTGCAAACTCCCATAATGTTGGCCATGTTCTCAGGTGTGAGCACTTTGT +AAGTCCCTAACCCCATCACTTTCGTTTATATTGTCAAGTATACCAGACAAATCATACTGA +GTGGATCTCCAAAGTTACAGAGGCACTGAGGTTTGAGGTTAAAGCAGAGGCTGTTGCTGT +CACTGTCGACCACAACACCACGCTTCAGTCCATTCTCCATTGCTATAACAAAATGTCTGA +AGTTGTATACGTGTCCCAGCTTGCTTTCTGTTGCTGTGATAAGCAATATGACCAAAAGCA +ACTTCAGGGATGTCTTGGTTAGGGTTTTACTGCTGAGAACCAACACAATGACCAAGGCAA +CTCTTATAAGGACAACATTTAATTGGGACTAGCTTTCAAGTTCAGAAGTTCCATCCTTTA +TCATTAAGGTGGGAGCAGAGTAGTGTCCAGTCAATCATGGTGCAGGAGGAGCTGGGAATT +CTACATCTTCATTTGAAGGTACCTAGGAAAAGACTGGCTTCCAGGAAACACGTATGACAG +TCTTAAAGCCCACCCACAATGACACACTTCCTCCAGCAAGGCCACACCTACTCCAACAAG +GCCACACCTACTCCAACAAGGCCACACCTCCTAATAGTGTCACTCCCTAGGCCAAGCATA +TACAAACCATCACAGGGGAGAAAGGGTTTTATTTAGCTTTCACTCCTAGTCCCCAATTCA +TCATTGAGGGGAGTCAGGACAGGAGCTCAAGCAGGACCTGAAGCAGAGACCATGAAGAGA +TGAATGGTGCTTAGTGTCTCACTCCTTCTCTCTTGCTTACTGACTCATGACTAGCTAACT +TCCTTAGAACTACCTGCCCAGTGGTGCCACTGCCCACATTGGCTATCCCCCATCTATCAA +CATCTGTCAAGACAGTTCCCTAGAGACATGGTTACAGGCCAGTCTGATGGGGGCAATTCC +TCAGTTGAGACTCCCTCCTCCCAGAGGACACATGGTTGTTTCAAGTTGACAATAAAAACC +AATCAGGACCATGCTATACAAGAAAATAAGTGTTCACAGTTCACAAAGTACCAGCCATCG +TAGGGTTTCTATTGCTGGGACAGAACCTCATAAGCAGAACAAGTCAGGGAGGAAAGGGTT +TATTTAATGTACATCGCCACAGCACTGCTCATCACTGAAGGAAGTCAGGACAGGAACTCA +AATAGAGCACGAATCTGGCAGCAGGAACTGGTGCCAAAACCAAGGAGGGGTGCTGCTCAT +TGGCTTGCTCCTCACGGGTTCTCAGCCTGCTCTCTTATAGGACCCAGGAACACTGGCCCA +AGAATGGCACCACCCCCATGGGGATGGACCCTCCTCCATCAGTCACTAAGAAAATGGCTG +TACTGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTTATCACAGAGAATGGAGCTTCA +GTTGAGGAAATTCCTCCATGAGATCCAACTGTAAGGCATTTTCTCAATTAGTGATCAAGG +GGGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGGTTCTATAAGAGA +ACAGGCTGAGCAAGCCAGGGGAAGCGAGCCAGTAAAGAACATCCCTCCATGACCTCTGCA +TCAGCTCCTGCTTCCTGACCTGCTTGAGTTCCAGTCCTGACTTCCTTGGTGATAAACAGC +AGTATGAAATTGTAAGCTGAATAAACCCTTTCCTCCCCAACTTGCTTCTTGGTCATGATG +TTTGTGCAGGAATAGAAACCCTGTCTAAGACAATGGCCTACAGCTGGATCTTATGGAGGT +ATTTTCTCAATTGAGATTCCTTCCATTCAGATAACTCTAACTTGTGTCGAGTTGACATAT +CACTAGACAGCACACTGGGTGATAGCTGTCCTGGCAGTAGAGAAGAAAGGGAAGTGGAGA +TGTCAGAACACGATCAAGCTTTTTTTTTTTTTTTTTTTTTATATCATCCTCTCTCAGGAC +AGCTAGCTGTTAGCTCTGCTTTGTTGCTTTCACAGAATGGAGTTCCCACGCATACCCACT +TTCCTCTAGGTTCCACCCCAACACTGTTCATTGGTCATTAAGAGTCAAATACAGAGGCAG +ATGCTCACAGCCAACCATTGGACTGAGCATGCCCAGTGGAGGAACTAGAGAAAGGACTGA +AGGAGCTGAAGGGGTTTACAACCCCATAGGAAGAACAATATCAACCACCCAGAGCTCCCA +GGAACTAATTCACCAACCAAAGAGTACACATAGAGGGACCCATGGTTCCAGCCACATATG +TAGCCACGTATGTAGCCTTGTCGTGCATCAATGGGAAGAGAGGCCCTTGGTCGTGTGAAG +GCTTGATGCTCCAGTGTAGGGGAATGCCAGGGCTAGGAGGTATAAGTGGGTGGGTGGGTG +GGGGAACACCCTCATAGAAGCAGGGGAAGGGGGATGGAATAGGGGACTTGGGGGTGTGTG +ACCAGGAAAGGGGATAATATTTGAAATGTAAATAAATAAAATATCCAACTAAAAAGAAAA +GAGTCCAACACAGCATGTTGGGGTGGGGAGCATACTCAGACTGACAAACACAACCACAAA +CACAACCCAGCTCGGCACACCTGTCGTGCTCCTTTACCTGTTGGTGGTCTCAAGCCTTGC +AAGCTCAGTAGTGTCAGAAGCCACCAGGGTTCTGCTTTGTTCAATAAGCCCAAGACTCCA +GCGCTCCACTGGGAGTCTCTCTCAAATGATTGCCTTTCAAACTCTGACAACCCAACAGTT +CACAGAACAAAACCTTAATTAACACTGCTGTAAACAAAAGTAAGGGAAAGAAAGGAAACC +GGCATTTGTCTAAGGCTGCTGATTACTGCTGATTGGGTCCTAGGCACCCCCTAAACTGCC +CCCATATATATTCTCTTGTCTTTACACTCAAAACTATCCAAGATTGATATGATTAAATTA +AGTCTGCAAAGAGTAGTGAGTTCAGAGAGGTTAAGAAACCTGCCTGAGGTCACACAGATG +CAAAATAGTAGGGAAGGGATTGAACTTAGGTCTGCTGGGACTGTGGCATCTCTCCTCTGA +ATGTTGCAGAGCCCAAGGGAAGCAGTGATTATCATATCAAGCCTGTCTGAGTGTGTGGCT +TCAGTGACTGACAATGCCCCTATCGCGACTGCCTGACCAGGTGGTGGGACCTGCCATTGG +CTGAATGCATATTCATTTTGGGGTAGAATCATCTGTTGACTATAAATAATAAAATGGGAA +TATTTCAGGATAAAGGGATATCTGCTTTGGCAGGGAGTGGTTTGGTGACTTACTGATGAG +CACTGGATGCTAATTTGAAGCCAGCAGATATCTCCATTGGTACCTAAGTTAGGCTGAGCT +GTTAAAACAGATGACAGATAAGCCCGGAGACAGCATCATTGAAATCAGATGGGATGCAGG +ATGCTTAGTGCTAGGTAATGACTTTTATTCTTCCTTAGGGTTGGAGACATGGCTCTGAGC +CTGTTTAGGTGAACAGACTGGCGGTGTGCATGGTGCTTCCTGCATGATCCATGCACGAGC +TGTGGGAGGGAGACACAGTAGCAGCACCAGTGCACCATGACACCCCTTCTGTGGGAGTGC +CTCTCTTCATAGTCTGCCTTTGGCCAAGTAGCAGAAAATCCAGTTTCTGGCCCAGCTCTG +CTGATGAGTGGCACTGGCCTTGGTACTTGGTAGAAGGGAGATGGCATGCCTGGGGAATGT +CGTAGTAACCTGGGACTCCATTCTGCTTGGACTATGCATGCAACTTCTGCAAACAATGCA +CCCAGCAACCTGTTAGTAATGTAGAGCTATCTGCTTTATGTAATGGGAACAAGTTACTCC +TCTTAGGAATACCTTGATGATGCCCTCTTTCTATTCAAACACATCCTGGAACACATCTGG +GAACCGGGGTTTGGAATTCTGTTTGCAATGATATACAATGCAAGACATGTGTGTGTGTGT +TGGGGGTGTCTGGGGGTGGCGCTGGGGTCAAACCTAGGGCTTCATGCTTAGTGCATGCTG +AGTGAGCATTTGGCTAGTGAGTTACATCCCTAACACATGTGAGGATATTAAGTTCCATTG +ATAATTTTAATAGTTACCACCTAATGAGCACTCACAATGCCCCAAGTGTTTTACAGACCT +GCTTAGTTTTGCAAACCACCTTAGAGTTAGGAATTATCACCTACAATTGGCAGAGAAGAA +AATTAAAATACCAGTAAGTCAGCTCTCTGCAGGGTAATGCAGCTAGTGAACGGCATAGCT +ATGTCTGTTTCCCAACTCTGAACAGGCCTGTTTCCCACATAGAACCCAGGTAGAAAGGCT +TAGACTAAAATCTCTGCTGGCAGCATGGACGGATGGTGGACTTAAAGTAGCCAGATTGGA +AGAGTTGGCACCTGGGCCTTGTGCTGGGCACTGAGTAAGACAGGTGTGGTGGTGCACACC +TTTAATCTCAGCACTAGGGAGGCAGAGGCAGGTGGATTTCTGAGTTCGAGGCCAGCCTGG +TCTAGTCTCAGGTGTCTGAAAAGGAGTGTGTGTGCGAACTCCCCTGTATAGGATATGACA +TGCATGTGAATGATCACTCTCCAGCCTTGATAGTGGAGCAAACTGTACCAGCAACAATGT +GGCAGTCAACACAGCAGAGAGACTGCTACTGCCCAACTCATATTGTGACACATCTCAAGT +CTAAGTGGGACTAAGTAAAAGACCCATAGAGAACAGCCAGTTACTCCGTTCAGTCCGTGG +CCCTTACTGGGGACTGTGTAGACTTTCATCATTAGCTACTGTGGGAAGAGAAGCCACATT +CCTTGACCACAGCTTTGGCTGAGTTTCATGATGCTTCACATTTTAAAAACAAGTTGGTTT +TCCTGTACTCAGACAATGCATGTGTGTATGTTCCCTTGAAAACCCATATGCCTTAACATT +GAAGAGAAAGAAATTCATGGGGAAGGGTTAATAGAATTCTGACATTTTGGCAGGATTGAA +GAATCATGATGTAGTGAATGAAATGTTAATGGAACAGAAAATATGTGAACGTCTGAACAC +ATCAGATGATGTTGACATCTGCCAGAACTTTTAAGTTCTATCCTTAGCCTTCCAGCAGCC +ATGGAGAACTGGGTGCACCTGAAAGGGGGCCCGGGAATGAAATAGGATGGGTGGGCAAGA +GAAGAATGAAGCCAAGACAAAGTTTCTCTGATCAAGGCTCAAGGTTCAATTATTTTCAGC +TCTGTGTTTATATAGGGGAAACCCAAAGACCCACCCTTTGATTCAGCTGGATTCTGTTGC +AAAACAAGCTCAACAGGGGGTCAACTCCTCAAGGCTCTGCCTGGCCAGGACAGGCACTGA +CTCCAGCCAGTAGGTCAGAGGTTTGTTTAACCTATTCAAGGCTGGGGGAAGGGCACAGTA +GAACCCTGGGCAATCCAAATGGTTTCAAACCCAAACCACAGGGGGTGGGCGTGGCTGGTG +TAGAACCAAGGTGCTGCTTTTTGAATAGGGTTGACCCTCCTTTGTAAACCTAAGAGTTGT +GGAGGGAATAGCAACTGCATAATTGGGCTGATCTCCATCCTAAAACAAACAGCATCTTTG +GGGTTTCAAGTCTAATAACAACTCTTGCTGCCCTAGTTCACAGCAACGAAACTGTAGAAA +AAATGTTTTTGTCTGTATCTTGCATGTAACTTTGGGACATTCATGTATTTTTAAAACACC +TGCCCTAAGCTGGAGGAGGATAGACCAGTTGGAACCAGCATGTCAGAACATGTTAATTTA +TTCCACTTCTAATAACCTTATGGGGACATAGATGACAAGTTCAAGTGGAGCCTGGAAGGG +TGACTTCCCTGGTAGAGGTAGACAAGCTCAGTCAATGTGAGCTCAGTCCTTTTTTCATGC +TCTTGTTACTGGGTTGGTTGGTGAAGAACATTCTTCCAAGATATCTTTTCCGTGTTCCAG +ATGGGACTATGAGCCTTCTGCAGACCCTCCAGCCTGTGAAAGTCTGTGACACTCCAGGGA +AAAAAATCTCTTCCTGTCAGCTCTGTTTCTGGTTATCACAGAATGGTGATCAGGAGAGAC +AGTACTAGGCTGTGTATCTCAAACTGGGGCTCTAAGTGGTACCTGTGTGTGGAAAGCTTT +CTGTTTCATATGCACAGGATTTTGACAAGTGGAAGAATCTGTTGGCTATATACATAATAA +GCTGCCATAGGGATTGAACAATGAATTTAGGTCAGCGAGAAGAAGTTGTTGGCAAAGGTG +GAGAGATGACATCTGCTCTTATGGGATACAGGAGAACATTGGTCTCTAAGAAAATGGCTG +TGAGAATGATTGAGTAAGTTTGTCCTAACTTGGGAGCTGTTGTGTCCTCTTCTTTAGACC +AGGACTCTCAAATGATAGGCACCAAGATTTTGTTGAATTTGTACCTCCCAAGTGTTTTTT +CTCTTAGTGTCAGTGCCCAGTAAATTTTTTGTGAGTTTTTTTTCTGAACTCAAATGACAC +TTTAAAAATCCTTCATTTGGAAATAATTCTTAAAAATATGTACTACGGAAAATGTGGAGA +GAACCATTGTGCATACTTTGTCCCAGGTCACATGGTATCCTGACAGTAGCCTTTTCATGG +GCTCTGTTTTTCTATCTTCTGGATTCTTCTCCATCCTTTTGTATTTACCTTTCACCCTGA +TGCCATAATCTTACCTTTTCCTGAATCATTTGAGCTACATTTGAGTGGCATATAGTATTT +CTTGAAGGATTTTTGTGTTGGCATTGATTAAGAATAGAAACATTTTCTACAAAACAGTCA +CTGACTATGGTAATTTTAACATCGACACAACACATCTACTCTCTTATCTCTGTCCACTTG +GGTCAGTTATCACTACGTATCCTTTGTAGTTTATTGTATACCTCTAGTACAGTAGCCAAT +CTAGGATAGAGTATTGTATTTATTGTTATTGTCATATTAGTCTTCTTCAATCTAGAATGT +TTCCCTAGCCTTTATCTTTTATGACACTAAAAGTTTTGATGATCAGGTCACCTAGTCTTC +TGGTTGAAATCATCTAGACTTAGATTACCTCTCCCTCCCTCATATGATGTATAGGACATC +TCTTAGCACAGGACCTTGGGTACCATTACCTCAGAGCAATAGACCAACCTTTTCACAAAA +GAGATGAACCAGAATGCACCAGTCCTATTATGCTGCCAACTTGAATGTCAAAATAGTTCC +TTAAAGGAGTAACAGGGTGCCAACTTGGAGTTGGGACCATGAGGGTTAGATGTTTTGCTG +GTTGTTTTTTTGTCAACTCAACACAACTTAGACATATCTGGGAAGAAGGAGTCTTAACTG +AGCAAATGCTTCCTTTAGATTAGCCTATGGGTAAGTCTTTGGGAGTTTTGTCTTGATTAA +TGATTGATGTGGGAGGGCTCAGCTTACTGTGGGTAGTGTGACCCCCTGAGAAGGTGGTCC +TGGATTATATAAGAAAGCAAGCTGAAAAGCCATGAGGCAGCAGTCCTCCATGGCTTCCCC +TTGAGTTCCTACCCTGACTGCCTTTGATGACAGATTTTTAAAGTGGAAGTATAAGCAAAA +TAAAACCCTTCTTTCCAAGTTTCTTGACATTGTGATATACATATATCTTAAATAAGACAG +GACAACTCTCGTTTAAGATGCAGTATGGATTATAAACCAACGATGCTGGACCCCTGGGAA +ATAAGGCTCATGAGTTTGGCAGCCATGGGTGGGTGTAGAAGTAGAAGTAGCTCATCTCAT +CAACCCAGTTACATCCAGGGAACTTCACTCTCATGGCCTCACAACTTTAGGTTCTCTTTG +GGATATGGGATTCTATCAGAGGACACCTAAAAATAACAACATTCAACCTAAAGCCATGGC +TACCTCTTGGCTATTTGCAGCTCCTAGAGCCACTAGTTCAGTAGTCAAAAGGGTCATGCT +CTCTACTGATAATTAGCACTGGTTATTACAGAAAGTTAGAGATATGCTGTATAACAGGGA +AGGAAAGATATCTTTTTCTATTTGTGCTGTTGTTATAAAAAAGTAGAGTGTGGAAAATTC +ATACAAAATGTAAATTTATTCCAAAAGTTTTGAAGTCTGAACATTAAAAAGTATTGGTAT +TTCATGTCTGGTAAGGACTCTCTTAACTGTGACTTCACTATGGCAGAAGAGCAGAAGAGA +AAACCCATTCTTATAAGTCCTTTACAATAAAATTCCTAAGCCATTCATGATTGCCCACGT +CTTAATCACTTCTTCAAGGCCTGACTTCTTAACACCTGTACAATAAAGATGAAGCTTCAA +CATGAATTTTGGAGCATTCAAATTGTCATCTGAACTGTAGCAGAGGAGTCACTCAGTCTA +GAGCCCAGGAGATCCATCAGGAGCTTGTTGACACTTTCAAACCACTGGCTACAAAAAACC +CACCAACACTGACAACCACAGCCTGACAAGAGCTCAGAGGCCCCCCGGGGAAGAGTATCT +GGATTGTCCACCATACAAAACAGACAAAAAGCAACAGAAGTGCTAACCACAGCTACTACC +ATCTTCAGCAATGTGGCTGTAAGGCTCCAGCACTTTGCACTGGTTCATGGTGGCTTTCTA +GTGATGGCTACATCAACAGATCATCCAACGCAGGCATGATTTTATCATTTTAGATTGTGA +CCAGCTACTGTCTTAAAGACAAGTGAGCACAGCAGTCATGGATTTGAGTTGGTACCATAC +TTACATCCTTTGCCACTCCTCTGTGCGCAAAGGCTGCTGCTTACCCTAAGCATAAAGATT +TATTTTCGTCTTAGAGAACATGCTCAACCTGCTTTCTGGGCAAGCTATAAATACTGGAGG +CTTAAGGGTCCATAAAGGAGCTCTGGATCCATGGTAGATAGAGAACTGATGAGAAAACAC +TTGCTATTTTACTCTTCACTGTCTCTCAGGGACCAGCCAGCTTCAGCTGTCCTTAGTGGT +GTCTGCCTTGATCACTGAGGCCTGACTTTGACTAGGGCAGTTTGAGTAAGCATCTACATT +CATCCTAGATATAACACCAACAACAGAAGACACCATTCCACCCAACTAGTGAATTGTGAG +GTTAGCTGGAGTTACTTATAGGAGCATGGGTGACTCAAGGCCAGCCACAGCACCAAGAAA +TTCTACCCAGCATGGGTGGTGATCCACAAGAGCTCAGTCTAGCTGGTCAGAGGGTCTCCT +GTCCTTGGCGGTTCTGCTTACATCTCAGAGAGGAGGGGCTCTGAGAATTCTGTAACTTTC +AGAAGTTTCTTAAAGCTTATAAGTTTTATGAACTTTATGATTGCTGTAAATATCATTCAT +ACACAATACACATACTGAGAGCCACACAGTTCCAGAATGTGCTGAAGTGAAGGCTGGATG +AAAGTGAAGAGCATCACTGCTCTACCCTGTTGCAAGGAAATATTAAAAAATGAACCACCA +AGTTTCCACATTCCATCCAGCTACTCTCTGCTCACCAACTCTTCAGTGGGGCTGGAGCTC +CCAAATTCCCTTTGCTGCCATGCCAGCCCCACACAACGACTGTCCACCCCATGGTCAGCT +GCCACAACACCCAACAACCCAATAAAAACAAACTCTAGAAGCTTATAATTGACAAGTCAG +ATTTATATATCAATAAATTCTCAATACACAAGATGCCCACATAATAATTTCAGGGCCAAT +TGATAATGGTACAAGCTGCCCACCTAGATTAGACAAGTTATCCCAATCATTCTATCCTTT +ATGATATCATATCTACCTGTGGCTATTTAATGCCAGGCTGGTTCAGGATCTTTTTCCTGA +CCATCTGCCTCCATCTTGGCTTCATCCTCTCCCTCCTCTGTCACTCTCTGTCCCTGCAAC +TTCTAGTTCCACCTCCCTTTTTCCTGTCCAATCACAGGCTTCCTGCTGCACTATTGTTTT +AATGTAATTGGACATGGAAAATCCTGAGACACTACACTGCCATCCTGTGAGCTTTGTAGA +TGTCAACTTTAGTAAGTGCTAGGGGAGAATTTCCCAAAGACATTAATTAATTCTTGACTC +CAGCAGCACATGAATTGCTAGCTTGCTTCAAACTCCTACCAATACCTGCTTCTACTGAGT +GTATAGTGATGTCACACTGTAGTTTTAATTGGCATTTTGTTGATGGCAGGGATGAGGAAT +GTGTTCTATAAATTTATGCCGTGGGGAAGTCTTATTTTGTGAAATATCAGTTCCAGGTGT +GTTTGTCAGTTTTTCTATTGGCTTATTAGTCTTTTACTTATCGATTAGTAGGAATTCCTA +ATGGAATCTAGAGAGGAGTCATTTGCCAGCTCTATCTGTGAACATAACTCCTTCTGTTCC +CTGAGTTATCTTTCTACTCTCTAAATAGTAACTTTCCATAAACAGGATTTAAAAATTTTT +AATAGTATAATTTATCTTCTTCCACATTTAAGTTTGGTATTTTTGTATCCTATTTGAGAG +TCTAATTCAAATATAGGATGGGGAGGATAGCTTAGTCCATAAAGTCCTTCCCTTGTAAAC +AGGAGTGTCTGAGCACAACCCCAGTACTCATATAAAAAGTTTGATCCTGCAGCATGTGTT +TACAAGCCCAACACTGGAAAGGGGTTAGCAAGCAGACTGCTGGGGCTCACTGGTTATCTA +GCCTAGTCTAACCTAATTGGCGAGTCCCAGGCCCCAGTGAGAGACCCTGTCTTAGAACAT +CAAAGTAGATGGTTCCTGAGTAGTGATACCTGAGGGTGACCTCTGACCTTTACAGGCATT +TGCAAACCATTACATATGTATACCCTCTAACCAGACCATACACACAAATACATAAATACT +AAGAAGAAAAACACTGAGGTGTTGAGCATGCTCCCATGTGACAAGAATCAGGCATCTCTC +TCTGGATCTTCTCCTTCAGTTTGTTTGTTTGCTGCTGTGTCTGCGTTGTTCTTACTTGTT +AGTCACACTCAGTCCCTGCTACCCTACATCTGTAACAACTCTTGACATTTAGAGATGGAG +GTTTTCCAATGTTGTCTATTTCTACAAAACAATGGTCATGGTTAAGTGAAACACCCTTCC +CAGGCTAGTTGGGGCACTATTTGGAAAGGTGATAAAATGTTTACCAACTGGGCATCTCTC +AAGGAAGCAAGTCATGGGGGTATGTCCTTGAGGTAATGTGTCCAAATGTGCCCCTGTATG +CCCTTCTACCATGACGTTTCCTTACCACAGGCTAGAAACTACACAGCTAACAAGCAAGAA +CGGACTGAGACCTCTGAAACGAGCCAAAGTAAGTCCTTCTTCCTTTAATGCATGTGCATC +AGGCATTTTGTCACAGTCATAAAAGTCCAACCTATGCAGTTAGCAGTGTTTTCTTAGGAT +CTGGACTTCTGTGAGCTTCATATAATTTTCTTATCTATTGCTAAAGTAAAACTATTCTAA +ATTTACAGTGCAGTTATACATTCATGTTCGAAAAATGGGTTTGTTTATAAGATTTATATC +TTGCAGTTGATGAATATGATATTCCTTATCTACCTTGGCTCCTTTAATTTTCCTTTATTT +TCATTCAATGCACAGAGCACTATGTGAAGCATGAGGCTACAGGAGTTAGCTATTTCAAAG +GCAACAAAATGATCAGCTGAGGGAGAACATATGCCCTTGAGTGACATTGAGCTAATTTTT +ATTAACTAGAAATGTCCAAGATAGTATATACCAGTAGAAGGACAGAATGACTGAATCAGG +GTAGGACTGCAAAAGGCAGCCTGGTTCCTGGTTGAGCAAAGGCTAGAAACCCAGGTGACC +CTGAAGGGATGGAAGGTGTTTTGCCTCACTCCTGGGCACCCAGCTCCTATCACATAGCTA +CAGCCCCCAGCAGCTTTCTATCAGTCACATAAAGGCAATGCCCCAACTCCCTCCATATGT +AGAGGGCATGACCATAGATCACCTAGGCTCAATACAGATTTCAATTTTAATGAGGTACCT +AAAGGCCTGAAGGGCTTAGCCAATTAAGCTTTCCTTCCCATACACTCCTCCCTGCAAAAG +GTATTTAACCTCAGGCCTGCCCTGAGAAGTGGGGTACAGTTTTACTCATCCACTTTACAC +CATGACAATATATGTCTTAAAACCATAGCCTGCATCTTTTCATTGGGATCTGTCATGGGG +ATCCATGGAGAAGGCCTTCGCTTAAAGAGCTGCTGTCTAACCTCCCATAGAAAGTCTCTC +TATGTTTCCAGCCATGACTGTCAAACCAAGGCCAAGCCCGCAGCCCTCCAACAAGCCAAA +GACTTTGGGATCCATCCTGGGCTAGATCCAGCCCATGGGCCCCACTCTAGTCTCAGCTCT +TCTATAGCTCCCACTGGAGCCTAGGTGTCCAAGAGCCCAAGAACCAGATGGCGGGCCCCA +GCCTCCCCTCAGGCCAGGGACCCCAGAGCCAGATCCAGCTGTCCAGCACCTCAGACTGTG +CTCCCCACTCTTGGAGTGGAATCCCAAGGCTTCCCTGTAGCCCGACAGCCTAGAGACTGC +ATGGGGTAAGTGCAGCCAAAACTTCCTCGTCCTGTCTCCCTGAGCTGCTGAGCCCTGTGG +AGTGACCAAGCCCTGAGGTGGAGTGAAAACCAATAACCAAACAACCCTACAGATCAGTGG +TTCATAACCCTCCTAATGTGATAGCCCTTTCCTATAGCTCCTCATGCTGTGATGACACCC +CAACCATAAAATTATTTTGTTGCTACTTTATAACTATAATTTTGCTAATGTTATGAATGC +TAATGTAAATGTCTATTTTCCCATGGTCTTAGGCAGCCCCTGTGAGAGGGTCATTCAACT +CTCAAAGGAGTTATGACCCATTGGTTGAGAACCATTGCTTTAGAAGGAAAATTATGCACC +CTCCCCAATTAAAGGGAGTCCAAATCTCATTTACCTCTAGATGAAATTAAAATGAGATAG +TAAAGGAGAGTGTGTTAGCTTCATTTGTTTTTAAAACTTATTTTTAATAAGGGTTTTTAC +ATGCCTTAACCTCCCTTCTAGCCCAACCATCCACTAGAGGTAGCAGAAAAGAAAAGTTAC +TAGGATATGGGGGAAGTGGATCTGTTTAGAGCTAGTTCTTTGGAGCAAATCCAATTCACA +TTGACAGGCTATCAGCAGTTTAGTTCACAGGAATCAGCAAAAGCAGGTCGATCCAGAAGA +AGGCCCAAAGCTCTGCTGTATGTTGTTTAGAAGTAGTTCCTTGTGGTGATTTCAATCTCC +AATTGTCAGGCTATCAGCAGTCCAGTTCAGTAGTGCCAGGAGAACAAACATGAATCAGCA +GCAGTAGCATGATCCAGCAGAAACAGCCAGGCCTCCACCTAATGAGCAAGAGTCAGCAGG +AGTTACCAGGGCCAGCAGGGACACCAGAAGTTCTCTGGTGTGCCTCTTTCAGAAGAGATA +AAGACATGAGACCAGCAAAGCAAAGCTAACCATGCAAGCCTGCTCTCACTGTCCATTGAG +ACCTATTTATACTCCCTCCAAACATCATGTGCCCTCCCACAGGTCTTGCCCCTCATAGGT +CTTACCTCAGCAAAACACTCTGAGTCTGTCTTAGCAATGCTCCATGGGAGTCTGTATCAG +CTGATAGATCCAGAACCTTCCACATCATTCTGCCAGATGGCCCAAGTCTGAGAAAGCAGC +AAGAAGCCACCAGAACACCACCAGCATTTTGGTATGCTTCTCTCTATGGAGTCACGACAA +ATGATGATCAATAAACAATGGTAAGGCATACCAATACCATCCAGCATCATCCATCGTCTG +TTGTGTTATATTTATATTACTTCTAAGCATCATGTGTCTTTTCATGATATGTGAAGCATG +ATATGCTTTAGCAAAGTATCATTTCTTTCACCTTTGTCTGCTTCAGCAAAACATTCTTTC +ACGTGGCTGCTTTAGCAAAATATCCTTTTACTTGTGTGCCCCAGCAAAACATCACTTGAC +TTAACTGACTTTCTAAAGAAACCAGAAGTTTCCCCTTTAAGAGTGGTCCCTCCTTCCACA +ATTCTAATATGAAGAAAAGACACAGACATTCCCATGGAAAGAATGTCAGGTAACAGTGCA +ACTAGAGATTGGTGTCCCATTGCTATCGGCCAAGGAGCACAAAGGCCTTTTGGACACCAT +CAGGAATTAGGAGAGATTCATGGAATGGTTTCCATTTCAAAGCCATCAGAGGGTACCATG +GGGCCAACTCTTTAGTTTCAGATTTCTGAACTCTAACCTTCAAGTGAATTAGTTTCAACT +GTCATAAGGTATATATTCGGTTATATGCTCAAGAGGAAAAAGCACAAGACACAGAGACTA +GGACTATCCAAATGCCACTCAGCTCTCAGGCTCTACCCCATCTCTTCTTTTGCTTCTGCT +CAGTATTACTTGGGATGACATCCAATCAGAACATGGGGTCTCAGGGCTCAGGCAAAATCC +TCAGATAGAAGAAAGTCTTAAGTCTAATTTGCTTGGAGAGAGTTCATCTCCAAGGCTTTT +ACATTTCCTAATATGTGAATACTTCTTTTATTAAGAAAATGTGATAAGTATAAAAAAATA +TGCAGAAGTCTTTTTTGGCTCATTTTTCATCTGGCCACTTCTTTACCTTTCACTGCCAAC +ACTGCTGTGATGAGGGAATGTGAGGGCTTCCCTTTCCCTCACACCAGACTCTTCACACAT +CTTAAAGATTCTCTCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCT +CCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT +CTGTGTGTGTGTGTGTGAGAGAGAGAGACAGACAGAGAGAGACAGAGAGATTGTGTCTTC +TCTCTTCTCCTAAAAACTGGGGTGAAATGAGGATGGGTTGAGTAGTGTGTTAATTAGAAT +TCATATATATCGAACCATCTCACCTAGCTGGAGCAGAAGGATTTGATACAGTATGTAGAT +GTCTTACAAAGAAACCAGTGGACAGGTGTAACACACACACACACACACACACACACACAC +ACACACACACACACCCTCAGCTCAGGTTTCACTGTGAGCAAGAAGAGAGCATGGGGCGGA +GCCTGCCGCCCTTTCGTTCTGCCACTCCCACTGCTGCTGCCTGCCGCCCTGCTGTTCCGG +AGCCAAACACGTGGTCACCTGCAACTTTACTCCAGGATGATTTGGCTGGAATGGGTCCCT +TCCCCTGCTTCATAACCCAGTGTCGGGAACAGTAAAATTGAACCTTGATCAGAGTGGTTG +TCTTGGTTCCATCTCTATCGCACCGCCTAGCCCCCTCTTCTCTTCCAGTATCCAAGATGC +CTTTCCAGACTAGAACCCAGACATGTGAGCGGCTGGTGGGCCGCAACAGACAGGAATTGA +GCAGCACCAGGGAATCCCTGGGAGTCACACTGCCTCTGCACAGTGTGGGTAGGTGGCTGC +TTCTGCTGCAGAGATTTTGGAGGCAGGAAGCCTGGTTGTAGAGTCATCCTGTCTGTCGTG +ATTTGTGCCAGCAAGATGGAAGATTGCCACCCTCCCATCTCTCTTCATAATCATCCTATA +TTTATATCTGGCATGAATCGCTTGGACCCAAAATCACACCAAGGTCACAGATGCAGGAAA +GCCTCAGAAATAATGTTGCTTTTGACATTTGAGCCTCTGCAACATAAAAAGACACATGAA +GGGGCTAGGATGGATACACAGAAGTAGACTGCAGTGTCTGTCAGAGACCAGAAGCTGTTT +CTTTGTTGCCATAGTCTTTTTCAGGAGGGTGGGCTCAGAAAGCGATCCCTAATTTGTATA +ACTTTGCCATGGTTGCTTCTTTAGGCGTACAGTACCAGTCTGCTTGCCTCTCTTCTCCTG +ATGTCTGGCAGTTCTGTGTTCTGAGATTTAACTCTTTGTGATGCTGTTTCTGCGGTGATT +ACGCTAACATTAGGGACTGAACACTCCAGAAAAATCAGAGGAGCCATTTCCCAGCCCATG +GGTGGAACTACCAGACTACCTGTCTTGTCAATATGTTTGAGGTAGGAGACAATTCTCTAA +CCCTGCAAGCATCCTTCTGCCATGGCTTTGTTCTTGTAGCCCTGTTCCTGGGATGGGCTA +CAGTCCTGTCTAACAATAGCACATAGCACTCTGCCTGTACATTACCTCTCCATCCTCTCT +ATCCCATGATGCTGCTGACATTTGAAATAGGATCAACAACACATGCTGCTAATTGGCACT +AGCACAGGATCACACATATGTAATGTGTGGTCTAGCCACCCTCTTCTACTGTGGCTCAAA +CCTTACAAGACAGCCCGGAAACAGCCAGTCTTTGGCAGCCAATGGGATAAAGATGTACTC +TGGCAATGGTCCCACTTACACAGGAAAGAGGGTAAGGATGTGATGGTGCCCAAACCTGGC +AGCCATCTTATGTCTTCTACTCAAGTGTGACAATGACAGGGGAGCAAGCTGGCCTGCATT +TGTGTGACTCTGATGTTAGGGGAGGGTCTGGGGATTTTACAAATCCCTGTGACATTGGCC +CCAGGCTCTGGTCAAGAAGAAACTGCTGCTGGTTAACTCTTCATGTTGCTTAAACTCATT +GTAGCAGTGGCTCTGATATGTTGGATCTTAGGAGAAGGAACAATGGCTCAAGCATTATAT +GATGGCATGTGATGAGTCAAATAATTCTGATTTCCTTTCCTGCGTCCTCAACCTGAGTTT +GTTTTTAAGAAGTATATCTATCAACAGTGTGACAGAAAACAGGTGGGATAGTGAAAGAGT +TCATTAAAGGAACCTTATTTATTTTTAACATTTTAAGAAAGGTTTTACTCATGTCAAAGT +ATGTATGCGTGTGTTTGTGTGTTTATATGTGTGTATATGTTTGTGTGAGTATGTGTGTGT +GAGAGTATGTTATGTGTGTATATGTTTATGTGAGTATGTGTGTGTGAGAGTATGTTATGT +GTGTACATGTTTGTGTGAGTATGTGTGTGTGTGCATGTGTGTGAATATGCTATGTGTATA +TGCATGTTTGTATATGTGTTCTGTGTGTATGCTTGTGTATGTATTCGTGTTTATGTGTAT +ATGTTTGTATGTGTATATCTGTGTATGTATGTGAGGGTGTTATGTGTGCGTTTGTGTGTA +TATGTCTGTGAATGTTTGTGTGTGTTTTACAATGGGGTTTTGTAGGACGAAAGAAAGGCC +TACCTAATTTTACTCCCAAGCACAAGAACAAATAACATTGGAAGCCAAAAGGCAAGGCGA +GGCTGTTGATGAGTCACTATGGAGAAGAAAGAAACAGCAAGCCTAGGGGATGTTATTTTA +AGAGACCTACCCTCCTCAGAGAAGCTTCTTTTCGCAGTGTTAACACAGAGACAGCCACAA +GCAGACAGAGAATATGCAGAGTGAGAGACTTTGGATCGCTGTCCTAAGCAGGAGAGCTTC +ATCCAACTCCTTTCCTCTGGGTACAGGGATCTCAGTGTAAGAGAAGGTGCAAAGATTCTG +AGAACCAGAGGTGTGAGATGATTCCAGGGAGACAGTGTCTTCCAGACACAACAGGATGGA +TACACATATGAACTCACGGAGACTGTGGCAGCATACAGGGACCTGCGGAGGTTCAAACCA +GACAAAATCCCTGCATTGAGAAGGGGAGGCAGACATAAGGTTCCATCTCTAACCAAGAAG +CTATTTACAGTTGATACCATGCAGGGGAGGGGAAATTAGATTCCTCTAATGGAGTGTCAG +TAAGTGTATCAACCACGCACCAGGGCAGGCCCCATGCCTGACACAAAATGAACTTTATGT +GGGCACGCGTGCGCATGCGCGCGCGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTACTTTTTGTTTTGTTTTGCTATTGTAATGGATAGGGATATGGGAAGGATCTGAGAG +GAGTTGTAGGAAGGCAAAGAATATGATCAAAATACTCTATGAAAATTTTTAATAAAAAAG +AGAAATGATATTAAAATAGAAAACAACATCACTGGACACACTAAGTCATTACCTGGGATA +TATAGTCCTTTATAGAATAATTTTTGGTGAGCATAGAAAGTAATAGATTATATGCATTGT +ATCTAATTGTACTTCATATTTGTTTCTTCACTCCCAGACCTCCTCCTCAGTGATTTCCTT +AGTCTCTCTGGTTTACCTTCTGATTTCATGCATGCCCTGACCCCCGCCCCCCCCCCCACA +CGCAAGCACACACACAGTGTATAACAGTCTAATTCATTTTTTTCCTGAAATGGCATAATT +TTGTTCAGCTTTGGAGCTGAATGAAGCTATTGTATATATAGACACATTTCCTTTAACTTG +TCACCGGATGGTGGGCAGCTAGAGTATGTCACTTAGCCATTGTTGACTGTGCTTCAGTAA +ACATGGAGTGAGTATATCGTTTGCATTCCCAGATTCTCCTGGGCAAATACCCAGCAGCAC +TATAGCTGGATCACATGATAGATCTATTTTCAGGGTTTTGAGGAACCTCTGTACAGATTT +TCTAATGGCTGCACTGTCAGCAGTGTGTAAGGGTTCCTGTTTCTTGAAAGGTACTTGCTA +GGCCAAGTCAGCATGGCTTTTGTTGATAGCAGGGGAAGAATTTCACCAAAATCGACAGTG +AGGGGTATGAGGGGGCTGGGAGGCTGAAGAGATGGTTTGGCAGTTAACTGTATTTGCTGT +TCTTATAGAGAACCTGACTTCATTGCCCAGAACCCATGTGGAAGCTCACCATTGTCTCCA +ACCCCAGGAAATCTAGTGCCCCATTTTTGGACCTCCACAGGAACCAGGAACACATGTGGT +ACACATATAAGTAAGCAAAACACTCTACATATAAATAAAGTAAAAATGAATACATATATT +AAAACTTTAAAAAGAGCAAGGAGCTTTTGGCAAACTGTTACAGTAGTATTATTGCTGAAA +CTGGGTGGAAAACGCCAAGGACAGAGCCCAAGTTTAGGGACCTTGAGAGCTTAAAGGAGA +TCGGTCAAGGAGAGAGTGTTGGTCAGGTCTCTGTCCTGTTCAGTAGAAATGTTACTCTTC +CTTTCAAAAATGTTAAGTCCACTATTTCACTGGATCACTTTGTACTCGTTAAGGATCTTG +GGATTTGCTGACCAGTGGACATTTACTACAGGAATCAGGTACTCCAATTGAATGTCAACA +GAACAGACTCGGGAGTCAGATTGAGATTCCTCATCTCCATCCAGTAATCCATACAAGGAC +ATCAAAACTACACACTTAGGATTCTCTAGACATGAGGACAAAGCAATCTCATCCAGATGC +AATAGATACCCTTGTTTAAAAAATGTTATCACACAAGGCTGGAGAGATAGCTGTTAAGAG +GGCTGGCTGCTCTTCCAAAGGACTGGCGTTTAAATCCCAGCACTCACATGGTTGTTCTAA +TTGTTTGTAATTCCAGTTTCAGGTGATTTGACATCCTTACTCAAACCTACATGGAGGCAG +AACACCAATGTAAATAAAAAATGTTAAAAATGTATCACACTAACTCTTCAGTGGTGAGGA +AGTTCACATTCAAGGGAAGCTAGTGGGGTTCCACAGAGAAGTGACTTAGGACTTCCTTTA +GGGATGGCCAACTGGGGCCAGTGATGAAGCTGCTAACTTCTGTTTGAGGGACAAATAGGC +TTACACTCACCATCCACACTTAGCCCCCTTGGGTGTCACTAAAGTGCAGCAGAGACACCA +ATAGAAAGCTCTGATATTCAGGACAGGAATGAATTTTCTTACTACCCATGAGCACTTGCC +CTTATTCTTCTGAATCTATTTTCATGGTAGATCACAAAATAAATGGCTGTCATTAGGATG +CCATAAAAAGTATCTCAAAATGTCCATGAGTATGGAAAACATTGGGAAGGACCCTTCCTT +TAGCACACAGTGACCACTGTTTGTATGGACTACTGTGTTTCTGCTGTATATCCCTTTAAC +AGACAGCCCCTGCGTTTATTTGGGAAGGACTTTTTCCTAATCATACAAGCTCAATGGAAC +TGTCAGTCATGTCTCCTGCCATTCCTGGATCACTATATGAACAAAAATGGTCTTCTCCAA +GGTGGTCTCACTCAGCCAAGGGGAAAATTTGCATTGGCCCTGAGCAATCAATGTCTAGGT +AGGAAAATGATGAGACCTGAAGCATCCCATGGCCAGAATGGACAGCACTGATTTTCTAGA +TCCTCTGACATGCTCTGATGTCTTACTTTCTAATGCCTAGTTTTCAGTATTCTCCTTGAT +TCTGTATGACACTCCCTTCTCTTTTTGCTGGTGGCCAGTGCCATTTTTCTTGCTTCTATG +TGAAGCACTGGCAGGTGCATCACTGTCACAGTAGCCCTGTCTGCTCTGGAGTTCCACTGC +AGCCTTGACTTGTAGGTGGTGACTGTAGTAATCTCTTTATAGAGATGGTACCCTCCACAG +GCTTAGTCAGGGAGAGCCCTTCTTACAGCTCACAATTCTGTGGTTTTACCATCCATCCTC +CCTGCTCTTCTGTTATCAGGGACCTGGGAGAGGGTGTGGATCATGAGTCCTTACCACTTC +TGGAACCATAGCCACTTGCCTGCTCCCTGTATGTGTGTATTCATCTGCATGTGGACGTGT +GTGTACCACAACATATGTGTCAGAGAACAAACTCAAGTGACAATCCTGGCTTTCCCCCTT +GTTTGAGACAAGTGGTCTTTTGTTCACTGTGGTAGGCCTGAAGGGAGATGGCCTGTGTGC +TTCTGGAGACTTGTCTTGCCCTCCCATCTTGCCATAGGAGTACAAGGATTACCTCCATGA +GCTACAGCATCTACCTGTTAGGAGAGTTCTGGGGGTCACAACTCAGTCATTACACTTGTA +TAGCAAGCACTTGACCCACTAAGCCCTCTCTCCAGCCTTGAAGTATTCCTATTGTCTGGC +TTGGACAGTTCTTTCTTTCTAGTTTGTGAGCTCTCCTCTTCTTAGGCTAATTGTCTCTCT +CTTCCCTTGGTAGCCTATACATTCGAAAACAAAACTCTATCGTTCCCTCTGAGCAAGGGA +AGCCCTGGTGCAGAGGCTTAAAAGGTCTTCCATTGTCATCTTCAATTGGCAGTGCTGGGG +AAGCACGCCATTCAATTAGCCAATGCATGGAGCACATAGGCATTACATTCCCTTCTCTTC +CTCCTCCCCATCCTCCTCCTCCTATTTCTTTTTCCCTTTGTTGCTATTTTATTTGTGATA +TTTATGTATCTATACCCATATCATGAATATAATTTACTGGACTGTGAAGGGTTTTCTGTG +TAAATAACTTCTATTTGTCCATAATTGAATACACGTCACTATGTGTAACGGTGTTTGTCT +CGGAAGTACTGACAAAAGGAATGAAATAATGTCTGCAGTGAATGGATCCCTAGCAACTCA +AGACACTGGTCTTTATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAG +TCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG +AGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTT +TAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTG +TAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACT +GGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAA +CCATTGTAATGGAGAGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACA +GACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAG +TCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG +AGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTT +TAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTG +TAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACT +GGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAA +CCATTGTAATGGAGGACAGACACTGGTCTTTAAAAGTCTTAACCATTGTAATGGAGGACA +GACACTGGTCTATAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGGCTTTAATAG +TCTTAACCATTGTAATGGAGAGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG +AGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTT +TAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTG +TAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACT +GGTCTTTAATAGTCTTAACCATTGTAATGGAGGGCAGACACTGGTCTTTAATAGTCTTAA +CCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGGCA +GACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAG +TCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG +AGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTT +TAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTG +TAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACT +GGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAA +CCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCA +GACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGACTTTAATAG +TCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGG +AGTGCAGACACTGGTCTTTAATAGTCTTAATCATTGTAATGGAGTACAGACACTGGTCTT +TAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTG +TAATGGAGTGCAGACACTGGTCTTTAATAGTCTTACCCATTGTAATGGAGGACAGACACT +GGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAA +CCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACA +GACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAA +TCTTAACCTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAG +GACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTA +TTAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTA +ATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACATAAACTGG +TCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAATATTAACC +TGTAATGGAGGACAGACACTGGTCTTTAATAGTTTTAACCATTGTAATGGAAGACAGACA +CTGGTCTTTAATAGTCTTAACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTT +AATCATTGTAATGGAGTGCTGACACTGGTCTTTAATAGTCTTAATCATTGTAATGGAGGA +CAGACACTGGTCTTTAATAGTCTTAACCATTTTCATGGAGGACAGACACTGGTCTTTAAT +AGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAAT +GGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTATTGGAGGACAGACACTGGTC +TTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCAT +TGTAATCGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACA +CTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTT +AACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGA +CAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAAT +AGTCTTAACCATTTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATG +GAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCT +TTAATAGTCTTAACCATTGTAATGGAGTACAGACACTGGTCTTTAATAGTCTTAACCATT +GTAATGGAGGACAGACACTGGACTTTAATAGTCTTAATCATTGTAATGGAGTGCAGACAC +TGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTA +ACCATTGTAATGGAGTGCAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGAC +AGACACTGGTCTTTAATAGTCCTAACCATTTTAATGGAGGACAGACACTGGTCTTTAATA +GTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAATCATTGTAATG +GAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCT +TTAATAGTCTTAACCATTGTAATGGAGGACAGACACCTGTCTTTAATAGTCTTAACCATT +GTAATGGAGGACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACAC +TGGTCTTTAATAGTCTTAACCATTGTAATGGAGGACAGACACTGGTCTTTAATAGTCTTA +ACCATTGTAATGGAGTACAGACACTGGTCTTTAATAGTCTTAACCATTGTAATGGAGTAC +AGACACTTGGGCCTATTGCTCCCATCTGTCATCGCTGTTCACCTGGCTATGGATTTCATC +TCTGTCCCTCCTCCACTCTTATCATGGGTTCTCTTTGCCTGGGCAGCCTCCACCTGCTTA +GTCTTCAGCCCTGTAATTCTTTCGTGTCTCAGTTCTATCTCATCACCACTAAGACACTTT +TTGTGAATGGTTGGAATTTGCTTTTATATAAATGTGTGCACATATATACATATATACACT +CTATTTGTTAACATAAAAATATATAAACTTTATTAAAACTTACACACAAACAACATGCAA +GGCACCAATTGCAATTGGGATAAATACAGCTAAGTGTAAGGACGGAGTATAAAATCATAG +CCACAGTGCCTGAGGAGTACTCTATAGTACTTTAATGTCTTTCTATCTAGTAAGCCTATG +CTCTTCTTTTGGCAAACTCACAAGCTGCCAGTCACCATAAAATCCCAGATGATATTAATG +TTCTCCTTATGAGCAGATTATCTTTCCAGTAGCACACTCCCATAGGAAACAGTGATCTCA +CTTTTCCCACTCACCAAGTCTAGTGTATTTTCACCACATTTAGTGCACATAACATAGTAA +TTATGCATTAGTTGGCTGTCAATATTATTGTAGGACTTTTGATTGGCAGCAGGCTATCAG +CAGTTAAGTTTTTGGGTGAATCAAAAGTTATATGTGGAGTGTGTGTGTGTGTGTGTGTGT +GTCCCTCGGGTGTGCCTGTGCAGGCCAGGGATCAATGTCAGATGATTCTCCATGTTATTA +ATTAATTAGGGGGGCGGGTGGAACTCACAATCCTCTGCCTCTTGAGTGCTGGATTCAAGG +GTATGTGCCACTGTGCCTGGCCTTCCACATAATTTTTTGACTCAAGGATTCTCAGTTGTT +AGACTGGCTGACCTGTAAGCCTCAGAGATCATACAGTCTAGGCCTCCATGGTACCACTGC +TTTCCATGGGTTCAGGTCTGCCTGCTTGCTTGGCAAGCACTTTACTGACTAAGCCATCTC +CCTAGCCCCTACATGTGAATGTTTGCCTGTATAGATGTCACATCCCTAAACTACTGTTCT +GAAAAGTTATTCACAAACTGACTGCATAAACATACAGTAATATATCACTTAAGGGCAGTA +AGACATCCTTAAAAATGTATCACTAGGTACATTCATGGTTCTGTGCATATCATAAAGTAT +AGGTACACAATCCTACACTGGAGCTTTGCCTGGACTAACTAGTATGTATGTGTGGTATCT +GCATCTGGACCCATAAGGAATCAAAAACTATGAGCTAAGTCAGATGGTAGAGCCGCACAC +TCCAGTAAATGCTCCAGTATAGAAAAAAGGGAGATTATAGGACATACCCTAAATTTAAAA +TAAGGTCCACAAGTCTTAATCGCGTTCTCACGCCCGGCCAGGAAAGAACACAACAAACCA +AAATCTTCTGCGGCAAAACTTTATTGCTTACATCTTCAGGAGCCAGGAGCGCAAACCCCC +AGCCCCAAAAGCGAAAGCCACCCCAATAACGAAACCGAAACCCCTTCCCTATTTAGGAGA +GTTATCTTTCGCCTAGGACGCATCACTCCCTGATTGGCTGCAGCCCATGGCCGAGCTGAC +GTTCACGGGAAAGGCAGAGTACAAGTAGTCGTAAAATACCCTTGGCACATGCGCAGATTA +TTTGTTTACCACTTAGAACACAGGATGTCAGCGCCATCTTGTGACGGCGAATGTGGGGGC +GGCTCCCAACATCTCCCCCTTTTCTTTTAATAAGAGCAAATAGGCCACCCATATTAATGA +GAGTGGAGATAGAGGTCAAATCCCCAGTGTGTAGGTAAAGGAGCCGTACACATAACCTCC +TCCCAGGCTCATCACCCAGAGGGGTCCTGGTCTGGTCCCGTGTTGTTTTTCCTGGGGGAA +GGACACTTGAACACTCAACCTTCTTGAAAGATGACATGTCTCCCTAGAATAGGCTCATTT +TATGCCGCAGAGCCCTTCTATTGCAGTGCTTAGCCGTGCAACTCTCTCGGGCTGCTGAAG +CACACTCACTCTATCCCGTGCAATGAGACTAGCCTCATGGGATATAAGAGCTGAGTGGCC +AGCGACCTATTGCCTAAGCATAGATATATCAGGGGAAGCTCCATGTTCTAGTCCTGCAAG +CGCCTGGGCAATAACCACCTTGTCTCTCCTAGTTTGGGCCTTAAGCTTACAGACCAATCA +AAGAAGCAACACTAATCCACAGCAAAGTGTATCTCCAAATAATATCAATCCCACCCATTC +TTTAAAGAAGGGAAATGCTGAGGAGATCCAATTGGGTAATCCTTTGGTCAGGGACAGGTC +CAAGCGCGTGGAGTTGACCTGAAGTCTCAATTCTCGAAGGATTTGTTCAAATTTAGCCGT +CCAATTCTGTAACATATACTGAAAAAGACTTTTTGACAAATTAGCTGCCCTAGTAAATTT +AACATACTGAATGGAAGTAACACACAATCCCGGAAACTTTTGTTTACACCCCAGCTGAGC +TATTTGCCATAATACATCTAGTTGTATCTGGACAAGATCTATGAGTTGATTAACCAGCAT +GAGACCTCCCTGTATCTTGACATTAGCTGAGGCCTGTTTATCTATGACTGTAGTCACTGA +GGCTGACAAAGTGTTAATGGTGTCAGTCGTCTGGACCTGTCCAGACAGAGCCAAGGCTGT +CTGAATCAAGGCTAAACCCAGTTCCTAGTTAGTGGTAAAAAAGCAGGAGAATACTTGAGC +ATTATACATCACCGTCATTGGGAGTGGAAATGTCGACATTATCCCCCAACGCTGCTCTCT +CTTTATTATTGACGCCCTGGACATCACCAAGACGAGGGACATCAGTATTCCCTTGGTCAG +TCTGGATTTTTCGGGTGAGTCTTTCTGGTATCCAAAATGGGTTGTCTTCATTCTGTGGGA +AAACACAAACCGCTCCCCTGGATCTTATCAAAATAGGATCCGGGCCATACCATTTATTAT +CAAGGACATTTTTCCATTTAACCATCTCATTGGGCCTATCTGGCTCTGAACAATGACGTT +CAGCCGCAGTATGGCCATGAGCATCAATATTTAAAAAATTGAGTGTAAAGAGTGCCATAG +ACACAGACACTCTTGGTGCTCGGGGTAAAGTCTCCTCAAAAGTTCCCCTCTTCTGTTTTA +TAAGATAGGCTTTGAGGGTGCGATGCGCACGCTCAACAATACCCTGTCCTTGAGGGTTGT +ATGGAAGTCCAGTCAGGTGGGTTACGTCCATCTGACGGCAGAACTGCTGGAATTTTTGAG +ACGTATAAGCTGGTCCATTATCAGTCTTAAGGAGTTTGGGTTTCCCCCAAGCACTCCATG +CCTCAAGGCAATGTTGAATCACATGTGAGGCTTTTTCTCCGGTTAACGGAGAAGCAAACA +TGATGCCAGAACATGTGTCAATGGACACATGGAGATATTGAAGTTTTCCAAAGGAAGAAA +CATGTGTAACATCCATTTGCCAGACCTGTAGAGGTCGAATACCGCGTGGGTTAATTCCCA +CATGAGGAACTGGCAAGAACTCACAGCAGCTTTGACATTGAGTAACAATGTCACGGGCTT +CTTTTCTTGTCAAGGAGAAACGACTGCGTAATGTTTCAGCCGTCACATGAAAATTGTTAT +GAAAATTTCTTGTAGCCTCTACCGGGGATGATAGGGCAGCAGCCACCACTTTAGTGGCCT +TATCTGCCAAATCATTTCCCAGAGCCATGGGGCCAGGTAGGCCTGAATGGGCTCTAACAT +GAGTAATATAAACAGGAAATCTTCTAGATAACAAAACTAATTGTATCTGCTGAAAAATAT +TGGCAACTCTACTGGAAGGCTTAATCACTCCAGCCACTTCTAAAAGATTTACTGCATTAA +CCACATAACAGGAATCTGACACAATATTAAGGGGTTCTAAAAAGGTTTTTAAAACTTCTA +AAACCACTAAACATTCTACCACTTGAGGTGAATTTTCATTATATTGTTTGGATACCACTT +TACCATTAGCCACATAGGCACCTATGCCAGTTTTTGATCCATCAGTATATACCACAATAC +CATTTTTAAGTGGGTTTCTTACTGTTATTTGTGGAAACACAACAGATTGATTTTGGGCAA +ACTGTAAAATTGGATGTTTTGGATAATGGTTATCTATTTGTCCTGAAAAGGAGGTAACTA +AAACTGCCCAATCATTAGATGTGGCTGCCAAGGTTTGAACCTGTGCAGCGGTATAAGGTA +CAATTAAAAGATATGGACTTCGCCCAAAGTGGGTGATTGCTGCTTTTAGGCCTTTAAGGG +CAAGCTGTGCAATTGCATCAGGATACCAATCTATTATTTTAGCTGGGGATACGTTTGGAT +GGATCTACAACAATGGCCCATTCTGCCACAAAACTGCGGTTGGCAATTGTGCTGTCTTAA +AGACACACAAACTGAAAGGCTGCGAATCCTCAATACGTTGTAATTGTGCATTCTGTAAGG +CTTTTTCCACCTTTTGTAAGGCCTGGTTAGCAGCTAGAGTAAGAGTCCTAGGGGAGGAGA +TATGAGGATCTCCTTCTAAAATACCAAACAAAGGCCTTAACTCAGCGGAAGGAATCTTTA +AAAAAGGTCTGAGCCAATTAATATCTCCCAACAGCTTTTGAAAATCATTTAAGGTATGGA +GGTGATCTCTTCTTATCTAAACATGTAAATATTGATTTCTCTCAAAGGAGGAAATATGCG +TGACATCCATTTGTCAGACCTGTAATGGCCTGACGCCACGAGGGTTTACCCCTACGTGAG +TAGATAAAATTTGACAACAATCTAAAGGCATTATTAAGTAATCAGAATCATTTTCAGTAG +AACCAATCTCTCTGGCAGCTCTAGGAATACCAGAGGAAGAAAAAACAGCCATGTAGGCTT +GGCAAAATTATTAGTTGAGCTATTCTGTCCCCTTGTGATATAGAAAAGACAACTTGAGGA +CAAGAACAGAGAACCTGAAGTTCCCCTTTATAATCCTGATCTACAACTCCAGGGTGGATA +ATAAGACCTTGTAGGCTGCAAGAGCCTGTCTCTGTCATTATTGTCCAGTGGCTTCACCTG +CTCGGGAGAGCGCCTTCCAGGCCCTAATAGCCTTTTCATCTGATTCAGAACTATTAAGAA +CTGGCTCCTTGAACTCATCTAGTGATGAGTATAGGCTCCTTCTCCTAGAAGCCTCCGCTG +ATTGATCTTTTTTCTTTTCTTTTTTCTTCTCCTTCCTTCTAATCTCTCCCCAGGTATTCT +TACCTGACCTAAACTTTTCCTCGGGTTCAAGACCCGTGGAAAGGCCTGTATACTTATTTT +GTGTACCATATTTTCTCTTTGCTCCTACTCTCTCTCCCCGCTTTACTTCTGATAGATTGT +CCTGAATTTCATCTAGAATCCGCCCTGCCTTAACCACTTGATAACATGTGAAAAGGAACA +AAAGGGCTCCTAACACTAGAAAAAATTTAAGGCCAAACATACCTTGTAAAGCCATTTCCC +ACTTTACTTCTGATAGACTGTCTTGACTTTCCTTAGAAAGTTCAAGACCAGACTTACCTT +GTAAAGCTATTTTCCACTTTACTTCTGATAGACTGTCTTGAATTTCCTTAGAAAGTTCAA +GACCAGACTTACCTCGTAAAGCTATACTTACGGGTTACCGCCGTTCCCCAGCTGAAAAGT +TCTGAATTCACGCAGTTGAATCCTTCTCAACAGTCTGTTTTACGAGAACACTTCATTACC +GTGACCCGCAGTTCTGGTTCCGGAATGAGGGATCTTCCTTGCGCCGGTGATGGTAAACTC +TCGTCCCGAGTTTTTCTTCCCGGGTTTCCTCTTCCCGGATTTTCTCGTCCCGGAATTTCT +CGTCCCGGAATTCGGCACCAATTCTTATTCGCGTTCTCACGCCCGGCCAGGAAAGAACAC +AACAAACCAAAATCTTCTGCGGCAAAACTTTATTGCTTACATCTTCAGGAGCCAGGAGCG +CAAACCCCCAGCCCCAAAAGCGAAAGCCACCCCAATAACGAAACCGAAACCCCTTCCCTA +TTTAGGAGAGTTATCTTTCGCCTAGGACACATCACTCCCTGATTGGCTGCAGCCCATGGC +CGAGCTGACGTTCACGGGAAAGGCAGAGTACAAGTAGTCGTAAAATACCCTTGGCACATG +CGCAGATTATTTGTTTACCACTTAGAACACAGGATGTCAGCGCCATCTTGTGACGGCGAA +TGTGGGGGCGGCTCCCAACACACAAGGGTTAAACATACCAGAAACATATCCATGTTTTAT +CATTATCAAATATTATATATGTACTCTACTTTTACATGATTGACAATGCAGTAAGTTTTT +AAAGTTTTGGTTGGTTAAACAATATGAACAATATGTGGTGGTGAGTCCTACATTCTATAG +CATAATTCAAGGCTGGGGGTTGTGAGCAATTTGGTCACCGTAAATGGTTTCTGAATATAC +AGTAGCCAAAACGTAACTCAAATGTGAGTGGGTGAGAGATCTGAAGTATTTCTTGTAGAA +CTCACATTGTATTACATGACTCCACTGAAGCCTGGGTTCTGAAATGCAACATGGATATTT +CATGTGTTCAGGCTACCATACCACACATAGCCAGCAAACACTTCCTGACATGCCTCTGCT +CAGATTAGAGAATGCCGTGTCTTATGATTTTGCTTGCACTGTGCATGGAAGGGTTTCTGT +TCTTCTAGAAAGATAATGCCTACCATTTTCTAGTATGGACCAAATTTATATCTTTGTGTT +TGAATGTTTGATTTTCAAAAATCTCTGTGTGAGTTGCTCACTTACACTTCATAGAAATGG +TAAATTTTGGCTTGGGGTTAAAACAGAATTTTTACACATTTCCAAAACAACTTGAAATCT +CTGCCATTTTGCACTGTTTTTATATGAAGTAGCATTCTCATCACTGACATATAAAATCAA +AATATCAGTCAACTCTAAAAAAAACTGAAGGTGTTCTATGTCCGACAGTATCAAACATTC +AGTTCAATATTTAATTCATTATATAACAATAAATAAGCAAATCATCCCATTACTCTGCAC +ATTTGCTTTCGTTGTTAATAAGCAATAATATTTTATATAGATCAAAAAATAATGCTGATA +TATTATTAGTAAATATTTAATTTGTGTTTCTATCTTATATACATATTTTCCAGGGTTGTA +AAAATTTCTGGAGCAAAAAGAAGTCACAAATGGGAAAGCTTTAAGAAGCCCCATCAGTGT +CACCACAAACACATGTGCTTTGATATTTTGATGGCCATGAAGTCACTAGATGACAGAAAA +ATTTCAGCTCCACATTATTTGCTTTAATACCAGGGAGCAATCAGTGGATATGAGGGCCCT +CATTGACCAAACTGTTATACAAACATGACTGTGAATGTGAAGGGGGAGGAGGTAGGAAGG +GGGTGAGGGAGGAAAAAAGGAAGAAAAGAGAGGAAGGATTTATTATGTTAATTGCCTCAA +TAGATTACAGAGGTCATGAAACCCCACATCTGCTGCTGGAAGGCTGGTGAACAAGGAAAG +CCAGCCCAAACCCGAGGCCTGGGTACCAGAAGCACAGATTTCCCAAGAGAAGATGGACAG +CCCAGCTCCAACTGAGAGAGTGTTGTCCACCCACACCGATGAGGGGCTTCTTTACTCTGT +CCACCGATTCAAATAATAATGTTCCCAGAAACTCCTTCCCAGATATACCCAGAAACAAAG +TGTATAGATTTCCTGAGCATCAGCTAAACCATTCACATTGTCATGTAAAATGAATAACAT +ATTTTTCTCTTTTAAAAATCATAAGGGGTGTGTGCACTCACTGTGAAGATAGAGTGTGTT +CTCACTGTGAAGATGGAGTGTGCACTCACTGTGGAGATGGAGTGTGCACTCACTGTGGTG +ATACAGTGTGTTCTTACTATGAAGATGGAGTGTGCACTCACTGTGGAGGTAGAGTATGCA +CTCACTGTGGAGATAGAGTGTGTTCTTACTATGAAGATAGAGTGTGTTCTCACTATGAAG +ATGGAGTGTGCACTCACTGTGGAGATGGAGTGTGTTCTTACTATGAAGATGGAGTGTGCA +CTCATTGTGAAGATAGAGTATGTTCTCACTGTGAAGATGGAGTGTGCACTCACTGTGGAG +GTGGAGTGTGCACTCACTGTGGAGGTGGAGTGTGCACTCACTGTGAAGATAGAGTGTGTT +CTCACTATGAAGATGGAGTGTGCACTCACTGTGGATTGGAGTGTGCACTCACTGTGCAGA +TGGATTGGATGCTGTATAGGAATAGTATATTTAACAGAATAGCATGGGTAAGTGTAGCTT +GTAATAAATGGGTAGAGCTGTGAAAACCACACCATTTAGTTCTTTCTCTTTGGCATTTGG +AGTTAGTTATTTTATTTCATTTTCTAAAATAAATATTTAGGGTCCCTTCCTTACTTATCT +GGAGATATCAGAATTCTCCAGAAAGACAGCAGTAGGATAGCTGTATAGGATTAATAGAGG +GAGTTTTTTTCCTTGTAAAGGATTTGGCTCACTCACTTATGGGTGAAGAAACTCAGGGCA +AGCTATCTGCAGGCTGGAGATGCTGACATGTCAATGGCAGGGCTTAGTCCAAGTTCAAAG +GCCTCAGAGTTGTGGAAGCAAATGGTGTATCCTTCAGCTCAAGGCTGAAATCCCAAGGAA +CCCAATCACATCTTATCCTTTAGGTACTGGGTCAGATGTGGTATCTTGGGAAAGACTTTA +CAGGCACAGCCAAAATAATGCTTTTCCAAATAATTGTTATTTAATCCAGTCAAGCGAACA +CCTAATGCTGACCTGCCCAGGAGTTAGGGATTGCCTCTGGCTATAAATAAATTTTGAAAC +TGTTTGGAGCAAACACTGGGAATGAATGTGTTTCTATTATTTCCTTGTCCCCAACTCAAT +TACCTCTTATTCTTAGAACATGCTCAGAGTCCCATAGAACCTCCTGTTATCTACCAAGAC +GAGGACTGGAGTGCCAGCTGCTAGCTGCTGAGTTTTGTATTTCTCAAGTACAAACACTGT +TTAAAGTCCATATTAGCCCCAAATAGGCCCATAGGATGCCCTAGGAGAAATTACTGCTGA +GTTGAGAATTAACCAATAAATAACAAGTTGTAAACACTGATGCCATACAGATATCTGAGA +GAGAATGTGTTCATCACATCTTTTTTCCTTGTATGACTTGTTTAGTTTCTTCATGTTTTA +AATAATGTTGTACTTAAAAATTATCTTGGGATAAAATTTTTTATATAACATGTATAATTT +ATTGGCTCAGTTCCCCTCTAATATTTTAGTATTCAATAAGTAACATTCTCCCTGTAAATT +TTAGTAAAAATGCATATTAAGTAACATCCTCATTTTTTTCTAATTATATTTATTTGCTTT +GCATATCTTTGTGCATGTGTGTCTACAGATATGCATGGAGAGATCAGAGAATTCTAGAGT +CATTTCTTTCCTTTCACCTGTAGGGCCTGGGGATTGAATTGGGGTGATCAGGCCTAGTGG +CAAAGCACTCTTACCCACTGAGCAATCTCACTACCTAATATTAAGTAATTTTTTTAGAAA +CACCAATACTGTCATCCTCTTTCTTATATTAGTAAATATTATAAATGCTAAAGCTGTCTC +AATATCAGGAAGTAAATGAAGTTAAATGCATGCTCTACCTCTGAGCCCCACCCCAGATCT +CCAAAGTATTTTATCTCAGTGGATTGAGGTTATAGAAATGAGGCAGTTGGGAATAACTTC +TGAGTCTGATTTCTAAACCCATTTTAGCTGGTTTTCTCATTAATGTGATAAAAAATCCTG +ACTGAGCAGCTGAGGGGAGGGAAGATCTCTTTTGACTCATCTGAAGATTCAAACCATAAT +ACCACTTAAAATGTATTAAACCAGTTAGATAAGATCATGTTCATAGGTGTCCTTTGAGCC +TGATTCACACCCTACCTCCTGCCCTTTCCCCTCACTCCCTGTTGCCATCAGTCCCCTCTC +TTCACTAAACATTTTCCTTTGACTTCTGTATCATCTATACCTGTGCAGTTTTAGGAATTG +GTATAAAATCTAAGACCCACAAGTCGGAGAAAACATGCAATATGCCTCTTGGACATTGGC +TTGGTTTTTTTCATATGATTATCTCTGGTTGTATCCATTTTCTTGAAATTGAACTAACTT +CATTTTTTTTTTATGGCTGAAAAAAATCCATTCTGTATAATACCACATTTTCTTCATCTA +TTCCACTATTACTTCATACACATTTCTCCAAAGTGCCTATTCTTCATGATTTGAAGAAGG +TACAGTTAGGGATATACTCTGAAAGATACAACCACGGAGAGCCACAATTAAGGAATTCAC +CATTTGTGATTGCATAGCTCAGCCATAATCCCAAGGCCCTTTGCCTCTGGCTTATTTCTA +CCTTTCTGTCTTGAAACTAACACAGGGTGATGAGCTAATGCTGGCCTTGCCTTTGGAGTC +CTGTGTGTACAGCCCGTTGTTCTAACGAAGTCCAGTCCCATCAGCTCCTGTGGAAGGTGA +TAGAACTCTCCACAGTAGTCAATTCAGGAAGTCTTCCTTCTGGTCAACGTTTATGTCCTC +ATTGTGGATCCAGAGCTATGGTGATAAGACCTGCCTGGAGCTTTTGTTCTTTGTTTTGTT +TTGTTTTTGTTTTTGTTTTTTGGCCAGGGTGTCTTTTGTTTGACATCTACAGATACACTG +CATACTCTCCTTTTTTTTTTAATAGCCATATTCCTTGCTTTAAGTAAACAAAGTACATTA +AAGTCAAGATTTATAAAGAGGAAACACTCAGCCAAGTGCTTTATGAATGTCAATTATCAA +CAGTATTCATCCTTTCTCTTATTGTGAGGAGGACCCATGCTGTGCTCCATGTCAGATAAG +GTCAATGTTTGTCTCTTATCTCTTTGAATTTGTTGCCTCCTTTGCTTAGACTTTTATATA +GCAGGATTACTCTCTTATAAGAGTGAAAGACCCACAGCATGAGGACTCCCCCATGTGCTG +ACTCAGGAGAGATGACACCCCCAAATCACTCACGAGAAATGGTCTTGATGCAAACTGCAA +GAGGTTTATTCAGAAAAGACCAGTGCACTGGTGATGACTCATATCCCATGCAGGGGTGAC +AACGAGCTCAAGGGGTAAGGGGTTTATAAAGACACAAAAACCGCAAACACCTGGCATTGG +GCTATAGAAAGGGAAAAACGGCAAACACCTGACATCCTGGAACAATGGGGCTATTTTGGA +CACAGGTCTAGGGGCTTAAATAATTTTTTATGCTCTGTCAGAATCTTTTATTCACCACTT +CTTCTAGTTACTAGTTCTAATATTAGAACTACATTTCAATCTCTTCTTCAAGGTTCTGCA +GAGACTGGCACTGTTGTCTCAGCACCAACAGCTGGACTGCACTAATCCTTTCTCTTACAA +AGGTCACTAACCTATTAAGAATCAGCGGGCCAAATGTTAGCAGCAAAAAGGTCCCACTTT +GATAAGTGGAAATGAGGGTGGTTATTAAAGAGGCCTTCAGCCACGATGTGCCTGGGGGTT +CCATTTTTGGGGTCTGATGTGGGTTGTTACTCTTTTTCTGAATTGTGCCAGCATTGTAGA +TGCAGCTTAAGAGGATCAGCAGTCTTTTCTTGGGGTTGCGCAGGAGCTCATTTCACGTGG +GAGCTGTGGATCCAAGCGGAGCAAATCTCCTGGTTCATAAGCCTCTTTGAGCTGCTCCCA +GGTCGTGTTTCTGACCACTTCTAGGGCTTTCATACGTGCAAACAATGAAGGACTAGGGTT +AAATTCTAACACTCCCCAAGCCTCGGTGAGTGGGGGAGGCCCCCAGTAAAGCATTTCATA +GGGAGTGAGCTTAAGCTTCCCGGGGTGTTCCTGACACGGAACAAGGCGAAGGGAAGGAGA +GCTATCCAGTTATTCCCGCCGGTCTCTATGGCCAATTTGGTTAAGGTCTTTAAGGTTCTA +TTCATCCTCTCTACCTGTCTCTGTCTCTTATAGGCTCTGGGGCCTATAAGCACAATGTAA +TTTCCAATTAATCCCCAGTTGGGTGGCCAGTCCCTGACTTACCTAGGCAACAAAGGCGGG +TCCATTGTCCGACCCTATTACCTTGGGAATCCAGAATCGTAGAAAAATTTCCTCCAGGAT +TTTCTTGACCACGACATTGGCAGTTTCTTTTTTAGTTGGGTAGGTTTCCACCCATCCTGA +AAAGGTATCTATAAAAACTAAAAGATACGTATTACCATATTTAGCTGGTTTTACTTCAGT +AAAATCTATTTCTCAATAGGCTCCAGGACGGTCTCCTCATAGTCGTCTTCCTGGAGGATA +TCTTGAATGTCCTGCATTAGTCATGGCACACAGTACACAGTTTCTGACTACGGCCTCCAC +TACATCAGAGAGTCCGAAAACATAATAGTTGGAAGACTTAACCAAAGTCTGTAGATGCCT +GGCTCCTAGATGGGTTAATTGATGTCACTTTTCCATCTTTAGCTTCTCTCAGGCCATAGG +GATTCTCAAACTTGAAGCCTAATTTATTCATTTGTTAATAGTCTTCTGGGGTGTAATTGA +AGCTAACTTCTAAAGAATGATGGGGGTCTTCAAACTGATTATGCCAGGTTTTCATGGTGA +GGACCATAGGTCCTTGTGCCGCGTTTTTTGGCTTCTTGATCAGCCATCTGATTACCTCTA +GACACAGGGTCTTGGCTCTTTGATGTCCTGGACAGTGTATGACGGCCACTTTCATGTGAA +TAGCCTCAAGGAGACTCAAAATCTCCTCTTTATTTTTAATATCTTTACCTGCCGACGTCA +ATAATCCCCTCTGCCTATAGATGGTGCTGTGGACGTGGGCTGTAGCAAAAGCATACCTAC +TATCGGTGTAGATGTTACCCTCTGGCAGACTGCTGGCCCACACCACATATTTGCCATCTA +CCACCACCGCCCCAGCCATCCTTTTACTGTCCACCAAAAAGCTGCTTCCGTCTGTATACC +AGTTTGGAACGCCTGGCCATGGCTGATCACGCAGATCACTCCGGACCCCTGTTTCTTCAG +CAAGGATGTCAGCACAGCGGTGGATGGTGAGGAGTCTTCAGTCTCAGGTAGGAGGGTAGC +AGGACTGAGGATAGCAGGAAGAGCAAACGTTACTCGCTCAGTCAGCAACAGACTCTGATA +GTGAGTCATTTAGGCATTGGTCATCCATTGGTCTGGAGGCTGGCAGATCATGCTTTCAAG +AGAGTTGGGGGGCCATCACAGTTATTTGCTGTCCCAAAGTTAATAGTCTCTGAATATGTG +GCCTAATTCCACCCCTAGCCTCGTGGCTCATTGGATATTGCCACACCCCTATAGGGGTAG +TATTCATCTTCAGTCCCACAACCACGGGGGTTACTCTGACAGCCATCCCCATGCCCCCGG +TCTTCATCCATGCCCTAGGGAAGGCATTTAGCCAGTCTCTTAGGTCTGGCCCCTCTGCTT +GCTTCGTACATTCATGCAGGCGATACTCATCCTCAAGTTGTAGGGCCAGGATCATGGAGG +CAGGAGATTCCCAACTTACTCTTAACCCTTTTTGCGTGAATCTGATCTGGGCCTTCAGTT +TAGTCAAAAGGTCTCTCTCAAGAATCGTTGTGGGACACTCAGGGATGACTAAGAAAGAGT +AACTCACTTGTCCTTTGTCTAAGTCTACAGTACGTGCAGTGGTCCAAGGGTATTGTTTCT +GGCCTGTGGCTCCAATTACTATGTTGTTTTTTTGTTTGTTTGTTTTTGTTTTTAAGTTTT +TTTCCAATGGTTGTTTCAACACAGAGTGTTCTGCCCTGGGGTCAACTAGAAAGTCCATAG +GGGTCCCCTCCACAGTCAGGGTTACCCTAGGCTCGGGGAGGGGGTCTGAGCCCTGTCTCC +CCTAATCATCATCCTAGAGCCAGGACTTTAGGGGCCTTCCCCTTCTTCTTAGGGCATTCT +CGTGCCCAGTGTCCTTTCTCTTTGCAGTATGCACATTGATCTTTTTCCAAAGTTTTCTGA +ACAGGTCTTCTTCCACCAGGTTTAGATTCCCTGTTGCCCAGGTACCCTGTCCATCTATTT +TCAGATCCACCTCTTCCCTCACACTCTCCTAGTACTGTGGCCAGAATCCTGTTTCTCTCC +TGTCTTCAATCTCTCCTATTTTCCCTTTCTTCTTCCTTGCACTTTTCCCTCTCTTTCTTT +TCTTCCTCAGTCTCTCTCAGGTTAAACACTTTCTCTGCCTCTCTAACTAAATCTTGTAAA +GCCATGGCATGTAACTCTTCCAGTCTGTGTAACTTTCTTTTAATGTCTGATGCTGACTGC +CCTATAAAAGCCATAGCTACTATGGCTTGTTGACCCTTAGAGGTCAGGTCAAAGGGAGTA +TAGCACCTGTAAGCCTCCATTAACCTCTCTAGGAAAACAGACAGGGACTCGGTTGGCCCC +TGCATTACTTCTCTTACCTTTGTCAAATTGGTGGGGCATCTTGCTGCTCACCAGAGCCTG +GCGGTAAACTGTCAACCTCTTCCTACCTTGAGCTATGTTGTTGTCCCAGTCGGGTCTATC +GAGAGGGAACCCCACATTTATCTGTGTTTATCTCATTGGGCAAATTGGTCGGGGCCCCGT +TAATCCCTGGTATGTTCTCCCAGGCCTATAAGAGAATTCTTTCCTTCTTTTCCGTGGTGA +AAAGAACCTGCAAAAGGTGTTGGCAATCATCCTAAGTGGGCTAATGAGAGTCTACCAGGC +TGGTTAGTCTAGCCGGATTTTCTGAAAAAGTAGGATGGTTAGATTTCCGGTTATAGAGAT +CAGATGACAAGAATGGCCAGTACTGAAGAGTCTAGAGAGTGTGAGGGTCTGCAGGTAGCC +CCACTGTGCACAAAGGAAAGGCAGACATAGTGTCCGGAACCTCATCTGCAAAGGGACACT +GTGCGGTGCCAGCTTTGGGTCCCAGCTGCTGGTCCTCTGACTGCTCCGGCCCCAGGGGTG +GCCTCTAGATGTCATGGAGATGCAGGAACCGGAGGGGGCAAGGGATAGGGAGGAAGAGGA +GGAGGTTCTGGCCACTCAGGAGGCCCCTCAATCTCAAGATAGTTCTTGGGGGAAGCTGAA +GGCCAAGGCAAAGGCTCCATTTCGTTTCAGGAGGAACCTTCAGTTTCACTTTTGGTCTGT +GGAGAGCCAGGGCTTGGGAGCCTGGCTTCTGCTGCAGGATCCACGGCTTGACCCATGGGG +GTGGATTCTGGACGAGATCTTGTCACACAGTTACGTAGGGCTGCTAGTCCAGGTGAGACC +CAGGTTCATCCTGAAAGACAATGGCCTTAACTTCAAAGATTACAGTCAAGTCAAAAGTCC +CCTCTGGTGGCCAGCCCACATCAAGTGTTGGCCACTTGGAAGCACAAAATGTCTGCCAAG +GTCCCTGCTTGATTTCCACTGAAAGGTTGTGGACCCTCGACCTAACTTCAGTCCAGTGAT +CTAGTGTCAAACTTAGGGGAGTTGTCACAGTCTGTCCCATTGTCCAAGTCACAAAAAACA +CAAAACAGACACAGGAGATACACACACAAAGACTGACAAATATACAAAACCAATTCAAGG +ATGCAGAAGGTTGGGCTGGTCCTGACCCCATCCCTGTCAGACTCCTGGAGTCCTTCCCCT +CGCTCCGAGTTGTCCCTCAAAGCAGCAGTCAGTGATCCTGACATGTCTGCTGATCACACT +CCGGGTCTCGTCTCTTCTCAGTCTCCCATGAGAAGTTGTGACTGCAAACAGAAATTTCCA +AACTTCACTGGCACACAGAAACAGTTTCAGACAAGAAATCTCACCTTCAAGTGGGTCTTC +CCGATGACACAGATGAGACACAGATAAACAAACCAACACAACAAGCACACTTTCATTTCA +GAAAACAGAAAACAGACACTCAGAACAGAGACACAAGCTGGTACGCACACATTCCAGAGG +GGATCCCCATACCTCCAAGTCGATTCTCAGGTTGAGGGATGGTCGCAATTCCCAGCCAAT +GCACCAAATGAAAGACCCACAGCGTGAGGACTCCCCCATGTTCTGACTCAGGAGAGACGA +CACCCCAAATCACTCATGAGAAACAGTCTTGATTCAAACTGCTAGAGGTTTATTCGGGAA +AGACCAGTGCACTGGGGACGACTCGTTTCCCACTCGGGGGTAGAGGAGTCGACTACAAGC +TCAAGGGGTAAGGGATTTATATAGACACAAAACCCGCAAACACCTGGCAAAAACCGCAAA +CACTTGACATCCTGGAACAATAGGGCTACTTTGGACACAGGTCTAGGGACTTAAATAATT +TTTTATTCTCCGTCAGGATCTTTTAAGAGTAAGCAGCACAAACTATCAAGACAGTCATGT +GGATATCTTAATCTGAAGTTTAGTTTGAAATCTCTACAGGATTGAAGTTAAAATGTACCT +AGACCTGTGTTATCTTTTATTTATAAAACACCCAATTTGAATGATCATAGAGAACCTTCT +CATTATCAATGACAGTCCTAACAATAATTAAAATGGTGGCCAAGATCCAGCCCTGTCAAC +AATTCTATTTTTAAATACATTTCATAGCTTAGAGTAGTATTATATCTGGGGAGAACAGGA +AGCCTTGGACAAAGAGCTCCTGTCTATGCTGCACACTCTCTTACAGTGAGCATCCCGTAT +CTAACAGAAGAGTTGTCCCTATCAGTGAGCTGCTATGAATGCACAGATGCTAACGAGGAA +TTATTACCCAAAGTCTACACTTTATCAGATGTTCTCTTTTACTCTTGCTTCCTTCCCCCC +TTCTTGGGTCTATCTGGGCTTTGTATTTAATTGTCACGTCTCCCCAGGATGCTCTTGGCT +CAGGCAGCTTCTCACGCTTTCCTTGGACTTAATGATCATGATATTTTCAAAGGGACTCTG +CTCATAGACTTTGAAGACTGTCCCTCGGTTGGAATTTGTCTGCTGGTTTCTTCATGCTTA +GACTAGAGTTCCGGGTTTTAGAGAGGAAGGGAACAGAAGCAAAGGGCTGCTCTCAGTACA +AACTACCCCCACACACCTCATCACAGCTGACCAGGACCCGGATCACCTGTTTAAAGCCAT +GGCCCGTCAGACATAGCATGTTTAGTATAACATATTTCTGCCACATATTTAAACAATGAG +AAGTTTGCTTCTGTGCTACTGTCGGAAGCACAAGCTTTGGTTGCAGACTCAGGAACATTG +GGTCAGAGAAGCTTCCCTTTGCACTAGGTTGGGGGTCACTGCTGAGACTCATGTCAAACT +ATGGAGTATGAGTAACTATGTGCCAAGCTGGGAATGGGCCATCTCTATCTCCCTCCCACC +ATGACCCAAGGTTAGGCCACTCTGAGGAAAGGTGGACAGAAAGAATGTAAGGGGTGTGTG +GGGAAGAGAGCTGTGATGTGCTGACTTCAGGACATGGCTACACTGTTGCACACATCAGCT +CACAATGACTGTTGTTACCTGCACAACGTCAAGCCAGCCCAGATTCCAGCATGAATGGGG +AAAGGTCCCCAGGGTCCTACCTTTGGTAGAGGATTTATTAGCAGTAATGACCGCCGAGGG +AAGGACACTCACTCTCCTTGTGGTAACAGCCCTCATAGGCTGCTCATGCCCCTGTGGGTG +GCCACACACCCAGGTGTATGTGGGCAGAATTAATTGGATTCAGGAGGTTTTAATAACAAA +AGCATAGAGATAAAAAGAGGATATAAAGCCAGGAGGGAGATGGGATGGGACCATGAGGGA +CATTTAGAAGGGCATAGGAGTAGATGGATATGATCAATATTTGCTGTATAAATGTATGGG +GCTTTCAAAAAACAAAATACAGTTAAAAAACAGATTGTAATTGAACTAAATATGGCTTTA +GTATTGATTTTAGGTAACAAAAGATGTTATTGACACAAAATGTCTAGAGGTAGCTAAAAT +TGTCTGAATACTTGAAATTATGTCTATGTTAAATTTTAATATTTTAAAAAACATTAATTA +TTAAAACCTGCACCAAAGCTGTCTGTAAGCACTCGGTATCATATACTCAAATGAACCTCA +TACTCTCTCTACTGAAAGACAAAGGCTACTGGCTATAATAATATCTGAATGCTTTTCCTT +GTTGGACCCCTAGATACCCAAGCTAGCATAAAAACCTACATAATGGTTTTGCTTTCCTTT +ATTTATTTATTTATTTATTTATTTTTGCCAGAGTCCCCATTATTTGTATGAAAGAATAGG +GGATGGGAAAATTGCCAAATGTCAGTAAGACAGGTGGTCAGGAAAAAACTTAGAGGCTGT +GTAATCATGCTATGAAATCACATCTGCAGAAAAGTAATTGTTGATAGCTGAGCTTCCATC +AACAAATCCAGATGTTAAACAATGGTGTGCACACAGATAAAGTATACTCACAAGGGTCGA +TCTGAAGTATACTAATGCACACTTATTTTTCACGCAAGCTAAATCACTGAATCTTCTTCC +TCACTCTCTGAGACGCCAGCAATCATTTGTATCCATGAGAAATCAATAAGCACAAAGGAA +TAATCTATGACTAATATTTAAAGAGATATGTCTGGTGATTAATGTTATTTAATCAGTCCA +GGGAGAGATTCTACAGGGGACTATGTTAACCCTCCACAGTATGAGATGATATCTGACATC +GCATCTGCCTGATGAAGTAAGTGGTTAATCAAATCCAGCTTTTAACCAAATCTGTGTGAA +TTAGGAATAAAAATATTCCTACCATATATGAAAAAATCTACTGCATGGGATAGAAAAACC +TCATCTGTTTAGATATTTAAGAGTGGTTTTCTTTCATTGTGACAAAACAAATGTGAGTGC +TCATTCAATAAAATTATTTAGTGAACACCAATGCACAATTGTCTAATATTAAAAATATAG +TAGTAAGAAAAGCAGGAAGAAATTCTTCTCTGAAGCTTATGTTTTAGTTTTCTGGAAGAA +TGTGTGAGTATGAGTGTGAATGTGCATGTATGTGCACACGTTTGTATGTGTGTGTGCATG +TGTTTATGTGTGTCTGTGTATGTATGAGTATGAGTGCCTGTGTATATGTGTATGTGTGTT +CATGTGTGCTTGTGTGTATGTGTGAGCGTGTTTGTACATGTGTGTATGTGTGAATGTGTG +TGCATTGTGAGTTTGTGTGCATTTGAGTATGTGCATGTGTGAGAGTATGTGCATTTGTGT +ATGTGCTTGTGTGAGAGTGTGTGCCTGTGAATATGCATATGTGTGTGTGAGTATGCATCT +GTGTGCACACATGTGTGTCTGTGTGAATGTGTGTGCATGCATGTATGTGTGAGTGTGTCC +GTGTATGTATGTGAGTGTGTGTGCCTGTGTATATGTGTATCTGTGAGTGTGTGTGCATGT +GTATGTATGAATGTGTATGTGCATGTGTATGTGTGTGTGTAAAGATAGAGACAAGAAATA +AACACACAGAAAAAATGGCAGGTGGCAAACAGTTTAACAAAATAGGTCAGAAATTTAGGA +AAAGCAGAAAAGGGGGTGGGAGTGGGAGCCTCCAGGAAGGTCTCCCTGAGGATCTGACTC +TTTTTTTTTTCTTTCCATTTTTTATTAGGTATTTAGCTCATTTACATTTCCAATGCTATA +CCAAAAGTCCCCCATACCCACCCACCCCCACTCCCCTACCCACCCACTCCCCCTTTTTGG +CCCTGGCGTTCCCCTGTTCTGGGGCATATAAAGTTTGTGTGTCCAATGGGCCTCTCTTTC +CAGTGATGGCCGACTAGGCAATCTTTTGATACATATGCAGCTAGAGTCAAGAGCTCCGGG +GTACTGGTTAGTTCATAATGTTGATCCACCTATAGGGTTGCAGATCCCTTTAGCTCCTTG +GGTACTTTCTCTAGCTCCTCCATTGGGAGCCCTGTGATCCATCCATTAGCTGACTGTGGG +CATCCACTTCTGTGTTTGCTAGGCCCCGGCATAGTCTCACAAGAGACAGCTACATCTGGG +TCCTTTCGATAAAATCTTGCTAGTGTATGCAATGGTGTCAGCGTTTGGATGCTGATTATG +GGGTGGATCCCTGGATAAGGCAGTCTCTACATGGTCCATCCATTCATCTCAGCTCCAAAC +TTTGTCTCTGTAACTCCTTCCAAGGGTGTTTTGTTCCCACTTCTAAGGAGGGGCATAGTG +TCCACACTTCAGTCTTCATTTTTCTTGAGTTTCATGTGTTTAGGAAATTGTATCTTATAT +CTTGGGTATCCTAGGTTTTGGGCTAATATCCACTTATCAGTGAGTACATATTGTGTGAGT +TCCTTTGTGAATGTGTTACCTCACTCAGGATGATGCCCTCCAGGTCTATCCATTTGGCTA +GGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCCATTGTGTAGATGTACC +ACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTGGGTTCTTTCCAGCTTCTGGCTA +TTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTCTTACCAGTTGGGGCAT +CTTCTGGATATATGCCCAGGAGAGGTATTGCTGGATCCTCCGGTAGTACTATGTCCAATT +TTCTGAGGAACCGCCAGACGGATTTCCAGAGTGGTTGTACAAGCCTGCAATCCCACCAAC +AATGGAGGAGTGTTCCTCTTTCTCCACATCCTCGCCAGCATCTGCTGTCACCTGAATTTT +TGATCTTAGCCATTCTGACTTGTGTGAGGTGGAATCTCAGGGTTGTTTTGATTTGCATTT +CCCTGATGATTAAGGATGTTGAACATTTTTTCAGGTGCTTCTCTGCCATTCGGTATTCCT +CAGGTGAGAATTCTTTGTTCAGTTCTGAGCCCCATTTTTTAATGGGGTTATTTGATTTTC +TGAAGTCCACCTTCTTGAGTTCTTTATATATGTTGGATATTAGTACCCTATCTGATTTAG +GATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGTCTCTTTGTCTTATTGACGGTGTCTT +TTGCCTTGCAGAAACTTTGGAGTTTCATTAGGTCCCATTTGTCAATTCTCGATCTTACAG +CACAAGCCATTGCTGTTCTGTTCAGGAATTTTTCCCCTGTGCCCATATCTACAAGGCTTT +TCCCCACTTTCTCCTCTATAAGTTTCAGTGTCTCTGGTTTTATGTGAAGTTCTTTGATCC +ATTTAGACTTGACCTTAGTACAAGGAGATAAGTATGGATCGATTCGCATTCTTCTACATG +ATAACAACCAGTTGTGCCAGCACCATTTGTTGAAAATGCTGTCTTTCTTCCACTGGATGG +TTTTAGCTCCCTTGTCGAAGATCAAGTGACCATAGGTGTGTGGGTTCATTTCTGGGTCTT +CAATTCTATTCCATTGGTCTACTTGTCTGTCTCTATACCAGTACCATGCAGTTTTTACCA +CAATTGCTCTGTAGTAAAGCTTTAGGTCAGGCATGGTGATTCCACCAGAGGTTCTTTTAT +CCTTGAGAAGAGTTTTTGCTATCCTAGGTTTTTTGTTATTCCAAATGAATTTGGAAATTG +CTCCTTCTAATTCGTTGAAGAATTGAGTTGGAATTTTGATGGGGATTGCATTGAATCTGT +AGATTGCTTTTGGCAAGATAGCCATTTTTACAATATTGATCCTGCCAATCCATGAGCATG +GGAGATCTTTCCATCTTCTGAGATCTTCTTTAATTTCTTTCTTCAGAGACTTGAAGTTTT +TATCATACAGATCTTTCACTTCCTTAGTTAGAGTCACGCCGAGATATTTTATATTATTTG +TGACTATTGAGAAGGATCTGACTCTTGAGCAGCATGAGGGGGAAGTAATGAAATGAGCCC +CGTGGATACCTGGGAAAAGGTTTGCCCAGGAAATAAGAGAGTGCTCTATGTTCAGGGAAT +GCCAAGGATCTCCTGCAGCTCCAGAGGTGGAGGGAAAGAACAGGAGGAGTGAAGCCCACT +GGTGGAGCTGGCAGACCATGCAATAAGGGCTTCGGGGGCATTCAAGCATAACTATGAGAT +TCGACCTAAGTTCTGAAAGGTCACCCCAGTGCCCTTCTGGATTATGCTTAGATGGCCACG +GCAGTGATCCCTGTGAGAGTGGATGGCTGCAGAAAGCAGAGGGCAGATGGTAAGATTCTG +TTGGCATCATGAAGGGCGGACTCTGGAGGAGTTGGTTTGGCATAAAGGTGGGATGTGAGT +TTATTTCTGGCACCGGAAACAAGGAATGCCAGTTACCTTTTCATTGTGCATCAAAATACC +CAAGAAAGGCATGTGTATGGACAGGCGTCAGTCTGTGGTCAGCTGGCTCAAGGGCTTTGG +GCCCGTGCTAATGCAGAACATCTTAGAAGGGAGGGCATGGTGAGCCAGCGCTGCTTCCCT +CGTGATCGCCAAGGAGAAGAGAGGGAGGAGAGGAAAAGAAGAGGGATGAGAGAGAAATAA +GGGGGAGGGGAGCAAGATATAGTCTACACAGGCACTTGCCCAGGGGCCTCCTCCTGTAGT +TAGGTTCCACCTCCTAAGATTCCAGCAGCCCTTCAGGTTATCAACTCATGGTCTAGCCTA +TCTGTTAAGGTCAGACCTAGTTACTTCGTCAAAGCCCAATCTCTGAACACAAATGCATTG +TGGACTAAGGTTTAAGGTAAAAAGTCTTTGGGTTACATATCAGATCCAAGCCAGAATGGG +GAGAGAGGGGCTTTCATGGAATGATTTTATAGATATTTCTATTGTTGTATATGTAATGAG +CAGAAAATAAATGAGGCTTTATAAGGATCACTGTTGGGAAACTATAATTATAGAATAAGA +GCTAAAGTGCCCAGTTTTAAAGCTACCAAAGAGAATAAAGCTATAAAGAGAAATGGCTGG +TCAAAAGCTACAACACAAGGGGCTGGAGAGATGGCTCAGTGGTTAAGAGCACTGACTGCT +CTTCCTAAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCATAACTATCCATAA +TGAAATCTGATGCCCTCTTCTGGTGTGTCTGAAGACAGCTACAGTGTGTTACATATAACA +ATAAATAAATCTTTAATTAAAAAAAGAGATACAACACAAGAATCAGTCTGATACTTGGTT +AAATTTATTAGGCATCTAAAAATATAATAAAAACACTTCTAGTTTACAACAGCCATAAAA +TTGAGTTACCTGTTAATTAAACTTGTGTGGAGGCATATAATACATATCGAAAAATTCCAC +AATTTTTAATGTGGATAAAACCTTAGATATATATAGAAATATGTCGTACCCCAGGACAGG +AAGATAAAATGGGAAAGGCAATTGTTTGTGGCTTAATCGGTAGCTTTAATAGAACTTCAC +TTAAAATACCTATGATGCCATTGACATTTGTAAAATTTAAAATATTTAATTCTATAATAT +GCTTGGAAAGATAGACAAGAATATTAGAGGACTAATGAAAACAACAATAATTATCTCACA +AAATAGAGTGTTTTTATAGCAACAATAATTGAACCAGTGAAACATTGCATTAGGAGAAAC +ATTGGCCATTGAAATAAATGGGCAGTGAATTACTTACTTTAAGAATATAAAAAAAGACAT +ATATAGCAAGTGAAAACAATATAATTACAAAGAACATAATTATTTTCTTCATATGGCTGG +TAATAACTTTATTCTATTATTACTAAAGGAAATTTTACCTGAATGAGCTGTAATAAACAT +TAATCCAAAACTGGGCGTGGTGGTGCACGCCTTTAATCCCAGCACTGGAAGGCAGAGGCA +GGCGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAGTGAATTCCAGGACAGCCAGGA +CTATACAGAGAAACCCTGTCTCAAAAACAAAAACAAAAACAAAAACAAAAACAAAAATTA +ACCCAAAAGAGGTAGTGTGGTTCTTTTTAACTGAATAAGGAGCTGGCTGAGATGGTTGAA +GTTATAAAGAAAAGGTGGGCGTGACGTTGTGTTGGATGATTTTTTTGTTGTTGTTTTTTG +TTTGTTTGTTTGTTTGTTTGTTTGTTTTTCAAGACAGGGTTTCTCTGTGTATCACAGGGT +TTCTCTGTGTATCCCTGGCTCTCATGGAGCAACCAGCTCTGGCGTGTTGGATCATCTTGA +TTGTCCACCTGACAGGGTTTAAAATCATCTAAGAGACCCGCCTCTGGACATGCCTATGAA +AGTGTTCCCAGAGAGGCTTTTTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTG +TTGTTGTTTTGGGTTTTTCAAGACAGGGTTTCTCTGTATAGCCCTGGAACTCACTTTGTA +GACCAGGCTGGCCTCGAACTCAGAAATCCGCCTGCCTCTGCCTCACTAGTGCTGGGATTA +AAGGCGTTCACAACCACGCCTGGCTCCCAGAGAGGCTTAACTGAAGAAGGAAACCCCTTC +TAAATGTGGGTGGCATCATCTCACAGGCTGGAGGCCGAGCAGATGGCAGTAGTGAGCTTA +GCAGTCCTCTCTGCACCCTGCCTGTAGGTGCTTTCCTACACTCCAGCTGCCAACGGTAGA +GCTTAGTCATGCACCACCATGTCATTCCTGCCTTGGTGGAACATACGCTCCTTGTGCAGA +TCTTTTATTCCTCTTTCTTTTCTTTTTACTGATTATCTATGATGTACTATAAAGTATGCC +TTGGGCTCTCCTGTGTATAAGCGCCATTTTCAGAAAAACAACAACAAAAAACCAACAACA +ACACCTTCCCTCATTTGCTTTGTCTTATGTTTTCTCCCAGCAATGAGTAAAGGAAATAGG +GAAGATTCTCCAATACTTTTGAAAGATATGCGCAGATGTCATAAAGATAAAATATTAGCA +AATAAAATAGTTTGTTTTGAGTAATTGCAGGAGGTCCAAGCAGCATATTAATAACCCTAC +TAAGTGTTGCTTAGGGTCTCTGCTCATTTTCAAATCTATTAATATAATGGGAAGGGGATT +TATTGTAAAAATGGTATGAAGAACTCATAAAAGCTCTAAAATTACCAAGTCTCCAACAGA +CAAATATGCATACACTTATAAGCCCACAAAAGAAGAAATACTCAGCATTATTTATTTTTT +AAATGCATGGAAATTAAGTTGATGTCTCCAGTAAGTGGCAAACCCCAGCCCACGAGAAGT +TGATGTATCTTTCAAAACAGGTGCATCATGAGGAAGAAGTGGCAGCCTGAGAGAACTGAA +GGAGTCTTCAGTAGGGAAATACTTTAGGTATCATTATAATGTCTTAGCTTTATATGAAGA +AACTGGAAGGAGAAGGAAGAGAAGATAAAATCTTAGCAAATAAATAAAATGTTTTGTAGA +CAAGAGCCAGGCCACACAGGCACACTAGGGGACCACTTCCTCTCAAGTAGATATCGTTCC +CTGAATTTCTATTACTTTCCAATAGCTCATCAGAAGATGAACTCACGGACTAGCTCATTG +ATACAGTCAGACCCAGTCACTTACCCAAAGCCCAAACTCTGAACAGTGACTAAATTTTAC +ATTTTAATATGAAAATATATTAGGCAAAGACACATGCATCCTATAAAAAGATAAATTGTT +TACAAGCACCTGAAATAGCAAACAACGAGTAAAAACCACATAGATGTTCAGTCATGGGAG +AATTCTCAACAATTGTGGAGTTTAACAAAATCTGATGTGTGAGTAGAATCCTCGTTTGTT +TTCTAGAACTCCAAAGTAAGAAAATGTGACATATGTATCACATAAGAACTATTAGGAACA +ATAGCCAAACTAAAATTATCATCACAGTCCAGATATAGAAAAATGTCGACCTAAAGATGG +AAGATGTCATTAAGAGAAGCACTTGAGTCTAAGTGGAGGAATCAGAATGTAATTTGGTGT +AAAATTTCCAAAGGCAACATTAAAAAATTAATGTAGGGCCTTGGAAGATGGCTCAGTTGG +TAAAATGTTTGACATGCAAATGTGATGGCCTCTCAGGAGGAGACTTAGGGTGTGAGCTCA +GGCTTGGCTGTAGCAAGACAGGGCCAGGCTCTGAGCCAAAACCTCTGAGATGGCAGTAGA +GGGCTCAGGGAGACCTGTCCAAACTCAGGCTTGTTCAGGACAGCTGAGTCTTTCATAGTC +AGCTTCTCTTGGGTCTCCATACCTCCGAGCTACATCTTGTTGGCTGCTTCTGTATCCACA +CCTGAGCACTGCATTCCTGCAACTCACAGCCAATAGTCCAACATGGTAAAGTCAGCAGGA +GGGCTTGGGCCAACATTCTGGGCTCTGGTTACCATTCTGAAAGGTTCCCCATAGCCTCAT +CTTTTGAAGGCACAGTCTCCAGCCTGTGGTGCCATTTTGAAGGCTTTCAAGAGATGAGGG +TGTGGGGGACATTTGAAAATGGTGAATACGTAGGCAGAAGAGATGGGGCAGAAACATGCA +GGGGACTCTACCAAGATCCAGTTTTTGAAGGAAGGTTCCTCCATCAGATCTTTAAAAATA +TCACTTTATCAGCTTCTGGTGATTAACCTTAAGCCTGGACCTCTTCTTCCTTCAACATCC +AGGGCTATGATGTACCTCCTCCCTAAGTAAAGGCTTCCTTCTTATTCACACAATCAACTA +CTTCTAAAATTAAAATCTCAAAATGATATTTTGTTATTTATTAAATATTTTTCAAGTTTA +AGAAAATGAAAACACTATTATTTTTGCATATGTTTATATGTCTGCATGTGTCTGTATACA +TGTTTATCTTAGTGAACTTACTGCTGTGAAGAGACACCATGACTCTTATAAAGACAACAT +TTAGTTGGGGTTGGCTTACAGGCTACTGAACTGAGAGACTCAGTCCAGTGTCATCAAGAC +AGAAGCATGACAACATCCAGGCAGGCATGATGCAGGAGGAGCTGAGAGTTCTACATCTTC +ATCTGGAGGCTATTAGTAGAATACTCACTTCCAGCCCACACCCACAGTGACAAACCTGCT +CCACGGAGGCCACACTTACTCTAGCAAGGCCACACCTCTAAATAGTACCAGTCCCTGGGC +CAAGCATTTACAAACCATCACATTCCACTCCCTGGACCCCATAGGCTTGTTTAAACACAT +GAGTCTATGGGGGCCATACCTAAACATAGCATAATGCAAAATACAATTAGTTCAACTTCA +AAACTCCCAAAGTCTATAGTAGTCTCAACAATGTTAAAAATCCAAAGCTCAAAGTTTCTT +CTGAGATTCATCCAATCACTTAACTGTAATCTCCAAAGCAAGTCAGGAAACCAGCTGGGC +AAACTCCAAACTCTGCATCTCCATGGATGATGTCAAATTGGTCTTCAGATCTCTCACTCA +TTTTTCATCTTTGTTGAATGCAACAGGCATCTTTCTTCTGGGCTGGTTCCACTCCCTATT +AGCAGCTTTCTTCAGCAGATAGTCCTGGCTTCTTGAGCATCTTGGAGTCCCCAAGGCAAC +TTGAGTGTTACAGCTTCTGTTTTCAATGTCTGGGATCGACACATTATCTTCTGGGCTCCT +CCAAAGGGCTGGTGTCACTTCTTCAACTCTGCCCTCTGTAGCACTCTAAGCTCAGGTTGA +TCCACTCCACTGTTGCTGCTGTTCTTGGTGATTATCCCATGATACTGGCATCTCTAATAT +TTTGGTGTCTTCTGCTGCAACTAAGCTTCACCAATAGCCTCTCACAGGCTTTCTTCATGG +TGCCAGGCCTCAAATCCTTTGCATGACACTTTCAGTCCTGGGCCATCAACTGCAACTGAG +GCTGCACCTTCATCAATGCCCTCCATGGCCTCTCACAGTGCCAAGCCTCAGCTGTTCTCC +ATCACTCCTTCATGCCTTCAAAACCAGTACCACCTGGGTGAGTCTTAGATATTACCAAGC +ACAGTTTTAGCAAGAGTTACAACCTTGGCTATCCCTGGAACACAGCTTCTTTGTGCTCTC +AGAAAACAATTCCCAGAAGATTTCACCTCAGTGATGCTGGTCTCCTCTTAATCACCACTA +ATTTCTTAGCTCCAGCTAATCAGCATCGATTGTTCCAGTAGTCCCTTCTATTTTTCACTC +TAAAGCCAGAGCTACATGGCCAAAGCTGCTATGTTCTGCCGTTTTCTGGGGCTGGAACAT +CCCCCCCCCCCCCCCGTGCCTTATTCTATTATCAGCTTTCTGTTTTCTGATTCTCTCTCT +GCCTAGGTTTGGCTTTCCTGGAATTTTCTCTGAGGATTGACCTTGAACTCAGAGATCTGC +ATGGCTCTGTCTCCTGTAATTCTGGGATTAAAGGTGTGTACCACCATGCCTGGATCTAAA +CTTAGCTGGGCTGGATCTTGCCCCCAAATCCCTTAATCTGTTATATCCTAGAATATCAGA +TTAAGTTCCATTTCACTTCCTGGTGCCCCTTTAATACTTGAACCATATATTTCATATTTT +TTCCTTTCTAAGCTTGCTACATTTGTTCAAAATGCTCGCCATGAGACCTAGCTAGGGAAC +AAAGTTTCCGCTGGACTTTTTTGAGACTTCCTTTGTCAATGCAATTAATCTGAGTCTCTT +CACCTTAGCCTCAGGAAGACTCTTCAGACAAGGGCTACAAGACTATTGTAGCCATATTCT +TGACCCAAATACCACAAAAACAGTTTCTAGGCCACATATTGAAATGCTCCACTGAAACCT +CTTGGGCCAGCTCTGCAGAATTCAATTCACTCTCAGTAACAAAGTCTTCCATATTCCTAC +TAGGATGGCCCATTAAGCCCCACTTTAAGCATTCCACTGCTTTCCAAATTCAAAGTCCCA +AAATCCACATTCTTCCAAACAAAAGCATGGCCAGACCTATCACAGCAATACCCCAGTCCC +TAGTACCAACTTCTGTCTTTGGGTTTTACTGCAGTGAACAGACACCATGACCAAGGCGAC +TCTTATAAAGACAACATTTAGTTAGGGCTGGCTTACAGGTTCAGAGATTCAGTCCAGTAT +CATCAAGTCCGGAGCATGAATGTCCAGGTAAGCATGGTGCAGGCTGAGATGAGAGTTCTA +CATCTTCATCTGAAGGCTGCTAGCAGAACACTCACTTCCAGGCAGCTAGGGTGATGGTAT +TAAGCCCACACCCACAGTGACACACCTGCTCCAACAAGAGCATAGCTCTAAATTGTACCA +CTCCCTGGGACAAGCATATAGAAGCCATCACAATGTTCATTTGCATATGAGTGTATATAT +GAGAGATAGAGACAGACAGACAGACCACTCACATGCATAGAGGCTGGAGGGTAAACAGCA +GGTGTTTTTTTTTTTTTCCAGTTACTTTCCACTTTATTTACTGAGACAGTGTGATGGTTT +GTATATGCTTGGTGCAGGGTGTGGTACTATTAGGAGGTTTGGCCTTGTTTGAGTAGGTGT +GTCACTGTGGGCATGGGCTTAAGACCCTTATTCTAGCTGCCTGGAAGTATGTCTTCTCTT +AGAGGTCTACAGAAGAAGATGTAGGCCTCTCATCTCCTCCTGCATGCACCATGCCTGCCT +GGATGCTGCCATGTTTCCACCCTGATGGTACTGGACTGAATCTCTGAACCTGTAAGCTAG +CCCCAATTAAATGTTTTCCTTATAAGAGTTGACTTGGTCATGGTGTCTGTTCTCAGCAGT +AAAACCCATACTGACATAGAAATTGGTACCAGGAGTGTGGTATTCCTGTGACAGCCTGAC +CATGTTTTTGTGAGAACTGTGGAAAGACTTTGGAACTTTGGTCTAGAAGAGCCATTGGGT +GTTCAGAGCTCTGTGGGATGTTCTATAGGAGTCTGGAAGATAATAGAACACTGCAAATGA +TGGGGGCCTGGCTTGTAAAATTTCAGAGGGAAGATTAAAGATTTTTATCAGGGTTATTGT +TATTTTGAGTGTGGCGATTCTGTAGTTTTGGTTAGCTGTGGCTGAAGAATCAGCTGTGCT +TAACAAAATACCAGAACTACTAAAGAAAAACCTTTATATTAGTGGGATGATTGATGCTGG +TTAGCTGGAGGTAAGAAATTAGCAGTGATTAAGAAGAAACTGGCATCACTAAGGTGAAAT +CTGGGAAGTATTTCCTGAAAGCACAAAGAAGCTGTGTTCCATAGGCAGCCATGGTTGTAC +CTTATGTTAGCAGCCAGACTTGGTAATATATAAGAGTGACCCAGGTGGTACTGTTTTTGA +AACATGAAGGGATAGCTATTGATGCTTGGCACTGTGAGAGGCCAGGAGAGGTCACTGGTG +AAGGTGCAGCCACAGTGGCAGTTAAAGGCCCAGGACTGAAGGGCTCATGAGGCTTGGCAC +CGTGAAAAGACCCCGTGAGAGGCTATTTGTGAAAGTACAGCCCAGTTGCAGCAGCAGTTC +CAGCATTTTGGAGATGTCAGTACCATGAGATGACCACCAAGAACAGCAGCAGCCATGGAG +TACAGGCAGCTAGAGCCTAGAAGACAAGCTATGTGACTCAAGCCCTTGGTGGAGCCCAGA +AGATGGCGAGTGGATCCCAGACACTAGATGGTTAGAGTTTGATTTTGCTTTTATTTGATT +ATGACTGTGCCCTGATATTTTTCCCCCTTGAAGTAAGAAAGTATTTTAGTGGAGCCCAAA +GTTAAGAGACTTTGAATTGTAAAAGACTTCAAATTTCAAAAGAGATTGAATATTTTAAAG +GGATTGAAATTTTAATATGTTTGAATTTGTAAAGACTGTGAGACTTTTAAAACTATTTAG +ATCTTGGGGATGAATAAGAAAATAAAGGCTGAGGCCTAATAGTGAAGTGTTTATGTGTCA +AGTTGACAAGAGGTCAGTTGTATTGGCTAGTTTTGTGTGTCAACTCGACACAAGCTGGAG +TTATCACAGAGAAAGGAGCCTTCCTTGAGGAAATGCCTCCATGAGATCCAGCTATAAGGC +ATTTTCTCAATTAGTGATCAATGAGGAAGGGCCCAGCCCATTATGGGTGGTGCCATCCCT +GGGCTGGTGGTCCTGGGTTCTATAAGAAAGCAAGCTGAGCAAGCCAGGGGAAGCAATGCA +GTAAGCAGCACTCCTCCATGGCCTCTGCATTAACTTCTGCCTCCAAGTTCCTGCCCTGTG +TGAGTTCCAGTCCTGACTTCCTTCAGTGATGAACAGCAATGTGGAAATGTAAGCTGAATA +AATCCTTTCCTCCCCAACTAGCTTCTTGGTCATGATGTTTTATGCAGGAATAGAAACCCT +GACTCAGACCCACAAGGTCTCTACATTAAACCCAGAGCTTGACAATTTGGTTAGTGTAGC +TAACCAGCTTGCCTCAAGGAAAGGATGTCCCAGCTCCATCTCCTAAACACCAGGACTGTT +GGAGCTGTGCCAAATCCATCTGAAATTTGCATGGGTTTTGGAGATCCAAACTCTATTTCA +TGTGTGGAGGAGGGTAAGCACTTTCTCTGTACCCCTCCCCCGCCTTGTGTTCTCATCCAT +AAGCTTTAGGTGTTTAATGATTAGGACTGTAATACACGTTGAACTAAAGGTTGTTCCAAG +GTTGGACTTCCACAGATTGAAGCCTAGGCCTCTTTATAAATATCCTATTTTTCCAGAACC +TGCTGTTAGAATAGCCTTTCTCCATTGTCTTGGCATCTTTGTTTAAATGACCTGTTATGT +TTGTGTGGATGTCTGTCTGAACCCAGTCCAGGTTTGTTAAGCTATTTGTCTACCTAAGAC +TGTAATAAACCTTGAAATTATATATTATTTTCCAATCTTTCCTTTCCAGCTGTTTTGACT +ATTCTGTCCCTGCCAGTTCCATGTGAACTTAGAATCCATCTGTCACTGTCCTCAAGCAGC +CAGGGTAGAGGCTGAGAGCATTCTGTCAATTCCAGAGATCTATTTGGTGACTATTGACCC +CAGATTCATACTGAGTTTTAGTCTTTAAATGTTTATTCAAATCTTTATTTTCATTGGTAA +GATGTTTTAGCAGAGTTCAGAATCCCTTTTCTTCAATGATCTCTCAAAGAATTAATATGA +AATTAGTCCTACTTCTTCCTAAGTAGAATTCACTGCTGAAACCATTGAGACTGGAGATTT +TTTTTCCTAATCTCCAGTGCCTTTGGTTAATTTCATTTGTTTGTATTTTGTTTTCATTCC +TTTTTATTTTTCTTTATTCATTTTACATCCTGCTTACTGTGCCTCCTCCTGGTTATCCCT +TCCCACAATTCTTCCTCCCATTCCACCTCCTTTTCCTCTGAGAGAGTGGAGCCCCTGATC +CTGGGTGTCCCTCCACCCTGGCACATCAAGTCTCTATGGGGCTAGGCATATCCTCTCGCA +CTGAGGCCAGAAAGGCAATCCAGCTAGAAGAACATATCCCAGGCAATAGCTTTTGGGATA +GGCCCCACTCCAGTTGTTCAGGACCCACATCTGCTACATATGTGTGTGTGGGGGGGGGGG +GGAAGCTGAGTCCAGCATGTGTATATGCTCTTTGGTTGGTGGTTCAGTCTCTGAGAGCCC +CAAGGGTTCTGGTTAGTTGACTCTGTTAGTCTTCCTGTTAAATTCCTATCTCTTTTGGGG +CTGAAATAATTCCTGTTAAATTCCTATCTCTTTGGGGGCTGAAACTCTTCTATAAAAGTC +CCCAAGCTCTATCTAATGTTTGGCTGTGGGTGTCTGTGTCTGACTGAGTCAGCCTCTGGG +TGGAGCCTCTTAGAGAACAGCCATGCTGCCAGTCAGCAATTGGTACTTGCCCATGGGTGA +GGTCTGAAGTTGGGCTAGTTATTGGTTGTCCATTCCCTCAGTTTCTGCTCCACCCCCCAT +CCCTACATTTCTTGTAGACAGGATAAATTTTGGGTCTAACATTTGTGGGGGTGGGGGGTA +GATTTGCATCTCTATTGTTCCACTGGAATTCCTGCTTGATTAAAGGAGGTGGCCTCTTCA +GGTTCATATCCCCAATGTAGTGAATCACAGCTAGGATCACCCCTTTGATTCTAGGTCACC +TCCATGTTATGTCTTTGAGATGTCCCCTACCTTCTCACCCTAGTCAGTTGCAGGTTTCCA +TCCATTTTCATGGCCATCTGGCCATTTCTCTTGCCTCCTAACCTGACCCTGAATCCCCCA +TTCCCCTCCCCAGCCCTGATCCAACCCAGTTCCCTCCCTCAATCTGTCTTCTATGACTAT +TTTATTCCCCCTTATAAGTGGGATTTAAGCATCCTTGCTTGGCCCTTCCTCCTTGTTTAT +CTTCCTTGAGTCTGTGGAGTGTAGCATGGGTATCTTGTATTTTATGGCTAGCATTTACAT +ATGAGTACATACCTTACATGTCCTTTTTAGTCCGGGTTACCTCATTCAGGATGGCATTAT +CAACTTCCATTCATTTGCCTGCAAAATTCATGATGCCTTTGTTTTTAATAGCTGAGTAGT +ATTCCATTGTGTAGGTGTACCACATTTTCTCTATCTATTTTGCACTTGAGGAACATCTAG +GCTGTTTCCAGTTTCTAGCTGTTATGAATAAAGCTGCTATGAACATGGTTGGGCAAGTGG +CTTTGTGAGATGGTGGAGCATCTTTTGGGTATATGCTCAGGAGCGGTATAGCTGGATTTG +AAGTAGAACTATTCCCAGTTTTCTGAGAAAGAGCCAAATTGATTTCCAAAGTGGTTGTAT +GTGGGAAGCCACATGTGCCATTGCAGAGTGGCACTGACTACTGCTGGCCACCACGCATAA +GTTTGGACAAACAACCAATGTGTACATATGCAGTAAAGTTTTTTGCAAAGACACTGCCTG +GCCCAGGCATGATAATGACGCTTTGAGAGTATAACCAATCAGATGTGAGACATGCAAATG +AGGTATGATAATGAGGCTCTGTGAGGTACAGAGAAAGAGTAGCCAATCAGATGAGGAACA +TGCAAATGAGGCGTAGTGCATAACCAATCCGGGTGTGAGACACGCCTCTCCTAGGCCTAT +GTAAGCAGCACCAGTTCTGGGCTCGGGGTCTTTTCGCCTCTGCAATCAAGCTCTCCCAAT +AAACGTGTGCAGAAGGATCCTGTTACAGCGTCGTTCTTGCTGGTCAAGTCCAGCGCACGC +AAGAGTTGTACAAGTTTGCAATCCCACCAACAATGGAGGAGTGTTCTCCTTGCTTCACAT +CCTCATTAGCATGTGCTGTCACTTGAGTCTTTGATCTTAGCCATTGTGACCAGTGTAATA +TGAAATCTCAGAGTCATTTTGATTTGCAGTTCCCTGATGGCTAAAGGCTTTGATGATTTA +AGTGCTTCTTGGACATTCGAAATTCCTCTGTTGAGAATTATCTGTTTACCTCTGTACCCA +ATTTTTAAATTAGGTTATTTGAGATGTTAGTGTCAGATTTCTTGAGTTCTTTATAAATTT +TGAATATTAGCCCTATGTCAGATGTATGAAGAAGATATGTATGGTGAAGATCCTTTCCCA +ATCTGTAGGCTGCTGCTTTGTCCTGTGTCCTTTGCCTTACAGAAACCTTTTAGTTTCATG +AGGTCCCATTTATCAATGGTTGATCCTAAAGTCAGAGCAATTGGTGTTCTGTTCAGAAAG +TTGTCTCTTGTACCAATGAGTTCAAGGCTATTCCCCACTTTTTCTTCTATTAGATTTAAT +GTATCCAGTTTTATGTTGAAGTCTTTGATCCACCTGGACTTGAGTTTTGTGCAGGGTGAT +AGATATGGACCTATTTGCATTGTTCTACATGCAGACATCCAGTTAATCAAGCACCATTTG +TTGAAGGTGATTTCTGTTTTCCATTGTATGGTTTTGCCTTCTTTGTCGAAAATCAAGTTC +CATAGGTGTGTGGGTTTATTTCAGGGTCTTTGATTTGATTCCATTGATCTATCTGTTCCA +ATACCAATACCATGTTGGTTTTATTACTATTGCTCTGTCGTATAGCCTGAGGTCAGGAAT +GGTGACACCTTGAAAGTTCTTCTATTGTTCAGGATTGGTTTTGCTATCCTGGATTTTTTA +TTTTCCATATGAAATTGAGAATTGTTTTGTCAAAGCCTGTAAAGAATTGTCTTGGAATTT +TGATAGGAATTACAATGAATCTGTAGATTGCTTTTGGCAAGATGGCTATTTTCACTGTCA +ATCCTACTGATCCATTAACATTTTAGATCTTTCAATCTTTTGATACTTTCCTCAATTTCT +TTCTTCAGTGACTTGAAGTTCTTGACATACAGGTCTTTCTTTTGCTTGGTTAGAGTTACA +CCAAGGTATTTTGTATTATTTGTGGATATTGTAAGGAGTATTGTTTTCCTAATTTATTTC +TTGGCCCATTTATCATTTGTATAAAGGAGAGCTTCTTATTTCTGAGTTAATTTGTATCCA +GCCACTTTGTTAAAGGTTTATAAGATGTAGGAGTTCTCTGAGAGAATTTTTGGGGTTGCT +TATGTATACTATCATATCATCCACAAATAGCAATATTTGACTTCTTTCTTTCCAATTTGT +ATCCCCTTTATCTCCTTTAGTCTTATTTCTCTGGCTAGAACTTCAAGTACTATATTGAAT +GGGTAGTGAGAGAGTGGGAAATCTTGTCCTTGATTTAGTCGAATTGCTTTAAGTTTCTCT +CAATTAATTTGATGTTGGATATCGGCTTGCTGCATATTGCTCTGATTATGTTTAGGTATG +TGCCTTGTGCCCTCAATTTCTCTAATACTTTTAACATGAAGAAATGTTGGATTATGTCCA +AGGATTTTTCAGCACTAATGAGATGTTCATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGTTTTTTTTCCTTTCAGCTTGTTATATGGTGGATTACACTGACAGA +TTTCTGTATATTGAACCACCACTTTATCCCTGGGATGAAGCCTACTTGATCATGGTAGAT +GACATTTTTTTAAATATTTTCCTGGATTCAGTTTGCTAGTATTTTATTGATTGTTTTTGC +ATCAATGTTCCTATGAGAAATCAGTCTGAAATTCTCTTTGTTTGTTGAGTCTTTGTGTGA +TTTAGGTATCTGGGTGACTGTGACTTCAAAGAGTGAATTTGGCAGTGTTACTTCTGTCTC +TATTTTGTGGAATAGTTTGAGGAGCATTGGTATTAGTTCTTCTTTGAAAGTCTGGTAGAA +TTCTGCACTAAAAACCATCTAGCCTTGGGCTTTTTTGGTTTGTTTGTTTGATTGGTTGGT +TGGTTGTTTTTTGTTGTTGTTTTTTGTTTTGGTTGGGAGATTTTTGATGACTACTTCTAT +CTCTTTATGGGTTATAGGACTGGTTAAATAGTTTACCTGATCTTGATTTAACTTTGGTAA +GTGGTATCTGTCTAGAAAACCATCCATTTCATTAGGATTTCCCAATTTTGTGCATGACAG +GCTTTTGAAATTAGACCTAATGATTCTTTAAATTTCCCAAGTTTCTGTTATTATGTCTCC +CTTTTCATTTCTGATTTTGTTTATTTGGATACTATCTCTCTGTCTTTTGGTTAGTTTGGC +TAAAGATTTTTCTATCTTGTTGATTTTTCTCAAAGAACCAGCTCTTGGTTTTGTTGATTC +TTTGTATTGTTTTCTGTTTCTCTGATTGATTTCAGTCATGATTTTGATTATTTCCTTCCT +ACTCCTCTTCAGTGTGCTTGCTTCTTTTTGTGTTTTTTGTTTGTTTGTTTGTTTGTTTTT +TTATTTCTAGAGCTTTCAGGTGTGCTTTTAAACTGCTAGTATGAGAACTTTCTAATTAGG +CACTTAGTGCTTTGAACTTTTCCTCTTAGCACTGCTTTCATTGTGTCCCATAAATTTGTA +TAGGCTGTGCCTTCATTTTCATTAAATTCTAGAAAGTCTTTAATTTTTTTTATTTACTTC +TTCCCTGACTGAGAGATCGTTGAGTAGAGAGCTGTTAAGTTTCTTTGAGTGTGTAGGCTT +TCTGGTGTTTCTGTTATTATTGAAGTCCAGCTTTAATCAATGGTGTTTTAATATGATACA +AAGCTCATTTCAATTTTTTTTGTATCTGTTGAGGCTCACTTTGTGACTGACTGACGATAT +AGTCAATTTTGGAGAAGGAGCCAAAGGAGGTCCTGAGAAGAAGGCATATTCTTTTATGTT +TGAGTGAAATATTTTATAGATGTCTGTTAGGTCCATTTGATTGACAATGTCTGTTAGCTT +CATTATTTCTCTGTTTAGTTTTTTTCTGGATGACCTCTCAACTTTTGAGAGTTGGTGTTG +AAGTCTCCCACTATTAATGTGTAGAGTTTGATGTGCAATTTAAGCTTTAGCAATATTCCT +TTTAGAAATGTGGGTGCCCTTGTGTTTGGGGCATAGATTTTCAGAACTGAGATATCTTCT +TGGAGGATTTTTTCCTTTGATAAGTATTTAGTGTTTTTCCTTGTCTCATTTGATTAATTT +TGGCTGAAAGTCTATTTTACTAGCTATTAAAATGGCTACTCCAGCTTGCTTCTTGTGTCT +GTTTGCTTAGAAAACTTTTTTTTCTGTCCTTTACTCTGAGGTAATGCCTATGTTTTTTGC +TGAGGTGTATTTTTTTTAAGTAGGTATTTTCCTCATTTACATTTCCAATGCTATCCCAAA +AATCTCCCAATACCCTCCCCCCCAACTCCCCTATCCACCCACTCCCACTTTTTGGCCCTG +GCGTTCCCCTGTACTGGGGTATATAAAGTTTGCAAATCCAAGGGGCCTCTCTTTCCAGTG +ATGGCCGACTAGGCCATCTTTTGATACACATGCAGCTAGAGTCAAGAGCTCCGGGGTACT +GGTTAGTTCATAACGTTGTTCCACCCATAGGGTTACAGATCCCTTCAGCTCCTTGGGTAT +TTTCTCTAGATCCGCCATTGGGGGCCCTGTGATCCATACAATAGCTGACTGTGAGCATCC +AATTATGTGTGTGCTAGGCCCCTGCGTAGTCTCACAAGAGACAGCTATATCAGGGTCTTT +TCAGCTAAATCTTGCTAGTGTATGCAATGGTGTTAGCGTTTGGAGGCTAATTATGGGATG +GATCCCTGGATATGGCAATCACTAGATGGTCCATCCTTTTGTCTCAGCTCTAAACTTTGT +CTCTGTAACTTCTTCTATGGGTGTTTTGTTCCCAATTCTAAGAAGGGGCAAAGTGTCCAC +ACTTTGCTCTTCGTTCTTCTTGAGTTTCATGTGTTTTGCAAATTGTAACTTATATCTTGG +GTATTCTAAGTTTCTGGGCTAATATCCATTTATCAGTGAGTACATATCATTTGAGTTCCT +TTGTGATTGGGTTACCTCACTCAGGATAATGCCCTCCAGGTCCAACCATTTGCCTAGGAA +TTTCATAAATTCATTCTTTTTAGTAGCTGAGTAGTACTCCATTGTGTAAATGTACCACAT +TTTTTGTATCCATTCCTCTCTTGAGGGGCATCTGGGTTCTTTCCAGCTCCTGTCTATTAT +AAATAAGGCTGCTATGAACATAGTGGAGCATGTTTCTTTCTAACTAGTTGGAACATCTTC +TGGATATATGCCCAGGAGAGATATTGCGGGATCCTCCGATAGTACCATGTCCAATTTTCT +GATGAACCAAAAGACTGATTTCCAGAGTGGTTGTACAAGCTTGAAATCCCACCAACAATG +GAGGAGTGTTCCTTTTTCTCCACATCTTCGCCAGCATCTGCTGTCACCTGAATTTTGATC +TTAGCCATTCTGACTGGTGTGAGATGGAATCTCAGGGTTGTTTTGATTTGCATTTCCCTG +ATGATTAAGGATGCTGAACATTTTTTCAGGTGTTTCTCAGCCATTCGGTATTCCTCAGGT +GAGAATTCTTTGTTTAGCTCTCAGCCCCATTTTTAATGGGGTTATTTGATTTTCTGGAGT +CCACCTTCTTGAGTTCTTTATATATATTGGATATTAGTCCCCTGTCCGATTTAGGATAGG +TAAAGATCCTTTCCTAATCTGTTGGTGGCCTTTTTGTCTAATTGACAGTGTCTTTTGCCT +TACAGAAGCTTTGCAGTTTCATGAGGTCCCATTTGTCAATTCTCGATCTTATAGCACAAG +CCATTCCTGTTCTATTCAGAAATTTTTCCCCTGTGCCAATATCTTCAAGGCTTTTCCCCA +CTTTCTCTTCTATAAATTTCAGTGTCTCTGATTTTATGTGGAGCTCCTTGATCCACTTAA +ATTTGATCTTAGTACAAGGAGATAGGAATGGATCAATTTGCATTCTTCTACATGATAACC +ACCAGTTATGCCAGCACCATTTGTTGAAAATGCTGTCTTTTTTCCACTGGATGGTTTTAG +CTCCCTTGTGGAAGATCAAGTGACCATAGGTGTGTGGGTTCATTTCTGGGTCTTCGATTC +TATTCCATTGGTCTACTTTTCTGTCGCTATACCAGTACCATGCCCTTTTTCTCACAATTG +CTCTGTAGTAAAGTTTTAGGTCAGGCATGGTGATTCCACCAGAGGTTCTTTTATCCTTGA +GAAGAGTTTTTGCTATCCTCGGTTTTTTGTTATTCCAGATGAATTTACAGATTGCTCTTT +CTAATTCGTTGAAGAATTGAGTTGGAATTTTGATGGGGATTGCATTGAATCTGTAGATTG +CTTTTGGCAAGATAGCCATTTTTACAATGTTGATCCTGCCATTCCATGAGCATGGGAGAT +CTTTCCATCTTCTGAGATCTTCTTTAATTTCTTTCTTCAGAGACTTGAAGTTCCTATCAT +ACAGATCTTTCACTTCCTTAGTTAGAGTCACGCCAAGGTATTTTATATTATTTGTGATTA +TTGAGAAGGGTGTTGTTTCCTTAATTTCTTTCTCAGCCTGTTTATTCTTTGTGTACAGAA +AGGCCATTGACTTGTTTGAGTTAATTTTATATCCAGCTACTTCACCAAAGCTGTTTATCA +GGTTTAGGAGTTCTCTGGTGGAATTTTTAGGGTCACTTATATATACTATCATATCATCTG +CAAAAAGTGATATTTTGACTTCTTCCTTTCCAATTTGTATCCCCTTGATCTCCTTTTGTT +GTCGAATTGCTCTGGCTAGGACTTCAAGTACAATGTTGAATAGGTAGGGAGAAAGTGGGC +AGCCTTGTCTAGTCCCTCGGTTTAGTGGGATTGCTTCTAGCTTCTCACCATTTACTTTGA +TGTTGGCTACTGGTTTGCTATCTGTAGATTGCTTTTAACATGTTTAGGTATGGGCCTTGA +ATTCCTGAATTTTCCAAGACTTTTCATCTTGAATGAGTGTTAGATTTTGTCAAATGCTTT +TTCCGCATCTAACGAGATGATCATGTGGTTTTTGGCTTTGAGTTTGTTTATATAATGGAT +TATGTTGATGGATTTCTGTATATTAAACCATCCCTGCATCCCTGAAATAAAACCTACTTG +GTCAGGATGAATGATTGTTTTGATGTGTTCTTGGATTCAGATAGCGAGAATTTTATTGAG +TATTTTTGCATCGATATTCATAAGGGAACTTGGTCTGAAGTTCTTTTTTTTTGTTGGATC +TTTGTGTGGTTTAGGTATCAGAGTAATTGTGGCTTCATAGAATGAGTTGGGTAGAGTACC +TTCTACTTCTATTTTGTGGAATAGTTTGTGCAGAACTGGAATTAGATCTTCTTTGAAGGT +CTGATAGAACTCTGCACTAAACCCTATTTATTTATCTATTGTATCTTCTATGTCATCTTC +TGTATTCTGTTGGTCTTGGGCTTTTTTTTTTTTTTTTTTTTTTTTGGTTGGGAGACTATT +AATGACTGCTTCTATTTCCAGGATCTTCTGGCTTTCATAGTCTCTGGTGAAAAGTCTGGT +GTAATTCCGATAGGCCTGCCTTTATATGTTACTTGACCTTTTTCCCTTACTGCTTTTAAT +ATTCTATCTTTATTTAGTGCATTTGTTGTTCTGATTATTATGTGTCAGGAGGAATTTCTT +TTCTGGTCCAGTCTATTTGGAGTTCTGTAGGCTTCTTTTATGTTCATGGGCATCTCTTTC +TTTAGGTTTGGAAAGTTTTCTTCTAGAATTTTGTTGAAGATATTTGCTGGCCCTTTAAGT +TGAAAATCTTCATTCTCATCTACTCCTATTATCCGTAGGTTTGGTCTTCTCATTGTGTCC +TGGATTTCCTGGATGTTTTGAGTTAGGGACTTTTTGCACTTTGTATTTTCTTTGATTGTT +GTGCTGATATTCTCTATGGAATCTTCTGCACCTGAGATTCTCTCTTCCATCTCTTGTATT +CTGTTGCTGGTGCTTGCATCTATGGTTCCAGATTTCTTTCCTAGGTTTTCTATCTCCAGC +GTTGCCTCACTTTGTGTTTTCTTTATTGCATCTACTTCCCTTTTTAGGTCTTGGATGGTT +TTATTCAATTCCATCACCTGTTTGGTCGTGTTTTCCTGCAATTCTTTAAGGGATTTTTGT +GCTTCCTCTTTAAGGTCTTCTACCTGTTTAGCAGTGTTCTCCTGTATTTCTTTAAGTGAG +TTTCTAAAGTCCTTCTTGATGTCCTCTACCATCATCATGAAATATGCTTTTAAATCAGGG +ACTATCTTTTCGGGTGTGTTGGGGTGCCCGGGACTGGGTGGGGTGGGAGTGCTGCGTTCT +GATGATGGTGAGTGGTCTTGGTTTCTGTTAGTAAGTTTCTTATGTTTGCCTTTTGCCATC +TGGTAATCTCTGGAGTTACTTGTTGTAGTTGTCTCTGGTTAGATCTCGTTCCTCGGGTAT +TTATGTTAGCCTCTATCAGCAGACCTGGGAGACTAGTTCTCTCATGAGTTTCAGTGTTCA +GAGTACTCTCTGCAGGCAAGCTCTCCTCTTGCAGGGAAGGTGCCCAGATATCTGGTGTTC +CAACCTGCCTCCTGGCAGAAGTTGTGATCCACTCACCAGAGGTCTTAAGATCCCGTGGCA +GGTCCTGTGGGTAGCTTGTGTGTGTCAGCAGACTCTGCCCCCAAGCTACCCCGGTGCTGG +CAGTACCAGAAGGGGAGGTGTATTTCTTGTATGCAGCAGAATGGCAGATCCTGTTTTCTC +ATCCAATCTGTTAGTCTGTGTCTTTTTTATTGGGGAATTGAGTTCATCTATGTTGAAAGA +TATTAATGACCAGTAATTGTTGATTTCTGTGATTTTGATGTTGGTAGTAGTAGTATGTGT +TTCCCTTGTTTTTGCTGATGCAGAGTTACCTGTTTCTTGTGTTTTCTTGGATGTAGTTGT +CTTCCTTGGGTTGGAGTTTTCCTTCTAGGATTTTCTGTAGGGCTGGATTTGTGGATAGAT +ATTGCTTGAATTTGTTTTTTTTTCTTGTAATATCTTATTTTCTCCATTTATCGTGATGTA +GAGTTTTACTTAGTCTAGGTTGGCATCTGTGGCTTTTTAGATGTTGCAAAGTATCTATCC +AGGCCCTTAAAGCTTTTTATTAGAGTCTCTGTTGAGAAGTTGGATATAATTCTTAGTGGT +CTGCATTTGTATATTAATTGACCTTTTCCCCTTGCTACTTTTTTTTAAAAAAAAAGGCTT +ATTTCATTTATTTTCTTTTTTAAATTAGATATTTTCTTTATTTACACTTCAAATTTTATC +CCCTTTCCTAGTTTCCTCTCTGAAAATTCCCTATCCCCTAGCCCCTTCCCCTGCTTCCCA +ACCCACCCACTCTGGCTTCTTAGCCCTGGCAATCCCCTACACTGGGGCATCGAACCTTCG +CAAGACCAAGGGCCTCTCCTCCCATTGATGGCCAACTAGGCCATCCTCTGCTACATATGC +AGCTAGAGACATGAGTCCCACCATGTGATTTCTTTGATTGGTGGTTTAGTCCCAGGGAGC +TCTGGGGGTACAGATTAGTTCATATTGTTGGTTCTCCTATAGGGCTGCAAACCCCTTCAG +TTCCTTGGGAACTTTCTATAGCTCCTTCACTGGGGACCCTGTGCTCTGTCCAATGGATGA +CTATGTGCATCCACTTCTATATTTGCCACCCCTTCCCACTTTTAATATTCTTTCTTTGTT +CTGTAGATTTTGTGGTTAGATTATTATGTGACAGGAGGATTTTCTTTTATGGTCTGGTCT +GTTTTGTGTTCAATGTGTTTCTTGTATGTCTTTATATGTTTCTTGTCTCTCCTTTTTTTT +TAGGTTGGGAAAGTTTTCTTTTAAAATTTTGTTGAGAATATTTTCTGGGCCTTGGGTCTG +GGACTCTTTAAATACTTCTATTTCTATTATTAAGTTAGATCTTTTCACGGTGTCCCAGAT +TTCCTGAATATTTTGTCAGGAAATTTTTAGATTTAACATATTCATTGACTAATGTATCCA +TTTCTTCTATTGTATCTTCTATGTCATCTTCTGTATTCTGTTGGTGATGCTTACATCTAT +CCTGCTCTCTTAAAGGTCTTCCATCTCTATGATTCCCTCAGTTTGTGTTTTCTTTATTAC +ATCTATTTTTATTTTCAGGTCTTGAACAGTCTTATTTATTTCCTTTACCTATTTAATTAT +GTTTCCCCTGTATTTCTTTAAGGGATTTATTTGTTTTCTCTATCATCTTTATAAGGTTGG +ATTTAAGGTCATTGTCTTATCCTTTGGCTGTGTTAGGATATCCAGGACTTGCTGTAGTAT +GGTAGCTGTGCTCTAAAGGTGTTATGTTGCCCTGGTTTTTGTTGATTGTGTTGTTTCAAG +GGCCTTTAGCCATCTGGATGGCTTTGGTCCCTGGATGTTCTTGTTGTAATAGGTATTGGG +AGGGGGTTAACCTTGATGGTTCTGGTGGGGCAGGCTTCTGATGAGTTTCCTTTGGCTGTA +GTTCAGTATTGGCAGGTCTCATAAGTGTGGGTGGAGAGGTGTCAGGAGAATGGAGGTCCA +CCAGGGATAGCAGACTGCTCAGGATAGCTTGGGGGTGCTCCAGAGGATTCAGCAAGCAGG +GAAGATGTGTGGGACAAGACTTGGTTTTCATTCTCAAAATACATTTTGTAGGGCATAAAA +TTCCATATCAATAGCGTTTGTTTTGTTTTATGAAGACTATTCCTCAGTGTTCCCACACAC +TTCATTTTCAACAAGAAATCTATAGTAAGTCTGCTGTCATTATCATTTGTGTCCTCTGTA +TGAGACACATCTGTGCCAGTGTGGCTGCTATCACTGATGTTGATATCTTTAGTTACGCTT +AGTGTAGTTTGCTCCACAATTACCATGCTCAGCACACATGAGTTAGAGAAATCTTAGGCC +TTGTTTCATCTATATTTCCTGTGCCTTTCTTTCTTCTGGCATATAAATCACATATTAATT +GGTTTCAAATTGTATCTCAAAGTAGGAATTCTAATTTCTTTAGTCTTTAAAATTTTTTCC +TGTTAGAGCTTTCTCAGTGTTTAAAAACACTGTCTTATCTTCTAGAGGACCTAGCTTCAG +CTCTCAGCACCTACATCTTGCAGATCACATCTGCCTGTAACTTTAGATCTGGGTTATCTG +ATGTCCTCTTCTGGCTCCATGAGCATGGGCACACATGTGACATCCATTCATATAAATACA +CACATACACGTTAATAGAAAAATAAACCATTTAAAAATGTGCACGTTGCTGGGCTGTGAT +GATTCATACCTTTATTCCCAGTACTTAGGAAGCAGATATCTGAGTTCAATGCCAATCTGC +TCTACAGAGCGAATTCCAGGACAGCTAGGATTACACGGAGAAGCCATGTCTCAAAACAAA +TCAAAATAAACAAACAAGGAAGCAAACAAAAAACTAAAACTAAAAAACAAACAAAACACC +ACCAACAAAAAAGATCTTCATATCTCTGAAGTGAATAGTTACACATGTTTTCATGTTATT +TTCTGTTAATTTTTGTGTTGGCAGTGGGTGATCTTGGTTATTTTCTACTTAGGGATCAAG +CATTTCCAGTTTTCATGAATAAATTTGAGACATTATAAATGATCTTGTTAGCTTCTGTAC +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTTACAGGC +ATTCTTTTAAGATTGTTTAAGTATGGAGCTCGGCTGTGTGAAGACCATTTACTCCTTTGA +GATCTTACTTCTCAGAAGTGTTAGGCAGATTCAGGTTAGTGATCAATCTATAGCTAATTA +CTCTTCATTGCTGGAACAAGTGCCTTCTGAGGATTCTGCTAATGTTTCATGATTTATGAG +GTTTCCCAGACTGGCTTCTGTGAGCACACACTGTTTGGGCCCCCATGTGAACAATAGCCA +CTACTTTTTCTGACACTTTTACATAGTTGCTCCCTAGCTGTGATTGTCAACTTTCCTTTT +GTAGAACATAGAAACTGGTACAGGTTACCTCTAAAGAAAAAAGTTATCCTTTTCCCAGAG +TTTTGTGTTGTTGGCACTTTAAATCCCAATCCAGGGTTTCTACTCCGCCTTAGACCATTT +GGTTCCTGGAAAAAAGACACACACACACAAACTTTATATTTACAATAAGCCTTAATAAGC +ACTAGAGCTGGGCAGATATCTACCCTTGATGCTATTAGAATCTATTTTGCTTATTGATAA +TCCCCAATTACCTAACTATGTTTCATCTGGGCTGCTTTTAATTCCAATTTTCCAACCTTC +AGGACCATGTTTTCATGGCTCATCCAACCCATGGCAGCATCTCTTTCATTCCTCCATCAC +TTTCTTCTTCTCATCCTGGTTCTCCTCTGACCCCAAGCCCTGGAATCCTAAACCCCACCT +CTGTCTCTTCTGCCCAGCTCTTCGTTGTTAGCAACTTTATTTACCAATTAGAAATAACTT +GGGGGCAAGGTCACACAGTGTCACTTGGGTCTACTAGCAGACTCTCTGGGGCAGCCAGGT +CTTGGGGGCTCACCCTTAGCATTACAATATACAACAAGACCAAACCTCAACAGTTCTGTA +TGTCTCACACTTAGATTAGGCATGGTATGAAGGTGATGGGCAAATAATAGTGGAAACAGG +GGTGTGGACACATAGTCTCATCCTATGCTACAGCAGAGAAGGGACAGAGTTGCACAGTCC +CCTTCAAGAGGTGGCGCATGCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCGGATT +TCTGAGTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCCAGGACTATACAG +AGAAACACTGTCTTGAAAAAAACAAAACAAAAACAAGAGTACATCTCTAAGAGTACATCT +ATGAACATCCAAGTATTGCCTACCTTTAAATTTTTGTTTAAATTATTTATGTGTGGGTGT +GGGTTGTGTATTCTATGAGCTGGTGAGGAAGTCAGAAGACAACTTGTGCAAGTCGGTTCT +CCCCTTCCATCATGCAGACTCTGGGCCTTGACTTTTGACCCTTAGTAGATGCTGTTCATC +TGCTAAGCCATCTCCCAGGCTCCAGGCCTTACCTGACAACTTCTCTTAATTTTGCTATCC +TGATGCATATAGATCCTGGGGAGGGTTGGGGGGAGGGTGTGTTACTGACCATCCACTCAT +AGAAATAGCAGTGAATAATGGTTTCTTCACATACATGTGGGGATCAGCTTTCAACTGAAC +ACTTGATGGGTGTTACTCTGAATGTCTCCCAAAGGCCATCTTTGTACTTTCTTCCTCTCT +GGTAACCTGTCTTCTGAACTCTGTCCATCTATCTGCTTGGGATGGGGGACCACGTTCTCT +ACTTAGTTACTCCTTGTTCTGCGGCCTGGGAACAATCTTAATTCAAGTCTGTGATAATTG +TAAAATGTATATCATTTGCTTCTTATTTCTTATGGGTCATCCCATTTTGTCTTATATCCT +TTGACTTGGAAAGCATAGCTTCATGTGTTTTGTACAGGTTTTCGTCTGATCATTTGCGAG +AAAAAAATCTGCCCTATTACATTTGACTCAACCAAATGCAGATGTTCCTTCCTATCTCAG +TATAATAGAGATATGTCCAATAAAATTAGATGTACCATTTGATGATCAAATATATATTAG +TTTAGAGATTTGCCTTATTTATAAAAAGCCTTATAATTGCTATTATATTATTAGTTGAAA +ATAATTGTACAATATGCCAAATTTCTGAGTTCAGATTATAGATCAAGTATGATTTATTGT +GGCCTATATCTTTCCAAAAAAGAATTTCAGGTGGATTCTTGATACCCAGGGATACTAAAT +AAGGGTAAAATAGCATATTGATTAAAGGGGAAATTAAGTAATAATGTTATCTGTTATAAT +AGTTACTGTCATGGGAAGTAAATCAAGTTTGTGCATTCTGGTTATACAATGTGTCAAATT +TATTCAGTTTCTCATTTTCATTATCAAAATGAATAAAAGATTGGTGGGAACTTTATAGTT +ACTGAATGTCTACTATGTGCAGCCTAAATAAAGGTCTAATGGCAAGGTCGTTCAGTGAGT +AAAGGACTTGCTGAGAAGTTTCAGCAATCACTTTAATTCCTGAAATCCAAGTAAAGAGGA +CTGACTCTACAATGTTGTCCTCTACCCTCCACATATACATCATGGCATATATACCACACA +TGTGTGCACACATGCATACATGCACACATGCTTTTTATTGGCTATTTTCTTTATTTACAT +TTCAAATGTTATCCCCTTTCCTGATTTCCCCTTCAGAATCCCCTTCTCCCATTCCCCCTT +CCCCTGCTTCTATGAGGGTGCTCTCTCACTCACCCATACACTCCTGCCTCCCTGCCCTGG +CATTCCCCTACACTGGGGCATTGAGCCTTCACAAGGCCAAGGACTTCTCCTCCCGTTGAT +GTCTGAAAAGGCCATCCTCTGCCACATATGCAGCTGGAGCCATGAGTCCCTCCATGTGTA +CTCTTTGGTTGGTAGTTTAGTCCCTGGGAGCTCTGGGGTGGGGGGTCTGGTTGGTTGATA +CTGTTGTTCTTCATATGGGGTTGCAAACCCCTTCAGCTCCTTCAGTCCTTTCTCTAATTC +CTCCATTGGGGACCCTGTGCTAAGTCCAATGGTTGGCTGAGAACATCCACCTCTGTTTTT +GTCAGGCTCTGGCAGAGCCTTTCAGGAGACAGCTATATCAGACTCCTGTCAGTAAGCTGT +TCTTGGCATCCACAATAATGTCTGGGTTTGGTGTCTGTATATGGGATGGATCCCCAGGTG +GGGCAGTCTCTGGATGGCCTTTCCTTCAGTCTCTGCTCCATGCTTTGTCCCTTTAGACAA +GAGCTCTTCTGTGTTAAGAGTTTGGAGTTGCACACACTTTTTTAAGTAGGAAAAATAATG +TTTGAATCTTACATCCCATTTCTGAGTAGAAGACAGTTTCTATCATGTGGGTTTCTGGAA +CTAAACTCATCTTGTTAGGCTTGGAAGTCAGCACCTTTATCAACTGACCCATCTCATTGG +CCCAGTGGCTTTTGATGGATGTGATAATGACCTACCTACCTTTTACTTACAGATTTTTAA +TTAATTTCGTGTATGCATGTGTATTTCTGTGTGTGTATGTGCTTGTGTGTTTATGCTTGT +GTGTGTGTGTGTGTGTGTGTGTGAATGTGTAGAACTTAGAGGACAACTTCTTGGTCAATT +CCTGCTTTCAACTTACTTGTGTCAGGGTGTCTCTTGTTTACTACTGTGGCTCTGCCTACT +TCAGTTGAACAGTTCCTGAAAGTCCAGGGCAATTCTCCTGTCTCAGCCATTGCAAGAGTG +CTGGGGTTGCAGCTGCACTCCACCGTATCTGGCTGTTTGCATGGGTTATGGGTATTAAAC +TTAGTTGTCTGGCTTGTGTACATAGTGCTTTTCTGGCTGAGCCATCTCTCCAGCCCTACA +CACATATGTATAATGTACTTCCATTATTCTGGACCCAACTAGTCCATTCCTGAATAATCC +CCCTTCTATTTTCAAATCTTTTTAAAAGTACAGAATACCCAGGATATACCCCCACATACC +CAAAGAAGCTAAACAAGGAGGGTCCAAGTGAGGATGCTTAAATGCCACTTAGAAGGGGGA +ACAAAATAGTCATGAGAGGCAGAGGGAGAGAAGGAGGGGCCTGGGTGGAAGAGGGGGAAG +GGAAGGGAAATGGAAATGGGGGGCACAGAATCAGGCATGGGGAGAGTCAAGAGAAAGGCT +CAGAGGGCCAGGGGTATGAAGGAAATATGCAACTGTGGGGAGTCGGAGCAGGGGGAACCT +CTAGGAAGTCTCAGAGACCTGGGATCTGGGAGGCTCCCAAGACTCAATGCAGGTGACCTT +AGCTGAAATGCTCAACAGTGGGGGTATGAAACCTGAAGAGATCACCTTCAGTAGTCAGAC +AGGGCCCCCAGTGGAGGGATGGGACACCAACCCATCTACAAAATTTCTGACCCAAAATTG +CTCCTGTCTAAAAGAAATTCAGGGATAAAAATGGAGCAGAGATGAAGAAGTGACCCACCA +GTGACCAGCCCAACTTGGGATCCATCCTATGGGTGAGCAGCAAACCCTGACACTATTACT +GATGTTATGTTGTGCTTGCAGACAGGAGCCTAGCATGCCTGTCCTCTGAGAGACTCTACC +AGCAGCTGACTGAGACAGATGCAGATGCTCACAGCCAAACATGGAATGGAGGTCAGGGCC +CCTATGGAAGAGTTAGGGGAAGGATTAGAGACACTGAAGGGGATGGCAACAACATAGGAA +GACCAACAGTGTCAACTAACCTGGACTCCTGGGAGCTCCCAGAGACTAAGTCACCAACCA +AAGAACATACAGGAGCTGCTCTGAGCCCCAGGCATATATGTAACAGAGGACTGCCTTGTC +TGCCCTCAATGGAAGAGGATGGGCCTAATCCTGCAGAGATTTGATGCCCCAGGGTAGGGG +TATACCCAGGAGAAGACTACCCTCTCAGAGGCGAAAGAGGGATGGGGAAAAATTCTGCAA +GGGGAAGCCAGAAAGGGGTAAAGCTTTGGGATGTAAATAAATAAAATAATTAATTTAAAA +AATCTAGACTCTGCATATGAGAGAAATCATTCTGCTTATCTCTGGAGTTTGTCTTCTTTC +ACTTAACACAATGATCTCTGTTGCAGTAACTGAAAACAATAACTTTCATTCTCCCTTAAC +CCCAGAACCACTCTAGTGTGTGAAGAACCTGTAGGTTCTTCATCTACACATCTGTTGGTC +ACTGTTTTCTGAATAAATGTTTATTTAATATAGATGAAGTCTTTATTCCCAGAAGTGTTC +CATGGTGGCTTACATTTCTTATGTCCTTATCTCTACCACTTTGGGGTGCTTTCCCACCAT +CTGGGGTGCTCCATTAGCCTCTGAGTGTCCCCCACCCTCTGAGGGTGCTCCCCTACCCTC +TGAGAATGCTCCCCACTCTCTGAGTGCCCTCCCCTACTCTCTGAGCGTGCTTGAAGTTGT +TCCCTCAACCTCTGGGAGGTGCTCCCCACCATCTGGGGGTGCTCCCCTGCCCTCGAGGGT +GCTCCCCCACTCTCTGATGGCTCCTTCACTCTGTCTATCCCCCCTTTTCACCCATTGCCT +ACATTCTGCTCTCTCCCAGAGTGAGCCCTTACTCCTGACTCCTTATCTGTAGTATTTGAC +AGCCCTCTCATTTCTCAGCTTACCGCTGGCCATGTCTTGATGTTTAGAGCTGTGCAAATA +AACAAAATGGGTATCCAGTTTTGACACTGGATTATCCCTCTCCACTTAGAAGATAATAGC +GAGTAGCTATGTTCACTGTGCCATGCATATATGTATAAAATTGTCAAAACTTAAATTTAA +GAAAATAAAAAGTGTTAATAATATAAAGCACCTATGAATGCCCAAACAGAAAAGCCAGGA +ACTATTTCATTACCATGTGTGAAAATTTTGGCATCTAAAAAATACAATACATGTACTTTT +AGCCTATTTGATTTGCTTACTTCCTGGATTTTCTTGGGCCCTTGTTTTCCCTAAAATCCA +GCCACTTTCCAATTATGGCGCCCTAGCTGCTGTCAAGGCCGTTTTAACCCTAGTGCTATT +TGCTATCCCCACCTGCTCCATGATGCATCCAGGCTCTAGGACTGGTTAATCATGTACACT +GGACTGGGGTAGAGGGAAATCTATCTTGTAATTTCTTCTACTCCATTCTACTCATAGCCC +CTGAGATCATTTCTTCCTTTCAGTGAGGTGCACAGAAGAGATGGGTTGGATTCCTTCATT +TGTTGAGGGAATCTGGGCTTCCAGCAGATATTCGGTAAGTATCTCTACACAAAGGAAGCC +ATAAACAAAGGCAAATGTGCCAAGGGCCACAACTGTGGTAGATGAATGTCTCTTAAGTCT +CCATCCTTTTGCTCAACCTGGATTTCTCCACACTCGAAGCTACCTCTGCCTATTTCTGCA +GTATAAACCCAGCCCCTGTCCACATGTACCACTTGAAGTAGCTTCAACTGTAACGTGTTT +TACACTTCACAAGTACACGGTCCACATAGAACTAAGCAGAGCAGCAATATTTTACAAGAT +ACCTGGTTATTCCTTGGAACTCATTTCAGAGACTAACCAGAAAGGACTCTCCTGTCTCCA +TGCTACCTAACTCTATGTTTTTAAGCACCTGATAGCATTGTCCATAGCTTACATTTGTAA +ACAGTTCCTGTGTACATCTCACCTCCTCCAAAATGGAAAGTTCTTTGAAGGCAGAAGGGC +AAAGCAGGCACTGTGCAAGTATCAGCTGAACATTCAGAAGACTATGGGTGAGGATGGGCC +AGAGTGAAGGTCCCTAAGTCACTAACAAGATATGTTTCTCATGTCATCATTTCTTGATTG +CCAATATTAAGTTTTAAGTATTTTGACACTCTAGTGTGTCCAGAATTTCCTCACAGTTCT +GGGCTTTGAATCGTCAGGTTCCTGGTGGCAGCAAATGATTCTCTCAGGGACTCCTGAGGT +CAATTATATTTGAATCCAATCAAGTGACATGAAATAAAGGTTCCAGGTAATTAGGGCACC +ACAGGAGAAATTAGAAGAGTAGAAGAGCATCTTTTCTTTCTTTCTTTCTTTCTTTCTTTC +TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTCTCTCTCTCTCCCTTTCTTTCTTTCTT +TCTTTCTTTCTTTCTTTCTTTCTTTCTGTCTCTCTGTCTCTCTCTCTCTCTCCCTCTCTC +TTTCTTTCATCCATTCATGAGAATGGTGTAGTGATTATTCTGTGCTTAGTTCTATGGTGG +ACATATAAACACCTTAGAGCAGTGGTTCTCAACCTTCTTAATGCTGTGACCTTTTAATGC +AGTTCCTCATATTGTGGTGACCCTCAACCATAAAATACTTTTCAATGCTACCTCATAACT +GTAACTTTGTTGCTGTTAAGAATCATAATGTAAACATCTGATATGCTACCCCATGGGGGT +CCCAACCCCCGGGTCGAGAACCACTGCCTTAGAGAGTACATTCAGCTGGAAGATGACCAT +CACTACAATACTTGTCTTGCACTTGTGAGGACCTGAATTGGATCCCATATCCTGCAGATG +CAAGTCTGGGCAAGGTGGCACACACTTATGACTTCCATGTTGGTGAGATGCGGCTAGCCA +GGAATTGGGGCTCCCTAGATAGTATCTAGTCTAGCTTAGTTAGAAAAACAAAAACAAAAA +ACAAAAAACAGGTCTGTGAAACAAAATAAAGGTTGACAGAGCCTAAGCAATGATATGTGA +GGTTACCCGCTGGCCTCCACATGCATATGCATACATCTGCACATAGATTTGTGAATACAC +ATGCACACACAAGTGCATGCGAGTTTATGCACACACCCACACATAAAATATATAGGGACA +ACAACAACACTTATTCATAGGAACATGTAAAAACTATCTATTTCTTCCTTTTCCAGGTTC +CTCATGTACAATATCAGTCCCTTGTCTCTGCATTTCACACCACCCAGTTAATTTCCAGGC +ATTTGGGGGTCTTTACAGTAGGTGAGTGAAAGCAGAGATCAGAAAAAGACATTAAACACC +ACTGCAAGAAGTGCCAGCAATGGACACTTGTAATTGAATGAGAGTCTATAAGAGTCTATG +AATATCGCTGTGCTCCCATAAAGATGCCTTGATTTGTCTAATTTGGAGAAAGACTTAAGC +GACACTGAATATATAGTATATATGGTATAAAACAAAACCGGTGGGCAGCCTCCTGCTTTT +TGTTTTCCATTGACATCTTCAAGGGAAAGTATCCCAGCGATAGGATTTTCAATTTGCCTT +TTTGTCTTAAGCAATGTCCTTTCTTTCAAATTTGCTCCTCTGCCCTCCCTCTTCTGCACT +AGGGAGGATCCTTCAAAATTCCTAACAGGCAGCCCTGTGGAGAGATGGGAGGGAAGGGAA +GGGAGGGAGGAAGGGAGGGAGGGAGGAAGGGAGAGAGAGAGAGGTAGAGGGTGTCTGGCA +GTGTACATGTGGTACAGGCAGAGGGATCAGAACGCTCACAGAACAGGCAGTGTAATTCCA +TGTTCTTCCTAAGTATCAGCCCTGCGGGGAGCTCTGCCGGCAGTCTACTTGGAGAGGAAA +AGTAGATTTGGGGGAAGATGGAAGGAGTCAATTCCTAAGTGAGTTGGTCCTCACTCATCC +TTGAGGGCATCTCCTGATCTCCAGTGACTGCTCAGACTCGGCCCTCTCCCTCCCAGATAC +TTGCTTTAGCAGAAGAGACACACCTTTCTGCAGCAGGGAAAAGCAACTGACCAGATTGCA +AGCCGGTAGGTTGTGACATTCAGCATGTTTATGCAGCAGAATTTGCTGAGAGATGCAGGG +GGGCGGGGTGTTGGTCGGGCTGGCTGATTTATCTGCAGTGGGGAATGTTTTATTTTAATT +GTCAGTTCAAAGCAGAATTGTTGCCTAGGCTAAGGTGGCAGCTAGAATTGCTGCATTTCA +GGCTCCTGGGCTGCGTTTGTGTTCCATGTGGTTTCTGCATGCAGCTTGGAGAAGCTGGGG +AGAGCTCACCTTTAAATAACCTGCAGCTTGCTACGCTTCTTCTACTCCATATGTAATTTT +TGCTCTTCCTAAGCACAGTTCCCACCCTATCTTCTCAACATCCCCTGCCCCTCTCCCCAC +CCTGTGGGAAATGTGGCCTAGCTTCACCTTGAGCCCTTGGCTCCCTAAGTCTGTCTGTCC +GGCTGCTTTGCCCTAGGTGCCGGTAGATGCTGTGCTGCTGCCCTGGGCCCAGGCAGACTG +ATTCAGCAGAAACGTCTGTGCATGGGAGTTGCAATCAGGGACCATGGCAGTGCAGCTGGT +GCCGGACTCCGCTCTCAGCCTGCTGATGGTGAGTGTGCTGGGGAGGAGGTGGGGCCCAGG +AGGCCCCCACTCCAGCCTTCCCCTGCTGGCCTCAGGGACTGCTGCTAACTGCTGTGGCTG +CTGTCATGGCTGCAGACACGGAAAGCACGGCTCTGCTTCATCCAGCAGGCTCCTGTGAAA +GGATTTCTTGGGTCAGAGAATTAGCGTGACTAAGCACTCTCAGGGAAAAGAAGCAGTAGA +TTTGCCATTTTAGAAACTTGTTGCTGCTGCGTGCTATTTTGAGAGACGTGCTTACAAACA +GGTGCTAAGGGTGTCTCCGAATGGATCTCAAGACGCCTCCTGTTCGCTCAGCATCCTTTG +CTCTGGGGTCTTTCAGTCTAAATTCTGAGAGTCGTGCTTGTTTGTTTGATTTCTTTCCAT +GCCAGCTGTGGGGTTTATAAAAAGATTATTTTAATTTTTTTTGGGGGGGGGGTGCTCCAG +ACTGAATGAATAAGGCAACCTTCTCAGGTTCCCCTAGAGAACCCAGGGTGGTTCAGGGTG +GCCCTTCGGCTGTCAGATTAGTGGAGTCTCCTCTCCCATCTCCAGATGGCAGGGAGAACT +GACATTTATATGTGTGTGAACTGCTGACCTACTTTAGATCCCTACGGTTTTTACAATGTT +AAGAAAGCTGTTGCTCTTAGTGCTTTGAAGCAGGCAAGGACAGCGCCAAGCCCCTTGCAA +CCCAACTGGCTTTTGACTTGACCCTGGGTTCAGTTTGCTTTGCTGCCTTGGCTCCCCTCC +CTCCTCCTCTGCTGCCCAGTAGTTCACAGGCCCTGGCAATGCTGCCTCTGGAAGAAGGCT +GCGTCAGCTTGGCGTGGGAATGTACCTAACGTTTACTCCGGAGAGTTTACGAGCAGAGTC +TAAGTGCTCCTGTATGGTGTATTGATCTGTGTTTTCTGATGGAGATGGGAAAGTGCAGCT +TGGTGAGGGTTGATGAGTTTATTAAGGCGACTGGGAGGAGTGGCTAGAGTGCTTGCCTCC +TAAGTGGCGAGCCTCATCAAATTAAGAGGGACTTCCTCCTTGTGCTCCGTTAGCATATGT +ATATATGTATGTGTGTGTGTGTACACACACACACACATGCATTTGGTCCATGGAGTCACT +TGAATTGCTAGAAATTGCTTGGGCCTCTCGGACTTCTGGTCTACCAGAAGGAGGAATTAG +GAGTGAAAGTCATTGCTATAGCCATTACTCTTTAAATGGATTCCCTGATTACTAAGGCCA +CTGTGCGATATTGCTACATATTTCATTGTCTACTGTGGGTCAAACGAGTCCGTGGTCAAA +TTTCTGAGTATCTGTTATGGTTGCTAACACTGTACGCCAATGTCTGTGAGGAGATACTTC +GAAGAATGCTGGAATCATGAACATATGCAAAAAATATAATCACATATCCTTCTATGTGTG +AATATACATACATGTTGTCTAATATTGCTAGGTAAATATAAATTCTGCAGTATGTTCATA +GAGAGTAAAAAGTTTGTTAGGCCTGCCTCTCTGCCTCTGTACTGATGCTTAAATGTATGT +CTGTTTTTACTACATGACCCTGAGGATGAACACTTGGTATTCAAGCAAAACAAAGCTTTG +CATCCTAACTCATTGGGCTATCAATGCCATGTGCCACCGTGTGGACTCCTAATAATATTA +ATATTAACATCGTTTTGGCTATCATTTCAGTTTGGAGTTTATCCTCTACTTTGCCTAGCA +CTCGCTTCCTGCCTGGATGAAAAGATTGTGATCTTTTCTCTCTGGGAAGCCAGGAAAATA +GCCCTTGACACAGCTGTGGACCAGTAGGTTAGAGCCTCCCAGGAGCACTGCACATAACCA +GAGTCACTTCTAGTTCACATTTGGTTCAAGGAAGAGTTCTCCTAAGAACTTTGCTATGTT +CTGCTTTTTAAAGGGTAAATTCCAAAGTAATTGCTTCCTAGACATGTTTTTCAATAATTT +ATAAACAAGTGTGAGAGAAAAGAAATGGGAAGAAGAAGCCATTCAGTGGAACTGACTTAG +CTGTGAGTTCAGGAAAGAAACTATATGAATTATTATGTATCCTCTCATTAATTAGCCAAT +AAGCTCTTAGTATTTATCAAGCACTTGCTCGCTGGAGAGAGTAGCATGGTATAATAGCAA +AAGCCATAGCTCATGACAGCATGGTTTCAGGGACGGTCAATACCCTGTGGCCTGAGTGTA +GCTGTGGTTTGCTGTGTGCAGTCCTTGGGCTGCAGGAGTACAATCAGCTGGAATCTTTGT +TTGGTTCTGGAAAGCTAAAGATCTCTGCATTCTGTCTCCAGCTTCGCCACTTACTGGTAA +TATTGAGCATGTCGCTTCTCCTCTCCTGGTTATGTAGTCTGCTGACGGGGAGGGTCTAAT +GCACCTTTCTTTCTGTTGGGCAAAAATTAAGCTCTGTAAATATGCTATCTAGGATAAAGT +TCCTGAATAGCCAGCTTGAGTACTTTATTCAATGTTGTCACCTCCCCCCTCCCCCCCGCC +ACCCCCTGAAACCCAGCACGGGAACAGCATTGCTTTTTTAAAAGGTGGCATTTGGTTTCA +CCCAGGTGGCTTTTCTGCCAGAGAAAGTATGTTTCCGATCATTAGCTGGTTGTTTACACT +CTCCTGTCAACCCCAAAGAAGCCTGCTTTGTTCCCCTGAACAAAACCCACTGACCCCAGG +ACAGTACCTAACATACCTTTGCCAGTTAGATGTGGGTCTTTCAGGAGGAGTCCAGCATTG +TGTACTAGCCCTATGGGAGAACTACACTGATTCTTTCCATAGAGGGTAGGAAGGGTCAGA +TGCTTGTGAAAGTTGGAGCAACTCAAAGAATCGATGAAGGGTGAGTGGAAGAGCAGATTA +TCCCTGGTGAGAAGACAGCCTCACACGCATCAGAGACTCACCTACCCATCGATGTAGAGA +TTCTAGGAATCCAAAGAAGACACTGCCTTGTTCCCGATGCTACTCCATACAGCTAACTGT +AGAACAGGTTATTTGTTGAGACCATGTGAGTTCAGAAAAACTGAAATGACTGAAGCATGC +TGCCATCCAGAGGTTTGTTATTGATTGCTTGATTGATTAATATATATATTGGTATAAGGT +ATTTCTATGTAACCCAGTCTTTCTTGAAACACTTGATCCTCTTGCCTCTTTCTACTTCCT +GAGTGTCAGGCTTATAAGCATGTGACACCATCCCTGCCTTGGTGATCACTCATTTTGTGC +ATCCAGAATATACATATATGACTAAGAGGCTGCCAAGGTTGTCATATGCCATTTTGTGCT +TTAGATGACAAAGGCTCATGCCTTTGAGATTGGAAGATTAAAGCATTTTTAAAAAACTGT +TTTTGTTACATTTACACATGTGTGTCTGTCTGTCTATCAATATGCATGGGGAAATCTGAG +GACAGATTTTAAGAGTCAGTTCTGTCTTTCTACCACATGGGCCCTGGGGAACCAACTCAG +GTTCCTGAGCCTTGGTGGCAAGTTCATTTATACTGTGCACCATAGTGACAGTCCTACACT +AGTTTTTAGACTAAGTTAAGCTGTGAAGCAATAAATAATGGGAACTGTGCTTTTCTATAA +ACAGAATGTCTTTCCATATGTTATCCAATCTCTTCCAAGACTTTTTTTTGAGACAAAAAC +ACCTGGTAATCAAACATCGAGGACCTGTCAATGAACACACACCTGAAATTGATGGTCCAG +AGTCCCAAAACCAAGGCTTACTGCTACAGTATTAAATCAAAGAATTTGACACACAGGATC +TTCTAACACATTAGATGAGTATATATTTGGCCTAGATTCAAACATTCTTTTCGTCCAGTG +TTTCCAGTCAGAAAGTCTTATCCTCTTATTTAATATTTATTATTTTTCTGCATTAATATG +CAAGGTTGAAAAGAAGGTACAAGTTGCTGATGAAAGATACTTGGGTTAACACTAACAGGA +AGGACAATATTTTATCTACAAGAGACTCCTCATGTGGTCAATGTTCTAGTCCTTGAACTG +TTGTTGTTGTTGTTTGGTTTTTTGTTTGTTTGATTGTGTTAAGAAAGAATTTGCCAAGGT +CATGTTTAACAGTGGAGAGATTTAATGGGTAAAAACTCAAATTCATAGGTAAGAGAAATT +TATAAGCGAATCTTTGTAATGAAGGTAATAATTGAATGAAATGAGTTACTTTCAGATGTC +TGACCTTTTTTTGGAATGCACAAGCTTCCTCAAATTCTTTTTCCCTAAGCCATTTTTTCT +CATTTAGACATCTTCCTCTTAACTATTATTTGCTGACTATAAGGAATATGGAGGCTGATC +ACTGGCTTTAACAAACTTACAACTGAGTTGAACAGACAGGGTAGCTTCCTGGAAATGAGA +AGACAGCCTCTCTAAATGAGACGTGTATGTAAGACGACTTGATAGAATCACATAAATAAA +TGAGGCTTAACAGAGCACATCACCAAATGAGCCCAGGACAGAAGGCCTGGATTCAAAGGC +TCTGAGGCACAACTAGAGTGGGGCTTACTGAAGCTTAGGTAAAAAATGTTACAAATAGGG +GGCCAAGAGGGGGAATTTAAAGTCAAGAGAGTGAGTGAATTTTAATGGAGTCTGGATGTG +TTTGGCACATGAAGATCTGACAGCTACGGATGGATTTCTTTGGGGGCACAAATGGCTAAA +AGGTCAGGAGGGCAGGTGGAGGTGTTCTTGGAAGAGTTAAAGTCTTAGTTCCATCACCAT +GGTATTAGCTCCTCCCTCTCTCTGACTGTGACAGACTTATTCAGGGTTTATAATGAACTT +TCCTCACATCCCAAATGACCAAAAGTAAATAGAATTCAAGTTCTTTCCCAAGAAATCTTG +CTTCTGTGCTACTATTACTAATTTTGATGTTTCCAAACTGCTTTTGTGTCTGTAGTTTTG +CTAAATGTGCTCCACAGTACAAGAAAGTCAGATGTATCCCCCGTTCTATGAAGAAGCTGA +GGTCCAGAGAAGGTAAATTGCCTGCCCCAGAAGGCTCGTGATGCTGCTGAGCTACCATGC +TTACGTTAATGACCTGTGTCGAAAGTTAGAGAAGAAGAAGATGTTAATACAGGTGTGGAT +TTCTAAAAGTCCTCACATTGGGTCATCCAACCGTACTAGGTATCTGGGTATAAGGTAGAG +CTTATTATTAATGTTATTTACTCTCTAGAAGAGCTGTTCCCAAACTTCTATGGGAACTGG +TTATATCATTGTTACATCTAAGTCAATAGCTAATATCCTTCTTAAATTCAGTTATCTATC +TTCTAAGGTTCAATTTCTTGATCCATAACTAAAAGCTTGATATTAGTGAGTTTTAGCTAG +TGTTTAACGTATAAATGTATCCCTTTAAAAAGGAGAGATTTGATGTCAATGACAATAATG +CTAACTCATTAATTTTTGTTAGATTTGTAAATTTTCATTTTTATCTTATCTGCCTTATTA +TATTTAAATAACAGAAACTTGCTCAAACCACAGCATTTTTAAAAACATGAAAAAAAGTAA +ATAATTGAAGTGTTTAGCTTGGAATCCCTTCCCCCAGAAGCAGCCCTATGGTGACCAGTC +CTGAGGATCAATAAGGACAGATAAGTAAGCAAGCTTTTCCTCAGCTGCTTACATAGTCTC +TCTGACCCTCTGGATAATGAGCTGTCCCTGAGCCAATAACAAGGTCTGACAACAGGGATT +TCTGACTAGGCAGGATGGATTCTGGAACACATACCTTTCAGGAAGTAAGAGCTATATCAA +CTGGCTGGTAATGCCACCCAATCAAATGGAGTAGAGAGACCAGTTTCTGAACAGAGAAGG +GCTATATCCAGAAGAAGGAGGGGAGTCTGGCAAGGCAGAAATAAAAGATGCCCATTTGTA +ATAGTCTTTGTACCTTATATACCACAATCAGGCTCCAATAAAATTACTAAGAGAGATAAA +ACATCAATCAAGCACTGGCCAAATTTCCTTCAAAATAAATATATTTAAAGAAACCGAATT +ATCTGATTTTTTTTTGGAAGATCAAACAAATCTCACCTTCTGTAAAAATGAAATGGCAAT +TACTATATATGACTTAAGATAATTCACTGAGCTACACATGCAAAGTATTTAGTACTGCTC +TCAGCCCAAAGCAAATACAGGCTCAGTATTAGTAAGTGTTTGCTTTATCTTAAACTAACA +TAAAATGACTATCCTTCTATCTATCTGAACTTAGCTCTTTGGATTCCTGTATGAGCCAAA +CTCAAGTAAAAAAAAAATTAGTAATTACCTAATTCTGTCTCGGCACCCAAGTCTAGGAAG +CAAATGACCACGTTTTTTGCATTTGGGAAAAAGATGTTTCCAGGGTCACGAAAACCCATT +CCAGTCACACACAGATTGAAATTTACATTCCTGCCTTCAATCACCAACAAAAGTCTCTTA +CCCTCTGAAGAGAAATGACTAAAGTATAGGCAGCAATATGTTCTCTCTGGCAAATGTCAG +ACGCATGCCTTTCAGAGCTGCCACACATGATGGGGCGGCGGCTGCAAGAGCATCTCTGTT +AAAAATTAATTGCATGGCTGCTTTGCAAAGCTTAATAGCAGTTTGGAGAACATATGTTGC +AAATATAGGTAGCGGTTTCTCATTGAGCTCTGCGCCAGGATGTGATTTTTAATGGAACAC +ATGGTATTTAGCCTGGTCATCATCAAAGGTTCTGAAAACCGGCTTAACAAAGACCATATA +TAAATGTGGTAAATACCGAGCAAGGGAAACTGCAAGTGAGGAGAACCAAATTCCGGTGTC +AAGGTAACACTGGCTGGTGGCTCACACTGTATCATAATGAATGCTCTTTACAATCCTGGA +TATTGAAGTCTCAGTCTCACAGTCTAGACCTGGGGAAGCAATTTCCTGAGTGGTAGATCC +AATTCATCTCCCCGAGCAACATCATGCATACTTGCAGTATTAGCTATCTGCACATTGGTG +GTTTCCAAATCAGACCTTCAGCACCAGCCTGGCCCCCAGGCTCTAGCAACTACAAACCCA +AACTTATCAAATTTATCCCCTTGCTTATCCCACAGGTGCCTCAAACTCAGTCCCTCGACT +CCCTGCAAAGATTTCTGGGCTTCATCCTCATCTATATACTTTCAGTTCATGGGTGGTGAT +GCCATTTGGCCTGTTGACTGGGACCCATCTTTGATTCTGAGCTGTCTCTCATCCACCCAC +CCTAGTTAGCCTCAGGCTGAGCTCTGCCCGATTTCTCAGACTCTGTCAAAACTGGTTCTT +CCCACCTGTTACCCCCTTTCTCTCTCCTTGGCAGAAGCACACATCCTACCTGGGCCATCT +GTGCTGCCTCTTGCCTGCTACCTGCTTCTGATCTCTTTGTACTGTTGTCTTTCCTTAAAA +CTTCACCAAAAGTGTATTTAAAAGATCTAAGCTGTCATTTTTCCATTGAAAATTTCTACT +GATACTTGATGGTGCCTGAGATGAGCCTCAAGCTTCTAATACTCCACATGACTGATCTAA +ACATCAAGCCTCTGCCAAGCCATTGTCCCTTCCCAGGGCTCCAACCTCAGTTCCTCCATT +GCTTCACAATGACCACACTCTGATACACAAGTTTCAAGGTGACTGTGTCATTTTGGAGTA +GGCTTATGTAAGATGCAATCATCTGATGGACTGAACATGAAACATATCAGGCTGCTCCCA +TGTAACATTACAGTCACTTTTCAAATAAGTAGGAAAATACCATAAAGATTATAAGCATAA +TGGAGCAAACTCATGACCCAGTAACAGAACTGCTGCTCCTATTGTAAAGAAGAATGCATT +GTACCCAGTCATATGTGCTACACTTTAATACAGATGCCAACATAGGAAGCTCATTTATAC +CAGCATCGCCAAAACCTGACTGATGTATCACACCTCTGCACTGGGGTGACATCACCACAA +ACCTGAGTGATGTACTGTGCTGGGCTGGCTTTGTGCCACTCACAGTAGAAATGTACAATC +CTGCTATAATCTTACAGGACCACTGTCCTTTGAGCAGTCAGCCCTTTGTTGACCAAAATG +TTACATGGTACACAGGCGTACTTCTGTCCACCAAGAACACTGACTCAAGACTGATACTTT +CAAACAGATGTTTTCCTGTGGTTTCTTTTATTGCTATGTGATTATCTAACATACACATCT +GCTTTCCTTAATAGATCGTGTCTCATAAACAGAGTGCATCTTGTCTACTCACCCAACACA +CTTTATTGAGCAGCTATTCTCTTCCTGACACTCAAGCTTTCTTTCTGGTGCCTGGGATTA +AGCCTGGGTCATGGTGCATGCTAGGAAGGCACCTTGCTAGTGATCTGTGTGTGTCTTTGG +TTCCTAATATGCTTCCACACAAGGGATAAAGCAGCAAACAAGACAAACAAGGCTTCCGCA +GTCACCAAGCTTATGGTTTCTTTTGGAAAAGCAAAAAAAAAAAACGAAACCAACTGGGCA +CAGACAGGTGAGCCATCAGGAAAGAAACGCCTTATACCTAGTTAAATGGTGATTTTCAGA +CAGTGTTCAGATGGCAGTTTAGACTAGGTGGTGGCAGAAACTTTCTCGTGGAGGTGGCAC +ATAGCTGAAGAGGGAATGGCAAAAAGAAGACCATGGTAAAGTGTCTTGAACACTGTAGAG +TAGGAAAGAGGCCCATACCAAAACCAAGAGTGCTAGTGGTAAAAAGGAGTCCAGCGAGGT +ACACTCTAGAAATCTCATCAAAACAGAGTTTGTGGAAGAGGAAAATGACACAGAACCATT +TTGGAGAATGTGCATAATTAAGGAGGCAGAGGGAAGAGAAAGATTATCTCCCCAGGGGAA +GACCACAGGTAGGTGTTGGGTGTTGTTATGGGGGTGGGGGTGCGGTGGCAGGAGAGATTC +TGGCCTCAATGAAGCTGAGGAGTCACAGAGGAGCCACAGAGGAGAAGGAAACCGGATTTG +TTGTGACTGGCTGAGGAACCACATTTCAAGTCCTCTGGGTGAGACCCGCATTCGACCTAT +CTGCACTTGGGAGACTCTGGGTTTCCAGAAGGAACCGCTAGACGGCTGTCTATAACAGGG +ATGCTCTGGGGGAACTGCTCTGTAGCGGAGTCTAGCTTGCCCTTCAGAAGGCCAGTGGTG +GGACTGTGGGGAGGGTGGCATCCTAGCATTCACCACACTGGGCTGAGAATAGAGTTTGAA +GAATAATAGATTGTCATTCACTTAGCTCCACTGAATGGAAGGTGCTGCTTGCAGTAGAAT +TTTCTGGCAGTAAGGCCTGATGGGCAGGCAACAGAGCAGGCTGCAGCAGACCAGTGATTA +GATCTGGGGCAGAAGCATGTCTTGAGCGACACAGAAATCCTAAAGAGAAGGAAGAACAAA +GCCATGCCCAAGATAGGGCTTTGGCCCAGCTAGGATTAAAGTGACATTGTACTGATGCAC +GATGAAAGGCAGCATTTGAGTGAGATAAATGTTACCTTGACTTTTCAATCAACTTTGTTC +ACGTGAAACATACCACCTGGCCTGGTCTAATCGGCTGTGGAGATTTTCTGCCCTGTGTTT +AGTGCCATTCCATCATAAGATGGCACTTTTCTGCAGGGCACAACTGAGCTAAGAACATGT +GGACGAAACAAATATTAATGTCCCAAATGAGCTATTTAACTCTCATGTGTGGGAAGACCC +AGCATTTCTGCCACCACTTATACACTTGTGACTTCAGATAACCCCAACTCAGTATAAGGA +GTTCCTGTGAGGTACGCTGGACTTGCCTGTGCTCGACACTGGGAACTTGACATGATGTCA +TCACTGGAGCCTGTAATCTTCTGGGAGTTATCCTCACTTACATGGTAGGCAAGGGGGCAC +ATTGTCACCACAACCACAGTTGGCTTGCTGACCATAGGACTGACAAGATCCTCTTCACAA +GGCCTGGGTTGCCTATAATTGTTGCTTCTAAATTCTTGAGGTACACAGTACCCCTGGGTC +CCAAACTATGTCTGAGTCGACAAGGAAGAGCTGTGCAAATCTCTGTTGAGGTCCCTTCAG +AAACCCACACCGTCAAGTGTGCCATTAAGGTGAGACTTAAGTGAACAGAATACTGAGATT +CTGTGAATGAAGAGGGGATCAGCAGTGTTTAGAGTAAGTTTTAACCACTGCAGCATATTG +TTCATTGCCTGTAACTTAATGTCGTGTTCCTTGATGGTCTTTTACTCTTTGGTTTGAAAC +CTATCCATGTGGCTTTACTCAGAGTCCACAGTCCATAGCTAACAGGTTGAACAATAGGCT +GATCTCTGAAGAAGCCAAGACTATGATCACAGCACAGAGTCATCTATGTATAGCTCTGTG +TGCACATGCGTGTTGGAAGTCAGCCTAGGTTCTGAAGCCATCCGTCTCCCTTGATTGTGA +GGCAGTCTCTCTCTAGGACTTGGAGCTCACTGACTGGGATTGGTTGGACAGCAAGCACTA +AGACTATTTCTGTCTCTATTTCTCCAGAACTGGATTATAAGCATATGCCCACACATCCAA +CTTTTTATGTGGCTGTTGGGATCAAATCAAGTCCTCATGATTAAAGTTGACTTGCTTAGC +CATGCTCCCAGTCCCTGAAGAAGCCAGCTTCATTTTCCTACTACAAAGACCTTGCCCTTT +GAATTTTTAGATTTTCCTCTAAACTGTACATCTGGGAATCACTTGTTTAGTGCTGCACTG +TGCTGGGTTGCAGAGAACACCCAGCGTGTGTGTAAATCACTAGGAAATGTCTGATTTGCT +TGCTTTGTGACCTCTAAGGTCACGGAATTTAGTTCTCATTGATTGTGGAAGCTGATAAAG +CAATAGCCTTGCTTCTTTTACATGCTTGGTATTTAAGCTAATAACTTGTTTTGTGTCTTT +ATTGCCCATGTGTCAAGGTAAAAGAGGGACATAGTTTGGTACTAAGTCTCAAATGTGTTT +TTTCCTTATGAGGGGCTTGAGTGTAATTGAGCTGTAATGAGCATGGCTAAGGTCATTTCC +CAAGAATTAATGAACAGAAGGATGTGTTCTTGGCCAGAGGCTGAGTCTTTGGTCATTAAC +CTAGTTGGTCATTAATATTGTTTAGGAATGCTTTACACCAGGCCATTACACCCCTCGCCA +TATGCTACTACCACAGGGAAACGAGAACATTACCTGTGTCAATAACTATTTGTTTTCTTT +CTGTTCTTCTGGCTACTGATACTTTTACAGCCCTTTTAATACTTTTTCCAAAGGCCTGAA +GCACCAAGGTCATGAAGGAGAGAAAGGGAAGGGAGTGGAGGAAAGGAGAGGGGAGGGGGA +AGGAGAGGAGGGGTGTGAGGGGGGGGGGAAGGAAGAGAGGAGGGAGGAAAGCCCAGGAAG +AAGAGGGTAGCTCTCAGCGAGCAGAGTTGAATCTGAGTCATGATGAAGTTCATGCTCTTT +TCCATGTTTGGATCTTAAATTTTCCTCAAATATGTTTTGAAAATTTCAGGCTAGTACCTG +GACAGGGACATCAGTAGTCTGGGCTTTGCAGAGTAAATCTGTGATTGCTTTGGAGACTAT +GTGACCAAGTTCTTTCTCCCTAAGCAGCAAACCCTGGGTCTCTTCTCTTCCCTTTCTGAC +TTGCTCTCCTTCTTCTCGGGGCTCTTTCCCTTCCTCACATTTTCCCATTCTAAAACAATT +CATGGAGGATGTCAGGCAATGTCATCTCGGTATGTGCTGAGGAATGAATATGTGTCTAAA +TACCACTTGACCCCTCCTGTCAAGAAATTTAGAGTTAGAAAGGCCAATAAACAAATAACT +TCAATGCAGTCAGGTAAATGTTACAGCAGAGAAATCTCAATGTATTTTAGAGCAAAGGCA +CATAATCCAGGGCCCTGCAAAGTGGCTCCAAAGGTTCTGGTGGGGTTTTGTCTGTGGCAG +AGGCTTACAATGTAGCCAAGGCTTGCCTGGAATTCACTATGGAGTTGAGATTGCCCTCAA +TTCACATTATCTTCCTTTCTCTACCAGTGAAATGCCAGAATCATAGTATACACTGCCACA +CCCAGCTTCTGGTGGGATTTGAAAGGTTTGGTGAGCTTATAGAAGCCATAGGTGATGGTG +GGGCATAGATCCAGGTATAAGAAATGGCAACAGATTACTCTAGTGCAGGCGAAAGAGTCC +AAAGTCCCAGCAACTGTGTCATGATCTTGTACAGACAAGAGGGAATCGGGAAGAAGAGAC +CAAGATTGCCCGGAGCAGACATTAAATACCTACTGGATACACAGTAAGGAGTTTGAACAT +TGTCTGGAATTCCATGAGCAATCATTCACAATTTTAAACATAGGATAACATGTTAAGATC +TGAGCTATAGAAACGTTACTCTAGAAATTTGGTTTGAATGTAAAAATGTCTCAATATGTC +TGTGTTTCTATACTTGGTCCCCAGCTTGGGAAAGACCTTGAAATGAGCCTCCCTGGTAAC +AGTGGATGGACTTGTAGATGTCTTATCATGGTCCTACTTCCTGTCTTCTTTCTGCTTCCT +GCTTGAGGATGCAGTGTGAACAGTACTCCTTCACACTCCTGCTTTCCCAGTACGATGGAT +TGTATGCCTTAAAACTGTAAGCCAGGGGGAAACCTCTCCTCCCTTATGCTGCATCTTGTA +AGGTGTTTGTTCACAGCAACAAGAAACATATTTAATAAAGGAGGCCACATGGAAATGGGT +TAAAAGAAGCAGTGGACCCTCGGACAGGGAACTCAAGTAAAAGGCAGACAATTGAGAAGT +ACAATGGGCATCATGAATAGAGGAACCAATGCATTGTGGGAGGAGACACGGTGGGAAACA +GAGATCTTCCCAGTGGCTCCCATTGACAAGTAAATTAAAAATGAACACTTGTTCAAGGGG +CTTTAAATTAAAGTTCTTAAAATCTTCTGTGTGTGCATGTGTGTGTGCATGCATATGATT +GCATGTGTGTGTGTGTGCATATGCACACACGCATGTACTTGCCATGGTGCCCATGTAAAG +GGTCAAAAGACAACTTTTGGGAATCAGTTCTTCCTTGTTGAGGCAGGGTCCCTCTCCTTG +TTTCTGCCACTGCACCCTATACCACAGGCCAGCTGGCCTGAGAGCTGAGAATTTTGTCAC +TGCCACTGTCTTCCCCATAGTGGTGCTAGGATTACAGATGTGCATTACCACATCTAGCTT +TCTATGTGACTTCTAGAGATATGGGATCACCAGGCTTGCAGAGTCAACACTTTTACCCAC +TGGGCCATGTCTCTAGTCATAACACAAGAGAGTCTTTTGGTTCACACATTGGGTTATAAG +GTGAAGCTATGGCCAGACTCTGGATCTGGCTCCATACTTACCCTCACTCCCCTTAAGTAT +TTAGGTTCTACTCTTGCTCGTGAGCCTTGCCTCCCTGCTGACTTTCCTCACAGATTCCAC +CTCTTACAGTGTCTGATCTGTAGGCTTCCTCATTCAAACCTAAGGAGGGAGAGAGTAGAA +GCAATGAATTCCATTTCTTCAGTTCAAGTGATAGAGAGTCCTGCCAAGGGACTTTTTGTG +ATCCCATCACATGGTAGAGGCAGAAAGACAAGAGGCCAAGACTACTAAACGTACCCTTTT +AGAAAGACATCAATCTCCCTCATGGCCTATACCATATCAAACAGGTCTATTAATATAGTT +ACAGTGACATACATTTCAATATGATTTTTTGGAAGAGACAAACTTTCTGACAAGCAGTTG +TCTTCATTTTGTACTGAGAGGGGTGGAATGACCATGCTTAGCTTAGCTGTGCCAGTGTCT +GCTGTTGTGGTAGAAATGGGCTCATTCCAACAATCAGATTTGAAAGCAGAAAGTGGTATC +AGTGTAGACAGCCTGTGGTGTCTGTGGTTGAAAGAACAGCCCATGTAGAAGAACTACATG +GAGAAAAGGAGGTTAGTGTATGGGTAATGAATTTATTAAGAACAAGGACTATGACTCCTT +CACCATTTATCTTGGTTCAGCACTTAGTTGAATGCCTACATATATAGCACATGCTCAGAA +CATTTTTCATGTGAATGAAGATGCCTTGGAAGAGATTCTATTAGAACTCCATGGTACAGA +CCAGGTGATAGGGTATACAAAGAGTTTCAGCAGAAGTAAATATCCACAGACATCGTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATACACATGGTACTTATGGC +TATTATATCTATTGCTAATAATGATATATATAGAGAAGACAGAGGTTACTACTAGTTCCT +TCCTCCACCTCTTCTCCACTTTAGATTTTGAGATGGGGATCTCTCACTAAACCTGGATCT +TGCTTATTTTGGCTAGACTGACTGGCCAGCCATCCCTGGTATTTACCTGTCTCAAACCCC +AATGTTAGGGCTACAGGTGTGTGCCAGCTTTGCCTAGCTTTTCATGTAGATGCTGGGGAT +CCAAACTCATGTCCTTGTGATTATGTGGAAAGCATTTTACCCACTGAGTTGACTCCCCAG +ATCTTTACTCTTATATTCTTGTCTTTCTAGTACCTTATCATATGTGCCTTTCTGTTTAAG +CTAATTAGAGTAGGTTCTGTTGTCTGAAGCCAAGGATTCTAAAAACCTCCTCTGCAGCTT +TCATGGAAATAAGGCAAGAAGTCAGCCATCAGTCTAGTCTCATTGCAAAGAGGAAGCATG +CTAATGACTACTGTGTAGACAACCAAGACCACAATCTCTGGGTAAATGCAGGCATAGTAG +GAATGCAAATAAATAGGACAGACGAGAGAGACACTTTTTATTCTTCATTCAGGACATTTG +CTTCTCCCAGAGAAAGCCCAGAATACTCAAATATAGTCATTATTCTGTGAAAGTTGGTCC +TGTAAAGAGTATGAAGCTTAGACTATCTTAATCTCTTACTGCTGCAGACTTCACCACAGG +CATGTCCACTGTCCAGATACCAGCATAACAGAATAGTTAGAATGTGATGAGGAAATAAAG +AGCAAGCCATGATTTAAAAATGAGTATTTTTAATTATGGTCATATACACAAAAAGTAATA +TCAGAAAGATTTTGAAACTTTATGTAGATATCCAGCATACACATGTGCAGTCTAAATCAT +GAAGTGTGAATATCATTACTTGAAAGTTCCTTTTTTTTTTAGGTTTATAAATGAAAACAC +CTTTATGGCTAAAATGTTCTTAAATATAAATAAAAACATAATAAAAATGAGCTTACCCCC +CATGCCAGGTTTTAGTTTCTTGTATCCTTCCAGAGACTCCCTGGGCATATGTGATCTCTT +TCCTTGTCACTCCCTACAGCTCAATCACATTCTTTACAAAGGCTGTACAGGTTTTGTTAC +TTGGATGACTCATAATATATTTAATAGTCCCTCACTGATGGGTACTTAGGCTAGTTTAAT +ACATTACCATTACAAACTACTCTACGGTGATGCTCGTACACGTGCAGGCATCTTTGTGCA +AGTGGCTGGCACATGGCATGGCACAAAATTCTAGGTGGGGAAGGATAGATCAAGACAATA +TCTCCTCACATTTTTATAAATATTATACAATTACTTCAATGGCACCCTGCCAATCATTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCATTTCAACTTCGGAA +GCTTGAGTTCAGTAAGATCCAGTTCATAGGGGCTGGTTGCAGGGAGATGGAGTGTAAGAA +GTAAGGTAGTCTCTAAAGGGTATTTATAATCTTACTGTATAAACAATTACAGCATTAAAT +GTCTACAAAATTCAAGTGGCAAATGAGCTGAGAATATCAATTGCACATCTGCCGCATCTC +AAAGGCAGATGGCCTTTTAATTTTATATCCCAAGAATTACACCCAAATTTCATTCCTCTC +CCCAGAACGCTTCCTCACTCTTTTTACTTTCACACTTTTCAAATATCACGTGCATTTTAA +CATAAACTGCCACAAAACTATCTTGTATCTCCCACTGTAAAGACATCAAGAACTGATTGA +CATTTAACCCATGGACCCATAAAAAAAAAGACTATAAGGCACCATCTCTGTTGTCAGGGA +CCTTACAATCTAGGTTGAGAAATCAACATTTAAAACCAAGTGGTGATATGCCAGAGGAAG +GGGAACAAGTGTTCTGCTGTATAATTTAACTATCCACACTTGGAAAGACAAAGAAGGGAG +AGATTGTTTTTCATAAGAGCGGCTGTCAGAGATGCTTAGGAGACAGATGGGTGTTGGCTT +GGGCTGGGGCACAAGAAAAAGAAAGGCAGGAAGAAAGAAAGGAGGAGCAAATGAGGTTGA +GTAGTATATAGGCTGGAGGGAGAGTGGATGAGATTGTGTACCTATGGGAGGGAACAGTGG +GACCATGGAACAAAAGACCCTGCTTGGGATGAGTAACAGGAGGTGACCAGGAGCCATTAC +AGCCTACTGATGAGGGCATCCAATGAAAGATGGTCTGTACTGTGTTCAGGATATTCCTGC +AGAACCAAACTGGCTCAGATCTGGTCACATGCGCACAGCAACAGGAGTTACAATTGACAT +TTTAGTGTCACCCGCGTGTAATATGGTCCTTATGGTTAAAGCTTTGTGAATTTACCTAAA +TATATTGAGTTCCCAGAGGTTATCAAGGCTGTCTGCCCAACAAGCATTGTTTGAAGGAAG +ACTTGGGTCATGGTGGGAGTCATCCAACAAGGGGATGAGTGTGCAGGTTCCCAGGTCTGT +GGCCACAGAGGGCTGTACTTGTAGTGATTGGTAGAGAGGAACACTGCTGGTAGAACTCAG +GCTTAGAGATATGTAAGGACAAGAAAGGAAAATCTATGTATTACTCATTGTACCCAGTCT +CGTACTGAGTACCAAAGGGGAGCAGAGCACTGTCCAAGACAGTATTCCATCCAGGGACCT +TCAATGTGGGCTGGCTGAGAGCATAAAGAAGAAAGGACAAGGACAAGTAATGAGAAACCA +ATGAGAGATGGGCAGAAATGCTATGGAGATTCAAAGAGGAGCTCTTGGATGACAGGGGAA +CCAGGATAATTAAGTATTGGACCTCTCTCGAGGGGGTATTAGAGCCCAGGTTACAGTGTT +GAGAAGAGTAGAAGGAACATGTATGAAAACCAGAGCACAATAAATTCCCTTTTGTCTTTG +TGTAGTCTTTCATTTTAGTAGGAGGCTGGGTATCAGAGCTCATAGGCCCCATTTGTATAC +CTGTGAACACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +ATGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGGTGTGTGTTTGTGTGTGTGTGTA +TGTGTTTGTATGTGTTTGTGTTTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTTACATGTGGAGGCCCAAGGTTAACACCAGTTAGTATCTTCTTCAGTTGTTCTT +TACTTTAAAGTCTGACACAATCTCACCCTGAACCTGGACCTTACTGATTCAAATAGGCTG +ACTAGCTAGCAGGCCACATGGCTCTTCCAATCTCCACTTCCACAGAGCTGTGATTGTGGC +CATAGACTTGATATAGCACCATGGGTTCCAGGGGGACATGTCACAATCAGGTTCTAATGG +ACTCATGGCAAGTGGTTTACTGACTGAGCCATATCTGCAGCTCCAGAACACCCTCTTAGT +AAACAGCCACAATGGCGTGGACACACTTCCAATCAATGCCTCCAGTTCTTTGAAGGAGGC +AGTAGCTGTTAAACCTGAGACTTAAAAGCAGTGCACGAACTGCTCTGAGATGAAAGACAT +ATACGGAGGGAGAAGCATCTTTGAATTTAAAAAAAGAATTCACTATTTCATATGAAAGCC +AGGCTGTCTTTCCCCCTCAATCTGCTTCTGCATAATTTTAGTCTATTTTTCTAATTATGG +TAACTGAACAAGAAAAGTCCCAACTGCTGTTCACATTCTTACAACTTCTCCTCAAGGAGA +AAAAAAAATAATAACTTGGAAGTCCGTATCTGTGCCAGAGAAAATGGAACAAAGACAGGG +TGTTAATTTTCTTTGTGTAAGTTGTCTTTGGCACATTTCTTTCCTTTCCTGCCCAAATAA +TTTTAAAAAGGAGTATCATTGAAGACCAATTAAAGGGATTTGGATGAGGTTCTGAGTTTG +CGGTTGGTATCAATCAATTGTGCAATTTGGCCATCACTAGCCCTTCAAAAATGGCTACAT +TTAACTGTAGCTGAAGGAATAGAAATGAGATGGAGCCCTCTTTTGTCTGAACAACAGCTT +CAAAGGGCTGAAAATGTGGGGGTTTCTTCATTCTTTGAATCAGAGGTTGTCCATTTGGCA +AGGAGAAAATGTAGCCAATGTGCCTTGGATTCTTGGCCAGTGAATGCTGGCCCGCTACTT +CCAACAACAGAATCATAATGAATCCAATAGAGAGGAAGAAAGGACAGCAGGGCAGGAGAT +GGGAAACTGGAGTTCGGACTCTGTGAGGGAGTACTGCGACTGAAAACACAAGCAGCCATA +TCCTTCGGTGTGCCTGTATCACCAGTCCTGTTGAGACCAGTCCCCTGGCATTTCTCTAGA +GCTCGCTGGGGACGCCAACGGATGGTGTTAGACAACACTGTTGATGGAGGCTTCCCAATC +CCCACTCCTTATTTCTGAAAGTCCCTAGTACAGCTGACTGCCTGTCTTTCAAGTTATCAC +CTTGCAAAAGGACTACTTCTTGGTTTTCTCTCTAGTTTTCTCTTGTGGTTAGCAAATTGG +AGCGGTGTTCAGTGGGAGAGAGGGGGCTCTTCCTTCAGGTCAATGTAAAGCCTTGTTTCT +GGGGTGTCTATAAGACACAACAGAGATTATGTATCTGTGCATTCTTTTTTAAGCTTATTT +CTGGAGAGTGTATTCCCACCGAGGACCCTCCTCCTGATTGGCTGGTAGATCACCCTGCAA +GTTTCTGTTCCATTATGATATGTTGACTTCACCCTTGAATATTATTTCTGACTTATCCTT +GGGCTCAAATTAGGAGCTTTCTGATATTTATCATGTTCCTGGTGACAGTGGAATGCAAAA +AATAAACAAAAAACACAATGTAGCAAAGAGAAGTATGAAAAGTCAGACACCAAGAATAAA +AGAAAACACAGCCATTCAAGACCAGCTAAAGGGGATTTGAATGGGAGGCTCAGAGTCTGC +AGTTTGTACAAATCAATAGTGCAATTTGACCATCAATAGACTTTGAAAGGCTCTTCCAAA +ATGGTTGCATTTAACTGTAGCTGAGGGTTAGAAATGAACTCCAGTGAAGAGTCCTCCTTT +GTTTAAAAGCCTGAGCTTCAGATGACTGGGAAGTGGTTTTCCCCTTCAATGTTCAAACCA +ATGTTTGTCGATTAGCAGTGTGTACTGGTGACAGAGAAGAGTAAAAACATCTTCCCTCAA +GCAACACTCTGTTTCAAGTGGTTTCCATTTTCTTGGACCCTGTGTCAGATAGGGATTAGA +ATCTTCTTAAAACCCAAAACAAATATCTTTATATAGTTATGAATTTCCTAAATTCTCAAT +CATTTTCTCAGGATCCCCCTTTCCTTCATATCCCAACCCCCTCCTCAGCACATACACATT +TCTACAGGCTGAGAGTTTCAGATATATGAAATAAGCTGTAGCTTTTGGTTGGTGGTTGAA +TCATGTCACATTTTTCAAGAGCTGGATGAATGTAAGGTGAGAAACATGAACACTACTCCT +CAGGCAGAGCCTCCCTGGGTGTTTGCTTAGTCACAAGCTCTTCTCTCCATCTTTTCTTAT +AGCAAGTACAGTTTCCTATAGCAGCCTGGTTTGAACTGTGGCTTAAATGCTAGACCAAAC +TTCTTTAGCCCTTTTCCATGTAGAAAATACACAGCACATTGTACAGAAGGCCCTTGTCTA +TAGTTCTTAATATTCATGGTTGCTTAAGCATTTCCTTCATTTACCATCAAAGCCATGCAG +GAAGATGAAGAAGTTAACTCAGAGCACAGCAGAGGCAGGGGCGAGGCCCTACCCAGCTAG +CTTATCCTCTGTGCTTAACAGTGGCAAGCAGATATCTGAGTTCTTTTGCAATGTTAAAAA +AAGAACTATGTTTGCTGTCTCCTAAGAATGAAAGGGCTGGGGTCATGGGATGGTGATTGA +TAGGATAATCAAAAAGAAACCTGGAGCAAATGACTGGATTGATATGCAAAATAAAAGACT +GGGCTTATGATCTGCAAGAGATGAGCTATCCAGAGAAATTTTTAGAATACCAAGAGAGAA +CTGCTTGGAGAACTGTCTCAAGCAGGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGAGAGAGAGTCTGGAAAGCTGTCTCAAGCAGAAATAGGTCACCATCAGCTTGG +ACCCATGATTTGACCTCAAGTCATTTGTTTAATAACTCTCTAAGCCAAGGCTGGTCCTTG +ACAGGCCCAAGTATTGATACACCAGTATCCCTTTGCCCCTGGGTGAGAGCAGCCATTGGA +GAATTTATTCTCAGGAACATATTCTTTCTATTTGTGGTGTGCTTGTGAGGAAAGATAGCT +CTTCTGGTAGACAACAGAGTTCTCAGACAGAGAAACTCTCAGTCAACAGCACAGTTGGGA +AGGGACCCAGCGGTCTTTTCTCACTGTCCCAGTGAGCAGATGCATCCACTCTGAGCTTGG +TCAACCATTCCTTCAGTGAACACCCAGAATGGCACATAGGTAACAGCATGAGAGAATGGG +AAATGAGGTTGCACCTTATGAGATAAAAATATGCTACCTATAGATGCCAAGAATGAAACC +ATACATTTTACCAAATGACATCCCCTAAGGTCATAATCCTTAGCGAGATGCTAAGCAGTC +AAAGCCAGATGGACACAGTGACCCTCCAGTGATGGAAATGCTCATGGAGCAAAAGTCTAC +AGTGAACAGCAAGGGAGTGGAGACTGTGTGGGAAAGATAAGGCTGCTGTGCCTGGATGGG +GAGAATATAAAACAGCATAGCTGCAAAGGAAGAAAGCATGTCAAGTCCTAAAAACCAAAA +ACCAAACCAATCCACAACATCCACAAAAAGTTTAAAAATAAAATCCTTGTAATATCCAAC +AATTCTGCGATGGAGATTGGGAGCAGATCTTAGGAGCTTCCTGGGCATTTTTCTAACAGC +ATTCCAACAACAGGCAGAAGATGGAAACTGCCTAGGCTCCCATCACTGGTGCGTGTATAA +ACCTGTGTCACGTGCATGCAATGGAATATTTCCTATGAAAAGGATAGATCTGACATATGC +CAAAATATGGACAAACCTTAAGGACATTATGCTATGTGAAATGAGCCACTCACAAAAATA +TAAATATTATACAATTCTACTTACATAAGGTGTATCTGATAATAAAATTAAGAGAGAGAG +AAAAAGTTGAATGATGGCTATAAGGGCTAGAGGTTAATTGGGATCAGAGAAGGAAAAAGC +TATTGGAATTCTGATCCCTCCACTTCTCATTTGTAAGTCTTAAATTCCCTTATCTCAGGT +ATAATAGATGTCCTGGTGTCTGCTGATGCAGCCCAACACAGTTGAATTCACTGGCTGCCC +ATTAGCACCACCTCCAATGCTAGGACCCCAAACATTTTAAAGAGGAAAGTTTTATGGATT +AGATAGAAAGTGTCCTTTCCAGAAGCTTCTGTAATAAGGGCTTGGTCCCCAGCTAGTTGT +ACCACATTATTGACTGCTGATTTGGTGACGATGTGTAATAATCAGTTCATGGCTGGATGG +GCTGTTAGCAAGTGGGGCTTGGCTGTATAAGGTGTGCCTCTGTCTCCCTATCTGTCTCTC +TTCCTTTTCCTGGCTACCATGAAATAAGCAGTGGTGTTCTTCTTCCACCACAGTACTCGG +CCTCAGCAGAGGTTCAGACACAATAAAACCAGCCAGTTACTTGACACCCGTAAAACCATT +AGCCAAAATAAATGTTTTAACTTCAATTGTTTTTCTTGGGCATCTTTTCAGTACTGAAAC +CGAACACCAAGACGCTATAGATTTTCCTGCTTTATTTTTCATTTCCAGCAGGAGTTGAGG +TTGATTGGCATTCCCAAAGCCAAGACACAGTAGCCAACTGCCGTTACTGAGAACTCGAGT +GGACCATTTCTCCAATCACTGCTGGTGCTTGTCCGACTCAGAGACTACAACCTGAATAGC +AGCATCAATCACCTTGACCAAGGGAAGCAGAGTGTGTGCTGGAGTAAGGATGTGCTCACA +GCCTATTTGTGCAGCAGTTGGGTCCATGCTCTGGAGAACTGGTTTCATTCCTGATAGTGT +TACACATAGGGGATGAGGGGACTCTGGAGGAACCTTTTGAAAGTGTTGCCAATACTGCTT +TTGTAACTGGGTAGCCTTGTGGTTGGGCATAGGCATTGACATCTCACAAGGGGTCTTTGG +AGAACTCTACAGTGACTCATCACTGTAGGGCAAACTTGGGAACCTTGGACTGGCCCTGTT +TGAAGAATAGAATTCCCACTGGAGACATCTTTATTTATAGCATCTGGTTCCCCTATTTCT +CCGGAATCAAAGACATTTTTCTCAATGATCTTGTCAAGTGCCCTATATTTGGATTCAAAG +CTTAGGTACAGAATCTACTGCTGACCCTGTTCTGTTCCATGAAAATACTTCAAAAGAACT +GCCTGATGCATTCTTATCTCTGTCTGTCTGTCTGTCTGTCTGTCAGTCTGTCTGCCTGTC +TCCATATAAAGTGTCTTAACAATGGGGTTACTTGGATGCTACCCGAGTATCATCAGTCAG +AATTTGCATGTTTTAGCAACTTCCATATTTAGCATCTTAACTCTTGTGTTTCTTTGCATT +GTGTTTCATTGCAGTCTTGTTTCTTAGCATGATTAGAACTGCATCCGTTCCTTCCCTCAC +GGTCATTCACAGTATTTTACGCAGATGGCCTTTGTGAGTGTCACTCAAATGCTGATCTCT +ATCACTGAACTACACAGCCTCATGAGGGCAAGGTCTTAGCCGGTCTTGGCCACCACAGCA +GGCTGACAATTAGCCTAGTGCTTGGCTTGGAGAATTATCATAGGACATGAATAACTATAG +AGTGGGCTCTGGAATTAAAAGGAAAACAAAACCTTGTGGAAACATAGCCATGTGTGCTAT +ACTGGGCAAGCAAATATGGGACAGAATATTTTTGTGATGCACAGAGCAGAGAGTCCAGAA +AGGTCATACTCATGTTAGTCCATCGAAGTTCTAAGCTGTCTGTCTTGTGTAGTTGAGAAC +TGATGGGTTCCGTAAAGTAATTCACTTCCACGTGTGAGTTACCTGGGCTACCTGGCTGTT +CAAGAGACCCAGCCAAGACTTTGAACTCAGTGATTTCTGCAGTTGACTTGGAAAGGGGAA +AACAGAACTCCTGGGATCTTATCAATTACTTAGGGTACATAGACTGTGTTCTTCAGTGGA +CCCTGGGGTAAGCATGGTTCTTGAGTTTATATATCCTTCAGGTTTGACTTTGTGTGTTTA +CCATTGCCTCTTTGTATTGTGTGTAGCCAGCAGAAAGCCCACCTAGCCTGTGAAAACATT +ATTCCCTTACTCCTCAACACCCCCCTACTCCTCCTCCCTCGGCTTAGCTTAGGCAAAGTA +CACTTTATTGAATTCCTCTAATCTTTCCTGACAGATCAATTCTTCTGGGCTCTTAATTAT +TCATGTGGCTCCCCCTTAAATTTCCTTCAGGCTACTGGCTCTTTTGAGGCAGTAGGCTAG +TTCTGTCTCAGGCAGCTCATTTATTTCCCAGGAGGTGGGCATCTGTGCTCAGAGCCAGAA +CTATAAAGAGGGCAGATGTGGGGATGGCTGAGGAGGCGGGAAGGGGGGCAGTGGTGAGGT +GTCCTGCAGGGAAAGGAGTTAGAAGGTCTCGTTTTAAAATATTACTGTCCTGCTTAGGAG +CTGGCAACGTTATTCAACATCTTCAGCAATCTCAACTGTAAAAGAATTTTTTAAAAGTTC +ATTAATTGTCTGGGACATCACAAATATCAAGTAGTAGGGTGTCACAAGTGGACCCTCCCT +GAGAACCTTTAGCAGTTTTGTAAGCTTCAAACTTTTCTTCCTCTAGCACAGTGGCTCTCA +ACCCATGAGTCACAACCCCCATGGGGGTCACATATCAGATATTCTGCATATCAGATATTT +ATGATTCATAACAGTAGCAAAATTATAGTTATGAAGAAGCAAAAAAAATAATTTTATGTT +TGAGGGTCACCACAGCATGAGGAACTGTATTAAAGGGTCTCAGCATCAGGAAGTTGTGAA +GTACTGCTAACATATGGTTTTCTGCACAGTAGCTCCTCCGCGGCTGGCCATATGTGTATA +TTCATACCATTGAGTCAGTATAGTTCTTTAATACAAGGTTTTACAGCTAGAATACACTCA +GAACAAAGGAGAGTTTCCATGAAAAATTGGAAAGACATCATTCATTGGAACAGAATAGAA +TAAAGACCCTTTAACACAAGAACCTTGTTGTCTTGTTTCTAGATTGTAGAATTAGCCTCC +TTGCAATTCTCATGCCTATAAGACTTATCAACTATTCATTCTCCAAGACCAACCAGCCAA +AGCACTGGATATCTTGTGACCAAGAAAAGAATGAAATTCTGAGCAATATGGGACCTTTGG +TTACCCTGCAATAAACCACCTTTCCCCTCATACTGTAATACTCATACTCCGCCATAAAGT +TAAACTACAAACACCATTTTATTGTGGAACAATGCCCTGACCATCTCGTTCTTTAATCTG +GAATCTGAAGCCCTTCCCTAAAATCTACTACTCCAGCTTCATCTACGTGTCCTCCTCCTG +CACATGTGGCAGCGAACAGCAGCTCCCTGTCTTCTGATGTCCTTTCACACACTGGCCTTT +ATTCAGTTACTTTCTATCTATCAACCTAGTCTTCAGATGTGATTTTTCCTGTAGAGTCTA +TTAACACAAATCTAGATGACCACCAAATAGCTAGCCAACAGTCAGAGTGGAAGTCCAAGG +CATAGGTGTGTCATAGTCAGATGTGTGTTGATAAACTGAAAAATTATGTCTTAAATTATA +CCATGTAAAAATGCCCATGTAAAGCTGGGAATACAGCCCTGTGCCAGAGTCCCTGCCTAC +CATGTATATGGCACTACATTCAGTTCCTTTTAGTGATGGGGAACACAACGACATGGGAGT +GAAGGCAATGGGGGAATTACATCCCCTTGTGGTTAGGTTGCTACTGTCCTCAGACAGACT +TCCATTCAGCATAAAGTTCACCCCAGATAGATACAGAAGACCAGCTGGGATTTTCTTTGT +GGTTTTTTTTTCTATGAAAAAATATCCCTCTCTGCTAAGTCTATGAAAACTGAAAGGATG +AAAACTAAACCAAGGAAAGCCAGCAGCTGTCCCTTACTGCTCCTCCTTGCACAATAATGA +AGGCAAAGATGTAAGGATGAAGAAGCTGATGGTAACGATGCCCAGGAGTGGACTGGGGAT +GGGGTGGAGCTGTACATACTTAAGCTGTGAATGATTACCTTAGACAGAAACCCAGGAATG +ATCAGCTTTGAGCATAAAGACTCAATGGCTTTTACTTGAGCCATTTTATAAGGATCTAGA +GGTACTGTTGCTTTTCATTGGTATGCCTGAGATCCTGAGTGTTATCTATGGCCATTAGAC +ACTGATATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTTTCTCTCTCTCT +CTCTCTCTCTTTCTCTCTCTCTCTCTCTCTCGTGTGTGTGTTATTTGTACTGTAAGAAGA +CATAGTCAAATGGTACCTTGGGGCAGTCTGGAAGCAGGTAGCAAAGAGTATCACATAATA +GCACTTACTGTTAATCTATGAAGAAAATAATGTATTTCTTCTATTTCTGGTAATGGAGAA +GTCCAAGACTGGCCAGCTGCATCTTTTGCTGCATCCCATAGTGAGACAGAGCAAGATTAT +CAGCTTCTTCAGTGTCTTACCTGTGATGCTGAGGCCATTAGTGCCATGGTGAGGAAGCAG +GAGCATCCTCTTGTCCTTCTCTAACCCTAACTGCTTCCCAAAGACCCATTCTCAAAATAC +CATCAAGATAGGGATTTGAGGATTCCATTTCTAGTAAACTCAGAGCAGGATACATTCAAA +CCAAACAAGGCTGGAGTACAGCTCAGTGGCAGAGTGATTAGCCAGCATGAGCTCCTGGGT +TCTATCTCCACAGGTAGGTAAAGAAAGGAAAGAGGGAGATAGAGATCAGTGGATGGATCA +AGCTGTAGCTTAAAATCTGGTGCTCAGAGTCTAAACAGGAGCCAAGGAGCTGGCTCAGCA +GGCTAAGCAAATATGCACAAATATGGGGTCCTGCACTCACATAAAAAGCCAGATATGACA +TTGTGCCCCTGAGATCCCAGCACTGGGGGCACAATAGGAAGGTCACAGGAGTTTGCTAAC +CAGACAATCTATAATCAAAGTAGCTACATGGTCAGTGATAGAGCCTGCCTCTAAAAGCAA +CTTGGGGTGAGGTGAGGAAGACACTCTAGTCAACTGCTGAGCTCTGCATGGCTGTGTAGA +CACACAGGCACCTGTACACACACCCGTACTCACACACAGAGCTACACTTGGGGCTTGGCA +GAGACAAGGACAGGATGGCCTTCCCAAAAAGATGGCAAGGGTGAGTGAGGGTGGGAGGGG +ACCTCCTGTGGTCAGAGGATTCTGCATTTTATAGCCTTGAGCAGGAGGCCCGGCATTCTC +CTTTCACAGAGCACTAGTCCATGCTTGTGCCTTTGCCTCTGCGTTTCTGCCTGTAAGTAG +CCTTGTTGGGTCAGCTGGGATTCTATTGCCTTGGCCAAGGGCAGTCACAGGAAATACGCT +CATCTGACAGCATGTTCATGACCAAGGTAACGTGAGCATTTAAATCCTCAAAGCCCTGCC +TCCACAGTGACACACTTCCTCTAACAAGGCCACTCTCCTAATAGTGCCACTTGCTATGGT +TAAACATTCAAAGGCACGAATCTATGAGGGACATACCTATTCAAGCCACTGCAGGCAGGT +ATGTCTTATTATACAGTTCTCTCTCTGTCTCTTTCTCTGTCTGTCTCTCTGTCTGTCTCT +GTCTGTCTCTGTCTGTCTCTCTGTCTCTGTCTCTGTCTCTGTCTCTCTCTCTCTCTCTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCTGAGATTGCAGTACATGATTGT +TTAGCTAAGCTGGAAGCCAGCAATCCAGCAACCCTCTAATAATGTGGTAGTGGGCACACA +CAGCTATGCCTGTTGCTGTAAGAGGGTGCTGAAGATCTGAACTTGGGTTTTAAGATTGCC +CAGCAAACACTCTTACCCACTCATCTTCCAGCTCCTTTGTTAATTCTGTGTAATGGAACT +GCATGATGGGCTGTTTTCCTAGGACTGCAAGGATCTATGGTTTACTCTGCATATCACATT +CTCAAAAGGTGAAAGAAGCCAGAATGTCTATATTGCTGTCTACCGCTCTCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCCTCTC +TCTCTCTCTCTCTCTCTCTCTCCTGCATTCATTCCAGAATGGCTTTGGCCATCCACAGCC +CCTGCCAGCGGCAGATTTTGTAGACTATGTCCATTGCTATCTCCTGACACCTGATGCCAC +TGGATAAAGGCTAGCTCGGGACAGAGTCAGTGACTTTGTATCTGACCAGGAAGCTCTTGC +ATCCAGAAATGAGTGAGGTGAATTCCTTAGTCTACCGGGGACTGGAACACTGAGATAAAG +TCAGAAGATGTTGGAATGGAGAGTTCAGGAAATACAAAGACCAGAAGGACCACAGTAGGC +CTCATCTTTGTATCCAAAAGAACCAAACCAAACCAAATCAAATCAACCTATATTTTCCTC +TTGATTTGCAGTTCCTTAATTACTTTTATTAAAATGGAGGAGATTACATCTTTAGTGTAA +GTTGAATATTTTAAGTTTTAGAAAAAAAGATCCTCCCTATAAACCAGGATACCACAGTGA +CTTGATGGTAGAATTGTGGGGAACTTGCCCATCTCCCTACATGCCATAGAATGGTTACAA +GATCTCAACACCATACTAGGATTGACTCCCCCTCGTTCCTCCCATGTATGTAAACCCATC +CAAAGACCTGCGTTTGTATAGCCTGGTCCTCCTCAGCATTGGTATTTTAGGAAGGGAGGG +AATCTTATTATTAATAGTATTCTATCTGTATCAAACTCAGTTTCTGCATTTGCTAAAAAG +CCAGGAATACTATACTTCACAGAAGTTGCCAGCCCAGATCAGCAGGGAAGCCTGCTGAGT +GATGCAGAAGGAGACACCACACAAATGTAAGATCCAATCACAACCTCCCTCGGAGCACCT +GAGCCCTCAGCAATCTTCTGGGGAATCAGATAAGAACTGATAGTTGATAAAGCTCTTGGT +TGGTCGAGGAGCACTTCGGCAAATCCAACAGAGTGCGTTTAGGCTGTGGTGGCCTTTCTA +AGCCATTGCCAGGAGGTTAAAGAGATGCGAGAATGCACTTGCTGTCCTGGAGAAAAGCTC +TATGTCTTTACTAGAGTTTTGATAGATGTTGCTGTTAAGAATGGTACAGGCCTCCCCGTT +TTCACTGGCCCACTCCTTTGGATCTGGTTGAATTGGAGTCCACTTCTGTTGCAATCATGA +TGCCAATATGAAGGGTCAGTGAACTATGGGTTGTGTGATATTGTGCAGAGTTACTGTACT +CAGCGTAAATCCCACAGACTCAGCCTTATTATTTCATCTGCTTCCAGCCATGCGGACATG +GAGGGACACTTAATATTTGTAAGCCTGTCTGTTTTATTAGTCCACATGAGGCCATGTGGA +CCTCTGGCCTTTGAAACCCTGCCTTATTGAATCATTAATGGCTTAAAGCAACGACATAGC +TATTTCTTTTATTTAAAAAGTAGGAAATATACACTGGCCAAAAAAGAATATATCAAATAT +ATATGCCGCTTAAGGAAAAATACAAGAGCACCTGTGAACCTTGTCAGTCTGCCAGGAATC +CGTATTTGTTGCACACAATGGTTATCATGTCTTAAATCACCTTCTTTGTCCTACCTGAAG +TCAAAATAGCCTCCTAAGGAGTATGATGTTAGCCTTAGTTTGGTGTTAATTGTGCCTTTA +CTTTTCTTTCTTATATTTTATAAATCTTATGATAAGAAAACACTCATCAAAATGAATGAG +ACTGAAAGTCCACACATCTGAGTGAACTTCTGTACAGTTAGAAGAGCCATTCTGAAGCAG +TGGACTTTGTGCTTTCGTTATCAAATACATTTCCACACACTTATCTACCACCAAAACCAA +AAACCCAATGGCTGAGAATGAAAGCACTTAGCTTTTCTAACTCCTGCTGGCTCTCTGTAT +GCAGTCCTCATTCGTCCCTTAACCATCTTTCCTCTTTCCTATATGTTACACTGAGCCACT +TCTTTCGGTAGTTGTAGTATGTTCGTAACTGTCTCCAATAATGTAAGACCTCCTTTCTTT +TCTGCCTTAATGTTGACTTTGAGCTTCCTTCATTCCGTCGTAGCAACGTTCACTTATGAA +TGTGCTGTAATTCACTCTACTGTAGGTGACCATCTGGACTGTTTCCAGAGTTTTATTAGT +AGCACCATGCTGTTTGAACATTCTTAGATGTGTTAGCTGGTAGCTAAGAGCATGTGTTTC +TGTGGGATTCACACCAGAGGGTAGGAGTACTGGATTTTAGCCATCAAGGTATTCTGCTAT +GCTGACAGACATTCTGGTTTAATAGGCAGGCACTTTTTGCTTTTGTTTGTACTTTTAGTT +TCTTATAGCTTTATCCAAACTTAGAATTGCCACCCGATGCCATGAAAGCATCATCATTCA +ATTAAGTGCTTGCCTTGCAAGTCTGAGGACCTGAGTTTGGTCCCCAAATCCCACCTCAGA +AAGAGCCGGGGATGGTGGTGCACACTTGCAGTTCCAGATTAGGGAGGCAGAAATGATCTC +TGGAACTCACTGCCCAGCCAATCACGCCTACTCGGTGAGTTCTAGTTCACTGATAGAACC +TGTCCCAGTGAAACTAAAAATAAGGTAGACAGTGCCTGAGAAATGACACCATGGGTGTCC +TCTGTCCTCTACATGACATTATATGCCATGCATACAAACACACCGAGATAAAAAATAAAA +GGAAAAAAAAACATACACACTCAACTAGGCAATATCTAAATGCTTTTATGCACTAATACT +GTTCACTTAATAGGATAATGCAATACCCCTCTATTTTGAATCTGCTAGGATATTTATCAT +GAATGGATATTATATTTTGTTAAATTATAATTATTAGTTTATAGGTCTGAGGAAAAATCA +GATGTTTATAATTTAAGCTACTAATGATGTAAATTTCCCTATTAAGCCAACTCCACATTC +CTGATATCAAACCAAGGAAGTATGGTGGGAGCCTTAAACCTTTTACTTACATTTATTTAC +TTGTGTGTGCACGTGTGTTCATGCATGAGTCCTTCTAACTCACTAACAAGGGATGCCTTT +CCTTTTCTTCAATTTTAATCATAAATTTTAGCTTTCATTGTACATTCTTTGACATTGTTG +CTTGTTTATTCTCAAGAATTTTATTCATTTTGATATTATTAGAAATAGGATTGTTTTCTT +AATTTCCTTTTTACATAATTCAGCGCTAGTGTGCATAAATACAAACGACCTTTGTATACT +GATTCTGTATCTTTAATGTGTCCACTTATTAATTCTAAGAGTTTTTATTGGTGGAATATT +TAAAATCATATACAAGTGTGTATATGCATAATTACATATGATCGTGTCATCTGCAAAAAA +GGATAATTTCTCTTCTTCCTTCTGATTTCGGTGCTATTTGTGGCTTGCCTTCTGACTCTG +GCTCTCATTACTTGTTCTTGTTCTTATAAAAACTGTTTAGTGTTTTTGACATTGAATATG +GTGTTAGCTGTGGGCTTTCTCTGTGTGAACTTTATTATACTGAAATATGTTGCTTCTATG +CCTATAGTTTGTTGTCAATGAAGTTTATAGAAATAGAAAAAAACAAAAACTATATAGATG +ATAAGTGATTAATATACAAAATAGGTATTAATATCCAATTCTCCAAATCAAATAGCAATC +ATCAAACTAATGGTAGTGGAGTTGAAGTCGGACACAGGATGTAGAAAGGGAATTCCCTAA +GGATGACGTAGAGATGACCAGCAAGTATTTAACAACTGCTCAGCATCACTAATCACTGGA +AAGGGAGGTCAAAACTGCACCCACTTAGTTTAGTCATCACTTTAGTTCTATTAGTATGAG +ATCTTTAAGAAGCAGGAACAAAATAGATGTGGGGCTAGAGAGATGGCTCCGTAGGTAAAG +TACTTGCTGCTTAAGCAAGAGGACCTGAGTCCAGGTCTCCAGCATCCACATAAATGCCTG +TGCACAGTGGCCTGTGCCAGTAACCCCAGCTGTGTGTAGGGTAGCAGAGACAGGTTGTTG +CTAGCGGTTTGTAGGCCAAACAGTTAATTTCAGGATCAGTGAGAGAACCTGTAGATAGAT +AGACAGACAGATAGATAGATGATATACATAGATATACATATATATAATTTAATATATCAC +ACAAGTGTGTCATAAACATATAACATGCACACCTCCACAAAATAAATAATATGCAAGTAA +ATACAATTTAAAATATCATGCTCCAAGCATGACAGTATATACCTGTACTTTCTACTCACA +GAAGGCTGAGGCAAAAGAATTAGGAACTCGATGCTGCTGAGGTAAGGGGGCTGAGGGTGG +GATCAGCAGGAGGGGAGGTAGGGAGTTGAATTTGGGATGTAGAGTGGTTAAGTAAGTAAG +TAAGTAAACAATGCATGTCAGTCAGGTAAGTGCTCCCTCCCCTGCCTCACCCTGAGTCCC +TGGCTTGCTATTGACCCCTCATCTTATAGAAGCATCATGTTTGCCTTGACCCCTCGTCTT +ATAGAAGCATCATGTTTTGCCTTCTTAAGAGCAGCCTCTACCAGTTCCTGGGCTCATTTC +TGCAAAGGATTGGGAACCAGGCAAAATGGTAAATTCTAGGTTTGAGAGACACCAGGTATT +TAAGACAATAATTCTGCAATGTCAAAAATGACAAAATAGCTCCTATCCAAGAAGCTCAAA +GTGTCTCCTAAACTAACTTCTCCCTAGACTCTGGTGGAAAACTGATTCTTTCAATGAGAT +TATTTTCTACACTGAAGTTGGGGGTGGAAGGTGGAGATATGGGCCTGAGAAGAGAGATGG +GTCCCCTCCCATTAACTCTTGTATTGCCGTTCTTTTTCCTGGAAAATGTGAGAGTGATGT +GAATTGTTTAAAAGGTTAGTTAAGAATCAGAGCATAGGGGAACTTGTAGCCCAGTTTCAT +GATAAGAAAACCATGTGATCCTACATAGACTGCAAATAGAAATAGCCAAATCTTACTTTA +ATGTGAGTCCCCAGTCCTCTTGGAGTGTCCTGATGTGGCCTGAATGGAATCGAGACAATG +GGAGAAAGGGAAACAGATCTGTTCCAATCCAACCAAAACTTGGCAAACAACAGGAAGTAA +GTCATGCTCTGCATGGCATGGTTAGATTTCAGGGCTATTTTGCCCAAACCCAGAGCCTTT +CAGCCACTGGCACAGAAGAAAGGCCCTTGGGGTCCTCCTTGGACTCCGTGGATGAGAGGC +TGCATGGTAGCAGAGGGTAGAAAGAGGTTTTGAAATATCCTGGGCCCACCTTCTTGGAGC +AGTACCATAGTTAGCTCTCATAGTCTTCAGTTGGACCCTTGTCCTCCTGTCCCTCACAAG +ACAGCTACATATTCTGGTGCTCTGAAAACATGGTGATGCTCAACGACTTTCCCTGCAGCT +TGTGTCTATTCAGGTGGCTCATGACCAGCTGGTCCTGGGGGCCAACTGCCATCTGGACCA +ACATGTTCTCCATGTTGAAAAAGATATCCACTCGCTGCAGGACACCGTAGACATAGAAGA +GAATGAAGAGGCTTCAGGATGTGACTCTTTCAGGGTTCAGGTTGTTGACCAACAGGACAG +AATTCCCAGCTCCTGCCAGGCCTAGGATGGCCCCATGGACAGCCTTGGCTTCAACTGCTG +CACATAGAACAGCTAGATGGGCCAGAACTCTGGGGATGTTAGGAGCAGAGAGGCAGGAGG +CTGCAGCCATGGGTAGGTCCAGCAGCCCTGGCTGTCTCCATAGGGCAAGCCAGGGTAAGT +GTAGTGTCTGCCCTTGTTAGTGTATTTGACATTAAGGCTTCTGAACTTGGAAAAGTCAGT +GTGTAGCATGCAGCAGGCTTTGTGTGCTCTGGTCATCTGGTGACAGCTTGGTGTGCTGTG +TGCTCTCAGGTCAGCATGCTACAGCAGCATCTGGAATTGGTTGTTCTACGCAAATGAGAT +AAGCTTGAGAATGGTGTCAAAAATTAAAGAACCTGATAAAGCATAGCCAGGGGCATGAGT +AGAAGAGGGTTTCCATGGTGATCCTGAGCATGGGGACACAGGCCTGCCATGGCCATCCTC +AACCTCAGTGGAGACAGTCAAGGCCAGGCTTCCCAGCTGCACTGAGATCACAGCCTGCAG +ACCCACCTGGGCATGCACCTGATGGATCTAGCTGGTGCTGAGCTCCTTGAGGCTGGAGAA +CTGAATGTAGATGGGCTATCCATATCGGATGGGCCCCACTGACTGTAGTAGTTGACCATG +CCATTGGCAACCTCCTTTGCATATACCTTGATAAAGGACTGGTTCTTCCCCACTGGCATG +AGGAGGCTGCTGACTTCCCAAAGGGCAAGTCTAGGGAAAGAAGCTCACCTCAGTGACATC +CTTGCACAGCTGGCATTTAAATGACTCTGGAAGGGACTCCTACCCAACTGTGGTCTCCTT +TCAACTTATTGCTATTGTTACTACTGGCTGCTTCAGCTAAGTGGCTGTTCTTGATGAAGG +GACAGTTGCTGACATAAAGAGCTTGTCGGACCTGGCTTTGTACCTATCTACAACTACATC +TGGGAGTATGCACACAGAGCAGACCCAGGGGGACAGAGAAGAGGTACAGAAGTCCCAAAT +AGACATTTTAAAAGGTGACTTTTATGCTTGCTTTACATAAAGAAGATTAAAGGTTTTCAT +TTTCTTCAATCTGTTGGTACTGGGAACTGAACTCTGGTCCTCTGGAAGAAAAGCTGCAAG +CACTCTCAACCTTCAACCTTAACTCTGAGTCCTCTCTCTAGCCCTTCCCACTGTTTTTCA +CTAGGTATGGCCTATTCATTTCTGTTCAGACCCATAGATCACAATCCATGACTTCCAATT +CGCTGTCTCTGAATCTTGAACACCAAACTAGATGACTGGTTTGGAGGAACAGGAAGAACA +AGAGGAATTAATATGTGCTAAGTAAATTCAATGATGGGCCTTAGAAATACTTAGTACCTA +GAAATTTGCATAGATCCTACCCCAGTCTTGAGGTAGATTATACCCATTTTACAGATAGTC +ATTTGGGTCTGCTTCCTTGCTAATGCCTTCACAGATAGTGAAATGGGGAGAAAGTGGAAT +TCTTCAGTGTGACAGAGGCTTTCTAGCCTCCAGTGAGAGTAACTCAGAAGTTAGGGTGCC +AAAAACTCATGATCACATAAAGCTTTCATTGAGTCAATGGCCTCAGGTTCTTGTCCTACT +AGATGGGATGGTCTCATGGAGCACAGGAAGGGTAAGAATTTGGAAAAGAGCTTATTATGG +GTGTGCAGATTAGGGCATAAGATAAAGCAAGGTCAGCTCCTGTGAGGCAAGAGGACTTGA +ATGGAGGCATGTGGGGGGAGTTGGTCCATCCAGTTGACCCATCCACATGGGTGTCTATGT +GCTTCTTGATCTCAAATGTCTTGATTAGAGTTTTGGCCTCATCTTCACATAAAGCTATCA +AGCAGATGTCTGAAAATAGAAGAAAGATAACAAGAAGCCAATGGTGGTCTAGAGTGTCCT +AGTACATATGGGATTTCTGACCTCTGGCTGGGACAGAACCAAACCCTTTCTGGCCAAGGA +CAAGAAGAGAGGACTCTCTATAAGCTGCCTAACCAGGTTCTATCTCCTGGTCTCACCACC +AGAATGTTTTAGAAATGGGTGAGCATCCAACGTCCCTCTGACTTTGTCTCCTTTCCACAC +TACTGAGGTCTGTAAGTTGCCTCACTCCTGGAAGGCTGTACAACTCCACTGAGTTAGAAG +CCTCCTGTAATGCATTGGGGTTCCCCTTCAGTATAGCTCTGTTTGCTGAGTTCCCATCTG +GACCACTTCTGAGTAACACTGGCAGCAGCTGGCATGTATCTGCTTGCAGTCTTAGCTAGA +TTGAGCCCAAGAGAGGGCTTTGTGCTGACAAAAGGGGGACTCAGACCCAAAGCAAGCAGG +CAAGGGAAGATGAGGTCCCACTGACACATGCATCTTTGATAGTCTGGAATAGGCTCAGCT +AGCTGTTCTACATCGGACCCTCAGTACAGCCACTATACATAACCTCAAATATTTAGGATA +AAAACAACTCAGAATCACCACACTGAAAGCATTCTTCATTAACTGTTCATTAAAGAAACA +GTGGTATATCTTCTATATATCAGGCTACGTAAAGGTATTGATGTAGAATGTGGTTCCCAC +CCTTGACTACCACCTAGTGCTATGTTGCTATATTACAGACAAGTGGGGTTTGCTCCCTTC +TCCTCTGGGTGTAAGAGAAAGAATTCCCAGAGAAAAACCACTGGGGAGGGAGCATTGTAG +AATGAATAGGAAGGGAAGGGCAAATGACAACTAGAGATCTCTTTCCACCACCCACTCCAT +GTGGAGGGTCATTTTGTAACCTCTGTACCCGGGAGGCTGAGAGAGGAAATTTGCAATAGG +TTCAATGTCACCTTAGGCTACATAGTGAGTTTCAGAACAGTATGGGTTATAACATGAGAC +CCTGTCTCAAAACAACAACAAAATGGACACCACTACTCATAGATATGATTGTTGAAGATA +TTAATATATTTAGCCAATACCAAGAATTGGTCATTAATTTTTCCTGTTGTTGGTGGTGAC +GGTACAATTCAAGTTCCCACTATCAATATTCAAAGTGTTTATATTTTGCCTTGTGTGGTC +TCAGTGGTGAGTTTTCTTGCCATTGCCTGCTGTTTTAACAACTGCAACCGTTGGTGAACA +TCATTCCCATCTGAAACCTTTTGGACTCTGGGATCTCCCTTACTTAATGTTAGCTTTTGG +TACAAATCCAAATCTAAGAATGAGAGACATGGCTGGGAATTATGCTTGAAGATGCTGAGT +GAATGACTTTTAACAGGTGCTAAGACCTCTGCTGATGTCGACTAGTGACCATCCTCTTGG +ATTTGATGAGTTTGCACTTTTGGCTCAAACTGAAGCTCATGTGAGACACTAACATCCTTT +GAAGACAGAGCTCTTAACTGTCCGGTGATGATGTTTGGGCTTGAGCTTTTATAGCACCTT +CTGGAGAGACACACTTTGATGTCATTTTAAACCTCAAGAAATCACATTTTCGGGTGTTTT +AAACAGTGTTTCCAGGCTGAAGATTCTGAGCAAGAGGGCATGCCTACATGGATAACAAGC +CGATCTGAGAGCAGCCACATAAGGAAAGAGAGTCCTGGTGTTAATTTTGTGCAGAGGACT +TCAGTTTTGAATTCTTGTAGTGGTGGAATGCTTGATCAGATGGTGAATGAATTTGTCTCC +ATCTTCTCCTGTGTACACTTATCAAGCCTGTCTTTCCAGCTACAGGGATCATGTGTGATC +CGTGGTCTGCACTCTACTGATCTGGCAGTTTCTAAATTTTCTTTATTTTGCTTTTGTTGT +CCTAGAAGTTTCCAAGAATATTGTTTGGGGAGTGTGGTTCATCAGCTAGCCTTGGGACTA +GGAAAGAAAGACACTCTCCTCAAAGCTGTGCCAGGACCATGTTAGAATTGATTCCTTCGC +TGCCTCTCCCATCTTTATTTAATCTACAGGTTCTCTATGGCTTGAGCAGAGACAATTACT +CATTTTATTGGAGGACTTGCCTGGGGAGCTTCTAGAAGGATGGATGAGTCACGGTTGCTG +GTTAATCTTGTCTGCCAGCAAGAGAGTTTTATCTAAGTAGGCAGTAAGCTTCATCTGAAG +CCATCTGATAACCAAGTTCAACCCATGGCCAGGGGCTGTAGGCCACCAAGCATGATTTTG +ATGTGATGTGACCTGACATAAACTCATTAGTTTGCTTAAAAAATTATGATTTGGGGCAAG +TTTTTGCAGCCTGGTTATATACAGCTCCTTATGTATACTTGAAGATGATAATGTCATTTC +ACAATATCAAAAGTTTAAACACATTTAGACCAATTCCCAATAACTTGAGAAGCAAACTTT +CAGACTCTTGTGGATGGCCTCATACACAGTTCCTCTAATTATATTTTTGCTCTGTGTCCC +CTATCTGTGACAATTCACCAAGGTCAGAATCAAACCAGAATAGCTTATAGAGGCTCAGAG +CAGGGCAGTTGGATTGCATGATGGGTTGGGTAGATGGCAATGGTCTGTAGATATTTAATT +GGCACAGAGTTTAATCTGGGAAGTGAAGCAGAGAAACTTCTGACTGCTTCTCTGCTAATG +ATTGTTACAGAAAGAGACAAATTTTATGCAGCTACATTTTGCCGAAATTGTATTCATTTG +CTATCCTGTCATAATAAAGCACAACAGGCTAAATCTAAATTCACGTGTCCCTTCCCTGGA +GAATAAGAGTCTGAGATCACAGTGGCAACAGGGTTGATAGTCTTCTAAGCCCTGTCCTTG +TCTTACTGAAAGCTATCCTCCTGCACGGTCTTCAGAAGGACCTCCCTATACAGTCCCCTC +GGATCTGTTTTCTTCCTCTTTAATTGAAATCTGTCAGATTGGATTAGAACCCATTCTGTA +CCCTCACTTTACCTTGTCACCTCCATCACCTCTTTAAAGGCTATGTGGTGAGGTGGGGGA +GCTAGGGCCTCAGCATATAAAAAAATTTGTAACTCAATTGTTCTCAAATGAACAATGAGA +GTTGCCCATGAGCTTTTGCCAAAATTTGCCTCCCTAGTGTCCCTTCGAATCCGTATACCT +CAGCGCTTTGAAAGACTTCTGTAGGAACAATGTGTGGTTGGACAGGAAATGAGAATGGGT +TGAATAGATTCCAGAGCAAAACCCATGAGCTGTTGAGTCAGTGAGATCTGTTTGGACTTG +ACAGTGGTGCTTGATTTTCACAAACTGATGGTTGCAAATGTTTATATACAAATCAGTGGT +GTGATGCTTTTACCTTTCGTGGGGCTGAGTGAGGAGGAATTTCATAGTGTGTACAGCTAA +GGTCAGAGTGACAAAAAGCCACATTCACAGGAGGGGGAATCACTTTGATGCTTTTCTACC +AAGCTGAAGTTCCAGGAGGGTGGCTTGCTACCTCCCTGTCCTTGTCTTCCTTCCTGATAC +CCTGAACCATCCATCCCCAGCCTGTACTGCCCTGCTGAATGCTACTCAAGTTAGATTACA +CAATTGCTCTTTGCCATAACCACCATCACATCCATCCGTGTATGATGGACAGGTGTGGGA +TCGATCAGAAAGAAAGAGCACAGGGGAGATTAACTTATTCTCCCACTGACTGCTCAGGTG +AGAGCGAACAGTCTTCATTCTGTGGATCTCAGTTTGGACCCATTCAATACATTTGACATG +GGTAGGATGGACATGGTGCATAGTGGTTATGGACATAGGACTGAGCTGGACTAGAAGACA +ATGGCATCTTTAATAAGTTTTTGACCTTCAGTTTCTTTAAAGTGGGATAATTAAGAGATG +CTCCTCTATATAAGCTTTGGAGATGCAAACCAGATGCTTATGCTTGCATGACAGGTACCT +TCCATCTCAGCCATCTCACCAGCCCTGGATATCTTCATAAAGAAGCCAGTCTGTGTGATT +CTGTTATAGCAGCACAACATAGACTGAGACAATATAACTTGGGTTGAGTGTGCTCCACAC +TCTCTGAACACCTATGGATCAGTGTGAGCAAGGTCACTGCAGTGGTTTCTAAGCTAAGTG +GTTAGAACACCCTGAAATTGTCTCTGCCTCAGTTAGCTGCCTTGGAGAAAAGAAATGGCT +GTGATTTCCTCCATCGATGAACAAGGAAACCAAGCACCACACAGAAGAGGAAGGACAGAC +CTGAAGTCACCGTGAGATAGGAGGAAGAAACCCATATGTTTCTTCCTAAAAATACAAGAT +TAAAAAGAAAAAGGTAAAAAGATTATAGGCCTGCTGTCCCAGCTCTGGTTTCTTTGTAAC +ATTTGTCAGACAAGAAGAAATTGATTGCTTCATTAGACCAGAGCGAGCTCTAGGAGGGAA +GGCCGTGCTGCCTGCTTTACATGATCAACTGCAAAATTCAAGATCCCATTCAACCTCCAG +CCAGAGCAACCACAGCTGTAGCTCCACTGAACCCATGGGATTTTGCTTCAGTTCAAAGGA +AAAATAAAGGAAAGGCTAACCTTGTGTATTCTAAGAAATGATAATTAGAGATAGGCTTCT +AGCAGTGTGGAGTGGGGTAGATGGCTTAGTTGGTGAAATAGTTACTAAACACAAGGACTT +CAGTTTGATTTCCAAAACATCACATACACACACACATACACTCACACACACACACACACA +CACAAACACAAACACACACACACACAAATGCACATACTTAGACACACTCACACACACAAA +CACACGTACTCACACACATACATACACACATATTCAGACATACACATGTGCACATACACA +CACATACTCAGAAACACACACTCACACACTCACACACTCATACACACACACCCATACACA +CATATACACACATGCTCTGACACACACACTCATACACTACTCACACTCACACACTCACAC +ACACACACACACACACACACGGTGGCAGGATGCACTTATAATACAAGGCCATCACTAGCA +GACAAGTGGGTTCCTGGAGTTTGTTGGGTTTGCCTTGAAAGTTAAGTGTCTCCTATTGGC +TTATGTGTTTGAAATGTTGGTCCTCAGCTGGTTGTGCTGTTTGGAGAGGCTACGGAACCT +AGGAACCTAGCAGTAAGGCTTTGGTACGGTGGATCTTGAATGTCAAAGGCTTGATCCAGG +TCTGGTTCCTGCCAAGTTCTCTGCTTTCTGATCACACACTCTCAGCCATCTTTTCTTCCC +CACCATGATGGACTGTATCCCCCTTAAGCCTCAAGCCAGAACAAATCCTTCCTGTCTTAA +TTGTCTCTCTCTGTCAGGCATTTTGCCACATTAGTGAGAAACATAGCCAATACAATGGTC +ACCTGTTACATTCCCACAAAGGCAGGTTTAAGTGAAGGGCACTCCTTAGGTTTAGTTCCC +AAGCGACCTAAGAATTAGAACCCAACATGGCCAATCCCTGCCTTTGAGAGGACTTGAAAC +TCAGAGCCCCGATGTTTTGCAAGTGCAGGATGCCAGAGAAAGAGTGCTAAACATTATAAG +GAGCCCCACTTCTGGAAGCTGGGTCTCCAGGCCAGGTCAGCCGTTGCTAACTGTGGACCA +GAGCAATTGAGGACAATTTAAAAAAGGAAAAAAGCAAGTCACAGTGTCTGACCTTCAGCT +GCTGTACTCATAACTAAAGCACACTGGTGGTAGAGGGAGCTCAGGTCACTGGGAGAATGG +AACCTTGAGGAGGCAGGCAGGGGATTCCTTAGCTCCCATATCTCTGGGTCTCGATAGACT +TAGGGCCCCTGTCTAAGCAGGCAGTGAGCTTAAGAGGCTATGTGAGCATCTTCAGACTCT +TGACACCAGAGAGAAAAGGCCAAGGGGCATATGAGGGAGAAGGTAAAGAAGGTGGGGGAA +GGGCTTACCTCCTTGTCCTCATTTGCTGTGGGGTTTCTCCTCTCTGTCTCTTCTCTCTGT +GTTTCTCTATTTCTGAGTGTATCTGTCTGTCTGTCTGTCTTCTCCTCCTCTCTCTCAGAA +GCTGACTTCCTTGCATAAGGGTGTCTGGCTAAATATTCACCATGGTTATCTGGAAGAACA +TAAGCAACAGACTCCAAATGAGGAGATTTGTAACCTTGGCTCATGCAATTGGGAGTTAGC +ATTTCAATGCATGAACTGAGTTTGGAAAAGCACACACTCAGTCCAAGGCATTCTCCATCT +CTCCCAGATAAGCAGCAATAGCTGTCTATAAGCTGGAGAGGTAGAGATGGGGATTTGAAT +TGTTCTAAAAAGCTGTATGCCTCAAACAAGGAATTACAATGATGCAGCCATAATCAAAAA +CAGAACATCTGGATGCTGTCTGGATCCATTGCTATGAGCCAGGATGAGCAGCTGGAATGC +TCTGTATCCACACCATAGGCCACAGTGGCAGCAACAGTACCTGCATTTATGTGGCAAGGG +TGGGGCTTGTGTGCACCAACTGGCTTTCTCCTTCCCCACCTGCATTTAACTCAGGTCTCC +GACCCAGTGGGCCATGCTGCCCACAGTAAAGGCAGGCCACTGTGTTCTTAGCTCCTCTCT +CACACACCATTCTTCTCTGCAGAAGCCTCCACAGACACACCCAGAAGAGTGTCTTACTAA +TTATAGACATCTCTCAGTTCTCACAAGTTGGCCATCAAGATTAAGGTCACAGGTGGCTGT +AGCAAAGTGCGACAAATGGGACACCTTAAATAGTGTGGCTATTTCTCATCATTCTAGAAA +TTGTTATGTACAAAAGCAAATCATTGGATGTTCTGGTTGGTGCTCACTTCCTCACATGAT +GGAAGAGTCAGGGAAGCTCTCTGGTGACCTCTTTTTTAGGGTCATAATCCAAAGACCCCA +TATTCCAACACAATAGTCTTGGGAAATAAGATTTCAATATAGACTTGAGGGTTGGGCAAG +GGGCACGTGAAGTCCAAAGCATCCTCCATCCCTTCCTGACAACCAGGATGGCTTCTCTTG +ACAATGTCACTTAGCTACATGCTTACTGAGCCCCGACATGGAGGTGCGAGCTTCAGGACA +GAACATGACAACAGCTTCGTGCTGCTCACATCAGGAGGGTCAAGAATTAACACTTCAGAG +AGGCAGGTGGTAGCCAGAAAGCAAGGCCCTCTGTAGTCTCTTTCTGGCCTTTTCCTTTGG +TCTCAGGGATGAGTGTTTATGGCACTGAGGCCAGGCTTTTCCTGTATAATTTTATCCCTC +TTTGAACTTTCCAGAGCAGGAACAGAAGCCAGAGGCAGAGGGCCAAAGGGGTGAAATTGT +ACTCTGAAAAGGGGGCACCGAGTTCCTGCATTGAAAGCCCTCACAACTAGGGCCTCCTCA +TTAAGAGATTCTAAAGAGAGCCCTCCCTCTCAATAGCTTTCCCAAGAAGCCACTGGAAAG +CAAATACTGGGTGGCAGGGTTTGTGCCAAGTGGCTTTTGTGGAGGTCTCAGGGGAGGCTC +CTTAAAGGAAGTGTCCAAAGTGAATCACGACTTGGACTGATTGTCAAACTGGTCACATTA +GCTTCTCCCTTGTTTGTCTGTGGGTCTCCAGAACTCTCAGGGCCCTGGGATGTCCAGTAA +GCTAAAGCTGATCTTCAAGAAACTCGGCAACTTTAGCTTGCACTTTAGAGCCTAGAGTCC +TTACACACTAACCAAACATAATACTGTTCTTCATCAGGGGAAAAAATACCCCTATAAGTC +CTGTGATTTGGCCAATGTCAGACACAACAGAGTCAAGATAAGAACTAGGTCTCTTCATCT +CCTCTGTTCTTCTACAGTTTTAAAGACCAGGAATGGGGCTGGGGAGCTAGCGCAGTGATA +GAGACTCCCAGAACCATAAAAATTATAACAATAATAATAACAAGAATGGCAATATAGTAA +GACCAGAAGTGGACTCCTGATGGAAAAATTAATTGTACCCAAATTCATAGATATTTGCAT +TTACCCATTGGCTCATTGTATTGTGGTCTGCTCTGCATAGAATAAAGCCTGAACTTCAAA +ATAAACCAAAACTGTTTTAACAATGTCAACAGAAATGTAGCATGACCTTATTCTCTGCTC +TTGGGAATACTTCGTTCACCCTTCCTTCACTCCCTTTGTTTGTACTGTCTGATGTATTTG +CAGGGACTTATTCAAATGGTTGCTGTTATGTTATAGTTTCAGAGGCCCCCACAGGCCCTT +GTGTTTGAACACTTGGTCTCCAGCCGGTGGTGGTATTTTGAGAAACTGTGAAACCCTTAG +GAGGTAGGATTTAGATATAGGAAGTAGGTCACTAAGGGGGTAGAGTGGTAACAGGCTTGT +CCCAGTATAGTCTAGCCCTAGTTCCAGCTCTGGCCCAAGCTTTCTAGTTTTTGGTCCACA +GAGCCATACCTTCTTGTGAAAAGTCATGTTCACTGCATTGCTGTGATCTACCATCACAAA +CCCTGAGCCCAAATAACTCATCTCTCATTATGCCACCTTTTGTCATGCATTCAGTCACAG +TGACAAGAAATGACTAATAGGACACCAATCACATGGCCGTTTATGGAAATCCACACAGTG +TGTGAACAGTCAGGTTAAAAACCACAGTAGGAATGCTTTTAACTTGTCCAGCAGTGGTGA +TACACACCTTTAATCCCAGCTCTTGGGAGGCAGAGGCAGGTGGATCTCTGTGATGTGATT +CATCCTGGTCTGCAGAAGAAGTTCTAAGATTGTCAATGTTATACAGAAAAGCCATTTCTC +AAAAAATAAAACTAAGAACAAACATAAATAAAAGAGAGAGGAGAGAGAGACAGACAGAGA +GAGAGAGAGAGAGAGAGAGAGAGAGAGCTTTTTACACCCCAATACATTTCTGTACCATGG +AAATACTCCTCTAGCTATTTCAAGTGGATTGATACTATCAGTCTTGATTTGGAGGAACTG +AGATGCCAGGCACTCAGGAGGAACTAGATGACCTTGTGGAGACAGGATGGAAGAGACTGG +CATGAGCCAGGAGTTAGAGTTAGTACCCGAGTTTTGAAGGTTTGACTAGGACAGGAGGAA +ACTTAACCAAAGACCTCCTAGAGCAGACCTTCTAGAATGTTCTGAGACACTGAAAAAGAA +GCAATGTTAATCTGAAAATTAAAATTCCACTTCTAAGTCCAGGAGCAGAGATAAGACCTG +ATTCGGGATTCACATGGAAACCCAAAATAGTTCTCCCAAGAGGGGCCTGGGAGAGGAAGT +ATCCAGTAGCCCCTAAGAACAGCACTGGTGTGCCTTGACCTGCCTGCCTGGCTGATCTGT +AGAGGCTGTAGGTGCTACTTAGCATAGAGTTGAGCTGGACAGTATCCCGTTGACACAAAT +GTATTAATTCTTATGTTTATAAAGTGTGAGACTCTTTGGCCCTTCCTGTCTCCAAGTCCT +CCTTGGTTGAGGTTTAAAACCTGTCTTTCCAACCATAGAAAAAGACGTTAGGGATCCCAG +TTTCCAGTTTCCAGTTCCCTGGCCTGGTTCACTGAAATCACACCATGCTGGCAATGCAGC +AGCCTTTCAAAGTACTGACCATGCCTTTCCTTCTCCCTTTTCCAAGCTTTTGAGTCTTCC +ACAGCCTCTCTGCTCCTCAGAGTGAACCATGGAATTTAAGGCAAAATAATGGAGTGGAAG +GGAGAGTGAGCCATGGAATTCCAAGCCATATATGAAGTGTAAACGCTACTGTGTGACCTG +TTTGTCTGTACCTCAGAGTGCTTACAGTTTTGATCTGTAAAACTGATTCCTGCATATCAC +CCTGACAGTCTATCTTTATGAAATGTTGTCAGTCATAACCAGCAGAGAGACAGAGGACAG +ACCTCTAAATTCTCCTCCTGAAACCTGCATGTTTCTTATGACTTTCAAAGCTAGTAAGAG +CTCAAAGGGGTTTTGTTTGTTTGTTTGTTTGTTTGGGGTTTGTTTGTTTTTTGAGACGGT +CTTACTATGTAGCTCTGGCTGTCCTGGAACTCACTGTGAAGACCAGGCCGGCCTGAACTC +AACAGTATCTAACTCCCCCCAACCCCCTTGCTGCCCGAGTGCTGGCATTAAAGGCATGTG +CCACTATGCCCAACCCAAGGTATTTATTGAATTCCTGGACCATCATAGTTTCTCTATGAC +ATAGTCATAACCTTCAGGCCCATGAACTTTATTGATTAAAGGAGCAGACTCCCTCTCAAT +TCTTTCCAAAGCAACTGGATTCCTGATTTTGAAAGCAAGGGCTGTTGAGTCACAGTTGCA +AGTATTGTATGGAATCTGGGCCTGGAAAAGTCTATGAAAAACTTAAAGTTCACCTCTCCT +AAGCTGTTTTAACTTGAAAATGCAATCAGGATTGATGAGAGAGACAGACAGAGAGAGAGA +GAGAATCATATTACCAGTTTGTGGGAATTTCTATGCCCACAATAAAATTAATATTTTATT +TGAAAAGCTATTTTGTGGAAATTGATGGAAAATAAGTGTCATGACTAATAAACAAAAGTT +GAATCATTGAGCAGCGATGAACAGAAAAGGGGGCATCTGTAACCCAGAGAACTAATATTT +ATTGTATGCATCTTTTCTGGCTACAAAATCAGTTATTTCACCATCCCTAAGACCTGTTTT +CTAAAAGCAACAGTATAGAGTTTCAAATATCAAGGTGTCTTTTTGGGTCAAATATTTGTA +AGTTACATTGACTTCAAACATTTAAGAGACAGTGAAATTCAAACCCCTTTGTGAAGACTA +AGCTTAGAGTGTTCCAGCATGGGTGACCACCTAAAGGAAGAGTAACCAGCGAAAGTCATG +TAATATGACTTCAAAGTGTCAACATTGAAATGTCCATGATGGCAAGGGAAATTAGTCACA +CTTGATCACCTCAAGAAACTGAGAGAAAAGAATGATCTGACTTTCAGAAACGGCAAAGCT +GGCCAACAGCAAAAGATAGGTGTGTGTGTGTGCGGGGGGGGGGGGGGGGTCTTGGTTGGC +TTAGATACAGATACTTATAGGTGGAGGGGTTGGATGGGGTGCCTTGGTTGGCTACCACTG +TTCCAGTCAGCCAAGCCTCTTTCCAGCAGAACAGAAACTACAAGTTTATTGCCTGATGTG +GCAAGGAGCTAATGGATGAAGCAATTGAGACTAGATCATCAACTCCCTTAATGATGAGAC +CTAATAATATTAATCATTATTAGCTTTCAATTATTAACTCTTCACTTAATCAAACTGGCA +TCTCAAAGTCATCATCAATTCACAAATATATTTAAGCTTAAGGACTTATCAGTTCATGGT +GCCCATAATCCTAGCATTTGGGGAGCTGAAGCAGGAGGATTGACATGAATTAATGTCTGC +TGGGTTACAAAGCTAGTAGAATCACCTTGGAAGAGTGGAATGTGTTCCAGTTGGAGGTCA +GAGGAAGATATTTGAAAATGGAAGCAGGGGCATTTGCTTAACCTGGATACATCAGCAGAA +ATGAGTCATGGTCCTTGTGATCTGCCGTAAGAGGACGGTATTGTTGGGAGATGTTGTCCT +TTGCCGAGTAACATTGTAATTGAGAAGAGTTGTTTGTTTCTTGCTGCTCACCTATACTCT +GAGCTGGAAGTTTTTTTCAGACATGACCTCAAATCTCAAATAAATATATGGCTAAGTTGA +TAATACAACAATAGACATCCATGCACAAATACAAATTACAGTAATTCGTTTCCTCTCTGT +TTTCACTTAAAAAGTAATAATACCATTACCTACTGGTCATTTTCCTAAGCATGCGTCATT +GACACAGCTGAACCATGGCATAGTTGAAATAATTGTTGCTTTAAAAGTTATAAAATACAT +TCATAGCCCACAAGTAAAGTGCCAGAATAGAGCAAGATAAAAATTCCAGGTTTTCTCCAC +TTAACATCAGGCTGAATTCTAACGTGTAAGCTAGTTACATAAAGTCCACAATGCATTATT +TGCATTGTGCATAACTGCAGTTAGTAGTTAGGGATCTAGGCTAGGCCACCAAGCCTATTG +AGTCATAGGATGGCATTCAAGTCTTCATAAGTTACATGTTATTCTTCAAGATTCAGAGTT +AGTAAACAAAGGAGCCAGAACTCAAACGTCAGAAAAATCTGAATTTATTTAATTATACTA +ATGTGTAGTTAATATATGAACATTAAATGAAGAGTTATTTATAGCTTAAAATGGGTTATT +AACCTCAGTGAATTCCTAGTTGGCTGAACTACAGATGGCAGGAGGAGGGGAGAGCCACAG +AGTGTTATCCATTCTTGATATAAAATATATAGTCTGGCCAAGCAGGATGCTAACACAGTT +ATTAATCAGAGAAGGACCTTAGCATTGGACATATCTGTGTATAAACTGTAATGTTTTTAC +ATTCTTAATTGACAATAAATAAGTTAATTGCTAACAATCTAGTTCCTTTTGTTATTAAAA +TTGGCAAAATTAATAACTTATTACTCACTAATTATTATTGATAATAATTCTTTTCAGAAG +GTGTTATAGAGGTTAAATGAAATTGACTATAAAGATACATCTTTGAACTGCATCTGTGTG +CATGCATATGATGTATGTATGTGTGCATGTTTGTGTATGTGTACCTGTGTGTGTGTGCAC +GCATACGAGTGTGCGTGTGTGTTTGTGCATATGCATGTATTCATGCATGTAGAGACAAGG +TTGGCATCAGGTGTCTTCCTCTATCAAATCCCACCTTTTCTTTTATTTTTTGAGACAAAG +TTTCTCACCTAACCTGAAGTTCGTGAATTCAGCAAGTCTACCTAGCCAGCGGGCTCCAGA +GATCCACGTAGCTCCTCTGCTCCAGTTCTCTGGTTGTGGACTCTCTCTTCCTTCCTTCCT +TCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTCCCTTCCTCCCTTCCTCCCTTCCTCCCT +TCCTTCCTTCCTTCCTTCCTTCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTTCCTTCCT +TCCTTCCTTCCTCCTTCCCTCCCTCCCTCCCTTCCTTCCTTCCTTCCTCCCTTCCTTCCT +TCCTTCCTCCCTCCCTCCCTCCCTCCCTCTCTCTCTTTCTTTCTTTCTTTCTTCCCTTCT +TTCTCTCTCTTTTCCTTTCTTTTACAGGACTTGCATACTGGGTATGTCATCTTCCCAGCC +TCATGCTTTTTCTTGCTCCCGTACTCTATCTTTTCAACTTCCAACCACGTTCACAGGAAC +AGGAGCTTGCGTACACACAGCCTCACTGTCTGGACAGACATGGCTAGGCAAAATACTCCA +GCTGCAGAAATAGAAACACTGCATATCTTCACACATGTGGAAAGATGGAAATGCTAATTA +CCCTGAATTGGCTGTTTTAATTATAAATATGGTTTAAATTATTACACTAGCTTCTATGAA +GATGTGTGCATACTACATCTCAATATAAAATAGTAAGAAAGATACTGTGGTGTTTGCCTG +TAATCCCAACATTTGGGACGCTAAGAGAGGATGCTTAATAATTAGAGGCCAGCCTGTCGT +ACATAGGGAATTTCAAAGCAATTTGAAGTTCAGAACAAGATCCTGCCTCAAAGAAAGCTA +AATTAGAGGGTTGGCTCAGTGGCTAAGTGAGTGTATTGCTGTTGCAGAGGACCCAAGGTT +GGTTTCCGTTACCCAGGTCTGGCTGACTACAACCTCTTGCAGCTCCCACACTCCATCTCT +AGGCCTCCAAGGGGACCTGCATTGATGAGCACATACCCATACCCATGCGTGCGCGCACGA +ACACACACACACACACACACACACACACACACACACATGCACACACACAATTAAAATTAA +AAATGAATCTGAATGAAACCTAAAGATCAGAGAGATGGCTGAATGGATAGAGTGCACGCT +GCGTTAAGAAGAGGACTGGAATCCCCACAGCCAGGGTAAAACCAGGCAAGAGTGGCAGCA +GCCTGTAACCTCAGCACTTGGTAAAGACTGGGGATCCCTAGGGCAAACTGGTTAACTAGA +CTAGCTGGAACTGGTAAATTCCAGGTTCAGCCACAGACATAAATTTTTTTAAAAAAATTA +TTTATTTATTCAGCAAATAAAGTGAATCAAAGTTAAGGAAGACACTGGATATAAACTTTG +AGCCTTCACACATATGTGCAGGCACATGTACCAACACACAAAGGAACATATAACATAAGT +ATACATATGCAGAAAAAGTCCTTAATTAAATAATTAATTAGGAATAAATCACTAAAATTC +ATTTTTAATATGTCAGGTTCTTGGACCTCGAATTAACTCCTCTTTCTCAGTTCAGCCATG +GATTTTATTTTTAGAGTTCCAATTGGTGGCAGTATCATTGTGTGCTTTTGTTCTGCTAAC +TACATCTGTCTGCCTGCCCCAGGCACTGAAATAGAAAGGTCTCGTCATTATGCAGCCCTA +GCAAGGCTCCAACTCAACTCTTCCTAGGAATTCCAAAGACAAAACTTTGTTCCTGTTTAT +ATCCCTGACCCAGCGTGAGAACTCATGTGCGCACTTCCTTGATGATATCAATCACATATT +AACTACAAAATGCATTTTATACACATCGACTTACCCTCAGATTCCTGGTATTCCCCAGAG +AGTGATAAAAGGATATAATTTATAATAGTGTAATTAACTTTTGACTATATTTGCAATTCG +ATTTCTTGAAGTCTCTTCACTGTTAGGAAAAATTAAGGTGGTTAAATGAATGTGTACTCT +GAAGTTTGAAAATATGAATTTTTCCAGCTTCATTTATTTTTTCTTTCATGAATATATTGG +ATTTATATCATTAATCTCTGGAGAAGCGTTTTCACACAAATTTTTCTGCTTTATGCTTTT +CTGAGGATTAGCACACATGCAGAGCATAGCACACTTCATGAGCTCCTAGCATCAAATGAA +ACAGAAATAAGATTCTTTCATTTGGTATTTCAATTCTATTTTACCAAAAACGATTACTAA +TAATCTTCAGGCACCTTTCCAAATTATTTCTGACTTTGGGGAAAAGCCCTTGAGGGATAA +ACAGTGACTCTCAGCTGGGGACTATTTTATCCACTCTTCTTCCCCCAACCAGGAACATTT +TTTTGTTATCTGGAGAGATGTGGGGTCATCAGAATTCACAGGAGTGATTGCTATTGACCT +CTAGTCAACAAAGATCAAAGATATCACTAAGCATCTCTCAGCAAGGCAGGGGAGATGGCT +CAGTTGGCAAAAGTATTACCCTGCAAGCATCAGGACCTGTGTCTGATCTCTAGGACCACC +CCCCCATCACACACACACACACACACACACACACACACTAAAAGACAACTACAGAGATAC +ATTCCTGTGATCTCATCATTGGGATGATAGACAGGCATCAAGAAACCTTGTGTCAAAGGT +AGATGGTATCTGAAGAACAATATGGGCTTTCCTCCACAAGAAACACACACATACATGCAC +ATGTATACACACAAACTCACACAGATACACAGACAGACACTCAGACACACACACATACAC +ACCACAAATCCTAACCAAACTCTCCTAGACAAAGAATTCACTGGTCCAGCATGTCCATTT +GTCAAGACTGAAACACCCAAACTCAACAACAAGTTCCACTGACTATCTCCAGATACGTAT +AACAATTTTATGGTTGTTTAAGTTCCTTTTCTTCCAAGATTTGACTCCTTTGCTGTAGAT +GGCAGGTGAGGCTTCTGGCTAAGTTCCTGGTTTGTCTGTATAGGTATGTATGTTTGAGTA +CATTAGCATCTACTTCTATACATTCCTCTCCCCAGCCCCAAGCTGCTGCCACTGTGCTGG +GCGACACTTGATCACTCTTAGTGACTTTATGATATAAGGTCCATTGTAAATCATGAGTGC +ATAAGTTCAGATACCCAGAACTCAAGTAAATAAGCCACACATATGCTGCCACTATGTAGT +CCCTTGAGACATCCAGACCAAATCCAAATCTGTGAGTTCCAGGTTCAATGAGAAACCCTA +CTAGATAGTAATTAAGGAAGATACCTTACAACTGACATGTGCATATACCTACATTGACAC +ATCCATGCAACAGACTTATGTGTGCACATCACACACACACATACATACATATACACAAAT +TATTCTAGAAGTAATGGGTTCTCAGTATAGCACAAATCCCAGGGTATTTGACAAATATCT +ATAGATACGTCAAGGGTAAAAAAACCAAACCAAGCAAAAACTTTCTTGCATACAGCCAAA +GATAACACATTACTCAACTTAATTGGGTACTTTTTAAAACTAAGAGCACTGAATAAGAGG +GTTTAAAATAACCATGATAATAAAAATGAACACATTTTGTTATAATTATGCTACCCTTTG +AAACTCTAAAATCAAGGCATGGCAGGGTTCTTATTATATGAAACTATGTGTCAGGGATAT +AAAGATTTTCATGTGGATTAGTTCTTCTGGTTCTTACCAACAGCTCAGAAAGAACTACTG +CTTTTGATCTGTTTTAGAGGTGAAGACATTGATGACCTGGAGACATTAAATGCCTCACCC +AAAGACTGATTCAGTTCTGAGTTCTTTATCAAGTGCTTGTGTGCTGCACCACAATGAGTT +AGGAATGCATGAGGTCAGGATCAGCCACCCAGTCCCATAAAGCAAACCTAGATTGACATC +CTTTATGGGGCTGACGTCTTTCCCAGAATGTGCACATACCGTTTCTTCTGTTCATAAACT +TGACATCTACACTTGACATCCAAGACATCAGTGCCAATGTCAGTCAGCGCCTTCAGTCTG +GAAGCTTCAGATCTTTCTCTGAGTCTCCCTGAGATCTCCTGTGGATATCAAATCAGGGAC +ATGACTTCACAGATTGAACGTGCACTACCTCTGACCTTTAGTAAGGTCTCCAATAGGGTG +GGGCAGCTAAAAGACCACTACATGATAGGCACTTGAAAATTCCTACACTTGAGCTACGCC +ACACCCTAATCTTACTGAGTTTATTACAAAATTAAATTTTCTTTGTGTGTGAGTGTGTGT +GAGTGTGTGTGTGTTTGTGTGTGAGTGTGTGTGTATGTGTGTTTGTGTGTGTATGTGTGT +GTATGTGTGAGAGTGTATGTGTGTGAGTGTGAGTGTGTATATACATGTGTGTATGTGTGT +GTGAGTGTGTGTGTATGTGTGTGTATATGTGTGTGTATGTGCGTGTGTATGTGTGTGTGT +ATGTGTATATCTGTGTGTGTATGTGTGAATGTGTGTGTGTGTATGTGTGTATGTGTGTGT +GTGTATGTGTGTGTGTGTGTGTATGGGTACTGGTGCATGTGTGCATGGATGCATGTGCAC +ATACATGTGGAAACCAAGAGGCAACATTAGGCATCATCTTACTTGTATTTTGAGACAGGT +TTCTCACAGGTCTGGAACTTCCCAAAGCAGCTAGACTGCCTGGCCAGTGAGCTTGCCCGC +CTAGTACAGGGATTACAATTATATGCTACCATTAAAAGAATTTTCTACCCCATGTGTGCA +TTTACACACATGCACATGTGGAGGTCAGAAGGCAATGTGTGGAAGTTAGTTCTCTCCTTC +CACCATGTTGGTTTCAGGAGTCAAACTTGGGTCTTCAGGATTGATAGTAAGCACCTTCAC +CTTCTACTAACCCATCAGATCAGCCCCGTGCCTAGCCTTTTAAAGATGGGGGTTCTGGAG +ACTGACCTCAGCTCTGCATGCTTGCAGTGAAAGCATTTCACCAGATGATCTATTTTCTCG +TTCCTAGAAAAATGACATTTGAAGCTAGCTTAACTTCTAAAATCTCACCCAAAGTTGTAC +CATGCATGGTTAGGTTATTTTACCTCTGAGGTTCAAAGTGACATTCCACTAAGGAATGCC +TGCTCGGCTTCAGGTACAAAGGGTGAAAGGCTACTCGTCCCAGTGGTCACAGACAGTGGC +TGCTGAAAACGTTCACGGGCTGCAAGGGACAAACTTGTCTTCCAGCACTCAGATTGGACA +GATAGATGGATCTCAGTAATAAATGATCAGTTGCTTTGTGAGTTACTTCATGTGTCAGAT +GAAAGAAAAATGAAGTGAACAGGAATATGGAATTGCAGTATTTGTTTAAATGCTCTCTAG +GGATTCCTGATATTCAGGTGAAAATAGCATTATAACAAATTAAAAGTGAAACCACATAAT +TTTTAATAGTACATTGATACGAGTACATGGTATGATCTTTGAAATATGCAAGGTAATTGT +TAAATACCCTCTGATTGAATTAATTTACTGTTTTGGATAAGTAGGTCACGAACTATGGTC +CAGTTATACATAATTTATAACACATGGACTTTAAAAAGTAATGATTATTTCAGAGGGAAA +TTAATCAGTGATGACTTGGAATCTTCAGCCTGCTCATTTCCTCCCTGCTTCAGGGGCTCT +GGTATCCATGGGAAGCTGCAATCAAAGGAATGGCAGAATTATACAGTGCAGTGGCTGTGC +TCTGTTCTGCAGAGTGGGAAGGGCTGGGATGTGCCCAGGGATTCTGGGCAGTTGCTTCAT +CTCGGCTCACTTGCTCCATCTTTGAACTGGGCATAGTAATAATTACCAGCTTCACAGGAG +GACAGAGTGGATTAATGAGCTAATCTTGTAAAGCGCTTGGCAGGTAAGACGTTCTTGAGC +GATGCTATGATTGTGCTCATTAGTTTTCCTTGACACTCTGGGAGTGAGTCTTAGCAAGGA +GACGTGTAATTAATGCCACTGCTCTCCGTGGTTAGCACAGTGCCTGCTCATAGGAGGGAA +GGGCGCAGTACTTCTTCAGCCCATTGCTTTCTTTGAGAACCACTGAATGTGGGCTCCCCA +GCATCTGCACACCCCAAATGCCTTCCTCTCAGTTGCCCTTACTGACAATGGAGCAGGCTA +CAGGAATCTCTGAATCTGGGATCCTACTGTGGGTAACAAACACCCCATTAGGCATCTTCC +TGAACCAACAAGTAGCTGTTCATGGGGCGGGGGGGGGGGGGACGACCATGTCCAAGAAAG +CCCGAGGCAACTGTGGACTCAGCTAACCTCCTGATGGTGGGTGAAGGTGATGTACAATGA +ATAGCTTTAATATTCCAAAGCACATGAAATGGATGCACCTGTTTTTAAAAATAATCAGTT +CATGCAACAAAGGACGGAATTTGGGGAGCTTCCTAGCAGCAACAGCTTGGTATAGGACTG +GCATGCATCATCAGAATGTTATGCCATCTCCTGAGGGTAGACATTAGTTTCTTGCTTTCT +AGAGTCAAGTCAAACCTGAACTTACATCTCTGTCTCCGTTGATGCCACCACCGAGAAGTA +GCACAAGAGGTCCCTTCCATGGCCCCACTGTTGTGAAACACATTTCCAAGCTCGGATCAC +AAAGATGCAAAGCTTGAGGAACAGCTGTGCTGGTCTGTTTACACCCCCTCCCCACCCCCG +CGCCTGCTCTGATGGACGGAATGGGAGCAGCACTGTGCTGGTTTAATGGCTTGACCTCCC +AACGTCTCTGATGAATTCAGTATGCATCCTTGTTTGATTTATTTGTGAAAGAAATGGTTC +TGCTAAGACAGGAAGGCCTTCTCATTGCAATGTAGGGCTCACCCAAGGCTCTAATCAGCT +GGTACCATCTCCTGAACACCCCGTCCCCTCAAAGCCACCTAGAGCTCTATGATGCTATGC +CTGTAATTTTTCTCCATCCCTGAACTCACCACAAACTCTTCAAATGAGTCTGCAAAGATT +CTCATTTCAAATTCCCCCAGCTCCTCACCATCCAAGAAGCCTTTGTGTGCCTTTAAGTTC +TGTGCTTTGGCTAGAATCTGGGTGTGGAGACTGGGTTGAAGGCAATGTGGCCAAGCAAGG +GCAGTCAGCTCCTGCCTCTGCCTTGCTGCTCTCCACTGTCCTCAACAACCATGCACCTCA +CCCCAAGCTCGGAACCATTTTTTTTTTTTTTTTACATAAAGCTGTATGCTTTAAATTTTC +ATTTGTTCATTTATGTTTTTGCATGGGAACACATGTTCTATGCTGCATGTCTATGTGGAG +GTCAGACGCCAATGTCTGGAAACATTCTCACCTTCTATCGTGTGGGTCTTGGGTATCAAG +GTCAGGTTGTTAAGCTTGGTGGCAAGCCCTTTTACAGGCTGAGCTATTTAGCCATAAGCA +CTGAATTTTTAGTGTCACATATAACAGCATCATAAATATATATTCTGCATATATTGTATG +TGTGCACACACACACACACACACACACAGGCTCATATCCATGAGAATGGCAGTGGACAGC +ATTGGGTATCCTGCTCTACTACCCTCTCCCACATTCCTCTGAGGAGGAGTCTGCCATTCC +ATCTGGATGTCTGCCTGATCCTCCATCTTCTGCCCTTCACAACACAGGTTATGGGCTTTT +CACATGGCTGATAGGATCCAAGCTCGGGTCCTCGTGCCTGCACAGCAATTGCTCTTCCAC +GTGGAGCCATCTCTCTAACCCAAATTAGTATTTTAAAGAAACCGGATTCAGAGAATATGG +GTGGCAGCCCTGTCCCAGAGTTAGTGTTTGGAGCCAAGAGAAGAGATTATCAGGCAAGGC +CATGGAAAGCTATATGTCAACCCAGTTTTCACATAGAAATTTGGAGAAAGACACAGACGG +GCATATGATATGGTCTACACTTTGTGCTTTGACACCTAAGCATTAACTGTCTCCCAGACT +CTTCATACTTATGAATCAAGGATTAATCCTCGAATGTTGCAATTGAATTAAGGAAGAGGA +AGTGGGTACAAGGAAGCTAAAGAGAGATGGAAGGGCTGGAGGGGAAGGAAGGGGTACAGG +GGATGGAGGGGATGAAGTGGTAGAGGAGTTTGCTCAGTTGGTAAAACATAAGCAAAAGGA +CCTGAGTTTGGCTCCTAAGAACCCATTTTAAAAAGTCAGGCACAGTGACATGGACTTGGA +ATTCTATTGCTGTCAAGGATCCTGGAGTTTGCTGGCCAGCCTAGCTTACTTGAGGATTCC +TAAGCTAGTCAGAGTTCCCGTCTCAAAAAACCTGAGGTAGATGGAGCCTGAGGATTGACA +CTCATGGGCATCTTCTGGCTTCCATATGCACGGGCACAGACATAAGCACACCACACATAA +GCAAGCATGCTCATGCGCAGTTAGAGGCTGAGGGAAGCTGAGAGCAAGGAAATGGGGAAA +GCAAAGAAGCATGAGGGTATGGCGGGGAAAACAGTGTTTCTTTCTTCTTCACAGTGGTCT +CTGGTTGGTTATCAACCACTTTGAGAGCTGTGACAGGTGTGTGTGTGTGTGTGTGCTTGT +GAATCTCATTTGATAAAATATTCTCAAAAATGCTAGAGTATTAAAATACCTTTACTTACT +CTATGTTGATGTTAGGAACCACATAAGTAGCCCCTGCTTGTAACTGTCAGGTTGCAGATG +AAGAGGACGCATCTGTATAAGTTACTTAAGGTCTCACACCCAAGTACTGGCAGAGATGAA +CTAGGGTAGCAGTTATTATTAACTAGGCTGCCATTTTAGAGCTCAGGACCTCTTGACTAA +GTGATGCCTTTTTCAGGACACTGAGGGCTGAAGTGTGCCAAGTCACAGTGGGATGGGGTT +GCAGTGCGACTTCCTACTGTTTGGAAGGGCAATGGCACAAGAGGGGTGCTGCTTCTCTGA +CAGTTTGCTCTGTGACACAGGTGGCAGCTTTGATTTGAGTCACCGGAAGGGAAGAGGTGG +TGTTAGGGCTATAGGTGGTCAGGTCATCTTCAGTTCAGGGCTACCTGGATGGGGGCAGTC +TGATAATCAGTTTTATAGCAAGATTGACCCTGAGCACATACCATAATAGCATTGTTTAAT +TATTTCCAGGCCACTGGTGAGAAAAAAAAAAAAAGCAATCACTGAACTAGGATTTGCTTA +ACGGCTGCAGAAATTCCAAGCGTCAGGCGTGTGCTTAGCAGGACCTGGAGACAGCTCTCC +CCTCAGAACTCAAAGCCGCTTTTGCTTCTTTTCCTTTTCCTTTTCCCTCTAGGAGATGGA +TAGGGTTTGATCCCCTGAACCACCAGGGAAGGAAAAGGGAAAGAGAGAGGGAGAAAGGAA +GAGAGGAAGGAGAGGGAGGAAGTATAAAATTGAGGAAGGGAAAGGCATCAATGAGACACC +ACAATGACTTTTGGTGCTTGCTGACAATCTGATGATCTGTGTTCGATCCCTGGAACCTGT +GCAGTGGGAGGAAAGAATTAACTTCTTCAAAATTGTCCTCTGGCCTCCACATTTATACCT +GTGGCATGTGCACATACAAATGTACACATATCCATCCATACATCCATACATTCATCCATA +CACACAGACACATACATACATACATGCATACACATGTACCTAAACAAATGAAAGAAGAAA +CTTAGCCAGAAAAACACAGAAAAAAATAAAAACCCACAGAAGTCCATGTTGTCATGGTTA +AAATCCAAGGACTTAGAAGCCAGAGTGCTTGGTTGGAATTCTTGTTGCTATTTGGTGTAA +TCTAAATTTAATCTTGACTAGTCCTGTATCTTACTTTCTTCATCTGTAAAATGGGTCTTC +TAATGGGGGCCTGTCTTATTGGATGATGTTAATGAAGATAATATCATACAGCATCAAGAG +CTGTACCTGATATATTGTATCTCTTACCGCTCTATGTGCACTTACTATTTTTATTAAGAT +TGTAAATTAATCTCAAATAGAGGGGTGTAATCACGTGTCATGTTTGGGTGAAAGAATACG +GTCATAGTCCTAGATTCTTCTAGGCAAATTAAACATGGCACGTGTATGTGCCAGGAACAC +TGTGACCGTGCATTCACTCCTCTGCAAGTCTGAACACTTATTTCTCACATCTCACCCGAC +AGTACTAGAATTTCTTCATCACCCCTCCATCCCAACAGGAACCTTCTCTGCTTCTCAGTA +ACACGCAACCATTTACGGGATGGGTTGAAGTAGAGAACTTTGTTTTCCAGCTAGCCACTA +AAGTGATTCACTTTTGCTGAGTTGTATTACAAAAGAAACACAACTGATTATTTAAGTGAC +AGAGTTCACATTCCCAGGTCCCAGAATGGTGTGAACACCTCTTACACGTGGTCCCTAAAG +ACCCTACAAGAGCTAGGGAGGTGGCTCAATGGGCAAAGTGTTTACTGCATGTCTAATTAT +CTGAGTCTAGATTGCTAGAACCCAGGTAAAAAGCTGGGGTTAGAGTATATATGTCTGTAA +CCCAGTGGAGATAGGGGTAGGTCCTGTAGCCTGCCAGGAGAGAGGAGGAGGAGAGAGGAA +GTTGCAGAAAGCTCTGTCCATGGACCAGATAGCCTGCTATATGCAATAGTGAGGGAGAGA +GATTGTGTCTCAAACAAAGTGAAAGGTGAGGTCTGACACCCAGGATTGACCTTGACTTCC +ACACACGTGCTACGATGCATATGTGAACACACACACACACACACACACACACACACACAC +ACACACACACACACAGAGTTTTACTGTACTAATTCAGTAACGGTGTTGCAAAACAAGACT +CTCTCTGCTTCCTATGTGCAGTTGAGATCAGAGCTTTCAGCTCTGGCCACCATTTCTTCC +CCACTGTGGCACACTCTAACCTTCTGGAACCATAAGCCAAGTAAGACCTTGTGTTCTTAA +GTTGCCTTTGGTCATGGTGTTTATCACGGTGACAGAAAAGTAACCAATCCACCTCCCTAT +GACTCCTGATGCTGTGTAGCCTCTCCCTCCAAGACTGCAGGGGGTGGGGGAGGGGTGGGG +GTGGGAAGTCCCTTTGTCCACATCTTGTCTACATTTGTTGTCTTTTGATTGTAGCCACTC +TAATTCAAAGGTGGCAATACTTAATTGTGGTTGTAATTTATAGGCGATAATTTGCCTTTA +TAAAAACCTGTGCCTATCTCCTAATTCCTGAGTGTTCTTAAAAATCAAAGGTGAAAATTG +TAAGCAGAGCTGGGAACTTTTGTACCACACTGATGAAGAAAGGGTTGGCAGCCAAAGTAT +TAAGATCAGATTGTGCCTCGCGTGATGAACATACGAGGCTCAGTTCTCATCTTAAACCTG +ATTGCAGAGCCTTTGAGGTGTCTGGCTATGAAATAAAACACTAACTTGTAACTTCATATG +GATGCAGGACAGCTGGCAGCCACCTGATTGGATCAGCACGTGACCCCAGAGCCCAGGAGG +ACATATCAGCCTTTCCTATGTTATTGAAGCTGCTCAGTGGCTTGACCTGTTAACATAGTC +ACCATTTGGTGTCAATATTTGCAAAATGGATAACTACACTTTGCTAGATAGTTTGTATGT +GATGATAAAAATTTATTAGTCCAGTCTGGTCAAAGATAGAAGTAGAAGTCTGATTATCTT +GGAGGTAAAGGAGAGTCCACATGGTAAGGGAGAGGGAGGAGATGTGAGTAAATGTTGAAT +TGTGGTATGTTTGTTCTGATGCCACCCTCAACCCCCTGAGGGAAATCCCACATACCCCTT +CCTCTTCATTATTATCTGCTCCCAGTTTATGGCCTTCTCCTAAATCTGACATATCTATGA +ATGAAGGGGAATGAGTCAGACTTTATGCCCCCCCACACTGGACCTTAGCATAGACCAGTA +GTTCGCAACCTTCCTGATGCTGCAGGAAGCATTTAATAAAGTTAAATGCTTTTAATATAG +TTCCTCATGTTGCAGTGACTCCCCAACCACAAATTTATTTTCATTGCTACTTCCTAACTG +TAATTTTGCTACTGCTTTGTATTATAATGTAAATATCTGATATAGAGGATATCTGGTATA +TGACTCTTGTTTGACCCTCAAAGGGCCTGTGACCCACAGCTTTAAAAAAGCTGGCATAGA +CTCTTCCAGGTAATTTTATCCCTGTGAAGGTAGTATTACTTTTCTTAACACTTCATGATA +TCAGGAAGAGGCAGAAGACATGAGAGGGTAAATGGGATCATGTGACTAGGAAGTGCTAAG +GGATTGAAGGAGGCTCTGCACCCTGTTCCCCCTCCCGCTCAGGAACGCAGCAGTGAACAG +GCAGGAGCAGCCCAGTGATCCTGTGTGGAATTTTGCAAAATGAAGTCCATTCCAACCTTT +CCTCCTTGAGAACATTTTTCTCTGTTTGAGGAATGTATAGTTAGTGTTAAAAGTATAAAT +AAAGAAAATTATAAAAGAAAATGTTAAAATGGCTCCAACCCCCAGCACCAAGAGATGGAA +AGATCTCGAGTTACCAATAAGTGGCTTCTGTAGAAGGTTTTCCAATCATATCCTTAAAGT +ACTATGAAGGCCATCTCCCTGTGTAAACTATGAACAACTGAAAAAGATGGGCTGATTTTG +TAAATGAAGACTGACAGACAGACAAATCATTGTTTTAAATATTTTTGTTAATATGACTAT +TGCCAATATGTGTGGTTTTAAGTTGCACAGTAGGCTTATACTTTTTTTAACATTTTTTTA +AAAAGTTTATGGACTTTTATTGATCAGTAAAAGCACTCTGTGTCTGACACATTAACAATT +TATGTTAATGTTATTATAAAACTTTTGACTTATTGCTTATCTGTTACATTTTTATGATTA +TAATCTTTTTATAGGTTTATTGGGGTATAATTAAGATGAACAATGGAACACATTTCAAGT +GCACAGTATTTGTAAGGTTTGTACTTATATATAGTTTTAAAAGTATCACCACAATAAAAA +TAATGAATATATCCATCTCTTCCTCCACATATTCTCATTTCTGCTTCCAGCAGTCGCTAT +TCTAAATTCTGCCAGCATACATTTATTTGAAATACCTAGAAGTTCTTATAAACGGATTCA +TACCACTTATATTCCTCTACGGTTTCTTTCACTCAGCATAATTATTTTTGAAAGGCTGGG +GATGGAACTCAAAGCATTGAGCATGCTAGGCCCGCCCTCTCCCGACTGAGCCACGCCCCC +AGCCCGGCACTCACCAATCACTGCATCACTACTTATCACACAAGGTGTAAAATGGCATTG +CAGTAGGCATGCTTGGTTGGTTAAGGGCCTCCATAACCAGTGCTCAGAACAAGGTTGCCA +GAAATAGCCCCCTCGCCAGCATGTGGCATCTGACTTGGGGCTCCACAGACTCACTGCCAT +TTTTAGATTCTGCATCAACTGAAGCCAAGAATGAGGAAAGGAACTCCAACAGGAACCGGC +TTCCGGGAGAGTGCGGTCGGGTACTTCAAAATGTCTCTAGCTGCATATGTATCAGAAGAT +GGCCTAGTCGGCCATCAGTGGGAAGAGAGGCCCATTGGTCTTGCAAACTTTATATGCCTC +AGTACAGGGGAACGCCAGGGCCAAGAAGTGGGAGTGAGTGGGTAAGGGAGTGGGGGGGGG +GGCATGGGGGACTTTTGGGATAGCACTGGAAATGTAAATGAAGAAAATACCTAATTAAAA +TAAAAGAAAAAAGAAAAATATCATTAAAAAAAGTCAGATCTGTTACAGACTAAAGACACT +AGAAAGAGACTGTTTAATGATTTTTCCTTTTGAAAAGTATCACATTGACTTATTCCCTGT +GTGTGCATGTGTGTGAGTGTGTGTGTGTGTGTGTAAATGTGTGTGTGTATGTGCATGTGT +GTGTAGTTGGTTCTTTCCATCCACCATGTAGGACCTAGGACTGAACTCAGGTGATCGATC +AGGTTTGGCAGCAAGCACCTTTATCCATGGAGACATCTTGTCAACCCCATTTTAATGATT +TTTTTTCACATGAAAGGAAACTTTATCTGGGGAAATTTTCTAGATGTATTTGCTTTTAAG +TGATCATAGAAGAGCACAGGGACACAGATGAGGAGGTCAGGACAACTGTGCCAAAGGTCC +GTGTTTGAGGATAAAGGTGGGAGCACTGGTGACATTTCTATTCTTGAAACTGTCACAAGT +CTGAAGCTTGTTCAAAGAACATTGGAAAATTAGGGGATGGAAGAATGGCTCATCAGCTAA +GAGCATTTTCTCCTCTTACAGAGAAGTAGGCTTTCGTTTCTAGCACTCTAGTTCCAGAGG +CTCAGATGTTCTCTTCTGGCTTCTGAAGGCACCAGGTACATACCTGGTACACAGACATAT +GTGCAAGGAAAAATATTCATACATGCTATTGAAGACAAATTTAAAAATAGAAATATTAGA +AAATTCAAATACAATGGATAGCTCTTTTTATTACCCTAGTACAATCATCAGCATAGGAGT +CAAGTGGACAAGTTAGTTTATATGCACACATATGTGCTATTATATGTTGTGTATTGTATA +TTATGTATTATACATTATATATATATATATATATATATATATATATACATACATACACAC +ACACACACACACATATAAATACACACACACCTTGAGTTTTTTTATACACTGGGCATTATG +TAATTCCTATTTTCAAAGCCAGAAATGGCAGTTCAGAGAGGCTGAAATCTTGCCTCTACT +ATATACTTACATTTATACATATACTATATATTTATCCATATCCATATACTATATACTATA +TATTTATCCATATATATATATATATATATATACACAAACATACATACATACACATACATA +CATACATACATACATACATACATACATGCATGCATACATGTACACACACAGACACCACAC +ACACAGTGACTTTTCTATACACTGGGTACTATATAATCCCATCCTCTAACCCAGACATGG +TGGCTCAGAGGACTGAAAACTTGCTTCTGTATTCCCAGTAGTACATTTTAGAGCTGGGAT +GTGCACTCCTCGAAGCTACCTGGAGCTCTTTTGGGAAAGCTTTCATTTGGGGGGAGGGCA +TATATTTGTTTACAATTTTTAATGTAAGGCAATTTATCAAGAGAGACAAACCAGAAGATG +AAAATGAAGGCAACAGAAAAATTCAACTTCTCACAACCAAAACAATTATCACATCCTTAA +AAAATAATTTAGAAAAGTGTTATAAAAGATGTTGCAGATTTGCATTCCATTTATCCACAT +TGTGTTAGTTCATAATTCTGAACAAATCATTTTTAAAGTGTGAGACTTAAATCATTTTTC +AGTGTATATGTAAATGTTTTATCCCACACATGTTTATTCAACTGGGCCATTTAACGTCAT +AGCAATTTATATTTCTTTAAGTTTCATTCAACTTTCCTTAGGGTTGAATACACATGAAAT +GTGCTTTAATGCGTAAGAATCACAGTGGATAGCAGCAAAGGACTGGGAGAGGCAGTAAGG +AGAATCTGGTCATTCACACTGTGATTATTCTGCACATTAAGGAAAGGTAACTCACGCTTA +TAGACCCTCAAGACATCCCTTTCCAAGAACCAAAATCAACTCAGGACGCCTTGCAGACAC +TTCCCTACCCCTGAACAAATCAATGACTCTCACACATAAAAACTAAAAGTTATAGCAGTA +AAGACTTCACTGGCGATGTAAGTCTGTAAACTATACTCATGTCTTGTTTCTGAACCCCAA +AGTGCAAGAAACAGGACTCCCAAGCTCTCTGGGCTGCAGTAGCTCCCTGGGTTGCAACTC +CCGCAGCTCTTTGCACACACCGTTGACTGGTCCTGGGCTAGCAGCATGCACCAGCTCCTT +GCCTTCACTTGCGTCTCCATCTTGATGCACGTTTCCTCCAAGCTGGTGGGACGCAGCGGC +CAGGGTGTAGGTATAATGGTGGTGATGTGGAGCGGACGGGCCGTGGAGCACGCACATCCT +TGAGGCCACCAGGAGCTGAAGCTGAGGAGATGGTGTCCCCATCTGAGGGTGCAGTGGGGC +ACCTGCCCTTGGTCTTCTGCTTGGCGGACAACTGCCTCTTCAAAGCGTCCACCAGGTTCT +CGCTTTTGGACCTGCTCTTTCCTTTCTCATCCTCGCTGCCAATGTCACAACTGGCCATGT +CTTTGCCATAGCAGCTCCTGAAGACTCATCTTTCATCAAGTCGCCAGCAAGGGACTGGGG +CTGAACCACCATGAACTCAGTTTCACCTTTGCTTTTCCTCGGGTTAAAAGATTTCCTGAA +TGTCTTCAGACTGATTTTCCTCATTTTGACAAAAGTTAACTAATCCAAATGGGTTAAGCC +GCTTCTGGAGCAGCTACACCCAAACATCGGGAGCGGCTGCAATGCATCATGGGTGAACTC +TGCCTGGCTTCATTTAACCTCTGATACTATTTTCTAGCTTACACATTCTGATCACAGTCC +ATCACAGAGTCAGGTCAGGAACTCAAGGCAGGAACCTGGAAGCACGAACTACAGACAAAC +CTTATGGAAGCATTTTCTCAATTTAGAGTTCCTCTTTCCAAATAACTGTAGCTTGTGTCC +AGTTGACAAAAATCTGACCAGCATACTACCATACGAAATGAAAACCCTGCTGCTTGTGGG +CTCTGCTTCCTTTCCACAGCTGCGGGACTGCCACACTTGGCCCTCTTGGGAAAGCTTTCA +TTTCCAATCTTTCTTACTTTCCTGTTTGTGTATAACGTGTCACTCCCAACTTAATATAAG +ACAGCAAATCTCTAAAACCGGACAGTCTCCGCATGTCAGAGCTCGGTGCAGCTAAACTGA +GTACTTCTGACCCCAGTTCTCCCATGAGGTGGCAGGGAAGCTGGTGGCTGGAGCTGAGGT +CTCATGTGCAGGGCCTGGAATGGGATATTTACTGACAAGTTTGCTTACAAGATTTCATGG +ACCTCACACAGAGTTGTGTCAAGATCTAGTAGCTCTCTTCTAGCATCTTGAACCATGATG +GAGAAATCTTGCCTTGGACAGAAGCCACATCTTTTGCATCTCAGGCTCTGAATTGACATC +CAATCTACATTAGTTGCTTTTCCTCTTGCTATGACAAAGGAGGGTGTATTTGGATCACCG +TTTAAGGGTACAGTCCATCATGGCAGGGAACTCATGGTGGCAGGGGTGTGAGACAGTTGG +TCACAAGGCATTCACAGTCAGGAAGGAGAGGGAATGAACGAATGAATGCTGGTGCTCAGC +TCATTTTCTCCTTTTATCCCAGCCCAGAATTTCAGCCCATGGACCGTTGCTGCCCACATT +TAGGGTAGCTCTTTCCACTTCAGTTAACCCAATCTAGAAATTTCCCTCTCAGGCATGGCT +AGATGTTTGTTGCCATGGCGACTCTAAAGCCCATCAAGATGAATTCTCACACTACCCCTT +CTGCTCTAATCTTTAGAAACAAGTCAGTAGCTCCACCCACTCTGGAAGAGAAGGGATGGG +CATGGGACTAAATTCCAGGCACTGGAGACTGTCTTAGAAGCTGCCTGTCAGAGAGCTTTT +TAAGTTTTATCAGCCCCTCTGCTTACTTTCACCTTTTTCTACAGACACCACAGCCTCTCA +AAAAAGGGCTAGTTTTTACACACAACCAAGTCACCTGACCAGTGTATGTAGCTGTGACTT +TGTGACTTCTCCTTGGCCACAAATACAAGTCACCTCAGAGGACCTTCCCGAGTCCATTAT +TATGAGGCCTCTAGGTGCTGACTTTACTCACAAAGACCTGCCAGTGATCCCTGTGGCTTT +TTTCCCTTCCCCTCCCCCCTAAAATGTCATGTTCCCTTTCTGCTCATGACGAAGACATGT +CTTCATCAGCCAATCCTCTCCTGGACTTGGAGACACCCTGAGGGTAGAGAATGTGTCATC +TTTGCTAAACTCATTACTTCCCACCGAGCACAACCTTGAGGCCATGGACCGGGTTAAAGA +GAACTGCCAAATATCTAGGAGAGCTTGCTTGAGCTTCGGCCCTAGCAAGAGATCTGGCAT +CTGGCCGAGTGGCTTTATACACTCAGCTGGTTCTGCAAGACAGACTGTTATACCTGGGCG +GCTATAATAGAGCTCACAAGCAGATTGTGGACTTGATACCTTCCCAGGATTACAGCCTTA +ATCTTTTCTCCTTAAGTGGAAAATCCTTTGAAAACGGGAGAAGGGGGGAACAATGTAGAA +AACAAGAATCCACTTCCTGCCAAGTATTGTCACTGTTAGAGTCACTATTCTCTTCTCTCT +CTCTCTCTCTCTTTCTCTCTGAAGTGAAGCATCAGAGAAGTAAAACTAAAAGAACAATCA +TATTTAATTCCATGTCTAGAAATCAATCCAATAAGTATGACAGCATGCTTCCCATTCCTC +TTGACCATGTGTGCGCAGCTTAAATAAAATCAGAGCTGGGCAGATGGCTCAGTTGATGAG +GTACCTGCTGTTCAAGCATTAAGTCCTGAGTTCAAATCTTGAGCATCTGGGCATGGTGGT +GCATATCAAAATCCTAGCACTGTTGAGAATGAGGGCACAGGGGGATCACTACAGCACTCT +GACGGCCAGTCTAGCGAGTCAGTGAGCTCTAGAGACCATCTCACTGAACTGCAGGCCATA +GTGGGAGATGTGAAAAGTATAGATTGTGGTTCAGCGAGAGACCTTGTCTCAAAATGTAAG +GTGGAGGGAGAGTCATTGTGAGAGACACCCAATATTTACTTCTGCCTTCACATGCACATG +CATGCACTCACACATATACCAATATATGTATGTGCATGAGCACCAGGAGATCAAACACAC +AGACAGACAGACAGACAGACAGACACACACACACACACACACACACACACACACACACAC +ACACACACAAATTCATCTATAAATGCATGTGCACATGCACCAGGGACAATGAAACAGGAG +ACCAAACACACAGAGACACACATACACACACTATACACATACACACACATAAGAATTAAA +CAAAATAGAATCATGATATATAACCACTCATTGTATCTCACAAACACTAACCATAATTTC +TGAGTTTTCTAGCCCATGCAGGAATTTTAGTTTGAGGCCATGCACCCATCATGAATGTTG +AGTGTGTTTCCAAGGTTTTAACCCTTGCAAAATGAAAATATTTGATTCATTTGTATATGT +GCTAAATCGTTTTGCACATATTTGGTAACTTCATTTAGAGACATCCCTGTAAATGAACTT +TCTGGGTCAGATGTTGATGTGAATCTTATAATCAATGCTGAGAACAGCCAGAGGGTCTAG +AAAGGGATTTGGCTGCACAGTGGTTATAAACTGCAAGTCATAGTGAGAGTTTTGAACAGT +ATAGATTATGATTCATTGTTTAGGATGTCCTGGCTGCCAGTCCTAACCATTACTGTCTAG +CTCTTTGATCTTAGAGGGTCATTTCAACTCCAAATTTCAGCTTCATGTTTCGTAATATGA +GGTTAAGGGAGTCACCTGAGTTGAGGCTTACAGATCCGCTTAGTTCTGCCAAGATCATCC +CTTAAAAAAGAAGTCCTTTCAAATGCTAGAGGCTGCACACATGCCTCAATAATTGGAGAT +TCTGTTTCAATTTCAATTAATTTAATCTGAAAAACCTGGTGCGATGTTTAATCTTAATTG +TCAGCCCTATTGGCTCTGGAATCAAGCAAAAGACACACTTGGATCTGTAAATGTGTTTCC +ATAAAGTTGACTGAGCAGACAAAATCCTCCCCCAGAGTGGACAGGACCTCCTTGTGGCAG +TCCTGATATGAGGAGAGGCCCATGAGAGAAGCTGTTGCTTTTGCCTGCTTGTTTTGACGT +CTTACTTGCGAGTGCATCTACTGTGTTGCTGCTGCTGCCACCGTTTGCTGACCACAGAAC +TGTAGAACCCAGTTTCTTTGGGCTGTGAACTTGACCAGTGACTTAAGACTCTCCAGAAAT +CCTCCCAGCCTTCAGCATTAGATAGGGATGGATGAGGCAATCAGCTTCATGAATAGAGCA +GCTACCATGATCCCAGCCATTGCTGAAGACAGCCATTGTTGGATTACCCAGACTGCACTG +TGTAAGGCAATCTAAAAAATTCCCATTGAGTAGATACTCACTCTGTCAGCTGTGGTCCCT +TAGAGAACCTTGACTAATGTCCATGGCACTGCTTAAGAGAAGCACATCCACCAAAAGAGG +CTTCAGTCCAAGGCATGATCAGAATTCTCTCCAAGGTTTCCTGACAGAAACACATAGTAA +ACATATAGGAGAAAAATCAGTCAAGCACATTTTTATGGCTGTTATTTCTAGGAATGTGCC +TGTGCAAATGTACATACTAGATGCAAGCAAGCTTCCTAAAGATTCTTTTAAAGGGCAATA +TGGTAGCCAGATGTGATGACTTTGGCCTAGAGTCTCAGTATCAGGAAAACCAAGGCAGGA +AGATTACAAGTTTGAGGCCAGCCTGGTTTAGATAGTACGGCTCTGTCTCAGCAAATCAAA +CCAACGCCAAACAACCAACCAAATAAATAAAAAGCGATAAGGTTAACGGTTATATAAAGA +GCTCACAAGTATACAGTAAGTCTTGAATAAACCAGACAACTGTCGTGATGCTGTGTGAAT +GCATATTAACTCAGCTCTTGGGATAAGGTTTCCAGTGACAGCGTGCCATATCCCAAACAA +TTGAGATGGAAATGGAGATAATGTGTCCCGGAAAAATGGAACCGAATGACTCAAAAATTG +GCCCTAGAGATAATTCTCAGAGTTTATGAATAAAATTATGTAATGATATGTAAGACTGGA +AAAGTAATATCTCTACTTTAATGTATTATTTAGAGTATGTGATTTTAAATATGCATGTGC +AACTGAATTGATAAAATGAATTTTCCAAGTCATATTTATTTTATCTACACCCCTAGGAGT +TTATAAATCAGCTAGATAAAAGTTTTATTGAGGGATCTTCTCATTGGGTATGATGGTTTT +CCCCATATGGGCAGATTTATGAGCTCCTTAACACATGATGTTGTGTGAAAATAAAACAGG +CAGTTTACACTATGCTTTGTACTCTGTATACAACACAGCAGATCCTCAACTAACGCTAGA +TCCATTTATACGTGGGGAATTGGACAGTCGCTGGGGAAAAGTGGCTGAAAGCCACTTAGG +TCCAAGGGGTAGAGGCAGTGTGAAGGTTCCAAGGGAGAGGGACGGGAACGAAATGGGCTG +AGGCATAGCTTAGTTGGTGACCTGCTTGCTTTATATGTACAAACCCTTGGTCAGTTTCTC +AGCACCACATAAACTGTGCATGGCAAGGTATGCCTATAGCCTCAGATTTCAAAAAGCAGG +GACAGGAATATAGCATCATCCTCAGCAACATAGACATTTGGATGTCAGCCTGGACCACGT +GATACTTTGTTTCAAAAAGAAAGAAAAATAAAACCAAGATATATTATTTCTCCAGAGCGG +CGTAACTAAGGAGTAGATGCTGGGACTCTGCCCAAGGCTGAGCCTTCCAATGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGGTGTGTGTGTGTGGGGGG +GGGGGGTAGAATGGTGGCCCTCGACCAGCCAGTCACAGGGCTAGGGTCGCTCATTGAGGC +AGACACCAGAAGTTTGACTGTGAATACCCGAGGCATGCATCAGGCTGTGAGAAGCCACAG +GACCCGCTCCTGGGGTAGGGAGGCGCAGTCTGAGGTCCTCGGGAACTGCCAGGAGCAGGT +TAGTGGGTGCCCGAGCTGTATGGAGGCCAGGGACGGCAGGCTCTAGCTCTTGGGCACCAC +AGATGCAGCTTGATACTGTGAAAGAGCTGAGAATGGAGTAGGGGCCCGAGGGGCTGGCTC +TGACTTGGGGCCAAAGGGAAAAGAGGGGAAGGCGAGTGCTCCAGCTTGATCTTGGAGGGA +TGAAAGGCCTTGGCTTGCTCAGGTGGGCATCTTGGCTAGGTAGAGACTGTAGCTGAGAAT +GCAGAGATGCCTTATGCAGAGATTAGACACGTGGCTCGTTAGAGGAAGACCTGCTCCATT +GCTCCCGCACAGCGGATCCCGATGAGAAGAAACAGTCTGTGGTTTTAAGGCATTTATTGT +CATGGTGGAGAGTTGTGTTGGGTGAAATCTTACCCCACTTTCTCAGGATGGGCCAGAGGT +TAAATACCTTTTACAGGGAGGAGTGTCTGGAAGGGGAGCTGAGATGATAGTAGAGGCAGA +GAAAGGCAGAAAGAGGGAGAGAGTAGAGAAGTAGAGGCTGGCTCCATCTCACGTGGAGAG +AGGGTAGAAGGGAATGTGGAGAGAGGGGGAGCAATAGGGCAAGGGAGAGAGACAAGAGTA +AGAGATTAAGAGAGGGAAGAGGGGGCAAACAGCCCCTTTTATAGTGGGCCAGGCCTACCT +GGCTGTTGCCAGGTAACTGGGGGGGGGGGGGAGTCCAGACAGAATACAAGGGGCTTGGGG +CATTGCCCAACGTAACTGATGGCCACAGAATTATGGAGAGCTAAGGCCTAGTGTCAGGAG +TCTGGTGTCTGGGGGCATGGCAAACACCTTCCATGAACGCCTGCTGGATCTCTGGGGTTT +AATCCTAGCTCAACCAGAAAACAGGCTGCCTTTCATGGTCCTGAGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTATCAAGTCCTTTATCCCAGAGGCTTCTGCTCA +CTCCTTCATAACTGGAACCTGACTATATGGAGGTAATACATCAAGCTGAAGTTGTCAGGT +GGCAACATATGGATCTTTGTGATACAGTCTAGAAAACTGGCCTGGGTGGGATGGAGGGAG +GGAGGGAGTCAAAGTCAAAAAGCCAGATAGAGGCAGAGAGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGAGAGAGAGAAGGAAAGGTAGAAAGATAAGCCCCATCTCCTTGTTAACCTATC +TATTTCAACAGAAAAAGAAAACAGCAAGAATATAATATCATCTTGGGCAGACACCAAGAG +CTGTGTTTTCAGATTACTGTTGTTCTTAGCACTGTGAAAATGCCTGCACCCCAGGGCCTA +AGGCATGAGTCCGGTTGTTCATGTGCACAGCTCAACAGAGACTGTGTGGAACAGAGCTGG +GTTGAACTGAGCTACTCTCAGAAGGTCCCCCCAGCCATGCAGACGTGAACTGACTCCTCC +AGGAGAGTGGGCTGACTTCTCCCACCCTGCTTCCCAGCTTCTTGCTTAACTGGACCTTCT +GTGTGGCCAGTGGTTTCTGTCTCTGTTCCAAGGAGGGCAGGGTTGATCTGAGCCTGTTGT +GTGTATGATGCCCAGCCTGGGCAGTAACATAACTGAGCCCAGGCATTCCTCCTGGATCCG +GAGTGGAGTCATCCCTCCTTTGTGAAAAATCCTTCTCTTGAGAAAAACTAATCTGCAGTC +TGACAGTTTTGAGAGCCACCCAGTGCATTGGCAGGCATTGGCAGGCATTGGCAGGCGTTG +GCAGGCATTGGCTCATCTACACATCTGTACCTGCTCTCTGGAAGTTTTACAGACTGACAA +CAGTTGCCTCCCTCTTCCACCTCTATGCCTGATACCCTTCTCTTCTTGCTATCAGATGCA +TATTCTAGTTACTATGCAGAGCAAACACATTCTTCTCAATGGCTTTAATGTCTTGAAGAC +AGCCCTTGCTTCTCTCTCTAGCTTAGGGTACCTTAGTGTCTGAGAAATGGTATCAAACAC +ATTTGCCTAGTAGACTTTGTCTTTGTTCAAGTAATTTAATTACTTATAGCTCATTGAATT +GAGGCCATGTACAGTGTGTGTGTGTGTGTGTGTATGTATTAATGCTTGTATACATGTGAA +TGTATGTGGGTGTGTGTAGATGTGCCTTTAACCAACACTTCTTGGTTCTCCAAAAGTACT +CCCCAGTGGCTAGAAAGTCGGGGTTGATGTTTAGTTATGATAAGACATTTCACCCTGATA +AACTGCTTTGCCTCTAGCTCTCTAACAATTTTGCATAGAAGACCTTAGAGGACTTACGTG +ACTCAACAAAAACATCAAATGTTGATAAGGCTTTCTCTGGAGCTTCATGCTGGACTTGGG +ACCACCTGAGTCTTTGGGAAGCCCTCCTAATAGCAGATCAAATAGTCCTGGTGCCATTCT +AGCTCTGTGGATAAGTGCTACCTCTAATGTCCTGCTTAGGAGGCTATCTCTAGCCTCTTT +TTATCTAATGACTCTGAGTTGCTATGGCAACTATGAGAACAAGTATTAGTTTGCTCAGGC +TGCTATAGCAAAGCACCACAGACTGGGAGGCTTAGAAAGCAGAAATTTCCTTTCTCACTG +TGCCAGATATCAGAATTCCAAGGTCAAGGGATCAGCAGGGTTGGTTCCTTCTGAGATTTC +CTTCTGTGGCTGGCAGGTGGTTGTAGGGTCATTGTCTTCCTGTTTGTCTGCCTCAAATTC +CTCTTTTTATAGACTTCAGTCCTATTGTATTAGAGCCCCTCCAGTGACATTTTTTTTCTT +AATTACCTCTTCAGAGGCTCCATCTCCCAAGACAAGCATACGCTAAAGTACCAAGATTAG +GACTTTAACATGTCAGTCTCCAGGGTCTAGAATTTTACCCAGGGCATGAAGCTGATGTTT +TGTGTTGTTTCTCTTTTGTTGAAAATAAAATTTGTCCTCACATGTTATAAACTGATTATG +TCTTCCCCTCCCTCAAGCCTTTCCTGTTCCCTCCCACCTCCTCTCTCATATGAACCCTAC +TCCCTTTCTCTCTTTCCTTAGAAAACAAATGGGCTTCTGAGGGATAATAATAAAATAAAA +TATTATAAGATAAATAAAAAACTAATACATCAGAACATATATATGTGTGTGTATATGTAT +GTATATATATATATCCCTAGTTTTGCTTTATCTTACCTTATATTTTATAATAAATATAAC +TATATTATATATTATAATATATCATCTTATATTATATATATCAGATATTATATATTATAT +GTTATACACACACACATATATACAAACACACACACACACACACACACACACACACACACA +CACATATATATATATATATATCCAAAGAGAAGGCACAAGAATTAGAGACTCACACACAGA +ATCTCACAAAAACACAAGACTAGAAGCCATGATACACACAGAGGACCTGATGCAGACCCA +TGCAGGCCCTGTGCATGCTACCTCAGTCTCTGAGTTCATGTGAGCCCTGCTCATACTGAT +TTACAGGATCTGGTTCCCCTGGATCTCCTCCTGGCTTCTACACTCTTTTCCTGAGCCCCA +AGGACGGGATTTGATGGAGACATCCCATTGAGGGCTGAGTGTTCCAAGGACTCACTCTGT +ATAATGTCTGTCTGTGGGTCTCTGTGTTTTTTTTTTCCCGTCTACTGCAGGAGGAAGCCT +CTCTTATGATAACTGTGTTCTTATTTGCTTATTTGTTTATTTATTTATTTAATGCCAGAA +TTCTGAGACCACAAGTTTCTCCTGGATATACATCCTGTGCATTATAGGTATGGACTCACT +TTTTTTCATATATACATCCCTTGGGGTAGACATTATCATCATTTTGCTTATGAGGAGACT +GAAGTAGCTGAAAGACCACCTGAGCACACCTCAGAGCGGCTCCTTTCTGATGAATCCAGG +GACCTGTCTCCATGCCTTTTTTCTGTGTAGACCTGCAGCTGGGACTCAGCCAACTGTCCT +TTACCACTGCTCCTGCCTCTGGACATTTCAGGAGGCGACATGAGCTCATGAATCCTGTGT +GCTCAAGTCCAGGCTCTAACTGTGTAGCATTTGTGGAAAAGCTCATGACTGGATGGGTGT +TAGGTTGCCGGGGACTCCCATCTGACAGCACGGGTGCCGGGAGGCGGGGGGATGCCTTTG +TGCAGAATCTGCACTCAGAAGATCCCTGTTTACCCAACAAAATTGTGCTTCTGCAAAAAT +TGTGTCTATCTAGAGGTGGATAGAGACAGAGACTCCATCTTCTCTTCCTTGGGTTGATAG +GCAATGATTCAAGGTAGATGTTCATGTTCACAAATACTAAAGGGAATGCTGTATTATGGA +AGGAAGAATGTAGGCTTTGGAATCATATGCATTAACATTTGCTCACAAGTGAGACTCTGC +CGGGTGATTTTCCTTTGTTAACTGTTACATGGGATATGAGTGCACGAAGGTGTGCCTACT +GATGTGGGTGGAGGCCAGAGATCGAAATCTAGCGTCTTCAGTAACCACTGCCTACCTTAT +TCTTCAAGACAAGGTCTCTCACAGAATCAGAGCTCATAGCTCTGGCTGGACTGGCTGGCC +AGGGAGCACCTGGGCTCTGTTTGTCATCTGCCCCACCCATCTCTGCCCCACCCCTCTCTT +GCTGTTGGGGTTATATACATGGGGCAACATGCCTGGATTTTTATGTGTATTCTAGGTTCA +TTTATGTTTCTGCAATTAAAAATACCCTAACAGAAAGCAAACTAGGGAAGGAAAGGTTCG +TTTGGTTTACAGTTCCACATTACAGTTCATTTTTGTGGGAAAGACAAAGCAAGAGCCTTA +AGTATCACATCCATAATCAAGGGCAGAAAGATAATGTATGTATGCATCCTTGCTTGCTCT +CAGCTGGCTTTCCCTTCCCTTGTACTCTTCAAGACAATGCTCTACAGACATGCCCACCCA +CTAGCCTGATCTAGATAATTCCTCATAAAGACTCTCTTCCCAGTGATTTTGGGTTGTGTC +GAGTTGACAGATAAAGGAAACCAGCACAATATGGGAGTTGGCTATCGAAACTCAGATTCT +TACACTTGCAAGGCAAGCAGTTCACCCACTTAGCCATCTCCCTAGCCCCTTGATTAATCT +TTAGGACATAATTGCTCCATCTGAAAAAAAAATAGGATATGCTGTCTCTTTACAGGGTCA +TTACGATATTGCACATTATATAAATTGCATTAGTATATAGTTTTGTTTTATTTTATAGTA +AAACCAGGCTAGGCTACACTGTAATAGCAAGTAATTCTTGATCTTGGTTATATGATATAA +TTATTTACATCTTGTGTCATAAGTCTGCCCGTGGCTTCTCACTCTGATAGAAAAGCATTG +TCTAAAGCACAGCTAAATACCTGACAAAGGGCAACTTAATAAAGGGGGGGTTTATCTTGG +CTCGCAGTTCTTAGGGATACAGTCCATCATGGTGGGGAAGGTATGGTGGCAAGTGTGGCA +GATAGCTGGTCATGTTGAGTTCACAGTCAAGAAGCAGAGAAGGAGGAATGTTGGCATCTC +TCTCCTGTCTACTTTTCACTCAACCTATAGAATAATACCATCACCCATATTTAGGGTGGG +TCTGCCTTCTTCAGTTAAGCCTTTCTAGACAAACACACACTCACACCCTCACACACTCAC +ACAGTCACATACATATGCTTAGAGATATGTTTCCATGGTGATTCTCAACCCATTCAAGTT +GAAAATGAAGGTTAGCCATTAGATCTATCATGTAGTTATATTCCTCTTTGAGTGAATTTT +GTACTGCTTTCTCTAGTACCTACATTACTCTCCCATTTACTGGCATTATCTTATCCCTTT +GAGGTTTATCTCCTTGCCTGCACCATCCAGGAAGAGCTGGGGAATACTTGTGGCTCTGTT +TCACATTATTTGTGCAAAGGACAGAGTCTCTCTTGTGTCATTAATCATGGCTTAATCTGG +CATTTATTACTCCCTCCTCCTTGTTTTACTTTGTAATTTTCTCCAGAGGTCATGGCTAGA +GGCATGGGTTATACTTTAAATCCTTAAAAAGAACATGAAAATGCAGAAGTTATCCTTTAT +ATGCCTTTATTGGACTTTTGTCATTTTTTATTACCACTAATATACTACTTACACCTACAG +ACTATCTATCACTGAACTTCTCCAAGATCCTTAGCAATGCCAAGTAAGGAATGTCTGTGA +GATCTAATATAGAGATTCAGCCCCATAGAGAATTACAAGAATAAAATTAATTTGAGGAAT +TCTTTTAATTTCAGTTAGCATCTGACTTGTAGGTGTGCGAGATGTTTCTGATTTTATGCT +ACTGTGGGAAAGGGACACTTGGGGAAGTTTAGAGTCTAATTTTTAGACACTCATCCACCC +CTCTCCACCCTCTATGAAACACTGAATTTGAACAAATATCTTACCCTTGGAATTTGTATT +TATGTCCCCCTGGTGTTGATCCTTTAACTCTCGAAATGGGGACCTCTTCCACCCTGTCTT +GACCCTCAAGTGTGAAAGGCTTCTGCTCTCCTCTGTTTGTGGCACCAGATAAAGACACTT +TGAGATATACAGTTTTGTATATAGAGATAACAGCAGTAATTTCCTTCCTTAGTGTCCTAG +TTAGGATTTCTATTGCTGCAACAATACACCATGACAAAAAAAAAAAAAAAAGCAATTTAA +GGAGGAATGAATTTATTCAGCTTATATTTCCAGGTCATAGTTCATCATTGGAGAAAGTTA +GGACTCTAACAGAGTTGGAAACAGGGGGCAGGAGTTGATGCAGAGACCATGGAGTGTCCT +GCTTACTGGCTTGCTTCCCATGATGTGTAGTACGCTCTGTCTGCTTTCTTATAGAACCCA +GGACCACCAGTTCAAGGATGGCACCACCCACAATGGGCTGGGCCTTCCCCCATTGGTCAG +TAGTTGATAAAATGCCTTACAGCTAGATTTCATGGAGGTGTTATCAATAGAGGCTCCTTC +CTCTTATGACTCAGCTGTGTCAACACACAAAAAACCATCCAGTATGCCTAATTTGATAGC +CACTGATGCAAGCTGACTATCCTTAGTTCTCAATGTTTTGTGAGCAAATAACAACAGTCT +AGGTCACCTACTTCCTGTGTGCTTACCATTCTAAGCAAGGCAGCCCCATGTGATCAATGC +TTAGGGAAACAAAAGGCACCCTAAGGATGAAATGTTCTATCACTACCAAATCCCTGTAAC +TTCTGCTACCTTACTCCCCCTGTCATTGCCAAATACCTGACAGAATCAACATAAAGGCAG +AAGTATTTTGTTTGGTCACAGGAGTTAGACTCCATTAAGGAAAGCATAGCATCAGGCTTA +GAACACCATTGTGATACTATTCTATATGTTTGGCCCAGGGAGTGGCACTAGTAGGAGGTA +TGGCCTTGTTGGATCAAGTATGTCACTGTGGGTATGGGCTTCAATACCCTTGTCCTAGCT +TTCTGGAAGCCAGTGTTCTCATAGCTACCTCCAAATGAAGATGTTGAACTCTCAGCTCTT +CCAGCCCCATCTGCCTAGAGGCTGCCATGCTCCTGCCTTGATGATAATGGATTGAACCTC +TGAACCTGTAAGCCAGCCCCAATTAAATGTTGTCCTTATAAGAGTTGCCTTAGTCATGGT +GTCTGTCCACAACAGTAAAACCCTAAGAAAACTGTGATATGAGTGTATGGTAATGTCTTG +TTCTATGACACCCAACAGGAAGCAGAAAGCTTAGGTAGGAAGGGAAGTCAGTTGACCTAT +AACCTTAAAACATTGGTCCTAGCATCCTACTTCTGCAATTCAAACTCCATGTCCAAAGGT +TTACACAATCCCCCAGGGACAGTAACACCAGATGAGGCCATGGGTTCAAACACGTGAGCC +CATGCAGGACACTTTACATCTAAACCATCATACCTTTCAAAGGTGGTATTTATATGGAAA +CTTCTATTTTTCTTAGGGTTTCTATTGCTATGAAGAGACACAGTAACCACAACAATTCTT +TTAAAGGAAAACATTGAATTGGGGCTGGCTTATACATTCAAAGTTTTAGTCCATTATCAT +CATGGCAGAAAGCATGACAACATGCAGGCAGATATGGTGCTAGAGAAAGAGCCTAGAGAT +CTCTGGATTGACAGGCAGCAGGAAGAGAGAGTAATATTGGGCCTGGCTTGAGCTTCTGAA +TCCTTAAAGACCACCCCTGTGACAGACTTCCTCCAGGAAGGCCACACCTCCTGATAGTGA +GACTCCCTCTGAGCCTGTGGAGGTCATTTTCCTTCACACCATCACAGGAACTGCGCTGCT +GGGTGGGAGTTCTGAGAAGGAAAAGTACAATATCTTGTTCATGGAATGATTGTTCCACTT +ACCTTTGTAGCATAGCTTAAGGCAAGCCTGCCTCCCTAGGGTTGGTCCCTTGACTAGGAC +ATTGACTTGGCTCAGTTGGAATATTAGACCTCTACTATTGCCAGAGATTCTAGTCTCTTG +AGCAAAAGTTTTACAGTAATAGACCTTTATTGTTACTCTAACAGTGTCTCATTCAGTTCT +CATTTAGGTCTTTTTTGTTTTGTTTTTAAGGGACTTAAAATCCTCTCTCATAAGTGGTGG +AAGGAGATTACAATCACTATGGAATTCTGTATTGGCTAATAAAATTACTTAATGTCAATT +AGCAATTTTGAAGACACCAATCTAAACCTCCCAGTGTATTCAAACCATGTACAGATTTCC +AAAAAGTGAAGATTTGGGGTTGTTTTGTTTTGTTCATTTTTGTTGTTATTTTGCTACCAG +GGTCTCATTCTGACCTTCCATCAGCTCCCTAGTTCTTTGGAATCCATTGAGAGAGTTCAG +ACATGACACACAGAGACAAAGCCATGGGATTTATCCCACGGTAATGTGGGGACACTCTCA +AGAGTGAGAATGGACAATGACCAAAGGACCAGTGCAGAGAACACTCTCAGGGAAGGAGAG +TGGACAGTAACCAGGGAGGCTGTTATGTAGAGTACATGCTTTGGGGGTGCAAGTGCACAA +GGGACAACCCAACCATCGTGTAAGCACATTATCAAGGGAGAGGAATGACAATAGCTACAC +AGACCGTTATAGAGCATAAACTCTTGAGGAATGAGAATGGATGCTAGCCAAAGGTACCTT +GTATAAAGCACATTATCAAGGGAGGGGAGTGGGTAGTAGTCAAGAGGGTTCATTTCTCAA +CCTGTATTTTAGCTAAGTTTTAAAATACATTGTATTGTGTGTATTCGTACAATTATGTGT +TGAGGCCAGAAGTAAACCTTTGGTATTTCCATATGTACCCATTATTTTGTTGTTTGTTTG +TTTGTTTGTTTTTGTTTTGTTTGGGGGTTGGTTTTTGTTTTGGTTTGGTTTTGTTTTTCA +AGACAGGGTTTCTCTATGTAACCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGG +CCTCGAACTCAGAAATCCGCCTGCCTCTGCCTCCCGAGTGCTGGAATTAAAGGCGTGTGC +CACCACGCCCAGCCTGTACCCCTTGTTTTTTGAGACTGATTCTCACTGGCCTGGAACTCA +CTGATTAAGTTAGGCTGCCAAGCTAGTGAGTCCTGCCTACTGTCTCTGTTGTCCCAGAGC +TGGGATTATAACTGTAAACCACCACACATAACTCCTTTGCTGAGTTACATTCCCCCATTC +CTACACTATTTCTTAAACTCCCTAGTTCCGATTCCTTAGGACTGTTTTCATGTCTAGGTG +ATGGACATGATCATTTTGATTAACTCTTGAGAGAGGGGTAATGGTATGTTTTTATTCTCT +CCCAGAAAGCCTCTGGCTAGATGGTAATCTTATGATCTTTTGGGCTAGTCACAATGTTCT +GTCTCTATCTGGGGCCAGAAATACAGGTCAGAACACATTCTTTTGCACAATAATCAGTCC +TTCTGTTTCAGTCCCTGGTTTTACAGGCTACTGATTGTGAGAAAGGAGCCCAGCCTCTGT +GACTTTCCAGCCTATGTATATTTGTCTAGCAGGTCAAGGCAGAGTCTCCCTGTGGTGTCC +AGGCTGGGCTTGAATTAGTGGGTTGGAGTAAAGCTCTCACCTCATCATCTCAGGTAACTG +AGGCTAAGATGTGCGCCACCATGTGTGGGCTAGAAGTCTTTGATTCTATACCAAGATTTA +AAAAGAAACTTCTGATAAAATCTGTCTCATACCAAGGGAAAAATCCTAATTGTTGCATAA +TTAGCTTTTTCAGGATCTAAGGTTGTCAGAGGCTGGGGGGCTGGGGGGGTGAGGTTGACT +TCTAGGAGAAGGAAGATTCTAGGAGCTACTTCAAACAGTCCTGTAACTGCTGGCAGGAGA +GAAGATATTCTAAAGAGAGACAGTTGTCCCCCCTGTCAACTATCTGACTTTTCACACTAG +AGTTTAACAGGCTTGCAGGTCTTAAAAACAAAACAAAACCAACAAACAAAACAAAAACGA +AGAGAAGATTCAACTCTACCTGGGGCTGCAGAGGTCTGATTCATCAGCGGGGATCTTACA +CCCAACAATTCCAATGTTTTTCAATAGGACATAAACAAAACAGAACAAAGACCCAGTCCA +TTCACCCCTAGGGAAGGACAACCTGTGTCACAGGTAAATCTGTGTACGTTATAGCTTTAT +TTGTCTCAAGGCTTTCTACAGACTCTAAAGCGGCCATTGCTACCATAGGGAAGGAATTAG +AATTTTTTCTCCCCATTCAGCAAAACTACATATGACTCTATTTCCCTTTACCAAATTCTA +TTTCTAGAGAACACAGAGAAACTAAGGCAGTGAGTGTTTAGACCTAACTGCCAGGTTCCA +GCCATGTTACTACTGTGCTTTGTTTTGTTTTGTTTTGTTTTGTTTTGTTTTGTTTTGTTT +TGTTTTGTTTTGTTTTGTTTTGTTTTGTTTGTTTTCACAGGAAGAGCTTGGGTCAAAGCT +GGTTTTTGCTTGGCCTTCACTATGTTCCCTTTCTGTGGCGAATGGGGGACCGAGTGTCTA +TTTTATAAATATGGGGATGTGAAATGAAATGTCACATGAGCTGCGATGCTTTATTATGTT +GTTTTATGGGTCATTTTTAATATGGGTTATTTTATGGAGCTGTGTTACCATGTAGCTCGA +AAGCACTGAATTTTGGTGGGAGATGCTCCGCTCTCATTACAGCTACCAAGAGGCATGGGA +GCTGAATTAATAGACATGGAACAGAGACAACTGCTGTCTTTGCAAAATGCGGGGGGCCAT +TAAGAGGATCAATCAGTAGGGGGTGGTGTAATCCACCAACATAGGCATTTTCCACACAGT +TCTGTTGCTGCATCTCAATGCAAAATGGTCCAGGATTTTTTTTTCAAGTGCATTAAAGAG +GAGAGAATCCCAGCAGGGGCTTAATAAAGGATTTTTTTTTCCTTTCGTGCTCCCCCCACC +CCCACCCCTTGACTTTTTATTCTTGCAACAAGCTTCATAGTTTGGAAATCATTTTTGAAG +TCAGTGTTGTGAATATTAAGTAGGGAAGGAAAAGAGGCCAAGCTGTTACCTTGTAATAAA +AATCAGACACAAGCCCTTTCCCACTGCCTGCATAGAAGGCGCAATAGTTTTGGGAACTGG +CCTTTCGTTCTCATTCAACAAGCAATATTTAGTAGTGACAGTTAAACCTTGAGCAGGTCT +TAGTGAGATTATAACCTCTATGCCTTTGTGAAGGACTCCTGTCCTCTAAGGTATAAACTT +GAACCTTCTACAGGAGACCAAAGATGTCTTGTTGCCATTGAATTAAACTAAACATGCTAG +TGTTGCCCATAACAACAGTTGCTAGGCGACCTTTGCCTGCATGTGGAGGGGCGGGAAACA +TTGTGGCTCATGGCTCTATTTATCATCATATTTCAGCAGTCTTGCTAAGGGAAGGACCTG +ACACACACATGACAGAAATGTCACATGCACACTAGAAGAGGGACATGGGCTGAGAAATCT +TCAATAGTTGTTATACCTTTGCCTGTGATTTCTTGACTGACTCTCACTGTAGACATAGAG +CTGTATGCCTGTACTAGATTTAGAATGTGTCCAGCCCACCTCTTCCAGGGAAGACCAGGA +GGGAAGGGAGGAGCACAGGGGAGAAATAATGAAAATGTCATTCCTGTGTCAGCAGTGGGT +CTGAGGCTCCAGCAACAACTGACATCACTCCACACACAAACAACACTCACCCCCAATAGA +CACTAGTTTGGAATATCAGTTAGTCAGGTGTGGTGGTGCCTGTGGCATAATCTCAGCACT +CAGAGGACTGAGGCAGAAGAATTGCTATGAGTTGTGAGCCATCCTGGCATACATAAAAGG +GCCCTGTTTCAGGCCATCTTCTGATATAATCAAGATTAAAGGTCATAGTACAGTTCCATT +TCTGAGGTATGTACCACTATAGATTGTTTACTGTTTGGGGTATATATGGGATTATGTGGA +GGGCAGTTTACATGTGTATGACAGGGCATGCATGAGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGGCCAGAGGACAACCTCTAGAGTCATTC +CTTAAAAAACAACCTTGTTCTTTGAAGTATTGTCTTTCATTGGCCTGATTCCCACCTGGT +AGGCTAGGCTTGGCTGACCAACAAGCCCCAGGGCTCCCCTGTCTCCTTTCCCAGCACTGG +AGTTATTAATGTGTGCTACTTCGCCTAGATTTTAGGGCAATTAACTTTTTAAAAGATGTA +CCATCTCATCAAAGTGTCCCCACTGTTCATTAAGCCAATTGGCTGAACATCATTGGAACT +TAAACAGGTGTTTCCAAAAGTCAAACCACCATTTGAGAAGAGCACCTGCTCACTGGCTCC +CCACCCCCTTCCTCTTGCTCTCTCTTACACTGGGCCAGAACATGAAGTCTCAGCAGCTAG +GCTGAGATCCACAGTTTAAGAATTTAGATTGTAGCTGGATTGAAACCCACCTTGATTCCA +CCACCCTCTTTTTGCCAGGCCTAAAGGAACAGTCTTCAAAAAGTTTTTTTTAAATACAAT +TATATAAAGCCACATTTAAGTAGAACAAATTAAGATGTTCATGCGTGTATTAATCCATGC +AGTCACACAATGTAAGCAGCATCTCTGTTTGAGACCTTCTGACTTTTGAAGGATACTGCT +CATCACCACAAAAGAACCGAGAAGGAAGAATATCTAGGATATTCTGTATGAAAGTGCCAG +GTGATTAAAATGCCAGTAGCTGTGGAGTGAAATGTCAGACCCACCTTCTGTATTCTGCAT +TCTCAATATTAGAATCACACAGAGATGATACTTTTACAGGTTGCAAGGAAGGAAGAATAG +AAATCAATTTGTGGAGGGAAGAGAGCATCTTCCTATAAAAACAAAAGGGAGAGAGGAAAC +AGCCATGTAAAGGGGTCTTTAGAGAAATTATGGGGCCAGATACGAAATTATTTTCCAAAG +GAAGAAATAAAAGGACTGATGATCCAATTAGTTGTCAGAACAGCGCAGTGGTAAGTCCCT +GACTCTGGGATCATGTCTGAGCTCACCTGGAGTTGCTCCTGCTTACTGCTGAGCCACATC +AGGACAGATATTTCATCTAGAAAAGCCTCTGCTTGTCCTGTAAATGTGGGGCATAATTAT +TTTTAGTTCCCTGGCAGAGTGAGTGTGAGAATCAGCTGACTGAGAGAATAAAGGGCTTTG +CAGTGTGTTTGGCACAAGGGAGCTGGCAGCAGACGCTGGTGTGGTATAGCTGGTATCTCA +TTGCTACTGTTAAATGGCAGGGAAAGTTCTTGGGCACAACTCCAAGAGGGAGCAATGGAG +TGGACTTGACCAGGAGAGCAGCCATTGCTGCTTAGCCAATTGTAGGTGGGGGACATTGTA +TACAGAGGTGGGATTAAGGGCAGACCTATTTCCAGGACACTGGGATGTCGTGGATGGAAT +TGGACACAATGGCTACTACATGCCAGTTAGAAACCAGGGCTATATTACTTTGCCACTAGA +GAATGTCAGAGGATGACCTCGGCCAACAGCAGCAGCAGCAGCAGGCTCAGTACTCAACGT +TTCAGCTGACCCAGAATAAACTATGGAATCCCAGAAGGGACATAAAGTGGTCAACATAAT +GAACAGCACTTGACTCCCACTTGGGTGTTCCTCGAATTATCCCATTAGGTTGTGGCAAGA +GCCAAAGAGCACAGACAGGCCATAAGCCTGGAATCCTTTCTCTTCCTCCCCCTCCTCCTC +CTCTTTCTCCTCTTCCTCCCCCTCTTCTTCCCTTTCTTCCTTCCTCCCTTTCTCCCTTTC +TTCCTTCCTTTCTTCCTTCCTTCCTTCCTTCCTTCCTTTCTTTCTTTCTTTCTTTCTTTC +TTTCTTTCTTTCTTTCTTTCTTGTCTTTTTCTTTCTCTTCTCTTTCTGTACTTAACAAAG +AGGAAAGCTACTGCTCAAAGCATATGACTGATACCAGGTGAAGTGGGTCAATGCAAGAAA +TATAGGAAACATGACCTAGTATGTGACTTCTGACGCCCAAATGCCACATTCCTGAACTGT +GACTTGCTGTACTGACTCAGGTTCTACCCCAGGTCACTCGCTCTGCAGTGAGCTTCGGAG +CAACTGTGAGACAGCGTCCCTTGGATGCCCAGGAGCTCACTCACCTGAACAGTACCTGGG +TGTTTTCCAAGTTCCTCACAGCCCACTAATTCTAAATTGATCTTTCGGAACAGTTTTCGA +CCCAGTGAAATAGGAACTAGGAAACTGCTCACCTCCCCGTTCCAAAAGAGGCAGTTTTGA +GACACATTCTACAAGGTTCCTTAGGGATCCCCAGTGATTCCGATCCCCATGTCCTGTCTC +AGTGTGAAGCCTGGTAACTATGTGGTGGTTTCTCTTCTTTCCTGCCCTCCTCCAACCTCC +CGTCATCAAGTCCTGAGATTTCCTCATAGATTGAATAGTCATACTCTGCTCTGAAGGGGT +CCCAAACTAAGACAGTTTTTTAAATCTTCAGCAAAGATAGTCTTATCTGTTCTTTGCCCA +GAAGTGGGCTAAGACCCAAAGCCCAAGTTCACAAATGAGGGAGGTGAGTTTTCCTCAAAA +CATCCATTGTCCTTATGTTGAAGTCTTTTCTATTCTGATGTTTGCCTGATGAATCGATTG +TCCATTTATTTCTTGGCTGACCATCTTCTGAACCTCTTGCTGACTTAGGAGAATCTTCCA +TGCATTGAGAATGGCAGGCTCCTGTTGCCCAGGCTGGACTGAACACGTTTGTGACTGGGA +CTCTGCCAATGGATGTCCCTGCCTGGACATCAGCATTGCCACAAACACATACCATGAAAT +AGTTAGAGAGAAAAGGGGGCCATCCAACGTTTAATGAGAGTGTTAAGTGTTCAATGTTGT +GGGCCAGCATCCCATTGCAACCTGAACCTCACTCATCCCATGACTCATACTCTAATGTCC +TTCTCATTTCACTAATCCTCACAGAACTTTCCAGCAACATTTCTTTTTCTTGAATCATCC +AGAATCACTTTCTTCTATCACAACCAAAAGCCTTTATCCATGATGCTAAAAGACCAAGCC +AACAGTTCATGACATAGGTACCACACTTGGGAAAAGATGTCCCTCTTAAGGATCTAGGGT +GAGGCTGGAATGGTTTTGTTCTTTTACTTTATTGATTCAAGATTGAAGGCTTAGACACTG +TATTAGTCAGGGTTCTCTAGAGTCACAGAACTTATGGATATCTCTATATAGTAAAGGAAT +TTATTGATGACTTACAGTCTGCAGTCCAATTCGTAACAATGGTTCAGTAGTAGCTGTGAA +TGGAAGTCCAAGGATCTAGCAGTTACTCAATCCTACATGGCAAGCAAGTGAAGGAGGGAG +AGCGAGACTCCCTTCTTCCAATGTCCTTTATAGTCTCCAGCAGAAGGTGTAGCCCAGAAT +TAAAGGTGTGTTCCACCACACCTTTAATCCTAGATGACCTTGAATTTGGAGATCTCCCTG +TCTTAATCTTCTGAAATCCATAGCCACTATGCCTCAAGATCTCCATACCAAGATCCAGAT +CAGAAACTTCTATCTCCCAGCCTCCAGATTAGGGTCACTGGTGAGCCTTCCAATTATGGA +TTGTAGTTCATTCCAAATATAGTCAAGTTGACAACCAGGAATAGCCACTACAGACACCAA +GAAGACCATCCCTTGTAGAAAGTCTTCAAGAAAGTGAATGGAAGCCTCAGAGGGACTCCA +TGGAGGACCAGCATGGACTTAAAAAAAAAAAACCCAACATTTACTTGGGGCTGGCTTACA +GGTTCAGAGGTTCAGTCCATTATCATCAAGATGGAAGTATGGCAGCATCCAGGCAGAGCT +GAGTGTTCTACGTCTTCATCCAAAGGCTGCTAGTGGAAGACTGACTTCCAGGCAACAAGG +GTAAGGATCTTATGCCCACACCCACAGTGACACACCCATTCCAACCAGGTCACACCTCCA +GATGGTGCCACTCCCTGGTCCAAGGATATACAAACCATCACAAAGGCCTACCTGTTTATA +GTCTTCCTGCTGAATGCTTGTTATGGAAACTGGTTAGAACCTTTTATCTTGGGAAATTTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCACACACACACACACAC +ACATATTTATTTATTTATTTTGTTTATATATCAGTTTATTTCAATGGTAAGAGGGAGACT +AATGTCTTATGCATAGTGAACATATATTCTTCTAATGTACTACATTGCTAGCCCTTAAGG +AGGCTTTTTGTTCGTTTGTTTGTTTGTAACGTGATGGAAATTCAACCCAAGGGTTTGTGC +ATGCTAGGCAAATGCTCTACCACTCATCCATGTCCCTAATGTTCTTGTATCATTAAATAT +CAAAGGTTGGATTTTTATGTGTATGTATGTGCACATTTATGTAAGTGCACATGTGCGAGT +GCACATGTATGTGTGTGCATGTGGAGGCCATGCACTTTGGACATTGTTCCTGGAATGCCA +TTCACCTTGGATTTTTTGAGACATAGTCCCACACTGACCTGGAGTTTGTCAGCTAGGCTA +GGCTTGTTGGTCAGCAACCCTGAGAGTCACCTGTCTGCCTCCCACGTTCTGGGATTACCT +GTATGTGCCTGTGGATTTTTGGAATTGAACTCAGATTCTCATGATTGCATGAAAAACACT +TTTCCCACTGGGCTATCTCTCTAGTCCCCTCAAAGACTGGAATCTTAGAAAACTCGTGGC +AAACATTTGGAATAGGGATTATGGTGTGTATTTATTTCATGTATTTGAAACTCATGGCAG +CTCAATTCTAATGACTTCCTTTGCCTGCCATATGGCAAAATGAGTACATATTCCCAAGGA +CAGAAGATAGTCTGCCAAGGCATGGACCTCTGAATTCTTCCTTTGAACTCTGCAACTGCA +CAGCTGTCTGGGGCTGACTGGAGAGACCTTGGTAGAAGGCTCGACAATAGAACACGTGGC +CATGGTTGCTCTGTAATACCCATGTTAACAGGCATACTGTTCAGTAACAACACCCACTGA +AAAACTGGACAGAATTTACATTGATATGGAAGTTGTATTACAGATCACAGAAGGATAGAT +AGACATACAGATAGATATCTTTATGGATATACATTTCAAAAATTGTATATATGAATAACC +ATAAAACTCTTTGTAGCAATTAAGAGGTAAGTGTTATGGAAAGGAGAAAATGGGTGTGGC +CCTGACAAGAGACAGAATAGGTTACCCTTCCCCCATGATACAGCACAGACTGAGAAGATA +TGGGTTTCAGCACAAGCTATAGGTGGAATAATTACTGATTCAGAGGTGAGCTGGACATGA +TGATATACATCTGTAATCCCAGCACACAACCAGTCTGGACTACATATATCCTTTCATTTC +ATTTTGAAGAAATGAGAAGACAGGTGTGTCTTCTATTTCCATCATGTATTTATGTAGCAG +CAAACTAGAATCAATAGTTAGGAAAATACAGTGGATATTAATGCCTTAAAGTCTGCACTT +TGAGCCATTTTTTGCCACTCTGTTTCTCTGTAGTCTGTGGGTCCTTATAAGAGTGATTGA +TCTAATGGAGAGCCATGGGGTTCTTATTGGCTGTAGGTCTTGGAAAGATGAAAGAGAAGG +AACTGAACGCTCAGAGTAGACACTTCCCAGGTGCTCACGGCTCAGAGTCACAGCCATCTT +AATAAGAAAGAGTTGGTTTTAGCTGGAAGTTCATGTAGGACTACCAAGTTCTATTTCCAG +AATATGGCCTGGGCTCCTCTGGCTACGTGTTACCCATATTACAAAGCCACAAGACCTACC +TTGATATTAGATATGCTTTTAGACTGCCAACCCAATCCTAGCGCCACACCCCCATGGCCA +CATTTTAGGGCAACAACTCAGCACCCCTGTATTTGGTGTGTTGGTTAATAACTGTGAAGA +ACTCCCTCGGGCCTAATTTATCATCAACTTCAGAATTCCTGTGAGGTGTCCAGTAGACAC +AAGGGAGAGCAAGTTGCAGATAAAAACTTCGGGTGATGTTTTGAGTTGTGTTGTGTTGTG +GGCCACCTCAGGTGTTCAGCGTCCCTGGATACCCACACCATCTGATCTGGTGCAGGGTAT +CAGAGGATGACATGCATAGCCCTGGACATCTCCCTCTCCTTCCTCAGGAGAAATTCTAGG +AAACAGGGGATCACGATCAATATCTTTAGAACTGTGATGTCAAGCATTCAGTCATGGACC +ATGCATTTCATTTATTTGCTCCCCTGCTGCTGAGCACAAGAAGAACACGTGTTCTGGGTG +AGCTAGGGAGAAATATCTCATTTCTTATCCATCAGCTAAGCAGACATTTCTTAGCCCCGT +TTATCTCCATACTTCATCCAAGCAAAGATGTGTGAGTTGTCATCAAGTGGCAAAACATTG +CCCTGTTAGAATCTCTTCCTTCTGTCATTTAGATGTGTGGTTGTAGAATGACTTTCAAAA +AACATCTCTCTGGTCTTATAAATACTAGCTTAAAACAACCATGAAGGCGAAGGGCTGAGA +TGGCTCAGTGGGAAAAGTGCTTGTGTGCAAGCATGAAAACTTGAGTTTAGAGCCTCAGCA +TCCTATTAAAAAAAAAACAGGTCTACCAGAAAAGAACTTTAGACCCAGAACTAGGAACAC +AGAGACAGGTAGATTCTTGAAGCTAATTGGCCAGCCAATCTAGCTAGATTAGCAAGCTCT +GGGTTCAGCAAGAGACTGATTTAAAAAATAAGATGAAAAGCAGCCGAGGGAGACATCCAG +GATCACCCTCTGGCCCCCACATGCACGTGTACCCATTGCACATGAACATAGATACACACA +CATATACACTGAAGCATGTGCACACACATATACACTGCAGCCGCATCTGGATGTGATGTC +AGTACACATGTCACAGAAACCAGCCAGGCTGCCCGGGCGCTACCATCGCACTGAGCTGCT +TCCTGTCTTCTGCCTGTGCTAACAGCATTCTTATGTAGAGATCCCAAAGCAATTAGCCTT +TCAGCTTACCAGCTTATATTCTCCCCCACTCTATCCCTATTCTGTGGGTTTGCAAACATT +AAACATCCAGACAGTAAACATTTAATGACTGCTTCCATTGCCCCAGGTATCTCTAGGAGC +ATTGCCTGTTGCTCGCAGTAATCCTGTGGTGCACATATCATTCCCACTTAGAGGCAAGGA +TACCGAGTGTCAGAAGGGTTTAGAAAGTGCCCAAGAGTCATGCCATGAATCATGCTGCTG +GTTTGTGCCTGGCACAAGTTGGGATACAGACCTGCCTAACTCATAATTTTCATTTGGATT +TAGGGTTGTGGCTTGGGTGCTAAGAGCTGCCTGGTATGTTCAACAATATAAGTGAAAATA +ATAAAGACTATTTTTCCTACTCTACAACCCTATCTGTGCAACCAAAGTTATTGCATGGGC +TCAGGGGAATCGGTGAGAGTTCTTAGGAGTAGAAATCATGACAGCCGGGACAGAACCAAG +GGATAATGACAGCTGTTGCTGTGAGGTACCTGCTGGGTGCCAGCACTATGGGGTGGCCTA +TTTTGGGGACACTCATATCCATTTTGTGATATAAAGACTTTTTGTTCCCATTTTATAGGT +GGGGAAGCTGAGGCCTACAGTAGCTAAGGAAATTTCCTGATGACACATAGCTGACAATGA +ACAGAGGCAACCTTTTTCCATTTTGGTGGTATCCAGACTCCACATCTTAACCATGCCCAC +AGTGGTGACAACCAGAAAAAGCTTCTCTAGACTCAGTGTCTTTGACCCATAATTCCTGGA +GAACTAGGGTGATATGTTTCTGACTTTGGCAGTCTGCCATAATAGTGAACCTCTACAGTC +TGCGAGAAGGTGTAACAAATACCATGAAGTGTACACACATGCATGCACGCGCGCGCGCGC +GCGCACACACACACACACACACACACACACACACACACTTCACAATTAAATCAGCTCACC +TCCGTGGGCATGGAAAAAATGAAGCAAATTGGATTATTCCACCGATTCTCAGAGAGCAAG +AGGACAATTCCAGTTTGATATGGGACAGAGTAACCCCATAGAGTGAGCATAGGCTGGCTG +GGTTGTGAAAGCTTTGAGCTGTATTTCAGTATCCTGGCTCCAAAGAGTCACATTTCTTTC +TGTTTTATATAGAATTGATTAACTTTACAGTACTTGGTTATTTTTTAAAGGTGTGTGTGT +GTATGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGCGCGCATGCATGCCTGTATCTGTAT +GTGATTTATTAGGACAGCTTGAGAAATAAAAGGAAAACAACAGGAGATCTAAAGGTGTAA +CTGTGTGGTAGAGTGTTTGTTTTGTACATGTGAGGCCCTGCCTTCAGCCCTCAGTGATTC +AAGAGATGGGGAGAAACAGTTAGATTCAAATGCATTTTATATAAGACTATATACATATTT +ACATATTACATATAAATGTATGTTTTATATAGAATTGATTATATATTGAATTATATATTA +TATAACTATATAATATTACTATGTTATGTTAAATATTACATATATCCTTCTTTGGTTCCA +TTTCTACACGTGATTTCATTTTTAGAGGGGCAGTTACTTAACGAAGTCACAATGGCAAGG +GGAAATCCATATGAACCGGCAATCCCAGAAGTGCTTACGTTAGGCTATGGGCTGTAGTTT +CATGCTTACACTCTACCCTGGTTAAAATGGTACTGAGGGAGCATTTAGCATGGAAACTAC +TTGAAGCGGCCTTGAGAAGACTTATAGAGAGAGGCTGGAAGCTAAATTGACCTCCCTCCT +ACCCCTACCCCACTCCCTGCTTTTAAACAGCAAGGGTTTGGTCACGATTTTTCTTAATAT +AAGGAAATTAATTGGATATATTTTTCAATTAGTAAAAGAAATAAACAAATGGAAATTGGT +GATTTGTTTTCATCCAGAACTTAATCTGCATTAACTCAATTACACCAGATACATGAATTC +CCCTGTTGGCTTGATTGCAAGTTGGCTCAAATTCATTTTTATTGTTTGCTCTGTATTAAA +AAATCTGTGCCTCGTGTTGAACACCCTTGCCACTCTTCTAGAGGAACAGAGTTCAGTTCC +CAGCACTAATGTCAGGCCACTTACAACCTCCTGTTCCTCCTGCATCAGGGGCTATAACGC +CTTCCTCTGGTAATTTTGGGTACTGCACTAACATGGGCACTCACAAACATACACAGAATT +TAAAATAATACTTTAAAAAGACTTTTTTTTAAAAATATTATTTATTTATTTTTATGTATA +TGAGTACACTGTAGCTGTCTTCAGACACACACTAGAAGAGTGTGTCAAATCCCATTACAG +ATGGTTGTGAGCCACCATGTGGTTGCTGAAAATTGAACTCGGGACCTCTGGAAGAACAGT +CGGTGCTCTTAACTGCTGAGCCATCTCTCTGATCCTTTAAAGACTTTTTACAAATCTTCC +CTCTTGTCACTTTTGATTCTGAACAGCACTGTCTCAAGTGAACTTCACTGTGAACTTAGT +GCTCCCTACCTTCCCTTAAGAGATCCAGGCAAACAAAACACCATTTCCTTCTGCAAAATT +AAACAATGCAAACCAGCTGAAGAAGAGGTATATATACAGTTAATCATACAGAGTACTTGT +AAAGTCAACAGGAGCATCAATGACAATCATTCTCAAAACACTCTCAAATAGGATAGTCCC +AACCAAACAGGCGTATATGGTCACTGTGCTTTCATGAAAACATTGTCATTACATACTGCT +TATGAGTATATCAAATTTAAATTTTAGCCCCTCAAAATTGCAACAAAACAACAGGTTTTT +TTCCCTAACATCAGAAGCCTTAAGAATAAATTAGTTTGATTAAAATGGGATCTGGTCAGA +AAGCTTAGTCAGATAAATGATCATGAAGCACTCCCCAAGAAATTATTCCTTCCCCAAGTA +CTTAGCAACGCTGTTCATTGCCGCTTGTGGGTCGGGAACCAATGGGAGGTAGGAGGGAGG +CGATAGCCTAGGGAACAAAGTCTAACCCATCTCCAAGTTTCTAGTCTACTGAAGAAAGTC +TATGAAGATGGACCACATTGGTATTATATGACAAATACAGAAGAAAGGACATTTCATATA +GTCCTGGTGTGGTGTTCAGCTGAGGGTTTATGATGGCTGGAATGGGGTGGGAGAGTATAT +AATCCAAAAGGTTCCAAGTTGAGGAGAAGCATGCTTGAAGTTCTGGGTTTAACAGAAAAT +GTGTCCCCTTGGAAGGGATGGACACAGTAGATCAATCTCTCTGCATGTACAGGACTTCCA +GGAGGGCAGTAAATTAATGAGGCTCAGTGAGTGAGCACCAGAGCTCCAAAGGTTTGCTTA +GAACCTGTGCTAAGCAACTTTGACTTTATACTGACTGTCATGGTCACCCCTGAAGTTCAT +TAAAAGCAACAGAAATGTGTCAGAAGAAACCCTCTTGGTCTGGGTTTGAAGAACCAAGTA +GGCTCTTGGGGAGGAAGCAGACCAAAGAACAGGAAAGAAATCTGCCAGGAGACAAAATGA +AGTGATGGGGAAGCCAAACTGGTGGTGGCTGCAGGGAAGGGGAATTCTCAGGATGTAGAA +TTAGTGGGTTATTGATAGCTATGCTGTGGTGGGTGATGGAAGCAGAGATTAAGGATAGTG +CCAGAGTTGAATCTCCCCAGCATCATGTGTTGAAATCCTAATGCCCCGTGTCTTTATTAC +AAGGTGACATTTGGACACAGACATGGGGACAAAATGAGAAGACACAGGTAAAAATTGTTC +ATCTCAACACCGAGTGGGAAGATCTAGAACAATTTCTCCCTTGTGGTTTGCAGAAAGGTC +AACCCTGGTGACAATCGAGCTAGTGAATTCAGCCTCCAAGACTATGAAATGGTGAATTTC +TATGATTTAAGCCTCCAAGGGTAAGGAGCAGGATCAGAAAAGGACTCCTGCTATGAGTGG +CATGAACACAGCTTTGAGCCTATTAGTTGTGCTCTAGTTGGCTATGGCATGGATGGTCAA +GGCTCAGGAGAGAAAGCTGGATGTGTAGTGACTGATTTGGGAGAGTCCCTGGCATGTAAG +CAGGATCTGACACAGCAGAGAGGCCCTTGGAGGGAATATGGTGTAGAAGGTGACATGAGA +GAGGGTGAGCCCTGCTCTAACTTTGGATTCTTTGCTTCTGTGACAAATAAGACAGCTTCA +TTATGTGCTGTCTTGGAATAGTTGCCATAGGAACCAGCAATAGAGTAGTGCATAGCAAGA +CCACCCAGAGGCTGTACTCAGGTGTGACATGGGTTAAGAAATTGAGCCTTGAGATGGTCC +TAGACACAATGATGAGATTCTGACCCTCACAAACTTGTCTTGTTGAAGACAAGAGCTAGA +AAACCCAAATATTAAATCGCTAATTTCTGTTGAGAAATAGGAGCATGTGGTAGGACATAC +ATGTGTGTCTGCCTAACCAGCTTTTTTTGCAAATGGTAGGAGAGATGGAGAGAGAAACAC +AGCACAGGCATCAAAGGATTGTTTGGTGTATGTCAATGGATAAGCATTATAATTAGAATT +TTACCCCTGTAAGCTAACCCATAGGATGCTGGTATCTGAAAACTCTTCACAGGAAAAAGT +AGTTCAGAATTTAACAAAAATGCAAGCAATTTTAACATTGCAAACTACTTCCCAGGCAAG +TACATTAGCCTATCTTTTGGATTTTTAATGATTTGTTTTAAGGCAGTGTCTCATATATCC +TGGAGTGACATTATTATTTATCTCCGGATGATCTCTAATCTCCCTTCTCAAGTACTGGGA +TTATAGATGTGTGCCGTGTGCCACCTTTGAGATTTGTTTGTTTGAGTTAGGGTCTCACTC +TGTAGCCCAGGAACTAATTACGTAGCCACCCTGGGCTTCAAACTCATGGCAAGCATCCCA +AGTGTTGCGAGTCCAGGTCTATATCCTCAGGTCTGCTATTAACCAGTCTTAAATAGCTGG +AAACACGATCTTTGTTCTTAGGGGTGATATTGAAGGAAGGAGTGAAAAGAAAATACAATT +CAGTTGGACTTTCCAAGGACCCCTATCTCATGGGAAGATTGTCACAGAGAAAATTATGAC +CATCTAGTGTCAAGTGTTCTAGGAGAACTACAAAAGGCCACAGGAGACAATCACGTGCCA +GGGCGGCCTCTCAGAGGAAGGTGTCTTTCTAGAGGTGCTTGCTCCATGTTTAGAAATAAA +AATTCGTTGATTTTAAGACATTCTTTAGAAATAGGGCTGTATTAGTACCGTTTTTCATTT +TTGTTGTAGTTTATTTGTTTTTACTGAGGAGGCACAGATCTGAGTCATCCCCCTCCTCTC +TTAAATGGGTAAAATCTTCTCTTCCCCGCAGAGCTGTGGACTCTGAGGAGCTCCTGGCAC +CAATTTATCTTATCACAGGAGGGATTTGAGGGAACACCGGGCAAAGCCTGTTTCTGCAGA +TGATTGATTTCAGTTAGACTTTTAGCAGCAATGAATTAATAGGAGTGTAGAGGTATAGGG +GCAGGGAATCATGCTGCAGCTACCTGTACAGTCATGGAGAAGAGTTCAGCAACAGGGAGG +TTGAAGGATCGGCCTGTTCCCTCCAGTCACAGTTGCCTCTTGGAGGAGCATATATGGGAT +TCTTGTAAGCCACAAACTATAAAGAGTGTATCTAAGGTCTAATGGCACTGGAATCCACTG +CCTTCCATAGGACAACCCTTTCTAGATGTTAGCTTTGACTAGTGTTGGGGAAGAAATAGG +GGAATTCTTGGCTACGACAGTGTTCTTATAGAGATAGCGATAAAAACAAACAAACAAACA +AACAAACAAACAAACACCAATACTCTGAAGGGTCAGTATGCCGATCCGCTAAGAGGTTTT +CCCTGCTTCATCCAGAAGTGGAGACCATAGCAGGTATCATCTCATGGGACTGGGAGTTCC +CTTACCAGTGGCTCTAACATCTTATTAATTTCAAAACCCACTGAGTCACCAAGATCTTGT +ACCACAAGAAAATGTAAGCAATATTACTCTTTGCAAAGCTTTTATTCTGGTGGAGTTCAT +CTATTTAAATTCATGACTGATCGTGGGAGGAAGGGTGTGGCCCTAGTACAATGAGAAGGG +TCGTAAGCAATGACGTCACACTTTGAATGGTTTAGAGGTAGCTTTTAACTTGAATCCTTT +ATGATGTTAATTTATACTGTCTGTTATTCCTGGTGTTTCTGTCTGTCTCCCACTGTGCCC +TGCTCATGCTCTTGCTCTTTTCCTCCCTGCCTTCTAAGGAAGACCTTAACTATAAGCCCT +CCCGAGTAGCTATCCTTACCTTTGGCAAGTTCGCTCAGTGGTGAGCTCATGCTTAGCTAT +GCTTGCCAGCACCTCTGCTTCCGAATTCAAAGCTGCACTCACATGGAATAATGAAACCTT +CTGCTAAGAGAGACTGACTGAGGTTAGTTGATAATTATTCTTCTCTGCCAACAAAGAGCA +CAAACACACAGGAGTTTCTAATGATTTCACAGCTAATTTGTATGCACCAAAAATAATTAA +CATCATGTAAATTTTCCTTGCCGGTTGAGTCTTTTTTGAATATTGAGAGATATGTCATTT +TAAAATAATTTCATACTTCACTGATGGACTAGAATTGAGACATTGGATGCCTATGGCATA +CAGGTGCTGGTGGGCAAGTGCTCCTCAACAGAAGACAGGGATATCTAAACCGTCCAGAGT +CAGTTACCATCCTTCAAGAGAGACAACAGTCTTAAGGCTGTTATCTACGGAAGCAAGTAA +CACTTTCTCAACATTCAACACAGAACCACAGTCCCTGTAGTAACACTGATGGGTTCGGAC +ATAAAATCATTGGCATGAGAATTCCTTTTGAATTTGAAATAACAAGTACAGATGTGCTTG +GATTTTCTCTACTATTAAAAGATGATGGACTGGAGAGATGGCTCAGTGGTTAAGAGCACT +GACTACTCTTCTGAAGGTCCTGAGTTCAAATCCCAGCAACCGCATGGTCGCTCACAACCA +TTTGGTGCCCTATTCTGGGGTGTCTGAAGATAGCTACAGTGAACTTACATATAATAAATA +AAGAAATCTTTTAAAAAAGGAAAAAGAAAGAAAAGAAAAGATGATGCAGATATAAGTATA +CCAATCCAGTTTTAAAGAAAACAGTGAAATTAGTTTAGTTATGATGGAAAACAAAATACC +ATTTCCTCAGAAAACTGAACACAGAAGTGTTGTATGATTCAGCCATTCCATTTCTGGATT +TGTTTCTGAGTATAGATTCACAGATGAATGGATAAAGAATGCATCACACACACACACACA +CACACACACCACATACATATGACACATTCACACAAACACTTAACACACACATATCACACA +CACACATAACATACACTCACACACATACACACACATCATGGAGAGGGAGAGAACATAGAG +AGGGCAGGGGGTGTTATTCATCCATGAGGAGGAAGAAAGCATATTCTGACACTGGAGGAA +ACTAAAGGTCTTTGTGTAAGTAAAATAATCCAGAAACACAGCTGCATGGGCTCTCTTGCA +CATGAAGTCACAACAAGCTGGCCTGCAAATAGAACACTGATTACTAAGAACTGGAAAGGA +TGCAGAGCAAGAACGACGGTTGGACATGATCAATACATATAATATGCACGCAGCATCCCG +TTAATATGTATTAGCAAAATATTAATACTTAAAGTGTACTAATAACACCCAAGAGGAAAA +GAACAGTGTTGAGTCTTCCCCAGATCACACCATGGAGGGTTAGCTCTGAAAGGCTGTAGG +AAGAGTACAGCCCCACCCAGGATCTGCCATGAGGTATCTCACCTGACCCCCAGTCTTCTG +TCTCCACAGTCTTTGAGGCAGTGAAACTAGGCTTCTATTTTCACTAAAGCCCCATGTTTG +GCTCTTCTCCCACAACCTATGTACCCAGGAAGAAGTCATCCCATACCCATTTAGGACAAG +TCCTGGCTCTAGTTCTCCCCAGAGTCCTGACTCAGTCCAGAAGAGGTAAGTCACCTCCCA +TCCAAAGGACAGCACATTTGATGACATGTCAGCTTCACTTTCATGCTTCCCAACTGTGGG +CCTGTGTATGCACATGTGTCCCCTGTGCCCAAATCTTGGTGGACACCTGGGTAGGCACCA +TTGTCATCGCCTGTGAACTTTCTAATGGAGTTGAAATGTGAGATCATAGAATTTTCAAGA +GGAAAACAAGTCAAAGCATTGTGTCCATCAGTCTTAGGGTCTTGTTGCCTTGAAGAGACA +CCATGATCACTGCAAGTCTTCTAAAGGAAAACATCTAACTGGGGCTGGCTTACAGTGTCA +GAGGTTCAGTCCACGACCATCACAGAGGGAATGGATCATGAAGGTGTGCAGGCAGACATA +CTGCTGGAGAGTAGCTGATAGTTCTTAACATCTTGATCAGAAGGTAGTGGGTAGAGCTTG +TGCATATTAGACCTCAAAGCCCACCTCCACCGTCACACACTTCCTCCAACAAGGCTACAT +CTCCTAATAGAGCCACTCCCTAAGGCCAAGGATTCAACTACATGAGTCTATGGGGCCATT +CCTATTCGGACCCTCACACCAGGCTGGAGGGTGAAATGATGCATTTTGCAGCAGGCTTCC +ATTGTTTGGGGGTAAAACTTGCTGAGTCGCCTGACTGCACAGTTAATTCCCACCTCCACT +CCCATATTTGCAATATTCTTTTAAGCTTTATTCAAGATCTGCAAATAGAAGCCCTAAGAA +AAGCTTCCCACACGAGTAGGAGAAAACTGCACCCTGCTATCGTACTCTGTGGGGAACTCT +GTGATTATGCGCAGTTGTATTGCATGTGCTTTTAATCTTTCATTAGCTTTATACTTTTTC +TCTCTCAGAGAAAGAAGATCCCAAACTAAAAATTCACTTTCTTACTTTTAGGTTATGAAG +CTAAAAAATTACAGTTCAAAAGAGAGAGACAGAGAAAGTCATTTTTTTAATGCTTTCACA +AAGACTCGGTAGTCTGTGGCCCTAATGATCATATTCTGATGATAAATTAACTTAACAATG +CCCTGCAATTTAAGTAGCAGACAGCATAGAAATTCTTAGTCCTTTCAGCCCTGAACAGTA +CATATTGATGGTTTTAATGATTGAAGGCCTGGCTTGTTTTTCATTAAAGTGTACACATGG +AATCTAAAATAACTTTTGAACTCCCAGGAAAACATTTATTTTCTGACTTTTCCATTAATG +TCAAGACAGTGGCTTCTGGAGTTGATGAAATCTACCTTCTGTTTAATTGGCTGTTGTTAT +GACGTTTCAACAGAGTAACGTTGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTCATGCGTACATGTATGTGTGTGTGTGAGTCCACATATGTGTTCATATGCAC +ACATACCTGTGAGGAAGCCAAAGAAGAGGATGTCAGATGTCCAGTTCTATCATTCTTGGC +TTTTGCCTTTGAGGCAGCATCTGTCATTGAACCCAGAGCTAGCCTGGCGACCAGTAAATC +CCAGATACCCCACCCCCATCCCCAACTCCATTCTCAGCAGTGCCGGGGTTATAGGCATGT +TCAACCATGCACAGCTTTTTATATGGGTGCTGGGGATTTGAACTCAGGTCCCCATGCTTG +TCGAGCAAGCACTCCTACCCACTGAGAAATCTCGTTTTAAATTTCACATTTTGTCTGAAA +TCTAAACTAAATGGTTCAGTCCATCATGCTTGCTCTAAGGTTTTTGGCGATAAGTTGGAA +AATGGAAAAAATGTGATTTTTTTTATGTACCTGTTAGTTTTACTGGTGTAATTTATATAT +ATATATATTATTAAATTCAAGAGTATCTTATCAGAGAAGCTATTGCTTTGTAGGTCTGTG +TTTATAATTAGATATTGCACAAAGCACATTTTAAAAGATCACAGTTGGTTTCCTTCCTCT +TGTCAGAATGCTATAGGTTTTGGTTTGTGCATGCGATATCATGACTGTATATTTTGAGGC +ACACAGAAAACATGCCACATACAAGATAGAGTGGGCCTCAAGGGTTCATGACCTGTAAGC +TTGGTCACCCACATGGTGATGTTAAGAAGTGGTGGGACCTTCCAAAGGTGGAGTCTAGGG +AGAGGCCTTCGGGTCATTGGGAATTTCCTCTGAAGAGTTGAGTATAATTCACCTGGGATA +CAGTTAGTGTTTATGGAAGAGACTGTTATAAACAGACCAAGATTGGTTCTACCACATACT +CTGATTCCCCATGCATGCTTTGAGTTCAAATGAGTTTTAGAATCCCAAGCCCCTTAGGAA +CAATCTGGTCTCGCTCTTCTATTTTCCAAAGACAAAACAAAAGTCAGAAATGTTAGGAAA +ATGTTTGTCTGAACTCATCTGGCTTGTTAAGAGAGGAGCCCTGGGCAAGTTGGTGCTGTG +TGGACTGTTACTACCCAGATGTGTGATGTGAGAAGGACTTTGAAGGACCACATTCAGGAC +CTCCATGTTGAACATGCAGACTGGGCACTGTTCATCTTTAGGAGGTGCCACTCCCATAGA +TTGTGACCACTGCCTAGGGAGGGGGGCACATTAGCTGAAAGGAGGATTTATATAGACAAA +ATGGTAGATAGAGCTCTTTCACTTTCTCCATACTAAAGAATGGTTTTGTCTGTACAGAGC +ACCTTAAGCCAGAGTATCCCCATGGAGTTATGTCCTTGTATTAGGATATCTATCTTCCAG +ACACTGGTATTGTTTACATTTTGACTTGGATTTGGAAACTAGGTCCACAGTCTGCTATGA +GTGTGACCTTACCTAAGATATTTGCCCTCTCTGGGTTCAAAAGTAATTGTAGCATCTGCT +TGCTCTTCAAGGTAATTATGCAAAACAAAATGAGATCAGGGCCTTGGAAATGGCATGCTC +AGTAAAGTCTGGTTGTGCAGGCATGAAGATCTGAACTTGAGCACCCAAACCCACATTACC +AAATTTAAATGGTGGCATACCCTGGTGATCCTGGTGCTGGCAGAAGTAGGCAGATCCCCA +AAATGTGGATCAGCCAGCAAGTCCAGCCTAACTTCCCACAAAGATGAGCTCCAGGCAAAT +GAGAAATTCTTTTCTCAATTTAAAAATAAAATTTTGAGTAGTTCCTACGGACTAGCACCT +TCTGGCCTCCACATAGACATACACATACATGTGTGTGAGCTCCTGCACACACACATAAAC +ACACACACACACACACACACTAAATGATATCATTAGACTATTTTCAAAGCACCTGCTTAT +TTGTGCCTATGACATAAACATTCACTATTATAACCAGGAATTTTTGACTCTACCCTGTGT +TTCTTGGTTTGCCTTGAGTGAACCTTCTGAGAACCTGCGAGCTTTGAGCAAAACTTTTTA +TGAAGAAATATGACCCCAAAGACTCATATATTCAAATACTTAGTTATCAGGGAATGGCAC +TACTTGAGAAGGATTAGGAGCTGTGGCCTTAATGAAGTAGTATGGCCTTAACTAGAGGAA +GAGTGTCATTGGGTCAGTGGGAGTGCTTTGGGTTTTCCAAAGCCCAAGCAAAGCCTAGTC +TGTCTGTCTGTCTGTCTGTATGTCTCTCTCTCTCTCTCTCTCTTTCTCTCTGCCTATGGA +TCAGGTTGTAGCTCTCAGCTACTGCTCCAATGTCTGCCTGCACATGCTTTCCACCATGAT +GATAATGGACTAAACCTTTAAAACTATAAGCAGGACCCAATTAAATGCTTTTTCTTATAA +CAGTTACCTTGGTCATGGTGTCTCTTTATAACAGTAGAACATTGACTAGAACACCTTAGC +TCTGCCCTCATGTCAGTACGGTTGAAGAAGAAGAAGACATAGTAAACACACACCTGGATG +GCAGTGAAAACCACACTCATGAGCATAGCCCTCTAGCAGCTCTGCCTGGTGATAAGGAGA +CACTCAGTGATCCACACAACAGCCCCCAGGTGGCACAGCTTTGAAACTTTGAAATCTTCT +TTAAAACAGCATACCATCTTTGCTCTAACAAGAATGGTAACGAAGTCACCGGTGGTCACT +CTCTTGGTCCTCTCTTGTATACTTTAAGGATTATATGCAAATGGTCCCTGAGACACAAGG +ATCCATGTGTGCTTTTACAGCTTTCCAAGGGTGAGGAAAGTGTACATTCAGTGAGAATTG +TACTCTGAACTCTGAATTTTGGTCTTTTCTTGCTTAGCAATAGTGATGTGGGTACATCAT +TTCCTCCTGCTGCTGGCTGGTGACATCAAGTGGCAGGTCCCTTTCAATCAAGGGGTGGGT +ATGCAGCTGGTATTAGTGGGTGCTATATCGCTAAGCTCTGATGCTGATTTGGTCAGGTGC +ATTAAATGCATTTTCTATTTGCAGTATTTCTAGTTTGCAAAAGGTTATTGCGATGTGGCC +TCAGGATGAGTGAGGCAGCAGCTGTACACGTGTATCTCCCCTGGCATCTCTTCTGGAGTG +CAGCAGAGCTGAGCTCGGAAACACCATTTCAGGGGCAGGAATGATTTTCCCTATCAGAAG +TATAGATCTGGTTTCTTCACTGAGTGGAAATAAGATCACTAGGTGTCAGGAGCTCAGGGG +AAACATTTGATACAGCTGAGTAGGAACAGATGTCATTTAGACGAAGATGGCTGGAGCCAT +CCTATCTCTTGCTAGAAATAAAAAGTCCAAAGAAGCCAAAGGATAATGACATCCCATCTC +TAATAATTGCTACTCTTCCTGGGCTTCCTCCTGGCGCTCCTAATGGGGAAGCTTTGATGA +TGCTGTGGACGTAGCTGAACAGCGCCTTGCTATGAAGGATTCTGTAGGGAGGAGGGAGAG +GTGCTCTTGGGAGCCCCCATTCTTTCCTCCCCTGGGAGAGGAGGGCCAATTTGGAACTGT +CCTGGGGCACATTTCCTTCAGCCCAGACAAAGGCACAACTGTTCTTGAACATCAAAGGGT +ACAGCTAGTCACACCCCAGGCATCATTTTAGAGCTTGATGCCACCTCATTATGTCACTGT +TTTGCAATAAAGAGACTAGAAGCAACCGCCTTTTCCCCATGCTGGAGCACTAGTGAGGGG +ACTCCAGGCTTTTAAGCCCTTCAGATGTAAATCTCTGTCTGGCAGTCCCTCTCCAGCTTC +CATTAGGAAATTGGTTTATAATGTGTTATAATGGGTGACAGTTTTTCAAGTCACTTAATT +GGAATTGTTCTTGTGATTTTTTTTTTTCACTTAGCTCTTATATCCTAGTCCTAAACACTT +TCTGATCTTTGGAACTTTAAAAAGTCCAGGCTGGGGTGATGGTTCAGGGGCTGGGATGGG +GAGGGGATCTTGTCATGTAACGGTGAGTACTTGGGTTTGGACCCCCAGAACCCAGGTAAA +GCTGGAACTGTAGCGCAAGTGCCTGTCATCTTAGCATCCCTGTGGAAAGGCGGAACGTGG +AGACAGGAGACTATCCCGAAAGAAGTTCATCGCCAGCAAGCCTGGATTATGTAGGAGGAT +GAGACCCTGTCTCAGAAACAAGGTGGGAGGTGAAGTCCAGTGCCTGAGGCTGATTCACAT +TGTGGCACGCATCACACCAGGCATGGGGGGAAGGGAGGGGAGAATTTGGAATTCCCCACC +ATCCTTGCTTAGCTGCAAGTAGAGGTAGCCACTTGCCATGCTAGGGAGAGAGGTACAGAT +GCAAAGGGATCCCAATGTAATAAAATCCAACCTTTACCTTTAAGATCTTGTCAGAAAGAA +ATGCTAATTGGATCTTTACAAATATGCACACTTGAGTTTGATTCCAGACACAACACTGTA +GAAGTGTCTGACCTTCTGTCTCTCTGCCCATGAAAGATTATGGTTTCAATGTAAAATGGC +CTCTGTGGACTTGGGTGTCTGTGATCCCTCTTTTTTGTCCAGACCTTGTGCTTTCAGATT +TTGGCCATCTTGTTAGAAGAACTGAAGAAGCAAATTAGTAAGTCATTTGATTCAAAGGCA +AAACAAAACACAACTTTGATATGTCTGCAACATATCAAAGCAACAGCCTAAATGAGACCG +CCTGAATGAGTCGGGTTACTGTTTGTGGCATCCCTTGTGGGTCCACTGGAGGAATTTCGC +TACTGGCAGGATATGACTATTTTTGTTTTGATTGACAGGTGTAGGTTATACAAGGCCTTG +TTCCTTTTGGTTTTAGTTATATGCTTACCCAATCATGTCTAAGCATAAAACAAGAGATTT +GTCCTAAAAGTTCTCTTAGAGAAAACAGTTTACCTTAATGCAAACTTAATGCTTAAAAGT +CTAGGCAGGATAGAACCCTGTCCCTAGTTCCAGGATATTTCAGGATGTGCTTGACTGCAG +AGAAGGAGTTACTAAGGGTTGCTAAGGAACCATAAAGTAAAGTGGCCTGGTTGTGCGTTG +TTTGTTGAAGGTTATGTGTAGCTCCGTGCAAATGGGGTCATGGTTGCTAAGTGCTTTGTT +GGGAAACTAGAAGAGGTGGCTGGTGCCAGCTTGGGTCCTGGGTTGCTAGACTTCTCTCTA +CACTTGTCTCATTTGCACACTTGGTTCCCACTTGATGCTGTTAAAGGGGGAGGTTGTTGA +ACCTAGCTGACTGATGAAGTAAGAACTTGTAGAGTATAGCCCACCCATAGACGGCTCACA +TATTCAGATCTGAGCTCTTGGTTTTCTTTATGCCCCCATGAAGCAAACAGACATGACAGG +TTTCATTCACCACCATGAGGGTGCCAGCTGCAGCCACCATGCCATCTCTGCATTGACAGA +CTGTTCTATGAGCCAAAATGAATCTCCTTAAGGTGTAGTCTGCCAAGGTAAAGAGAGAAG +TAACTGACGCATCCTTAGGGGGCTACCATAAAGCACAGTAGTCAAAAACCTGAGTCTAAT +ACCAAACAGCTTCAGTTCAGGCCACAGGTCTTCCTCTTGTTGGCTCTCCAACCCTGACCA +GGCTGCCTAACACTCCAAACTTCTGTCTTCTCACTCATCACTTGGGAGTGGAAATTGCCC +TTGCCCCTCAGTGTTAGCAGAGGGTAGATTTAGTGTAGTGTAAGCTGTCAATAAAAATGA +GCTACTAGCAGTTCTCATGTCCTGAAATGTTATTAATTAATCAATTTGACTGGTAAAACT +AGGAACCAATACAAAGAGAGGTGGGGCATTCAGATCTGGGAAAAGAATCCTACAGAGATG +ATCCCTGCTTTATATCTGAACAGAACAGCCAAACAAGGGTACAAATAGAGACCCAGGGCT +CACCCAAAGTTCTACAATTAAAAATACAACAGCTTCAGACCCATCCACCCAATGCCCAGA +AGGTCTGGAAGAGGCACTACAGCAGGAAATGAGAATACTCAGAGAGCAATAAGAACTTTT +CCATTCACGCTGCAAGAATGACACTATTTTAATTCCCATTTGAAGTCTTTGTTAAAGCAA +AACAGGAATGCTTCTGTGGGACTCAGTTTACCTCCTTACAAACTCAAGAGTTTAGGTTCA +GGAGAGATCAGAGATCATTCAGATTTTGACATCTCTAGTCTATAGGAAAAGGTGACTGAT +CTGCCTAAGAGCACAGAAGGTCAGGGTTGGGAGCCCTGTACAGGATGATTTCCTTTCTGC +CCCTAGACACAGCATCCGCAATGAGCTTTGGCCCATCAGGCTTAGAGGAACACCTAGAAA +AGACCTTGACCTTCCCCCACAGTGTCTACCTGGTACACAAAAGGGGGTATACGGATATGA +GAACAAGTGGGCCAGAGGGCTACTGAAGTCTTTTCTGTGTTATGGGGGCAGTACCCCTAA +CCAAGGGCCTCAGGTACCTGGAGCAGAGAGCAGCATACATACAGATTACTCCCGTAACAG +CTATAACCTCAATACCAGATTCAGAACTCACCAAGAGAGTGTGGGGCATTTAGTCCACAG +CTTCATTTTAATTATGTTAGGGAGAAGCTTGTCCCAGCTCTTTACAGTTACAAAAGTGTA +TGCTCACCATGTAGTGTAAGGACCCCTAACCCCAAACCAAAACTGTTTCTGATTTCTGAA +CATTCACATACACACATACTGAGATGATGCTCAAGCCAGGACACACACATCACTTCTGTT +CACTGACCCTTTATATCCAGATGGTGCAGTTAATTCTAAGCGATTTGTAGTATGCCTGCG +CTCCAACTTCTCATGAGATCACTTGGGAAATGGCCCATTTGTGGCACATCACATAGCCCT +CAAAATGTTGCACATTTTGGAGAGTTTTGGATTTTGGATCTGTAGCTTGGGGTGCTCCCA +TTGGATGGCAATGAAAATCAAACTAGTAGAATGGAAGAAGGGTGGAGCTGGAGCTCTGAC +AGGACTGAAGGTCAGTTCTCAGCACACAAGTAGGACAGCTCATAACGAGCAGCAACTCCA +GGCAGATCCGGGGGATCCCATACCTTCTCCTGGCCTCTGTGGACACCTGCACACACACAG +TGCACATAAACCCACATAGGCGCATACATCATACATACATACATACATACATACATACAT +ACACATATTCGTACATACATATAAATAATGATAAAGCTCTTAGAAAAGAAGGAAATAGGA +ATCAGTAGTAACCTCTCTGTTCGGATCCCTGCTATGTTGCTGCCTCATCTGTATTCTCTC +TGTGTGTACACTTGTAAGCTTCTAATATTTCTATGTGTTTTGTCACCTACGCTGTCATGA +GAGCTGGCATTTATGAGTCTCTTACCTGTGTTCGGCATTGTGTTAAGCAATTTATGAAGT +CTATTTCATTTAATCTCTACAGAAAACCTAAAGTGAGGAAATCTGTAGTAAATTTACAGA +TGGAAAGATTGGGGTCTGGTTCAAAGTCACATTTTATATATCAGGTACATTTTTTGCTAT +TACCTGTTCTTCAGAAGTATGGTCCTGGCAGCTCCATCCCTCACCAGACAACGACTAACT +GTTTATCAACTATCTTATTCCTCTGAACATTTTAGGTCTTCTGTCTAGATTCTTATATTT +ATAAGTAATAAAGTTACAAATACTGGAACCACTTGTACATAAGACTTCATGGAAATATAG +ATATTCATCCTAATATCATAAAATAAAATGAGTATTTTTTTTTAAATCACTGGTTTGGTC +TGGAAGCAGTGGCTTCCCAGACAATTTAACTCCAGTTTGTATTAGTATCAAATACTACAA +AGTGAGGATGGCTCTGTTGATTTTACCCTCCAGTGTTGTTGCTAATTAAACACGTGCATT +GGGGCTGAGGTTTTCTTTGTAGGTAGAGTGTTTGCAAGAGACTTTGACTTTGAATCCCAG +CACTAAAATAGCAACAAAAACAAACAAGGAAAAACCAACGTGTTTGCTTCCCTTGTTAAA +GTCTGGATCTTCAGGTAGGTGATTACCAGGGCATAGTGCACGTGCCAGGAAGAGGCAGAG +GAATGGAAGGAGCTCAGCACTGACCAACAGGGCAGGGATTGGGTGGTTATGTACTCAAAT +TCAAACCATGAACTTCTAGCATGAAGATACCTGCGGTTGTGAGATTTCTTTCTCACTGTA +AGCGAAGTGCTGGCTGACTGTCAGTTTGTTGCTGGGATGGAGAGAAGCCATGTGGACTCA +TGTTTGAGAAGGTTATGAGAGCCATGGATGCCCTTGTGGTGATGTGAACATCCATTAGTT +TATCTGGATGTCGAGCTTTGAAAGGAACCTAACAACCAATCAACTTCTGGGCGTATGTCA +CCAGTAGCAGGTCATGTTGTACATCAAATGGACAAGAGAAGCAGCCCCTGGGAAAGCTAG +GAAGACGCCAGCCTGTCTGTCTGAGTCCCAGAATATATAGTAAATTGCAAAAAGAATGGA +AATCTCACAGAGTGATAGGTTCTGAGGTTAACCATTGTCCTTGTGTGATAATCACACTGC +TGGTACAAGTTTAGACCAGGCAAGAAGGAACCCCTCCACTCCAGGGGTAACCAATCAGGA +TGCCTGGTAGCCCCAAAGAGTCTCTATGTACCTTCATCCTATTTCTCCCTGGCATTGTCT +TTATTGCATTTGAGAGACTGGAATTCAAACCTACACCTGTGTTCAAGGTGTCAGCTGGTC +CTTGTACCAGGAGAGCTGAGTTTTTGCTGGTATAAGAGTGTATGTGAGAGAGCTACAGGT +GTAGCACAAACAGGAAGGCCACAAAGTTCAGAAGGGCCACATCAGATTACAGATGCACCT +CCCCTCACTCTTCCCAGTGACGAAAGGAAAGTGAGAAGGGGGTCTTGGATAAGCCATTGA +AAACTAGGAAAAGTTCCTTTTGCATTATCCAGTGAACCTTTGCAAGGCTGAACCCAGTCT +CTAAATAGCTAGAGTCACTTGGCCTTTGGGGGAAATCTATGGTTTCTTATTTCCTACTAA +TGGTTTCTGATCACCTGGGAAGCAGGTCAGGCATGGTACTGGAGCACCAGAAAGATTTTG +GGAATATAAACACATGTCAAGATCTGTAACCATGTGGCCTCTCTGTGTATGAGCTGTGTG +TAGGTATGTGTGTGAGCATGTGAATACAGCTCTGGGGGTATGAGTGTGTGTGTGTGTGTA +TATATGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGTATATATATG +TATACATATATATAGATATATAGATATATATAGATATATATAGATATATAGATATATATA +GATATATAGATATATATGAATGAATAGGTGGAGGCCATAGATTGATGTAGAGTATCTAAC +TCAATTGCTTTCTACCTTTTAGGGAGATAGGGTCTCTCACTGAACCTACTGATTTCTCAA +GTCTATCTGGGCAGCGAGTTCCAGGAATCCTCCTGGCTTTGCCTCCCAGAGTTGAGATTA +CAGACACACACTATACCACCACATCCAGGTTTTGACATGGGTGCTGGGATCAAACTCATA +TCCTTGAGCTTATAAATCAAGCATTTACAGAATGCCCTATCTGCTCAGACCCCCTTTTAT +GGTTTTTCTGGGAAGAGAGAAATATCCTTATGCTAGCAGTAGCCAGTACAGTAGCCAGTA +CAATAGCCAGTACAGTAGCCACAGCCACACAAAGTCCTCAGCTGACCTATGGCCAGTACA +ACTGAGCAATGGAATTTTCAATTTATTCTAGCTGATTTTTATTTTGAAATTGATGGCAGC +ATTTCATAGCACAGAGATGACAACCTGACAGAAATCTTTCTCATTTCAATGGCTAATAAT +ATTTTTATATTTTATATAAAATTGTATTTTATATAAAGTTTTAATCTCTAATGACTAAAG +GAAGTCAAGTGTTGCATTTAATCCAAAAAGAATGAGCAGACAGAGCTTTGGTAAGGATGG +TTAGAGAGGAGGCAGTTAACTTAAGGCGGGGCCCAAGGCAGGGAATTTGTTTAAATGCAT +TTGCCTTTGTGCAGCTCCGTGCACTCCACTGGGAGCTGGGGCTTCTCCTTCCTGGGTGAA +GCAGTTATTTCAGAGTCTCAGTGTTTTCAGACTCAATAGGCTTGATATTTCATACAGCTG +GGCTATCCTGGGTATGAAAAGCCTCTCCTTCAGCTTCAGATTCCCATTTCTTCCAGCTGC +ACGGATGTGATGCTGTGGGTGCTCCATCACAGTGCTGATCCAGTAATGACAGCCCACATA +TAGAATTAAATAAGTTGCCGCTTTATGGTGGAAAGACAGTGCTATGCAGAAGGATCTGAT +CATCCCAAGTGCAGTGCTTTGACCCAGTGGGTCCTGATCTCTTTATTTTGCAGTGATAAA +GGAGGATTTAGCTGGCCTTGATGGCACAGGCCTGCAATCCCAGTGGTAAGCAGGCTGGGG +CAGAGCCCAGCCTAAGAAAATCAATGAGACCCAATCCCAAAATAAGTAGCAAGAGGGCTG +AAGGTGTAACCAAGTGGTACAGTACCTGCCTAGCATATGTGAGTCCCAGTATCACACACA +TATAAAGAAATTAAACCCAGCTATGGTGATTAGCATTGACCCACAATGGCTTAGTGCATG +GTGAACTTCTTTCTACTCACTCAAAGCCCTCTTAATTAATATTTATTTATGAGTGGCTCA +CTTTCCTAGGGCCCATTAAAGACAGAAGAAGTATCTGGGGTACCTCTGAGAGCCTTCAAA +CGCTGCTGAGCCCCCTTTTTACTGACACGTCTGTGGGAGCTGAACCTTCCTAATGCTGTG +TGACCTTTTACCACCTTTCTTCATGTTGTGGTGACCCCCAACTGTAGCATTGTTTCATTG +TTACTTCATAACTGTCATTTTGCTAATATTATTATGAATTACAGTGTAAATATATTGAGA +GATAGAGATTTACCAAAGGAGTCATGATCTACCAGTCGAGAGCCACTGCAGGAAAATCCC +GAGCAGAGCCGCAATCATTTGAACAAACAATTAATCATCTGAGAAGAGAGACAGCTTTAA +GTCAAGGGAAATCCCAATCCAATGGGGCAGCTGGGTGTCACATTCCTGTAACTGGACTCC +ACTAGCTCAGAAGGGTTGGGGGGTGAGGGGCGTCTATCATGATTAAACAGTCAAGTAACC +AGAGGCCAAACAAGAGGACTCAAAGACTCAGTGGCAGGGACAGGAAAGTAAGAGAATAAT +CAGCTGAGCTACCCTTGTTCCGTATGAGAGAGAGGTGACATCAACTGATATGTTGTTGAT +GAAGTCACACCATCTCTACCCACTTCCAAATGCCCAGGCATGCTCTAGAATGTAGTGTTA +TCTTCAGTCTATCCTTCCTGCCCTCACCCATCTCATCAAGGTGATATTACAGAAGTGTTC +TGCGTGGATTACAGGAAGACAGCCTGAGCAGTTAATCAGCATTAAATGTCCTGTTGGGAC +CCGTAGCCAGGCTGACTTGAAGTAGACGGGAATGGGAAGAATCAGAGATCAGCTGGAAGA +ACAGGCTCCTTGACTCTGTCTCCCTCCAGTACTGCCATGCCTCAAGGCAGAGCCTAGAAG +AGGAGCTAGAGACTATGCTTCCATAAAACCCTTCCACCAACAAAAAGAACCATCTGGGAA +GGTGGGTTTTAAGCTAAGAAATAGTAACTTGATTGCAACCCCAGCGAGTCAGAGATTTGA +TTGAAGGATTAGTAGAGAAGTATAAGAAACTGCACATTGTTTGGTGCTCAGCATTTCATA +ACCATCTTCTTCTACAATAACCCCCACTAAGCTTCCCTTTCCTGGCGTCCTTTTTGCTTG +TTTGTTTGTTTGTTTAGCCCCTTTCTATGATTCTCTTCTCCTTCAGAAGTGAAACCAAGT +TATGTGCTCTATTGTGGCAAACCTGTACCTATCATCCTGTTGATAACAGTTGCTGGTATG +TTTCTTAGAAGATAGAAAAAAATTACACACTTTATGTCAAAACCAGTATCTTTTAGTCAT +ACAAGAATTAAAAACGAGCTGGGCATGGTAGTGCACGCCTTTAATCCCAGCACTTAGGAG +GCAAAGGCAGGTGGATTTCTGAGTTCAAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGA +CAGCCAGGGCTATACAGAGAAACCCTGTCTCGAAAAACAAAAAACAAACAAACAAAAATG +TAAAACAATGCTCTCAGTACTGGAGAGATGACTTCAGAGATAAAGGATGCTTGCTGTTCT +TGCAGATAACCCAGGAACCCAGTAACATAATGCTTATTGAGAGATTTATATTGATCAGAA +GTTTTTAAGGACAGAATTTCAAACCAACATCAAGATAAATGAAGAAGGCAAGGCACTAAA +CTATGATGCATTTAATATTAGCTCATAGGGGTGGACTTCTGCATTGGTTACGTATCATCT +CACTGTGACTGAATACCCACAAGAAGCAATTTAATGGAAAGGGGGCTCTTTTGGTTATAT +AATCTCATGGTGTCTGGGGCTCTATCCGAGATGGCAAGAACTCACAGCATGACCTATTCC +ATCTCTGTGGATCAAGCAGCATTCTCAGGTCAGGACTGGGGTAGACCACAATCCTGTCAC +TTGTGTTTTCCATCTAGTACCCATGTTCACAAGGTTCTATAGCCTTTCAATGCAACACTT +CTAGCAGGAGACAAATATTCAAACACAGGAACATTTCATATACAAACCATAAAAATATCC +CCCCGTAACAAAGTAATGTCTAGGTACCATTGGTTTTGGATTTTCTCTTCCAGGAATAAG +CATGTAACAACTGGATTTAAACCCAATTTTAGCCTTTAATTCAAATCATTCAAATTCTTC +AAGTACCCCCGTGGGAAGCTAGATCAGCCCAAGGCTTTCTCAGAAGCCCCAGTGAAAGGA +CAAAGGGTACTTTCGTTCTCTGCCCTTGTCCAGGAATGGACTTAGCAAGGCTTGTCTGAC +TCAGTGTCTTAGAGGAGTCAAGGTTGTGGCTTCTGGAGACCCAACTCTTCCCCTCTGGGC +TGTGCTTATTGACTAAAGCAGCATTATCTGAGGTCTATCGCGTGCTCTCTTTGACAACAC +TGTTTAACTTAGTACTTCTTAATTAACTGGCTTCACACAAGACGAAGCTTATGAAAGACT +TCCATACCTGAGATTTTATCTTCTCTTTCTCATCCCCTGCTACCTTACCAGTAGGGCCCT +GTCAATGAAGGACCCACTGGTCCAGATCAACTTAACTGGAACACAGAGCTAAGGCTCCCA +TTGTCCTTTCATCTGAGCCTCTGAGAAAGGTTTGGGTAAGTCTGGCTCTTCACATACCAC +ATATCTATTTGCTAGCAGGTACATTTTCATGTTAATCAGGAACTAACTTGATAACAAAGC +ATTAAGCTCAGCATGACCAGAGACCATGGGACCAAGCAGTGGGGAGTAGATGGGTTTGGA +GTAGTTTAAAGTTGAATTGATCTTAGTAAAGTGACCAACCACTCTTAGCTTTAGCTATCC +CAGGTCCATTAATCATAGTTCCATGACTATATGTGCAGATGTGTATGCGTGATGGTATGT +GTGTGCACACATAGGGCTGGACTGTCCCATCAGTGAGCCATGTGCTCAAAAATGGGATGC +AGAATAGGTTTTCACAGTTCCTGGCCACTGGTACTAACTTGCTTTTCCCTGGAAAAGCCT +GTGGATTGAAATGCCCACATAGATCCTTGGAAACTAGTGAATAGAGAGTAGCAAGAGAGA +GTACAGAAATAAAAACGTCTCTCTGCTATTGATGAGTTTGGGCTATGATTAATCCATCCC +AAATTGAACGATCACCAACCAGAAACCTATTTAACATGCCAAAGCTTCTGAATACTCTAG +GAGACTTTAACTATGCTCAAAACAGTTATCTTAGACTATACTTGAACAAAATCATCTAAT +ATACACTCTGTTCAATAATAATGCCGAATACCTCACATAACTTATGGAACACTTTAATGA +AAAACAGGATTTGGGGCAGGTATACTTTTATACCATCATAAAAAGTCATAAATATATTGG +TTACATGTTGAAGACCAACTGTCTTTAAAATTGTTCTGAATTTAAAATTTCAGAGTAAAA +TGGTGATAATAAATGTGCTGAGAAGATGGGCTTTGCTGCTAAAGTGCTTGCTGCCCAAGC +ACGGGGAGCCAGAACCCATGTCAAATAGTGGAGCACAAGATGCATGCCCCTATAATCCCA +GTACTCTAGCTGTAGATCCAGGAAGATACCTGCAGCTTGCTGGCCAGCTGGCCCAGCCAA +ATCAGCAAACTCCGAGTTCATATTTAAAAAAAAAAATAACATAGAACGTGATTAAGGAAC +ACATGTAGTGACATCTACCTTCATGCACATACAAGCTCTCACACACGTGTGCACACACAC +AAATGTATACATAAATGTCCACACAGAGAAGTGGTTAAGAACAGCATCATTCATATTTTT +CATTTGTCCGTGCTCAGTGTGAGCACAGGAAAACTATGACAGTTGATGGCAATGGCTGGC +TACCTTGTCGGTGACCTTCCCTGGGCTATCTGCATGAAGGAAGGGGGCTCTAAGTCACCT +AATCCATGCAGTTACTACTATTAATTTTTATCATAGAGCATATTCTCCAAAAAAGAGCTG +GCACCGCTCTGGGTGATATGGTCATGAATATTACCCCTTCCTGCTGGCAATCATGTAGGA +ATTGATTGGACTCAGCGTGACTCCTTCTGCTACAGTGCACACCTGGAGATCTCACTGCAT +GAAGAGTCAGACTGGATGTTCAAAATTGAGCAAGTTTATTTATTATATGAAGAGAGAGTT +GGATAAATGGGGAGCCTTGGGGAAATAATTTTGCAGGTAGCATTCAGCTTCAAGCGGCTG +TGATATCTCTCTGCTATTTCCTGATAGCAACTGATTTTTTTTTTTTTTTTTTTTTTTTTT +TTTTTTGTGCAAAGAAAGACAGGGAGACTTTTTTTTTTCCAGAAAGATTTACTATCTCGT +GTCAAAATGATCTTCTCACAGATATGGTTTCCCTGTGAAATTTCACTGACATCTGGGCCA +GATTCTTGAAAAATGATTTCTGGCTTTTTTTCCCCTTCATTTCTAATTTACTGGATTACA +ATAGATAATTCTTCACCCCCTTCTGAACCTGTTTCCACGAAAGCGAAAATAAAAACCAGG +ACGTTTAGACTATATTAAAAAAATGTCAAGGGAACAGGGTAGAAATTTTTGATGTTATAG +AAGAAAGAAACAACATACGTTACAGTCGTGATTATTTTCATTATTTTTTTAAACCTGCCT +AGAGAGTAAGGCTCACGCTTCAGTTTTAAAGAAAAAGGAAAAACACAGGTGGGGAAAAGA +TGATTTAATGCTTCAGTCAACTGAAAGGGAGGGGCTCTTCCCCAAGGCCTTCATGGGGTT +GGCAGTTTTCAGCTCCTGGTATCTGAACAATCAGGCAGGATTTCAGTAAGGGTGTCTGAA +GTACAAGTAGAATGTCTGTTAGGCCAAAAGTAAGTTTTAACATTTCACTGAAGAAGACAC +AAAGATTTCTGAAACCAGAGATTTCAGAAACTCTGTTGACTTCCCAGATGGTAAAAGCCC +CTAAAATAGGAATTATTATTTTGTACCTCATTTTTCCCATCATGCTTTCTACTAGTCTAG +TCTACTAGAAGAGGGTTTCAATATATGGTTGATGAATAAGGAGGTCATGTAACTGTGGAT +GAGTTAAAAAGACTCCTTGGGCTACGGAGTAAGGCCAAGACCAGTATAGGCAATGTAGTG +AGAATCTGTTTAATTTTTTGTTAATAGAAGAAAGATCTTTGCATATAAGTCACAGTAGAG +CATTTGCCTAGCATGAGAAGGGTCTTGTGCTCATTCCCTAGTATAAGGCAGCAGTGTGTA +GTGGGGATGGTCTATATATGACAACCCACAGCCAGAACCACAAAGAATAAGGACACATGC +TATCATTTATTCTAGGATCAGAAACAAGGTAAAGGTCGATTTGCTCATACTGTTAACCAA +CACAGTATTTCAAGTCTGAGCCAGCACAGCGAGGTAAGAGAGAAAAATCAAAGGCACCTG +AATAGGAGGGCAGGAGGAGAAGCTATCCCGATTTGCAAGCAGCATGATTCTGTATGGCGA +TAAGGCTAGACTGCACCGAGAATGTTAAAACTGACCAGCCAATTCAGTAAGTTGGCACGA +TATGAAATCAATTTCAAGAATCGATGGTATTTGTATATATCAATTGCAAAACTGCTGGAA +AAACAATCTTAATGCTAGCTGTTACAGCAAATAACCTGTATAAATAAATTTAACCGAGGA +AGTGAATTATCTCCACAATGAACATTACAGAACACCAATGAAGGAAACTAAAGATAACAC +ACCAAATGGAAACACATTCCATTTTCCAGACTAATTAATATTGTTAACATGCCCACACTA +TACAGCATGATCTACAGAAGCAATGTAATTCCTATCAAATGCTAATGACATTCTTCACTG +AAATAGGAACAAGGAAAAAAAGAAAAAGCTCCTAAAACTTAGATAAAACCACTAATGACT +GTGAATAGCCAGAACATTCCTGAGCAAAACAAAGAAAGCTGGAGGCAGAATAACATTGCA +CCCCAACACACTGCAAAGGACACGCACAGAGAAGTGCAGTGGGAAGGCGAATGTGGAATA +ACAGCCACATCATTATGACCAATCTGTCCCCAGCAACAATAACAAACCAGCAAAAATATA +CATTAGGAAACGAGTCTCCTTAATAAAGGATGCAAGCAAGGCTGGCCATCGACATGCAGA +AGAACGAAGAGCTTTTTCTCTCGTGTTTTTTAGATACACATACATGGAAAACACTCTGAG +ACACTGTCTAGGTGAAGACTTTTCCTTCAGCTATGACCACCGAGACCACCACCTACAAAA +GTAAAAATGGACCAATGAGACTGGCTGCAGTCTAAAAGCTCTTGCACAAGTGGAATAATC +AAGAGTTTAAACGATGACTTACAGAGTGGGATAATATTTGCAAACTACTTATCCATGATC +AGAATAGTAACCAGAAATGGGTAGTTCTTAAAAGACGCGTGCAGATGGCCAATAAGAGCG +GGAGGATGTTCTTAGCATTTCTAATCATCAGGGAGGTACAAATTAAAACCATGATGAGAT +ATGACATTCCTCTGTGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTACATGTTTGTTTAGGTGCGTGTGTATGGGTGCACATA +TGCCCATGTAGAGGCTACAGTTCAACATTAAGTGTGACTCTTCAGAAAGGGTGTATATCT +GGCCTGAGGTTTGTTGAGTAAGCAGGCTGGCTGGTCAGGAAACCCAGATATCTGACTCTT +CTTTCTCCCCAGTTCTGGGATTAAAATATATTGTCTTCCCATTACTGTATACACTGAATG +AATGAATGAATGAATGAATGAATGAATGATAACAAATGCACATCACCATGCTCACCTTTT +TATATGGGTTATAAGGATTGAATTTAGGTCTTTGTGCTTGCATAATAAGCACTTTGCCAA +ATGAGCCATTTTTTCAGTCCCTATTCATACATAGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTACTGGCAAGGATGTGAAGAAAGGGGAATTCTCCTATGCTGGTAAT +AGAAATGCAAATTAGTGCAACTATTATGGAAAACAGTATGTAAGTTCCTCAAAACATTAA +AAATAGAGCTGCCACATGATCTGGCAATCCCATTCCTGGGTGTATATCCAAAGGAGAAAA +AACCAACACGTCAGAGAAATATCTACACTTGAGTGTTAATGCAGCACTCTTCGCCCTAGC +TAACATGTAAAACCGAGCTAGAACTCTGTCAGTGGATACACAGATAAAGGAAATGGAAAC +TTAGTTGCCACACAAATAATAAAATCTGTCATTTGCTGCAACATGGATGTAAGTCAGGAC +TGGCTCAGTGACCTATCAGGCATGAAAGACAAACACTGCACATTCCCTTCAAAGAGGACG +CTGACAGTTGATTCCAGAAGTCAAGAATAGTGATTTCTAGAGCCAGGGACAATGAGAAAG +GCAAGGGAGGAGGAGAAGTTGGAAATGGCTTCAGGGGTTTGATTGGCAAAGAGGAATAGA +TTCTCATATTCTGTAGCCCATTAGGGTGAGTATGGTTCAAACTAGTTAACAGGTATGAGC +GACCCATTAAAATAGCTCATGAATTTTGAATGTTTCCAATACAAAGATATGATAATTCTC +AGAGCTGCTTAATGGTCCTCGGTCCCATTGGGATGATGAACATATTTTAGACCTAGACCT +AGATAAAGGTCTCGGTTGTACACTGTTAAAGTGTGAAATTGCTAATATAAGTGACATGGA +TTTCACTTCAGTTAAAAAGGAAGGAAATCCAGATGTTCATGTGAAACTCAGACTCATCCT +GTAAGAGCTAAGGTACCTTATGGGCATATGGCATGCACCTATGGCATCAGTGTGAGAGCC +TAGGCACACATGTGGTATGGAACCAGCATTAGAATAAGGTACCCAAGGAGATGGCATGAA +GACACAGTGTAGGCTTAGGGGAACTGGGGAGGTGTGGAGGTGAAACACTGGTGACTAAGA +AAGAAGCAAGTTGGATATAAGAACTATCCGTACCCCGTGAACAGTGGGGGTGGGTGTTAT +GGGAAGGCCTGTACTCTCCATTCATTCTCTGACAGTTTTCAAAAGGTTTTCAAGGCCTCC +CTTTATACACATTTCTGGTTTCTGGAGTTAGAGTTTTGTTTGATATAATGAGATCTCCAG +ACATAAATCCACACAATACAAGTATTTGGAGCCTCCACAGCAGAGTTCCGAAGTGAGGAA +CATCACTTGGTACATTACTCTTGATTGATGGGTAGATTAATTAAGAAGCAGCCTATCAGA +GGAGAAGCAGCACACTGTTTCATTGACTTACAGACAGTCTGTATGTGTTTCAGTCATCTG +CAGTAGGAGCATCCTCTTCATATTCTTCCCCAGATCATGAGTGCCAGGCATCTTATTCAA +ACAGAAAACAAAATTAGCCATGGTTGGTCCAGAGTGGAATTTCTGAAACAGTATTGGAAT +TGACCTAGATATTGACAAGGATAACAGCAGAATGCTTGATAGTGGTTGGCAAATACAGGT +AGTTCTTCTTTATTTCTTTGTGACATTACTGTCTGTGCAAATATATTTAATTCACATTAC +TGTGTACATGGTACTGACAGCTGCAGCCTATTGAGGTGATTATAAATGCAATAGGAATAA +ATCATCCTTTGCTGACCCCTGTAAGAAAAAATGTACACAAAACTGCTTCCCGTCTTCCAA +GGGAGCTCTTACGTTTTCCCAGTGATTAACCTGGAGGAGAGACACACAGAGCTTCCTGGA +AACACAGAGCAAGAGTCACACATCAATAGTATTCCACTCATGGATGCTCTTGAACTTTCT +CCTACTACTGTGGAAAGAGTGTGAAGGCTCTTCTGTGGAGAGCTTTATAGAGAAGAAAGC +AAGTATGAGGGATTCCACAACTCTCTCAAGGAGAGAGATTCAAGAGAGGGTCTTTCTGAA +CCGGATTGAGACTGGATGAATAAAAACAGTGTAGGGGAGCCTTCCACATGGCAGCGGGAC +AACTTAAGGGGCTTCTGTTAGCAGTGCTTTCTTATATGAATTTTATTTCCTTAGAATGCA +TTTATAATTTTCCTTTCATTTTCTTCAATACTAAATAGGTTATACACATTTCTGTTTTAA +CAAGCTAATCAGCATCTTTTGAGTAAGTTTAGACAACATGATAGAAACTTATGAGTAAGG +CATTAGCCAGGCCATGTCATATGCAATTGGAAGTATTAGAGATAGAAACGGAGCTCCGGG +GTAAAGCCTTTACTTGCCCAGCAAGGACAAGGCCATGAGTTCTAGCACCAGGACTGAGAA +GAAGAATTAAAAGTTTAAAGAGTTGAAATCACTGTTTGCAGAGGTTGCAGCTAGTGATAC +GGTAGACGGCTTGACTCGGATGTGTGAGGACTTTGGTTCTAACCCTAGCACAGATAAAAA +AATTAAGAACTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTGTGTGTGTGTGTGTGTGTGTCTGTGTG +TGTGTCTGTGTGTGTGTGTGTGTGTGTCTGTGTGTGTGTCTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTCTTATACAGAGGTAAAGAAAATCCTGTTAGCAG +TTTTCATAAAAATGGAGAACAAGAGCCTCTTTTCGCAGACCTAGAAGAGCAGTTTTATGC +AATGCTCCTGAGCGTCAGTGAATGGGAATCATCTTGGGTGACAGCGGATTGTAACTTGAG +AGACAAAAGCATGAGGGAAGTAGCTGTGCACCTTCAGCAGAAGTGCAGACCTGTGTGTGA +GTCCCCGACTAATGCATATGACATGAGATTGGTGGAGAGCAGTGGAGACGATGGGCTTGG +GGCAGTTGTATCCAGGGCTGTCAGAGAAGAGGCTGGTAGAAGTAGACGCAGACAGCCTAG +TGAGAAAATGATCATAATTGTGGAATAAAGAGGAAATAAGAAGCAAGAATAAAGCAGCAT +TAAGAATAAGAAAATAATAAATAAGAAAAGAAAAGCAGAGAAAAAAATTATCTTTACTCA +TAAGGAAACCCAGCATTTACCAGGAAGGGGCGGGGTGGGGGTGGGGGATCCAGACAGTTG +AGCTGAAAAACCCAATCTAAATGTGAAAGCGAGGTATGTGTACTGAAGCTGGGAATATTC +ATCAATGTGTTAAATGTCACACGTTCTAAAAATATGAGATAGATTTCAACAGCCTATAAA +GACCCATGATTGGAATCTTGCTTCTATGATGCCATAGCAATTCAGATGGTTCTTAAGTCT +CCATGGCAACAGCCAACACTACATTTTGTCCTTTGAAGTCACATGACACCTGATGTCACA +TAACAGTTAGGGAGCAGAGAGAAGCAGCCAATTGTATTTCTAATCAGTGGCACAGACACC +AAGGGCTACTGTGGAAGGCTCTTGTTGGCCCTATGGATTATAGTGGTCAGAGCCAGCAAG +ATGGCTTAGCAGGTAAAGACAACAGCCTCCAAACCAAAGAACTGAGTTCAGTCTCCAAGA +CCCACTTGGTAGAAAGAGAGAATCGATTCCTGCAAGTTATCCTCTGTCCTCAACTGGTAT +GCTGCAGCATGTGTGTGTGTGCCAACACCCCCCCACACACACACACACAGACATACACAC +CCACATACACACACACACACACACACACACACACACACACACACACACACACAGACATAC +ACACAAAAGAAATAAAACTGTAAAAACAAGTTTCAAAAAATGCACCTTAACTAGTAGGAT +CTGGGTGTTATCTTGTTATCATGAGCAGTTGCTCTATATGAGCAGTGGTGTGATTTATGG +GTTGAATATCAGTTCAGGGAAGATCCCTTCAGGCTTCCACTTGTAATATCTAATCATCTT +AGTTGTACCAGTGATACACTGGTTAGCCATGAATAGCCTACCACCTCAGGGTAAACAAGG +GCCTCACCCACTAAGGATATAATGCTATACCATGAGGAATAAAGTATAAGTCTCTTTCTT +GGTTTTCCATCTATGGAATAGAAGCAATCACCAATGTTTTTTTTTTTCTTAGTCAAAGGG +GAAGGTCTATAAAGCATTTAGTCAAATTTTGTCCAATGCTTTTTGGGGGCCTGTCTGAAA +GAAACAGCAATCTTGGCTTTGGGTATGGAGGTGTCAAGATGCTGCATTTCTTAACCTGTA +GTTGGATAGAGCATCCCAAATCTTGCATGCATGAGAAAGATAGAGGGAAATCTCTTTTGA +GTGTTCCTTAAAGTCACAAGGAAAGATTCAATCCAATCCCCAAAGCTTTTACCATTATCA +AGCTGGGTGAATTAAGACCCATAAACTCAATATGACTTTGTTTTTCAGTGGAGTTACAAG +TCCACAGGCACTAGACTCAATGATGATGCTAACACGTATCACTGCCCGAACACTTGTCAC +TGTCCCTCCTTATTTATCTCTTCCTTTAGTGTGAGAGGATTCCGAGAGAAGAGCAGAGAT +AGCCCATGCATATTCATCTTCTTCCTCTTCCTTCTTCAACTCATATGCCTGCATTCTTGC +TATTTTGCTGTGGAGTTTAAAACATGAGAGAGTGATACAGGGGTTCTTGGAGCTAAAAAC +ATTCTATAACAACAGTGTTGATGGAAGCTATTAAGCTCTTATCTTACAGGCCACAGGATA +GAGAAACAGAAAATACAGAGCTGGGAGACCATATGCTTAAAGGCTAAAATACAGCTGAAG +GTTAAAAGATAGCAAGGACACAGAATAACCTGAACTAACTGCTGACTGTGCAGGATAGAT +GCGTGGGTGAGAGCTGGTTACTCAGAGAACGTTCCTGGAAGAGAGTTGATACACACTTGA +AGGAGACCTAATATTTACTGAGTGCTTATGAAGTAATGGACTTTGGGCCCTTTGCCTTCT +TTTTCTCATGGATTGAAAGGTAGATTCTGGATAAAATAATGCACATGGGAAAGAATTATT +GGTATCATAGAGCTGGTTGTATAGTGCATTTGCCAAGAGTGTGGACATCAAAATGAAGAT +GCCAGATGACGACAAAAGGCCAAATAAGGACTTCAGGTGTAAGGAGGAACCACAACCTTT +TTTTTTTTTTGTATAAAATTATTTGTCCCCAACCATGGGACTTAAGAGAAAGATGTCCTA +TATTGGGGAAATCAATGTGATTACTAAACACATTCAAGCATTATGTTACAGACTATAGTC +TAGAGGAGGCAAAACCAAGGATGCATGCAAGGCAAGCTAGAAGAATGATTGCCGTGGAGA +AGAGCATTGGTGTAATGTAAGGACAGATCTCATTATGGAAAGAAAGTAGGATTTGAGTGT +TAAACTTGAAAAGACTGTACGGCAGAGATCTTTGCTACAGAAAATGAGCAAGCTGAGAAG +TGCCCAGTGGGAGCTACTCAGATGTATCTATTTGGGTTTCTGGTTTTGAAGGGCTACAGT +CCACCAGTCCACCATGGCAGAGAACTCATGGTGACAGGACCATGAGGCATCTGGTATCAC +TGTATCTGTAGGTAGGAAACAGAGAGTAAGCAGAAAGCACCCCCGACCATCAAACTTCAA +GACTCACTCCCAGTGACCCACCTTTTCCACCAAGGGAAACTGTCTCTTGACAGTTCTAGA +ATCTTCCAAAACAGTTAAGGACCAACTTCAAATACATGAACCTCTGGGGGACATTTTACA +TTCAAAGCATGACAGCACAGCCTACTTCCCCCAACACACATGATTTCTTCTCACCTAATG +GTCCATGAAATAAAGCAAAGTCAGACAGTCCACATGTACTAACTTCCAAATAACTTCAGT +ATTCCTTGAGTCCGTTCTCTGTATGGTGTATGAGCTTTTGTTACATGAAGCCAGGGCTTC +CAGGTGCTTTCGTATGTAAGAAGAGAAGTCTATTAGCTATAGCACAAACTAAATGTCCAT +GGAGATAGTTTCCCAAACCATTCCTCTATAATAACTGTTCCTTTATTGTATGCACAGCAG +ACACGATGCTGAGGGAGACACAAAGTTTTAACCTTCCGCAATCTTAGAAAAAAACCATCA +AACTCTCTGAGACTTGATTTCTCTGTAAAACGAGTGACTAGATTAGGTAACGTACAATTC +AGCTCTAATATCCTACGGAGTTTATATCATGTAGTTAGTCTTAATGATGCCTTTAAGGAA +CAGTGTTGCTGCTTTTGTGAGTGTAGGCTACTTCTTGTTGTGAATAAGCGTATTCTTGAA +ATGTCAGCTTGTGTCCAGGGCTACCAGACGCTGCAGTCTCTTTTGATGAATCTCTAACGA +AAACCCAAAAACTACTGGGGCTCAAATAAACCAATGAATTCTTAAATTATGCTCTCTTCT +ATCATGACATTACAAATAGAGTTAAGAGGAAGACTGTTCAGTTCCCAGGAGTTAGGTCAT +AGGAGTTAGACTGACTATAAGTGTGGTCCTGAGACCATAGCATCTCCTTTACAACACTGC +TTCAAGCCTACCCTACCAGTCTTCATTGTTCCACTCACCCCAGACCTGGATAGCTGGCCC +ACTGCTCTTCATGCTGCCTTCGACACAAATGGTTCTGCTTCGCCTGCCACCTGCACTCTT +GCCAAGCCATTTTCTATGGGAGGCACTAACTGCCTCTTCCCCACTGTCATCAGCACTCTA +TCCTGCTCTCTGCAGAACCTGGTCACTGTTTCCCCTGCTGTACCTGCCCATAGATTCAAA +TGTTCCTGATCCCACATCCCTACAGGCTAGGTAGGTACCAGCCCTCTCTACTCTGGCCAT +TATGACTCTATAGAATTGCCATAGATACCCATCCCCATTGTGGCTCCTGATATAAGAATT +GTTCTGCCATGGATGCCAACTGATTATCACTCTGTTCACCTTAGCACTCTCTTGTAGAGA +GCCTCACTGATTGTCACCTGTAACAGTAACATCTATCCCCGAAGTTCTTACCCATGAAAT +CAATTCTCTCTTCCAAATATTGTACCTATTTCTCCAACAGGAACTACTTTTGCCTTTTTA +ACGGTCTGCCTCTATTCTTCAACGGAGTTAGACAAATGCAGAGAGGTTAGTGTGCATTAG +AAAACATACATTGTGTGACGGAATTTGCCAGGGTTCCTGGGCCCTGCCTTTGCTGCAATC +TTCTGATCTTCTTCATTCTTTTGTTTCTGTTTCCCGAGACAGATCTCAGAGTCTCAGAGT +ATACCTGGGCTTGTCTCCAACTCACAGTGGTTGTTCTATTGCTGTCTCTTGAGTGTTGTC +TCCTATGCAAGTACCATTACCCAATTCAGAGGAATAATTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTCTGTCCTTGTACATGTGAAAGCCCAAGGTTGACATACCAAG +TGTTCCTCAACTACTCTGCACCTTACGCATTGAGGCTAGGTCTCTTAATTGAACCCAGAG +CTCACTATATAGGCTACTCTAGCTAGGAGTTTCCTTTATTCTAGCTAGGAGTTTCTGGGA +GCCTTTCCCTTGGCCTTCTGAGTGCTTGAATTATAGGTGGGCAGCTATGCCTTCCTGGCT +GTTATCTGGGTTCTGTTAGTCCAAACTCTAGTACTCATGTATGCACAGCAAACACTCTAT +CCACTGAGCGGAAACTCTTGGTCCCTAAAACCTGCTTTCTATGTTGAGATTTAGTGCCTC +ATCTATCTCTGCGGAAAGACAAGGACTCAAGAAAAGAATGAAAGGCATCTGTTGCTAATC +CTTTCTCTTGGGTTTCTCTGGAGAAAACGTCTTAGGCAAATGGTCTTCCTGGATTCCTGG +AATAAGCATGTAAAATAGACCCCCACAAAGGCAGTGCACACACCATATTATGCACACAAT +AGGAAAGCAGGATGCACTGCCAATTCTCAGCTATGCGCTTAGGCAACACTTGTCTGCATA +CAGGGACAAGTATGATCAACATGTAGAATAGCCTTGGGTTCTAACAAAGAAATAGCCAAG +TCAAGGCCCCAGGGAACCAAATCCAATGCATTCCTTTCTCCTGGGCATTGTTTTCTGTGA +TCCCAAGCTCTCTGGTTGCATAGCTGTCTAAACACATTCTGACATGAAAGGGAAGTACCC +TGAGCTCCCAGAGTGGTCATGTTTGTTTATGCTCCACCGCTCGCTTGTGCCTGCACAGTC +ACATCCTGGCAGTCCCTATCAAAGATGCTGTTACAGAAATCCACATTTCCTTTAAAAACA +GAAAAAGACAAAAAGAGCTTTTATTCACCAAACCTCTTCTCTTTCACTTCTAACACACAG +TTCCTGTGCAGCGCACCTGGGCTCCTAGGAAGGGAAGAGTCCATTCACAGGGAGGTGAAG +GGAAAGCCATCCTGGCAAGCTTGGGCAGGCAGTGCTGCCAGTGCACAGAGAACCTCTTAG +GAGATGGGCAGAGTGCCTTGAACAAAATACTTCCAGCTTCATTAAACAAGTGAATTGTCT +TAAATTGAAAAATATTATCCTTTCTACCTTTGAATATTTAGTAGAAAGTTGGCTAAGATT +TCAACAAGCCAGAGATTTAAAAAGGGGGGGGGGGGCAAATCTGTTTTGTTTTGTTTTAAA +AAAAAAGAAAGAAAGAGAGAGAGAGAGAGAAAGAGAGAGGGAGGGAGGGAGGGAGGAAGG +AAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGAAAGAAAGAAAGAAAGAAAGAAAGA +AAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGGGAGGAAGTCAAG +GATGTTTTGAAGAGCCAGGTAAGGTGAGGAGGAAGGGGGTGCCTCTGTGGGCCCATGCTG +AGGCATCCCTTCCCCCTGAGGTCCTAGCCATATGACAGACATAGTATGGAATCGACTTTC +TTTGGGGAATGGGAAGGGAGTTTATAAAAGTTTATAAAAGAGGTAAGTTTGTTAGCATGA +ACAGTCTTTATGGTGAGCTATGGGAAGACAACCCTTTCGTGGAGCAGAAGGAGCAAGAAG +GGCTTTTTTCTTCTCTCTAGGAGACTGTATGTATATATGTATCACAATGAGAAACAATTT +TAAGTTCACATTTAAAAGAGAAAGGAATCTCAAAACCTTAGCCTTGTGAATATGATAGTT +GATCATACAGTTTAGCATGAGAAGCACCTTAAGTCTATAGTTACAAGACAATCAAAGGAA +ACAAAATTTTAACTTGTGATTATGAAAGTTGGATCGTATAGTGGAGTCTTTTATTAGAGT +TAGGCTAATTTATAAGAACTCTATCAATTAATGTTAGGACAGTGGCATAACAAAGGGTTT +CGGGGATCTGCTTTTTAAAGGCCAAGTGCCTTTCTCTAAACTATATCCAGGTAAATCGTG +CTTGGAAACCATTCAAAGTTTTAAAATAGAGGGATTTTGCCCCATGGCTACTGTCATACT +AATAGTTTAGGTTTTTATGATTAATTACCAATGGGTTTCAAATCAATGCAGTTCTCATCT +TGAGTTAGATTCCTTAGGTTCAGGCTGAGGTTCTGAGCGAGGAAAGATCTGTTCTCATTA +AAAGAAGGCATCAACATTTATTTCCTCAGCTGATGGAAATCCAGGCATCTCTGATGGCTT +CAGGCACTGGGACCTATTCTTCTGTTCATAGAAAATAAAAGGATTGGCGTTTCGCTCGTA +AGGGACACATTTAAATATCAAGGTAAAGATGCGTCTCACACAAAGCAGAATTCATTCCAA +ATTCCTGGATAAAAGATGCCGTGAGAGTTGGTCTACGATGACAACTAGAACGGATTTAGA +TGGCACCTCCCCCTTTGTCTTTGAAGGTGCTTCGGGGGTGTGCAAGTGATTGTGCTGGTG +TGCAAGTGATTGTGCTGGTGTGCAAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTG +TGCGAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTG +TGCAAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTG +TGCAAGTGATTGTGCTGGTGTGCGAGTGATTGTGCTGGTGTGCAAGTGATTGTGCTGGTG +TTATTTTACAAGCTGGACTCCAGGCCTGAGTAAAAGAGGGAAACGAGAAATCCCCCAAGC +ATGGGCCTCCACATCTCTGCTTACTGATCTACACAGCCGTAAGCCTTATGCTTTTGTCCC +ATGGCCAAGAGCAGCTTAAGATGCCACACCTCCTGCTCTGTGATGGATTGTACCACAAAG +CTGTAAGCCAAAATAGGCTGCCTCCTACTTAAGTTGCTTCCTGTCAGGTATTTGGTCACA +ACAAGGAGAAAAGCAAGCGATGCCAATTCCCATCAATACCCAACACCATTAATTTAATTC +TCTTGACTCAGCTAAAACAAACCTCCAAGTAAACAATTACTTTCTTTTGTGCCTTCAGTA +GAAACTGACCAAAACCTTAAGATTTAGTAGCAGGCGATGCCCCAGTGTATGGGAATGCCA +GGATAGGGAAGCAGGAGTGGGTGGGTTGGTGAGCAGGGAGAGGTGGGATGGGATAGGGGT +TTTTATAACATTTGAAATGTAAATAAAGAAAATATCTAATAAAAAATTAAATGGAAAAAA +AGATATAGTAACAGGGGGTTAGGGAGATAACTCAGGGCTTGCTGCTTTTGTGGAGGATCT +GGGTTTGGTTCCCAACATCTACATAACCGCCAAAAGCCCCTGGAACCCTAGTGTCAGGGG +TCCAGTGCCCTCTCCTGACTTCCCTGGGCACCAGTGTGTATGTGGTATATAGAAAACTCA +AGCAGGCTCATACACCCACACTAAATAAATAAATCCTTCTTTTTAAAAGATTCAGAATTG +ATTTGGGAAAGTAATCAAAGCTTGTAAATAATGCACAGAAGGGTGTGTTTGTTGTATGGA +AAGTCACAATTTCCCCCAAATCGAATTAGGTAATCCTAGCAATTTAATTAAAAGTCCTGT +CAAATCGGATGCAGGTGTTTTTATTTTATTTTAACTTCTAAAATTAAATAACTTAAAAGG +AGCTTTTACTATAAAAGAATTTCCTGCAGGGTTTTCAATAAATTAATGTGCAATTTTTTC +AAGAGACTTGTAGTGAAGGGAAAGGAGCCCTGTCATTTCCTTCACTTTTGGCATAAGAAT +GGCTTCAGGTAGAGCGAGGTATGAATTAAGTTTTAAAGTAAGAAAAGTAAAGGGTCAAAG +TCTATGACCAAGAAGTCAGACAGTACTATTCATAAGTCTGCGGCTTCCTGTTGTCTTCAA +ATAAGATATTTTCTGCCAGGACTGGAGGAGATGGCGCGCTGGTTAAGAGCACTTGTTGCT +CTTCCAGAGAACCCAGCTTCAAGTCCCAGCTCACACGGCAGCTCACATCCTCTGTAACGC +TAGTTCCGGAGAATCCAATGCCCTCCTCTGGCTTTTTAGGAACCACCATGTATATGGTGG +ACATTCAGATAGACAGACCAAACACCCACACACTTCAAATAAGAAAGGTTAATTAAATAA +GATAATAAGTTAGATAAAATAAGTAAGATAAATACAGACATGGTCTGCTTCTCTGCTTTT +TTCATATAAGTTGTTCTTAAAATCCTCTCTCACCACTAACTCCGCCCCTCCATCATGACA +GCCCTACAGATACTTAGACCACCAGTTCATGTGGACAAGCCTGACCTAATGTCCCTCAGC +ACAAATTCTTGGAAAACGGAAACAAAAGTGTTCAAACAGTGCCCTCCCCTGCATCTTTCC +TCGGAGCTGAGTGGAGAAGGTTAAAGAGATATGCTAGCTCCTGCTCTACCAGATGCCCTG +TCTCAGCTTCCTCCTCCATAACGACTTCCCAAATGTCTTCTGAGGGGTCCCTAGAGCAAT +GTCCTGGGAGGCAACAGCTTCTGGGGTTCTCTGTCCTAACAAAAGCTCTTAAATGGAAAG +TCTTAAAGGCAAAAAACAAAAACGCAAATATCTCTTTTCAAAAGCTTCAGAGTAATCCCT +CTGTCTTTTATGTATCTTCAACAAACACATGAGTAGATAAAGACCCATTTCCAGCTCAAG +TTTTTATGATAATGACAAAAAAAAAAGCAGTTCTATTTTCTCCGCTGTGTGGCTTTTTTC +AGAGAGACAGGAAGCTCTGAAGGAAGACGTCTCCCAGGGCTGGATTCCAATTAACTTCTG +CACCAAGTGCTGATAACTTTAGGCAATCACTGTTCTTTGGAAAATGGGGCAGAGAATCTA +AAACATCATAAAGACAAGATGACTGATCAACCAAGACCCAGCACTGTCTGACTGTTTCCC +CAGACGGCCATAAGTGTAGAGAATCGTCAACAAAGCACCGTAAGTCTTCTTGGAGGTAGT +CAGTGATGTGACAGCGCTGGGCTGTGTATACAAGAGCAAAGATTTTGGAACAGAGTCTCG +GAAAACACTTTTGTAAAGCACATTATTCCACACAATGAGCTTTCCGGGTCTAGTAGAATA +GGAAGAACTTGAGATCTGGAGTTGAAGACCCACATTTGGGGTTTCTATGCTGGATCTGTT +CTGAATGTGCACATGTGCACAAAAGTGTGCGATTCCTTTGACTTAGTTTTTTGACGCAAG +CTCTACCACTGAACTTCAGCCAATTTAGCTAGATTGCCTGGCCAACAAGCCCAGGGCTCT +TTCTGTCTCTGCCCCACCAGTCCTAAAGTTAAAGGCCCAAGGCATTGTCTGTGTGCCTTT +TTATGTAGGATCTGGGGATCTGGACTCATGTCTTCATTCACACAGCAAGCATCTGCCCCA +TTGAGCTGTAACCCCGGGATGTACATTTCAGCAGTTCTGTGGTCTTGGGCTAGCTTTTGA +ATCTTTGAGCTGTATAACAAGCACAATGCTTCATTTCATTCATGGAGACCAGGATGAGCT +GCTCTGGCTAGCCTTGTTCATTTCTGAGTTGTTGGCTTGTTCATTAGGCTATACATTGAC +TTTTTCCTCATGTTCCTCTTGAGATCAGCAAGCCAGCCTCATTGTTTCTTCCCCATGGAC +ATGCCAAAGATTTCACTGTATCAGTTATCCTACTATCTGAAGCAAGCCATGGAGTCATGC +ACACAGAAATCAAGAATGTGGCGAGTCACATGGAAAATATCATAGGTAACATAAATGTAC +AGATATCTGGGACCAAATGATGCTATTTACCACCAGACCTAATTCTCTTTTTCTGACCAT +CATCTGTTAAGTGGGGAGGGATGAGATACTCATGAACATAAAACCAGATGCAACTTAACA +GAATCTAGTATAAATCCTAGAAAAATAGTTAAGATCTGTAAATACTGCTTTCTCCCACCT +CGCCTCTCTACCCTTGTAAACAGGGAAATTAATACCTGCCATGCTATACTGGATTCTTTA +TTGTAGTGTTCTTTAAAGGTAGCATGGGAAAGTCCTTCAAAAGAGCCCCAAATGCTCTAT +AATTTCCATAAAGCAGCAACTTATAGAATGTTTATCCTTATTCGGTCACAAAAAATTCAA +GTACTTGATTTTCATCCCGATTTTTTGCTGAGTACATTAGCAGGTAGTCAGTGATGGTTT +TCCCTGTGATACACTACAGTTCATGTTATAAGCCCAAGCACGTTAGTGTGACTTAGGATG +AGAGTCAGGGTTGCCAGGAAGGTGGTTTGGAGGATATTAGTTAAGTAGCTAGCTCACTCA +GTGTTACTTGAGGAATCTAGGACTCATCTGGGAAGCTCTCTTCAGTCCTTACTGCCCTAA +ACCCGAAGTGTTAATGAGGATGTTTGGAAATACGATGTAAAGGGAAGGAAAGGATGTGAA +TGGCTGTCAGGTTGTGATCTTCTTACCTTAATGAATGGAAAACTGTTTATGAAGCAGGGT +ATCTCAGGCCCCACATAATGAACCACAATTGTGCAGGGAGCTGTGATCCCCAGAGACTCC +AAGGGACTTAAGGAAATTAACCTCAATGACAACAAGGATGTTAAGAACAAAGGGTCGGGG +TTTTAGTCTGAGGTGGGCAGCCTCACCTTCTGACTGGGACAAACCTAATGGTCCTCATGA +TATTTACCTGTGTTTCTAATCTAGAGAAGTTTACCTTGAAGTTATCTCCTCTGTCTCTCT +GTGTCTCTGTGTCTCTGTATCTGTCTCTGTCTATCTCTGTCTGTCTCTGTCTCTGTCTCT +GTCTCTCTGTCTCTGTCTCTGTCTCTCTCTGTCTCTCTCTCTCTCTCTCTCTCTCTCTCT +CTCTTTCTCTCTCTGTGTGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTATTC +TATATCCAGATGGTAACAAAGAATAACTCAAAGGACAGAGGCCATTGGCTAGCACCTCAT +GCATAGGCACATTTCCCCCTGAGTTTAGAAGCCCTGAGCCCACAGCAGAAAGCCCATTAG +CTGGATAGCAGCCAAGATTCTCTTTCAAAGCAGCTCCCATTTAATTCAGATTTTTGCCAG +TTTCCACATGTTTAACACTCATTACCTTTTCTCCTAAGACCAGGCCCATCTAGGGTTATA +AATCTTGCCCTTCTGGAAGGTAGAAGATCTTTTAGAATGTGAGGCTGCAAGCAGAGAGCA +GTCCCAGTTAGAAAACTCTGGCCCTGAACCAGACAAATTGGTACTCCACAGCTAAATATT +ACTGAAATGTTGATGACTGCAGAGATCATCAGGGAACCCATACTGGTCATGGGAGTACAC +TTGATTGCCAGGTTCCTACGTCTACCATAGCTGCTCCTGCCTCTCTGGGGGTCCCTCCCC +TCCTCAAAATATTGTCACTTTATGCATTTCACATGAGCAGTAGCCATTGATATTTAAAGG +GCTTGGGGGATGATTGGAAATAACTTGACATTGCATTTTATAAATAACTGTCTCTTATAG +AGAGGGGAGACCTTTCTCTTGAGAAGTACTCTGGCTTGTAGTAAATTGCCAATGAATATT +GGTTTCATGAATAGATAACTGGTTGAGGTACTGAATATTAATGCATCACTCTAAAATAAT +ATTTTCTCATGCTTACCTTCATAACCTCGCACTACTAAAGAACAGAAAGTAAATATGTTT +TTAGCATGTTGGATGCCTTAGACTGGAACAGAAGATTCTTTTGATGGGATGGAAACCATG +CACCAGGATTCGCCTCACTGGGCTAAACTCAGTTCTGTTAGGTGGGGTGTGTGACTTAGC +TAAAACATCCTCAAAGCAAGACTGAGAAGAATACCTCCCTTAAGAGGGCAGAGTGTGAGA +AGTAGATAAACTAATGTTGGGAGACACTCAGTACGGTGCCTGGCACAGTGTTTCATGGTC +ACCATCGGAAGTAGGGGCCTCAGCAGCAGTGCTAGGTCAAGCTCTGCTTTACTGTTTCAG +GTCCTTTACATTCCTGGGTTCCATATTCATTCTCTGCAACCTCACAGACCACAGGGAAAA +CATGCAAAGTGGAAGCTAAGGAAATATCTCCATGACTAAATGCTCTCTGTGTAGCATGAG +AACCCAAGTCCTTAATACCCATAGAAAAAATGTAAGAACTCCAGGGACCCGTGGGTGAGA +TTGCAAGTCCAGAGTTAGAGGCTGCCTGGGCTTGCTGGCCAACCAAGTAGCCTGACAAAT +GAGCTCGAGGTTATCTGCGAGAACCTGTCTCAAAAATTAAGGTGGGGAAGGACAGAGGAA +GACACAACATCAGCCTCTTGCCTTCTCACAACATGCACACATACACCTATGAAAGAGTGG +GAAAGACACATGGCAAACAACCCCAAGTTCCAGGAACTTCGAGTTTGAGAAGTTGAACAT +AAGCAACCCCAAGAGTTATGCCCCTCTTGGAGGTGCTATATATAGGATCTTCAAAATTCC +TTCCCAGAATCCCTTCCTCTGGCTTTGGTGGGCTGTTCTGGTTCCAAAAACCCATGCTTG +GAGTCTGTCAGACACCAAGCAGCCCAAAACAGGATCAGTGTAACTTTTTTTGTAAGCCCT +GACACAGTTCTGCTGTGTCCTACCCACTTAGGAACACTTGGAGAGAGGCAGAGTAACAGG +GAGCAGTTGTGCCCCGGCTAAAAGGTCAAGGAGCAAACACTGTGTATGTCTGCAAGTGGT +GGTGAGGGGTTCTGGGATCAGGACAGGTGTGAAACAAAGCAAAATGTTCTAGAGCATCCA +TCTAGGGCCTAGAAGCAAGTCATGGATGTAGCTTGTTGTAGTCACAGAGAAGCCAACACA +GTGAAAGTCTGTGTGGCACACAGAGTGAGTGAGAGCATCTCCACAGGGAAGACAGGAAGG +TCTGCCAGACAGGAAGGGAGGTAGGGGGTGAGCACCGGGCTCTTCCTTGAATAATGGAGA +TCGAGCTTCTCCCATGACACCCCCAAAGTAAGGCCCGTGGACACGTAGAGGATAGGTATG +GAGAGGAGAGCGGAGTAGAATGAGGGATGGAGATGAGGGAACAGAATTCTTTGGAGACAA +GCCACTTTAAGTCTCCTGAGAGAGAGCTGACAGTGAATGTCCGGGAAGGAGAAATGTCTC +ACAGGCAGCAGCCCTTGAAGTCAAGAGGAGGTCACACGAGCACATCGCATACATAATCAC +TGTGCCAGTGTCATGGGCACAGAGTGAGGTCACGGGGACGGGGGACGGGGGGGGGGGGGT +GTTGCATCCGCCACAAGGTTGTGGACCAGGCCTTAGGCTACACTGTTCCCACTGTGTCCT +TAGGAACTTGAAGGGGTCTGACCCAGCAGACAGCAGGTGCATTGTAGCTATTTGATGAAT +GACTGAAAAAAAAATTGTAGGAGACTCCAAATACTTGGATACTGAATAAGACCAACTAAG +ATAGTTGTGAAGGGAATACGGTCTGGAAGCCACCCCAAGGTGACAGGAATCTTTTATATC +AGGACATGGGCTTATTCTCCGTGTATCTGGATGATTTGCTGGTATGGTGAGAGTCTGGAC +AATGAGATGAGCACTTGGCTCAGGGAGAATGTAATTTCAGCCTGATACATAAAGTTGAAT +GGAGATGCATTGAGCATAGAGAACTCCAGTGCAGGCGGAGAGGTCAGTCAGGAGTCGAGA +GAGTTCCTTAGCCCATGGTTTTGAGAACTAGTGGAGGAAAAGTGGATTAATACATGGTTG +AGGGTGTAGTGAAGGAAGACTGAGTAAGAAGGTCCACCTGCAGCTTCATCTTGGAGCTGT +GTTGGGAGTCGGGTATAAGAGAAGCAGGTAAAAAGAGGGACAGGTCCCATTCCAGGGACA +AGAGACAGATGGCGGTAGGTGTAAATGCCATAGGTCAGCTCACGTCTGCTGTGTGCATCA +AATGTATGTATGAATATGCCCTCAAGCTCTTGCAAAGACATGGGTGTTCTTAGGTATGGT +GACACACTCATTCATGGAGGGGCAGGTTTTGAATTCTTACCACACAGATAACCCTTCAAG +CTGAAGGAAGTACATCTGTTCAGGTTCATTCCATTCCAGTTCATTCCATTACACTCCTCT +TTGGTATGTTTCTTCCATTGTCTGCTTTTTCCAAGTTGCTGGCAATACTAAATGAGATAC +CTAGTTTTGGCAGTATAATACACACACACATACATATGCACAAACATACACACAAACACC +ACATGCACACAAAATCCCCCATTATGCCATAGACACCCATTTATACATATATACACAGAC +AGGCATGTACACATAATCTCCATTATGCCATACATACTATATACACACTACACTACACAC +ACCATCCACACACGCTACACTTACACACAAGTCCTCATAACACACATACGCAAGGAACCC +CCATTACAAATCAAACATACTATACATACATACTACCCACATTATGCACATACACATACA +CACACACAACTCCTTATAGCACATACCCACACATACATAGCTCCCAAATAACACACACAC +ACACACACACACTGTTTAATGCTCAGCCTCTCTGGAATAGAATCCATACATTTGATTTTG +AAAGTTTTCTGGAGAAGGTGTGTCCAAACATCTGATCAAACATCAAAAATTCCAGTTCCC +TGTCCAGATGTTGTGTCTACACTGGGTTTAACAAATGGTTATTTTGAAATATGTAAGTGA +CACGATTTTTTTTTCTGCTTTCTGCATATGGACCAGAAAACCATCTGAATAATGGTGTCA +ACTGATTCCATTCAGGATCCCCCTTTCTAATGAAAGACGAATAGATGGATGGATCTACTC +TCTCACTCCTGAGAGAGCACGCTGCCTAGTGAAGCCGAGAGGCTGGGAGCGCCAGGCAGC +AGCAGTTCTGTTTGCCTCTTCTGTTTTGGGTGAGCTGCCCTGTAGTTTGTTCAGACCACT +TTTCTTGGCTCAAATACAATACCTAAGACAGAGATCATTTGTCAAGTGAGCACGGTACAC +TGAGAGCTGTAGGCAGATTATGGAAAGAGAGAGGGAGGAGAGAGAGGGAGGAGAGAGCAC +CGGAGAGAAGAAAGAGGGGGAAGAGGGCGAGGAGTGGAGCAGACTTCTCCCCGTACATCC +TTTCTCGGGCACCTCAGGCACCAAGAATTCAAGTTAGACTGCTCGCGGTGCAGAGGCGCC +ACCCGCGAGAGGGGAGCCACTGGAGGCTCCAGGCATGGCTCTTTTCATGTGGGATGCTTA +AGGACTGCAACACAGACAGAGTAACTTGCAGAGAAGAGAAACTGGCATGAGGATTCCGCC +AAAATGGAAGGGCTCCTATCTCCGATGAGAACCAAGGTAAGGGGGACTAAACCCTGGTTT +CTTTGCGCGCTCCTTGGTGGTTTAGGGAAGGCTCACTGAAAAGGAAGATTATACTAGCTT +TTGTCTCGTTTCGGAACTAGGCTGGCGAATGCAACTGGACCTCTCAAAGAATAGCTTTGC +CTCCAAGGCAGAGCTACTACAATCAGTGAAAAGGGGAAGGGGGCGGGGGGCCATCTGTCA +GCGTGGACAATGGGAATCTTAGTAAATGAGTTTGCCTCTCGGTTGATTAGACAGCCATAT +TTTAGCAGGATTTCCAATCATTCTTGCTTTGGGACCGGAGCTGCCCTCCAGCTGTTGGTG +TGCTTGCAGGAAGTACGGATTTCTCTGGCTGCGCTGATGTTTCGCAGGATGAGTCCCGCT +TTTAAGGCAAAGAGCATGCCCAGCTTTCACTGGAACATCCTCTGGGCTCCTCCTCCGGTT +CAGAGCGGAGGATGGGGAAGCCTCTCTATTGAAAGTAGGTTAATGCATTCTGGAGAGCGT +TTTGTTCTCAGAAAACTCGCCGACCTGAACAAGAGATTTCAGGGCAGCGCTAATCAAACA +CACCTTGAACTTGTTCCGGAAGCCTATAGAAAAAAGCTCCAGGAGACTGATCCCAACCTC +GTGGACATTTTTCTCCTTGGTTGGAGTTTGCTTTTTACTTGAAAAGGACTGCCTTGTACA +TGGACTTTCCCAAGGAAAGCTCAGATGAAGAAAGGGCTACTGAATTCATGCATAACTTTG +AACAGAGGCTGAAAGTTTTAAATAACGCTAGCAATATTATTTTTCTTAATTGATTAATTT +TAAAATTTAGGAGGCAAATAGCTCTTTAAACATATAACAGTGGTGAAATCAATAGGATCA +GGCTTTTATTTAACTCGTTTCTTTGATGTTCAGCTAGGGTTAAAAAACAAATAGAGCCTT +TTGTCAAGGAAGTGGTCTTGGTTGTTTTCTTGTTGTTTTGTTTTTGTTTGTTGTTGTTAT +TGTTGTCTGCCCCTTCTAGTTAAGGGGCATGACTGTGACACTTTGAGACAACATTGGAAT +GTTGGGACATGCATGAAAGCACCACAGCATGTGGGGGTGGACATTCTGCTGGGTTCACCC +GTCCTTTGATAATCACCCTTCATTAGAAGGACAGCCCCAGTGACAGTTGCTACAAAGCTT +CTGATTCCAGCCCCTTGGCTGGCTAGCTGAGAGATCTCCTTGGAGACCTGTGTGGTGGCC +TGTTGTTCTCTCCTCCCCAGGTGATGTCAGGTTGCTTGCAGGCAGTGTCTTCCAAATGTT +CTTCTCTGGAGGTAGCAGGCAGAGAGCATACAGTTTTCACAGCTGCAGAGAAAATGGCAA +ATGCAGTTGGCTTCTCTCTCTTTATTGACAAGCTGAGATCCGAATGCTTGGTGGAATGGC +TGTGGAATCTGTTCATTTGGCCAGCTCCTGAAATCACTGCTGCAGACAAACTGTACTCTC +CTAGCGGTTCTTGCTGAGGCTGACTATGTCTAGCAATCTGAGCATATAACCCCATACAAG +TCCAACTCGCACGGACTTCAAGGGGAGTTCCCTATGGAAATGAGATATACCCAGACACTC +CACAAATCAAGCAATGGGCCCATTAAAATGGCATGCTAAAGTATCCAGGAGAAATGGACA +TCTGTGGGTCAGATTGCGCATGTACTATGTTTACTGGCTGAGTTCTCATCATGGTTGGTT +CTTTGACCATCACGTCATCTAGTACACATTGAGATTAGAGGCTCAGGTCCTTCCAAAGTT +CAAACCTGATATTACTACACACCAAATGGACTCTGGTTCTGACCCTTCCGTTGCCAGGTT +ACAAGGGATTTGCCCCTGTGCTTGAATTGCTTCTGTGATTTCCTTTTTAATCTCTTTTAT +TTCTGACTCTGGAAATTGATATCTCCCTATTTGAAATTTCAGCGTACATTTGAATTTGGT +AACCTACAATAAGTCCTGCCAGCTCAGGGAATGAGACCTGACTGCATAAGGATCAAGAAC +AAAATCCCACTCCTGAGCCTCATCTTCAGTCTCTGAATTGCTGAGTTGTGTGTTGTTGAA +ATGAGCCAGCGATTTTAATTTGCCAGAGTCTGACAATACTGGTGATCTCTTGCCTTTCTT +AAACTTTGATCACACTATGCCCTATTAAGTCTACTCTGGAATGTTTTTTCATGTTGATGA +GGATTTAGCTCGAAATGTCTGATTTCCTAGTATCATGGTTGGGCAGACAAAGGACACTTC +CTTCAGCAAAATTTTGGTGTGTTATGGTTACTTAATAACTAACTGACAATTTAAAGCAAG +TGTTGAGATAAACTGGACATCATGCAGTAATTTCATTGTGCCATGTAATAGACTTAACCA +GTCTAAATCATAGGTGCTTAATGCATTTTCATCTTGGGATTTGCATAATTGGCACATAAA +TATGCATGAGGTTCACTGGAAGGGGCCAAATAGAATGGGCAAAATGGTCAGGCATGCTGA +AATTAAGGCTATTTCCAGGAGGACACCTGAGCTTGCTCTGTCTCCTGGGTGGGTGGTCAC +ACTTGACATACCTAGAAACAGACAGGGTGACAGCTGGCTTCCTCTAATAACAGTGTATTG +TGAGCCACCCAGGTTTTAAACACAGCTCTGGCCTGTGGCTAGATACTTGGGCTCACTGTT +CATGCTTCCTTTTGGATACTATAAACCAGTGGTTCTCGATCTTCCTAATGTTGCCACCCT +TTAAAGTAGTCAACATGAAAGTTGCCACCCTTCATGTTGTGGGGACCCCAACCATAAAAT +TATTTTCATTGCTACTCCATAACTAATTTTGCTCCTCTTATGAATCATAATATAAACATC +TGATATGCATGATATCTAGTATGTAACCCCTGTGAAGGGTCATTCAACCCCCCAAAGGGG +TTGAGACCCACAGGTTGAGAGCCACTGCTATAAACCAAGCTAGGAAAGTCATTAGGCTGT +TGGTTGTATTTTTGACTGTCCCCCTAGCAGGTGATGGCTGGGGCATGGGATACAGGAGCA +CAGCAAATGATGCTTGTAGAGGCAAGATGGAAAGAAAGAAGGGAAAGATGCTGATTGGAT +TTCGACTCTTAGGAGGGCAAATAGAAATAATGCTATTCTTTGTTGCCATTGTGTTGCTTG +TAAATGTCTCTCTTCAATTCCATTCTTCACCTTCCAACCTCCTCTGTTCTCCTCAGTCTC +CTGAGTATTGATTGCATCCAGTGAATGAGGCAAGGGCAGCAGCCTCCTGTTTTCAGTTTC +TTGGGGTTCCTCTCTTCCTACTGTGAAATTTTCAGCAAGAACTGGGGGAAGGCAAGGAAA +TCCAGCCAAGCCTGGCTGTTATGAATGCAAGGAGACAACTGTAGAATGGGGGCAAGATGA +AGAAGGAGGGGTGTCGGGAGAGGAGGAGAGAGGAGTTGGGGAAGACAGAAGAAGGGAAGG +GGAGATAGGAAAGAACTGGTATGGAGAGGGGAGACAACAGGAAGTAAAGGTAGGGAACCT +GAGAGGGGAGGTGCAGGAGGAAAGTGAAACCAGGAAGGGGGAGGAGAAAAGAGAGTAAAC +AGAAAAGAGAGGGTAGGAAAGAGGAGAGGGGTGGAGTGGGAGGAGGATGGAATAATTGGC +CAGACTCCATTACAGCTGTGCTTTGTTAAATGTTTATGAAGTAAAGAAAACACAGGTCCA +CAGTAACCTCTCTAGAAAAGGTGGACATTGACTTTTAAAGCTTCACAACTATTTCATGTG +CTAATTGAAGTTTTTAAGAATACTCACCACACTGCTGTCTTTAATATCTCTTCTGGTTCA +CAATTACCTACATCCCCAGGGACAGTACATTTTGATGTGTCTGGACCTGTCTTAATTCTG +CCTCCAAGACATAAAGACATTGCATCATTTTGTGAATTAAAGTCACTTTAAAAAAAAGGG +GGGGGGGGGAATGGCTTCTGGTTTGTGGCATCAAATAACTTTCTAAAGAATATCCTCTGA +GAAGAATGGTCTTTCTGATAAAAGGGATACTTAAAAGGATGGGAGGCTGATCTTTTAAAG +GAAACTGTCTAAGGGGCTGAGGATATAACTTAGTGGTAGAGAGAGCTTGTGCAGAATGAT +CAGGGTTCAATCCCTGCAGTGAAACTTGCTGCACGGGAGCTGTCTATAACTCTTCCCCTC +AACTCATATTGCAATTTTGGAACTGCATTAAAAATATAGATGTAAGATGGTAAACAATTT +TTAAAAAGTCAAAAAAGTGCAATCACTCTGTGGATATTTAGATTAATTATCAGAGAGTGT +CTAAAATACATGAAGTCACTTCAAATTTTGTAAACCTGCTTGAATCTTTACCAGGCATCC +ATGGACCATACTTCCTTAAGTGATCTATTGTATTCCTCTCACTTGATTTATCAATTCCGA +CAAACTGTTAGACCCCATGAACCAGAAAACTTAAAAAGCATGTCTTAGCCTGTGCAGAGC +AAAGCTAAGGAGGCCGTGGCAGATGCTTTCAGCTGTAGTAACCAGGACTTCGCATAAGAT +TATGGCGAGCTAATGACAGCCTGGGTTTCATCTTAATGAGGACTCAAATTAAAGAGGACT +CCCTAGAGCTGGAGAATGACAGGTCCAGATGAAATACAAGGAAATATTTGTTAATAGAAA +AATATTACCCTATGAAGTGTTGAAACAGTCTTGAAAATAGAGGCGTCTGAGGCAGGCCAG +GAAAGATCCTACCCAAGAACATATAATCCTATGTGACACGCCTGGGAGAGCTGAGGCAGA +CATTCTGTGTTTTTATGGTGCGGCGTCATGTTTTACCTTAAATCCATGAAGCCAGAAATG +GGTTTGTGTGTGAAGCATGCATCAGATCTTCTCACCCAGAGCTACTACACGTTATGTGTT +GAACTGCTAAAGTCAATTCAGCAAGCAAGAAACAACCTCACTCTTCTCTAGAATGACCCA +GTTAAAGGCAACTGCGGGGTGTGCAAAGGAAGTTGAGGCTACGGCACTACTCATCTGGTT +ACATTTGCCTGTGGTAGTCAGCTTCCCGTTACTGTGACAGTGTCCTAGGATGACAAACTG +TCAAGAGAAAAAGGTTCATTCCACTCATAGGTTTGGAGGTCCAGTGATCTCCTGGAGCTG +CTTTTCTAGGGACTGTGGCACCTATCATGGTAGGGGTAGAGAAAAGCTGTCCACCTCACT +GCAAGGATAAAAAGCAAAAAGAAGATTCCACAGGACCCTTGAAGGCCTCCCTGAAAGGAA +ATTAAAAATCTCCCATTAGACCTTGCCTCTGAAAGTTTCCATCCACCTACCAGTAGGAGC +AAGCCTGTGTTGTAGGGGCTTTGGGGGAGACTCTCCATAGTCACACTAATAGAACCTACT +AAAGAGACAGTGAGCAGGGTGCTATATCCAGTTCCAGTTAAATTACCTGGGTTCAGACTC +TAGGTGTCACCTCCTGTAGCATGGCATTTCTGAGTCTCAATTTCCTTGCATATAAAACAA +ATACAATAATAAAATCTAATTTTTATTTACTTTTATGCATGTTTTGATGCAAATTTATAC +ATACCATGTGCCAGTAGAGGCCATAAGAAGCCATCAGATCCCCTTGACCTGAAGTTACAG +GTGCTTGGGAAACACTCATTGTGCATACTAGGAACTAAACCCGGGTCCTCTGCAAGGGCA +ATATTTCTTAACCGCTGAGCCATTTCTCCAGCTCCAGATAACAGGACCTATATCCTGGAT +CATTATGAGAAGCAAACCCATTCATTACCAGCAGGTTTCAGACCCCCACAATAGATATAA +TAATAGTATGAATGTACAAAACATTAGGTGTGTAAATACGCACAGAAGTTCAGACTCATG +ATACGTGTTTGGAACAAGTTGTCCTCCTGAGAACTGAATTGTAAAAACAGATGATCTGTC +TTTCATATGATGTAACTGAAGTGAGGAGGGACAGCATCACCTACCCGTGAGCTCCCTGCC +AGGTAGGGTCTTCACCTGTCACCTGTCACTGTGCAGCTCCAGGGGCTTAGGGGAAAGCAG +ATACCATTGCAGCATAAATCAGTGCTCATTACAATAAACCCTTTCTCAACAAATGACTAT +GGCACATGGAATGTTTAAAATCGAGCAGCATCAGTTAAAGGTATCCAAATCAATTAAAGA +ACAGCAGCTTTTCCTTTTTATGGTTTTAGTCTTTGTAGGAAAGACGTGGGTTATCTCACA +GCAATCTCCCCTAGAGTAGATAGGATCCCAGAAGTTTGCTCCCCACCCCTCAACCCCTGA +GACATCTATTTATTATTCCCTAACACTCCACTATCTGGAACCCTCATGAGAGAGTCTGTG +CCTCACCTGGATTTCTAGGATGCCCAGGATCTCCTTGCTTACCGTGTCCTATCCCACTTC +ATTCTCCCTTTGACTTTTGACATGAGCAAATCAGGCTTAACTTAGTGCCCCAAATCACCT +GAGTGTTTTAAAGTGCAGTTTCCAGGACGCTCTTCCTGAGATACTGATTCTGCCAGTCCG +AGGAGGTGGGGCAGTGTGGGTGGGGAGAAAAACCCTGCATTTTTGTCAAAAGGCTCTCGA +TGTCCTTTCATTGGTTGTTAAAAGAAACAGCATCTTGTGAGCTCTTGCCCTCCAGACACT +AGTGGGCGCTGTTCTACCCAGACCAACCACTGCCTCTCCTTTCCAGTCCACCAGTCTGAG +GACTCAAACTCGCTCTTCAGTTACAGGTCAGAGATAACTTTCTCGAGTTGTGTCCCTAGA +GCATGCTCTGTTTGCTTTCTTTCCGGTCTTCGGCATACTCCACGTAAGATCATGTTCGTT +TGTATGTCTCTTTGCAATGGGCAATGAGCCTCTGGACTGCCAATTTCACGCTATCTTCTC +ATTCCCCTTAGACACAGAGTACACAGTGTAGCGCACCAGGACTGCAAGCCCTTGGTGACA +CAGAAGTTATCTAAGAGTCCTTAGGCGTTCCATAAATACCAAGAATTGAGCAGATCTTGT +GTCGCCAGAATAACTGCTTAGGTCAGTCTAGAACTATCTCCAGATAAGGCAGGCGGATTC +CACACTGTGGGGTCATGGATGCAGAAGTTTCTGGGACAAGTTGTGCATAGGTCTTTTCTT +ATTCTTTCCTTTCAGAGTAATGTTAAGAGGTACTCAGTATTTTAATGATTGCCAAGGTAT +GAGATTGGATACAGGAAAAACATAACTAGAAAACAACATTCACCTTAGGATGGGGAGTCA +TCTTCTAGACTAATATTCAGAACTTCACTTTCCAAAGTGTTTGATGGTGTTACATTTTGC +TAAAGCTAAGGGCTATTTTCTCGATAAAGCATAGCTGCACTTACTCCAGGCAAATGGTCA +AAATTGCTTGCCTTCTGTCCCTACCTCCAGGATATCTATGTAGAGAAAGTACACCAGTTA +AAACCAGGAAAGCTGCCAATTTGTATGATCATTACAAAACAAAGTGCACCTGTGTGTGCT +TTCTCTTTGTGTATATAAAATAATTTTATTCTGTTAAGAGTTGAACCTGGGGCCTCATGC +TGAACAGGCACAGGTCCACTGAGATACATACTCAGCCCTACAAAACATTATTGACCAAAA +TCTGAAGATAGAAAAATAGTAAATGCATATGATATAACAGCACACAAATGCTTATTATAG +GCATACTAACATGTTAATATATAATATGTAGCCGGGGGTGGTGGCCCACGCCTTTAATCC +AGAGGCAAGCGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGTCA +GCCGGGGCTACACAGAGAAACCCTGTCTCAAAAAAACCACACACACACACACACACACAC +ACACACACACACACACACACACACACATATGCAAGGAGCAAGGCAGCAAAGCTGGTGAGT +AGCAAAATGAAACAGGCCATTCCTGCAGCACACTTATTTATCCATCCAACATGGACTCAT +TAAATGTTCCTCCTGAGAGTTAGGCAACAAACAGGCTTCCTTCTGTCAAGACAGCACAAA +CCACAAGGAAAGGTTTAACAAAGAGATCACAGCAAAACAGAGCACTTTCCACCTGGAAAA +CAAAGTGGGGGCAGGAGGGGGGGACACATTCTAGAAGCTGGAAGCTGGAGACAAGAGTTT +GTTTCTGAGGCCAGATTACGTCTCAGGAAGTATGACAATTTTAATACAAGTGGATGATAG +TAATTGGAAAAACTAACCCCACATTGATATTCAAGGAGAATTGTGGTAATGGCAATAACT +TCGTGCCTTCCAAGGAATAAAGATGCCTTCTGGAAGATTCTGTTAGTCTCCTTTATCTTA +CACAAAGAGCACAAACTCATATATTTCAAAAATTGGAAAACTGAAATTTAATAATTTTTC +CCATAATTTCATAGCAACATGCTGTATGCAATGCTACCTTAGAAAACACAGGGCAGGGTA +CTATGAAACTTGAGCAAGATTAAAGTTCTTCCCTGAACAAAACGTTCCCTTGAGAATAGA +ATAACCCTCTATTATCTTTGTAGAAAGTCTGGTACTCTTTGGTCTCTGTAGATTTTTAAT +TAGATATATATTTAGTGTGTCTGTATCTGTTTACCTGAGTATGTCTCTCTCTCTCTCTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGCCTGTGTTGATTTGTTTTTTGAGTCAGGGAAATCACTACGTTGCCCAAG +CTGACCTTGAAATCTTGAGTTCAAATGGTCTTCCTTCCTTCCATCCATCCTTCCTGATAG +GATACAGGCACACACCACTATAACTAGTGAAACTAATTTCTACTTATATGATTCCTCACT +GTCCAAAGTTTCACCTTCCAAGTCATATTTGCAATTAGGCATGTTCTAAGAACTCTAAAT +ATAGAAGTCTAGAAATAATTTATAATTTTTATCTCATAAGCATGGTTGAAATATTGCACC +ATCCTACTGTGTCCCATCCAGAAGGAGTCCTGCCTTTGTCAAGAGTATACACATAGTATA +CACCACACACTTTACTAGGCATCCCAGTTATCAGATTCATTGAAGTCATATTATGGCTGT +ATGTGGGGTCAGATACCCAGTGAGTGTCTTGAAGTATATCCCCAGATGAAGGGGGCTACT +GTACTTTCCAGGCTGCGTGTACAGTGAGTAGCTCTTTACTATGTTCCTTACATGCCTCTC +TTAAAGATGTCACATTTTGTCTAAGCTGAACATGCTTCTACCTTGTGACCTCATCGTCGT +AGCTACAGAAGGTCTTGTCAGGAATGTCGTTCAGCAGAAGGAGAAGCCCCAGATCATCAT +TTTACACGGGGATCACACACATATGAAACAAGGGTTATGTTCAGTTTTATGAGCTGTGTC +CCAGGAACATCTGGGGGATCTAGCAAAGCACTGAGGTGCTACTACAATGTGTCCTAAGCA +GAAATAGGTTTTATGAAAAATGACTAATTTGCTTAAGTGTTTTATCTGCCATTTTTTAGC +ATGTAAGACCATATGAAGAATATAGGTTTATGAAATTATTGGCCAGTAAGGATAAAGCAT +TGCCAGGAGACTAAAGGGCACCTTCCCTTTCCTCCCAGAAGAAACAGCAATCATGAATTT +AATGTTTATCACCTCTTACTTTTATGGATATTTTATTATAAATGTTTTCAATGAAACTGA +TATTATATATGTTTTAGTGCTTTCAAGAATGGTAGCCTAAGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGTGTGTCCCCTGTGCAGTTTATTCATCTCACTCATTACTTTTGTGT +AAAAGTCACCTTATGGATATATACGTAGCTGACGTCCATTTGCTTTCCCCACTGAACAAA +TTGTGTGAGTACAATCTTACCACAAATCATAGATTCATCCTCCTGTGGGCAGACGTTTCC +ATTACAAAATTACAAACAATACTTCTGTGACGGCACATACACACGTTTCCTGAAGCACAT +GAACAAGTCTGCTAGTGTGTCCACTAGGGAGAGGAACTGCTGAGCTGCGAGGCAGAGGCA +CCCCAACATTAAATCACTCTCCAGAGACATCAATGGTTAAGATTGGTGTCTTGGTTTCTA +CACTGACACCCTCCCTTCCCTCTTCTGTGGCAGGTGCCTCGATGCACACATAGGAGGAGT +GCGGCTGAGGAGACAGCTCAGGGCCTGCTCCACAAGCATGGGGACCTGATTTCAGATTCC +CAAGATCCACATAAAAGCTCAGCAAAGCAGCATGTGACCACAGCCCAAGGGCTGGCTTCC +ACATGCGTAGGCACCTCATGTGCACATACATGTACACACATGTCCACACATATACAGAAA +GTATGAATACTTCTATGTACAATGCATTTACTGTACTTGTTTTATCGTGTCCTAAAAATA +AAAGATTTTATTATTCCTTACCAAGACTCTATTCCCCAGTCTTTAGTAACATTTGCTGTC +AATGTCTTCACTCTCGTGCCTATGAGTATGAATGGCATTGCATGTGGCACCAACCACCAA +GTACTAATCAGAGGTCACTTAAGTTGACTTTCTGTACATAAAACTCAAAATGGTGCAAAG +AAACTTGATAGATTCCATGATCCACCATATTTATTTCATGCCAAAGAAAAATGGCCAGAG +ATTTATCTAATACAAATGGTGCTTCTCTGCCAAACATAGACCTGGAGAATCACAGAGTTT +TCTAGTTTGATAAGAGAAAAGAAATAATAGAAGAATTCACTTTCTACCCGAAACACAGTG +ACATAGAAATGCCACACTCAAAACAATCCACCAAATGTCAGGCAGAAATGGACTCACCTG +AGTGGTGGTGTCTTCCCATCATCACACAGCTACACCATGCTATTAGTTTGAATTGTATTC +ACTTTATATATGTTTGTTTTTGAACTTTATTAGACTGTACAATTTTATAAGAACTTTAAG +GAGATTAGTTTTTAATAATTATGCATATTTAAGGAGCTATAATTAAGACAAAAATAAGTT +AATGAGCACTGGATGAGCTGGTAATTGGTTGCCTTGGAAGGGATCCATATATTCCTTAAG +TGAGATTAATGGATAGGGCTGATATGTCTTTTAAGTCTTATAGATATCTCTACAAGGACA +ATCCTGAGCATGTGAAGTAATATGCTTGGTGGCCTACTGCTTGCCCCTTCTTAGACAGAG +ACCCTGTTTTTCTTCATCACCTTGTAGTTCTATTGTAGCTCATAAGTGATCAAAATTTTA +GAGAGCTTGTAGTCCAGAGAAAGAACCTCTCTGCTCAACCTCTCTAGAGTCATGCTCAGG +TATTTCCCAAAGAAATACTTCATATGCAGATCTTTTAATTATGTGCCGGGAGAGCTAAGA +TACTACGGAGGGGGGGGGTGAAGACAGGGGGAGGGAAGGGGAGGGGAGGAGAACATGGAG +CTAGCAGGCAGCTTTGACCTCCAGCCAGGAAGGAAGGGTACCAAAGGCAGAAGCTAGAGC +CATGTGTCTGGAGTCAGAATTATAGCAGGGATGTCTGCAGGAGCTAAGTTTGGTAGAGTG +GCAGCTCAAACAAGGCAATCAGAGGCAGAGAAAGATTTTCCCTTCTTACCTGCCCTCAAA +TCTTCTCTAAGCACTTCCCTCTGGCAAAGCCAGTTAGCCAGTCTTGGAGTCACACATCCT +TGTGAGAAGAAGATCCAGGGAAGTGGGAACAGACACTAGATAGCAACTTCTCCCAGATTC +TGTTGTCGTCTGGTCTAATCTCTTGGATAGCTCCCATTGACAGTGACTGCTTAGACATAA +TTCTATACTCTCCACTCCAGTAGAGCTGCACACAGTGCCAGAAAAGGCAAATGGCGTTCC +TGCTCTGTACCAGGTCTGATTGGAGGCTGTTCTGCCTGGGGCCCTTGTGCGTGTGTTCAG +AAGGATTGATTGATTAATAGTACCTGTTGTGAGTGCAGAATGGGAGTTTCCACACTCATA +ACTGATATATACCACCCCTTCCCATCTCCCTGGATCTTCTTCTCACAAGGATGTGTGACC +CCAAGACTGGCTAACTGGCTTTGCAGGAGGGAGGGAAGTGCACCACCAGACAAAGCACCC +GGAAGGAACACACAGCAGGAGCTCTTGTCTGGAGCAGATGTGAATTTTACACCTATGAAC +CCAAGTGTGTGAGGATGTTCATTACTTTATCATTTTAAAATTAATTAGTGTGCATCTTAA +TCTTCATCTCTGCCTAAGCAGGCAATTCAGTTTCCCCACTTTCTCATGGGGCACATGGAA +AACAGGAAAACTCTTTGTCTTAGTTAGAGTTGTTAGTGCTGTGATGAACCACTAATTACA +AGTTGTGACCAAAAGCAACTTGTAACAAACAGTTCACCATCAAAAGCTGTGAGGACAGAG +CTCACACGGGGCAGGAACCTGGAGGCAGGAGCCATGGAGTGGGGCTACTTACTGGCTTGC +TTCTCATGACTCCCTCTGCCTGCGCTCTTATAGAACCCAGGACCACCAGCCCATCAGTCA +CTAATTAAGAAAATGCCCTACAGGTTTGCCTAGAGCATTCGATCTTATAGAGACATTTTC +ATAATTGAGGTTTCCTCTTCACAGATGACTTTAGCTTATGCCAAGTCGACATAAAACTAT +TCAGCATGTTCTTACACCACAATCCTCTGCGGTCACCACTGAGAGCTCATTGTCTGCCCT +GCAAACTAGAAGGCAGATGGCTCTCTCCCTCTATCCAACTTTGCAAAGGCCTGTGCCCCT +CAAGTCCCAAGAGTCCCATGCTAGCTAACATCTTTCCCTGGGCCCTTCTACTTCCTGGTG +CATTGACAGGGAGGTATAGATCTCTGCTGCTCACACAGTCTTTCCGGGCTGGGGATTCTC +TTCTCTCCATTCAACACACACACACACACACACACACACACACACACACACACATACACA +CACACACACACACACACACACACACACATACACACACACACGCACACACACATACACACA +CACACACACACATACACACACACACACACACACACACACACACACACACACACATGTAGG +CTCCACAAGGGAATCAGAAGCAGACACTTGCTCCCTCTTATCTTTTTTACCAGTACAATC +AAGCTGCCTATCAAGCATCCTTTGTATTTTATTTGTATGTGCTTGTTGGTTTTAAATTTT +ATTTTGATATGCTACATATCAAATATAAATATTGACCTTACAGCAGTAGAGCAGAAGGGT +GGGTTAGCAGAGCCTCGGCATGTTTGGAAAAAGGGAAGTGGTTAGCATAATATTGCACAT +AGTAAGGCTGACTGTGTGTGCATTCACATGCAGGAGGCACATGCACGTAGAGATCTGAAG +TTGACATTGATCATCTTCTTACATGGTTCTCCACTATATTCATGCCTTTTCATAGAGGCA +GGATGTCTCTGTTGAACCTAGGCTTTGAAGGCTTGTTTATTCTAGCTATCAGTTTTTCTC +CAAAGATCTTCTGTCTCTGCCTCCCGAGTGCTGGATTTACAGATGGGATACCATGTGCAC +ACAGCATTTGCATGGATTTTGGAATCCTGTCTCCTGTGGTCCTTACATTTGCATGGCAAG +CACGTTGATCAATGAGCAATCTCCTTATCCCCTCAGTCAGCTGTTTATTTACTTTTTTAT +AATATACTTTATTTCCTTCTCCTATGTACTTTGCAAAAACTCCACAGTAAATGACCAGCT +TCACTCAAAAGCAAGAGTCTTTCCAGAGGAAACCAAGTTCATCTCCGGGAGCAGCTTGGC +ATGGAAAGTGAGTTTGTATTACCAAAGCCAACAGCCTCAGGAGTTTCCCTTATTTCCCAC +TGCCCATCTCCCTGTGCATGTTTGTCTATGAAAGAAGGAAAAGATCTGCATAGCACTGGT +GGCAGCAGCTTGTTGTCACAAGGAACCTTCCATAGGAACCGTGTGTCCGTGCTGGTGACA +TTGATGTTGATTTTGCTACATTCAATTAAGAACATGTTCCTTTGAGGAGGCCAGGTGGAA +ATCTTAAAACTTGCTGCATCCTCCTCCTCACGTTCCACCTCTGCATCACCATCCTCATCA +TCTCTGGCTCTGAAGTGCATTTTTCTGAAATCTCATCTGCTCATCCAGATGAATGAAGAA +GCTGGTGGCAGACCCTGCACAAACTCAACATTCCGGAATAAGCGAGTCACAGGTCTGGGC +TGGTTGCCGTCATCATCTAGGAAGATGCTGCTGTCCATGGTCAGCACGGGTGCCTGCACC +TCCTCTGTCCTCAGTACAGGCTCAGCCTGTCTGGCAGCACTGTCATCGGGCTCCTGGGCT +GCAGCAGCACTGCTGTGTTCTGTGGGCAGGCCATCTGCAGCCATTGCTGAGGGCTCCTCA +CTCACAGGCTTGGAGCAGCCCTAGGGAGAACTCCACTCTCCCTAGTGGTGCAGGGACCAC +TGGCACCGCTTTTGGGAAAGAAGAAATGTCACTTTTAGGGTTAGGTTTTTGAAGTGGAAA +CTTAAGCTTTGGAAAGTCGGTTGGATGGTGTTTTGCTGGGGCAAACCCATGAAGGAAGGA +TTTGCTGAAGCAGACATGCGTGAAAGGATGTTCTGCTAAAGCAAGCAGGTGAAAGGAAAC +GTGATGATGGATTCTTTGCCAACAACACTCATGGTCCGCCTTACATTGCAGAGTTGAGCT +GCATTTGTGGGACTCCATAGAGAATAACTCACCAGGAAACTTCTGGTGCTGTGCTGCAGT +TTCTTGCCACCTCCACTGGGCTGATCTGCAGAGTCATATCAGCTGAGACAGACACACTGC +TGAAGCAAGGCAAGACCCTGGAGGACACGTGATGTTTGGAGGATATAAATAGTACTCAGT +GGACAGTGACAGAGGCTGAGCTAGGTTTGCTTATAGAGCTAGCTGTGTACCACTTGTGGG +TCTCTCGTCTTCACTTCCCTAAGAGAGGCACAGCTGAAAACTTCTCATGGCATTTCGCCT +GGTCCCTCCTGCTGCCTCGAGATGAGGCTGAGGCCTGGCTGTCTCTGCCAGGCAGTGCCA +CCACGGCTGATTCCTTTTTGTTATCCTGACTCTACCAAACCGGCATATCCAAACTGGTGT +ATTCATGAAGTGTTCGTGAGTGGATGGAGCTGCCGCTGCTGACCTGTGAACAGAACTGTG +GACCCCAGACAACACAAATATGCGTTGCATCAAAGAACCTTTCTAAACAGGTCCACTTCC +CCGTATCCTTTCTTTCCCACTATCTCTGGTGGGTGGTGAGCTAAAAGGGAGGTTAAAGTA +TTTAAGAACCATCATTAAAAATAAGGTTTGAAAAAATTAAAGTTACAAGTTTTTGTAATT +CTGTCTTCCCAAGGTGACCTTTGTCATACATGAACTTTTTTGAAAGTGCATCTGTCCGTA +GCCTTGTGCGATAAGGAAGCCAGACATGTTGTTTTGACAGATGTAGAGCTGGTGATGTCC +CCAGCAGAAGCCAAGCTGCCTGAAGAATAACTCCAGGCCTGAAGGCACACTGAAGATTAA +TTCTGCCTGTGAGCTTCCTATTCCTCATAGGCCAGTGCCCTGGCCTCTTTGCCCTCTTTA +TTTTTTATTAAGTATTCTGAATAATTCTTTGAATTTTCCAATGAAGTATGTGACTGGGCT +CTGGTTTAATCACATACTCATTTCTTTTCCAGCAAATTCTAGCTTCCCATGAGAAATAGA +GTAAGGGTCGATAGCTGTACCTTTGAGCTTCTCCCCAACCCATGGCTGCTTTATGACCTG +CTCAGGAAGCATGGTGTTTATGCAGTGAGCCTCTTTTCTGAGAGCTTGTTGCTGAGGTAG +GAAGTGTCTTGCCAACCACTTTTGCATTGTGGAAACAGTGAAAATGTCTGTCAACTGAGG +GGCAATGGGGCCTGAGGTTTTCTCAAAGCAGAGGAAAAGATAAGGAAGAAAGAAGGGAAA +AAGACATCTCCAGAATATGAGCTTACAGGTTTCCTAGGAACCATGCCCTGGGGGCTTTGA +GGAAAGGGGGAGAAGCTGTTTTTATGGTCCAAAGGCCTACTCTTCCCACCAGACCTTCCT +TCTTCTACAATGAGCAGAGACCATCTGTATAAATTTCTTTTTGTATCATTGACATCAATT +TACCCAACAGAACAAGTTAAGGGAGGGAGGACAGGATTGCAAAGACTTATGGTCTCATAG +TGTTGCAGTCCTCTCTCTGTAGCAAGGGATGCCTGGTGGAGTCACCTAGTCCTCGTGGCA +GAAACACAAGGCTGAGCAGCTATTCAGATGGTGCCAACCAAGAAGCAGAGAATTCAGCTG +GGACAGGGGTGGGAACATGACCTTCAAAGGCCTGCCCCAGCAGTCTATTTCCTCCCTGGC +AGGATCCAGCTCCTAAAAGCTCCACTGTTTGCAAAATTGTACCATAAGCTGGGCTCCGAC +CATTCGAATCATGAGCCAGAGGGGACATTTCAGATTCAAAGTATACTCCCCACCCCTGAT +ATGCTCAGGAGGCCCCAGCAAATAGAAATAGCCACAACTTCTGGATGGAACTTTAAAAAC +TGGGCAGTCAGGAAATTGCCCCGATCTTGGCCTCTCAGGAGCATGTACAATTTCTGACCA +TGTAACACATCCAGCACACAGATTGGCAGCTGCAATTCTAAACGGTGTTTCCTCTAGATA +AAAGCCCGGAGTCTGCTGATTACATGGTCTTTCCATGAATGGAGATGGAATTGGTAACCT +GCCTTTGTGGAGTAATTTCTAAAAGTGCTGATGCGTTTCTACCTTGTTTCATTAGCCAGC +GCTTATTGGAAGAGGAGGGAGGAAAGGGAATGGAAATGTGCAGTGTGGGGGTCTTGGCTG +TGAGTGGGTTTCCTAGGAAACCACCTGCGATCAAGTGCGGCGGGCTCTCTGCGACGTGGA +GGAGGGATAGGTATCAGAGTGAACGTATATAGAGAAAGAGAAAAATGCACCATTGCCTGA +GCCCCTAGGTCTTTAATTAATGAAGAGCATACACTATTTTCAGAGGAATCCCTTGGAGCA +GCAGAGAAGATGGAGACTGGGGTGGTAGGGGGCACACGAAAGGGTGCATTAGCTGCATAT +GGAAATCATGTAGCACAATTTGGTCCTATCAATATGCAAAAAAAAACAGCAACATGTGAG +CAAAACAAAAGCATCAGCCCCGTTTCTGCTTGGCACAAGCAAAACTGCCTCTAAGAACGG +AGGTGAAGCCCCTGACTCTCAGCAGATCACAGGCTGGGGTATGGCTGTGCCCCAGATAGT +TTCATCATCTTCATTCTGTGACACACAGTGTGAACCTGGTGCCTGGAGGAAAGAGAGCTG +GCTGGGGTTAGCATGCCATCTAAGGATGTACTGCATGGTCATTAACTGTCCCTGTGTCAT +CACAGCACCGATCCTTCCTGCGAGTAGGAAATAAGATGCCAGCAGACTAAAGGAAGTGTG +TGTGTTTAGTTTCATTTTCTGTGATAAAATGCCCTGACAGATGTAGCTTGGGGAGAAAAA +GGATCCTCCTATTCCTTAAAAACCTACATCCAGGAAGGCGATTGGGAGCTTGAAGCAGAT +CACCTTAAACACATCAAGGAAAGAGAAATAACTGCCCCCGTCCTTCTTTTATTCTTCTTT +CTGTATTTTTACACAAGTCAGGGCCTAGCCTAGGGAATGGTCCTGCCCACAGTGGCCTCA +CTGTCCCTATACCAACCAGCAATGAAGACAATCCTCCAGGGGCTAGCCTCAACTAGTTAC +TCCCTCACTAAGAATCTCATCTCTGGTGATTTTATGTTGCATTATGTTAATGGAGAGAGC +TAACCAGCACAGGGAGGACTTAAAGGTTTATTTCTTTGCTTCAAATATCACTAATGTACA +ATACCAGTCACTTGGTAGATTTATAAATTTATTTATTTTTATTAAAATCCATGTACTTCA +AGGACATGAGTGTTTGGTGTAAGCACAAGTCCTTGAAAGTGTACGCTTGGACTATGAATA +GGTAATGCATGATAAATTTTCAAGCATTTAGTATCGATTGATTCTGTGTAACTTAGCAGT +ATAGCACTGCCTAGCATGTACGAGGCTATGGGTTCAATTCCTAACACTATAAACAAACAT +ACAGAACGTGGCTTTTAGTTTCTCACGGCAATTGTGAGTTCCCAGAAACATCTTGATGAG +AATTTGTTGCTTCTTGTTCTGGTGTGTAAATCAGGTTTGTTTTCAGCGGAATGTATATAA +TCACACATCGCAACTCATTTGTAATTAAAGTGTGGAACTATCTTATATGTCTGTGTATGT +ACAGAGAATAAAATCTTAAGACCAACCTAATAATTTATAAATTGCACGAACACCATAAGG +TCTCACCCTGTGTTTTAAAGCTATGTGTTTTTGGATCAAAATGTCTTTATAATAATGGGG +GAGGGAGTTTCTTTGTTTCTTTTAAAAACATTGAAGAGGGGCTGGATACAGCCCAGTAAT +AGAGTGTTCGCATAGCGAGTGTAAGGTGCTGGGCTTTAGTCTCTACCACTGCACGGTGAT +CATGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTGGTAGCAGTAGT +ATTAAAAGATTTTTCTTAATTCTGAATGTTTTTGGAAGTGTCTTCCCTGCCTTTGTTCTC +TTGACATAGGAAAGCCCTGGCTGAGAGCATGGTGATCCTATTTTAGTTGACCCTGTTGAC +AGACTAAATGACGACTTCTACAAAAGAGATAAACACAATAACATGGTTATGCATATGAAA +TCTGTGTATGCTCTGAGCCTGAATCCTGAAGGGGAATCCAAGTACTTTAGTTTCTTTTAT +TGTCTGACCCCTTGTTGCAGACTCAGGCATGGTAGGAGAATTCAAGCACCCATCAAATGT +TTGGTAGAACTGAGTTTTCTTTGACAACTTCTGCATAGTTCTGAATCAATATCTTTAATG +CAGCACATTACTACACAGAAGATCCCCCTCTGTGGTGGTATAATAGCCAACACCATGAGC +GTGTTGCTCTGGGCAAGGATGTATCACTGTAGGGTTAAGAGTGGCACCACACCCATAGGC +TCATGTATTTGAATCTACATCACTGGAGAGTGGAGCTATTTGAAAGAACTAGAAGGATTA +GGAGGTGTGGCCTTGCTGGAGTGGGTGTGGCCTTGTTAGAAGAAGTGTGTCATTTGGGGT +GGGCTTTAAGGTTCAAAAGCCCATGTCAAGTGTAGGCTCACTGTCTCTACCACTCTGCCC +AGGATCAGAATGCAGCTCTCAGCTGCTGTTCCAGCATCTGCCTGCATGTCTCCATGCTGC +TCACTGGGATGATAATGGACTAAGCCTTGGTCATGATGTCTATTCATAGCAATAGAACAG +TGACTGAGATATATTGGAACTACATTATCTTCAGACACCTTATGGTAGGAGTAAAGTGAA +CCATTATTTCATTCAAGACAAGGAGGTGAAGGCACAGACACAGTGACTAACTAACTACCT +TCCAACCATAGAGAATGGAAGAGTCAGGATTTCTACTGATGCAGTTGTGGGCCTAGAGCC +CACAGGCTTTATGAGATATCTCGTCTCCCACTGCATTTTGCTTCCAGCATGCAATGCTGC +TAGTGTAAGAACAAAATGATCGTCCATCTGGCATGGCCTGACCCATACTGGACCTTTAGC +GTCTTGCTCAATTTGACTCAACTGCAGGTTGGCAGTTCTACCAGTCAACATAGCCTTGGC +TTCCAAAATTTACAAAATCAGGTCATTTTTCAAATCACTTCTCTGATCCTAACCTTTGTT +TATTTCTCATTAGTACATTTTGTCCTAAAAGGAGTTCAAGTAACTACAATAAAAACCATG +CATAGTATGCTTATTAAAGCAAAATGGAATATTGCAAATGGAAACAGGAAATTAAGCAAA +TAGATGATTACATATTTACTGTAATTAAGCATTACATTAAGTTATTACTCTGTCATTTTC +CTGTACTGATTAGGTACAGATCTGCATTTTTTTCCCAACTCACGTGTCTAGAATGTGCTA +TGTAACTTGGGCAGGACAAAGGTTTTTAAGATGAAGACATGGATAGGTCTGTCCCCAATA +GGTAATACCTGTTCTTAGGAGGGAAATTTGACCCACATGGGCCTGTAACTGAAAACTATA +TTACGTAGAAGACAGATCTGTATTGAGTTGTTAATGTTGTAAATACAAACTCTGGAAGGT +AAAATTCAAGACAGCTCTGGGAGTACAAATTACTGGATTTCCAAGATTCTGAAATTCATC +AGTGACCTCATTATTGATCATGGTCAGCAAGGAGGGGTTAAGAGGAGGACAGAGGAGGTC +TGGAGAATATCAACAACTGCAAAATTAACAGAAAGTTGATAGGAACGCTAAGTATTTGGG +CCAGGAGACAACTCAGTCATTAAAGCGATAGCTGTACAAACATGAAGGCTGGAGTTTAGT +CCCAAACGCACATGTCAAAATCACACATGGAGACATATTCTATTATCTGGGCACTGGGGA +GGCAGAGACAGTAAGGTCCCTAGGGTTCACTGGCTACTGACTCTCCTAGTCAGTTAACTC +TAGATTGAGTAACAGACTCTGTCTCAAAAGGTAAGGTGGAGGAGTAGTTGAGGAAGACAC +TGGACTTCATCCTCTAGCCTACATGTGCACACAAGACACACACACACATACAGAGAGAGA +GAGAGATCACACTCAAACTAGATATTGTTTTACTAGTTATACTACTGTGTTATATATACC +CTATCATCTCAAATCATATTCTTCTGTGGCTGCTACTTACAATAGATGACAGGTGACAAA +TTCTAGAGCTAATATTGATTGGGCATCCATTACCTCTTAGGCTTTGGTCACACACCAACC +TACTTGTTCCTTATTTAAGTGACTCTGTTAGGTGGATCCCCATCACAGAAATGAGAAAAT +TAGTTGTGGTGAAGTTCAATAATTTGCCCAAGGTCACAGGGCTAAGCAATAGGCAGAGCT +CAGAAACACTAAGCATTTTGAGATGGTTCTTTCATTTCTGAGTTGGATTGTTAAGAAAAT +ATTCTAGCTGGGCGTGGTGGCACACGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGG +GGGATTTCTGAGTTCCAGGACAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCT +ACACAGAGAAACCCTGTCTCGAAAAACCAAAAAAAAAAAAAAAAAAAAAAGAAAGTATTC +TAAGCATCATCACAGATCCAACTTCAAAATCCTGTGGCAAACTAAGTCTACATCATTATT +CTTTAATGAAAAAAATAATCTCATTCAATAAAGAGAAGTTCTGTGTACCGTATGATAGAT +GCCCTATACCCTTGTATCTGAAGGATGAAATACCCATTCCCCCCTTTGGGTCAGTTTCAA +CCTCTCAGGACAATGGTATATTGATGACATATTAAAATCATGTCTCCTACATCTAAGAAG +CTCAGGTTCACATCAACGTTGAGCCAATCACCAGCTTCTGCCCCTGGAGATGTTGTTTAA +TGCACCTGTGCCTCCGTCTTCTCAGCTACAATAGTGAAAGCAATTTTTTGACATAGCTAT +CAAAATATTAATACCTGCAAATCAGCCTTGACATAACTTTCTATGTACTGCTAAGCCAGG +TAACTCCTGTCTATAATCGTGGTATTTTGGAGTCTGAGGCAAGAAGATAATGAGTTCAAG +GGTAGCCTGGGCCATGTTGAAAGTTTAAGATCAGCCAGGGGTACAAAATTTGACCCTAAT +CTCGAAACAAAAATGTGCGCATATATGAAATTGAGCCTGACTAGGACGGAGCAAGTAGGG +TGCTATAATAATAATAACAACAATTATTATTATTATTATTAATCACCCTTCCTGGGCCAT +ATTCTGGTCACATATCCTCATTGGGCATTGTTCATGACCCTCTTAAAGATCAGTACAGGG +ATCTGAGACACAGACTTTCCCAATACTTTACAAATAGAACTCGGTTCTTACATCCATGAG +GAAATGTTAGCATGTGTTATGTTGATAAAGAGCAGAGAACTGGATGTTTGATATGAGGAG +GGCTAAAGGAATGATTTCTCCTAAATGGCTCTACACCAGCAATGGAATGGATGTGAACTC +TCCTTTCCTGTGACTTTCTTGCTTACTTAACAATTCTGCCATATGGCTGTCACCCTCCCT +GTGGGTGCCATTGGTGCTTCCTCTCTTTGTCTTTCTGTGCCTGAGTGTTAAGCTCTGCTT +CCTGTTTCTTTATATTTTATATATCACTTCTGGCCACCTTTCTCCATGTTGGCCAGAAGT +GAGCTTTAAAGTGACCCTCGCTCATTCCTTTGTTCTGCTAATCAACCACCAACAGCTTCT +GCAGGTCTCGGTTAAACAAAAGAGCAGTGAGAGACAGTTCCAAAGGACCTCTCAATTCCT +AGAGCCCGTTTTCGCATCTTTGCCTACATCTGGTCACTTCAGTCTCTGGTCTTTCTTGTG +ACCCCTTCAGACCTCTCCACAGTTTTGCTGCCCTTCCAGGATTCCTCACTGCCTGTTCTG +GAGCCAAGTTTCATATGAAGCAATCAAGATTCTTTCCTTAAACCAACCACCTATTTGACT +CCAGGCTTGAGAAGTTGCCCCATCTCTTGAAGGCTTGTAGATGGCATCCTACAAGGCAAA +GCAAATTTCTACAGGGTACCATGGCATGAGAGGCCCCTTTTGAGTGGTATAAACTGTCCC +AAGGCAATATTTAAACATGGGCAAATGCACGGGTATTATTCATGAAATGGCTGTAAAGAT +ACATACATTAAAGACTGGAGATGTAGCTGAGTGAAGGAACATTTGACTGATGAGCACAAA +GCCAGGCTTAATCCTGCAGTACCGAAATACAAATAGATATTGTCAGTGGCGTTATTTAGA +GCAGAGACTCATGAGGTTTGGTGAGTTTTAATTTGTGGGCTGAAAGCTGATAGATCCAAA +CTTTGCATCCAAAGCAAAGAGACTTGCCTGACCATAATACAGAGTGCATCAGAACCTAAG +AGTGAGGGAATAGGAGGGAGCTCTTTGGGTGAGTGTACTCTTGATTTTGCAGTTGTTGTC +CTCCCTTCTTGTCTCTCCTCTCTTTCACAGCCAAATTCTCAGAGGAGGCCTCCAAAGGCC +AATGCCTGGTGGGATTGCACTGTAGCTCTAATTCATTAATTAAAATTATTTTTTATGTGC +ATTGGTGTTTTGCCTGCATGTCTGTCTATGCACCACTTGCAGAGTGTCTATAGAAGCCAG +AAGAGAGTGTTGGACATCTTGAGACTGGAGTTATAGACAATTGTAAATTAATCAGACCCT +TTCTGATTAACCACCACATGGGCACCTGGAATGGAACCTGGATCCTCTGGAAGAGTAGCC +AGTTCTCTTAACCACTAAACCATCTCTCCAGTCCTATGATTTTCATTTTAATACAACTTT +GAGTCAAAAAAAATTGAAATTCTAAGAATGGATATTTTTTTTGACTGTCAGCTAGCCTGT +GATGAGAAAACTGGGAAACACTGAGTACCTTCAAGAGCAGAGAGGTGGTATCCCCCCCCC +CCACCCCTTACACTTGGCTCTCCTCTTAGCCTCTCCCTGTTGGAGAGGCTTACTCCAGCT +TGTCCTAAGTCCTGCCCCTTTGCCTCAGGTCATGAAGACGATCATATTGTATTAGTAACT +TGTCATTGCTGTGACAAATGCCTGTCAAGGGTTATTAAGAAGGAAGATTTTATTTTGTCT +CACAGTTTGAGGGGACACAGTCAGTCATGGTGAAAAGAGCATGGTAGCAGAGCTATAGGG +CAGCTAGTCACATTGTGTCACATCCACAACCAGGAAGCAGGGATAGTCACATTGTATCAC +ATCCACTGCCAGGAAGCAGGGATAGATGAATACTGGCACTCAGCTTGCTTTCTTTTTCAT +ACCTTTTCATTTACTATAAGGCCCAGCCCACTTTCACAGCAGGTCTTCTCCTCTCAACTG +AATCTTCCTGGAAATATCCCCATAAATACACCCAGAAATTTGTATTTTATGTTATTATAG +ATCCTGTGAACTTGACAGTGGAGAAGATCAATGATCACATCTACACTTGTACTTCATTTA +ATTATTTTTTATTCTAATTGTGGAAAATCTAGTTAGCCTACACTTCTTATCTTAGTGTGC +AATTCAGTGACATTACAAAGAGTTGCAGCAGGAGTTACCATCAGCACTGTCCATCTGTTT +GGCAAAACCCAAAGCTTTGTATTTATTGAACAGTTTCCAGGGCTGATTTTCTGTTCCACT +TATCCTTGGGCAGTTGTCTATTTTCTATTTTGATGAATATGATCTCTCCAGGTGCCTCCT +ATAAGTGAGACCACACAGCAATTGGTGATCCCTTTGTGAATGGCTTATTGCATTTACTAT +CATGTTCTCAAGGCTCATTCACTTGGTGGTATATGCCAGATTCCCCTTCCCTGTCAATGT +GAATAGTAGTCTATCATTTGCATATAGGATTTTGTTTTACTCACCCATGATGGGGGAACA +CTTGGGCTGCTTCTGTGCTTTGGCTGTAGAAACAATGGTGCTATGAACATGTATAGACAA +ATGTCCCCATAAGCTCCTACTTTCAACTTTGGGAAATATATGCAAATTGCCAGATTATAA +GGAAATTCTTTTTTCAATTTTTTGGTTTGCCTTTTTAATGAACCACCATTTATTTCTTAT +AGCACATTATATTCCCACTAAAAGAGAACATGTTTTCCAATTTCTCCACATCCTTGCAGG +ATAGTGTTTTTATTTATTTATTTTTTTTCATTTCTGTCATAGCCTTCCTAATAGCTATGA +GGTAGTAGCCCATTGTGGCTTTGGTTTGCATCTTCCCAGTGATTCATGGTGTTGCTTATT +TTTTAATGTTTGATTGGCCACTTGTATGTTCTCTTTAGCTAAGTATCTGTTCAAATCTTA +TGTCCATTTTTTTAAATCAAGCTTGGGTTTTTTTTTAATGTGCATGTGTGTGTGTTGTCT +TCGTTTTGTGTGTACACATGCACACGTGTTCATGCAGGTGTGGCTATATGAGTGTATATT +ACCTGGAGGTCCACACTGAATGTCTTCAATCGCTCTCCAGCTTATGTTTTGAGACATGTC +TCTAACTGACCCTAGAGCTCACTAGTTTGACTTGACTGGCAGGCCAGAGAGCTCCAGGAT +TCTCCTCTCTTTGATCTCCATCACAGGGCTTTTAAACATGTGATCCTGTGCGCCTTGTTT +TACATGGCTCCTGGGAATCTACTCAGGTCCTCATGCTTGCATAGTGGGCACATTACTGAC +GAAGCCGCCGAAGCCATCATCCCATCCCTGGGCGCTATTTGCATTGCAGAAACAATGTGC +TGGCAGCCAACTGTAGGAAAAAGTGCAAGTCTATACATTTTAGGAGGGTTGGCTTTTTTT +AAATTGACTATTAAAATACTACCTAGCTGAAAGTGCTTGTCTTTGCCTATCTATAGAACG +CTCTCCCACCCCACCCCCCACACCCATTTTTGGTAAATGAGGACACTAGAGTAACATCTA +AGATGCCTTCCCAGGTCATAATATCTTAGATGCTTAGGAAAATCTAAGCATTGCTTTTGG +TGTGTGTATTCTAGGCAAATCCTTCAAATCCACATCCCAGCGCAGATTTCCAGCTAAGGG +CACAGAGCTTGATGCTATGGTCTCTCTTAATTCTTTTAGGTGTTTTCTGGAGTTTTGACA +GTACACTCTGAGAGGCAGCCACCATGAGACTGTACCTTTTGAATGGTCAGCGTTTTCCTC +AGTCAGATTTTTACTTAAATCACTTGACAGTTTCCCTTAACAGCTCACTCCGCTTAGAAA +ACCTGGGCTCAACGGTTTACAGATGATCATCAGCCCGTGTACATAAATGATGTGCATGTC +TTGAATAACCATTACAGCAGACAGAAAGAAAACACACTCAAGGGATTTAATGAAAGAGTG +GAAAATTCCAGTTAAAACTAAATATTTTCTTTTCGAAGCAGTTTTGCTTTAAAATACTGT +TGTTCATTTCTTGTAATGCTCCTGTCTGTAACACAGACTTTATCATATAGTATTGATCCT +GTTAAAAGCCAGTCACCCAGCTTCTTTTATAACTCTTCCTTTATTTGAACATGGTATGTT +AGAGAAAATACATGCTTTGTGATATTTAAAGGGAAGTAAGATTTTATTTGGCCAATCAAC +CTTTATTGAATTCTGTTTCTATAGCAGGATCCAAAGATAAGTAACTACTGGTAGTATATG +TGAATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTCTG +TCTCTCTCATATCACTCTCTAAATTTGACCAAGTTCATGGTGGGAAACATTGTGGAGAAG +GAAGTGGAAGCAGCTGTTATAAAATGTTGGAGAGGATGGAAGCCATTAGTGACCTGCAGT +TGCAGTGGCCTGTGGGTAGAAGAGAGGAGGAGAAGACCTAGGTTAGTACCCAGGAAGGAT +ACCTGGGACAAGAAACCTGGTGGGTTGGGCCCAGCTTCAGAGGGGACTAGCTGGAACCTC +ATCATTGGATGGAGGGATGAGGAAGGGTGTTTTGTGCCAAAGGGCAAAGCAGGATGAAAA +TGCTGGGCGTGGTTCCTGGGCTGAGACTGTCACCTAACGAACAGGGAGTGACAGGGACAG +GCTGAGCAGAGGACTATTGGTGTGGAGGTTGTACCATGTGTCCAGGTCATTTTCTTATGA +AATAATGATAAATAGCTGCTGCTGCACTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTTC +TCCTCCTCTCCCTCCTCCCTCTCCTCCTCCTTTTTGTCCTCCCCCTCATTTCCTCCTCTT +ACTCCTTCCTCTGCCGCTATGGAACTCAGATGCCACTCCCAACATAACCATACAGTTTTG +GGACATACAGACTATTCACTACACTTCTTTGTCTTCACTTACGTCTTCTGGGTGGAGGCT +TTACAAGCAAATTCTCTACCCATGTTCAGGGCCATAGGCACCCGATAAAATTAGTACTAT +CACCTAAGTGCAGAAATCTTGCCTAATCTCCATTCCCTGACTCCACGTTCTTCTTTCTCC +TTGGCATTTATGTCAGGATCTGTCTTCTCATTCTAAACAAAGCTCTTCAGATACATACTC +ATTGTCTTTCCCATTATCCTGTAGACAGAGTCCCTGCCATGCAGTACCTGTCATGTGGCC +TCAGGCTTCTGGCCAGACCTCAGTACTCCCAGAACCGCCTTTTATCTGAAAAAGATAATG +ACAAATTTCTTGTTCCTTTAGACTTCTAGTCTTGTAGATAGATAGATAGATAGATAGATA +GATAGATAGATAGATAGATAGATAGAGATACATATATACATATCTGAATGTACACACACA +TACACTGGGCTGAGTGGAGCAACAGCATCTTATCTGTTATTAAAGGGTTAATAAATATAA +TGCAATGGTCTTTACTTTCCTTGTATGGACACAGAGAGGGAAACTGGACCACAGATGGAC +AGTTCTAAGACAGACTGAGGAAATCAACTCAAGATAATTAAAGTACCAAAAAGAGAAAGG +AGGAAAGTCTCAAATAGAAGGGTTGATGCTTAGGACAAAAGACATGTACAGGTCAATGAT +CCTTGTCGGTGTTAAGGATGCTGACCATATTCATCTTACAGGTTGTAGTGAGTACTACAT +AATACTGCCCGAGGGATGCCAGATGCCCCTTCTTTGTAAAAACAGATTTCCCTCATACTG +TCTATGCATCCTGGAGTCTTACATTTAGATGCCCTCCAAAATATACAGTCATACAATTTA +GCACAAATAGAAAGGAACACAATGGGATGTTATTTCTAAAGTGTTTGATAGAACATGACA +CACATTAGAGGCCAAAGCAACAGATTACAGGATGTGTAGGACAATCACAGAAATGTGGAT +ATCATCATGTTCTAGATTGGACCAGGACTGCTTACCAAGAAGCTCAGCGTAACAATCTCT +TGTAAAAAGCACTAGTTGATAGGTTGTTTTTGGTTTTTGGTTTATTTTTTGTTTTGTTTG +TTTGGTTTTTTAGTTTTCATGATCATTTGAGAAAAACAAAATGAAACTCCCACTGCTCAG +TATACAATTTTGGCCATTTTTAAGATGACCCACTTAAGAAGTGGAGGATGCTGTTTATGC +CATGGTGAGCACAGCTCTGATTTCCCACCACAATCATACCTAGTCTTTGACTACCAAATT +TCAAATTTCCTTAGATGTTGTCTGTGTCTTCCTGTTCTTGCTATTTGTATGTAATCACAA +TGCCAACAAGGTAATAACAAACATGTTAATAGACAAAAAAAAAAAAAAAAAAAACAGACA +AACTCACGGCTCAGAACAATGGTGAGTAGGTTAAAATTTCTTGATTTCTGGCAGCATCAG +AAAAATAACAATGTAGATTGAATTACTAATTTTGCAGTGATGGCCATAAGACCTTACTAT +GTAACTAGAAATACATCTTCATATTTACAGGAAGTTGGAATTAGCTAATTCCCCTGTTCA +CCATGCTCTGAAATGTTTTGCTGAACATTTTAGTGTTATTAGCATATGACTAGGCGCTAG +TCACAATGAAAGTGGCCAATAAATACTCCTGGATGAATGAACGGGTTTATCAGTTCCTTC +ATGGATCAGTGCTAGTTGGAAACACAGCAATTCATTTTCCAATCGATTCTAAATCTTCTG +GGATCTCAATTTATCTGCTGGGTTACTGAAGTGGTCTTTGCAGTTGATCCAATTCAAACT +TACCCCTGTCTAGCTTACAGATGAATGAGTCTCAAATTATGGTTATTTTATTTGGCTTTG +TCAATTCCTGTGGGTGACCCCTAATCTACTTTTCTATCTGCTGAACTGACTACTTCCCCA +GCGGTTTACCCCAAATACTTGCTGCTTCTACTGGCTCATGGTCCCTCTCCCTCATGGCAC +CTTCCTCTTCTCTGTCTGTCTGTCTGTCTGTGTGTGTGAGAGAGAGAGAGGGAGAGAGAG +AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAATGTATGTCTTCATGTGAA +GGGTACAACACATGTATGTGTATGTGGAAACCACAGGTCAACCTCAACTGTCACTCTACA +GGACACTGTTCTTAAAAAAAAAAAAAAAAAGACAGGGAGTTTGCTGACATGGAGGTCACT +AATTCAGCTAAACTGGCTAACCAGCCAGCCCCAGGGACCCTGTCTCTGACTCCCTGGTGC +TGGGATTACCAATGAACAGCACAACACATAATAATTTGTTTGTTTGTTTGTTTGTTTGTT +TGTTTGTTGTGTGTGAGTTGGAGCTACCCCACAGTGGCCTCTTGTCTTGAAGAGCACAAG +AGCGTACAGGGTTGTTTATGAAGTAACTCTGTTCAGAGTATTCTGACATCCCCAGCTCCA +AAATGCTTCTTAGAAAAAAAGACACTTAGTACTTAAAATAAGCCCATTTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGAGAGAGAGAGGAGGAGGAGGAAGAGGAGGAGGAGGAGGAGGAGGAGGAGGAG +GAGGAGGAGGAGGAGGAGGAGAAGGAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAG +AAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAG +AAGAAGAAGAAGAAGAAGAATTACCAAAATACATAGAAATAAAATCAGAGGATCAAGAAG +TAAGGAAAATACACTCTCGTGCATTCAGAAGGAGAAAACATGCACACACAATTGATGATT +ACTGAAGAGAAATCAAGGCTAGGAATGGGAGAAGATGGGGAGGGGCCATCTGTAGAATGT +CTCTGTTTTATGACAATAGATTCTTCTGGGCTGCATAGTGTGAATTACCATGTGCCTCTA +CCCAACTTTAATCACTTTAAGACTCATATTAAGCAAACAATTTATGTTGAAATCATTATG +TCCTGATAGCTTTCAAGTCACAAAGCAAAAATAAAGAAGTACAAAATAAAGAAGTCTCAG +TAGGAAAGGAAGGAAGAGAGGGAGATACCAAGGAGGCCTCTGTTCAGTCAAATGCAAAAC +CCTTTTGACTCTCTTCATAACTTCAAAACACATGCAGTTCATGATGGATTTAAAAGCACA +GCCCATAAGCTCATGTGCCCACAAGTATTGTGTGTATCTTGTCTCAGAATTGGAATATAT +CCTTCCACAGAGCATAGGGAAGAAATCCCTGCATAAAAGATGGTTTTTAATGTATAAAGG +TTCAAATATAGTTATTCTATTTCAATTGATGTGAAACAAGGCCAAAAATGTGTCTTTAGG +AAACTGTGCCCTTGTGTGGTAGCTTAGGGAGGTCAGGAAGCAGACCCAGGTGACTTCATT +TAGTGTCTAGCCCTGGTTGAGTTGGAATTGTCATGAGGTAACAGTTACTGAAGGGAGATA +TGAGAATAGTATCAGTCCTGAGAGAGTTTCATGCTGGGGAGGTGGACATTTCCTGTCTGG +GATGTTGGAATAATCTTGTTAGCTATACAAAATTTTGCCACACTGTCTCACACTTGTCTT +CTAATTAATTATGAACATTCAAAACTGGCTTTCAAAGATTCATCAAAAGATCTCAGGACA +GCCAGACGAATCAGAGTTGTGTGAGGTTCAGGACCAGCTTTAGGGAGGGAAACGCAGCAT +CCACCGATCATTTCTGACACCTGATACATCTCTGAGAGCTTGAAATTTATCAGATCTATG +AATTTTCAATGCTGATTAAGAGAGATTTATTTTTCTTTTTTTTTTAAAGATTTATTTATT +TATTATATGTAAGTACACTGTAGCTGTCTTCAGACACACCAGAAGAGGGCATCAGATCTC +ATTATGGATGGTTGTGAGCCACCATGTGGTTGCTGAGATTTGAACTCAGAACCTCCAGAA +GAGCAGTCAGTGCTCTTACCTGTAATCTGAGCTGCCTAAATGTTAAGAGACATCTGGCCA +GACATGAAGAACCCATGTGTGCTTTTCTGTCTGTGATGGAACTCCAACCTCACTGTTACA +TTCTCAATCACTGTTTTTTTACTGTTTCTTTCTCTATTCGGTTTTAAGACCCTGGACTTA +AAAATAAAGTGATCTTTTTGCTTAGATGCTTCAATCCCCAAGTAAAATGTTTCAAAAACC +CCTTGACAAGCTTCCATCTTCCTCGGATACATCAACACACCTGTTTTCTGCTAAGATGAC +ATCCGTGTTGTCAACCAAGCACAGCCTGCCACCTCTACATCTTGAACCAAACCTTCTGAA +GTTCAATAAGAATTAACTATCTCAAAATTGTGCAGATTTTTCTCCTTCTTATCCCAACCT +TCCTGCTGAGGGCCAGAGGGCACTGTAGGACTGTCTTCTTACAAAGAACGGGGACAGCTT +GGGGATCTAATGCTATAAGGAAATGTATTGTTCCCAGATCAGCCCAAAGCCATGTCAGAA +CTGGGCTCCTGTTGGTCAGGTTATAGTGGGGCAAGGCAGAATGAGATTCAAAGGGGAGGT +CTGGGATTTGGAAGGTCCTCCCACAACTGGGTTTATATCTGACATTCCCTCCAACTGGCT +CTGAGCTCTCCAAATAACTGCAAGCCTTCTGGCTTATGTTTACGTGTAAATGTCCCACCA +CCCAAAAACATTCAGAGGAGAGGAATAGGGAACTATAGCAAAGACCTCAAACCTGCTGTT +TCTAATGTTCTCTCCTTTGTTTTCCCTGACAAAATCTTTGCAAATTCCCCAGCTGCCCAT +GAAGAGGCCACCAAAGCTGGCAGAACTGTCTCTTCTGGGTTTTAAGAGGTAAACTCAGCC +TCATATCCATCCCCATCTGCTACTCCCAGTGCATTGCTCCGCTCTCTGTTTTCTTCGGCA +TTTCCTGGTCTGCTTGATGAACAACACGAAAACGGTTGAAAGGTGCTTGGAGAACTCCCA +CATTGAATGTGTGTTTGAGTTTTGCGCCCCACTGGTCAGGGAAATTGCCTGTGTGGCTGC +AGACTAAAGGGTAACCCACAACCAAGCAGAGGTCTTCAGTCAGGGCTGTAGACGGGGGAG +GGGTGTGTTTGGAGCAGAAGCTAAGAGGTTATTATTATGGTTAAAAGAAAAGGCCAGACA +CGCGTGATTTCAACAACCTCAATCTCAACAAGGGCATCTTATAAGCCCTGCAGGGAAGAA +AGGCATGGTGTTTTGGGTCAGTGGACTACAGAAATTGGCCCTGTGTAGCCAGAGGCTCAG +AATCATATTCCCTTCTGTCTCCAGAGCAAAGGTGTTGAACCATGTATTCCCCCAAGTCCG +AATTTCTCAAAATAGACTGACAGATGGGTCAAGCAAGGTCTCAGTTGAGGACCTCAGATA +TCTGCTAGGAAAGATTGAGCCAGCAAGCCCAGGGACAGCTACAATCTTACATGAGACTGC +CTTGTACATCATTTGAGTCTGTTTCACAAAGTCACACTGAGCTGGATTTCATCATTAAGG +CTGAGTATTGAGGCCAAGATGACCCAAAGGAGCCACTACATAGAGGAGATGACAGAGTGG +GTGGGGCAGTGGTTTCGGGAACTGGCAAAGGCCCCAGAAGGTCCCCTGTCCCTCTGCTGT +TGTCTCTTTCTAGCTAATCTAATGGCTTCTCCCCATCAGACAAAGGTTTCAACTCACCCC +TGCCTCCCATCCTCCTGTGTTATCGCTCACTGTAGTGTTTTAAATACAATGATCAGAGGG +AAGTCTGAGGACCCCATAGTTAATCATTTCCTTTGTTCTAGCAAATGCTTAAGTTGGGGA +TTTTGTGATTGGGATGCATAGCACATACTACAGTTAGAGGCTAATGGCACATCAGTACCA +GTAACAGCAGGTACCAATAACTCCCTAGCATTGCCAACTCTTTCTGAAAGAAAAGATCCA +CACTCCCCCTCCACAGAGCCAGACATACAAAGTGAGGGTTTTTTGATTTTTACCTTGGCA +CATCAAAATCAAATTGAAGGTTGCATTCTAACTTAGAAAGATTGGATCTCAGAAACCAAA +AATATACACATACTTGTGCATGTATGTATGCAATGCCTAGTGGTTGATTATTGTCATGGT +TGGAATATGCTTGACCCAGGGAGTGGTACTATTAGGAGGTGTGGCCATGTTGGAGTAGGT +GTGTCACTGTGGGCATGGGCTTTAAGACCCTCATCTTAGCTTTCTAGAAGTCAGTATTCT +GCTAGCAGATGAAGATGTAGAATCTCAGTTCCTCCTGTACCATGCCTGCCTGGATGCTCG +ACATGTTTCTGCCTTGATGATAATGGACTAAACCTCTGTGCCTGTAAGCCAGCCCCAATT +AAATGTTGTCCTTTATAAGACTTGCCTTGGTCATGGTGTCTGCTCACAGCAGTAAAACCC +TAACCAAGACAGTCATCGAAGCTATGTGCAAACTTAGCTATTGCAGTTGTCACTCTGCTG +GGACAAAACTACCCAGTAGAACTTATTTAAATCAGGAAAGATGATTTCAGCTCACAGTTG +TGGAAGGCTCAGGCTGTGGCTGAAAAGCTGCATGCACTTGAGCAGGTGTCACAGTTGCAG +AGATGTATGGCGAGGATCACTGTTCACATCACAGCAGATATGGAACAGAAAATAGCCGCA +GGGAAAATCCAGGGCAAAGGACCCAGCTACAGTGTTAGACGTTCTCCAACTAAGCTCCAC +CCCTAAAGCCTCCAGAACCTCGCACATAGTGCCTGCCACCAGCTGCAGAGCAGGAAGCTT +TGGACAACATTTCAGAGTCAAACAAATGAAAACAAAACTCTAAGAAAGAAACAATAACAG +CCCTCATGATGCAGGTCTGAACTTCAGCTATGACAGAGGCTGAGGCAGGGGAATCACAAA +TGCAAAACCTGCCTGGGCTGCAGATTGAGTTCTAGGTCATCCCGTGTCATTTAGTGAGAC +CCTGTCTCAAGATGAAAAGTGAAAAGAGGGCTGAAGATAGAGCCCAGTGGTTGAGTGTTT +GCTTAAAATGTGCAAGCCCTATGATTAAGCCTCAGTTCAAACCATATGAAGAATAGCATA +GCATAGCATAGCATAGCATAGCATAGCATAGCATAGCATAGCATAAAACAAAACAATAGT +CTTCATAGAGAAACCTATACATAGTATGTCAGAGGACAAATGGTCATCAACTATTAGAAA +GATAAGAACAGAAGGTTTCTGGGACAAGCAGTTAGAGATAAAAGAAATATTGGTCACAAC +AAAGTGAATATGTTCCATCAACCTCTGTGCATGTCCAGGGTCTCAGGGAAGGGAAAGGTG +CTCTGAAGAGAAGGCAAGCCAGGAACCAGGTGGCTAGACCCAGTGGTAAGACTACAGCCT +GAAAGAGTGTGAGGAGGCTATGGCCAAAGACCACCCCTGGGTCACAACAACAGAACAAGG +GGTAGGCTATCCTGTGGAAGGAGGGGAAAGAATGTGTTCGCACAGCTTCATCCATGAGAA +GCTAGCTACCAGGTGCCCACAAGATGGAAAATTTGGCAGCATGTGGGCAGGGAGGTTTGC +CAGCTTCAGATATCAAAGACTGGCTTCTTTCTGTCGAGTGCTAATGGAAGCTATTAATAT +CCAGAGGTCATACTTCCTCTTAGACTCTGGATGTTTCCCAGGAGCACTGAAAATAGAGAA +TAGAAGCATGTTCACCCATCCGTAGGACACAGAGCCAGTGGCCTCAGCAGGACCTGCAAG +AGTCCCCTGGCATGGGTGTCGGGATGATTCTACTCCCAGGAGAAAACCATCTATCTATAA +AAACCAACCTGCCCAGCATACAGGCCCCCAGGGAATTCTCCTTCCTGATGGGACATTGTT +AAAGTCAAATTTCTGCCCTGTGAGCTAATTCTCCTCTGGTATTGTCCCAGTTTTGAACTG +ATAAAGTGTAGGCTGTGTCCTACAGATTGTGTCATAATAATAATGTTCTTGATATAAATT +ATTAGTAATTTTACATCAGTAAGCATCTCCTGAGGCTCTCAGAGGGCTGTTTTGTTCTAC +TTTGTTTTACTGATTTAAATCAAGTGATTAAAGAAAAAAACAACACTCCCTTGCCTTGGT +TCATGCTGTTAACTAGATTCACAGTAATGAACCAATTCTCAGCAGTTCACCATGGTAGAG +AAAGCAGGTAAAGAAGACAGGCCCTGGGGCTGACTCGGCTGAATCCTTGTTACACAAGTT +CTGGGTTCAGAGAAGCCCTTGGAGGGGGAACAAACATATCCTTGGTGGGGAAGCACCCCC +ACTGTGGCTGGACACACTTACCAGGAGGCTTTCTCACAAGTAAAAAGCAAAACACATCAC +ACAGTCTTAGATCTCCCCGGGACCAGCTGACTTGTGCAGGCACTCAGCAGTTCTTTAAGG +TCTTTATCTCATCTGACCTCCTGACCCAGTGATGGGGAATGAGAGGCACACAGAGTGGAG +TGAGGTGAAGGGAGGACTGCAGACATGTCATTAGTGATGGCAGCCATGATGACAGTGACA +TAATGCGACTGCTTACTATGCACACAATGCTTTGTAGTCAACACACCATGCATTTCCTCT +GCACAACTAGCAGATATATCTGCAGTAGCACACAGGACATTGTGTCCAAAGACTAAAAAC +CTTCTATTGAATATTTGCTAGGCAACAATATGCTGGGCAAAGATGTGTGCTAGCAAGCAA +ATTTATTTTACTATCACAGGAGAAACACACCAAAATTTGCATCACATTTGAGAACTCTGG +ACTCTTTGGATATGGGGGTAAATGAGGCTTGCTCTCAACAACATCTCCTTAAAATGAAAA +GGAGAAATCATGCCTGTATCTATAAGGATTTATAACAAAGAATCAAAGTATAAGAAATGA +TAGGGAAATTGACAAAGTACAACAGTTGAGGGTTAATTGAAGTAAGCTTTCAAAAAATTC +TTTATTTATATGTATGTGTGTACGCCTACATGACTTTATGTGCACCATAAGTGCGCAGAT +ATCCATGGAGACTAGAAGAGGGCATTGGAGCCCCTAAAACTGGAGCCTCATGTGATTGTA +AGCTACCCAAGTAGATGCTAGAAACTGAACCTTGGTCTTCAGCAAAAGCAGTAAGTGCTC +TTTCTGCTGAGCCATTCCTCCAGCCAGGAAGTAAACTTTTTAGAGAAAGGATCTTAGATT +TGTGGAGGTGGGGTTTGATTCCAATCATAGGAACACGGTATTATTCTTAAGGGGACAATG +TTTTGACTAGAGATGTGTAGAGAGAAACAGGACCATTGAAGCAACAATGAACAGTGCTAT +CAGAATGTGGCAAGGCTGGGAGAAGCAGATTCTAAGTCAAAGGGCTGAAAGGTAATTCAT +CCAGGGGTGAAGGACATAGAGGCAGTCAGGCTTTCTCATCATGTTGCTTACCAGATGAGA +CAAAGGAGAAACAGAGAAGTCAAGACTCTCAGCCAGGAAATAAACCTGGGTGCTTGACTC +CAGGCTTCTCCTCAAATGTAGTCTGGAGTGGACTTGTGATGCATAGGCCTCAAGTGCGTC +AGGACTGTTTTGTATGTGACAGAACACAAAAATCACACACTTACTTCAAACATTGTAGTT +TTTGTTGCAGTTGATTTGGGGGGATTCTTTGTTTGTTTGTTCCTTTGTTTGGTTTGGTGT +TTTTTGTTTTTGTTGTTTTAGTTTTTATTATTTTTGTTTGTTTGCTTGCTTGCTTGTTTT +TATAACATAGTTGCACAATTTGGAAGCCCAGATTTTATAGATGACAGCATAGGATTGCAA +TGTCAAAACATTGGACACGCCTGCAGTATTAGGACCTCTCATGGTGACCCTCTAAAGCCC +CTTCCCATGTAGCTTCCCCAGAGCAAGGAAGAATTCCCCCTTACTGCCTAGGACTAGGAA +GAGCTTAGAAATAGTTCTCCTGATCTTGGTAGTAAACAAGGCTACTGGAGGCCACTGTGC +AGTGAAGACATGGGAGGAACAGACAGAGTATACAGACTCCCAAGAAAGGAGGAAAAGGCC +AACAGGCCCTGGGGAGGGTGGGGATGATACTCAGAATAAGAAAGACATTTGTCTCAAAAA +GATGTAGGTTTCTGGCTTGGACGTGTGTGTAAATGGATGGAGGTTCCTATGACTGAGCTG +GAAAACACTGGAAGAAGTGAAACTCCTCTCAAGTCTTTCATGGGCCATTCCACTATCCTC +AATGCCATAAATTAGAGTGGAGACTCACCTCTGCCTTGTGCTTGCCTCTGTGGCCCTGTG +CTGGACACTGGTGGCTCTGTTTACCACAGACTTGCTTGTGGCAGTAGTGTTTTATTTACT +ACTGTTTCCCCCACCTCCTCCCAGGCCTGCAAGCTCTGAGATAGCCCAAGTTGTGGTGTG +CCTTTGCTGGTGTGTGGGTGGGTGAGCGTGTGCGATGGCATGTCTTGTGGTAAACTGTTG +ATTTACTGCAGTGAGAGATAGATTAATACTTGCTTGATTTGTTGGGGCCATAGCATTGTA +AAGGTCAGATAGTCACACTTGGCAGGAAAGCTGCATTTGAACCATGAAGCAGGGAAAATA +TTCACCTTAGCAGCTCTTCTCATCCTGATTATGCCTTCGTCTAGTGATTGCAGTGCTTAA +AGAGTTCATCCCGTAAGCCTTTTACATTACTATTTGTGTGTGATGTGTCGGTCCTTGGGA +GACAAGGACTTTTAATCTTGCTGGTCCCCAGTGAGATTATGAGGTATAAAATTGGGCCTG +TGCAAACCTCAGACTGTTAGTGTGGTCGTGTGCTTAAATTTCCTGGAGGAGATCACTTAT +CTTTTGTCTTTGGGTGAAGAGAATATACTGTCCCATCTTCCTTGTCAATAGTTGAACAAT +TGGTTCGGGAGCTCTAAAATACCATTTCCAAAGCAATGGAGAAGCAGCCAGTGGACACTA +CTCGTAATTGTTTAATATTGTTACCACATTTGCTTACAAGAAAAGCGAGACAACTTGTCA +TCCATCAGGAAGGAAATATTCCTAGGCAGCAGTCATGGAGGATGCTCTGCAGTGTCATGG +CAACCATCCCCCAGCCCCAGACTTGATTACTTCCATTGTATCCCTGGTCATAGCTGAGCT +GCCCCATTAACTTCACTTTCTCCCTCCTCGTTTGTGAAGGGGACGCTGGGAAGCAGCCCA +CCACACACTTGCTCTGAAAGATGCACAGGATCAGAGGGATCCTTGCATGTCCTTCCTGTC +CTCTGGATGCAGTCAATGAGAACATTCAAAATATCCTGGACTGCACCATGAGCCACCAAG +AGAATCATGTGCAATTAAAACAAGAAATCTAGGGGGAATCAGAACCTCCTGTTAGAGAGA +GTGCTGTTTGGTGATCTGTAGTCACAACCTGGTCCCATTGCTTACTATACATCAAGCCTC +AGTTTTCTCTTCTGCAAAGTGGGGAACACAGCAACTTTGCAGAACAATTATAGCTCAAAC +AAGGATCACAGTACCTGGCACTGAGAAAAAAAATATTCAGTATCCAGTACTGTAATTATT +GTGTCTAAAGTCACAAGAGAGGGCCAGTGAAGATGGCTCTGTAGGTAAAGTTACTTGAGA +CCAGTTCTAGCAACTTGAGTTTTATCCCCGCAACACACACGTTTTGGAAGGAGAGAACTG +ACTCCTGCAAGTTGTCCTGTAACCACTCCCTGCGTCTACATACTCAGGCATGCATGCATG +CATGCATGCATGATGCACACATATTAAAACGTAATAATAAAATAAAATCACAAACGATGT +GGTGGTGCATACATGTAATCTGAGCATTTGGGGAAGTGAGGTAGGAAGAGCCCTAAGAAC +TTAAAACATGTATGTATGTATGTATGTATGTACGTACGTATGTACATATGCATGCATGTA +TGTGTATGTATAGATAGATGATAGAAGATAGACAGACAGATAGATAGATGGACAGGCAGA +CAGATAGATAGACAGATTCAATCACAAAAAAGGTTTAGGGGAAAGTAGAGACCCAACTTA +GGTCTCCTAATTCTGGTCTCACTAGATGACACTGCCTGGTTTCATTAAACTTCAATAAAA +CAGCCAGGAGCCTCCAAGATGAGAAAGTGATGTCTGATCACAGGGAAGATTCAGAATTCT +GTGTCCAGAGACTAACACTGCTCATGTTCCAGGGAAACTCTGGTATAAGTTCCTAGCCTT +CAGTTTATAGATTTGCTCAGAACCAAGGTCCACAAAGCATGCCTCAGTCTTCCTAAGAGA +GACAGAGCATAGTCAGTGGGTTGTATTATGGATTATAATAAAATGGTCCAAGTGCGTGTT +CAGTTTGATTTGAATGTGAAATGTCCCCCATAGGTTCCTACATTAGACGCTTGCTCTCCA +GCTGGTGGCATATTTCAAATAAGGTTCTATTGCTAGGTTCTGCTTCCGGTTTGGTAACTT +CTGAAAGTTGTATAACGTTGGTGTTGTTTTATAACAGAACAAAACCATGAAGGAATCTGC +CTGAAGTCAGGCTTGCTGTTATTTCTTTTTGAAGTAGTTACCCTTATAGTTGTGTGATGT +ATGGGGCTTTCTTTGGATTATCTTGTTTAATCTCAGAAGCTAGGAAGGACCTTGACTTCT +ATGCAACAATGAGAGACAATGGAGTCGAATAGATGCAGTAATTCAGGCAGAGAGTTCAGA +TGGGTTTTGGGCTAACGTCTGGTCTCTCTTCTAATGGTAGCCACACTCACACACTGTAAT +AGTACAAGGCTTATGGTTGACATAACAAACTTATTTTGTACCCACAACGGTCATATATAC +ATCAACTACACTTTTATAACTACCCTCTAAAGGGAGAGTGCTTTCAGCTCCATTTAACTG +ATGAATAAACCAAGGAACTGGTAGGTGAGGTAGCTTGTTCAAGATGATGTAGCTTAAGTG +GCCAGCTAAGCTGGATGGCTCCCAAGTACACACTTTGGTCCTTAGCATGTGACCTTTGCA +TGGAAGTGTGTTATCTAAGATCTGCTAGACAGGTATCTTGGGACCCAACTAGAACAACTG +GACCAGAACTTGTGTTCTAATAAGACCCATAGGCACCAGGCATACATGTAGTACACAGAC +AGACATGCAGAAAAAATATCTATATTATATATTTTTAAGTTTAAAATATCCCCAGGAGAT +TCTATAAAGGGTAAGAGCCACTAATCTAGGCTCTTTCAATGCAAAATGATACCAGGAAAA +CTGTCCTTATGTCTCACAACTTCCCAGATGGAGAGAAAGGAGAGCTGCCCTGTTTAGGCA +TTGTGCCCTGCCCCATAGAAAGGGACTATAGCCCAGAAGCACAGATGTCAGCTAGAAGAA +CTGTGTGCTAGCTAAGCCAGTAGCAGATACTGTAATAGACAAACCCTTTATTTTAGTGGG +TTCATAAAATGGTTTTTTTCCCCTCATACATATAAAATCAATCAGTCAGAAGAGCTTTCT +TCACCATCAAACTAGACCTAGTCCCCAGGTCTCCCTTCATGCGCCGCCACCAGTACTAAG +CAAAAGGGAAGGTGGAAATCCATGCTCAGGGAGGGCTACTGAGCAACCGGCAATCAAGGC +TACAGTTGGCTGCAAGTGATTGGCACTCAGTTGTTCACTTATCCATTCGATGAATTAATA +ATTTGCTGAATAATGAACAAGATCCACTTATTCAGTCATGCACTCATGTATCCATTCAAC +AGATGTTTATTAATGGCTGAGAGAAGGAGGATCTTAGATAGAAAAAAGTGCAAATCTGGA +GGGATATTCTGAGTGGGTATCAATATGCACAAGTACTTTGAAAACAAGAGAGAGGGGATA +AATATATGCCTGTATCAGGCAAGGGGAGGGAGAGAGAGAGAGAAAGAGAAGGAAAGGGAG +AGGGAGAGGGGAACACTTGGGGAAGCCCCCCTGAAAGAGATGGTAATAAACCAAGCTTCT +ATATAGAAAAGGGGCAATCTACTTCACAAGAGAGTGGATTATGAAGATTTCAAACTCCAG +AAATTGCAGAATGTAGAAGTCATGAAGTAAGTCAGGTCAAGAAGCAGAAATGTTGGTAGA +CTGGATGATGGAGAGACAGAAGGACTGGGACACACATACAACAAAATTCAAACCTGGCTG +ATTTGCTTGTCTCCTGGGAGTTGAGTAGAATGGAACCAGGATCTGCCTCGTCCTGAAGAA +AATATGCAAATAGTTGTGTTGTATCACTTTCTCAGACAGAAAAAAAAATGACATTGTGCT +TCCTTCCCTAAATGCCCTTTGTAATCTATGAGAGAGGAGGAGCAAGCTGTTTAAATTCAC +TCATATTTTATAATCTGGGAACAGCTGTCACCTGCTGTGCCCTGGGGAACTCATTACTTA +CAGAGGGACATGCAGATATCACACACTCCCTCAGTCGTGCTCGGCCCTGGGCATCCCGAG +AAGCAGAGCCTGTGTCTTGCATAAGTGCCACACCAAGCCCCCTCCCCTGAGTATGTCCTC +TGAAGGGTCTATGGGACAGGATACAGAATTCTGTCCTTCATAATTATGGAGTGATTAATT +ATTTAATTATAGTACATAACAGCTCAGGCAGTGCCACCGCCTCTCGTTTGTTGGACTCTG +AGCCCCCATTAATCATTTGAAATTTTGAACTTGAAAGAGATGGGCTGATACAAAGCGTGA +ATTGTAGTACTCTCCCCAGTACCCATGATCTGCTTCAAAAACACCACCAATATATCACAG +CCACCATTGCCTTCAGCAGCCAGGGCTTTAACCCCAGGTGAGCATCTTAGGAAGGGGATG +CCGTGTGTGCACATCAAGGACATGTGCTCCAGCCATGGAAAGAATCCTGTTTTGCTAATA +AGCCGTGACTCCATCTGCTGCCTGCGAGGAGAGACTTTTCTCCAAGCTTTGAAAGCTGGA +ATCTCCTTCTGGCTCTGTCTTCCTGCCTTTGTGATGTTCCTGGTAGATATGTCCCCAACA +GTTTTTTTTCTCAGAAGCTTGCAGCCTGGGTACCAGCAGGGCACGGCTCATCCATAGCTG +CCTGACACCCTCTGAACTTGGGAAGTCACCTGAGTTGACCTGACTGCTGGTAGGTTGCTT +CTAGATGTCTTCACCTTACTGTGACCACCTCCTGAACTGCACACTCATTTGGGAATAGAG +ATCACCTCTAACAATGATCTCCCTCCTTCCTGTGAAGCTTCTTGGCATCCTGCTGCAGAG +ACATACCTGGTTGGTTATGGGGGTGGGGGCGTGAGAGGGGTGGAGGGGGTGGGGGATGTG +TTGCAAGAGAGATTACTCAGGAGAATTACAGAATGCCAAAGAGATCCAAATGTGATTGGG +GATTCAGGATTGAATAGCCAGAGAATGTATGATTACAAATCCCACCACTGAGCGAGTACC +ATCGCTTCAGCCAGCCAAGATGCTCAGGCTTATACCACTGTGCTACTGATCTTAACACAC +TTTCCACACTCAGCATGATGACCCTGGTGCTATCCAGAGGTACCCAAGGCCTGACACAGC +CATCAAGCACTGCTCTAACCACTCTACTCCTCTGCCAGACCCCTTTCAGTTCTGTGATAC +AGGGTCTTGCTGGGCAGCTGGCTCTCAAACGGATGCTCTTCCTGCCTCGATCATCCCTGG +CTCCACGGGCTTCACTATGGGCTCCCAGAACTGATGCTTGTGTATCTGATTGAAAGGTCC +GGGTCTGATACCCACACCACGAAGGAAGAATGTGGGAGAAAGCAAGTGAGAACATAGGAA +TACCAGTCTCTCCATGATGGGAATAATTGACCCATTAGGACTCATAGAGTGGGGAGCTCT +CAGAAGGGAGTTAGCTGCTTTGTGGCTTCTGTATTTTGCCTCTATGGGATGAAGTGGGTT +TAAATAGATCAATACTGGGCACCTTGGAGTTTGGATCCATATTTAGCAGACAGCACTTTC +TGACCCTGACGATGGCCAGTCTATTCTTCTGATTGCTTTGCCTTTGCCTCTAAATACTTC +TTGCTAGTGGGGGACAAGAGGCCCTGACAGTGAGAATTCAAGGGAAAGGGCCCAGGATGA +GGTGCCGAGGTTACTTTTGGTCACTGCTGAAGCCTTTCAGCTGTTTCTGTTACATCCTCC +TTCTGTTGCCTTTCATTTTGTTGCCAAGAATGGCCCTATTCTTCCTAGAACTGCCAAGAG +CACTGTCCCGAAACATGCTGGCCACGTGAGCTGGAGCTAATGGCAGAAGCTCTGCATTGC +TCCTTAACACTCAGACTCCAAAGCCTTAGGCCCAGAGCTTATAGATTGAGATATATTTGA +TTAAAAAAAACCTTAGACATTTGGAGTGTACATTATTTGGCAATTTTAGTCTCCCCAAAT +AGTGCCGATTGTCCTGTGCTACACAGTTAAGGACTTGACTCTTTAGGATACCCATTCCCC +ACTCTAGGCCCTAGAAGGAATCATAGTTCCAGAGCCAAAGAAAGACATTTCAGCTATTTG +TGGTGTCTTAGTTTGGGCTTTATTGCTGTGAAGAGCCCATGACCAAAGGTCATATTCTTA +TAAAAGGAAACATTTGACTGGGGCTGGCTTACAGTTTCAGAGTTTCAGTCCATTATCATC +ATGGTAAGAAGCATGGCAGTGTGCAGGCAGACTCGGTGCTGGAGGAGCCAAGAGTTCTAC +ATCTTGATGTGAAGGCAGCCAGGATAGGACCATCTTCTGCAGGCAGCCAAGAGGAAAATT +TATCTTTCACATTGGGTGGAGCTTGGGTGCGTTCCCTCCAACAAGGCCACACCCACTCCA +ACAAGGCCACACCTCCTAACAGTGCCACTTCCCATGGGCCAAGCATATTCAAACCATCAC +ATCTAGCTTCTGGCTTACCTAAATGTGTTCCCAGGACTTATAAAAGTACACTCAAAGATT +ACATCAATACCTGGTGGGTGCTTACATCATCCATATTGAGCATGAGCCAGCTCTTCAGTC +TCCATTTCTCATCTCTCCTACTACCTGCTCATCACCAAGGTAACCAAATTCTCATGTCTC +TAAAATCTGTCTTTATCTGGGTGGATCCTTCCTTTGGCTCTATCAGATTAAAAGAAGGTA +CTGGTTGCTTGATATCTTAGGAACCTTGAACTTGAAGAAGAAAGTAGGCTGCTGAATTCT +AGGTTAGACTTAAAGAGACAGCAATGGGTAAGAAAAACTCTGTGAACTTCCAGGAAATGT +GGCTTCTGCTTGCTCAGAAATAAATGCAAGAAAGTGGCCATAAGGATAAGAAAACCAGAG +CAGAGTCTTGCCCAACACCCGCAAGGGTCCACACGGGACTCCCCACGGGACCCTAAGACC +TCTGGTGAGTGGATCACAGTGCCTGCCCCAATCCAATCGCACGGAACTTGAGACTGCGGT +ACATAGGGAAGCAGGCTACCCGGGCCTGATCTGGGGCACAAGTCCCTTCCGCTCGACTCG +AGACTCGAGCCCCGGGCTACCTTGCCAGCAGAGTCTTGCCCAACACCCGCAAGGGTCCAC +ACGGGACTCCCCACGGGACCCTAAGACCTCTGGTGAGTGGACCACAGTGCCTGCCCCAAT +CCAATCGCGCGGAACTTGAGACTGCGGTACATAGGGAAGCAGGCTACCCGGGCCTGATCT +GGGGCACAAGTCCCTTCCGCTCGACTCGTGACTCGAGCCCCGGGCTACCTTGCCAGCAGA +GTCTTGCCCAACACCCGCAAGGGTCCACACAGGACTCCCCACGGGACCCTAAGACCTCTG +GTGAGTGGATCACAGTGCCTGCCCCAATCCAATCGCGCGGAACTCGAGACTGCGGTACAT +AGGGAAGCAGGCTACCCGGGCCTGATCTGGGGCACAAGTCCCTTCCGCTCGACTCGAGAC +TCGAGCCCTGGGCTACCTTGCCAGCAGAGTCTTGCCCAACACCCGCAAGGGTCCACACGG +GACTCCCCACGGGACCCTAAGACCTCTGGTGAGTGGACCACAGTGCCTGCCCCAATCCAA +TCGCGCGGAACTTGAGACTGCGGTACATAGGGAAGCAGGCTACCCGGGCCTGATCTGGGG +CACAAGTCCCTTCCGCTCGACTCGAGACTCGAGCCCTGGGCTACCTTGCCAGCAGAGTCT +TGCCCAACACCCGCAAGGGCCCACACGGGACTCCCCACGGGACCCTAAGACCTCTGGTGA +GTGGAACACAGCGCCTACCCCAATCCAATTGCGTGGAACTTGAGACTGCGGTACATAGGG +AAGCAGGCTACCCGGGCTTGATCTGGGGCACAAACCCCTTCCACTCCACTCGAGCCCCGG +CTACCTTGCCAGCTGAGTCGCCTGACACCCGCAAGGGCCCACACAGGATTCCACACGTGA +TCCTAAGACCTCTAGTGAGTGGAACACAACTTCTGCCAGGAGTCTGGTTCGAACACCAGA +TATCTGGGTACCTGCCTTGCAAGAAGAGAGCTTGCCTGCAGAGAATACTCTGCCCACTGA +AACTAAGGAGAGTGCTACCCTCCAGGTCTGCTCATAGAGGCTAACAGAGTCACCTGAAGA +ACAAGCTCTTAACAGTGACAACTAAAACAGCTAGCTTCAGAGATTACCAGATGGCGAAAG +GCAAACGTAAGAATCCTACTAACAGAAATCAAGACCACTCACCATCATCAGAACGCAGCA +CTCCCACCCCACCTAGTCCTGGGCACCCCAACACAACCGAAAATCTAGACCCAGATTTAA +AAACATTTCTCATGATGATGATAGAGGACATCAAGAAGGACTTTCATAAGTCACTTAAAG +ATTTACAGGAGAGCACTGCTAAAGAGTTACAGGCTCTTAAAGAAAAGCAGGAAAACACAG +CCAAACAGGTGATGGAAATGAACAAAACCATACTAGAACTAAAAGGGGAAGTAGACACAA +TAAAGAAAACCCAAAGCGAGGCAACGCTGGAGATAGAAACCCTAGGAAAGAGATCTGGAA +CCATAGATGCGAGCATCAGCAACAGAATACAAGAAATGGAAGAGAGAATCTCAGGTGCAG +AAGATTCCATAGAGAACATCGACACAACAGTCAAAGAAAATACAAAATGCAAAAGGATCC +TAACTCAAAACATCCAGGTAATCCAGGACACAATGAGAAGACCAAACCTACGGATAATAG +GAATTGATGAGAATGAAGATTTTCAACTTAAAGGGCCAGCTAATATCTTCAACAAAATAA +TAGAAGAAAACTTCCCAAACATAAAAAAAGAGATGCCCATGATCATACAAGAAGCATACA +GAACTCCAAATAGACTGGACCAGAAAAGAAATTCCTCCCGACACATAATAATCAGAACAA +CAAATGCACTAAATAAAGATAGAATATTAAAAGCAGTAAGGGAGAAAGGTCAAGTAACAT +ATAAAGGAAGGCCTATCAGAATTACACCAGACTTTTCACCAGAGACTATGAAAGCCAGAA +GAGCCTGGACAGATGTTATACAGACACTAAGAGAACACAAATGCCAGCCCAGGCTACTAT +ACCCGGCCAAACTCTCAATTACCATAGATGGAGAAACCAAAGTATTCCACAACAAAACCA +AGTTCACACAATATCTTTCCACGAATCCAGCCCTTCAAAGGATAATAACAGAAAAGAAGC +AATACAAGGACGGAAATCACGCCCTAGAACAACCAAGAAAGTAATCATTCAACAAACCAA +AAAGAAGACAGCCACAAGAACAGAATGCCAACTCTAACAACAAAAATAAAAGGGAGCAAC +AATTACTTTTCCTTAATATCTCTTAATATCAATGGACTCAATTCCCCAATAAAAAGACAT +AGACTAACAGACTGGCTACACAAACAGGACCCAACATTCTGCTGCTTACAGGAAACCCAT +CTCAGGGAAAAAGACAGACACTACCTCAGAGTGAAAGGCTGGAAAACAATTTTCCAAGCA +AATGGACTGAAGAAACAAGCTGGAGTAGCCATTTTAATATCGGATAAAATCGACTTCCAA +CCCAAAGTTATCAAAAAAGACAAGGAGGGACACTTCATACTCATCAAAGGTAAAATCCTC +CAAGAGGAACTCTCAATTCTGAATATCTACGCTCCAAATGCAAGGGCAGCCACATTCATT +AGAGACACTTTAGTAAAGCTCAAAGCATACATTGCACCTCACACAATAATAGTGGGAGAC +TTCAACACACCACTTTCTTCAAAGGACAGATCGTGGAAACAGAAACTAAACAGGGACACA +GTGAAACTAACAGAAGTTATGAAACAAATGGACCTGACAGATATCTACAGAACATTTTAT +CCTAAAACAAAAGGATATACCTTCTTCTCAGCACCTCACGGGACCTTCTCCAAAATTGAC +CATATAATTGGTCACAAAACAGGCCTCAATAGATACAAAAATATTGAAATTGTCCCATGT +ATCCTATCAGACCACCATGGCCTAAGACTGATCTTCAATAACAACATAAATAATGGAAAG +CCAACATTCACGTGGAAACTGAATAACACTCTTCTCAATGATACCTTGGTCAAGGAAGGA +ATAAAGAAAGAAATTAAAGACTTTTTAGAGTTTAATGAAAATGAAGCCACAACGTACCCA +AACCTATGGGACACAATGAAAGCATTTCTAAGAGGGAAACTCATAGCGCTGAGTGCCTCC +AAGAAGAAACGGGAGACAGCACATACTAGCAGCTTGACAACACATCTAAAGGCCCTAGAA +AAAAAGGAAGCAAATTCACCCAAGAGGAGTAGACGGCAGGAAATAATCAAACTCAGGGGT +GAAATCAACCAAGTGGAAACAAGAAGAACTATTCAAAGAATTAACCAAACGAGGAGTTGG +TTCTTTGAGAAAATCAACAAGATAGATAAACCCTTAGCTAGACTCACTAAAGGGCACAGG +GACAAAATCCTAATTAACAAAATCAGAAATGAAAAGGGAGACATAACAACAGATCCTGAA +GAAATCCAAAACACCATCAGATCCTTCTACAAAAGGCTATACTCAACAAAACTGGAAAAC +CTGGACGAAATGGACAAATTTCTGGACAGATACCAGGTACCAAAGTTGAATCAGGATCAA +GTTGACCATCTAAACAGTCCCATATCACCTAAAGAAATAGAAGCAGTTATTAATAGTCTC +CCAACCAAAAAAAGCCCAGGACCAGATGGGTTTAGTGCAGAGTTCTATCAGACCTTCAAA +GAAGATCTAATTCCAATTCTGCACAAACTATTTCACAAAATAGAAGTAGAAGGTACTCTA +CCCAACTCATTTTATGAAGCCACTATTACTCTGATACCTAAACCACAGAAAGATCCAACA +AAGATAGAGAACTTCAGACCAATTTCTCTTATGAATATCGATGCAAAAATCCTCAATAAA +GTTCTCGCTAACCGAATCCAAGAACACATTAAAGCAATCATCCATCCTGACCAAGTAGGT +TTTATTCCAGGGATGCAGGGATGGTTTAATATACGAAAATCCATCAATGTAATCCATTAT +ATAAACAAACTCAAAGACAAAAACCACATGATCATCTCGTTAGATGCAGAAAAAGCATTT +GACAAGATCCAACACCCATTCATGATAAAAGTTTTGGAAAGATCAGGAATTCAAGGCCCA +TACCTAAACATAATAAAAGCAATCTACAGCAAACCAGTAGCCAACATCAAAGTAAATGGA +GAGAAGCTAGAAGCAATCCCACTAAAATCAGGGACTAGACAAGGCTGCCCACTTTCTCCC +TACCTTTTCAACATAGTACTTGAAGTATTAGCCAGAGCAATTCGACAACAAAAGGAGATC +AAGGGGATACAAATTGGAAAAGAGGAAGTCAAAATATCACTTTTTGCAGATGATATGATA +GTATATATAAGTGACCCTAAAAATTCTACCAGAGAACTCCTAAACCTGATAAACAGCTTC +GGTGAAGTAGCTGGATATAAAATAAACTCAAACAAGTCAATGGCCTTTCTCTATACAAAG +AATAAACAGGCTGAGAAAGAAATTAGGGAAACAACACCCTTCTCAATAGTCACAAATAAT +ATAAAATATCTTGGCGTGACTCTAACTAAGAAGGTGAAAGATCTGTATGATAAAAACTTC +AAATCTCTGAAGAAAGAAATTAAAGAAGATCTCAGAAGATGGAAAGATCTCCCATGCTCA +TGGATTGGCAGGATCAACATTGTAAAAATGGCTATCTTGCCAAAAGCAATCTACAGATTC +AATGCAATCCCCATCAAAATTCCAACTCAATTCTTCAACGAATTGGAAGGAGCAATTTGC +AAATTTGTCTGGAATAACAAAAAACCTAGGATAGCAAAAAGTCTTCTCAAGGATAAAAGA +ACTTCTGGCGGAATCACCATGCCAGACCTAAAGCTTTACTACAGAGCAATTGTGATAAAA +ACTGCATGGTACTGGTATAGAGACAGACAAGTAGACCAATGGAATAGAATTGAAGATCCA +GAAATGAACCCACACACCTATGGTCACTTGATCTTTGACAAGGGAGCTAAAACCATCCAG +TGGAAGAAAGACAGCATTTTCAACAATTGGTGCTGGCACAACTGGTTGTTATCGTGTAGA +AGAATGTGAATCGATCCATACTTATCTCCTTGTACTAAGGTCAAATCTAAGTGGATCAAG +GAACTTCACATAAAACCAGAGACACTGAAACTTATAGAGGAGAAAGTGGGGAAAAGCCTT +GAAGATATGGGCACAGGGGAAAAATTCCTGAACAGAACAGCAATGGCTTGTGCTGTAAGA +TCGAGAATCGACAAATGGGACCTAATGAAACTCCAAAGTTTCTGCAAGGCAAAAGACACC +GTCAATAAGACAAAAAGACCACCAACAGATTGGTAAAGGATCTTTACCTATCCTAAATCA +GATAGGGGACTAATATCCAACATATATAAAGAACTCAAGAAGGTGGACTTCAGAAAATCA +AATAACCCCATTAAAAAATGGGGCTCAGAACTGAACAAAGAATTCTCACCTGAGGAATAC +CGAATGGCAGAGAAGCACTTGAAAAAATGTTCAACATCCTTAATCATCAGGGAAATGCAA +ATCAAAACAACCCTGAGATTCCACCTCACACCAGTCAGAATGGCTAAGATCAAAAATTCA +GGTGACAGCAGATGCTGGCGAGGATGTGGAGAAAGAGGAACACTCCTCCATTGTTGGTGG +GAGTGCAGGCTTGTACAACCACTCTGGAAATCAGTCTGGCGGTTCCTCAGAAAACTGGAC +ATAGTACTACCGGAGGATCCAGCAATACCTCTCCTGGGCATATATCCAGAAGATGCCCCA +ACAGGTAAGAAGGACACATGCTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGA +AGCTGGAAAGAACCTAGATGCCCCTCAACAGAGGAATGGATACAGAAAATGTGGTACATC +TACACAATGGAGTACTACTCAGCTATTAAAAAGAATGAATTTATGAAATTCCTAGCCAAA +TGGATGGACCTGGAGGGCATCATCCTGAGTGAGGTAACACATTCACAAAGAAACTCACAC +AATATGTATTCACTGATAAGTGGATATTAGCCCCAAACCTAGGATACCCAAGATATAAGA +TATAATTTGCTAAACACATGAAACTCAAGGAGAATGAAGACTGAACACTATGCCCCTCCT +TAGATTTGGGAACAAAACACCCATGGAAGGAGTTACAGAGACGGAGTTTGGAGCTGAGAT +GAAAGGATGGACCATGTAGAGACTGCCATAGCCAGGGATCCACCCCATAATCAGCATCCA +AACGCTGACACCATTGCATACACTAGCAAGATTTTATTGAAAGGACGCAGATGTAGCTGT +CTCTTGTGAGACTATGCCGGGGCCCAGCAAACACAGAAGTGGATGCTCACAGTCAGCTAA +TGGATGGATCATAGGGCTCCCAATGGAGGAGCTAGAGAAAGTAGCCAAGGAGCTAAAGGG +ATCTGCAACCCTATAGGTGGAACAACATTATGAGCTAACCAGTACCCCGGAGCTCTTGAC +TCTAGCTGCATATATATCAAAAGATGGCCTAGTCGGCCATCACTGGAAAGAGAGGCCCAT +TGGACTTGCAAACTTTATATGCCCCAGTACAGGGGAATACCAGGGCCAAAAAGGGGGAGT +GGGTGGGCAGGGGAGTGGGGGTGGGTGGATATGGGGGACTTTTGGTATAGCATTGGAAAT +GTAAATGAGTTAAATACCTAATAAAAAATGGAAAAAAAAAAAAAAAAGGATAAGAAAACC +AGTAGAAGGTTACTTCTGAATTTTATGGAAATACTTATCTCCATAGGGCCACCCCCTCAC +TAGCAGTTTAAGGGTCGTATATTCATTACTTTATTTATTCAATAGCTATTCTTGAGTGTC +TACTCCCTACAAGACTGTTTAGATCTTACCTTACAACAGACCCTCATCTTTTCCTGAGGC +CTGGAATGAGACACAGGAGTCTGTGTCCTTGAGACATATGCAAGCATTTTCTCAGAAGAG +TGTATGCGTGAATAAATACAGATTGCCTGGGAGGTGGGTGGGAGAGTGCACGGGAGGTCG +TGACCCTCACGTGAGGGGATGGACACGCTGAATGGAGGCATCTTAGTGCACTGTGAAGTC +ACAGGACTGCATGAAACACTGGAGAGGACACAAGTCTAAACCAGCCAGCAGGATTGAGCC +AGCATCTTTCAGGAAAGAACAACCTTTTGTGACTCTGTTGTCCTCTGTCCTCATGGGAAG +CAGTCCACAGAGGAAAGGCCTCAATGCGAGCACAGGCTGGGTTTCCACCCATAACATCAG +GCCCTCAACTGACTATGTCCTATGTCAGAGGAGTTCTGTCCTTGGGCATTCTCCTTTAGC +CACAGAACCATGCTTTCATCAAAGTCAGACCAAGAAAGAAAGTTCCAGGAGATTTCACAC +ACATAAAAGGATATTGCATATATCTCTCAGGGGTGGTATAGATTGGTTGGTCGCTGGCCA +TTTCCACTCTTGTAAAGACAAAGAAGGATCGATAGTGAGTGACGGTAAATTACAGTAGAT +GCTGGTGCATAGCCACTGTCTTATTTATAGAGGACCAGTAATCTGGGCATGCGTTTTTAT +GAGATGATATCTGTTTACTGTCTGGTTTCAACACAGCTATAAGCCAAGTACCCATGTAAT +AAAAAAAAGCTGAGTTCCATGGCCCACTGGGCCTCGTCTTTCCCACACAATCCCAGGTCA +GAGGGCTTCCTTCATCCTTTCAGGATTTTGGACTCCAGGGCTCACTGATATGGTGATACT +CACTGAACCAGTGCTCAGTGCAAGCCGGTGCCAGCAAGTGCTGGGCTTAGTCTCAGTAGC +TGCTTTCAGCCCTGGTAGGCAATAGAAGATTTCTAACACTTGATTACGTCTGTTCATCCC +ACCCACCTGACAAGTCCAATCTGATCTTAACAGAAGAGTGAACATGCAAGCAGCACCCTT +GCCCTGCAAGGTGTGCACGTTTCAATTAGACCCAAGGTGGAAAACAACCTCTGGTCTCAG +TTTTCATGTGTCCCTAACATGCCGCACACGTTTTCAGGGTGAAACATGTCTTTTCTTTCT +CTCTCTCTCTCTTTCTTTCTTTCTTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCC +TCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTTCTTTCTTTCTTTCTTTCT +TTCTTTCTTTCTTTCTTTCTTTCTTTTTCTTTCTTTTTCCTGTCAGCTCCAGTTCTTAAT +AGAACAGTGAGTGTAATGAGGCAGGGCATGAAATTTTCATAACCAACTCCTCCATTTACA +TACACAAAAGCCAAGATAGCCGGAAGAGAAAAACAACTAAGGCACGTAAGATCTGAAGTG +TTTCTGAATATCACTGCTGCTCGCCTGATGCTTTGAAATTGATGTGTGTGGATGGTGTGT +GCAAACTGTTTCTTCAGCCATTCAAAGCTATTTATCGAGTGCCCATATTATGGGTGAAGT +TTTCCTCTGAGAATGTAGTACGCTGACAGATGTTTAAGGCAAAGGGTGGGAAAGAGAGGA +GATGGATGGAGTGTTATAGAGACATCAACAATGAGGGATAGGAGATAGAGATATCATAGC +CGTAGTCTGCGGCAAGAAGATTAGAAGGCTAGTTATGGTAGGATAGAATCGAGTGATGTT +CTGCGAATATAAAATGTACATCTGATTTCAATGACAGAGCTGCTCTTGACTTTGAACTTC +CAGAGACTAGATTCTCATTATATTCTTGGGACTCAGGGCAATTCTTAGAATGTAGTCACT +GGTCTAACACGTCCGCTGGCTGGCTGCGTGGATTTCCTACATAGTAGCTATAGGTAGGCA +ATACTCTAATACTCTATAGCCACTCCTTTGAGCTCATTCATTCTCCCACAGTCCTTTAGA +GCCAGAAGTTGCTGTTTAGCATGCAGGCGGCTGTAACAGATCCCACCCCAACACCAACAT +GTGCCAGTCCCTGTGGATTATCTTGGGATTTTACAGGATGTTTCACCTACTGGTTGATCT +GAAGGACTCTTTTTGTTTTGGTTTGGTTTGGTTTTTCGAGACAGGGTTTCTCTGTGTAGC +CCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCTGCCT +GCCTCTGCTTCCCGAGTGCTGGGATTAAAGGCATGTGCCACCATGCCCTGCGATCTGGAG +GACTCTTAAACTCTTTATATTTTCTAGTTTTATGTCAACTTGATACATAGTAGAGTCATC +TGGGAGTAGGGATTCTCCAGTGAGAAAATGTCTTTATTAGATTAACCTATAAGTGAGTCT +GCTGGATATGTTCCTTATTGCCAATGGTGTGGAAGTGTTCCTTGTAGTTTTATGCTACCA +CCTTTTGCTCCGGGATCAGCCGTGCTACCAGCTCCCTCCCCTCCCAGCTTCCCTTCTGCT +CTACCCGCCTTTAGCTCCAGAGATGAAAGTGCTACCAGCCCTCTCCCAGCTCCCCTGAAA +CGGCAGAGGAAAGACACACACAATTTGTTCCTTTATAATTTGCCTTCTTTGCACAAGTAC +TGGGTGTGCTAAACACCTTTAGCCACCTACCTGTAGTAGTGTTCACAAGCTCCAGCTCCC +CCTTCGACCTCACACGGTGTCTGTGTTGTTCTTCCTTCAAAGCATGGCAGAAAAACCTCC +CTCTCCTACCTTGTGTCTACCTTTTTCTCCAGGGACATGGAGGTCCCACTTATACCTTTA +GCCTAGCAATTAGCCCCCAGTTTTCTTTACTGACAAATCAAGAGCCAATTGGGGAACAGG +ACCTTAGCATCAGCACCACCCCTCTTCATGGGGGTGGCAAGCCCACTTTGGAAAGTACCA +CCTCCAAGCAGGTGGGCATGAATTGTATATGAAAACAAGCTTAGGCTAGTCCTCTGGTGG +TGGCTTATCTTCCAAAGAAGCAGACTGTGCAAACCATGAGGAGCAAGCCACCAAACAGCT +CTAGGGAGTAAAGTCAGGTTGTCTGCACAGACCTCACTTACCCAAGTGAGGCAACTATGA +GTTCCAGAATCAAAGCACACTCAAAACTTAGTTATTCTTAAAGTCCTTCTCCCATCTCAG +AACCAGGATGGGCCTAACGTATAGGCCATAGATCCTCCAGAGAGAAGAGAGCCCATAGGA +AACTGTAAACAGGAGTGGGTAAGTGATACACATATGTGTATGAGAAGCTTGCCCAAGCCA +TTTTCTTTCATCTTTGCTGGAGCATCAAATGGGAAACAATGACTGTGACTTTTTAAATTT +TTGCTTCTCCCACCTCCCTGTTGCTGAAGACCAAAGCCAGGGCCTTGCACTTTCTAGGTA +AACACTGCACCACTGAGCTAAATATCAGTCTTAGGAAGAAACAGAACTTCTAAAGAAAGC +TGTATTCAAGTATGGATTTGCTCTAAAGATACTACTGAGGTTATAGCATTGGCCACCTAC +AAGAGTGCTCAGCACCCTGATGTTAGAATAAGTTGGATGCAGAGCAATGGCCTTGGCCTT +ACCCTACCTGGAAGCTGAGAAAAGCCATTCCCTAATTATCTGGATGAGATATGAATGATA +AGAATGTTTTATTCAATAACAGCAATGTGTTGAAGAAGGAAAAATAAAAACAAAGAGGAA +AAGGTGGAAGAAGAGGAGGAGGTGGTGGAGAAAACAATAGCAATCATATATACATACATT +TCTAATTGGAGTCTCACTATTCTTTGTTTAGCATAACTCAAAAACAAAAACAATCACTGA +ATAATTCTTTTAAATAAGCCTTATATATACTTGTATTTAAAACTTTTAAAATATATTAAT +AGTGGTAAAATGAAAATTGATACACTACCCAGAATTAATTGAGCTCTACCTACCTAGTTT +GCTTTCTGTTACTGTAATAAACACCATGGCAAAGGCAACTGAGTGGGGAGAGGTTTTATT +TTGTCCTGCAAGCTAAAGTCCATCATTAAGAGAACTCAAGCTGGAAACGGGGCAAAAACC +AAGGAGAATGCTGCTTACTGGCTTGTTCTCTAGTTCCCCCTGCTACCTTCCTTATATGAC +CCAGGCCCACCAGCCTAGGGATGGTATTACTCAGAATGGGCTGTGTACTTGTACTTCAAA +AAGCAACTAAAAACTGTTCACAGACATCGCCATAGTCCAGTCTGATCCAGGCAGTTCTTC +AGATGAGATTACCTCTTCTCAGGTGACTCTAGATTTGTTTCAAGATAAAACTTGAATCTA +TGACAATATATATATATGCCATAAAAAAGGGATCAGAGAATCCAGATATGGAAGCATACA +ACTGTAATCCCAGCACAGGAAAGGCAGGGAGGAGGAGAGCATGTTTGAGGCCAATCTGAG +GTGTATCATAATACCCTTCCCAGAATAAAACAAGAGAATAAAGTTAAAAAAACACACTAG +ATTTACAAGCTGCTCCTGGACCCAGTACAGTCATTTGTGGCCAACCACTCTGAGTTTCAC +AATTAGAACACACTTAGCTAGAGTCACGTTTTATAGCTTCTGTCTATCTCCATAACTGTA +ACAGTTACACTCAATGAACAAGGAAGGAGGTAGAAGCATCAGACAAGCCTTTATTTTGAA +TTTGGAAAGAAATTGAGTGCGGTAATTTGCTTCCCATAAGCCGAGGTTAATGTGAAGATG +GTGAGGTCCCCGTGGACCTATTGTTCCCTCGAAGAAGCTCATTCCTTCTTTAATTATCAT +AAAGTGTAAATGTGGCCACTCTAGACCACCACAGACGGCTCTCACCATCCTCCACTCCCT +CATCTCTGTGCTGACCAAATGCACACACCTGCCAGATTCGCTCTCCGAAAATGTCACATT +AATCATGTTTTCTCCAGCTCGCTGATCTTCACAGCTCCTAATTACTGAGCAGATTTCCTT +CCAGAGCAGACTTGACAGCCCCAGGCTCTCCTTGCTGGGCTCTCGTGTGGCTGACTTTCT +GTGGGGCCCCCTTCCCTCCAGTCCTATCCTCCTGACCAGCCAGACTCAATATTTCTGCAC +TTAGCCATAAGCTTTGCCCAACACATAGAATTTCTTCTAACCGCCTGAGGCTAGGAGTCT +CTACATTTCTCTGCCTTCCTCTATTCCAGAATCACAGAGCATCTGCATGAATCAGAGCCA +TGGGTGATTCTACTTCCTCTTCCTGCCCCATGGGATGTCTTTCCTCTTCACTGCCTCTTC +CTGCCCCATGGGATGTCTTTCCTCTTCACTGCCTCTTCCTGCCCCATGGGATGTCTTTCC +TCTTCACTTCCTCTTCCTGCCCCATAGGAGGTCTTTCCTCTTCACTTCCTCTTCCTGCCC +CATGGGATGTCTTTTCTCTTCAGAGCTCTTACAGCTTAATTTGTTGTCATCTATTTGCCA +ATTAGTCATATACCCTCTCCATGTTGAATTTTCTTTGGATTTCAGAGGCAGGGTCTCACT +GGGTAATCTAGACCTGCCTAGAACTTTATATGGAGCTGACCTCCAATCCACGAGCCTCTT +GCCTCTTCCTGAGTGCTGAATTTATAAGGATGTGCCATGGTGCCTAACTCCTGTTATTTA +AAATTAGAATAGTTAACTCAAAAACATTAAGAAGTCTTACCACCGTGATCATTACAACCA +CGTTCTCCTTTCCATACTTGACATATTTTGCCTGTGGTAGATATGCTCAATAAACATGTC +TTGTACTGAGAATGTTCTTTGCATGGATGAATTAATTAATCCATAATTAATTAATGGGTT +GATTTCATTAAAATTCAGTGTCAAAAGACTTCTGTACTCTGCAGAGCAGAGCCAGTCATC +ATGATTCAGGCTTAGCAATGACTCCAGAGTAGACGACTGCCTGTGTAAGGGAAAAGAATC +TTACATTCTTACGTCCATGACTTTCTCATCGCTGAACCAAAACAGCCATCAGAAGCATGG +AACAGGGGGAAAGGCGCACAGCTGCAGGGGGACGTTGGTTCTTTGTGGAGGTGAAGGCAT +GGCAACAGAAGCATCTCCATCAACAGTAGTGACAGTGTGTGGTGGCAGCTTCTTCATGTG +GGGGGTGCAGACCGGGAAACAAAGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTAGTTATACGTCTGTCAAAGGAATGTGGAGAAAAGAGGTTTCTTTTTCTG +TCACTGTCACTCTGTGAGCAAAGCTTGGTTGTCATTTTGACTTGCCTAGGAAGAAGGAGG +AATTTCCTCCACCATATTGGCCTAGGGAATGTCTAGAGAACATTTTCTTGATTGCTAACT +GTTGTAAGAGGGCCTGGCCTACTGTAGTTGCAAATAGTGTTAGGAAGAGAGTCCTGGGCT +GTATTAGAAAACAGGCTGAGCATAAACTCACTAGCAAGCCAGTAAACAGCATTCCCCCGT +GGTCTCTGCTTCAGTTCCTGCCTTAAGGCTCCTTCCTTGAGTTCTGCCCTAACTTCCTTC +AGTGATGGAGTGATGGCAGGAAATAAACCCTTTCCTCCCCAGCATGTTCTGTTTCAGCAA +CAGATATCAAACTAGAACACACTCTTTCCCCTATAGGGTCTCTCAATGAACCTGGAGCTA +GGCTGCTGGCCAGCAAACCCCAGAAATCCTCCTGTCTCTGCTTTCCAGTGTGGGGTTACA +AGTAAGCATGGCAAGTCTTTGTTTTTAACAGGTTCTGGGGTCTGATCTCAGGCCCTCGTG +CTTGAACAGCGAAAGGTCATACCCACTGAGACATCTCTGCAGAGTCACAATTTGCTTTAC +AAAAAAAAAAAAAAAAACTAGCAAGACCCTGTCTCAACACACACACCACCACCACCACCA +CCACCAACAACAACAACAACAACAACAACAACAACAAAATAGATATGCACTTCAGTTATC +CAAAGTGTTTTATTTCTGCATTCTCATGTCGAGTCAAAAAACAAAGAACCTTGCAAATTT +TGTTGACATAGTAACTTCCATGCCACCCTGGGCAACTTAATGAGATACTCCTCTCCAAGA +AAGAGCCGTTTCTGTTTTCTTTCCTTTTAACATTGGTGGTTTTTTTTTTTAAATCTCTCT +CTCTCTCTCTCTCTCTCTCTCTCCTTTCTTTGCAATGCTGTCATTTTCTTTGTGGTTTTC +ATGACACAACAAAGCAAACTAGAGATGATGTGCTGGGCAGATGACAATGGAGGAGAGCAG +GGAACTGCCCATCCCCCTCCCTGGCTTTCCTACGATGTTGGTCTCCCTATTTCCTCACAT +GGACTATCTTGTCCTCTGAGATGCTTTCATTCAACAGCAGTTTTTGATTCCATGATTGCT +CCTCAGTCTAGAAACTGTACCCATACTCACAGGCTAAGGAAGCTGATCCTGCAAGCCTGG +AGGAGCCTTCTCATCGCAATGGAGACAGTGAGCTGGTGTGACTCGGTGGTGGAGCAGTGA +CTGCCTTGTGACTCGGTGGTGGAGCAGTGACTGCCTTGCACAGAGTCCTTTATGTCTCGG +GGGCGGGGTGGCTCTGAGGGATAGCATCCCCAGCCAGGTAAAACAAGGAGAGAAGATAAG +AGATTGGGACGAAACATGAACAGTGAACTGCTAAAGATGGCCGTGGTGGGCAAATTGCCA +AGTAGTCCACCTTTTCAGAAAGGCAGAAAGTGAGCAAAGTACACAACCCACAAAGATCTG +GGATGATCCCATGGCAGCCAGTGACATTGGGTGCATGAAAGCCTGTAGTAATTTTTACTC +TGTGCTTTTTCTTTGGTGGGGACAGTGGGAGGAAGAAGCAGGGGGCTAAACTCAGGGTCA +TGCAGGTGCTCAGTGGATGCTCTGCCTCTCCAACCTCAGCCTTCCTTTCTTCCTTTCTTC +CTTCCTTCCTGAGTTTGTTTCTCTGCCTACAGAACTGTATTCTGTGGCAGACCATTTTCA +TTTTATGGCTTCTCTCTAGGAATTTATTGTAATTAATAATTTTTCCAGTCAACTTGTGGG +CCGTAATTTTGATCTTCCTCACTGTTCCCCATGAGGAGACAGATGCTGGGAATGAATCGA +CCCCTTGTCCACCAGGCATCTCTTCACCTTTCTGTTTGCTAAGAAGGGTGGCCTAATCTG +ATTTTGCTTCCTGAGGGAAATGCTTAGGTTGGAACAGATACTCACTGGGACAGAAAGTAG +ACTTCTCCTTGGACATTCTTCCATGCACTCTTCCCATCTAGATGTGTTTCCAGTCTCAGG +GGCTCTACTTAACTAAAGGTTTGAACCTCAGACTACACAGCACCTCTCAAGGGTATGTGT +TCCAAGATGGACAGATTTGACAGGCAGTATTCACAAAGATTGTCTGAGGAGCTAGCCCAG +GTTACTTCATACCACTAAACACATTCTAAAAGTTGTTGCTAATTTATGATGCATAACTTA +GCACTTGTTTTAAAATCAGCTTAATTGCAGACCTACTTGAAATCTAAGAGAGATGCTCAC +CTCCCCTAAATAAGAAAAATATCATGTTAATCTACATCATATTGAAAATAAATACAGGAA +TGTAAAAATCCAGAAGCCTGGCAGTGACCTCTATTGGTAGCACTGAAAGGTTAAATCTTT +CTGATAGGAATACAAAATGGTGCAAGCTCTATAGAAGAGCCTTTGGTAATGTACTAACTA +ACAGCAAAATGGCATCTGTATTCACTCCTGGGTCCATTTCTAGAGATCTGTCCCTAAGAT +AGACTTCGATATGAAAATCCTTTGTAAACGCACAGACAGGTGTCTGAGTAGATTGCCTTC +AGTCTAACCATGTAAAGGAATGCCGTATATCACTAAAGATGAGCAGGAGGTTAGGGAAAT +AGCTCATTTGGAACCTGAGTTCCCCAGGCCCCATATAAAAATAAAGACTGGGCCCACGTT +TATAGTCCCAGTGCTGGGGAAAGCTGAGACAGGCAGATCCTGGGACTTACAGCAGACCTA +CTCAGACATACATACATTCCAGACCAGAGAAAGACCCTGTTTCAAAAGGCAAGGTGGGCC +GTGCCAGACGAATGACAGGCGAGGTTGATTTCTGGCCTCCATATGCACGTGTACCATACA +CACATGAACACACACACACACATGAACACACACACACACATGCATACACACACACACACA +TGAACACACACACACACAAGGATGAGCAGCTTCTCTTGGCCCAACTGAAAGTAGGCTAGT +TTTCTGAAAATGGAAGGATAAATGCTTACCCATTGTTTTATACTTAATAAGGCAAAGATC +AGTCCTCATAACCACACAAACCTGTCTATCTGCAGGGACTGTGAGAGAGAACAGTGGGAG +CTGTAACCTTTGCCTGCGCTTTGTTTATAGACCTAAAATTATGTAGAAATGTAATTACTA +AAAAAATTAATTTTAACTAAACATTCCCTAGATATTAAATAAAGATAATGTGAGCCTAAG +ATTGTATCTACCTTGTGTAATAAACTCACTGAGAAGATCACCGTTTCAATCACCTATCTG +AGAGACTGGAAAGACGGCTGAGCAGTTAAGAGAACTCGTCTTTCAGAGGAATTGGGTTCC +ATTCCCAGCATTCATGCAACTTTCCTTACTGTCTGTTTCTGTAGTTCTGGGAGATCCACC +ACCCTCTTTTGGCCTCCATGGGCACTGTACACACATGATGCACAGACATACAGACCGACA +AACAACACGCATAGAAAAAGAGAAATAAAATCTCAGAAAAAGGAAAAATAATATACTCAG +AAATGTTATTATAGCTCCCTAGAGACAAAAGAATTTTTAAATGATCTTCCATGGCCGTTG +GGCACATCAGCATTGGGAATGCTGACTGGTTACTCTGAAGCTGTGGTGTGAATAGTGAGC +GTAACTATGTGAGTATTGATGCACTTGAGATCTAGATTTTTGTCTTGGGAGAGATAAGAG +GTTGGTAAATCTGAGAGATATTGTCTGGCCAATCTAAATTGAAAATATATGGAATACACT +GGAAATGTAGGATACAATTTATAATAAGTAAAAGAAAATACAGATGATCAATTCGAACCC +GGAGGAACCCCCAGAAATACACAATACATTAATAATCACTGTTCTTGATCCCTATGTTAT +GGCATTTGCACACAATTTTCAATAAAAGAATCAACCTCCTTCAGGAAGTACTCATGCCAA +AAGCAAGGAGCCTATACACACCTAAGGTTATATCAAACAGATCCTGCAGCCAGATGGCTG +GTTCTCATTGTCAATGGATTATCTAACCGATAATAATGAGTGGCTTGAAATGCTTAGAAT +TTGCCTTAATCCTGGAACTGATGATTCTTGAAGTAAACTCACAGATCACCTATAGATGCT +GCTAAAGAAACCATTTTGCAAATTTTATGAATACAAGGAAATTCCCCTCGATGGCTGCAG +TTCCAACAAATAAATGAAGAGAAATTGATGGGATAAGAATGCCACTTACAACACTTAGAG +AATGAGTAGAGTTGGACAAAAACTCCCTAGCGTAATGATATCATCCAAGTAAGAGACTCA +GACTTGCATAACCCTAAGCAGCAAGGGACAGTTATAGAAGAGCCTCCCTCACCCAACATG +TACAAGGGACAGAAGGGCATGTCAAACATACCACCCAGGGAGCTGCACAGTGTATGAAGT +CATGGTGGCAACTGACCTAGTCTGCTCAGCAAGTATACAGGGGAAAGGGAAGCGGCAGAA +GAGACTCTACACCACAAGGGCACAGACGCGTCCTAGCCTGGCCTATGGTTACTCATGGCA +CTTATCTGAATCTCGCTTAAACAAACAACTCTTAAAGGATGTACCCTCAGTTGAGTCAGT +TTAAGCACTACTTGACTGCATTAAGAAATTACCATCTAGTTACATGAAAAGTGTTATACT +TATTTTCTTTACATTCTTATATTTGAAATTTGTAAACTCTACTATGATACATGACAATAT +ATTACGTTATATAGTACGATTAAATCACCTATTTCTGGTAAGTTGCAATCCAGCCAACTT +AGCCTACAGAGGGAGTTTCAGGCCACTGAGGGATCCTGTCTCAACAAACAGGGGCTGGGG +CAGTGCCTGAGAAACAGAACAGTAGTCCAGGTTGTCAATATTTGCATTGGTACAGAGATT +GAACCTAGGACTTTTTCTATGCTTGGTAAGGACTCTTCCATTAGGCTGTATGTCCAGGCC +CCATTACATATCTTATTGAGAGCAATAGAAATTCAGATCTAATATTTTATTTTTGTGAAT +ATTAATATATGGGGCGCCCATGTGAAGATCTGGCATGACCAGAGCCACCACACTAAATCC +AGTGCTGTGTTGAGTCATGTAAACTGAACAGCCAAGGGTCAACAGTGGCTGAGTCCTAGC +AATTTCCCACACTCCAGGCTCAGCATCTTGACTTCTTGAACTTGGCCATTGGTGACAGGA +GTAGTCAGAGTAGTCTTGGCGACTTGTCTCCCTTACTTTCTTCCAGGTAGTCTGCATTTA +GAGGGGACCCTAAACACAGCCTGTGGAGCCTCTGAAGTGGGGGAGGGGTAGAAAGTTCTC +TAAAGGTTCACTGTGTTTGAAAGCTCTCCATCATCAAAACCCCCATGATAACCTCCTGTA +GAGGAGAAACTGCTTTATTTTGGCTAATGGTTTGAGACACCTCAGTCCATGGTCACGTGG +CCCTGTGGCTTTGGGCTTATGGTAGCACACACAGCTCCTTGCAATAGGAACTCATGTCAA +CCAAATGTTTGCCCCAATTTACAGCAAGGATCAAGGTCCTTATCTACATTTGTTTGTTCA +TAGTTTAATGGGAATTGCAAACTACCTATAAGTCTTACAGGTTTTCTCAATATTTGTTTG +AAATTTATCATTTCAATGTAGTGTTTATGAAAATTGGAGTGTCTATCATTATGGTTGGGA +AAACAGATTGAAGCTGGGGAGAAAAAGGAGAGGAACCCTCCCCCTGCCCCCAACGACACT +ATCCACCTCAGCTTCTTAAGGAAATGACTGTTCTATAGATCAAGTAGCCAAAAGAAGCTA +AACCTCTGAAAGGCCTGCTGGACTTAGCAATTGTACTCTGGTTAGAATCTGATTCTATAA +AGACAGTACTTAGGCACAGCTAGGCTTGCATATGATAACTAAAGCTTAGCATTATTAATT +ACTGCTCAATGAAGATAGACTTCTTTTCTCCAAGTGAATGCATCACAGGAAGGTTACCCA +GAATTCCTTTGGATGCTCTGTAATCATTAGAGTTCAAGACCTCTGAGAAAAATCGATTTC +CAACCTTCAATATGTCTCTTTGTATGCGCGAATGGCATTTTGGGATTCAAGCATCACATC +TGGATCCGCAGCTGGAGTAAGAAAGACAAGGGTCCACCTCTTTGGGTTCAAAAAACTTCT +AGTAGCACTGCACTTAGTCAGAGAACGCATGGGAGCAAGGATGAGTGCACATAATCTCTT +TGATCAAGTCAATGAATTGCTGATATGATTCTAATATATATATTTGGCTACATGCAGATC +ACAAATAGCACTGGGGTTGATGCGGGAGGCCTCTGTCCCATGGACCTCTGTATATCGGTA +GCATCTGCAGAGGTTGTATTATGAAATCATACTTGAATGATACCCAGATATTTTAAAAAA +GAAGTATTTTCACATTCCTCCCTCTGGGTATGTTTTTTTTTCTCTTATGTGTGGTTGATT +TCCTGTGGGCTGGGTTCTGAATTCTAGAAGGTAAAGCTTCAGGAAGGAGCTGTGACAAGT +TGCCCGGTTTGAAATCTCCTGCGTACATAATCACTGTAGCAGATATAATTGGAGCTAATT +TCATATTTCCTGCATATCATATTGGAAAATTGAGCTGTCATATCTATTTAAAGGCTACAT +GCCCAAGTGAGAACACCCAAGGCTTGTTTCTTTCAATACATTTGTGCAGGAGGATTTCTT +CTCTCATGAACGTTGACTTGTACTAGAAGCCAAATTTGTCTAGTTGAGTGCACTTTGAAG +TTTACATCTGCATTGTCTATGGAATTTAGAAAATGGACAGGGGACAAGCTGAGAAAGTAA +AGTCATTTTTGAGCTGTCCTTTTCCATTAAAAATCCCTGCACTTCCAGAGCGTTTAAAAT +TGTGGGTTATTGTAAGGCCAGTATGTTACACGTGGGTTCAAGTAGGTCTTGTTCATCTGC +TATCTGTGTGTCCTCTCATACCTATGTAATCAAAGCATGGTTAATAGAAATGGTTGGGAG +CCTGTCAGCCTGCCTTGGAGAGAAATTAAGCTATGTGCTATGAAAGTATACCCTAGAAGA +TAGGAACCCTCAGCTGTGGCACTTATCAACCATCTAACCTGTCAACTTCTACATTCATGT +CCTTTCCCTGTGGCTTTTTCTGACCTTGTTTGCATCTTGTGTGTTTTCACTAAAGAAGCT +TGGCTGGGAGGAAGTGTGTGTGTGGGGGGGTGTCGCTAAGTGTACCCTTATACAAGTATG +TAGGTTAGAGGACAACCTTGAATACTGTTCCTCATAATTGGTACTCATCCTATTTTTGAT +ACCATCATCTAGGTGCTTGCCCATTAGGCTGTGTTTCAACTGTTTAACCTGAGACCAAGG +AGTATAGGAAATCATGTGTCCTGTAAGCAAGGTTTTTTTTTTTTTTTTTTTTTCCCTTCA +GTGGAGCAAATTGCCCTCTTTCATTTATGCAGAATGGAAACTCTACATGGTAGAGTTTCC +TCTGAAAGAGTTCTTCCTGAGAGTTCTCTAATCCTCAGAACCCATGCCCAGCCGGACCTC +ACAGAGCAGGGAATAGTCATTTGGAAACACTCGAAATGGTCTTTCCCCAGGCATTCCTCC +CAAGTGTCCACATCTTAGGCTCTGGCTCTAGTTGAATGTTTCTAATGAATTCTCATAAGT +TCTGGCATGGATGCTCCCTCAAACCAATACAGTGCGTTTACATGCATATCTCTGTGTGGA +CCAAGAGGAAGAGAAGAACTGCACATAAACAATAGGATAGGATGGCCCCAGACAATGATT +GACTTTGCTGGGCTGAGTGTAAAGCTGGAAGAATCCGCATAAATGACCAAGAAAGGGAAT +CAAGGGGGCAGTTGAGTTCTTAGCTTATAAAGTTGTTTTGGCTTCAGTCATTCTGTCGGA +GGCTAAGCGCTGTCTTCTGCCCTAGTTCCTATTCTTGCCGCTGTAATCAAGTGCGTGACC +AAAGCATCTTACAGGGGGGTGGGGCACGGAGGGGAGGACGGGTCTGCTGTGGCTCATAGT +TCAGAATGCACGTTCCTACACAGCAGCAGAGTGGAGAGCCAGTGGCAAATAGTTTAGTGT +CTTCCAAAAATCGACACTTTCTGTTCCTTCGTGAATAAAGAATGCAGAATAGGTAAAGGA +GATGAGTTAGTTGATAATGCCCTCAACAGGACATCTGGGGAATAATGCAGCGCTGTCATG +TTTCCCTGTCCAGCCTGTGCTCATGTCTCATCCAAACTCCCAAGCCCTACACAGAAGCCT +CACGTTTTCCAGGGCTAAGAGGGCTGAGCTCCATGCAAACTGGTTGCTCCAAACTTACTC +ACATTAAGTTCTCATTGGTAACTTTGGGGGATGGGAAATATCTAATCCTGAACATATTTA +TTTGTAAAAGTTGGATTAAGAAGGTTGGTGCCTGGTGAGATAGCTTACTTGTAGCTTACG +TGACAGGACCTGAGATTAATCCCCAAGAGCCATATTATCAACAAATCTAGGCCTGGGTGG +TGTACATTGAATATATGTCTCCTATGGAATCCAATTAGTGTGGACCTTATTTGCATGTGT +TTATAGCTGACCACCTAGGACTGGGGTCTCTCATCCCTGAAAAATCAAACATACAAAAGA +AATCAGCTCTCTCTCCCTCAGCAGCCCCTGACTACCTATACCTCTTCATCTAGGAACAAG +CCTTATGAAATTTTCCTCTGTCCATGTTGGCCTCTCAGCTGATGTGGTTGTCATGGGTCT +TGTGTAGACAGCCATATTGACAGTTTAAGGGAGCAACACTCTGTCCTGTTCAGAAGGTAC +TATCACACTTAGACTCTTTCAGCCCTCTCCTCCACAATGTCTCCTGGTCTTAAGTGTAGA +TATTATGTTATAGATGTCCCATTCAGAGAGGAGTAACCCACTGAGATGTCCCATTTGGGG +CTGATCACCCCACTGAGCCTTAAATGTAGGTGTTATGTTACAGAGCTGAGCACTCCACTT +ATTCTCTGCCATTTGGACCATTTGTGGATCAAAGATTATTTTAATAACCTGTCTCCATCT +TCAAAGTCTAATTACGTTATTCCAGTTTCCACCTTTATTCCAATTTCCTTTTCCTCTTCT +TCCTCCTTTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCT +TCTTCTTCTTCCTCTTCCTCTTCCTCTTCCTCTTCCTCTTCCTCCTCCTCCTCCTCCTCC +TCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCTTCTTCTTCTTCTTCTTCTTCT +TCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTTTTCTTCTTCTTCC +TCTTCCTCTTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCC +TCCTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTTTATTGAT +TCATGGAGAATGACTGTTTCCATGGGTGTATGTTTGTTTTGCATGGGTTGAGACCAGCAG +CCTCCAGCAAAGGCCCAGGTACAATTAAGTCCTAGAGGGGTTGGTGGCAGCATAGAAAGT +TCTAAAGTGTACATGCCACATATTACGAACCAAAGGAGGCAGCTGAGGTAGTTGTTTTAC +TACTTCTTGTAAGATATGGATTTGATTGGCTTGCAACATTGAAACAGTATGTAGAAATGG +ATCCAGAAAGCCTCACTGTCTGGCAGGCTAGCAAATGCTTAGGTCCAAAGTGTATATCTA +AAGTCATCCAACCAGTGATCCCCTGTAGTCTCCTTAGGTGCCTATGCATTGCTCTATTAA +TAGTTCACGTCCCCATGGACAGTTCAAGCATTACAATTCAATTGACAACTGTAAATTACA +ATATAAATGCCATCAAATCAGTGGATGGCTCGCTGCCAAATTAAACCACCATGTTTGTAA +TGGGACAGATCAGTTCCCAGTTTGAAAGTAATGGCTAGCAGAAAGCATTCAGTCCATTCC +ATGCAAATGTTCTTCAAACTTCAGCCAGTTCCTGGAGAGGGGCATATACTCTATCTAGAT +AGGAAGCCAGTGGGAGATGTCATGAGCTAAAAGTCTAGTTCTGTCCTGAGTGAAAAAATG +TATCGATTTAATTTTGTTATCTCTCCCTCCCTTTCTTCCTTGATCTCCCTTCCCCTCCCC +CTTCCCTTCCCCTCCCCCTCCCGCTCTTGCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC +TCTCTCTCTCCCTACTGTGTCTTAAGATCTCTATGGCACCGGGCAGTGGTGGCACATGCC +TTTAATCCCAGCACTTGGGAAGTTCCAGGACAGCCAGAGCTACACAGAGAAACCCTGTCT +TGAAAAACCAAAAAAATTTAATAATAATAATAATAATAATAATAATAATAATAATAATAA +TATCTATATTGCAGAGGGTGGTCTTGAACTTCTGGTCCTCCTGCCTCCACCTCCCAAATT +TGGGGATTAAAAGGTGCCCAGTTTATACTGTTCTGTAGACCAATCCCAAGGCCTTGTACA +AGGCAAACACTCTACCAACTGAACTAAATCACCAGCTTTAAGTCATGGGATTCTTTGAAA +AGCAGACTTAATCAATCCCTTTAATTTTAACAGTCATTAAAAGTCACCCATTAAAGGTCA +TGCACATCAATAAGAGGCTAGATGTCACCTATCTTGTATTGTTCACATACATACACACAT +ATTGCACATACACACACAAGCATGCATATTCATAGATACACAGCCATGTATACACACATA +CGAGCATATACATGCCTGAATGTGTATACTCAGCACACATACAATTACAGTACGGTGTGT +TGAAGTATATACAACCATGCATGCACACTTCATGACAGCAGCCATTGTGTATCTCCAGTG +TTTCTTTAGGGTGAGCTGAACAAATACTGTTGCTCCAACCTGAGCAATTCCCACCGGAGA +GGTGCAGAATGGGTGCCAAAGGGCCACCAAGCTGAGCTATGCAGACAGAGCTCCCTGAGT +CGGTCCCCGCCCACCTCTCTTTTCCTGTTTTATTGGGGAAGGAGCAATATTTTCTTTGAG +CACGGGGTTACCCTGGGGGTAGGCTGGCACTCTGTTTAGGAGAAGCTCTGCCTGTTCATG +CTGAGAAGGAACTGGCCCAGGACAACAAAGAGTTGCAAGCCTACATTTCCATTCTAATTA +GCATTTTCTTCACTTCGGGAGATTGTTACCCCAGGGAGCCTCATTAGCATAGTTTTGATG +CCTCACCTGTACACAGGAACTCCTGTGGTGGTCTCTTCATTCCACATGCCTCTTACTCTC +TAACTCTAAAATCCACAAGGCACACATACTGGCTCAATCTGTAGAGCCTGCCTGTCAGAC +CAGAAGCCCTGGACAGTCTCTCACCAATTTCCTCACCAAGACTGCTTTTGGCAGAACCTT +CCACTGGATTATGGCTTTGTTTACCTATCTTCCTTGGCTGAGTTGGACTGCATTATCTCA +TCAAGATTCTCTTGCCAAGAGCCCACACACACCCTGCTTCATTATAATTTGACTCCGGAC +ATCACGAGTTAAAGCTGTAAGCTTGCAAGGAGCACTTCCTTCCACATTAGCCTTTCTTTT +CCAAATAAATTCACTAGGTGGCAGTGAACAGCGAGGGAAAGAGCACTGCTTCTCAAAAGA +GGCAAAAGCAAGGGGAGCTAAGCATATCTAATCTCGAATTCTAAAGAATCCTTTTAGGAG +CTCTGATATACGTTGCTAATGGAAGCAGCTAGTCTCCATTAAATGATGAGATGCCAAGAT +ATAATGTCAAGTCTCTTCTCAGCACTCCACTGATCATTTTCAGACCAGCTGTGTTCATAT +ATTAAAGTTGTATGCATGTGTGTATGTGTGCATGTGTATGTATGTGTGCATGTGTGTGTA +TGTATGTATGTATGTGTGCATTTATGTGTATATGTGTGTGCATGTATGTGTTTATTTGTG +TATATGTGTGTATGTATGCATGTATATGTATGTATGTGTGTATATGTGTGTATGTATGTG +TGTGTATTTATGTGTGTATGTGTGTATATGTACATGTATGTGTGTGTATATGTGTGCATG +TGTATGTGTGTATGTGTTAATATTTATATGGGTATATGTCTATAAGTATGCATGTATATG +CGTATATGTGTATGTTTGTGTATGTATGTATGTGTATGTATGTGTGTATATGTGTGTATT +TATATGTGTATGTATGTGTATATATGTGTGTATAAGTATGCACGTATATGTATGTGTGTA +TGTGTGTGTACATATGAGTGTGTCTATATGTGTGTGTATATGTGTATGTATCTGTGTATG +CATGTGTGTGTAAGCATGCTCACGTGCATAGCACACTTTCTTTAGAAGACAGAGAAGCCT +CATTATCAGATTAGAAATTTTAGGATTATTGTTTTATAGTTAATTCCTCCAGATGACCAT +CATTTCAACTAACAGCCCCCATTTCTTCCTACTAAGCTCTGACTTCCCATTTGCTCAGCA +GGTAAAGCTTAGAGTCCTAAGTGCCTCAGTGTGGAGAAGACTCTTATGTCTTAAGACACT +GACTGAAACCTTAGTGCACGCGTCCTCTGAGTTCCCTGGGTTTTAACCTATAGGCACTTT +GTTTGGTGGAGAAGAAAACAACTGTAAGCCAGCTAAGACAGCTTCCAGATGGTCTGAGCA +TTGGTGTGTGCTGAGAGTTCCTTTGCACCAGACTCAGAACTGCCACCATTGTTATCCCAC +CGCCTCCTTGTCCTGTGGTTTCCATCCTAGCGGAGATCCAGTGGATGCCATGCATGGAGT +GATCTTTCCAGACAGGCATTTGACACCTTTTGTTGGTCATATTATCACTGGGACTCTGAC +TGAATTCCACAGTTCTCAGGGCCGTGATTCACCCTATTGCCGGCTTTCTCCATACCCAGA +CTCTGTCTTTGCAGTTCCCATGAATTTAAGTACTGTCTTGATGAGAAACTAACCCAACTA +CTCCTGCTTTTCCTAACCACATAACCTCTGCGATACTTAGTCTTTGTTATCAGCCTGACT +GGATTTAGAATTGCACAGAAGGTTAAAGTACACCTCTCCATGCATTGTGGAGGTCTCTCC +AGAAAGTATGAACTCAGAGCAATGAAGCAACCCAAATGGAGGCAGCATATATACAGGAGC +AGGTGGGGAAGGGGGTGAGCAGAAATAGAAAAAAGGAGAAGATGAGCCAAACACCAGTAC +TCTCCCTTCTCATAGCTAGCAAGAAGTAAAAGAACAACATCAATTCCAAGCTCCAATCAC +CACAATGTCTTAAACAAGGGTTTGGGCTAGGATATTGATTAGACCCTCTGAAACCATGAG +CCAAAATAAACTATTCCTCCTTTAAATTGTTTCTGTTGGGTATTTGATCACAGTGACAAA +AGAAAATGATGAGCACATACCCTCTGAGCTCTCAAGTTCTACACTGTATCCTAGGCTGGT +CCTAAAATCTCATTTTCTAATGGCTGCCTCCCTCCCTCAATGCTGACTGTGTTCTCATGC +ACTATTGGGTATTGTTAACCTCTAAGTCCGTAATAGTGTCCAATTCCATGTTGAATTCCA +CCCTTGTCCATGTGGAAACCATCCAATGATGATCACCATGAACACTCAGCTTTTTCTGAT +GTCTAACTCAGTGAGCACTGATGATAGAGAGCTCTGTTGTACATACTGAGACACAGCTTA +CAGCCTTCATATAGATCCAGGTTCTACCTTAGCATCTTCTCAATGCCAGCAGCAGCATCT +TTCACAGCCATGCCCCACCTAGGATAGGAAGGCCTAGTTCTGTTGCAGCAAAGTCTTATG +CATGGTTGTGCCCAGGGCATCAGAGTATCCAGCTCCATCATAACCAAGACCAGTTCCAAA +GCAGTCGCCAGGCAGTGACATTGATTCAATAGAGAAAGTGAGTCTATGTGCTAAGTGGCT +GCCAGCCTGGCTTGCAGTGTGAGCCTCCACCTGGTTACCTTCTATAACACAAAATAACAT +ATCAGAAACATAAAGGGAAATGAACTCAGCCTAGCTCCAGTGACAGGGTGGCAAGGTGAC +CTGGAGATTGGGCAGATGAGAATATAAGCTACCCCTTGCTAAGTTGAACTCAAGCAATGT +CAAGTTTCTCTCTATGGAATGCAAAGTTGGATCTTCCAGAATATCTGTGCTTCGGATGCC +ATGTTAATTATCCTGTAAAGGATGTAAAGGACTAGCTTGGGCTGTTAAGAGCACTCGTGA +TTCCTCTTGGGAACTTAATACACACATAATAAATCTTGCTGAGGTAGCCAGACAGCAAAT +GAGAAGAGGCCAAATATTTCCTAAGGAAAATGAAGACTCAACAAATCAGCTCAGGAAATA +AATGTTAATGCAGACAATGAGATATTTTTATACAGCTACTGACTCCAAAGTAGTTGAAAT +ATTTTAAGGTTTATTTTTTCCTAGTGCTGTGTGGGAGGTATTTTTCTATGCTACACAAAC +ACACACACACACACACACACACACACACACACACACACACACACACACACTCACACACCC +TTTAATGTACTTTTAAAGGGTAAAATCTCAGTTAAAGAAACTGGCTGTGCATGGTGCTAT +GCCTGTAATTTAAGTACTTGGAAAGTTGGAGCAAGGAGGGGTGTGAGTTCAAAGCCAGTC +TGTGAAATGAGGTCAGGGCTGGGGGTGGGGGGGCAGGACATGTCACACAAGGCTCACAAC +CTGAGTTCTGTTCCCAGAACCTGTGGTGGAAGGGGAGATGCAGCTCTTAAAAACTGTCTT +CTGTCTCCCACAAGCATGTCATGGAACACCCATATGGATGTGTACACACACACAGAGAGA +CACACACACAGAGACACACACTCACACACACACAGAGACACACACACACACTCACACACA +CACACACAGTGATGGAGATGATGATGATGATGATGATGATGATGATGACCACAATGGTGA +TAAAATATTTTTAGAAGAGAGAGAAATAAAAAGAGAAAACTAAGATTAGTGGGCTCTGGA +AAGAGGTGAAACTCCTCTTTTAAGACTTTGGGAATCTGTCCATTTTTAACTCTCTTTTCC +TGAAATCCTGTTCACACTTTGCAGTTAAAGCAGGTTTGGTGCCATTTGCTGTCTCGCTGG +TCTGTTCGATCGAAACCTCAGCTCAGCCACTTCAGTGTTAACTCTAATGGATACTTAATG +TGGGCAATTCTTTTTAACAAAATCAGAAACTGGTATGGTTTACATATGTACTGGCCTGTC +GGCTCCTGTGTTTGAACTCTAGCAATGAAGCTTAAAGAGGCTGGGGGGGGGGGTGCGGGG +GGTGCTTAGGAAGTGTCCTTAGTTGGAGGAATGGGCTCATTGGGTATGGGAGTAGGTTTT +GAAAGGTTATAGGCAGTGGGCTCACTTCTGAACCAAGCTCTCCACTTTCTGGTTTGTCGG +GATGTGACAAGCCTTGAAGTCTTAAACACAGTCCTGTGGCTACACAGTGCCCCAGCCTCC +ATGCCTTCCTCACCATGATGAACTGTGTCCTCTTTAGCCATGAGCTCACAAACCCTTCCT +CCCTCAAGCCATATCCATCATGCCTGCTATTCAGTCACAGTAATGAGAAGAGTAATATAA +AAAGCTTGAGAATTCTCACCAACCAAAAGATGTATCTCGAGGCACTGAGCCCAGCCTATG +GAGTTCACTAGTCACAGTTATAAAGTTAAAAGATTTAAAGTACTTGAGATACCTCATTGG +CAAGTTGATTCCCTTGCTAATAAGGACCTTTGATCTCTAAACAATTGCAGATGCTTCAGG +TGACACACCAAATTCTAACCCCATTCCATTTCCCTCGACCAGAGTCTACGATTTCTGACT +GAGTCCTTCTCAGGTCCACTGTACCTTCCCCAGGCCATGTGCCCATACCACGTGTATGTC +ACCAACATACAGACAGTGGTGGTGTTCTCAGGTTCTCAGCCTCCCACCCGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGTGTGTGTGCCCCTTCCTCCT +GAGGATTCTGCCGTAGCAGTGAAACACGCATCCACTAGGCTACCAAGCACTTCTCTCTCG +GCCATGTTCTTCCCATCTTGTGTGAGGCGGAGCTATAGGAAGTGTGACTTGCTCATGATC +TATGACCAGCACAAATATTCTGTCTTGGTGATCCTGTAGCTTCCAGGTCTCAGGCAGAAA +TAAGAATATCTTTTAGACAAAACATCAGCTTGGAGCCTCTCCGCCAGTCACTATTCAGAG +GGTTTTTCCTCCCCAGTCATCCTTAGGTCTCTGCTATAAATACTCTCCCTGCTGCCAGCA +ACACGTTACTATTTTATACTTACTGTGTGTGCCACACAGTCACAGTGCCACCCACTCCAG +AGACATTTCTGCTCTTCTCTTCCTCCCTGAGAATGTCACCTTCGCTCTCCCAGGGAATAA +CTGGACTTACTCACGTGGAAGAGTACAAGTCTCACAAAGCAATGTATGCCCAGGGGCTGA +ATTTATGGACTTAGAAAGATAGCACAAAACACGTTCTAGAAAATACCTGTGTATCTGACC +TATGAGCCCTGGCTCTCTGCCATAGGCTGGTCCCATCCAGTCAGTGCACACTATGGCCAA +TGGCTCCCCTCAAGCGGCAAAGGAGAGATTTTCCCACAAGGGAAAACATTCCAGTAAAAC +TATACCTTCTTGGTTTTAATGGTTAAAAAGGGTGAATTTTTTTCCACCCTCAATAAATAA +AGTGTTTTGAGGCCAAGACTCTCGGGAGATAATCATTATAAAAGCTGCCACAGAAACTAG +CATGTTTGAAAACACAGAATGAAGCTGGCCTGATTCCCAGCACTCTGGGGAAGAAGATGG +GGGGAGAAGGCCTTTGTTCTCCTACAGCAGGTGACAGCACACCGCTGGACTCGCCAGTCC +TGTGTGGGAAATGGTGCTGATAAGCCGCCTCATGTTGTGCATGCATGGGGCTAGCTGCCC +AGACCAATGAAGAACAGTTGGACAATGGATGGGAAGCTGGCCAGCAGCAATCACATTAGA +TACCCTTCCCTCCCCCGTGGAAATACCCTTTGAGAGCCAGCAGCAGATCCTGTGGGAAGA +AGATGACACTGGGAGCCAACTGTGACAGGAAGATCAGCTGTGAGAGGAAAGAGATTTCAA +GTTCTAGGGGCACTCCAAGAAAGTGGCTTTGAAGAGGTGGTGACAAGACTATAGGGGTTA +AGGGGATGAGTCCCCACCACCTTCTTTCTCAACTAGGATTTCCTTACAGGTCTGTGATAG +AGAAGACCTCTAATCCACCTTGCCTTTGATACCAATGTATCAATGACGGGGGCCCCGCCC +TCCGCCGCCTCTGCGCCGTGTATTATCTTCCTAAGTGAACCATGAGGGCTGAGATAGCGG +TGTTTGCTATAAGAAGCCTCCCTTCCCCCTGTGTTATTTTCATGGAACCTCCTAACAGCA +GACCTGAACTGAAGGTTAGCGTAGCAGTGCTCAGAGGCAAGACATCATGAAGGAGGATGT +AAAAAGAAGTTGTGTAAGGTGTGGGGTCAGATGAAGCCCTGGGGAGCTACTGAGAGTAGT +TCCAGAATTAAATAGAAACCCAGGATTCCACAATCCCAACAGGAAAGAAACAGTCAGCAT +GTTGAGACAGAAGCAAGCCCCCCCCCCCACACACACACACATACACATACACACACCTAC +AGTGGTCTTCATGAGCCAAACAGCTGAGCCCAAAGACAGATCCTAGAAGACACATGAGCA +CAGCGCAAAGAGAATCTGGGGGATGGGCAGGCTGAAAGAGGTGAGCAAGGTCGGGCACAC +TTCAGAGTGACTGTCTCATTCATTGGGATCCCTCCTCTGCTCAGTGACATTGTCAGGCAG +ATGACACAAAGCCAGGCAGAATGGGTAATCTGCTGGTGACAGAATGAACCTCTAGAGGGA +ACTGCTGCAGGCTGGAAGGGCAGAGTGAGCAGGAGAGAGGAGAGATGTATGCATTTTCAG +CTGCTAGGAAACAGCACCAAGGACTTCACTGACAATAAGCCCTGTGGTGTCCACACACAG +CTGAAACCATTAAAAAGACCAATGCTCTCTAGCTCTGAGCACGAAGCTATCAGCTTACGA +TCAGGACAGGAAGAAGATCTTATCATAAGCATCTTGTAGAGAGTCACATGGCTGAGCTGG +GGAGATGGCTCAGTTAGTGAAGTGCTTGCCATGGAAGCTCCAGGAGCCGAGTTCAATTTC +CAGTTCCCATGGAAAGGGCTGGGAGTGATAGCATTTGTCTGTAATCCCAGCTCAGAGGAG +ACAGAGATAAGAGGGTCGCAGGGGCTTGATGGAAGCCAGTCTAGCCATTCAGGGAGCTCC +AGATTCAGTGAGAAAGCCCGATGCCCAGGAGTAAGATAGAGACCCATAAAGGAAGAACTC +AGTGATGGCCTCAGATCCTGCATGCACATTTCTACACACGTATATGCATCAACCCAGATG +TGTGTGTGCAGAGGAACATGTGCATCTATCCAGATGTGTGTGTGCACATCAACATGTACA +CACACAAAGAAGTAAGACAGGTCACTCTGCTCTTGTCACTGTGCTAAGGACTATTGTGTT +TAGAGAAGAAAATTTGAATTTTATTGGAATGGAGCTGAAAGTATTTGTCCAGAAAAAAAA +AAAAAAAGACAAGAAAGATGTTGATAACTTTCTTCAGATATGCAAAGAAATCTCATATGA +TAAAAGGAGTGAGGCTGGGGAGGGAAGATCTGCAGAGAGGAAACTGCATTCAAGTTCTTG +ACCTTCCCCATCATTAAAATGTTCCAAAACCCACTATTTTCCCAGAAGCCGAGCAGGATG +CTGCCTTCCTTACCACCCAGGTGCTAATGCAAGAGCCAGCAACTGTAAAGGGGGCTCGAG +CATCCATCAGAGTGCCATATCTTCCTCTCTCTGCCAAGGGGTGTGGTGTGCATCACAAGG +CAACCCAGAATGGATAAATAGATGATAGGTAGTCAGACAGGAAGTTCAGGCAGAGGACAT +CTTGATCTGTTTCCTCGTGCTGTAGTAGACTACCTGAGGCTGAGTTATTTACAAAACGAG +CTTCATTATATTTGACCCATGGTGGAAATCAGAAAGGAATTAAAGACATAATAAAGTGAA +GTTACAGCAAGAAGGGCATGGGTAGGGGAGCTTATATTTGTAACGACCCATTCTAGTGAT +AACAGACTCCATCCCCAAGAGAAAGGAAGCAAGCCACTCAAAATGCTCCAGCTGTGTAAG +TCTGCCCTTAGGTCTGCCTCTCAGCCTGCCGGACCAGCAGAGGTCAGGGTAAGTTTCAGA +AGAGACAAACTATACTAAGACCAAAGCTGGAGAGATACGTAAACAAATGACAGATATATG +GATGGATGCAGGACACAGGATCTAATAGAAATAAATAAACAGAACCCAGCCAGGTGGCTC +AGGGGCTAGAGGCACTTGTGAGCAGGCCTGAAACCTGGTCCCTATATTCATATTCACTCC +CTCTCGCTCTGACACTCACACCCATACAAACACACACACAGATAAATAAATGCATATTTT +CTTAAAAGTCTATCATGACTAGCCTAGGAAGACAAGTGACTTAGGACTTAGCTATATTGC +ATTGGGTCCAGGGCTAACCAAGGCACACTTTCTACTCGCAGAACGGGCAGGCCTGAGTCC +TGAACAGAGATGTATACACTTACATAATGTGACTTCCAAACACCCAGCTGTGATTGGTTT +GTTCAGTCTTTGATTTCCCTTTTCAATCACCTCAGCAAATCTCTCCACGGGGACTAAATT +ACTTTCCCCTTTCATAGATAAGGTCATTAGAGTACGGGAAAGTCAGAGGAATTTGCATCC +CAGACGGTCAGCCTCCATAGCTGCTATTGTCCTCCCAGATACCAAGGGGACTTTATAAAT +ATAAAGGGATCCTGTTTGCCCCCTTGTAAATAGCAAATAACCCCCACCTCCCCTTTGAGG +TACAACAGAAGCTATGGTAACAGTCTCCTTCAAAGATAACTCTTAGTCTCTGTTTCCTCC +TCCATTTTAGTGATGTAGCCTAGGTAGTACTGTCGTTTAGATTAGCTATTAGTTGCAAGT +GACTTTGAAATCTATGTGGTATATAGACAAATCAAATATGGCCATATCTGGGTGAAAGGG +CTTTATGCTTTGATGCCTGTTTCTCATGGAGGTAAACTGAGGTCAGTGAGCCATGGCAGC +TGTTTGTGCTAACAGACTTGTCCATTCTGGATTCTACCAAGAACCAGTTTACTGAACACA +TCAGTCCACGTGGAATTGCTATCAATGAAAAGAAAACTGAAGAAGCCCAAATAGTAACAA +TAGCAGACTGTAGTTGTGCAAACGGATGCGATGGTCTGCTGTCTCGTTCTATCCTTACTT +CAACATCTGACCCCAATTCGAGTAAGACATGTTGTACATCTCAGAGTATCTCTCACCCCA +AACTACATGCCTACTCCAAACCAACCGCTTCCGATTTGCCTTCAATTTTCCCAGCATTAA +CACCAAAATTCCCAAGCCCAGAGGAGCCCCCTCAGTCTCAGGCAAACAAGAATGGTTTAT +TCCCAGCATTCACACACCATAAGCATCTGGAGTCATAGTCACATTGTTCTGAAGCTGGCA +GAAGCAGAAACCTCCACACTCCAACTAAGATATCAAGAAGCTGAGCTTAAAGTGGCGGAG +TCCTTTACCTCCCGGCGGCAAACTGGCAGAGGCAAGCCTGTGTTCTTCCACACTCAGACA +AGTCAGCAATGACAGCTTTTGTTTTATTTTTAGAGATGGGGAGGGGGTCTTGCTATGTAG +CCCAGGCTAGCCTTAAACTCTCTATTCTCCTGCCTCAGCCTCTCAAGTGTTGGGATCACA +GGAGTGGACCACCAATTCAGGTAATAGGTGTTTGTCTCCGTTGGTGCTCGCTTGTGGTTT +TAAGGAAGCATACACATCTATATAAGCTCTCAAGGGGGATCCATGAGTAAAGGAATTTGC +AGATAAGCTTTCTTTGCCATGTTAAGACAACTAAATAACTTTTCTCAAGAAAAGGGGGGG +GGGGAGACAAGAAAAAAAATCAATCCTTTAGATCATTGTTGAAAGCAGCCATGTTCCTAT +GAGCTGAATATGAAGAGAATTTATAATAAAATCCTCCCTAACTACAGATTCTCCCAAATG +CTCTCAGGTCGAGATAACCCTTTCTTCCCTTTATGAAGCAGAAAATATAAATCAGGTACT +GCAGTTTGAGCCTGGGTCCTTGCACACGCATACTGATACACACTTTACCACGGACCTATA +CCCAAACCCCTTTGTTGGTTGCTGCATTTGAGACAGGACGTTGTTCTGTAAGTTTTTCAG +GCAGGCTTTAAATTTGTGATCCTCTTCTTCAAGCCCCATGTAGCTGGGATTTCAGGTGCA +AACCACCAGCCCTTGCTAAGCTGCAAGTCATTAAAAACTAATTTCTCTTAAGAATAAGTT +TTTCCGTAACACATGTTGAAAATGCATGAAAATTCAATCATCAATCCAATGGACTTGCTA +TTCATATTAATGAATTTTGAGGCACTGTTAGAAGCTGAGTTATCACAGCTGACCACATGT +TCTCTCTGTAAGGACAACAGAAGCTAATACAGTGCAAAGATACTTTTGTTTCCAGGATTC +AAAACCACAATGAGCTTTGTGTTCGGCCCTTGATTAAACAAACAATTAATCAGCATTTCC +ATCCCCGTTTACCTAATTAGGTTTTCTTCTTTGCAAATAAGACAGGGTCACATGTCATTT +TGATTTATTTCCATTTCTACCAGTGTAAATACAAATGTACCACAACATGACCTGTGGAAG +ATGAAGGCCTGTGATTTGAAATAGGAAGGAGAGGGTCAGGAAGGCTGAGGCACAGTGGAC +TTGTCATAGAATATATTAAGGTCGAAGGCAGAGGATTTGGAAACAATAACACAACATAAA +ATAAAGGGAGCCTCGGTGCTAATGAAAAGATCAACACTCTTGCATGCTGGCTGTGGTCCA +AAAAAGTGCAAAAGCTCAGAGCTGTGAAATGAATGGATTCCTCGCGCTGCAGCGGAACAG +TTAATGCAAATTCCTCCAGGTTCATGAATCGCATTTGGGATCAGGCAGATGGTCCATCCC +CAAAACCACGACTCCACCAATTTCACAGAGAGCAGGTTTTCACAGGACAGTGAGCACAAA +TGAAGAGATGGAGAGAGAGAGATAGCTACCCACAGCTCACTCTGTTCCGCTGGCTGCTAT +GTTTCCTGTGCCATTGTGTGAGGCAGTCTGTCTTCCCAGCATTCCCAGGGGCACAGAGTT +GCAAGGCAAGGGTGAGCTTCTGAGACCTGTTAAGTCTCTCTGCCTTTCTGAGGTTTTCTG +ATAAGGAAGTCTGTCCCCTGTGAAGTGCCAGAGCCTCGGGCAGAGGGTGTTGAGTGATCG +CATGAGGCTCTTGGTTGTACTGGGTTCCTTGCACACACCATCTGCTTTGGTGTCGTGACA +CTAAGAGGGAAAACAAACAGCAGCATGGGTGGAGCCAGGATTCAGCTGCTTCTCTCTGTT +ACTACATCACAGCTTTATCATCTCAAGATAGAAGTTTTCTTTTACTAAGTTTTTCAGAGA +TGTAAAGGTATTTGCTGATCCACAGACAGATGGTGGAGTGATTAATAAAGTTGAGGAGAA +TCAATTAGTTTTTAAAAAAATACTCTTTTACAGCCTTTCCAGAAGATTTTATGTTCTGCA +TGTATGGGAGGTCAATAGATCCGAGAGTAACTGCCTTTGAAAGGATGAGTTGTGCTAGGT +GTGGTGCTTATGCCCAACTCTACAGGTCAAGGCTGTAGGCTTCCAAGTTCCAGGTCAACC +TAGGCTATATAGTGAAATTCTGTTAGGAAAGGGGAAAAATGTAAGGAAAGAAGGAAGTGG +GGAGGAAGGAGACAGGAAGGGAGGAGGAAGGGAGGAGGAAGAGAGGGAGGAAGGAGGCAA +AGAGGAAGGGAGGGAGGAAAGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAG +GAAGGAAGGAAGGAAGAAGGGAAGGAAAAGATATTTGTAACAAATATCAAATAACAAAGA +GGAGAAGGCATGCCACACTGGGTAAGAATGCCTGGGAACAGTAGGTTAGGAGGAAGGAGG +GTTAGGAGGTAGAAGGTAAGGATCAGATGGGAGCCAAAGCCTTCATGGGAATTTTCATGG +GAAGAGATGAGAAGCAGTGTAAGCTACCGTTCTAGCCCAGAGTTAGGCGCTTGCAGAATT +TGGTGAGCTCTGGGCTACAGGGTAGACCATTGTTCTGTGATATTCAACCCTGTGGTGATT +TGCAGTAGGGGACAGTATCTCAGACTACAGTTGCTAAAGAAGTCATGTAGAAGAATTGAG +TCTGAATTATTGGTTTGCACATCAGGGACATTCAAGGCAAGTCATCAGCTGTGAGAATTA +GCCAGCAGTATAACAGGCCTTCTCTCTTCTAGCCCTTGTAACTCTGATGTGCCGGGCACC +TGGAAATACAGAAAATAAAAGACATGGTCAGGATAGGAGGGTATAAGATCACTCTGCCCC +TGCCTTTATACGCTCTGTCATGGTGACCCAAGCAGAAGCCGTGACTAGAAACATTTTGTT +TGGTTGGTTTTGGTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGATATCCTGGAACT +CACTCTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCACCTGCCTTTGTCTTCCAAGTG +CTGGGATTAAAGACGTGTGCCACCATTGCCCAGCGACTAGAAACATTTTTAATGGGGCAA +TTTTGCTACTGTCTGAAGTAGACTGCGTATCTGTTATAAGCCATGGGCTCAACCACAAGC +TCCTCTGTGAACAGCCTCTCATCAGGGCGACACTTTCTTATACATTCAGAAGTCGGAGCT +GGTTACCTACCTTCTGATTTGATGCAGTTTGGTTTTCCTGTCTCTAGAATGAAATTGACC +CTCCATCCTAAGTTTGGAAGAATATTTTGTCACTGTGTCAATGAGTGGATAAAGATGTTA +ACTGCCTTCCGAGTACTCTGTGGAACACCGTCTTTTCAAGCATGGCCACCTTCACTAAAA +TTATTAAAGTTGCTCGACACAAGGGCACTAGAGAATCTGTCTTTAGAGAAGGTTTCAGTA +GTCTGAGTCCTAGCTAGCTCTTTTCTTCAATCTCTCTTCCCCCTCCCTCTCCCCTTCTCT +CTTCCCTTCCCCTCTCTCTCCCCTTTCCCTCCACCTCTTCCTCTCTCTCCCCCTTCCCCT +CCCTACCCCCCTCTCTCTGTACGTGAGTGTGTGTGTGTGATGTTCATGTGGGAAGGAAGG +GTTATTTACCAGTGCATATATGAAACTCAGAGGACAGACTGTGGTTTTGATCCTCGCATT +CCACACATTAGAAGCAGGGTCTCTTTGTTGTTTCTTGCTGCCTATGCCAGGCTGGCTGGC +CAATTTGTGCTTCTAGGGCAGCAGTTCTCAACCTGTGGGTTATGACCTAACTTAGGATCA +TATATCAGATATTCCTGTATATCAGGTATTTATATTATGGTTCATAACAGTTATAAAGTA +GCAAGAAAATTATTTTACATTTGGAGGGTCACAACATGAGGTACTGTGTCAAAGAGTAGA +AGCATCAGGAAGGCTGGGAACCTTTGGTCTAGGGTCTCTCCTATGTCTGGCTTCCCTGTC +ATTATATGCATACTGGGATTATCGGCAGGCTTCCATTGGGGGATCCAAATTCAGGTCCTT +ATACTTGTGTAGAAAGTACTTCACCCACTACACCATCTTCCCAAACCTCCAGCTGTCTCT +CACACGTTCCCAGGCCATGATTGATGAGAGCCCTATCTTGGAACTTGAGCCTGTATCTGA +TTCTGTGGTTGGAGAAAGGACTTTGCAGCCAGGTAGACCTAACTTCAAACCTTCCCTTCA +CTTCTTAGTTGAATCTGTATGGTGGATAAAACTACTAAACTTAGAATCTAGGAGCTTTGT +TTCAATAAACTGAGATATTATCTGTCTTTTCCAGTATATGATTATTAGTCTATACTATGT +ATAAGGCACTCTGCTAGTTACTGACTTTGTGCTAGGTCACATTCATAGCTATTCTTCACC +ATATGTGGCTCCTTGGTCACAGGCTGGAAACTCTGTCATTTATTTGTTTAGACAGTGTCT +TTCTGTGTAGGCCAGGCTGGCCATCAACTTCCAATCCTTTGATTTCAGTCTCCTGAGCGC +TAGGGTTACAGTACTCACTTAGATCTCTTTGTCAGACCTTTGCTGCACACTGAACATCGT +TAACCGTCAAAACCACCTGTGGCTTATGAATGCCTGTAACCATCATCAGTAGATCTGAAA +ATGTTATAGGATGGGTGGTTAATAGAGTCAATTTATGGACTTCCAGACATTCTCTTTTCA +TTTGGGAACACCATGCACACCCTAGCTCAGATGTACTTCAGTTTCAAAGAACCCCTCCCC +AACCATCGTTAGCCCTGAGGTCTCTGTTCCACCTTGCCACAGCTGAGGTTGCACTGAAAC +AGAGACCAAGGCCATGGGTTGCAAAACTCTGTGTAAGCCATAGCATGGATGAGGTAGTCC +ATCAAGCATGGCCTCCCAACATGTGTCACCTATCCTCCACTGTCCCAGGGTGTGACTTCT +AGCTACTCTTAGGAAAGAAAAGTCAAGTCCCATCGAAAACTACCGCTGTTCTCTGGGGGC +TATCACACAGCCGTTGCAGAGCCTCCACCTGCTATATCAGCAGAAATATCCTCAAGAGGA +TCTGTGTCCTTAACAATTCGGAGAAAATCTCCGGGACATATGGTCTGAATGAAGACAAAT +ATAACTTAAAAATCACGTGTTGACCGGTTTAAGGCAGTGGAAGGTGGAAACTTGGAGACT +GATTTTTGCCCTGGAAATTTTGTTGTGTGCCATCCCCTCTGAGCCCGAGGAGCCTGAGGC +TTGCCTTCTGGGAGCACTCCAGTACGAGGAAACTATATTGAGTAACTAGTCTTATGTGGT +AGATGCTGCTTGCTAGTTCACAGCTCCTATCTATTTGTGTTGCTATTGTATAATTACACT +TTGACATTCCCCATGTAACTGAACTTGCTCCTGAATTGTAAGTTATCTTCAACACCTCCT +GTGAAGACACATGACTGACATTTTAAATGCAAGTTAAGATCCTTGCTGGGCCAGCAATGG +TGCTACTCAATCTACCACCGTATAGTGTCAACCCTTCAAAAGATCTCCATCGATGGTGTC +TCTTCTGCCTATATTTACCTGTCTGTCTCTCCAGATAGATGTTTGCAACAACACCACCCC +CCGAAGACCTTACAGTCCCCTGGAGCCTGAGCAATTCATTGACTTTAATCCAGCCACCCA +ATATGACAAGAGATAACTGTCTCCTGAGCTCACATTTGCTTCTAATGACCCTGTCCCCTT +CACTACATGCCTGGATGGAAGGAAGCCTACATCAGAAACCACTTCAACACAGTCCAAACC +TAACTACTGTGGTTTCAAAGGTCACAGGGAGGTTACTAAAAACAAATTTGATAGCTCAGA +AGGCCTCCGACTGGGAAAAGCCCTATAAACTTAATGGCACTTATGAATTTATGGGCTATT +GTTACTAAATGAGTCATCTTTATACAAAAAGAAGCAAGGAACTGTGATTTTATTAGGGTG +ATACGACAGTCTCGGTTTACAGAGATGACTATAACCTATAAGTCTAAGTGGCTTGTGTCC +CCAGAAATTGCCCTCTTCTACAAAGTAAGGTGTCTTTCTTTTCTCCAAATATCTGTGCCG +CTCACTTAACCCATTTATCTCATTAAGATCAGTTCCCGACTGTGATAGGACAAAGTCTGG +AAAACTGGTAGGAAGGCAACTCCATGGATTAGAAAGATGCTGTCCAATACTGACCAGCAA +TGTCCCTTTCTGGTGCATCTTCCTGCAGGCTCAAACTGAAGCCGAGCACCCTGCTTCCTC +AGCTGCAAACACGGAGAGGCTGGGATTGGTGGACGATGCCCTTGGTGGGATTGCACTTTT +GCCCAGGCTTTTAAAGTCCATCTGGCTCAATAAAAGGTTGGCAAACAGCCCCTTGCCGAG +AGGAATTCAGTTAGCCTACCCCATGCAGTAACTTATCCGGAGGCAAAAACCAAGATGCCA +ACAGAAGATGGCTCCCTGCTTGTCAGATTGCTGCTCCCTGGGAACTAGTTAAGTTGGGGT +GTGGAGGCACTACAGGGCTCCCATCAACACAGGTAGAGTTCTCTTTCTTGAGTAATCTGT +ACTTTAGCAGCCTAGTTTTGTGTGCGCGCGCATGTACATGCATGCATGCATGTGTGTGTG +TATAAATATTGGACAAATAAGAGGGGAAGGAGGTATGCGGACCTGGCATTTCTTTAGACA +GTAAGTGAAGTCTCTTTCTAGGTGAGCCAGGGCATCATCATGAGTGACTGCATTTGACAT +ATAACTTGTCGCAGCCATCTCTTCTGTCCAGACCTAGGCCCGGCTGGCGCAGAGGTCATG +CTCCCTGAGACCGCCCCCAAAGCACTGACAAGCTTGGCTTCTTCCTCCTACTTGAAGCAG +CCATGCTATATTCTATGCCAAGCAGGCAGGACCCAGGGAACGATCACAATGCATTCCTCA +CCCTTTGGAATGGACAATACATGCCTCATAGTCTCGGACACAGGGCCAAGGTCTCGCCTC +TCTCTCTTTTTACCCAAACAAGCTTTTCTACCTGGTTCCCTCCCCATGTCCATGTCTGTT +TCTCCATATTACTGGATGGAAGTCTAACAGGTGAGCATACCCACCATGGAGACTGGTTTG +AACTTCTCTCTGGACTTTGGCAAACATATGTAGCTTCCTTGAGACCCAATTTCTTCATCT +ATCTGTCTTATAGATGTCGCATCCCCACTGTGCCTGTTATGAAAAATGTGAAATGTCCCC +AAGGGGCTTCTGTGTGTGAAAATTTGTTCTCTAGCAAAGGGGTGTGGCTTGAGAGGTTTT +AGGAAGCGGGAGAAGGCAGACCCCTGGAAACAGGATCTTAGAGGTATCTAATCCCCATCT +CTTCCAGTCATGGTCTTTGTTTCCTGGCCTGCCACGATATGAACAGCCTGCTGAGTGGCC +CAACCACAGTGGTGTCCCCACCACCATGCCTTCCTTGTCCCTGTGGACTAAAATAAATTG +AAAGCATGAACCAGAGTCAAGCCTCCCTTTCTGGGGTTATTTCTCAGGCCTCAGCAACAA +TGAAAATAACACATAAAATACCTTATCAGCTAAAGCTGTGGGCGTGAATGTTTACACGGA +TGGTAAATTGTATGTAGTATAATTTGTGCAGTAGAGCATCTGTTACAGAATAGGTGTGTA +ATAAAGTATTATTGAGAGAGGCCATTTTCACCCTGATGATGATGTAGCATGTGAGGCAGA +ACCTAAAGGTCTTTTGGGAGTGATGGCAACAATCTCTTTTATCTCAGATGTCTTTGGTTA +GGTCCTGAGAACACTGAAGATCAATGTTAGATTTGAAACAAAGGTGGAAGGCCTTGAATA +TGTTCTCCATTAGAAGATCAGGATGGTTCTTATCCCTATAGTTCCCCTGAAAACAAGACA +GAATGGCCCTTTAGAGCTTCCTTAATGCTAGGATACCACAGTAATAGCTCTAATAATGTT +ACAGCCTGAGGTGTACTCAGCTTTCAGCTGAGCAAATGGTAGAAACTAAACCCATGGCCG +GTATTATCTGTTTATTATAAGTACTCATTTATGAAAGTGGTCTCTTGCGATGAGATGTTG +TCTGCTTTGGACACCTCACCAAAGAGTCTTGAATCCTCGAAGCCCAGGTGATCATCATGT +GGACTGAAGCTGAAACTATTCACTGTTGTGTAATATTGTTCTCAAATGGAATCACTTTAT +AAAACCCTTCTCACCTTCTTTCCATGCCTAGTCCCCAATCACATGTGTGTGAGTGCCCCA +GAGCTAACACCCACCATCTAGCATGTGTGTCCCAGGGTGAAGCAGTGACACTATTCAAGA +AGGATTGAGACTATTTGAGAATGAGGCCCTTTATCAGTCTTTCAGAAGGCTCAATTTAGC +ATTTATGGTTCAATTATGCATTCCTCTGGGAAATATCCATAAAACCTGAATTCAGTCAGG +TCTGCTTCTCTTTGTGTCTGCTTCTAAAAATTAATGCATTCATCAAGCCATAACAAGAGG +CTGCTCTGCTCCACATGAAGCATGTCTCACAAGATGCAACACCAAATTACCATGCAGTAA +TGGACCTCTCTGTACTGACACAATGACCCACAGACACAAGAGTGAGGAAAAGACTCTGCC +CAGAGCAAGGGGTACAGACAGTGACACTTTGTTGAGTGTGGTAATTACGACTGTAAACAG +ATGCAGTGCACATGCAGAACTTAGAGAAACCCCTCACATGCATTACTCCCTGTGAGTCGT +ATAAGAACCCCAAGAGATTGGCAAAGTCAGCATTATTATTGTTCTCATTAGTTATTGTTT +TCTCAATGGTTCAGCTTGCCTGTTAACGTGAGTGGATTTAGAATCAGTTAGATTAATAAA +GGATACAGTTGGATGGATCTATGGAGAGGTTTCCAGAAACTATTAACTAATAAGGGAAGC +TCTGCTCTGCCTGTGGGTGTCATTGTCCCATGGGCTGGCAACAAAGAGCGTTGGGGAGGA +AGCCCAGGCACTCAGTACTTTATATGCGTCCTGACAGTCATGTGGTGGGTGGTTTTTCTC +CATGTGCCCTCGTGGCCATGGTGGTTTGGAAGCTCTGTAACCACAACATAGGTATATCTA +TCCCTTCCCTACTTTGTTCATATCAGGTATTTTGTCACAAGGATGAAATATTAGATTAAC +ATAATTATAACTGATTGTCCCAAACATCCTTACATATGCTCTCCTCTCAAAGTTTCCATT +AGCATTGAGGGAGTTAAAAAAGGACCTGAACTCCAGTCATCAAATTTAGATCCTAGTGCC +AATCATAATCTGCCCCTAAACCCTAATGTTAGAACCCTGAAAGGTTAAACCCCTTAACGT +CTGAAAGTCCCCCCAAATCACAATCCCCAAATACTGAAATGCCAAGTGTTGAAATATCAG +ACAGCATGTTCATGAAAACGAGAGTTTATGTTGGAAATGGTTGTCTAAGCAGATTGGGGG +TGGGGGGCAAACCCTGGAGAAGGGACCAGTGTGTGATAATGCTCTGGGGCTGACAATTAC +ATCTTGTTGGTAACACATATCTAGAAGGCTGGAAAACAACCATTCTTAGAGTACTAATTC +ACTTTACACATTTTTTGTTGTTGTTGAAAATTTGATTGGGTCAAAGGTGATCACCCAAGA +AGTCACTAAGTGTACAATAGTGTTCATGTGCAGAAAGATATTGAGACCTCCCCAGTAAAT +AGGGAGAAGGTGCCATTGCTTTTTTTTTTTTTTTTTTTTTTATGTTTGCCTTTGTGAAAG +ATAAAAATTCTTAAGATCTGGTGCTGGAGAGATGGCTCAATGGTAAAGAGCTCTTTCAGA +GGGTCTAGGTTGAGTTCACAGTACCATGTTGAGATCACAACTTCCTATTATCTCCAGCTG +TAGGGGATGCAGTGCCCACTTCTTGCACTCATATGTGCGCACACAAGCACACATGAGCAC +ACACACACACACACACACACACACACACAAATATATCCATTATTTTAAAAATAAAATAAA +TTTAAAAAAAACTTGCAAGATCTCAGCTCTCTTACACTATGAAGGCTGTAGTAGCTTACA +GGCATGAGAAATATGTCCTCATAGAACAATATATATATATATATATATGTACGTATATAT +ATGTATGTATGTATATATACATATATATACATATTGTGTATTTATTCTTTTAAGTTTTAT +TTTATGCGTGTGACTATCTTGCATTCATGCAAGCATGTGTACCATATATGTTCCTGGTAC +CCTCAAAGGTCAGAAGAGGGTGTTAGATGTCCTGGAACTGAAGTTATCGGTAGCCCTGAG +CTGCCATGTTAGTACTGGGAAGCAAAACTGAGGCCTCTGCAAGAGCAGCCAGTGGTCTTC +ATGGCTGAGCCATTTCTCCAGCCTCTGTTGTATAGTTCAAAGTAATGAAAAGAAGGGCTC +TCTAATGCTTCACTACAAAGAAACAATAAATAGATGTTGATTTGATCGTTATATAATGGA +TACATATCACAGTGTGCCCTATAAATTTGCTCAGTTACTACTTACTGACTAATAATAAAA +TTTTCAAAACCTCAAAAAATAATTTAACTTTGAAAAAATAAGATTATGAGACTAAGAAGT +AGGCTCGGTGGTAGAGCATTTGCTTAATATTCCTAAGGCCCTGGGTTCTATACACAGGGC +TACAAGAGAAATCAAACTCAAAAAAAAAAAAGAAAAAATAATATGTGATATTGTTCATAT +GATTAAATACAGTTATGGGAGATAAGTATCTAACATGTGCCAAGGCTGAGCAGGTCCCAA +AGAATTCCATCATCACAAAACAGTAAAATAATAATATGAGCAGGTTTCTACCAGAAACAG +TTGTGGAAGAGAAAATTGGTTTTAAAGAAATCGGCTGTGTTTATGTAAATGCAATTATAA +TTTGTAACAAGCCTCCTCTAGCTCTTGGTAACTCGGAGCCTTGTCTTGCACTGCTGTGTC +AGCACTAGAAACTGGTCCAAGTTCTTGAAGATTTTAAATTATTGAGGCCATTTTTCTTTC +ACACTATCGTAGAATCTGTAGACTTCCCTTGCCGGAAGTATTTGATGTTGTATAAACTTC +TGTAATATCATGAAGAAGTTTAAACCATGAAGAAGAAGGGCTGAAGGCTCTGGTCACATG +CAACATCCCATTACCCAGTCCCACGTGGTCCACTGTGGCTTAGCTGTGTCATCCACTCAA +CTACTTCCACATTCCAATTGTTGTGTAACCATAAGGTACCTGATCATTTAATTCCCAGAT +TCTCTCTAGTGTAGTGGGTACACAAATTTAAAAATATATATATATATAAATTTCACTATC +CAAGAGGACATGCAGATAGAATCAGATCAGAATGCCCTGTATGAGACACTCGCTGTTCCG +TGCATCCGCTGGGCATGAACTCTGGGCATAATCCCCAAAGGCAGTGTCAGGCCACGGAGA +TCCTGCTGCTCTGCCCAGCAGTTTATAGGAGCCATTCCAGCTCAGATGTTTTTCAACTGT +TGGTTTTGATTGCTGTTGCTTTGATTACCTTCATAATCCAATATTCAGCCATTAAACAGT +TGAGAATTCAACCCCAAAGCTTGTGTACCCCCCTGGATCTGATGATCAGTTGCTGTAGAA +ATGGAGGGTTGCAGCTCAGAGCCTGGTGGGAAAGATCTGATGTGTTTGTATGGTGTATGC +TTCCCCTACTCCACTGCTGTGCAATCTACTCCATCAACAGAATCCTCTTTCTAAACTCTT +CACCTGTACAGCCTGTCTTGTCCACCCTTGTACTTCCCTTGCAAGTATGTTACTGCCCTC +TCACCCACTGGTAGCATCTATTGAACATATCTTGGCCAAGATACTGCCCACTCCATCAGC +CTTCCTGCCTGAGCTTTTCCCTATCAGGCACATCATCCAGGTAATGACCTCATCCCCCAT +TATATTTTGGTTTTAGAGAAGGTATCCAAGGTCCTTTGTGTCTGGTTCCAACTACAAAAC +CACAAAGCTGAACACACAGACTGGTGGGAATTCTTGCAGATAGCACAACAGCTCTAGTTC +TGCATAGCCTAAAATGCCTGCACCACACTCAAGAAGCTTCCAAGCAGATTCAACCTGTCA +ATCAGTTCACCTCAGCGTCAAGAGCATCCTCACTCCCCTACCCTCGCCCAGCAAACGGGA +CTTCAAGAAGCACAGCCACCAGTAAAAGCTGCAAAAACTCCAGGAAGGGGTGTGTGAGGG +AAAGTCATGCTTGGCATCAAGAGCGAGCCAAGCAGTTGGGGGCACCCTGGGTTGCTTGGG +CTGCCGGGAAGGATGGTTTTTTCAGAGAGTACTCTCATAGAGCACGTATTGTTCTCATTG +ATTTTCATTCTTTAGTTTCATGTAATTACTGTTTCTTTTATCTCCTTTCTTTGGCTTTCT +CTCTTTTCCTTGGCATATATTATAAACATATGTGTTCATTTTTCTGGAAATCTGTAGCCC +TTGCTAAGTTTTATTAAGGGGTTCATTTGAAGAAACAAACTCCCAGTTAGTGAGATGCAG +GACTGGGGATTCCGGGAAGGTGGAAGCTGATGTCCAGAGTATGTTTTATTACTCGGGTCT +CCCTCTCACCTCATTTGCCTTTAAAACTAAATATGTGACAAACTGAGCTATCTCGGTGAG +GAATGGGTGCTCACAAAAGGCTAATTACTTTGGTTTCCTCTTGTCTTTAAAAAAAAAAAA +TTCCCTTTCCCAAAATAGCTGATAAATGGTTCTTTGTAGGGATGACCGGGCGCAGCTTCC +CCTGCCGTTAAACGCCCGTTTGACATCTTAGTGGGCGTTAGGGTTGCATATCAGATCCAG +ACCTCAAGCTGGGATGCTTGTGTGTGAGGGTCTCAGAAGGTTAGGAGCTAGAGGACACAA +GCTGATCCTAACAGGAAATGTTTACCTTACAATATTTTAGATTTATAATCTTCCGAGTTC +AAATGCTCCGAAGTCAGAAGAGGGGGCTGTGAACACTCTGTGGTATCCTCATTGCACAGC +CACATGTGCCATTTTGGTTGACTTTACCCAAACTCCCCTTCACTTGGTGCTTTTTGGATT +TTACCATAGAAGTTACAAAATTCTGAGTTCCTGAGACCCCTCTCCTCCCACCCCCTTTTG +CCCGAACTCAATCCCGTGACCCTAAATTGCTTCACATCTCTGACTTTGCCGCCAACCTCC +CATTGTTCAGTTGATCTCTACTAGATATCCAGAAGAAAGCAGCCTTATTAAACGGTCATC +ATAATGAATGGATGGATGATTGATTGAGCCTTCCCAAGAGAATTTTGATTTAATAGTGTT +GTTCTCATAAACCTGTGTCTACTGGACAGAATCTCAGGTACCTACATCAACATTTACTGA +AGGCTTATTAAAAGTTGGTTGTGGTCCTTAGTGCTTTGTGGCAGTCACAGAATTAAATAA +GTAACTATGCAAAACAGGGAAGAACTCTTTTCTAACACCTCAGTCTTTCGTCCCTCACTT +TATCCTAGCCACCAACTCCCACTTCATCCAGGTATCTGCTTATATATACACCGTATCCAA +TCTTCCCACCAAACCTCGTTCTCACGTGTCCCACACTTGGAGAAGATGCCAATTAAGTAA +AGCATTTTGCACCATAGAGTGGTTCTCTCTGCTCTATTATCACCTTACTCTGAACCACTG +CACCCAGACCTCACTCTTCCACCTCCAAAGGATTAAGCTCCACGACAAAAGTAATTTGAT +GCTTGTGGGTTTTTTTTTTCCCCTTACCATTCGCATCTCTTCATCTCCTAATTTGAAAAT +GTTTTCTAATCCAAAGCAGCTCTTCCTTCTAAACTTGGCTTCCCCGTGAAGTTCTTTCAT +ATGGTGGAAATTACCATACTTTATTGGAATGTATGAGGAAAAATGTTTCCATTTTCTCTC +TTTCTTTCTTTACAATAAATTCACCTTTTTGTTTTGTTTCCAGACAAGGGTTTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGCCCTGGCTGATCTGG +AACTTGCTCAGTAGACCAGGCTGCCCTCAAAAGTCTCCCAAGGACTGGGATTAAAAGCAT +GTGACACTGCACCGCTATAATAATTCATCTTATGCCAAGTTTTTTTCCCTATGTTCTGTG +AATGAGCAGGGTTTGCACAGGGGCTCCTATTAAAGTAAACTATGTACTTGTTTGTTTGTT +TGTTGGACAGGGTTTAAGTATTTTATTTAGTTTACAGTCTCATCAACATTTGTTTTCTTT +TTTCTTGGATATTTTCTTTATTTACATTTCAAATGTTTTCCCCTTTCCAGTTCTCCTCTT +TGGAAACCCCTCATCCCATCCCCCTTCCCTCTGCCTCTATGAGGGTGCTCCTCTACCCAC +TCACCCATCCTCTCGCCCTGGCATTCCCCTATACTGGGGCATTGAACACATTCAGGCCCA +AGGGCCTCTCCTCCCACTGATGTCCAACAAGGCCATCTTCTGCCACATATGTGACCAGCG +CCATGGGTCACTCCATGTGTATTCTTTGGTTGGTAGTACAGTCCCCAAGAGCCTTGGGGA +GGGGGGTCCTGACCTGTTGACACCGTTGCTCCCTCCATGGGGGCTGCAAACCCCCTCAGC +TCATTCAATCCCTTCTCCATCTCCTCAATCGGGGACCTCCAAACTCAGTCCAATGGTTGG +CTGCAAGCTTCCTCCTCTATATTGGTCAGGCTCTGGCAGAACCTCTCAAGAGACAGCCAT +ATCAGTCTTCTATTAGCAAGCTCTTCCGGGCATCCACAATAGCATCCTGGTTTGGTGGCT +ATATATTAGATGGATCCCCAGGTGGAGCAGTCTCTGGATGGCCTTTCCTTCAGTCTCTGC +TCCACAGTTTGTCTCCATATTTCCTCCTGTGAGCATTTTGTTCCCCCTTCTAAAAAGTAC +TGAAGCATCCACACTTTGGTCTTCCTTCTTCTTAGGCTTCATAAGGTCTGTGAATTGAAT +CTTAGATATTCCCAACTTTTTGGCTAGTATCCATGTATCAGTGAGTACATACCATGTTTT +TTCCTTTGTGACTGAGTCACCTCACTCAGGATGATATTCTCAAGATCCATCTATTTGCCT +ACGAATTTCATGAAGTCATTGCTTTTAATACCTGAGTAGTACTCTATTGTGTAAATGTAC +CTCATTTTCTGTATCCATTCCTCTGTTGTGGGACATCTGGGTTGCTTCCAGCTTCCAGCT +ATTATAAATAAGGCTGCTATGAACATAGTACAGCATGTGTCCTTATTACAAGTTGGAACA +TCTTCTGGGTATATGCCCAGGAGTGGTATTACTGGATCTTCCAGTAGTACTATGCCCAAT +TTTCTGAGGAACTGCCAAACTGATTTCCAGGGTGTTTGTACCAGCTTGCAATCCCACCAG +CAATGGAGGAGTTTCCCTTTTTCTCCACATCCTCACCAACATCTGCTGTCACCTGAGTTT +TAGCCATTCTGACTGCTGTGAGGTAGAATCTTAGGGTAGTTTTGATTTGTATTTCCCTGA +TGGCTAAGGATACTGAACATTTCTTTAGGTGTTTCTGAGCCCTTTGAGTTTCCTTGGTTG +AGAATTCTGTTTAGCTCTGTTCCCCATTTTTTAATAGGGTGAGTTCTTTGTATACATTGA +ATATTAGCCCTCTATCAGAAGTAGGATTGGAAAAGATCTTTTACCAATCTGTTGGTTGCT +GTTTTGTCCCATTGACAGTGTCCTTTGCCTTACAAAAGCTTTTCAGTCTTATGAGGTCCC +ATTTGTCAATTCTTGATCTTAGAGCACAAGCCATTGGTGTTCTGTTCAGGAATGTTTCCC +CTGTGCCCATGTGTTTGAGGTTTTCCCCAATTTCTCTTCTATTAGATTCAGTGTATCTGG +TTTTATATGAAGGTCCTTGATCCACTTGGACTTGAGCTTCTAGTTTTGTTTTTAACATTT +ATAAGTCCTTTTTTTTTTAACAATAAAGAAATGTTTTTAATGGAAGTATTATAGATGTTA +CAACCTAGACAATTTTAAACATTTCATTGTAGAAATTGGTAAATAGAAAAACAAATCTAA +GCTTTTAAAGTAAAATTGATTGTATAATTTCCTTTTTCTAAGTAGCCTTCAAGTGTTTCA +AATGTATAATAGTGGTAACTAGATTCTAAGACTGTACACTCTCTTCCTGTTGTCCCTCCC +TGTCTGTCCATCACTCACATCATCTCCCCTGATCATGCTGCTCTATTGCTCTGGACCATG +CCTCACTCATAGAGCCCTTGGCAGCTACAGTAAACAGAGAAAGTGGAAGATAGGAAAGAG +AGGGAGGGAAAGGAAGCGGGAGAGAATGAGTGAACATGTGTCAGGCAGTCAGTGGCGCTG +GGCTTTGCTTTGGCTATTTTATGTTTTCTATAGTTAAGTCGATGTTCTCGTTCAAGTGGC +CTATATCTTTGTAAAAATGTGTTTTTACTTATTATTTGAGAAATTTATACGTGTATATAA +TGCACTTTGACAATACCCACCACTGTTCTCCTCCTATGATTCTTCTCAGACCCGTCACCA +AGTATCTGCCCCCCACATCCAGGTCCTTTAACAAAAAGACATGCCACTGAGTCCAACTGG +TATTTCCTCGGTGTGCACAGACACAGAGCAAGGGCCACGACCCTGAAGGAAACGGACTCC +CCTTGAGTAGTCATCTACTGCCATTAGGTCCTCAGACACAGAGCTTCGCAAGCTCCTCCC +CCATCCATAGTGGAATTTTGACTGACTGGGTCTTATGCAGCTCTTCTGTGGGCAACTGCA +CCTGCTGTACGTTATTGAGCACAAAGGCACTGTCCAGAAGACACTGCTCTGTAGCAGTTC +AATGTGACCTCTGGGTCTCGCAGTCTTTCTACCACATCTTCTGCAGTGGTCCCTGCCTTG +GCAGAAGAGGATGTGATATAGTTGTCCACCTAAGACTGTGCACTCTGCTATTGCTTAGTC +TTTGCACCTTGGCCAGTTGTGAGCCTCTGTAGTAACCTCATTCCGTGCATAAGAAGCATC +TCTGACGCGGGCTTTAAACGCACTAATCTGTGGATGTAAAGATGAATATTTAGAAGACAT +CGTACCAGGCATGATCTCCATGCTACTTTTATGTTTAATTAGCTTATAAGGTTGCATGTT +CCCTTGTTGATTTTCATTCACACTTGGTTTTAATTGTTCCTCTCTTTCCCCTCCCCCTCA +TTTCCCTCTCTCCCATTCCTGCTTTACCCGCCCTCCCCTTCCAATCCTGTAGATTCAAGT +CAGACTGTATCACCCTCGAATTTGCACGTAACTAGCTTGTGAAAACACGAGCTCTGAACA +TGTCTTCTTAGCAAATGGTGGTGAGTAGTAGGGAATGTCAAGTCACAAGCAAGAGGGTAC +ACATATACAAGGATGTGGGCTCTTTCCCTTTAAGAGGGGTCTGCAATGTGAGGCAGCTTT +CCTTTCCTGTGAGAAAATAACAAAGTGTCATTTTTATGGAGAAAAGATTTATCTTGTTTC +AGAGGCTTCGGTCATGGTACCTGTTGCTTCTGTACAGAACATCATGGTAGGAAATATGTG +CCAGAGAGAAGCAGCTTACCTCACAGAAGGCAAGAGACAAAGTAAGAGCACAGGGAAAAG +ACCAAGGGCAAGAGCACACCCCCTTTAACCAAGCCCTACTTCCCGAGTGTCAATTACTCC +ACAACAGACCATCAAATTAGGAATCAATCAATGGGCTAATCTATCATTAAGGTCCCAGCC +CTCATGTCCAGTCACTTCTTATGAGCCCCACTTAGGAGCATAGCTGACCTATGGACCAAG +CCTTAGCCTTTGGGAGGATTTCCAGGTCCAGACCACAACGTTTGCGTTGGTCCATCAGTG +ACACTCGTTTCAGTTTTTATCAGAGAACAGCTACTGAAGAATCACCAACATCGATTATTT +TTTTAATTTTTTGAAACTGACTTAACTTTGAAAGGGGATTATCTAGAGTGGGGAAGGGAG +GGTGTCCCCGACATTACTGTCATTTTATGTTAACAAATTTAACATGCACAGTTAAAACAA +TATATTTTACTACAACCTTTAGAGTAAGTATTACCTTAACGTTACAGCTGTTTCCACCTT +TCTTATATCGTCAGGGACTAGTGAAAACTGTCTCATGGGACCCCAGCACAGTATCAAGGA +ACCACCTGACCCTGCAGCTGGAGGGCAGGGTCTCTTGAGGACCCTGGTATAACCTGGAAA +ACCTCTTCCAGGGAAATAGGCATGAAGAGCCAAGCTTCTGTGAAGACTGTCAGGCTGTCC +CTGGCTAAGATACGACCCTGTGTGGCAGAACCAGCTGCATGGCTAGAGATGGGCCAGTGG +ATTCAGTAGACTCTGTCATCGACTGCACCCAGGTGCAGAGCTCACTGCCCCTCCCTACAG +GAACTAGCAGTAGAACTCACATTGTAATTGGTATGACCCGAGTCTAAGTGCTTAACGCCC +CCAGCATATCACAGAGTGGCCAATTGACGCTTTCCCAGAACTACAGAAACACAAATCACT +AACACCATTCTCTGTCTACACAGCAGTTGGGGAGCCGAGGTTAAGTTGGAGGCCCTAGAG +ACAGAGAGCCTCTGGGGACAAAGAACAATAGGAATGTACTTTGACACCAGAGGATAATAC +AGCCACAGATCACTTAAGACGTTTTGAATAGATACAACTGACTAAAAGAGACAATTTCCT +CCCCTCCTACTACTTAGCCTGGGGTGAGGACAAAACCCAGCAAACCAGTCCCATTAACCC +TAATAAAACTAATCCATTAATGTGTGAATGAGCATAATTCTACATAAGAGTTCACGGTAA +TATATGCCTGAGAAGTTTGAGCTAATATACACATAAATAATAGTACATAAAAGGTATTTT +TGTTTCTGTACAATTTAACTAATTCCTATGAGAAAAGCTGAAATTCCTTACAACCTCCCA +AAACTTTTTCAGATTCCCCAAAGGCTAAGAGCTCTACATATGGTTAACACAGTCCAAGGC +TGGGCCAAAATGCAAGTATAATGAACGATATAGGGAAACTGATAACACTAAGTAATAAAT +AATTAATGCTTTCCCAAATTGCAATAATGTTTTCTTCACACCGCTTGTATGAGAAAGTGC +ACAATTAATAGAGACAAATAAATGTTAGGGATTTAATATGTATTGACTTTTTTTTAAAAA +AAACACATTTATTTTATTGTTTTCAGTTGTGCATATATGTGTGTCTCTGTGTGGGGGGTT +GTATATGTGTGTCTCTGTGTGGGGGGTTGTATATGTGTGTCTCTGTGTGGGGGGTTGTAT +ATGTGTGTCTCTGTGTGGGGGGTTGGGCAGGTGCCAGATGGGAATTGATGGGTTTGTGAG +GCACCTCACACGGATGCGGGGAACCAGGCTCACATGCCCTGTCAGAAGAATGTATGCTCT +TAACCACTGAGCCATCATCCCCCATCCCCATAGTATCATTTCTTGTTCAAACTGGGCCAT +CCTCCCACACATCCCCCTTAGGTAAGTGGTATAACATCTCAGCAAGCCAGCAGAGAAATG +GCACATAGTCCTTTCTTCTAACAGGGGCCTGAGCCTCTGCTTTTTACTGGAAATCAAATC +GGAAAGGTCGATTTCATGACATTGTCCCCCATTCCTGCTAAGGCATCTGCATATTGACAC +TCTAAAAGATGACCCGAAAAAGCACGCTGTTGGGTGGGTTAAAATAAACGTCTAGTGCAG +GGTGACATATAGAGAAACATTGCGATAGAGTAGCTATTTGGGCTGGAAGAGAACTTTCCT +AGTGCAGTCTTGCTGGAATCACCTGCTTGCTTCTTCACAAATACTGAGAACCTATGTGAG +CCATGTTCAGCCAGACCCTTGGTCTTAGGCTCTAGAACTCACAGGTGCAAATGCACATCT +TCCCATTCCAAGTGGCCACAGTTGCCTGCCGCCATAGTCAATTGTTAGAGAAACTGGGCA +GAAGCACATAGCTTCCCACCAACTCCTAGAGCAGTTTTCCCTGCTAAGATGAATCCCCTC +TGCCTCAGGTGACCAGAGCCAGGCAACTCTGACTTTGTCTTCTGAAAGCATATATGTTGT +TTCCAACCCCTGCTGTTGTGGTCCACGTGCAAAAGATAGACCTGTCAGATGGCACTGCTC +ACCACACACACACACACACACACACACACACATAAGCACATAGTCACACAGACACTCACA +TATACACCTTCTTCTGGCGATGTTAGCAAGGGAAACTGGGAGCTAGGACTATGGTCACCA +CTAAGCCATTATATGGGTAAGAAAGCATTACAACTCCCTCTTTTTATTTATTCAGACCTT +GGTTCTGTGCCAGCGGACATCCAGAGGAGCAAAGTACATTTCTGTCTTCTTTCATGACAT +ACTGCTTCTTTGTTTCATAAAGTTAAGCACGGTTAGGCCATGCTTATGTATGCTTATGTA +TGTATGCTTGTTTATGGAGCTTTTTGAATGTTGGTATGTATTTACATATTTGTGGTGGAG +TGCATATGTGTCCGTGGAGTGCATGTGCAAGTGTGTGCAAGAAGTCAGATGTCAGCCTTT +AGTGTTGTTCCTCTGGTACCCTCCACCTTGGCTAACCCAAAGCTTGCTAATTTGACTACA +ATGGCTGACCAGGAAACCCAGAGACTCACCTCTCTCCACCACCTGAGGGCTGTGATTACA +AGCACATACCATAATAACAGGATTTTTTAAAAGAAGGTGGCTTCTGAGGGTTCAGCACAG +GTCCCCATGCTTATGCTACAAGAACTGTATTGGCTGGGCCATTTCCCAGATACTATTTAG +CATTTGATTGTGGTCATTTCTTCAGGACGTTTTCCTACTTAAGTTGGAGGACTCAAGTGG +CTCCCTACCTATCTTGGTCTTGGAAATCTCATTTAAAAAGTGCCAACGCCTATATGACGG +CCTCCACCCTGAAAGTCTCACAGCTGGAGGAAAGGCAACCACTGTCCAACAAGACACAGC +GACAGGTTTAAAGAAGCACAGCTCCCAGGAGTCCCCTGACTGGGTGGAAGTGGCATTCCC +TCTCCTGCAAGTTAGGCAGCATGGATGAAATGTTTATAAGCAACATAGTAGTCCCCATAT +GCGTGGGAGCATTGATAGGAGCTAGTCCAACTACTGCAGCCTTGTATTCTTAACTTGCCT +CTGCCAGCAATGCAACAAATGAACTATCTCCTCCATGCTCAAAATAGACACGGTTTTCTG +AGGCCCAAAGTTCACCAGCTGGTCCCAATAAAGTGCCTTTAAAATTCCTGCAAGAAGATT +ATGCTTTGTGATTGTGCAAGAATATATATTGTCCCAAGCCTGTTCAGATGACCATAGCAA +TGTAAGGTGGAGGGACTTGTGATAGTGTTTGCATGACTTGTGATAGGGTTTTACAAGGAG +AAATATTTCAGACGCTACAGGAAGTGACCATAACAACAAGTCATTTAAACAGCTCCATGA +AGGGAGAGTGGAGCTGGGGACACGCATTCTTTCAGCGAGGCTGTAGCTAGGGAAAACGCC +AATATAAAAACAACCTATTTTTAGGGGCTCAATATCTCTTCTGTAAATGCTTGTGAGTCA +TATTTTACAAGGGCAACACACTCAGCCACTGTTGTACCCCAGCTCCCAGCCACCTTAGGA +GAAACAAAGAGGATTCCGTCAGTGAGCGCTTCCTGGCAAAATTGCTTGTGAGCTTTTGAT +TGCAAAATCATTATGTTTGGCACTGAGTTAAGTAGCAGGAAGAACCTGACTTGATTTTTC +AAATCCCTCGGCTGATACAATGCTGCTCTTAAGCTTTTAAACTGCTCAGTTAGGCTCAAA +AGTCTCAGGGAAGCTGTAAAATGTCTATTTTAGATTCTTAGTTTTTAGTGTGCTTCCCAA +GCCCCGGCAGGATTTTAATGGCATATCTGTAACAGGAGACCCCCACGCTCATATCTGGGC +CGTGGTGTCTTCTCTGCTGAGGCCAATAGATAATCCTCAGGGGTTAGAATACATAGTCTG +GAGAACACATGCCAGCTGGGAGTCTGTGAAACCCCCAGGCGAGCCTGTGTGATGGGATAC +TATGCAGATGGCAGAGAACTCTGACCCATGTTCAGCTGAACCCTGGTGGCTTCCCAAAGA +ACTGCAGGGAGGGCCTTTAAATGACACTATGTGCTTCAAGTATAGGACATAGGATCTTTG +TTTTAGTTGACATTGTTTTATTATTATCTTTCTCTTAAACTGGTAAACACAATAACGGGC +CTTACATAAGCTCTGCATACATTGCTTTTTATTGCTTCTCGTCCCTTCTCCCTTCTTTGG +GACCCTGCCCACCCCTGCCCCTGCCCCTGCCCCTGCCCCTGCCCCTGCCCCTGCCCCTGC +CCCTGCCCCTACCCCTGCCCCTGCCCCTGCCCCTGCCCCCACCCCCTACCAATTCTCCTT +CCTTTTCCAAGTCTATAAATTCTGTTATATTTTTTCTTACCACCCCCTACCTCTAGCTAA +AGACATCTGGTTCCTTTTCTAGTTCTCTCTCTCTCTCAAATGCAGGAGCCACATATGAAA +AAAAATATGCAGTATTCATCATTTTAGATCTGAGATATTTCACTTAATATAGTAGTGCCC +ACTTCTACTCATTTTGCTGCAAATATTATAATGTCATTTTTTCTTTCACAGCTAAACAAA +ATTCCATTGTGTGTAGGTATCATAAGACTTTTTCTCCATTCATCTGTTGTTAGACATTCC +TTTACTGTAATGCAATAGTGAGCAAGGCATGCTGGCTTATCTGTCGTAAAACATATAGGC +CTCTGGGTGATACCCAGGAGCAGTACAGCTGGGCCACTTCGTGGTTATGTGTTTAGTGTT +TTGAGACTTCTATTCTGATTTCCACAGTGATTTAACTATTTTGCAGCCCCACTAGTCGTA +AGTCAGGGTTCTGCTTTCTGGACATCCTCACCAGATGTGGTCTTTTGCGGTGCCGTAGAA +AGAACATTAGCATCATCACAGTTAAATTTAAATAAATAAACTTAAATTTGGGATATGTCC +ATTATACGCTCTGAGCCTTAATTTCCATATCTGTGAACTATCCAGAGATAATAAGATCAA +CCCAACATCATCACCAAGAGAAGGATGAGCATGGGAAACCTCTGCCTTCTACTGATGAGG +TCAGCTTGAGCCCACAATCCTGCCAGGGCCTCACCAGTGGTGGGAACACAGACTAGAATC +ACAGCTCCAGACTCTTGCCTCGGTCTTGAAGTGCCAAAAAGTGACTTTCATCTATATCCA +GTAGTTATTCAAGTACAACACATACTCACCATAGCACTCAGGAGACAGCCCAATGTGCTG +TTATATCAAAATAATTAAAAGAACATATTTATTTTGAGGAATGGAAATATTCATTGACTG +CATGATGCATCTCCCTTTCCTATGTATAAATCATACTGTCTGCTAGTGTTACTGTGAAAA +ATGCTGTCAGGGAAAGAGGAAATATGCATTTCTTCTCTTAATACAATGTCAGGGCTATAT +CAGCCACCTCGCTTCTGCAGGCTTCTTACTGCCTGCCTCAGGATGCAGCCTACATTGAGG +AGTCACAGAATGGACTGAGTCTTAGATGATGAACTCAGTCAACCATCCCTGAGTCAACTA +CAGCTGAGCTCTGACTCTGGTCATGAGATGGTCATTTCCTCATTGTTTGACATTGGGCAT +TCTGAAGCCGACCTCTAAAAGCATGCAGATAGCATCCAATGACACTTGTGTAGGTGCACA +TGTTAGTTGCTGTTGTACAGCTGTGACAAAACACTTGTAGGAGAGACAATGGATTTTGCC +TCAAGGGGTCAGAGCATTCAGTCCATGGTCCCTGGCTCCATGTTTTGAGGCCTCAACCTA +ACTGTGCTGTGAGTTTTCACTATGCCACATTGGACATCATAATAGTCTAGACCCTACCTA +CTTCATGGAGTTAGGTACTAAGTACGTTAATTCGTGCAAGTCACTTAGTGTCTTTCCCTA +AGGGAAGAGTGTCATCAGTGTCAGCTACTGCTTAATCCAGGAGGGAGGTCATCACACTGG +ATAAAGGCATAGATTCTGCAGCCTATGCAGGCTAGGAATCCTCTCTACATGTACTACTGA +GTAATCTCTAGTTGCTGCATAACCTACCATGTCTCTGACTCCTCAACTACAAAACAGAGG +TAATAATAGTGGCATCTGGTTCCCAGAGCTAGAATTATTAAATTGATCAACACAGAAGAG +TGTCTGGTATGGAATACATTAAAAAAAAAAAAAGATGGTCACTATCTTGTGTTATCCAAA +AAATACCATCATTTGATTCTAGACAAGAGCCAGATTGAGCTAAAGTGGTACTCCTTAAGC +CTGCATATCCTGCGACCCTTTAATCCAGTTCCTCATGCTGTGGTGACCCCCAACCATAAA +GTTATTTTTGTTGCTACTTTATGACTGTGATTTTGTTACTGTTATGAATCATAATGTAAA +CACCTGTGTTTTGCGATGGTCTTCGGCAACCCCTGTGAAAGGGTTGTTCGACTCACAGGT +TGAGAACCTCTGAACTAGAGGCTATGTTGAGGCTATGTTGAGGATGGAGAGCAATGAGGA +GAAGTTCTTGGGAACTTCCATTCATAAACCACTCAGCTGAATATGCAGAACAGTCATGTC +TTAGCCTGTTCCAGCTGCCATGAAAACCCACCACAGACTAGAGCTCTAGACACTGCAGAG +TCTCAACTCAAGGTTCTTCATCACGCGACTCCACTTAGGCGTCTCACCTTAGCTTAATGA +GGCTCAATGGCTTGTTTTGTGCTTCCATGGCCCTGCTTCGTGAGAGAGGAGAGAGAGAAA +AGAGTGCCCAAGAGTTTCCCTCCTACAGAGCATGTCTGAGTTAGGGCTTCTGTTTCTGTG +ATGAAACACCATGAGCAAAACCAACTTGGGTGTCACTCATATTTCCACATCACAGTCTAT +CATTAGAGGAAGTCACTGTAGGGACTTAAGCAGGGTAGGAACCTGTATCAAGAAGCTGAG +GCAGAGACCATGGAGAGGTACTGCTTACAGGCTTGCTCCTCATGGCTTGCTCAGCCAACT +TTCCTATAGCACCTAGGACCACTAGTCCAGGGATGGCACTACCTACAATGAGCTGAACCC +TCCCTTTCAGTCACTATTTAAGAAAATGCACCACAGGCTTGGTCACAGAGAAACCTGGTT +AAGGCATTTTCTTAATTGATGTTTCCACTCCCCAAATGTCTCGAGCTTTTACCAAATTGC +CTTCAAACTAGCCCACTAAGGACACTCATCCCAGTAGATCAGAGCCCACTCTTCAGATCT +TGTTTAAGTCTCGCTATTTTCTTAGAAGTCCTGTCTCCAAATGCAACCACCCTGGGGAGT +AGACATTCAAAATCTGAATTTTCAGAGGACAATTTATTTATGTGAGATTCCAGGCAAGGG +CAGAGGGGAGTAAATGGAAGTTTTGATCATGTGTAAATATTTATAATATCCCTGACCAAA +GCTAGTCTTTAATTCTGGGTGAGATTGATGATTGATTGGTTGATTGGCTAAAATCACATC +TATTAGTTCAGGCCAGCAGACTGGATTTGATTCCAAACAAATGGACATTTCACACAAGAG +ACAAGGCTATAAATACACAGTCCGTGGGAAGGGATCTTTTGTCTTCAATTGTCACATTAG +CCATTGATTTCAACATTTCTATCACACTTTATTTATCGTGCATAAACTTAGTTGTATGTG +TATGCGCGTGCCTGTGTGGAGGTCAGGGGAAAACTTTAAGGAGATGGTTCTCACCTATCC +ATAGGTCTTGGAATGACACTCAGGCAAGTTCCTTTACCCAATGAGTTACTTTACAGGCGT +CTCCTCGTTGACTTTTGTCTTCTTAGATTCCTGTCTCTTTTGTCTTAAAAAATTCCTGAG +TTATTGCAAGAATGCAAACTTCCCACAGAGCACATCACTTATTATTATTATTTTGCATTT +GTCAACATGCCATATTCTCACAAATCAGCTCCCAGGTAAAGAAGCTGAGACACATCTCTG +TTGAGATATGTTGAGGAAAGAGTACACATAACCTGTCTGAGGCTCTCCTTTAATTGAGAA +TGGCCTGTGTGTTGCTTGGCATTTGAAAAGTCAGATAGGTATCTATTCTCTACTTTGCCA +CAACCAAGAGGCAAATAACTGCAAGTCTAGAAATTTATCATGATGATATGCATACCAAAA +TTTCTTCTGATCCAGAAGCAGATAATTTGATTGCAAAGCTCTCTGAGGCCCCCTCTCCTG +AGCCTGACTGAAGACAGCTTGCAGTTTTTTATCATTTGCTGATTCTTAGCTATGATAAGC +CAAAGGAGATATAGAGCATGCCAATCTCCTGACTAAGATGTCAAGGTTTAGTGACAAAGC +ATAGTCTGCCAGATTTAATAATGCCAAATAGAATCATAAAAATTCACTTGCTACTCCGGA +GATGCCTGTGACAATTGTATTCAAACTATATCAGCAATATCTTTAAAAAAATGTATTCTT +TTATTTAGTGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGAACAACAGAAGAGTTAAGAGTAGAGGATAGAGAAGTGATTTTACAACAAAATTTCCA +AAACAGGTTCTAGTGGGGCCAAGCAGGGAAGGAGTGAGGAAGAAGACTAACACAGCCAGT +GCCTTCTCTGTACAACCCCAGCTCGGAGCTTCCTCTCTCTCCAACCCTGGGGACTGGCCC +TGGATGGCCTGCTCTACATTTTTACTGTAGTCATGCACACTGGATAGCCTGAGCTGCACT +TTACTGCTGAGACTAGAGATTCTCTGAAAGATGAGCCCTTTGAGATGATGCTTTTACAAC +AAGGGTGGGGGCCTAGCTGCGTCTATGTGGCTCTAAAGTCCATGGCTAATGTTCTCTAGG +ACTGTTACGTGCAGGTGGGAAAACCATACCCAACATCAAGAGAAGGCTTATCACAAAAGA +TGGTGGTGGGGAAGACCAGGCTGGCGAAAGGGAAGGATTTTCATCTGGATCAGGCATGTG +GAATGCCTCCAGTATCTGTTGCAACCTTTGTCATCTGTGTGCAGGTCACATGGGTGTCTG +CTCTATAAAAACATCTTTAGACTCTAGGTATGTTTTAGGACATCTTCTGCACCTCACATT +TATATCACATACCATACATTATAGTGAAGTTTTTTGTTAAATTGTTTATGGATTAAGGAT +TGAACCCAGAGTCTTGCATACACTAAGCACGCACCCTTCTACCACTGTGTCCCTGCCTTG +GCTCTTCTTGTCCTTGTAATGTTTCGTCAGCAAAACACACTCGGACAACCAGATCCTTCT +ACGGCAAAGCTTTATTGCTTACTTATCAGGAAGACCTCGAATACAGGAAACTCAGTCCTT +TTATAACCCACAAAGAGCGGTTGGAGACATGTCAGCTCCTGATTAGCTGCTCACCATTAG +CCCAGATAACGCCACGGGACAGGCAGGGCACAAGGCATGGAAAAATAACCCAGCACATGC +GCAGACTACTGGTTTACTAGTTAGAACACCGGATATCAGCGCCATCTTGTAATGGCGATT +GCAAGGGCGGCTCCTCACAGGCTCTTGTACTTTTCACAGTTGCTCAGACTTGCCCTGGAC +CTTCTCTAGCTCAGGCTAGTCTTGAACTTGCAAACCTCCTACTTCAGCCAACCCATTAGC +TAAGACTATTGGCCTGTACCACCAGTCATGACTTACGTATCTTATAGTAAGAAATTTAAA +GCACAAAGAGATTCCCTACGCCTTGCACTCCATCCGCTGATTTGCGTGCTCATGAGGTCA +GTGCTAAGTATCTTCCTTGCTCACTCTCCACCTGACTTTTTGAGACAGGTTCTCTCACTG +ACCCAGGAGCTCGACAATTCAGCTATGCTGTTTAGCTAACAAGTTCCAGGGCTAGACCAG +CAGTGGTATATCTTCTCCAGCACAAAAGCACAGACCTGTACCACTGTGCTTAGTGTTTTA +AGTGGACACTGGGGAATTGAACTCTGGTCCTGAGGCTCACATAGCAGACAGTTCATGTCT +AGTCCAGCTCTCTGATCAGTACCTTTTAATTGTTTAATAGGCAGAGAGCAGAGTCTGTCA +AGAAATTTTTTTTCACTCGAAGACATGGAGAAGCAGGAATGAGTTTAGCAAAATCTTTAA +AATGCCTGCTTGCATGTGAATGAACCATAGCACAAGACCAGGAGGTTCCACTGGCTTCCA +TGGGCTGTGAGTTTGGGGAGAGTACTATTTGTTCTTTAGAATTTGATATTTAAGACTGAA +AAAAATTGAAATATCATAAAATACAAGCAGATGAGTTACTTAGTTTCTCATTGCTGCAAC +AAATACCTAAGGAAAGTAACCTTTTATAAAGGAAGGCTGGGCTTGGAGACATGGTTTAGC +GGTAAGAGTGCTTACCATACGAGCATTGGGGCCTGAATTTGGATCTCAGCAGCCATGTAA +AATACCAGGCATGGTTATACACACCTGTGACCATGACAATGTGGGGGATTCCTGGGGCTT +GCTGGCCACCAGCATAGTTCCAGGATCAGTGAGAGCCCCTGTTTCAAAGGAACATGACAG +AAAGTGACAGAGTAGGGCACCTGAAGTCCTCCTCTGCCGCCACATGGGAGCTTGCAGAGG +GCTGAACGGCCTGCCCCCTTTCAGTGTAGACAATGTCAGATCCATGCAGGGCACAGGATC +TGTAGCAGACTCCAGTATAGATCTCTGCTTAAAAACAAAGTTTAGCTTTTCTTTGCACTA +AGGAGGAATAAGTAAGCACTTGCTAAGTGCTTCCACTTGGTTAGAGAAACGAGAGTGTCT +GTGTCAGTCATAGAAAAGAATTATAGGAAGAGAAATCAGTGCATATCTTCATGGGCCAAG +AGTTGAGGTGGAGCAGTGGGCACGCTCAGTAGGAGAGACGATGCCCCTAGGGTCATCAGT +AACAGAGTAGACAGCAAAGCCAGAGAAATGAATCAGCACAGCTGGACCCAGGGACCAGAG +TGTCAGACAGAGCTCTTTGATGCTGTAACATTCAAAGCAAGTGTCTCCTTGCTTACAAGG +TCCAGTAGGTCTCCTAGGCCATAGGAGTGATAATATAACAAAAGCAAGCCCTCCAGAAAA +GTGAGGGGGGCGGGATTTGCTTAAATTTGAAGAAGATAGTGAGGCAAAGGATTATGGGGA +AGTCTCTAAGGAAATAGAGACATGAAAACAAAGCATTCTGACTTCTGGCCAGGGAAAATT +TGCAGGACTGGGCTCTGCTGATAACAAAGCCGTATGACTGACGTGGCTATGAGTCTACAC +GGCACTTTCAGCACATCCCTGCCCCGTGAGCTCATGTCTGAAAGGATCTGACTGAGGCGG +AAGTAATTGCTCACTGGGATGTGACCTCCCTTTGGCACAGCTAATCAGCCATGCTCTGCC +ATTATGGATCAGTGGCTCTAGCTCTCTGTTAATACGGTGCTGTGCAAATACACACCCCTC +TCTGACCTCCTTCCCTTGTAGCTGGTGCTAGCCTGTGAGAAAACATCAAGAAGAAGCCAC +AGGGCAGCACTTAGTCCGGCTTTGCAGCCTCTACAGGAACCCTTCTAAAATGTACCCACA +ACGTTTGGGGATTCTTTGGGGGATACTGTTTTGACTGGCTACAAGTCAATGGTTCTCACC +CCACGTCTGTTTCAGTGAGTGGCTAGAATGGATCAGACTCAGAAAAACACTATGTTTAAC +AGTTTGTGGGGAAAAAAAAAAGTTCCGATTGAGGAAGGGCACAAGGCATACAGAGAAGAA +AGACAGGACAATCAGTGGCTTCTCTGGATGACCCGCTCCACCCCATCCTACCCTGCCTCA +CCCCACAACTAGGGTTCTTCAACACAAAAATTCAGAGAGCTCTATTCTATAGAGGTTTTG +CCAAGGTTAAATTAAATATCATGTGTGATTAAACCATTGGCCACAGAAATGGACCTGATC +CTTGTCCTCCCCTGCCTCTCTGTTGATATGGCGTCTTAGTGACTGGTCCCCATCTGATGA +TGATACCGGAGTCCTCCCTTTGTCTCTTAGGACAATCTCATCAGCATAAGACTGAGTAAA +TTCCCAAGGTCTCTAGAAGCTCTATCCCAGGCATCTGGAACAAGAGCCAGGTAAAAGCAC +GTGGCGCATGGGTGCATGAGTGTGCCAACAATGCCATACTGGCCATGGAAGTCTCATCAG +ATTCCAGTGGAGCTGCGAGACTCCTGCTCACTACAGTGTGTGTTTCGAGTATGGTATGGT +GATGCACAGCTGTAATCCCAGCATTCAGGAGGCTGGGACAGAAGTGAGTATCGACAAAAG +TGAGCATCTCATGATCCATTTTTAGCATGAATCATGCACTGACGAATAAAACTCTTTTAT +ACCTTAGATACGGTTTGGGTTTTGAGACAGGACTCAGTATAGTGCAGGCTGACCTCAAAC +TTGCTAGGTATCCAAGGATGACCTTCAACTCCTAATCCTCTGCTTCCATCTTCAGGGTGG +TGAGCATACAGATGTGCACGACAACATATGATTTATCCAGTGCTTGAGTCAAAGAACTTG +ATTTCCATAAGCTGGGCAAGCACTACACCAACTGAATGGCATCCCAGCCCTTGATATGTT +TAGATACACTAGTACCACCATGTAATACTTGCCTTTGGTATTCAGTATAGCAATGTGCTA +AACAGACCTGTAACCAAGAGTCATAGGCTTATACCATCACAAAACCTCAGTATGTAGCAG +GCTTGATGCTTAGATTTGTCAAAGTAGATGCTGTCATGGTCACAAGGTTATCTCCTAACC +ATGCATTTTTTTAAAACCAAAAACTCCCCACAGTTGTAGTTAAATCTTTCTACAGTGATG +GCCCAACTGCAGGGGAGGGGGGAAAGAGATAGATAATATCCAATAGTCCCAAAGGAAATT +AGGAAGGAAAGAATTCCTCCAAAATTCCCTATATTGTGAGGTGTTGAAGGACAGTTTGGA +TCATCCCTCCCACAGTCACATCCCTGACTGTGAAAAACACTAATAACCCTTCTGGGGGAC +TTCCAGTTTTAGGGGGGCGCCCACCTTTGGTCCCTAAGTTTCTTGAACACCAGCCAGCTC +ATTGCTTCAGCTTCCTGCTTGCTTCCTGTTGGGAAGACACTGTGTGAGACACTACACCTC +ATGGCCCCTCAGTTACCTCTGCTGGCTCCTCACCCCCAAATCTTCATGGCCCATGTTTCA +TGTCAGCCATTCTGTTTACCACCTCTCAAGGTTTTTAATTTGAATAAGGAGCTCCAGAGA +GACTGCCACCTCCTCTGTTATCTTACAGACAACAAAACGAAGCTCACAGCTCTTAAATGC +TGAGTCACTAGAGGCTCAGCTAGGTAACAAATGCCTTAAACACTGTACATCAAATAATCC +AATGAGACTGGTTTCATCGTCCACATTGAGTAGGGAAGGAAGCTGAGGCCTCACTCATCT +GCCCCAGGGGTAGCGTAGCTGGCTGGGCTCAGTTGGAGAAGTGCTTATTGCTCAAGCATT +ACTCACACTAAAACAAAAAACAAAAAAAAAAAAAAAACAACAACAACAACAAAAAAAAAA +AACAGCCTGGTGTGTCAATGCGTGCTTGTAATCTCAGCACAGGCAGACAAGAGACATGGG +CCACCCTGAGGCTTGCTGGCTGGCCAGTCTGGTCTAGTCAAGTGAGTTCCAGGCTCAATG +ACTCTATCTAAAAATGGAAGGTAAATCATAATTGAAGAAGAGAACTACTATCACTCTCTG +GCCTTCACAAGCACATGTGCACACTCTCTGCCCACCAGGCACACACTCTGCCCCAGGCTT +CACACGTCAAGGCAACAATGCGGAAGCCAAAGCCAGAGCCTCTCTCTCCCTTGATACTTG +CTGGCATTGAAACCCAAGAGGGTCCATCTTCCCATACTTCCAGGATGTAGAAATTCCTGT +AAAAGACTTCTAAAATAGAAGTTACCTTTCAACCCTAAAGCTGCATCTTGTGTTATTGCC +AGTTCTTTCTGGGTCATTCTGGACCACACAAGATTTTCTTTGGGTTTTTAACACAGCAAG +GGAAGAAACTTTCAGGAATAAATTATTGCCCCTTCCCCATTAACTGATAGTCAGCTGGGA +GCATTAGAGGGTGAGTGGATAAAGGATAGTCCATATCAACCCACCATGAACCTCTGGCTG +CTCAAATGACTGATGATTGAAAATTGACTATGTTCTAGTCTGAATGGTTGAATTAATATG +GGAGAATGTTTTTCTTCCTTCTTTTCTACTTTCTTCCCCTTTCTTTTCTCTAGGTCTGTT +GTTTGTTTGTTTGTTTTTGTTGGTTATTTTTTCATGGTTAATGATGATGTCCTTTCAGGA +AGCCTGAATCTTGTTCATAAGCTAAATCCATGATTCTTCTACCTAGAGTAGTGGTTCTCA +ACCCCCTCTAGGTGTTGAATGACTCTTCCCAGGGGTGCAGATCAGATATGCTGTATATCA +GATATTTACATTTTAATTCATATCAGCAGCAAAATTACAGACATGAAGTAGCAGCAAAAA +TAATTTTATGGTTGGGGGAGGGGGATCATGACAACATGAGGAACTATATTAAAGGGTTGA +AGCATTAGGAAGGTTGAGAACCACTGCCCTAGCGCCATGCATATAGTTGTTGACATACAC +TAGGTGAAAGGTCACAGCATTTTGCCAGTCCCATAAAGACCCAAATCCTTGTAAATATGA +TTAACACCTGCTCACAAAGAGCTTCTAAAGCAATCGAGTCATGGTGTTGAGGTCCAAGCA +GTGGATAGTATGAATACACCTTGAAGACTTTGTATTTCCCTAGTCATTTGCAAAAGCAAT +ATCAGCTTGGTTACCTCTGGCCCAGGCTCCAGCAGGTATAAGCCGACAATCCAAGACAAC +CTGCCACTTTGTCCTGGGCAGATGGAGTGCTACGTTCAAGGTCATTTCTAGTGCAGTTTG +CAGTGTTCAGAGCTGGAACCTTCCACTCCCCACAGATACAATGAGCCAACAGTCCAGCCA +TCTCCAAAAGGCTGACCCTGTAGAGCATCTAATGATAAAATCCAAACACCCATACACAAA +TAATTTTGACTTCTATTTCTTTAAAATGTTGTCAAGTTGGGCCTTTGGGTTCAGCTGATA +TGGAAATATAAATGTCACAGAACAGTTTTGCGTTATGCCCTGTGCCTTCATGTTTTATAA +AACATTCCTACTACTTAAGAGGAAATACTGGTTCCTGGTATTTTTTCACAATTTGAGTCA +TACACATCAGGTGTCACAATTCTAATCATTATTCACTTTAGAGTAGTAGCAATTGTATTG +TTTGGTGTAGTTTAAGAAAATAGTTTAAATATTTTAATATGTTCATAGACTGGGGCATAG +TTCCACAGTACAGCACCCAGCAACTCAAAGCCTTGGGCTCAATCTCCAGCATTCCAAAGC +AAACTGAAAACAAGCAACAAAACAAACTTATAGTAACAAATTATTTAGCAATATGAAAGT +TAGCAAGAGTTTTTTAATATGAGACTGGAGAGAAGGCTCAGCAGTTAAGAGATCTTGCTG +CTCTTCAGAGGACCCAGGTTCAGTTCTCAGCACCCACCCCAGGCAGCAGTTCACAGCTGC +CTGGAACTCCAGCTTCAGGGACCCATTGCCCTCTGATGTCCTCCATGGGCATGCACCTCC +ACATACGTGCACACACTGGTGGTCACACACACATATACTTATAAATTAAAACATCATCTC +ATCAAAAGAATCTGTGAAGACAGTGGAATAAACCCAAGGTGGTTAATGAAATGCCCACAG +AAGGGATAATCAGGATATCAGTAAGCTTTCTCATTACTGTGACATAAATACCTACACCTA +AGGAGAAAGGGCCAATTAGGATCACGGTTTCAAAGGGATTTCATTCCATCATGGCTATAA +ATGAAAGGTAGAAAAAGGAGCTCCTTCGTAGCACTAGGACTGTGAGGCAGCAACTGTTCA +TGCAGAATGACCAACAGGATGAGAATAGAGCCCTTGTAAGATGTGACATCACATCTTAGA +ATTTCCTTGGAAATAATGTGGGGCACAACACTAACATTATTCCATTGAAAACTGTTCTTC +CATTCATTCAGTCCTCAGCAAGTTCAATGGCAGGTGGTCATAATTTAGATAAAGAAAATT +TTTTTCTGTCTCTACCTAGACAGACAAGAGAGTTGGGTGCCACATGTAAAAGCGTGCTTT +CTTATGTTCCCATGTCCTGTTGTACATTCACATCTGGAAGACTTCAACAGTTTTCAAGAG +TGACGAACATCCACGTGTACTTTCAAATAGTTGGAGACTGAGTTCCCTGACCTTCTTGGA +TGGCTATCATCTGCCTATGTTTTTTTTTTTTTTTTTTTAAAGATTCATTTATTTATTATA +TGTAAGTACACTGTAGCTGTCTTCAGACACTCCAGAAGAGGGAGCCAGATCTCATTACGG +ATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCTGGACCTTCGGAAGAGCAGT +CGGGTGCTCTTACTCACTGAGCCATCTCACCAGCCCTCATCTGCCTATGTTTAAGTCATG +GTGAGACGGCATAGGATGCATGATGCAATATGGACATCACGTGGACGGTTGCTATTCCGA +TGCATCTTTGGAGTGAGACAAGATGGGGAAAGTTGGCATGTCTGTGGTACAGATACAACC +ATTGTAGACCAACTAGCTTCTTGGTCTCTGACTGGGTAAATTCAAGAATGTATAATTGGC +AGATATAGAGGCCAGCTATACAGAGATTTCACTATGAGATTTTAGGGACTGACTTCTTCA +TTAAACAAGAGATCATTCTGGGTTTTGTGTGGTTTTCAAACAAATTCATTATTATAACAT +AAAATTTGCATTTTGGAAAGAGCACAAAACCCACACGAAAAAAAAAAATCTCTACCAAGT +GAACAATGAAAGTGGCTGCCAATGCCAAAATAATTCAGGACACCCACACAGCATCCCCTG +ACCCTCTGTCCCTCCCACTGTAAACATAGGTCTATTCTTGTTTCTGATTGAGTAGTGCTT +GCTGGTCTTGAACTTCACATAAGCATGATCATATATCACACGCCCTTTTTGTCTGGTCTC +TGTTATTCAAAAGTACATTTCTAAGATGGCCTGATTCTGCGCTCCACAGAGACTCACTCA +CTTCCCTTGCTGGAGTTCATCCCTCAGATGATCCTCTAGTAAAATATATACACATAGCTA +TCTACTCTCTGATGAATGTTTGCACGGTTCGTGGAAAATATTGCTGTGAGATACCTGTTT +GCTACCCACATGGACTTGTTTTGTTTGGATGTGAGCTCAAAATAAAATCTCTCTCTCTCT +CTCTCTCTTTCTCTCTCCCTCTCTCTCTCTCTCTCCCTCCCTCCCTGTCTCTGTCTCTCT +TTCAAGCTCTGCATGTGTATGTGTGTGGCATGCATGAATGTGTCTATGTGTATTTCATGT +GCAGAGTCACTTGTGTATACGAACGAATCTTTGTGTTAGCAAATACATGTGAAGGCCTGG +CATTGGCTTCAGGCATCTCCATCCATCACTTCCACTTTTTAAAGCAGAGTCTTTGGATGA +ATCCAGACCTAGCCAATGCTGGCTAGTCTAGCTAGTCAGCTTACCTCTGCCTCCTGCTTG +CTGGGGTTACAGGTAGCAACTATGCCTGCCTGGCTTTTCACACGGGCTCCTGGGATCCAA +ACTGATCAGAATGCTTGCACAGCGAATCCACTTTATTCACTGAGCTGTCCATCCCCATCT +CCAGACCAAGTTAACTCTTGTTTAACAGTGCAGCTCAGGTAGAAAGAGTGGACTGGGTTT +CCATTTTGCTGCAAATACACAAGTTTATTTATAACAGAAGAAAGACAGTCAACCGAGATT +TTCAAGGCGGAAAGCTGATGTGTAAAATGAAACTGGGAAATATCGGAGTGGGCACAGAAG +CCAGGATTTTGGAGAATGTCCTGAAAAAGGTTTTGTGAAAGAAGTGAGAAGGAAGCTGAC +TGAGCGGCCTCGAAAGCAGCTGGGAGAAGAGTGAAGGACAGATGGAGCTCTGTTCTATTG +GAGAAAGCAGAACTGCTCTGATTGCCCGGTTTCAGCACACACACACACACACACAAACAC +ACACACACACACACACACACACACACACACACACGCATGCACATAAAACTGAAAAGCCAA +AACAAAGCAGAAGAAAAGCCCATGTGACTCCTCCACTCTGGGACGTTTTCACTGTGCACC +ATGTCACCTTTCCAGAGCTTCTACATGACAGGGCCAGCCATCCGGCCTTCCCGAGAGGGA +CCCAGACAGGACCAGTCATCTTACCTTCCCGAGAAGGACCCACAGAGTTCTTTTTATTAA +GAAGTGGAACCTTCTCCAGCTACAAAGGCTGCCCCTGCTACTATACAGGCCAAAGAAATG +TCTTCTGTCTGCTGGCGGGTAATAGACACCTTCCTTCTCTTGTGTGCTGTATATTTCTCT +GTCACCTACTTTCCCAGCAACACCTCATTAGTAGGAACACCTGATCACTAAAGGCAGAAA +GCCCCACACCCCACTGTGGGGTGAGTTCAGGCTCTGTATGACCTGACTGACTGGGGAGAA +TACATTTGCAGCGTGGGGAAGAGCTACCTGAGCTAGTCTGGGTGTCTGCGGAGTGCCATT +GAATTACCAAGGAGTGACTATGAGTGAACATGCCCACCTGGGCATCCCAGCCTTTATTCT +GGTCACCAGCTTCACGTGTGGTCATTTGCCAACCAACCAAATGAGACCAAATGTCCCCCA +GGGCCTGTTCCCTGTCTCTCAGGCCTGTTGACCCTCCCGGCTTTAAGCATGGCATCACTC +TGTGTTCCCCCACAGTCACTTGAGCTAAGTCCCTTTTGTCCGGTCCTCCGAAGCTCTTCG +TTGCACAATGGGCATGCTATTAAGATCATCGAGGACATGAATACTGAACATTTTCTAGCG +CTCCTCCCCCATGGCCCTGCCACACACTCTTCCCAAGCAGCTCCGCCACTCCACAAGGAC +ACTCTGTTTCGTTCCATGGAAGAATGGTCTTCCTTGGTGGCAGGGAGCAAGTGATGGCTC +ACAAAACTACTGTTGTATCACGTGATCCCAGTGTAATGGATGAATCACAGATTTCAAAAC +TTCTTCTCAAATTCCTTAGATTTGACGGAGTGAGCAAGTATAAGAAAGTTCTGGACCTGA +GCAGGTGCCAGGCCTTTGTAGCTAGAGAAGTCTCTACTTCTTAATTCACAGAGCTGTCCA +TACCTGAGCTCATCCCTCTGGGGTCAAAATGAAATGGTGACTACCATAGAGGGCTATGGT +GAGAGTTAACTAAATTCATATTTGGGGGCTGGGCAGGTGACTAAGTCTCTAAAGTATTTA +CCTTGCAAGTATGAACATCTGAAGTCAACCTCCCCCCCACCCCCCTAGAACTCACATAAG +AAAAGTCAGGCATGAGCTGGGGCTGTGGTTCAGTGGTTAGAACACTTACCTCTCATGCGT +GAAGTCCTAGGTTCAATTCCCAGTATCACCAGGAAAAAAAAAATCCAGGTGTGATACTTG +GAATAGTTCTGGAAAGATGGAGACAGGGGGGAGAGCCAGCCTAACCTGTTTGGCAGGCTC +AGGACAGTGAAAGACTGTCTCAAAAAAGGGTGTCTGTGAACTGACAACTAACCTTGTTCT +CTAGGTCTTTGTACATGTTAGATAAGTGCTCTACCAACTGCTCCCATATTCCAGTGCACA +TATATGTATGTGCACACACATATACACATATACACACATACACAAGTACATATCACAATA +TATAATATACAGTGTATAATAGGGCTTGTAATTAGATTAGATAGGTAGGTAGATAGATAG +ATATTCATACATAGATGATTGTAGATAGGTATTAGAGAGATAAACAGATAAACTAGATAG +ACACCTAGATGCTAGCTGAAGCTAGATACAGATTATGGATAGAACAATTAATAAGATCTT +ACTCGGGCATTAGAAATACAAATTCATAGACATGAAAGTTCTATATCCCCTCCAGCATAT +TCAGCACTACATATAACACCTTCCTCACGTGAGTAGAAAGAACATTATGAAGTGACACTA +TGAGTGAGCAATCTAAATACAGTCTAAAGACAAGAGTCTTCCAGCAATTTATGACCCTAA +GCGTTTCCAGCTGCAGGATTAATAGCCTGGTGTCTGCAGAACATGGCAAAAAATCACTAC +AACCTCAATACAAATTCAATAGAAAACAGCAAGCTGTGTGAATATTTAATATGTTTAATT +ATGTTATATTAATTAAATCAATTATTTAGTGTCTTGGCTGCTATTCTATAATGATTTTTT +GCATGTTCAGGAAATTAATGGTGTCCACACTGTCCCTTGTTTGCTCCAGTAAAGTCCTGC +CGGTTGACACTATTGTCTGCCCAAACACTGCTTGTGACCTTGAGGATAAAAGGAAGCTGA +CACGATTTGCAACCGAAATAAAATAGGCTCTGGTCATAAATGTAATGAGACACCAGGGTC +ATCCTGACTGATAAAAGTCACTGGTGATGAGTCTCCATTCAACCTAATCCTAGAGAAGCC +CGCAGACCCTTGGAGTCCTGGGGTCTCTCGTATATCTTAGTACACTGTGCAAAGTCTGAG +GACCTTTGTTGGCTACATCGCCGATCACTTATCAGATCAGTTTCTCATTTGGCGAGTTAA +GCTTGGATAGCTGACAACAGTTATCAATTTCATATGGTCCACATCTAATCAGGTGTCATG +GTCCCCAGTCATTCAGGATGCAAACCTTTCTTTCATGAGCTGGTTATGTCCTCTCAGATC +AGAAGGGAATTTTTCCTAAGAGGAATATTTGAATGACTCGCCCTTTGTAATTGCTTGGTG +TGGTTTTAATTTTTTTCATTCATCCTTCTAGGTGTGCTTTGGGCAGATAACACAGAAATG +CATAAAGAAACCGTTAACATGGATTTTATTAAGTTGCTTTTAAACATGCACTTTACTGTG +TAGATGGTTTTAGCATCTCTCTGTTAACTACTCACTTGTGCCCATTACCAGCCGTATTTA +TGGGACACAGCTGGATCTATTTGAATCATGGAAGTCTTGGTTTAGAAAAGAGAATTTGTG +GGCTGTGATGAAGCTCACTTCCACGAAGTGCTGGGTTTGCTCTCCAGTGCAGCATAAAAC +CAGTCATAGTAGCACACTACCATGACCTCAGTACTCAGGGAATGGAGGAGGGCAGATCAG +AAGTTTTTCATAACCATACGGGAACTTAAATACAGCCACCTATGTTGTGTTTTTATGAGG +GCAAAATTGTTTAAGAATGGGAAGCTTGCCTAATGAAAGATATTTTTTATCCATTTTGTC +CAAAATTCAAAAGTTGCCATTAGACTATGTGGCTTGACTTATCAAGAGTCAAATGCTGTT +TAATACCCTGGGTGTGTGTACATTGGTGCAACGTTCATGCAGAGTCAGGTTGAAAATTAT +TTATTTTTTAATATGCCCGTGACTTTTGAGTTAATAATTCCGCTTCAAAAAGACTACCTC +AAAGGCATATTCATGCATATGCAAATTACATTCTCTCTCTCTCTCTCTCTCTCTCTCTCT +GAGTAAATACTCTCTGAGTAAATACATGTATTTAAATGTCCATATATGTAATATGAAACC +TGCATTCTGCATATGAAAGTAAACATGCCATATTTGTCTTTCTGCGGCTAGCTTATTTTG +TGTAATACAACGATTTCCAATTCTGTCCATTTCCTTGAAAAGGCCATAGCTTCATTTTTC +TTTATGGCTGTACATTTTGCCTTCTGATCTCAGACATCTGCCCCTCACCTGCCAAATAAC +AGTGCCCTTACCCTGTTTGTTGCCTAAGAGAGAAATGGAGACAACAGTTTCTGTGAAGAT +ATGTGTATCCCCCCGCAACACACACACACACACACACACACACACACACACACACACACA +CACATACACACACTTTAATCCTGAGCTCTGTGCTTCCACTGGACTGGCTGGCGAGCTAGC +CCTTGGTATCTACCTATTTCCAAGAGCGCACCCTACTCTCTCATGCTAAGCATAGAGACA +GGAGCACCATGCCTAGCTTTGCATGGGTTCTGGGAATCCACACTTGTGCAGCAAGAACTT +TATCCACTGAGACATCTCCCCAGCCTCTCTGACAAATATTCTTAAATGCCTCATCTTGTA +CCCAAATAACGTTCCTGAATAATAGTCCCTGAAGTTATAGCCCAGTGGTAGTTATAGCCC +CACTTGTCTAGCATGTTGGAATGTCCAAGGCCCTGGGTTGGATCACTAACATTTAAAAAT +AATCATGGTGGAGAAACCAAAGTATTCCACGACAAAACCAAATTCTCACATTATCTCTCC +ACGAATCCAGCCCTTCAAAGGTTAATAACAGAAAAAAACCAATACAAGAACGGGAACAAT +GCCCTAGAAAAAACAAGAAGGTAATCCCTCAACAAACCTAAAAGAAGACAGCCACAAGAA +CAGAATGCCAACTTTAACAACAAAAATAACAGGAAGCAACAATTACTTTTCCTTAATATC +TCTTAACATCAATGGTCTCAACTCCCCAATAAAAAGACATAGACTAACAAACTGGCTACA +CAAACAAGACCCAACATTTTGCTGTTTACAGGAGACACATCTCAGAGAAAAAGATAGACA +CTACCTCAGAATAAAAGGCTGGAAAACAATTTTCCAAGCAAATGGTATGAAGAAACAAGC +TGGAGTAGCCATCCTAATATCTGATAAGATTGACTTCCAACCCAAAGTCATCAAAAAAGA +CAAGGAGGGACACTTCATTCTCATCAAAGGTAAAATCCTCCAAGAGGAACTCTCAATTCT +GAATATCTATGCGCCAAATACAAGGGCAGCCACATTCATTAAAGAAACTTTAGTAAAGCT +CAAAGCACACATTGCACCTCACACAATAATAGTGGGAGACTTCAACACACCACTTTCACC +AATGGACAGATCATGGAAACAGAAACTAAACAGGGACACACTGAAACTAACAGAAGTGAT +GAAACAAATGGATCTGACAGATATCTACAGAACATTTTATCCTAAAACAAAAGGATATAC +CTTCTTCTCAGCACCTCATGGTACCTTCTCCAAAATTGACCACATAATAGGTCACAAAAC +AGACCTCAACAGATTCAAAAATATTGAAATTGTCCCATGTATCCTATCAGATCACCATGC +ACTAAGGCTGATCTTCAATAACAAAAAAAATAACAGAGAGCCAACACTCACGTGGAAACT +GAACAACACTCTTCTCAATGATACCTTGGTCAAGGAAGGAATAAAGAAAGAAATTAAAGA +CTTTTTAGAGTTTAATGAAAATGAAGCCACAACGTACCCAAACCTTTGGGACACAATGAA +AGCATTTCTAAGAGGGAAACTCATAGCTCTGAGTGCCTCCATGAAGAAACGGGAGAGAGC +ACATACTAGCAGCTTGACAACACATCTAAAAGCTCTAGAAAAAAAGGAAGCAAATTCACC +CAAGAGGAGTAGACGGCAGGAAATAATCAAACTCAGGGGTGAAATCAACCAAGTGGAAAC +AAGAAGAACTATTCAAAGAATTAACCAAACGAGGAGTTGGTTCTTTGAGAAAATCAACAA +GATAGATAAACCCTTAGCTAGACTCACTAAAGGGCAAAGGGACAAAATCCTAATCAACAA +AATCAGAAATGAAAAGGGAGACATAACAACAGATCCTGAAGAAATCCAAAACACCATCAG +ATCCTTCTACAAAAGGCTATACTCAACAAAACTGGAAAACCTGGACGAAATGGACAAATT +TCTGGACAGATACCAGGTACCAAAGTTGAATCAGGATCAAGTTGACCTTCTAAACAGTCC +CATATCCCCTAAAGAAATAGAAGCAGTTATTAATAGTCTCCCAGCCAAAAAAAGCCCAGG +ACCAGACGGGTTTAGTGCAGAGTTCTATCAGACCTTCAAAGAAGATCTAATTCCAGTTCT +GCACAAACTTTTTCACAAGATAGAAGTAGAAAGTACTCTACCCAACTCATTTTATGAAGC +CACTATTACTCTGATACCTAAACCACAGAAAGATCCAACAAAGATAGAGAACTTCAGACC +AATTTCTCTTATGAATATCGATGCAAAAATCCTCAATAAAATTCTCGCTAACCGAATCCA +AGAACACATTAAAGCAATCATCCATTCTGACCAAGTAGGTTTTATTCCAGGAATGCAGGG +ATGGTTTAATATACGAAAATCCATCAATGTAATCCACTATATAAACAAACTCAAAGACAA +AAACCACATGATCATCTCGTTGGATGCAGAAAAAGCATTTGACAAGATCCAACACCCATT +CATGATAAAAGTTCTGGAAAGATCAGGAATTCAAGGCCCATACCTAAACATGATAAAAGC +AATCTACAGCAAACCAGTAGCCAACATCAAAGTAAATGGAGAGAAGCTGGAAGCAATCCC +ACTAAAATCAGGGACTAGACAAGGCTGCCCACTTTCTCCCTACCTTTTCAACATAGTACT +TGAAGTATTAGCCAGAGCAATTCGACAACAAAAGGAGATCAAGGGGATACAAATTGGAAA +GGAGGAAGTCAAAATATCACTTTTTGCAGATGATATGATAGTATATATAAGTGACCCTAA +AAACTCCACCAGAGAACTCCTAAACCTGATAAACAGCTTCGGTGAAGTAGCTGGATATAA +AATTAACTCAAACAAGTCAATGGCCTTTCTCTACACAAAGAATAAACAGGCTGAGAAAGA +AATTAGGGAAACAACACCCTTCTCAATAGTCACAAATAATATAAAATATCTCGGCGTGAC +TCTAACTAAGGAAGTGAAAGATCTGTATGATAAAAACTTCAAGTCTCTGAAGAAAGAAAT +TAAAGAAGATCTCAGAAGATGGAAAGATCTCCCATGCTCATGGATTGGCAGGATCAATAT +TGTAAAAATGGCTATCTTGCCAAAAGCAATCTACAGATTCAATGCAATCCCCATCAAAAT +TCCAACTCAATTCTTCAACGAATTAGAAGGAGCAATTTGCAAATTCATCTGGAATAACAA +AAAACCTAGGATAGCAAAAACTCTTCTCAAGGATAAAAGAACCTCTGGTGGAATCACCAT +GCCTGACCTAAAGCTTTACTACAGAGCAATTGTGGTAAAAACTGCATGGTACTGGTATAG +AGACAGACAAGTAGACCAATGGAATAGAATTGAAGACCCAGAAATGAACCCACACACCTA +TGGTCACTTGATCTTCGACAAGGGAGCTAAAACCATCCAGTGGAAGAAAGACAGCATTTT +CAACAAATGGTGCTGGCACAACTGGTTGTTATCATGTAGAAGAATGCGAATCGATCCATA +CTTATCTCCTTGTACTAAGGTCAAATCTAAATGGATCAAAGAACTTCACATAAAACCAGA +GACACTGAAACTTATAGAGGAGAAAGTGGGGAAAAGACTTGAAGATATGGGCACAGGGGA +ACAATTCCTGAACAGAACAGCAATGGCTTGTGCTGTAAGATCGAGAATTGACAAATGGGA +CCTAATGAAACTCCAAAGTTTCTGCAAGGCAAAAGACACCGTCAATAAGACAAAGAGACC +ACCGACAGATTGGGAAAGGATCTTTACCTATCCTAAATCAGATAGGGGACTAATATCCAA +CATATATAAAGAACTCAAGAAGGTGGACTTCAGAAAATCAAACAACCCCATTAAAAAATG +GGGCTCAGAACTGAACAAAGAATTCTCACCTGAGGAATACCGAATGGCAGAGAAGCACCC +GAAAAAATGTTCAACATCCTTAATCATCAGGGAAATGCAAATCAAAACAACCCTGAGATT +CCACCTCACACCAGTCAGAATGTCTAAGATCAAAAATTCAGGTGACAGCAGATGCTGGCG +AGGATGTGGAGAAAGAGGAACACTCCTCCATTGTTGGTGGGAGTGCAGGCTTGTACAACC +ACTCTGGAAATCCGTCTGGCGGTTCCTCAGAAAATTGGACATAGTACTACCGGAGGATCC +AGCAATACCTCTCCTGGGCATATATCCAGAAGATGCCCCAACTGGTAAGAAGGACACATG +CTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAGCTGGAAAGAACCCAGATG +CCCCTCAACAGAGGAATGGATACAGAAAATGTGGTACATCTACACAATGGAGTACTACTC +AGCTATTAAAAAGAATGAATTTATGAAATTCCTAGCCAAATGGATGGACCTGGAGGGCAT +CATCCTGAGTGAGGTAACACATTCACAAAGGAACTCACACAATATGTACTCACTGATAAG +TGGATATTAGCCCAAAACCTAGGATACCCAAGATATAAGATACAATTTCCTAAACACATG +AAACTCAAGAAAAATGAAGACTGAAGTGTGGACACTATGCCCCTCCTTAGAAGTGGGAAC +AAAACACCCTTGGAAGGAGTTACAGAGACAAAGTTTGGAGCTGAGATGAAAGGATGGACC +ATGTAGAGTCTGCCTTATCCAGGGATCCACCCCATAATCAGCATCCAAACGCTGACACCA +TTGCATACACTAGCAAGATTTTATTGAAAGGACCCAGATGTAGCTGTCTCTTGTGAGACT +ATGCCGGGGCCTAGCAAACACAGAAGTGGATGCCCACAGTCAGCTAATGGATGGATCACA +GGGCTCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTAAAGGGATCTGCAACCCTA +TAGGTGGATCAACATTATGAACTAACCAGTACCCCGGAGCTCTTGACTCTAGCTGCATAT +GTATCAAAAGATGGCCTAGTCGGCCATCACTGGAAAGAGAGGCCCATTGGACACACAAAC +TTTATATGCCCCAGAACAGGGGAACCCCAGGGCCAAAAAGGGGGAGTGGATGGGTAGGGG +ATTGGGGGTTGGTGGGTATGGGGGACTTTTGGTATAGCATTGGAAATGTAAATGAGCTAA +ATACCTAATAAATAATGGAAAGAGAAAAAAAAAAAAAAAAAGAAAGTTGCTCTCAAAAGT +AAGCTAATTATATAACAGTAACACTGTGTTTCTATAATTTTTCTTTTGCCACAATGTGTC +GAGTGATCAACCCCTACCTTCCGCATGGATAGACACCTTGGCTGGGAGGGTCAAAAAAAA +AAAAATAAATAAATAAAAAAAAAAATAAAAATAATCATGGATATCACAGCATGCTTATGA +CATGTTTTAAAACTATTGACACAATTCTGTCATGTAAATAAGAAAAAAAATAGCATTAAT +CTATCACCAAATAATATTTATTATAATGTGTAAATATATGTGTGTGGTGCAAGTGTACTA +GAGGTCGTGGGAAGGCAACAGATGAGTTAATCACCATGAAGACCAGAGCTACAGAAGTTA +ACTCTCCCCAGCCTGCTTGACAGAGACTTAGCACATCCTGGGACATTGCTGTTGGTATAC +TGCTGTTCTTACAACATACTTCATTTCTCATGACATTTCAATAGAACACAGCATGGCCAC +TCCTTGATCTTCATGACAGCTGTCTTCCTGGGATAGTCAGTAAGTAGTGAAAAACTGCAG +AGACCATGATCCACACCCACTGTCCACCACCCTACCCTCTTGCTGCCTGGGAAATCTAAT +CGACACTGTCCCTCAGATGTCTGCTCACAACCAGTCTCACCTTATCTCTTGTAGGGAGGA +CAGCATCCTTGGGCTAGAATAGTGATGAAAAGTAAGGGAGGATTCAGGATGGGAAGAAAT +ATGGATTGTATATGCACATGCATGCTAGTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC +TCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATATGCACATTTTCAGTAGAGAAGGGT +TAGTGGAGATCTCACAGATTCTTTTTAGCCTTTGCAACTTTCCCTGTTATTTCTGGACAA +ACCTCAAATGCAGGAGGCTGTATAGTTAGCATGTGCATCTCTGATAGAACTGTGTACCCA +GCCTTCTCTATTGTGTTCCCAGGGTAGCTTGGCCTTTAATGGTAAGAGCTCCCTGCTATC +ATTTGGTTACTTTTTTTTCCATTTGGTCCCTAGATTCTCCCACTAAAGACGGTCTGGGCA +TACACTGTGCACATATCTTTGCCAGGTGTGCATCAAATGTCTTTGCCATACTGTGTGCAT +GCTGGTCCCACTGACCATGCTACAGAGACACTGAGCGGGCACATCAGACATCTGAGCAGG +CTGGCCATGTGTGGGTTTAGGTCTTACTGGTCAGGGGTGACCAGAATCCACAGATGAGTT +CTCACTGCTTCTAAATCTCTGAGTTGGCCAGCGCCCTTGTTTCTCATACTCAGTCTTTAT +GACCAGGGAGTGTGCATCCGGCTACAGAATGACTGTGGGCTGTAGAAATGGCTTGGGGAT +ACAGGGCTTGATGCTCAAACATAAGAACCAGAGGTCAGATCTCCAGAACACAAATAAAAG +CCAGGCAGACGTACAGGCTACCTATAATGCTGGCACTCAGCATGCAGAGACAGTATTCCT +GAGGCAAGCTGGCTAAATAGAATACTTGAGCTGGTGCACTCAAGGTTCAGTGAGAGGCCC +TGCCTCATTAAGTAAAGTGGGGAATGGTTGAGGAAGACACTGAAGTCAACCCTTGACTTG +CACTTCCACAGACAAGAGCATCTGAACATACACATATAGCACACACACACACACACACAC +ACACACACACACACACCCTTGTTAAATGCACTATTGTCTGCAAAAGCATTAAGAGTCATT +GCTATGTAAGTCATCACAGGAAGCAGGCACATGGTAGAAAGGCACACATCAAAGTCAAGG +TTACTTGAATGGGATGGCGGTTACACTGGGGTGCTTTCTTTCCACCAGAAGGTTAGGGCT +AGGATCAGAGCCTGGACTGGGGTTAGCATTATAGGTTCATTTAGGCAAAGATCTAGAGAG +CAACCCAGATCACTCAAAACTACCCAAAGCAGAGAACATGTACCCAGAGTAACCATCCCA +TACCTTAGTGATTTATGCTTTGCCCAAAATATCTTTACCCAGACACCACCCTTTGACCCC +CCTGTGCCTGTAGAAGATCTGTGTTGCCATGACATACATTTGAATTCTAGGAAGCAAGGT +GCCTTTAGAAAGTCCACAGAAATCTGAAATGAATGTCCTTCATGCCTTACAAATAAGCCC +TTCTGGTGGCAACCTCAGAAGCCCTTCTAGGGACAGGGCATGTGATGGGCAACAAGCCCG +AAAGAAGACCAGACAGGTTCTTGTACACCCTTTCCATCAGCACCCAGGGCGCCACAGCCA +GTGCCTGACACTAATGTCACTTAGTTGGCTCTCAGAATCATGACACTGATACTTGTGAGG +GAGACTTGTGGGTGCAGGAGATGGGTAGGGGCAGGAAGCATGTGACGAATAGACCCTTTG +TGCTTGGCATAAAGCCACCAAGATACAAAATGCAGTGTAAATGGGAGGACAAGGCTGCCT +GTGAAAATCAGCTGATCACCACAGTAGGAGCATGTGGACAGGCACCAAGAGATCCCTACA +GCCCCATGCCCAGCCAGTGCCAGCCTGCAGGCTCATAGAGACGCAACCCTTTAAATTAGC +ATGTTTGTCCTCCCAGAGCCGGCCACAGCAGACAGGCTAGCCTTTATAACCCCACTCCGA +CAGACAGCTGTCTGTACAGCTATGAGAAGAGAGCTGTCTTACTGATACATTACATCTCTA +GGATTCGCTGGCTATCTGAATATAAGGTGAAACAGAAGTCGGACAGGCAAGCAATCAATA +GGCCATTATATTAGTCACCTTACATGTGTCCTGGAGGGTTTTCCCATCCTACTACTATTC +GTATAGAAGAATAATTATAGATATATATGTATTGAGCTTTGTGGGGGGAGGAGTGTTATC +ATATAAGCTAGCAAATTTAATTATTTAATTCTGTTAATCTTTTAAAATTATTTAATTTTA +TTTTTCACTTATTCACTTTACATTCCACTCGCTGCCCCCTCCCAGTCACCCCCTCCCACA +ATCCTACCCCAGCCGCCCCCCCTCCTCTGAGCTGGTGAGGGTTCCCCTGGATATCCTCCC +ACTCTGGCACCTCAAGTCTCTTCCAAGCTGGACACTTCCTCTCTGACTGAGCCCAGCTAG +AAGAACATATCCCACAGACAGGCAACAGCTTTTGGAATAGACCCTGCTCTAGTTGTTCAG +GACTCACATGAAGACCAAGCTACACATCTGCTACATATATACAGGGAGGCCTAGGTTCAG +CCAGTGTATGTTCTTTGGTTGGTGGTTCAGACTCTGAGAGCCTGACTCTGTTGGTCTTCT +GTTTTTTAAGATAGGATCTTGCTTTTAACCTAGGTTTCCAACTTGCTATGTAATTAAAGC +TGGTCCTTAGCTCTTGGTCTTTATATCTACTTCCAAAGTACTGGTATGTGTCACTACACC +CATGCCCAGCTTGCTCTCCTGGGGATCTCTCTCTCTCTCTCTCTCTCTCCCTCTCTGTTT +CTCTCTGTCTCTCTCTGGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATGCGAACTTG +TCAAAGAGAGGAAAGAGACTTAAGGTTGACCCCCAAGGAGGCCAGTTTCAGGCATACAAT +GCAGCATTGTTAATTGTGCTTAATTGAGGGCTGACTTTGGACTTGCAGAACTTCTGTACC +CTGCATAGCCAATGCTTTGTCCCCTCTGACCATCACCTTCCCACACCCCCTCCCCAGTCC +CTCAAACCCACCAGTCTACTCTCTGTCCTCTCCTCTGACTGTTTGAGATTCCTCCTGTAA +GTGAGTCCATGCTGGGCTTGTCCTTATGGATCTGTCTTGTGTCAGTCAGCCTAATGCCCT +CCAGATTTGGGGGAAAAGGATGGTTTCTTCAATAAATAGTGCTGAAGAAATTGGGTATCC +TTATGCAAAATTAATTAATTAATTAATTAAAAGAACTCCCACAACCATATAAAAGTCTGT +TCAAAATGGGTTAAAGACTCTTTTGCTGAGGGTTATTAGTTCAGTATATTCCAAATGTGT +GTGTCAAAATAGAGTGATCAAGACAAAAGCCAGTGATTTTGCTTATAAAAAACATCATAG +CCTTGTTCAATAATTGGATCCAATTACTACTAATGTTCATTAGTGAAAGCATGCGGTGGT +TAACTAGGTTTTTTGTGCAGCAGTTCTGAACAGTCCTGCGGGGAGCTGACCTACCATTTT +ATACTTGGTCTTCAAGTAAGTGACCTAGAGTGGACAGGAAGATGTTCCCAGGAAACTATG +TTCGTATGTTCCACTGCCTGGTGCCCGGGGCCTGCACCGCTGTCCTTAATATTGGCTTTC +TGGGAGGTGAAGTGCTGTCTGGTTGAATGGAGAACCTCAACTTGATAGAGCATGTAAAGT +GGATGGTTATTTCCAGGAGTGAAAAGCAAGACAGAATAAAACAAAGCATAAACAAACAAA +CAAACAGAAAACAACAACAAAATAACCAGAGCGTTCTAGAAGAATGATTTCCTTTCAGTC +CTAGAAAGAAGGAACAAACGAGAGAACAATTTTGTGTCTATAAAGCAAAGGCAGCTAATT +GTGCCCTCCGTAGATCGGAGTTGGAGAAGTGACTCTGCCTCTGACGAGTTTTGCCATTCA +CATAAGCAGGAGGACCTCTGTTCAGCCCTCAGCACCTGCCTAAAAAGTGAGGCACGAAGG +TACCTGCTTGTAATCCCAGGACTGAGGAGGTGACAAAGGTACAGAACTAGGGTGGTCCTC +CCACCCTATCCAGTGACTGCATGTCATTTCCGAGTTCTTCATGACAGTCTTTCATGAATG +ATACCCATAATCCATTGCATAGTTCCTGTTTGCATGTCAGGCTAACCCCCTTCTGATCAA +TTGCTCCCTTTTAGAAACTATTTTAGAGGCAGCCTCACTAGAACCAGGGGTACGGCTCAT +CGGTTAAAGTCATCTGCCACCAAGCTTGATGACCTAAATTCAATCCCATAAACCCACATG +GTAGAAGGAGAGAGCCTCGTTTGGCAAGTTGCACTCTGACTTTCATACATGTGCCACGAC +CTGGATGCAACACACACACACACTCACATATACACACATACACACAACTTTAAGACATGT +TTCTTCGGGCCTTGCTCTAGAGTACTAGCCACTTGTGTACCTAGACTGTACAGAGTTGTT +TACCCATGACATCTTTCTTTCAAGCTCAAACAATTGTAGAAAATAACCATGAAAAGCTGC +TGTTGAGCCTGGAAGGCTGACTCATTAAATGAAAAAAGTTTAAAACTATCGCTCATATTA +ACCAACTATTCTCCATCCAGTAACCACTGATTCATCCAAGAAAGAAGGCTGATAAAATAA +ACTAGGATTTTTTTTTTATAAAGATTTATTTATTTATTATATGTAAGTACACTGTAGCTG +TCTTCAGACACACCAGAAGAGGGCGTCAGATCTCGTTACGGATGGTTGTGAGCCACCATG +TGGTTGCTGGGATTTGAACTCCGGACCTTTGGAAGAGCAGTCGGGTGCTCTTACCCACTG +AGCCACCTCACCAGCCCTAAACTAGGATTTTTAGTGAATAAAAAACACTTCAGAGGGCCA +GTTAGCAAAGGGCTCACTGTGTAAACTCAAAGGCATGCGTTTCATGGCTAGAACCCATAT +CAGAAAGCCGGGCATGGTGGCAAGCACTTGTAACCTCAGAGCTGAAGAGACAAGAATCCC +TGTGGCTCACTAACAACCCAGCCTGGCCTAGTTGGTGATTTCCACTCCAGTGAGAAACCT +TACCTTAAAGCAAACCGGGATACACATGCATACCCCAACACATGTACATACTCAAATGTA +CATGTGTACATAAAACCAGACAAATAAAGAGTACCTTTTCCCAAACTTAATCTGTAGAAG +AATGGGCAGAGGATAACTTGATTTGAACACTCCCCTGAAATTCCTAGATGACTAGAACAA +TATCTCATTGATATACACACCTCTGCCTTCTCCTAACAGGCATCTAGCACATGGCTTAAC +CGGTGAGACATGCCTGGCTTCTCAGGTGTCTTCCAGGCAGAAATAGTTTTAACAAAATCC +TTAGGAACTTTGTGAGAAGCAGCGCTATCGTCAGCAAAAGGTGGTGGACAAGAACTCATG +CGGCAAGACATGAGACTGTAGTTTAAACACAAGATGGCAGCTCTGTGGCAAGAAAGTCAT +CTGTAGTGAGTCTTAGTTGCTGATGTGGCTCTGGTTACAGAATCAGTGTCAGATGCTGGC +AGCACATTAGCAGATAGGGAGGCCTGGGAAGCCAGTCCTCTGTCAGGGAAATATGTTTTC +TGTATAGTCTCAGCTATTGAAGCTGTCCATCACAGCATCACCCCCCTCACGCCCCCGCTC +CTCCTCTGACGCCACTGCTTAACAAGAGACACCTGTTGTGGCACTGGCTTCTCTGACTAG +AGGCTCAAAATCGGACTCGAGAGTGTACCATGCCAGACCTCTCTGTAACTGATGACAGAC +TGTCAAGCTAAGCCAGTTTGACAAATCATCAAACTCCTTTTAGAACAATGTTAAGCTTTT +TATCAGGATTTTCTTTCTGGTGGGGGAGTGACTTTATTTCATGGTGAGTCTGTATTTAAA +CAGACTCATACATACTGAATCTGTCTACCTCCATCTTTGGGAAAATGAACATTTGTGTGA +AAACTAAACCTGGGAGTTTTCCTGTCCTCCTTTTAAAGAACTGGAGTAGAAGGAATAATT +CTTTTAGTATATAGCAGAAGCCTCTGGAGTACGGACTTCTGTCTGTTCCTTGATCTTACA +CGGGTTATCTTCTCTGACACGGGTACTGACTTAGTAAGTGCTTCCCCTGTTTGGAATCAA +GACACTAGACTTTGTGAGTTAGGACTTACATGGTAACTAGGAGGCCATCTGGTCTCTTGA +CACTGTTAGTACAGCCACAGCACAAATGTCTACTAGAGTCTTGACAGGCAAGTGTTCCTT +GCAGGTTTTCTAAGGTCTGAAAATTTGTCAAAAGTGATGTTATTTCTTTGGATATATTAT +TCCAGCCTTAAAATGAAGAGAAATTTTAGGCTGGGGAGATGGCTTGGTGGCTAACGTGCT +TATGCACAAGTGTGAGGACCAGAGTTCAAATCCCCAGAACCCACATAAAAGTGTGGTAGG +CACGGCAGTCTGCACGCAAGCCTGGTACTGCAGGAGCATGACAGGGAACTCTCAGAGCAA +ACTAGCTAGTCAGCCTAGCCAAAAACACCAAGCAGTGAGAGACCCTTCCTTAATAAATAA +GGGGAAAAGCAATCAGGGGAGCCCCCAACATCAACACTGCACCTCCACATACATGTGTAC +ACACACGCATTAGCAAAACTATGCACACATGCAAATCATACATCACATATGCATACCACA +CGTGGGTAATCCTAGCACACGCTTGAGGATGTTATCCTAAGTGAATAAGCCACTCACCAG +AAGCCAAGGATGGTATGTCACTCATAGGGCATCTGTAGACAAATAAGATGCATAAAAAGC +AGAATGTAGGACTTTACATGGGAGGGGCATTGAAAGAGGAGAAATGGAAAGACATAAAGA +ATTGGTGTTTAATGGTATGGCAGTTCCATTTGACAAAATCACCATTTCCAGGGCTGGACA +ATGGTGATACTCTGATATATAACTGGACAACATATAGCTGGGCACACACACACATATGAT +AAGAATGGATTTAGTGATGTGAAGAACATTCACAACTTAACGGAGTTGACATGAGGCTGG +AGAGGTGGCTCAGGGAGGAAGCAAACTTGCTGAAAACGTATGAAGCCCTGACCTGAATTC +AGCTCTCCAGGCTATGCTTGCCTGTAACCCCAGAAGGCTGGTGAGGGTAGGGATGGAACC +AGAGACAAGAAGGTCCCTGAGGTTTGCCAATCACCAGCATAGCAGGCAAAAGCAAAATAG +CCACCTTCAGATTTAGTTCTGTCTCAAGGGAATAACATGGGGAGTGAGCGATTGAAGAAG +AAACACCCAACATCCCTCTCTAGCCTTACATACATACTTACACACACACACACACACACA +AGCACACACACAAACACACTCTTACCACACACACCACTACAAAAAGAAGTCAAAGTAGCA +ATTTTGTGTCATGTGTATTTTACTACAATTTTTTAAAAAATGCTTGCATGAATAAAAGGG +GTACATTTTAGAAACAGAAAAGAATTTCCAATTTTTATGAGTATTCTACCTGACAGATGC +TGCAGGACTTGACCCAGAGATTAAATCTATTTCTGAGATGTTTATCTACCCTTGCATGGT +GGGGGTGTAGAAGGAGCAGGGAAGATCGTATGGGATCTAATAATATTCGGGGGGAAAAAT +TTAGTTCCCTCCAACTTCATTTCCTTGTTTTCCACAAGACTGTGTGTTTCTCTGTCGTGG +TGCACAGAACAAGGTCTGATGCGTCCTTCACAAAGAACCATTGATGGCGTGTCTGTGTGA +ATTGCCCTGGCTTTGGTCACAGCCAAGTTCTGCGGGACCCACTGCCCCTCGTTCGACAAT +ACACTCCACTGTGTGTAGCCATTTATGAAAGGTCAGAAATGAACTGAGAAATGGCTGGAG +TCAAAAACATGTGGCCCTATAAATATCAGAGTCAGACGGCTTCAGGCATTTCCCCAGTCT +CGTTTCTGCTCCATTCAGCTGTCTCCGCAAGCCTCTGCTGAGGTGCCTGGCATTTTGTGG +GCACCTTACTTTGTACAGTTCTGCAGAGGAAGCTACCTTCTTCACTTGCTGCCCTTCTTG +CCCAGCCCAGTAGCATAGAACCATTAATAGAGTTGTTTTGATTTGTTTTTGTTTTTTAAG +TTAGAATTTCTTCTCGGGAGCCCTGGCAGCCCGTTCTGCAATGCTCTGTCTTATTTTAAG +ATTTTCCACTTTGCATTAGTAGCGACTTTGCCTAGTTACCGACCTGACACCAAAGGTGTT +CTGTGAGCTGAAGGGTTTGCAGATTTGGGCTCCGTGAGTCCTATTGGGACATTGACCATG +ACATTAGCTGCCAGACTGGATGACTTCGAGATGACACTGGAGCACCTGTTCATGGATGTG +TTTGTAAGTAAAAGCTTTCCATTCCCACATGCAAGGATTGTCCCTGCAATCCCAAATAGG +GATTGTGTCCCCATATGAACAGAAGCTTCTAGCTTGCAATTGTGCTGTTTCTACTCCAAT +ATACAGAAGGGGAAGTTGGGGTGGGGTGGGGTGGGGTGGGGTGGGTATTGTTCCTAAATG +TCCAGTGACACAGAACTGCCCACATGGATCAATGCCACACCACTGGCAGAGGTGTGGCAT +TTTGAATGAAGTCAGCTCTAGAGGTCTAAATGAATGGGCGGAACAGAGAAAACAACACTT +CCCACTACCCCCGCAGAGATCAAACCACTTCTGTTTGCGTTCCCTGGAGGAATCAGATTT +GTTTGTGAAGCAATCATTCCAGAGGGCTGGGGGTATGGGGTGGGCAGTGAGGAATTCACA +GTGCTCAAAACACTGGTGATTCCATGTAGAGAAATGCAGATTACTAGGTAGTGCCACAAA +TCACACTGTCCACAGAAACTGGTTTCATATGGGTTCTCCAGGAATTTGTTTGATAAGATG +AAGCTGTTTGGTTTGATTTATTTTCCTTTAAAGAAAAGGGCAACCGACAGGGAACACACA +CACACACACACACACACACACACACACACGCACCTCTTCCCACAATGATTTTCTGAATTT +TAGCAAAAGCCATGTCAACAAAGTCACTCCCCCAGCCCAGCCACCGGGGCTCCTTACACT +TTGGGCTCTCACTATGGGGCACAGGTCTGCTCTCTGTGGGTCACTGATGGTGAACAGGGA +CTGCAGAAGCAGAGGCTTGCAGGTGGCAATGCAGCTGGAAGGTGTTGGCCTGTGCTCTTT +CCAAGAACAACAGTTGTTCTGCCAGGGGAGACGGCCGCAGCGCTTGCTGTGAGGGCACAC +CGTCTGTGTTTAAAATGAGGAAAGGCCCCAGAGGGCTGGCCTTTCTTGGCTATACATCAC +TGGGGCCCTTTCAGGGACTTCACAATGAATGGTGTATTTTGGCAGACAGGAGAGTCTGGA +GCATTACTTATTATTAATTTATAATTTGTCTTCAAATGGATACCATTCCATGCTGGCGGG +ATTCCCAGAGGGCCGGTCTCTTGAAGGAGAGTGTGGGGAGCTGAGTCACTTGCGTCCATT +CTGATCATAGTCATGGCACTGAGAAGTAAGCTTGAAGATAGAGTATGTGGTGGACCGTGG +AGAGGGTCCTCCTGCATGTCTAGTCCTCGGTTGTCAGGTCACGGAATGTATAGTATGAAA +CTAGCATTGATCTGACTCGCTACCACGGCCTGAAGTCTGGCAGCAGTGGGGCAGGACTGA +GACAGGGGGTGGACTCTGGCATAGCAAAGGATCAGTGGGAGTTTGATTGTCTCAGAGGGG +AAAAATAGAATAAAAAAATGTCTTAAAATACTCCAAGTTCATTAATTTGTTGCTTTGACC +TCTCTAATTTCCCTTCTACTCCCTCTAAACTCCCATAGTCTTGTTTCCATGTCTGGCAAT +GCTCTCCCTCTTCAAGAGGATGCTCTCAAATGCCCCATCCTTTTAAATAAATATCTCTCA +GTTGATTATTCTAACCATTTTTCCGATCCCAATTGGACAGTTTGTTCGCCCATGCTCTTG +AGGAGAATGTTGACTGCCCTGCTCTGTCTCTTTCCCCTGGCACAGTGTCTCTCTGAACCT +GAAAACAGGCTGCCAGTCAGCACGCACCAAGGCTTCTGTAAGATGAGAGAGTCGGTCACA +TCACTTGTTTCATAATCCCTTGTTACCACGTGGGGCTTCGCTAGCTGCAGCTGTGCAGCT +GCCTTCAGTTCCCAGCACCCGCATCACACCACCTTTACCTCCAGCTCCATAGGACCTGAT +GTCCTCTCCTGGCCTCCAAGGGTAACTGAACTCATATATACCCCCTGCCAAACAAATGCA +TACATCTAAAATTTTTATTAATGATAAATATTTTAAAAGAATAGCAAGTATAGAATTTCT +TGTTATATGTGAACTGCTTCTGCTGTCAGTCCATCTTCCTCTTGTTTCAGAAGATGAGAA +GACTTGTTGCTTATCTCTCATCTCTAGTAGGCATAGCTCAGTGGCTCTGCCTTCCACGGA +CATTCCAAGACCTCTCCATAGACCAACTGAAGAAAAAGGACAACAGGAAACCAAGCAGAT +GTCATGAAACATTCTTTGTTGCATTAAATAGCTTGATTATCTACACTTGAATCTATCCTT +TCAAAAGGAGGCAGATGCCTCCAGCTCTCGACTCTTCTGTCTAGCTTCTGTTGCCAGCAT +TCCATATGCACATTCTTATGACCATCCAGAACTTTCTCATTATTAACCTGTTATGCTGAG +TTCTTTCTTAAATATTATTTATTTATTTTTATATAAGTACTCTGTAGCTGTCATCAGACA +CACCAGAAGAGGGCATCAGATCACATTACAGATGGTTGTGGGCCACCAGTAGTTGCTGAG +AATTGAACTCAGGACCACTGGAAGAGCAGTCAGTGCTCTTAACCACTGAGCCATCTCTCC +AGCCCCCTTATGCTGAGTTCTTATCTGGCTCAAGCTTCCTCTAACATTGCTCCTTCTGTT +TGCAACTTTATTTTGATTCTTATCAACATTTGTGCATGGCAATTTCATGAACATAAAAGT +CGAATACTAGAAGGTTTATGAAGAAATCTTCCAGGTTCCAATCCCTTCCTTCCAACCTCT +GAGTCCCTCTGAAATCATGTTCTTCCAAATGTTATATCTGGTGGTTTTCTTAATAATATG +TTATCTTAGACACTTTTATATTGCTGTGAAGAGACACAATGAACAAAGAAACATTTAGCT +ACGGTTTTTGCCCATAGTTACAGAGGTTAGTCCATTGTTACTGTGACAGAGAGCATAGCA +GTACATGATGCTGGAGAAATACTTACATCCCAATCTGCAGGCAGACAAAGAGAAAGAGAG +AGCTTGGACCTGGCATGGGCTTTTGAAACTTCAGATCCCATCCCCAGTGAAATACTTCTT +CCTTCATTAAGGTTATACCTACTCCAGCAAGGCCACACCCCTAATCCTTCTAATCCTTTT +AAACAGTTCCACTTCCTGGTAACTAATCATTCAAATATATGAGCCTTTTGGGGGACAGGA +ATTACTACTCAAACCACCACATGTATTTACATAGTAATTTCTTAAATACCTAATTTTGAA +ATTGTATGCTGCCACCCTGACAGATAAGGATTTAACTTTTGGTGTATGTGTATGTTCCTG +TGTACAGAGGTACATACATATGTGTGAATGCACATCCATATGTGAGCACACACATTTGGA +AGCTAGCAGACAGGTGTTAGTCTCTCACTGGTCTAAAGCTCATGAAGGTCAGGGTTTAAT +CTTAGTCAGGGTTTCTATTCCTGCACAAACATCATGACCTAGAAGCAAGCTGGGGAGGAA +AGGGTTTATTCAGATTACACTTCCATATTGCTGTTCATCACCAAGGAAGTCAGGACTGGA +ACTCAAGCAGGTCAGGAAGCAGGAGCTGACGCAGAGGCCATGGAGGGATGTTACTTAATG +GCTTGCTTCCCTGGCCTGCTTACTTGCTTACTTATAGAACCCAGGACTACCAGCCCAAGG +ATGGCACCACCCACAATGGGCTCTCCCACCCTTGATCACTAATTGAGAAAATGCCTTACA +GCTGGATCTCATGGAGGCATTTCCTCAAGGGAGGCTCCTTTCTCTATGATAACTCCAGCT +TGTGTCAAGTTGGCACACAAAACCAGCAAGTACAACCATTGAATTTCAAGGATGAACCTG +TATACACCTCTCCAGTTCTTTTGAAAACAAAATGTAAGTTGGGTTGGTTCCTGGGATCGA +ACTCAGGTCTTCATCCTGTCAGGATAAATATTTTACTTGTTGGGCCATCTTCTCAGTCTG +CAGGTCTCTTATACCCCCACCCCCAACTCACACACACATTGCTCCTTTCCCCACTTGTAT +TCTTGATGGACTGATGTTGCAGTTTAATGTAACACCTAGTTTTATTGTGCTAACAAAATA +TTGTTTATATCTGAGAGATAGAATAAATTATAACTACATATCCTGATGGGCTTTACAACT +TTATGTTTTTCCTGGAATTAATAATTGTCTCCTTCTAATATTTTCTTAATATCCCATATT +CTCATCAGCCATTTAAGAACTTCAATAGAGTTATATGACTTATGTCAATTTGGAAGCTTT +ATTAGGCTCAGTTCACTTCCATTTTGTGGTGGGGTGTATCTTTTCTAGACCTTTCCATCC +TTCATCTGTTAGAGGAGTTCCCTTCTTGGTCTCCTGAATAGCTGTCTTCTTGATACCTCT +CTTGCTCATCATCCTTTTGGGCCCCCTTTATATCTCTCCTGCGTCCAGTCCTCCTTTGCT +TGGAATTCTTGTTGGCCCCTCTCTCCAGGCTCAGTGTTCAATCAAAGTGCTGAAGAACTT +GATCTCCAGTGTTCACAAGAAGTAAGTCTACCCATTGTTGAATGGCTATCCTATGCTTTT +CATTAAAAGACCATGTCTAGTGTTTGCTCGAGTGATGTTGAAAATCAGAGCTACATTTTC +CGGTTTGACTCCTCTCTTAAATCTCATCTCAAAACATCCAAGCACCAGAAACTAAGCATG +TCCAGAAGCCACTCAGCATCTTGTCAGAATTCCCCCTCCTTCTATGCATCTGTCATAACA +GATAACATTCTTTCTCTAGTCTCCCAGATAGAATTTATAGAAGAGTAATATCCAGGTTCT +AGACTTTACCTTTCCCCATTTGGACTACTGCAATAGCCTGTGACTACCCAGTTGACCTTC +ATTCCTTCATTCACTCTTTGTCAATCAGCTCCTCAGAATGAGTGTCGCTTCCTTGCTAAA +AGTATACATTGTAATGGCTTCCCTTTTCTCATAGAATGAGGCTGCCCTCCTTATAGTTTC +TATTGCTCTGATGAAACACCATGACCAAAAGCAACTTGGGGACAGAAGGGTTAGTTCCCC +TAACAGCTTGTAAGCCCATCACTGAGAGAAGCCAAAGCAAGAACTCAGGGCAGGAACTGA +AACAGGAGGCGCACAGGAATACTGTTTACTAGGTTTCTTCTTGAGGCTTGCTCAACATGA +TTTCTTACACAGCTCAGGACTACCTGCCCAGAAGTGGCTCCACCCACTGTGTGCTGGGCC +TTTTTGCATCATTCATCAATCAAGAAAATACTCCCACAGGGTCGCTCACAAGCTAGTCCG +GTGAAGGCAACGTCTCACTTGAGGGTTCCCCTTTCCAAAATGACTCTAGCTTGTGTCAAG +TTGCCATAAAACTACCCAGCACAGAAGTCCCAAATATACTGTTCTATAGTATGCAGGTGA +TAATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATACAGGCCCACACATGCCA +CAGCAAATATGTAGAAGTCAGAGGCCAATCTTGAGTATTGGTGCTCATCTTCCAAAATTT +TTAATTCTCTTTGTTGATTTTTTTACTCTGTGGATGAGGCTAGCTGTTCAGAAAACATGG +GAGGATTCTCCTGTCTCCATTGCTCATGCTTGCATAACAAGTGCTCCTCCCTCCCCCAAG +CCATCTGTCCAGCCCCCTGGTGTCATGTCTTACCACCCTTGTTCTCACCACGTGACTCAG +TATCTCAAGCAATTTTCACAACTTTTCTTTCTGTTGTAGAGGCTTAGAATGCAAACAGAG +TGGGGTAGGCCAAGAAAACTGTAACAGAATCCTCTATTCATCATCATTTGCCTCTAAGAA +TTGCTCCATTGAAGGTATTTTACCCGTTTTGGCCATGAACTTGTACTGGGAAGCCCTCTG +ACATTTTGATGTACGGGTTAGTGGGTGCGCACTCAAGATAAACCATATTCCCACAGCATG +AGGTTAGGAGATGCCAGTCATTCTGACAAATTCAAGTTGATTTGTCCCATCTCATTGGGA +AAACATGAGACTCATGGTGAAGGGTAACAATTGCCTTTGGTAGTAATGCCCATGTTCCCT +GAGTATTGGAGAGGGAAGAATCAGACACCATCAAGGAAAGGCCCCACTCTCCTTTGCAGT +GCTGGAAGGGTTCCTTCAACTATAGGGATCCATTCTATAGAGGAAAATTATATGTTCAAG +TTCTCTGTCTGGAAAAAAACAAGAAAGGAAGTATACAAATGAGAAACAGGTTTAAGAGTT +GGTCATTTGCCACCCAGCACTTAGCTAACTAAGTATCTCGGATGCCTGACGGGAGAGAGC +CAAGCCTATTGAAAATCAAAAGCCAACATGTACCGGTTCTGCTTAGAAGTGCACCATACA +TATCCAGCTAATTCTGGGAAGTCAATACCACAGATAAGGGCATTATTTATTTTGCCATTC +CAGATGTAATTACACAGTTTACCCTGTGCAAAGTGCACTTCATAAACATGGCGGATCGAT +GCTAGTTATCAAAATCTATCTACAGCTGACAGAACATGAAAAAGGGCTTTGCAAAATGAT +CTTGAAGCCCATCCACAGAGCCAGCCCCACAGGTCAACTTATTACCTGCTTAATCACACA +GGCATCCTGGCAATAGTATTGATTCCCTGGGACCAAGACATGACATCACTCTTCACAGCA +TATGCAATAAGCTATTCCCACCATGCAGAGTGGCCATCCGCTCAATGCTGCAGCCTCTCA +GTGTCTGGAGTGGCCTCAAGCAGTCAAGGGCAAGTCAGGTGCTGATGGGAACCAAGCATA +TTAAGGCAAGGAGTGAAGAGCTTTCATACAAAAGAGTGAAATCCTCCTGCTGGCCTAGAG +AAACAGCTCAGTCAATGAAAATGTTTTCTTTGCATGCATGGAGACTCGAGTTCCATCCCA +AGAAACCACATGAACCAAAGCCAAGCCTGGCAATATGCTCTTGTAATCCATGCACTGGGA +GATGGAAACAGACAGTGGCCTGGAGCTCTCTGGCCAGCCAGCCTAACCTATTTGCAATTT +TCAGGCCAATGGAAGACTATCAAAAATAAAAGATATATGACAGCTGAGAAATGACAAATG +AGCTTGTCCTCTGGCCTCCATATGCATGCACATACATGCACTGATATACACACATGTACA +CTTTCACATAACACACACATTCATACACCTTCACATAAGCAAAGGCATGCACATACACAC +TGCTGCTGCTGCTTGTGGACAAGACCTCATGAGTGAAAACTTAAGCCATGCTACCAGCAG +GTCAACATTCATTTGTTTGGTGATCCAGGCATGCTCAGACAGAATACCGGTATCTCCACC +ACAACAGGCATTAATATTTTCTACAATCTCTACAGTGTGATCATTGCATTAAAGATCTCA +GGAAGTTCCATGACACCCGATTATCTCAAGGTGTCCCTGTGGCACATACTGCATCTTCCC +CTATGGCCTAAAGGAAGGCAAGGTCTTTGAGTTGATTGAATCAGGAGCCTTATGGGTGAA +CTAATTTGCCTACCAAACCTACCAAACATTGAGTGTTCGAAGGCTAAGAAGACATTTCAT +TACTACTGGGATAGGTGTCCCAATGGGGCAGCCTTTAATGAACCCCATGGAATGAAGCAT +GAGGGAGGTGGGAAGATGGACAGTGAGGTCCACAAAGGCTATTGTGGTGCCTGGGCCCAC +AGGAAAATGTAACCAGTGTGTGAGACACAGCAGTGACATAGTGGTTAGGGAGCCCCTTAC +AGTGTGACTGTGGGCAAGTGATGCCTCTTTTCTGTGCCCCCACTGCTTCATCTTTATCCA +GGGAAACATGAGTTCCAATTTGAAAAAACATTTCGAGAACTAAGTGTATCACCATCTAGA +ATGGTCCCTGCAGTAAGATGTGCCACTGAAAGGGGCTGTGCTGCTTCATCAGTCAGTGAG +GTAATGGAGGAAACATAAACAATGAGAAGAGATATTAAGAGAGGTGTGGGCAGGGCCAAG +GTCCATTATCATAATATAAACGATGAGAAGAGCCAGGCGTGGTGGCGCATGCCTTTAATC +CCAGCACTTGGGAGACAGAGGCAGGCAGATTTCTGAGTTTGAGGCCAGCCTGGTCTACAA +AGTGAGTTTCAGGACAGCCAGGGCTATACAGAGAAACCTTGTCTTGAAAAACAAAAAACA +TAAAACAAACAAACAAACAAACAAACAACAATGAGAAGAGATATTAAGTGAGGTTTGGGC +AGGGCCAAGGTCCATTATCATACACATGGGTATAGTTTACAAGACAATGTCATCTCAGAA +GCAAGCTGACTCAGCCTTGAGCACCACACTGCCTCAGCAGGGGCAATCAGAGTCAACCTG +GGCAGATCCACCCCAGCCAACCAGTAAAGGAAGAGACAGAATGGTGGGCGGGGAAGAGAG +GCAATGGAGGGGAAGGAGAAAAAGAAGGTAAAGGGGGATGGGACCAAGGAAGGAAGTTTT +ATTTCTTCTTTCCTTGGTCCCAAACCAACTGCAATTCTTCCTAGGGCATCTTCCACATGA +CACAGGGAGATAAGCTCGGTCAAAGACAGACACTTTGAATTGTGTGATATGTAAGAATAA +GCCCCAATTAAAACCAAGAGAAACTCAGTGCTCCATACTGACCCGGGGAACTTCCCCCAG +TCCCAGGCAGGTGAGGTCTGGTGACAGAAGTGTTGCTTGTTGTCTTGGTCCTGTTTGGGG +GATACTTTAACCTCTGACCTCACTTATGGAATCCTTCTTAATAGTCTATGTCCACTAGGC +AGTGTGTCCTGATAAGACAAGGCAGGGGCCATCTGAATGGGCTAAGTTTGGAAGGAACAA +GAATGAGGCTGGGGTGCTGGAGGAACACAGGACTTCTCTCCCAGAACTCCCCTTCAGACT +CTAGGAACTTCCTAGACATGTTAAAAATTTGTTTCTCCCATGTGACTCTGTCCTTTGATC +ACTTTCTCGTCCCACATGGCAACAACTAAAACCCAAGCTTCTCCCCCAGCTATAGCTTCT +CCACCCCAGCTCAGATAATGGTGGGTAGAAATTAGACCTGTTTGTGCCCCTTCCCTCTCA +CCCCACACTGGCACATCTCCCTTAGTCCTCCAGCCCAGCCAGGAATGAGGCAGCTACAAG +GAAAACCAGTGCAAGTCGCATTGCCTGCTTAGTGAGGTGCTGGATGCCACTGGTTCTCTG +GAACTGTCCAGTGTTTAATCCCAACTTGGTCATCGCAGATCCCCTGAGGTCTGTTTAAAG +GCCCTGCCTTTCCTCCCCACTCCTGTAGCTAGCTGAGAATGCTTCCCTTGGCCACCAATA +CTACCAATGTCTTTCTTTCAGTTGGTCACCTGTGGTGCCGCTCTCAGCCTGGAGCCATGC +TCCTGCCTTTTTCACCTGGTTTGCTTGCTTGCTTGCTTGCTTGCTTGCTTGCTTGCTTGC +TTGCTTGTTTGTTTTAACCCTCCCTCCATACCATACCAGAGCACCTACAATACCCCGAGA +CCCAGTCTCAGGCAGATCACAGCAAACCTAAGACCTCCCTCAGGACCTCCCTCTTCCTTC +TGTTCATTGATGGGCTGCTGCCACATGAGTCAGCTCCCTGGGTCAACCCCAGTGCACTTC +ACTACGTACCTCAGGCTGGCCTAGAACTCACGATCCTTTTGCCTCCATCTCCTCTACTAT +GATTACATGCATGCGTTACCATGCAGGGCTCTCTCCTGCACTTTCTTTTTCCCCCCCTCC +CCCCCCCCCCCCCCCCCGCCTTGAATAGCCTGGAAGATGAGGTCAACTTACAGTTTCAAA +CCTGGCTCTGGGATGCTCCCTTTCCAACCCTGCCTGTCCCTCCAGGACAATAAACAAGCC +TGAAGTAACAGTGGCTAAACTAGCTGTTGTCCCAAGATCTCAAAACACTGAGAAAAATTC +TTTTTTAACATTGTGTACAGTGTTCCGAGGACTCACTACAGCTGAGGGTGCCATGTCTAT +TCTGAACTTTTTCTACTATCAACTTTGTAATGACCTTCATCCCTCATAATTAGGGCGTTT +CGCTTTGGTGAACAGCAATGAAATTGTTAGGGCTTGGGTGAGAAAAGGCCCTCACAGGCT +CTTGACTTTGCACATTTGCTCCCCTGCTAGGGGGTGCTGTCTTGGGAGGCAATTGAACCT +TTAAGATGTGATGCCTAGCTGGAGAAAGTGCCCTTGAAGGTTATAACCAGGCCTCACTTC +CTGTCCAGTCTCTACTTCCTAATTTCTGATCTTCTGGGGAGCTGCCAGCATCATGCCTTT +CCACTGTGATGGACTGGGTTCCCTTCATGAGCCAAAGTAAAAAATTCCCCCTTAACTTGA +CTCTGGTAGTATAGTAAGAAACACAAACACACAAGGGATCCTATATTCTACCTGACAGTG +AAATTCTCACCCAAAAGGGCCTCTAGCTCACCTCTGAAGCACCTTTGTCAGCTCAAGGTT +CTTTGGTTTTCTTCTCACGGTGCCCTCAACCTCTAAAACTTCCACTTGTCACCCCTCCTG +CAGTGTGCACTCCAGCCCCTTCCTCCCACAGGAAACCACCCGGCCTGATGACCTGCCCTC +CCAGGGCTCTGTCAGATGAGCAGAGTAGAAGGGATGAGTTCACTGTGAGCCACTTACAGT +TCTCAGTAAGAGTGTACTGTGTGGACTTGCAAGGGGCAGAAGGATTTAGCCTCACCACTG +GCCATTCACAAACCTGGCAACAGCTGGATAAGCACCAGGCTCACCTTGGGGATGGGTGGG +GCTGGGGAGCAGTCTACATTTATGTGGCCAGGCCCAGGGTTCCGTCAGTGTCTCTTTTGT +CCTGGGTGTAGCTTTTAGCATGTAGCAGTAGGCCCATTGCTCTGATTCGCAATGTTCTGT +ATGCAATTGTGAGTATGTGACAAGCACACACACAAACATACAGACATATATGAATGCATA +CATATAAAAATACAAGCACATGCAAACAAACGTACTTATATACAAACACATGTACTTACT +CAAACATATACATACATGCAAACATACATTCATACTTATAAACACAAACACATATGTACT +CTGATTTTTATATATATACACACACATACATATATATTTATATGTATATATACATACATG +TATATTGTATATATGTATATATACATATATGTATATGTTATATACACACATATATATATA +TTATATACATACACACACACATGTACAGAGATATTCATGCATAGGCACACACATACACCA +GACAGGCTCTTTCCTTCTCCCTGTCTCTTTCCACCAGCACTGGTGTCATAAACTGCTTTC +TGTCCCACAAGCCATCACCCCCATGCCATCTTTCACACCCTATTGTCAGTGACCTATAAT +ACAGCTTAGACTTGATGCGCCTTGCTTTGGCACATTGAAAACATTGATTTTCCTACAATG +CAGTTCACTTCATTCCTCAACGGCTTCACCCAAGACTTTCATGTAAATGTTTTTCTCTGG +ACTGGAAGGAAATGTTCCAAATAAACAAACAAACCCTCCGTCCGCATGAGCGCTCTAGTC +CTTAAGCGTTAAGCCGAGCAGCGTGAGGAGCTGGAGGGTGAGGATGCCTCCCCAGGACTC +CAGCCCCACAACTCACTGACGCCTAGCCTGTGGTGTCTTCCCTGGCTGTCCAGGGCCCTC +TCGACTGTTCCCTGATGTACATGACCTAGGGTGGCTGTGACCTACTGAAGATGCAGTCTC +TGAGATAAACCTGTTCCTGATCCTTCCTCTTCGTCCCATCCTCGCTCAGCCTCCCTCACT +TCCCAGTCAACTCTTAGTACATTGTCGACACTGGTCCTGAACCCACTGCTTCACAGAGCC +TTTCCCATTCTGCCCTCGTCCCTGCTGTGTGGCTCTTTATCCTCTCCCTGTCACTTGGCT +GGCAGAGGACTGTGTAAAACTGGAGGCTGTCACTCATCCTTGTCCCTCCCCTTGGCTCCA +TCAGTGCCTTATGTGGAACTTGTCTTGGAATCCACAAGGCCCTGGCCTACCGTAGGTGAC +CTGTCTCTGAGCACTTCTTACTCAACCCCTCTTTGAGTCCCTGAAGCAGGGTCTCACTGC +CCCATCTCCATCTCTTTTGGACTGTCGGTGGCCTAGAGTCAAGCCTGGGTGACATGCCAG +CAGCAGATCCAGAGACTTTGAAACTGCCCATCTAACCAATCCTGTAGCAGGCAGCTTCTG +TAAGGCCATTAAGAGGGTCTCCTTTCTAGACTCTGAAACTGCTGGATGCCCTGTGATGGG +TGACCATAGAATAGGCCAAGTTGGACCCCGCAGTTACACAAAGTTACTTTGGTTTACAGT +TGAGTTCTGACCTGCCCATCTGTATACTCTGCTCACCTTACTCAAACAGGAAGGCTGTTT +CTTCACCAGTTAAACACAAACAATGGAAGCCATTTGGTTCATTGAGGGTAGCCTTTGGAA +ACCTCCCAGCCCGGTGTCTGGTAACTAAGCAAGCATCCATCCAGTCTCCTCCCCTCAAGT +GGTCATATCAGTATGAGTGTCTGTCCCCTCCTGGGAAACATACCTGTGTTTTAATAATGA +AAATAAGTAATGGATAATAACGCTGTAGATTCCGTAGGGAACCTGAAATGCAGGGTCTCA +GAATTCCATGGATAGACTATCAGATACTTCTGGGCAAACTGACTACTCAGAACCGTGAGG +TCATAAGGAAGAGCTGAACATTTATTCTCCAGGGGCTGGGGAGAGCTTCCTAAGTGGGAG +GAAACTTTTCTACTTATAGAAAGCATGACCGTGCCCCCGCCACATTGGGGAGGGGGTGGA +ATGTGCTGGGCCTCAATGTGTGCGGAGTCTGGCTCAGGGTTATTTTGATTTCCATTAACA +TTCTCTTCTATACGTATTTAACCATAATTGAACACATGTGCTTCTGTTTTATTTGCACTC +AGTTCATCAAAGTGTCCCTTACAAGTCTGAACTATACCACCAGAGCCTCTAGTTTTTCAG +CGAAACCCCCACTAATACCCCTGGGAAACAGGAAGTTGCATTTACTGAAATATAAATAAA +TTCAGCTCCCAAGGGCTTTGCCGGGGCTGGGGTCACAGGAGAGGCAACCATGTACTGTAT +TCTCTCAGAACACAACCCTGGAAGAACAAAACCCTGTAACTCCGGACATATAAGTGTTTG +CATCCATCCTTTGTTCAAAGCTGTGACACCTTCTAGTGTGATTGTGGAAAATCAAGAGAC +CCTACAGACTGGGGTGAATGTCTGAGTATCGGTGCAGATGTAGCCTCTGCTCTGGGGACA +AATGACATGTAACCTGAAACCTCTCTCCAAAGATATCCAAGGGCTCCTTCTCTCGCAGCC +TCTCCCCTCTCGCTCACCCTCTGCTCGCCCCAACCGCACACATGGAACCAATTATGAACA +AAGCCTGATTGTTGTACACTCGGACTTTCCCACGTGGGCCCGCTGCTTTCTTTAACTGCC +TCTTAGTGTGTGTCTGCGTGGGAGGACCCTGCCCACCGTTCGTTCCAGCCCAGCACCACA +GCTTCCCAGTCCTCCAGGTCTCTCTGCTCTGATTCATTCCTTAACAGCATAAAACCTCTC +TTCCCTTCCCGCCCACCCCCATTTCCTATTAGGTTTGTCTGAATAAACAGAACTTTCTTT +TCCATCACTCTAAATAAACTGAGCTCAGGGGTTTGTGGAGAATAAAGAAAAGCTAGTTCC +CAGCATGGGAGCAACATCAGGCTAAGCCTGGGATCCCCTCAGAGGAAGTGACCGTCACTT +CATGAAAACCAGGGCAGACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTATGAGTGTGTATGAGTGTATGTGAATGTGAGTGTATGAGTATGTGTATGTA +TGAGTGTGTGTGTAGAACTTTTTTCTTTTCCTCAAGAGAAGCAAACAAAAATTCCATTAC +TTGTGACCTTTCTCTGCAATGGAAGTGAGCTGATTTGAGGAGGTGAATTGATAGGAATGG +GGTGGGGGTGTTAACTGGCGATGTAGCCATTACAAATGCTATAGAATGTTAAAACTATAG +CCTACTTGAACCACCTGTTGAAATGCCACCTTAATCAGAAAAGAATCGGCTGATGTGGCA +GATGTGGATGAAGCTGCGCTTGAGTCTTCTCAAAGCTTTGTGAAACCACACGTGACTTAG +TCCTGCTCGCTAGCAGGCATAAAAAGCGAATGTCCTAGAGCAAATGTGGCGTCTCAGCAG +GTGAGGGCACTTGCCACCAAACCTGAAGATTTGTGTTTGGTCCCCCGGACTGACGGCTAG +AAGGAGAAAACTGATTCCCGGGTATTGTCCTCTGACCGCACCACTACTGGGGAGTTCCCC +AAGCCGACACCCCCATGCACACAGGCACACAAAATAAAAAAATAATGTAAAAAATTTAAA +CAAACAAACAAAAAACAACATTCTAAGCACATTTGCACAAGGTGGGGCACACACAACAAC +TTTGGTCTGATTCATCTGAACCATGCATACAAAGGTAGCAAAGACAGGTTTCTTTCTCCC +ACCACAACCCCCACCTCCCTTCCTGTGGACTGCATTCATATAATTAATTTGATGCGTACA +TTTATTTTCTGTTGGAGGCACTAGTGGGAAAAAACATTCGTGTCTGATGTTCAGTTTCAT +AGAGGTAATTTATGAATCCAAAGAGACCCTCAATCCTCCTGTGTATTGTTCCTAGTCTTC +AAATATTTTTTAATGTTTAGAAGAGAATGAAATCAGAATGCAGGATTTTGAATTAATCTC +TGCTGCAGATGTAGGGGAGATTCCACTTAGTCCTTTTAAGGGAAGCACGTGACCTACTGT +ACAGCCGAGGGGCTTGGGCATCACGTGGTGGGGTGAATAATGCGTCCGATACTCCCTTGA +TGAGACAACTGACCTGGTTGCCATCCGAAGCCCGGAGAAGCCAAGTTGACATTTCTGGAT +CATTCTCCTCACAAGCACCACGTACCCACTCCTGGGGCAGCAGGTCACGCTGAGCCAGAG +CTGCAGGGACAGCTAGAAGGAAGCTGAAGGCGCTGCTTCACACAGCTGAAGTTGGAGAAC +TTGGGCTGTTTTCCTTTCTCCCCCATCCCCCACCTCCTGACCAACCACATCTTAATTCAC +TGGGCAGAAAACGCTTTCAGCGTTTAGATATTTGGGAAACCTCTCCAGAAGACCACAGTT +TAGCTCTGAGAAGGACGCTAGCTAGTCTCTCTTTGCTACTAGCAACACACACACACACAC +ACACACACACACACACACACACACACACACACACACACACGATCACTCCCAGCTCCACAC +CATGGTAGTTCAGACTGCCGTGACTCCAAACAGACCTCAGAGACTTCTGAAAATACCTTA +TGGATCTCTGAGAAGGCGCAGCGTGGAGAGGGTAAGCTACGTGGCTGTAGTCGGCTGTTT +GTTTTCATTAAGCAGTTGCTACAGACTAGAGATGCTGGTTTACATTGTGCTACTGCTACT +GATGTTGCTACTGATGTTTTTCCTGGGCAATAGGGGAACTTCCTGCGGCTGCAGATACGA +TTCTATTTTCTATATGGTGATGTTCTCTCTCTCTCTCTCTCTCCCTCTCCCTCTCCCTCT +CCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCGTCTCTCTCTCTCTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGAACAAAT +AAGGCTGAGAATTCTGAAATGGAAATGTCTGTCAGTTGCAGATGCCAGAGGAAAGATGAA +ATGGGAAGGTAGAGCCGTCTGTCCCCGTGGAGCTTGTTAAGAAGTGTGTCAGGGCTTAGA +GCCGACTGCGCCTGTGCTCACTGAAACAGCACCCAGTTTCCTTTGCTGGGTGAAAAAGAA +GGCAAAGGTGGTATGAAGGGGCTTAGGCAAGCTAGTGTCAGTTACCAAGCCGGTTTAAAG +GACCCTGCTCATCCTTACTTGTTTTTGTTGTTGTTCTTTCAAAGATAGTGCTCTGCTTTG +GGCTCTGTTCTTTCATAATCCTACCGATTTCGGCAGAAGTGACTGTTAATTTCCTGAAAG +CATATGCCCTGCATGGTAGCCTCTGGCAGAGAAGAACCTATAAAGAAGTAATGATTTATT +TCAACTGTAGGAAGGAATAGCCTTTTGAGGGTGGCTGTCGTTTATGCAAAGTGGGAGAGA +TGTCTGGAGGAGGTCGGCTCAACATGTGGGGATGCTGCTTACACCTCCATGGTTTATTCT +GTGTGGCTTAGGCACCCCCAGATTCCCCGTTGGAATCACCACAAGCCCTTCCATGAGCCG +GATGTCTGCATCCACGTGTTAGGATCAAGCACAGGCCAAACCCAGCCTATGAGTTAAGAC +CGATGAATATAACATGACCCAGCTCTGGGACAGGAACAAACCTTAATTCAAACGGCTTAT +TCTGGCTGGTCTACTTACTAGTTAAGGGCCTTTTAATTTAAAGAAAATCTAATTAAAGGT +TTCGACATATGGGGACCGTCTAGAATATACAGGCAGAACTGAGTTGCTGGCTCTAATAGT +TATAATTTTTTTCTATTTGAACTTTTTTTTTCAAAGGACATTGCCTATTCTGGTTGTACA +TAGGTAGGTCTTCAGTTCAGTTTGAGACATGTTCCTGTGCTCAGTACTATTCACCTGACC +TAATGGGTAGTAAGTGCCTACTGTGTGCAGCACCTACTGTGTGCAACACCTACTGTGTGC +TTACTTTTGCAGCTTTGGAGCACAGGAATAAAAGAGCCCACATGTTTATAGGTCGCTTCT +CTTGTTTGTCTGTTTCTCTGCTTTGAAACACTGTCTCGCTCTGTGGAACTCACTGAACCA +TCCAAGCTTCCCTCCAACTCAAAGCAATCCTCCTGTGTCCTCCTTCCAAGTGCTAGGATC +ACAGGTGAAGCCAGAACTCCCAGCTCAAGTGCATGAGGAACGTGATTTTCAGTTCTGGTG +AAACCCCTTTCCTCTGTGATCACTAATTGTGCGTGATATGTTTTATTATTGAGGTATTTA +TAAATCATGTCTCTCAGGGCTGGGCAACGGGGTAATATAAAGAAGAGTATTGATGCTGAT +TCTTACAGAAACAGAAAGTCTCGCTACCTCGTGATCTCTCTGTATTGTTCAAATCTCTAG +ACCCGTACTGAATATTTAAATATAGATTTGCATAAATACAGATGTGTACCCTCTAGCACT +TGGTCTTTTACTGTTCTCCATTTTAAAGCAAATCAACAATCCAGCAATCCCAATCTTACC +TATCATCTCTGTCTGTTGCCATGTGTATTTATAAGTATAGTAGTATATTTGAATCATACG +TAGCTAATTTCTGCCCTTGAGTGTAGGCCATGGTTCATGGTCTTAAGGGATGGAGCTAAG +AGGTCTGGACCCTTCAAAGCAGCCTGTGCTTCCTTGGAGTTTGGGCATTCCAGATGGACC +CACTACCTTCCCCCACCAAGACAATGGAGTAGACACTAATTAAAATACATGGCAGCCTGA +CAGGTCCAATTGGGTGTTTAACACTGCGGTGCTTCGGGGACACTTCTCAGAATGGCAGTC +ATATATTTATATAAGAGGACGTTATTTGGGAGATAAATAGTTCCAACCATGAAGGCTGCC +CTTCTTCCCCGGGACTCTAGCATCTGGCCTTGTTACAGTGGAGAGCGTGCCCGACATCTG +GGCCACCATTATTATCTGGGAAGGCTTAAAAACTTCAATTTTTCAGAAGGCCTTTACTCC +AGGCCTATTGTGTCTTTACCACCCTGAGCTGCTAATGAAACATGGAACAAGCGGCCTCCT +CCCCTCGCGCAGCATGAACAGGGAAGCTAGGTACAAAAGACATCGTTCTCTGTTCAGACC +CATCAACCCACAGGATAAACCTCAGTCTTGAAACAGAATGCTACCTGTCCTTGCCATCAC +ACAATGCCTTGTGACCTTTGCTCTCTGGTGGCACTGTGTTGTGGCACCTGGCTCTGAACA +GAATTGTCATCAGCTTATCGTCAGAACTGCCCATAAAAGACACACTTAAATATGAGGCAT +GTGGACCAAAAACATGATTTCAGAGCAATTATAATACACATGTGTACATGTGTCTCTCTT +TGTGTGTCTGCACATGGAGGCTAGAGATAAACCTGAAATGTCATTCCTTGTGTGCCAACT +CCTTGTTTTTGGTTTGTGTGATTTTGATTTGTTTGAGACAATCTCTGCCTGCCACTGCTG +CTTAGAGCTTACCCGTTAGGTTGGCCTCAGGGTTGCCCATATCTCCGGCATAGGATTATA +AGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATATGTGTGCATGTGTGTGTGTGCA +TGTGTGTATGTGTATATATGTGTGTGTACATGTGTGTGTGTATAAATGTGTATATGTGTG +TGCATGTGTGTGTGCATGCGTGTATGTGTCTGCATGTGTGTGTACTTGTGTGTATATGCG +TCTATGTACATGCATGTGTGCATCTGTGTGTGCAAGTGTATATGTGTGTGTATGTATGTG +TGCATGTGTTCATGTGTGTGTGCATGTGTGTATGTGTGTGTGCATGCAAGTGTGTATGTG +TGTGTATGTGTGTGAACATACATGTGTGAACTAGAAACTGGTTCACAAATTGCCAAGAGA +GCTCCTGAGAAAGCCAACGCAAGTTTTGTTTTGTTTCGCTTTGCTTTGCCTTTTTCTGGT +GATGACTTCCCTTGGGCTCCCAACTTCATGTATAATCCATGGAAAACAAGGTGCTCCAGG +TTCTGTGCACAGAGGCATCAGATCACTCAGCCTTCTTGAGCTCAGGGACCCCTCCATGTA +CTCTCCCTTCTAAGGGTGCTTGGTTGGTGCCCAAGGAGAAACGAAGTGAGTGGACCTCTC +ATGCGGTGCACCTCAGGTGGTCTGGGTTTGTGATTTGAAATTGAGGGTAGAACTTTGCAG +AATGCCACTTGGCAAGATGGCTGCCTCTGTCTCAGTTCTATGCTTTTGTGACAGAGGCTG +GGTAATGTCTATGCCTTTCCCACTCTGAGATTTGATCTTTGATACCTTTGAACTCATCCT +GCATGGACATCATGTCAGATTTTGTGCTCTGATTTCCCAACTGTAAGGATACAATGCTTG +ATCCCCTCCCTATTGTCTTACTCTCTAACACCTATATCCAGACCCAGAATGCACTGGGCA +CCTCTGTTCTCTTGCTGATCTTCACATTTTGAATCTAATATGTCCAAAGTAAAATTTAGT +ATCCTACACACAGACACACAAACACAGACACACACACACACACAGACACAGACACACACA +CACACACACACCTCAAGCCTGCTCCCTACCCCAGCATGAGCTGAGTATAATATAGCATCA +GTAAATATGGACATTCTTAGGAATGCATAACCAGGGCCACTTCATGCTATATCAACATCA +TAAAGTGTATGTATACAAACCTAGGCAGCATAGCCTACTGTAGCCCTAAACTATATGGTA +CACGCAAGCATGCACACTACATCCTCTTACTCCTAAAGTCATAACACATGAAATATGCAA +TATTAAATCAAACATGATAAAATATAATGTCATGGCAAAAGGAGATAAACCTGAGACATG +TTGTTAGCATATCATGAGACATCATTCTCCCACCTATTATGGAATTTTGATCACTAGAAT +GATTCCAGTCTAAGATATTGATAAAAGGTAACACTAACCTGGCAGTGTGACCATTCATAC +GCACTTTCGAGTGTCATATACTATGTATAATAATCAGTGCTAGACTTTGATAAGGCTGGA +AGCAAGCTAGGGTTGTTGGAAGGAGAATCCAATGACTAGGAACACAACCCAATGCACTGT +GACCTTATGGCAGCAACAGCTTCACTAGCTTTAGAACAATGGTAAGCCCCCTCATGATCT +TATGGAGTGTTGTATGTGGGTCTGTAATTGACAGATACGTTGATATGGGACATGTGCCTG +TGCCCAAACTAGAACCTAGGAATCCTCCTGTCCTTGCCATCTTCTCTGTCTCCCTTGAAC +AACTGCCATGTGTGGTCCCATTTCTGGTTTTGCTATCTCTCCCTCATCTTGCAGCTCCTC +CCAACTGCCAAATTAAGACCACTATCATCTTGTGCCTGCATACAGCTTTCTCAAGGTCGC +TAGTCTGGCACCGGTTTGGTCCATTCATACCTTCTTCTGTAGTCATTTCAATTAGATTGG +GGCAATTATATCTCTTGTATACATAAAGAATTTCAGTTGTTCTGTGCCTCAGGACAAGTA +CCAATAGCAGGGTGCAACCAGAACACTGCTAAGGTATCGACTCTTACTTCTTCCTTATCT +TGCCCCATTTAGATTATACTCAAACCACATATAAACACATTCCTACTACTTTTAAAGCAG +TGTCATCATCTCTGCTGCTTCAAAGCCTTTGAACATTCTTTTCATTAATCTGGCACTTGC +TGCCTCTTCTTCCCACCTTGTCTTCCTACTCCTACCCTTTTGCTTCATGCCTTTCTAGGT +GACACATTTCCAGACCAAGTAGACAAAAACACACTTCCTACAAGATACCATAGTGTACTG +CACTTCTCTTGTAGTGACACAGATCACCTGCATCCAAGCCGTCATTTCTGGGGGGTGAGA +TGTTCCTTGAGAACAAGGAACCTGGTTCATAACAGGAATACTAGAAATAGCTGACCTCAG +ATTTTTTATCCATTTAACATCAGTATGAGGATTCCAGGTGAAATCAGTCAAGGCAACCAG +CCATGCCCAACACTGATCCAAGAAGCCATCCTGATCTTCCTAAAATTGGGAGTCATTGGC +CTAATCTAACTCAGGCTGCTGTAAGACATAAAATTGGGGAAAGAGAGATAGCTCCATTTG +GCAAAGTGCTCATCTTGCAAGCACAAAGACCTGAGTTCTATCCTCAGAAAGAACTCGTGT +TTTGCTTTTGCCTTTGTGCTGGGGATTAAATAGATAAACAAACAGGACATAGTAAAACTT +GTAATGAACTATTCCATGGCTATGAAAATGAATGAAATCTGGGAGTTCTATCATTAACGC +TCCTCAATGAGAGGACTTTGGAAGAAGATCAGAAGCAAAACATAAATAGGAACACCTTAA +TTCCCAAGCTGACTTCCTGGAAGTCCCATTGTTGCTGGTGGAAAACATGTTAACTCTCAA +ATGTTTACACAAACCAAGGAAATGGATGTTCTTTCTTAGGTATTCAGGACTCTATGAGCA +CACCAGGCACCTCTAAGTGGAACATAGTGGTTTAAACTAAATGCACTTCACAGAGTGGTA +TAAATTTGATGATTTTATTGCAGGGGAGGGGATGAAACAAGCAAGCACTCTCTTTTCCTG +TCATTATTTGAATATTTTAGGTGAAAAGGTCTTTTTTTTTCTCTCTCCCTTTCTTTCATG +GAAACACTGAGATGGTGTGATATTTCTGGAGTGGTATTTTTAACACAGCATAAATTAAAC +CTCGTGGCACCCACAACATTCATTATCCGATGTGTTATTCCAGGTTGACATATTGCCAGT +CTATTATTTTGCAAACCATTACATTATCCCAGCTGCTAAGCTGCATAACTTAGGGATCCA +GAATACAACAACTTCTCTGTTCTCGTGTGTGTGGTGCTTATATTTTGAATGTATTCAAGC +AGGGAAGTGTGAGACACTACACAAAACACATACAGCAGACAGCTCTCAGTGGATATTTAT +TACCATTGAAAGCAGACAGCCAAGGACTGTTCAGACAGATCAGCGTATTCGCATGTATTA +TTATCCATCCCCCTCATCCAAGAACACTTTTGCTCCTTCTATAAATATACGCCTCTCTGG +AAAAGAAGATCATGGATTCTCGGGGACTCCAATTCTGTGGTTCACAGAAGGCATGAAAGG +TCATTTTCCTCTTCTTGCTAATGATTAGATTTAAGTGGAAAATAAAATATGTCTATCAGT +GTGTGTGCGCATGCTCGCATGCCTGTGTATGCGTGAGAGAGCATGTATGAAAGAGAGAGC +ATTATGTATTTGTGTATAGAGGTGTCTGAAGAGACCAAACGAAGGCATTGGATCCTTAAA +TCTGGAGGTATGCATTAGCTGCCCTACGTGGGTGCTGGGAAGTGAACTATGACCTTCAGC +AAGGGCAGTACACACTTAACCACTGAACCATCTTGCTAGCCCTCTACTTGTTTTGAGACA +GGGTCTCTTACTGGCCTGGAAACTATCAAGTAGACTAAGGTAGCAGAGAGGCTTGAGGGA +GTCCCAGGATTCCATCCATCTCTACCTCATACGGAAGATGTAAGAAGCTTTGAAGACTTC +CTGTGCCTACACTGCACTCAGATCAGACTGTATCTTAGTGGATGGAATCCTGAGATCGCT +ATGTAAATCTCCCAAGTGACTACACTGAGCAGCCAACATTGAAAACGGTGCCCCAAGGTA +TACGGAGGCCAAAAGGGATCATTTGGGTCCCATCCCAACTTAAGGGCTTTAGATAGTTCT +TGTGTTTTGTGGTGTTCTCTCCTGAAAGGGACACTAAGTAAGTGAGTTGGGGTGAATCAT +TTTTGTGGCAGGATGGCCAAATGTGTGGTTCTTGATAAAAGAAAACCCATGTCTTCATAT +TTGCACAGCAAATCCTCTTAAACACTGAGCCATCTGCCCAGGCCCAATAATTCACTTTAA +TTTGTAAAATTCAATTGGCTTTAAAGAACAATGTTGTTTTATGTACCTAAAACAATTTAG +AAGACTCTATGCTATGAACAAATGTTCTCAAATATAGGAGTCTATGAACCACATGTGTGG +GACACTTCTCCCCTGCCTTCCACCTCTTCCTCTCCTTCCCCCTCCTCTTCCTCTTCCTCA +TCTTCATAATTCGTCCTTTCCTCACTGGTCAGTGTTAACCACGTTGGCCATTTTCCCCAT +TGCTGTTACAAAATACCTGACCAAAAACAGCTTAACTGTGATCCTTCCACTGGATCACAG +TTGAGGGAACTGAAGTCCATCGTGATGAGAAGGTATGGTGGTAAGGGTGTGAGGTGGCCA +GTCACATTGTGTCAGTACAGGAGAGAGAGGCTAAAGCCACTACTCAGTTTGCATGTCTAG +AGGTGTGTCTCCTAGGTGACTCTATAGCCCGACAAGTTGATGATCAAGAAGATCAAGACT +AATCATTGAAGAAGTCTTGATACACCGATGACTTGAGATGGTCCACAGAGAAAGAATTTA +TACCCATGAATTGGCAAATATGCAAGTCGGAGCTTTTGTTCTCTCAGAACTGGTACATCC +TTGTCAGGTGCTGAAAGATCACAGGACTATGGGATGTTTCCTAAAGAATGAGTGTGGATG +GATACAAAGGCATGCCAGCAGATAAAGACTTGCAAAGTTTGGGGACCAATACTATGAGGG +TAAACTAGAGAAAAAGGAAAACAGCAAGGAGCAAAAAGTGACATAGAAATAGAATTAAAG +AGAAAATTTGACCATTCTATATAAACTGAAAATGACTCTTTCTCAGAGACATGTGATATA +GACTACTATCTGAGAGGTGGTACCATAATATACTTATCAGGAAAGAGCAGTCAGTGGTGT +GCTGGGAAGGGGAAATAGAGCAGGTATAAGAGGGAGACTCTAGAGACAAGCTTCACTTTC +CCTAAGGGCAATCCTAAACAGAGTAACTAGAGACCATGGTGGAGTCTAAAGGGATCAAGT +TATAACAATTAAGATGGTGAAGCATCTTTTCCCTATGGCACCACAGAAGCACGTCACAAT +GGATGATATTCTTATTTGAAGGGATTATATATATACATATACATATACATATACATATAC +ATATACATATACATATAACATATATAGTCAATGTACAGGCACCTGTCCATGTGTGTAGAG +GCCAGAGGTCAATATCAGGTGTCTTCCTCAATGACTCTCAACCTTATTTTTAGAGATAGG +TTATCTCACTGAACCTACTGCTCATTGATTCAGCTAGACTGGCTGGGCAGCAACTCCAGA +GATTCTCATGTGTTTTCCTCCCCAGTGCTGTGAGTAAACTTGTTACTGCTTTTGTTTTTC +TTTTTAAGTTGGGTTCTAGAGAACTTGAGCAGAAGTCTTCATGCTTGTGCAGCAAGCAGT +TTTTCATCTGAGCTGTATCCCCAGCTGACAGAGATCAATTTTAAACAGTACCCCCCACAC +ACACCTTAAACCAGGTATCCAAGCTTATTCACCATCCTCTGTGTTGCTTTCAAAATATAG +TCAAAGAAAAGATGGAGGAAGATTTGAGCATCCTGTGTTGGTCACCGGTGTCAAGCCACC +ATCCCTCCCTCATGGCTTAGTATCCTTGATATCTAGCCTTCTGTTTGGTTTTGGGTTTGC +CTATGAGAAAATAGTTTTTAAAATGCTGCGACATAATCATTGTGTCAGGGCTTCAAAACC +CAGCTGAATCCCATAATATATTTAGAAAGTATAATTTACAGCCAAACCACTGATATAATG +TCCAAAATGAGTGAGTCCTAGTTTGAACTCTGAATTTGGGCATTTAGACATACTCTATAA +AGGAAAATGGATGTGAACCAAATGGGGTATGGGGAGAGTCTGGTCTTTAGTATGAAAGTC +TGTGCTGCTAGACCTTTATGGACCTTGTAGAGGAAAATCTTCCTCTTCTCTACCCAGTGA +TCTGAGGGAAAGGCATGGCCAATGTTCCATATACAGATCTCACTCATAAGAAGTTTCCTC +TTGGGGATGGTGAAGGTCTCTATTACAGCACACATAGTTCCCCTCCCCTCAAGCTCTCTT +AAATTTTTCTTTATGGCACCTCAAGTTCAAGTCAGTTAAAGGTAAGTTTTTAAAGTCAGA +CAGTGATGGGAGTCCCACCCCAACTTGAGCTGGGACTTGTGAATTGGACCATTGCACACT +CGTTGCACACCCATTGCATACTCATTGTGTACCCACTGCACACCCATTGCACACCTGTTG +CATACTTGTGTATACTCATTGCACACTCCATTATGTACCCATTGCACATCCATTGCACAC +CCTGGGTCTAAGTCTAGCTGAGTCACAAGAGCTCCCATATGTTTCACACTGCTGCCTTGC +AGGGACAGGTTCATCTACATAGGAGTACTTGGTTCTGACTGACTACTGACCCAATATGCT +ATGATTTAGATGTTGTACTACTGGGTACTGGAGATCTGAACTCAGGTCTCTGTGCTTACA +ATGCAAACACTTTACCTATTGGGCCATCTCCCAACCTCATCCTTTATTTCCATTGCCATC +TCTCTACTTGTACTCTGTATTCCTCCTTATCCCGTATTGGGCCACCATTTCCCCAAAGCA +TCCTTTTTCTTTTCATCACATGGTGGCAGGATACGTAAGAAAAACATAGTTAATTTTCTT +CACAAAGGACCTTGAAGGATAAGAAAGCTCTGTGAGACCCACTCATCTGAATGGGCTGTT +AACAAGTTTATTTCACCTTGAATTGTATCCACGAGGCCCAGTATTTCATCTTCTTTCTCG +GGGATGGCCTCTGTTTGTGTCACTCATTCTGTAAAATCGGACCCTACACAGGCATTACAG +AATCAAGCATCTGTTGCTGTGGTGTAGAGTAGTAAGGAAGAACCATACAGCGATCGAGGC +AGCTGCCTTCCAACTTTGTCACAGGGATACTGATCCTGTCTTCCTATTTTTAAGCTTTTC +AAAAAGAAATCTTGTGTGCTTTTCCAAAAATGAGTGTGTTTATGGGAGTGGTGTGTGTGC +ATGTTTGTATGGGTCTCTGCACATGTGCATGTGGATACATGTGTGTGCATGTGGAGGTTA +GAGGTCAAAATCAGGTGTCTTCCTTGATGGCTCCCACCTTACTCTTTTGAGACAAGGTCT +CTCTCACAGAACTTACAGTTCACCTATTAGGCCACACTGTCTGGCTTGTAAGTGCTAAGA +CTGCTTTCTCTGCCTCCACAGTGCTGCCTGGGACTAGCAATACACACCACCACACCTGGC +TTTTTATTTGGGATCCAAACTCAGGACCTCGAGTTTGCATGGCAAGGAATTTGCTAGCTA +ATCCGTGTCCTTGGCTCCTGCACAGTTTTACATTTTATGTGCATGGTGTTTTACTCCTGT +GTATATCTGTGTACCATGTGTGTACAGGGCCCACAACATCCACATCCCCCAGAACTGGAG +TTGCAGGCGGTTCTGACCACCATGTGGGTTCTGGGACTTGGACTTAGGTCATCTTGAAGA +GCAGCCAGTGCTCTTAACCACTAGGCCATTTCACCAGCCTAGTTCTGCTACACTTTTTAA +AAGGCAGGACTTTAAACTGGTCTAGGCTGGTCTGGAACTCATTCAGTACATGGTGGCATA +ACCACTCACACCTCAGCCAACTCAGTTCTGGGATTATAAATATATACCACCATGCCTAAT +GCATTTAAGGTGACTCCTTTTTTTAATTTCCCTTTTCTTTTTTCTTTTTTCCTAGTCTTG +GGGATGGAATCTGGGGCTTTGCATATACTAGGCAAGGCTAGTACTTGCATATGCTATAGC +TAAGGCTCTACTCCTTAGCTACATCTCCAGGACTAATTTTCTTGTATTTGTGAACAGTGT +ATGCATATATGCAGGAGAATGAAAGCAAAAGAAAGATCTGATATGTACCATCTTCTATTG +CAGTAAAGCATAGCCATGGCTCATAAGATGCCCACTTTCTGCACAAGAAAAGCAATACCA +ACTCACCCTCGGTGTCTGTGCACTCCTCCTTCCTCCCACTTTTGGCACTCATTATAAAGG +AGAGATCTCAGTGCAAATAAAGCAGTTTGCAAATAGTATTTTGGGTCTTCCACTGGAATC +ATATCATCTTACTGCTAAGTTGGAATAATATTAACTGTATCAAAATTCTTTTGACAAGTC +CAATGCAAATTTTAAAATACATTTACATAAATGGAATCATGTCCTTCAGCGACAGGGAGT +GGAAAGGCTGCAGAGAGCATAGCATTTGAACCATCAAGAGGATGAACACTCAAGCAGCTG +AACATGAACACACCATTACTGCCTGGGTACCACCAGCCACATCCTTCTTTTGTTTGGGGC +AGGGGTTCCTCCACTGTCTCAGAGAGGAGGCTATTACAATCATTCCATCCAATAAAATGA +TCACCCCACCACCTAGCAGTGGTGTAGCTTAGATGTACAAGCCAGAAGTATACAGGGTGC +CACAACCCCAGAGGCTGGCCACAACCAAGCTGACATTGTTAATGGTCCAGGTAGTTGACG +ACAGCAACCAAACAGAAACTTCTTTCTACGTCATCTGGTTCCTGCTAGATGCAGTGGAAT +TCTTGGGATCAGCCAAGTCCTTGAGCAAGGACTATTAACACCTCCTTTGGCTGATGACAG +CATTGGCTGTAACTACCAGAACTCTTCATCTTACCACGGTGTCAAAGAGGAATGATGTTC +TCACTGAGTACGAGGACAAGCCAGGCTGCTCAGTGGCCCATTGAATCTCTGCCCCTGTTT +GTCAGACTCATACCCAGGACTGAGGCTGATCCCTTTAATTTTAATCTCAGTACATCCACA +CTTCTGCCTGGTCCCAGATAAAGCAACTGGGAATTGACCACCTTCCAGCAGTAGACCTCA +TAGCTTGCTGGGGACATCTGATACCTGAGAGAAGCCCATCAAGGACAGTGTCAGCCATTC +ATTATCCTAATGACTTTACACTGGATCCTTGGGAAATTATACAATAAATGTCTGGGCTAT +ATTTTCTCAGTTCCCTGCTGAATTTTTTTTTGCATTAAGATTTAATTTATTTTTATTGGG +GGCTGATAGGTAATGCCCTTTTGAAGATGTGGAACAACAAATCCTGGGTGTGGGTGGACG +CCGTTGACAGACCACAAGCAAAGGCCCTGATCTCTCAAGCAAACCTCACAGACAGACTAA +GCCATGAATCTTGTAGCTGCTGCTGAAAAACCTGAGACTAAGGCACGCAGGTGACAATCA +GGAACTGAGGGAAAGGAGCAGGTTCAGGGTTAGAGGAGGAGGGCAGTCTGGAGAGTCCAT +GTGAGCTACTGGGAGGACTGCAGGAACTCTGGAATAGCCTGAGCTAAGGGAAGGAAGCAG +GTAGCTAAGTAAGATATGCCCTGCTCAGAAAGCCAGCAGGAAGGGGGCTGGGAAGACAAC +TCAGTCGGAAAGTAAGCATGAGGAGCTAGGGTTGATCCCAACACGCATGGAAGGCCCTCA +TCATCACAGAATGGGGGAGGCAGACACCCAGATCCCTGGGACTCCCCGGCCAAACAGTGT +AGCCTAATCAGTAGGCTCCAGGGCCCAGTGAGAGACCCTGTCACAACACAGACACACACA +CAAACCACCACAATATACAGTTCCCGAGGAATAACACTCTGGATTCTACACATTGTACAT +ACACATGTATGCGCACACACACACTCACTCACACACACATACTCACTTACATACACACAC +ACACACACACACACACACACACACACACACACCCCTGAAATCTTTCCAGTTGACCACTAA +AGGTAATGTTCTTTGTATCATTTTCTGTTCCCTCTCATACTCCATCTTTTTAGAAAATAA +TAATAAGGATGTAACTCTGTGTGCTTATTATTTTTACCTTTGCTGACAGAAAATCGGAGG +CTTAATTGAGACCTCAGCACCGGAATGCCTTTTCACACTTAAGTCATACATTCAACTCGC +TTGTCCCTCTGCCTTACACGATCCTTTCTTCCTGTTTAACTCTTGGGTTTGTAGACATAG +CTACATGCATTTAATTGCTACTCCCTCTATGCTGTGTGGAATCATAGTGCTTTTGCTTCT +CCCTGTGTGTTGTTTCTATTGGGCACGTTGGCACAATGAAAACACAGATCATTGAGGGCA +GAGTCGGCGGGGGGAGGGGGGCCAGGTAGAACAAAATCTACCACTCTACAACTTCCTTTT +TTTGGCAGAAGGAATTGTCTCAGCAGGTGTGTTGAAATGCCCCAGGGTAAGCTGAGACAT +GGGAATACCACAGCCTGAACAAGGCAGTACTTCTTCTTCCCAGGATGGCATGAATTCGTT +TGAAATGTTAAGCCCTGACAGTACAAAGCCATTGTGCCTCACCCCATTGTATAATTGAGG +GACTTGGAGTCTCAGCATACCCTGAAATGAAGGGGTTCTCAAGGGAAGCACAGAGATTAC +GCTGTAGGTGGGGTCCCCATTGGAACAGTGGCACATTGTCACAATGCGTCTCTCAGCATA +TTATGCACAAAAATCACTTCCCTGGGCAAAGCTTGCTGCCTCGGAGTGTGAGCTAGGGCC +AAGAACCAATAGAAAGCTGCGTTTACAGAGTAGGAAGGTTGCTGTGTACAGTAGTGCTTT +CGGGGGAAGCTGCTCGTTCCATTAGACGTGCTTGCCCCTTCACCACCAGAGAACCCACCT +CAGTATCTCTTCCAGAGGAGCAGGGAACCATTGGCTTTACACCCCTCCAGATACACACCT +TGGCTTAATGTCCAAGAACCACCCATTACTGGAACCTAGTATATTATCTTAGTTTTCGTG +AGGTGGGGGTTGGGGAGCGGGGAGGTAGGGACAAAATGCAGAAGGCTAAGATGCTTCCAC +CACAATCAGGGTTACTCAGACAGGAGAAACAACACAGACCTGAGAGGTGATGCTATCACC +TGGCAGTGTCTGAGAGCCCCAGACCTGGAGATGTGAGTTGTCACTGTCCTGGCATGTGTC +TACCATGCCTAGCTATCCCGATACCCAGTCCCCATATTTGCACTTCCTGCAGAAAGTGCA +GGAAGCAAGACAGGGCTCCCTGATGATTATCATGTGGCCAAGACACTGGCCAGGGATGGA +CACAGAGCAAACTTCCTGACTTCCACTGGAAGGGCCTCACTGCATGAACCAGAATCAAGG +ACCAAATATTGAGTTATACATTTCCTCTTCTGCTTCTCTCATGCACTCCCCAGACTTGGC +CCCTGGGGGCGAGTAAGAAGGAAGATTCCGTCACTGGGCATCTGGGAAGCACAGTAAGGG +TGTCCCCTTAGAGTAGGTACAATACCACCCCAATGGCTTGTCACTCACTGTGTCCCTGTC +TCCCTCACCTCCTTCTGACCCATATACCTTCAGACTGATTCTGTCTCATGCCTTCAAGAA +CATGGCCAGCAGTAAATTCATGCACAAAGAAAATTATGAAGGGTAATTTTCCAGGGTTAC +ATGGGCCAGCCTCGAGTTCAAGTCCAGACAATCTGAATCCAGAGAGCTCCCCAGAAGGGA +TCTGGGGTGAGTTGACACTGGAATGTCCCTTGATGCTGAAGCTACTGAGAAAGTATCCTT +CATAGAGGAGTGGACCGCAAGAGTAAGCAGATCTTCAAATTACAGTGGCAATGCAGCCTA +AAGATGTAGGCCTACAGTCCCGTCTACTCTAGAGGCTGAGGCAGGAGGATCACCTGGGTT +AGAATCAGTGCAAGGCTAGCCTGGGCAACTTAGTGAGAGTCTGCCTCCACATTTAAAAGG +CAGACAGAGGGCTGGGGAGGTGGCTCAGTGGCTGAGCACTTGCGTCGTGTGCATGAGGCC +CTGTGTTCGTTCAGTCCCAGCAACATATACACATGCATAGAGTTTAATTTATGATAAACA +TGGATGTTTTCATGTATCTCGTGGTTGTCGAGCTAAAACCCCAATGTAACATAACTGCTG +TCCTGTGTTCTCTCTATGATATTCACTGTGGGGCCACTTCCATTTCTCGGTCTCTTTATT +TTATATTTTCTATATATTAAGGGCCTTCCTTCCCTGTTTGTTTTCTTACCCATCCCCCCA +TATCTGTTCCTGGAATCTGAACTTGAACTCTTTGTTTCATATGTCTGATTGGTTGGCCCT +ATTTACTTAGGTATTTGTGTGTTCACATATTTATTTATTACTGGGGATGCAAATCTAATT +TTGATGCTGAGGTGTGGGTCACTGATAGAACGTTTGTCTAGCATGCTTGAGTCCATGTGT +TCTATCACCTGCATGACTCAAGGGAAGGGAGGGAGGGAGGAGTGGAGGGAAGGAGGGAGA +GAGGGGAGATGAAGGAGGAAGGGCCTATGGGGCCCGTAACACCCCCAGAGCAGAGGGAGA +GAGGGGAGATGAAGGAGGAAGGACCTATGGGGCCCGTAACACCCCCAGAGCAGCAGAGTA +CTGGAAGAACTGGTGGAGATGGATATGCCACTAGGGGGCAGAAAAGACTCAGACCCCTGC +CCCCTGTGCTTGTGAGATCTATCTCTACTAAAGTTACTTGGGGGTGGGGGCAGAGATTGT +CATAGCTAAAAGCAAAGTTTCTGAAAGTCATTACCCTAGGCTGCTATGGTAAGCAGTGTT +TTCTATGTATGAAGGAGTCACTTGGGATCTTGTCAAACACAGATTTCTCACAGGTTCCCA +AGTAGGCTGGGGATTACAGACGATGCTTTAAAGTGGTCAAGGTCTCAAATATCACACATA +AATCATTGTTCTCTCTCTCTCTCTCTCTTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCC +ATCAACTATCAATAATTATCTTTACTATGACTAGCTTATATGACCATTCAGGATGAGATC +AGTAGCAACTGTGTAACTCACCCCATGACAAATAAAATCCACGATGCTGGTTGGTGGTCA +TAGGTAACCAGAAGGGACTCAGCACACTGAGGTGGCCCTTTCTGAAATGCATTACTTCCT +TGGATACTGTGGACACTTAAGAGTGTTCCCTCCCTCTCTAGTGCCCACCAAGGTCTAGGA +GACATTCCTATGAGCCAAAGTAGGAGGGAACCATACAGACCTAAACCATCTAAAGCCCAG +AAAACTCCGGAATTTTCAAAAGCAATCGTGGATCTTTCCAGATTCTGTCTAATCTTACAG +AAGTCCTCAACACAGATTAGAAGCAGACTGTGCTTGCATATATTCATCTCCTCTGTATAT +TGAACAAATACCAAATAAGTAGGCTTGAGACTACACATTAGCAAGCTGTCACGTTAGCTC +CTAACTGCGTGCATGCATGCGTGCTTGTATGCTTGTGTGTATGTGTGAATGTGCATGTGT +GCCTCTGTGTGTGTGTACACGTCTTAGCATGTGCACAGAATTCAGATGGACATTGGTTGT +TCTGCTTTGTGAGGCTCCCCTTTATTCCCTAAGATGGTCTCTCCCTGAGACTGAAGCTCT +CCATTTCAACTGAGCTGGCTGGATTCATGGCTGGCTGAGATTTCGTGGTCTCTGTCCTCC +AACTCTCAATTGGAGACACTCAGATCCCCGCTTCTATGCGTGTGCTGGGAATTTGTCTGA +ACGCAGGTCCTTATGCATACACGGCAAGCACTCTTACCCTCTGAGACATTTCCATAGTCT +TTCCATATCATTTTTTTATCCTGTCCCCAATATACTTGTTTTTGTTGCATGGAGAGGAGG +GGAAGGGAAGCCCTAAGTGTTTGTTTTGCAGTCACAGATGACAGTAAGTCCTCTTGCTTT +AGGGTGTAATTCTTTTTTCCTCTTTCCTTACAGCTGTGACCTAGTTAATTGTAGGTGGGA +ATCAAACGCCCAAATCATCAGGCTTTTGGCTTGGCTTAGGATCTTGCTGTTAAGTGGTAG +GATGTCCTCCTTAATGACAGGAAGTCGGGTCCCCTGATCAGCAACATTTGTGTTCTTTGA +GCTCAGAGATAAAGAACTGGGTGTATAAGGCTGTGGTTTCCTTGTGGTCAGGGACAAGAG +TCAAGGGATAGATGAGTCTGTGACCCATGGATGAATCACTCCTGCCAAAACAGTTGAAAT +GTTCATCTCAGTGTTCTGGCCTGGAGTCCTCCAGTCCATGTGGACAAAGGAGAGAATGAC +TCACTCACTGTCCTTTTATGGCTTCATTGCTAATGTTGAGCATCCTATAGACCAGAATAT +GATATCATTAAGAAGCCACTTTAGCCGGGCGGTGGTGGCACATGCCTTTAATCTCAGCAC +TTGGGAGGCAGAGACAGGCAGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAGTGAGT +TCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAAAACCCCCAAAAAAAGTGA +GTGACGACTGTAAAGGCAGGAATGTAACACAAATAAGCCAGGTGTGCTGGCACATGCCTT +TAGTTCCAGCACCTAGGAGAGAGGCAGGTATCTGTGAGTTTGAAGCCAGCCTGGTCCACA +AAATGAGTTCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAAAAAAGAAGAA +GAAGGAAGAGGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGA +AGAAGAAGAAGAAGAAGAAGAAGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGA +GGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGGAGCCTTTAGGGCTGAGGATGTTGAG +TGCTCATTTAGCATTCGTGGAGCTGCAGGCTCTGCCTATCCTTGCATGATTTAGTCATGG +TGGTATATACATATAATCCAAGTTCATCTTCAGTTACATATAGATTTTGAGGTCGGCCTG +GGCTACATGAGATCCTGTCTCAAATAAAAACAAACAAACAAAGGAGGAATTGTTGAATAG +TTCAGTTGGTAAAGATTTGTCCTGCAAACATGAGGACCTGAGTTTGGCTCCCAGAGCCTA +TGTAAAATCAGCTAAGCATGGTGGTATACTCCTATAATCTTATCAATGGTTAGATGGTAG +CAGCCAGATCCCTAGGGCTCATGGGCCAGCCAGCTTAGCCTACTTGCATAGCTTCAGGCC +AGTAAGAGACTATCACAAAAGACAAGGTGAACAGCCCCTGGGGTATTTCCTGAAGGACAA +ATCTTGAGGTTTTTTTTTTTCCTCTGGCCTACACACACACTTTAATATGCACCTGCACAC +ACATGAACATACATTCATACACACAAGTAGAAAAGAAACAAGAACTCTAGAATCCTAGCA +AGAATCTATTGAGTCACATATGAGAAAGTTCAGAGTCGTTTTAGCAGTTTCCAGGCAACT +CTGAGTGTCCCCATGGCTGGCAGAAAACTTCAACACCATGAGTGAGAGGAACTCATGTAA +CATACAGTGACCTTGAGATCTATTGGACAGTGATTCTCTTCCTCAGCTCTATAATAGAAA +CCCTAAGGTGCCTATAAGGAATCCCGAGTCCTTCCCCATGACAGTAACGTCAGAATCCCC +AGGGATGGGTTCAAGTAGAAAGCTTCTAGGTGGTTCTGATGCACAGCTAGAGCCATCCAC +CAAGAGGCCATGGGAAAGGCAGATCATGCTCGGCTGACTTGAGCAGGCAACAATAGCCGA +CTCTACAGCTTTGAAGTCACTGCCTTAAGGTATGCTGGAAACCCTCGTGGCTTTGGATAA +CTCGTAGTTTCTTTCCTACATCTGGGTCAAGTCAATGGGCTTTGGTGTGCTTCCTGCTCT +TCAACATGGTGCAGTCTGCTGGAGCCACAGACTCTGTCCCTTGTCTACTCTAGACCGCTC +ATCTCTACTCCCTGAAGCCCACCTGTGTTTAAAGTTATTTTGATGGAGCTACAGCCTGAA +GCAGCCTGTAACATCTAACTCTAAAAACTGTTGTAGGCTGCTGGGATGTGCTGTCTTGAC +CATCCAACTTGACCTTGAGCAGAACCAGCCCACAGGAACATGGCCTCCGTCACAGTGAAC +AGAATGGCCAGTCCTAAGACTTCTTTAGACCTGTCTATCACCAGTGGCTAATTTATGAGA +AGTGCAGTTCTAGCTATGGGACAGTGAGGCACTGATTCTGCCTTATTAAGAGACATTTGC +TGACGGTACTTAGTTCTTAAGTACCCCAGCAGTCTCCAAATCAGAAACTGTTGCCTGTGG +TACTTCCTTTAGGGAAAATAGCTGACATCCTGTCCAATTCCTTTCTGCTTCTGTGGAACT +TTGAATCCAATTGCTCCACACAAAGACATTTTTTAAAGGAAAACACATCAATCTTCTGTA +TGTTTTACAGCTAATCAAGCAAGGCTGAATGTACTGCTGTTCGTATAGATGACCACATGC +TCTCGTGGAGTGACTGAGCAGAAGTAGTGACATTTTCTTGTGAATTGAAGACCATTCCGT +CTCTTTTTATTCTTACATATCTGATCGTTTCCCCAATGGCAGAGTTGCCTCAGTTTCAGG +GAAGATGATCTTTGATTTATTTACCCCAAGTGAAGGGAAAAGACCTCTTGGGAATTCAGG +GATATGTCAGGCCTTAGATTAAGTAAATGTTTCACTTATAGAATCCCTGTGTCCTGTGTC +AGACATTGGCAAGACATGGGAGAGGTGCAGAAAGAGGAAGTTCCAGATGACCAATAAAAG +GTAGAGGCAGGAGGCAGGGCCTTACTTCCCTCTCACCTACTTCCACCCACAGGTCCTAGG +TGTCACACTAGGAACTTGACCCCTACACTAATCCAGTGAGTGAGAAGTCCCCTAGTGTAG +GCAGAAACATCAAAGTCTGACCTGTTTGACGCTCCTTTAAGTCTTGTATTCCCCCACGTC +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTCATGTGGA +AGCCAGAGAACAACCTCTGCTGGTGTGCCTCAAGTGTCATCCACCTTTAATTTGGAGATA +GGGCCTCTCATTGGCTCTTTTCATCCTTCCTCCCTGGTACTAGGATTATCAGCATGTATC +TCACATGTGTCTTGGTGTGGGCTCTGAAGATCAAACCCAAGTCATCCTGCTTGCAAGGAA +TATACTTTACAAACAGAGAGATCTTCCTGTCCCTGAAAGGTGGATTCCAGTCTGGTCCCC +AAACCATGGTGGTCCCCTCTCATCCTCTTCTGGTTTGTTTATTAGTGTACACCACCATGA +CCCACTGTGTGCAATTTTAGTGTGCTTTCTGTTGGTTCTACTTTCTTTTCTTCCAGATTC +ATTGTTCAAAATACTTTGATCAACTACTTTGAACTCATTAACCTTGACCTTTGAATCATA +AACGTCTGTGCCACTGCCCCAATGTCTCCCATTTGTCTAGCAATCCAGCCCCAAGGTAAC +TAGTTCTTCCTTTCTTTTTTTTTTTTTTTCCCATTTTTTATTAGGTATTTAGCTCATTTA +CATTTCCAATGCTATACCAAAAGTCCCCCATATCCACCCACCCCCACTCCCCTGCCCACC +CACTCCCCCTTTTTGGCCCTGGTGTTCCCCTGTGCTGGGGCATATAAAGTTTGCAAGTCC +AATGGGCCTCTCTTTCCAGTGATGGCCGACTAGGCCATCTTTTGATATATATGCAGCTAG +AGTCAAGAGCTCCGGGGTACTGGTTAGTTCATAATGTTGTTCCACCTATAGGGTTGCAGA +TCCCTTTAGCTCCTTGGCTACTTTCTCTAGCTCCTCCATTGGGAGCCCTATGATCCATCC +ATTAGCTGACTGTGAGCATCCACTTCTGTGTTTGCTAGGCCCCGGCATAGTCTCACAAGA +GACAGCTACATCTGGGTCCTTTCAATAAAATCTTGCTAGTGTATGCAATGGTGTCAGCGT +TTGGGTGCTGATTATGGGGTGGATCCCTGGATATAGCAGTCTCTACATGGTCCATCCTTT +CATCTCAGCTCTAAACTTTGTCTCTGTAACTCCTTCCATGGGTGTTTTGTTCCCAAATCT +AAGGAAGGGCATAGTGTCCACACTTCAGTCTTCATTCTTCTTGAGTTTCATGTGTTTAGC +AAATTATATCTTATATCTTGGGTATCCTAGGTTTGGGGCTAATATCCACTTATCAGTGAG +TACATATTGTGTGAGTTTCTTTGTGAATGTGTTACCTCACTCAGGATGATGCCCTCCAGG +TCCATCCATTTGGCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCC +ATTGTGTAGATGTACCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTAGGTTCT +TTCCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTC +TTACCAGTTGGGGCATCTTCTGGATATATGCCCAGGAGAGGTATTGCTGGATCCTCCGGT +AGTACTATGTCCAATTTTCTGAGGAACCTCCAGACTGATTTCCAGAGTGGTTGTACAAGC +CTGCACTCCCACCAACAATGGAGGAGTGTTCCTCTTTCTCCACATCCACGCCAGCATCTG +CTGTCACCTGAATTTTTGATCTTAGCCATTCTGACTGGTGTGAGGTGGAATCTCAGGGTT +GTTTTGATTTGCATTTCCCTGATGATTAAGGATGTTGAACATTTTTTCAGGTGCTTCTCT +GCCATTCGGTATTCCTCAGGTGAGAATTCTTTGTTCAGTTCTGAGCCCCATTTTTTAATG +GGGTTATTTGATTTTCTGAAGTCCACCTTCTTGAGTTCTTTATATATGTTGGATATTAGT +CCCCTATCTGATTTAGGATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGTCTTTTTGTC +TTATTGACGGTGTCTTTTGCCTTGCAGAAACTTTGGAGTTTCATTAGGTCCCATTTGTCA +ATTCTCGATCTTACAGCACAAGCCATTGCTGTTCTGTTCAGGAATTTTTCCCCTGTGCCC +ATATCTTCAAGGCTTTTCCCCACTTTCTCCTCTATAAGTTTCAGTGTCTCTGGTTTTATG +TGAAGTTCCTTGATCCACTTAGATTTGACCTTAGTACAAGGAGATAAGTATGGATCGATT +TGCATTCTTCTACACGATAATAACCAGTTGTGCCAGCACCAATTGTTGAAAATGCTGTCT +TTCTTCCACTGGATGGTTTTAGCTCCCTTGTCGAAGATCAAGTGACCATAGGTGTGTGGG +TTCATTTCTGGGTCTTCAATTCTATTCCATTGGTCTACTTGTCTGTCTCTATACCAGTAC +CATGCAGTTTTTATCACAATTGCTCTGTAGTAAAGCTTTAGGTCTGGCATGGTGATTCCG +CCAGAAGTTCTTTTATCCTTGAGAAGACTTTTTGCTATCCTAGGTTTTTTGTTATTCCAG +ACAAATTTGCAAATTGCTCCTTCCAATTCGTTGAAGAATTGAGTTGGAATTTTGATGGGG +ATTGCATTGAATCTGTAGATTGCTTTTGGCAAGATAGCCATTTTTACAATGTTGATCCTG +CCAATCCATGAGCATGGGAGATCTTTCCATCTTCTGAGATCTTCCTTAATTTCTTTCTTC +AGAGATTTGAAGTTTTTATCATACAGATCTTTCACCTCCTTAGTTAGAGTCACGCCAAGA +TATTTTATATTATTTGTGACTATTGAGAAGGGTGTTGTTTCCCTAATTTCTTTCTCAGCC +TGTTTATTCTTTGTATAGAGAAAGGCCATTGACTTGTTTGAGTTTATTTTATATCCAGCT +ACTTCACCGAAGCTGTTTATCAGGTTTAGGAGTTCTCTGGTAGAATTTTTAGGGTCACTT +ATATATACTATCATATCATCTGCAAAAAGTGATATTTTGACTTCCTCTTTTCCAATTTGT +ATCCCCTTGATCTCCTTTTGTTGTCGAATTGCTCTGGCTAATACTTCAAGTACTATGTTG +AAAAGGTAGGGAGAAAGTGGGCAGCCTTGTCTAGTCCCTGATTTTAGTGGGATTGCTTCT +AGCTTCTCTCCATTTACTTTGATGTTGGCTACTGGTTTGCTGTAGATTGCTTTTATCATG +TTTAGGTATGGGCCTTGAATTCCTGATCTTTCCAAAACTTTTATCATGAATGGGTGTTGG +ATCTTGTCAAATGCTTTTTCTGCATCTAACGAGATGATCATGTGGTTTTTGTCTTTGAGT +TTGTTTATATAATGGATTACATTGATGGATTTTCGTATATTAAACCATCCCTGCATCCCT +GGAATAAAACCTACTTGGTCAGGATGGATGATTGCTTTAATGTGTTCTTGGATTCGGTTA +GCGAGAATTTTATTGAGGATTTTTGCATCGATATTCATAAGAGAAATTGGTCTGAAGTTC +TCTATCTTTGTTGGGTCTTTCTGTGGTTTAGGTATTAGTTCTTCCTTTCTGAATCTCTGT +CCACAGCCTACATCCTCAGCTAGCTGTGGACTTCAAACAGATCACATCATCTATGGTCAG +AAAGTCTAAATAACCCAAAAGTCAGGCACATGAAGAAATATTTTAATCTGTTAAGAATTC +TTAATGAGAAAGCTCAGCTTAAATTCTTCAGAAGTCTAAACAGCTACTACATTAGCAACC +CTAGCCTAAAAGAGGCTTGATTGTATACATATCAAAGAATTCTGGTCCCATCTCACATAA +ATACACTATAGAGAGTTTTCATTCATTGACAATCTAAAGCCCCATTGACCAACTTGGTCT +AGATAATTAACGGTGTCTTTTTGGGGTTTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTT +GTTGTTGTTGTGATTGTCATTGTTATGAGAGAAAATTTATTAAAATAATTGAGCATCTAT +AAATTTCCATATGAGAGCTAAGATTTTCCTATCAAGAAGAGTTATCTATCTCTCTGTAGC +CATGGGCAATTTGTTCCTAGACCCCTACAAATGCCCAAATCTATGGATGCTCAGCCCTTT +GTATATAGTAAAATACTATTTGCATAAAGCCTATGTAATGTCTCTAAATTACTTATAATA +TGTAATGAATGCAAATGCTGGGGAAATAGCTATTATACTACATTATGTTAAGGGATATTG +ACAAGGAGAGTCAATACATATTCAGGGGTAGTATAATTTTAAAAAATATTTTGTCTCTGT +AATTGGTTGCATATACAGCTGTGGAGCCCATGCATACAGGGGTCCATGTGAACAGAAAAT +ATGATGAATTAGAATAAAGGACACGTCTGGCCCAGCTGTGCTAGAATGCAGCCCTGGAGA +ATCAGACTTGTCTCAGAACTTATAGGAATCTAGAGGTCTGCGTTCAATCACACTTTGACT +CAGGGCCTGAGTATGAGACTCCTTCACAATTCACATTTGTAGTAAAGCACAATACATTGC +CTGACACCCTCAAGGCCCTTGGTTCCATGTAAAATACACACACACACACAGACACACACA +CACAAACACACACACACACACACACACACACACACTATCCTCCAGTGATTCTTTCTTTCT +TGTTAAGTTCAATGTACCAAAGATGAAAAGAAAAATAGACAAGTTAGAAGTTTTAAAGAC +AACAGAGACTACTAGAAAACATATATATATGTGTGTGTGTGTGTGTGTGTATGTATATAT +ATATATATATACATTTATGTATATATATATAGTATTGAATATATAGTATACTAATATATG +TATATATATATTAGTTTTCTACTTGTCTCTCTATAGTATACGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGAGTAAAACATGTTCCTGGCTATCTTATTATAAATGA +CAGAGTAGTCCCACTCTGGCCAAGAATTCTAGAGAATTGAACTATAGATAAAAACTAGGT +GGTTTTATCTCTCATAAAATTTTATCTCTTATGAAATTTCCCTGTTTCTCACTAAAAGAA +CTTTCCCTTGGCTGAGCTGTCCCGACCTTTTCACGGCATCCAGACGATCGATAAGCTTCT +CCAGAACCTTTGCAGAGGGAGACTGTTTCATTACCCTCTAGGTGACTCTCCCATGAGCTC +CATATGTCTTTGTGGAAAGGAACTCGTCCTGGGGCCATCGAGACAGGTTCTGGAGCAAGC +AGCCCCGTCCCTCCATGGATGAGGCTCCTCCCTTTAGAACGTTCCTATTGACAAACTCCA +GACCGTTGTTCCCATGAGTGCCTTATAGGCCGAAACAAAACAAGGCCTGTGGGATTTGTT +TAGCTCTGTTTTGTTTTGTCTCAATTTCAGGCTGTGATTACATAAACATATGCTTGGAAA +ATATATTATACTCAAAAGCCATCGTTATTCACCAAGTTCCATGGAAACCAACCAAGAAGA +GACTAATGCACTTACTTTCTGATTCAGGCCTGCACTGATTTAATTCAGGGGGCCCTGGTG +CCTGTTTCTGTGGAGGCCTGGGGTGGATGTGAGGGTCTGCCTTCCTAACAAGGGGTAATA +AGTAGATGACATCACTTTTACGGCTATAAGATCTCTCTCCTATGATGGTTCTGAGAGCCT +GGGAGAAATATTTCTAAACATAGCTCCTGGCACACTGCTCCAGATTGCTTAAGCCAGAGG +GCAGCTACTGCATCTCTCATACTTTCCCAGGGACCCAAAATATTTTTATAGAAGTGGCCA +AGCATTTTTTGAAAATGATTCTCCTGCATCCCACTCTAAGGACACAGGGAGTGTCTATCA +TTGGGCCTTTGGGGTTCAGAGGGTAAGAAACAGTGATAGCATCCGTGGTGAGTCTTTGTC +AAAGCTTGGACATTCTCCAGACCCGACTATGGGATTGCATGTGTTAATGAGCAGGCCTGA +GATTCCTCTGAGTTTCCAGAGCTTGTTTGGGTTTGGGTTTTGCAGTTCGCCCACTCACTC +TTGCAGGCAAGTGCTATTTCCAAATATCCCTTTCCCCAAAAATTGGAACAAAAGTGACAA +ATGGTAACTTGCTGAAGTGTGTGGATTTTGTCCTCAGATGGTGAGTGTGAGACGGTCAGC +AGCAGAGGTGGAGGGGGAACTGCTGAGGCAGGAAGAGGACACTCAGAGCTTCTCTGCCCT +AGCCTTGCCTTCTATCACGCCAGAGGCTGAGTCAGGAGGTAAAGCAGGCTACCTCTTCTA +AAAGCAGACCTTGCTGTCTCCACCAGCCCTCTATCATAAAATTTACTTAGGAAAAGCAAG +AAGCCGTGTCATAACTTTAGTTAGGAAAGCCAGAATGCTACCACTTTGCACAAACTAGGA +TGGCTAGAACCAACAAGCGGGACCATAAAAGGAGTGTTGAAAAATATGGGAGACTGGACG +AGCCTGTGGCAATGCCTCTTGATGCAGCTGCTTAGATGCAGTGCGGGCTGGCGGGCCCTT +GGAAGGAGACTGTCTCTGCATGACCAGTGGAGGTAGATACACCATTCTAGCTGCATCTGC +CCTAGAGAAACCAAAAGCATGCACCTAGGCAAAAATGTGTACACATATGCTCACAGCAGC +ATCGTTCAGAATAGCATAGAACAACCCCACAGTCCATAAACAGAAAAACAAATACACTTG +GTGAAATCACAGGGAAGACCATTTAGCAAGGAAAAGCAATGTTGGTAGGGCTGAAGAGAT +GGCTTAAGTAGCTAAGTACGCTTGCTTCTTCGGTTCAAACACTGGGGAGACAGAGGCAAG +ATTATCTACGTATAAAGCTTTCAGCCCAACCCTAATCACACAATGGGATCCTCTCTCAAA +AATGAAAGTGCTCTCTGCTCTTACTGAGGACGCGCCTTGGTCCCCACAAGCACCCGGAAG +TCTGCCTGAGTTACCTGACAACCTCCTCTGGCCACAAGGATGTCTATGCATGCATGTATA +AGCACACAACTAAATACAAAACAAAAATAAGTCTTTTCAAAAAGAATTGGTAAGTGCTAC +AAGACAGGGAAACCTGGAAAACCATCACACCCAGTAAAACAAGGCAGGCACAAATGTTAC +ATCAATAGATATCCAGAACAGGCGGTACCATAGAAATAGGAAGTAGTTTTCTGGTTGTCA +CCTCTAGCCAGTGACAGGGTGAGATGGAAAAGAGCAGGTGAGTGTGACAGTTAATGGGTT +GTGGGGATTGTGGGGCAGCGATGCTGGAAAGTTCTGAAATTCTATTACAGTGATGTGTGG +ACAGACACTGTGTATGTGCTGAGAACCACTGAGGAGCGCTTTTGTGCACTTTTATTTCTG +TTTCTCTAGACCGGCTTTCTTCTTTATGTAACCCTGGCTGTCCTGGAGCTTGCTCTGTAC +ACCAGACTGGCCTCCAAATCAGCGATCTTCCTACCTCTGCCTCACAGGGAATGAAAGGAG +TACCCCACCATGCCCAGTGAGTAGCACACTTTTAATTATTTGATATACAAATTACAGTCC +AATAAAGTGGGGTGTGTGTGTGTGTATGTGTGTGTGTGTGTAGAACACCATCAAAGAGTT +ATCACCACCTTCATTTACAGTCCAAAGCAGAAAGCAGGGCTGGGACTGTGGCTCAGTGTA +GAGCACTGTCCCACTATGTACCAAGATCTGCTCTGGGCTCAGTCCACAGCAGGGACAAAA +GGAAAGATGGAGAGAGAAAGAGGGAGGGGAGCATCTAACCTTGTCCTATCTAGTATTCTG +GCTGCATTTAGAATTCATAGCAAATATATTTGATGGATATACAGAAGGACTTGTGCAATA +ATTCTTACCTCAGTGACTGGAAGATGCTCTGTTCCTTGTAGACCTAAGTTTGGTCCCCAG +AGCCCATCTATAAAAGCTGCATGTGGTGATACCTGCATGGAATCCCAGCACTGGGCATGT +AGAGGGAAAGGGATCCCAGGGGCCAGAAAGCCGAGCTGAATCTGCTAGCTCCAGACCAGT +GAAGGCCCTGACTCAGAAAAAGGGTTGATGGCATACTGAGACATGACACATAATGTGTGT +GCATGCACTCTCACACACACATACACTCACATGCATACACACACACACAGACACACACTC +ATGTGCGCGCACACACACACACACACACACACACACAAGTACATACAAAAATAAATCAAT +CAATTGAAATCTCAGTCTGAGCCCTTTGTCGGGAGGTAGAAAGAGAATGAGGAATTGAAC +TGAGGATTAAGTAGCTGAGAGCTGTCATTCACAGGTGACACATAAACAGAATATATCTGT +TAAATGCAGCAGAACCCAAAAGGAACCTTTCTACAACACACACTTTCTGAAAATGTTTGT +GGGCAGCCGTTTCTGAAGTCTTTTCTGGAGTCACTCAACTTCCTGTCACTGTCTCAGCTT +CTATACCGAAGACAGGAGGCACTGACCCCTCCCCTCTTAGTCCTAAAAGTGTGCATCTGA +CATATACTTTAATTCCTCATAGACATTTCTATATATTGGGTTACAACTGGAATAGGCTTT +GATGTCCAACTCACCCTTTACCTCCAGGTCTTATCACTAAAAGATAACAGCACACACACA +CACACACACACACACACTCCTGCATGAGTACTTCTTTTTAAAATCCATTTGTGCCTCCTG +GTGACTTTCTTGACATCAATGAGTTCTCCCATCAATCTTCTGTCTGACATTTTCTCTGAT +AAAATGGCAGTCATGATCACTAAACGACTTGGATGGGTCACATTAGATTGCGTTTGGAGA +ATACATTTCTTGGGCTACTATAAATACACTTCTCCATGGCTGTGCTGTTTCCTGTATATT +TATGAATCTGCAAATTTTATTCCTTATTATGCTCCACATGACTTTCAATTTATTTTCTTC +TGAGTTTTCTTTTCAAAGCAGAAAAAAACATCTTAAAGCCCCCACAGCATGGGGAAAAGG +CACTTGAGTAGCCTATGCTATCAGAAACACTGTGTTAAGAGAAGCAGTAGAGGCAAAGGG +AATTCGGAGAAGTGCTAAGGGGAAGGGGGAAAGAGGAACTGGAGAGATGGACCATGGGTG +AAGCATCTGTGTGCAGCTTGCGGACCTCAGTTCAAATCCCTAATACTCACTAAATATCAG +GTGACTACGGAGGCCTGCCTATAACCCCATGACTCAAGAGGGCAGAGACAGGGATCCCCA +TGGCTGGCTGGCTAGGCAGACTAGCCAAATTGGTGAGCTCTGCACTCATTAGGCAAAGCA +GTCTATCACCCTGAGCCTCTGTGAGCTCAAAGACAAGCTCCCATGACCATGCAAGCTTCC +ATAGGGACACCCGCTAATTCTCACAGTAGTGAAAACTTTAGGGCCATTGAGTGCATCTTG +CTGTCCTCAGAAATTCATGTTTATACTCAGGCATTTTAAAAATATTAGCACTTTTATAGT +CTAAAAATTCCCAGGCCATATGCTAAATATATATTTAAGCTTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAGTTTTCTTTTCACTTTTAAAGGCAAT +TATTTAGTGATAGAATAAAACAGTGATGTCTTTGGAACTTCCCTGTCTGTTCCATAATTA +TATGCTTGTGATAAGAACCTGGTTGGTGGCCAAATTCCCCAGAGGGTAGGGAGCACTAGG +GTGCACATGCAGAAGTATATATACTGCGTTCATACCGTGAGCATTTGTTTTCTCTGGGAA +ACGCCAGGGCACTTAGCTAATATACTCTATGCAGATGCTTTCTGCCTCCCGTTATCTCAG +CTCTTCCCTGTCTCCTAGCACCTATCCTTCCTTCTCTCTGTCCTTCTTGGATTCTTTCTT +TCTCCTTCCCTCTCCTTTTCTTTCTCCATTTAAGTAAAATAGTGTCCACCAATGGGGCAT +AGAAAAGCACACTTCTCTCGCACACCCAACCTTTCGATACGAAAACGTCCCATGAATGAA +TTGTATGTAGGATCAAATCAAGGCGATGCTTTGAGTGAAAGTCATCATGCATGGAGAGAC +ACTAAAACTCACCCAAAAGAGGCATAACAGAAGGCAATCTTCCAGTACTGACTAAACTAA +CAATCTTCTAAAACTATCGTCTTAAACTTGAACTATCTTCTTATACTAATAAAATAACAA +AGGGAGAAAAGATGTTAAGCAAACATGACTTAGAGAATCACAGGGTTGGAATAATCTTGA +GTTTGGCAGGAACCAAAAAAAGTCTCTTAGTGAGTGAGTGCTGAACCCCCGCACCCCACC +CCACCCACGTGCCCTGTGCTATTGGTTAATCCTTGAAACAGCCCAGTGAGGTGCCTAGTG +TTTCCATTCCACAGCTGAATACATCATAAAGACAATCAATCTGTCCTGGTCCCTTCAGGA +AATGGTAGGACCAACTTCAACCTTGTCTAACTCCAGGATATTCCAGGAGGTTATAGAAGA +TAATAAAGGTAAGAGTTGAGAAAATAAAGAATAATAAATAAGATGCACAGAAGAAAGCTA +TGCCTGAGTATCAACCAAGCATTTTTTCTTTTAAGATGATTCAATCTAAGTAATATTAAG +ATTGAACTTCACCCATCTCTCCTTTTTTAAGTTGATTTATTAATTTTACATGAAGTAGTG +TGTTGCCTGTATGCAGATCCCCTGGAACTGGAGTTACAGACAGTGGTGAACTGTCCTGCA +GTTGCTGGAAATTGAACTTAATGCTATCATCTGCCCAGTCCCTTGACCTGCCTTAGTCAT +ACAGATTGTATCCTCACTGCATTCCCAGGTTCCTTACTGTCCCTATAAGCTTTGGAATCT +CACCTTTTGGTATACAATCTATTGACTTAGAAAGCAGGAATCTTTCTGAAACATGGTTGA +ATATAATTGTCAACCAGCCAAATGTGGTACTGCATGCTCTTCATAGCAGCGACCGCTCGA +GAGGTAGAGGCATAAAGGGCACAAAATCAGGGCTGCCTGGGACATATGGCAAGTATTAGG +CTAGCCTGATCTAATGGCAAGAAATCTATCTTCCTCCCCACCCCCCAAAAAAGCCAACCA +AAGGGAAGCTGAGCTCACAAGCAGTTGCAACCCATTTACCTGACTGTCTTTCTCTTAGGT +TAAGTTCTATGTATGGTTTATCCATCAAACAGCCTGCACAGTCATAGATCTTAAGGGAGA +AAAAAAAAATGATACATGTTGCTGTGACCTCCTTTCTCCATTTTCCCCCATAATCGTGGA +TGTGGCTATTAAATCCATGATATAAGCTTCCTCGCTTTCTATCCCAACCTAAATTTAGTA +TGATTCCAAGGAAAATGGCCCGTGCCTTACAAGTAACCCAGAAAAATAGCCAGTGCTCCA +GTGTTGATATAAAATTAAACATTTGGCTTCACCGTGCAGAAACTCCTGGGTTCTCCAAGT +CTCGGAGAGTTAAGAAAAATCGTTGGAATGTCATGGGGATACTGGCAACGGACTCTGGAG +CTCTCTCCCCGCCACTTTCTCGCCCTGGAATGTTTCTGCCTCACACTCTTTTCGGTTTTG +TCTGGACCTGCCAGAGAGCCAGCAGTGTGCAGGACTATAGAGAGACAAGGATAGGTGGTT +ATCTGCAGGCCAGGGTTTATTCCTCCCTGGTGCCTGCAGGGTCCCCAGAGACTGGGAGAC +GTGTGCTAATCCTTGCAAGAAAACAGTCTCTCCAGATTAGCCAGGGTAGGTAGTGGGAGA +GGAGAGCGAGGGGAAGCAGAATCATTTTGACTGCATTTTTGCCTTGTCTGATTAGATCTC +AGTGACTCTGGGACTTTGCATTACTAAAGGAACACAACCCCCGTATGTAGGCCTGGGAAC +AGAGGGGCCAGGGCAAGGCCTGGAGCTGGCATGGCTGCTGGGCTGTTGGGCTCTGAAGAC +GTACCATGTAGCTGGGACCTTGCTTGCCGGCTACTAAGGACTTGCAGGGAAGGAAACCTA +CATCGTCTGCAGCTGATGTTAAAACCGTGGTGCATCCCCAATGCTGTCTACCAGGTAGGA +CCAAAGCTCACTTTGCTTTGCTGTGGGGGAGGGGGACAGGTAACAGAGGAGGATCAAGAG +TGACCAGCATCTTTCCTTGAGGCTGGGGAACACCTTGCCATCAATTAGGATCTGGATAAC +CTTAATGGAACATCCCTTCCTAGGTGCCTGGGCCCATGTGAGGTGCTCTAAGTTCAGTCT +GCAAGGTGACCCTATAGAAGAGGGTCACCAGCTGAAGGACGGGGTTATTAAAGAATGCAT +GTTGCTTTAAATTCATCTAGCATGCAAGTGGCAGAAGCCAGTGATTTAAAGCATGGTATC +TCTGGCTGTGGAGACTAAGCAAGTGCTTTTTATGGGTTCCAGATTCCCAAGCAAGGTCTG +ATGTTTTCTGAGCAATGTGCACACAAGTTACATGTGGTGACATTCTTGGGTAAGAGACAG +ATGTGACTCTTCACAGCAGAAGGCTGAGAGGCAAGAGCACCAAGGAGGAACCCTGGGGCT +TTCCTCAGCCCCTTCTCCTTGTGTTGGCTCACTCACACAGGATTCTCTGGAATCAAACAC +TTGGACCCATGTCTCACTCAAACCTATGAGAAATTTGCTATTGGGGTTTTATCTCATGGA +TGGGACATAGGTTTGTGAGGGTGCACCTGTGTATATGGATGCATGTAAGTGTGGTAGTCA +GAGGACAACCTTGGATGGCCTTCCTTGGGAGTTTACCTACCTGCTGTTTGGAAGAAGTCC +TCTTCTGATCTGAGGCTCGCAGATTTCAACTGGACTGTGTAGCCAGGGAGCCTCGGGGAT +CTTACTTTACCTCCCCAGTATGGGAGGTTACAAACATGCTACCACACTTGGCTTTCTGCC +TGTGTTCTGAGGATCAAACTCAGCCCCAGCAAGCACTTTCCTCGGTGAGCTATCTCTTCA +GCCCTTCAGTTTCCTTGTTTGCAATGGTGGGAATGGAACCCAGGGTCTCACAGACTAGGC +AAGCATTCTACCCCTGAGCATCAGCCCTGGCCCAAAGATGACACTTTGCACAAGAGGCTG +ATACTTCACAGTCAGTTGTCTGGAAATGTGGAACACTTCCAAAAGGAAGACAGAAGTATC +TGTTTCCTGCAGCCACCAACAGTTCAGATTGGTGGCATTCCCACTTGCCAGGGAGGTGTC +AGTCCTGAGATCTCCAGCCCACCCTGAGAGGGACCAGTCTGCTGGAGCTGGGGGAGGGAA +ACCAAATTCTTCTGGCTTCCTCTTCAAAGGGCAGTCACAGACTTCTCTTTGGCTGACAGC +TTTTTGCAACCCAGTTTATTTCATTAAGTCAACTTGAGCAGGCTTGGCCTCTTTCCCCGT +TTGCTGGCTCACCACGCTGTTTGGCATCAGGCAGACACAGCTGGATTTGTACTTTCTAGG +TGTGATGTGGCGGTGTATAATCCCCTAATGAACCACGATGTTTAAATAGCTCCAGGCTTC +ATGCTCCTCTCCCCACATACAATGTCTGGGGGCGGGGGGGGGGGGGGGGTGCATCAGGGA +CAGTTCCTTGGTAGCCAGGCCCCAGGTGCTAGATGGCTTTCATATGGACACTCCCTCCCC +GTCCTGGCCCCTTCTCTGATTATAGACACAGTTTCTGGAGATGCGCTTTTTCTGGAATTC +TTGTCCTTGAAGGAGGCATACCTTTGTAGTAACCTTTGTGTTACTAGAAACAGCAGCTAT +GTCACCAATAAATCTTGTGTAAAATAAACTTGAGGAAAATCTCTCAAAAATGAACAACCA +TCATGGGAAAAAAAAAAACCTTAATCTTTTCAATGACAAGTTATGAATCTAAGGGAGTTC +TGGGGGACCACAAAAACAAAATGTGCTGAGAGACTCAAGAGGAAGGGGAAGTCTGCAGGT +TGATGAAATCGGAAGCTTTCCTGAAATGTTACTTTCCAGGCCAGTGCCGCCTCGTCTCCA +TCCTGGCATTTGGAATGATAACTTGGTCTAGATAATTCTGTCTCTGCAGACATTGCTGTG +ATTACAAATGAGATTGGGGACCCGGCTCCTGGCCTTTAGCAAATCTTCTCTTACCCTCTT +ACTTCTCTTTTGTCTTGTCAGGTTATCACCTGATATAGAGCATTGGGCTTCAAAGGGCTG +GGGAGATCATTTGTTTGGTAACGTGTTTGTCACACTGGCATGAAGACCTGAGTTCAAGTC +CAAGGATCCACATAAAAAGCCTAGAGGGGTAGCATAGGGTTTGAATCTCTGCAATGGTGA +AGCAGAGACAGCCAGAGCCCTGGGTCTCACAGGCCAGCAGACCTAGTCTACTCTGGGACT +TACAGGTCCTAGTAAGGATCTCTGTCTCAAAAACTAAGATGGGTGGCTCTGGAGGAACAA +TCTAATATGACCTCTGACCTCCACGTGTGTATGCACACATGTGCACATATAGCTACCCAC +ATGTACACTCACATATACAAACACACAAATACAATTAAAAATAAAAGTAAAATTAAACTT +CAAAATCAAGGGAGCTGGGTAGCCAAGCCCCTTGTTTCCCCAGAGACTTTTTCAGGCCTT +CCATTAACAGCTGAAGTATATTGAAGAGAATATTGACTTATTAGCCGCCAGTCCCAGGAA +AACATTCCCGTGTAACCACAATTCAATCTAGTCCAATTCAATTCAGCAGCCATTTGCTGA +GTGGCAGTTATGTTACCTGAGCCTGTGGGCCTCTGGGACTGGAGGGCTGGCTTTCTTATT +TGTCCCTGGTCCCTCCCTGGCCAAGCTAAGCTGGTTGGCTCAAGGAGAGAAGTCGTTTCT +GATCTACACAGCCCTGTTTGCAACTTGAACTTGACTCCCATGAGTGGTCCCAGAAAGCAG +TTGCTAGGAGGAAGGTCGGGATGGCAAGTCTAAACTAGTTCGCTAACCCCAGTCTAGGAT +AACAGGGCTTGGTTAGTATACTCCAGAGCCAACTGAGGGGGTTGGAAGAAGGAAGGGAAG +CCAAAAGCTTCAAACCTGTGCTGGACCACGGGTGGTCCAAATGCCTTCCAGAATAGACTT +ATCAAGTCCTGGCAACTCCCACCTGCCCTGAGACCTTCATGTCCACTGGCCAGCAGAGCT +GGCTTAAAGAGACATTGAAAATGATATGATCTTCATCCTCAGGAGCTCAAAGCCTCATGG +GGAATTGTCAAGAACATGATCATTTCATTTCAACAAAAAGCAGCATTGAGAGACATTCAA +AGAATAACTAACTGCACGAGAAGAATGTTGCCAAAAACCAAAAAACAAACAAACAAAAAA +AAAACTCTGTTTTTCTCTCCTGGTCTTTGTTTTCTCCATTACAGTACCAGAGTAATAGCT +TTGTAGTGTTGCAATGATGAAATACAGGAAAAACAAAAGGAAATATATATATATATATAT +ATATATATATATATATATATATATATATATATATATATATATATATATATATATATATAT +ATATATTCTTCCTTCCATATATGTATATAATGTTACAAATAATGAAGAATATACTAAAGT +GACATGGTGTTGATTTTTAATGCACTGTGTTGGTAGTGTTGTTTGGAAAATGCATCAAGA +GTGCATTTAGTTTTTTGCCTGTCAGTAATCCATGCCATTTGATGCTTTTTGCTTAAGTGG +TGCTTTCATGGGTTTTAGTGTCTCCCTAGGCTAGCATGCTGAAGTCCAGATTCACCAGCC +TGCCTTTAAAACACCCATGCAGGCTGGGCTGATACCTCAGTAAAGTGTTTGCAAGGCAAG +CACCTGAGTCGGATCTCACATTAAAAGGGGGGAGGGCATGGTGCTGCTGCTTCTGATCCC +ACTGCTGAGGAGGGGGGACAGAAGTCAGGCTTGCTGGCCTCCCCTAGAGCCAGCTCCAGG +CCAATGAAAGAAAGAGTAGACAGTATCTGAGGGATGATCTGTGAGGTTGTCCTCTACACT +CCATAAGCACATGCACACACATGTTTGTGCAAACACATGCACATTTATGCACATCCACAT +TCTCCTTGCCCAGACGTGATCCCCAGGGGTTCTGATTTAATTGAAAGGGGCCTAGGTGTT +AAAATGTTTGAAAGGCTCTCCAGGAGTTTCTGTTGTAAAGGCAATCCAGAGAGTGAAGGC +TAAGGAGCCTCATTCCACTGTCAGATGGCAAGATGTTTATTAAACCCAAATAGTTGTAGC +AGCAGCACAGCAGGGGTGGGCCTTAAATGACCTTGCTTTGTTTAGTAGGCATTCTATGGA +GTATCACACTGTACCTTATAAACATGTACTTCTGAAATTATAATCTTTAAAGCAATTTAA +AATTTTGATGTTTATATCTACATAAACAATGAATCAGGAAAATAATTAAAATTATACAAA +CAGGCAAAAGAAGAAAGAGACAATTTACAAACACCTATGTACATATGTGTAGGTGCATAT +GGATTCATGCACTATACACATGTGCACATTTTATGTGCATATGTTTTTACATATAATATG +ATATAATACCATAAGTGACAGCTAAAAAAATGAGGGTTAAGTGTGAGGTTGTAGCTCAGT +GCTACAACCATCCGAGGTAGGCATGCATGCACACATGCACACACACACACACACACACAC +ACACACACACACACACAAAGCTCTAGGCAGTGAGGATCACTCAGATCACTCAGATGAAAT +GGGAAGCACTAGATAGGCAGTGGCTGCCTTTATTATCACAAAAAAAATGAACATGAGCAC +CTGTGACCACACCCGTGGAGGGGACAAACCTGTGCTATAGCAGTGCCCGATTCTAAAATG +GGCTTACTCACTTCTAAAATGTCAACCTCACACCTCCAACTGAGTCTGTGTCACAGCTGT +GGAGACAAAAAGCTTCATTTGTCTCCAGTGTCTCTCACACAGCCCTTTACCACCCTACCC +TCCAGCACAGGTTAGTTACGCAGGCTAGAATGCCCACACCTGGGAGTGGGAGCTTTAGAA +GAGAAATGATTCAAAGTTATATAAACTTTAGATGTGAATGGAAAATTTAGTCATAAGCAT +AAGAAGGCTCACAGTGTTCACATCACAAAATCTTTTTTTAAAAAAAGTAAAATTATCAAT +TAACTACCTTATACATCCCTTTATGCACTATCTTTCTAATAAAAGATTTACTTATTTGTA +TTTTACATCTTTTTTTTTTTATTTATTTAATGTATATGAGTACACGGTCTCTATCTTCAT +GCACACCAGAAGAGGGCGTCAGATCTCATTACAGATGGTTGTGAGCCACCATGTGGTTGC +TGGGAATTGAACTCAGGACCTCTGGAAGAGCAGTTGGTGCTTTTAACCGCTGAGCCATCT +CTCCAGCCCCCTTATTTGTATTTTATATGAACAAGTATTTTTCTGCCTGAATGTGCTATG +TAGCCTTAGAGGCCAGAAGAGGGCGTCGGGTCCCCTGGAACTAGAGTTACAGATGACTGT +TAAGTGTGGAGCTAGTGTTGAGGCCTAAACCCAGATCTTCTGCGAGAGGAGCCAGTTCTC +TTAGCCACGGAATAATCTCTCCATCCACTATACTTTTAGGCCAACATAGTTTCCCTGTTT +GCTCTTAGATCTCTTGTCGTAAGCCCACGATTTGGTAACGCATTCCACTGAGACGAGAGA +AAGATAAGGCAGATCAAAATGTGTTCTTTCATCCCCGAGGGCTTAAGTGGCTGTCTTTCA +GACTCCACAGCATCTCATTGGAAAGCTGTGAACATTTTTTTTTAATTATTATAGAATTTT +GGAGTTATCCCTCTCAAGTTTCTTTTATAAGTAGTCTATGGCGGAAGGCGCTTGATGTTT +AGAATCAAGCGTTAGAGGTGTGCACCTCTAGACACAGGCTTTGTGAGCAAATCCCATCGG +ATTCTACTGCCTTCAATTAAAAGACATTGCAGCGATGCTTTATAATTGCAGGCATTGTCT +GCTACAGACATTTCTGGTGGGAGAAACCAGGCCTGGAGTTGTACATACTGAATCCTCTGT +AATTTTACAAGCCCGGTGATGGGAAGATTTCTCCATAGAAGGCTTCTGACTTTCAGCATT +TTAAACATGATTTCTCTTCTGCTAGCCACATATCTGTACAGCCAGGGCCATAGATTGGTA +GGATCACGAGCCTTCCCTGGACATGGCTGAGACCCAGCACTGGGGACCCTGCAGCGTTGC +CAGCAGCCATTTCTCAGCTGGTGCAGCTATCAGTGTCTTGGGTAACATGGAATCTGAACC +TCAGATATCCAGCCTTCTTACCCCAGACCAAATGTGTCCTCTCTCAGCTTCCTCGTGGCA +TTCCAAAAATACCCATGGACATTCCATGGCTGCTTGATCCAGGGAGGACATCTCAGAGAG +CAGAAGTCAAAGTGGAAAGGGGAATTAGTCACAGCCAATGGCAATTAAAATATTTCGTTC +TTGAAGTAATGACTCCAGAAGGACATGGCTAGAGATCAGCCCAGAGATACACAGCAATAA +GAATCTATAAAACGTAAGCTTCCAAATGACTCTCCCTCCCCCCACTCCTCCCTCCCCCCT +CCCCTTCCTGTGTTTTCAAACTATAAGAAACTATAAGATGAACAATCTGAATTATTGGCC +CACCATAAATTGCGCTGGCCTCAAAGACACAGCACACACATGTATGGCATATGGACATCT +GTTTTAGATTGCTTGAGAATTTTTTTTCACTTAGATGCCATTGGATTGGGGTTATTTTCC +CCCTGCCCTCTATTCCTTGAAACCATACCCTTCATAAGAGTTATAAATATTCATGTATTT +TTCTTCTAGTGCCTGCTGTAAAAGCACCCAAGAGGGCCACATTCCTGGGCCTCTGGTCTC +CCTGGTCTTAGGGTATAGGCCTATGGCAGTCATAGGGTATATCTCCCAATATGGAAGTAT +GGTTCAAAGGCACTTTGGTATGTGAGGGTTGTACGTCTAAGAAGGAAAGTTGGTCCAGTA +GCTATAGTAACCACCCAGGGGTTAGGAATTTGGGAGAGGCCTTTGCCTTTTTTAAAAAAA +AAAATCTACTACATAATCATTGGGGTTTTTCCCTAAGGCTAACACTGCCTCTTTGTGGAC +CACATAGCCAGGCTGGCATTTAGTTATAGTTCTGTAGTCCCACAGATTGTAAGAGAAAAT +AGGTAAGACATGAAGCTGCCACCTCAGTTGGAGTTTGTCATCACAGAGACTCGTTTTGTG +TTCTTGGAATAGGAAACACGTTTCTGGAGCACAGAGTTCCTAGAAGCCTGAGTTTGTAAA +CTCAGCCCCACCAACTGCATGATTAGTTCTGACACCATCTCTCCTCCAGAATGACAGACA +ATTCCTCTCCAGTGTGACAGGGTTTCAGTCTTCATATGTATCTTCTGAAATAACTAACAC +AAGCAATCTGGACCAAAGGGGGCAGGCTGCGATGCAGCCGAATGCTTCCACATGTGCAAG +GTTCCACTTTGATTCTCAATTTGCTATGTTTGCTGTTCCCCTTTCATCGTGTCGTTATGG +CGATGTAGGCTTTCAAAGGGCGGCATCTTTTATATTATTTAGTGCTTACATTTGGCTTGA +ACCTACCTTCCTCTTCACTGATCTATAACATGTGCTGTGCATAAAAAGAGTAAGGGGCGG +GCAGCTTATACCAAGGAAAAACTATCAGCAAGTTTATTCCAGTTCTTATTCCGATCTGCA +CGTTCATTTGTTGTTCCTTCTCGGCCATTCCTCAAAACAGATGGAACCTGTCAGGATACA +CCCTCGTTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATGTGTGTAAGGGCTCTGTA +TACCAGGCTGGCCTTGAACTCACAGGAATTAAAGGTATGCGCAGCCAATGCTGCCACCAG +TCACACACCGTATCTCTCTAAGCAGTATTTTCCAGTGTCAAAATGGATTCATGACCTTTT +AGTAGGGACTAAAAGCAAAACCATCATTCTTGGATTTTAGAAGTGAACTTCCTTCATGCC +AACTGGGAACAGTGTAATGGGTGAGTTTTTGCTTTGTACATAATTTTTTTTAAGGTAACA +GGGAAGTGTTTCATTTCTTTGAATGCATTTTGTTTATTCTGTTGGGAAATTACACTTCCT +TTGGAGGTTTGGAATTAGCTTCGAGTGATGCTGTCAGCCACTCCTCATTTGGTGGATGAC +AGTCCTGCAACACTCACCAAAACACTGCCAGAGCCTCTGGAAAATGACCAGGATCTAGCT +TTGTTCAGCTTCTGCTACCTCTGCACAGGCTTCTGTGTGGTTTGACTCCTGTGTGGAAGG +AGCCCAGCAACCTCCCTGTAGGCATCTATTCCAGGGCCTCCATCAGCCATACAAACTATC +ATTTACTTGGAATATTCTTTCAATTAAGTAATTTGGTAGAAGACAGCTAGCAGCCAGGTA +AAGCATCCTACACACTCTCTCTCTAGCTATCACATCGAGCCCAGGCATGGCATATTCAGC +TTTCTCTGCTTGGCTTCTCCATTCATTTGACGTACATTTGATTGCTCATTTATTTGTGTA +TTAAGTGTTCATTCACCTAACAAATAAGGACCACCCGTGCCCTGAGCCAGGCGTCATGCT +AGGTTCTGGAGACAGGGTGGCAATATGATTTCTTGGTCTTGCAGAGTTCGAACTCAATGG +AGATGGGGCAGCCACTCAACAATGTCATTTTGTAGACTCATGCAAAAATTACATTGGAGG +CCAGCACTTTAAGGCAAAATGCCTGATAGTCTGAGGGAAGGGAATTAGGGAAGCAGAGAC +CTGCAAAGGAGATGGGAATTAATTAGGCAGAAGAGGCAGATAGACAAGAGGAACATTGCA +TACCAGCCAAAGCTGCTGTGCCAGCCATTAGGGCAAGCATCTAAGTCCAGTGGAGAATAC +CGTGTTTTCATATGTGGGCTGAAATTGACTGGACTATTTGACACTGGTCATTCTACTAAG +CACTGTACTAGCACTAAGCACTGTACTAGCACTAAGCACTCTACTAGCCCACCGCTTTAC +CTTCGGGAAGCCAGCTGGCCAGCTTTGGAAGCCACTCTCCAGCCTCAGATGGAAATTTCC +CTCATTCTCAAGGGTATGAGCTCATCGCCATGCCAGATGGGTTTCCAGTGAATGATTATT +GTGCAATCTGATTATTTTTATGTCATGTTAATTCCCTTTGAAAAATGGAAACAGGATATG +TAAGATAGAAGAGAATTTTCTAGCGACAGCCAGCAGATCGAGAGAAGGCATACAGTTCAG +ACGAAGGAGCAACTGTGTCATATGAAATAAATTACTAGTAATAACTTTTTACTATGCACA +ATACATTTTTATTATTTGATACATCTAAACATTGGATATCATTGATATCCCTGGTTGGCC +TGGAACTCAGTATATCGACCAGGCTGTCCTGGAACTCACAGAGGTCCTCTACCTCAAAAG +TGCTGAGATTAAAAGTGTATGCCACCACAACCAGCTTAGAGAAACTTTAGATCCACAGCA +GATAACATAGAATCAATGCTAATATAACAGAAACTTGTACTCTGATTGCTAAACAGCCTC +CCACAAGGTTATTCAATATCCTCTTGTAGCTCTCTCCTCTTCTAGCATCTTAAGTGTCTT +CTTCATGCTGCTGACAAGGGAGGACAGAGGATGGAAGGACCCTGAGAGAGGTTTTTTTTT +TTTAAATTTTTATTAGGTATTTAGCTCATTTACATTTCCAATGCTATACCAAAAGTCCCC +CATATCCACCCACCCCCACCCCCCTGCCCACCCACTCCCCCTTTTTGGCCCTGGTGTTCC +CCTGTACTGGGGCATATAAAGTTTGCAAGTCCAATGGGCCTCTCTTTCCAGTGATGGCCG +ACTAGGCCATCTTTTGATATATATGCAGCTAGAGTCAAGAGCTCCGGGGTACTGGTTAGT +TCATAATGTTGTTCCACCTATAGGGTTGCAGATCCCTTTAGCTCCTTGGCTACTTTCTCT +AGCTCCTCCATTGGGAGCCCTATGATCCATCCATTAGCTGACTGTGAGCATCCACTTCTG +TGTTTGCTAGGCCCCGGCATAGTCTCACAAGAGACAGCTACATCTGGGTCCTTTCAATAA +AATCTTGCTAGTGTATGCAATGGTGTCAGCGTTTGGGTGCTGATTATGGGGTGGATCCCT +GGATATGGCAGTCTCTACATGGTCCATCCTTTCATCTCAGCTCCAAACTTTGTCTCTGTA +ACTCCTTCCATGGGTGTTTTGTTCCCAAATCTAAGGAGGGGCATAGTGTCCACACTTCAG +TCTTCATTCTTCTTGAGTTTCATGTGTTTAGCAAATTATATCTTATATCTTGGGTATCCT +AGGTTTGGGGCTAATATCCACTTATCAGTGAGTACATATTGTGTGAGTTTCTTTGTGAAT +GTGTTACCTCACTCAGGATGATGCCCTCCAGGTCCATCCATTTGGCTAGGAATTTCATAA +ATTCATTCTTTTTAATAGCTGAGTAGTACTCCCTGAGAGAGGTTTTAATGGGCCAGCCCT +GCACGTGGGCACAGACCTTTTCCTCTCATCTTATTGGCCAGAACTCAGTCACCTGTCCAC +ACCCAGCTGCTAGACAGGCTGGGAAGTGCAGGTGTGCAGTCACATAGTCAGAAAGTCAGC +GCAGACTGGGGCTAAGAGAAAGGGTTTTGGAGACAGTGGGTTAGGGGTGTAAGTGTCCTC +TCATCAAGAGGACCACAGCCAGTGCTTCAAATTACAGATAATACCAATCTCTATGTCTGC +TAGATTTATCCTATGCATACATACATGCATACATACATACCTGTGATAATGTTTAGTTTA +TAACAAGACAAAGTAAAAGATGAATGACAGCATCTAATAAAATACAGCAACTCTAACAGA +AGACTGTAGTATGCAGTGAGTCCTGGGACTCCTCCTGGCCCTTCCTCTTCTGTGCTAAGA +TGCAGGCACATCACTTGGACCTGGATTTCTTACTCACGTGGATCCTGGAGTTTCAAATGC +AGATACTTGTGCTTCCATCAGTCACTTCCTCAACCGAGCTGTCTCCCCAGGCCCCTCGCT +TTCACCCTACTTAAAGATTCACTTTGTTTTTAATATATTTATATTAATTCTCTGAGAATT +TTGTACATGCATATACTATGTTTATCATATTAACCCCCGTTCCCCCCCCAACTACTCCCA +GACCCACTCCTACCCCCTCTCAACTTCATGTCCTCTTTCTGATTTTGCGTATAGCCCACT +AACTCCAATTTGCTCTGTGTATACACTGATGGGTGTGGGACTATCCACCAGAGTTTGGTT +ACCCAACCAGGGGCCACAGCCATCCAGAGAACTGATTCTCCCCCTGCCAGAAGCTATCAG +CTGCCAATAGCTCTTATCTGGGAGGAGAGACTTGGAAGTCCCTCCCACTCCAGAGGAAAC +TGCTGCCTGGCTTGATCCTGTGCAGATCTTGTATAGGCAGTCCGGCTGCTGAGCAGCAGT +GCTGACGTGTTGCTAGGGCAACAGTGCTGACATGTCCTAGAGACTGTGTTTCTCTAGAGT +GTTTCTTCACTCTTCGCCCATCTTTCTCAATGATCCCTGAGCCTTAAGAAAGGAACGTGG +TCTTGATGTCCAGTTCGTGACTGGAGATCACATTTAATCCTCTAGTTCAGCAAGTGTAGA +AAACACTGATTGCACAGTGTGGTGTCACTACCTCCCAGCAGGGCTTACTTCTGCTCCCCT +AGCCAGTGAACCTGTTGAGTTTCTGACCTGTGGGGGCGGTGGTATATCTAGTGACCCTTA +AATACAATCAGCTGCTGCTCTCTGCTCACATTGAAAACTCTCTGCATTTCCCTTGTCTCT +CTGCTGTGTGGCATACCAAAGGATATGGACGGAGTCCTACCTACTGGAGTGTGTGAACGA +GTAAACTTCAGCCTTTCAGCCAAGTGTCTACGGCTTAGTTAGCTGTTAGACATTCCTCTC +TCTCCCGTTCCCACGCCCATTCCTCTCTGCGTATGTGTTACACTTCTGTGTAAGGAAGTT +GATGTCAGGTGGCTTCCTCGATCATCCTCTGCCTAACTTTTTAAGACAGAGTCCCTCAGT +GAACCTGGAGCTCACCAATTCAGCTAGGCTGGCTGGCCAGCAATGCCCAGGGAACCTCCA +CACCTCTAACCCTGGGGTTACAGGCATGAGCCACCCCACCATGCCTGGCTTTGAACTTGG +CTGCTGGGGGTTGAACTTACCTTACACTTGTGTAGTAAGCACTCTACTGACTCAGCCAAA +CCGTTCAGCCCTAAGTTAGACATTCTTGGTAACAGCAGGCGACATTTATTTAATGTTCAA +TCTATGTGTGTTTCACATGTACCAAGGTAACCTAAAAAAGGAGATTCCTCACTGTCCAGC +TTTATGCAAAACTGAGAAAACTGTTTTAGAGTGATTTGAATCACAGGGTCAAGGGCACAC +AGTGACATGTGAGGGATAGGGCTAGGTCTGAGAGCTGTGAGCTCTGCAGAGGTCCGGCCC +AACACCTTAGGTAAATGCCTGGTCTTGGGGAGCCTGCTGGAGAGTCTGCTGACTCAAGGG +AAACCTATCCCCAGGGAGTGCCATTTCCTTCTCGAGTGCTGAGTGCTGTCTGCTGTCTAC +ATACAAAGCCTTGTTCATCTCAACTTCAAACTTAGTTGCTTCCTTCCACTGTCCTTTGCC +TCTCCCATCAGATATGCTAATTGGTGCAGTGGGTGTGGTACTGAGATCCAATAGCTCTGG +GGCAAATCTCAGTTTTAGCACTTAATTGTATGACCCGAGACTTTTGACTTTGCCTCCCTT +TCTTCCATTGTGACATAGCGTTGTTTTTTTTTTTTTTTTTAAAAAAAAACCAAAAAACAA +AAACCTCAATAACCTGTAGTACTGAGATCTCATAGGCAAAGATCTTCCTATTTCCCTTCC +CCTTCCTTAACAAGTAGCCATTGTTGTAAATGTCACCACTTTGTAGTCAATTAGCCAACC +TGTACTGAATTACATACTAGTCAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGAGAGAGGAAGCTATGCATTCGGTACAACTTTTGAAGGAGCTGGGTAAATCAG +TGAGGTCGGTAGGGGAGCATAGGGCACATGGCACTAGCCAGCAGTGGTCAAGAGAAAGGA +TGGCATTAACTACAGCGGATTTCAGAGGAAGAAGGAGCCAGTGCTCAGACAAGATTCAGA +GAGGAAGTAGAAGGACAGACAGGATTTATATAGGCTCTGGGGGAGGGGAGGATGTCTAAA +CAGGAAAAGCAGTGCATGCAAGAAGAGAACATGGAAATTAAACACAGCGTTCATGGTTAC +ACTACACAACCGACCTTCTAAGGGGCTTACGGAGAGCGGCAGAAGGGGCGTTGGGGGAGG +GCAGGAAGATGCAAAGGCACAGAAGGAAATGAAGACAATGAGGACAAGAGGATGCTTGGG +ATGTGCCTTAGTGGTGAAGCACTTGCTTAGTGTGCACAAGGCTCTAGACACACCCCCAGC +ACAACAATAACAACAGAAATCAAACAGAAAAACAAAGCAACAGCAGACGTGGTTGGGAAA +GAAGGCAGAAAAAGGCTGGATTTCACCAACTCTATGAATTAATATTGCAAGCAGACATAA +CACCAAAGGTTCTCAGTTCCCAGCTGGATTCTAAATCCTAAGACACTGCTTTCCTGGGGA +AGCAGTGTTCACACTTTATACATTGTGCACTGTGTGCACTTAAAGTAGTAGCCAAAAAGG +AGACGGCTGATTCAAAAGATAGCAGCAGGGAGGAAGTATACAGACATCTCCATCAAACCT +GCACACACACATACACACATACAGATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCT +CTCACACACACACACACACACACACACACACACACACACACACTTCTGTTCTGTCCTTCA +AGTCATCTGCTGGGATAAGAAAGAGTTGTTCTTGCCCTTAACCGGTTTTTGCATGACCCA +GTGTTTCACAGCCAACTGACTCCTTTTAAGACTCCCTAAGCCAGTAGTTTAACAAGAATG +TTCTAGATAAGCAGAGACTCAGGTCTCAGGCCCAAGGAAATGTCCACATAGGGAACCAGG +GGGTGGTTAGAATTAAATGTAGAGCACATTGGGAATGAATCTCCATTTCTGAAAGTGTTC +AAAGCCCCCTTTCCAGCCTGTGTTCTGTTTCTCAGCCCACCTCCTGCTGTTCCACAAACT +CTTAATCCTGCTCAAAAATTCAAGCCTGTTCTTTGGCTCTTAAAACTCACTGGGGAATCT +TCTGCTCAGTTAGTGATGTGTTATACTGCTGGGAAAAATAGAAGACCATGAACTACAGCT +GTATTTTTTTTTTCTATCATGAGTCCCAAAGACAAGCTCTGGTGAGTTTAATGTCAGGTT +GATGGCTATAAGGGGACTTTTAGGGCAAAAGGCTCAGATTCCGTAGCCCCTATAGGCTAA +GTTCAGCCACTATCCCAACTCACCAGTGAAAGAGACACAGTCATAGAAAGCAGAGACGTG +AGATGTCATCAGTTTTAGGAGTAGGAGCAGTTCCAGGGCTCCAGTGAATGCCAGTTCACT +TTTAAAGCATTAGTGTGAGATGTAGGCCTAACTACAAGAAGAATTGGAGAAGAGTACAGG +TTTATATAATTAAACAGGCCTGTCAAAGGGTGACCAAAGACCATTGTCCCAGCTCAGCTC +TAGTTAAGACGTTATTATGGCTATCAGTGGGACAGGGGACAAGCCTGGGTTTTACAAGAG +GAGTTCCTCCAGAGTGTAGCCTTGCCACTGCAGATAACTATTGGGCTGGGTGGGCTCTGA +CGTTGGAGATATTGCTGTTCCTGGAAACCAAGGTGACTGCAGATTTAGGACAGTAATTTA +TCTCTGCCTTCTTCGAAGAGGGAGGAACAAGCAAGCTTAACCAGATAGACACTGATTAGA +TAAGGCAGAGTCAAACAAGAGTGTGTGACAGAGACAGATGCAAACTGAAAGCAGAGACAT +CAGGCCTCCTCCATCTTGTTGCTACTTACCTTGTGTGCCCACACAGGGAATCAATGCTTT +TTGGCAAAGATGGCTTCTGAATGATATGGGTCCAGGTCCCACGCCCACCATTTACCTGCT +GCATGAATCCAGCAAGCTGATTGGTTGTATTGATCTTCGGTTTTATTTCCTGGAACGTTG +GGGTCACAATCAATTTCATATAGGATCATTCTGCGTTCAATTTACCTATGTAAAGTACTG +GGTGCATCTTGCAACGCTCCTAGTATCCTCAATAAAGGGTGGTTGTTTCCTTATTGACCC +TTTATTCATCTTGGAAACACCCCTGGGAATCCTGCCTTCCTTCTCAGGTTCTTGGCAGCA +GACACTGAGATGCATTTGAAAGGAGTTAAAATAAAAACCACCTGGACAGTTTTTACTTGC +ATCACCAACTCGGAAGCACATGGTGCAGGGGCAGGAAGACAGGCGTGTTCTTCGAGAGTG +CTGCCTTGTGTCAAGCATCAATGTCCTCCTCCCAGCAGCCACCGTCCCTCCTCCTTACTC +TGTGCCTTTCTGAAAGGGTGGGTACCTCTACATATGGAAAACAGCTTCTCTGTAGGGCCT +ATAATATGCTAGAAATTCCAAAACAGAAAAGACCCCAGCAGGGCACTGGCTCCACACTGG +CAAATAAACCTGCTATCCCGCACCATCAATGGTACTGCAATGTGCTTTCAATTATGGAGG +GAACTGAAGTCCTAACTTCAAGGAATAGTTTCTTGCCCCATGCAGAAAGCCTGCAGGGCA +CTGTCTTGGTTCATCAGCCCAGTGAAGGCGTCTAGAGTCAAAGGGAACCTTCTCCATCTG +GGTGACATTGTCAACCCCAGCAGCTACCAGTTCCTCCACAGTATATCTGTCCTTGACTAA +CTTGGGGCAGGAGGACAGTGGGTCACCTACCCAAAATGCATTCAAGGGTACAGTCATGAA +AATCAAGTCAGATGATAACTTTCTCTTGTGCCATTGAGAATGATTCATGATTTGCTCTGT +TCCTGTGACATTTGAAAAATGGCACCTGTCTAAAAAAGAAAATTGTGTCCATGGGTAAAA +GAATTGAAATAAAAGTCCTTTATTAGAAGGAAATTTAAATTGCTTTTAAAAATGGCATCC +TGCTCTTTCTAGCCTACATATAATCTAAGACATCAACAATTAAAGGCACAGTATAAGCAT +TAACTGGGTTGGTATGAAGACCCAACCATGAAAATGGGCATTCAGAAAGGATGGAGATAT +TATTCTTCAAGCTTGTGTATCTGTGATAAAACTCTAGGACTACATTTGTTGTTAATCCCT +AAAGTCACAAAAGGTAGCCAACAGCAGATGGGGAGATGGCTCAATCCATACAGTGCTGCA +CATTCACAAGGACCTGAGTTTGGATCTCTTGCATCTGTCTAAGAGCTGGTTGCACTTCTA +CAATCTCAGTGATAGAGAAATAAAAACAGAATGATCCGTGGAGCTTGCTAGTGGATCAGT +CTAACCAATCAGTGAGTACCAGGTTCAAGGAGAGACCCTGTCTCAAAAACTAAGGTGGAG +AGCAATTGATCTGAGTATCCCTACAGACTATAAAACAGGTGAGTTGTCTAATGGTCCTGA +GGGCTTCTTGCCTTGTTTCTCTTACCTAGCACTTTGATAATAGGAGCCACTAAGCATAAT +GAGAAATTCTGATTGTAAATGGTCTACTTTCTGGTCTTGACTTGTCTGCCTGACATTCAT +TGCTGGATCATTCAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTCTGGAGATTGTATATATGTGTTTGTGTGCCTGGGTTTCCCTTTTATTTATTT +ATATTTGACCATGAGACTTGAAAACTTAAAAAACAAAAACATTTCAAGGAATACACATTG +TGAGAGAAAAAAAGTCACACTTGCCTCATCCTGGAGATATTAAATTATACAGGTTTATAT +AGCTCTAAAACAAGCCACTTCCTAATTTAAGACATTTTTCTCCTTTAAAAAAATGTATTT +CTATACTTATTTGTCATTCTCTTTTTTATTCATTTACCCATTCATTTGTTCATTTATCAT +ATGAATCTCAGAGCTCTACCACACAGCTAGTGGATCAGTCTAACCAATGAGTACCAGGTT +CAAGGAGAGACCCTGTCTCAAAAACTAAGGCGGAGAGCAATTGACCTTCGTATCACTACA +GACTATAAAATGGGTGGGTTGTCTAATGGTCCTGAGGGCCTTTAAGTTACATATATTGAT +ATTTAACAAGATTTCAAACCTAAAGATGCAAGGAAAACTGATGGTTTTAGCTTCACTTCT +CCATAAACTCTCAGCCCATAAGTCCTAATCACCCTTAACAATTTCATCATCAGTCAGGAT +GTCCCCCTTGCAAGCAAGGTTGAATGACTACCTTCACTTGTTCTCCGCAGCCCCAAGTGC +CCTTCTCTTTCAGTGACTTTTTTTTATCTACTATCCTCTCCATTCATCTTCAAAGCCTTT +GTGGTTTTCCTCCGAGTCTTCACTCAAACTCACATCTTCTCACAGGTCCTAAACTGAGAG +CATCCTCTTGACTTGCTACGTTCTTTCTCCAAGATAAGACATTGTTCAGATTTAGATGTG +AGATGTTCCTTACCAGCTCCCGGTGTCCCAGATGAGGATGCTATGCTGGGAGGTGAATCC +TAACTGAAAGAAGTGGGTTACTGGGGGAGGGGAGAGCAGTTAGTAAAGTTCCAGATCGAG +CAATAAAGGCAGAGGGGCCTAGCTGCCACACCCTACATCCATGAAACTGTGAGCTAAGAT +AAACTATCATTCCCATAAGTTGTATATGTCAGATGTTTTGTCCCAGGGATGAGAAATGCA +AGCACACTTGTTCCCTTCTTATTAAGCATCTGTGAGTTTCTTCCTCAGGGCCCCACACGC +TCGCCACCTACTCCTCAAACCTTCATGCTCTTGGTCTCTGGGCCCGCTTCCCTCAGTATT +CACCAAGAACCATTCATCTATCACACCCATGGTGATTTGCCTACCTCAGGATTTCTGGGC +TTGACCACCTTTCCTAGGGGAAGTGCTCAGGTCCCTTGGCACCCAGCCTCCTGTGTCATT +GTGCCCGCTCTTCTTCTTCTCTGAGTCTTTTGGGTTCCAATATTGATCCCTTTGGCTCTC +CACCTCATCTAGGGATAGATCCAAAGGTCACTCCTCCTCTTATTCTCCCCCCTCTGTTCG +CACTTAGAATCTCCGTGTTTGAACTCCATTCTATTCTTGGTCTAGTTTGCCCATGGCTGA +CAAATACAAGGGAGGCTTACATTCTGTTTGACAAACAGGATGCTAACTAAGTAAACGGGT +CAACAAGGTACACCTGTCAGAAAGGGACTGTCAGACATAATGACGCTGTTGCTGAAATCC +AGATGCTGAAAAAATAGCATGGCAAGTTCTATGTATGCGGTGTGCATGGATGTGTTTGCA +CATATGTGTGGAGACCGGAGGGAAATTGAGTGATGTTGCTCAGGTACCATTGATCATTTC +CCCCCTTGGACGTTGTTTGCCCCTGGTGTGGAAATCCCCAAGTACTCTAGGCTGACTTGA +CAAGGAATCCCAAAGGTCTGCCTGCCTCAGTCTCCTCCTGTGCCACCAAGCCACCTCTTG +TGAACATGGATCCTAGGGTCAGTCAGATTCTCATGCTTGCCGCTTTACTGACCCAGCTAT +TTCCCTATCGCCCAAAGTTCTAAGGGAGGAAAGAAGGCACAAGGACGTATACAAAAGAAG +GTAAAATTAATTAATTGATTGAATGATTGATTGATTATAAAGAAAAAAGAAAGAGGAGGA +AGAGAGCAGGTCCAGAAGCCCCGAAGCAGAAACAAACAGAGGCCAGCTGCAATAAGAGAG +GGGGAAGACACTAGGCAGGGAGGAAGTGTGCTAAGCTGCGGAAGGGTGGGAAGCCTTCCA +CAGGGCAGGTCTTCCAGGAGAGGGTGAGCATGCCTACTTTCATCCCTTGGCACCTTCTGC +CTAGAGTGCCTTTATTTATATCGCAGCTTTTTCCTCCTCTGCTACAGATACTTTGAATGA +GAGCAAGTCAGGTCTGCCTTGTTTTCTAACCTATACAGCACTAATCACTGCTGTAGTAAA +TGTGTTACACTTCAGTGAAAGGCACAGAATCGAGTAGAAAAACTGTGTGAAGACCAACAC +TTTCCCAAGTTAAAGCCAGCCCTGGAGTCAATGCTGTAAATAACAGCACAAAAAATGATC +AGTAACATTTGGTCACCATAGCTAAGACAAGAGTCCCATGTTTCCCTGCCCCCTCACCAG +TCGGAGAGTTCAGCATCTCCTAAAGCCAGTCATCTGGGAAGGGTTTTAGGGCCTGTGCAT +GTTTGTCATCTCCATGGGGCCAGCTGTGGCCAGAGGAGAATTCTTAACACAGGCTGAATT +AACTTGAAGACTTTCTTGGGGAAATAGTCCCTACATTATGAAGTTGGTGACGCCACTAAT +TAAAGAAATATTTTCCTGAGCCGCTGTGATCTGTCACAAGAAGTGTTGACTATTGATGAC +ATGCACATGACTTCATGCATTCCAAAGAGTGAAATTCACAGATGTGAGTGGCTGCTTCTC +ATGCCCATAGCTTCTGAGACAAGATGCTGAGAGTGCCCCACAGTTTAGGATTCAGTCTGG +AGATGGAAAGGCCAGGCTGAAGTATCTGCTTGAAAGTTTCTGCAGCCTAGATTCCATGGG +AGTCTGAACTTTGGCATCTATGTTAGTCAGCATCATGGACCTCTAACAGTGCTGGAGGTA +ATCAGCTTACAGAGCAGAAAGATTTACTTGGGCTCACCATTTGGGATTGGTCCATGATGG +TTGCCCCTATTGCTTCAGGCTGGCAGCAAAGCAGAGCATCATATGGCAAGCTTCTGAAAG +AGCAATGTCACTTACATTGTGTCCAGGAAGCAAAGAAACAAAAAGACTGACTGGGGCAGC +ACCGGCTCCTTCAAGGGCACCATCCCCTCCCACCATGGCCTAAAGATTTCCATGAGCCTC +TCCTGACCAAGTTTCTCCCATTCCCAACAGCATAGCCCTGGGTATCATGTCTTGAACATA +GGCCTTGATGGAACTCCCCAGATGGGAACTATAACAGGATCCTTCTCACAGAAGAATGAT +TTACAAACTGTGATAAGGTTAACGTTGCATTGTTTTGGAAGCCATCAAGCCTGAAAAACT +TGCTTATTTAAGCTCAAAGCTTTGAAAATTCTCGGTAATAAGTAGCTCTTATCTTAATTG +TACAGAGCCACAAAAATGAAATATTACAAGAGTTTCCTTTGATTAGGTCTGGCTCTAGAC +ACAAGCTCCAAAGATTAGTGCTGTATGTCTCAAGTTGCAGGGCGGGTGGGAGGGGGATGC +AAACATAGTGGAAACTCAACTTGACATAGTGGACTGATTCCCACATGAACTAAATTGCCA +TGCAGTAAGCCACTCTGAAAAAGTGAGGTTTTACCAAATGCAAGCAGATACATCTCCCAT +TTTCTCTGTCTCGTTTTCTCACTAGAACATGCCAATGGTTTCTCAAATTCCCCCAGAAGG +TCAACAACCTCATTGTTCTGGGCACTCAGAGCAGACATGGTTTTATTGAGTGCATCAATT +TGAAAAGCAAAATAGACTTGAAAAATGATTATATCAGCATCCAATACCGTCCTATGGCGT +GTTTTGAATTGTATTCATTTGATAAAATATTCAACAAGTGCTGAACATGAGCACATTTCT +ATTCCTAAGAGCCAACAAACAGCCACACTCCAGGGGAGTTTGGACATCTATTGCAAATGT +CATACTGACATTTCAATGATCTGATCAATTGTTCGATTCCTCCCTCTCTCTTCCCTTGCC +CTCCCCAGCCTGGCTGGCACCTTCCCAGGGGTTCCACTGCCTACCCTCTCCACATCCCTT +GGCCATCTCAGAATTTTGAGCTGCCTGACTGCCACTCCCAACTCCTCCGAGCTTGTCTCC +TTGTCCTCATCTTTAGTCTCTTGTCATGTTGGACATGTAATTTGTCTTCTAAGATATAGA +AAGCTTTAATGGCTCCTGATGATCCAAATGCCTGAACGGAAAAGCCTTTATTAATACAAT +CATATGATCAACTAAGTTGGAAAATAGGTTTGAAAGCGCTACTTTTAAAAGTTTTCATGA +ATTCCCTTACTATGCATATACCTGTGTGTGCATGCAACCATGCACGTGTACATGCAACCA +TGTACATGTATAAGCAAATCACAGAATCTGTGTGGAGGTCATAGGACAATTTACAGGGGT +TGCTTATCTCCTTCCCTTGTGTGGGTCCCAGGGATTAAACTCAAGTTCTCATGAAGCAAG +TCTCTTCATTCTCTGAGCCATCTCACCTGACTGAAGGCAGTATTTCAGCAGCATAATTAT +ACAACATTTGTTTATTACAAAGTCATGCTATGGGAACCATATTTGGGTCCCATGATAGCA +TAGAAAATTCTGGAGATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCGC +TCACTCGCTCACTCCCTCGCTTGTTCTGCTAGTCTGTGAGCATGGACAGGCACAGGCCTG +AGTATTTGTAAAGGCCAATGTAGTTTTTCACGTTGACCCTTGTTGACATAGACAATAGAT +GCCCAGAAAGATGCCATTAAAAACACCCTCACAGGGGCCCAGGACCTAATAGAAGGAATT +CTATGTCTGTGCTGTTCTGGATTGAGACATGCTAACATCAGCAATGTGAGGTACAGCCCG +AGATGCTGCGACTCTGAGGCTCATTTCTGTGTGGAAATGGAAACTTCAGCATCGTCTACG +ATGTTAGTCCTCCCCCCTTGTGTGTTGGGGGCTGTTAATGAAGGCTAAATCCAACCTTTC +CAGCATCCTCTAGGCTTAACATAAACCACAGATATTAGTCAGCTCAGACCTTCCCAGCTC +ACTCTGGTACACTGGTTTCTAGTAAGTGGGCTCTGGAATCCACCTGCCCTCTCCAGAGTG +ACAATTTCAGGCATGTGACATGTGGGCCATTAGAAGACCTCTGTGTCCTTTGTTCAGCTA +TAGACAATGACAGTATGGAAGAGCAGATGTACAGAAGAGCTCATGGCCAGGACTGTCATT +TCCAGCATCATAACTGTCTTCTGGCCTCTGTCCACTTCCATCTTTTGCTTTCCATTCTCC +AAGCCCTTGGCACACTCTCAGCTCTGCTTTTAGTCCTGGAGTTGCCAAAGCCTGGTGTGG +AAGGGCTAATGTGGTCCTTCCTTTCCCATGCCTGGGGGATTTTCCTACCCGTCTGTAGAG +GCTTACCCTGATTTAAAGGCAGCTGCTGAACCCCTGCACAGCTCATAGTGATCTCTTCTG +AGGTCCTGAGGCATTTCTGAAACCTTCCAAGCTTCCTCATGTGGGCACTCAGCTTGCTTG +CAATCATTTGTCTAGCTAGCTTCAGCCTCACAGGGCCCATGAAGGAGGGCCATGTTTCAT +TTCCAACACAGTACAAGTCCACTACACTACACTACACTACACTACACTACACTACACTAC +ACTACACTATACTATACTATACTATACTATACTATAGAGAGACTGACAGAATCAGTGGAT +TATCAAGTGAGTGATTGAATGAATGAGTGAGTGAATAAATGACTGTCTGGCTAATTTGCT +TGAGTGTCTGTCTCCCCTCATTTAGTGCACACCATACTTTGTCACTTCTTCTATGACAAA +TGTAGAGATCCATGTTGATTGTTAACTCATTAAATAGTTGACAATTTTGGTGAAAAGGCT +AGTAAAGGAAAAGAAGTTAGAGGAAAGATAAGTGAACAAAAAGACACAGCTAAATCTCAA +CTTGATTATGTTCCCATGGCAAAAGACCACTATAAAGTCAGCTAGTAGCCATCCATCAGA +GCTTGTAGGGTGACCAACATCACAGGGTGGAATATGTCCAGTTAATCAAAGTTACCGCAC +ATGACTCTGGGAAACAAACCTTTGACAACTGCCCAGGCGAACCCGAAATGCTTCCTAGGA +TAAGAGCATACTGTCTTCTCTCCAGGACTCTCCAGCACTCCCTGACTTGCTGACAAGATA +GTGGAGGCAGAGATAAGGCTTCTGGGAAGTTATCACATCTCAGCTTACTGGTTGCAGCTC +TGCTTTCCACTCACCAGCAAGGACTCTTGTACTTAGGATCGGGCCTAGAAAGTTCCACTG +AGTGCATTCTTCCGGCTCTTGGGTCTCTGAGACATCTACCTGTGCTTGAATTTTCTGGTT +GTCACTCAGCATACTGAGGCAGGGTCAAGTTGGAAGCAAATGGGGTCACTTTCTTTATAC +TTTTTAAAAATCCCAACTCATAGTTATGGGGTTCCAAAGGAATTCCTCACGTACCTCATC +ATCTGGTGGTGCATCCATGAAGGCGAATGCTAAGGGCCTGCCTGTGTTTAATGCTCAGGC +TCCATTTTATGACCTTGTTTCCAGCCAGATGAAGGTGAGGTGGTGGCTTCCACCTCTGAC +CAGGGCTGGCTTCTTCCTGGAAGTCTAGAACAAAAAGTAAGGAAATGAAGGGTAAGTCAC +TGGCTTAACCTGATAAGAAGGGAGAACCAACCAAGTATACAACACCTTCATTCTCTCTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCCTCTCTCTCTCT +CCCATCCTCCTTCTGGAAGAGGTGACAAGATTTCCAGCAGTGACCCTGGCCACATAATGA +AATGAGCTGTGTTAGTTGCTTTCTCTCAGAGAGCACGTGAAGTCTCTCAGCCCCGCTCAT +AGAACGGACTGTTCTCAGGCAGGAACTGGCTCAACTGTGAGCCTCTACAGAACCCCGCCT +GGCAGATTTGTAGACTGTGGTGCCCATGAGACACCTTAAGTTTTATGACTACATATTTAA +GCATTTATGAGATTTGAACTGTGTTGCATTAAAATGGGAAAAAAGTGAGGGGGAAAACAT +CCCAAGGCTTGCAGCAAGAGTAATTAGCCCCAAAAGTTTCATAAAGGGTTTGATAGCATT +CTAGCTCGAAGCTCCTTCCCCAGGACTGTAGGAGAGAACGGGAAGAAAGGAATGCATTAA +AACTTCACTATAGCATTTTGAAAACTTACAGGGCCAAACCAAGCAGCTGGACTCATGTTC +ATAAGGAGACTCAGCCTCAATCTAAGGTACCAGATAAAAATTTTACTGGGGAGAAAATAT +TCAAGACGTGAGCTTGACTGTTTTCATCATACCCATGAAAGAAATTTCTTTCTTCTCTCC +TGGTATCCATTATCCTAGGGTTGGCATTAGTCTGCTTGGCTTCATGCCCCCCTAGCATCA +ATCTGTTTCCTTGTTGTACCTTGGTTGCCCTGACTGGTACCAGCAATGGGGCCAATGTAA +CTGACTAGATGCTGGAATCAAACCTGTGTAAATTCTGCTCTAGTGACACAGCATAAACAT +GGCTCAGCTTGACCTGGGCCAACTGCTCCAGGACAAGGGCCAGGCCAACAGCATCACCAG +TGTTTGCTGAGGAGATGGAATTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTC +CTATATATGTATATATATATTACATGTATATATATATATATATATATATATATATATATA +TATATTTTAATTAGGTATTTTCTTCATTTACATTTCAAATGCTACCCCAAAAGTCCCCCA +TACTCTCTCCCCCCCACTCCCCTTCCCCCCACTCCCACTTCTTGGCCCTGGCATTCCCCT +GTACTAAGGCATATAAAGTTTGTAAGTCCAATGGGTCTCTCTTTCCACTGATAGTTGACT +AGGCCATCTTCTGCTGCATATGCAGCTAGAGCCAAGAGCTCTTGGGGTACTGGTTAGTTC +ATACTGTTGTTCCACCTATAGGGTTGCAGACCCCTTCAGCTCCTTGGGTACTTTCTCTAG +CTCCTCCATTGGGGGCCCTGTGATCCATCCAATAGCTGACTGTGAGCATCCACTTCTGTG +ATTGCCAGGCACGGGCATAGCCTTACAAGAGACAGCTATAAGAGGGTCCTTTCAGCAAAA +TCTTGCTAGTGTATGCAATGGTATCAGCGTTTGGAGGCTGATTATGGGATGGATCCCTGG +GTGTGAGATGGAACTTTCTAAGCAAAGCCCTTTGCTTTAATGTTACAAAGAGAGCATATT +TTATTTGGGTTTATTTTTAGCAAAAGTTCTATCTGGATTCTGTGTCATTGCCCTAGACCT +TTGCTGTAGGAGAGAGTGAAAAGTACTACTCACAGTTATACTTTTAGAATAACTAAACTA +CAGCTTAAAATTCATTATACATGCATACATACATACACACACATGAATATATACCACATG +TAACCTTACAAAATCAGAGATTTTATTACATAAACAACCATACCACATACCTTGTTTCCC +TTTTTTAAAAAATAGTAAATCGGACAATATGTCTTTTTAAAGTCTGAAGGTGTGCGCATG +TGCGCAGGAGCCTGAGGAGAATGTCACGTGTCTTCCTTCCTCTATCACTCTGCTTTGTTC +GTTTGAGACAGGGGTCTCTCACTGAATCTGGAGCTCACTGGTTTTTGCTGAGGCTGGCGA +CCAACACACCCTGGTGATCCTCATGTTTCTACCTCACTTCAGCTCCAGGAATAGGGCCTT +ACAACCATGCCAGACTTCTTGCATAGGTGCTAGAGGTTCCAACTTAGGTCCTTACGCTTG +TGCCTGAAATGCTCTTACTCACTGAGCCGTCTCCCCAGCCTGCACATAGGTTTTCTTTGG +TAAACCTTTGCCATCCGGGAGAAGAGTTTCTGTGTTCACATGAAGTTGAGAATTCTATTT +TAAAACAAGTTTAAAAAAAAAAAAAGATTTATTTTATTATTATATCTAAGTACACTGTAG +CTGTCTTCAGACACACCAGAAGAGGGCATCAGATCTTATTAAGGATGGTTGTGAGCCATG +TGGTTGCTGGGATTTGAACTCATGACCTTTGGAAGAGCAGTCAGTGCTTTTACCCTCTGA +GCCATCTCTCCAGCCCCTTTAAAACAAGTTTTAAGAGGCTGGTTTGTAATGTCTGCCTTG +CCTGAGCATCCTAATCTAAGAATAGGCAAGCCGTGATGCCCTGTCACTGTTCTAATCTAC +ACGGGCTCAGGGCCACTGACGCTCTCCCTGCCCTTGGCAAAGCTTTAGTTGGTAGTCACT +GGCGGATACCTTCAAGATGGACTCCTGGGAGAAGGCTTCTTTTGCTCCTCCTGTTTGTCT +TCAGTGGCTCTACTTTATGCTCCCCATGAAAAGTGCAGGGGCCTCCGCGGTGGGGAGCCG +TACTAGAGAAGTCAAGACATTTGAGACGTGGAGGGACAGCTCCTTATTGCCTCTAATGAG +CCTTCCCCAGTTTCATTGCAGCTGAATCAGAAACTTTCTGACTCATTTACCCTGTCTCAG +AGCAGTTCTCTGAGTGAGTGACCTACCATAGTAGGACAAAGAGGCCATCATGAAAACTTA +CTACCTGGAACAGCAGGCTCAGTGGTTGCTGGGATCCGGGCACCCATCCATGCTGACAAC +GCTCCCCAGAAGCACCTACACAAACAGCCCCTGTAGCTCCTTCCTTATCCCTATTGTTCC +CCGTGACCTTCTGTTCTGTTCTGTCTCGGGCCCATGATGCCTTGAACTGTCAGTGAGGTC +TCCAGAGGCCATGTAAGGAAGGGAGCAGGAACTACCATTCTGGAAAACCCCAGGCATTGT +AGCCATGGTCATGTGTGTACCATGTGTATCAATCTAATGAATGCCTTCTAAAGACAGTGC +TGTATTAGGCCAAAGGGAAACTGATCCTACTACACAGCAAAAGAAGGTATCTTCACTCCT +CCCCATAGATCCTTAGGTGGCTCTGGCCACCTTCCTCCTAAGAAATTAAATCTAATTATG +ATTCTAGGTGCTTGATTTCTCGGCAGCAGAGAAGCCCCCAGATTAGCTTGTTTAGCATCT +TCTGCCTGATTCTTCCCCATCTTTCTTGAGAGTCCCTTAGAATTCTCCCATCCTGCTTCC +TTCTTGATCATGAGTAGATGACTGGTCCCAACCTGCCCTCTGACCAGCTGTGCACTTACT +GCCATGCTCAACCACCTTGGCCCAGAGTTCGAGGCAAGTTTGGAGTAGCAAACTCTAAGT +AGCTCTTACAAGCTATAATCTTCCAGAAGACAAAGGCAGACAAAGGTCTGTGTGCTTTGT +GTTGTGACAAATGTCCATGAGAAATTATTTCAAAAGAGGAAAGATTTCTTTACGTTCATG +GTTTTGCGGATATCCATTTGTGGTTGGCTGCTTTCATTATCTCTAGAACAGGTGAAGCAA +GGCATCATGGCAGAGGGTGTAAGAGCAGAATTGCTCACTTCACAGTAGCTGGGAGGCAGG +GAGAGTAAAATACACCCTAGGTGATTCCTCCATGTTCCTGTTTTGTTTTATCTTGGACCC +TGATAGCTGTGGTGGTGCCATCCACTTCCAGGGAAAATGTTCCCCTCTTTCTTAAGTCTC +TGGAATTGCCAAGGACATGTGCGTTGATACTATATCTCATGTCTCTCCGTCCAACCAAGT +TGACAATGAAGATTATCACAAATAGCTGGTTTAAAGGATCCAAATGAGTAAGACCTATCA +TGACACTGTTGTTCTCAAAGTAGCTGCCATATCCCTCCCCTTCATGACCTAGCTCATCCC +CTGTCTCCCTCTCAGTCCTTTCAGAATATACCAGGCAAGGGTAGAAAGAATCAAAGATGG +ATTTGTTCCTGTTCTAGACTCACATCACGTATGTTGGCAAAGAGAAATAGTTCCAGACCA +ACAAATGGACATGATGCAGAAATCTAATTTTAACCCAAGGCCATGCATTTCTACAAATGC +AACAAAAATGATGGCATATGTGGTATCAAATTAAATTCAAGGGTACCTGTGTTTTGAATC +TGAAATCATTACCTCTCGTGGACGTGAGGAGGGAATCCACATTCTTCCCAGTTCCCACCA +CAGCACATGTCGTATTCTTAAATAGGAGGGAAGAGAGCCAGAGAGATGCCTCAGCATCTG +AGAGTGCTTTCTGCCCTGACAGAGACTTAAGTTTGATTCCCAGCATGCATTTCAGGCAGC +TTGTGACCACCTATAATTCCAGCTTAGGGAATCTGACACCACACCTTTTTTGACCTCTCC +ATGCACCTGCACATATGTGACAGACAGACAGACAGACAGAACGCACGCACGCACGCACTT +TAATAAAAAAAAAGAAATAATGAAACAAAGACAAAGGTTGGGAGAAGGGGAGGAAAGGAA +AAGGGGAGGGAAGGAAAGGGGAGGGAAGAGGGAAGGAGGGAGGAAGAGAGAAGAGAAGAG +AAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAG +AAGAGAAGAGAAGAGGGCAGTCTGGCTGCTCACCTCTGAAAGAAGTCAACCTATGACCTT +GATCTCAGTTGACACTACTCTGAGTCCCCCAGGGAAGCAAAGACACAACATGAACTTCAC +TTCCTCCAAAACCTCATGGACTGCTACAGCAGTGCTCACTCCCTAACTCATGAGCTCCGA +CTGGAAAGGACAGGATCCCAACACATACTTTTGAGTCCTGTTCTCATACTCATTGTCATC +AAAAAGCTACACCATTTGCGTAGGCAGATCATTAGAAACTAATCCTTTACCAAGCCTCCC +AAGGTGTGGATTGCTTCACCATTTACAAAATATTTTAACTGTCAGGGCATAGAACCCTGT +TTCTTAACTAAGTAATGATCTGGGAAAAGCCATTGGCTGTCAGAAATCAGATGTTACATG +GGCTGACACCAACCTTCCTTGTGACATGGTTCAAAGTTGTCAGAGAGAATGGTCTCAGGA +TAGAGGAATTGATCATTCATGTTGTTTTTGGCTCTGCAATGTAATTCCAGGGTTTTGTTC +CATTCTATATTTAGTCATGCTTGCCGTTAAGAATACTTTCATATCCTTGACCCTTGACAT +GTAGACTTTTTTCTCTAGGGTGGGAGTAGGAAGTAAAACATTTCAAACTTTCACATTAAT +GTTGGGAAAGTACAACCCTCAGAAATGTGGCAGTTTCTAAAGTCTTAGCCAAGAACTCAC +CATCCAGAAGTTTATATTACAAATGAAGCCCGCTCTTTATGCCAGGGAAGCATGTCAAAG +GTTGAGAGCTAGGCTGGCCAAGTGCAAATGTTTCCTGAGGAATTAGAATTCTCAAATAAT +GCATTCCAGCTGTTACCTTCAGAAACAGGGAGGCAAAACGGGTTGGTAATCTCAGGATAA +AATAAGACAGAGATCCAAAATATAACTAAAATCATGTGGCGAATGGTGTTCCAAACCCCA +AATGATCTCCAGACTGGTTCCTCTCCTTAATCTCACCCTACATTGATTAATCCCATGAGA +CTCTGAACAATTTGAACCGCACGATTTGTACCAGGGTCGAATTCCCTGCAGCTGTTTGAT +GGGGCGTGCCTTCCCATGTAGACACCCTGTCCTCCCAGCCTGGAGTTTCTCAGTTTTGGT +CCCATTGACATTTAAGGCCATCTAGTTGTTTGTTGGGGGAAAAATTAATTATCCTATAAA +CTATAGGATGTATAGCAGCCTCTATCCACGAGATACCAGACATTCCCTCCAGTTGGTAAC +CAAACATATCTCTAGATGTGTCCACATGTCCCTAAGCACTAAGAAAAGGCAAACTAATCT +GCCTAGCTGAGAACCCCTGTTAATGCCCTCCATGCCCAACTCAAATCTTCACCAAGATTC +AACATAGCATCTGCTGGGTATATCCATGCAAATGTGACCCATGTCGGGTGTATATGTGCT +AAATGGCCTGCCCATGATCTGTAAGGACAAAACAAAAAGTAACAAATTAAAACCACAAAA +GTGATTTCTGAAAACCTCTAGCATTGTGGGGCCTTTATGATGGCATATATTCAATGTCTT +TCACTGAAGGGCTTTAAAAATTAGGAGACTATCTGTAGAGAATTGTAAAAGTACGTAGTG +CAGAATCCTCTGAAAGTCCCGTTTTCAGAGTTTGTTTGATTTTTCTGGCTTGACAAGAAG +GATGAACAGAAAGGCCTGTGAATATACAGGAATACAAAGGAATTTAAATCATTTCATTAT +CACAGAAGTGTTTCCCCCATTTTACTGATGAACTAGGCAGAGAAGGGGAAATGCAGGGGT +GTGTTTAAATGGAACAGTAAAAGATAGAATGGAGAGATTAGTGGCTCACTCACACTGTAT +TATGACACTTACAGTGAAGTCATTTGCCTCCTGATAAATGTTTCTGAAACCACGTGGTGC +TAACTGCTCTCCCATCCTTTAGCTGGAAATGGATTTACACATGGAAGCGCTTTTTAAATT +TTAATTTTAAGTCCTTTTATAAATTTCAATTTTATTAATCTCCACTATAAATCATAATTT +ATGAGTCCCGATGCGCAGAGGGCCTCGGGGTTCTCAGTCACATAGGATAATGAATGTCAC +CCAGTACTTCACTAGACACAGCTTGGGTGTAGAAGGGCTTAATGCCATGCCACTCAACTG +GAGATGAGTCTAAGCCTACCAGACAATCCTTTATCGGTTTCCACGTTAAAAGGACTAACA +TGGGGTTTAGGAGAGAACTCGGTCAGTAAAAGGTTTGCATTGCAAGTAAAGGTTTGCATT +GCAAGTATGACCCTCAGAACCCACATAAAACAACAGCCTGGTGTAATAGTGCACAAGGAT +GCATATTATACAGTGGGCTAAAGGGAGGCAGAGGCAGTCAGATCCCTGGAAGCTAACTAA +ACGGTCTAGCCCATTTGGTGAAGCTTCTGGCCAATGAGAGAGCCTGTCTCTAACAAAAAG +CTGAAACTGATGACTAACACTGGAAATTGTTCCCTGACCTCCACATATAGGCACACACAT +GTACCAATACACCCACACATCCAAGTACACACACATACATACTTATGTGTACCTCACACA +CATGCATGTGTGTGGGCACATGCACATACATGAAGGAACAGCACAGGGCTGGGGCATTGG +GTTGGTAAGAGGAACGGGTTTTGATCTTGTCAGCATCAGAATCTCTTGATTGTTCTTTGA +TTGTTCTGCATAAGCCTAGACTTTCTTTTTACTCTTTTTTTTTTTTTTTTGAGACAGGGT +TTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACCAGGCTGGCCTCAAACT +CAGAAATCCGCCTGCCTCTGCCTCCCGAGTGCTGGGATTAAAGACGTGCACCCGGCAAAC +CTAGACTTTTAAGTCTTCCCTTCTTTGCTTACTGAGTGCCTGCTCCCTAGGGCCGTGACT +GCAAGTCCCTTGGGCGACTATATAATCACAACAGGAGCGTCCTGACTTCCCACACTTGTG +CTGTTCTTCCTCTTCACCACAGATGTGCAGCCTCTGGGACCTCAAGTGTTGTTTGATTCT +TTCTAGAGATAAAGGGATCACCCTCCAGAAGGTTGGTAGAAATGTCACCCCCAGACAGTG +TTTTGCACCTACCATTTGCCTCCACGAGTCTTTCTGTTTTACTGAGGACCCAGTGTTCCT +TTGACAAGCCCCTCCCAAAGCACCACTGATTCCAATCTAACTGTACACAGCAAAGAGTTC +AATGACATGTGTTCAGTGGAGTAGATACAGCACAAAAGGATGCCAAAACAATTCCATGGG +TGGAAAAAGCATGGTTAACATGAGTGAGCTCCTGAAAGCAAGAGAAAGTGAAACGGTCCT +TTTAACAACACAATCACAGAACTTGGTCTTTGAAACATAGAGCAGCCCAAGCATCCTTGG +TTCATGATCTCATTCCCATTGATAAGTGTCTTAGTCCATGTGTGCTACTGTAGCAGAGAG +AATAGCACAGACCAGGAGGCTGATGAACAGCTGGGATTATTGCTCATAGTTCTGGAGGGT +CGGAGTCCAGCATGAGGCTGACTCAGTGTTTATGAGGGCTGCTTCCTGGTTGCTGGATGG +TCAGCTGCTCGCTGTGTCCTCACGTGGAAGAATGGATCAGTCTCTTTTATGAGGGCACTA +ATCTCACAAGTGATCCACTCTCATGGGTCAACTCCCAAAGCCCTACCTCCTAATCCTATC +ACTTTGGGAGTCAGAATTCCATATATGGGTTTGGAAAAGATGCAAACATTCAGTCTAGAG +CAAAAAGCCATCCTTCTTGATCCATCCCAAGTGAGAAGATACTAACAGAAAGAAGAAGGA +CCCCAACTGGGTGGCAGAACTTCATCCCAGACAATGGCACTGGGACACTTGTCTCTCTAC +CACCACACAGCAACCTAAATGAATGACTACCTTTTTTGCACAGAACAGGAGATTCCCATG +GAAAATCTCCTAGGCCCATAAGCTGTCCATCTCCTGAGTTTTCCTGGACCACACACAATG +AGGGTCTGAGGGTTGCTTCTAGGACAGCACCTTCTTGGCAGAAACTATATTCACTCTCTG +ATACACACTCACTATAAGACCTTTCATGTTGTTTGATACAACTCACTCAGCTTGCTGGCT +TGGACAAAAAGAAACCTAAGATATAGTTCTTCTGCCAAAGCCATGATAGCAGCAGGGAGA +CAGAGGAGGGAGAAACCTATAAAAGATGGGCTACAAAGGGACAAACTATTTTTCTTGCAA +TAAATTAGAAATTAAAGGTGTGCACTCTGAAAGCCCAAATATCTTTATAAACATAGATTT +CAGTGGCATTGTTCTACAAAGTTTGTGTTCTGCTACCCGTTGACCAACAGATATGAAAGA +GGCAGCAGGATCTCTAATGAGCAGAGAAACATGTTCAGGTGGTTATCAAAACCTCATTCA +GACGCTGCTCCGAACGTCAATAAAGAAAATGAGTCTCTCCTTTGTCAAGAGTTCACATTG +TGTTGTCCCCATGCTGGAAAGAGGCATGCCTGCACTTCTGCTGGCTTGAATGGAAGCTGG +ATGATCTGTGCCTTGATCTAGCAGTCATGAGATGTAGATATCTATAAAAAGGAAGCCTTG +TGTGTCCTTGAGACCCTTAGAAGGTATCCTTCACATTTCTCACACAGCTTAATGGTGTCT +CAGACTATGCTCTTTGGCTTTTGTCACAAAATGCCTACATTTCTTTCAATAGTATGAAGT +TTCAATTAACCACAAAGAGATGCTTCCAGTATTCTGTAGTACTAGTATATGTGTGCGAGT +GCAGTCTCACACATATACTCGCACGTGCACATACAGAGTCCAGAAGTCAAGGTGCCGTTC +CTTAGGGGTAGCCATCCTTTGTGCTCACTGGCTAGGCTAGCGTGACAAGTAGTTTACCAG +CTAAACTTCATCACCCCCCCCCTGTGATACATTCGATCTCACCCTGGAAGTCTGATGTTT +CTCTAAGCCCTTGGTTGACTCTGGCTGCTGTTATTTCTTTATTTTTATTTTATTTTTTTC +ATATGAGATGCATATGAGGCATGACCCCACAGAGGTGTTCAGATTACAGTTCTGTACTTT +ACCCATTCTGCTTTGCTTATTGATCTTAGAAACACATCTCCCATATCTCCCTCCCTATCT +TTCTTGTCTTGCCTGATTCTTTGGGGATGCTAGATCATTTCCCTCTGTCTTACATCCTCT +AAGGAAAGTGGTATGAGCCAGAGACAACCACTTTGGTCATGCTCAACCAAATATTAACAA +AGAAAATCAAAATTTCTCCTTATATCCAAACTTCAAGAAAAAAATTTAATGTAGAAACAC +CTAACTATATAAACAACTATATATACAATTATATATATAATACATGTATAACTATATATA +ATTACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGTGTATGTAGTGAATC +TGGGTGTGTTAGCACATGCCAGACTTTGAGAGAGTTGAGGCAGGGGGGTTATACATTTGG +GACTGGGAGAAAGAGAGAGAAAAAAAATAAAGAGAGATAAAAAGAAGGGAGGGAGAGGGG +CAGAAAGGAAGGAGGGAGGGAAAAAAGAGAAAACAGAAAAGGCAAACATGATCAAAGCTT +CAGACCAGCCAGGAGAGTGACCAGCTACCTGCAGTTAGAGGAGCCAGTGTGATCTTGAGC +AGTGCCTGGAGAGATGAGGTCCCTGTTCGTGGGAGAAATGTCAGGCTGCCTGCCCCTTTC +CATGTGCAGCCCAGTATAACATCTGCAGAGTCACAGGTTGAATAGAACATTCTGGACCTC +TATTGTGGCCCACAGGGAATCGCCAGGGCATGGAGACAGTGGGAACTGTGTGTCATATGG +AAAATGGGGTGGGGAGAGTGGGGGAGAAATACTAGAAATATTTCACGTGGAAAACAAACC +AAGTTAGGATATGAACAGCTCTGCATCAGGCACCTCACCGGCAGATTCTTCCGTGTGTCA +CGCGCCGTGCTGGGTGCCAGGGAAGTGAGAGCAAAGTTGAGGACCAGGATTTCACAGAAC +TTAGATTATGTGTGGATCCCAAGAAAAGGATTTCCTAAACTGCAATGCAATTCATGTCAG +AAACTACTTCTCCTCAACTCTAGCAACAAAAAGAAGCTGCTTGCCTCACCCTTCCCTAAT +CCTTCACGTTCATGTGCCTGCTTTACAAGTTTTTTAGTCTCCTTCAAGAAAAGGCCAGCT +CACTTCCACTGGGAGATGTGCAGAGACCTAAGATGAGGGGGAGCCCAGAGGTGCAGGGAA +GAAGAGTCCACTTGACAAGGGGTGACAGGTCAACACAGGATGACAAGGGATGGGACATGG +ATGTGCAACAAGGCCCTTTGAGAACAGCAAGGGAGAATGGGTAGTAATCCAGGCTCTTGC +TGGCTGTAGCCACCCAGCACAAAATGGAAGATGGAGGAAAATGGCATGGAGCCATGGATC +AGGCGACCTGGAGTCTAATCTTACCGTAGCCACCGTCTATCTCTGAGTCCTTGAGTAACT +CACTGGTCTCCCCAGGATCAACTTTTTGTCCTGACAAAGCAGTTTCAGACCCACTTGCCT +CGAAACTGCCTCTCTCCCCCAACACAGCCTGATGCCAACACAACTTAAGTCTTAAGTTAA +AATTGTGGGAACAGTTCTAAGAACCGTGTGTCTTAAGTTGAGATCAAATGCATGGGATTC +TGGGCTACCCTGCTTATAATTCTGCACCGTGATGTCACTTATTCAAGTGTTCATTCCTTG +GAAGGAGGTCTCCTCTTGAAGCTGGAGTCCATTTATTTACCCAGCTCCTTTCTCCTAGTC +TCTTTGGAATTTTCTAGTGTGGTCCTCTTTGCATGGGACTGGTTTTTAACCATAGATTAT +TGAGAAGAGAGACATCTTCTGCTGAATAGAGACAACTGAGGCCTGGGAGAGAAACGATCC +CGGGGCCTGGTTGCCAAGCTTCATGGGCACCACTGGGCATATGGAGGTGACATCTTCCTC +CTGAAGAAAGAGAACTCACAGAAAACTGGAAGGAAATGTGGTTATCTAACGGGGACCAGA +ATTATCAAGCGCTCAGCTGGGAAGAGAGATTGTAGAGGGCGTCTGCTGTGTTGCTCACCA +CCCTATAGCTCTGAGCCAGAACCGCAGATGCTTCCATGCTTCCAAAGCTGCCTGTGATTT +GAGCAGGTGTGATAAGCAAGCAGCTGAAATCAGTGCAGTCCCATGCTCAGCTTTGCCTAC +GGGGATTTTAAGCTGGAAGCACTCAACAAACACAGTAGAGTCTCCTCTGCCTTCTCAGGA +ACTCCTAACACTGCAGACTTTACATATCTCGCCTTCCCAGAAAAATCAAAGCCTGTTTCA +TATATAAAAAAGACAATCATTGTTATATGCCCCAATACCAAATAATTAGAATCATCACAG +CTAACATTTATTATCTGCTTATTACAGATTAGTTTCTGGACTATGTGATCTTCATGGGAT +ATCTCATTTAATCCACACAATAACTATATGAGAGAGGTGTTATTGTGCCCATTCTATAGA +TGAGAAAGCCAAAGTTCTGAAAATTTGACTTCATTTCCCCAGGCATAGAGCAAGATTCGG +ATCCCCAAAGAAGCTGAGGCTAGATGCAGCTTCCCCCACCCAGGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTTTGTATGTGTTTTATAGTGTGCACATGTGTGTG +CATGTAGGGACCAGGCGTTGACATTGGCTGTCTTTCTCCATTGTTCACCACCTTATACTT +TGACAGTGTCTCTCACTGAACCCAGAGCTCACCAGCTGGCTCGGCTTCCTGGACCATGAG +CCCTGGGGATTTCTCTTTCTCCAGCTAGCCCTGCCTTAGGGGTTAGAGACACAGGTCAGC +ATGCCTAGCTTTCATGTGAGTGCTGGGGTGAGTGCTGGAGATCTAAATCCAGGTATTATG +CCTGCACAGTAGGCACTTTATCAACTGCACTGTCTCCCCAGCCCAGATCGTCTTTCCTCT +TTTTCTTTTTTAATGATTTTTTAAATGTGCATTGGTGTTCTGCTTGCTTGTATGTGTGAG +GGTGTCAGATCCCCTGGAGCTGGAGTCACAGTCAGTTGTGAGCTGCCATGTGGGTGCTGG +GAGCAGACATGCTCGAATCCTATCTACCTACTGAGAATTGTTGCCTGTCTTTTCCTCCTT +TGTGGGTTTCTTTTTCTTCCACCCTTTTCCCACCCTTCCAACAGCCTAACACTAGAAAGG +AGAGAAAAGAAAGATAGAAGGGAAAAGGTGACGTTATCGTTAGACTACTTCCTGCTGATT +AGGTGTGTCAAGTTCCTTGGGGCAACTTTGATCTTCACAGTCGAGATATCTAATTTCTTC +TTGTTTCTTCTTTTCATATGACTAATTAACAAACTACAACCAACCAACAACTCACCCAAA +ACTACCCACCTAGTGGGGCTCTAGCATTTATAGACCCTCTGAAAAGTTCCCAGAATTCTA +AACATCACACAACCGCAGAAACTATCTGCAGGTGGCAAAAACCACGCCCTGCTAGAGCAC +CGTCAAATCATAGTCAGCTGCTGTGTGCACAATCTGAAGCAGCCCCACACCCCACACATT +AAAATGAAAGCATAGTCTTATAATATTTCTGTGGATTTTAAAGAAACCAAAACTCCAAAA +TTCTTACCGCAGAGAATTAAATACAGAGAATTAATATTGACCTATGGTCTCCACTGAACA +TGACTTGGAGCCAGTTTTGGAAATGAGGCTGCAGCCCTTGGCATAGTGGCCTTCTTCATC +TGTATTTTGTTTTCAGGTAGTTCAATGAAGGTAAATCATGAGGTGATTGGATTGTTCTGA +TGTTCCCAGGAATGGGCAGGGGCATCAATTTTCTTCTTTGTGCACTTCTATTCAATCTGG +AGGTGACAATACCACTCCCTACTAGACTTTGCCATTGAAAACCTTAAAGATGCATCACTC +GGTACAGACAGGCTTAATATTGAGGCTGCGTCAAGTGTCTCCATGGGCAAATTGTACCTG +TCCTTCAGGGTGCCTGTCATCAAGAACTCAGGCTGCAGAGCACACAGGACCCTTTCAGCT +TGCCTGCCAATTACTCCACAGAGAAAGAGGAGGGGGTGGACAAATGGCAAGGCGTACGGC +TGTCACTCTGGTGGTGTGATTATGGAAATTTTACATTTTGTATGTCAAATGATAACTTAA +TTCAAAAATAGAAAATTGCTGCAGGCTCATCTCACCCGCTGTCATCTGAAGCCTGCTGGG +CAGCCCGACACTCGACAAATAATAGTGAAATAAAACGTGAGAATGGCAAGTGACTTGGCA +TGGGAAAGAAGGGTCCCAAGCATGTCCCCAGACTTTTGGATCAGCTTCTGATATGTCCTC +AGATGCTCAACTGTGTCTACAGCAAACCAGAGGCTCAATGCAATTAGAAATTCTTTAAGT +CATTATTCCAAGAAAGATTTCTGCTTCTCATTATACTGTTACACATTTCTGAACATGCAG +GAAGGAAGAGGATCCTTCTTTCTTATATTTTACTGCTTTTATTTGGTATATGTGATTGGT +GTGTGTGTGTGTGTGTGTATTGTGTGTTATGTGCAGGTTTGCATGCAAGTATGCAAGAAC +ACATACATGTGCAAGCCAGAGGTTGCTGACTCTCACTAAACCTGAAGCTTACCAGTTCAG +CTAGACGGGCTGGCCAGCCAGCACCAGCAAGCCCCCAGAGTCCTGACTGCACCTCCACAA +TCCTGGAATTACAGCCTGCACCACCTTGCCCAGCTTGTTATGTGGGCTCTGGAAACTTAA +CCCAGGACTTCTTATTTGAGCTACAAGCACCAGACTGACAGCCATCTCCCTAGCCCAACT +GCACTTCTTGATGGATAAGGTCCTCTATAGGATGTAGCCACTAGGCCATCTGCACTAGCT +GGGTGGTCCTTTTGGCCCATAATGCTGAAGCAGATGGAAGTGTGGCAAAGCAAAGTTCCC +AGGAGTGCCCTGCCTGGTGCCCAATAACATCTCCCTGTTCCTCACAGCTGCCACCATCCA +GCACTTTCTGAAACTGGAAGAGGTGTCGTAGGAGACCATACAGCCCTCACTCATCCCTGT +ATGCAGAAGTAAATAAGGAAGAGCCACAAAAAATAAATAAATAAATAAATAGATAGATAA +ATAAATAAAAATAAAGAAAGGTAACCCCTCAGCTCCTAGAAAGGTCTTTGTTTTAATGCC +TCGATTAAAAGAGGGCGAGAACATTTACATCATTGGCCAAGATATAAATGCCAACCCAAA +TACTCAAGTGGAAATTCTGATTTTTTTCCTTGATTAGAGTTCAAAGTTCAAGATTTTCTT +CCTTTTTTTTTTTTTAAATGGAAACAGAAAAAGAGTTGTGAAATCAGCTAACGATAGGTC +TACTCTTTAAAATCGATTGCTGAGCTATAATTTCAAAGCCTGGATGTAATGCAGTGGGAC +TGTAGAAATGGACTCCAAAAATGGACTCATCCTGGGAGAAAATCAGTTACGGCTCTTAAT +TCCTCCAGCTTAATTTAAATGTTCCAAAGGAGTTTAAATCTCTTGAACTTTCGACACTGC +CAACTACATTAGAATCTAACGAGTGAACGGCGTTTACTTTCATCAGCTGCTAGGAAGTGA +CGTCTGTATGAACAGCTTCCACATGTTTCCAGCATCTATAGAGGCTTGGACTCCTCATGC +TAGCCTCACTTCTTAAAACAAAAAACAAAATAGCCCTGGGGGATAGAGAGAAGGCTCGGT +CAGTAAAGGGCTTGCAGCACAAGCACGAGGACCTGAGTTCAAATCCCGGGACCCATGTGA +AGTTGAACACCGTGGTACTGTGCTATGCAGTGAGACCCTGTCTTAAAAACTTACGTAAAC +AAAATTAAATTAAAAAGGAAGAGAAATATGTGCTTACTGACTTAGAAAAGTTGGAAATCC +ATATTTCTTGCTCTTTTGCTCTCCAGGCCCGAGACCATGGCATCAGCTTTCCAGAAGAAA +CGTAGTATCTAGATTCTAGCCAAGTCCAACACACTTTCCCCTCCTCGCTCAATAAAATAG +GAAATAAAATATAAAAAAGGCTTCAAAATTAAATACTAATTAATTAAAATAGGTATATGC +ATTAGTATGGAACATGCAAAAATTTTTTCTCACAATGCCTCAAAAAAATACAGTGGACCA +ACTGCTTCTACAATATCTCCATTGTATTGGATTCTGTAAGCAGTACAGAATGATGTAAGC +TGTGAGTAGTTACCCTGTGGCCCCAGGGATCAAAGGAAGAGCATCAGCCTAGCAGCAAGG +ACCTCTACCCACTGAGCCACATCCCTGACTCTTTAACCGGTTCAGTGCTGCTGCTGTTGT +TGCTGTTTGATGCTCATTTAATGCAGACTGGCCTTCAAACTCAATATACAGCTGAGGAAT +GTAATCTTTAACACTTGATCCTCTGGCCTCTACCTCCCAAGTGCTTGAATTAAAGTCATG +TGCGGCCACTCCCGACAAACCCAAACCATTTGTGCCAGCGTTGTTGCTGTGAATACCATT +TGTCCATAGTGAGGTGCACATGGTCATCAGACCACAGAATGCCTGCCACATTCTGAACAC +AGGGCGCCAACACTCTCCCTCAAACTCCTGGGCTCAGATGTGAGGCCCTTGCATAGATTC +TGCTCTTTCAGAAACATAACAGTTTACTATGCTCCTACCGTCATCCTTCGGCATGTAACT +ACCAAAGTAGCACATCTTTCAACTGTGTTATGTTAGTAAATTTGATTCTTAAAATTGCTG +CTTAAAAAATGGTCAACTTGAGTTTTATAAAAGATGGTTATTAAAGAAATTATGCTTGAG +GTTAGTAAAGACTCTGCAACAATTTCCAAGAAGCCCCTAAATATAGTTCTGTCATTTTGT +ACCACATATTTTTATGAAGTGGCAGTCTCAACATAGATGATAATCAAATTGAAATATTGA +TCAATTCTAAAAATTATAGATGCTCTGCATCCTGCAGTATCAAATATTCAATCAAGATTT +AATTTCTTATGTAAAAATAAACAAGCACACCCATCTCATTTGCTTTAGTCATTTGTAAGT +GACAAAATTATATGCATGCATATATATCAAAGAATTGTTTTAAAATAATTTTTATGATTT +ATTATAAGTAAATATTTAATTTGGATACTTGCTTCATATTCCTATATATCTAACATTATC +TAAAAAACGTTATCTAAAATGTTTAATTTTGATAATTGTTTCATATCCCTATATACCTAA +CGTTATCTAAATATTTATTGGATCTAAGGAGTCATGAGAGAAGAAGGCTTAAGAATCCCT +AATTAAAACTGCATCTGAAGGCTTGAGAGGTGGCTCAGAGGATACAGGCAGGCCCTGCCA +CCAAGCTGGATGGCCAGGATTCAGTGACACCCACCCACCCCAGACCCACATAGTGAAAGG +AGAGAAGCAACTTCCAAAATTTGTTCCCTGAACTCCATACATGCCTTTATGCATGCAACC +GTGTACACACACATACACACTCTCTCTCCATAAATACAAAGAGATACAAAATGCATTTTC +AAATATAGTGAAAACTTTAAAGTATGTATGAGTGCATATTCAAGAGTGTACAATCACCAT +GCCGTCTGACTCAGCAGCTTGAGAGTGCACGGATTCTGGTGGGGGCCATGGTTCCTGGGA +TTCTGCCATGGATACTGAGGAAAGCCTGTTCCCGTGGTGAAGGACCCCATCAGTGACACT +TCTCTGGAGCTCTAGGAATCTGTATTGAGGGCCTTGCCACAGCCAATCCAGAGACACTTT +CTGATTCCCAGCATTTCTTGCTTCCCTGAGCTGTTTCTTCACACTATTTCTATTACTATT +ACACATGTATGCAAATGCAGACATGAGACATATTTGGGTTGAACATATTTCCCTCCCCTG +TGGTTTCCAAATCTCTGAAGTGAAGAATTTCTTAGAGCTACACACAATGAGGAGACACCT +GGATGTGGTAACATAAAGAAGATATCCTGTGCAGCATATTTAAACATTTTTAGCACATGT +ATGTAATTATTTGTGTATGTACACACACACACACACATATGCATGCATTCTTGTAGATGT +CAGAGGACAACTTAAGGGAGTCAGCTCTCTCCTTCTGTCAGGTGGGTTCCAGGGATTGGA +CTCAGAGTGTCGAGCTTGGCAGCAAGATCCTTTGCCCACTGAGCCATCTCACCAGCCCAA +GCAGTGCATTTTTAACCACACACTGTATTCCAGCAGTCAGGCAGATGTGCTAATTGAGTA +TGTGGGATTGTATGAGGTAAAGGGAACCTTTATTAAAAACCCAACAAACAGCCAGCCTTT +CACTCTGATGTGCCCAGTGTCTCATTGGGCATATCGTCCTTCACAAAAAATAGAGTTCAA +TGATGGGAGAGAAATGTAAATCAAAAAACATTGTCATTCTGCCTCTTGCCTCAAAGGGAT +GTTGCTGGTTTATGATTTATTATCAGTAAATGTTTAATTTGTATAAGTTTTATAAGATCA +TAACCAACAATAGAAAAATAACCAGATTAGTAAGGTAGGGGTTTTTGCACACACAAGTGA +ATTTTTGATTGATAGTAAACTTTGGCATTGGAGGGAAATCTGCACAGGTTGGCTGTGTTC +TCTTCTGGCTCAGTGGTCCAAGGTCAAGTCATCCTTAAGCTTTCCAGAAAGGATGGGGGA +ACCAAGTGGAAGGCAACGAGCACAGAGCCAAAACCAAACACAGCCAAGAGGTAAAAGGTG +GAGAAGGCTTTCATATGTGCAGCAGTGACTAGGGCTCTTCTTCTGGGGACCTGGGCATGT +TCCGATAGGCAGGCATATTAGGGCATGTGTGAATTCCTGAGCATGCTCATTCCAAGGTCA +TAGTTCAAGAAGAAAAGGTAGACACATTTGGGACATGCTTTACTCAAAGATCACGGAGCT +CATAGTGAAATGGTGACAGGAAGGCTCTGCACATGCCCAGCTTGCTTCATAAGATGGCAC +CAGGAGTGCCCCTGGGCAACGCTCAGCTTCCTCCAAAAAGCTTTAACTGAACAAAAAGAG +AGGAGTCTTAAAACATGTGTTGATATAGGAAGTAGCCAGTAATGGTGCCTGCCCCACTTC +ACAGTTAATAGAAAGAAGGACCTGTGCAGGCTGGCCAGCCATGCCCCAAGGCAGACATGC +AGGCCTGGCTAAACAGAGACCAGTGCTTGTACACTCTGTCAGAACCATCTTTTAAAAATG +TCTTCCAAGCTCCTGCGCTATGCCAGGCTCCTCCTCTAACCTACAGCTCAGAACAAAACA +TGCCCATATCCAACTCTGGAAACTTCCTCCTGAAGGGACCCAACTACACAGGAATGAAAA +CAGAAATCCGTACTGTGTAAGCTGATGCAGCAGAGAAAATAAAACAATCATAGAGGCTAG +ATGAACGAGGCAAGAAGAAGGATCCTGTTTACAGTGGGCAGCCAGGGAGCACTTTTCTGT +GAGAGACATTTTTAATACACCAGGTCTTCGTGTTTGCTCAGGAAGCATTTGACTAACTGA +GCCCTCTCCACAGCCCCTGCCTTGTTTTGTCTTACTGAATGTTTGAGACAGGATCTCACA +TAGCTTAGGCTGGCCTTGAACTCATATGTGGCTAAGGATAACTAAATTCCTGATCCTCTC +GCCTCTACTTCCCAATTGCTGAGATTAAAGGCATGTGCCACCATCTATACCATGTTACCT +GGCTTCTAATAAAGCCTCTATATGGTCTGCCCAACTCTGCTAAGTTTTCTAGTTAGAATG +AAAAGCATATGATAAACATGAGGTTGTGGTGACATAGGCATTGAACTCATCCCCTGCTTT +GGAGATGTGTGTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATGTATGAACAGCAAT +GTCACCTTCCATTTATGAGAAGAAAGGCCTGGCCAGTAGAGTTAAATGTGAAGTGTTACA +CCGTGTACTGGCTGGGTTTGTATGTCAACTTGAGCTGGAGTTATCACAGAGAAAGGAGCC +TCCCTCGAGGAAATGTCTCTGTGAGATCCAGCTGCAAGGCAATTTCTCAATTAGTGATCA +AAGAGTGAGGGCCCAGCCCATTGTGGCTGGTGCCATTCCTGGGCTAATGGGCCTGGTTTC +TATAAGAAAGCAAGCTGAGCAAGCCAGGGAAAGCAAGCCAGTAAGTAACATCCCTTCATG +GCCTCTGTATTAGCTCCTACCTCCAAGTTCCTGCCCTGTGTGAGTTCCTGTCCTGACTTC +CTTTGGTGATGAACAGCAATGTGGAAGTGTAAGCTGAATAAACCCTTTCCTTCCCATCTT +GCTTTTGGTCATGATGCTTTGTGCAGGGATAGAAACCCTGACTAAGACAGACCAGTAGTG +TAGAAGAAGCAAGTGTCACACTCAGGACCCCACCCCATGCAGAGGCTGAGCTCTGTTCTT +TGGCAGGGTTTTATTGACATCTGAAAACGCATGGAGCCATTTCTCTATAGATTTGCTGGC +TATTCTCTTAAGGTGAAAAGAAAAAAATTAAGTATCTTCAAGGAAGCAAATTCACTCATG +CAGAGAAGCAGAGCGAATGAGCTCACCCGTGGAAAGTCTCACTTGACATAGGCCTTCCGT +GCCACACACCTCCCCCGTCCCCCGCCATGCCGTTTATTATGTGACCAGGTTGCATGCTCC +TCATTATTTCTTTCAGGAAAAGTGCATGCTTACTCCAGATTATTTGCATGGATTGAGTGC +ACCTTTACATGCCTTTTTTTTTATGATCCTTGTGATGGGTTGTAATACTGAATGGCAAAT +CAATCGTGCCTTTTGAATACAGTCTACTTATTACTGACAATTACTGCAGGCTGAAGAAGT +CATAAATAGGACCGACATGGCAGGAAGAAGTGACGTTTCTGTCGTGTGCCTCCTCGTAAT +GATTCCGTTTGGTTCACCACCTCCCAGAGAGAGGAGAAAAATTACAGAGTGCTGAAATTG +TTGGTTTCTAAATAATTTTTAAGTGGTGTCATACAGTGCTGATTTTCTGTCCTGCTTGGG +CATTTACTAGTCAGAAGCAGTATGATCTGGTTATTAAAGTGGTAAATCTGGCACTTTACG +CTCAGCTTTGTGGTAACTTAAGGCCGGTGAGGCATTTTGCTCTTAAAGTGGAGTTCTCGT +GGCTGATGGATGAAAACCATTTTGTCCAGTCCCATAAAGCAAGCAACCATCTGTCTATGG +CCCTGTGCTCATTTTTGTGCAGCCTTGAACAGTAATCAGCTTTCTTCTAGAAAATAAAGA +GATTGGATCTAGATTTGCCTGGCTCTCTAAGTGTTCATCCATCTTAGGGTCCTGCCCAGC +CAGGGGCCTCAGAGAACATGACCTCTCTATTGCCACCATACCTTGCTTCTCTCTGCTTCA +CCTCATCCTCACCAGCAAAGGGCAGTGAAGTTGTCCCTGTCTTGTTTAGCTTCGGCTGTG +TGCCGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTTATCACAGAGAGAGGAGCTTCA +GGTGAGGAAATGCCTCCATGAGATTCAACTGTAAGGCATTTTCTCAATTAGTGATCAAGG +GAGAAAGGCCCCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGGTTCTATAAGAGA +GCAGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAAGAACATCCCTCCATGGCCTCTGCA +TCAGCTCCTGCTTCTTGACCTGCTTGAGTTCCAGTCCTGACTTCCTTGGTGATGAACAGC +AATGTGGAAGTATAAGCTGAATAAACCCTTTCCTCCCCAACTTGCTTCTTGGTCAAGATG +TTTGTGCAGGAATAGAAACCCTTACTAAGACAGGCTGCTAACATAAAAGCCTGAGCAACT +CAAACAGAAGGCATTCTCACTGCTCTAAGGGTCCAAGATGAAGACATCAAGACGCCAACG +GATTTGATTCCTACTGAGGGTCCTCTCCTGGCTTACGAATGGCTGTGGTATTGGTTTGTC +CTCACTTTGTGCAGAGACTGAACTCTGCTCTTGATTTTTCTCCTATCCATCCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCGTTCTTGCTCTCTGTGTGTATA +TGTTTGTGTATGCATATTCATGCACATTCATGTGTATGCACATACATGTATATGTGGACC +TGTGTGTGTGTGTGGATATATGTTTCTGTGTATGCACCATCATAACTGTGTGGACTTGTG +TTGACATGTGTACACATGTATGCAGAGGCCAAAAGGCAACCTTGGGTCATTCATCACAAG +TTACTCACCTTGTTTATTTGAGAGCAGATCTCTCTCTGGCCTGGGACTCAGCAGATAGGC +TTGTGTAGCTGGCCATGAGCCTCCGGGGATCTACCTGATTTGTTTTTCCAGTACTGGGAT +TATAAGTACAAGCCAGGCTCTTTCACATAAGTTCTGAGCATGTGACTCAGGTCTTATGCT +TGCAAGACAGGCAAACTACTAACTAAGCCAAATAAATCGCTAGATCTTCTCCTCTTCTCT +TGTAAAGGCCTAAGTCACATCCTGAGTTCTCACCCTGATGAACTAAATCTAAATTCATGT +CATCACATCGAGGGTGGGATTTCAGCATGAATTGGGGGGTAGCACCAACCTCCAGGCCCT +GGCAGCAGACAGGGATCAAAGAAACCACAAGACAGATCTACACAGTGTGCCTTAAGAGTT +CTTGCTCCTGTCCAAACCACTGCTTATAGCCACCCGGTTTCCTTAAGTGTTAAAGATGGA +TTTTCACATGACTGCCATGTACTAAATGTGTCCCCTCCAAAGTCAGGTCAAGGCTCTAGT +CCCTCATAAATAGGATCATAACCCTATACAAGAGATCCCACCCCCAAAGGGTCCCTTTTC +TCTTCTAGCATGTTGTTCTCTTCCTCCACAGCAGGAAGGCAACTGTCTACACGTGGGAAG +AGAGGCCTTGTTAGAACGCAAGCAAGCTTGCACTCTGAGTTCAGACTTGCACTCTACATA +GCCATAAGACTAAATAGCTATTTAAAATTTGTATTTATGTATTTGGAAGGGGTATGTATG +GGTTTTGTGGAGCATATTCGGAGGTCAGAGGATAACTCGTAGGCATTGACTCTGTCCTGC +CATGTGGCTTCTGCAGACTGCACACAGGTCACGGGGCATGCAGGAAGCACCTTTCCTCAC +TAAGCCATTTAGCCAGCCCTCAGTGGCTATTTTTTACGAGCCACCCAGCCTATGTCATCT +TATTATGGCAGTCCAAAGTAGCTAAGTTTACTAAAATGGGATATGTTGACAGGCATGCTT +TTAAGCATTTATTGGATGAAAGTTGCCCCTCTAGTACTGTTGTATCTGTGCAGAACTGGA +CACACTTAGGCTTGTAGAAGAGTTCAAAAGACAAAACTCAAGTTCAAATGCAGAACATAA +AAAGTGACTGCTGGACCCAAACAAATACAATATGTGTAAGTGAGATGAACAATCTTGTCT +TGTATAAGCTAGAGTCTCTTGGGGCATAGATTCAATACAACCTTCTTTAAAATGCTTAAG +ATTTTGGAGTAGGTATTTTCCCCTTACATTATATTACATAGCCTGCAGAATGCAGAATGC +TGGTCATTTGAAGTATTTTCTTAACTCTAAGTCTAGTTATATGCATCTTTAACATAGCTG +TATGTAGATGTATTTTTTAAAAGTTCAGGAGATTTCTGCATGTGCTTTCCTCTCTTGGAT +CCTTATTTTCAAATTATTCATGGTGTTACTACCCAGAAATAAAGTAGAGCATGTAACTGG +AAAATACAAGAGTCTAGTTACTCATCAACTCATTAGTGGGATGATCGATGAGTGGCTTTC +TATACAGAACGATACCCAATTGGAGTGTAAACAAAGTCATAGACATATGGCCCGTGTACA +GCTCATCATGCTGTGACAGGGCTTCTCTTCTCTGTCTTTTCTGCTAAGGAAACTCCCCTA +TCTTTTGAATGCCATTCTGGATGACATCTCTGAAGCTCTTAGGTCTATGGAAATTGTGAC +TAAGTGAGAATCAGATGTGGGGAAAGTGGATGATGTACTGTCTTGCCCTCAATAACAAAC +TAGATGTTACGTTAGAAATGAAGACAAATCTTTAAGGCCTAAAAAAGATCTCTGAAAGCA +AAGAAGTCTAGGATAGACTCTACGACTACCGTAAAAAATGACTTGGAAAGAAGGGAGCAT +TAAGAAATATTTAAATATTTGAAATCCTCATGAGTGGGGGATGTCAAGACAGGGTCTTTT +TTGGCAGGAGGGTGTAAACCAATATATTTATTGAATACTACAGACAGATAATAGGAGTCC +AGATTGCAAAATATGGAACAGTTCAGAAATTTGCATGTCATCCTTGCTCAGGGGCCATGC +TAATCCTCTGTGTATCATTCCAATTTTAGTTTATGTGCTGCCAAAGCGAGCACTCAAAAC +AGGATCTTATTGTGTCATGCAGTGGTGTTGTTTGCGTGTGACCTGTCTCTCACAGGCTCT +GCTAGCATGAAGTCTCACTGGAGGAAATGAGTCACATGTGTTGGGCCTTGAGGTTCCTTA +GTTCAGCCTGTCATCTCTCTCCTCTCCACACCCATTTTTCTGCTTGGTATTCGTTTCCTG +CGATGGTGGGCTTTATCCCCTGAAACTCTAAGCCAAGAGAAAACCTTTCTCCCGTAAGTT +GTTCTTGAAAGGCATTTGGTTACACCAATAAGGAAAAGGTCACTAATATAGCATCCTAAG +CTGTTTGGACCATAGATGCCAAGGGCCATTTATTCTTGCAACAAGAGTTGATTGGCCTGA +GTCTGTGCCTGGTACTAGTACTGTTCACAAATCTGAAGATGGACAGAGAACAAAACAGAT +GAAAACCATCCCTCTGTGAATACCCTTGTCTGATACATGGAAACATACAATCTAAGAACA +AACAAAACAGTGTACTGAGGGGACAAAAATGAAGCAGAAAATAAAGCTAGGGCAAAGAGA +GAATGTGGGAGCCATGGTAGGTGGAATGTATCCTTCACAATAGCATGGCCAGTCAGCCTC +TTATTGGAAGAAGTCCTCTGGGCCAGGCAACTGTCCTAATTAGGGCCACTTTGCTGTGAT +AAAACACCATGCCCAAAGAAAGTTGTGGAGGGAAGAGTTCATTTACTCTTCTAAATCAGT +GTTCATCACCGAAGGAAGTCAGGACAGAAACTCAAACAGGGCAGGAACCTAGAGAAAGAA +ACTGACTTAAAGAGGCCATGGAGGGGTCCTTCTTACTGGCTTGCTCCACCACGTCTTGCT +CAGCCTACTTTCTTATAGAACCTAGGACCACCTGCCCAGGAATGGCTCCACCCACAGTGA +GCTGAGCCCTACCCCAGAGCCTTAGGGAGGCATTTTCCCGATTGAGGTTCCTTCCTTTTA +GATGACTTTAGCTTCCTTCAACTTTACATAAAACTAGCCAGAACAGTAATTGTAAGTAAT +TGTTCTTTTTTAGTATTTTGTAGTTTACAGTGTATCTGTACTCTCTACCTGTGTAACCGT +AGCATCAGTGATAAAACTTTCAGAGCGTTTTGCTCTGCAATCCCTGTAATGACATTTCAG +AGTTTTATGCCCATCTTAGCAGACCCAAGGCTTGGTGCCTTGCTTCATGTTGCCAACTGT +TGCTTTGCCCTTTGGATCAGCACTTTACAGAAATGTTGCCAGATTTCCTATAAAGGGTTG +TTGATGGCGTGCACTTGTGTGTGTGTGTGTGTTTGCATATTGTTAAAGGATGATACACGG +TGCTGATTCTGGCAGAATGAAGAGTCCAGCATTACCCAGTTTTTCTCTTTTGCATTGTAA +TGCTAACCACAGGTTCTGTTTACACTTTTACATTTTATTTACACTATTTACATTTTTTAC +ACTTTTATTTACACTATTTACATTTTACATTTTGCATTGTAATGCTAACCGCAGATTCTA +TTTACACTTTTACTCATCCCTTGGGGAAAAACCAGTGCTACCAAACAGTACCCATAAACA +TCAAACTCCACGACAGAGTGAATTCTGGTGCAAGCAGGGTTGATACAACAAACTCTCTCC +ACACTGCTAAACAGAGAAAATGGAAGATCTGGGCCATAACCAGGCAGTGGTGGTTGTTGG +TGGATTGTATAAAATTTAGGATATTTGTATGTTTCGAATTGACAATGAATATGCTGTCTA +GGCAGTGATTAGAACTTAATTTCCCCATTGGATATTCTCTCCAGGGCAATAAAGACAAAG +ACCCCTAAAATCTAGATATGAAGTGGACAAGACTGAGCCACATGGCAAAGGAAGAGTGAA +GCCTAGGAGCTCAGGGTTATCTGGCAGCAAGGACTGACCCATATGGACCTAGGAAGGCAG +AAATTATGTCCAAGGTACACAGTCTACAGTGGGTACCAGGCAGACTGGAGTAGCCCCAGA +GACAGAGCTGAAGGCCTCTCTGAGACACATCAGTGGGGAGGAGACATATAAGATCTTCAA +AAAGCCTTCGTGACAGATCTAAGGGGGAACCACACTGAGTCAGGGAATTATAGAATACAC +AGGGATGACTTCCATTTTGAAGAGAATTTTTCTTTTCTACTTGACCTGAAGTCCATGCCT +TCAAAAGTGGCGAGATTCAGACAATCTCGGGTTTGTTCTCCGAACACAGATTCCTAGTGT +TGGGAAAGCACAGTGCCTGAGCCAGCTGCCCTCCTGGGACTTTTTGTTTGCAGCATCTGC +TATCTGACTTGAGAGCCAGAAAGAACATCTGGGTCGGGGGTCCAAGGGCCTGCAGGAAGT +AGGGGTTCCCACCACAGCAGAGTCACAGGTGACAAAGCCCCTGGAAAGGAACTTTCCAGC +AATGGAAATTGTTCCCCACAGAAAGATATATACCTGTGACACATCAGAACTGTACAAAGC +CCACCCTGCAGTTGCTATGAACTCCACCCTCTGTAAATCCCCCTCTCAGGTACCTATCCA +CCTGTGCTGGCCCTCAGGCTCAAACCAAGAACAAAGAACAACTCTCTAGGTAGCTTGAGC +TAGTGTTCTCTCTGTTGAGTCTAAGCGTTGGGAAACTAAATACCATAGTCCCATGAACCA +TCAAAATTGGTCCTGGATGTGTCCCAGCCATAATGGTTGTCACCTTGATATAGCTGGGTT +TCATCCCCTCTCCCAGTGCAGTGCAGGGAACTGAACACAATGTAGTACCTCAGATGCGTT +ATGGATAGCAGGGTCTTATTGAACACGATGGAACTGTTATCATCTCATTAACTCTGTGGG +TGGTTTATTCCATATTCCAATGCTGCTTTTGGAGGTTGATCATTTTAGGCCCCTAGATTC +TGGCCAATGACATTCAAGTTCTTTAAAAATCACTAACTGGCTGGGCGGTGGTGGCGCACG +CCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGCGGATTTCTAAGTTCGAGGCCAGCCT +GGTCTACAAAGTGAGCGCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTTGAAAAA +ACCAAAAAAACCCAAAAAAAAAAAAAAAAAAAAAAAAAACCAAAAATCACTAACTGCTTG +TTTGCCCTATAGATGTGTGCTTCATTTCATCAAACCTGTATATCATGCTGTCAAATTTCT +CTTTTTCTCTCTTCTAGTTGTTTGGCTCCTTTTTTTTCCACTTTTTTTTCCCTATGTGAA +CAATTTGATTTGTAAATTTGGCCAATGGCTTGAAACAATATTTATCAGTATGTATCAGCA +CACAGCCAGAGACCAGTAGGGCTTTCTTTAAATGAGAGCTGTTGCTCCTACTAATATTAC +CAGACTTCACAGATTGGCCTTGATAATTAATAGTATTCATTCATCATGCTGCTGCTATTG +GGAGCATCATTTGTCAGTTATTACTTTATATTATTTTCTTAATTGACTCTTACAGGTGCT +TTTTTGAGACAGAGTTTCACTATACAGCTCAGGCTATCCTAAACTCATTATATAGCCCAG +GCTGTCCTCAAACTTGCAATCCTCCTGCCTGAGCCCTCGAATTACTGGTGTGTGCCTCTA +TGTCCAGGTTATTAGACATTCTTTATGTGTGGTTGTGCTGCCAGTTACAATCCCTCCATT +GTAAACAAATAGTTTTTGGTTTGTCCTCGAGTATTTCATGAGAAACTTTACCAAAATCTC +TTACGGAAACCAAAATATTTTCTTCTCCATAATCTTAACAAAAAGAAAGAGGTCCGTGTG +GACCCCAGCTTCAGATGACCAAGTTTTACCATGAAGCAAAAATAAAACAAAAGCAAAAAT +GAGAAGCATTTGGCCAAGCCTTCCCACCCGCGCCCCCCCCCCCCCCCCCGTTTATTTTTT +TATTTACTTTACATCTCAATCTTGGTACCCCTTCCTTTCCTCCCAGTCCAACGCTCACAA +ATCACTCCCACCATTACCCCTCCCCTTCTCCCCAGAGAAGGAGAAGCCCCACTGGGTACC +ATACCACCCTGGGACACCAGGTCTCAGCAGGACTAAGCCTAGCATCCTCTCCCACTGAGG +CCCAACCAGTCAGTCCAGCTAGGGAAGGAGATCCAGTGACAGGGAAGAGAGTCAGACAGA +CTGCTCTGATTGTTAGGGGACCCACAAGAGTGAGAACAACTGCCCTAACTTTCATCAGAT +CCTCAAGTCCTCCTCACTTTCACTCTGCCCTCAGCAACGTGAAGACCCTTGCATGGCCAG +GAGATGACGTCACATGGCAACTCATCTTTACTTAGACTTCTGCAGGTGAAAATATCAAAA +ACATGCACCTTCTAGCAAATGGAGAGTGAACTCAACCCTAGCAGTACAAAGCTGTTAACA +CTCCGACTCATAACACCATGTGAAGTTGTGCAGCTGACTGTGGGAGTTACAAAAGAATAA +ATAAATAAAAATAAAAGAAGGCTTGTGCCTTTAATCTGAGCACTCAGGAGGTAGAGGCTG +GCAGATCTCTAAACCCCTGTGAGTTTGGGGCCAGCCTACTCTATATAGTGAGTCCCAGTA +CAGTTAGTACTACATAGAGAGACCCTGTCTCCAGAAAGAAGAGAAAAAAAAACATTTACT +AAATTAACTGTTATACATAAATATTATAAATGCATAACAAATTATTTACTAATAAACAGA +AAAAAAGAACTAAAATCATTTAATTATGGAGAAGGAATATTTTAATATTTCCTACCACCA +TTCCCTACATGTGAGAGAAAACACCCATAGTTTTGCTTTGTACTGAAAAGCTCACACGCG +ATACTTTGTGAGACCTTCTTCACACTCTGTGTTTTTATCTGTGTTTTTCCAGGCTTTAGT +TGGGTTCTTGGTCTGTTTGTACTTGTTTTACCTGACATTTGCAAACTCCAAGTGGCCCTG +CCCCTGCCCATGGGTGAGGGAAAGGGTGTGCTTGGGATGCTAATTTTATTTAAGTTTTCA +TTGTCTTACACACTTCCTTAAAAAAGATGAGTTTTCAAACCAGAATTTTTTTTCTCCACA +AAACTCCCAGAGGTTTATATGTCTGGTATTCTTGGTGAATAATACAGCCGTTGCTGGCAT +ATGTAGAAGGCAGAACCATTTGACATGGCTATGTACAGTGGGTGTTCAACAGCACCATAC +ATGATTAATAATTGGTTTAGGATGATGCTAAATACTCAATAAAACATTCGTGTATTTCAC +TGAAAAAGATATATCTCTTATTTTTCCACTAAGCCTTTGAAAAATCAAGATATATTCAAT +AATTTAATCATCCTAAATGAGACAAAAAATAGGGTGGGAGAGAAGAACCAAAGGAGAAAA +GGGAGGGAGGGATAGAGGAAGGGAGGGAAGGAGAGAGGGAGGGAGAGGGGAGGGAGGGGG +AGGGGAGGAATTACCATTTTGTTTTCTGTCTGATGGAGAACCAAGTTAGTCTGGGTTAAT +TTGTAAACATTGCAAAGCGTAGTAGCTTAAATTAGCCAGCATTTATTGAGCTCATGATTG +TGAACGTCCTTAATTTAGGCTGTGCTGGGGATAGTTCTGGTCTGGTGCCTCTGTGATCTA +CTGCCAGTCATACTGGCGATTTAGGCTTTCTTACCTCCTGGAGCCTCTAATGAATAACCA +AGTTGGGGAGATATCAGCAGCCGGCTGCTAGCCAGGATTCCAAGCCTCAGACGGAAGGAT +GAAAGGCTTTTATAGGCCTAGATTCTGAACTGACAACATTGGTACTTCGTCCACATTCAT +TGACCAAGGAAAGTCAGAAAAACAGTATATATTCAAAAAGGATGGAAAAATAGACTATAT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGATTTCATAG +TTTTATTACAAAGGGCATAGAGTTGGAGGAGCAGGGGACTGTGACCACTTTTTGGATACT +CTGGAACATCTTGTGATTGTTCCAGAATGTATTAAAGGTAGGTGTGGTGACGCACGCCTT +TAATCCCAGCACTTGGGAGGTAGAAGCAGGCAGATCTCTGAGTTTGAGGCCAGCCTGATC +TACAAAGTGAGTTCTAGGACAGCCAGGGCTGTACAAAGAAACTCTCTCTCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCACACACACACACACACACACACACCAGAAACTGATG +ATCAACCAAGAACTTTACAATTTTCTCTTCGGACAGGAGTTTTCATGTTTCTGGGAGTTA +TAAAATTGATTTTACAGCATGAGGAACAGTTCTGGGGTGGAGCCTAGGGATTGTGCATAT +TAATCAAGTGCACTACTGAGCTACATCCTTGTTCTAAGGGTGACCTGAAAAAGCATGCCA +TGTAATTATTTGTATTCTTAGCCAGGACAACCTCCTTTTTAGTGCCATAAGCAAGTAGAT +AAATAAGACAGGGTTTTGTCCTGAGTTTTGTGATAGGTTTTACTTCACCATTGCAAGAGT +GATGGAAAAAAGAGTTGTTTGTCATTGTTTTCCCACCAGAACACCCTATAATTTAGGTGT +GTTGGCAAATCCATAATAACAAACCCATGTCTCAAATAAGTGCCAAGAATAACCAGTACT +GCTTATCAGGAGTTCAGTGGTCAGAGTTTTCTAGTTGTTACTTTATGTTTCATTCTGATC +TCAACTGTTGCTTATACATGTTTAAATTAGTTCATTGTCTGTGGTAAAGAAAGAAAGATG +TTGTGGCTGTGAAAATGGGGGCTTTCAGGTGGTGCTGATGAGAATGGAAATAAGATCAAT +CATTGTGAATAGCAAGCTGGCAAGCCACATACAATACAGAGAGCAATTCTATTCCTAAGT +AATTACCAATGAGAGACTCTCACACCGTACAGAGGAAACTCACAAAGAGGTCTCTTGGAT +TCTTTTGCCCATGTGTCTCCTCCCAGGACATAGTTAGTGAGCATGTGCAGTGTCTGATAT +GATAAACAACAGGGGACACAGTAAGCAGGAATCTTTCTTCTGCAGAGTTTACAGTCTAGT +GGAAGGAAATAGAAAATGAGCAAAATGAAAGGGAAAGATTCTCCCAAGTAAATTGTTGAT +AAATGGTGTGAAGAAAAAGAAAAGAGAAGAACAGGAAGTCATAAGGAGAAGGTTAAAACT +TTAAATACAGCATCCTGGGAAGATTCAACTGAACACATGGTCACAGTTATAGATTCAGGG +TAGGATAGATGGCTCAGTAGATAAGAATGTACACTATTCTTTAAGAGGACCCAGGTTCTG +TTCTCGGTGTCCATGTTGAGTGGCTCATAACCACACATAACTCCAGCTTTGGGAGAGTTC +AACTCCTGGATTCCATGGGCATCTGCACTTATGTGCACATATCCACACACTTTACACATA +ATTAAAAAAATAGTAGAGTTACAGATTTGGCATGGAAACATATTTATTTCAGATTTTTAA +CATGCAGTGAATTTTTGTCTTTATAAGTACATACCCTATGACACTTGGGGCATACAGTCC +TATCAACTTCAGTGTCAAGTGAATGAAAAATCAAGTCATGGAACAGATTAAATCCATGCT +GGGAAAATGGGTGGATATCTGAGAAAGTGGGAGGCAAGCATGGCAGGCAGAGTGGACAGC +AAACACAAAGATGACTTACAAGAACTTGACTCTCAGAGAGAGAGAGAGAGAGAGGAGGAG +GAGGAGGAGGAGGAAGAAGAAACCACAACCACACACACAAAGAACCTAAGCTCAGTTTAG +CTGATGAAATCTATATATTAATGAAGTATTAATGAATCTCAAAAATATTTTGTTAAATGA +ATAAAAGATGGAGAGAGACAATATGTGTTGGCAGATGTTTTGAAAGGTTTATAAACTCAA +AACATGTGTGCTATTTATGGCTGTATATTTATATGGTCAGAAGATAAAAATAGATTTGAT +AAATACCATGTCAGGGGATGGTAAGATTATGGGGAGGGGGGTAGAAAGGAGGAGACTTCC +TTCTCTTCTTTCTCTAAAGCCTAAGGCTATATATATATATATAGACATAGAAATTAAAGA +AAAGGAGGTCAGGCATGGTGGTATGCACCTGGAATCCCACCAGTTGGGAGACTGAGGTAG +GAGAACCCTGAGTTTGAAAACAGCTTGAGCCACATAGGGAGACACCCTTCCAAAAGAAAG +GACAGAAGGAAGGAGGGAGGGGGGAGAGGGGAGAGGGGAGAGGGAGGGGGGAGAGGGGAG +AGGGGAGGGGGAGGGGGAGGGGGAGGGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGACT +GCGAACTTTAGGTGCTTTTTGTACTATAAGGAATTTGGCTCAGCACAGTGGGAAGTAGCC +TCTGGCTGTGTGCTTGTGTGCTCTGCAATAACCCAGGTGACAGCTGCAGAGGAGGGTGCC +TGTGGCTCCAAGAGGGAAGCTCTCTGTTCGAATTCTGAATGTCCACAGGTTTACCTGGAG +GCACAGTCTAGGCAAGACCCCTCCCCTGGGCCGGTTCCTCCCCTGGCAGGTGCCTGTAAG +TGTCAGAGAGTGTCTGGGCGGGGAATAGGGAAGAGCCCTCCAAGTGCTGAGAGCGTCTGA +TGGCTTTCATTTTCTCTGCTCTGAATTCTAACCAGAAATGAAGACTGAAACTTAAAACAG +TAAGTCCCGCTTCTGTTTTACGCTATGGACATTTCTGTTGTTAACCTGAACCTAGTTCTG +CTGTCAAGGACACAATGGGGCTCCGTGGGGCTTCCGACTCTCTTGCTTGTTTGTTTAGTG +ACTTTGAACTACTGGAGTCATAGCCATTATTAGAAACCAGCAGGTCACAGATAGGTTTGT +GTATGCTACTGCACTTTGGGAGTGAATGCTGAATGTAAATGTCGTTACACCCCTGACCCC +CACTTGCTTGGAACCTGCAGAAAGATAACCTCATTCCCGGATTGTTGAACAAAGTCAGGG +GTCACTTAAGTGGACTTGAGTTCTCTCCTAAGTTAGTCACAGACAGGCTGGACGAGGGTG +CTATAGCAGGAAAGAACACAGCATACTCTTCAGAAAGAAGGGAATATAGGGCACAGTTAT +TTAAGCCTCTGATATTTCCTTTGATTTATTTACAGGATTTAACTCACCGGGGTCTTGCTA +ATACCTAGAAGTGCTCACACATAGGGCGGAAGCGAAGCATTGGTAGCTACTGGGTAGATG +CTAGGACACTGAATAAGAACAAAAACTGCCAGATTCCTGGCCCCCAAGTTGACTCACGCA +TGTAAATAAGAGTACCAGGAGCAGATCTCTTATGAAATGAATGCTTTGTTCCAAAATCTC +TATATACAGTATGCAGTGCAGCACTCATACAGCCTCCTGAGGGGGTGGAGGGGGTCTACA +GCTCATCAGCAGAAGGGTATGAGACTAACAAAGAATTGGTCTCTGGCTCAAACTCGGCTT +CTGTTACCACTACCTGTACTCCGAAGCCTTGGTTCTAGAACAATTGTTCTCAACCTCCCT +AATGCTTCAATACCATTCCTCATGCTGTGGTGACCCCCTAACCGTAAAATTGTCTCCACT +GCTACTTTATAACTTTACATTTGCTATTGTTGTGAGTTATAATATAAATATCTGTGTTTT +CCAATGGTCTCAGGCAACCCCTATGAAAAGGTCATGACCCCCCCCCCAGGAGTCAAGACC +CCCAGGTTGAGAACAGCTGGTCTAGCAAGTAGATTATGATACCAGCATCAGCTTGCTAAG +CAAGGGAAGCCCTGCAGGAAGAGACACGGGATTCTGTCAAAAATCAAAACAAGCTATGAG +CGATTGTCTTTCAAACCTCTAAGTGTACAGACAGAGTTCCCTGAGATGTACAGACTTCGA +AATCTGGTTAATTTTGGTGTGTGATGCTTACTTTATTTGCAAGTTCCTTGATAATAAACA +TTTATGTCAAAATTAATATACAGCAAAAATTATGCCATGCTACAATGAACTCAGAAGGTG +TTGGCCAGCTTCATCTCAGCCGATCCATGTGTTAATTGGCTTTTTATTAGTACCACAAAA +CACCTGACAGAAACAACAGGAAGAAAACTGATCTTGCCTCACAGTTTGAGAGATTTTAGC +CACATAAGCCCCATCACCCGTAAGCTCTTGGTAAGGCAGAATCTTCTAGAGAAAAAGGAA +TGGCACACTGAAGTCTTTCACCACATGGCAGCCAGGAGGAAAGGGCCTCCGTAAGATAGG +TCCTTCCTGCTAGGACACCCACCCCAGTTGCCCACTTCCTCTTGCTGGGCCCCGCCTCCC +AGCTTCTGACATTTCCCAAAAATATCACAAGTTTATGAATCCATCAGTGGACTGAGGTCC +CAACCTCATGATCTAGTCTCTGCCTATTTTTCTTACAACTAAATCTTAAGACCTGAGCCT +TCAGGGACAATCGTAACACTGTCATTGAATGTGTCACTGTCCATTCATGTGACAGTGACA +GACTGACTTTAGGCTTAGGGTAAAGGACTTATTTTGGCTCATGCTTTCTGGAGGTCTCCA +GCCATCATGGTAGGGAAGCTGTCGTGACAGGAATACCTCCGTCCCTGGTGGAGGGAGCCT +GCAGCAACAGCTTGCTCTCATTGGGGCAATCCTGAAGAAAGCAGAGAAAGCAGGCAGCAA +CCAGAAGCAAATATGATTTTCAAATGTTCAGCTCTAGTAACCTAGTTCTGCTGGCCAGAC +TCCATCTCTTAAGGTTCCACAGCCTTCAGAATAGCACCACAAGCTAGATCTAGACTGAGC +ATTTAAATCAGGAGCCTCGGGGGAAATTTCAGATTCAAACCATAACAGTGAGGACCACCT +CCAGGAATCTGCAGCACTTCCCCGAGGTGTAGGCTGGCTGTCATCCAGCTTTATCCTCAG +GCTTCTGGCTTCCGGCTTCCTGCTTCCTGCTTCCCAACCGTTCCTAAGACCCCACCCCCA +AACACCAGCGAGTGTCCTCACTGCACAGTTGTGGCTGACCCACGTCTCTCTTATAGACAC +CAAGACACTGAAACAGCACCCGGGCATGGAGCATTCCTGGAGACTCTGAGATCAACCCAC +CTCTTTGTAGGTGTGGGGTTTTGGCAAATTGCTAAATCTTTCAGAGCTTGGGTTTTTGGT +TCTGAGCAGTGGGAAGTGATAATTCTCTGTGTGACTGCAGTGAAGATTCAGGTAAAGTGC +ACAGTGTGCCTCGGGCCACTTGTAAGTGGTAGATACCACCATAGCAGTGTTGGATGTCAC +TCACAGTTAAGGCTATAACCACCTTCTAGCAACCTTTCTTTCTTCTTTCTTCTTTTGTTT +CTCCCCCACCCACCTCATTCCTTCTGTGTTTCTCCCTTTAGAAATTTTTATCATAATTTA +AAATTTTTTAAGTTCACACAAACATGTATTCTACATTGAACACATCCACTCCCCCATGTC +CTGGCTCCCCCTTTTCTCACCTCCCTCTCAGTCCCTGCTGTCCCCTATGACAATCTCTCT +TCTGTTTTCATGTCATAACTGCTGTATACGACTTTCTGTACCTATATAAAATCTAAGAAT +CACAAGTGATAAGAAAATTGAAATATTTGTCATTCTGAGATGAGCTTGATCCACTTAGTG +TGATTACCTCCAGTTGCATTTGTTTTTCTAAAAATGGCAAAATTTCTTTCTTCTTAATGG +CTGAAAAGAATCCAGCGCATACATACACACCATTGCCTTGATCCATCCTCTGTTGGTGGA +CACCTGCCTGGTTCCAAAGCTTAGCTCCTGTGAGCAGTACTGCAGAAGACGCTGATGTGC +AGAGGTCTCTGTGCTGTGTTCATTCTGAGTCTTTTCAGTAGATGCCCAGGAGTGGTGGGG +CTGGGCCAAACAGTAGATCTGGTTTTGTTGTGTTTTGTCAAATATCTTATGTCTAGTTGT +TTGTGTATTATATGTGTGAGGGTGGGCTTTTGCCATGGTGTACATGCAGAGGTCAGAGGA +CAACACTCAGGAAGAGATGCTTTCCTTCTTCTATGTGAGTGCCAAGGACCAAACTCAGAA +AATCAGGCTTGGCAGCAAATGTCATTAACTGCTGAGACAGCTCATCACCCCGTTTGTCTA +TCTGTCTGTCTGTCTACTTGTCTGTCTACCCATCCATCCATCCATCCACCCACCCATCAC +CTATCTGTCTGTCTGTCTGTCTGTCTACTTGTCTGTCTGTCTACCCATCCATCCATCTGC +CCACCCATCACCTGTCTGTCTGTCTATCTATCCATCTATCTGGGACTCCGCCACACTGAC +TTCCGTAGTGCCTGGACCAATTTATATTTCAGCAGCTCTGTTTATGAGTGTTCCTTTTGC +CCACAGCCTTTGCCAGCATTTGATGTTACTTATTTTCTTAACGACTGCCACTCCCACTGG +GAAGAGATGAAATCTCAGCGTACTTTGGAATTGCATCTCTCTGATGACTAGTGAGGCTGA +GCATGTGTCCATGGCTTTTGTCATATGTATGTCATCTGTTGAGAACTGTCTGCTCCTTTC +ATTGGCCCATTTACGGATTGCATTATGTGATCTCTTGTTGTTTGATTTTTTTATTTAGTT +CTTTATATATTGTGGGTGTAAATCCTCTTTCAGATGCATAGCTAGCAAAGATTCCCCTCC +CTCCCGAGGGAATTTTCTTTATAAAGAGCACAGAAGGTCTCCTTTGATGATTTATCCCCA +GGGGACTTTCCTTGTCTCACTTCGAATTTCCTATTCCACTGAGAAGTCAACCTTTTTTTT +AAATTTTAGAAATGGCCTGTAAAGACTTCCCAAAACACCAGTCAACAAATAATAATAGTA +CATGCAAGAAAAGCTCAGATGTCCAAAACCAAGCAGTAAAGAATTCATAGTGCTAATGGG +GGACTTGAAGATGTGTTTCAAAACAGAAGTGTACGTCCTCCATTAGGAAGGCTTTTTAAA +AGATTCCTTTTTCTTTTCAATTCTGTGTATGTCTGGGTGTGGTTGTGTGCACATGCTTGC +AGTGACCACAGATGCCAGCAGAGGGTATCAGACACCCTGGAGCTGGGGTTACCAGTGGTT +GTTAGCCACCTGACCTGGGTGCTGAGAACCTGACTCCAGTCTCTGCAACAGCAGTATGCA +TCCTTAAACGCTGAGCTGTCTGTCCAGCCCCAGGAAGAGTTTTTGTTGAGCCGCTACAAA +GTCTATCCCAGGTACTCCTGAAAGAGATAGCACCTAGTGTCAGGCTTGTAGCTGCCCCAG +TTCAGTTATGTTAAGTGGACCTACAACTTTTACAACACGAAGTTTCATGTAGACACAGGT +CAAGACTATTTCCTGCCATCCCAGACAGCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCT +CCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCTCCCTCCCTCTCCCCATCTCATTAA +CTGGATAGATTTAATTATAAAAATCTATTGGGTCTAATTATAAAAACAAAAACCTCAACC +TTTGCCCCCGCCCCCTATAAAGCAATAAAACAAAATTAAACACACAATATACAAAGTAAC +ACAGTTTCATGACTCAGGATACAATATATTTCTTAAAATAAAAACAGAGCACTATGGAGA +TTCCTACTTGCCACAAGACATTCCCAACAAAGAATAGAACTCAGATAGCCGAGAAGGTGC +TTAAGGTTAAGAGGAGAGAGGGTGGAGAGCACAGAAAAGCGCTTCCAGGGGTGAGGAGGT +TCTGGGTTGCCACTAAGGAGTGACTGGGCACCTGGACAGCACTGAGAGAAAGGGAAGATC +TCTAGCCCGTGCTCACGCATACAATGTGATATAGAAAAGGAGGAAGTAACAGGGACCTCC +ACGGAGACGCATTTCCTGAGAGGTAGAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGGTGCCCTCGTGAGTGTGAGATATGTATGTGGAGACCAGAAGTCAACATCA +GATCTCTTCATCAATTGTTCTCAACTTTTTGTTTAGCTTGGCCAAGTTAATACATATAAA +TACTGTCTCGAAAAAACCAATAAACAAATAAATACTGTACCTTGATCATATTCAACATAC +ATCACCACATCTCCCTCAGTATCCCCAATATTTCCACCTCCCCTACCCCCAAGCATCTCA +ATAGAGTTTGGTTGCCAGCCTAAGATTTGAGTTGATTAATACATCATCTGTGCAAACGTT +AGAAGTTATAGCTAAGTAAGGGATACTTGCTGATAATCTCATCCACTCAGTTTCACAAAT +GTCTTTGCCTTTGTTGCCTATTGTATGTAGCAAGGCATTCAATAACAAAATCAGTAAGTT +CTACTTGACTGGGAGGTCACTAGAGCAGACACTAGAAGGAAGACATTTCCAAACATGTGG +CCAATTAAAGGGACATAGCTGAGGGATAGTTCTGGCAGCAGACTGCCTTAGTTCAGTGAC +ATTGCTGTCAGCCTCTGTAAGACCGGGGGTAGCTGATCAAACCTCTACACATGATACATC +CTATTACCTATAAGTGGTGGTAATAGTGGTGCCCATATCAAAGGGCTATTGAGACAGTTA +AATGAGTTATTATATATAATGAGTTGTTATATTGAAAGCCCGTAATGAGCACCTGGCACT +GGGCAAGCATTAACTATTCACATTAATATATATTTCAGAGGGAATAAACAGAGAGAATGG +TCCTAAAAACCAAGCTTAGGTACTTGAGAACACTTTTAGTGGGAGTTAATTTCAGACCGT +GGCACTTGCCACAATACAACTATTCCCTGGGGGCCAACCTTACACCAATTAGCTTGGGAT +GCTTTGGTTGAGTCTTGTCTGTTTCTGGAAGACTTGCCTTGGATTTATATTGTCCTGGAT +GGAGGCCACCTAATCCATGATTCCCAACCAGGAAAATACTAAGCAACTAATGTCACGAGA +ACAAAAATTTATAAAAACATAGCTATTGGGCTGAAGAGACAGTTCCGTTGACAAAGCGTT +TGCCACGCTCGCATGCGGACCTGCATTCAGATCCCCAGCACCCAGGTAAAAAAACTGGGC +ATGGTAATATACATGTGTGCTCTTAACATGGGAGAGGGTTGAAGATACACACTTCAGGGC +AGCCATTCTAGACAATTGCTTTGCCCCAGGTTCAATGAGAGACCCTGTCTCAAAAAAATG +GTGTGTGTGTGTGTGTGTGTGTGTGTGATAGAGGAAGACACCCAACATAGTCAAACTCTA +CACTCTACACAGACCTATGCTCTCTTGCTTGTACTAGTCTCTCTCGCTTTCTGTCTGTCT +CTCTGTCTGTCTGTCTCTCTCTCTTTGTCTCTCTCTCTTTCACACACACACAGATATGTA +CACATGCACCATACACACACATATAAAAACTTCACTATTATAAAATTACATCATCATTTT +ATAAACTAGTGAAATAAAACACAGCTGTTGGATGATTATGTCCTATGTACACCAGGGACC +AGAATTCTAAGTACTTTATCCCAGGCTATAAGAGGAGGTAGAATTCTTTCTTTAATGATT +CATTTCTTTCTTTTTATTTTATGTGCATTGGTTTTGCTTGCAGTTTTATTTGTGTGACAG +TGTAGGATCCCCTGGAGCTGGAGTTACAGACAGTTGTGAGCTGCCGTATGGTTGCTGGGG +ATTGAACCTGGGTCCTCCAGAAGAGCAGTCAGCACTCTTAACTGCTGAGGCATCTCTCCA +ACACCAAGATGGAATTCTTAATGTTTTATACAAGTGACCCATAATTGCCTCTTCATTGCT +TTTGAAATGAGGAGAAACAAGGACTGGGTAGGAAAATATAACAGGGTCCATATAAAACCT +GCCCAGCATTTTACCCTGCTCCTGAGAGCTTTCTCTCCATCCTTACAACATGATAGAAAT +ATGAAAGTATGTTTGTTAGGAATAGAGAATATAAAACTGAAGTTTATCCCCCAAACAGTG +CCAGCTGGGAAGCAAGTGGAAGCACAGCCACAGGGGGCAGATATGTAGAGAGTCTCCCAA +AGCCATCGCTGCCTCCTATCTTAGTTAGCTTCTGCCCACACTTTGCAATGCAAAGAGGAG +AAATCTGTGACCACATGCACTGTGTCTGATAGCATATTCAAGTACATTTAGAGGGGACTG +CAACATTGAACAATAAGAGCTCCAAGTCTCTAAAAGGCGACTCTGGGTTCCAGTGCAGTG +AACAAAGACACCAAGCAAGATCCTTAATGCTTTAAGACTCTCACTCTGCATCTCAGACTA +GGAATGAACTCGTCTCCACTTCCAGGAATCTTGTGATGATTAGCAAATCTTTGCAATGTT +CTTAGCACTAGTCTAGGTAGATTACAACTACCTTCTTCAGCTCTAACAGCAGTTACTAAC +TTCAGTGGGAGAGGCAGGGGACATGGTCAATGACATCATGTGGGGGTCAGATGGAAACAG +TTTTGGAGGATTGATTCTCCCCTTTCACCCCTGTTTTGAGGTAGTGCCTCTCTTACTGTT +TCTTGCTGTGTAGAGTGTGCTGGTCTGTGGTCAGAATACCGGTCCTCTGATTTCTGCTTC +CCACCTTGCTGTAGGAGTTCTGGATGACAGACACATGTCATTGCCACGTACAGCTTTTTA +CGTGGGTTCATGGGACCTGAACTCAGGTCATCAGCTTTGCTTGGTGTTGCTATGAAGAAC +CATGGCCAAGGCAGCTCTAGGAAAGAAAACGTTTCACTGGGGGCTTGATTACAGATTTAG +AGTCCTGGTCCATTATCATCATGGCAAGGGACATGGTGGCATGCAAGGCATTGGAGCAGT +AGTTGAGAGCTAATTTATAGGCCAAGGGAAGGAGGGAGGGAAAGGGGGGAGGGGGTGGGG +GATGGGAGGAGAGGGGAGAGGGAAGGAGAGGGGAGAGGGAAGGGGAGGGGAGAGGGAAGG +AGAAGGGAGAGGGGAGAGGGAGAGGAAGAGGGAGAGGGGACAGGGGATAGGGAGGGGGAG +GGGGAGAGGGAGAGGATATGGGCTTCTTCAAACCGCAAAGCCCAACCCCCAGTGACACTT +CCTCCAGCAAGGTCACACCTCCCGATCCTTCTCAAATAGTGCCACTTCCTGATGACTAGG +CATTCAAACATTTGAACCGATGGGTCATGGGGGTGGGAGAGGTTGTTCTGCTATGCAGCT +ACGTTCTTCGGTCTCAGTGACAGAATGGCTTGTGTTTTATCAGGAGAGATCTCTGAGGTG +TTTGTTTGTTTGTTTGTTTGTTTACTGTGATCTCCTAGTCAAGCTATAGTTCTCTGACAT +AAGCTATCTACCTAACTAATGTGCACTTGTACACATTTCATTCACAAATGAGCAGTGTTT +CAGATTATCCCCATTTTCTCTAATTACCATTTCAAAATATACCAAAGAAATATGTTTCAA +TTGAGGTATACTCTGGGATCCCACAAGTGCTAAGTGGGAAGCAGATGTGGTTGTAAGAGT +TCCAGAAGAGGCTACGCTCCATATATGGAACCCAGAAGAGGCCACTCTCAATGTGTGGAA +CCCAAACCTGAATGATAACAAGGATCTAGCTACACAGTACATAGAATAGGCCTGGATTGT +GACAGGGGACAGAAAAGTGAAGGAAAGCTCAGAGTGGTCCCAGTGCAGAAAGGAGACAGT +GAAGATAAACGTGAGATGGACCTACAGGATAGTGGGAGGCAATGAGAAGCCACCACAGCC +TCTAACAGAGCAGTGATATAACCCAAGTACCTTCTACCGTCTTGGCTGCTGGGTAACAAG +GGGTTGAATGAGCACCTGGTATATATGGGGGCCCGGGAGACCGTTATGAAGGTGTGGAAT +AGAGGGGTGGCTGGTACCCTGGTGGGATTGATGCTTCCAAAGGGTCAGGTTCCCAGACTC +ACCTGGATAAGCATAGTGTTTATGAGTAGGACCTGGAAAGATGCAGAGAAGTTATAGGAT +CCAGTCTGACTTTTGGAAGAACTGCTCCAGCTTGTGTGGCTAATGTTTAAAAAGCAGGGG +ATGCGTGGCTCTTTCTTTACAACATCTACAGTCAGTGGTAACTCATTGCACGCCAGACAC +AGTTAGAGGTCAGTCCCCCTCTCCCTTCCCCTCTCCCTCCCCCTCCCCCTCCCCCTCCCC +CTCTGTGTCTGTCTGTCTGTCTATCTGCAAGGACCAAAGGCAACTTCAGGAGTCTTCCTT +AATCATTCTTCACCACATTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTACAACTGT +GCACTCACTGCACCACCACCTGGCTTTCTTCTCACTGGGAATCTGAACTCAGGTTTTAAA +GTAGATCCCAAACTCAGAGCCAAATGCTTACATGATCAGCACCTTACCAGCTGAGCCATC +TCCCCAAGCCACTCTCTAGGAACTTCTGAGTGGAATTCATTACTTTAGGCTAGGTGATCG +ATCCATGAATGTAAGGAAAGAAGAAAGGAGAGGGGATCCCCTGTCCCTGCTTGAGGCTTG +GGGGTGAGTGTAAGGCCACCCCTGTCCAGGAACAAACCTGGAAGAGGATTTCCTGATGGA +TGGGACTTCCCATGGCATTGCAATCTCAACAGCCAAGGTGACAAAGCAGCAGGGGTCTCA +GCTAAGGACCTGAAGAGAGTGTGGAAAAGAAGTGTTACAGGATTGAACATCAGCTCAGCT +TTGCAGTCAAAACAGGCTGGAACTGGAAATGGCCTACTTGCTTGCAACTCAGTATTTCCC +TTAGCATGTGTGAGTTCAGTCCTCTGAACTATAAGAAATAAAGTGTGTGTGTGCCCATGT +GTTTGCACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCCAAGAAATAAAGCTGCTT +CTGACAGTACCAGCAGAGGAAAGGGGCCCCAGCCTCATTGTGAAAGAGTTGGGCTTTGTA +TTTGTTTAGAACCATTTTTTTTCCAGAGCAAAAATCTGATTCAAACCCAGTTTCACATTC +CTTCTTGATCATATCAGCATGAAATGAGACTGGTGGCCCTTAGTGCAGATCCTTAAACAC +TCACCCATCAGCCACCCCAACAGTACTTGCAAAATATTTCTCTCCTGTTGGGTGTGAGAC +CTCTGAACTGTCAGAGATTCTCACAGCAGTCCTTGGAAGAGAATCTAGAAGAAGGAAGAG +ACAATTGGATGTGAGCTAGAGCCTGTAGCTCAGAGATAGAGCTTTGGCCTAGCACCAACA +ATGCCTAGGTGTCACCCTCCACCTAAATGCAAGGATTTGTTTTCTTGATAAAAGTTTGTG +AGTCTTCACTGCCGGGGTAGCCTGGCAATCATGGTGGTGAAGTGACTTCCCTTTTGCTAG +GGTAAGATGAAACCTCACCTCCGACCTGGAGGGTTGATGGATGCATTTTGAAAACCAGAG +ATGGCCAGGTTTTGAACAGAGATTTAGACAAGTATTATTTTGCTAAGTGGATGCTTGTGC +CCCGCTACTTTTATTTTATTTTATCAACTGTGTTTTGACAATTCATGGGGGATGGAAATG +TGTCTAAAGCAATTTGAGCTCATCAGGCAGTAAACATTTAAACATACAATGTGAATTGAG +TTATTGTTCTTGTGAGTTCTTTTCTTGCCTGTTTTTGAAAGGGAGCCCTGGCTGGTTCCC +TTGCCTCCCCCAGGTCTCTTGCAATGGAGGTCTCCCTCTCCTAGGGACATAGTGAATCCT +TGACAATAGCCCTATGACTGGGTTATCTTATAGCAACCTCCATTCTCCCGGAGTTAAGGG +GAGATTAACATTCAAGACAATTGGACTAGATCGAGGGGGGATGGGGGGGGAGAGCTGCGC +CTCCAGCCATCGGATCTGCATTCTCTGGCTCGCAGGGTAGGAGAGGGCTTGCGGCATGGG +CTGGGGCTGGGTGGGTTTGGGTGTCTTGTAATGAAAAGGGGAGTCCTCCAGATCACAATC +ATCCTCCTTAGCATCTCCTTAAGCGCTTCAGATGAGCGCAGCCTCTCTGGTCTCCGAGCT +AACTTTGCGTAGCTTGCGGGTGCGGCTAGGATCACTGGGAAAGAAGCCAGAAGCGGCTCA +GGGGGGTGACTTGGGGTGTCCTTGGCCGGATTGGGCGCTAGGGAGGCAGAAGATCTCATT +GTTGTCCTGGGATCCAGTGGCGAAAGGAGGCCCCTCCAGCGGGCCCGCGCTCAATCCCTG +CTTCGCAAGCGATCGAGCGGCCACCCCGCCAGGCTCCGGTGCGCGGCACCATGCGGAGGA +GCGGGCACCGCGGGCAACGGGTCTCCGCGCGGGAAAGGGGCGGGCTGGTGGCCGTGCGCC +CTGGCGCTGGGCCAGGCTCGGCGTGAGCAGCGGCGCGAGCGGGCGATGGGCTGACGGAGC +CCCGTGGCGGGCGCGGCGGGGACTGGGGTGGCGGCGGGGGCGGGGACGGGGACGGGCGCG +CCAGCACCGGCGGGGCGGCTGTGGGCGCCTCGGAGGAGGCGGAGGCGGCGCCGGGCTCCC +CAGGCCGCCTGGTAGGCCAAGGGCCTGCGCCCGGGACGAATGGGAAGCTGGTTTCCGTGG +ACTAGCCTCTTAGAATCCGAAGTTCCTCGGCTCCTTTAGAAGAGCACAAAAAATAAAAGG +TAACGTGTCTTTGTTTCCTGGTCGCGGTGGCGGGGGAGCGATTGATGATGCTGTACTTCT +GAACCCATTTTCGGGGCTGGGCTGGGCAGCAGGAACCTGCCACTTCTTTTCTGGGGGCTT +GGGGGCTTTCATTTCGCGTCTGTTACATTTTTAAAATGCAAGCCCCACGTGGGGCAAATA +CGATGCTACCTTCTACCAGCCCTTCCCCCTACACACACACACACACACACACACACACAC +ACAATCACACACACACACACGTTCCTTTGGCATCACAACCCACACTCTGAATTTCACATG +GAGAAATAAAAGGTTTCTATAGTCTTAGCTGGTTGGGTTTTTAACCCCCACCCCCCCCCC +GTATACAGTCCTTTGGGTGCCGGAGAAGGCTCTTCACAAGGTGGCCGGAGGCCGGGCAGC +CTCAGCTGCGGGAGCCTGATGAGAGGAACCGGCTTTTCCTTTCCAGATGGCTGCAGAGTT +TGATGCAGTGAAAATGGGAACTGGTGAGGGGAGAAGAGTAGGGAACCCCCGTTTGTACCC +GCTTCTTTAAAAAAAGGCTAAATGAGGTGCGTTTGTACTGCAGGCAGCTGCCCAGATGTT +GGTGTACATTGGGTTTTTAGGAAGGTCTCTCCAGCGCGGCTCTTTGAAAGGCGTGTGGGC +TGCCTGTGTGTAACCAGTAACTCACTGCCTTTCTCTGGTCCCTTGCTTGTTAGCAGAGTA +ACTGCTCAGTCAATTCAGACAAATTTTGCTAAATTTCCAAGGGATGGCTGTTCTAATAAT +AGCTCTAACCGTGGCTCCTTAATAGACATCCTCATTTTGAATGATGCAGCAGTGCCAGCT +CTCTGGGAAGCGTAGCTTGCTGAGCGCTGAGCTCCAATGCCTGGAAAGGACTCCCTGACC +CCACCATGAATGGACCAGGCGTTGCCTCCCCTATGAATGGAACATCCCAACAGAGGCCGC +CTCTGCTGCTCCTGACTCCTTTCAGTTGGAATCCTCCCCGAACCTGATGAGAGGGATGCT +CAGAAAACCTAGACAGGCACATTTCTAAATATAGGATGGTCCCTGTTCAGTTTTGGATTG +ATGGCTGCGTTTAACTGCAGGATGGTTCCACTGCCTCTACCCCCAACTCAGCATGGGCTA +GCCTCAGCCTTTCCCTAAACCTTTTGATTGATGTGTGGGAAAGCACCAGTCCAAAAAAAA +AAAAAAAAAAAAATCAAAAACCCAGGACAAACTGCAGAGTTCATGAAAGGCGGCACAGGC +TCTGGGGAAAGTACCTTTAGAGCTGGCTGCAAATCTGCGTCCCTTAGACTTCATGAACCA +GGATATGCATGCCTGCATCAAAACATGCAACAGAGTGCTGGGGCCTGGAGAACATTTCAT +TGTTTGTTGTTTCTGGTCTTTCAATTGCATTAAACTCATTCATCGCTTTTGGCCCCTAAA +AATCAGAGTCTCAGATCAGCAGGAAGTCTGGTTTTAGTGTCTTAAGTGTTACTTGACTCT +CACAACCTTGAGTTCAGGAGACGGGCTAACTTGTACATTGTCTTCTGTAGACTAAGTGAT +CCATTTTCTTGCCAGCGAAGTTTTCCCAAGCACAACAGGAATAATAATCCTGTGGCGATT +AGATTGGACCGCATTTCATGCTTAGACGTCACAAAGCCTCTTCCATTTACTTTAATTGGA +GGTAATATTTGGACATGGTTTGAAATGACGATGTAGGGTCTAGTAAAGGAACATAAAGTT +GCCTCTAGAGAAGTTGCCAAGAAGTGAGGGCTAATGTGAGTAGAGATAATATTATATTTA +TTTATTTTTAAGTTGAGTCTTTTTGGATTATGAGAGAATTGTTTCAATAGACAGGAGGAT +TGGGTAAATTCTCCGCTCTCTTTTGTTTGAACCAACTATGAGCTGTCACCACTGTTGCTC +TATTCTTTTAGTTTTTGTCCTGAACTAATTTGCTTAATAAGACTTCTTTTTATGGCCCTG +GGCCTCGGTAATTTTAGACATCTTGACAAGTCCCCTGGTAGCCCAGCAGGTGGCTAGTGC +CATTAGTATGATTTTGCCATTGGGGAAACTGAGTCCCCTTGAGGTTCAGCAAGTTTCTGG +TTTCTTAATCCATGAGATTTGTATACCAGATGTGTACAGTAGTGATTTAATTGTCCCAGC +AAAGTTAGAGCCCAAGGCCAAGATAAGAGATGAGGCATTGTCTGGGTCCTGGAGCTTTGG +GAAAGCACGAAGAATGGTAGGTAGGCAAGTGTAGTCGAGGAGAATTCTCTTGAGTCAACC +TTGGTCTGAGGGAGAGAAACGTTGCCATTGTTCTATGATAGGAAGTAGAAGACCTGAAAC +TGTCAAGAAGTCTATTAAGGAGCTGGGCTGGGTGGCTTTTGTCTTTAGGTAATTGTGGGC +TGGCCTCCCCAAAGACTGTGACTAATTTTGCTTTCTAATTGCTGAACTTGTGCTCACAGT +GTTTATGCTAATGACCTCTTTTCCCAGATATCTCGAAAATCATATTCTTATCATTTACAA +CTCTACACTTATCCTTATTGCATTTAAACTAATACTCACTGGGTGCCTGAGATCACGAAT +TTACACTTTAAAGATTACAGCACAACAGTTTTGTTCCAGAGAAAATTCTAGTTTTGTAGG +TTGAATTGAGACATACATATGTTAACAGTTAACTAGCTTAGCAAGTTATCTTAAAACATG +CCGTACACAGCATCAGAAAGTCTGAGTTCATCACCAGCTTTTTAAGTCTCTCTGGCTCTC +TTCTGTCTCTGCCTCTTTCTGTTCCCCTCCTCCTCCCCCTTCCTCCCTTTAGTATTAGGC +ATTAAACCCAGACATCTTGCATGCTCGATCACACAGTCGTAGGAATTCTAGGGAACTTAG +CTACAGAAACCTAGCCCCTTTAACTTTTTTATCTAGAAGTAAGGTCTTACCAAGTGGCTG +GAGCTGCTTTAAACCCTCTGTTTAAGGCAGGCAGGCAGACCTTGAACTTGTGGTCCTCCT +GCGTCGTCTACCAGAGTAGCAGGGATTGTAGGCATTCACCACTAGCCCTGAATAATCCTT +TTCTTTCCTCATTCTTCAGTTCTTTCTCTCGGTTTCTTCCTTTCTTCTTACTATTATCAG +ATATGTTAGTAAAACTTGTTCTAGAAACCCCTGCTTTGTGTCTCTTGAGAACTTTCCTAG +CATCTCAATTGGAGGTGACGTCTGGGGCCTTATAGAAGGGCCTATTCAGCCTATATCCTA +GACACTATTCTGTTTGTACTGAAGGAAAAAGAGGGACTGGCTTCCCTACCTTGCCAGGCT +TGTAGACAACTCGGGCCTATATTGCCTGTGATATCCCTAAGGTTCTCCTCCTGGATCCAT +CCATCTCTACCTTGCTCATGTCTGGTCCTGTGCTGTGTAATACTCTCTAGAGGTATAATA +AAAAGGAACAAAAGGAGATTCTGGATATCTCTGTAAAGAGAGGCCTGCAGCATGAACAAC +GAGGGGAGGAACCAACTGTAGAATGTTCTAGAAACCTCTCTACCCTGGGCAACATCTTAG +AGTCGTGGGAACCTGGAGAAAGGGGTTCCTAAAATCCAGCTTGCTGGGGAAGGGAGCGAT +TTGAGTGTTACTCCAGCATTCATTTAGAAGAAAGCACATTGAGAATGTTGTCCACTTCTG +GTTTTGTCTTCCCCAGAATAGCTCTCTTTAAGAACACCAGTTAAGAACTGGTGCAGTAGT +GTCTGTGGGAGCTGTGGGCTGCAGCATCAGTATTCCACAGGAAGGCCAGGTAACTCCACT +GCTTGTTTGGACAGAATCAATGAGAACACAGCTGGTGATGCCACTCTTTCCAGCAACTGA +ATTCGCCAATTCTCTCCTTGGCCACCCCTTACTCCATCCCTAGGCTGAGCATATCTTTTA +CAAGCCTGCTCTTAAAGGGAGCCAGGTCCACTACCAGAAACATTGTTCTAGACCTACCGA +TATAGGTCATCTTTTACAGAAAATGAGCAGAACTGATGTTCAGTGATTATCAAATTCCAT +GATGCTTATTCTAGACGCCAGTGGCTATATGTCTTCTTTCTGATTCTTAAGGGTATTGGT +AAAAACTGGGTACCCCACTCTCTGAAGAAATCCTTACCTTGAAAATAGAAATTCCTGCTT +AAGGATTCAAGCTACGGTTGATGATGGGTCACAGGGTTATGGGACCTGAGTTACCAATGG +CCTTATTACTACCAAATAGTCCAACAAAAAAACAGATGAGCTGGTGGTCTCAGTTTGAAC +TGCATGTGTAATCTCCCCACAGTCATGGAAGCTGGCTCTATGTCAGAGCCATCGGGCATA +GGATCTCACTGGAGGGAAGTGTCATTTCTCTCCTAGGCAGCATTTTTTGGATTTTTATTG +AAAGTGGTATTCCAGGTGTTCATGATATAAGAGGAGCAAAAATTTGTTGTCCACAGTCAG +AAGCATTGGCAGGTATACTATAGCCTCTGGCTTTAACTCTGAGCACATCTGCATGTTCCT +TCTTGTGCCTGTTTTCATATGTATTTGCCAGTGCATGGTTCTTGCATACTTGGGGAGGGA +GGGTAGGTGTGGGCACTGATACATGCACATGTGTGGGCCAGAAGACATCCTCTCACCATT +TCTCAGGATCCATTCACTTTCTTTTGGATAAGATGTATCTTAGTGTTCTTGAATCTTTAG +GTAGGCTAAGGTAGCCTGGTCAGTGAGCCTCAGGGTCCTTCCACGTCTCTGTCTTTCTGG +CCCTGGGAATACAAGGGCATGCTTTTTTTTTTTTTTTTTAAATGCAGACTCTGGGACTTG +AACTCAGGTCCGTTACCAAACAGGACTGGCCTCTCCTGCATACTTTTGTCCATTTAACAT +TGAGTACATATGACCCACTGCTGCTGATGGGAACTTTATAGGGTCTTGAACAAGCAGAGC +ATGAAGCCATGCTCCAACATTGATCTACAGAGGCCTCATTAGAGATGACGTCACGACCAG +GAGTCATTATTATGGTGCAATATACTAAGCCTTCAAACAATAAGTTTTTGTTTTTGGAAC +AGGGTCTCATTCTGTAGTCCAGATTGGCCTTGGACTTGCTATGTAGCCTGCAGTGACCTC +AAACTCATAACCCCCCTGTCTCAGCTTCCCAAATGCTAGGCTTACAGGCAAGAGCCATGA +CACTTTGTTTTGAGCAATAATTTCCCACTTGAATCAGCTAACATTTCCCCTATAACTTCA +TGCCTGCTCCCCACCATTTCCACCAGAATTTGCCTGATCTGTCGATGTCCTTGCCTTTCT +TTGTCCCTATTGAATGAGCAGTGCATGAAAAAAAAAAAATGATGTGTAATGGGGAGTTAG +ATTGATGCTGTATGGCGGCAAATGGAAATCAGAATGGGAGCGTCTCCAGGCTGTGCCATT +CATAATCGTAAAACACACAATTAACGCTCTCCCCACATGCCTGTAAAGAGACGAATCCAA +ACTAGGGACCCAAAGAGTGCAGAGCCATCTGGATCTGAGTGACACACCTACACAAGCTGG +GTAACTCAGGGCTGGCTTGCTCACTTCCTGGCTGCCTCTGACCACCCTCCAGTAAATATC +CAATATTTATTTCTGTGTTGCTCAGAGAGAGAAAGCAGAGAGGGGGGAGGTGGTGAGGAC +ACGAAGCAGACTCAGAGCTGAGCACAATGTGAGGCAGTGTTCTGCCTTCTCAATCCCCCT +TTATTGGGTCCGTTGAGTGTTTGGTAACAGAAGAACTATAGAGTGACCAGTGGCACAGAT +GTAGCCTGCAAGACTTGGCAAGAGTGTGGAGACATGTGCAGAAGGTGACAGACGATGTTA +AGAGCCACAGCTATGACTGTGAGGGCCTCAGGGTGCACCCAGAGCTCAGGGCAGCCTGCA +CAATATATCTGCATGTGATTGAACCATTGAACATTTTGGGGAGAGAGCATTATAGCAATG +AAAGAACTGTAGAGATCACTTTTATCAGTGAGAAGATATTCACATTGAGGAGCCTTGCCT +ACTGGACCAAGGCAAACATCCCTGCCTTGTGGCAGGTATTTACACGATGCATCAGAGTGT +GACAAACACAGTGTACACTGTGGCATCTTCTCTGGGTTTGTTATCTAGCCAGGTCTTCCA +CCTTCTGACTGTAAGACCTGTAGTGAGCTCCCAAATCTCTCTTAGCTTTAGCTTCAGTAA +GCGAAGTCACATTCAGAGGCTTGCATGAGAGAACAGCTACGAAGCACCTGAGATGCAAAA +GGTGTGCAAGGTGTTTAGCAAAAGACACGAGGGGTCCATGAGGTGGGTCAGTGGGTAGAG +GTGCTTGCCATCAATCGTGATAGCCTGAGTTCCATCTCTGGGGCACAAACTGGAAGAGAG +CACTAGCTTCCAGGAGACTGCTGACCCTCACATACATGCAGAGTGTGTGGCTCTCCCCAC +ATGCATGGATGGATGGATGAATAGATAGATGGATGGGTAGATAGATAGACAGAATGTTAA +TTTTTTTCAATAAGAAATTTTGTCTCTGATCTGCTCTTCTGACATTGGAAGGATCAACAA +TACTAACTCTGCAGAGATTTAGAACATGTTAGGGGTCTAAGAAGAAATGTAGACATAAAA +TAAGTCATACATTTTCCCTTATAATGCTGAAATGTCATAGAAAGGAGGACAGTGGGGACA +AACATTAGCTGACATATTTGTAAAAGTCACCCCAGCCTTTCAGAGAGAGCTCGTGCAGGA +AAACACATGACCCTAGCCATCATCATTACTGGAAACAGGGAAACGTTTATTTTAAAAAAA +AGGTAGTTAATGGGAATGGGGGTGCCCAGTGATGTAATGGGGGCGTGAGGGAAAATAACC +GGGAGATAATGAGAAAGCCTGAGGCTGTGTCTGGGTCTCAGTACATTAAGAGGCATTAAA +ATAGAGGAAGAAGGAAGGAAGAGAGGAAAGATGATTTGGGCTTTGTGCTAGTGGGTTGCA +GCCCCTTACCTTTCTAAAATAATTCTCCAGTTCTCAAAAATGATCAGAAAACTCACAGGC +CTTCTAGAGTAGGTAAAATTGAAACTGATGAAGATCATATTGTCTAGTAATGTTAACTGC +TACTTAGCATCGAAAGGGAAAGGGAAAACTCCTGTTACGGGCTTCAGATGAATCAGCAGG +TGAGGGCCCTTCGTGTCCAAAGTCCAGAGTTTGATCCTCAGGACTCAAAGGTGGTAGAAA +AAGAGAACTGACTCCCCTACGTTGTCCCCTGACCCCCGCATAGCACAAGCGTACCCACAT +TCATAATAAGCAAACAAAGAACTAAACAGGCACTTGAACAGTTAATAAACCTTTAATAAT +TAATGTACTGCATTAATAGTAGAAACCGTATTACAACCTGAAAATGCAGGATGCTTTTTT +GGAGCCCCACCCCCAAATTGCCTCAATCACCCAATCACACTGAAGATCCCAGGATAGTAT +CCCTGCAAAATGAGAAATTAATATGCCAACTTACCTAGATGATCTGCATACTTGGCCAGT +AAAATGAATCACAAGCAATGCCAGGCTTCCTGGTGACGGACTGACTAGATGCATAGACTA +AAAGTGTTAACATGCATAAACAGAAAGTATTTATAGAACATTCTATCTTCTTGCTTCCAA +GACTAGGCTATATTTGAGGGATAACCTATGGCTATCTTTTTGCCTAGACAGGGTGGAACA +TGTCTGTTATTTCACAGAGAAATTATAAGCTGGTATTTGTGTGTGGTTCCTTCCTTTCTT +TATTGTGGAAAACATGGTTTTTGTAGTCCGCAACAATTTGGTTTGTGTCCCTTCCCGTTC +CCAAGGCTGTAGCTTAGTCAATAGAGATTCCAAACTCTTTTAATGCTGAGTTCTACAACT +TCCAACTTGGAAAGATAGCCAACTATTCAGAGAATAATACCCAAAACACAGTCCTTTGTT +TCTTCTGTAGCTAGAGTGTTTTTGTCTTGCCAGTAGAAATGACCACACTCCAAGAGGAGG +AGCAAACACTCAGCGGGAAGATTCTGAACTGTAGGCTTTGCATGGCCATGGTTTGGGTTT +TATACTGAGGAAAATGGCTGCATGCTAGTGCATAGGAAAGGAGGGATGAAGCGCCCAGGG +TCCTGTGGTCTGCAGGGTTAGCTGGAAGGTGAAGATGCCAATTGCCAGGCCAGTGTCTCC +TGCCTTCTCCTCTGATCCTCTTACATGGGGTCACCTGTCTGTCACACCAGCTTCGTCATG +GCTGCTTCTCGGTCCTGTCCATTTCTCCATGTTCTTTTCCGAACCCTCAGATGATGTCCC +AGAGTTCAAAAGATCTCTGCTGCCTTTCTCTTTGTTACTGGGAGCGCCACCTGTGGTTTT +CTAATCACTCCTCTTCCTCTTCCTCGTGAGGCTTTAAAATCATTGTCCTGTGAGGGCTGA +CTCACCAGTCTGCCTCCCCACTTCCTTTCAGTTGCAGAGTCTCAGCTCCCCCTGCATTGA +GCTTCTTAGGATTACTGTTTCCAAAACCAGATCTACCATTTGTCAGTCTCTTCAAGCAAG +GTGTCTGCTCCCACAATCTTGTCTCAGGATCTCCCCTCTCCTGAGTCATTATAAAACCAC +TACAATATATCCATTCACCACTCTCTGGCCCCAGCTCCACTCATAAACACTCGCGAGCGC +ACCCTCTCCTCTGTTCCTTGTCCCCTTCCTCATCTGTGTTCCCTGTAGACCAAACTCCTC +AGCATAAAACAAAAGGCCCTTCACATACTCCGGCAGCTTATTATTTCTTAAACTTCCTTT +CTTCCATTGTCTTACACACACACACACACACACACACACACACACACACACACACACACA +CACAGAGTCTTTCCTCTGACCTTGGACTTAATCCTGTGGCTGAAACATATTGTTCATTCT +TTGGCTGGAGCCTTCAGTAGTACCTCCTGACCCTCTAGGTCACAGCTTTTTGTTGTGTAC +AGATGTTTGTGTGTACAGATGTGTGTGTGTAAAGGTGTGTGTGTGCACATATACAGATGC +ATGTGCACATGTAAGCACATGCATACGGAGACCCAACACAGACCCAACGCATTTTAGTAG +GGTGTTAGTAAGAACACACTTGTCCTGGAGGAGCTTGTAGCTAAAGAAGAGGCAAGCAAT +AAACATAATCGATGAATAAATTATTAGGATGCTGAGGGTGGAAATTGCCATGGAGATGAA +TAAAGCAGTTGGAGGGAAATGGGAAGAAGGCATCACTTTATTTCACCCTTTGTGTAGTGT +CCATCTGTGGATATGTGGATATGCACACATTGTGTGTGTCGGGAGGGGCTGTGCATTGCA +TGCATGTGCGTGTTTGCATGGACACCTGAGGTCAGCATCAAGTGTCTTCCTCTGTCATCA +TTTTCCATCTCTTACTGAACCTAGAGTTCATCAGTTTGGCTAGGCTGAACGCCTAATGGA +CACATCACTGCTTCTGAGGACTGTTTCATGTGTGCTGGGTTCTGGATTTGCATGGCAAAT +ATTTTACCAACTGAGCCATCTTCCACATCCTTACATTGCAGTTAACACAAAGAGTCAGGG +CTGGAAAGTGGTAGAGCTCTTCCCTCGCCTGGTGAGGCCCCAGGATAAATGGAGGCAGAA +GTGTGACTTCAGGGAACAGCAAGAGACTGAGGGTGGCCGAGGAGAACAGATGGACAGTGG +AGGTCACATGGGCGTGGATAGGACCCACGCTGAAGAGCAAGGCAGAATGTGGGGGGCGGG +GGGCCTGTCCCACCGAGAGGCTGCATGGGACTGGTTTGGGTGTTTCTAGGGTAAGTCTGC +AGGGGTGGAAGTGAGTGCAAGTGTGCAGCCAGATGGCTGTTACAGAAACTGAGTGAGTGA +GACCACACTCTGGGTGGCATCACCACTGGGCAACACAGGATTTTCCAGCAGGCTACCTGT +GGGATTCGAAGATAAAAGTGAGTCCAAGATTTGGGAGCAAAAACCAGATGTGGATGATGG +AGTTGCCCATATCTGTGAGGAAAGACTTGGTACAGCGGGGCCTTAGACCCTGGATTCCTC +TTGGGATCTGCAACGCTTATGTCATTTAACAGAGTGGATATGTTGAGGGAGTGGTGTTAT +GTGTGATTTTATCTGGGGTTTATCCATGTTTAGACAATGTTAAAGCATCAGGTGGTACAC +ATCTGTATTTGAAAGATCATGTTTCAAGGCCCAACTGGGCTACATTAAACAAAGTCTTGT +CTAAAGAAGAAGAAAGGGGTCTACACTATATAGCTCAACGGCCCAATTCTCCTGAATCTG +ACTGTGTTTGGGGGAAAGCATATTATTTGAAAAGCAAGTTAATTTTCCAAAGGACATAAC +ACTCTTTTGAGATGTGTTATTGCATACACTAAGCCTCACCTGTGTGATGGTCTTCTTTTT +TTTTTTTTTTTTGGCATGCAAAAGGCCTATCTCTTAACTCCCAAGTCTTCTGGATCTGTT +GACATATTATCATTATCATTATTATTATGTTGACTTCTATTGTGCAAATTTAATGTACAA +ATGTAAACTATACTGTTGGACGTTTGGGCACATCATCTTTTTCTTCAGAGACAAGGTTGC +ACCGTGAGGTACAGGCTGAATTTGAACTCTTTGTGGAAAGTTTGGCATGTATCTGTGCCC +ATGAAACCATCACCCCATCAAGATTGGGGCCAGGGAGATTGCTCAGATGATAAAGGCGCT +TGCTTCCAAGCCTGGCAAGCTGGGTTTGATTCTGGAATTCCTGAAGTGGAAGGAAGAACC +TAAGTCACGCAAGATGCCCCCAGCCATCCATGAATGCTTCATGGCATGTGCATGTATAAC +CGACACACACACATGCACACACACACACACACACGCACGCACACACACACACACGGGGGG +GGGGGGCTGAAAAATCAGCTTCATATTTCTAATCTAATTTTTAAATTTTCTCTTTTTATT +TCTTACCTTCTCTTGTCTCCTCTCGCCCTTCTGGCTGTTCCCCTTAATCTGTCATCTTAG +TTGAGAATCTTTTGTGTTTTAAGTTCTGTGCTAGGCACTAGGAAATATGTGAAACTGAAG +TCACTATCCTGCCACCCATGTTTGTCCTGGCTGAAAATTCTGGCCCTCCTGATATCACTG +ACAAATTCCAGCCTCTTTTCCAGGTCGTTTTCAAGAACAGAGTGTTTGGATATCCAAACC +CTCTGAGTGGCATGCATGGTAAACTCTTTTAAATCAAAACGCAGCAAAAGATCAGAAACC +TTGTCATAAATTAAACAGTTCTGATCTGGGGGAAACCTCATCTTTTGTCTCTCCTTGCAC +AGAAAGAGCCCAAACAGTAGGGTAACTCTCAGCCTCTTTTTCTACAAGGCATCAACATCA +TAATTACCTCCTGCGGGAAGCTTTTAGAAACTGTTCAGTGTCCAATTAGAATTTTTGATT +TGAATAACAGATACAATATAATGTCTGTATTTCTGTAACTGTACCCTAATGCTATGCTCC +CTGCACAGTTTAAGCACTCCCGTTTGATGGGACTATAGCTGTTGAAGACTCTGCTTTGTT +TCCAGCAACAGCAGTCCCACCTGGAGCCTGCAGATCTTCTAGTGAGAACCAGTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTC +CCAGCCTGATTCATTATTCCCACTGCTAAATGACTTTGAGTAACGGTAGGATATCTCTGG +AACTTTCATCTCTCTAGAGCTGCTGAGACCCAGTCAGGAGCCCAGACGCAGGTCTGGTGT +AGGGTGCTGCACAGGGCAGGCAGCCAGCAAGGAAACCTCCCTGAAGATGAATGGAGGAGG +AAATCTGCCAGCACAGCTCAGTGAAAGCAAGAAGCCCCTGCCAATGGCATTCTAGTGGAA +TCCATTCCAAAGAACTCAGTTATGTAAACACCCAAGCGGCAGGCTCTGGTCCAGATGGAC +TGCCCTGTACAGATGTCAGAGTAGCTGTCAAAACTCCTTTTGATGTAAGCACAATGCCTT +CCCAAATTCTCATTGTACTTTTTATTGGGGGCTGGCTTTCTAACTTCTAGAGTTGGAGCC +CTGGGAACCCCCTCTAGGAGGGGTGCTTCGGGGTTCTGGAACACTGGAAACTTAACCCAA +AGTTAAGTATTGCTCAGGTTACCCATGCAGGTAGTGTGCTTCATCCCCAAGCTCTCAGAT +GCCCTGCACGGAGCCTCCTGAGATAGGTCTGGCTGAGGTGTCATATGCCTGCCTCTAGAG +TGGGTTCTGCCAGCGCAGGTGGCCTGGTGGCTCATGGCAAGCCCTTGACATTTTTTTTAA +GAGCCACTAAGGCCCCGATGTGGAATTTACAAAGCTTACAGCTGTTCTAGAATCTTGTTT +CCCGCCGCCGCCCTTGAGTCGGGACACGGCGGGTATAGTATATAAAGAAGGCCGCTGCAG +GAAGAAAAGCCTCTCCAAACCATCTTACCCACATTGCAAGCTGTGCCACCGGCCATGAAT +GGCAGCCAGTGCTAATGTCCAATGTTAGATACTGTTCTCACTGGTGCCATGGGACACCTG +GCATGGACAGCTGAAGGGAATATCAGGAAGTGCAGTCTATCATGGCAGCCCCGTAATGTC +TATGGCCAGATGGCTTTTTCTCTTTGTGTGGACCAGGACACAGAGAGCTCAGCAGGACGT +GGACAAGGCTATAGCCACCCCGACCCTGGCCCACTCATTTGAGCCACTTACTCTAGCTAG +GTCCCACTCCCTAAAGGCGCCACAACCCACCGAGTCAGCACACAAGCTGGGAACCAATTA +TTCAAAGACAGGGGCTGTGAGAGGTGTTTTATATGCAGATCTTAACATGAAGTCCTGTGG +GCTTCGAAGAGTCCGTGTGTTCTCAAACCTGAGTTCAAGGATCCATTTCCTTAGAAAAGG +AAAATTCAAATCTATCTCAATGAATGCAGGTTCCATCCTATAAATCCTCTTCTGCCAGTT +GCCATTGTATCAACATAAAAAGATATGTACAATTTAAATATATTTATAACTGTTATGCAA +AAATATGTACTGAGTACCTATCTATAATGGCAGTTATATTTTATTACAGGCACACACATG +CTGTCATCTAAATGTCAATAAAATATTTACAATACAACCATGAAAACCTGTTGTTTTATG +AGATCCACAGTTGTAAATAGTGCAGTACAATAAAACCAAAATAACAATATAGCCAAATGT +AAGTTTACGTGTAAGCAAAAAATGAATGATTGGCTTAGATATTGGAGTACAGTCCTATGA +CCAGAAAAGATGTCATTAGGAATTTTGGCTATCGAACACAGGAATACTGCACTCAGACAT +CAGCAATACTTGTTCAACACATAAGTAAAACAATGAAACAGCTTTTTTTAAAAAAAAGAT +TTATTTATTTTATTTATATAAGTACACTGTCCCTGTCTTCAGTCACACCAGAAGAGGAGG +GCATCCGATCCCATTACAGATCGTTGGGCCACCATGTAGTTGCTGAGAATTGAACTCAGG +ACCTCCAGAAGAGCGTTCAGTGCTCTTAACCACTGAGCCATCTCTCCAGCCCCAATGAAA +TAGCTTTTAAAATGTTTATTTGTTTGTTTGTTCATTCATTCTCCATTCATTCACTTTTAA +CCCTGTAGACTAACTAAGGGCTCTTGGCATGCTAAACAGGTGTTCTAGTACCTAGCCTTA +TTCCCGGTCTCATTATTTTATTTTTTATTTTGTGAGATAGGGTCTTAGGTAGCCTAGGCT +AGCCTTGAACTCACTGTGATGGCCTTCCACTTCTGATTAGTCTGTGTCCACTTTTCAGGA +GCCAGGGTTGCAAGTACGGACCACCATGGCCAGAGCATGCAGTCCTGTGGTCATATATAT +GTTAGGCGAGCACTCTGCTAAGTCCCCACAACATTACACAGGAAAGGGGAAGATGTGTGT +TCATGCTTGTTAGTTTCGTGTACCATTTTCTGAAAGTCTTCTTGCACAGAAAATCAATGC +TATGTCTCACCCAACTGGATGTAGCATTGTTACAGGAAAATGGATTCATATATCACCTAC +TAAAATGAACACATTTTCTTGAAACACTTGCTCATTCCTGTGCACAAATGCTCACGTCTT +GTCCATCACAGCTTATCAGAGAGGAGGGAGGCTGACGCAGAGCCCTTCTGTGTCACCTTC +CCTGGGCTTAGCGGGCCGTTCTACAACCTTCCTGCCTCTGTCTCTCCTGGTCACTTGTGA +CCACAGCATAACCCATTCCATTTTGAACAATGATGTCTGTTTATCGAATTGTCCTTTAAT +GAATCTGAATGTATCTTCTGGGACTTCTACCCACTGATTGTATGTTTTGCCTACCAAAGA +AACAGTTCTCCCTTCTCTTTCTGCATATCAAGTTAGGAATCTCTCTCCTTCTGTGCTGAG +GACAGCTCTTCTGCATGTCTGTTTCCCGCCTGCAGTGGACAGAGGCTCCCTGTGAGTGCA +GGAATGCAGCATAGGAATACGGTAGATTACATGGTCATCCTACCTAAACCCTGATGCTTT +CTAAACATTCTTTCCCAACAGTCCTTGGAAGGGTTAGTCTCGGGATCTGTTACCTTTTCT +TAGCTACCGCAAATTTCTTTTCTTTTTCTTTTTGTTTCTTTTTTTTTCTTTAATAAAATA +TCAAACCCAGAATTAGACACAGATTCAAGAAATGCTTTGACTATAGTGGAGTGCAAAATG +CCTTCTAATTTCCTTATTCCAGATGTACTGCTTTTGGCCCCAAACCAGAAACAAAACAAA +ACAAAACAAAACAAAAACCAAAAAGCAAAAACTAAAACAAAACAAAAAACACCACCAACA +ACCACAACCCTTCCCCAAACAAACAAACAAACAAACAAAACCAAAAAATGAACCAAAAAA +CCCCACATGAATCCCAACTTCTACATTCTAAAGCTACCACCCGGTCCTCTTTGGTATCTT +CACATTTGACGAGCCTGTCTCCTGTATTTCTCTACGGATTGCTGAGGAGAAACACGGATG +AAGACAGGCAGCCTATGGTTCAGTATCACTTTACCCTTTTCCAAGTGCATCTTTGTGATC +AGAGGCTGGGCCTCAAGTGTTTGCTAGTTGGATCCCGCCCTTTCCCAGACTCTCCTCGCT +TCTACACCTCGTAAGACAAACTTGATTTTGAGAGAGAGTTCTGGGTTTCCTTGCAGTTTT +GTGAGTACTTTAGCCATCCTCACATCCTCCGCTCCTGGCTGTAGCTCCCACTGCTCTCCC +CTTGACCACGCTCATCCTCCAGCTCCATGCATGGCAGATGTTTCCATAGTGTCCATATTC +TCTTCCATTCTAGGCTTCCTAACATCATGCTGCCTCTGACAGAATTCTGGTTCTGTGGCT +ACTACTTACTCCCTGACCCCTACCCCTACAACAATCCCAACCAGAATGTTACCCTAACTA +CAGTCACAACCCCAACACCATCCCCTAACCCTATTTCATCCCTGCCCCAACACCAAATCA +TATTTCTAATGTAATCAAATCATAATCTGGCCACCAGGTTACTGATCAAATTCACTCGAT +GTGAATTAGGCTCTCTGAGTTGACTAATCTTCCTCGTTTGCTTGACTGAATTTGGAATCA +GGTATATTTCTGGATGTGTTTCCAGAGAGGTTGAACTGAGAGACAAAACTCACTCTTGAC +CATTGGGCCACCATCTCATGGCTAGGGTCCTGGACTGAATAAAAAGAGAGAGAGAGAAAA +AAAAAAATAAAAGCAGCTGAGTACCAGAATCCTTTGCTCTCTGCGACCGACCTGTCAAGT +TGTGAACGAGCTCCTGTACTCCAGCCACCTGGGAGTCACACCTGCAGCCATGCCTTCCTT +GTTGGGATGGAGTGTACCTCCAACCCTGAGCCCAAATGCGCCCTTCCTTAGGTTGCTTTT +GTCAGGCACCTTGCATAGGAGAGCTTACACTATCCCCCCCACCTCACCCAAAACACCTCC +CCTATTGTCATGGTGAGTGCTCTGTAATTGCCTGTTAATTTGGCATTTTCTTCTCTTAAG +GAAAAAAATTGCATTTGTCAGTTATGGAGCAAATGACATACCTGGCCCATACTACATATA +CCATAAGCACTAAGTGAACTCCCACCATGGTAAACATTGTTGCCTACGACCCCTCAACTC +CATTTCTCTTATTCCAATACATTTCTAGAAAAGGGATGAAGGAGTTGGAGGAGACAACCC +TTTCAGCGTTGCTGTTCTCCTTTTATGTCATGGAGACTGTTAGTGGCCTTTTCATTAAGC +TGTAACGATCTGCTAACTAACAGATTTTATCTTGAGAATGTTGAACTCTCATTCTTACCT +ATTCAATTGCTTTTATTTCTTTTTTCTTTTTTCTTGTTTTTTTTATGCTCATGAGTATTT +TGCCTACATGTATGTATGTGTGCTGTATGGATGCCTGCTTCCCACAGAGATCAGCAGAAG +AGGGCACCAGACCCCCTGACACTGGACTTTCTGGATGGTTGAAAGCCACCTCTGGTCTCA +AACCCTGCAACTTTGCAACTGCAACAAGCGCTCTTAAGCTGATCAGCTATCTTTTCAGCC +CCATCCACATTTAACTTACCTTTTTGGTGGAATGAAACTGGTTTTTAAAATGCAAAATGT +AATCAAATCATAATTTGGCTCGTTGCTTTTGTGCTTAGAGACTTAAGAAACAATCTGATA +CCTAAGTTTTGTTTTCATCACTCTGCAGTTGTTACTTTGTTCATAATAGGGTTTCATTAG +CCATACTGTCCTAGAATTCCCGACATTCTCCTACCTTAGCCTCCCAAAGGTTGAGATTAG +AGGCATGAGCCCCCACACTGGCTTTTAAAATGTTTAACTTAATCCTCTGGGACTCAACCT +TGGGGACAGTGGTGTGGCTAGCTTATTGCATTTCTTTACATCAAGTCGTTCCTCGTCCTT +TCTTAAAGAGAAGACAGAAACAGGAACTGAAATGAGTTCTTCTGTGAACAAATGTCTTCT +TGTTGCAAATGAGAATGGCTGGGAGTCCATCCATTTCCCTGCCTGCCTTGCTTTGAGCAC +GCCTTGAGGACTTCTCAGTGTCCTTGGGCTCCTTGTTTTAAATATCTCTATCCCTATTTT +TTTTTTAAGTGTGCTGTGCTGTAAATCTTCCCTAGAGAGTCTGTGCACTTACTGCTTGGT +CCAAGTTATAGCCACACCTGTGGGAGTTCTCCATGCAAATTGCCCGTGTTCTTGAGTGTT +ACGGTCTCCACATCATTTAATTCTTTGCTTTGTGTCACCAGTTCTTTCTCAAGTCTGCAG +CTTTTACAAATGATATCTTTTTAGATCCATAGAACCAGCCCTATCTCCTTTTATTCAACT +TTATCTTTTTTCTGGGCTACTTAAATCATTCTTGAGCCCAGCATCCTGGGCTGACTCTCT +CCAATTCTAAACAGCTATCTAAACAAAAGGCAGACTTGCGTTTCCCTTTGAAAAATAAAA +CGAAATCCTCTTCATCCCACAAAAACAAAAACAAAAAAACACCAAAACAAAACAAAACAA +AACAAAAAACAACCACAAAAGCAAACAAACAAACTGTCCCTCTACTGTGGTCTTGAAGCC +AGAACTTCTGTGGCAAGGGAGAGGTGTTGTTTTCTTCCATCTTTCTTGTTTGAAGGAGAG +CATCAGTTGTTAGGAGCACTTAAGTGTTTTTTATGCTACTTTGTGTATTCTGCAACTTTG +GAATTTATACCTCACCCAGATGCCCTTTCACACATGTACTGTGTAGAAGGCAAGCATGTG +TGCAAGTGTATGCGGATGCTGTGACTGAGAACATGTTTTAAGAATAACTCCCAAGCATTT +CCCCAGCACTGTGTCGTGGTGTTCCTAAACAGATTGTTCTAGGACAACTCCAATATTACT +TTTCCTTGTGTCTGTATATGTATGCGAATTTGTGTACAAGTTCAAGTATGTGCAGGTATA +CATACACGCACAGTGCTCTGCAACCTGTACATGTGCACGTGGAGGTCAGAGAACAGCAGG +CCTGTGTGCAGAAGCTACAGGCGCGATGGGAGAACCCATGTGAGACAGCCCAGTTAGGAT +CCCCGGAGTTCTGGCTGGTCAGAGAGGCAGGTAAAAAAAAGTACTGCTGACAACTAGGGG +TTTGGAGACCTTCCTTGTGCCTGTCCATCACTCTGAAGATGTCACTTTTGTTCTGAATTC +TTAGTGTTCAGATGCTTAGCATCACCCCGAGCCCATGCATCGGGGTCTCCCAGTGTCTGT +TTCCTCCCGACATTTTCGTCTGCCAGATGTAAGAAGAACAACTGTCCACCTTGGTCCTTG +GCTTAATGTGGACTGACCAAAATGCCACCTCAACCAAGATAGAATACCAAGGACAGACCA +AAGGATGACTCTACTAAAATCCAGTTGGGCGAATCAACGAGTTTATTTGGCTTACTTACA +TGGCATGGGTGAGGGTTACTTACAGTAGCATGAGTGACCCCAAACCAGGTGCCCACTGAC +AAACCTTTCTTCAGCATGACATGTCACCTTCCATACCCGAGGTGTCCCTTCACCATGTCT +GTGCTACCAGCCTGGCCCGCCTTGCTTGTGATTTGTTTTGTTTTGTTGGAAAGCGAAGCA +TGCCCTTTCTAACCATCCTGCAATGTCAGGCAGGATGAATTCACTTGTCACCTTATAAAC +CTTAGTCCTGGAGTCTGGCTTTGAGTGTTTCTGACCTGTCTCTGTTGCGGAGTATAGGAT +ACCTGGATTCCTAGGCCTAAGCTGAGTGTAGCTTAAGTGTGTGCTTTGGGCACAGCAGTG +GATTAATATTGAGATGGCTATTAGTGTTTTGGATCCCAGCAGGATCGTGTGGACAGGATT +AAGTTGACTTGAAGTTAGGACTTGAAGCTTCAATTCATACAGGCCTCTGAGAAACTGTTC +TCGCCTCAGACATAGCTACCCCAAGCTGTCCCCTTGGCCTGAATGAGGCCCAAGACCCCA +GTCTTCTTTTCTGTATTAGAAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGG +AAGGAAGGAAGGAAGAGAAAGAGAGAAAGAGAGAAAGAACCTCAACTTTTTCTTGCTGTA +GATAATTAAAGGCCCAGGGAGCAGGGATGTCCATCAGATAGGCTTGCTGGAGATTCTTGG +GGACACCCACTCCTCCCCACTTATGAGCTCCTCCAATGCAAATGTGCAAAATGTTTGCAA +TTGCAGATTCAACTTGGCTGGCCCACTGCTTTGTCATGCTAATTCCCTCCTAATAGAGCC +ACTCAGGAACTTCCATCTGGGTTGTATGAGCTGCAGCTGTAATGTGTAGCTAAGGCCTCC +TGGGCACGCCTGCGCATGCTCTACTAAATCCAGGAGCATCATGATAAAGGCAGAGGCAGC +ACAGCTTGACAATGGCCAGGGCAAACTAGGGGCAAGGTAATCTCTCCAAATAAATCTTCT +GGTGGGCAGCACTTGTACCATCTCTCTTTGCTCTAGCTCATTTTAATATGCTAATTCTTC +TAGTGTGTGCACATGTACACGCAAGTACACATATGAGTGTGTGCACGTGGGTGCCAGAGG +ACAACACTGGATGTCTTCCTTAATCTTCACCTATGGTTTTGGGATTGTTTTTGAGATGTC +ATCTCTCACTGAACCTGTAGCTCACTGATCAGCTGGGCAAGCTTGTCAATGAGTTTCCAG +GATCCATCTAACTCCCTTAGCACTTGGAGGAGGCCACCACTATGCTAGGCTTCTAACATG +GGCTCTGCGGATAGGAACTTAAAAATTCTGGTGCTCGTGTGGCAGACACTTTACCAACTA +AGCTGTCTCCTCAGATCCAACACGCTAATACTTTCAAAAAGTGAGCTTAGACTCGAGGGA +CAGTTGTAATGAAAGCAGACATTGTTTCTTCTTCTACCTTTAGAAGCCCTGAGCAGAGGG +ACATCCTGCCCACTGAAGTTAGGCACTGACTTCCATTGTGCATGTTTAATGGTGGGAGGA +GTATTTCTAACACACTGTGTTGCCCAAGACCTTTGTCATCTGTGTGTGCACTGTCAGCTG +GCCTTGCATGAATCTCTCTCTCTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTTGATCTCCTCATGGCCAGGAGATGCTCTATGGTGGTTGA +GATTTTGTAAACTTGCAACCTTTGGATTGCTAACTCCAACTTTGGTCCTTTCTTTATCCA +AGGAGGAAACTGTAAGAGGGAGAGAGAAGTGTGAGGTGATGCTTTTGAGGTGACTCGGAA +AGCTAGAACTCCCACTGTGATTTGTGTTGGGAAGTTATAGTCATGCCCTTGGAATTTCCT +TCACAGCCAGCAAACAGCCTGGGTCAAAGGTCAGATTGTGAGGTGCTGTTGTAATGCATC +CGGCATCCTTACTGCCTGTGGTTTTAAGGGACCTTATGAGCAGGAAAGATAGACAGTTTC +CCAGTTCTGGTCTCTGCTCCTTGCTTTTGAACTCCAACTTTTCCATTTGGTGCAAAAGGA +CTCAAGAATAGGGTTTTAGGTTGTTCCAAGACTGTTGACAATTTTCTAAATAAATCATGT +CTCAGGAATACCAGTTCTTAATGAATTCTCAGGAGTCATTAATAGTTCTCATTGCACTGC +ACACCAATGGGTCATTGTAGGCACACATTTTTTGCAACCTACTTTTTTTTAAATTAGGTA +TTTTCCTCATTTACATTTCCAATGCTATCCCAAAAGTCCCTCATACCCTCCCCCCCACAC +ACCCCTACCCACCCACTCCCACTTCTTGGCCCTGGCATTCCCCTGTACTGGGGCATATAA +AGTTTGCGTGTCCAATGGGCCTCTCTTTCCACTGATGGCCAACTAGGCCATCTTTTGATA +CATATGCAGCTAGAGACACGAGCTCCGGGGGTACTGGTTAGTTCATATTGTTGTTCCACC +TATAGGGTTGCAGATCCCTTTAGCTCCTTGGGTACTTTCACTAGCTCTTTCATTGGGGGC +CCTGTGATCCATCCAGTAGCTGACTGTGAGCATCCACTTCTGTGTTTGCTACACCCCAGC +ATAGTCTCACAAGAGACAGCTATATCAGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGC +AATGGTATCAGCGTTTGGAGGCTGATTATGGGATGGATCCCTGGATATGGCAGTCTCTAG +ATGGTCCATCCTTTTGTCTCAGCTCCAAACTTTGTCTCTGTAACTCCTCCCATGGGTGTT +TTGTTCCCAATTCTAAGAAGGGGCAACACTTTGGTCTTCATTCTTCTTGAGTTTCATGTG +TTTTGAAAATTGTATCTTATATCTTGGGTATTCTAAGTTTCTGGGCTAATATCCACTTAT +CAGTGAATACATATCATGTGAGTTCTTTTGTGATTGAGTTACCTCACTCAGGATGATGCC +CTCCAGGTCCATCCATTTGCCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTA +GTACTCCTTTGTATAAATGTACCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCT +TGGTTCTTTCCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGT +GTCCTTCTTACCAGTTGGAACATCTTCTGGATATATGCCCAGGAGGGGTATTGCGGGATC +CTCCGGTAGTACTATGTCCAATTTTCTGAGGAACTGCCAGACTGATTTCCAGAGTGGTTG +TAAAAGCTTGCAATCCCACCAACAATGGAGGAGTGTTCCTCTTTCTCCACATCCTAGCCA +GCATCTGCTGTCACCTGAATTTTTGATCCTAGCCATTCTGACTGGTGTGAGGTGGAACCT +CAGGGTTGTTTTGATTTGCATTTCCCTGATGATTAAGGATGTTGAACACTTTTTTCAAGT +GCTTCTCAGCCATTTGGTATTCCTCAGGTGAGAATTCTTTGTTTAGCTCTGAGCCCCATT +TTTTAATGGGGTTATTTGATTTTTCTGGAGTCCACCTTCTTGAGTTCTTTATATATATTG +GATATTAGTCCCCTATCCGATTTGGGATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGC +CTTTTTGTCTTATTGACGGTGTCTTTTGCCTTACAGAAGCTTTGCAATTTTATGAGGTCC +CATTTGTCAATTCTCGATCTTACAGCACAAGCCATTGCTGTTCTATTCAGGAATTTTCCC +CCTGTGCCCATATCTTCGAGGCTTTTCCCCACTTTCTCCTCCATAAGTTTCACTGTCTCT +GGTTTTATGTGGAGTTCGCAACCTACTTTTAATAAGGGCTCAACCTCTCCTCTAGCCCAG +CATCCAGCAGAGGTAGTGGAAGAGAAGAGTTATTAGGATATGGGGGAAGCGGACTTGCTC +AGCCAGAGTTCCCTGGGAGTAAGCTTGCTCTCTCTCAGCAGTTCAGTTCTGCAGCAAACA +CCAAACAGGACTTAGCAGCTGCAGACCAATCTTGGCAGGCAGACACCAGGCAGCTGTCAT +TCAATCCTGAAGAAACGGCCAGACTCACCAACCAGCCTGAGGCGAGGCTGCTATAGTGGA +AAGGTGCCACTGGAACCGCACCAGCAGTTCTTGTGCGAGTTTCCTTCTATGGTGGCCTTA +TCACAAGTTGAGCCCAGCAAATGCTATGTACGGTGAACCAATAGATGTGTGTTTTTAGCA +AAGAATAGCAAAGTGAAGCAAACCAAACCAGAGTTCAGTGCTCGTCCCCCACTGTCTGTG +GGGTCATATTTATACTCCTTCATCAAGTGTCCTTTCATGTGTTTGCTATATGCAAACATC +CTTTCACCTGTGTCTGCTTCAGGAAAACAGTCTTTCTTTCACATGTTTGCTTTAGCAAGA +CATCCTTTCACCAGTGTGCCCCAGCAAAACATTGTTTGACCTAACTAACTTTCCAAAGAA +CTAAAAGTTTTCACTTAAGGTCATCTCGGAAATGCAAATGAGTCACACCATGGCAACTTT +CTTTGGTTTTTGTAAAGAGACATTAGACAAGAGGTTAACATGACTTGCAGGCCCGTGGAT +GTGTCCTGAAGAGCTGTCCTCCACCTGGCCATCCTCTTCCTCTACTCCAGACTCCATGAT +TCTTGCAGTGTAAACTAGCCTCAGAAAATCGAGACGCTATAATAACATGTATTAGTTGAC +TTTCCTGTTCCTAAGAGAAAGAGAAGGGATAGCCCAGGCTTGCCTTAGACTTGCTATTTA +GCCAAGGATTACCGTAACATCTGATCCATTTGCCTCTGCTTCCTAAGTTTTGGGGTTATT +AGTAGTATACGCTATCTATCATGCCCAGTCTTAAAGGAGATTAGACTTAAACCTGGGACT +AGGGTACACATTAGGCAGTAGGTACTCTTATCAGCTGAACTAAGTCCCCAGCCTCTGATT +GCTGTCTTTAGTTTTCATTTTGAACTGCAGACCTTTTTTTGTTTTGTTTTGTTTTGTTTT +GTTTTTCCTAAGTTCAGGATTTGCTACTTTCACCAGGATGTGTTAGCATTCGCCCAAGTG +CAATGCACACCTCTGAAAGGGTAGAAACAGAAACTGGTGCCAGAGTTCTTCTGTACGTAT +ACATGCATGGCATATGAATCGGTAGTTGAAAGAAAAATTTGGAAAGAGGGTATTCAGAGG +ATGACTGAAATAAGGAGGAGGGATGACACTGGGCCTTGGCAGGTAAAGACACTTGCCTCA +AGCCTGACAGGCCGAGTTTAATCTGCAGAAGGTAGAGAGAACCAGCTACTGAAGTTGTCA +ATGGTCCCCACGTGTGCACTGTGCTGTGTACAACACACATGTAAATAAATGTAAAAACCA +ATAAAGTACAAAGGAAATGAGGTCTTTAGAGGACAAGGTGATAAGAAGTACATGGAATTG +GGTGCCTTGGTTTTATATTAAGAAGAAACAATACTCATGATAATATTTGCGTTCTACACT +CTAAGAAAGGGCTTGTTAAACCTTGATGATGCTGTGCTCTGTGTGGGATGTGCAGGAGAG +CGTTTGCAGAGGAGCTGTTTGGGACCATCTCAAACCCATTCCATGAGCCATCTTCTCCTT +ATAAAGTATTTGAAATCACCATTAAGGGATTATTGTTGTTAGTGAGTAATCTATGTTGTT +TATGTTTTAGTCATGTCCCAGAGGAGACTTTAGCGCCACATGTGAGCATGCAACATCGCC +ATGATATAAGGCTATTATAGGGTTTCCTTTAAATCCAGACATACAGGTGTAGCCCCCATA +CCCCCTACCAACCCATTCTATAGTGTGTCTTCTACAAGTCACCTTTGGTCACCTTTTTCC +ATTTTGTTCCTCCTCCTCCTCCTCCTTGTCTACAGGGAGAGAAGGTGTCCCAACATCCAG +GCTGTGTATTAGGAAAGTCAAGTTGTACTTTACAAATTATTCGTGTGGTGTGTGTGTCCA +TGTGCACCTGTACTTGTGCAAGTGTGCTTGTGTGCAGGGATGTGTCTGTCCATCTTGGGG +GTGTGTGGGGGTACAGTGAAGACCAGAGGACTACCTTAGGTGTCATTCCTCAGATACCTT +GTATTCTGTCACCTGTACCTGTTCACCTTGTATTTTAAGATAGGGTCTTTGTCTGGCTAC +CCAGGTGACATAAGCCCTAGGGACCCTCCTGTGTCCACCTCCTGGCACTTAGCTTGCAAA +CCTATGCTGCCATGCTCGACTTTTTGAAGTTGGTTAATTTTGTCATCTGGCAACTCCATG +CATGCCTAGAATAAATTCTGATTACATTTCACCTCTTTATCTCCCTCCCGTTCCCATCAC +AACCCCCCAACTATCCCTACCAGTCCCTTTCCCCAGACTAATTATTAATATTCCCAGGCT +TGTTGTTTTGTGTGTGTGATGCATTTAATCAAGGCCATCCGTGTGACCATGGCGTGAGAA +CTATTCACTAAATCCTGATGGGGTCCTTGGTTGGACTTTTTAAATGGCATCTTTTCCATG +GGTTCTGGGAATGGAATTCAGTCCTTGTATTTGTAAGACAAGCACTTTATAACCAGAGCC +ATCTCCCCAGTCCTCTGAATTACTTGATTTCAAGTTTAAAATCGGCACCATCAAACTGAT +TTGCTGAATAAGAAAGAGTCTGGTCAGCCCCATGCCTCAAGAACTAAAAACTCCTCCACC +TCTCTACACGATTTCTTTTTGAAGCATGATTTTTTTTTTTTTTGATACTTTTAGGTTAAC +ATACAAGTAATGAGTTGCATTAGGTCATTGTTTTTGTTTGTTTGCTTGCTTTTTGAACCA +TTGTTCAATAGTGCAACATGATACATAGCTGGGCCAGTTAGAGAGGACCCTCCAGTAAGC +CAGAAGTATCTTAACAGCAAAGTCTGACACCCCACTTTCTTTTTTTTTTTCTTCAGGTTT +AACATTGTGTTTAATATGTGGTCAACATTTGAAATAAGTTTATTTATTTTCTTCATTTAC +ATTTCAAATGCTATCCCAAAAGTCTCCTATATCCCCTACCCCCGCCCTGCTCCCCTACCC +ACTCACTCCCACTTCTTGGCCCTGGCGTTCCCCTCTACTGAGACATATAAAGTTTGCTAG +ACCAAGGAGCCTCTCTTCCCAATGATGGCCGACCAGGCCATCTTCTGCTACATATGCAGC +TAGAGACACAAGTTCTGGGGGTACTGATTAGTTCATATTGTTGTTCCACCTATAGGGTTG +CAGACCCCTTCAGCTCTTGGGTACTTTCTCTAGCTCCTGCACTAGGGGCCCTGTGTTCCA +TCCTATAGATGACTGTGAGCGTCCACTTCTGTATTTGCCAGACACTGGCAAAGCCTCACA +GGAGACAGCTATATCAGGGTTCTTTCAGCAAAATTGTGCTGGCGTATACAATAGTGTCTG +CATTTGGTGGCTGATTGTGGGATGGACCCCCAGGTGGGGCACTCTCTGGATGGTCCATTC +TTTCATTTTAGCTCTAAACTTTGTCTCTGCAACTCCTCCCATGGGTGTTTTGTTCCCAAT +TCTAAGAAGGGGCAACACTTTGGTCTTCATTCTTCTTGAGTTTCATGTGTTTTGAAAATT +GTATCTTATATCTTGGGTATTCTAAGTTTCTGGGCTAATATCCACTTATCAGTGAATACA +TATCATGTGAGTTCTTTTGTGATTGAGTTACCTCACTCAGGATGATGCCCTCCAGGTCCA +TCCATTTGCCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCCTTTG +TATAAATGTACCACATTTTCTGTATCCATTCCTCTGTTGAGGGGCATCTTGGTTCTTTCC +AGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTCTTAC +CAGTTGGAACATCTTCTGGATATATGTCCAGGAGAGGTATTGCGGGATCCCCCGGTAGTA +CTATGTCCAGTTTTCTGAGGAACCGCCAGACTGATTTCCAGAGTGGTTGTAAAAGCTTGC +AATCCCACCAACAATGGAGGAGTGTTCTTCTTTCTCCACATCCACGCCAGCATCTGCTGT +CACCTGAATTTTTGATCTTAGCCATTCTGACTGGTGTGAGGTGGAATCTCAGGGTTGTTT +TGATTTGCATTTCCCTGATGATTAAGGATGCTGAACATTTTTTCAGGTGCTTCTCAGCCC +TTCGGTATTCCTCAGGTGAGAATTCTTTGTTTAGCTCTGTACCCCATTTTTAATGGACAC +CCCACTTTCAAAATAACACTTCTTCTAGTATGGCTAAAAACAACGACGCACTTGGTGAGC +CCATGTTACTATAGAATGTTTAGGCAGCAGGGACTTACGATTAAAACTGGAGCCAGCTGA +CACTCATGCTCAGCCTTGCTCTCCAAAGGATTTCCTTTGCGGGTGATTGTTAGGACTCCA +ATTGTGCCTGTGCAGCTGAAAGTTGGGAGGAGGAGGGAGGGGGCAGTATTATTTTACAAT +CATGAGGACGAAAAGACATTTCAGCATGCCTGGCAAGCCAAACAATGCTACAGATGTCTG +CTCTTTCTTTGTACACACCCACAAGGGCAAGCCTGTTTTGAACTGACGATGAAAACTGGG +TTCTCCGATCTCACTTGTGAAGGAAACAACAAACAGGTGCCCCTTTGAGACACAAACCCC +AGCGCTGCTGTCAGAGGAAAGCTGTGCCTTCCAAACATGATGACTCAAAGGGTTTCTCTT +CCGACTCTTCTCGGTGCCAACTTTTGTAGGACTCTTTTGCTTCCTGTAAGGGAAGCATGG +AGCACACTTGCAGTAAATACTGTCAACACCTCAGTACATGGTCCAAAGCATACTGAGGAG +ATAAAGTGAAGCTAGTGGATTTTAGTGAGGGTTTTATTTTCCAGATGAAAACAGGGTCTG +AGAGGTAACATTTTAAGTCTGAACCTGTCGTGCAATGACATGTTTTGATAAAGGGACTCT +CTGCTTCCTTTTTATGACTTGATGGGGCATACCTTCAGTCCAAGTACTCCAGAGGGCAGA +GGCAGGAGAATCTCTGAGAGTTAGAGGCCAGCCTGATCTATATAACTAGTTCCATGCCAG +CCAGGGCTATGTAAGATGTAAATCACATGCCAGCCAGGCCAGCAAAGGATGGCCTTAAAC +TCCTGACTTTCCCCTCTACCTCTCAACTGCTGGGATTCCAGGCATGGGCCCCCTTAGCAA +CCCTGTGATGAATGGCTTCTGGTTGTGTTTTTCGGTTGTTTTTAATGAACTTCAATACAG +CATGTTAGATGATTGTACACATTCCTTCCTAGGATTCACTCATACACAATGATTCTAATG +AGAGCCGAATGACTGTACTTAAAAAATTATATCCAAAGTACGCACACTGTGGCTATTAAG +TGCCTGATTATTACTGGAAGTTAACATTTCTGGTGTGACCTTTTTTGGAGAAAGAATCAT +TTTGACATGTTGGCATAGCAGCCTAGATTTCAATCTAATTTAAAATTGTAATGACTTTCA +TTGAATAAGGGAGCGATTGAGATGAAGATTTTAAAAAAAAAAATAATATCAGCCTGCTAG +GATATCTCATATGATCAAGGCTAAAGGAGTCTCAAGTCTTGAAGGTCAGATGAGGACTTC +TCACAGAGCTACATCATGTCTGAAGCCAACTGACTGGGCTAGTATTTGCAAACTTAAAAG +CTGACTAGTGGAAGTTTCCCCCTTAGTTGTCATCTATTTTACCCCTGTAGGATCTGTGTT +ATGTTAAGCTTGGCTGCTAAGTCATCGTCACAACTCAGAATCAAGAGCCCTTTGAGATTA +GGCATATCCAAGCAGCAGTGGTATTTAACGTAGGTCCCCAAACCAGAGAGATCTGACAGG +GTAGAAGGGTGGTGGCTGCCTTCTTTGAAGAAGGAGAGGGCATTTTCTCATGGAATTCTA +TGACATCTTTGGACTTGTTGATGGAATAATTTCCGGGGAATAAGAAGTAACATCTTTCCA +TCTTCCCTGGACAAGGTGATCATGAGGACTTTGACAATAGTAGGGTAAACGTAAATGCAT +CCTTTAATCTGTTTGACATAGCTGGTCCTTGGGGGCAGAGAGGGAGGCCCTCAGAGAGCA +GTGGTTCTCACTCTTCCTAATGCTGCAACCCTTTAATATAGTTCCTCATGTTGTGGTGAC +CCCCTAGCCATAAAATTATTTTTGTTGCTACTTCATAACTGTAACTTTGCTACTGTTATG +AATCATAATATAAATACCTTATATGCAGGATATCTGATATGTGATCTCCTGTGAATGGGT +CATTCAAACCCCCAGAGGGTTGAGAACTGCTGCCTTAGGGTCCTGTAAGATACTGAGCTG +GAAGGGGTCTGTAGATAGTTGAACCTCAACAGTGGTATTGGATCCAGCTAGTCAAGACCA +ATGGCCATGTTTCTCCCAGAATTTGGGGGTACCATTGTAAAATCTAGCCATTACCAAAGT +TAAATTTTGATTCTTAATTATATTATATTAAAACATATTAAAAAATAAAGATAATATCCA +AAGTCTTTGATCCCAGCTCTTACTATACCTTGCCTTTATCTGTACTTTGTCTGTGTCTGT +GGGTGTGTTCGTGTTTATACAAGTGTATGAAAGAACAGCTTATGTGCATGCACCCATGTG +GAGGCTGGGGATCAGCCTTGGGTTATACTCTTGTCTCCACCGGTTGTTTGAGACAGGGTC +TCTTTGGCCTGGGGCTTGCCAGGTAGGTTAACATCATTTTTGGAGGTCAGCAAGGGGAAT +GGGTGAGAAGGAGGCACAGACTGGGTCCTGAGCTTTGCCTTTTACTCATGGTGACAGATA +CTGAGGAGCTAGTAAAGACCAAGTGACACTACCATTCAGCATTCTGCTACAGAGGCATGT +GCTAGTCCGTTTCACATCTATTTCATGGATCACAAACACCTGAAGACTTAGACTCCATCT +CGTGTGCCTCAGTTGAACAAGCTCTACCATACCAGTTGCTGCACAGAAAGGTCTCCATAA +ATGTCTTCAGCCCTGCTCCTTCTTGGCATTATATGGCCAACTCCCAGTGTGGGAAGCCTC +ATTGAAGGGCTAGTGCCGTTCAGCCCACAGACCTTCAAGAACTCCATCCAACTTTCAGTG +ACCATTCATTGTCTTCTCCCATAGATGACGGAGGGCCGTCGATGTCAAGTACATCTCCTT +GATGACAGGAAGCTGGAGCTGCTAGTACAGGTAAGTCCTCTGGGAACACTTTCCTGCTTC +CTCTGTAACTAATGAATGGGCTACACGGTAGATTTGATGGTGGGTGGAGGGGGGTTGTCT +ACTGTGCTTATGTCTCTGTCTAGCCAAACCTGAGTGACAGTGGCTGAGACACACCAAGGT +GTTCTGTGTGTATGCTATTTTTACTTGTTCTATTTCTATGTACAGCCTGTCTCTGGTGTT +CAAGGCCAGATGTATATATATAACCTATTGTTACAAATGTCTAGAAGAGGAAATTTCTGC +AGCTCCCAGTAGCTATTCTTTCTGCTTGGAAGGAGTTAACAACATTGTAACCTAAATAAC +TCCTGTGTCTGAAACTGATGCAACCTCCCTCAGAGGGGAGAGAGTTCCTTCTTTCCAAAT +TAAGCTTTCATAGTAGGTGAAGAAAGAAAAAGCACCAGTGTCTTTCATCTGTCCCCGAGG +ACTAACAGCCCCCTTTCCACCCCAAGGCCTGGGTTGCTGCTACCATCAGTGGCAAACAAT +TAGAGAAATTGAAGTGGGAAATTAACATATTTCTCCCCAAACTGAGCATATTAAAAAACA +AACAATCAAACAAACAACCACAGAGCAGCCACAGAAGGCATCAGAATCCTTGGTCTTAGA +TGTCTTCGCCTGGCTCGTGACAAGGCCATTGCTTTACCCAAAGCCTAAAGGATGAGGGTA +ATGGTGACTCTGAGCCTTGTTTAAAGTCATTGGAAATCTAGCTCAGTCCCAACCTTTTAT +GACACTTGGTTTGATATTCTCTGATGTTGTTCTTACGATGGTCTCCTTTTCTATCATACA +CATACATGTTCACTCTCACATATACACACATACTCACTCTCACACACATATTCACTCACA +CTCACTCTCACAAACACATACACTCACACACACTCATACTCTCATATACACACACTCACA +CACACCACATACACTCACTCTCACACACACACTCACAAACGCACACACACTCACTCATAC +ACACACTCACACACATCACATATACTCACTCTCACACTCACATACTCACTCTCACAAGCA +CACTCACACACACTCACTCATACTCTCATACTCACACTCACATTCACACACACACCACAC +ACACACACACACACACACTACTCACTCTCTCATATACTCACTCACTCTCACATACACACA +CACATATACACACACATTTGCCCACATGTATGTGTGTACTGGGATTACAAAGATGGGCAC +CACATCCAGCCATTGCATGACATCTTGCCATGAAGACTTTTCCTCACAGGGATGGAATGC +TGTCTCTACGCTCACAATCAGGGCATTCAAGACAATGCAAATTACACATGTGCGGACGTA +TCTCTCTGGCCTTGGACTTGCTTCTTAGACTTGCTTCTTGGACTTGAAAAATGATCCAAT +TACAAACTTTAAGAGTTAACACTTTCAACAGGATTCCAATAAAACAGACGCTATAAATGG +GTTGCAGAAAATGGAGAAAGACTCCTAATTGCACCACGCACACAGCCATTATTACTCTTA +GACTGGTGGGTGGGATTTCTCTCCAGCATTTCCTTATTTACATGTTTCACTGCTGCAATT +ATAATATATGCATAAGCTGTGCACTTTATATTCCCTTATATCTGGGTCCTTCCTATGTCA +CAGTAAGTGATCTTTATTAAGAGTTGGATAGATTCCAGAAATAGACGGTTGTTATCTAGT +CATTCACCCATTTAGGTTCGCATTTAAGGTTGCTGCTTTTCTGCCGTACAATGTTTCCAC +TATTACGAACAAGTAATTGTGATTGCCCTGTCCTCGTGTGCAGCCTACCTACATTCTAGA +TTACGACCTTATTAGGCTAGATTCCGTGGCCTACAGCCTGGGGTTCGACTTGGGAGACTG +AGATAACACAGGGAAAACTGAGCAGAATTTCTCAGGTACAGGAGCCTCTCCTTGCTGACC +CTTGGCAGTTAAAGTTGTTAAGAATCTGTGGAGGAGTTTATAGCGAAGTGGCCTGTGGGG +TTTGTATCACATGCTTTTCTGAAATCCAAGCTTGGGGGCTTAGAGCAGCCACCTTCTGGG +ACAGGAAATGAGACCACAAAGAGCAGCCTGGTTACTGCTGATTAGCAAGCTGCTCTGGGG +AAAGTATGAATGGAGACAGCTGAGATGACCTGTCCAAGAAAAACTAATTACTGCTACGTA +CTTTGAGAACAATTATATTAGGCAATCAGGAGAAACTTAGCCTGAACCCTACAAAGTCAA +AAAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAAGAAAAGAAAAGAAAAGAAAAGA +AAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGGAAAAGATAAGTATTA +TGTTAGGCAGTCAGGAGAGGCTCATGCGACTCCCACCCTTTGGGGAGTGTGCTTTTCCAT +TCGGTTCCTCTTCCTAGAACTCTAAGCTTCCTACCTCTTGTCCTGTGAGCATGGCTAATT +TCCGTTCAGTCTCCAAGCAGTTCACAGAGTCAGAGGACTTTCCCATCCTTAGCCCCCGTT +GGCTTCCACTGGTCCTCCCTCTATTCCCCAGGAGCCCCGATCTGAGCTTCTCTCCTGCAG +CACAAGTCACACTTCATTGGCACTGCTTGTATAGTAACCATGTGTGTCCCTAAATGCCCT +GTCTGCTGCCTGACATACAGTGCCACCCAACACTACTGTTGAGTGAAGGAAGGCATGATC +CTAAGGCATTTCCTATTCTGCCTTAGAGGACTTATAGTACCAACTGCTTGGCTGAGGATG +TGGTCTTGATACACAGAGTGCATACATGTGTATTATGTGCACACACATATAAAACAATTC +CAAACCCCATGGCAGAGTGGGCCTCAGTATAATTGGGAGGAACATGGTTACAGCTCCCCC +TCTCTTGCTGGCATCATCACCTCAGGGTGCTGGGAACCAGACAGCCACAAAAATAATTTC +ATGCAGTCACATAAACTTGATCACTGTTAGCATGATATTTCCAGGCCAAAAAAAAAAAAA +AAAAGTATGGCCGCATTTCTGCCATCGGATGCTTAAGTTGGAAAGCAGCTTGGTATTACT +GAGTGAAATCTGGATGACTTTCAAATCCCGATGGCTGTAGTAAGTGAAGCCTGGCCCCTG +GGAGGGAGGACGAGAAGGCAATGGAGCACCTTCGAGGGGTTTATCCTAAATGCCCAGGCA +ACATTTTGGCACCCATGTAGTTCCTTATGTCCTCAAGTCCCTCTAGGAACTGCTGGGTGA +ATATTTATCCACACCATGGGTGGGTACAGGTAGCACCTTGGTCACCCTTCAACCTGTAGT +GTCTTGTTCTGTCATCAAAACATCCTAAAGCTGACGTATTTCCTAAAAGGAAAAACAAGA +CAGACCAGAAAACCTTCACTAGAGGAGATGCCACCCCATCTGTGTCCTGAAGCATCAGCA +TTCAGAGCTGGGACATCAGGCATGTTGTGTTCAGTTTGGCTTCTCGAGCTTTGTCTTCCT +ATTGTGGCTCCTTTAAAATTATTTTTTTTCTTCTGATTGGAATTCCTATTTGCAGGAGCA +TTTTAAAAGAAGAAGAGGGGGATGGGGGACGCTGGAGATAGTAATGCTTGCCTGTAATCT +CTGCACTCAGGAGACACAGGAATATGGATGGAGGCTTGAGACCCAGCCTAGTTTACAGTG +GCCAGCCAGGACTTCTTGGCCAGATCTTAAAACCAAACACAGAAAATGTGTTTAGTGCTG +GTGAGAAGAACTTAAGGAAGTGTAGATGGATTTCCATACGCTGTCAGCCTATTGATGGGG +CTTTGGAAGCTGATCCCAGGGATGGCTCTGGACCTTTCCACAATGGGCGTTTTAAAAATA +GACTTCATTTTCAGTAGAATTGAATGGCGGAGGTGTGGCTCTTCCTAGCAAGGCTCCCTG +CAGGCTTAGGATACTGGACCACATCCCACTGGAAAGGAAGACAAGCTCAAGGAAACAGAC +GTTGGCCTTCTCAGCCTGGACGGTCTCGTCTCTGCTTTTCCCATCACTTTTCATGAGTGG +ATATTTTGTTCTGCCAACTTTGTCACCTCACACAATAAAGCTTTACACACTGAAGTCCTC +CCCGCCTGCACAGATGGCCACCATTCCCCGAGATTGCTGCTGTGTTTATGAAGCTTCAGT +GGGATGGGAGGCAACATGCTAAGGAAGACCACATCTGTCCCCTCTAACCCAGTCTTTTGG +TGGCTGGTGACAGAAAATTTCAAACTGTCTACTTCCTGTAAAATAGAGGAACCCGTGATT +CTGAGAATCCCATGGTTCTGAGAATCCGGGAGACTCTAAGGAGTCTGTGTTTCCCAACAG +AAGTTAGGAAGGTAACAAGACAGTGCTGCCTGCCATTACTTTGTGCCCCTACTCTTGAAC +AGGTCCCTAGGGCAGGAGCTTCCAGGGTCCGCAAGCCCGTAAGGCAAGAGCATTACTCAC +TGGCCTATCTCCCCAGCCCTTTCCTTTGCTTTGAACTCAGTTTCTAATCTAGGCATATCC +AACCTTTTGACATCATGACATACATGGTCATCTACGATGTCCACATTCAAGAACCCCGGC +ATGGAGGGCACTAAAAAAGAAAACCACCAGTTCGTAAAGTGTCACGGCTATCCTGAGGTG +TCTCTGGTAGCGGTAAGGGCTGCCTGGTATGGCAGAAGGGTGAGGTGACTGTTACCATTC +TTGCTTTTCTCTGACACAGACACTAGTGTGTATTGGTCTTAAGGATTAAGGAAGTTAACG +TGGGCTTTAAGTAAAGTAGTACTTGGAGACAGAGTTGACACGCTGCCTACTATGGACTAG +AAAAGCAAGTGTACAACTAACTTTTTAAAAATATGTCTGGCTCTAAGAGTGCCACATAGA +ATAAACAAGCAGACTTTGTCCATGCATGCCTACATACACATTACCCTCACAGACACTTCA +CAGATAACATCCTCTAAAAAATGTAAAAGGATTGGTTTCTCCCGAGCAAACCAGAAACCA +GGAATTCCCTCAAAGCACATGTTGCCAAAAAAAAAAAAAAAAAGACAAGACAAGTTGATT +TCATGTCTTCTCAGCTGAACAGGGTAGGCAGGTGGTATCTTCTGATTGGCTGGCTGACCC +GTCTGCTGAAGTCTGGCCCGTATCTGCCATCTGCTTCCTTCTGTGCTCCATTCACCAGGA +GTCCCTGCCTCAGCCAAGGGCTAAGGATGCACGCAGAGGCAAGGAGTAGACAAAGGGACT +CAGCATCATAAACCGTCTGTCCTGGATCTCTCAGGCCACCTTGTCAAGACGAGCCAGAGC +GGGCGGGACAGCGCCGCCGTGAGCTGACCTCTACCTTCAGAGTGATTGCCAGCATCATTT +ATTAAGCTCTGTTCTGTGAAGCAGGCACACTACCAAATGAGCAAACCAGATGTCGCCCCA +GCCCCTGGGGGTGGCCAATAATATTTAACATCTTAAAGGCACATGGTAAAGCAAACAAAT +GTGACGATAGAGTATAGCCAGATGACGTGATGGTAATTCCATATGTCATCGAGAGTTCAT +TTAACAGCGTGAAGGAATAGGAAACAGCTCATGAGGTATGCACGCACAGATGAATAGTTT +CCCCTTTGGGGAGGAGCTAGAAGATGCCAAACCTTCCCCCCTCTCCAGCAAGGACTTTTA +AAAACATTCGGGAGTGGGAGTGGGAGTGGGGGAGCTAGTGAGCTCTTTCTGTGCTGGAGG +AAAACAAAGGCGGCAAAAGCCAGTCTCCCTGGGGGATATGAGACAGGGCAGAGTAGCAGA +ACATACCAGATTGATGCTACCATCTGGGAACTCCCTCACACGTATGTGGCTCCAGAACCA +GACAGCTCAGCCAAGCACAAGAATGGAGGGTAGGCCATTCAGCATCTCCAGCCCCAGGGA +TGACTGGTCCAGGACCTTGGTTGCCTAGCAACACCACTATAGAGCTCCCATTCCCCCAAG +CCCTCCTGCTTCCCCTTGTATGTTCCATTTCTTCATTGAAACCGATCTTAGCTTGGTTTA +CAAATCTACTCAATGAGCACTGCTGATATTTGGCTCAAAGCAGAAGTTGAAGGGGGAGTG +AGCAAAGTAGGAGGAGGGTGTAGTAAATTCTTCTCCTTGCAAGCTAGCTAAAGTTGCTCT +CTGTCCTTTTATTTTGGCTCTGGTTTTACTGCTAAGTCCCTCACAAAACCATTTCCACAG +ATCCTCTTGGGTAGGGCTGTAAGAGAACGCACAAAGACCCTCATGAGAGGATTTGAACGA +TGAGTTCCTTGCTAAGGAGGGATGAGAAGAGATGAGGTGAACAACAGAGCTAAGCCCATA +GCCACACAGCACAGTTCAGCGGAATGTGAATAATTTTGTTGATAGAGGAGACAAATGAAA +CACACACACACACACACACACACACACACACACAAACACACACCTCTGTGTGTACCTTTA +ACAGAGGTTTGGAAATAGTGAGGAGAAGTTGGTCTTTGTGGAAAGGATTCGTGACAAAGG +CACCCAGGGGTTTACACAGCTAGGGTTGATGCTGGTTTGCATGGTAACTCTCATGTCGAC +TGTGGTAGCTTGCCTACTCAGATACCAGTTTCCTAGGTATATTTGCTAGGTGACCAAAGT +CCTGAACCAGTCATCCCTGGGGCTGGAGATGCTGGAGATGCCTACTCTCCATCCTGTCCT +TCCCGTGCTTGGCTGAGCTGTCTGGCTGTAGAGCCATATATGGACTACAGAGACCTGGAT +GCTGTGGTGATCCAGCTCACCTTCCCTTTGGGCTAAGAATCAGTAGCTAGCGACCATCAA +TCACTGTTTAGATTGTGTCACTCTGTCTTAGTTACTGCTCTATTGCTGTGAAGAAACACC +ATGAACAAGACAACCTTATAAAGTATTTAATTGGGGTCTTGCTTATAGGTTTTGAGGATT +AGTCCATGATCATTATGGCAGGAAGCAGACAAGAATGGCACTGGAACTTTACAGCTGATA +GCATTACATCATGATCTGCAGGTGGAGGGAGGGAGGGAGGGAGGGAGGGAGGGAGGGAGG +GAGGGAGGGAGGGAGGGAGAGAGGGAGGGAGGGACAGACAGACTGACTTGGCCTGGTGTG +GGCATTTGAAACCTCAGAGCTCATCCTGAGTGACACACCTTTTCCAACAAGGTCACGTCC +ATTCCTACAAAGCCACACCTACCAATCCTTCCCAGTTTTACCAACTAAGGACCAAGCATT +CAACTATATGAACCAGTGGGGTCATTCATATTGAGACCACCAAACACTCATTACAAGTTT +AGCCACCAGTGGTTCTTGTTCACAAATGGGCTGTGTGTCACTGTTTACTCCATGATGGTG +TAGACAGTTCTCCTCTTTCCAGCATTTCTGCCCATGAACCCTGTACTGTCTGATAAGGAA +GGATCCTGGGAGACATGTGGAGGCACATGTATCCATTTTGATGGGACTTATCACATCTAG +AATTAAGAGGGATGGAAGTCCAATTCCCAGGGGGAGACAGCATCCTCGAGTATGACAGTG +AGTAGAGGAAGGGACAGAAAGTGGCTCACAGTTAGCGCAGAGTTTCTAGACTCTTCTTTC +ATTATACAATAACTTCTCAGCCCTTCAAGCAGTTCCCCTATCTCACTCAGCAGAGAGCTA +AGTATTAACCCCTCCCGGCTGTTTGGACGGATTTCAAATCCTATAGCCCCTGTCACATGC +CTCCAGCTGCTTTCGAGACTCTGTGACAGGCTCCCTGAGCGGTGTCTCCACCTCCACACT +TAACCCCAGTACCCAGGCCCCTCCTCCTCACAACTAGGTATCGTCCTCTTGCATCTGCTC +TGAGAAGGAGCCCCTGAGTCTCCAATCAACCAAGGGTCTGCACTCATGGCTCCTTCATCT +GTCACTACCCTCCTCATCCCTACATTTTATCAGTTTTTCGCCTCACAGCCTTCCCTCTCC +TGGGCAGGGGACACCTCAGTGTAGACACAGGGCTCCTTACAGGTGTACTGTCTGCATGGA +GTCCTGAAGCAGTACTTCTGTCGTCCCCCCCCCCCCTTGTATCTGGCCCTCCCCAGCGTG +TCTTACACGACACCACCAGGTAGTTTTTCCAGAATCGTTTCTCTGTGACCTGCTCCAAAG +CTACTCAACAGCTCATCTTATTTGACGTTTCTCTTTTGGTTCTCAAGTCCTCCATAATCT +ACCCCATACCCTGTTAACAGGAGAGAATCAAACAGGTGACGAAGGGCTTACTTACCCTGT +GGGATTACAGTCACTGCCTGCGATTTCTAATGCAATGAATTGGCTCTGTAATTAAGAGTA +AAGGCAACCACATGGCTTTTCTATAGTCTTAATCAATTGCTTCCTGAAATTTCTTTTAGC +TGCAAAGTCCTTTGTCTAATGCTCTGTAAATAGAGGAGGTTTTACTCCACAAACTTGCCC +CTTGTCACTAATAGAGTCTTAACGGGGGCTAACTCATGAGTTAGAAATTATCATTTTACT +TAGATACAAGAGAATAGAAATTTTAAGTGGTTCTTTATGCAAAATATATGCATTCATACA +TAGCTCAATGCAAATCGAATTTATTCACATATGCCATCCTTTAAATGTTTTGGGAAATTG +TATGTCATTGACTTACTATTATATTAGCTGATTTAATTAGTTACCATTTATTTTTGTACC +TGAGTCTATTCTAAGAGGTCCTTAAGTGCCGAACCATCCAATCAGCCCCACTGCCCCACA +TCACAGAAGACTGTTAATGTTCCCATTTATCAGATAAGAAAACCAGGGCACAGAGAGCCT +GCATGACTTACCCAGAGTTTTGCAGCTGGGAGAGACAGGTCGGAGCTATGCCTTCTGCCT +CCAGAATGAGAAAGGAGCTCCAGAATGTTGAGGCCAGACCTGCTTAAACCAGAATCTGGC +GCTTAGTGACTCAGGATGTTGGCCAGTTGGTTAGCCTCTTTGAAGTTCAGTATCTTTCTC +TGTAAAAGGGCACATTAGCTTCCAGCTCCTTTAATCTTATCTGTAAATCAATGCTGATTT +GCGTCTTATGGAACTAGTTCTGAGTGAATAAATCTGTGCCACGCTCTGAAGATCTCCAGG +CACTTGGCAGGCATCTCTCCACAGGAACCCAAAGCTTAGACTGGACCACTTGGTAGCTAT +GGAAACCTGGTCAGTCCTTCGCCTTTGCTGCCTCATCTGTAAAATGGGAATGTTAGCCTT +GGCTTGGGCAGTGTAAATAGACAACTACAGAATGTTTACCTTGTTTGTTGGAGTGTTTTT +TCTAATTACCTTGCCTTCCATGTGATTGTGCTCAAAACTTTCTACACTGTTTGTAGTGTG +GAGCTAGGATAAATGAACAAGTAACAGGCTGGCAGTCCCTCAAAAACACACTTTAACTGT +CACCTGATCTTTTCACAGATACTGGTCACCAGTCCTCATCTTCCCAGTGTTACACATAAG +TCACATGAAAAGGTCATGCCACGGTGAGGGAAATTTATGTGCATGTGTTCATGCAGGGTC +TAGATAACCATCTAGAGGGCAGAATTAGGTTTTGTGCTTCAACAATGTCAGACCTGATCA +CTCATTCTTGGGAATAAAATAGGGGAAATGAGCTTGATAGTTGCCATGGCAACACTTTAT +AAATGGCCGGCCCTTAGTGCTTGGTGTTTAATGATGGTGAAGCACAAGCTTATATGGCTG +GCTCACACTGGCTATGATCTGTAGGAAAGTTAAAAATAGAAAGCACGACTGGTGGGCTGC +GGGCGCAGAAAGTCTGCTGCACCAGGCCAGGTCTGCCGATCTGGGGCTGGGGCCACGGGG +TGTGAGACGAAGCTGGGGAGGAGCGGGGAGGCGGTGGTCCTGCACGGCTCGGGTCCCCGT +GTGGCGCCGGGTCCGGGGCTCAGGGCGACCTGCATGGAGTGTGAGGCACACAACTAAGCT +AAGGGATCCTTCTCATCGTGTCTGGAGCCATGCTAGTGCTGGCCCTGCACTGAGCGTCTA +GGTTCTTCCCCAAATAGCCAGCCCAAGACTTGGTGGTGCGTGATTCAGCAAAGGAAACAA +CTACCCGAAGCCCAGACCTGATGCATTTGGTAAACTTGAAATGCAAAGGGACAAATCTGG +ACTCTGAGCTGGGCCATCGTGGGGAAAGATTAGAATGGTTAAGGTCTCTGGGATCTCCCA +GAGCCTAAAAGAGTTAAAATTCTGGAGTCTGCGAACAAAACAGAACTCTGAAGACAGAGG +GACTTAGTAGGTAAATGATCTTGCCACCAGGCCTGACTCGAGAAAATCAACTCCAGCAAG +TTGTCTCTGGATCTCCACTCGAGCACCCCAACATGTACATAAATAAATGTAATAAATTAA +AAAAAATAGAAAGCACATTCTCTCCCTTATAAGCAAGGCTGTGATTGGCCTGTTGGGCCT +GTGACTCACAGGCTCGGGTTACCACAAGTTCAAGTCTGGGTATTAGCTGCTAGTTCCCAG +AAGACCTGTGTGCCTTTCATAGAGGTTGCAGTCCCCTGACCCGAATTTTATAGTGCACAG +TGGGACTCGTGTCTTGGGGCATTGAAACACACCCTGCTCCACTGCAAAGCTCTGAGTCCT +GTGTGACCAAGAAGGTGCTGGAACCGCAGCACCGCCAGGGTTCCCAGGAGAGCCCCATTC +CCCAAAGAATGCTTCAGGGCCTGTACACACTGATTAAGGATCTTTTTTTCCTTTTTGGGA +AGGCAGTTTTAAAATTCCACATGGAGTCCTTTGAGAGTGGTAATAGACCAGTATAGTGAT +CGTTCCGTTTTAAATTGTTGATGGATTGTAAGATATATTGCTACAATAAACTGGGCCATA +TGTTGGTTCTATCAAAAATCCTGTGCAAGCATTCCTCCACTTTGACCTTCCATATGCTCA +TAACAGTGTCAGTGGTTTATAAAATAACAAAAAAGAGCATCAGTAGACTAATATCTCCAT +ATTTCATACCAGGGTCATTTAGAAGTACAGTAATTCCCCCAGAACGCCTGGGAGCCCCAC +TCCACTGTACCATATGTGAGTTATAGAGGCACAGACACTTGGGGAACTGTTGCTTTTCAC +TCTCCTGGAGATCAAACAACTGACTTATAAACTAGTGAGTCTCTTGGTATCCAAATGCCT +TCAGTGTTGTGGGGTCTATAAAATACATACACGCCCATAAGCACTCATGCATACTAACAA +CCCACATACACAAATGTGCTTATAGTCACATGGACACACTGACACTATCATAATACTCAT +ATGCATATACAAGTACACACTCATATAGCACACACACACATATCTCTAAGTACATAAATT +ATGTGTATATATATATATATATATATACACATACATGCATATATAAAGTACACCAGTCTT +AGCAGAAATATATACTGTATACTCTTAGTTTACCAACACTTGTCTCGACAAACAATTCTC +TTTTCTTAAAACTGTTTTTATTTCAATTGTATGTGTACCTGCATATTTATGACTGTATGT +AGGTATGTGCATATGACTGCAGTGTCCAAGGAAGCCAGAGGTGTCAGATGCCCCCTGGGG +CTAGACTCACAGGCAGTTGTTGAGCTGCCCAACCTGAGTGCTGAGAACCAAACTCAGGTC +CCCTAGAGGAGCAACAAGTATTCTTAGCCACTGAGTCATCTCTCTAGACCCCAAGCCATA +CTCTTGAATAATATAAAAATGGCTGTCCTCCTACATAATCTGACTTCTGGCTCAGGGGTA +CTGGGTGAAGCCGATTCTAGGATCTCACTTGTGTGTGTGAGTGTGTGTGTGTGTGTGTGT +GTGTGTGTATACATATATATATGTATATATATATTGTGATAGTGTCAGTGTGTTCGTGTG +GATGTAAGCACATGTATGTGAGCTCATCTGTGTATGTTATTAGTATGCATAAGTGCTTGT +GGGAGTGTGTGTATTTGGTAGACCCCACAACACTGAAGGCATTTGGATACTGAGATACTC +ACTAGCTTCTGAGTAGTCCTTAGCTTACATCCTTGCCAACAGAAATGAGTATATTGTCAC +AGGGCAGCCAGCCCCAGCTACCTCAAGTATCATCTTGTGACTGTAGGAAAAGGACTCTTA +TTATTGAGGGAAAGGGTTCCCAGATGGTCCCCAAGCCTGTTCTATCTTCCACAGTGGCTC +ATATCCTCATGTCTTAGCTGGTCACCCACTGGGGAGCAGAGAAAAAGCAGTTGTTTGAAA +TCAGCAATCTCAAAGTGTATTCCTGGAGGAAGAACACCAGCTCTGTTCAGTGTTCAGACA +GAAAGGGAGTAGGCTCAAGATGTCCAGAACCTGACCAGCAAAGGCCCTGAGCATCAGGAT +TAGAGGTGTACTCGGCCTATAGGAGTCTCACACAGGAGACTGCAGACTGTCTGCCTTTCT +GGAACTTGCTTGCATGACTTACAGATAAGAGGCAGGACAGGGGAGTGGGTCACAGACTTT +TGGATTAAAAGGATTTGGAATTGTAAAGATGCATGGTTGGCTAATTCGCTACCAGCAAGG +TGCATTTTAAAAATGTCTTGCTTTGATTTGTTGTTTATTCTGCTGTAGCAATTCGATGAC +CTAGGCTGGCCTTGAATTTGAGATGCTCATGGGCCTGTACTATCTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTTGGAAATAAGTGAGGCAAGTATTCTGGAATA +GTTTCTTTTTCTTTGCTAAATGAAGGTATAAAGTAAACATAGTCACCCATGCCAACCATT +TGCCTAACAGAACAGAGCGTACACTCGTAGACATCAGAAGAAAGGGCAGTCTTTGGAGTA +AACTGCATTAACTAGAATCCCATATATCAGGGTTATTTTTTTCTTGTTTCACCATCAATC +CAAGCAAAAGGCACCCAGACTTCTAATCATGCACGGGGTTGGTCTCCGTGATGACTAGCT +TCCATCACAAGTCATTTCATTAGCATAACCTCAAAGTCATAAACTCTCCTGCCAGGGGCT +GCTGAGATGGCTTTGTGGGTAAAGTGCTTGCCACTTAAGCCTGATTACCTGAGTTCAATC +CCCAGGACCCAAAGGATGGAAAAAGAGAACAAACTTCAGCAAACTGTCCTCTGGCCTCAC +CACTGGTGCTCCACTTAGATAGATAGATAGATAGATAGATAGATAGATAGATAGATAGAT +AGATAGATAGATAGATAGATAAATGCAGTGTAAAAACTTTATCCTTATACTCAAGACAAT +CACAGAGTATAGTGCCAGCGCCAGGAACCAGAGACAACAGCAGTCAGATTCTTAAATCTA +AAGGGACAGCTATGGCTGCAGCGTAGTTCTGTGGTAGCATTCTTGTCTACCATGCTTGAG +GTCCCGGGCTCCCAAATATTGCAAAAACAAACAAACAGACGCAATGGCTAAAGGGTCAGG +CACCCAGATCTCAAACTTTGGTTACACTTGTTGAAATAAGATCAAAGTTAATGTTTAGAG +TCTCAGCTTCCAAGCATGGACTTCGATGTTAGTCCAAATTTTAAATGCTACTATATCAGC +CACAGTGGGTACTGCAATAAAAGGCCACAGGCTAGGTGGAGGGATTAAAGTCAGAAATGC +ATGTCTCACAGGCCTAGATGATAGAAGTCCAAGAGCGGATGTAAGCAGGGTTATCTTTCC +AGAGCCGTCTCTCTGGCTTGCAGCTGGCTGCATTCCTTCTGTCTTCATGTGGCCTTGGCT +TTATATCCTCCTCCCTCCTCCTCCTCCATCCCTCCCCTCCTCCTTGCCTCCTCTTCATGG +TCTTCTTTTTCTTTCTCCTCCTTTTTCTTCTCCTTTCCTTCTTCCTCTTCTTCTTCCTCC +TGCCCCTTCTCCTCCTCCTCCTTTCTTCTACTTTTTCCTTTTTCTTCCTCCTCCTCCTTT +CTTGACACTGATCCTGTTGAATGGAGACTCTGCCCCTATAACTTCATTTAGTCACCTCTT +CAAAGGTCATTTCAGAATCCAGCTACTTTCTAAGACTCCATGATTTGGATGTTAACAGTG +GATTTGAGGGGGTGGAGAAATGACTCCGGTGTGAAGAGCACTGCTGTAGGAGAGGACCCA +GGTTCAGTCTCAAGTACCATATGAGACTCTTACAACCACATGTGGCTCCAGCTCCAAGGG +ATGCAGTGCCCTCTTCTGCCCTCTTTAGGCACCTGTACTCACATGTCCATACACTGAGAC +ATACACACAACTTAAAAATGAAACTATTTTTAAGAAACAATAAGTTTAGAGAGGGGCAAT +TCAACCCAAAACCATGACCCTGGGTACATAATCTTCTCAAGTCTTAGAATCTACTTTGTT +TTTTGATATGTAAGGAAAAGAACAAGCAGTAATCACATGTACAAAAGCTGCTGGGAAGCC +AGGGAACAGCAGGGACGCTGCCTGCTAGCCTGCCCCTGGCAGTGCCGCAGCCTCACCGCA +CCATTTTTATAAGGACACAGTGGCTTGCTGTCTGGAATGAGCCATCCGTTTCTCTGTCTG +AAAGTCAGTATTTCCCAGTCATGGGCTTCTCTTGTTCCAGCTCTGAGACACTTGGCAAGT +CCACAGAGCAAGCCAAGCATCAGCTGGGTTCAGCCCTAGCCAGCTCAGACTTGAGTCATC +ACTCTGAGTTAAGCTTGTATCACCCACTCTAGCACTCTGTCGTAGCCACCGTAAGTTGTG +GCTAAGGACTCCCAGGTGTCCCTGCTCCTCTGTGGCCACACACAGCAAGTCTGTATGCCT +GCGACTTAAAGAACCTTTATGTACACTCTGACATAACTGTGTGGAAATCCAGAAAACCCC +ATAAGACTAAGCCCTCAGGCTGCTGGGAGCTCACAGAACAAAAAGACCAGGATGCTAACG +GCATCTGAGGCCAAATTGCCTGCGCCACCACCAAACCCCAAGAACTTTACAACTACACGA +GGAGTTCCCTTTGGCAGGCTCTCTGCCTGTGGCAGGGATCCCAGTGGCTGAGCTGTACCA +CTGAAGAAGCTCATTCAAAAGTTATTTCCTCACAAACAGCTTCCCTAGTCTTACATCCAG +ATGTGTTACTAAATAAGTGGTGACCTCCCAAAAGTGCCTGCAGAAAGGCTGATTCTTCTA +GGCCCACCCAGCCCTGAAGTTACACTAGTCATCATAAGATGCCTTTTCTTCAATGTTGTG +GTTATAGCCAGTACATTAGACCCTAGACTAAAGGAAAACGGTCATTGTCCCCATCTCCCA +AGAGCATGCAGTCTAAAGAGTGAAATGTCAATCCAGTCAGATATATAGAGACGAATTTCT +AAAAGTAGAAGCACTGAACCAAGAAGGGAAACAGCAAAGAGATAAGATTTTTAAGTCAGC +CACCCATGCATGGTGTGTTATAGCTCAGAGTGCTTTCCCAAGTAAGAATAGAAAAGCCCT +GCCCTGTCTTTCACAGAAGTTTTCAGACTACTGTATCTTTCCATCTTTTGCAAAATGTTC +CCTGGCCAAGTTCTCATGGAGACCAAGAGATTCTCAACTGCTATGACGCAGTAGGAGAGG +GGAAACAGAAAGGAGAACACTCGGGTTGGAATAGTAGACATGGGATCCTCTGTGGTTCTG +CAAATGGACATGTGCATATTATACAAAAGGAATATAGTTCAGATTTTGAGATAGGGCCTC +ATGGTGTAGTTCCATCTGGCCACAAAATTATAATTCTCCTGCCTACCCTGCTTTGTGCTG +GGATTACAGGTGTATAAAACTGTCTTCTTCCCTCTCCCTCCCTCCTTCCCACCACTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTAGT +GTCTGCATGTGTGTACATGTATATGGCAGACAACCTTAGATATCATTCCTCAGTTGCTAT +CCACATTGTAGTTTTGAGACAGGGTCCCTGGCTGGTTTAGACTTCACCAAATAAGCTAGA +TTGGCTGCTGAGTAAAACCCAGAGATCTGTCTATCTCTGCATCCCCAGTAGTGGAGTACA +ATGATCCACCACCACCTTCACCCACCTTCTCATTTCTTACTGGATGCAAGGGTGGCTGTC +AGAGGTAGAGTACCTGGGAACCTATTGGTCAGAATGGAGAGATGAGATGGACCTCGGGTG +ACAGCATTGTGCCAGTGGGTAAAAGCCTGAAAGGTTCCCATTCGGACTGACAGGTTCCAG +CATACAGTGGGATGGCTGAAAACTTGACCCTGTGACCCTCTGTAACTGTTACATATTGCC +ACTTGCTGACTTAGACTATTGGAAAATTAGAATCGGTGTCAGTAAATAAGGTTAGAAGGG +GAACCCTTGACTTCTTAGAAGAAACTGTGACTCAGATCTTGACCTGTGCTGTGTCTTGTG +AGAAACTTCTTTCCAGATTAGTGACAGTATTGAAAGCAAGGCGACAGGTGGCAGTTAATC +GATCTACATTTGGGTGGCTCCCTCAACAGTAACCCCCTGTGGAAGCATATCCCTAACCTT +GCACTCCCCCCAAAAAACGCCTGGGAGAGATGGACTGCATCAGGAAGTGAGACATGCTCA +TATACACTCCTTTCCCATCTGTGTAAGACTCTGCCAAGAAACCTTACAGTTAAAACATCT +CTCTGGGTGGCTGCCTCCACAGGCTCTCTGGACCATTTCAAACCCTTCAGGATAGTCCAG +GAATTCTTTTGGGGAGCCACAGCTTCTTAAGGCTCCTAGGAATAGGGTTCGATGTAAGGA +CACTCAGGGAAATACTGTAGCTGGCTCTGGGGAGACATACATGCTACCTCAGCTCTCTTA +AGAACCAGCTGGGTGGCTCTGGGAGGCCATTTTTCTTTTCTGTGTTTTGCCATCCAAAAG +TGACGTTTTTATCAGGTGTAATTTCAGCACTCTGGGAGTGGAGGCAGAAAGATCACAAGT +TCTAAGCCAGTCTTATCTAAATAGTTAAGTCTTTGTCTCTAATGGAGGAGGGACGAGGGG +GAGGTGAGGGTGGAGGCAGAGGTATAGCATATCTCTGTCTCTTCATGGACACACATGCAC +ATGGGCACATGGGCACACATACCCTCACATGCACGTACACATACATGCACACACATACAC +ACACATACACACACACACACACACACACACACAAGACCATGATCTAAATGATTTCTTTCT +AGCGCTTTCTAATGGTCTCCATCTTGGGCTCTGATGCTTTGGGCTCAGTTAGATGATACC +TTAGTGACATGTCCTGTATACATGCCATCAGAGTAAATTATCTGATTGTCTTTTAGCCAA +ATTGGAACTAAGAGAAAAGTTGGATGAGGAAGAATTTCAGAGCTAAGAGTGAGGTCTTAA +AGTAGCTCAGAGAGAGATGGGAGGGCAGTGTCAACTCTGTCAGCTCAAACTGTCAGTTCA +CTGTGTCTCCAGTGCCTTTAAGTCACTCACTTTTAATGGCCTTCCTGGACACAATCCCTG +CATCCACATGGCCTGTCCAGTGCCCATCCCTCTTCTCTGGATGTCTTTTGTGATCCTCAA +GACTGCCCACTGGATGGGAAATTTCAGGCTCATCAATTTAGCTTTCCCGATGCCCCAGGA +GATAAAATTAGTCTCTCCAAAATTTTTCTTTCTATGTCAGGCTCTCACATCCCTTAACTC +TTCAGAAATGATTGCTTAGAATCCTGGAAGGAGCCTCAGGGGTAAGGGGGCTGATTCCAC +CATTCTTCTTCTAGCAGAAGACCAAGGGCTGAGCTCATGTCTGCAAGCAGGACTATATTT +TAGGAAAGACTGAAGTAATTTGTGTCCAGAGACTGACTGCTAGCTATTTCTTTCCCCCTT +CTCCTTTGCTTTGGAAGTGCTAGAGATAAAATCCAGAGTCTCCTGGTAGACAGGAGTTCT +GCTGCTCAGCCACATCCTACAACCTCCGGAAACCAAAGCTGGGTTTGCTACCTGGATATA +TGGTCTTTTTAAAATAACTAGTTCACATACTCTCGGCGATGAGAACCTCTTTCTGTGGGT +CCAGTTAGACATGTCCAACATATGTATGTGTATATGTATTTGTATATGAATATGTGTGAG +ACATTTGCGCACATACACAGGCACATGCCTTGTGTCTGTGTGTGTGACAGAGATTATCTT +AAAGTCCCCTTAACTGATGACAATGGCTGACAGACTTACTCTAGATTTCTTTCAAAAAAC +TCCTAATTTGGGAGGAGGGACAGACAACATCAGACTGGCTTCAGACTCTCTGTGTGACTG +AGGATGGTGTTACAGTTCTGATCCTCCTGCCTGCACTGGGATTTCATACATGGGCACCAC +AGCTAGTTTTGTGCTGGAGATGGATCCCAGGGCTTCAAGCATGCTAGGAGCTACCTCCTG +GGCTGCTCGGTCTTTGAATTTCAGCACAACCGAATACCCACTTTTTGTTTCAAAGACATC +TTTTAACAGTTGTTTTGAGGCATAATTGAACTTTACAAAATTATATGTTTTGCTTTCTTT +TGTTTAAAATGTGGTCTCACAGTGCAGCCCAAGTTGTCTAGGACACCACTGTGCAGTCTA +CTCTGACCTGACACAAATTTTCTGACTTAACCTTCTAAGAGGAGCAGATGTGTGTCCTAC +CACGGACGACCCGAATTACAGGCATCTGAAGCATGCAATGTGCTTGTCTTGACATGTGTG +TATTCTTGTAGGCCATAGAAGGGACTTTGGCTAGTCTTGTACCTACGCAAAGGCCCTCTG +AGCCCTTAGATCCCCTGCCCTCCCCCAGAAGTCCTTCTGGCTTTGCGGAGAAGCCACTGG +TCATGGCCACGAGGTAACCCGCAGAATGCTGAGCAAGCAGTTTGGTTCTGAGTGTTCACT +GGACTGGGGAATTCTCAGGAGCGTTTAGAGGAAAGTCGGGTGGTTTTGTTGCTCCTTCAC +CCAGAGTTCAAGACTGGGCATTTGGTAGGCAGGAATGCACCATGCGACATTGCTCTAGCC +TTGAAGGGCTCTCGGGAACAGTGAGAGAAAGCTGTGTTGGACTCTTATGAGCCAGACCCC +GCTCACTGTGGGTGGAAAGTTTTACTTCTTCTTGGCAGTGGTCCAGAGAGACGGAGTAGG +AAGAACTCTGGGACCCTGGGACCAGATTTTGCTGTTGTTATTGGTTTGGTTTTTGCTTTG +TTGTTGTTTCAAAACTAAATCTCAACTCCATGCTTACGAAGCACGCTGGCCATGCAGGAC +AGGATGCAGGTTCTGGGGTGGACAACAGAGTGGTGCCCATGCAGGGGTTTGAGCTGCTAT +CCTTCAGGAGACCCTGTCCTTCCCTCCTGATCTTGCTTTTTTTTTTTTTTTTTCTGCTTT +CGCAAATAAATACTCAGGCTTTGAACTCCTGGGAAAGTTTTTTGTTGTCCTCCCAGGTGT +GTAGACAAGAAAACCAGAGAAAGCAAAAGTCACCAGAGTTCTGTTCTTTCCTGTATGTTG +AGTTATAAAAGTTGGCTCTCATACAGAGGCAATTCTCTTTAATCGAAGTACAAAAGACAC +ACAGAAAAGACCAGTAATGAACAGTCTGTGTGGCTTTCTTTATGTGGACAATGATTTAAG +CACGCAGAACCCACATTATGCCCTTTGTCTCTCGTTATTGCCATTGAGCCAGGTGTCCAG +TCTGCATTGCATCCTGGGATTCTGCTCTGCAATGCATCCTGGGAAGCAATCACTCTGTGA +CCATCAATAGCGTGGCTTTCTATTCAGGGCCATTGGGTGACTTATTCAGAGTGAAGGCTA +TATAGAGTCAGACATGTTGCAGTGTTTCTGTGGCACTTAAAACAGAAAAAGAGAATCTGT +GCCTTATGTTCTTGAAAAGTGGGACATGTTACTTCAAATGATATTTACATGACATCCCCC +CCCAAAAAAAAAATTAGGCCAGGAGGAAATGAGAGATATCTCAAATCAATGAGATTTCCT +TCCTAGACTAGTCATGAAAAAAATAAGAGATTAATAGAAAAAAATCTGAGGTTCTTAGTT +GCATAAAATGTGTGTATTTATCTTCCCTGGAGGAGCTATATCCCAGCAAAGGCCAAGGGT +CAGATGACATGCAAATGACTGTGCTTTGTGACATCACAGGATTCTTGTATTTATTGTTTT +TATTTGGATTGTTTGGATTATCAATTAATAGTAAGTGAAAAGGGCCTGTTTGTAGGCATG +TCCAACTCCCTTGCCCTATTTGGAAAAAAACATCATGGATCTTAAATTTTTTCCTTCTAC +CTTACTTAATGGGTATAAAGCATTAGTTTTGGGTAACGAATAATTCTAGACATTGGCTGC +TCAGCCATGAGACATGTAGTCAGTCACATACTTGAAAACAACACTATACATTTAGGCTAC +ATATGTTAGAAGGTAGATTTTTTATTATTATTAAATACAACTTTTGTAAAATGCACCTAA +TGCCTTGAGCTGCTTGGAAAACATTTTGGTAACCAACACTTCATTAGCAAAGAAAGTGAG +CCTGGGTTTAAGTTGGCTTGGTCAGGGCAGGCCAGCAGCATTCCACCACTCAGGTGCCCA +TGTCTGTGTTAATAATAATTGTACTTGGGATTAGAGAGATGGTTCAGTGGTTAAGAGGAC +TGACTGCTCTTCCAGAGGCCCTGAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACC +ATCTGTAATGGGGTCTGATGCCTTCTTCTGGTGTGTCTGAAGACAGTGACAGTGTAGTCA +TACATAAAATAAATACATCTTTAAAATGATGATGATGATAATAATAATAATTCTACTCAA +GAATTTCATATCATAGCCCCTTAAGGGGTAAAAGAAAGAAAGAAATGCTTAATATAGTGC +TTAGGCTGTGTTTTCACAGAGGCATAATTGGGAACTCACTTAGCATCTTCTGACCTCTTC +ATTTTCCAGAAGATAAGGAAATGTGGTGGTGCCTCAAGGTATGGAAAGCACATCTCTCTT +CTAGTCCAGCCCCCCTACCTTAAGGTACTCCCTGGAGAACAGAAATCCAGATATGAGATC +CAGGTGTGAACACCTGGCTAGTTACCAAGGCTACAGTGTAGCCAAGCAGGATCTCCAACA +GAGACGTTAGGTGAGTCCCAGGGTGGGAAGCTGCAGCTACAGATTAGGTGGCTGTGCTGG +GATTGTACTGGCTGAGGTCAAGGATGGGTTCTTAGGACTGGGTTAAACCAAGTCCATGAT +AGGCTGTAGATCCCAACTTTTCTGTACTCTGAACTGCAAAATTCTGAAGTCAGTGGAGTT +GGGGTAAGAATCTTGACCTCTGCTCTTGCATGAACTTGTATGTACCTAAGCAGTAACTCA +CATCTTCTGACCTCTTCATTCCCCGGAAGGGAAGGGAAATGAGGTGGTGCCTCTGGGTGT +GGGAAGCCCCATCCTCGTTTTTCTGATTGTTGATTGTCTAGGGAATGAAACCCAGAACTT +TGCACACGGTGGGCAAACGCATTACCACCGAGCTGCGTCCCACATCCTCGTGGCTTTGGA +GGAAGATACACTTTCATGGCTTTTCATCATTTCCTTTGAACACATCCTTGACTTCCTGGG +AAGTCAGCCAGGCTGACTGAGAGGCTGGGAAAGGCAGCTATGCAGACAATGGCATCTCCT +TTGTGCCTGTGACTTGGGCCACAGTCTGACCTTCTCTCCTACATATGAAAGGAAGAGGTG +AGAGGTGACAGCTCCAAGCTCAATGGACACTCAGCCTGGCAGCTGATGACACTGGCTGCC +CTGGGGTCATAGCCTGTGATGATTTCCCTCTTACAGACTGACAGACTATTATGAATGCAA +AGCCTATTAACTCTATTCCAGAAAGGAGAACGTGAGGCCTCAAGAGAGCGAGCAAGGCCA +GCTGAGGAAATACACAATGCATCTGCAGATGAGGTCATGGCTAGGCTCCAATGGCAGTGA +CAAGGAGGGGTCAGAGGGTTTGAGGCATTGCATGGGAACCGCCTCATTAAGAGTCTTCCA +GTTAAATGTTGCAGAACGCCCTGCCAGCCCCAGATACAGTTAATGAAATGCTTAAGACAA +GAAGAGACCAGGAGGAGAAAAGGGAAGTGTGGAAAGCCTGCCTTTACCCTGTGTCTCCTT +CGGTCACACTGGTACAGCTTCCTCAGCTCGCTAGCAGGGGTGGGACACAGTGGGCCCTCA +GTGCTGGACCCATAGCTGAAGAGTCCCAGTGAGCAAAGAGAAATTCCCAGTGGATGAAGC +TGCTTCCCTGATCCAGCTGTGAGAATACAACCCCATCAACTCAGTACTTAACAGGCTGAG +TCAGAAGGATCGTGATTTCGAGGCTAACCTGGGCTATAGATCATGTATATTTTTTAAAAA +TCAGAGACTGGGGCTATAGGATGTAGCTGAGTTGTCACCCGCTTGCCTAGGCTGGGCAAA +GCCCTTGGTTCCATCCCAATCACTGCAGAAAGGAAAGCAGAAATGGCTGACAGAAGGGAA +GGTGGAAAGGGAGAGGGAGGGAGAGGGAGGAGGAAATAAAGACAGACCCCCCTGAGCCCT +CCTAAGTAAGACGTCATCAAGTAGCTTTGGGAGGGGCTGAACTTGGCAGGAATCAGAGCT +GAGCAGGTGAGTTAGCTAAAGGCTTACAGGATGAGGGAACAGAACCCAGGCTCATGTTGG +TTTCAATAAATCTGAAAGCTCCTCTTCTCCCTCCTTCACCATGCATCCAGTCATCCTGCG +CTCGTTCATCTGTGCATCCATCCATCTATCCATCCATCCATCCATCCATCCATCTATCCA +TCCATCCATCCATCCATCCAGTCATCCATCCACCCATCCATCCATCCATCTATCCATCCA +TCCATCTATCCATCCTCTATCCATCCATCCATCCATCCATCCATCCATCCACCCACCCAT +CCATCCATCCATCCATCCGTCCATCCATCCATCCATCCACCCCTGCAATCAGTCCACACT +CACCACCCAGCTCGGTGGAAATGAAGGAACTGTGTTAGTTACTTATCTAATTGCTGCAAC +GAAGACCCAAGAAAAACAGCTTAGGGACAGAAGCCTTTATTTGGGCTTACACTCAAAGGA +TGCAGTTTATTTAGTGGAGAGTTTATAGAGGACAGAGGTTGAGGTAGTTGGCCACTGTGC +ATCTAGCTAGAGTCAGGAAGCAGAGAGCTGAGGTGGGACTTTGGCTCACTCCTTTTCCTT +TGTTATAGAGTCCTCTGGAACCTCAGCTCCTGGAATGGAGTTTAGAGTCGGTCTTCCCTT +GTCTAGAATTCCCTCACAGACACGCCCAGAGTCTTAACTCCTTATTCTAGAGCCTGCCAC +ATGGACAAATAGAGATATACACTACAGAAATACACAAATCAACTTTCTGAGCAAAGTCAG +AAACGTGTTGGGGCATATGCCTCAGGATGACAGGAAGTCCCCGCCTGAGGGCTCAGTGAG +CCCAGCTACAGAGCTGCTGGGTCAGGGGAAGCAGGTACCCAACATTTGTATGTAAACCAA +GCATTACTTACCACAGAGCGCAACAAAAAAGGAAGGGGCATTTCATCAAAAGAGAGATCT +CTCAAGAGGCTGAGTGTTATGCTAAAGCAGGGTCGTCGGAATCAGGGAGTAGAGGAACTC +TTTACCCTCTCTGCCACCCCAGTGCTCACGGTACTTCTCTTTACACCTCTGATGTGCTTG +CCAAACTGTCAAAGAAGAAACACAGTTCAAAGCCATCCTGTTTCCCTGACGACCAACCAG +CGCATCCATCTTCAGGTCAAGGGTGTGAGATCCATTCATCTGCTTTCGGTTTTCTGACTG +TGACTTTTTGCACACTCCCCTCCCTTCTGATCAGTCTCCTGGGGCTGTTTCCCTTTGCCT +ATATTGGGGCTGACTTCATGTGCCAAACTCCCTATTTTACACTATTTAAAACTCTGTAAG +CCTCCTGTAATTTTTTTTTGGAAATGAATAGGGAGTAGGAAAATAATGAACTATTTTTTG +CTTATTTATGTGTGCTGTGGCTGTGTGTGCATATGTACATGTGTGCTCACATTTGGTGGC +AAACATATACAGAGATACACACAAGTACATGTGGAGGCCCAGTGTTGACATCTGGTGTTT +TTCTAAGTTTCTCTCTCCTTATACATTGAAGCAAAGCCAAACTCGTAGTTTGATTTCTGG +ATCAAGACAGAGTGCAGTGCCAAGAGGCTTAATAATGACTGACACAGGCAAGTGTTTAAC +CCCTGATAAAACTCTGCCTCCAGACTTTCTGCCCAAACCCACGTCTGTAAATATCCAACA +TCAGGTCTCTCTGGGATAGCACACTAGATTCCAGAAGACCGTGCATCTGTTCCAAGTTGC +GATGGCTGCACAGACTGCATGTGTGCTGTGCTGTGCTGTGCTGTGCTGTGCTGTGCTGTG +CTGTGCTGTGCTGTGCTGTGCTGTGCTGTGCTAGGCTGTGCTGTGCTGTCTACAGGACTA +GACCAGAAGCCATTTGTGTCAGCTGCCGTTCTGTTTATCCCAGAAACTATGCTGCAGACA +TACTCTCTAATGTCCCTGATGTGCTCTTCATGGGTCTACTTGCAGAAAGAGGCTTGCCTG +ACCTATCAGCAAGCCCCAGAGGTCTGCCTGTCTCTGTCACTTCGGTCTGGGAGGACTAGA +GCATGCCGCCATGCCTGGCTTTTTTCTGTGTGTTTTGGTGATAAAGCTCAGGCCCTCGAA +CGCCTGTGGCAGGCACTTTACTGACTGATCTCTCTACCCACATCTCTTTTGTCTGCTCTC +GAAGCCCGTCTTCTGTCTACATAGTCATTCCAGCTATGCCCACCAGCTGGAATGACTGCA +CTCCCCCTTTTATAACACAAATACCTTGCAAATGCCCAAGGATGTGCCTAAAGCTACCAA +CAGTACCAAACTCTATGTCCACCATGTTTTTTCTCTCTCTATATATATATATACCTATGA +TGTCTGGTTGGTAAATTAGACAGAGGAAGAGATAAACAGCTAATGATCAAATAGAACAGT +GATAACAATGTGCTATTACAAACGCCGTGTGATGTCTCGAAAGAGTTAAGGCAAGCAGGG +GTTATGGCACACCCCTCTCATCCCAGCACTTGGGTTGCAAAGGCAAGAGGATTATGAAGT +TCAAGGCCAGTGTGTGCTCCCTGTCCCCCAAAAGAAAAAAAGAATGTGAGAGAAAATGTT +AATATTTAATTGTTATTGGCATTAGTATTTTGTCAATGTAATTCATACTTACATTAGTGT +CATAAGTATATTTTATCAACATAATTTGTATTGATATCTGTATTTTTGGCCCATTGTTGA +CTGTGTGTAATTGGAAATACAGGAAACAGAAGCATAGATAATGAGAAACGATAGAAATTT +ATCTTGACCATGTTGGAAGAACTTCGCCTTATGGTCTCCGTCTCCCTATTTTATACTATT +TTAAATTCTGTGAGCCTCCTGTACTTTTTTTTTTTTTTAGAAATTAATAGGGTGTAGGAA +AATAATAAAAATGTTTGCATATTTATGTGTATGAGTGTGTATATGTGTGTTCACATGTGT +GGGGGCAAACATATGCAGAGACACACAATCACATGTGGAGGCCCAGTGTTGACATCCGGT +GTTTTCCTCAGTTTCTCTCGTTGCTGGGATGAGCTCACTCTTCTGGCTAAGTCTGGCTAG +CTAGTTCCCTCCAGGGCTTTTCCGTCTTGGCCTCTCATGCACTGTGGGATACAGGCGTGG +CAGCACAACCACCCAGCTTTTAAGTAGATGCTCAACATCTGAACTCCGGTCCTCATGCTT +GCAAAGCAAGTACTTTACACACTGAACCCCACAAGAAATAGATTTTACCCAAGCACAAGG +AGATTGCTGAAATCGGGCCAAAGCCACTAATGTAAATATCTGACACCAGGTCTCACCAAT +CAGTGTTGTGATTGTCTACAAGCTTGCTTCAAGATGTGCTATGGTATGCAGTCTTCCGTC +ATCTGCTAGGCCCCTTTAGCATATCGGAACGCAGCAGGAAGTTTCGGTTGCCTTTTATAT +AGTTGGGGAATGGCGTGTGGGGGGGGTCATTTTCACAAAACTTTTTCAGGAGTAAATATT +TGTTCAGTCTTAAATTGGCCCTCCCTTCCTAGGCTCCCGGGATCCAGTACTTGTGGACTT +TTTCATTATCCTCCTGCCCTGGTGAGAATGCATTCTTACTTGTATTGAAAGTGACATCAG +CAGCAGAGCAGAATGCATCTCCCCAGTGCAGGCAGCAGATACCTGCCAGCAAGCAGCAAG +AGCTACCCACAGGGAAGAGCCACAGGAGGGCACTTGGGGACCTTCCAAATTAAAATGCTG +ATAAACATGGAAAAGCCATGCAGAGTCTCCAGGCATATTGCTGGAGCTAGAGAGAGTCTG +TCTCTGTGTCTCTGTCTCTCTGTGTGTATCTTTCTATCTGTGTCTGTCTCTGTCTCTCTG +TGTCTGTGTCTATGTCTCCCTCCCTCCTTCCCTCCCTCCCTCCTTCCCTCCCTCCCTCCC +TCCCTCCCTCCCTCCCTCCCTCCTTCTCTCCATCTCCCTAGCCTATGAGCATAATTTTAG +TTCTACAGAAGCAGTAGGCAGTGTGATAATGTGTTTCTACAGTGGATGGGGCAGATATTC +TACAGATTACAGGCGAGGGGTGGGTGCTATTTAGGGCCAGGCTACAGGAGGATGTTCTGG +TCCAAAGGAAGCTGTCTGCTTTCTGTTCTCCTTACTGTCGGGATTTCCAGCAGAGGATGA +CAGTTCATGAAAAGAGGACTTAGGCTGTGATAGATAAGTCCTTTGTCAGAGCAATAAGGG +GCTGAGGGATCTTACAGGGATTCAGTCTCTGGTTGAAGAAGAAAGATGAGGCCATTTTTA +CTGATGACCTAGTAGGTGGCCATTTATTGTCCCTAAAACTTTAAGAGGTAAATATTGGTG +TTCCAATGTCTAGTAACCAATCAGCATAAACTTCACAGTTGGGTTTTGGAGCCCCGTGGT +CTGGATCACACGTAGCCCAGGTTTATTTGTTTGTTTGTTTGTTTAAGGAAAGTTGTTGTT +GTTGTTGTTTTAAGAGGATTCACTCCTATATTATTTATAGTCCCCCTCCAAACCTCTACT +TCTCACCAGCAGTATACTGCAAGGCAAGTGTCTCTTATCAAAATGGTAGCAATAAAGCCA +CAATCTCTGGACACTAGCCATATGCTAGGCAAAGGACACCAAGTACACAGAGACCCTTCC +GTCCATTAGGAGGCAGTGTAGCAAAAACAATTTCCCCTTTATTCTTCATCTCCACGCCTT +TGCAACGTACACCCTCTAATAACCCTTAACTCCTGGACACTTCTAGCTGTCATAACATAT +GACAGTGACCATGCAAACACCTTGGCCTCGTCAAAGACTTCCACATGTGCCATGGAGAAC +CAATTTCAAGACTCCAGTTTCAGTGGCTGTTCCCTGATTCTGGGACAATGCCCTCTTCTA +CAATTCCCTGTGAATAAAGCAAATGGAATAATTATCAGAGCTTCGGGGTAAAAGCCGGAG +CTTGGACAGCCCCGAGAGACTAGATGTGGCTCTCCCAGCCCAATATGCCAATTAAAGAGA +TTAGTGATGGTGAAAAGCAGAGAAAGAGGCTTAATCAATCAATCTCTCTCTTCTAAGTCT +GCAGAGAGGACCTGAGAGAAGAGTACAGTTACCCTAAGTCTATCTGTGGGGTACTGACAT +GAGCCTTGGATTTAAATAGAGGGGGAAATGGGGCAGGGGAAATAGGAAAGTATAATGTAG +CAGTCCTGGTGCAGAATGGTTTAGCTAATCACAGCCTCGGTTCTGGTCCATAAGGTGGTC +TCATGCTGATACTCAGTTGTATGCTCATGCTCCGAGACGCAGCCATGTTATCATGAACAA +CCGCCCTCATACGTGTCATGGTCCCTCCTGAGAGGCCTGGCTGTTCCTAGAAATTAAGGT +GTGGAATGAATTGGAGATTTGCAGGTGCCTCATAGAGATGCAGAACCTAACTTTCTAGTA +ATCTGATAGAAAAATGTCTCTGCTTCTCTGGTATCTGTGTCATTGGCCTGGGTGGGAGGC +AGATAGGTTCTGGACACACAAGGATTAATAAGCCTATGTCCACAGGTGAACAAGTGGCCC +AAAGTAAAGGAGCCATGCAAAGTGAAGGGAGAAAGTCCAGGTTTGTGCCAAGCAAGGAGC +GAGTCCTTTTCTGCAAAAGCAGCTTCTAATGCCTGTTAGATTATAATTCAGTGTGCAATA +TCATGAGGACTTCCAGTTTGAATGACTCCTGGTGGCCACTGGCTACTGGCCCAGGAGAAG +TGCAATAATCCTCTAATATGTTCTTTGGTCTTAGAGGGCTTAACTTCATCTTCCAGGGAA +CATAAAGATGTGAGCAGGTTTACATCCAAAGAAGACATCTGTATTCTGTATTCTTCATAG +CACAAGATAAGGGTAGCATCAAATATGCAGAGCAATGTGTGTGTGTGTGTGTGTGTGTAT +GTGCAGGCATGTGCATGCTTTTATGTGCATGTGTGTTATGTATGTGTGTGCTTATATGTG +CATGTGTATGTTAGGTATGTGTGTTACATGTGTGTGTACATATCTGGTATATGAAGGTCT +ATTTGCACATGTGTAAGCTCCATAGATCTTTTTTTCTCCACTTTCCCAGTACTAGGATCA +CAGAAACATATCATCACACCATTTTGTATATGCGCTAAGGTTCCATCTCAGGTTTCCATA +TTTAACTGGCGTTTTACCAACAGAGCCATCTCCCAAACCCAGGCATCTTAAAAAAGCAAA +CAAAAAAACAGAAAACAATTAGTTAGTTAGTATTTGTATGTGAACCTGTGTAAGTTTACT +GTCCTGCCCACAGAGGCCAGGGAGTATCAGAGTCACCTCGTGTAGATGCTGGGAACCAAA +TCCAGGTCCTCTGGGAAAGCAGTAAGCTCTCTTAACCACTGAGCCATCTTGATAACCCCC +TTCCCCACCCCCACACATCTTTTAAAGAGGAAAAGTAGAAGCAGTGGATGAGATAGTGGC +AGAAGATGAAGCTTGAACTGCCAAGGTTAAACTCAGTTCAGCATCTCCATAGTCACTAGA +AATACTTCCCAATTCAGCCATAAACTTGAGAGACCTTTGTGACGCAGCTGGAAGAGCCTG +TGTTCCTCCCACCAAAGCAAATCTATTGTTCATTAACAGTCCTGTGACATCACCCTAAGC +AGGATGGAGTCTGGGGGGTGGCTGTGTGAATACAGAGGCAGGAGGGATGCCCTAATGAAC +ACCTGCCTGCCTTCCAGAGCCCCTGGGGGGATCCTGTGTAAAGCAGGCTCCCCAGCGGGT +CAGGGTAGCTCTTGGAGTTTATAGAGGAGCAATCATCATGTCTGTCTGTCTGTCAAAGCC +TTCATTGGGCACCATTCAAGTCCATGAGGAAGAAAGAGTTCCTCCCACACTCAGAGTGGG +CTTGACTGTTCTGGTGCCTCACTCAGACCAGGTTGTATTTGAGAACTTGGATGAGACCAT +ATGGAAATAAAAGGAAGCGATCAAGAGAAGAAAAGATAAGAGGCAGGTGGGGAGCAGGGT +GTGAGGGGTAGCTAAGAAGCTTTAAAAGGTTCCCAAGAGAGACTTCATCCCCAAGGCTTG +TCTCTTGGAAGATTTGCAGAGAGAGTTTGAGGGGAGCCTAACTCAAAGACTAAGAAAAGG +GATCCTTTCTTGCACATAACAACGCAGTGCCTCTCTGGAGGTGTAAGATCTGACTGATAC +CCAGCCACACTCATTCACGGACTTATGGACGGAAGTGGAGCAAGGGCCGCAGTGTGCATG +TGGGTCAGATGACAACCTCATGGGAGTGTTTTCGCCTTCCATCATGTGAATCCCAGGGAT +CAAATCAGGTCATGAGGTTTATTGGCAAGCATCTTTACCCACTGAGCCATCCTTTGCATA +GCTGCCTCTGGCCCTGTCTAGCTGGTGGGGGATGGACAGCACTGTGTAGCAGCTCTCTTG +CTTCATGTCTGAGTGTCTGTACAACCATCTATGCCTGTGGTCTGCTTCCATGCTGGGCTG +GGCTGACACTAAATACCCTACCCATTCATCTGTCTCACTTTGCCAATAAAAACCTTTATT +AAATGGACTGGGGAAATACCACAATTTGTAAAGTGCTTGCCTGCAGATACGAAGCCTCAA +GCTGATTCCCTTGAACCCATAGGATTTTTTGTTGTTGTTGTTCTGGTGAGTGGTGTATGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTTAAAGTGGGTCCTGGTGACACACAC +TTGTAATCTCATGGCTGGGGAGGCAGAGATGGGTAGCTCTTCCCCATGGAGAAAGACCTT +TCCTACATATCACCAAGCCCTATTCTTATCAGTCTGCAAAAAGCAACTGGCTTCAGTGTG +TCCCAGCCACAGAATACAGGGCTCCATTGGAGAGGCTACTCATCAGAGCCCCTAGGGTAG +CAGGGGAGGGGCAGCTGTCAGAACCTGCTGTGCAGAATTCAAACAGAATGACCTCATGCA +CTCCCTTCCCCCTTCCCCTCCCCCTCCCCCTCCCCAGGAATCAAAGCACTAACTGGGCTG +AGTAGGGAGGATTCAGGGTTACCAGGTCAAACTCTTCCTCACTCCTCTACTCAAAGTTGT +CCTCCACCCAGGCTTCCTGAGGAGTGAATTCCAGCCCTCCGAGGCCAGAAAAAAAAAGGA +GGCGGATATGCCATCATTTCTACCGCTCTTGGAAGTGACCTTTTCTTCTGCCTCACTGCC +ATGGTCACTCCTAAAGAGTAGGAATCACCCATCCACTAGGTCTTGGGACCCTCAGCATGT +AGAGTGGGTGGGCACATTAGCAGGCAAAGCTGGACACAGTGCCTGCAGCGGTGTCATGAG +GGGAGGCAAGTGGCCCATCAGCTCAGGGGACAACATGCACCTTGCAGTAAGGAGACAAGA +TTGCTCCTGGCAATCTTGGAATATACCTATAATGCTAGCATTTCTGGGGAGAGCCAGAGT +CTCCTTTCGAGGGGGGGGGGTTCTTAGTCTTATTAATAAAAGATTTTATTAATCTCTTAA +TAAAACTTTAAGGGAAGTTCAGGGATGATTTCATTGAAATTTGAGAGAAAAACAACAGGT +CAGGTTTGCTGAAAAATCTCAGGAGCTGCCAGGAATATAAGATGGGGTTGGGGGTGGGCA +TATCTTTTAAGTCAAGCATGAAGATCAGCGAGAGGGTGAGAAAGTCCAGTGTCAGGGAGA +GCATGTGCAGGCTGAAGGCTAGTATTTAGAGGGAAGGGAAAGACTCGCTTAGTGCAAGGC +TGTCATCTGTGTTTTGGGGACACCTGCTTTCAGGTTAATATGTCCTGGGCAAAGAACAGC +ACCAGGGATGCAGGGATAGAAATAGAGAGACGTTTTTAAGGGAAGCGCACTCCCAAGCGT +GGGAGGAGCCTATGAACTAAGAAAGGAGCTGCGTCCACTAAGCCTGGGGCCCTGAGCCTT +TCTTTACAGGGTATTTACATAGGCAGCACCCGCAGCACCCGCCTCTTCCGTGTGTTCTGG +GCATGCGCTGGTATTCGGATGAAGCTCTAGTGGGAAAGGGTTTCTAGTCTTCTTCATAGT +GTTACTCTCGATAGTTCAGGTCTCTGCTCTCCAGTCACACAAGAGTTTGGGAAGCTGAGG +TAGGGGGATTCCAAATTCATGGTCATTTGGGAGTGGGAGAAGGACTACAAAGTGAGAACT +CTGTCTCAAAAAGATACAAATAAATGAAAATAAACAAAAACCTTAGAGAATGACTGACTT +TGCCTTCAGACACGAGTCTTGATTTCTCTTAAAGTACAAGGAAGAACCATGGTTACTTTT +GATGTTCTGATTTATTTATTTATTTATTTATTTATTTATTTATTTTTGGTTTTTGAGACA +GGGTTTCTCTGTATAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACCAGGCTGGCCTCA +AACTCAGAAATCCACCTGCCTCTGCCTCCCGAGTGCACCACCACGCCCAGCTTCTTTTTT +TACTGTGATTAACTTAGAAGTGGCAACTCCTTTGATGTTTAACGGTGCCCTATGGGAATA +GCGTCTTTGGGGGAAGAGTCCATTGGGTGAGTGGAAGTCACTTCACTGCTAACAAGTAAG +GCAGGGTTGGCTCACCTGCCTTATGCACAGGGTGACATCAGAACCAGTTTCCAAAGGGGC +TCAGGCCCCAAATCACTCCCAAAGCAGACAGCCACCTGGTCCTGTACTGAGGTACTCTGG +GGAATGTGGTGCAGAACAGATCTTTGGGATCCCAGTCTGGGGAGAGGCGCTTCCTGTGGC +TGCCAAAACACAGAACAACAAAGCTGGGGAGTGGGGGGGGGGGTTTGAAATAGACAGAAC +CACACTCCTGAAATCCAGAGGTAGGATCATTGGTTGTAGCCCTGTGTCTCCTGGTAGGAA +CTAGCATGGCTTGTCCTCTATGCTTCCGTGTGTCCAGCCTCTGTCTTCATGCTTTGTTCT +ATGGATGTTACGTTAAAAGTTGTCTTATAAGGACACGTACAATGGCATTCAAGCCCCTCT +CTCTTTCCAGAGCCTTAACTGTAGGTCTGGGAAGATGACTCCATGGATAGAGTGCTCCAT +GCCTAAGCATGCGGACCTAAGTTCAGATCATCAGCAGCCTTGTAAAAGCCAAAGTCAGTA +GAGGGAAAGGATACAGACCGCCAGATCCATGGAGTTCACTGGCCAGCTAGTACGACTATC +AGTGAGCCCCAGGCTCAGCCAGAGAATCTGTCTCCAAAGAACTAGAGTGGCTGGAGAGGT +GGTGCAGAGGGTAGGGCCATTTGCTGACCTTGCAGAGGACAGGGTTCAGTTGTCAGATGT +CTTACAAATGCCTGCAGCTTCAGTTCCAGGGGATTTGTGTACTCTTCTGGCCTCCGTGGG +TATTGTGTATTCACAGTGTACATACAAATGAGCTGGCGTACACACATACACATTAAACAA +ATAAATCTTCGTTATAATAAAAAACAACTAAGGTGTAGAGTGACTGATTGAAGGAGTTGC +TGTTGACCTCTGATCTCTACAGATACATGTGAACGCAACGCACATGCTCCCACATGTGTG +AGAGCTCACACATACACCCCGCTGTCTCAGCAGTGCAAAATCATCTCTTTGGCGGTGTAA +AATGATGTATTCAGTTGATGGCTCATGGACTTACCTTTAAAGGTGACTGTTTAGCACATT +ACAAGGTACCATAAAATTATGTCACCATTTAGAAAAGCTACCGTGTGATGGGAGAATAAG +ACACATGTGGAAAGTTATACAGAAAGGGTCTCCTTGAGAACATGGGCTTTGGGTAGCAAT +GAAGATTTTGAAAGGGAAGTGGACAAGGGTGGGGTTGACTAGGAAAACTGGGACTACTAT +AATTGTGTGTTCTTAACCACCAAGCATTTAGGCTTGGTAACATTTTATTCATATGTGTAT +ATGTACATATGTATATATGTATATAGTCATTATATATTGTCATTTCACATATGTAATGTC +ATTAGTGTCATATATAAATATATATGTATAGTGTGTGTACTTTATAAGTACAGTAATGAA +GAACTGAAATAATAATGGATGGTGTAATACTCATTTTGTGCCACACACTGATTTACATAA +GTCATCATTCATTTAACCCTCATGACAGCCTGTGACATGGGTATTGTCATTATCATCATT +TTATAGGTGAGGAAACTAAGGTATAGTGCGGTCAAGCAACTTGCTCCAGATTGTTTAAGA +AAAATGAGATGTGTTGATAGACAAGATTTCCTAACTCGAGAGAGTTTTTGAATGAAAATG +CACAATCTCTGCGAGGACTGAGTAACTTGTGGGAGAGGAAGCTGTTTGATGTGATCATAG +CGTGAAGAAGAATATTCTAGAATCTTTCATGCCACTGAATGCCCCCATCATCTGACAGGC +GAGAAGACAGAAGTCAGAGGATTTATCATTTGTCCACAGCTGTCTGTCTGAAAAGGAGTG +TGCCTGTTAAGCCCAAAGTGGGCACTGATGAATGTGATGAAGTGCAGTTATGTGGCAGAG +CTCCTTACAGCTTACAGGTATTCTGTGTGTGCGTGCACATGTATGTGCACATGCATGTAT +ACATGCATGTGTGAATGTGGAGATGCATGTACAAGATGCATGCACACCAGATGTGTGCAG +GCCAGAGGTTGACCCTGAGTGTCTTCCTCTCAGTTGCTCCCTGACCAGGCAAGCGCAGGG +TGAGTCTCCCCGCCCCCAGCACTGGGGTTAGAGGTACATGCTCACCACCCGCCCCCCAGC +ACTGGTGTTAGAGGTACATGCTCACCCCCCCCCTAGCACTGGGGTTAGAGGTACATGCTC +ACCACCACCCCCAGCACTGGGGTTAGAGGTACATGCTACAATGTCTAACCTTTTACATTG +ATCAGAAATCCAAACTCAGGGTCCCAGGCTTGTGTGGCAAGCATGTTACCAAGTGAGTGT +TTCCTAACCCCTGGTGCTCTTTTGATCATGGTGGCCACTCCGGTCTCCTAGAAGAAGCAG +GGCAGTGCAGGAAGTGCAGGAAGTGCACAGGACCTAAACTGAGCCCTTAGACTAAATATG +GTTGGTATCTATGGCCATGGGAGCCCACGGGAGCCAGCACCCTTCTAACCTCACAAGAGT +CTGTGTGGTGAGTTCAGAGCAACAAAGACCACTGCTCCCCCAACCTCTAACACGGTAGTT +GTGCAGGTGTCCAAGCTCAGTTTTGGAAAGTGGTATTTTTAGCACTGTAGTGCCTCCAAT +GTGCATTCATGCAGTGGAGGACATTTGCAAGGAAGTTGTTATCCAGGTATAAGGAGGGAA +GCAATCTGACAGGGAAGGCAGGGTAGAGAAGCCAGTGAGGAAATACAGTTAAATACAGGC +TGATAGAAAGCCCATCTTTAGTTCACTGACATCCCCACCAGCATGGCCAGTGACCCTGAA +GAAACTGGTGTAACTCACCAAGGACACACGGGGCTTGCTTTACCCACGACGCCTTCAGTC +CTCTACCCTGTTTGTCCCATCAAACTCAATGGGGCTACAGGCCCCTTTTCTGGCCTCCCT +CCCAGCCAGATCCCTGCAAGGCTCCACAAATGTTTACAGCACCAGTAATTGGCAAATTAC +AATCAGCAGGATTCTATAAACATCCCTTCTGAGTACAGAACAGCCAAAGAGCTTTCTGCC +TATCAGGCAACTCACTCCAAAGCAGTGAGTGTAAGGACCTTTCAGAATGCTGTAGTTCCT +CAGTCACTATCATGTCAAGGTGGAATAGTGTCTTCCTCTGCAAGATTGGAGAAATTAAGA +TGTTGATGCCATCAATGGCCCCAGACCTTATGAAGATACAGTGACAGAGTCAGGCATGAT +GCACCACTGTACGGTGATAACAAACGACCTCACAGCCTCAGCAGAGCAGTGAGAGCTGGG +GTACTGAACTTGAGGTGCTGGGTGCTGCTCTGCCTCTTAGGGATGGAAGCAGAAGCTGGG +CTGTTGCTTGTCACCTTGGTAACTGAAGACGTGTGTGGGGTTCTATGAAGATTCAAGATA +AACAGTTACAACCTCAGTGACTTCTAGAATCTTCTGTTATCTCCCCGTCACTGATCTGAT +ACCTCTTCTTTTATATTTTTATTATATTTTGTGTGTGTGTGTGTGTCAGTACATGTGCAT +TTAGAGTCTGAAGATCAACTCCCCATGTCACTCCTTGCACACCTTCCACATGGTATCTCA +CATGGACTTGGAGCTGATCACATACTCTAGCCTGGCTGGGCTTGAGCCATAAGGATCTGC +CTGTCTCTGCCTCCTGAGCCTAGGTTAGAAGCAGGCACCACCAACCCTACCTTTACCCCT +CCATTTTCTCATGGCTACTCTTTTATAGTTTAACAGGAGAAAGGTTAGTTTATTACATAC +AGTAGACATCTCAGGATGCTGGGGTCTATTCTTGCTGAACTCCCATTGGTTGGTGTGACT +CTTTTTTATTGTTAGCTATCTGTCAGTGTCATAAGCATATATAATGCATTCTGGTTACTC +GCCCCACACCCTTTCAAACTTGCCTCTGGAGACTAAACTCAGATCCTCATGGCTTGTGGG +GCAGGCAAGTACCTCACAGGCTCTGTGTCTTCCCAGCCCTTGCTCCTTCTGTTTTTAAAC +TGTGGGTGCCCCACGGTGGGACTTGGTCTGCAATGCTATCCATGAAAAGCAGTTGATGAT +TCTCCATGTTTCAGCAGATATTCACCCACAAGGGTGTGTGGTTCCTGTAACAGAGATTAC +CAGAGAGGGGCAAGTCTGTCGTTCCCCTCCCCACCATGCTGTGGCTGCTCAAGCTGTTCA +GTTGCACAGTGATAAGAAGTCCCTACAAGGCTTCAAAACGGCAACCGTTGTTCATGGTGT +CAAGTCATCTCGACAGCTTTGAGGCTTGGAAATCAGAGAAAGATTCACATTTGCTAAGTG +CACAGCGATGATGTATAGATCTGTACCATGCTGGTTCAGACTCCGCATTTTAGCCCTCAC +CCAGACAGTTCCTTGAGGACACGTGATGCTTGACCTCTTACCCAGGAGGTAGTAAAGTCA +GCCCCGGCAGGATGCAGAGAAAGATTACCACTTTGAGGAAAGCTAGGGCTTTTATTTGTT +TCTTTTTTAATTGGGGTAAATACACATAAATTTACCATGTTAACCATTTGGTGTATATAC +AATTCAGGGGCATTAACGACAGGCACAGTATTATCAAATAAGCACCACTGTTTCCAATAG +TCATCAGAATCTGAAGCAGAAATTCTGTAGTCATCAAACAGTAACTCCTCCTCCTCCTCT +CCAATCCCTGGTAATGCCTGTGAAATCACGTGATCTTAGTTACTTATACAGGGAGATATA +GTAACATTCATCTTCTTCTTTTTTAATATTTTTTATTAGGTATTTTCTTCATTTACATTT +CAAATGCTATCCCAAAAGTCCCCCATACCCTCCCTACCCACTCCCCTCCCCATCCACTCC +CCTTCCCACCCACTCCCACTTCTTGTCCCTGATGTTCCCCCGTACTGAGGCATATAAAGT +TTGCAAGACCAAGGGGCCTCTCTTCCCAATGATGGCCGACTAGGCCATCTTCTGCTACAT +ATGTAGCTAGAGACTCATCTTCTTTTTAATATGGCTTCTTTCAGTTATTCTGGCTTCAGT +GTTAATTTATGTAGTGTATATCTGAATGTTGTTCCTCTTCAAGGCTGAGTAGTATTCCAT +TGTATGTATCCTGACTTTGTTTTGAGTTCTGGTTTGCTAAGACTGAGAACAAACTGTATG +CTATCTCTGAGTCTTGGTTGGTGGTCCTCTGTCATTTAGATAATGATAGAACACGTGGAC +GCTCTCAGAACTGTGTCTGGGATACAGTAGCAATGCCTTAGCAAGTCCTTTGAACAGCAT +GGCATTATAAAGCAGATGTATGTGAATGTCAACTGAAGTTGTTCCATGTGTCCATTTCTT +CAGTTTCAAGGCTCTTAATGAACTGAAGGAGGACACCAGTGTTCAATGCCTGTTCAGCAT +GGTCCCTGCACTCCACATGTCCCTTAGCTCCCTTCCTGCACACTACATTTCCTCCTAACC +ATTTCTACAATTAATGAGTACCTTTCTCCTACTGAATACACACACACACACACATACACA +TTTGTTACTTTCTATTGCTGTGATAAAATACTCTGTCCAGAAAAAAAATTAGAGAAGAGT +TTATTTGGACTTACAGTTCCAAGGGGTACAGTCCATCTTGGTGGTAAAGGCATAGCAGCA +GGGATCATGAGGCTGGCCTGGCAGTCAGGAAGTAGAGAGATCACATTTCATTCACACACA +GGAAGCAAAGAGAGGGACTAGGAAATGGCTATAAAACCTTAAAGTCAGTGCTATGTGCCT +CCAGCAAGACTCCACTTTCTAAAAGTTCCACAGCCTTCCCCAATAGTACCATCAGCTGAG +GACCCAATATTCAAATACAAGTGTCTATGGGGAACATTTCTCATTCAGACCACCACACTG +AGCAAGGGTATCTGGATAGCATTGAAATCTTATTCCCAGAGAGAGAGCTGTCCCTTTCCA +CGAGTGAGTTGGTTACCCTCCATAGTTTACAAGAACTCACAGTAAGCACTTCTTAGTCAC +ACCTCATTTTCTAATGTCAGATTGACCCAGTGAGACTCCCAGTCCTCTTCCACTCCTATC +CCATCAGATTTGACCTCAAGTGACTTTCTTCCCCCACCCATTAGACTTGAAATGACTTTT +AACATTTACAAAATTCCAAATCCATTCTGAGTGCTGGAGGAGTCTTGCTGGCAAGGATGC +TAAATCTAACACATGTTCCCAGGGCAAGTCAAAAAGATAATCCTAAATAGAAAAAAAATG +TTATTAAGATATGCTCTTGGAAAATTGTTTTCCAGCCTTTTACTCTGAGGTAGTGTCTGT +CTTTGTCCCTAAGGGGGGTTTCCTGTATGCAGCAAAATGTTGGGTACTGTTTATGTAGTC +AGTCTGTTAGTCTATGTCTTTTTGTTGGGGAATTGGGTCCACTGATATTAAGAGATATTA +AGGAAAAGTAATTGTTACTTCCTGTTATGTTTGTTGTTAGAGTTGGGATTCTGTTCTTGC +AGCTATCTTTTTTTTAGGTTTGTTGAAGAATTACTTTCTTGCTTTTTCTAGGGTGACATT +TCCCTCCTTGTGTTGGAGTTTTCCCTTTATTATCCTTTGAAGGGCTGGATTTATGGAAAG +ATATTGTGTGAATTTGGTTTTTTCATGGAATACTTTGGTTTTTCCATCTATGGTAATTGA +GAGTTGTGCTGGGTATAGTAGCCTGGAATGGCATTTGTGTTATCTTAGGGTCTGTATAAC +ATCTGTCCAGGATCTTCTGGCTTTCATAGTCTCTGGTGAGAAGTCTGGTGTAATTCTGAT +AGTCTACCTTTATCCTGAGTGAGGTAACCCAATCACAAAAGAACACACATGATATGCACT +CACTGATAAGTGGATATAAGTCCAGAAACTTAGAATACCCAAGATACAATTTGCAAAACA +CATGAAACTCAAGATGAAGACCAAAGTGTGGATACTTTGTTTCTTCTTAGAATGGGGGAC +AAAATTCCCATGAAAGGAGTTACAGAGACAAAGTTCAGAGCAGAGTCTGAAGGAACGATC +ATCCAGAGACTGCCCTACTTGGGGATCCACCCCATAAACAATCACCAAACCCATTCACTA +GGCAGATGCCAACAAGAGCCTGCTAACAGGAGCCTGATATAGCTGTCTTTTGCGAGGCTT +TGCCAGTGCCTGGCAAATACAGAAATGGATGCTCACAGTCATCCGTTGGATGGAGCACAA +GGTCCCCAATGAAGGAGCCAGAGAAATACCCAGGGAGATGAAGGGGTCTGAAGCCCCATA +GAAGGAACATCAATATGAACTAACCAGTATCCCCGAGCTCCTTGAAACTATACCACCAAT +CAAAGAAAACACATGGTGGAACTTGTGGCACTAGCTATACATGTAACAGAGGATGGCCTA +GTTGGTCATCAATGGGAGGAGAGCCCCTTGGTCCTGTGAAGGCTCTATGCCCCAGTATAG +GGGAATGCCAGGACCAGGAATGGGAGTGGGTGGGTTGGGGAGTAGGGAAGTAGAGAGGTG +ATAGGGGATTTTCGGAGGGGAAACTAGGAACGGGGATAACATTTGAAATGTAAATAAAGA +AAATATCTAATAAAAATTTTTTTTAAAAAGATATGCTCTTGCTGTGAAACTCAAGCTAGC +CTTGAATCCCCCATTCCTCCTTACTGTAGCCTCCTAAGTGTTGGGGTTACAGGTGTGTAA +CCCAGTGCCCAGCTCAAAATACTTCCAGAAACAGCAAGCATCACAGATACACTGTGGCCA +CTTTGAAAGATATGGCAGTCATTCTGATGGATAAGTGATGATCCACTGTGTTATAAAAGC +AGTGAACTTGCTGTGTCACCACAACCCATAAATTAACTCAGCCCAACATCTTCTGGAAGG +AATGGCAGCATTTATAGTCAAGCACATCCCACAACACGTTCTTAAGCTTGGGAACTCAAA +TCTTGCAGCATCTTTCATAATTCATTTGTAAAACTCTGAGATGAGCCACATGCATCCCTC +CACAATCCCAGTGTAGACTTCTTCCTATCAAGGAAGAAAGAATTGACGTCCAATCTTGGG +TGTTCTATTGGTTTAGACTCAGATTGTAGCATGCACCAGGAAGCAGAGAGCACTGGATGC +AGTTGGTGTGTCAAGGTGGGGTTTTGTGGGGAGCCGCCCTCACATTCGCCGTTGCAAGAT +GGCGCTGACATCCTGTGTTCTAAGTGGTAAACAAATAATCTGCGCATGTGCCAAGGGTAG +TTCTCCACCCCATGTGCTCTGCCTTCCCTGTGATGACAACTCGGCCGATGGGCTGCAGCC +AATCAGGGAGTGACACGTCCTAGGCGGAGGATAATTCTCCTTAAAAGGGACGGGGTTTCG +CCATTCTTGCTCTTGCTCTTGCTCTTGCTCTATTGCGCTCTGGCTCCTAAAGATGTAAGC +AATAGAGCTCTTGCTCTTGCTCTCTTGCTCTCTGGCTCCTGAAGATGTAAGCAATAAAGC +TTTGCCGCAGAAGATTCCGGTTTGTTGCGTCTTTCCTGGCCGGTCCCGAACGTGTGTAAG +AGGGTTTCCCATTGGTCTCTCATTTCCAGGGAAGGAAGTGTTACTGTCACTTCAACCCCA +TGGGGTTCTAAGTGGTTTTCACTTCTGAGCTGCTGCTCACTGATAGAAGAGGAGGCAGAA +ACAACTGCCTGATCCCTGGGCCTGTGTCTGCCCTGCACAATGGACAATCTCACAGGATTA +TGAGGTTAAACAATGTGTAAAAAGTGCTTAGCACAGTGCCTACCACACAGCGAGGACAGC +TCCTGACCCATCAGGCAGGTCAGTGTAGGGATGTTAGACTTGACAATAGTACAAATGCAG +TCTTTGTTCAGTAAAAATCGTGCTTTGAATTTTGTATCTGGATGGTTTCTCTGGGTCAGG +CTGTGTGCTACAATCTCTAAGGATGCCAAGAGCCAGAGCCCAATGTGATCACCAGGCAGA +AGCAGCCACACTGGGGAGGGTGTGTTTAACCTTTCAATGTAGCTCATGATCTTAAGTAAG +TTTGCCATTTTGTCATGGGCTGCATTCAGGGTACCCTTGAGCTCATACCTGTAGCCATGT +GTTGCTAAACTCTGGTATTCATATTCAATAAATTTGGGCTTAACATTTTCCAATTACACT +GGGTAGATCAGAAAGTAACCTTATTCCAAGAATAGGAAGGGGTCTGCCTGTGTTTGCTAA +ATAGACCAAGAACTCTTCCTGTCAGAGCAGTATAAGGTAGGGAAGGAAAGACACCAGGCT +GGACAGACCCACTAAAGAGCAAAAATGTCATTTGTTGACAGAACCAATCTTACTGAGCCT +CCAGTTGCTGCCAAGACTTCCCACTTGGCTGTTTTATACAGCAGCATCCTAATGGTCTGT +TTCTTTTGGTCTTTCTCCTTCTCTATTCTCTCTCTTCCTCCCTCACTCTTGGCTTCATCT +CTCTGTGTACCTCATGTAGCCCAGGATAGCCTCAAACTTGCTATGCAGCAGAAGATAATC +ATGAACTCCTGCTCCTCCTGCCTCTATTTCTCGTGGAACCCCATGAAGTACTCATGCACC +ATGACAACCAGTTTTATGCTGCTTGGATGATTAAACACAGGGCTTTGTGCGTGCCAGGCA +AGAACCTTCCTTCCAACTGAACCACATCCAAGCCTCTCTTTGGATTTTACAAAAGTCATT +TGTGTTTCTGCAGTGTGCCTGAGTTCTCAGGCATTTCACTGAGAACATGCTAGAGACCCA +AGATGATGACGTGACTTAGCAAAAGTCTCTCGTGAGTTAATCTTCCCTTCTGTGTTCTTC +TTCCAGCCCAAGCTTTTGGCCAAGGAGCTTCTTGACCTCGTGGCCTCTCATTTCAACCTG +AAGGAGAAGGAGTACTTTGGAATAGCATTCACAGATGAGACGTAAGTGCTGTCCAGAGCC +CACAGACCCCAAACAAAAGAGCAGGATGTCAAATTACCCTCTCTCTGCTGTGCACAGCAA +AATCAGGCTGCAGGCCACTTGGGTCCCATGGGGGCTACAGGGTCAGTCCAAGTTCACCAT +CTGAATTTCAAAAGCCGGTGATCATGCCTGGAGTGGCCAAAGGATATAATTAGATAGATG +CTAATATTATGAAATTATTAGGTAATGTTCTTTAACCAAGCAGATTTGTGTTCAGATGAA +TGTCTAAAATGTTTATTTTTTTTAAAGAGTAGATCTGTGTGGGTTTAGTCTTTATTAAGG +TTAAATGAAAACTTCTGGAAAGTAAATGTTGCTCTCCAGTGTTGAAGTAACAATAACAGG +AAGTGGACTTGATGATAAATTCAGAGTGAGAGATGATCTGGGCGAGTTCACACTCTAAGC +TGAAATAGAAGACAGCATCAGAGTTCCTATCGCCCATCTGAGGTGAAATGTTTGTTTTCA +GCAACCTTCCAGTTTGCTGGGTACCATCATGTTATATAATAAAGGAAGGCATAGGCTCCA +TGGATGATGTTTCAATCTCTTACTATACTGTTACCAAAGAGTTCAGTGAAGATTGGCCCA +AATTCTTAGATAAGGATATCTAAGCTAAGGACTGGGGGTGCAGTGAGGGGTGAAGCACTT +CCCTAGGCATGTGTGGTCCTTGGTTCCACTGTAACTGGATGACAAATGTCTAAGAGATGT +CAGTAGTTCCTCCACACAAAGAACTAAAATGAGTGGGGCCAGGCTGGAAGTCTATTAACC +AGATGCCAGCTTGGGTCTTTACAGGACTCCTGCATCTTCGCCTTTCCCCTACTGGATATG +CCTAGACACCTGCCCCCACAGCTTCCCACAGTTCCTCCTCTCAGTGTTTTCTGGGAACAA +GAACTAACCATCTCTGAGAGCCTGCTCGTACTTTCCCTGTCTGCCCACGTTCTTCACACT +CTGCTTCCCCCCCTCCCCCCCCCCCCCCCCGCACCAGGAAACAAAACAAAACAATAACCT +CCTTTAGACAGATGTTCCCGAAATCTCCTCTGTCTGTATCTATGCCCGCACACCCCTGTG +CATGCTCAAATGCCCAGGTGAGGTTACTGGCTGGCAAGGCCAGTACAGTCAAGCCCAGCC +CCCAGGAATGAGGTGGGGCCATTGAGGTAGGATGGAAGCAAGAATAGGCAGCTTCTGTGT +TGGTCAGTAGGAAAGCCACCTTAGGCGACCTTGGCTATGGTTGATCTTGGAGATCTGTGA +GTTTGCAAGATGTCCACACGTAAGCCTGGGGCTCTGACTTCAATCCCCAGAATTTAAGTT +TAAAAATAAAAGCCAAATTTGGTCCATGACACATGTAATCCCAACATAGGGAAGTGTATT +AGAAATTCCAGCCAGCAAAGAATCAGCCATGAGCTCAGACAGGAAAGCTGTTCTTTGTTT +AGGAGTGGGCAGGAGCCCAGGCTAATGCTCTGGGAAGGCCTGGCAGTCCTCCACAATTTC +TTACAACTTTTACAGCTCAGCTGAGCTCAGGTGACAGTGTGGCCACCAGAGGACAGTCTC +TGAGTCCCATGCCTACCAAAAGGAATTTCTGTCAAGCTAGGCATGTGCACAGAAACAAAT +TGCAGACATGAACATTTTACAGGTAGACATTTTGAAGCTAGCATTAAAAGCATACAAACA +TTTGAAATGACAATAAAAAAGTATCCTGTTTTGTTAGGCACAGTGAGTGGCACAGGGCTA +ACAAAGTCTCAGGGCTTTAATCTCAGGGGGCAGCAGTGGGAGGATCCTACAGCGTTCCAG +GACAGCCCAGCTACCTAGAGAGACCCTGTCTCAAAAACAAAAACAAACACATAAAACCTA +ACAGCAATAATGATTTCTTAGCAAACAGGATCTGCTGTAGAACCTTACGGTACTCTGGCA +AGTTTTTGCCTTCCCTGGATACAGAATGTGAACAGGTTGGCAGAAGCCAGCATACTTAAA +TAAAATTTTAACTCATTTTAATTCTGCACACTCCTTTTTAGACAAAGATTTGCAGTAGTC +TATCATAGAATAAAGTACTGATTTGATTTTCTTAGGCTGTATCTATAAGCCTACAAAATA +TATGTTCATATCACCTCCTCAGAGACAAACTGACCTCTTGGGCTCACTGTCTCTCCAACT +TAACCTGTTTGGCAGTGAGAAACCTTAGCTCAAGAAATATGGTTGGGGACTGGAGAAGTA +GCTCAGCAGTTAAGAGTGTTTGCTGTTCTTCCAAAGGAACTAAGCTTGGTTCCCAGCACC +CACAGAGGGGGACTGACAACCATCAGTAACTGCAGCTGGCCTCAGATGGGGATGATCTGG +CCTCTACAGACACCCACACATACATGCACATGAAAGTAATAAATAAAGATATCAAACTTT +CCAAAAGAAAGAAGAAAGGTGAGCAGTGACTGAGTAACAAAACAACAAAACCCAAGCTAT +CCTGACTCCCACATGCACACACACACATGCACACCTGTACACACACATGTGCACCTCACA +TAAAAGTGACTTTTGGAGCAGTGGTGTGGACAGAAGCAGAGGCAAGGGCAAAGCCCGAGC +TTACTTACAAAAGGAGTAGGGTCAGTCCTGGGGCTGCAGCCCATAGGGCACCGAGGTAGA +AGGCAGTCTTGCTGGTCTTCTCTGGTCTAGACGGACCTGCACCAGCAGACCAGGAGAGAT +GCAGGCAGGTAATAAAGAAGAAATGCTTTAAATAGCACATGTGTAGAAAGAAAAACTGAC +TTTCATGAACACAAGCATTCTCTCCCGTCCCTGCTGAGAATCCCCAGAAGCATGATCCCC +TAATTACTCTCCATGCCGCCACTGATTGGAAGGAAACTGTAAGTCTCAACTAATCACAGC +CCCATTGTTCCCATTTCCCAAGTTAGTTTATTCCATTCAAGAAGACTATGAACTCTGGAC +AGTCCCAGTTAGACTTCCCGGAGTCAACAGGAGTCAAAGAACTTGCATGTTATCTTAGGC +CAGAGAGGAAGAAGCCTATATGCTGAGGATGACAGACCACAGCCCTGAGAGCCAAGAGCA +ATTGATTAGACGGATGAAAAGGGGAAAGGAGGACACAAAAGCCACACCTCAGAGGCAGGA +GGGGCACACCCCAGAGTCTGATGGCCATCCTATAAGCCTTTGTGGGAGCTGAGCTCTCTG +GAGTCTCTGCTGGCCTGAGAGCCTGCCTGCCTGGGTGTCTGTGCATTCATTCATGTAACG +CACATGTACAGAAGGCCCTCTTGAGAGGAGCATCGTGCTCCCCATAGCAGGAACTCCCAA +CCATCCTTCTGGCTGGTCTTGAGACTGCACAGGCCCCTAACACCTCCTCCCATATCTGAG +TGTGAGGCCATCTCCAGCCATAGCACCAGTAGCCGGCCACCATCATGAAAAAGAGTTGGG +CCACCTGTTGGTCACTGAATGCGAGCTGGCAGGTATGTCTGGTGCACTAGGGGACTTACA +GCAGGTGTCAGTCCTAGAGAAAGTCAAGCCTCTGAGAGACAGGCCAACTGGACAAGGGCC +AGGGTGACTTAGGGGACAGTCCTTGGTGGCCTGATAATACCTGGGCCTACATACATCTCT +GGGCCTCTCTGGTAATCGGAACATTTCTCCTTTCCATTTTAAGAAAGGGAAGCACTAAGG +TCGCCCCTTGGACTTGTGCCTGGTGGTGCTCTGGGTCTGTGATTCCTAGGTCCAGAAGCA +TGAGCTTGGCTTTTGCTCTGCTTCTCCATGCCAAGAAGTGCTAACACGACAGTCCCCTGC +ATGTGTGTGTGTGTGTGTGTGTGTGTGTGTATACGCACAAGTACACACATGCAGCTGCTG +ATAATCAAACCCAGGACCTCAAGTATCATAACCACAGAGCCACATCCTCATCTCAAAAGG +AAACATTTTAATAACTGTGTTCAAATTGAGTAAGTATGTTCCCAAGGTGTTTTTGTTCAC +ATGAGTGTGCACCCACTATACTCTGTTTTACCCACACACAGACACACGTGCATTTGTACT +AGCACGCACACACACACACACATCAAAAATGTCTAAATTTTAAAGCACTATTTAAAGATC +AAATTTCTCCCAGGGCCTATGCTTCAGAAAGTCTCTAGGTTGTCCAAACTGCCCTCCTTT +GCCCAGTCTATCACAAATGGGAACAGTGAAAGATGAATGCCCTCCTTATTTGGACAGAGT +GAGTGCAAGTTGAAAGTGACTAAGTGCAATTGAATCCTAAAGGAAATTCCGTGGGACCTG +GTGACATTTGAGTAGAGCCTATGGCTTAGGTCATCCAGCAGTGGCCTTGCATCATGGCTC +TGCTGAGTTCTCCAGAGTTTGCCAGATGCTGCCGAGGGAAGCTGGGCGGCGGGTGAAGGG +AGGCTGTGAGATCTTTGCAGCTCTTCTATAATTATTTCCAAATTAAAAGCCTCAAAACAA +AGTAACAACGGAGAAGGAAGAAGTGGGATCAACACTGCAGACTGGTTACGAGCAGCATTC +AGTATTCTCAGTCCTGAAGTTTTACACTGTGGGCTGTGGTACTTTATAAATAAATACCAA +TTATTGGGGGAATAGAGAAGCTTCCAATACCCCACCCCCTTTCTCTGAGGGTTCCATCTA +GGCCCCACAAAACGTCATTGCCAGAATTCACACTGACAGGATGGCGGACAACCTATAACC +TGAGAGCCCCACATTTTGCTGGATCCCCCTGCTGCCCAGGAAGGGCCGATGCCGACCCTT +GAACTTGTCCCCGAGTGCGTGACCTGATCTGTTGGTGATTCCTGTGTCCACAAACACTAG +CCAGCTTTCCTCTGCCTTTCCATACCCCACACTTACAGAGTGGCTTGGAACTTACAGCCA +CTCTGCAGGTCTGAGCCCTGCCTGATTTGAACTGAAAATAGGCAGGTTAACATGTGCTAC +CACAAGCTGCCACAGACCAATGACAACATTAGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTTTGCCTGCATTTGTATATGTG +CAGCACATGCATGCTGTATCCACAGAGGTCAGAAGAGAGGGTATCGACTCTCCTAGAATA +GCGGCTCTCAACCTGCAGGTCCTGACCCCTTTGGGGTCACATATCAGATATTTACATTAC +GATTCATTACAGTAGTAAATTACAATTATGAAGTAGCAATGAAATAATTTTATGGCTGGG +AGTCACGTTAACATGAGGAACTGTATTAAAGGGCCGCAGCATTAAGAACGTTGAGAACCA +CTGCCCTAGAAGGACTGGCATTGCAGATCGTTTGAACCACCGTGTAGGTGCTGAAAACCA +AACCTCGGCCCTCTGCAAGAGCAACGCATACTCTTAACCACTTAGCCATCTCCGCAGCCC +CTTAGAATGCTTATTGACTTGTGGCTGGAGCCAGGGTTCCTGTCCAGCTTGGCCACATAG +TGGAAGGACCCAAGACACTTTAAACTGACTTTTTTGTCCTTGTTTTGTTTTTTCCGTCAA +AGATCCTCCATTGGTTCTGATATAGCCAAGTCCAGAAGTCCTGTTTCAGGGCCGGGAATG +TCTTTATGTTCCCTTGACCCAGATCTAAGAACAACTGATTCCACTAGAACTTACAGTAAG +GGACATATCCCAGGGACCTGAGACACTGTACAGAGGCTACCTTCCTGAAACATGGTAGAG +GGGCTACTTCTGAAGGGCCCAGTCCTACAGAACCAAAGCTGCAGGATCTCCACGACACAG +GGCAGCAGCAGGATATCTTGGGGGGAGTCCCAGTGAGGATCCAGTATTGATAATAAATAA +ATCTTAAATAAATATTTATATGAAAACATTTGTGGGAGAGAAGGCATGTAAATTTAAAAT +TTACAAATTTAAGGGGGCCATTTCTAACAGGTTGAGGATCAAGGCCTGCCAAGTTCAGAT +TTAGTCTTCCCTTCTCTATAGGGAATAAAACCGGGGGAGGGGGGGTGGGCGCAAAGGTCA +GTTGTGTAGCTTGAGTACTTTCCTAGTGTGCTGAGGACCATGGGCTTGTGCAGCACCACA +AAGAGAAACCCAAACAAACAAATAGCATAAATGAAATTTTCATTTATCCAACTGGCATCC +ATTTAGAGAGTCTTTCCTTATATTTTATTTCTTAAATACTTATAGTGTTAATTTAATTCC +CAAATTTTAATATCTAAGTTAACAGCTAGTAGAAGACAAAGGATCCTCTCTTAAAAACCA +AACACTAAATAACTTCAGCCAAAATAAGCAGTCGGCAGACCACAAGCTGAGGCAATGATT +GTTATTGCAACTAACATTTGTCTCCTGTCCCCAGTTTTATGAATTGCCCCTCAGATGGTA +TAACTGAATATCCATATTGTTTAGGAATGTTTAGACGTTAGCCATTATTGCACACGTAGT +TAGAATGTATTTCACATGCCAGTTAAGAAAATGAGGGGTTCACACAGATCGTTTCACCAC +ATGACCCCTTGAAGTTTGTTAAGAATTTACATTCCATCTCTTCCACAAATGCTTGCACAT +AAGAGTTTTGCTTAAGTTTTAGAGGGATTGCATGCACTCTGGGACCACAGTCATGTTTAA +GAACACAAAGGCAGTCACTTGAGGATTATTTCTTTCAGCTTCTTGTATCACATGTGTGTG +CATGTGTGTATGTATCTCCTTTGAGTCAGGTCTTATTGGCCTGGAGCTAACCAGTTAGGC +AAGTATGGAGAGCTAGGAATCCCCAGGGATCCAACTATTTCAGGCTCCCAAAAACAGGGC +TTTCAAAAGCAGCCCATCACACCTATTTCCTCCTCTTCCTCCTCCTGCTCCTCCTCCTGC +TCCTCCTCCTGCTCCTGCTCCTCCACCACCTTCTCCTTTTACTTTCTATTACTTCTTTGT +GAATTTCACATCATGCATCTCAGTCCTACTCATCCCCCCCCCCCCGTGCTCCTCCATATC +TGCCCTCCCCCTTGCAACCCTCCCCCAAAGAAAACAAAACAAAATCTCAACAACAAAAAA +AAAAAGTGCGGAGTGTCATGGTGTGTCACCATGTGTCACACAGTATACCCTTTGTCCACA +CATCTTCACTTGTGACTGTTCATTGCGGTGAGTCACTGGTCTGGTTCGAGACCTCTGACT +TACTTCTATGACTATCAATACTGGATCCTCGCCAGGACTCCTCTCAGGACATCCTGTTAT +TGCCCTGTGTCATGGATCAGCCCCTTCAGAAGTTCATAGATGGAGTAGATGTTGGGGTGG +GTCAACTCAAAGCCCTGGATCTGGGCTTCGGGATAGCTGAGTTGGCCAGCCCACCAGCTC +TCCTGTTCTCATACCCTCATGGATCTGGGCTTGGGGGTAGCTGAGCTGGTCAGCCCACCA +GCTCTCCTGTTCTCATACCCTCATGGATCTGGGCTTGTGGGTAGCTGAGTTGGCCAGCCC +ACCAGCTCTCCTGTTCTCATACCCTCATGGATCTGGGCTTGGGGGTAGCTGAGCTAGCCA +GCCCACCAGCTCTCCTGTTCTCACACCCTCAGGGCCAGCTCCTCTGAGGTACCCACACAC +CTACCTTCTTATGTGGATGTTTGTGTGGCAAGCATTTTATCGATTAAGCCATCTCCTAGT +GCCTACGTTGCAATTAATTGACTTGCTTGATACAGGCCCAGGAGTCCAATTTACCTAAAT +AATGAATGTCTTGTTGGCAATTCACCTGTGACATACTGCCACACATGCTGGTTCATAAAG +TGTGCCCTAGCCTTCCCTGTTCTATGTCCTTTCTTACACAGAGCACATGGCATTGGCTGA +GGCATCCACAAAGAGTCTAGTTGAAGCCACAAGTTTATCTAGCATTTAAAAACCATCGGA +GTTCAAAAGCAATTTCTTATCTTGGGAGTGAGACCCAGCAGCATTAGGTCTGGGAACATA +ATTTACTTAAACTGGGCTCAGGGGTTCCGCTCATTAACTCCTAGACAGCAAGACAGAGAG +AGTGAGTGGCTGTAGCCTACCATGCCTGGGCTGTCATACTTGCTTCTGGGAACTTGACAT +TTAGTGGTCTTGACAGCCTCTGAGCCGAGCACTCCACTGTCACATACCACGGCAAACAAC +AGCACCTTATGTCGAGTGACCAGAAATGCGTTGGAGCGTAACTTTAGATGTGTGTAGCTC +ACACAGATGAGGAAGGACGGTGCTGCTCGGGAAGGCACTCAGTGTGAATGACGAGCCTGG +CTCTTAGACTGGGTGAGCAGGATGGATGCCTCCAGAGGACCTCATACCCGGGGCAGGAGC +ATCGGCTGTGCCTGATGACAGTCACTAAATCTATAAGAAAATGGGTCTCAGAGCAGCGGG +GAAAGCTCAGTGGATCAAGTGCTTGCTCAGCCAGCGTGAGAACCAAAATTGACATCCCCA +GAACCCAAATGAAAGCTCTACAGGCGTGAGGACTCGCTTTATGCCCCACCCTTAGGAGGC +AGAGACAGGGGAAGCTGACTACCGTGACTAGCTGGAATCAGCCAGCCCTGACTCTGTTTC +AATAAAGCAGAAGGTCTTCCAGAAGGACATCAACTTTTAGCATGTAATATACACACATGA +ATGTGTATCCATACACGTGTGAGCTCAAGCGCAGGCATGAGAATACATACACACAGAGAA +TATGGATCATTGACAGCCTCCGAGCCACACTCCACTGTCACAAACCACAGCAAACAACAG +CACCTTATGTTGAGTGACCAGAAACGCACTGGAGTGTATGTCCACACAAGTGGACATACT +GTAAAATTAATACGCTTGTTTTCTTACAACAACAAAATTGTTTAGTGTCTGCTGTCAGAC +ACAGAAAATGCAGAAATGACTGGCCTTTGGCACCGATCGGTCCCACGCTTATATTTTAGG +AGTAGCTAAAATTTCACAATATATAGGAGATATTGCAAACAAATCTAAGAGAGATGTCTC +ATGGAAGTGCAAACATCAAGACCAGGTTCAGATCCTCAGGTCGCATGTAAATGCTGAGCT +GCTGGCAAGGCTTGAGGGGTGGAGACGTTCGCTGAAGCAAGCTGACTAGTTAACCTAGGC +AAATTACTGAGCTCTGGGTTCAAGTGAGTGTCCCTGTTGCAATATGTATAGAGGACAGTG +ACCAGGGAAGACACTGGACATCACCCACACATGAACATGCCAACACATGAACCCACACAT +GAACATGCATTTGTACTGCATACGTGTGCACTCTACACTTTCTAACACACACACATACAC +ACATATGCATACACATACACATATGCAAAAAAAAGACATTTAGAAGGAGCCTAACAGTGG +AGCAAACAATTTTGTGTTAATAAAAAAGGAAGGGCAGACTCTACTGGAATCAGTAGCCTC +TGGTTTCTAATATACCTTCTCAAGCACACATCCTGCGTGACTCTCTCTCTGTCTGGGTAT +GAGGTATTCCTAGGCCATCCTTGGTGAACTTGTTTACTTAGGAATCCAGGATATCAAATG +TCCCCACATTCTCCCATTTGATGAGCTCCCAGCCCCACCTCTACCCTTCCACGCCTATAA +TAACTTCAGGCTCTGGGAATGGGTCAGTCTGTGAAGTGCAATAACAGATATCATGGAGTG +TGTTTATAATCCCAACACAGTGGAGGCGGAGACAGCAGGGGCCCTGAGGTAGCTCACCAT +TCGTTCTGCCTGATGGTTGAAGACTAGATGAAGTAGTCAGAGGGACGCCATTCCCCCAGG +AGCAGGATCTCCCACAGGACAATCCCACCTCCTCTCTCTCTGCCCCTACCCATCACTATA +CATTGGTTTCTAGTCAACCCATTACCAGATAAGTATCAAAGGAAAGCAGGACATTGTGGT +ATATAGGAGGTGGAGACAGGAAGTCAGGTGACGTCATCATGGACTATGTCATACACGTGA +GGCCAGTCTGGGTGAGACCCTCATTTTTGTTTTCCAATACCAATATTCAGCTAACGACAT +AGCTACCCCTTCTAAAACATTTCCCTATGGATATATCTCCTGCAACATCCCTCTCCCCAA +ACCTGTTTTCAGGAGCTAAAGATTAGTTTGTGTTTTCTAGAGTTTTACATAAATAGAATC +GTGTCATCTATACACTTCTTAAACTCTTTCATTTAAAACTTCTTCATTCAACTCACTTAT +TTTCAGGCTCACCCAGATATACCACCTACAGTGATAGCGTTGCTGCATAGGATTCCATAT +GGGGATTGTGCCTTCATTCATTCATTCATTCATTCATTCATTTAATCTGCTGCTGGTAAA +CCCTGGAATTGTTTTAAGTTTGGGCCATCCTAGTGTCTCTCCATATACAGTGTCTGTGAA +CTCTTGTGTGAGAGACTATGTAGACAAATGCTTCCTTTTGTGTGGAAGAAAGTTGAGTGC +CTAGAAACAGAATCATGGTTTGATCCTGTGCAGGGTTACGGTTAAAAAACCTGTGGTTCA +TGTGGTATCTCAGCTGCTTCCGGTAGGACGATGTGAGGATTGTTGGCATGTTATTAAAGT +GTGTCGAGTCCTATAGGAAAAGCACACAGCCCAGAGCCGTAGAAAGGGAACGCAGGCCAA +GGGAGCGAGCTGCGGCTATAGGAAGCAGTTAGCACCTCTCATCTTAAGGCTGTGCCTCCT +ATCCTGTCCCCGCCAGAGAACACTTCTCTCGAGAACTCTCCCCCCAGACAATTCCTGTGT +GTTCCTCCAATACTGGAACCCCAGGAAGGATTCCCACGATCCAGTGGGTTCTGCCTGTGG +AGGCCCTCATCTCCAAACCCCTGCACAATCCAACAACCTAACCAGCCTGTCTCTCCTTTC +TCCAGGGGACACTTGAATTGGCTCCAGCTCGATCGGAGAGTCCTGGAGCATGACTTCCCC +AAAAAGTCTGGGCCGGTGGTTCTGTACTTCTGTGTCAGGTAGGTACCCCTGGGACACCTC +CCTGCTTCCATCTCCTTGTTCTTCATCAGAAGAGTCTAGAAGGATGAAGAGACTAAAAGG +AAAGTGCAGACTGAGTGTGTCTTGGTCTGTGATTAAGGATAAAAGTCATAGCACAGCTGT +ATTCCAAGAAGAGGAAAACTCCCCGTATGGTTGTTCTGGGTCCAGCAGTGTGTTAGGTGG +TCACAGACTGTCACACAGACTGTGTGAAGGCTCGTGTGCCAAATGAAGATAAAGCTTTAT +TTTAGGGAAGAGGATGGAGAGAGTCATATATCTCAGAGTAAACTGAGTCTTGTATTGTGT +AGTGAGTCTTGATATTCTTTTCAATGCCACTTAAAGCTCTATATTAAGTCTCTGTGGTTT +TTGTTTCTGTCACAAATGCCACTGAAATTCCTTGAAATATATAGAATTTATCTCAAATAG +GACTGATTGAAATGTCCCTTCTGACAAGGGAGGACAAAGTATCAAAGATGTCAGAGGAGT +GAGGAGATAGCTCAGTGGATAAAACACTTGCAGACTTTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGTGTGTGTAGAGTTAGGTGGACATAGAACTTGCCTACAGTCCCAGT +CCTCAAGAGGCTGAGACAGGGAGTCCCTCAGGCATATTGGCTAGTTAGACTTGCTAATTC +TGAGATCAGCAAGAGTCTGTCTTATTAAATAAATTAGAGAGCAATCAAGAAAGACACCCA +GGGTCAATCTCTGGTCTCCACATGCTTATGGACACTTGCAAACATATGTACACACACCAT +CCACAAAAAAGAAAAATACGATACGCATATGTCATATGACACTTTTTGAAAATTTCATTG +TTTTGTGTATGTATAAGCATATACATGCCACTGCACGCATGTGGAAGTTAGAGGACAACC +TCTTGGAGCTGATTCTCTTCTTCCATCTTTATCTAGTTTCCAGAGCCCAAACTTTAGTCT +TCAGGCATAGGTGACAAGTGCCACTAAGAGGTGGAACCATCTCACCTGCTCCTAGTATAG +ATCTTTTAGGGGTCTAACCTTTTCACTGTCTTCTGAAGACCCCAGAATTGATCACTTCTG +TTTGCAAATAGGCTTAGAAGCCTAAAGGAGAATCAGAATGCAAATAAGCAGCAGAGTCAG +GAGCTAGTGCTTCCAGACACATCAGCTCTGAGCACCCACCCAGCCATGGACCCCCTAAAA +GCACTCTTTCTAAAACAGTCACCAGTACTGGAGAGGAACTAGGGGCTTTGTTTTGATTTA +TTTATTTTTCTCCTGGTTCTGAGGCTTGAACCCAGGGCCTTGAGTGTACTAATGACTATA +CTACGTCCTTGGTCTTCAAATGAGAATGGCTCTTTGCCAACTCCTCAGACCCTGCTCTTC +TTAAATACACTCACAGAAAGCAGAAGTGGGGGTGCAGAGGGCTTGCAGGCCATTCCTCCC +TGAAGAGCAGGGTCAGGGTTGCAGTTCAGATGTAACAGTCCTGCCTCCGCAAACAGCATC +CCCCAAGTCTCAAGTAAAGAGCTAAAGGGTCCATTTAACAGGCTGAAGTGTGCGTCTTTA +CCTCAGCTGCCGGAGTAAATTTCAGCTTGCAGTTAATGCCTTTCTGATTTGCTTAACAGC +TGCAGGAATATCAGAGCTAATCTCAGCCATTTCCATTACTGATGGGAATGATCTCAGTGC +CATATTCTCTCTAATGGTGTCTCAGATGAATGGGGAATAACCTTATAAAACAAAGCTAAC +AATTCCAGAGAGAGGGGATGGTTGGATCAGGACACACTTGGTTCATTAACTTATCATCGT +AGGTGGAGGCACAGACTTGGCCACATGGTCGGCTCCCCTTCCTTAAGCAGCTTTTTTTCT +AAAACCATAATTGAGATTTTATTGTTTATGCTGAGAGTTGGTACAAAGACATTGCAATTT +AGGTGCAATTTATTATTGTAGTTTTATCATTGTGCATGAATGTGTGTGTGTGTGTGTGCG +CGTGCGCGCGCGCGCATGCATGCATGTATGTGTGCATGTGTATGTGCATATGTGAACATG +TGTGAACATGTGTGTGTGAGGTGTGTGTGCTTGCATGCTTATGTGTCACAGTGCAGATAT +GGAGGGCAGAGGACTTTGCAGTCTTTTCTCTCCTTCCACCTCTGCATGGATTCTGGGATC +AAACTCGGGTTGTCAGGCGTGATTGACACGGCAGACTCTTTCCTCACAGAGCCATCTTGC +CGGCCCAATCTGTGTGCAATTGTTAACATATGTACTGGAAATCTGTGTGTTGTGATTCGC +TTTGAAATAATTATTCTAACAACTTTGCCTCTTCAAATCTGGAGGAAATTTTCCCCCAAA +GAGGCATTCTGGTACAAAGATGCTGAGGTCTGTAGGTCTGACCAACTTGCAGTTTGATGA +CACATAGATATGTGTTTGAATTGTCACTCTTCCAATTACCTTAGCAAAATCATTAGAAAA +CTAAACTGGCAGAAGCCTCACAGTTCTGACTGGGCAACACTCAAGGAGCAGTGTAGAAGG +AGTATTTAACATGTTCGAGACCTACTCAGTGCACAACCAGGACCCCAAACTGTCATTTGA +GATGCTTTACATTGTAAACTATGAAACTGACCCCCACCCCTAGAATGGTAAACTCACCCC +CAGTATAGAATTATTTTTTTTACTGAGCCAAATAATAAATAATTAGTAAATGATTTTATC +TCTGAAAAAATGTATGGTGGGACGTGAAGGTTGCACACCTTTAATCCCAGCGCTAGGGAG +GCAGGGGCGGGGAGTCTCTGTGGGTTCGAAGCCAACTTGGTTTACACAGAGTTCTAGGGT +AGCTAAGGTTATATGGTATGATCTTTCTCAAAGGAAAAAAATCTGTATGGCTCTGGAGAT +AGCTCAGTCAATAAAGGGGTTACAGGAGCTCAGTTAGAACCCGAGTTCCTTTTGAAAGAG +CTGAGCATGGTAGCAAGTGCCTGGAATCCTAGCACTAGTGAGAAAGAAACGGAAGAATCA +TGGGATTGCCAGCCAGCCAGCCAGCCTAGCTTACATGATGAGTTCCAGACCAGTGAGAGA +TCTGCCTTCAAAAACCAAAGTGGGCCACTCCAAAGGAGTGACATTGGAAGGTGATCTCAG +GCCTCTACACACGCATGCATGTACATGTATGAACATTTGAACACACATACACACCAAGTC +ATTTACACTTTAAAACTGAGGTGAGGTGAAGGTCTCTCACTCTTTAAGCACTGTTCCTTT +TCTTGGTGCTTTTTGTCAGTATTATTGAAGAAGAATAAAAACAAAAAGCAAGCAAGCACC +AGGCTTGGCCACATGCCAAATGTTGGTACAGATGCCAGCTGTGTGTAGGTTTGGGGATTT +AAACCCTGGCAGCAAAGCATTGAGTATTGAGGTCTCTTCAGGTGTACATGTTTTTCAGGG +CACCCAAACCCAGTGACAGGGGAACCGGGAATGTTCAATAGTTGCTAGCTATAGCAAGAA +CTAGAAACCAGACTGGCCAATGCCTGCATGGCACCTACTTCTGCTCTGCAGCAGGAAATG +ACACCCCGGCCTACTGTACTTTCAGTTGGCCTTATGGAGAATCTCAGGGAATGCTCATTA +GAGGAAAATCCCCAGTGTGGTGGTGCATACATGTAATCCTAGCACTGCAGAAGCTAAGGC +AGGGGGTTCAAAGCCATTCTGTCGCAGAAAAATAATTCCGTTGGTAGGGGTGCTCAGTGG +GTAAACAGCTTTCTGAGCAAGCACAAAGGGCTGAATTCAGACCCCAGCACCCCTGAAAAA +ACTCAATGTGACTGAGATCTGAGGAGGTGGGGCAGACGGAGAGGTTCCTGAGGACTCATA +GCTGAAATGGCAAGTACTGGGTTCAGTGAGAGACTATCTCAAAAACAAAGCAGAAAGGTG +ATTGAGAAAGACACTTGGCAGTGACCTCAGGTCTGTACAAGAGCTCACACAGGTAAATAT +ATACATGGGGGTATGCACACATGTGCACATATAAACCTACATGCAGATAATTTTTTTTGA +TCTCCAAATTCCATTTACGATCAAACATTGCCTACTCTCTATTTCTTTATTTCTTTAATT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATGCACCAAGTGCCCGGGGAGACCAGAA +GGTGGCTTTGGACCCCTTTGATCTGGAGTTACAGGCAGTTGTGAGCTACCTGGGATGGGT +ACTGAGAAGCAAACCTGGGTTCTCTGTGAAGTCAAGCACAGCTCATGAATTCTTGCCTGC +TCTTTCTCTGTACGAGTTAGACAACAGATAGTCTTTCCTTTCCAGCTCCTGCCCTTTCCA +GAAGGTGGCAATTTTCTGAGTTTAGTGTTTTCCTAAACACAGCCTCACCTGAGTGCTTTG +AGCTCATCAGGTCCAAAGCATTTGTAACTGGGCCGCCCGTTCTCTTTTCTCCCCTAACCT +CCTGCTTCCGTGGTTCTGTGGTTCTGTGATGCTGTTGTTCATCCTCTTGTGTGGACTGCA +CGTCCTGAGCTCTCCCCTGATCCTCTTCCTGTTTGTAAGTCCATGGATTCTCCAATGCAA +AGCCTCTCTCTACCCTTTTCTCTCCTGTTTCCTCCCTGAACTCAGCCCCTTATGTGCTGT +CACATCAACTCCTGCATCAGTGTCTCCAGGTAGCTGTCATCCAGGTCCTGGCCGCAGGAG +TCTAGTACACTCTGATCTGAGCCTCCCTTTTCAGCTTGCCCAAGCAGCACCCGAACAAAC +TGCTCATTTATTTTCTCCAAGAGAGAAGGCAGATTCTCCACCGCAGTGAGCTAGCTTCAC +AGAAGAGCTCTGTCTAGAATTTGCTGCTTCTCTAATGATGTCCCCTTTTGCTGGAAGAAG +ATGCTGTCCCTTATGATTTGTCCGAGAAAACAAAAGCCAACGTGAATGAATGCACTCCAT +CAACCTACCTCCTTCCCTACCGACTTGATTATATCAGCTTCATCTTTGTAGACCCCGTGT +CCGTCTACTGTACACATATAAACACACATATAAACATGCATATGTACAACACCTACACAT +ACACACAAACATACACACATGCAAAACATACAGATAAATGCACATAAATATGATACAATC +ACCACATACACATATCATATTCAAAGTCACACAAATACATATTCATGTACACACATCCTT +CAGAAGACTTGCTTCATCCTCTTGAAGTCACTCTTCCCTTTTCGTTCAATAATACCAAAG +CTGCAGCAAGCACTTAGGTTCCAGCTGTCCCCCTGCCTCAGAGCTCTTCACTGCTCGGCT +ACTTCATCCTGGCTTCATCCTCATTAGGGGCACATCTTCTCTCACTGCCTGAAGGAAGTC +CTCTCCCATGGTGCACCCAGCCATTGCTCTTTCTCTGCTCCCTCCCTCATGACGTGTGTC +ACTGCTTTCTCAGCTTGTAGCCGTCCGCCCCTCTGACATGGCCCTCTGTGGCCCTGGCTG +TGGCTGACCAAGCTTACCTTGCTGGGCTTTCAAGTCTGTGGTGCTGTGAGGTTCTAATCC +GAATCTTCTGTCTCCGTGCATGGCTCTGCCACAGGCTCCCCTGCTCGGCTCCATGTTGGT +GTTTCCCTCACTTGTCTCTCCCCTTACTCTTCCAGTGTGTGTGTGCATGCTCGTCCCTGG +CTCCCAGTACCCTCACTTCACTGAAAGTTCCACCCCCACTCACCATCCCTGACCTCTGTC +GATATCCCAGGGTCCCCTCAGCTACTATGGCTATGCATCGGAGTGCAGCCTAAACCCATT +GACGTCATTACTTTCCTGCCCCTCACACACATGTTCCACAGCAGTCCATCATCCCTGTAA +CTGACACGGATGCTCCTACACCAGCGCCTCCCCTCCACAACCCAGGTCCCTGAGAATCAG +CCCACGGCCCACCCTTCCACCCGTGCCTTTCTTGTTCTTGCTGCTTTTACTTTTCTGCAT +CTTAGATTTACCCCCACCCCACTTGCCAAGCATGCGCCATTGGCTGCAATTTCTACCTGC +TTCTCTAACCCACTCCCAGAGCTTTGTTCTCTCTGCTCAACTCTGCTTCTGGCCTTGGCC +CTCCACCCCTCCTCCTCTGCTGCCATTGGGCACCTTTCTAGAATGCTCGATGCTAATGAT +CCCCCATTATCATTAGCGTGTACCTCCACCTACCTGTTCAGCTTCACTTCTGCCTGCTCC +CCTCTGACCATGCTAATCAAGAGCTTGCCCAGCCATTGTGACTGCTGTAAGACAAGGTCT +GGCAATCTAATAAAACGGGTCCAGAAAAAGGAAATGGGAGGAAAACATAGCTACATAGCC +AAGGAAGTCTATGCATATTTGTGGGCCCAGATTTGTGCTTGGAAAAATTCCTACATATCA +GGAGAGTGCCGTGAAGTGTGTATTCAGTTAAATCCCCAAATTTAGCCGCTGTGTTTGTGG +GAGAATAAATATTAGATTTATCTCTTTAGACCTTGAGTTTTATGAACAACAAACTGAAAT +AAACAATAGGAAATCGACAACAAGGGACTGGCTATTATCTAGAAGAAGATTCTCTGGCCC +TGAAGATGTCTCTCTCCGTGATTGAGACTATAGTTGCTACTTCCTGTTCCTTGAAAGGAC +AATGGTGTCTTATTGGAGGTGCCTAGCTAACCCGACCTTGCCTTAATTCAGCTGGGTCCC +TGGTTACAAAGTAAAGCCTCTGAAATCCTAAGCATCAGAGGCACTTGGCTGCAGAAATCC +ACAGCTTACCATCCACATTATTATCACCCCCTCTTCACCACCGAAAGTCAGCGTTCCAAA +TGTGACATTTGTGTTCATTACAAAATGAAACCACTGGCCCGTTTAATTAACATTTGCTGT +AAATATTCAGTGGTTCCCCAAGTGCCAAGAGGTAGCTAGCTGCAAGAGTGGCAGCAGGGC +AGGGGCCTGGCAGAGCTCTCGCTGGCTGACGTCATCTGGATAGAGGTCAGTGTGTTACAG +CCTTAGCTCATAGCCTCTGTGAGGTAAAAAAGAGATGCCATTCCCCAAGGCTGCAGGCAG +GTCTAGATGTATAATCATTCAAGCAACCAGAATGGAGTACATACCTCAACTTCAGACTAG +GATAAAATACTGAGTCCCGAGTCCTCTGAGCTGCTGTGGGTGTGACATGGCTCCTGGAGG +TTACCATTCTGGCTGGCTTTGACCTCAGCCTAGACGGTTGCTCCTTTCAGCTCAGAAGAA +AGCACTAAGATTATCCCTGGTGTGTGTGGAAAATAACTTATTTTAATATGTACATTTTGT +GGGCTGGAGAAATGACTGGCGCGGGGCGGGGGAGGGGGGGAGTAAGACTGAATAAGCTGA +GGGCATGGCCAGCTCAAAGGTATGGTTAAGGGGAAGGGTTTATTATAGGTGTGAGGAAGA +AAACAGCCAGAGGCATCTGGAAGAGCATAGAGCAGAGAAGGCAATAGAACACGACCAGCA +GACTGGCTTTGACCATGGGGTTAGAGGAGAGAGAAAGAGAAGGAGAAGACCAACATGGAG +CAAAATGGAGAGGGGGTGCTGAAATAGCAGGGCTATAAAGAGAAGTGAGTATCTGGGGAG +GGAAGCCCATGAGCTAAAGGCAGCGCTGAGAAGAGCCAGGATGCTAGCATGGACTCTGAA +ATGTGTGCTTGTACTTGTGATGCTGGGAGCCTGGAAGCCAGCGTGCACTTTAGTATATGA +GTAAGCACCACAGATGTGTGCCTTGTGCCAGTGATAAGGGGATGGCTCTTTGGTAGAGAG +GGAAGCAGCTTCATGGGTTCCTGGGGAATGCTGGCTTTTGTCTAGCCACCAGAATTCAGG +GAAATGGAGTTTCCTTTGGGCCTGACAGCTGCCAGGCCTGGTGACCTGAGTTCCCTCCCT +GGAACCCAGGTGGTGGACAGAGAGAGATGACTCTGCCAAGCACTCCTCTATCCTCCACAG +ACACAAGTGCATTCACACACAGGGAGGGGTTTGCCTTGCTGTTCAAGTATGATGAAGCCA +ACAGATCAAGGGTTGAAAGTGTCCTGTGACAGAGCCCAGGAGAAGAGGTGATGTCACATG +GTGCCGGGAGAGTTGGGAGGCAAAGGGGGGAAAAGAAGGCAGTATCCTCTACTGGGCTTT +CTATGGAAAGCCACTGCCGCGCTGGGAAAACAGGCTTGGGATTGGCTAATTTAAATGACT +ATGATTTCAATGGGCTTTCCAACCTAGGGCCTTTCCCATGTCATCTGGAACATGTCTCTG +GTCAGAAAGGTAGGGGACCATGAGAGAAGAGATGGTGGCAGCATTTGAGAGTCAGTAGAG +GTTGTAGAAGTGAGACTTTGGGCCCCTTAGTCATATTTGAGAGTTAGAGCTCTGATGGCC +ATGGGTAGCTTACTAGCTGTATGAACTGGCTGACTTTGAAGCCAGCAAGGCCCAGACATT +CACGCATTGTAAAGATACGGTTAATGCCGAGCAGACTTGGGGTTGCCTGTATAGACCCTT +GCAGCGGAAGATACATCTTTTGTTTTCCCTGGACTCACTCAGAAACTCAGAAGGTTCTTT +GTAAACTGTTTGAGGAAGCCATCCCTTCCCTACATGGGCAGTTAAGGAGGAGCAACAGTG +CCCCCTACTGACACAGAGGACCACAAACCAGATGTTCATAAAAGCACCAGACCTAGTTTT +TTGGAGGGGGAGAGAGGAAAGGGCAACCTCAACTTTTCTTGCAAACCATCGAGTCCCCTC +ATTTCCCCAGAAATCTCTTCAACCTTGTGCCCGGCCAGGGTGGGAATAGAGATGTCTCGG +GTCTCTTTTCATCCAGACATTTCACTTCAGAGTTTCCTAGCACAGATCGAAAGTTCAGGA +TGAATTAAACGCCCAAGGTTATGAACAAACACATGCCAGGCCCCAAGCCTCCAGGATTTT +CCAGTCTGTTGTCTTGGTGATAAAGGTTAACAGGAAACTGCTTTCCGATTTCTGTCAAGA +GGAGGATTGCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCCTTTCCCCCTCCGCTCCCCCT +CCCCTCTCCCTCTCTTGCTCTCCCTCTCTTGCTCTCCCTCCCTTCCACCTCTCTCCTAGC +CATGCTTGTCATTTCTGCACCTCCTTGGACTTGACTGCCAGATGGTAGACGTCCATGAAA +ACGGAAGCGGGCGCCTGAGACAGCAGGGCTGCCGCCTCATTTACTTCTCCATTACCGCAG +CGCGGAAGGGAGAAGTGGAGTGTTGGGCTCTTAGGAGATAGTCTTCAGGAGAAACCTGGG +GCTGAGGAGGGGGGCTGAGGAGGGGGGTACACAGGACATCTCTGTGCTTTAGTTGAGGAC +TAAGGCAAACGGGATAAAGACACAGGACTTGGAAAACTGGGCTATTTCAGACCCCGTGGG +CTTCCACTCAAACATTACTATGGCGATAAGCCTTCCCTGCCAGGCTTGGGAGGTCACTGG +TGGGTTTTTGTCATTAAGAGACAAGCAAATCAGCAGCCATGCTTTATCCACTTTCTGTGT +AGACAGGGAAAGACAGGAAGTAGCCTGAAACCTGGCTGTGTTGGGGGGTGAGACCCCACA +CCTGAAGTTTTATGACATTTTGCTTATCATTTGTTATTTCTTTGTCCTTACTCTTTCTCT +GCTGATGTGGCTTAAATCTGAATTATACACACGCACACACAGATAGATACACACAGATGC +AGACACATGCACACACACATACACACAGAGAGACACAGACACACATATACACACAGAAAG +ACACAGACATACAAACACACACACATACACACACAGAAACACACACACAAGCACAGACAC +ACACAAACACACATGTACACACATACACACAGACACAGGCACACACACACATACACACAG +AGAGATACACACACACACAGATACAGACACATGCACACACACATATACACAGAGAGACGC +AGACACACACGTACACAGACATACACACACACATACACAGAGAGATACACACACAGACAC +ATGTGTAAACACACAGAGAGAGACACAGACACACATATACATACAGAAAGACACAGACAT +ACAAACACACACACATCCACACACACGCACGCACACACTCACGCACATACGTTTGTTGAA +TGTTCGGACCCAACTGGTGCTGCCATTTGGGGACATTGAGGAACCTTTGTGACATGGGAC +TTATCTAGCAAAGGCAGGTTGCTGGAGGGAAACCTTGGAGGATATATTTGTCTTGGTTCC +AGCCTGAGCTCTGTGCTTCCTAAACCATCCACGAAAACATGAGCAAACCTTTCTGAAAGC +CCCCTCAGCTGCCACACTGTCCCTGCCACGCTGGACTGGTGTCTCCAAACATCAACCCCA +AATGAGTCCTTCCTCCTTTTCATTGCTTCTGTGAGGTGTTCCTTCACAATGACAAGAAAG +TAGCATACTACCCCTTAGGGACTCTGACCAAGGTGGGACAGACTGAAGAAAAGCTGAGCA +TCAAAGTTAGCAGTTATGTCAGGCTCTGTACTTGATCTAGAGGCACAAAGATAACAGTGG +TATGCCCCACCCCTCCTGGAGGCCTGGGTTGTCAGAAATGACAGGGCTGAGGGAAGTGTA +CTGAGCAGTGCCCCAGGAGCTCAGGGGAGGGGCTGTGCTTGCATATATGGTGGAGCTGGG +GGTAGGGGAGCAGGAGCTATAGCAATGTCCTCTGCGGGGTGGCTTGGGCAGAAGCACGGC +TGTCAGGTGATCTCTGAGCCAGCATAAACTTCCAGGAGTGCAATCCCATACTCACCCAGT +CAGCCATTACCCCACTGTGTCCATGTCTCACTATCAAAACGGAACACAGTACCAGAATAA +TAGCAGACTCCCCCGAAGGCTAACGGTGACTTTTCCACTATGTGATAATTTGAGTCTACA +TTTGTGGAGTCTGAAATAGCTCAATTTTCAAAGTACTTCCCTGTCTGTGTTGCTTTTATT +CCTCTCGTTTTCTCTCTTCTTTCCAGTTTGTTATTCTGCCTGCCCTTTAACAACGACAGC +GCAGCTAGAGAACGACCAGTCCCCTCTGGCAGGCTTTGCACATGAGGACCATTCAGTAAC +CCTTTGGAATTTTGCTAACTCTGACTTTGCAGTGAGTTGCTGTTGTCTGTTGATGGAGGT +GACCGGCCTGTCTCTGAGTGACACCAGGTTCACTGGCACCTGCACACAGTCACCAGAGCA +GCTTCTTCACACACATCGCTTGCTCGCTTAGTCTACAGACCAGAGAAAGGGTTCTGAGAC +TGGCCTGCCTGGCCTGGGTTTTGTGAGGAGAGATTTTTGCTTTGTGTGTGTGTGTGTGTG +TGTGTGTCTGTGTGTGTGTGTGTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTTGAGATAAGGTTTTGTGTAGCCTAGGCTGCAGATGTAGC +TCTTGCTATGTAGCTAAGGGTGACTGTGAACTTCCATTTCTCCAGCTGGGACCTCCCACA +GCTGGAATTACAGGTGTGTACCACTAAATTCAGTTTTGGCTTGTTGCTGCTGCTGCTGCT +GCTGCTGCTGAGATGATGATGATGATGGTGATGATGGTGATGATGATGAGGGTGTGGATG +TTGGGGCTGAGGAAGCTGTTTTGGTTTAAATTCATTCCTAGTATCTAAAAATAAAAAGAC +TTCTTACAAGGAGATCTATCGAGTCCCACTCTTCTCTACAGTTAGAAAAAGAGAAGCCTG +ATACAGTGACGTGTCATGCCGTAAGTCACATGGATTAGATAGCCAAGGTTGGACCTCTGG +TGCTTGACTTCCAGGATTCTCATCATCAGGGTGCCATGGTGCTGAATGGCCAGGGCATTT +GCTTCTTATTTTGCCCACTTTCCCCTCTGCACCCCGCTTGTCTGTCTGTTTCCTAAAATC +CAAGGGACCAGTGCCCATCGAGTCTAGTCTGGGTTTCCCTCAAACACCCTGTATGGATCC +TTAGACCGAACGGGCGGGCGCATTATCTGATTAAAGGATTTAATAAACTCTGAATTGATG +TATATAAAGGCATGTTTAATACAGACTTAAATAATGTCAGCATGTTTCATCTTAAGAGAA +ATTTACACACTCCATCCGATAAGAATTCAGTTCTCATTTGGCTTAGCATGCACGCCTGTC +ACAGCCTTGAGAGCACTTCTCCCAGCCTCGCCATGTGCCTTGGGATTCAGTCATGCTTCA +CCACCCTCAGGGAGGCACATCAGAAGCCACTGAGGGCCGGGTGACCACTGCCTGCTGCTC +CATTGAACAGAACAAGATCTCCTTTAAAAGCATAGCTCTACAATGATTACAATTTTTAAA +AAGTAACATGAGAGAAATAGCAGAACAAGACATTGGACATCAGGTAAGGAAAGAGAAGTA +GAAGGCAGCTCAGAGTCTGACATCGTCATAGTTAACGCAGCGCTGTGAGAGCCACGTTCA +ACCTGTCTGTGGAGACTTGGCTTGAAAGAGCTTTGGAGAGGAGTGTGGGACAGACAGATG +GACCTGAGATGCCGCTGGCCTCTCAGCTGAAGTAGCCCAGTCTGCCTCAGTCTACCCTCA +CTTTCAGATGACTATAAGTAATGTTTTGTTGCCACTTTGAGGTTGGGTTTATTTCCTTGA +AAACTATGTGCAGGAATTTGATGTCTCATCACTGGAAAAAAACAAAAACCAACCCCCCCC +TCAAAAAAAAAACCCATGAAAACTCAAAATTTATAGTGCTTGTTTATTAATACTTGTTAG +GTCATTACACATGTGCACACACACACACACACACAAACACATCCACGTTTTGCCCTTGGG +TGTGAATTTTAGAGGTTTTGGGGTTGGGTTTTAAATCAGCGCCCAGAGCTGGTGAAACAG +TTCTTCCGTAAAGTGCTTGTCTATCCACACAAGCGTGATGATCTGAGTTTGATCCCCAGA +ACCCACCTGGAATCAGCAATGGTCGCACTTGCTTATAATCCCACTACTGTGGGTGGAGGA +GCAGAGATGAAACCCCAGGACTCGCTGTCTAGCCACCAGAGTGTATTTGGTGAGCTCCAG +GCTAGTGAGAGATTGTTTGTTTGTTTGTTTATTTGTTCCTTAATGTGGACAGTTCTTAAG +GAACCACACTCAGGTTTGTCCTTTGATGTCCATAAGCATGTGAACACGTGTTTCCATGAA +CACTGCATACATATGTGAGCATACGCATAGACACACACACACACTCACCTCTTATTAACT +AGTAGCTCACTAGCTAGAACTGCTTTGTCCTCAGAGGAAGGCTGTTGTTATAGTACAAAA +AGTCCTGTATGTGTTATAAGGCTATTTAGGTTTAGACTAGTTTACGTGTATGTGTGTGCA +CCTCCATGAGTTTATGTGTACCTCATATGTGCCAGAGGGCGTTGGGCTCTCTGGAACTGG +AGTTAGAGGCAGTTGTGAGCTACCTGATAGGGGTGCTGGGAACTGAACCTGGGACCTCCA +GCAGGTAAACACTCTTAACTGGTGAGCTTCCTCTCCCATCCCACTATTATATATTTAATA +TAATAAAAATGACTTCACTGTGTAGAAAAATAAGAATCTTAGAACCTTGGAGTTACATAG +ACTGATATCTCATTAGGCTTTTGATTTGCATTTCCCTAGTGCTTAGTGACGCCTGGACTG +TATTCTTATATGCTTATTGGCTTTGAATGTATATTAGAAAATGCCTGTACACATATGTGT +AAGACATGGTGTGCCCTCAAAGAAGGCATCAGAGACGAGACTGATGGCCCCTTTGCTTTT +TATTCATTTAGCACTGGAAACTCTAAAGCCACCCAGCTCAACTTTAGTGATTTCCACGCC +CCCTGTGCCTTACACATGGTTTTTCCTCTTGCAGATTCTACATAGAGAGCATCTCCTACC +TGAAGGACAATGCTACCATTGAGCTCTTCTTCCTGAATGCCAAGTCCTGCATCTACAAGG +TAGGATTGTGCTCTTCCCATTCAGTTTCCAAAAGAAATAGAAAATACCAAAATATTTCCC +ACAAGTCAGTTTATTGATTAGGAAAAGTTGTTTATTAATTAATTGCTATTAATAAATGAG +AAACTGCATGTGAGGAAAGCCGCCGGCTGAACAACAAGACCTCTTCTGATCTTGTCACTG +TCCATGCTTGGGCATGCTAGGGGCGTGTTCTTCATGGGAAGGAGGTCAAAGTAGCCAAAA +ATTGATCAAGTAGTCACGTCATGTCCACAGTGAAGAGCAGACAGAATGGGATGTGCACAC +ACTCGCTTGCCTGCCTGTGCTCAGCTCAGCTTTCTATCCTCTAATATCACAGTTTGGGGC +CCCTGTCTAGGGAATGATACCGCCAACAGTGGACTGGGCCTTCCCATGTCAGTTAACTTA +GTTAAGACCCTCATCCACAGACCACAGACCTAGCCTAGACAATCCCTCACTGAGACTCTC +TTCCCAGGTGACTCTAGATTCTGCCAGGTTGACAATTAAAGCTATCCATCATACATTCAT +CCTATGAAACTCACATGAAGCACAGGCTTGGACTTTTATGTGAGAGGCCTGGATCCTCAC +AGCTCTCCCATGAGGAAGATGAGGCACAGGGAGACTTCCATATCTAACGGGCAGAAAGTT +ACTCATTTGGTTCAGGGGAGCCCAACTGCAATCGCCAGGTCACTCTCTTTGCAGAGTATA +CCCAGAGAACTTCAAATGTGAGCATGTCTCTGGTAAAGTGGGCACTAAATACTATTGGAA +AATTCCAAGGAGAACTCATGGCTTATGAGTTTCCTATTTCAGTAGATCCCGTTTTGAAGC +ACTGTAGTGGCTCACCAAACTTCAAAGCAGGTGGGCTGAGATGGGGAGCAACTGCCGCTT +TCTCTTGGGGAAGTTCTTTGCTGGATTGCATGGGATAATTCCACCATTCAGAATGGTGGA +GGGCCTGGTAGACATCAGGTTCCCCTCTGCAGAAAGACTTCACTTGGTGGTAACTGATGA +ACCAGGACATAGACTGGGCTCAAACCCAGAGCACACAGACAACAGTCCTTTAAGTCTTGC +TGACTGGTGGGAAAAGACATTAATTGTAGATCCAGGTTTTAAATTCCTTCCTTCCACTAA +TCCTTAATTTTCTTATTATACAGTGGAAAGCATGATAGTATCCAGATACCTTACAAACTA +TAGGAGCACCTGGTGGGTTTGTTGGTTTTATTGAATGGGTAAGCCCTGATTGAGAGAGAG +AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAATAAAGAACAAAACTGAG +CACTGTCCACCAGGTGGCAGACTTGAGCTAAAATACATGGCTAGAAATCAGTGAGCTTTT +GAAAGGGCACTCATACCACTTCCTGCTGGGTGTCCATGTATAAAGGGGAAGGAAGCTGTT +TCCTGGAGTTGCTCGGTTTCTCTTGTTCATACCTGCTGAGCTTGTAGAAACCAAGAAAAT +TAAATTCTCAGAAGCAAATACTACAGATTTCCCAAGAGCAGGTGCAAGCAGCCTCTAAAA +CTGGCCTCATTTAAAGTCCAGATGGACTTTGAATGGAGCAATGGTCCTCTAAAGTTTGTG +TAGACAGAATAACATCTCAGGACCACTGCTTAACCTCCGTCATCCAAATATTTTCCTTAG +TAAGCACACAGATTTCACTAACAGGGTTATGTGTTCATGGTGAGCCTTCTGAAATTTTGC +CAAGGAGGAGGCTGATGTTCGTAAGAACTATGAGTGACCAGACTGCAGTGCCCTATCAGC +CATGTCCAACAGCGTGGGACAGAAACAGACGTCCACACGGTTGTAGATATTTAGGTTTTT +CTGTGGCCGACATGAACTAAATATGAATGTTTGCCTCAGTGTCTTCAAGCTTCATTTTTC +CTTTTTGACTAAACGCCGACATTGCAAGCCCATCCCACGTCTGGGAAACTCCTAAGACTT +AGCACTGTGCCACACACTTAGCACTGTGCCACGCACTTAGCACTGTGCCACGCACTTGAT +CAAGTTACTTGGATTCCGATACCCTTTTCTTGGCTACAATTTTCTGTGCCACCCACATGT +CCCAGCTGTACACTGAGACATTATCCCAGAAGGCAGGGTGATGTGCACATAAATATTGAC +TTCACCAGGAGTTCAGTATCGGACCACTTGCTATTTTTTTGGTGCCTGACTGACGGTGTT +TTTCTTTGCACTTGCCTGCTTGCACTTTGCAGACTCCAGGTTGAGCATAGGGCCTTACCC +GCTTTAGGCGAGTACTCTACCGCTAAGCTATATCTTGGGCTCTCTTTTTACTGTTTTTTT +TAAAAAAAAAAACACACCAAGTTATCCAGGCTAGCCTTAAACTCACCATATAGTCCATGC +TATCCTTGAACTAAAATTTTTCTGCCTTGGCCCCCTGAAGAGCTGGAATTTCAGACCTGC +ACCACCATACCCAACTCCTACGGTGTTTTAGAACTACGCTGTTGAAGTAAAATAAGCTAT +TTACCATGCCTCTTTGCAGACCTACTTCCATTTATATTTTAAAATATTAAGTTGTATTTT +TGATACTGAGCAGAGCAGCTGAGAGGAGACTCCGCAGTTAAGAACACTTGTCATTCTTAC +AGAGGACCCAGGTTTGGTTTCCATCAACCACATAGTGGCTCACAGTTGTCTGTAACTCCT +GTCTTAGGAGACCTCATGTACCTTGGTCACCAGGTACTCACATGCCATATATAGATGCAT +GCAGACAAAACACATATACAAAATAAAAACAAATTAGAAAACATCTTTTAAAAAATTATT +TAAAGAAGTCAGGGACTGGGTTTAATCAGAACTAGGAGTGTGTAGTGACTAGTGAGAGGC +CCTGTTTAATCCCCAACACAACACAAAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTTGTTATTATTAAAGTAATAGGAAACAGCTTAAGGGGCAACGAGAGGTCCAATGGTGG +CTCAGCAGTCATAGTGCTCGTCTCCAAACCTGGAAACTGAGTTTGACCTCCCAGGACACA +CATGGCAGAAGCAGGGACCAACCTCCCACAGGGTGTCCTCCGACAGCCATCCCTGTTCAC +ACGTACACAAGCACAGACACTGTCCTAAACCATGGAGGTCAAATGGCTCCTGAAGGCCCA +TTAGCAAAGGTGACCATCTCCTACACACCCAAGGCCTGCCCTCTAGAGTCATGTTGCTGC +TGCTTCTATTATTTGCCGCTTTCTTTCTAAATAAATGTCCCAGACCTTCCAGATCTGTCC +CCTCTCCATTCATGAATTCCTTGTAAGAGAGACTGGGATCAGTGTGTCCCCGAAGCCACC +CACACTCTCCCTCTCCTGGGTTTCTCGGGGTAGTTGCATTGCTTCTGGGTAAAAGCCATA +ACAACCGTCAGCGTGACATTATGACTAACCCAAGCATCTCCCCGTGGCTGTGATTCCTTT +CTTTCTTTTTTCTTTTTTTAAACAATGAGTTGTTTTACCTAAAGGGATTCGTTGTCTTGT +TTTCGCTTGTTTGGCTTCTCTGAGCCGTTGGCTTTTGCTCACAGTTCCCACCCATTCCCA +GATCTATTCTCGTACTCTGTCTCAACATCAATGGCGATTCATCAACAACCTCTGGTTTGA +GTTCTGTGACTGCTGCTGCTAGTGATTTCCTGAGTCTTCCTCCTGGAACCCTCTGCCCTC +CAGTTCCAACACGAACTTGGCTGGGTTTCATAACTCCTTCGTGGGAGGCCACCTTCCTGT +CTGGGTCTTTCCCCACCCCCGCTCTGTATTAGGTCATCTGTCTTCTGGGTTTTGTTTGCT +TGTTTGTTTTACACTGATGTTTTCCTGGACAGCATCCCCAAGTAAATCTAGAGAAAGGAT +ATCCTTACACGTCTGAAAATGTGTTTATCCTCCCTTCATGGCATCTTAGAACAGTGGTTC +CCAACCTGTGGTCACGACCTCTTGGGGGTTGAAGGACCCTTTCCCAGGGGTTTCCTAAGA +CCATCGGAAAGCACATATTTCTGATGGTTTTAGGAACTGAGACACCACTCCTCTATCATC +TCTAGGAAGGTCCACGCACCTGTAGATGCTGTCACGTGAGTACCTGGCATGATGGCATTG +CACCAACCCCATCACATACCCTGAACAAATACAGGTGTACATGACAGGATTAGCATAATA +ATGTATTTAGGTGGACCAATCATGCATGTGTAGAGAACAGTTACTATGTTGAAAGCAGCA +GAATTGGAGGTAAAATGACCCTTTATGAATTATAATTACTAGGTAAAGTGTGTGTGTGTG +TGTGTGTGTATGTGTGTGTGTGTGTGTGTGTACCATGCAAACTTAATCTGGATACTGACC +CATCTTTTTATATACAGCTGTGGTTGATATGAATACTGCCCCATTGCTTTAGTAACAGTA +GCAAAATAGGAGTTACAAAGTAGCAACAGAAATAATGTTATGGTTGGGGGTCACCACAAC +ATGAGGAACTGTGTCAAATAGTCACATCATTAGTTAGGAAGGTTGAGAGAACCATTGGCT +TAGCAGTTTGATTAGATGTGGGACTACCACATAACAGCATCTCTCAGAATATCAGGTGAT +GTATTGGAAATGTCCCCCCACTCCCCATGCTGTCTCCCAACAGCTGGATCTTTGGCGGCC +TTTCTCTGCATTCCTCTTGATCTAAAATTTCAGTAGTGCTGGTCTCTGTAGACACTTTGT +ATCTCTTGGCTGGTAGGTAGATACTTTTATTCTGGAGACTCATATTCTTCCTGATATCTC +CTTGTTATCTCTTCCTTCACCCCACCCCCCACCCCTTGGAAGTGCTAGGAATCAGAAGCT +AGGGCAGGCTTGTGTCCAGGGTTCCATTTCTGGCTTTTATTCTGTTTTCTGAAAGGCTTC +TGTCAGCAATACCTTTCATCTGTTCTTTTGGTTTTTAACCATGATGAGTGTGTGTATGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG +AGAGAGGTATGTATTATGTATGTTTCAAAGAATACCTTTGTATTTCTGCTTTCTCTCTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTTAAATATCCTATTTTCAGTCTAGAAAGATGGCTC +AGAAGGTAGAAGGCTTTCTGTTCATGGAGAGGAACCCAGTTAGTTTCCCTTCCCCCACAT +CGAGCAGCTCACAACCGCCTGTGACCCCACTCCAGGGGATCCAGTGCCTTTTACTGACCT +CCACGGGCACACACACATGCCTGGAATGCACACATACACACAAATCAAAAGAAATATTTG +ATATTGGACTCCTGGTGTCAACCTCTAGCCTCTATATTCATAAAAATAATACTTGATTGC +TTTAAGAATATAATATTATCTCTTATCATTCTGATTACATTAATTATTGTGCATGCTCAG +CTTCCTGTTTCTTCTCAGTGTCCTTTTTTTTAATATTTGCCTTTTCTGTAGAATAGCATC +CTCACCCCCATCCACCAGCCCCAACTCACACTCTCTTCCGCTCTGGGGGGGGGGGCATGT +ATGCACTCATGTGTGTGTGCATATGTGTGTCTGTGTGCATGCGTGTGTGTGTCTGTGTGT +CTGTGTGTGTCTGTGTGTCTGTGTGTGTGTGTGTGTGTGTTTGCAGGCCAGAGCTCAGCC +TCCATTGCCAGTTGCTTTCCACCTTAGGTGGTTTTAGCTGTAGCAGGGAATCCTAGTCTG +TCCATTCACAGTTACAAGTGAGCAGGAAAAGCTGTCATGCTCTGAAAGCATGGGTCAAAA +TAAGCCTCAAAGGCCAGGGGTGGGGAAAGGGGCTAATGGCAGCTGCTCTTTCCATGGGAA +CCTGAATATCAACCTTTGGATGAGGGACATACCTTCCCATTTCCTCCGGGACATGCCAGT +CTCCAGGACGTAGGAAAGAAAGCAGCTTTGGTTTGGAGTGTAAACTTCCCTCCAGTGCAG +CCTCCACTCATCTACGGAGACACTGCCTCTCACCCCTCCGTCTGCAGGGGACGGTGGCTG +TCTTTCATTTTGTTGGTTATTTTTCTCAAGCCACAAACACAGTTTTCCTTCCTTCCTTCC +TTCCTTCCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTTTACCAGGAGTAGAAAAGCACAA +CTTTGGCAAATTCCTCTCTCACTTTCTCTTCCTTTACACACTCATAACATCTATAAGAAA +ATCAGGGGGAAACATCATAACTTAACCCAACTTGTGGAATATTAAATCGTGTGAGAAGAG +GGCGATCACCATACGCTTTCAGTGAGGAAGGAAGGGCCAGAGTGGGGCTTGCTGACACAC +TGTGCTGTCCAACAACGGTTATGATGTTTTAACTGTCTAAATGGAGACAGGTGGACAGTG +GGGAAAATTACGTTCAGGGGACGAACAAACCTCCTTTAGAAATGTGTGTTCACTTCCATG +GAAAATTCCAACGAGATGCTGCGCGTTCCCTGGGTGAAGACTCATGAGCCAGGGGAGTTC +TCCTGCCAAATCCTCCCTCCTGCTCTCCTCCCTCTTTGAATGTGACTCCTTATGACAACT +GGAGCTGTCCATGAGTCACCCTGTAGGAGGCCACCCGGCTGTCACACAAGACAGGAGAGA +TTGGGGACAATGGACTCTTGAGTTCTTCCACATTCAGAGTGAGGTGAATCGTCTGTCCCC +GGAGTTCGGTAGTGAGAACAGTGCTGATACAGTGGGGTGTGCTTGCACCGCTGCTGATAC +AGTGGGCTGTGTTTAGAATCCTAACACAGGGGAGACGGAGGCAGAGGGATCATTCTAGAC +TATATAAGAAGATTCTGTCTGAAAAGAGTTCAGGCAACTAGGGGACAGTGCTGACCAAAC +TGGAAAAACCCCAAGGGTCCACCCCCAGTACCACACAAACCAATGTGAGGGCATACACCT +TCGATGTCTACATTCAGGAAGTGGAGGCAAGAAGATCAGAAGCTTAGGGTCATCTTCCAG +TACTTAGCAAATTTGAGGCCAGTCACACACACACACACACACACACACACACACACACAC +ACAGAGACAGACAGACAGACAGACAGACACAGAGACACAGATAGAAGCATAAGACTAGTC +AGTAGAGAGATGGCTCAGCAGTTAAGAGCACTTGCTGATTTTACAGAGGACGCAGTTTTG +GTTCCCAGCACCCACTTGGTATTGACAACGTCCTGAAACTTCACTTTCAGGTGATCCAGT +GTTCACTTCTAATCTCCACAGGCTCCTTGAATGCACACGGTGCACATTCAGGCAAGCACA +CAAATGTATAAAACAGGTGAATTAAAAAGAAAAAATATTCATCACGTTCACATCCCTACA +AAAGCTAGCTTATAAGTTGATGTCTTTTTTAAGTTTTATTTTAGATGGAAATATTCTATG +CTAAATTTATGTAATATGTCTAATGTCCTTTTAAATTTTATCGATTAGAAAAAAACGATT +CCCACAAATTATGAATCCTGAAGATACAAAGGAAATTCAAAAGTTTTTGCTTTAACTTTT +GGCCATAATCTGCTTCATACACAAAACCCGGGAGAGATAAGAAAATCAGCTCCTAAATCC +AAAACAACCCTTCAATTCCACTCCTCAGAGGAGTCATTTGATATTGATTTGCTGTGGGTG +GGGTGACCTAAGTTTTGCTGCTCAGAATGGCTGCCATGTGGTTGTAAATCTCATACTCAA +ACCCTGTAACTTTCCACGCTTTGAATCTGCTACAGTTAAATTGTACTTGGTCTCAGTGTT +TATCTCAGCTGAGCCACAAGCCCAAGGTCTCCATCTGAAGATGGAGTAAAATGTGCTTCC +TCGGGCAAGAGAAAGGTGGCATGCCCCACTGGATTTTTACCACCACCACCCATTACCTGT +GATTGACTAGGCATGTGGCTGATGAACAGAAAATTACTTTTTATTCATGGCCTTCCGATC +CCACCAAGCTTCGTGCTTATATCAAACTCTGGCACTGCCCTTGCAGCAAGAGCAGAGGGT +GATGGAAAAGATAGAGCAGGCTGAGGTGGTCCAGCTCTATAAGCTCAGCCCTTGCGGATG +GAAGCAGGAAGATCAGGAGTTGGAGGCCATCCTCAGCTAAGCAAGTTGAGGCTAGCCTGG +ACTACATGAGATCCCCTTTCAAAAGCTGAAGAAGAAAGGGCAGAGACGGTGAGAGCGGGA +CGAGGAAGCTGGGTGGGGGGGGAGCCCTGTTCTGTGTGTGTTGAAAGGTCTCATCCAGCC +TTTCTTCTGAGGTGTATGCCTCGGTCATCTCCTCCATAGGTGGGAGAAACGAAGCCCTGA +ACCTAGTTCCACAAGATGAGGAACCAACATAAACAGTAGCCTCGGAATATCAGCCTCATG +AAACCCCATCCTTTTCTCCCAATCTGGCTAACGAAGATGCAGTGTGTGTGCCTACATCAC +CAAGAGCATGAAAATAGGGACAAGGGAGGGCTTTCTTATTCAGCCTTTCAGAAGGAAACT +CGCATGGACTGGTCATCTTGGCAATGCATAGCAGACTTTGGGGAGAACAGTTCTTGGGAC +CTCAACATAGTCAGGCTGTCTACAGCAGTTAGCAGAAGAAACCCCAGTGAAACTGCAGGG +AGGGCGCCATGGGAATCACGCCATGATCTGTGCATCACAAGGCAAACATGACACGACCTG +ACTGCTGAAGGCCTGGCACAGGCTGACAAAGAGGAGCTCTGCAAGTTTGCAGAGGTCCTG +TCCATGCCCAGACGCAACTCCACACAGTCATTATGAGTTGTGCAATGGGGCATGGTAGCC +AAACAACCACAGAAGGTAGCCAGGGAGATCACCTACATATGACCTCATACCGCAGTCTGA +TACCGTACACCACATCAGTCAGGGTTCTCCACAGAGAAACATAGAAGGATACTTACTGTG +TGGAGCTGGTCCACGTGACGGAAGGCTGAGAGGTCTGTGGCGTGTGTAGCACCTGCAAGG +GAGAGCACAGAAAAGTTGCAGTTGTGACTCAGCCTGGGGGCCTGAGAACCAGGGAGGCCA +GTAGTGTAAATGTCATCCCCTGGATGGGAGAAAGCAAGTTGGATACAGTAATTCACAGAG +TGAGCAATGAAGCTGGATGTGGTGGGACATAGCTGCAATCTCAGGATGTGAGGAGCCGGG +CGAGGCAGAAGGATCACAAGTTCAAAACTGGTCTCAGCTACTTAGTAAATTCTAGGCTCA +GCACCCATCCCCAAAAGTGTGATGAAAACCAGGGAAACTTGCTTTGCCTCCACCTTTTAT +TCTCTTTCTACCCTAAAGGCATTGGATGGTAGACGACTGAATTATTGAAGTGCTAGTCTT +AAGGCATTGGGTGGTAGACTGTGAATTATTGAAGTGCTAGTCTTAAGGCATTGGGTGGTA +GACTGTGAATTATTGAAGTGCTAGTCTTAAGGCATTGGGTGGTAGACTGTAAGTCTACTT +ATTCAAATGCTAATCTCCTCTGAAAACACCCTTTAAGAAACATCCATAAATAATTTTTAA +TCTGGTCACCAAGATAAATCAAAGTAACAGGTAAACACTCCAATTCCAACAGCTGTAAAT +CACAACCATTATCTGCATGGTGACTAATAAGCACAGTGCTGCCTATCTCTTTAAGAAATT +TTGCTAAGTATCAATACCAAAATGCGCCAAAGTACAGAGGCAAAACTGTGTGGTTCTGAC +TGTCTGTAGCTGCCAGGGTGAGGAAAGAAATAACACATTTATGGTTTACGGCACTTCCAG +TGTGCTTGCAGCTTCTGAATCGCCTCTACTATGTTCCAACAAGCTCAGCAAAATGATCAG +AAATTGTGTTCTTCACATTTGTTGGTGAAGCAACCGAAACTGAGGGAAATCAGTAGTGCC +CGGTGTTTCGGGTGCTGTTGGGGAGTAAGGGGTAAGACTAGAACTCAGTTTCGGGTGAGG +GTGGTCATGAACTTAGGTGGCGCCTGGGTGAGGATGTCTTAGGCAAGCCCTTGGGGTGAC +CAACTAAGGGATTCTGCCTGGAGTTTGCCAATGGTCTCATTTCCTTATTCTTGTTCCTCA +TGTTGTCCATTCTAATTATTGTCATAGTTTCTTTCTTGTGGATGTGTGACATAACACATT +CCACAAAGGCGTCAGTGGGGTTTATTCTGGCTTACAATCTGAAGGCTTGGTCCAGTGTAA +TAGGGAGGTCAGAGTAGCAGAAGCTTGGGATAACTGGTCACATCGCATCCACAGTCAGGA +CACACAAAGGCATGAATGCTGGCATTAGCCCCCTGTCTCCATTCGCAGTCCAGAATCCCA +GCCAAGGAATAGGGCCGCCATCCACAGAGAGGCTTTCCAACCTCAATTAATGTAATCAAG +ACAGCCCCTCACAGACGTGCCCAGAGGCCTGCCTCCCAGGCTATTCTAGGCGCTGTTGCG +ATGATAATTAACACTAATCATCTCATTTGCTGTATGGGAAAAGTTGGACTTTCTCAACCT +AACCACAGAGGAATGCTTTCCCTTGAGATTCTTGGTACGACTTGAAAAGTACCAGCAAAC +CCTCTGAACCAGGTCAGGAGGCCCCGTTGCATGTTTTTTTTTTTGTTGTTGTTGTTTTGG +TTTTTTTGGAGCATGTCAAGATTCTCTGATGGCAATCTTCCCGAGAGAGAGTGGATAGCC +ACCAAGCCACCATAAAGCTGCTGACAAGTGCCCTGGGTCCTCCTCCTGAAGTTGCTTCAT +CGCTTTAGATAAAGCAGGGCTGAGTGAATGGAAGTGGTCCGTCTTGTCCATCTTGTCCGT +CTGCACGAAGAATGCACGCATGCATGCCTGTACACACCTACAGCAAACCACATTCTGTCA +TTCTATACCATTTTCCAAAGAGCAAAGGGAATGATGCCCTTTCACTCAGTAGTGAGGGAA +AGAGGCCCAAAATACATACATCATGGCTTCAGTAGCCAAAAGATACAGCATTCCCTCTCA +ATAGAACATTATCACATGTCTGCCACCACCCTGGATTCCCAGGCAAGATTCTGGCTCAGG +AAATGACCCAGCAGGAGCCCCTCCTCCTCAGGTGACACTGGAACCATTGAGGCTCCAACA +CAGAACTATCAATGCGATAAGCCACAGGAATGTCACAGCACCAGCCTTTGCAGGTGGCCA +AGTGGAAGCCTCTCACAGCTCTTTCTTGAAGAGCCTCCTACCTCTCCCCTGCTTCTCCAT +TTTGTCTTCTGTCAAGGGAAAGCCCACAGCCTCGGGAACGTATCGGGGCTTTGTATACTG +TTTGTTATCTTGATCAGTTTGTTTCTCTGCTGGAAAAGCACAGGTAGGGATCTACTGCCT +GGGAAGCCAGCTAAAAGCCAGCCGAGGGAAAAGCAGAGTCATCTTTTGTATGTCACGTGG +CAGCTGGAACCTGGCAGGAAGATCTCTGGGACATCTGTCTAGTCCTCCGTGGTGGACTCG +GCTTTCTGGGGAAACTCGGGAAGTGAACAGAAACTCAAAGACTCTGTTTCGTTCCAGCAA +AATCTTAACAGTGTAATCACCTGGAAAAAAGAAATGCAAAGGGGGGTTATTATTTATAAT +AAGGAAATAGTGAACGTATTAAAGTAGAAGACAGGAAGCGCACTGTGCAGGGAGGCTGTA +GGGAACTGAACTAAAACTTGGGAGAATATACAGTACCATATGTCTGAAAATTATATGTAA +GGCATGAACTGCTTGGGAATAAATAACGTTCCAAACAAGGGAGAAAAGCTTGGAGAATAG +ACAAGCTCTCAGCAGCCGAGAGCCAGCCTGTCTTCCTACTGTTCCGAGTCTGGTTCCTCT +ATTCTCTCTCTAGAGGACTCCTCTGAGGGAGGGCGTCCAGTGACTGTTACACTCAGTAAA +TAGTAACTAGGGATCCTAAGAAGTAGCGGCACAGCCTCCTCCATCAGCCTTGCTCTGTGT +GCACAGTCTGAGGCCTCTCATCCTGGCTCCCTTTCCTCTATTGCCAGACACATTCTGACT +CTGGGTGTTTTATACTCTCTTCATCTGAAGGGAAAGGGAAAGCTCACCCTAAAGACACTC +ATTTCCACTTACCCTAAGGACACCTATAATGAGAAAGAACTTGCCTAAACTAGGTCACAC +GTTTACGACTGTTGCTTAAAGCTTCGCTATAGCTGGCAGAGCACTATACGGAATGTTCAC +CCACAGGACCTGCAGAATGGGCTGTGCGAAAGCAAAGGCCTTCCTTCCTCCCTTCCCCCA +CCTCTCTTTCCCCACACAGACAACTTACATCTAGCAAATGAATCAAATTGTGAGACACCA +AACTCCTGCTCGGGGCTGTCTGCCAAAGGTTGATTTTGAGTTACACATGAGATAAGTCTC +CCAGCTGGTGTTAACCATTAGCCCCCTGTTGACCATTCACTACACCATAGATGTAAATGT +TTAACAGAAGGGCTCACATGTCTCACACACACACACACACACACACACACGCACACGCAC +ACGCACACACACACACACACACACACACACACAATGTGCTTCCAAGTACCATGAGCTCTT +TAGCAAAGTGATCAGTGGGAAAGGAAATGAATAAAGCTAGAAATGATCTATTGCAGAAAC +CCTGGAGAGTTTCTATGAACATGTTTGTACTCTGTCATGTTACGGGAGCTGGCAGTCCCA +CAACTGCCATTGCAAACATTCTCCCACATCCCAGCTCTGACCAGGCAGATGAATTGCAGA +GGTGGTTAAGCTGCTGTGGCTCGTTACACATAAAGAATGGTTGTCTTCTAGTCCTCCACA +TGGTAGAAAGACGGCTGTTAGTTCCCTTGAGCTGAGTAGCAACTATCTTTGTCTATCTTT +AGAATTCCTTGGCCTGAGACCTTGAGGATATCCCCTCTTCAAAAGATGTGGACTGCTCCA +ATACAGTGTCATGAGTTATGGCGGACAAGCCTAGACACCCCCCCTTCTCCCCCAAGACTA +ATTAGAAAATCCATATATCAGAGTTTGGCTTGTAGTTCAAAATAACTCTCAATTTAAATT +ATTCTTCAGTGCTAACTTCAGTTGTAAATTTTGTTCTGAGAGGGTGCTGGCTGGGACTGA +GACCTTATTAACTTGGAAGGGGCAAGTCCTAAGATAAGGCCATATATTAGACAAGAAATT +GTGGTTTTCCGGCACAATAACTGCCATTAAGGTCCTCATGGTCTGAGGCAAGTCACAAGT +TTTTGGACTCTATCCTCAGAAAAAAATAAATGGTGTTAAGCTAACAGACTAGTCTCTAAG +TCTCTCCCAGCTTTCCCTCTTGTTCAGCCACTCGGTATCAGATCTAGTGATACGGGACGA +GAAAGGAAGATGTACTGGGCATCATGCCTTAATCACAGCACTGAAAGGCTGAGGCAGGAG +GATTACCATCAGTTTAAGGCTAGCCAGTGGTATAGAGTGAGAGAAAGAAAAAGAGAAGGA +AGGGAGAGAGGAAAAATGAAGTCATAACTTTCTTCATAACCATGACCAAAAAAAAAAAAA +GTCATGGATTATCTTATTGTCACATGCTGATGGCCCTGAGTCTCTCTCCATCTCTAACAC +TACAGACTATGTATAATAAGGCACCATTCACTTAAAGGTTCATTAAGATAGCAGGTTGTG +TTACATGTATACTACAATAGTACAGATATCTTTGGAGGCAGTGGACATATGTATTGCTGT +GATGGTGTCTCAAGTGTGTGGTCCTGTCTCCAAAACCATCAAATTCTATATCGTAAACAC +ATCAACTTTTGCGCGCATGTTTCAGTTAGTGCCCCCAATGGTGCTATGTTTACAAACATA +GGAACTCCAGGCCCGTGTCACTTCGTGGCAGGGTGTACTCTGATAGACATAGTAACTGGT +TTATTGTTGTGCAGACGTCGAGTATATTAATACAGACTACAGTGCCTGTGATGTCACTAG +ATGATGTCATCTCATGAGCCCATTGGAGTAAACATGTGCTGGCATTGACGGGAATGTTCT +TATTTAGAGTGGCATTATGTCTGTGTTCAACAAACATACGTTGGATTTTTTTTTCAAAAA +CCAAGAAGTTTTTATTTTTTAAGACCATGTCCCCCTAGAACACAAATACATAAAAGAACA +GAAGAATATTTAAATTAGAGACCACACTAGAAGTGACTAGTAGAGCCTTTGTGGAGACAG +AAACACTACCAATCTATATTGACAGGATTGCCACTAGCCATCCTGAGCTCTGAGCACATG +GGAGAACTATGGCTGTTACTACCGAGGACCTGTATTTTCAGTCTTGCCTTGTTTAACTTC +AAATCGCATCATGATCCCATTGTAACATTTCTTTCAATGAACCCACATTATGTACGTTCT +AAGGCAGAACTCAAACAAGCAAACAAAAACCGTAGCAGGGCTGGACATGGTTGTATTCCC +ATCAGTCACAGCACTCGGGAGGCAGAAGGAGCTCTGAGTTCTGAGCCAGCTGGGGCTACA +CAGCAAGACCAGTGAGACCTTATATCAGGAAAAAAAAGTGATTTAATTAGTTATTGAGCA +GCTGTGTTTCAGTGACAAGTAAGATGAGCAGGTTTGCAGGCATTGAGTGGTTATAAATAC +TGGCTACTCTTCCAGGGGACTTAGGTTTAATTGCCAGCACTTATGTGTATGTCTGTGGAC +CATAATGCATATATGCAGCCTCCCCTCCCCCAGCCTTAAGGGTTCCACTGTTAATACCTG +GATGGAGCTTGCCGGCTCAAACGTTCTGCCACGCCCACTGCTGGAGCCCCGCCGCTTTGC +TGTTCTGAAGCCATCACGTGGTCACCCTGCTACTGGACTCCGAGATTAATTGGCGGGAAT +CGGGCCCCCTTCCCCTGCTTCATAACTGCGTGCGGAACAGTAAAATCGAGCTTTGATCAG +AATCTGCCTGTCTTAGCTACATTTCTTTATCTCGTCGCCTAGCCCCTCTTCTCTTCCAGG +TTTCCAAAATGCCTTTCCAGGCTAGAACCCAGGCTATGATCTGCTGGCCGGACACAACAC +ATATAGATGGCTTATAGCTATCTATAACTCCACTCCAATGGGGATCCAGCATCCTCCTTA +GCCTTGAATATGTGTCTCTATAGAGTCTCTCTCTTCCCTTCCTCCCTTCTTTCCTTCACT +TCTCCCTCTATCTTTCCTGCTTTTTCCTCTCTCCTTCCCCACCCCTTTTCTTTTCTTTAC +ACACACACACACATACACACATACACACACACCTTCTACATGCATTGTGGTACACAAACA +TGCATACAGGCAACTCCCCTCCATGAAACATGAAATAAAAATGACAAAGATGAGCAGATT +TATAAAAATCTGGACATGGTCCATCCCTTACCATCACATCCAGATTTGAAGATGACATAC +AGTCTTCTTTGAAAAGATCTTGGGGACTACTCAGGGCCAAGTCATTCAGAGAAATTGTCT +AAAGAACCAAAGACACTCTAAATATATTTGAGATTCTGGGGAACTTCCAAGAAAGACCAG +GTCTCTTCCATAGGAGCTGCAGTAAGAAAGCTGTTTAAGTACCAGACTAATAAAGAGTGA +TGTAATTCATGCCTCAGATCTCCATACTCGGGGGTAGAGGCAGGAGGATTGTGGGTTTGA +AGCTAGCCTGGACTACATCATAAGATCTTCATTCTAAAGTTTTTAATTAATTAATTAATT +ATTCAAAACTAAGTAAATACAATAAAAGACTCACTTTGATTTTTTTTTTTTTAGGAGCTG +ATTGATGTTGACAGTGAAGTGGTATTTGAATTAGCTTCCTATATTTTACAGGTAAGTTGT +TTTACACACACACAAAAGGAGGTGTGCCTGCCACTACAAACAGCAGTCACATTTGCCCGC +TGTCTGACTGTCTAACCTTTTCTAGCCACAAGATGGAAGGAGCTGTTAGGAGCACTGGTG +CCATGCCATAACCAGGATTTGTACTCTTCCGAGATTTCAAGGCAGTATATGGTGTGACCT +TGGGGAAGTTGTACGTGCAACCTGCGATCATTTGGTTTTCCAGTGCTCACTTCCTTTAAG +TGTGGTACCTTCTTTTGCCCTAAAAAAAAAAGCCCAAATGAACACCTAGAAGAAGTCACC +TCCTGTCCCCCAGAAAGGCAAAGTAAAAGCCTTTAGCCTGAGACAGACAGACAGACAGAG +AGGCATGGGAATATTATTTGTAATGTTGGCACGATGAGTTGGAGCACTATCAAAAGTTAT +TCTCTTAACAAGTGTTTATTGAATGCTGCTGTGTCTGAGGTAGCCTACCACACTCACTGA +CTCTCACATGGCCACCGGCTTACAATTCGTTGGTATAACTGGGAAGGGGCTCACAGTTGC +AGAAGTGCAGAAGTGGACTGTCTGTTGCAGCCTGACACGGTGGCATGCACCTATAATCCC +AGCTGCTTTGGAGTTTGGGCCAGGAGAGTAGACTACAGCTGTCTCAAAGAAAGGGAAGAA +GCAAGGGTGGAAGGGAAGGGGAGGAAAGAGATAAGGGAAGTATTAAAGGAGAAAGGGAGA +GACAAAGTGGGGGGAGGGCGAGAGAGTGAGAAGGAGAGGGAAGGAAGGAGGAAAGAGAGA +GATAAATATGTATGTAACCTATTTTAGTTAGACCAAGGCCTTGAAGTATAAACTTCTATA +CACCTTTGTGACATTTACAGTGTGCCTCTTGTTCAGTCAGCTCATATATGTACTCTCCCT +GACTCTGACCCATCAGGCAGGGTCTCATTATGCAACCAAAGCTAATTTCAAACTCAGAAT +CCTCCTGCCTGAGCCTCCCAAATACTTCTTAGCATTTCTTTTCATTGAATTCCGGAGCAG +ACAGGGTGACACAGAGGGAGGCCGGTCTGCCTTACTCAGCAGAGAAGTAGCCATGATGGC +AGGGCATGGTTTTAATTCTTAACCGTGGACTGATGTTTCGCCCATTTTTTTTTCTCCCAC +AGGAAGCAAAAGGAGATTTCTCTAGGTGAGTCCCCCAAAGTTGTTCTCTTGTTGACTTGA +AGATATATTTGTTGTTGTTTTATATTTAAAGAAACTGCCTTGCATGTACCTTGAAGGATG +ACAGAGTATTAATTAGTAAGATCCAGGTGTCATACTGTCAACTGAGCAGGCAGTCTGGCA +AGGCATGCCCAGAGCTAGTGAGGATGCTATTCTTACTAAAAAAAACCTTCTTCGGGCTAT +TAAAGAAAGGAGCTCAGAGCCCAGTGTCTCCGATGGCCATTGTTCTCGGGCCTGGGTTGC +TGATCATGCACCTGTGCAGAGCCAGGCATCACTCCTGGAGTGTAAATTGGGTTGTATATA +ACCTGACAGCTCTAACGAGTAGATGTACATCTCTTTTTCTTCTTCTCAATTTAGTCACTG +ACTTTCAAGGGAAAAATCCCTATCATATATGGAGCTACATTTCAGGGAAATATTAACAAT +GTAGAAATGCCACCTGTCTTCCTTCCATGGAAAGATGCTATGGTGAGAGAAAAATAGACT +TAACCACAAAGTCCAGCTTGAGTGATCATGTAGAGCTGCTAGCTTGGGTCTTGTCATTCA +TTCATTCATAAACATTGCATACAGGGCAGCAGAGCTGATTGTCCCCAGTCTCTCAGAAGC +AACACAGCCTGTTCAGCTAGGGGGTTGTAGCTACCCTCAGCAGAACTAACTGCTCATAGA +CAGACAACTTCCAGGTATTCTTTCTATCAGCGTCTACTGGGGAAAGTCCAGGGTAGCTCA +TTGTTTAGGAACAAGGTCTGTCTGTAAAAGAAATGACTGTATGACCAAGAAAGCAGAATA +TCAAGTCATTGGGTTCCAAGTAGTGGGATTGGCTCAGTAGTGGAATACATGCCCAACACA +TATGAAGCTCGGTATATCCCAGCAGGGAAGAAAGGGAGGGAGGAAGGGAGGGAGGGGAGA +CGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAATTAACAACCAC +AACTCCAAACCGTACTCCTACCCTTACCCTTACCCTTACCCTTACCCTTACCCTTACCCT +TACCCTTACCCTAACCCTAACCCTAACCCTAACCCTAACCCTAACCCTAACTCTAACCCT +AACCCTTAAGCTTACACTTACCCTTACTCCTAGTCCCACTCCTAACCCTTTCCCAAGCAC +AGGGAAGGTATACATCAGATCTGGGGAAATACTTCAAGGGATAAAGCGTTTGCTATTTAA +GCATGAGGACTTGAGTTCAAAACCCCAGCATCCATTTAAAAAGCACAGTATCAACTGTGG +CAGCAATAGGCAGAGACAGAGAGACCCCTAGGACTTGCTATTCAGTGAGTCCAAGCTGGT +GAGCTCCAGAGAGGCATCCTATCTCACAACAGAAAGAAGGGAAGTGACCAAAGAAGACGC +TGAAGTCAGCTTCTGATCCCTACGCTCGCCTACACGGACGGCTGCTCCTGAACACACACA +AACAAATCTTATTTCTACCCCACCAAAAATGTATGCATGTTCAAGGGTTGCTGTTGTTGT +TTAATCTATAAATATACCCTAACTAGACCTGAGATGTATGGTTTCAAATACCTCAGCTGA +ATGGAAAGAAAGAATTTAAAATCTAAAACAGTAGTTGGCAAACTTTTTCTGGAAAGGCCT +CGTATCTGGCTTTTTCCAGGTCACAGGGTCTCCACGGCAGGTGCTGCACTTTATCCAGGT +GTCAAAGGAACCTCATGTGGCTAGAGAACTGAGCAGCACGGCTCTGTTTCTATAAGGCTT +TATTTAGAGAAACGGGTATTTGGATATTACATAAATCTTCATGAATCATAGATTTTTCTT +CCTCTCCTTCCTTCTTTTCTCTTGTTTCCCCCTTCCCTCTCCTTTCCCTTACCTCCTGTA +TTTAAAACTGTAAAAACCACTCCAAGTTCACAGGTCATACAAACACAACAGAGGATGGAT +AATTTGAGCCTGTAAGTTGGAGTTAACTGATCCGTTGCTCTAAATTGTAGTCCTTTTATC +TCGCTTTGACTGTTTTCTGTAAAGAGTGCTCCGGGCCTCCTTTCTCTAGGTCTTTGGCAG +GAAGCACAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGGAGAGGGAGAGGGAGA +GGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGAGGGAGA +GGGAGAGGGAGAGGGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGATTTTCACTACTT +AATGAGTGTGAGAAGGCTTAGCTAGAGACCTTGAAGTTGGCACATGGCCAGTCCCCAGTT +ACTGAGTTTGTTGAATGAAGCTTATTCGGTTTGTAGAAACTATAGCTTGTAGTCTGTTCT +CTGCTCCTTTCTTCTGACCTGAGTTTGGGATTAGGCTTGAGGTTTTGAACAATTGTAAGT +CTGCCTACTTTAAAAGGTTTCTGCAGTTCTGTGAAAACCCATTGAAAGTCCGCACATTCA +GCGGGGTCCGATGAAACTTCTCCATCAGCCATCTTAGAACCCTGCTGCAAATAGTCTTTC +TTTTTGAGAGCACCCTGACAGGGTGGAATGTGGACTGGGAACAAACCCATCTGTCCCGCA +GATCATGGGAGTGCAGCCACACAGACTGACAGCCAGGGAGGAAGAAGAGCAGAGCTTTCC +TGGCAAGCTTTCACTGGCCCTTGTGAGCTCCAGCCTGCTAGCACGTTAGTCGAAAGCAGA +TATGCACAGGGTGTTTCATTGGTCAGAGCTGTCTAGAGGCTTTTTGTAGCTGCAGCTGTC +TAAAGAAAGACTTGGCTGCCAAGAGAAGGGAAGGCCAGACAGTTCACACAAGGTCAGCTT +ATCTCTTCCCATGAACTTCACCCCAGAGTGCCGAGGTGAGCTGTGACAGCAAGCCCCTGG +TAATATACCATTTTCTAAAGCAGGCTCGAGATTGGTAACACTTCGGAATTCTCAGGGCCG +CTGTGCAAACATGAGGTTATATGGTTCAGCATATAAAAGCTGGGACCAGCATTGTGCATG +TGTAATGCCACCACTGTGGATAAGTATGGGGACAAAGACAGAAGGATTCCCCCAGTGCCC +ATTGGCCAGACAGCCTAGCAGAACTGACCTACAGGTGCAATAAGAGACTATCTCAAAAAA +TTAAATAAATAACTTAGAGCAATCAGGGAAGACCCCTGCTGCCAACCTCTGTTTCCACAT +AATTGCCAGCATATGTCCTCACACCCCAGGAACACACCCATGAACTACATACATTAAAAA +GAAAAATAATCAAACACTAAGAAAACAGCCTCAAGATAGTAGTTAGTATATGCTTGAATG +TTCAAATAAGGCACATCGTTTGCTCCTCTTCCTGCTCCTGCTCCTGCTCCTCCTGCTCCT +CCTCCTCCTCCTCCTGCTCCTGCTCCTCCTCCTCCTGCTCCTCCTGCTCCTCCTCCTCCT +CCTGCTCCTCCTCCTCCTCCTGCTCCTCCTCCTCTTCCTCCTCCTCCTCCTGCTCCTGCT +CCTGCTCCTCCTCCTCCTGCTCCTCCTGCTCCTCCTCCTGCTCCTCCTGCTCCTGCTCCT +CCTCCTCCTCTTCTTCTCTTTGATCTTTTAAAACAGGGTTCCTCTGTGTAGCTCTAGATG +TCCTAGAACTCACTCTGTAGAACAAGCTGTCCTTGAACTCACAGAGATCTGCCTGCCTCT +GCCTCCCCAGTGTAAGATTAAAGGTGTGCACCACCCCATAGTTTAAGGCTTCATTTTGTA +TGTGTGCCTCTTGCAGTCCACCTTGGGAAAGATTCTCCAAACCTGCAGTTGGCCATAATT +GTTTTGCTGAACATCAGGCATATCAGCTTTGACATTTGAATTGTTTTAGTTCTGTAGCAA +CTATCTTTTATACTAGTCATTAATGCAAGGTTCTTTTACTGTGTGCAAGTGAATAGTTTT +AACTTGTAAATATTACCTCAACAAACGTCAATAAAAACAAGAGGCAGACCATTGAAGAAG +GCTTTTATATATTTACCATAGGATCCAAGGCTTAATTCTAAGATACCATAGAGTCTAATG +GTCTTTTAAATTAGTGGCCTCACACAAGAGTCAAAGGCTCAGTAATTAAGAACACTTGCT +TCTCTTCCAGAAGACCTAAGTTCGATTCCCACCATCCACAGGACAACTCACAGTCACTTA +TAACTCCAGACACAAGGAACTAGACACCTTCTTCTGGCCCTTGGGGGCACTGCATTAATG +TAGTATACAAATACGCAAGCAAAACGCCCATAAATATTAAAATTTTAAAATAAGTCAAAG +TTAGTCTTCTACAAGCTGGAGAGTCTCCAATCTGTCCCTTCCTAAAGGCCTGTCTTGCCT +GAGGCACTGGGTGTCTACACTCAAAAGCTTAAGTGTGGCCTGACTCTACTCCTGCAGAAT +GGGTATTAAAATCCTGCAAACCAGAGGAACATCTTCACAGAAGCACAGGACAGGAGGTTA +TCTGTGCAGTCGAGAGAGGCTCGGGTTCTTCTTTGGGCCTCCCCGTGTGCTCAGCACATC +CTGTTTCTCCTATTTGTCAGTGGAAATACTCACCTTCTCTTCTTACAGGTTTGGGAGGTT +TTGTGTTTGTTTGCTTGCTTGCTTTTTGTTTCATTTTGTTTTATTACAAGATAGGAGCTC +TCTACTTAGTCCTGGCTATCCTAAAACTCACTATGTAGACAAGGTTGACTTGAACTCACA +AAGATGGGCCTTCCCCTACCTTTTTGGAGTGGTACAAAAAAGTGTGTACCACTCCAACCA +ACATTCTCATTGGATGTGATAATGCAATATTGAGTTCGTAGTGCCGAAAGCCAGTGGTTG +AGATATAGACAGTTAAGTGAACAGTGCCCAAAATAGTGAGAAATATGGACCATGCATGTT +GATATTTTGACACAGGGTGGACAAATGTGTGTGGTATCATTAAAGGGTTAGGAAACTGTC +TTATCTAAAAAATAATATTTTCTCACTTGTATTATTTTCCGTAGCACAGCACAAATCATC +TCCTTTTACTTCCTGATGTGTGTTCGGGTTTAAAAAAAAAACAAATTGTATGTGTCCCCA +CTCAGGAAGCTAGCAGAGCTGGTGTTTCTGTTTGAAAACAATTGAATAGCCTCCGAGCTG +TCAATCAAGGCAGCTATAGGAGCGAATGTTAGGTGGAGTGGGCCCAACACAGAGTAAAAC +CAAAAAGTTCTCATGTGGTCATTATGGGTCAACGTTAGTCAACGAGCGGATACTGCCTGT +TATGTATGCTAGCTTTCTTCATGTCCCAGTCTCTTGAATGCTCACCCTTCTTGTGTGTGG +AATATGTGTACACGCGCAGATAGAGCCCAGAGGTCTATATCAAGTGTCTTTCTATATTGC +TCTCCACTTTTGAGACAGAGTCTCAAATCTGAACCTCACAGATTAACTAGAGTGACTGGC +CATTGGATCCCCAAAATCCTCTTGTCCCCTCTTCTCAACTGGGATCACAGACACACACCA +CCATTGCTGACTTTTTACACGGGTGGTAGGGATCTGAACTCAGGTCCCATCCTTACGCAG +GCAGCAATTTAGTTACTGAGTTACCTCCCAAGCCTATCCGGGGATGCTTTTATTTATACC +TTAAAAAAATAACCTTGAGCTACTATAGAAAACGAATACCCATTTCTTGCTAAAGTCATT +GTTAAAAACCAACCAACCAACAAACCAAATGCCTGTTGAGTCAACATAAAGAAAATCCAA +ACTTCCAAGTGGGAGTCTAATCTGACTTAACAGAAAATATCACAGCACTGCACTAAACAA +GCTATTAGGGACAATAACTTGATTTTATTTTGGTTTGGGGACATTTTTATCATATGGGAA +AGTTATTTTAGGACCCCCACTGACCCATCTCTTTATACTAATCTTGAGAATCACCTCATT +ATCACCTTCAGTTAGTTTCTGGAATTTTCTGGAAATGTAATACATTTTTAAATAATTATT +TTCTTATTGGTCATCTACTGGTCATGGAAGCACATGCATGTCTGTAACCACAGCATGGGG +GAAGGCTGAACCTGAAGGACCACCCTGTATGTAAAGTCTACCTGCACCACAGAGTGTTCC +AGGCCAACATGGGCTACAGAGTATCTGTCTCATAACAAAAATTGTTCCAATATGATATGA +TAATAATCGATAACATTTTTCAAACTTGAAACACAGTAAATCATTAATGTCAAAACCCAC +ACCAACTCTAACATAAAGAACCATCAGTACAAGGTGGCAAAAGGACCCATGAGAGAGGCT +ATGAGGCTTCGTCTCAATTCTATCCTAGTTTTTTTTCCCCCTCTCTCTTTTCATGGTAGA +TAAATGAATAGAATGCAGTTGATAACTGTGAAGCTAAGAGCCATTGCTTTGGAATGGCCA +TTAAAACTGTATAGATCAAAGTATACTGAGATAGATTCTATTTGAGAATTGTTTGAGTGT +CTTCCTTAGCCTAGCTGTTTTTATTTGTGATCTGATTAAAGTGATTTTTTTTTAATGTAT +GGGTGGGGAGAGAGTCATCTTGGACAAGTGAATACATCTATACCATATAGAACGTTTTGG +TAACAAGCTTTATTAAAATGGAATCACTGAAGCTCTGCTGCCCTGGGCTGTCTACTAGAC +CTGGAAATGCCATTGTTACAGAAGTCTAGAGATGCTGATGTTAATCACTAAAGCAAGTCC +TTGCAACATAAGCTGTGTTAGTACTGGTAAGTCAACTGAAAAAGACTCTGAGCCACACTT +TGTTTATCTGGTGGACTCGCAATTTAGCAAATGCCACACAGTTCAGAGGTAAGGAAAGAC +AGGGAGCGCTAACGGGCTCAGCGTTCCAGAAAAACACAGTCCCAGCGAGGAAAAGAAGGG +AGAGTTTGGCTGGCTGGCTGGCTGGCTGGAAGTTAGCGTCTACGGTATTTACTACTGGCT +GGCTGGAAGTTAGCGTCTACGGTATTTACTACTAGCTGGCTGGAAGTTAGCGTCTACGGT +ACTTACTACTGGCTGGCTGGAAGTTAGCGTCTACGGTACTTACTACTGGCTGGCTGGAAG +TTAGTTAGCGTCTACGGTATTTACTACTGGCTGGCTGGAAGTTAGTTAGCGTCTACGGTA +TTTACTACTGGCTGGCTGGAAGTTAGCGTCTACGGTACTTACTACTGGCTGGCTGGAAGT +TAGTTAGCGTCTACGGTATTTACTACTGGCTGGCAGGAAGTTAGCGTCTACGGTACTTAC +TACTGGCTGGCTGGAAGTTAGCGTCTACGGTATTTACTACTGGCTGGCTGGAAGTTAGCG +TCTACGGTACTTACTACTGGCTGGCTGGAAGTTAGCGTCTTCGGTACTTACTACTGGCTG +GCTGGAAGTTAGCGTCTACGGTATTTACTACTAGCTGGCTGGAAGTTAGCGTCTACGGTA +TTTACTACTGGCTGGCAGGAAGTTAGCGCCTACGGTACTTAATACTTTTTGTGCTACTCT +GACCAAAATACTTTACTTACTACTTTTACAAAATACTTACTACTTTACTTACTACTTTTA +CAAAATACTTACTACTTTTTGCGCCTACTACTGGCTGGCTGGAAGTTAGCGTCTCCGGTA +CTTACTACTTTTTGTGCTACTCTGACCAAAATACTTTATACAAACGACTGAAGAGTGGAC +AGATTCATCTGGACTCACAGTTTCAAAGGGTTCGATCTATGGTAGTTTGGCTTCAGGTCC +TGGTATGGAACATGATGGTGGTGGGCAAAAGCATCCACAACCTGGCTTAAAGGAAGCAGA +ACACAGACAGGAAGTAATTTACCTCTGGAATAATTTACCTCTAAAACCCTCCCCCAGGAG +GCAACCTACTTCCTTCAGCTAAACCCCACTCCCAGAGTTTCCAGACATCCAAAATAGCAA +GCCCCAGCTAGGGACTTTAAAACATGAGCCTGTGGGGACATTTCAGGTTCAAGCCGTAGC +AACATCTGCACACAATTAAATGTCTATCTGTATGAGAGAATCTGAGCTGATGGGGAATGG +TCAGTGACTGGGAAGAAATCTTAAGTGGGTCCCATAGATAGCATCTGTAGGGCTCTACTT +AGATTTCTTTTCAAAAAGAAAATCCTGCTGTTAGAAACAGAGCCACATATCACTCCATCA +GTAGAGACAAATAGCAGCCCTTCATTAACACAAAAGGCTGATTTCCAAAGAGGAGTTTCA +GCTGAAACATTCCCATTACCTTCCAGAAGCCATGTGTTCTTAGGTCCCTGGGGGAGTAAT +TAAAAGCAAAGAGCATAATGACCTCTTAATATTTTATTTTGTATGAGCAGTGGGGCTGCA +TGGTCACTAGGCTAGAGAGAAAGAGACTTTGGTGAACAAAAAGCAGTCAGTATTGATTCC +CACCCCCCATCTTTCTTCTTTTGAAGTCTGGTCTGCCCCCTTTGGAAGTGTTATTTGTAG +TTACTGTGTAAACTAAAATGGGCTTGCTGAGCTCCGAAAACTCTAGGCTTGGAGGTTCTT +TTAGCAAGCCAGAGAATGCAAGGCATCAACTGGAGCAAGCAATATAGAACTTCCTAGAAA +AGACAAAATTCTTGTAAAAATCTTTAAAACATGATATATGCATTCATATACAAAGGCTAC +CTTTCAAATGATGACAAGGTTATGTTTTTGTCCAGTCGGCACAGGATTAAGTGTTGATAA +CTCTAAGACAACACTATTATATTGGTTACTCTTTCATCTCTATGATAAAATACCATGACC +AAAATCAACTTAAGAAAGAGTAATTTGTTTTGATTTATGGCTCCAGAGAGACAGAGTTCA +TGCTGGCAGGAAGGTATGACTTGGCGACAGGATCAGGACGCTGACCGATCACATTTTCAT +CTACACGAGGAAGCAGAAACAGGGAACAGGAAGTGGACCACCTTAAAGCCCACCCCCAGT +GATGTACTTCCTCAGCAAGGCTGTACCTCTTAAATACCCCATACCTGCCCAAAACAGCAC +CATTAACTGGGGACCAATTGTTCAACAAAATGAGCCATGGGAGACATTTCTCACTCAAAC +CACCACAACTACAAATCCAAGGCTGTAGATTCCTGAAGCCACAGCATTTTGTTTACACAA +ATGATTCACATCTAACTAAGCAAGATCAGTTGTTATAAGTCCTTATTAGACCTTTGATCA +TTTGGTGTCTGTTTTCATACAAATGGGTATTTAGGTGGGGGGCAGAGGAAGTTGTTATAG +GGTCTTACTCTGCAACCCAAACTGGCCTGAGACTCAGTATCTTCCTGCCTCAGCCTCCTG +AGTGCTAGCATTGCAAACAGGCACTGTCATGCCTGACTCCTACAACTGCTGAATTGCCAT +AAAGGAGAAAATAGCTGTCATTCTCCTCTAGCGAGAGAAATGGATTTACTGAGACATTTT +AGAAAAGAAGTGGAAAAAAAAAAACACACCACAAAACAGAGATTTATGTTGGGAATAGTT +CACATTTAGGATACAGCCTTCATAACTTGGGGCCAGCTCTGTCACACTTAAAAACTTCAG +CTCCTCTCGTGGCTACTTCCCAACTGGGCACGGAGGGGGAGAGATGTCATCTGTTAAACT +TGAAGCACACCTCCCAATGAATTGAAATGAATATGACTCTCATATATGCTTATTGTAAAA +GAAAGAGGGTGTGTATGGAGTTTTCTCATGATTTCAAAATGACAAGAAGAGCCATGAGTA +ATTGAGAAGCACCAGGACTCTGTTACGCCAGCTATGGCTTTGAAAGGGAACAGAATTTGA +GAGTCTGAAGTGAAGTGTTCATACACAGAGAAAAGTTATAAATGTTTCCAAAAGCTTTGC +TTTGTGCAGAGAGGTCCATTTGAGCTGTTGAGGATATGATTTACATTTCAAAGCGTAAAA +ATACGTTGATTTATTTTTCCAAGTTAATACCATTCAAATCCTGTGGGTACCACTCAGATA +TAAAGTAGGGAGGGAATGTTGTGTGTGACAGTTTCTCTCCTTTGTTAAACATGGATTTAA +TCTTGGTATCACATTTTCAGTGAGCTCTGACCATCACAGAGGTTCATGGCATGACACCGT +GTCAAATTTTCAGAGTTGAGATCCCCAAGTTAAAGGCTGACATTGCAGAGAAGAAATCAG +TTGCTTTCTCTCATGGTTTGAGTGAAATTATTTGCCTGAAATCATAGGCTAAGAAATCCT +AACTTGGTTTGCATTTTATGCATTTACAACCAAATGAGAAGTTTGCAGAGATTTCCTTGT +CGCCTAGGAAAATTAAACACACAGAAGAATAAACACTCATATAATCGGGTGATTAGCATC +AGAAATGGAGGACAAACAATCCATGAATGTGTCAATAGCATGATGTATCAGCCCTGGGTA +CATAGCCAAAAGTCAGAATCCTGAGGGAGGAAAATAACCTCTGAGTCCCCAGATGTTTTC +CTGGATCTACAGATGTCAAAAGCAGTGACAGAATTTTCGCATATCTATGTATCCCCATGG +AAGACCTCAGTGACATCCTCAAATCTGTCAGCTACCCTGAGCCTGGCTCCACACCTGGGC +AAAGAATGGGCTGGGAAGGAAATGGACATATGGTGCCTTTTCCTGTCTTTCATATATCAC +AATCTCAGTGTTGCCTTGTGTCACTAAAGAGGAAAGTAGGGTGGAGAAAGGAAAAAGAAG +GAAGTAAAGAAAAGGCCAGGCAGTAGTGGTACATCCCAGCACTTGGGAGGCAGAGGCAGG +CAGATTTCTGAGTTTGAGGACAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCT +ACACAGAGAAACCCTGTCTTGAAACAAACCAAAACTAAAAAAAAAAAAAAAAAAAATCCA +AAAATCCAAAAAATGTGTTCATGCCAGGTGGAAGAGATAGTAAAACATACCCGTGAGTTA +AAGGTTGGCTGGCCATTAAATAGGTCAAGAAGCATTTGTTTCCTGGAGCCTTGTGGCTTT +GGGAAATGTGTACAAAGGATTGCACACTGCTACTCTACTGAGACACATTCTCTTCCCAGA +GAACCGTAGCTTTGTAATATGCCCATCAAATATCGAGGACTTAGCTTAGTGCTAGCAGAG +CATTCTAATCTCCCCATTTCTGAGTTTCTGTTTATTCTCTTACCCTACACTAGATTTGTT +TTTCAAACAGTGGTTTTAGGGAACATTCTTCAGGGAGTCTTCCTCATTAAGCATACTCGA +GAGACTCCAAGCTGTTTCTTCAATGTATGAACATTTCAGTTCACCAGAGGGGAATTTCTT +GATAATGTTATTTCCTAGATTTTTTTAAAAGATTATGTTTTTATTTATAATGTGCTTGCC +CATGAGTGCAGTGCCCCATGAAGGCCAGAAGGGGGCATTGGATTCCCTGGAGCGGGAATT +ACAGGTGGTTATGGGCTGCCTGGTATGAGTGCTGAGAACCACACTCTGGTCCTCTGCAGA +AGTGTCCATCCTATAACTTCTGAGACATTTCTCCAGTCCCTCCCAGACTTTGTCTTTTCT +TTTAAGGAAAACATGTGGTTTGTTTAATCAACCCCTTTCTGATGCTTAACTTTGTCCGTG +TTTCTTTTAGTGTCTTGGCTAAATATGTTGTTCTTTGATGTGGCAAGTTTTCTGTTAGTC +ATATTGCTAGAAATCTTTTTCTCTCCTATAGATCACTCAAACATTAGCACAGCATCTCAG +CCCACCCTCCCAAGTAAAACCATTAAAGCACTGAAGTACCATTTCTATACTGGCAGCAAT +AGCAGCTACCTAAACTTCTTTTCAATACAATCTAGTTGATATTAAAAATAAGACTGGGGA +TTTTTTTTTACAATTTTTTTTTTAAGAAAAAATTTTAACTTTTGTTTCTAAAAGTAGACT +ATGACTATGAAGTGTTTTACAGTATGGTTTAGGGTAGTGTATAGCAGGCATACTGAACTC +TGGGGGAACATCAGTATGGCAACCCTAGACAAGAAACTTGGAAGCTTTAGCACATGTTTT +AGGCTATAGCTCTGTAGAGTCTTAAGGTGAAGCAGACACCTGCCCCATTACAGTGACTTT +CTTCCACCCAAGCACTAACAAGGCCCATCCTTCCTATCTACCAAGGTTGGAGGCACAGTC +AGGCTGTAGAACATTAGAATGGCTTTCTAATTTCCCGATGCACATGTTGGCAAGATTGAC +AGGGCTGGACACCTCTAAGTGACTGCAGGTGTTTCTAAACAGCAAAAAGGCAAGCAGGAT +ATGTCTACATACTCATCCTCTGGGGAGGCCTGGGAGTCATGGATCCCTTCCAGAGTATAA +TGGATTTGGATGGGCTTCATGCCCTGGTGACTTTTCTGTATACTTTTCTGAGTAACCTTG +CCCTGGAGGAGAACAAGCGAATCCATGGCAAGCCTCGGCAAGGACGCGCAGCCTGTGGCT +GTCATCGGGGATGTTTATTTGCCAACAAACCTGTAGCTGGGCGGGAAAACTTCAGTTCCT +TCCCCAAATGTACTTTAGATGTGACAAGCGGAGGTGCCTGAGCTCCGGTTTCAGCCCCAT +GAAGATGCTGCTCCTTGAAAATAAAACCTTACCCCGCACGACTGCTTTTTGATAGTTAAG +GACCCACCCTCAGCACTGATGAGCCATTGAATCAGATTTCTGTGTTTGGGTCAATTCATA +GTTAAGTGGGCAGAGAAGACGCTCTGCCACCACTGTGGAGTCTCAGATGTTTTGTCAACT +GAATGGTGGCTTAAGTTACCCTTCCCTGGCATGCTGATTAAGCCATTGCTGAGAACCTCT +TCTTCCTAGACACCAGGGGCTCCCTCTTTGAAAAGCTCCAGGGGCTTTGCATTGTCTCCC +GCAGCACCTTGAATCCTACTAAGCTACCATTGAAGGTCCCTGAAATCCTGTTTTCAAATT +ATCTTTCCTGTCCCATTATCCATCACATATCAGCCACTTTGATTGGGCTCTTCTAATCAG +GTTACACACCTGCCTTGACAGTAAGCATGACCTCTGTACCCCTTTTTACATAGCATCACC +CTCAAACCCTGTTTTTACACTAAACCCAAAAAGGCTTTTATGTCCTCAAAACTCTTCCAT +TGTTTGTTTAAATTAATATAATCTCTTTCTCTATTCACACTGTTGGTTATCTTTGAATGA +ACATCTCTCATTTTCTTTTTTCCATTTATTCACTTTACATCCCAATATCAGCACCCCCCT +CTCCTCCCAGTTCCCTGTCACACAGCTCCCCCCACCCCCGCCCTCCCCTCCCCTCCTCCT +CTACCACCATGAGTAACCATGAGGGGCCCTAGCTTATGGCCAGTAGATGACAAACCCTTT +CCGTACTACCAAGACTATAATGGCGCAAGCTTTTGGGTACATGGAATCAAACAACTCAAA +GTTGAGAATCCCTTTCTGATTGGCTGCTTCAGGGTGAATATATAAACATTCCTGTCCATA +TTTCTTAGAAAATTTGGGAAGGGCCAGCAACTCTAATGTTACGCAACAGCCAGGTGATAC +CTAGACACCACTGAAATGAACTTGGATTCTGACGTGATTTTCCCCAGTTGCATTGGGTGA +TGGAGCTGCTGATGTCACTGCTGGTAGTGTTGTTTCCACTCCCAATACAAAGAATTTTTG +ATCCTTAAGTTGACAGCAGAGGTTTTAAGGGTGATTGCTCTCCGGTCCCCCCTGGAGCTC +TTCACCTGTGTCTGTGACCTCAGTCCCATTCCCCTCTTCTCCTCTTCCTCCCCTCCTCCT +CCTCCTCTTCCTCCTTCCCTCCTCTTCCTCCCCTCCTCCTCCTCCTCCCCCTCCTCCTTC +CCTCCACTCCTATTTATGTGTTGATGTCCTTTCTGTTGCTTTTATACAGCGTAGTCCAGG +CTCCTGGGAGCCAGTGTTTACCTAGCTTTATGTGAATAACACAAAAAGCTGCCAGCATCC +TCGGCTAGTGCTGTGCATCTAATGCAAGTCTCCGCAAGATGAACCCTGGCAAGCCCAGCT +GATAGGCCTGAGGCTTTGGGGGTGGGCCCATTGCAGGAGACACTATTTAAATAAGAGACC +TGTTGGCAACTTTATTTCTGTAGCTCTGATCGGATAGAATGAGTAGGTGATGGAATAATT +GTTTCAAAGTGCCAGAGGGTGATCAGGCTTGGTACTCTAGAGGGCAGTTAAGCATCTGAA +GAAGGTTGGGTGAAACAGGGGAGTTTAAACTTTCTTCCAACCCTGAGCATGAGTGGATTC +CAAGCCCAGCTGTATCAATCCTCCTGATAGCACTGATAATCTGCTTCCCATGTGCTAGGC +ATTCTGCAGGCTTGTTCAGAGGAACAGTTGTTTACACATCACACTGATGAAAGAGTTTCC +AGAATGGGGCGGATCTAAGCCAAGACTATCAGTACTGTGTATTATGGAGGCAGAAGGCGC +TCCAGGGATGCGCTGAGCTGAGTCCTTTTCTAGTCTGTGAGCCCAGCTGCAAGGCCCTGG +AAGCTCCTCCCAGGAGACACCCCATGGGATCCCTTTCTTCTCACATCCATGCCTGATGTT +GCTCAGAACCCAGCACACAATAGTGTCCCAGTGAGCGCACAGGTTCCGATGCTCCCTAAT +GAGTGCGTCCTAGGCTCTGCACTGGACAAAGAAACCCCTCAGCTCCATGTGCCCTGTGTT +CTTTCTCTGTCGTATCACACAAAGACAAAGCCCCCTTGTTCCCGTCATCGGCCATCATAA +GGGAGCAGATGTTGGGCTCTCAGTGAGTCAGGTCCTATGCAGCAGGGCAGTTAATTTCTC +GGAGGGTGATGTGATGTTTCTTGACGTTCTCTTTCAGCAATGAGGTGGTGAGAAGTGATC +TGAAAAAGCTGCCAGCGCTACCCACCCAAGCCCTGAAGGAACACCCCTCCCTGGCCTACT +GGTAAGACCCCGTTTCAGAACCTTCACAGGGACAAGTCTCCCCTCCTCAAGGGCACAGTG +TTCATCTACCGCATGCCTCCTCCCCTCCCATGGCAAGTTACTTAGGAGTTCAGAACTGGT +TTCAGAGTCCGAGGTAGTGGTTTGTGCCTAAAATGCCAGGATTCTGGGAGGCTGAGGCAG +GAGGAGTGCAAGATCCAGGTTGGAATGCTGTCTCTGGGATGTGGGCGGTCTGCGGGCTTG +GAGAAACAGGGGCATTATTGCTTTGGGAGCAGAAAAAGGAGGTTGCTAGCTTTCTCCCTG +GTGTTGCCTATCTATCTCCTGATTTAGCCTCCGTTGTCACTTTATGCCATAGTCCACCTG +CAGAGCCCTGAATGGACCTGCATGGAGCTGGGCTCGAATTCCTGAGGAGTGTGTTAGAAT +CCTGCTGGGCACTTCTGTGCTGACCTCAAGTCTCACAAGGACAGAAACAGTTCCCTGGTG +TTTCTTCTGATGCCTTCTCAGAAAGCAATGTAGCTCCTGATTGTATAAGTCATAATCACG +GCAGGGCACTTGGTGATATTGGACCACAACCACAGATTCTCAGAGGGCTGAGGCAGGAGG +ATTGCAAATTGAAGGCCTCCCCAAGCTACAGAGTGAGCTCAAAGCCAACAACTTAGTGAG +ACCTTGTCTCAAAAAAAATTTTTTTAGGGGTTGAGATATAATTTAGTGGTACAAGTTTGC +CTAGTGTGTATGAGGCCCTCCATACAAGAAAGGGGGAGGGAAGGGGAGGGAAACAAAAAG +CACTGAAGAAGTTGGCTGTAGTAAACCACAACACAGAGCACACTGCACTCTTATAAATGC +ATTCTAAAATTTTTGAACTAGTATCCTACCCTGTCTAGACACTTCCAACAGTAAAGAAAC +CATCTATTCCCTTATTTAAGTAGACTTAAGTTGCCTTTCCATGGGACAGGTCAGGTAACA +CAGAGCTCTTTAGTGACATGAAAACACCTTTCTCTGAGAAGCCCCACTCCTAGAGAGCTG +GACTCAAAACTGTGAGCCCCTATCAGTATCCACCCTTCAGTTCATCACTGACCTAACCTA +GCATCCATCTTCATTTGGTAATGTAAATAAAGAGCAAGCTATACCAAGGACTCCCAATTC +AAAACCAATCTGGGTGAGTTGAAGGCCAGCCTGGGCTATATAGTGAAACATTGTCTGATT +TAAAGAGATGATGGGGGGCTGGTGAGATGACTCAGTGGTTAAGAGCACCGACTGCTCTTC +TGAAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCGTAATGAG +ACCTGACGCCCTCTTCTGGAGTGTCTGAAGACAGCTACAGTGTACTTACATATAATAAAT +AAATAAATATTTAAAAAAAAAAAAGAGAGAGATGATGGGAACAACCTGAGAGGCTACAAG +TTCTCATGAGTTACATTTGCAAGCTGTGATGCTGGTAGACCGTCTGGAGTCAGGATCAGC +TTGGACCTAATTCATCCCTCAGTCCTGTCTTCATTTACTGTCTAACATGGTTAAACCAAC +CCCAAAGTCAATTGCTGAGTTCCCCCTTCCTCCCCCTCTTCTTACCATTCTTACATTGTC +TCCACCAGATCCTCTGTGTTCATGCTATTAGGAATACAGAAAGCCTTCCTCTTGGTTCTG +CTTTCTGCCTTTTATCAACTCGAACATCTCTACCTGAACAGTTTGCCCACAGCCTTCTTA +CCAGAACATCCTTTAGTCACATGACCAGGCCAGCCCTTCCCTAAGGCCTTACCCAGACAC +ACGTGTGTGCAGACAGCGGTCTAATGCACCACCGGCAGAATGCGGAAGCTGGGCACCCTC +TGTGCCACGCCTAGCCGCAAAGGAATCAGTAGCATGGACCATCCTGATGCTAAAAGAATC +CATGGCCTTTCCCTCTGCCCCAACCCTGATGCCTTGAACAGCTGCTTGTGGTTGTCTCTG +TCAACCTATTTCAGTGAATTTCTAAAAAGCAAAGACTTAAGTGGGGGAAGATGCCATTTG +TATAGATCTAGCACAAAAGAAGAAGCTAGAAGACAGAGCGTCTCTCTGCTCACCCAGCCT +CGCCACTCAGCATCACAGTTGACCGTGACCCCTGCTCCTTCTCCTCCATGCCATGCAGTC +TCCGGTGGCCCTCATCATTGATTAACCAAGGCTGTAGATTCCTCATTCCTCCTGGCTTTT +CATTCCCACTGGCACACAGAGATACAGCAACTGTCCTTTGTGCCAAGACCTTTTGCATGA +CATTCTGGAAAAGTTGTGGGTTTCATCACAGTACCAGACAGGTCTGTGAATTGTGAAGTT +ATAACTATCAAGCTAGCGTGTCTGTCTGTCTGTCTGTCTGTCTCTCTCTCTCTCTCTCTC +CCTCCCTCTCTCTCTCTCTCCTTTTGCACAATGGGAGTGACCACACCAAGCTACATTAGG +CTGTACTTAACAGAGTAAATAAGTTGCGCTGTAACTAGAAGGCATACAAGACTCACAAGC +ATACTGAGCCACGGGACCAGTCTCCTTTCCTCTACGCGGGGATGTCATGCTATGTGATGG +CATCCTATCAAAGAGGCATCTTAACAGGGTAAGGTGGTATGCCCAGCATTACAGAACAAA +GAGGCATTAGGGTCTGCCTGGCTTCTCCATCATGAGCTTGATTATAGATTGCCAGCATCC +CAATCACCTCTACAGTATATACACACATACTCTACAGTATATACACACATACTCTACAGT +ATATATACACCCTGTCTCTGTAGTCTGACAACTCCTCCAAGACAGGGAACCCCATCACCA +CTGCCCCTCCTGCCAGTCGTGGTGTTTCTGTGGCTCCTTATCTGCAGAGGAGTAATGTAA +TTTTCCAACAAGACCTAGCCAGTGCAAAGATGCTGGTCTGCCCTGGTGATGCACATTACA +TCATACCCTACAGCCAGCTCTTGGGGTTCAATTTTCTATAACAGTGAGTTTTCCGCTGTA +ATTCTGTCCAGTCTTTAAAAAGATCAGACATATTAGGGACACCATCTACAGATTGAGGAG +CACCTATCCCTTCCACAGGTTCAAAAGACAAGTGGGAACAAGATAGAGCAGGGCTGGGAC +ACGCTTGACGAGACTCACATGACAGGCCCCTGTTGGCTTAATGTAGAGAAAGAAGTGGAG +AAACCGGAGGTGAGAGGAGGTCACCTCTGTGGCTTACCAGATGGCTCCAGGCAGCAGGTA +GCTGGATGAGGCTGGGGGGCGGCAGCACTTCTTGCAGCTGTCAGGCCCCATGAGACCTTG +TGGTCCGGTCAGTAGAACAGCCGCCTGTCAGTGTTTGGGACTTTGTGCTGTGGATGTTTC +CCAAGCCTTGCTTACATTCACAACACTGTATTGACTTTCAGTCTCCCAACCCCACATCAA +GGATGCTCACTCCCAGAGCTAGAAAAGAAGTAGGCTTGAGTCTCCATTGGTTGGCTTGAC +CACAGATTTGGAAGTTGACCTCATCAAAATCACAGTTGTGTGATTGAAAGCATGCCACCA +TAGGTCATAAACTTACAAAATGAGGCATCCTAGAAGAGAACCTAGATAAGAAGGAAAACA +GAATAAATGTAAGAGAGGGTTCCACCTAAATTGTGGGAATTTATAGTGGACACCCAAGAT +CAACTAACGAAGTGTCAAGTATAACCCTTGTAACTCCCATATGCCCTGTCATGGAGCAAT +TACAGAAAACTAAAAGAGTGCCCTTGATGGTGGTTCTTCAACTGAATGAATCAGTGGGAT +TCATTGACTTCAACTTCAATGACTGAATCAGTGGGATTCAAAGTCAAAGCTATGGGAGAG +GGTATGGAGGATGAAACTTTTAGGGTTGTCCTTAGGAGGTGGGACACAAGGGCTTTTGCC +AACGACTATCTCCATTTCTTTCTGTAGGCTGGCTCTGTGGTCCCTGGGGCTATAGTGCGA +GCTGCCATTGTTCCCACCTATCTTGGTACCCGTCATGTGTCCCAGGAAGGCTGTGCTATT +ACCCCAACCACAGGCTATTCTGTCAAAGCAAATTTTGGCTAGCTGTTGTCACGAAGGAGC +CATCTAATTTCCTGTTAATTTTAGAAGTAAAACCTCAGAAGATAAATGCCCTGCAACCCT +GTTCTATTAGCTAGTGTGTTGTTCTCCCTGGGAATTTTATTAACCAGAGCCAAGCTCTGA +GTCCATGACTACTTAGAAAAGTTTGGCCTGAACATTGGGTAGGAGCAACAGACCTTCTGT +GGGCAGGACCTGTAAATGGGGATTGTCAGAGGGAGAGCTGAGCATGTTTAACCACAATGT +CTTCTGTGAGTGGTACCAACATTTTTCCATCTTTTCCTTTTCCATGGTATCTAGCAAAGA +GCACCCCCTCCACCCCCACTGCCAAGCCTGCATGCCAATCTTACCCAACTGACTAGCAGT +CTGAGATAAAGATAATGTGAGTCCTCTGGGGAGAAAGCAGGCTTTTCTATGTCCCACCAA +GTCTTTCAGATGTCACGTGAGCAACATTGAGAAATATCATTTCAGGACACAATTATTCTC +CAGAAGTTGCTTCCTCCGAGATTCTCGGGAGGATGGACATTACAATGTCTTAGTGCTGTG +TGTGGGTGGGATGCTCGTCTCTAATGCCAGAATCCTTTCCTCTAATTCTAGTGAAGACAG +AGTCATTGAGTACTACAAGAAGCTGAATGGCCAGACGAGGGGACAAGCAATCGTGAAGTA +AGTGACCCTTCTAAATGCTCACTACAATTGTGTTTGGGAAGTGGGAGGCTGCTCAGTCAG +TAAAGTACTTGCACTCTAGGCAGAAGGACCCCTGATTCAGATCCCTAGAAGCCACATAAA +AAAACCAGGCATGGCAATGTGCATTATATAATGCCAACACTGGGAAGGCAGAGGCAAGCA +GGTCCCTCACTAGACAGCCAGCCTAGCTCAGTCAGTGAGCTCCACACCACTGGGACCCCA +TTTCTGATGTGGAGAGTGATAGAGGAAGACATCCAACATCAGCTTACACATATGTGCACT +TGTCTATGCAGATGCACAGACCCATGAACACATACACACATATACACAACATGCACACAA +GACGATGTTTGAGTGTAATAGGCCATATATCGAGGCTATTGATTTCTACTTGGAAAGATA +TATAGGAAGAAGGAAGTATATACTAAATTCCAATTTAATATCCACTTCTGAACCTCATAG +CACACAGCAAAAGAATATGTATATGATAGCACTTGTGCTTACTAACCGTTATGTGCACTG +TTTGTGTGCTCTCTGCAGCTACATGAGTATCGTGGAGTCTCTGCCAACCTACGGTGTTCA +CTATTATGCAGTGAAAGTAAGTGAACTCATTCGCTGAAGCCTGTCCATCCTGTCCTGAAA +AAGCAAGCAAGCAAAGAGAAGATTCTCTTATTTTCTAACCTGAAGATTTTGAGGGGAATT +GGAGTTGACGGAGGTTGGCTTGGTCAGAAAGATTGCTTGCCAGGGGAAATTGAGCAACTG +AATTTTATCCCTAGTGTATTCCCACTTGATAGGGTAACCCTCCAATATTTTTTCCTTTTG +TGAAGCAATATAATAAATCTCTACTTTCTTTCGGTCTCAGAGGAGTCCTGGGAAGTCAGG +GCTTTGGGGTGTCTCACTAGAAAAGTTCTATCAAGTACAAGGAACTAGAACCCAAACACT +CGTGGCAGTCTATTGTGTTTCTCTTGGAGGTCTGATGCCACGCAGTCAGCTTTCCAAGAA +GGAGGACTGGGGCCATTGAAAAAGCCCGAGACTGTTTTCTTGAATGTGGCAATGTCAACT +GCAGTGTGACATCAGCTTCATTCTAAATTCTACTCTGTTCCATCCACGCTATGCCACACT +GCAAGCTCATTCTCACATGATAGACAAACATGCCTGCTTTTCTCAAGCCTAAGTTACAGT +GTCAAGAGCAGGGTGGCGTGGCCTCTGGGAACTTCTCTTCCAGATGAGAAAGGAGAATCA +CTTCAGAACCAGCCCATAGGAATGTTGTACAGGAGGGTGTGGCCCCTCACCCCAGAATGA +AGTACAGTACAAAAGGGGCTCAGCATCCTGGGCCAGAGCTCAGCACCCTGACCACTGTGT +CACTGGGTTTCCTCTTGTTTTACTCATGGAAGTCAGTGCCATTGCACAAGCACCTCCCAG +AGACAGCAACGGGGGTCAACATAATGACCTTATGCTACATATATGTCTGTCTGTCTGTCT +GTCTGTCTGTCTGTCTGTCTGTCTGTCTGTCTATCTATCTATCTATTTATCTAGAGAGGT +AGGTAGGTAGATAGATAGATAGGTGAGTAAATAGATGATAGATAGATAGATAGATAAATG +ATAGATATAGGAAATATAAGTATACACACACACACACACACACACACACACACACACACA +CTCCTAGCATGCACAAAGGCTCTGAGAGCAATCCTCAGTGCTGAAAATAAATTAATTAAT +TTTAAAAATAGGTTAATTTGCCGGGTGTGGTGGCACACACCTTTAATCCCAGCACTTGGG +AGGCAGAGGAAGTGGATTTCTGAGTTTGAGGCCAGCCTGGTCTACAAAGTGAGTTCCAAG +ACAGCCAGGGCTACACAGAGAAACCCTGTCTCGAAAAAAAAAAGAGGTTAATTTTTTAAA +ATGGAGTTGGGTAGCTCAGTGCTAGAGTCCATATTTAATGTGTGAAGTCACAGATTCAAT +CCCCAACACACACACACACACACACACACACAAAGATTATTAAAAAAACTTACATATTCC +TGGAACTTCAAATAATCCTTTGTTTTCAAATTGTATTTCCCTTGTCTTTAATCTTTGTGG +TTACCTCTTTAAGAGGAAAAGGTGGGGGCTGGAGAAGTGATGCTTTATTGGACTCAATCG +TTAGGACCGGAGTTCAGGTCCCCAGCGCCCAAGTCAAATGTCCAGTGCTGATGGGCCAGA +AACAGAGGGGGCCCCGGGGCTCTCTAAGCAGCCAGTGCCAGCCTCTGGTCTCTTCACGTC +AGTCCATGCATGTGCATACACACCTGTATACACGCCAACAGGTATACATGCTTATACCAA +AGAAGTAAAGAAGTAATTAAGTTAGGGATACGGGTATCCTAGCTGTGATGCTGCTTAGAA +ACAGAGCCAACCACTCAGCTCAGGCTCGGTCCCCAGCACTGTTCACATAACTGAGCAAGC +ACCCGTGATGGAAACATCTGAGAAGATATAACGTAGAGATGAGTCCCTTCTATTCCAGAG +ACACTGCCTTTCCCCTTGTCGTCAGATGAGCCAGGAAATCCCCTCTTGGTCTTCATTGGC +CTTCTCCGGCCCCATGTTAACCTATACTTCTTTTGACACCCTAGGACAAGCAGGGGATAC +CATGGTGGCTGGGACTGAGCTACAAAGGAATTTTCCAGTATGACTACCATGATAAAGTGA +AGCCAAGGAAGGTAAGGGTCTCTCCTCTGTGGGTCTAAGGGTTCTCTTTTGAGAGCAGAA +AGGAATATATGGGAATTAACATTGTACAGCCTAAGGGCTCACCAACCCAGGCTAATGTGC +ATGTATATATAAATTACTCCACTGTAATCCTATCCGAGTTTCCTGGGTAAATATTTTTCT +CTCCCTGTCTCTAAGAAAATTTTAGGTGTTATAATTATCAAAGGTATGGCGTTTGGCTCC +ATTCTCCAAGAGCAGATGGGCAAACAGGCTCTGAGCGGCTGTCATGTATGTTCTTTTTCC +TGGGAGGCTACATGTTTTGGCAAAATGGAGGAACATTTTCTCTCTTGAATCCTAAGGCCA +ATCTGAGTTCTCCCTGGTGGTTTTTGGAATAAGGTCATAGGTCATAGGTCAAGGAGAAAT +GAAAAAAAAAAAAAAAAAACCTAAGTAAAGAGTAACAACTACCTTTTTGGCATCATAGAA +GTGAACAGAGACTAGAGTCACCTGCCCCAGAGAAAGGGAAGTAAGGTCACTGGGACGGTA +CTCGGGTTTGAATTTTATTTTCATTGACACACTTTCCCAAGGCCAGCGCAAACAGAAGAC +TTACAGTGGAGAAGTGCTCTGGGGGTGAGAATGGACCGCTGGTCCATTGCACACTCCCAG +ACTGCTACCCAAGCTTCTGTATCTGTGACTAGGACAGAAACTTATCTAGGCTGACCACAC +TCTATGCACATCTGGGCTGACCATACTTTATGAAGTTGGCACTTGTCCTGTTAGTTGCCT +TCTTCATTGAATTTATATGGGGAAATAGTGTGGTAGAAAGAATTTCACTCACTTGATCAG +TTCCGTTCCAAGGACAACGATGGAGGAGCTTTGTGTGGCAAGCTCCAAAACCTCTCTGTT +TTCCATTCACACACAAGAAATCAATGGTGCCCCAGCCCCAGCCTGCAATCCTGTACCCCA +TCCTCACTTTGTCTCTCCTGGTACTTTTCTCCGCCTGGCCTCTCTAATGCTTTCCCTGAG +TTTTCTTCTCCTTCACCCAACCCCTTCCTCTCCAGCCAGCCAGATGGATCCTTTATGTTT +TCTTTTACTTGGAAATGACAAACACACCCCCATCACCTTTCACAGACTCCTGGTTGCAAT +CTGTGCAGCTCTGCTTTGTCCTCTTTGGACACAGAAAGCTAGGGGGGCAGGGGGATGTAG +CTTTTGACATTGTCAGTAGTGTGCTTGATGGACACCCAAGGAACTGTAGTGAGTAGTAGG +CACTTAGGTATTCAGTTGGAGCTTAAGAGCATTGAGAATTTCCAAAGCTTAATTGAACCC +AGGCCAGCATGGCTGAGACCCACAGTAGAATTCAGTCTTGCCCTCTAAGCAGTCTGTCAA +CGGCTCTCAGCGTTGTGAGCTGTTCAGTTCACCATAGTCGTGTGCAGGAGAATTTTTTCT +TACTCTCTCTTAAGTGTAATTCTAATGAAAGTAATACAATAGCCCTTGATAAATGCAAAA +CACCAGAGAGACACATAACATGGGCTCAATAAATCTTTATTAGTAAGACCCGGTTTGGTT +TCCAGTGCTCACAGAAGGTTCTTAAAGAAAAAAAAAAAAAAAAGAGTTATCAGCAGAGCA +TCAGCGGAGAGGGAAAGACTGACAGTTGGATCCCAGAAAAGTCACCAGCATTCATAGAAA +TCCCTGGGAGACAGGCTGCTGATGATTGGGTGGTCTCAGGTACAATCTGGGGGTCCTTGG +GAAGTGAGTGCTGAGTATAAAGTTAGGGAAAGTACTTTCAAAACCCCATCAGGCCAAGTG +ACACCTCTTCTTCATCAGCTGTGTGTATGGTGTGTGTGTGTGGGGGGGGGGGGGGGGTTC +CATGTGTCTAAGATGTTCGTGGGGCTCAAGGGCCAAACTGAAGAGTGCACAAGAGCCATA +GTTGTGAAATCCTACCTACCAGGAGACTCGGGGAGGAGTCCTTTTCTTTTTACAGGACAT +CATTAGCATCACAAATCCTCTTTTTGTTGCTTGTAGGAAATATGAGAGGCTCTAAGCAAC +TCAGAGCTTTGGAACAAGTGCTAAAGATGCACACACCTGGCAGAGAGTTAGCATTGCATG +TTTGCATATAAAGCCATCCAAGTCCCTCCTTGGTGACTCCAGAGCACCGAGTGTCAGAAA +CTCTCTGGGTCCACCCTGCCTCTCTCTGACCTTCCACTATACATGTAGAAAGCATTGCAA +GGATACCCACAGGTGTCTGGAAATAGCCATGGTCTATCACGACACCCCACCCCCACCCCT +ACCCCCCACCCCCATCTCCATCCCCCCATACACCCCCCCATGCTTCCTGTACTCCAACTT +GTGAAAAGGTGGTCAGGCAGAGCAGGTGTGGCTGCATCCCTAGATACTGAGAGCTGGAGT +GTTCCCAAACACAAGAGGACGAGTGAGCTACAGGAGGGATGGCCTCCAGGTGGTAGCACG +CCCTTCTGGCACTGGGGCCAGGTACATCTTCACCACCTTAAACCTCCAGGGGTGCTCAGG +GGATGATCAGTGCCAAGATCTAAGTACCCAGGGGCATCTGTGGCAAGAACTGCCTCTCCT +GCCCAGGCAGCTCTACCCACCCAGCAGTAAACAGAAGCCCTCACTGACACTCTGACCGAC +TTACAGCAGCTGTCACGTGGCACCATCATACTGAGCGCCAGCCTTCAGGTTGAGGCAATG +GCGATGTTAGGCACTCCCTTTCTTTGAAGGGCTGAGGGCTCTCCCATGCCACCTGTGAGC +ATCCATACAGGCGCGTTCCCATAGGGCTCATGAAAAATGTCTCCCTAAACCCTGAGAGTC +CAGAGGTAATGGCCATCTCAAGTCAGACAGACAGTAGGTTGGTCCTAGTTCTCTGGGGGA +GATGCAGTTCACCGTTCTGGTTTCAGTATCTACCCTATGTCAGAGTCCCACTCTGAGTAG +CTTTGGAAAAGTGAACTGCAAAGTGGGAGGGGGAGGGGCAGCTAGGCTGGGGTAAAAGAA +AGAGCTATGCTTCCTGCTGTTCATAACCCACAATGCAGGACCTGGATCTCTCCAACAAGC +AGATTCTTCTCTTCCTAAGTACAGTTCTGAGCTTCATTTCAAAACGTTTCTGAAAAGCCA +GGTGGGTGCTGAGTCACAAGCCCATAACCCCAATACTCTGACTGCGCAGCTGTAGGTCAT +CCAGGGCCACATATCAAGATCCCATCTCAAAACAAAACAAAACACCCAAAAATAAAACAA +ACACAGAAAGCAAACAAAATTTAAATGTAAAGCAAAACAAAAACAAATTTCTTTTCTAGC +TTCCACTCCCCCAAGCACAGCCCTGGTGTGCTTTGTCGGAAACAGTAAGGCACGTCGGGG +CTTTTCAGACTTGTGTCTTGTCTTTCGAATGTGTTCAGAAAAAAATCAAAAGTTCTAAAT +GAAGACAGGGTAGGAGCCTGGAGGCAGGAACTGAAGTCGGGGAGCTGCTTACTGGCTTAT +TTTCCATGGCTTGCTCAGTGTTCCTTCCTATACACCAAGACCACCTGCCCAGGAGTGGAA +CAGCCCACAGTAAGCTGGGTGTTCCCATACGGCTCATTAATCAAGGAGGTGCCATAGGCA +ATTTGATGGAGGTGTGTTCTCATTCGAATGGTGTCTTCCCAAATGACCCTAGCTTGTGTG +AAGGTGACAAAAACCGCTCAGCACAAATGCTGTGCAGAGAAGACTCAACCCCCAAATGCC +CTAAAGTATCAGCAAATGGGATTTAAAAACAATGAAATCTGCCACGGGTGTGCATTCCCT +TCTGCAACGCTCCTTGCTTGTATGTATGAGGTCGTGTATAAAGACGAGGCAGAACCCCCA +AAAGTTGCCGAGAATACATTATAACATGTCCTGTGAGCTTTTGCAGACACCCTCCACCCA +CTCTCAGGAAATATTGCTTGCATCCTTGACCCAGTGAAATTTTCCCTTTTACCTTCCACC +AGCCTCGCAGATTTCAGCTCCTGCCAATCATCACATACCACATTCCAATAAGAAACATCC +CTTAGCTAATATCACTCTTGCCAATGGGCAGTTGTCCTGGATATCTTTGTTATGATGTAG +AATCAGAGGAGGGAATGACACACATACACACATGTACACACATGTACACATCTGTCTTGG +CTTAGCAATAAAAGTGAACAACGAGAGGATCATGGAGACCAAAGGTCACCCCGCCTCTCC +ATAGGTTATGGTCTCCTGCTTCCTCCCAGCTGCTAACCACCTTTAACATTTGTGTAGAAA +TAACTCACTGCCTAGGTTGCTCTTGACCTCCGGATTAATGAAATGGTACCCAGTGGACAT +TTGGCCCTGAGGGTCAATATCAGCCTACCTCTTAGTTTGCATTTGTGGTCAAGTACTGAG +ACTTTTAGCACATCAAAACCTGAAACCCGCCCAGCAGCAGTGACGCTGGCTGTCACAGCA +TTCTGCCAGTTATGCTAGTAGTAAAAGCAAGAGTATTTTTTTTCTTTCTTTCTTTTCTAA +AGCATGTGAATGCAAAAATAAATGCCATATTTCCGAATGGTCTTGTTGATTCAGCTGGCA +GCATCAAGGTCTTAGGGGGCATAAATAGGTCTGTCTCCCAAGGAGCTCCCTGTAAAGAAG +AGATCCTCACATTCCTTAGATCAAAGCCTGAGGGAACAACAGCTGCTTTAATCTCCGTGA +CCATCAGACCCTTCTGTGCAGCCCCAGTCACAGAGGTGTGGGTTAGTTGTGGCTAACGGC +TCAATTTCATTACCGGGATCAGGATTTGTGTGAAATCCTTCTGTTTTGCAACCATCAGAC +CTGTGGACAGACTGACCCTCTGGCCGTCAGAAGCCACGATAAGAAGAAAGCAGAAAATAC +TAACTCAGTGGGGCTTTGAGACAGCCCAGGGTGAAATGTGAGCCTCAACAGACACCTTCC +TATAGAGGCAGTGCTCATTAGCCACAGATCAGCACTTGCGATTCTATCCTTGCCATGTGT +ATTGAATGAAAGCTATCCTTTGGGAAGGGACTGGCCAGTCAGGCCTTGTTACATATTCAG +TAGACAGCATTTACTTATTTATTTGATGTGCACTTAGGGGGGCTTTTATGTCTGCTTAGA +TGCACAATTAGAAGCACTCCCAGGTCCCTTCCAAGGCATTAGGAGGAGGAATCCAAGTAT +CTGGAGCATCCGGAGCAGCCAGCGTGGCTTCCTAAGAGCCCTGAGAGTAGTTCAGAGACA +GGGCCGGTGGCTCCAGTATTTGATGGGTTCTTGTCACCTCCCCCAGATGAGTAAAGATTT +TTTTTTATTCTATTAGATGATGAGACAGGAAGCGAAAATAATATTTACAGGAAATATTCC +ATTAGCTATGAGCCGGCTCCCAGGGGGATGGCTCTGCTCAATGACTCAGAGCGATAAGGA +TGCTGCTCCTCGCTGACTTGGTCCAGCTTCTGTTTGGGCAGCTTTGACTCATTGCTGGCT +GCAGAGCCCTCTAACTTTGCCTGTCCCTGGCTAGGTGCCTTGCTTCTCCCAGCTTGTCTG +TTCTCCTTGGAAACCACACCTCTATACACACCAGAGGAAGCTCTAGTTAATGTGTTTAGC +ATTCTTTGCAGCCTTCCTCCTTCACGGTTCAGGATCAAAGAGCCACCCCTTGTCTATCGT +TGCTTAGATCATAATGCTAAGCTGAGTGGGCCTGCAAAGGCTCAGTGCCTATGGCTGACA +CTGGTCCTTGCAGTGGGTCAGCAGGGAGAGCTAGCCTTAAAGCTGTAGAGCAGGTACGTA +GAGGAGATGGATGGGGGAAGGACAGAAGTTACCAGAATGACTCCAATCCAGGAACAGTGG +CTCAGACCTGGAACCCCAGCACTTGGGAAGCGGAAACCTGGAGTTTCAGGCCAGCCTTGG +CTACAGAGCAAGACCCTGCCCCCATCAAGGGCTGGAATGTGGCTCAGAGGTTGTACGCTT +GTCTGGCATGGCCACATACACACACACACAAGTGCTTTTTAAACCAGCAACCTTTGCCAA +AGTGAATGATGGGAATTTGTTCACATCTGGTGTGGGGCTGGGGAGCTGTGGCTCATTAGC +CTCTACGCGTCCCTTTACTGTGACGTGGTAACTGAAAGGCACAGACAGGATGGATGTAAC +CCAGTTGTCTCCACCTTGAGTGAGTTCACTTCTCCAAGACTCTCCCACTGTCAAGATGAG +GGAGCATATACCCTTGGCACAGCAACCATCATTACAGTCTCATCTGCCCTTGGCTTAGCA +AGCATCATTACCATCTCTTTTATACTGAACCTGACAGGCAGACAGAAGCACAAACAATGC +CCCTTTGTTAAGGGGAGATTGCTTCCTCGGTTATTGAGTCTGGGAACCCAGGGTCCCTCT +GTTCCCACAGGTTACTGGGGAGCCTCTTCTGAGCATGCCCAGGGCACCAGCTCATGTTGC +ACTCTTCTGGGAAGAGTGTTCCTATCAGCCTGTTGCTACCTTTGAGAAAAACATTTGTCT +TTGAGCAGAGAAAAATCTCACATTGTCTCACATAGGTGGATAAGTTTGTTTTGTTTTGAG +ATAACAACTCACTAGATAACCAAGGCTGGATTTGAACTTACCATGTAGGCCAGGCTAGCC +TCAAACTCTAAATCATCCAGTCTCACCTGCCCATGTAGCTGTGACTACAAGCTTGTGCTA +CCTACCATACCTGGCTCCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCA +CCTGCACAGGTGTCAAAGGACAACCTCCAGGGTCATTCCTCAGACACTTAACCTTTTCCT +CTTGAGACAAACTCCCTCACTGCCCTAGAATTCCCTATGTAAGCTACACTGGCCATCCAG +CAAACCTGCCTGCTTTGCCTCCACGGTGCTGAAATAAAAACATACGACACTACCACACCC +TGCTCCCCCCATATGGGTTCTGGGGACCAAACTCAAGTCCTTATATCTGCAAGGGAAGCA +CATTAGCAACTGATCTATCTTTAGCCTGAGAACACCAATTTCTAGATAGATAACCCCATG +TCTACCTTAAACTGTTCTCTGTATGAACCAATGCCCAAGCCAGATCTGATTAGATGGCTA +GGGTAGTTTCCTTCCCCATCTGACATGTCTGTTGTGGCATGTGGTCTCCCTGGGTCCATA +AACTTCCTATTCCAATGCCTAGTCTCCTAGACATCTTGTCCTCCCTGGCCCTACAGCACG +TGCACCGACACCGAGAAAGACCATATAAATAGCCACATTGATGGTGTGGACAGTAGGGGT +CAAACAGGACACTGGGTATTTATAACACTCAAATAAACACCCAGACAGACAACATAGCAG +CGCCCATGAGACTGGCAAGCTTCTGAACTTTGCGGACAGATTCCCACTACTCTGGGAGCC +CTGTTGACCCTGGATGCAATTTGAAGGAAGCAAATTAAAACCAAGTGCTCCAGTTGGATC +CCAGATCGCTGCAGGGGAGCATTCAGTAGCCCCACTCGTGCCAAAAGAGCCACAAACCAG +TGGTAACTTCTAAACTGACTTTGTTTTTCTGGCTCCAAAACCAGTGACTTCTCATGGAAT +AACAAGAACATCTAACCCACTGGAACACCGCTCTTTTATCTCACACCGTTACTTGATGTG +TCTCTCCTTGCCCCTTGATAAAGCCACAGGCAGTCTTTTGGCTCCACTGGTAATCCCCAC +ATGGTCAAAGTCACACAGCCACATGAAGCAGCTAAACAAGTTTCTATGGAGACAGTAATT +GGTCGAGAGAGATGCTCCAGCAGTTAAGAGTGCTCGATGCTCTTGCCATTATCAACGTTC +AGTTCCCAGAGCTATGTCAGGTGGCTCACAAACCGCCTGTAACTTCAGCACCAGGAGATC +TGACAGCTGCTTCGCTTCCCCTGAGTACCTGTTCGGATATGCACATACATAAATCAAAGT +AAAATAGAGATTCTTTTAAAAATTAAATTATCATGTTCAGTCCCAAGAGATGCTAAAAGA +TTCCATGTTAGTCAGCTTTTGGGTGCTATAACAAAACACTTACAAAGATGAAGCCCTTTA +TACAATCGTTATACAAAGACCGAGCTCGTAGCTTTCGAGGTTCAGGCTGTGAGCAGTTGG +TGCTTTGGCTTTGAGGCCTGTTGCAAGATGAAAACCACAGTGGGAAGTGCATGGCAGAGC +AAACTCACTAACCTCAGCCACAAGACACAAAGCAGAGGAAGGGAGAGGGCCAGAGCCCCA +AAATCCTCTCCAGGGGCCTGCCTACTGCCAGTGACCTAATGTCTTCCCGTGTGTCTCCTT +CCTAAGGATCTCACAGCCAACTCTCAAAGGCGCCACCCTGGTGGCCAAGCCTTTAACACA +GGGGCCACTGAGGAACATTCAATATCCCAAGTGTAAAGGGGGGTGAGATGGCTTACTAGG +TAAAGGTGCTCCCAACCGATCCCCAAGACCCACATGGTAGGCAAAGAGCCCTGACTCTTG +CATAATTTGCTTTGAGCTTCACACAAACGCTGTGGCATATACAGGTCTCACACACACACA +CACACACACACACACACACACACACACGTGCATAAATAGGAACTAGATAAATAAATACAT +TAAAATTTTAAAACATACAGATCCAATGTATAGTAGTCGTAATGTGCAGTCTCTCCCCTG +TCTACTGAGTTCTGCCTGCTGTGCTGCAGTCTGTGAGTAAAGAATTGAAGGATCACCTGA +CCATAAGGCTTCAGGTGCATATGGAGAAAACCATCGGGCACCCCCACTGACATAGACATA +GAGTCTATGACATTGACATAGAGTGTCTTATTGGCCTGAAGCTCGCCAGCTAGGTAAGAC +TGGCTAGCCAGCAAACCTGCCTCCATCTCCCTAGACCCAGAATTTCAAGGGTGCACTACC +ACGCCTGGTATTTTGTGTGGGTGCTGGGGATTGAACTCAGGTCCTTGTGTTTTCAAGACA +AGCACTGCATTGACTGGACCGTCATTCTAGCCAGTAAGGTTTGTCAAACTTCTAACAGAC +TTCATATGACACAAGTGAGTGTGTTACAGCTTTCGTTGCACAGCTCAGCAGGGTTGAGTG +CGTTGACAGTGTGGTGCAACCCATCTTCAGAACTCTTTCTATAATACAGATCTGGAACTT +TTAACTGCAGTGCCCCGTTTCCCCACCCCACCCCCATATACTCCGCAGCCTCTGGTGGCC +ATCTTTCTGATTCTTGTATCTGTGAGTTTGACTCAACTAGTTGGCTGCCTATGTTTGTCT +TTGGGTAAACATATCCAATTCCAGGAAATATTTCAGAATGAGAAGGGTTCCTGAATAGGT +AATAATTATATAACCAGGTCAGATCCAGGGTCCATGTCACCCAATTGAGCCTGCTTTTTG +ACCTTTCTACCCAGTTCTTGGCCCCTGCTTGTGGCCTTTCCTGCCTGGTGGTCAAATCCC +AAGGCTCTCATGAAGGAATGTTCATCTTGAGATGTCACTCAAGACCTCTGTTTTACTTAT +CCTTGGATCTAACGTTCAGTGGCCAGGGTCACTGCAGACTGTAAAATCTACGACAAGTGA +GACAGACTACCTAACAGCCGAATTATTTTCTCCAGCATATCCAACAGGTGTTTCTGCTGC +CTAAAGTTCTCCACCTATCCTTTGCCCAATCTGAAGGGTGTATACTGGCATTTTATTAGC +CTATGTGCCCCTATGCCCACTGGCATGTGCACCCAGCTTGGTTGCCATGGCTTTTTTATG +TTCCAGCCTTTTAATGAGAGGGCAAAGTACCAGGAGGCCCCCGGACTCCGGGCTCCATAG +GTCCTCAGTTTGGATTGAAACCAAACACCAACCCTACCTTAGAGGCGGCACAGCTGAGCG +AGTTTCCTGTGCACCTGTGTGTTTCTAATCACATAATTGAGTTTATGGTTGACATTTGGA +AACTCATTAAAAAAGAAACCTGGTCACTGGCCAGGTTTCTCACCAGCAGAGTGAGAGGCT +TAAGCTGCTGAGAGCAATGAGCACCCAGAGGTGTGATTGCCCTGGTTGCTCATGTACTCA +AGGAATGGGGGCGGTAAGTTGTCATCCAGAAATGAGAGAAGGGGTTCCCACAGCAACAAG +GAGAGACTCCTATGGGAAACAGGTGCTGCTGAGAATAAAGGAGCTCCTCTTATAGCTGAG +CTGCCAGCTCCTTTTATGCAGTTAATCTTACTGAGGTGTGTTTGTTCCAGTACAGTGCAT +TAGACCTAGGGCTTTCTTTGTGCTAGGAACATATGCTAGCATGAGCCTCTGAGCTCCATT +TCCAGAATACATTCATTCATTCTTTCTCCTCCCTTCACCTCCCTATTTTTAGTATGGGTG +CTAGGGATATGAGCTTGGGTCCTCTTGCTTTCTCAGCTAGCACTTCATTATATCAAATGA +ACCATCTCCCTAAACCAGTAGTCTATCCCTTTTTATGGCAGAATAATATTCTTTGGCTGC +TGCTTCAGCCCCTTCTGCACTGGCATACAACAGACACACACATGCAGATGTTAATATCTG +CTCAGTCCCTCACAGAGCTCACAACTGACCACTTTTGTACTGATGCCAACCTTTCCCCAA +CCCTGCCTGCTTGTTTTACATTTGTCCTTGAGCCTCTTGTCCTGGCATCGACTGCCCTGT +GAGTAGTGAGTCAATTTCTTATTTGTTTATTTTTGCCTAATGAAAATGCACAGACCGCTT +CTATCCTTGCCTCATATGGTATATAAAAGATACTAAGCACCATGCTTGGCACACATCTAT +AATGCCAGAACTTAGGAAGTTGGGGCAGGAGGATTGCTGTGGGCTTAAAGCCAGCTTGAA +CTACATAGTACTGGCCCAGCCAGTGCTGTATGGCAAGATCCTGTTTGGGCAAAGACAAAC +AAACAAATAAACAAATAAAATGCAATTGGAGTAAAGTACCTAATAGTTGCAATCCAGTGC +CAATTTTAAAGAGATCCAAACATATATGTGTTCAGTAGCCTAAGGGACTTAAGTATAAAC +TGGATAACTCTCAAGGAAGGGTCTCAGGCACTCACACCACTGAAACACTGAGACATTTGC +AAGGGAGGGCGGAAAGGGAGCCCACAACGTTTTACCACTTATTTCTGCACGTAAAAAGAA +AGAGAGAAGAAAGGCGAGGGGACATTTAAAAATGGCTTCCATTTCGACTGACCTTTGGCT +TTGTTTTCTGACTATTGGACTAAAAAGAAATCAAGAGCTAGTGACAGTTGGCAATCAAGA +TTGCGCTCCTGGGATCCTTCAGGCCACCAGACACTTTCTCTTTTATAGAAGCGGAAAGTG +TTAGATTGGGAAACCCTGGTGTCAATCATCGAAGAGTGCAGCAGCTTACTGCTGATGAGC +TGTGCACTGCTGGAAAGATTTTTCTTAATCAGCATGGTTCACTGGGGAAAGCCAGGGTGC +CCCGACCTCCCTAAAAACTGCTAAACCTGTTTAACACCCATCCCCAGCACAGCTAGGACC +CAATAAATACAGTTTTCCTCACTAGGCAGAGTCTAAGCAACAGATCCTGCTAATCAGCCA +AGAATCTACTGCTGGGATCTGCCCTGCTCAGATTGTACTGAGAAGGAACCTTGAGCAGAC +AGGCAATTTCTACACACGATGAGCTGTTCAGTCCAAGCAGGAGGAGAATTCCAGGATTCT +GGGGTTATAGACATCCCTCGTTCTTTGGGGGATCACACTGAGTAGAAATAGGAAGCTGAG +TTCTTGACCACTCTTTCCTCTTGGTCTGGCTGTGACTGCCCCTTCCGCATGCCATGTGCA +GTTGAGGGAGGGTGGTCCTGTGTATACACATATGTGCGTATGGTGCATGTGCATGTGGAA +GTCAACATTGAATGTTGTTCCCCGGGTGCCTTCCATCTTGTTTTTTGAAAACATTGGACC +GGGGCTCACAGGTTCAGCTAGGCTGACTGACCAGCACATCCCAGAGCCTTCCCGACTCTA +GGATGGTACTTCCGTGCCAACATGCATAGGTTCCGAGGCTCAAATTCAGGTCTCCATCCT +TCCACACCAAACACTTTCCTGGCTGAGTTACCTTCCTAACCCTGGAAGTGCACCTTTAAT +GAAGCACCCGCCTTAATCGGTGTTCCCTACTTTGTGGAAGCCGCCTGAGTTGGAGCTCTA +GTGCACGTGGTGGTCACATGCCATCTTGCGACCTTGCACTGTGGTCACATGCCGTCTTGC +GACCTTGCGCTGTGGTCACATGCCGTCTTGCGACCTTGCACGTCTCTGAACTGGGTTTGC +CGTGACTCCTTCCTCCAGTTCTTTCTCTACTCACATACTCAGCCTACAGTTACTGGGTAG +CAGGTGAGAGACTGACTTGCCTCAAGCACTGTACATTCCCTAGGCTTGAGCGTGGCGGAG +ACATCTGAGTGAAAGGTCAGCTGCAGCAATGGATGCTGATGACTTAGGCAGAGGGGTGGG +TAGAGCTAGCTACCTGGGAGAACTACCCAGACCGGGCTGGGAAGCCTGTGATTACAGGAA +TATCCCTGATGAGAGGACATAGCTCAGGGCAGGCTGCTGAGCATGCTCGGTTGTTTTCCT +CTGCCCTCCCCAGCCCCTGTAAGTTCAGGAAATCTTCAAACTGACCCGACCACTTCAGAA +TTCCTCCTGGGGGAGGAGAAGGGGAATGGGATACCAGAGCTTGAACCCTAGGACCAGTCA +TTCTGGAATGACTGGAATATGGGAGTTGAAGTCTTCACTCCTAGAACTTAGCATCTTCTT +TCTGGAGAAGGCATGGCTCCAGCAGGGAAATCCATAAAAGAATAGCAACCAGGACCTCAG +CTACAGAGAGGGAGGCTCTGCCCAGGCCATTGCATGCCTCAGAAAAGCTGGGTGGTCAGA +TCTTGTAGCAAAAACCTCAGACCAAGCTGCCTACTTCCTGCCAGTGACAGGCATGGCTGC +TGAGCAGCCTGCACGACACAAAGGGTTCATCCTTTAGCTGGCCGGGAAGCAAGCCGGAGA +TCTGCTTCCTGCCACCAATGTAGCAGCCTCAAACCAGATCCCTGTCCAAGTGGAGAGGTC +TTGCACCTCAATTCTCAGCAGCATGTAAGGAGCCTCCCCCAGTTTCCACATAAACCAGGT +CCGGAGGAGCTAGGGATTGACTCAGTTGGTAGAGTGCTCACTAGCACTGCGTAGCTGTGC +ACAGTGTAACCCCAGCCCTTGAAAAGAAAAGGTAAGAGGATCGGCAATCAAGCCCATGCT +GGGCTACAAGTTTCAAGACAATAAAATAAAATCATGTTCTGAGTGGTGGAACACACCTTT +AGCCCTCGCACTGCGGAGACAGACAGGTGGATCCCTGAGTTCAAGGCCAGCCTGATCTAT +AGAGTGAGTTCCGGGGCAAATGGGGCTATACAGAAAAATCCTGTCTTGACAAACCAATAC +ACAAACAAGTAAATAAAATCAGCTCAACCGGTTTAGGAAGTACCTGTCCTTGTCATCAAG +AAGGGCAGTTCTTGAAGCACCAGGGGTGTGAATATACAAACAAGATGCTGTTAAATAATG +GTCCTTAAAGGGCCCTCGTTCCCTTGCTGCCTTTCTTTTCAGTCCACACGGGTGATGGGG +TGGATCACCTTTAAGGTGAGCAGCTATTCACTGGTAACTGTTGTCATCATCTTCTGCCTC +CCATCTCAGCTTTCCCCAGGGTCAGGTGACCTCCACCAAGGGGGTGAGGTTGTTGAAATG +ATGCCTCGCCCTTGGACCAAGCACCTCAGTACCCGAGTACTGACATGCTCGCCTCGAAAA +CAAATAGAAAAGTACAACTTTTTCCACACAAACTAACTCTGTCCTCCAAAGTACTCAAAC +ACTACATGGAAATGAACACTTTAGAACCCCTTACGGCTTCCTCAGTACAGGGACCAAGTC +CGGAGGTTGACACTTAGTCACCCCCTATCTTTTCTCGGCCAAGGATTAGTTACTCTTCCC +ACTGCTGCAGAGGCAGCTTGAAGAAGGACGGCTTTACTTGGCTTCACAGCCGGCGCCTGC +CAGCCGGAGCAGACCTTAACTGGTTACATCATGTCTAACTCTCAGGAAGACCCAAGAGAC +GACACTGGTACTTCGCTCGGCTTCTCCTTCCCATTTTATTATCCTGGACTTCAGTCAGAG +GAATTGTGGCTCCCACGTTCAGGGTGGGTTAACTTGGTTGAACTCCCTTAGAAACAACTA +GCAGGCATGCCAAGAGCTGTGTCTCCTAGGTGACTCTAAATCCAACCTGAATCACAATAG +TGACTGATTCTACCTACTAAGGAAAGTCTTTTTAAGGGAGGAACTGGTGTGCCACATAGC +ACTGGGGCATAGTGCTCACACGGAGGAAGTCTAGTTAAAGTGCATGTTTCACAATGCAGG +CACTGACCCCATCCCCCTAGAGCCATGCTCAACGAGGATGGGGGGGGGTTGGTGTGAGAG +TGGGGGATGGTAATTATATCTGGAAGAGAAAGGAAAACACAAACACAGTGCCTCCTGAAA +GTATTCATCCTTGCTGAAGCTTCTAAACTCTTTCTGCAAGAAAAAGCTGACATGGAGAGG +AGAAAGTCATCTAGAGACAGCTCCTCAGGGGAAGAAGACAACAAGAAATCAAATCTAGTG +GAGGAGGGGAGCAAATGGTCTGTTTCTCTCCAGGCTCTGTTAAGGATTGGCTGGCCTCCT +AATGATTCTTAAGCTAAATGAAACTAAAAGGTTTTTGATGGGTTAAAAAGAGGCCATCCA +TTAAAAGGTCCATGTTCCGCGCTCTGGGCATCTGTCACTGGGTTAACCATGTTAGTTTGG +AGTCCCTGGTGTCTGACAGTGAAAGGGGAGGGGAGACCAGGCTGAGTAAACACATTGAGT +CCATTAGATCTGGCTGTGGAGAAAAAGTAGCCATTGTTCTAGTTGCTGGGTGTGCAAGCA +TCTCCAAGAGGAAATAGATGCTTGTGAATGCTGAATAAAGTATGGAGGACATGTGCCTCT +ATTCACTGCCTGTGGTCATAGTTTGTTAATTTGGAAGGGCCTAATTTGGTCCCCATGGTG +TCTAACCTCACTAAGTTCTATTATAGGAGAACATTTGATTTTTCAGATCAATATTCTGAG +ATTAAATGTCATAGCAGGACAATGGTCAAGATGATCCCTGGTCACATTGCGATGGGATTG +GGGTTGTGGCTTGGTAGGGTGCTTGCCTAGTATGCATTGTAACATCACAAATCGATGCAA +TTTGGGGTGATTCATGTGATGGAGATGATATAAAGAGAGTTATATATACATCAGCAGGTG +ACAGAATCCGCTAGAAATGACTGGGACAAACAACTCAAAGAGAATATCTTGAACTCTGCC +CAAATAGAATGAAGAGCCTTGGGCTAGGCTCATGCTTACCATGTGAAAATTTCAGTTGAG +AAGATAAGATTTGGGGGATGGTAAAGGCACTTGTCACCCAGTCTGATAGCCTGAGTTCTA +TCTCTGGAACCCACAGAGTAGAAGAAGAGAAACAACGCCTACACTTTGTCCTCTGACCCA +CCCCCCGCCCCCCCTGCCCCAGACAGCCTTTCTCTGTCTCTGTCTCTGTCTCTCACACAC +TAAATAAATAAATAAATAAATAAATGTAAAACATGTAAGGAAAATATTTTAATACCCTTG +GTAACATATTCATCATCTTTCAAAAAAATTGTGCAAACTTGAACTTTAGCTGGTACATGA +GAAAACTAGAAGCAGCATTTTCATGTTTTACATTAGGAAGGAGAGTAGTGTGTACTGAGT +AACAAGAAACAGCCATCAGAATAGTGAGCAGTGGCTGAACGCTGACTAGACACTCTGTAT +CTACTGATGCATTAGTTCAGCAGCATTATAGGAAAGTATTGTTATTCATAGTATTAGTTC +TAAAATGAATAAAGACACAAAGTTTCTAAAGATACATAGCCATCAAATACTTGATAGATA +CTATGCCTTTGAATCCTGTGCTCTTAATGTCTATTATTTTGTTTTATTTTTGTTGTTGTT +ATTTGCTTATTGTTGTTGTTGTAATGAATCCAAGAGAATGGTATTGAGTTGTTTTGAATT +TGCAATGCCAGCTCTGACCTATATATGCACAGAATATATGACTATCTCATTTTAGAGATT +CGAATTTAAAAGGCTTTGCACGTTCAGGGCCAGAAGGGAGAACCTTTGACTGCCAGGCCA +AGGTTATCTTGTTGTTGTCTTTGTGTTGGCTAGGTTTTTGTCAACGTGGACATAAGCTAG +ACTCATCTGTCAATAGGGAACTTCAGCAAAGTAAATGCCTCTGTAAGACGAGCCTGCAAG +GTAGCCTGCCTGTGAGGCGTTTCCTTCATCAGTGATGGATGGTGAAGAGCCAGGCTCATT +ATGGGCAGTGCTATCCCTGGGAAAGTGATCCTGTTTGTGGGGAGGCAGTGGGGAGCTAGT +AGGCAGCATTCTTCCATGGCTCCTACTTCAGTCCCTGCTGCAAGATTCCTGCTTTGAGTT +CCTACCCTGAATTCCTTTGATGATGGAGTGACCTGAGAGTTGGCAATGGAAGCTGGCCTT +CATTGTCCACGGCGATTAGTTAGTTCCAGAGCCTTGGGTTAGTAAACCCCTTACATAAAA +TAATGCAGTATTTGCCTATGACCCATTATGATTGTCTCTATACTTTCACTTCTTTCAGTT +CTAGAAGCAGGGTTTCACTGTTTAACTGAGCCTGGCCTGGGACTCTCTACACTGTGCATC +CTAATCTGGATTCAAACTGCCAACAATCTTCTGCCTCAGCCCTTTGAGTACTAGGATTAT +AGATGGAAGCCAACATGTTCAGGTTCCCAAATACTTTAACTCATGTCTATCAGGTTTGTA +GTGCTTAATTCAGTAGAAATGCTATGGAAGTAGTTATGGTATGATATCCATTTGGGAATA +GTGACAAGATTTAAAATAACAAAAACAAAAAACAAAAAAACAGTGTTCAGTCCATATAAT +TTTTTTCAAATATTTTCAACCCCTGGGCGGAAGGACGAGCAGACGCATACACTGTGGGGT +GAAGGGATAGCTGTAGAAATACATGCTGGGGGCTGGTGAGATGGCTCAGTGGTTAAGAGC +ATCAACTGCTCTTCCAAAGGTCCCGAGTTCAGATCCCAGCAACCACATGTGGCTCACAAC +CATCTGTAACAAAAATCTGATGCCCTCTTCTGGAGTGTCTGAAGACAGCTACAGTGTACA +CACATATAATAAATAAATAAGTCTTAAAAAAAATACACGCTGGGTGTCGTGTTCTTCCTC +TTGCCCAGGAGCATAGCCAGTACCAAGCAGACATCCACAAATGCCAGTGGATAAAAGAGC +TTAGATTAGATGGAGATCTGTGGTCGACCACAATACCTCTGCCTCTCTTTTCTTTATAAA +TAGAGTAAACCATATTGGACGCCTACAAAAGTATTTGTGTCCATATTTAAAATGGACACA +AAGTCCCAACTCTTCTTCCTCATTCGGATGCCTGCTTCTGTCTTCTCCCATACATTCCCG +GGATGCACGAGACCAAGTCCCCTGCATGCACGACATTGGGAATTTTCTGTGGCACCTCTA +TTTGATGCCTCATTTTTTTAATGTCCTGATAGAAAGATAAACGCAGGGAGTCATGTGTGA +TGGTGTCTCAGGAAAGAGCAGAAGTGAAATTAGGAAGTGGGGTTTGTTTTTGTTTTTTAT +TTTGTTGTTTTGTTTTTGTCTTTCTGTCTTGTTCTGTGCTTGGGGACCATTACTATATGT +GTCCTCCTCTTTGAGAACTTGGGCGTGTTTGGAATGTACGCAACATCATGTGCCATCAGA +TGGCCAAAGCTAGTCTCTCTAGGATCTGAAGCATCATTGTTCTTGCTCTTCACTGGGGCT +TTGTGGCACAATAGAAAAAGACCAGGACAAGAAGTCACAAGCCAGGTCCCAACATCAATC +ACATACTTAACCTCTGGCGGCTCTGAGTCTCTGCCCACCAGAGCAACTTCATCTGGGAAA +GGAGGACGCGATCCAGATGGCTGATTGGATTCTGTATAATGGTCCCTCTGGATGAAGCAG +GAAGTTACTCACAGGGAGGTCATTTAGGGGCTCTATGACTCAGCCTCGGGGACAGGAGGA +AGACAAGGCTCCCTAAAGTCCTGGTGGAGAATCAGAGCCATTAGGCTGGGCTTCCTCTCA +AGTCGTTATTTCTACACCATCCTGACAGCCTGCCGCCTACTCCACATGCCAGCCCACAAT +GCTTCACAAGTGCTGGCTGGAGAGGAAGTCCAGTGGAGCCGAGGCCTCGTCCTCAGCCAT +GCACAGGATGTGTGAATCTAGTGGACTAATTGGAGCCAGGGTCTGGGAGGCCCCTGCTCA +TTAAGGATTTATAGAGCACCTTGTCATATTCAGGGCCCAAAGACAATAGTTATTAGCCAC +TTTTGTTTGCTCTCCATGGATAAATGTTTCCCTTCTTGGTTTTATACATGAGGGCACTTG +GGACCAGAATGAGACAGTAGAGGACCTGTGACCCTAGGAAGCCTAGGTCAAAGGCTGAGA +GCCCTTATCTGGGACCATTGGGGTTCCAATGATGGTAGCAAACACTGGTTTAGTAAAACC +CCTTCCTGATGGTTCCTCTAAGCCATCTTTAGAAACCTCTTAACTCGTACAATTACCACA +ATCCTTATTATCAGAGACAGGGACTTGATAGTATCTGAGGCTGATCCTCTTGCCTCAGCC +TTCTGAGTGATGGGCTCACAAGCAAGAGCCACCATGCTAGGTTAACGCTTTTATTTCCTA +CGCAAGCTCCAGTCATAACTAAGGCTATTGTTATATCCCCACGTCCATTCATAACTAAGA +CTATTGTCGTCTCTTAGTCTCTGACTGAGGCTGCTGAGTGTTGAGGCAGGTGCTCTGTAG +AGCCTGGATGAAGGTAGATCTACAAGAAAGGAGGACACATGTATTATTCGTATTATTATT +ATATTTATAGTGTGAAAGCAAAGCAGAGTGATCATGTCTGGGAGAACAAGCCTGGCTGGA +AGCCCCTTTCTCACAGCCGCCGCCTGGTTGCTCCTTTGTGAGAAAGCACTCCACTTGTAA +AGTTAACCACGCATCAGTGAGTGAGAGCTGTTCTCGCTAATTGGCGGGGTCCCGGGAACG +CAGCATAATTAGCAGCTGGAGTAATGGACCAGGTGCCTTGGACTTCTATTTCTGGTTCCT +TCGGAAACCAGTTGTGTGGCCCGAGGCAGTTTCCCCTCACTTCTTGTGTGCCTTGTTTCT +TTTCCTTCACCCTCAAGAAAATTTGCAGTTTTTCTTCACAAAGGGCAGGGAGGGGGCTGC +TCAGTGAGCAAGGAAACAAAAGTGTCTGTGGGGATTTGTGGAGATGCATAGCCAAAATGC +CCTGATTTAACAGGTATTGATCAGTAGAAACTCTGATTATTGATAGGACCACATAGTTGA +GTTTATAATTAGATTGTTGGGCATAGAAGTAGCTGAAGTCTTTAGGGAGCTAGCCCAGTC +ATTGCCACGACTGTCTGGTGTGTCTTTATGACACATCCCAAATCATAGTGCCAGGGATGG +GTTGTCGTCTCTGCAAACCAGGGCATGGGGGCTCCTCCTGAGCAGCCCCCAGGGATGGTG +CAGTACCAGCAGAGTGAGAGCTCATCCCCCGATATTTACAGGAAAACAGGAAACTGGACA +TCTCCCCTTTGCCTCTCTCCATATTGTCGGTTTTTATTGGTCTGTTTGGTTGCTTTTGTT +TTGTTTTGTTTTGGATTTTTGGTTTTGGTTGGTTGGTTCGTTTTGCAATGCCAGCCTTAA +AACTGAGTGTCCAGCAGCCAGGGGCTTTAACGTCATATGAACAAAAATGCCCCAGACCCC +CATGAAGAGCAGAGTGCCTTTAGCTTAAATGACATCCAGCCTTTCCTGCCAGCAGCAGCT +GTCTCTGCCCTCTCCACCCCTTCAGCCTTCTAGTTCCTGCTTCCCCCAACCTCGAGCAGC +TGGATGGGTCCCTAGCTCCACCCCTCTCCTAAGTGAGAAAAAAAAAAAAATCAGTAGCCA +GTGTTGTTGCCTGCCTGCCTATCCTCATCCAGTTCTGCAGGACACTTCCGATGTCCCCAA +GAAGATTAGAAGGTTTTCTAATCTAGAAAAACTGTCTACTCCCAGCTTTCCTTCTCAGTA +TTTACTTTGCAAAATAAAAACCAAAATAAAGTTGTGCTAAAACAGCTATCAGGGACTCTA +TTGCTTTGTCCCAGCTACGAAATTTTCTACAGAAAATGCATTACCCTGTGGACACACCCT +GAGAGCCATGACTCCAGTGTTCACCCTTCAGAGCAGCACTGAAGTGGAAGCCCCACCCCT +TTCCCTGGACAGCCACCCTGGCTAAAGATGAGGGGCTGCAGCACGCCCAGATGGTTCTAT +TTGGGCCTTTGGCAGACACACGGATCTCCACACTACACAGCAGCAGGGACCACTTAGAGG +AAAGGCATGGTTTGTGGTTTGGATTTTTTCAAGGAGCTGGGGAAGGAGGAGTTGCCAGGA +AACCAACCCTCAGAGGGTTGTGCTCCAGGGTTCTTTATCGGGCCTGGAGGCACTCCTGAA +AAAAATACACAAGTGGGGCTTTCTCCTGAGTGTTTGTGTCAGGTGTAACTTCCTTGCCTC +CCAGGGAGGGGTCTACTTTCTCTGATCTGTACATCAGATACAGATGGGGTCCTTAACTCC +CAACCCCTACTCCATGCTACCAAGACCAGGACCAGATATATCACTTGTAGGGCCCATGCC +AAATAGATCAAAACACATTGGAAATTTCAAGATGGCAGCAGCAAGCGAATGACCCTCTTG +AGCAAGGGGCACTTGAGTCACACATCCATAAAGCCAGTCCTGTACAGGGTCCACGTTGCT +TTGTTAGAGTTGGTACAGGGTAGGGTCTAAGAAGGACATATCTTTCTTTGGGGAGAAGTG +GTAAATAATCCTTTATACTTGCTGTAAGATATCTAGCACACACATAATCTAATTTAATTC +TTTAAGCTCCAAGTTAAGACGTGGGAGATTTTAGAGAAGAACTCTGGTGGTTGTGCAGTC +ACCCTCTCTCTTTTGCCAGGATCTAGAAGCTCTAGAGATCCATGACAGTGAGATCCATGT +CTGTTGATTACTTATTTCTATTCCCTTGCCCAGCCTGAGCCCAGGACCTGCTGTGGTTAA +GATCCATCTAGAGCCGAATTACTACAACTTACTTAGCTAGTGACGTGGAAGGAAGGGAGC +CTGGATTTAAACAGAAGCTTCTGACCGTAAAAACTCTGTGTCTTGCCATAGCATGCTACG +GTATGGCAAGTTATGCACGAAGCCAAGGTCATAGAGTCCAGTGGTTCTGCTGCCTGTATG +GCTGTGGTGAAGTCTAGTTGCGGTATCTATACCCAAGACGAAGGTAGCAGACTCAAAGTA +TCTACACTCAGGGATTCATGGTGGCAGAGCACCCACTGGCTGAGACATAGTTCTGTGTGT +TTAAGTGACCAAAAAATCCTTCTCAGACAGGATGGACCAGGAGCCATCTGAGCCAGCACA +AGATTTTAGAGCATTTGCTTTCTTTCCAATGTCCCTCCACCCACTTGCGACTGATCTCCA +GAGAGACAGGAAAGTCTCTAGTCTCTGGCTTCAGAGTAGAAGGCAGTGTGGATGAAGAGG +TAGCTCCTGAGTCAGAGCCACTCATCACCCCTTGCCCTTCCCATTACCCATGCAGACGGG +ATCATTTAGAATTCCATAGAGGAGAGTGTGAACGTGAAAGAATGCAGCCTCTCTCGAAAC +CAGTTTTAGTTGCTGCTCAGTTTTACTTGGGTGGTAAACATCCTGGGCCTGGAGAAAACG +GGGCTCACGGAATACTGGGAAATAATGGTCTTTGCGTGGGAAAGGTGGGTGCTGGAATAG +AGCTGGGACCTCAGTCTGGAGCAAAACCTAAAAAGCTGTGCTAAGCCTCCACATAGTAGA +CAGAGGGGGTTACAAGCAAAATCAGCCATTCTCACAGGAAAAACAAGAACCCTGCTTTAC +TCTGGAGCAAAGCAAACTCACATGCTAAGCATATAAAAGGAAATGGAAGCCGCGTGAATA +AAATAAATGCAAACTCCGGTACACAGAGCTTTAGCCCCTGGTGACGGTCCCCAGACCGCT +AAGTAACTTTCACTTTCATCCAGAAAAAGCCACCCGCTTCCTTGCTCCTAGGAAGCGGCT +CTAATTGCCTCCCGACTCCTCAAGATCAGCTTCTTTGACTCCTGGGGTTCCCTTGTCCTG +ACTCTGTGTCCCCACAGGACAGAACTCTTGCCCCCACCCACTCCGCTCCGCCCACCACGC +CTTTGTGCTGAGAAAGGAAAAAAAAAAGAATTACAAACACGCACTGTGATCATGACTCGC +CTGCCCCCAACTATGGTCGCACAGCCTCCGCCCTCCAGCGAGTGAGGATGTCTGAGGCTC +TTACACATTAACGGCAGGAAGTGGAGTACCGAAGGGAGGCTGGGAATTTGAACGCCTTCC +CATTTCAGCACTCGAGGGGAGGAAGCGCTGCTCAGCCCTCCGCGTGCACAGATGGCTACC +GCTCCCTCCTGAGCACTGTGTTCCCGGCTGCGATCCTCCTCCTCTCCCTCCTCTCAGCTC +CCCGCCCCCACCTCCTCTCCCTCTCCTTGGAGGGAAAAGTCTGCAGAGCTGAGAACTGTC +TTGGAGAATTCAACAAAGGCTCGAGCCAAAGGGGAGCAAACTTTAAAGAGAACTTGTTTT +GTGTCTGTTAAGGAACCTGCTGAAAAAATCCACACCTATTGGTGTGTGTGTTTCGAGCAC +TAGTAGTAGGCGGGCTACCGGGAGGAAGCACGGACAACTGTACGGTCTCTGCCTTGATAA +GGAAACTCTCAGCTGTTGAAAGGTTAATCAGAGAAGAAGGGACAGCGTGACCAGGGAACT +TACTACTCCTGAATTTAAACTACGTTGTTTTCCATCCAGATATTTCAATGGAGACAGTTG +GAGAATCTGTATTTCAGGGAAAAGAAGTTTTCCGTGGAAGTTCATGACCCTCGCAGGTAA +GCACAAGGAGCCCTTTTCTTTGGGGAATGCATGGCATGCCATTTGTACATTGATTTTGTG +TTGTGATGGTTTATGTCCATGACCAGGACAGAGTTCACATCAGACTGTAAAACTTTGTGG +TGATAAATGCAAAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTTTAGCAATTCTCACCTGTCTCTCTCTCTCTCTGTCTTTCTCTCTCTGTCTCTCTC +TGTGTCTCTCTCTGTCTCTCTGTCTCTCTCTGTCTCTGTCTCTCTCTCTGTCTCTGTCTG +TCTCTGTCTGTCTGTCTGTCTGTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGAT +GCTGGAGGAATAATTGTGGCACTTTGGAGCCACATTTGAGTCACATGGGGACATTTCCTC +TTAACAGACAGGAGACCAAAGGCTTCCTTGCCGGAGCTGCTAAGCCTACTTCAGGCAGGA +CGGTAGAGACTGAAAGGCATCTGTCAACCAAAGTGGTTAGGCTCATTTATTCTGGTTCTG +GGTGCTTATGGTTTTCTTTTTAATGTTAGTTTTATGGGTGGGTATGAAATAAATGCAGTT +CTTTTTCCTTCTTCCTATATTGCACCAGTCATTGGACTCGAGAACACCAGTCTTAAAAAC +CTAAAAACCTGTTCCAAGTTGGATGCTGAACAATAAATAGGGTTCTAGGTTGGGCTGCAG +AGAGCCCTGCAGGGAAGGAGCCTGGGCACCACCAACTTTAAGCTTTTCCTCTTTGTGTGC +TGGCAATTCTATAGTCGAAGGCAGCCCACTGCCAGCAACAGGGTTCCCTAAGAATAAATT +GCTGTGTGCAGGTCCAGATGCAGACTGACAAGAAAGTAGGCCCCAGACGATACTAAATAG +ATTATGTGCACTTGAGAAGCCAGAATGGGTTCAGGTCCTGGTGACCCCCAGCCCTGAGCT +TAGGAGGAAGTGCTAGCAGCGACCCTACCTTGCTTCTGAACAGACAGACAAGCAGCGGTG +CCCTCCAGGCAGCTGGGGACTTGGGATGAGACATTGCCTACAAGGAGAGGGCTGAGGTTT +GTGCAGAAGCCCTCGTGCCTGCTGCTGCTGCTGCTGCTGCTGATAACCCAGCTGGGTTGT +GTACCTCCTTGTAATCTACACAGAACAGCCTCCTACTGTAGGCGAGAGTTTATCCCTGCC +CCACAGTTACCATGAGACTAGCAACTAGAGAACAGAACGTTCTAGAAGCCAAGCCTCTGC +AGTCAGGTGCAGAGGATAATGTTAAGCAGAAGGATAGCTCATTCAGTGGTTCTCAGGACC +ATGGGATGCATTTCATGGTCTAAAGACCTCCTCCGCAGAACACAATCCGTATGCACAGGC +CACGGAGGGGCAAGCGGATGCCAAAAATAATAATCCAGCTGAGGAGAAACTCGCTGCTAT +TTTTCCAGGTGAACTTATGTCAGAGTAACATGGACATTCATGGACAGATGAGAGGGAAAG +AAGTCCAAGTGTAAGAAGGGTAAATCGAATTCTACACCATGATCATATACAGAGAAGGGG +ATGCCTGGCAGAGCAAACATTAAAAAAAGAAGAAAAAGGACCACCTGTGGGCCTGAGTGC +AGGGAATAGACAGAGGGAAAGAATTTACCCCAGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGGTATGTGTGGTATGTGTGTAGTGTGTATCTGTATGTGTGTGTAGTGTGTGTGTGT +ATAGTGTGTCTTTGTGTCTGTGTCTATGTTATATACACACACGTGTGTTCCTTCTGTGTC +TATGATCTCATCAGTGATATAATTACTAAATTCTTTTCCCTTTGCCAAGGTCTAGGAATA +TAGGAAAGACACCTAACATCATACCTTAGCATAGAGTGGGCTTTTGGCTTATTTAGCCAA +AGGGATCTATCTCATACATGTTTGGAGAATTTGCATTTTCTTCTATGGTAGATATGGAAG +GCTGAATCAGTGTTCTCTTCCATCAGGAACTGTTAGCAGAGTTGGGGACACCAGCGAAAG +AAATCATTGATGGAGTTTGCCAAGTGTAGGGACTGGTTTGAAACTTGCACATATGTGCTC +CCCAGATAGTTCCTTACTATGACCCAGGAAATAAATCAAGGCACAGACATGAATTGTGGG +TAGCTAGTATACGGTACAGGCTAGATTTGAACCCTAGAAGTCTGAGGCTAGAGCCCATGA +ACAGTGTACTGAGTGTCAAGTGATACAGACCAAAGTGCTGAATAATGTGGGCACCAAAGG +CCTCCCTGGTCATGTGGCCTTCCTGAGGAGGAGAGATCTGAGCTGGAACCCATGGGGTTA +CTAGGATCAAAGCCGGGGTGGGGGGTGGGGGTAGGCCCTCAGGCGATATGGACAACTGAA +GAAATGAGTGTTTTATGTGGACAGAAAAGCCCAAAGATGGCAGCCTGGGCTCAGAGTATG +ACCATTTACCTTGAGGAAAGGCAGCCCTGAATCCACCATGACAGGGACATCACCTGGGGC +CAAAATAACTTTCTGAGTGGAATGGGGCAGATCTAACCAGCACCTCTCCCTGTTGTGCCT +GCCCAGTAGAACACAGGTTCTGTGGTGGACTTTAGCCCCTCCCCATTGTCTCAGTTCTCA +ACTACCTTTGTCTCTGTCTTCCCCTGGGTTCAGCAAACACTGCTCCATTGCTGAGGTTTA +GGTAAAGCAGACGTTGAGGTGGGAAGGGCTGACAGGAGAGATGAGCAGAGGAGATAAGGT +CCTAATGGAGCAGGTGAAAAGCTGAGTATGTGATGTAGATCCCCGTGACACTGGCTTCCC +AGACCCCGTGAACCACGTAAGCCTTCCTTACTCTGTTACCTGGAGAGTTGTACACGGGAT +TTTACAGCTCAAGTTCATTTCAAGTTACTTTTCTACATACTTGAGCTTTCCTCGGGGTGG +GCGGTGGGGGTTCATTTACTCCCAGCCATACTGAGTTCAGATGGCAGCTTCTTGACTCCC +CAAAGATCTATGGGGGAAGCACTCCCCCTCCCTCTCTCCCTCTCCCTGTCCCCTCCCCCT +CTCTCTCTTCCCCCCCTTTTCAGTTTCTTTCCACAGAGCTGTTTTACTCATTGGTATTTT +TTTCTCCCTTAACTTTGTTTTAACCAGACTGGGAGTTGGAGAGTGACCCAACCTGCCTAG +TATCCGGTTTCTAATCACCAGATTTGAATTTCCCCTTAAATGTGGGTATGAAGAAGCCCC +ACTGTTTAATCTCTAGCTTACAGAATAGTACAGTAAAACCAGCATGAAATTTCAAAGGAA +ATTGAGGGGTGGAGAAAATGCTGTTATTCATAAGTCCCAATGAGTCTACAGTTCTTCCAA +ATTAGATATTTTCATCTCAAAATCATTGATATTTCTTCTGACACATGGATCAAGAGCCCC +ACTTACACCCCAACCAGCCAGCTCTTCCCGTTTTTTGTTGTTGTTGTTTTTGTTTTTGTT +TTTTTTTTTTTTTTTTTTGGTTTTTGGTATCCACAATGGTTTGTGAGTGGGAGCCACAGC +ACACATGTGGGGGTCAGAGGTCCTCATCTTCCACCTTGTGTGAGACAGGGTCTTGTGTTT +TTTGCTATTCACACAGACCAGGCTAGGTGGCACAAAAGCTTTCAGGGATTACTGTCCGGT +CCCTGCTTCCTGTCTCATCGTAAGCACACTGGGATCACAGATGTATACAGAGTCCAACTT +AATGAGTTCTCTGGAGAGCCAAGTTCAAGTCCACATACTTTGTAGGTTAAGTGCTTTGTG +CACTGAGCCATCTTCTCAGTCTCACTTTACTCACTCACTCTCTCTCTCTCTCTCTTTTCT +CTCTCTCTCTCACTTTCTCTTCTCTCTCCTCTCTCTCTCCTCCCTCCCCCACCACAAACA +CTTTAATTTATTCTAAGATTTTAAAATATTTAAAAATATCTAATTACATTTATTTGTGTA +TATGTGCATATGCACTGCCTTTGTCAGCATGGGTCTATGCACGTGTGTGTGTGTACATGT +GTTCATATGCATATATGTCTATGTAGCAGAAGTCAGAAGACAACTTGCAGGAGTCATTTC +TCTCCTTATATCCCGTGGTCCCAAAGGATCAAACTCAGGTTGTCAGGTCTGGCAGCAAGT +CATCTCTCTGACCAACTGTCAGACTCTATCAGTGCATCCTATAGAACGTATATCAGACTC +TATCAGTGTATCCTGTAGAACGTATGTCAGACTCGATCAGTGCATCCTATAGAACGTATA +TCAGACTCTATCAGTGCATCCTATAGAACGTATATCAGACTCTATCAGTGTATCCTGTAG +AACGTATGTCAGACTCGATCAGTGCATCCTGTAGAATGTATTTCACAGGTACTGGGCAAC +GCTGGTGCACACCTTTAATCCCAGCACTTGCAAGGCAGAGGCAGGCTGGTCTACAGAGTG +AATTTCAGGACAGCCAAGGAGAGATACACAGAGAACCCCTGTTTCAAAAGAACAAAATGA +AAACATAACAACAATAAAAAGAGTATACTTCAGTGAGGCTGTGGCCCTAGAACCCTTTTA +TCCCCCACCAAATACCATGCATGTTTTGAGACTGATGCATCCTGTTTCTATTTTTTAACT +CCACGTACCTTTCTCTACTCCATATATATTCCAATTAGAATTATACGTGTATACAGTTTA +GGGGAGTGGCTGGCTCCTCTTTCTCTGCCTTCCCTCTCCTGATTCTTAAGTACCTCTATG +TTCTGGGATGAAGCAGTAGTGAGTTAATCTGCTCTAAATTCTTTGGCGGGTGCGCACGGT +CCTCGCTACCCACCCTCATGTTTTGGATTTACGAATGAAAGACATATATATGTAGCCTTT +TATTTTAATATGTCTTAAACAGCACAATGGCTGGGCACTTCCAAACCTTCCCGAGGCTAA +CACACTCTGATATCCTGAGTTATTACTTACTAAAACCTATTTGCAGCCCTTGTGGGCCAT +GACTTCCAACCCTTACATCTTGGCAGTGTCTCTGTGTCGCTCTCTGTTCTTCACTCCTCA +GGCCGGAACCTTCTCCTGGAGTGGCCCAGCCATTGAGTTGCTTAGGGCGTATTAAATAAA +AATAAGGTCGGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTTTCATTCT +AAATCCAAAACATTGGAGTGGGTAGCAAAGAGCACACACACACACACACACACACACACA +CACACACACACACACACACACACCAGGGAGTTTAGAGCAGATTACTACTACCACTTCACT +GGGAATGTATCTGTACTGGATAAGCAGACCTTTCAGGGAACATCTGTCTACTTAGAGTGA +TGCAGGAAGTCTCCCCATGTAGGAAATGCTCTGGACTGTGGAGAGGAGGAAAGAATTCAC +CCATCTTCCCCACAGGCAGCATCGCCTGGTTAATGAAGAGCATTAAGAGCACTGTCAAAC +TTTTTTTCCTGACTCTGAAATCTGTCTTGGCTCCTTGCCAAGAATTGAAGATCAAAAAGG +ACCATCAGGTGACCTAGAGTGACCCATCTTGCCCAGGGGCTAAAGCATGAGGAGTCAGCT +TCTAGACACAGCATGGCCACGTGAACCCTTCAGTGTGTATGTACCTGTGTCCTTGTGTTT +CAGGGTGAACTCCCCTGTCCCCTTCTCGTAATAGGCTCTCACTTAAAGTTGTTTATTGAA +TGGTGTCTCCCCACCACCACAGGGACTGAATGAAGCTTGTACTCCTTGCTTTTGCAGGGC +TTCAGTGACCAGGAGGACTTTTGGGCACAGTGGCATTGCCGTGCACACCTGGTATGCGTG +TCCGGCATTGATCAAGTCCATTTGGGCGATGGCTATTAGCCAGCATCAGTTCTATCTGGA +CAGAAAGCAGAGTAAGGTAAGCCACCAGACCTTCTACCAGGCGGCTAACTGGGCCTCAAG +GCAGCAGTGTAGGGATGGAATTAGATGGGTAGAGGAGGAGGGAGGGGCTGTGTCCTTGGC +CTGAGACCTATCTGGGTAAGGCCTTGCCTCTTGGGGCTGCAGGTAGGAAGAACATCAGAA +AATCTTTAAGAGGCCATGCTGGGTGCTACCTAGCAGGGTACATACAACTCAGGGTACAAC +CCAGCCACCACCAGAGGTGCTTAAGCCTCAGGTACAGACCCAGGGAATTCTGAACATACT +TTCGGGGCCTCTGGAGACTCTCTTAATAAGTTCTCACACCCTTACCTATATTTAAACAGT +GGTATATTGTTTTCTTTGGGGTGAGAGTGCAGATAACCATCCCCACCACACCGACAGGAA +TAACCGCTCAGGGAAATTGCTGTGAAAAGCCCTCCAGCCTTTCCCACCTGCCAACTCTGT +TTTTAAAATGTAAAGCTGGAAAAGTGAAAAGGAAAACAAAACAGAAGCAACACCAGCTCT +GACTCCCTCTGGTAGACCTGGAGCCAGGGGCCTTGGGAGCCTGCCATCTCTGCACCCAGG +AGGTTCATCCACCCCCAGCCTGAAGGGCCAGCTGTGCTCTCTGGTGGGTGGGAGAACCAC +ACACTTTTGGTTCACATAGGGCTTACAACAACACACCAGCCCTCTTTCTCCACCTGGCTT +CCCTTCCTTCTTTTCCAGGGACCCCACAGGCCACTCCCACTCAGGGGATCTCCGAAGGGG +CCCTGATGTGGAGAAGGCTGTAAGCCTGCAGTAGGATTCTACAGGCTTCAGGTCATGGGA +ACACCGGGCAAGATCAGCCTTGGCCCCTCTGGTGGCTCCCAGCAGCCATAGAAGTTGCCT +CCCCCTGTTCCCAGGGGCAGGTGGCAGTTAATGCATCAGGGTGATTGGACTGGTGGTACC +CTCTGGGCTCTTGTTCCTTTGCTGTGGGGTTTCTCTTTCCTATGGAGAGAAAGCAGGAAT +TGAAAGTAACATAACTTGCAACTAGTAAAAGGAAACTGGCAGAAATGCCCCCCCCCCCCC +GCCCGGCCCAGTTCACTTCCAAATCATGGCCTGTCCCCATCACAGCCACCATCTGCTTTG +TAAAGAATTTATTGGGTTTTTTTTAGTCTTTCTGACCCCTTTATTTAGTCCCTTTTGGGG +TGACCAAGTCTGAAGGTGTGTGTGGTGTTCTTGTGGCTGGAAATCATGAGTGTATCCTAC +ACTCGTCTAGTGGCGACGGGCCTTAGCACAAGCCTGTGAAGCTTGGTTAGGTCAAAAGAA +ACAGGGCCACGGGGGTTTGACTCATGGTAGATGTTGAGACAGTGGGTGGGGGTTGGTGCC +TTGCTCTCTGGTAGATAGCATTAGAGGTCAACACCCACAAACATGGGTGGGTTATAACGG +TTGGAAGATGGAATGTTTCTCCTGAATTCCCAGTGTCCGTGACTCTTAAGGGTAGAATCC +TACCCCACCCTCAAATTCTAATGCCATAGTTTGCAATGGAGACAGGAAGTAGCCTATGTC +ACCCACAGGATAGTGTAGTGTCAGCGGCTGGCTTGGTCCTCTTCCCCAGGCTGGTGGTTT +TTGTTTTGGGGTTTTTTTGGTTGTTTTTTGTGTTTGTTTTCAGTTTCCTGAGTGTCTCAA +GTAGTCTATTCTTGGGGTTCTTTACACACACACACAAATGCCTATGAGAAGTCTTTAGTA +GACTTCCAGTTAGCCACAATGGATACAGTAAGCGAAGCCCAGGAAGAAATGATCACCAAT +CCTTTTTTAACAGGAAGCATTATTAAGAGACAAACCAAGGGCTGGAGAGATAGCTCAGTG +GTTAAGAACACTGGCAGCTCTTCCAGATCAGGGTTCAGTTCCCAGCACCTACATAGCACT +TCATAACTCCCTCTGACTCCAGTTCCAGGGCGTCTGACAATCTCACACAGATGTATATGC +AGGAAATAGAAGAATGCACATAAAATAAAAATAAATTATGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGAGAGAGAGAGAGAGAAAGAGAGAGAGAGAGCAAGAGAGAGACCCAACTATAG +GAGGTGGCCCAAACCTGTAATTCTAGCTCTTGAGAGGCAAAGACAGGGAGACTGCTTCTT +CAGGGCAAGCCTAATCTATATAGAAAGTTCTAGACTAGCTAAGGTTACTTACTTAGTGAG +ACTGCCTAAAAAAAAAAAAAGACCAAAGGCCAAAAGCTTGAGGAAGCTCTCAGCTGTCCT +TTTCTGTTTACTCTGAAGGACAAGTAGCCGAAGTCCCAGAGGAATAGAATTTTACCAAGG +AATCTTTACATGGCCACAAGAGCCTTAGCTATGTATCAGGCAAGAAACATTTGTTTTCTT +GTGGTTTTAGGAACCTAAGATGTTATTGCTAAGCAAGTTCTCTACCACTGAGCTTTGTTT +TTAGCCCTTTGTGTCATTTAGGAGTCAATTCTTTAGCCTTACAGACAGGTGAGGACCAAG +CCCCTCCGTTTGGACATCAGATGACTATTTTCTAGCTCCGTGACCTGGGTAGGTGTCTTA +GGACACGGTTTTGCTTTCTCTAATTAGAGAACAGAAAAGGAACTTCCTGACCCAGATTAG +TAGTCAGTGAAGTGACATGATGTTTATGAAATTTCTTTAGGAAATAGTTTTACTTTAAGA +AAATTGTGTTTTATTAACATCACGATTAAGCTAACCCATTCCCTTGTCTAATGCTGCATG +GAGTTTAAACTTTCTGAGAAGCCCCACATTAAATCAGAGATGGCGAAACACTCGGTAGGA +ATTACATTGTGACATGGTTCATTTCTGAGATGTCATGTGGCCCATCTTTGGTGGGCACCA +TGGACTGTGCGAGTGAGTGTCAGCAGGTCTGGGATGGGAAGCTTCAGATATTTCTGGACA +GCCAGTGTGGGCTGGCATCCTGGCAAGGCTTGGCATTCTACTGTATGGGGCCATGCCAAC +CATTCCTTTCTCTGAAGAGCTCCCAGCATAGTTCAGGCCTCCCAAGTGATGTTTATCAAA +CCCAGAGAAACAAGTACTGTCTAGTGGTTTGAGTCAGCGTGAGCAGTAGCCAAGACAGCT +CACGGGTCTCCTCCCTGACATCAGCTTACTCTTCTTCAGAGTCAGTATGCAAATCACTTT +GAAAGCCTCCCCTCTCTCCCTCTGCTCTCTCTGCATTTCTTCCTTTCCCTTCCCTTCTTC +TTCCTCTTCTTCCTTTGGCTCCCCAGACATGTACAAGAAGGGAACATTCTACTGTCAAAG +GCAGAGTGGAGGGAAGCTGGCTCTGTAGACACTAATTATAATTGATCACGTATATCTGCT +GATGTTAAAGATCAGAGATGCTGTCAAAAGGATCCCGTGACCTTTGCATCCTGGAACCAA +AGAGTGTCTTATAGACTTTAGGGGAAAGTCTTTGAAAGCTCACATTGTTCAGAGGAACTG +ATGGATGCTTTTCCTCTGACCTCAGAGCGGTGCGCTCTGCGGTTAATGTGCAGACATCTT +TCCTCCTTAATCTTTTATTTTTTTAATCATTCTTCATCCAGTCTGTCATTTATTCCTTCT +AAAATAAATAGCATTATAGAACAAATTAAGGCTTCCTCACCGAACATCAGCACCTAATTG +AGTGGTCAGTTAGGATGTTTAGAGGCTCTGGGGCTGGCTCAGAGACCTTGCTATGCAAGA +AGAGAATCTCCAGGGAGTGTTAGGTCATTGTGATAGGCCCATTCCAGAAAGTTCTTAAAG +TTACCAGAATCTAGATTATATTAGAAAAAAACGGTCTGTTGTTGCTGCTTCTGTATTTTG +GTTTTCTGCCAGTGAGGTTGATATGTAAGGGGGCAGGGTGGACAGGAGAGTGGGGAGGTG +GGAAGGGAGCTAGTCTGAGGATTTCCATATCATTAATGGGATCCTTAAAATGTCAAGTAA +AGCCATCAATCTAACCTCATTCATAAAGTTACATCCAGATTCCGATTTATATCCCATTCC +TATTGCAATGGTCTTGATAGAGAGAATCTGGCATGGCCCTCATCCCAGCTCTGGTGTGAG +CTTGAAGATCCCCATGGTATAAACAGGCATCGGAGGATCAGAGAGGTGAAGGATCAGAGT +CTAACAGTGAGTGACCAGGAGGAGCTCCTGGGCCCTTGCCGCTGTGCGACATGGGTTTGG +TGAGGTGCTGCTCTGTAGTTGTTCAAGTGTGAGCTGCTTCTGTGAAAACACAGATCTTAG +TAATGAACAGTGCTGAAAGAGAGGAAGTAATGGATTGTGCTCGCCCTGCTCGCCTGAAGG +ATAAAGCACAACCAGATGGGTGCTGTAGATATGTAGAGTGCACATGAAATAGAAAGCCCT +TCCTGCTTCCTGCTACAGCCAGAAGGCTGCCAAGCCTGGCAGCCGGACTTGTTTATGAAC +AAGGGGGCCCTAACCTGAGGAAGTTGACCAGATTCTAAATGTAAGAAAGAGGAGGCCAAA +GTCAAAGCACCAATGTGGGAGAAGGAGGGGCGGAGGAAGACAGTTCACATCGGGTGAGCA +ACTCGAGAGCAAAAGTCTAGGGGCTTCTTCTGACCGGAAGTCACTGTCTTCCATCAGGAT +AGACAACAACAGGCCAGAGGAAGGGCAAGGCCTGAAGGGCCCAGATAGCCTCTGTGAGAC +AAATAACAGCCCCCGAGCAAAGGAGGAAGCCTGTAAATCAGGAAGAGGGGACAGTGGTGT +GCAGGCCTCACCAAGGCTGTCAGAATCTGTATGGAGCCTTGTGGGTATGGAAAGACCTGC +TCTCAGGCAGCAGGTCCCCACTGAGCACCTCAGCTCCACCACAGAGAGCCAGGGTCTGCT +TAGATTATAATTTGTAGTGGTTTTCATGATGTGTATGCTATCATAAAGACATTGATTTCT +AAAACAACAGCAACAAATTACAAAATGTTAAATAATGTCTATAGAAAGGAAATACAATGC +ATTTTCACATTGCAAAAGATGTCACTAACGTAGATGGCCTTCCTGGAAAAAAAAATCACT +TTTAGAGATGAAATTGTAAACTGGAAACAAAATGGTTTGTGGGCTCTGTTCATCAGCTAT +GACTATTAGCCCAGTAGGGTTAGTTGACCTGCATACAACATGGAATGGAATTTGAATTGC +AATATGAAGACTTTAGAATCTTCATAGATTTAATCAATGAAAATTGAAGCAAATCTGTGA +CAAAGCTTTTGGCAGGACCTGAGTATTCAAGAGCTTTCTGTCTTGTGTATACGGTCTTTA +CACATGTAGGATGCTAGTATCCTACCATCGAAACTTTCCCTGATCACATGGGTAATAACT +GAAGATGCTGAATAACTTCTAAACTTATTATTTTATGAATTTGTTTCACATATTTCATCT +GCCATTCATAAAGCTAGGAATTCATTTTCTCCTCCTTGCTTAAGCACAAATAAGTATAGT +CACAACTATTTGTATGTATGTGCATGCGTGTGCGTGTGCGTGCGTGCGTGCGTGCGTGCG +TGCGTGCGTGCGTGCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCATGTT +GCTAGGGGTTGAGCCTAGGATCTTGTACACACTAACAAAGTGCTCTACCATGACCTATAC +CTCTTCATTCTACTTTTTATGTTTAGAACAGGTATCTCACTAAGTCACCCGAACTGGCTT +TGAACTTGTTCATTGGCCCAGTCAGATTGTAAATTTATAATTTCCCTGCCTCAGCTCCCC +CAAGTAACTAGGATTACTGGCCTGACACAATTTTTCATTTGTTGCTCTGTCGAGCAGAGA +AGAAAGGGGAGGAAGGGGAAGGAATTAGAGGGAGGGGAGAGGATGCTGTGCACACAGCTT +GTCTCCTTGGCTCCAGTGCATCACTCTGTAGTAGGTGGTAACTTCCCTGGCTTATATTTA +GGAACAATAAGGCTCAATGAGATTAACTGCCTTTCCCAAAGACCACACTCTTCCCACTAT +GCTCTATAGCCCGTGCTCTCATGGGCTGTGAATTCCAGTTTGTGTAGCTTACGAGCCACC +TGGATTCGGGCTTACAAGTAGGCAAGTATTTTCTTCCATAACCTGTTCACCTCCCCTTTC +CAGTCCAAGATCCATGCGGCCCGAAGTCTGAGCGAGATCGCCATTGACCTGACGGAAACA +GGGACCCTGAAGACCTCAAAGCTGGCCAACATGGGGAGCAAGGGGAAGATCATCAGCGGG +AGCAGTGGGAGTCTGCTGTCCTCAGGTAGGGCCTGCGCCTGAGACACTGTCCACAGATGG +CTTCCTCCCAGGGACGTGGGGACACCATGCACAGGAGGCCACTGCATATGCTGTCCAGAA +GCTGGCTTTAGTCGTCAGACCAAAGTGTGAAGCCAAACATGGGTCTAAGAAATATTTCCC +AAGGGGCAGAGGGAGATGTGTGTAACTTCAGTGAGGCACAAATTGTCAGTGCCCTCTAAG +GGCACTCACTCATGGGGTTTTTTCGAATGCTGGCTGATGTAATCATTAACTATCATCCTG +AGTGTCAACTCCAAAGGCAGAGAGTAGGGTTTGCTTGTGTTCCCTTAAGAGGGAGGCTAT +CCTGGTCAAGGACATTCTGTTTCCAAGGAGACATCTGGGGCTTTACAGGGTAAACGAGTA +AATGAGACTTGCTGTCACAAAGGAATGGCCCTTGTCACCACCTGGTTTTACTCCCTAATT +CTTACACCTTCCCCTAACACAAGGTTGTTCTCTGCGACAGTCCTAGCTGTCCTGGAACTC +ACTTTGAAGACCAGGATGGCCTCCAACTCATAGAGATCCACCCGTCTCTGCCTCCCTAGT +GCTGGGCTCCAAGGTGTGCCCCACCACACCCAGCTCTCTACCATCTGTGCGCATCAGGCA +GGTCATTCTGGCATTAAAGATTAGGAGGTCCAGATCAAATTTATCTTGGCTTCAAGAGTG +GAGATCAAGGAAGTGGTTCATTGGTAGAGCACTTGCTTAGCGCACTCAAGGATCTGAGTT +CAACCCCCAGCCTCCAAATCAGTCAGAGTGGGGGATGCTGCTGTTTGCTTAAATGACATG +ACAGGCCTGGGTTTATATGAGGTCAGAGGGAGAAAGACAGAATGTTTTGTGAGCCAAATG +TGACTAGCCGATGCCTCCTTCCAAAGCTGTTTAAACCCTGTTGAATTTAGGTGGCTGTTC +TAGTCTGATTTCTAAAGTGTTAAACTGTGCTAAAACATTGTGACCAAAAGCAATGAGGAG +AAAAGGAGGGTTTGTTTCCTCTTACACTTCCAGTTAACCATTCACCACTGAGGGAAGTCA +GAGTGAGAAGCCAAGGCAGGAACTGAAACAGAGACCTCAGAGGAACTCGGCTTACTATTC +TGTTCTCCAGGCTGGCATTCAACGAGCTTTCTTATGCAGCCCAGACCCACCTGCCTAAGG +ATGGCAGTACATCTACAGTAGAGGGAGCCCTCCCTCATCAATCGCCAGTCAAGCCCACAA +AGACATGATCCCAGGCTGATCTGATCTGGGCAGTCCTCAGACACAGGCAGATGATCCTGT +GCTGTGTCAAGTTGACAGTTAAGCTAACGAGGATGGGAGCCATGTCACCTTGCCCCTCTG +AGCTAGGAAATGAAGAAGCCTTAAACTCCTGTCCTTTTCCAGGGCTAGAGCTATAAACAG +TGACTGCAAACAACTGTAACAACAGAAAAGGGAAAGATAAAAGAGGAAGATGAGCTAACC +CAAGTTAGCTTCTGGGCTAGTGTTGCCCACTCAAAAAGAGCTAAAGGCAGGAGAATGCAC +ACTAGCCTGGAATGAGACGTGGGTTTGCTATAGAGCAGACAGAGTGTGGATCAGGTCTCC +ATGTTGGACAGGCTACAACCCAGTGATATGTTCACATGCTTGTGAGCTTTATAATATGAC +ACGTTGCACATTGTTTGTTCTAAAGAAACTGTTAAAATTAGATAGGCTTCAGGTTCACAA +GAGCTGGATCTGTCTCTGCCAGACCTCCAGGACATTGACTCTAACTCTTAATTCTGCACC +TGCCTGAAATTCTTCAAAGCTGTTTCATATAAAAGATGTGCCAGGTGGCCACTGCTTCTG +AGGCTCAGAGGTTTGCAAGGAAGACTGTAAAAATCCTAAGGGTCTATCTGGAGTTACAGC +CCCACCCCCCCTCCCGGCCTCCCACTGAATGGGCAAAGCAGAACTAAAGGGAACGCTTTG +TCCTTTAGACACTGCATGCAATGAGTTCCCTAGTTCCTGTTAAGCCCAGTCTGAGGAAAA +AGCCTGGAGCTATATCCTACCTGCCTCCTATCTAGTTACAGAGAGTCCAGCCTTGCTCCG +CCCGGACTCTTCCAGCTGAGTGTCAGAGGATACAATATGATACAGCCTTGGCGCTCATCT +CCCAAGATGCTGTAAATCTTCATGAGCCCAAAATCAGTCTTTATTTCTACCAAGTTCCCA +GGTCACTCTGCTGCTGCTGCTGCTGGCCCAGGGACTGTGTTCTGGCGGACGCTCTTCTTG +CCAAAAAGAGGTTAAAGTGGGCATGTGGCTCAAGATAATAAAAGCCAGGCTTTTCCAATT +TGAGCCTATAACCTGATCTATCTTTCTGGGGCCCCCATACATCTGAGGCAAGCAAGCTCT +AAGGGCACCAAGACAGATGCCTATCAGAAGCTGTAGACGAAGTCCCTAAGGTGAGACTGA +CCCCTCCTAACCACTAGGAATACCATCTGAGCATCTTTGAAGCCAGAATACAATCCATTT +CTATTCTGCCATCAGATTGGCATTAATCCTCAATCCAGTGGGCTAAAAGAGAAGTCACAA +GAAAATCTTCCTGCCTGATCCATGCCTACATGTAATGTTTGAGCATCTTTCTCTCAAGAT +GGTGACGTGACTTTCAAATGTTATAGTGGGGCCCGGGTGAGGTGTTTAGAAAGCAACAGG +AGCCTCGAGGCCACATGCAGGTTGTACCTGTAAGTAGCTTCTATCCACTCAGCCCTTCTG +AGTTTGCTAAGCCAGAACAACTGTGGAAGGAAGAGAAAGTCCCATGAGGAGACCAAGGAA +CTTGTCAACCTCTACCAGGCCATACAAGTTTGAGCCTGAAAATTGTCTGTGAATGCCAGT +AGAGGCTCTTTGGGAATGCCCCACGCCCACCCTCATGACTTAGGAAAACAGCGGGGACAA +TGGAGGGAGGAACCAGAACAGGATGCCTGCCATCAGTGAACAAAGGGAATTTCTAGGGTA +CATGGTGTGGTCTTCCCTCCCACAGAGCCTGATGCCTGCTGCCAGTTGTGAGTGCTTGCT +CTGGGAGGAGGCAGCCTCCATCTAGGGAAAGCCAGCCTTCACCACAGGAAAGCCATTGAT +AGCACTGCCTATGATGGACCAGGTTCTTGTTCCCAGTATGGAGAAATTTAAGCTGCTGGT +CTAAAACTGGGGCAGCTGCCTAGTTTTCCTCCTCTGTCTTTCTGTCCTTTTGCCTGTAAC +ATGTTGTCACACGCTTGCTGTCACAGGACAGTTCTGTCTTTTTATTAACACTTGCCTGGT +CTTCCATGCTAAGAACATTCACTCATGAACAAGGCAACCAGCATCCATTTGCACAAACTG +TTTTTCCTCACTCCCTCTTTATCAAGCGGTTTCTAGTAAATGCATCTTAGAAGCATATTG +AGAACCTAGCCAGCACAAGCTCATTGTCCAGCCAATGGCCACTAGTAAAGTTGTTGATAA +ATTTTGTAGCATAGCAGTAAGGCCTGTGTCACCTGTTAAGAGTGTCCTTTCTGGGGACTG +CCAACACATCTTCCCTCACAGGTAAAATCAATACCACACTGATCGTTAGGAATGGCATCC +AAGCATCTTTAAACTAGACAGTGCATCTCTATCCTGCTGTCAAGTTGACCTTCTTTGTCA +CACTGGTGTTAGACCTTCTGAGGTCACTTGCATTGGCCCCTCAACCCTTGCTGCTTCTAT +TCATTTCTTCTGACACATCCCAGTAGTGCAACATCACGCATAACGGAACTGCATAACAAT +GCTGTTGTAGTTCTATAATGTAAACATTTACTTTAACTCCTAAGATATGTTCTGCTTTGA +TTTTGATCATAACTTTGGGGAACAACCCCCTCGATCACCACCCCCCAGGCATTGCCAAGG +AGTCGGTGCTGCCAGGGTTTGTTGATGCTGCACCGTAGAACCTTGAGTGCTACGAAAACT +CCTTCTGTTGAATGGATGTTTCTGAACTCAATTATGCAGCCAAAACTGGGGAGAGGGTTA +GTGTACGCCAGCCTTTAAAACATAAGAGTGCCTCTCTGAAAAGAGTTTGAGTATTGTCTG +TTGATGCAAAATGGAGATAAAATGGTTCTAAGCTATTAGCAGCTTTAAAGGAAGTTGTTT +CTATTTATGGCTGTATAACTACCTTTAAAGTCACTAAGAAGTCCAGTTATTGGTATCTGA +GGCCTCTAATGCCAAAGAAATGAAGGCGTGCCAGTGTTGAACATTCCAAAAACCAGAAGC +TTATCCACATGGACGCCCTGAGTCGGACAGAGGTGGGCACTAGCATTTCCAAATGAAAAG +GGCATATGGTTCCGCATTGACTAAGCTTGACCTGCGTCAAGACATTTCACATAGGAGCTC +CCATGAGGAGACTGACAGAGTTATATCCTAAGTCAGAGTATGGGCCTATGTTGGGCAAAA +CCTACCTGTATAAGAGTTCAGGAAATCTGCTAACTGACCTCCCAAAAGGGAGGGAATAAG +CAGAGACATTTAGTCACAGTGGTCTGGAAGGGCCTGGAAATTTCCTCCCCATTTGGAGAT +AGCTTTGGCCATGGAGATTTGGTCACATAGGCTTTAAGTAACAAATTGTTAGGATGCTCA +GATTCAATTTGAGAGATCAAGTGTAAGTGCAAGCCATCCAGCTGCGCTGTTTTAGAGCGT +GTTCCTTCTCTCCCCGCCAGCCCGGCTTCTCTTTCTACACGAGCTAGGTTACAGCTTACT +GGGCAGTACATTTGCCTATATCCTTCAATCTAATCCCCAGCTCCATCAAAAAAGAAAGAA +AAGCAGAAGATCCAAGTCATGTGCAGGATCTTCAAAGGGTTTATTTCTTCTCTCCCTTCC +CCCATGACTCGAAGGGATTGTGGAGGAGGCGTAAGAAAACACAGACAGCCGTCCTTGTCC +TTGTAGCTGAAGACAGTTGGCTTCCATAGCTTCTCTGGAAGTGAGTCTAAGATTCGGGTC +AGTATTGTTTTAAGGATCTGTCCTCACGGGACAGTCAGGATTTCAGGGAGAGCTTGGGGA +GCTGTCAGAGATGTGATTTTGCTCTCAGGCTATTTAAAACAAATGGCACAAACCCACTTA +GAAAATACCCAGGGTTCTGCAGGGCCCCGTGGCTTGCTGTATTAGCCACCCAAACCAACC +AAACCAATTATGTGAGTGGGGGGGGGGGGCGGGAAGAGGGAGATAAATTATAAATTTATG +ATTTGGCTATGTGGTTAGTTTGAAGGCAGCTGAGTCGTCTTGGCTGTATGGTTAATTTGA +TGGCAGCCAAGTCTCCTTCCATTTGATCAAGCAGGGACATGAAGACTATGGTGATGGATC +TGTGGTTTTAAAAAAGTAAAGCCACACCCAAACCTGCATTCAGCCATAATTCCATGGCTC +TGACACTTTTCATTCTAGGAAAAACATATTGTGTTCAACCCTGACCCCAGCCTTCCCTGG +GACGGGTCCACCTTCTTTACTCAACAATTCCTACATTCTCCTCCTCTGAATGCAACCACT +TCCTCCCATTGTGAGGATGCTTATTAATAACTCGTGTAAAAATGATGATGCCATATGTAG +CAGAAGATGGCTTAGTCGGCCATCACTAGTAAGAGAGGCCCCTTGGTATTGCAAACTTTA +TATGCCTCAGTACAGGGGAATGCCAGGGCCAAGAAGTGGGAGTGGGTGGGTAGGGGAGCA +GGGCGGGGGGAGGGTATAGGGAACTTTCAGGATAGCATTTGAAGTGTATATAAAGAAAAT +ATCTAATAAAAAATAATGACGATGCCAGCTATCTGACATCTCTCCCCATGAGAGGTGATG +TAGCGCCTACTGGCTGTGCACTGGGAACTGTACCCAGCCCACACCACACGAAGCACTGCA +TAAATCGTGCAGTGACTCTTTTTAGTGATCTTCCTTTTGTGCTCTTCTCTTTTTTATCAC +CAGGAAGAAGTCTGTCTTCTTCCTAGATCTCTCTCTGGCCGTTCAGAGTTTTCTATTGGC +TGTGTGGTGCCTCTCCTTTTAGGTCCAAGATGAACTGCATTCCAGAGGCCTTAAATTTGG +TCATAACCTCGGCTTTGCTGTTGGGCACAACCTCCCAGGCATTGCCAAAGAGGTTGTTTA +TGCTGGACTGTGAAACTGGGCAGGCTGCAAAGGCGCTGTCTGCAGAATGGATGTTTCTGG +ACTCATCTGAGCAGGTCTGGCCTGAGTTGAAAAGGAGAGGAAAATGGAAGGTGGTCTCTT +CCACTTCTATTTGGTGGAGGGCGGAGGTAACAAACTCACTCCTATGGGTGTCCAAGGGTG +ATACTAGGATAGATATATGTACCTGTGGAAGAGAACTAAGACTGACACTGTATAGTCTGA +GTAAACGACTTTGGTGGTAAGGTTTTAACATCAGAAGAGAGATCTCCCTGCCCTCTTCCA +GACACATCAGTATTTCTACTTAGCCAAGCTCTGTGTCAACTTCCTCATCTTTGCTGAGAG +CACAGAAGAAAGATCATGGAGATTTGCATTTCATCTCCAAACCTCCATATTACAATAGAG +CAAGAGCCCTGGGACAGCAGGATCAGCTCCCGGGGTTCCTGAGCCAAGGAACAGTGCGCC +TATGCCTTACCCACAAGTAATGGTTTCAATTAGATAATCTATCAGATGCTGTTAATGTTT +AAACACAGATTGTCTCTCTATTCACCTCCTTCCCTCCTTCTTAGCATGGAGTGCCCTCTT +CAAGTGACATTTGTGTATTTCCCTTTTGGCAAAAAGTGCCACTTAATCTCCCCCAAGAGC +AAGCCACCCCGAAGACTCCCAGACACCCCCAAAAGATGCTTGCTTTTCAAAGAACTTCCA +CTTCACTACTTACTGAACTAATGATTCCATTTGTAAAGTCTCCAAGCATGTGTTGTTCGT +GTTGGAAATCACACTGAACTTGCAGAGATGGCCCCTGGAGATGGCACACTGATCCTGCCA +TCTGCAACGTGGCATTATACCACAGGGTCTCTAGGACGTCTCTGATGTAAGGAATTCATC +CTTGAGAACTTCTCTGGGAAATAAATATCTCGTTGTCATAAAGGGGAGTCTAACCCCTTT +CTCCATATTCACTCCTGGGTATCTGCCAAGCCTCTCCCTCCCAGCTTCTACAGATCTGTT +GGGACTTGGCTGTCTTCATTTGCTTGTCTTAACTTTTCATTTTCCCCTTAGAGGCCAAAC +AGGCAGTCATTTCCTTCCCTCGATTTTACAGACAACAGATTTCTTTCTTGCTGGGGGTGG +AGATGGGGGATATTACTATTTGTGTTATATTTCCCTTCCTTCCAAAGAGGAAAGCTCCCC +TTCCACCTTCTGGATTGAGGGTGGGAGCAGGGGGCCTGCTCATCTGCATCTGTCTGTGAA +AACAGATGCACAGGTCTCTGCGAATCCTCAGCAGGATGCAAACTCATATCCGGTGCCGAC +TGGCTTGGGATCTTTGGAATGACTGCAACAAATTCTCCATTGCAGCTGAGTGAGGAGAGC +CTTCCATATGGTCACAGGGAGAGGGCTTCTGTTTGCTCTGTGGCCCCTCCACATGTGGTC +TCTTCACATACAGCTGCCACCAGCCCGGTCTAGGTTCCCCAGCTGGAAAATGGAAAATGG +GTCCCAAGTCCACAGTAATATCTGTGATGCCATCTGGTTTCCCCTGAAGATCCCCAAATG +CCCACTGAAAATGACTTTCTTTGCCTAGCCATGTTTGGATAATAATCATCTTCCTAGGGC +TGGGAATGTAGCTCCCTTGGTGGAATCCTTACCTGGCGTACTTAAAGCCCCAAATTCAAT +CCCAGCACCATATAAACGACTGGTGCTCATATTTACCTCTTTAATGGCAGAACTCAATAA +GTAGAGGCAGGAAAATCAGGGTCAAGGTCATATATATGGAGGTCAAGGTCAGCCTGAGCT +AGAGACCTTGTCTCCAAAAATACACCTATAACCAACTGTCTTCTTCACCATCAGCTCTTC +CTCCCTCCCTCCAGTGACCTCGTTCAGTAGAAGCCTTTGGGTTAGGAGTGTAATATGATC +GTGAACTCTAGCCTAGAATCCAAGTAGAGATCTCACTAACTCAGGAAAGGTTTTCTGGAG +AACTCAGCTGATGGTAGGTTTTCCTGGCTGTCATCAGAGGGAGGCTGAACCACCTCAATG +AAGTGATCATTCAGAAACCAAGCCAGTCCCCTAGCTGGCCCCTGTGTTGTGGTGCTTCCG +GGCAACGATTGTGCCCTCCATCCTCATTGTTTGCTTGTCTCCGATTCCTCCAGTGGGTGG +AACTGAGGGCTGAGACTATGTCTCCCCCATATTACCTTGCACATGGAAGGGACTCCAAAA +ACCTCTGTTGTCGCACCAGGAGATCTGAAGACCGCCACTGGCTTCCTGTCCTTTGGCCTT +CTCTTGAGTTTTGAGATCAGCGTATGTGGCATGTGGTCCTGCCAGGAAGGAAGATGCAAG +CAGATGCAACCCACAGGGTGTTGTTGCCTTGACACCAGAGTAGTGAGACAGAATGTTCCC +CCTCTCACCGAGTTTCCATTCAAAGGATAAGCAGGCCACACAGAACAGAGCTTGTGCCCC +ACCTCTGCCTCCCTGTGCCAGCCACCATGACCTCTGTGGTAAGAGTAGAGGTAACGCTTC +TCTGAGGACTCAATGAATTGTAGCATGTAAGAATCCCTGCTGAGTTCTATTAAACAATCA +AACAAACAAACAAAACCCACTTTTCCCCCTCTGCCCGCAAGCTTCCTGAACTGACAGGGC +CAGCCACACCAGCCACCACTCCTCATTTTCTTGCCTGTCCACTCAGGGCTCTTCCTTTTT +TTTCCCAACATGAATCGTTCTGAAATGGAGATGCCAACACCCTAATAAAAGCGAGGAAAG +ATTTCTAAGAACAATGACTAGTATTCACATGGCATTTAGCATGTTCTGAGTTATCTTTTA +GCATCGCCCAAATGTTATCCTGCTTCATTCTCCCAATATTTGTAGAGCCCTGTTTTCATT +GCCCAGTTCACAGGAAACAGAGACCTAGGAAAGTTCTAGAACCTGCCACCTCCCATCCCA +GATCCACTCAGAAGCTAAGCTGAAACATACACACAGACCCAATAACCCTAGACCCCAGAC +TGCAGGCTCCAGCTTTAGGAGGGCGCTATACCAGTTTGTTTCCCAGACTATCCTTTTCTG +TACATCTGAGTACCCTCTCTAGAAGGATATTCATGTATTATCAATTACCTTTCAGAAATA +TTCATCTCACCTGCTTTTCACTGGCTCCTACACCAACCCGCTATTCCTTCCATCCCTTCC +CGGGCAGCGCCTGGCTACTGTTTTTTTTCCATGTATCAATTTTGAAATTTCACTCTTCCA +GGTACAGTAGAGATGACACATCTATCTTCTTATTTCATCTTACAGACAGCTCCAGTTTAA +GACTATTTAGTATTCAGGATCAGGAAGAGATAAACCCTTTAGGCTCTTGTTGGTAATTAG +ACATCCATCCCCTCCTCCCTGCCCCCACCCCTCCACCCCTGCCTGCCTCTGTCAGGAGGC +AGGGTTGGGAGAGTGCCATTCCTAGAGGTTTGGGTAGTGAAGGAAGGAGGTCATACTGTC +TATAACATTCCTTTGGTAAAACTTGAAGAAATGAAGGCTAATGGCTGAGAAGGAATGGCC +TAAGTTGGTTGTTTATTGGGTAATCAGTGTTTCAAGTTCGGAGACATTTTAGAAGGTGGT +CACTTTCTAGGTAGGACCAGGATGGTTCTCAAGAAGGTGAAATGCCAGCCAGGCGAGGTG +GCACACGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGCGGGTTTCTGAGTTCGAGG +CCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGCAGAGAAACCCTGTCGGGGGTGGGGGG +GGGATTCACATATAACCCTGAGGGGTCTTGCATGTGCAATATGTATTGGTTCAAACAATT +GATAACAGACTAATTATAGTGCCAGACTTCCCCAAGGCCAGATACAGACTATGAAATTAT +GTTTGTCAGCTGGGTGTGGTCATGCAGGCCTTTAATCCCAGCACAGAAGTAGAGGCAAGT +GATCACTGAGAGTTCAAGGCCAGCCTGGTCTACAGACAAACAAACCAACCCAGATGGACA +GGGTAAAGTATCATGTATTTGTGTCCTGAACTTATAGTGGGAGAAATTCCCACTGGGCTA +AGTTTCTAATTCTGTTTCTGCTATTGAAGTGGTCAATGCAGAGAGCTTCTTTACCTTTTG +ATTTCAGCCAGTGTTGCTTCCTTTCTTTAACCCTTTAAGAAGGCAAGCATCTCATTCAGG +GACCACCTAGAGGTCATTCGTGAGGACGAGCAGCCTCACAGAGAACTATGGGCCTCTTCT +TGGGATGTTCTTTGAGAGGCTCTCAGTGGACTTGTCCCGAGGCACTTGGCCATCTCTTCT +CTGGGTGGCCATGCATCCTTAGCTACTGGTCACAGCCCACAGGCTTAGAACATGCAAGCT +CTTACATAGAGAAGCCATCAGATTGCTTGCCTCAAATTAATTGATTACCCTTCAACACAG +AAGGCAGTGGGATCTCTTTTCAAATGCAACAGGTTCCCCCCCCCCCCCCAAGACAGGGTT +TTGCTTACTCCTGGCCATCCTGGAACTCCCTCTGAAAACCTAGCTGGCCCCAAACTCAGC +TTCACCTGCCTCTCCCTCCCACGTGTTGGGATTAAAGGCGTTGCACCACAATTGGCAAAG +GTACCAGGTTTATGTGGAGCTGCCTTGAGCTTGTGAAATGTGGGATGGAGACCCACAGCC +CACTAAGTATCCCAACCACACTCCCCACTCTATCTGAAGTAGCCCCTGAGGCAGATCTGC +AGTCTTGGTGCTTAGGAAACATGGTTTGAAAATACTGCCTGTTATTGCTTCTTTCTGTAG +CTGGAGCTCTGGACTGCTCATTCTTCTAAATCATTGGGTGACGTTCTTATCTTTGACTGA +TACCTCATTAAGAAAGAGCAGTTCATTTCAATGATTTCTCTGATTCTACCCCACTAAGGT +AAATCAAACCGTATGTGAAGGATTGGCCTAGCCCAGGCACAGTGCTAAGTATTTTATATG +CCTTATCTCATTCGTTCTTTACTACCGAGATAGGAGAGCAAATGCCTTGCTCAAGAACCA +CCCATCTAATGAATGGCTTAGACTTTATCAAATCCAGATGTTTCTCATCTACCAGGCTGT +CCAGTTACCATTAAAATGTGGGTATCCTGGTTCAGTTACTTACTTGCAGGAGTATATCCT +AGTTCCAGGCTCTGTATTCTTCGTGAAGGAATTTCCAGACTCCCAGTGTGCAGTGGAGCC +AGCTAGCATTTGGGGTGCCAGCTATACACAGGCAGACTCAGGAGCTATCAGGCCTGCCAA +GGCTCTCTATCCCATTGAATGTGGGTTGATGTTTAAGTTAATTATTAGAAATAATAATTT +AGGTAGCCATAATGAGCCCCACTACTCAAGGCCAAATCTTTACTAATCCTATAAGAGCAG +ACCAATCATCCACAAATTGTATGCTTGCTTCCTAAAATTTAATGTTGTGGTGAGTTTTGC +TGTTCCCAACTATCTAGGGCTCTTAGATTTGACTCAATAAATCACCCTTTCCTATTGAGA +GGTCAGGCAGGGGTGAAGGGAATACAATGAATTTTTCACTCATGCTAGAAATTCCTTAAT +CTTTTTTAACTCAAGTTTTCCCCAGGCCTGTTTTTAAAGTCTGACTTCCTTCCAGTATTA +TTTTACATCCTTATTAATTTTTTAGATGACAGAGCAGAGAATGCCTCATTAAATTTTCCT +ATCTTCAAAAGGGATTGGAGGTGGGTACTAAGAGACCCAATTAAGAGTCATAATGATTTT +TTCAGGTTCCATTAGATGGACATAGCCCAGAGAGGTTTAGAGCCGATAAGCACATGGTAG +TGAACTTAGGGATGTGAAAAACGTTAACCAACAGCAAACAAGGGTGCCTGCAATAAGATC +CAGTGGTGTGATACCCGAGAAAGGCACATCTGGACTGAGTCTATAAGGACCATGAGGTAA +TGGAGTCTCAGCAAGGATCAAGCGTTTGCTGAGTTTGCTATTGAATTTGGACACCTGCAA +CTAAAGCATGTCAGAAACTCAGGAAAGAGTTATAGCATGGTCCAAAGCTTGGCAGGTAGC +TTCCATAACGGAATGATATACAAGCAGTACACTATTACTCCTTTTTTTTCCACTAAGATG +AGATACAATTTAATTATAGCACCCAAGTATACAACTGACAATATTTATTTGTTCCTGGGA +AAGCATAAAGATGGTTTGTTCTTACAGTGACAGATGTCTTCAATTTCAAGCTCAAATGGG +CCAGAAAAGGGAGAGAATGTAGCCTAAGTCATAGTCAAATTGTACGTAGACACTGAGAAT +TCTTCATTACTAGGATCTCAGGGATCTGGGAGAATGGAAATCAAGGGAATATGGGCTTCC +TGACCAGAGACCTTGAAGAATAGGATGGTATGCTTAGAGGTCTGCTTTGAGTCTAGCAGA +GCTGTTCAATGCAAAGACACAGAAGTCGGCATTCTGAGACATCTCCTTTACAATTGAGAT +AGCCTCCAATCCATTGCCTGGTCCTGGAACCATCCAAACATTCAGTTGTCTCTTAAGGAA +ATACAGTCCCCGGCCCGCACCCCACCACCACTACAAAGACCTTTGGGGATTTTTATTAGG +ATTGCTTTTTCTTATATTGTTTAATTCATGGCAAATTGGCATCTTTAAAACAATAACATC +TGGATCCAGGTCTACAGTAGTCGCCTCTGTTTATTTATATCTCTAGTTGTTTCCAGCAAG +GAGTTACACTTTTCGTAGTAGGATGCTCATCTTTACCTACACTAACCTAAGTCCCTGAAA +TGGCTTCTGGTAGGCCAGGCTGGTTTTGAACTTGCATTCCTCCTGCCTTGGCATTTGAGA +AACCAAAGTTACAGACATAGATCCAGCTCTCTAGGGATGCGAGAGTTGGTGGTGGTGAAG +TCTGAGCCCCCTGGATGCATACTCGGTGCTATCTGTTGATTTCTAACGGTTCAGCTAGTA +TGAATGAGAGAAGGAATGCAGCCATTAGCCTGGCTACATCTAGGGAAGCCATCAATACAC +TCTATAACCCATCAATGTAGAAAGAGCTACCAAGCTCAGTATAAGAAACCTGCTCCAGGA +GCCAGACACTGCAACCTAGAAATTAATCTTTTGGTTTAAGCTAAATTCCTCCAGTTGGTA +TCTTCAACAGTTGCCTCCTATCTAGAAGCCTGCTGTTTGAATCATGCAGACGTGCTAGCC +AGGAAAGCAAGGAATGTACATTTACGTCTCTTGAAAACTAACTATGCATCACTCTATATT +GTATTCTTTCCATTAGGAGAAACGTTTTCTCAGCATATAGCACTCAGATAAAATAGAACA +AAATTCTAGTTGGTATGTGTGTTCATGTGTATTATTATATTACCTGTGATATGTAATTAT +TATTATACCTGTCTATATTTTCATATATTTTTCAAAGAACAGATATTATATATGCAATAA +GCAAAAACCAGCATATTTCAGTAGACAAGAGAAAATTTAAGTCATGATTGAAATTACTAA +TATTAACTTAAACTTTATTCTCCCCCTCCCTTTGTAAAGCATATAAAAATTGGCTGGTGT +GACATGTCTTAAGACAATCAGAAATGACAGTGTTCTTGTTCAGGAGAGTCCACTCCCCTG +ACCGTCCTTCATGAAGCTATACCATTTCCACATGGTATTTGAAAATTCACTCCTCACGCT +TGGAACACTGCACACCTGTCTCATTTCACGCTCCTTGATTCCCGGGGTAAATCCCATATC +CGAGTTGCGAGCTCTGGTGGATTTCATTAGTGGTCCAGATGTGTGTCCCTTGTCAGCCGC +CTAGTAACCCCGCTGTTTATCAACAGGTTCTCAGGAATCAGATAGCTCGCAGTCGGCCAA +GAAAGACATGTTGGCTGCCTTGAAATCCAGGCAGGAAGCTCTGGAGGAGACGCTGCGCCA +GAGGCTGGAGGAACTGAAGAGATTGTGTCTCCGGGAAGCTGTAAGCAATTAAGTCTGTGT +TGTTTGTCATACATCTTCACTATGAACAGAAGACAGGGTGGAGACAATAGGACTGACTTT +CAGGAAAACATGTACTGTCCCTCCCCAGTGCTGGAAACGCCCACCCTCTGTGATATCCTT +TGTTAGAAACTAGGTATTGAGGAAACACCATACCAGTTAAAACCCTCTCTACTGAATCTT +ACATGACACATACACCCTGAAGCTAAATGACGAGTCCCTCTAACAGTCCCCAAACCATGC +ATGCATGGCACACCACACAGGACATGTCCTCACAGGACACTACCTCATTCTATATAATGT +CCTACCACATCTTGCTTTCCAGAAGTTTCTGCCTGCTCATTGCTGGGAAAGCTTTTGCTT +CTTCTGAGTTTGTCGTTGGTTTGTCATTGGGTACAATGTAGCATCACTGCAGGCCAACAA +AGACACCAGGGTGGCACCTGAAATACACAGTAATCCATTAAACCTGCAGGTCCACTGTTT +CTTTAGATCTTTCTTTTCGAAATGGAATCTTTGCCTAGTTTGTGGTGGCTGCTGCTGCTG +CTGCTGCTGTTGGTTTGTCAGTTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTT +GTTGGTTTTGTTTCTGCACCTTTGGGGATTGAACCTATGGCCTCACGTATGCCAGGCTAG +CGTTCTTCCACCGAGCTATATACCCAGCATAGTAATTCTTGTAAGCTTGATGTAAAACAA +TGTTGCATTGGGCTGGAAAGATGGCTCACTTTGCCAGTGTGAGGACTAGAAGTGAATCCC +AAGACTCTAGATAAAAGCCTAGCAGAGTAGAACACGCCTACCATCTCTTTGAGGAGATGG +GAGGGAGGGAGCAGCTAGTCTAGCATACTCAGAGACAAGCAACAAAAGGGACCTTGTCTC +AAACAAGGCAGAAGATGAAAGCCGATACCCAAGGGTTGTCCTGTGCCCTCCACGTACCAC +CACAAGTATACTCCACCCCCACCCCCCCACACACACACACCACTCCCACAGACAACGTCT +TCTTCAGCCTGTTTCAGTGCTAGTCCCAATAGCAATATATATGGTGAGACTCCCTCAATC +CACTTTGACATTTATTAAAATGTCCATTCTTCCCTTGTAGACTTCATTTCTTAGTGTAAC +ACATACAGTCATGTGCATGTGTGTGTTGTGTGTGCAAACACACATGTGCGTGTGCTTCAC +ATGACCACCATGTTGCTCTCCTGGGAGTGGTTGTACTCCACAGACCCTGACCCAAAGCTC +CGTGGGTAAACAGTTCCGGATGGGAAGTGTGGAGAGTGCCCCTAACTAAATCCAGGAGGA +GCACCCCCTCCCCCACACAATAATGCTTTGCAGCAGGAAGAGCGAACCAGTGGGCCTGAG +AGTGAGATCACATTACATTTCAACTTGGCTTAATTATGTCTGGATTGATTTAAACCGGAG +CTTGCTCAAGGCAGAACCACGTTAGCACAAATCCATTGCAAATCAGGAAAGCCAGGGGCC +TGTCTGGGGGGAGGGGGGTGTGCTATGTGATACTGTAAATATTAGCGGCTTTTTTTTATA +AAGACTATGCTTGAACAAGAGGGGGGGAAAAGTGGGTCCTTGGTGTCTGCCTCTCATAAA +TTTGTAAAGCCTTGTTTTGTGTTTAATAAAAGAAGTCACTAAACCAAGCAAAGACCATAC +ATTACAGCACGTAAGGAACATGTCAAGGCGAGGCTGGCACGTACCATAAAAGTTTCACAA +AGGCAATGTAAAGAAAACAAAAGCTCCCACTTCCTCTGACTTTGAGAACAGAAAATATAA +CTTAGGTAGAAACAACCCAAAAGCCAGCCCCTTGTCCACGTGTGTTAACGTCCACCAGAG +TCTCCTGACACATGTGCGATAAAGGGATCCAGCAGCCTCCGTGCTAATTCCCGGCTCACA +GATCCTCCAGACTCAAGGAGCAAGCAACACTGTTTGACCCCTTGGGAGGAGAGCAGCCAC +TCGAGGCAGAGTGGGAACCATGGGTGTTCCACAGCGAGAGGGCCCACTGCCATGCATTCA +ATTACGTCTCCACCATGGGGCTCTGGTGAAATCAGATTTGTAGATGGAGAATCAAGACCT +TGACTTGACCTGGGTACTTTCAAGCCGTAGCCGCGTTTTAAAAATATAGACTGAAACCAC +AAACACTTAGGAGTTATAAATCCATGGAAGAGGTTAACAGCCTCTTCTGCCACATCTCAG +AAAGGAAGTCCTGACAGTGTGCTGTTTACACATATATTAAAATAACAATCTTAACAGGCT +GTTGTTTGTAGAAGGCCTAAAAGGGAAGCAGATAGGAATTCACAGATTAAGCAAGTGTCT +CAGAGACACTTGTGAATCTTTTTTAAAGAGAGAATATTCCAGAATAGCAAACAGTGGGCT +ATCCTGCTCTAAAATTCTAGAATGCTTACATAAGGAATAAAAGAACACAGAGGAGAAGAG +GCCCAGGATGTGGGGAGGAGGGTGCTTGTGCACACACAGACCACATAGACACACACAGAC +ACACATACCCATTTAGTCTGCCTGCCACAACGAGAAGGGCTTTCAGCGGTCCTTCCTGTT +GACCTGACTTTGCCTGCTATGGGCACTCAGACCTGGGTTGCCCAGCATGACAGCTGTCTG +TTCGAGCTTCAAGAGGATACTTCTAAGCTTGTCCTCGCCACAGACATCCATTGGGCCATT +GTGTAGCATCTGCACTGATCGTGGGTCAGAAAGCCAGAACTGGTGTCTGCCCAAATGGGC +CTGCCAAATGCACAGAGTGGGGTCCCCAGCCTCTCCGGTGCCTCTCTGCAGTCTCAGAGA +GACGTCTTGCAGTCTTGCCTGGCTTCCATAGTCTTGGTCAGCTGCAGACTTAAACCAGGC +CTCATTCAGCCTAGTGTGGTACACTCGTGCAGGCAGGGCCTTCTAATTCTGAGACATTCC +TCAGATGCTCTGTGCTGGCCCAGAGTCACTGTGCAATCTGCACTCTGCTTGTTGTCATGG +TGCCCTTAACACTTAGGTTCCCAGAGCCCCAGATGTACACACACCAGAATTTCTGTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTACCTCCTCTGTTAATGTTTAGTTTTTACTA +AAACTCTCACACAGAAGTTAGTGTCTTTTTTTTTTTAAGACAAAGTTTCACTATGTAGCC +ATGGCTGGCCTTGAACTCGTGGCCTTGGTGAGGCTTGCAATAGCACACCTATTGGTCTTT +GAGGTCAGCCTTCTGCTGTTGAATGCAGAGCTGGAGCTAAATGATGATCAGTCTCTTCTA +GGCAATGCAGTTGCCTGGCATTTGACATCCAGATAACACTCCCCATAGGAAGACTCATGT +GGGCAAAGACATACAAGCAAGCGACGACAACAACAACAACAAACACTTAAGTTTCCAAGT +GGGAGTAACAGATGCAAGTGAAAAGAATCAGTTGTGTTGATTGCTGCTCACTGACTGTGT +GGCATTTCTTCACACATAGTAGGCTCACAGGAAATGCTCACTAGATCAACAAATGAATGA +AAATGGACCATAGTGAAGTCCAAGAGAAGTTCTATTTGCTTAACCAAAAAAAAAAAAAAA +AAAAAAAAATGGGTGGGGGAATAAAACTCCAAAGTGCATCTGTTCTGTAGCTAGGGAGTG +TTAGCATTCATTTTTTTTTTTTTTTTGTAGAGGTTAAATTTCATAATGTGAACTATTCCT +CCTACCCTCTGCCCCCCAATACTGGGGAGTGAACTCAGGGCTTCATGCAGGCTGGGCAAG +CGCACTGCCTCTGAACTCTATCTGCAAATCATTTTTAGAGGAGGTCGTTTTATGGAGGTC +TTCTGAGATGGCTTCATTAGTTAGCTCATTAGTGGTCTTAACTTTGTGATCCTCCCCCGT +CAGCCTCCTGAGTAGCTAGCTGGGCTGCAGATCTGTACTGTCAAGCTATCCCATGAAGCC +TCATTTAAGCATAGTGCTTAATGCTAATGGGTCTTAGGTATGCATTGGACCTCTGCATCA +GTTTGTGTGTCCTAGCTAAAAGGTAAGCATGTCCTCTGAGCTACATGATATACAACCTCT +CTGAACTGCTCTTTTGCGCATGCAGGAACTCACAGGAAAATTGCCTGTGGAATATCCCCT +GGATCCAGGCGAGGAACCACCTATTGTTCGGAGGAGAATTGGAACAGCCTTCAAGCTGGA +TGAACAAAAAATCCTGCCTAAAGGAGAGGTATGCTCCTCTCTCACTGGAGTCTTTCCCGT +TGTCCCACTTGTATTATCCTTGTTTGTCCTTGTTGGGGTTGGTAGGGTCTCTGTAATTTC +TTCATTGTTTCTAAATTCCCATATTTTCCCTTTTACCGTGTTTGGGTCAGCTGGCTAGTT +GCTATCTGGTTTTCCTTGACAGGCTGAGTTTGCTTGCCTGAGTGTACATAGTTGGGTCTC +TGTTGAGGTTGTTTATCTAATACTATAGTCTATTTGCAGGTGGTCAGTTACGGTTAGGGA +GAACATCCCACTAGCATGCAAGTATCCATCTTAGTAGTGGCCTTTGATACTCCTGATCTT +GCCTGATATCACACAGCCTCCATCGGCTTTGGAAAGGCTTACATGGAAGAAGGGAATTTC +CAGCCACAGTTCTCATTGGCTGGGGAAGGACAGGAAGGACCTGCCCTCTACCATCTTAAG +TCACATGGCTACTAACATCACAGCATGGACATGCAGCCTATGATTGTTCTGCCATGGCCT +CAGCTGTCTCTATTTGGAAAAGCCATATTTCAACATGATTTTTATCTTCTTTGGATGGAA +TACTGGTGAGGGCTGAGACTGGAGAATTATATTGGAGGATAATCAAAGCTCTGCTGAGCA +TAGTGGCGCACACCTTTAATCCCAGCACTCGGAAGGCAGAGGTAGGCAGATCTTTGTGAG +TTTCAGGCCATCCTAGTCTACATAGTGAGTTCCAGGACAGCCAGAAATATACAGTGAGAT +ACTATGTCAAAAAAAAACAAAAACAAAAACAAAAAAGATATACAAACAAAAAGTATCCTG +CCCTTGTGCAAGAGAAACAAAAGTCCAGGTTAACCTTCAGGCCTCTAGGTCTCCCCAAAT +TTCTTCTGACTAGAGCGACTCATTCATGCTGTGGTACACAGAAGACTCAAGAACACTTCA +AGACACAGCCTAGCACGTTAGTTATTCTTGTTGCTGAAACAAAATGTCCTGACAAAAGCA +GAAGGGGGAGGGGTCTCAGGGGAGGGTTGGTTTACTTTAGCTCACAGTTTGAGGATGCAG +TTGCCTTGGTGGGCAGAGTGTGGGGCCGCAGGTTCACACTGCAGGGAGAGATGAATGCTG +TCACTCAGCTCACTTCCTCCATCTCACAGAATGACATCACCCACACTTCCGGAGGTCTTC +TCACTTCAATTACCTTAGTCTTGAAAATCTCTTGAGGACATTTGACAATTAAGAGTAACC +ACCACCAAGGGAAAGAAAAGCAAGGAAGGTATGTTTAGCCTTTAGAGAAAGACATTTTCC +AAAGTCAGGTCAGTGGGAAGATAGAGGGCATGCTGAGGCCCGTGCCCGAGGCCCATGCCT +TAGGCCTGCAGTCACAGACCCCTGCAAGGCTACCAGGCACCCAGAGCACTTCATCCAAAG +TGATACCTAATCACGTCACTGCCTCTTCCATATGTTCAAGTTTGACTCTGACTTCGCTGG +GTTATCACTAGGAATAAATGAGCTAGACAATCATTTCCCTGGACACTTACACATGCCTGA +TGCTCAGCAGACAACCGCTGGACGTAGAGATGTCAGAAGAGGCTTAGAGCACTGTGTGGT +CAGGTGTCTGTCTTCCAGAGCTGGCTCCACTTCACAACCTAAGCTTTGAAAAGCATCCCA +TGTTTAGTGAGTGTCCTTTCATGCCTGGCTCGGGTTCCTGTGGTTGTAGTGTTTTCTACT +TTTCAAGAAAGCCAACCCTAGGGCTCTGAGGATTCCTTGCCGGCCCCATTGCATCTTTCC +GAACTTCATAACAGGAAGCAGATAGACTTCTGCAGCACTTCCTCCCAATGGAAAGAGTCT +CACTCTTGTTCTGGGCTGCCCCAGTGCTCCTGGATGCTGGCTTTGCTTTCCTGGCCATAC +GACTATTTCTACAGACAATCCATTCAGTCTCATCCTTGATACTCCTGATCTTGCCTGATA +TCACACAGCTCCCATCGGCTTTGGAAAGATAGTCGTTGGACTATCAAGACTTGTTCTAGA +CGCCTGTAAACCTCAGGGTCAATGTCTTGGACCAAAGCTATCATACCCACCCGAGAACAG +CTGCTTCAGGGAGCCCAGATTCACAGACTAGTCTTTGTCCCCGACTCACGGCTCTGGGCA +GGAGTCCATATTGATATCCTTCTTCCTCTGAGCAAGCAAGTGCGGCCAGCACTGGAAGGA +TCTGGAAGGATTACTGTCTCTAAGTGGCCCTTTTCCTCCCACTCCTCCTTCCTGCTGCTT +CTAGACTTGAAGTGCTCAAAAGCCAATGAAATCAGGCAGAGTGTTTGCCTTAGTAGGCCT +CCCTACCCCACTCCACCCCGAGCTTGGCCTGTTGTGCTGAGAAGCATATTATTGGACCAC +CGTAATAGCAAGACATGTGGAATCCAGCAAACACAACAGTCTCTGCTTCCTTAGCTTTGT +CATTCTCTGCCAAACCTTAATGTAACTGCAAATCACCTAGCACAAGATATGTGTTCTCTA +ATGGCTCTGTTGGGTACTGAGAAAAGAGAAGCCACTGTGTGGTTGTTATACATTTATGTA +GTGTGGGCTTTATCTCCTATGAGTTCCTAGAACATGCCCAGGCTGCTAGCCCTTGCACTC +ACCCAATCAATACTCAAATTCTGGAATAATAACTGTTGCTGCTTAGAGCTAGCTGCAATG +AAATGGTTTCCCTAGTTAGTCAGCTTACTTTTTCGTTACTATGACAGAATACCTGGCAAA +TGCAACTTAAAATAGAAAAAGGATTTGTTCGGACTCCTGCTCTCAGGGACTAGGATTTCA +CTCTGGAGCAGAGCCTGGAGGCGGGGCCTGTGGTGAGGGAGCAGAGCCTGGAGGCGGGGC +TTGTGGTGAGGGAGCAGAGCCTGGAGGCGGGGCCTGTGGTGAGGGAGCAGAAACTAGAGG +CGGGGCTTGGGGGCGAGGCTTGTTAAATCTTGGCATCAGAACAGGAACAGAGCTTGAGCA +GGAGGCTGAGTTATCAACGCTAACCCTTCCCACCGTAACACATTCCAAGCCATCTCCTTC +CAGCTAGGACTCACTTCCTAAAGGTTACCAAACTTCCCAAAACAGTACCAGCAACTGGTA +GCCAAACGTGAGGGTTAGTTTACATCCAAAGCATACAAACCAGGGAAGAGACAAATCAAA +GAAATGACTGCTTGATGCTTAAGGGGATTCTGCATTCAAGTACAAATCCTAACACACACA +CACACACACACACACATGCTCTTCCATGTGAGACTCATCTTGGTAAAAGGGCCAAAGGAA +TCAGTAGAGCTAGGAGGGAGTTACACAGGAAGGGGAAAGGGAGAGTCTGCAGCCTATCCA +AGGAGAAGAGGTGGGGGAACTGGTTCTACCACCCACATCATCCTTGCCCCCTAGAGGGCC +TAGAAGGGCCTTTATGAACATACAAGTGTGAAAAGAACAGTTAGGGCTTGCAGAAAGAGC +TGCCAAAAGACACATAGGTGTGTGGGTGTGCATCCTAACACGAGGCACACAAAGATGTAG +GACAGAGGGGGATATGTGGGAGGATCGGGAGATGTACATGTATGAACAACTCCCAGAGGA +CAGTGACATGATCCAGAGATCATGCTCCAAGTAGAAAAAGAAAATGATAGCTACTAGCAA +CGGTTCTGACTTTCCTCTAAGGCTTGGTCTTCATCAGCTCTTTTGTAGAGAAAGAAAGCC +CCAAAAGTCTGTGGGCTGAGGCCTGGGCTAGAGGTGGGCAAGGTCGAGTCTCCTTGGGCA +GCAGCATCTTCAGAAGGTGTAAGCATTGGTCTTCCCTCCCACAGGAAGCTGAGCTGGAAC +GCCTGGAACGAGAGTTTGCGATTCAGTCCCAGATCACAGAGGCCGCCCGCCGTCTAGCCA +GTGACCCCAATGTCAGCAAAAAACTGAAGAAGCAAAGGAAGACCTCTTATTTGAATGCAC +TGAAGAAGCTGCAGGAGATTGAAAATGCAATCAACGAGAACCGCATCAAGTCAGGGAAGA +AACCCACCCAGAGGGCTTCACTTGTCATCGATGGTCAGTGCCACCCACAAGCTCCTGCCC +CGCTCCCAGACAACCAGGTCCTGTTAGGTCCTCCTCTGGATCCTTGCAGGCTCTAAGTAG +CCTCTTACCCACACACCTTATGGTTTAATCCCTGGAAAGGGATGGGTAATGATGGGTGAT +TCATCATTAGGACGTTCCATCCTAAAGATGAATTGCAACTGGAGGAACAAATGAAAGGGT +CCATACACAGAACCCCAATGTCACTTATGACACCTCTCTGGGGAACCTAGAATGAGCCAA +CTCTCTTCTTCGATGTCACCATGAACTAAGGAGGTTACTGTGATAGTCCAGCTGAGCCTC +AAGATAGCGAAGGCTCTGCAGTTCTCAGAGACCTAGCCTCCTTTCCTAAGACTGGAAGGC +AAAGTGCGTAGCCAGTGTATTGGAGTTAAGTCCTTCAGGCCACCATTCCGTACCCAGTCT +CCTTCCCTCGGGCTGGTTCTACTACCAAGAGCTTCCTATCCCAAGCACTGTGGCCTGAAG +GATTGGGCGGTACCTCGTGGATTGTCTGGAGTACGTGCTCTTATCCCAGCTCAGGGCTTC +GGTGATGATGGAAAACCAGAATTCCCGCAAATCCACCCCAAGCATCAGGTCTCTCCCATG +GTTACCATCTTTTCTTTTTCTCCAAGTCATTGAATTCTTGGTAATATATGTTAGAATTAT +CCGGAGGGCATGAATATTGAGAATACCACCTTAGTTCTAAGACAGAAACTGATATAGAGG +TTTTCAGGCTCTTTCTGTGTCTCTGTGTCTGTCTGTCTGTCTCTCTGTCTGTGTCTGTCT +GTCTGTCTCTGTCTCTGTGTGTGTCTGTGTCTGCCTGTCTGTTTCTTTCTTTTTTTTTTT +TTCAAGACAAGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACCAGG +CTAGCCTTGAACTCAGAAATTCGCCTGCCTCTGCCTCCCAAGTGCTGGGATTAAAGGCAT +GTGCCACCACGCCCGGCTGCCTGTCTGTTTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGTGTTTGTGTGTGTTTCATAATGGGTGCAAGGTTTCAGTCTGGGAA +ATGAAAGCCCCGTCCAAACAGAGGATGTGTGGTGTGGTTGTATAACCATGTTGCTGTACT +TAAGTCCCATGAACACTTAAAAGGGATGAAAATGATAACCGATGTTATGTATATTGTAAA +TATATTGATACAGATCTGTCCCCTAGAAATGTGGGTATACTAAAGAACCAGTGGTGGGCT +GGAGATTACAAGATACCAAGGCCTGTCTCCTTGCAGTTCACCTATCAAACAATAGGGAAA +AGATGGGTTCACAGTTGGGAGGGACAGGGCTGACCATCAACTGATGGTCACTCTAGGTCC +TTTCACTCTAGGATGTGCCTGCCGCCATTCTGTGTCTTACTCTGCTGCCCTTTGCCCCAC +TTTCTAGCAGGGCTACAGTGAGTCGGTCCCTCTTCCTCATCGCCTCCTTTGGGGCCTCCT +TGAAGGCATTTGAACCTCCCTGTTCTGTAGAATCACCTAGAAGCAGCGTCAGAGCTATGT +CTGGGAAGAGCAGCCTGGGGCGGGAGGGGGGGGGGGGCTGTCTCACCAGGTGGCCTCGGG +GCGCCCATTCACAGGCCTGCCCGAGTGACGGCTATTTTCTTGGGTCTGCTGGCAGGCAGC +ACTGGCTTATAAATCATCATTTGTGCCAGTTTCGGCTTTCTTCCACGCAAGCCTCCAGCC +ATTTTTGTTAACTGCTCGAGAATCTGCCTTGCCGCCACAGTGAAGTAAAGTCTTCATCAC +AGAGGCCTGTCTGTGTTAGGAGTGAGCAAGCTCCTTAGGGCCTCAGAAAAGCCTGAACTC +AGCATCTGAAGGACTTGGACCTTTGCTAACATCTCCCAATGAACAGGATTGTTTCAGACA +AACCCATCTTTCCTGGGAGTACCTCAGTTTGCCCAGTGGGAGGGAGGATCCTTTTACTGT +CTCTCTCTCCAGCATGTTCCTAATTGAATGGTGACTATAAAAATAAGCTTCAGAGAGATG +GAGTCTGTGTCTAGCAGGCTTGTTTTCTCTCCTAATCACTTAAGTTCATTGGGAAACCAT +TTATAACCATGTGGGCAAAACTGAGTTCCCTCCCCTGGTTTCGGATCTGTTGAATAACAG +CTGCTCCCTTCTCTGGTTTGGCTGGTACTTGCCCTGAGTTTGTTCTAGAACAATGGCGTG +GTTTAGCTGGATCCTACCTCCTTTCTAGGACAGACTAAGCCATAGCATCTGGTGACCAAG +AGCCTAAGAACACAAAGACAAGGGACCATTGCAGAGCCAGGGCCCACTGCAGAGCCAGGG +TGGGGAGGATGGCCCTCCTCCACCAGACTGTCAAGGGAAACACCCAACAGCATCTTTATG +TTTCAGGGCTTCTTCCTTACTGATGCAAAAGAGATGGGAGGGTGTGGCCAGGATTGGGGG +GAAGGTCACGATTCCTTTCCTACACATTGGGCTGTGTTCCCAAAACACGTTAACCCTGTA +GACTTTCACTTTTTATCTTCTAGATGGAAATATCGCCAGCGAAGACAGCTCTCTCTCGGA +TGCCCTCGTTCTGGAAGATGGTAGGTTTTCCCATTCTCTGCTCTTGTACGTGGAATCCAG +ATTAAACCCAGGTCATTCCATATGCTGCCTGGGAATGGCCTTGTAGGCAGGAAAGAGGCA +GGCTGGGCCGGGGACTGGATGGATTCCTTGTAGGCTCATTTTTTCCCCTGAGTCACTGTT +GAGCCCACGGTGGTCTACATTTACACTGGTTTTCCAGGGATGGCCAGTCTGCAGCCTTTG +TATTCTAATAGCATAGAAAATAAACATGTATGCTCTGATAGCCCATGGGTATGGGTTGGA +CACTCTTGGGATAGATGGCCTAGAGAATTATTCTTGGCCCACATAAGCCAAAAGAATAGA +TTATATTCTTGAAGTGATATCTTGTCTCTGTAATACTCAAAGCACTTTTTTGGCTGGCAT +GGTAGCTTTAATCCTGTAATCTCAGCACATGAGAGTTAGAAACTGAGGCAGGATGATCAA +AAGTTCAAGGTAACCAAAACTATATTGCAAGACCCAGTGTCAAAACCAAACAAGGACCTG +GGAGTTTATGTGAGAACACTTGCCTAGCGTATGCAAGGCCCCAAGTTCTACTCTTGGGCC +AAAATAAAACAAAACAGAAAAGAAAAAAAAAGAAAAATTTGAAGTAAAGAGTCTGCGTTA +TATGTGTCTTCCTTTGGGTAGTTCTCGTTTGTTCTCTCTCTCTCTCTCTCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCACACACACACACACACACACACACACACATGCACACAC +ACACACACTGGGAAAGAGGCAGACATTTATTTGGGTTACACAGCAAAGTTTGGGCCCTAC +TGGAAGGGTCTGAGTTATAGGAAGGACTTGGTCTATCCTCTGCTCCTGAGACAAGAGTGA +GAATGTCCCTTTAGCAACACAGACAGTCTTGGAAACTGTTATTGTTTTATTTCCTGTTGA +ATTCTCAAACCTGGCAACTGCCAAGGGATATTTTCTTGGTCGGTCTTAGAAAAGGAGTTG +GAAGCCCCTCCCACCCCTACAGAAGCAGGCGGTCGAGACTTAGACATTTCTGAAGCTCTC +CCTATGGTTGCTAAACCAATACATTGGACAAGGAGAACACTAATTATATGGAAATCTATT +ACCTGGTAGTTAATTATTTTTGCCCTCTAGGAAAACCTCAGGCACCCAGTGGTAAGTGGC +TATTCAGACAGAAAACATGAAAGGCCTACCCAAGTCACAGTAATAATGATAATTGCCGTA +ATAATAATAATTGCTCTTGATGTGGGAAAACCTAGGGAATAGCTACCCAGTTGTCTTGCC +CTTGCTATTAGAAATCAGATTGTTGAGTTTGACTGTCTGCTGCATTAAGTGGGTGGGGAG +GCCGTGGTGTTCCATGAGAACACAGAGGCCTGTTTGGAATATGAGGCCCTCCCTGGCCTA +GCATTGATCAATGTCACCCTGGTCTGCCAAGGAAGGAACAAGCTAGTGGTGTCCCCTTGT +ACTAGGAGTTCCCAGGGTTATATGTAGTCATTAGCTAGTTTTGAGACATCATGATAACAG +TTTTGCCCAACGTCCTGGGCCTCCGACCTCCTGAGAGCTAGGAGTGCCTCCTCCAATGTC +CTGTGTTCCTACTTGCGGTTCTCCTCTCACCTCCTAGAGACTCCTCCTGTCTGATTTGAA +GGAGTAGCAGGCATAGACCAGAACATATATATCTGACCTTTGAATTTTGGTGACTGAGAA +TTAAGCTATGAAAATCCGAAAAGTTGAAAATGGATGTAGGATTCCATGAGTGGTTGGTGG +TGAAATTTCCCTCTAGCCCTCCTCCCCCTCCCTGTGAACACTGGGCATTTCCTCTCTTCC +CAAAGCCACCTACCACCAAATCTCTTCATTAAACCCTCCTCCTGTCTGTTGTTGATTTTC +CCAGGGTCAAAACTGCAAGAATAACAGTTCTAAAACAGGATTTTCACCCTGGCACATCTA +TGCTTATGTTAAGAAAGTTTTCTTGTAGCTTTCAGGTCAAATCTCAACTCCCTGTCTGGA +ATTCAAGGTCCCACACTATCTAGGCACGCTCCGAATTTCTCCTCCCTCCCCTTGTCTCTC +TGCCCTCTCCTCCGCTGTGTAGAAGAACCTGCTACTACACCTAGCCCCTCACCTCTAGAT +TTCTACTCAGTTTCTGTCCTTCTCTGCCCCATAGTTCATTGCTTCCAGATAGCGCCTCTG +GGGCTTGGTTGAGGATTGATGTTTATGATTGGACCAGGTCCCAAGGAACTCAGTATGGTA +TTAAACCCACTGTATAACAGAAGTTGGCCTTGAACTGCCGATCTGCCTGACTCTGTCTAC +CAAGGGCTAGAATTACAGGCAAGAGTCACTGTGCCTTATGAGACATCTGCCTTCTTTGGC +TAAATGGGTTTGCTTCCTTTGGAAGCCATCCAGCATACAGATGTGCGAAATTGCACTCCA +GAGATGGTGGAGGTAGGGTACTATTTTGACTGTGCTGCTGGGTACTTGGGGGATAGGGGC +AGGGCATATTGCTTGTGCACTAGCTGGACTGGGGGAGGGAAGCTTAGCCTGGTGGAGGTG +AGTGCAGTGCTGGCAATGATCACATTCTGGAAGAGAACCGTGAGGTTTATGGGGGTGGGG +TGGCTACTTATGCCTCTGGGGAGGTAGCCAGGGTCTCTGGGGTGAGGTCTGTGTGGCCTG +TACCAGTGACCAGGACAGGGGTGTTAGAAGATGCTTCATTTATATACTCAGGTGTTGGGG +GAGGGGGACTTATAAGGTCAAACAAGGAGTGAAGGCTGATAACTGTCAGGATAATAAATT +CTTACTAGGGTTGTTGTGGCCGGAGCTGGCTTTATGGCTCCAGGTTGAGACTGGGGAGAT +AGCCAACCCCTGCTGGCCTACCTTTGAGGTATCCAGGTTTGAGGCTCCCTGGACCCTTCT +TCCTCTGTAACCCTGGGCCATCAGGGTCCCAAAGGACTGGGACCCTCTTCCTCTAAAACA +CCTTGAGCCGAGCTGAGGCTATAGCTCAGTGGAGAGCCTCACAAGAGGCTCTGGGCTCCA +CTCCGACATCACAGATTAAATATGCCAGGATAGATTATAGGAAATTTAAGAAGCTTGTGA +GGGAAGCATGGATGGTAGAAGGCGGATCTGTCAGCACTTAATCATACCTCACAGATATAC +TTCCAATTCAGGTTTTTCCTCCAACAAATATTTATTGAGTACCTACTGAATGCCAGCTGT +CATTTTAACCCTGAGGACACAGGGATTAACAGAGCAGATAAAATCCTCAAGAAGGTTAAC +TCCCCTCCCCCCAGAGCAAAGGAGATCTGTTTAGTGTCTCTCCAAACATACGTCATGGCA +TAGCTCCATGATAGAGCACTCGCTTAGCATGTCTGAGGCCCTGGGCTCATTTCTTAGCAC +CAAATTTAAAAAGGAAAAGTTAGAACGTAATACTTCATTTGCCTGATTAATATGAAGCAA +TCACTTGTTGGTGACACCAAATCCAACTCAGACTTTATTCGCACTTAACCAGACGTGACA +GCGGTGCCCTTCACATTCAGTTAAGCCTGCAGTCTGGGCTCTGCCTTGACCTGGATTGAC +CCCAGTGTGGGAGGGTCACAGAGCCCTGGCACATATGTGAAGTGTAGCTCCAAGGCACTG +ACATGGTGTGTTTGGGCAAAGGCTCCATCTCTTGTGGAAATAATGTCTCTGATGAGTTCT +TCCTCCTCCTGTCCATGCAGAAGACTCTCAGGTTACCAGCACAATATCCCCCTTACAGTC +GCCACACAAGGGACTCCCTCCTCGGCCACCTTCATCACACAACAGGCCTCCTCCCCCACA +GTCCCTGGAGGGACTCAGGCAGCTGCACTATCACCGTACCGACTATGACAAGTCACCCTT +AAAGCCCAAAATGTGGAGCGAGTCATCTTTAGATGAGCCTTATGAGAAGGTGAAGAAACG +CTCCTCCCACGGCCATTCCAGGTGAGCTACATTGGGACACCCAAATGAGGTCCCCGGATA +TGCTCAAACAGAATCAAAGGCTTGCCCCACATTAGAACCTACAAATATTGCCAAAGGATA +CTCTTTTCCTTCCTGGAACTCACAGTTCAGCTTTGCGCACAAAGCCCTCTGCTGGCAAAC +CCCCAGAAGTACAGATTTGTCATCTGAAGGTAGGGAGGGGGGAAGAGGGGAGGAAAGGGT +TTGGCTCATAGTCAACCTGTTGGCAGATGGATTTAATGCTGTTACATTTCACAGGAATTA +ATTAGGAAATTGTAGCCAGCAGCATTCCAGAATGGCAAAGGAGAGCCGGATCTGAGGATC +CTCAGGGTGGTATAGAACCCTATACGATCTTCCCGCAGAGTTCTGGAGCCAAGCAGCTGA +AATGCAAGCTGCACACATTATCAGCTCATTGCTTGGTTAATATCAACGTCGTAGAGAGGA +TTATCTGGAAGACATTTAGGCCCGCTTCTGTTTTCCTCATGTTCCTTAATTAGCTCCAGA +GGGTACCCTAGCAGGTACTGTATCTTGTAAAACAATGCTTGTTAAGGATGAAGGCTCCAG +AGAATAGTCACCCTGTGCTTAACTTCGAGGAGTGGAGGGGGGGAGGTGGGATAGTGAGAG +CTGGAGTCCCGGGCAAGCTCTCCCTGCAATTAGATCTACTGTCCCAAGCTAGTCAGCCCC +TACCAACGCTGCCACATGGTATTCGTGTGATCAGCATGGCTTCCCTCTTCTCGCTTGCAG +CAGCCACAAGCGCTTCCCCAGCACAGGAAGCTGTACCGAGGCAGGAGTAAGCAGCTCCTT +GCAGAACAGTCCCATCCGAAGCCTCCCACATTGGAATTCCCAGTCTAGCATGCCATCCAC +CCCAGACCTGCGCGTCCGGAGTCCCCACTATGTTCATTCCACAAGGTGAGTCTGCTGGGC +CTTTAGGCCACCTGCCTTTCTGGGCCAGACCCTGGTGTAGTAAGACATCATTGGCTCCAA +TCTAGCCCAGTTAACAGGGGAGCTAAGGTCCACTTTACCCTGGACACTCAATATAGTCAA +CTCTATCCATATCCAGGGACTTGTGGGGCCAGAGAGCCCCAGCCTTCTGAAGACAGGTAA +CAAGGATCCTAGTAGGAGTGGAAACAGGAAAACTAGCCCAGTTAAGGTGGGAGAGTGCAG +CAGCCATAGACACCCCAGGCTAACCTTTGCTCTACCCTCCGTTCCTCATATATCTTTCTC +ATGAGGTCTAAAATCTATTCTGGACCCACTTTAATGCCTCAAGGTGTACATTTATAGTAA +CCAAAAGAAATGAACCGAAAAATAGACTTCCCTGAATCATATCCCTTCTCTAAGAGGTAA +AGCTGCATCACAGAAGGTCACTGGTGAGGGTGATGTAGTACACTTCTGCCTGGATGTGGC +CAAGAGTCGCTAGGAATTTGCATAAGACCTCCTATTGCTGGGTTCTATCACCTTCCTCTT +GTTGATATTGATGGATTGGAGGCAAAGTCTTGGTACTACTGGTAGATAAGTGTATCGTTC +ATGTTTAGGGGTTCCATGTTTCACCAACCCTCCATTTTAGAATACTCACAAGAAACAGCC +ATTTAGGTACGTTGGCTTTCATTTCAGAGGAGTCTTTGGTTCAATCACGAGAGGACCTCT +GTTAGACCTTTTGGTTGTTAGTTTTGTTTTTGTTTTTTTGTTTTTTATTACCTACAATCA +CTATTTTAAAGGGGTTAGTGTAATGCTTAGAACATAGGAATTTGCTTCTCTATCAATAGC +ATCATTTTCTTAAGAAGCAAAAGCCCTCAGACATTGGTCAACACATTTCATCCACTCCCT +AGGTGCCACGTGGATTCCAGAGATTCTTAGCTCCCTTCCTCACCTGGTACCTAGGGAAGA +ACCTGGCTTTCCAGGGGCAACCTTGCTGGGCTCTCCCATTGGTAGAGGCCCTGAGCCTGG +CCTGTGGCTTTTGTGGGACCCTTTGATCCAGGACTCTAAGACCAATCCTGTCTCCCCAAC +AGGTCAGTGGACATCAGCCCCACGAGACTGCACAGCCTTGCACTGCACTTTAGGCATCGA +AGCTCCAGCCTGGAGTCCCAGGGCAAGCTCCTGGGCTCGGAGAACGACACCGGAAGCCCC +GACTTCTACACCCCGAGGACTCGTAGCAGCAATGGCTCAGACCCCATGGACGACTGCTCG +TCCTGCACCAGCCACTCGAGCTCAGAGCACTACTACCCAGCACAGATGAACGCCAACTAC +TCAACGCTGGCTGAGGACTCGCCGTCCAAGGCGCGGCAGCGACAGCGGCAGAGGCAGCGG +GCAGCAGGCGCCCTGGGCTCAGCCAGCTCTGGCAGCATGCCCAACCTGGCGGCCCGCAGC +GGGGCTGCAAGCACTGGAGGTGGCGTGTACCTGCACAGCCAGAGCCAGCCCAGCTCTCAG +TACCGCATCAAGGAGTACCCACTATATATCGAGGGCAGTGCCACACCCGTGGTGGTACGC +AGCCTGGAGAGCGACCAGGAGGGCCACTACAGCGTCAAAGCGCAGTTTAAGACCTCCAAC +TCTTACACAGCTGGCGGCCTGTTCAAAGAGAGCTGGCGCGGGGGTGGCGACGAGGGGGAT +GCAGGCCGCCTTACACCATCTCGGTCTCAGATCCTGCGGACTCCTTCGTTGGGGCGTGAC +GGCGCCCACGACAAAGGCTCCGGCCGTGCCGCCGTGTCTGATGAGCTGCGCCAGTGGTAC +CAGCGCTCCACAGCCTCGCATAAGGAGCACAGCCGTCTGTCACACACCAGCTCCACCTCC +TCGGACAGCGGCTCTCAGTACAGCACCTCTTCCCAGAGCACCTTCGTGGCGCACAGCAGG +GTCACCAGGATGCCCCAGATGTGCAAGGCCACGTCAGGTGAGAAGGTGGTGGGAGGCAGG +TGACCTGGGTAGGCTGAAGGTTGCCTAGACTTCACAGTCAAGAAAAGGAGTCACTTATTC +TGGAGGCCTTGCTGTGAAATGTGGGAAGCCATGGTCCTTATCCCAACCCAGGTCTGTCTT +CCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTTCCTCCCTC +CCTCCCTCCCTCCCTCCCTCCCTCCCTCCCTCTCTCCCTCCCTCCCTCCTTCCCTTAACA +CTCTTCCTTCGCGTAGAGTGAGCATTTCTTTTAGCTTTTCCAGTTAAGGACAGAAAGCCA +TGTGAAGTCAGGTCAGAGGGTTTATCCTGCCAAGGGTGCAAGAAAGATTCTAGTAGGTTA +GAGTCCCAAGTTCTAACCTTGCCAAGAAAGGTTGGGATGAAAGGTCGGGCTTGGATCTTG +AGGCCCTGGGAAAAGAAGTGTTTGCTCTCTGAACCTGAGAGCTGCATCTGCTTAGGTAAC +CTGGCTGCTCCTGGCTTTTCTGCTGCTACTTTCAGGGTCTTTGATGCTGTGTCACACTGA +GGTTTGAACCTAGACGTTCTCTATGAAATGATAATGCTCATAACTGATGTTAGTTGAGCA +TTTACCTTTGCTAGATCAGTGGTGGTCATCTGTAACTCATACCACTCAGAGAGTAATTAA +CAAAACTACAGCCTTCTACTGTAGGTAGAAGAAACGAGGGAGGGTAGAGGAAAACAAGAA +TGAAGGCAAAAGTGAAAACCAGTGAAATTTTACTAAAAAGCCAGGCTCTGGAGACGAGAG +CCCCTAAGAAGTTCAGCCCAGGAGAGCAGCTGCTCATTGGGCCTCCATGTCCCTACTGCT +CTCTTCCCTCGGGCGCATGCTGAGCAAGCCCCAGAGATTAGACTACAAACAAACCGGCAG +TCCTGGGCGTCCCTCCTTGAACTCCATGGTCCTACAACCTTTCTCCTGCTCTGCTTTTAT +CCGTAAACTTACCCACTGGCATCCCAGCAGGATTCAGAGAATGAATACATCTAACGTGTG +CCCTCTGAAGGTCATGAGCGGCTCTAGTCCTCTCAGATCCGATGGTTAAGTACCAAGGGC +AAAAAGATAGGAGTGGTTCATTCTCTCAGAATTGCCGTGTTTGTGTGCATTTGTTTTATT +AAATAGCAGGAAGGTATTACTAAGATTTTAGTAAATTGTACCCCACCCACCCTGCCACCA +CCAAAAGTGCACACGAAGCACCTCAGACAGATGTACTCGGTGCTAAATTCTCCTGGCTCC +ATCTAGTCACATTTGCAGTAACGCTATGGTACATATAAGCTGTTAAAAGTGCTGTTCACT +TGCAGGATTACTGAAGGAGCAGATGGTAAAGTCTGGAGGCCCTTCCAACAATACAGCATG +GTCCTCACATAGAAGCCACATCTAAAACGCCCCAGGGCAGCCCTCTGTGCTCAGGTCTCT +ACAACAGAAACATGAGGGCTTCCTATTCTATGCAGTTATAGAAACCATCCTGAGGCCAGA +GTGGAGGGACAAAGTTAAGACAAAATACAGTTGGGGAAACAAAGGTATTTCCCACGGAAT +GCCTTGGGGTCACCAAGACCCTGTCCTTCATGTCTGACATTGGTCACACCTGCCACTGGG +TCTGTCATTGACTTACGAGCTCCATGCTGGTCTGACCTGGCTTCTCCCTGCTTTTCCCAC +ACTGACTACATATAGCTGCCTTACCTCAAAGCCAGAGAAGCTCAACACCGTCCAGTGAAA +TTGGAGCCACCCCACCAAGCAGCCCCCACCACATCCTGACCTGGCAGACTGGGTGAGTTG +TCCTGTGAACTCGTTGACTTAGTTCTTCTGGGCTCAAAATGGAGTTAGCCAGGAAGGACA +TCAGCAGTACTGAGCTCCCAGCAATGGGAGGATGTATCAGCAAATGGTGCCAAGAATCAA +AGCAATGCCTGGGCTATCACCTTCTCCCCAGCTGGCCTACTGTTTTTGATGGGGATGAAT +TCTGTGTGTTCTACTTAAACGTAGGTAGTGATTCCTGGGCTGAAACAAAGAAGTGGATTC +AATTCTGGGCGGCATTTGATTTTTCTGCAAAAATGTCAGGGGTAGGAGAAAGAACCCTGA +GTCAGATATTACACAGGCTTCTCAGTGTGGTTGCTGTCTTAATATTGGGGTGCATCCAAA +AAAAAGAGGGCTCCCGTCTTGGCTAAACAGTTGTTCTGGGTGCATCAGCAAAGGGGAAAC +TGTACCTTGAGACCTTTAGGTAGAGGTTGCCCACAGCAAGATACGGAAACTGGAAGTGAG +CTTTAAGTGTGGACTTAGGGCCAGTTAGGATGTTCCAATCTGCTGAAGGGTCAAGCAGAC +ACAAGTGTTTTATTATCACATGCTGGCACTTTCTACCCAGCTCCTCTCTTCTCTTGCTGC +TTCTTAGATGGTCCATTCTGTTAACACCTGTTGGTTACTGGAAATGGGCCCCATATCCAG +CTTAATCCCCAGCTTTGGCTTTGCTGAGCGCTGGTGAGCGTGTCTGGGAAAATCTGACAG +CTGCAGGCTGAATTATAAGACCATCACAGACCCACAGTTGGTTCCACTGCCTGTGTCCAG +GCTCCCACGCTTGGCATCCTTAGTCCTCCACATTTATCTGCAGTGACTTGACACCAGGAA +ACTTCATTTTTGGTGGAGAAGATGGGGAGCCAATGCTTATTGAGTACTTAAAACACAAAG +GCTGACGGCTTCTTTGAACATAAGTGAGTTTCGTGGAAGCCTGTCTGCTCCCCGGCAAGG +GAAGTAGCTAGATATTTTGGATTCATAAGTGAGACAGAGAACACAAGTCACTCACTCCAT +ACTTTTCTGATAAGTCCTAAAATGTGGGCCCTAGATCAGCACTTTGGGCTTCACCTGGGA +TCTTCTTGGGCCTACCCAAAACTACTAACTCGGAAGCTCTGGGGTAGGCCCAGTGGGCGT +CCTTAAATGAACCCTTGGGTCATTAGGATCCGTGGTTGGACACTCACCGAACCACCCCAC +ACTGCTTCTTTCCTCTTTTCAAATTAAGGAAACATAGTCTGTACAGTGTTTCTCATGTCT +ACGGCTAGGGTAGCTTTTGCCAGTAGCTGCTACCCCTCTCTTTTATTATAAACCACTGCC +ACTTGTCCATACCAGCGCCAGCCTCTAAATCCAGACAGCTTCTTGGCTTAGGGTTTGAGA +ATCTCTCGGGACTAATTCATACAAGAGCCACACATCTGTATACCTCTATAGGGTAAATGG +TATCGTCCAACCAGGACACTTGGGATCCTCTGTGGGCCATGCCCAGTTTCATCTGATCTG +ACCATATGACTGCGTCATTTGACTGATAGACAGGCTCTGAAGTTTACAAGCAGCCCTCCC +ATGCCTACTCACTCGAGTTACCTCCATTACCGCATGTAGCCAGTAAGGCTCACAACCAAC +TGGAAACAGAAGGTTATTGTCCCTGAAGGGCAGCGTTCTTCCAGATTGAGGATTACTCAA +GAATAATAATGTGATAGAGAACAGGACAGTGGGTAAAAATTGCCACTGTCTGCCTTCCTA +ACAGAACTACTGAGGTCCTGCTGCTCAGAGATGGAGCCTGAGTGTTCTGTATGATTCTTA +CTGTGTCACAGACACATGGGTATATATATATAGTCATTGGGTTAAGCTACTACTAATCAC +GTGTGTCCACTCTCCTGTGTAACACAACCTTTCTTCTCTTCTCCTTCCGCTTTCCTTTGT +TCAGAGAAGCAACAGAAAACTCTCCCATCATGGATGGGTCTGAGTCTCCAACACACCAAA +GTACTGATGAATAGAGGTATTGTAAGGGAACGTTTTGTTCTTACTGCCCACGTGTGTGAT +CCAGATGTCCTGCATATGTGCTGCCTCTGCCCATGTCATAGTTTCCAGGAGGAAATGTCT +GAATAGTGTGGAAGCTATTATTCTTATGTTTTCTTTCTAGCTACATGTGGCGCTGTATGT +TCGAATGTGTGTTTTTACATCAGATGTAGGCTAGTCCATGCTCCTTCCTGGAAGACACCC +CCTAACCCCCAATATATTTAGACTTTCTAGGCTTTAAGTACAAAAAAAACCCTTGCAGTG +GTTGGGTATTGTTTACCAGCTTGGGCCACACTCTCCGTGAGCACTGAGCCAGTACTGTTC +TAAATAGCCCAGTACTCTAACTCATTATCCTACCACTTTTCAGTGATATTTGCATGCAAC +ACCAGATGTCATAGAGTCCTGCTTTTCAAAATGTGGCCTGTAAATTACCACCGCCACCTG +GAGCTCAGAATGACTCCTGGAAGCCACGCTGGCTGCTGAGTGAACTGCATGCTGCAAGCT +GCAAAGTGCTGCTCTCCCAAGTACAAAATAGTGGGACCTGAGAGTCTAAGTAACCAACTG +CGTAGTGCTGACGCTGAGAAGCACGTCAGGGACCACTAAAGTGACAGGGGACCATGCAGA +AGTGGGAAAAGGGCCTTAGTTAGAAAACAACAACCTAATCAGGCTCTGAGTAAGAAAGAG +ACAGCCACACCAAAGTGCTGGGCACTCCACAACTCAAATGATCAAAACGCTAAAAGGGTT +CAGAGAGGAGAAATGCCCTTTAGTTCTGACACACACCTCGTGAGCCTGGCTTTAAAGAAC +GGCAGTGAAGCAGGGAGGCAAGAGGGAAACACACAGGTGTTTCCACCCTGGCTCTATGGC +CACTGACCTACAGCACTATCCACAGCCAGTTGACTGGGTAAGTGAAACCCCATTCTCAGT +TCACTGTGGAATAGGGAGAAAAGGCATCACTCACTCTTTAAAAGACGATCCAACATACAA +TTGATTCGAATATGTCCTATGGCATTAAGCAAGCATGTGTTTTGTGAGTGTGAATAGTGG +ATACCCTGTCCAGGTGAAACAAAGTAACAGCTCTGAAGGGCTGAGTCCTCAAACTCCCCG +TTCCTTTCGTTTCCTCGGAGCACTTCGCCTCTAGAAGCACCTGATGGTGGGACTCCCTAT +AGTCAATGTTGCAATCAGGAAAATGTCCCTAGGAGACCCACATCACAAGTGAATTGGAAA +ACAAGCTTCTCTAAGATTCTAGCAAGTCGTACCAGTATTTGGGAAGCTGAGGCAAAGCAA +GGGCCAGAGCTTGCTAATTGTTTGTGTCCACAGTGAGGAATAAATCATCCTCATGCTGTC +AGAGCTCCTTGGCCAGGGCCAAGCTCCCATGGAGCCAGTGACCGTGGCTGGAGAGCTAAC +TGGCAGCCCTTGGTCACGTGTTCCCTTTGATCAGAGTAATAGGGAGGCAGGAACTTTTCC +GCAGGAGTATTGCACGTTTGCAGCAGAGTCCAACCACCTTTCCCAATCAAAGTTCTTGGT +TCTTCTGGCACAATTTACAAAAGCCAGTTTCACAATGGGGAGACGATGTAAATTACGTGT +AACCGAATCATCGACTTATTTACCCCTGACAAACAGATACATACAAAGACACCCATGGCC +AGTGACGTAACTAAGGGCCTTCACTCCTAAGCCACATAGAACTAACCTCGGGTACTTCCA +ATGCTCCAAGCACAAGACTGTCCTAGTGGTTTACCCAAATAGTCAAGAATACTTGGGATC +CCTCTAGCTCCTGTGGACTTCGCTAGGTCAGAGGAGGGACGTTTACAAAGCAGTGAATCC +TCACTGGATGAATTCCTGGAGAGGTCGGCAAGTGAGACGGGGGAGTAAGGGAGCTGATTG +TCCTCACAGTGCCCTGACAGCTCTAAGATACTCTTTAAAATGGTCCAGCCCCAACGGGTG +CTCCTGGCACTAGGCATGGAAACGGAAGGGTAGCTTAGGGACAGTTAGTCGCCTTGAGTA +GAGCTACTGCCACTCATCTGTGTGAATACCTGCTGATACTTGGGACTCACTCCCATCTAA +CCTACTAGAAATACTTACCTGATGAAATGTCTGTTTTCTTATGTATGTTTTTCTATGTAG +AGACACATACATTTTTATTATATATTATGTTTTGGAGCTGAAGTGCTAGTCATGCTTTCT +ACCACGGAGCTACAGGCCCGGTCCCAACTCTATGTTTTTTTTAAAAAAAATACTTTTATA +AAATCACAACAGTATTAATCTAAAAAAGCATTAAAAACTCAATCTAGAGCATCACTTTAG +TGTTACTCTAGGGAAGGCTCACGTTTTTACTGTTCTTCCAGGACAGTGATAATTTACCAC +AGAAGCGTTAGCCCTTAGGTCTGCTGTAAAGCAAGCCCCTGGCTGTCATGTAGGAAGTCA +CCCCGAGGTGTACACCCCTGGCTGTCATGTAGGAAGTCACCCCGAGGTGTACAGTTCCAC +GGGCTTCTCAGCCTGGGCTGCATCTGAAAATCCTGTGGGACTGGGAAGGGCCCCCAAGCA +AATAGCAGCAGGCCCTGACTCGGGCCTGGACGTGAGCATTTCTGAGGTTCCCACATGACC +CTGAGGACGACTGTATCGAGCGTTAACTTGCATTGCCGAGGTTTCAGGAGGTCCCTTTTG +TGCTACTCTTATGGTCTCTGGACGCCTTTCGTATACCAAACGTAATGGAGATTGGCAAGC +CTCACCTATGTGGGGCAGGGAAGACAGCTCATCTGTAGAGAGCATGTGACTCATGCATCC +TAACATTCATTCTGTAGTACTCTAACTCTGGTTCTCTCTCTCTCTCTCTCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCGGATCCACAGGAGCTACAGTGACAGCTGCTTCCTGGAT +TCCTCCCTCTATCCAGAGCTAGCTGATGTCCAATGGTACGGGCAGGAAAAAGCCAAGCCC +GGGACCCTCGTGTGAGCCGGCCAGGCTGGATGTGACCACCGCCACGCCATTCCAAGTCAC +CTCACTGCCTCTCATTTGCCTTACCCAGATGCACTGTCACCTGCACCAGCTTCGGCCCTC +AGCACTTTTCTTCTCCTGTCTCCACATCCCTTTCACCCTCAAAAACCTGACTGAGGAGAC +ATTCTGGAAGGTTCCGAACCCACTGTGTGTCCCCTGGCTCTCTTGCCCAGAGAGCCAGAC +AACAATCCTCAATGGCACCTTGGTGGTTTCCGTCTGCCATGATACCCAGGCCACAAACTG +TCAGGAAAGCCAACACATGCAATTCCTGTAGAAGAGAACAAGAAAAAAGCTAGCCCTGCC +TGCAGATACTGAAGCTGTTTCTGGCTGCCACCCTATAGGCCGGCCGAGTGCTTCTAGAGG +AGAGTGCTCAGGGGATATCAGTTTACACCTGAAATAAATCTGCCATAGTGAGACAGCCAG +CAAGAGCTCCTAAGGGGACGTGTGAGAAAGAAGACTGGTGCTTCAGAGACGCATCAGAGG +ATCACAGTTGGTTCTATGCTGCCAAAGATTAGACACATTCAACAATGAACAGATAGGAGG +GGCCAAGAGGAACACACTTTTTCTGCAGCGAAATTTCAATTCTAAACTGCTCCTACGCAG +CACAAGTGAAAGTCAACCATCTTAGACCACGTCCTGTCGTGACCCTTCTCCTGGAGCACT +CCTGAGAGCTGGGAACAAACCCAACGGGACAGTGAAGATGAAGGAGGCTCGGCTGGCCTG +GCAGACTCGGACTCTATCTGTCTGGACATGGGAGGAGCAGGGTACCATTAGGACTGCCCT +ATGCAGGGGCTTCAGCCTACGCCCCCAAAGCTTCCTTCCTTTTGGGATGGGGAGGAAGCC +AACGGTGACCATAGCCAAAAGCAGTTCTCTCGTTAAAACCACCAGTAAAAGTGTAACCTT +TCTGTTTTGTACAAGGCCTTTCAGTTTTTGTTTTTGGGAAACCAAGGGAAAAAGCACATT +GCAATCTACTCAAGTGTTTTACCGTTGTGGTTCATTTTATGTTTGTTAACACTTGTGTGC +ACTCGGACAGACCTCGCCTGTGTGTCGCTTAGTCAGAGAACTCACGTACGCCCTTAGGTA +GGAAGACTTTTTACACACGTCTACCAGTTGGCAGGCAGAGCAGAGTTGCAACAACTCAGC +TCCCAAAGGGCCCAGACCCCTCCAGCAGTATCTGTGACCTCGATACACCACCTCCGTCCA +CAGATACCAAGAGGATAAAAGGCAAAAAACATAAAAGCACGCGTGCAAGCTGCTTGTTTA +CATGTGTTTTGAGCTATGCTTAACACACAACCAAAAAGCCATCAATCTCCAAAGGCCTCA +GAACCACTTCTATACTAACTAACCAGTGCACAGTCTTAGTGGGGCATGGCACTAACGATG +GCACAAGAGTCTCTGTGGAGGTAGTGTGGCTTGCAGGGGTTACCTTGTCATGACTTCCTG +TGGGGAAGACATCTAGGACCAGGAGCCAGGGTGGGAAGAAAGCAAATCTAAAAGTTGGCT +GTGGCATCAAAAGAAAAAAACTTCCTCATGTATTTAAATCCAAGAATAACAATAGACATT +ACCAGACTGGGAAGGTAAGAAATGAACAGCAGAAAGGACTGACCCTCACTTTGCAGTGGC +TTGGAAACCTCTGGAAGTCAAGTGGGAGCATTCATCCCATGTGGCCTGAGGCCTTTTCTC +TCCCATTCAAGGCTGGGTACCCCAGAGCTGGGCATGGTTGGCGTGATGAGCCCAGCTTCC +AGAAGCAGTACTCTTCCCAGACACTTGAGGGATAACCCTGTAGGGTGAGTGGGGACGGGA +TATGATGGTACAAAATGACCCTGGGGCTCCGTGGAGACGGGGCTACCTTTCTTGCTCCTA +GTATGATAGTCGGAGCTACATAAAGCAGGTTTATTTGGGGACTATTTCTTCCTTCCTTAG +CTAATGGAAATGTGACACATTGTGCCCCATTTTCTTTCTTCCAAAAGGAGATGCCTGAAT +AATTTGCCTGAACAGAAAACGTCCAAAAGGAAACAAAGAACAAGACAAGGTTACATGGTT +ACAGGTTATAACAGAGACAGCAGTTTGAAAATTGATTCTGAAGTCCTTCGGATCTATGAG +AGATGCAGAAAGAATCTAAATGTAATAGATTTGGGGAGCAGAGGGAAACGGAATGGGAGC +TGTGAACACCATCACGATAGTCTGGCAGTAAGGACAGAGATTTAAGTAAAACAGGTTTTA +CTGTTTAGCTGTGTTCGGTTAATACACTGTACATAATATAATACGCATTAGTCCTTTGAG +ACTGACATAATAAATGGTCGCTGTGGTTGGTGATGAACGCTCTAGGTATTGTATCCAAGC +ACCTGCAGATTCTTTACACATCCCTGTTTCTTTTAAGGGAGATGAAGTCCCCAGTTTAAA +GCCCCTATTGGATTCGTTGGATACATGTAAGAAATTGCTTGTTTCAGCCAGAAGACTATG +TTGTGAGCCAGGTTGGTTTATTTTGTTATATGCAGGTGAGTGTTGGAGTGTTCAAAGCCC +AATTTGTTTTCATCCAGTATTAGTTTAGTTCTAAATATAGCAAGCCTCACCCAGGTGCTA +TCAGATGACCAATTACTGCTTAGTTAACTAGGTGTAAAGTTTTACATATCCATTCATGTC +AATAGTTTATTACAAGTTGTGTAAAACGGACTCTAGTTTAATAATTGGGGGGGTGGTAAG +ATTAGGTTGCTCCTGAAACTGACTGTAGAGCATGTAAAATGATTTTACTGGATTCTGTTC +AACTGTAATCAATGACAAAGATGTATGTTGTAGACAAAGTTGCAGAATTAAAAAAAAAAG +GAAATCTGCTTTTAATTTATTCTTTTTGTATTAAGAATTTGTATAGTACCTTTACATTTT +GCAGAACAGTGTTGTCAACACTTATTAAAGCATTTTCAAAATGAAAACACCCCAGTTGCC +TCTTGGACACTTTGTTTCTAAACGATAAACATGTAACCACGCTCCAGAAATCTACATATC +AAGAAGATAATGAACTTTTTTTTTTTCCATAAACATCAGCCTACCTATGGCATACCTTTT +GGGTTTGGCTTGTTCTTTAAAACAGTCTCATTCTGCACAACAGCTTTAAAATCACAATCT +TTTTGCCTCCAGCCCAAGTGCGGGCGCACACCACCACACACACCCAAGTACACCTGGTAT +TGTTGCCGTGGTAGAGAGGCCAGTTCTTTGCTATAAATCATCTACCCTCTAAATCATATC +ACCTGGACAATAGCCAGTTACAGTTACAAAAGTCCCCCAATTACAGCATACGGCTACTGG +CATGCATTAGCAGATCACTGCAATTGTATCCCTGGCCTGTTGTCACCTGACAGACAGCTC +TTTCCTAAGCATACGGCTACTGGCATGCATTAGCAGATCACTGCAATTGTATCCCTGGCC +TGTTGTCACCTGACAGACAGCTCTTTCCTAAGCATACGGCTACTGGCATGCATTAGCAGA +TCACTGCAATTGTATCCCTGGCCTGTTGTCACCTGACAGACAGCTCTTTCCTAGCAGGAA +ACTGAAAGGCTAGCCTCCAGGAACACCCTACATGGAAAGCCCTTCCTGACAAGGGGCTAG +AGCCTGCCAATAAGAGCAACGATGCACGAAGAAGCTGGACCTGTCTGAAAGTAAGCAGAT +AGAACAGTGTTTCCTACTTCCTGAACTCTGGCAACTGTCTGGGAAACTGCTTAGGGCACT +ATCACACTGTCCCAAAATAATCTATACTTGAAACAAAAAAGGCCTCTTGTAAACATGTTA +TACATAAAGATGCCAAAATGAGCCTGTGCTCTAAGATCCGTCAAAGGAAAGCAACTGGAA +TTTAGCTTCACTCACACACACACACACTCACACACACACACTCACACACACACACACACA +CACACACACACACACTCACACACACACACACACACACACACACACACACACACACACACT +CACACACACACACACACACTCACACACACACACACACACACACACTCACACACACCCCTA +CTTCTGCCTCTCACATAATGTCAACATAATAACTCTCATTTTTATCTTGATTCCTGGAGA +ACACAAAGTAAACACCCTGATCCTGTAGAAAATATTAAAAATATTCAGTCCCTGACTTCC +CAGAATAACTGTTAAAAGACACACAAAACTCTCCCCAGAGTGTACAGATCCACTTGAAGG +CTGTGAGCAGCCAGTGGCCTCTGTCAAGGCCCTGCACACTTGGTACAGAATCCGTGTGCT +CAGTCTTAGGTGCTTGTGAATCAGAAAAAGCAGCACAGGATAGAGATTTAAAGGGTGAGG +AACTCTAGCAGCATTAAACTGGGAGGAGCTTAAGCCAATTCCCAAGGACACTAACATACA +GGGGCTCTCACTCAGACCTTGCGCAAGGAGTTGGCCTCTCTGAGATGACAGCCACTGAGG +TATAATATATAACTGCCTGGTTTACACTAAGTCACACTGCCAGCAAAGTCACTTCTATTC +AGCCAAGGCAATAGTGTAGATAATAATTGGTATTCTAGAATAATTGGTGTACACGCACAT +GCACGCACATGGGTGTTTTTTATTCTTCGTAGAAGCACATTTTATAAGATGTTATCCTTA +TAAGCCAGTAGTAGGTTACTTTTGCTTCTCTTTCTGGTACCCATTTTCCCTAAAACTCAC +TCCAGTCATGCACTCCTCCCCTCCGCTTCACCTAGCCGAGTCATCAAGATGGACGCCTTG +TGATGCCAACAGCTCCCTTTTGTCATTTTATGCAGCTTACCATCAGGCACTGAATGTAGA +CAGTGTTCCTTACTCTACTGAGATAACTTCTTCACACCACTATGTTTGTTTGGACTCTCT +TACTCTTGGCTCCCTGTATTTTCTCATCACTATTATAAAGTACCTGAGAGAAACCACCTC +AGGGAAGGTTTTATTTGACTCTGGTTTAGCAGGCAAAGGGTAGTACCAGGTCCTTGCAAG +TAAACGTACCCTGATTCTTGGCTGACCAGAACACAAAACGCAAAACTGGAACAAGAGGCA +CATATAAACTTCAAAGATCACTCCCTAGTGAACTACTTATATCACAAAGGCCCCACATCC +CAAAGATCCCACAGAGCATAGCCATCTAGGGACCACGTGTTCAAACACACAAGCCTCCTG +AGAACATTTCCGATTCCAACCATAACACACTGCTCTCCTGGTTTGCTGTGTCACCTTTCT +GCTGGCGACACCAGCACTTTCCATCCATTCTGGGGCTCTTCTTTCAATCTGTACTTCCTA +TTGCCTCTTCAACAGCGAGATGTCAAAAACCTAACTCTTGATTTCCCCCTCCAAACATGC +TCCAATGGCCACCCTCAACTTAGAGGAAGTGCCATCTTCCTAGGGCTCAGGTCAAAGATC +TTGTAATTATCCCTGATGGCTCTTTTTCTTCCCACATCTGCAGTAAACAAAACAGATATG +AATGTCCATCCTTGTGAGATTTATACTGCATTGTGGGAAAGAGGAAGAAAATAAAAACTG +AATCATTTACCAGAGAGGGGCAGGAAAGCAGGCACAGTAGAAGATTTAGCCCGAGACGGA +AAGAGTAATGCCATTTCCACCACGTCTGCTAAGGAAGAATGCTGGTACACTTACAGTGCT +TAAGAGTGCTTCCAAATTCAACTAGTGTGAGAATAAGGTTAAGGCCACAGCTACATGAGA +CAGGAAAAGGGGAGTCAGGATGCAGCAACCTCAAAGCTTCATACAAGAGTCCCAGAATCA +GAGAGAGACTGCTCACAGGAGTAGGAAGTGCTCTTCTGCCTTCACTAATGTGCATAGGCG +TGCAAGCTCCCACACACGTGAGCTTACGTCACAGACACACAAATACAAATGAACGAATAC +GTAACGAAACACTAGGATTTTACAGAAAGTGCAAAAATTCAGTTCCCTTCTCTGAAATCC +CATGCTTGTAGGAATGCCACTATGATGACACCGTTAAAGAAAGAGAAAAAAAGTTTCATT +AAAATTGGCATACAGGCTGGGATGAGTCAGTGATTAAGAGCGCTTGGTGCTCTTACAAAG +GACCCAGATTCACTTCCCAGCACCCACGCAGCAACTCAAACCATCTGTACCTCTACTTCC +CTGGGATCAGATACTGTTCTGACTTCCATAAGCACTGCCCAAGTGCAGTAAGCTTAACTA +CATGCTGGAAAAATACTCATGGACATAAAAATAAGTCTATAAATGTTTTTAAAAGATTAC +CAAATGAAATGATTTTTTAATGGGGTCCCTACTCAAAGATAGCTGAAAAGATTATATCAA +TATCCAAGCTGGGCATGAGATTTGTTCCTTCCCATTAACAATTAGCACAACAATTGGCCT +CAGCCATAGTACAACATCTATGTCCATAAGAATGTATACATAAGTATAAACTAGCAAGAG +GGGCTGGAGAGATGGCTCAGTGGTTAAGGGCATTGACTACTCTTCCAGAGGTCCTGAGTT +CAATTTTCAGCAACCACATGGTGGCTCACAACTGTCTGTAATTGGATCCAATGCCCTCTT +CTGGTGTATCTGAGGACAGCTATAGTGTACTCATATACATAAAATAAATAATTCTTTAAT +AAAAATTAAATAAATTCAATTTTTAAATGAATTTAAAAATTCATTTAAGCAAGAAAATGT +ACAAAACTCAACAGGAGACAACAGGCATGAAGTCTGTCTTGATTAGAGCCTTCCTAAAAG +GAAATGTACAGTAGAGGTGTTTCAACTGGGTTATCATCGGGTGAACACAAACTAAGTCCA +CAATGTAACCCTGCTAAAGCAAAGGTTTCAGAAGACACTTCAAATATGAGCAGATGTAGA +CAAACTAAACTCTCAAGTCCCCAAAGCAGGCGTGTGACTAGTATACGCCCCATGGGAACT +CCTAGAGATGAAAGTATGCTTACCTTACTCTAGCTATAATAATCTATATTCACCAAGAAA +GGCATAAATAAGGTTCATGCAAAGTGGCACAACCCGTACGAACCACAGCTATGCACAAGA +GTGACTCCCAGAAACCTAAACTTCCACTGAACACGGCACATAAGAAAGTCAAGCACACTG +ATTTCCAAATTGGGAAAACACACAAACACAGAATCAAGCAAGCCTAACTTACCTGCTACA +TACTTAAGGAAGTACACAGGACTTTATAATATGCTAAATTTCTTACCAACCATAAGGGCC +AAGTGTCACCTGTATATTAAAGAGGATTCAACTCCTTATGCTTTGACTTCTTTCAATAAG +TCATTTCCTTCCTTAACCCAGCTAGTAATTCCCTTATAATCAGAAGTTTTCATGATATAT +TAAAAGGTTGTCGACTGAGAGGGTCACAACCAGCGTATTCTTTAAAGAAAACATACAGGC +TGCAGAGGTGGGTCAGTAGGTGAGAGCACTTGACGTACAATCGTGAGGGCCTGAGTGGGA +GAGTCCACGTGAAAGACGGACATACAGTAATGCCAGTAATTACAGCCTTTCTTCAAGAGG +ATGGGAAGTGTACAGAAGCCCCAGAGCCTTGTGTACCAGCTAGCCTAGAGGATGCAGAGC +CTTGTGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAACCTGGAGGATG +GAGAGCCTTGTGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGTACCAGCTAGCCTAG +AGGATGCAGAGCCTTGTGTACCAGCTAATCTGGAGGATGCAGAGCCTTGTGTGTCAGCTA +ACCTGGAGGATGCAGCCTTGTGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGTCA +GCTAACCTGGAAGATGCAGAGCCTTGTGTGTCAGCTAGCCTAGAGGATGCAGAGCCTTGT +GTGCCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAACCTGGAGGATGCAGAG +CCTTGTGTCAGCTAGCCTAGAGGATGCAGAGCCTTGTGTGCCAGCTAGCCTGGAGAATGC +AGAGCCTTGTGTGCCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGTCAGGTAACCTGGA +GGATGCAGAGCCTTGTGTGTCAGCTAGCCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAA +CCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAACCTGGAAGATGCAGAGCCTTGTGTGTC +AGCTAGCCTAGAGGATGCAGAGCCTTGTGTGCCAGCTAGCCTAGAGGATGCAGAGCCTTG +TGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGCCAGCTAGCCTAGAGGATGCAGAGC +CTTGTGTGTCAGCTAACCTGGAGGATGCAGAGCCTTGTGTGTCAGCTAACCTGGAAGATG +CAGAGCCTTGTGTGTCAGCTAGCCTAGAGGATGCAGAGCCTTGTGTGCCAGCTAACCTGG +AGGATGCAGAGCCTTGTGTGCCAGCTAACCTGGAGGATGCAGAGCCTTGTGTCAGCTAGC +CTAGAGGATGCAGAGCCTTGTGTGCCAGCTAGCCTGGAGAATGCAGAGCCTTGTGTGCCA +GCTAACCTGGAGGATGCAGAGCCTTGTGTGTCAGGTAACCTGGAGGATGCAGAGCCTTGT +GTGTCAGCTAGCCTGGAGGATGCAGAGCCTTGTGTGCCAGCTAGCCTAGAGGATGCAGAG +CCTTGTGTGCCAGCTAGCCTAGAGGATGCAGAGCCTTGTGTACCAGCTAATCTGGAGGAT +GTGGAGGCAAAACAACGGGCATCCCATTGTCTCAAGCAGGATGGAAGATGAGGCCTGAGG +TCTGACATCTTCACATGTTGGAATGTGTGCACACACCACCATCACCAATAACAACAAACA +AACAATACAAAACCCAGCAAATAAAAGCCAGAATAGGAACACATGCTGCCTCAGACATGG +CCAGGCAGTGTTTGTTTCGGTCCTCTGCGTGGGTGGATATGTGATGCAGGGTCTAGAGCA +TTCACCATTCACGGTAACCATCAGGGACACTCACATGTACAACTTGAACTCTTTCACAGT +GGGCAGTCTCAGCCAAGCTCAGGCTGCAATACCCATAGGTCATAGTGTTTCTAAGTCTTC +AAAGAAAAGCATGCTTAATGCAAAGGCAACTTGGTTTTGACAGGTTGTAAAACTGCAGCT +GAAAGCCTGTGGGACTGACTTAGCTGCCATGAAGGAAGCCCAATGAATGAAGCTGAGGTC +ACCAATAACACCCAAAAAGAAAGTGGAAACTCCCCAGTGGCGGCTGTCCTTTGCTGTCCT +TTGAAGTATGCATTAAGCTTGGCCACTGGGGGTGGGGGTGGGCAGCTAACAGTTATTTCA +GAGCAGGGCTTAGGGATAAGGAAGAAACTAGACAAAGGACGTGGCCTAGCTAAAATACAG +TCATATGCTGTGCTAAAGTATCCCAGTTTAAAATGTGAAAAATACACAAATAGTCAACGT +TTTAATAGTAAACTATTTTGGCCAATGTATAAACCTTATTCTTTTTGTAATGAGCACAAC +TCCAAAATTTTGGCTAGGGTCAGCTCACGTCCAGCCTTTGCTGCTAGCCAGCCACAGGGC +ACTCCCTAGTTACTCTACACCACCAGAAACTGTTTTTAAACTTTCAAAAGACTTTATGTT +ATTGTTAACCATTTAAGTTCCAGGGGTTAAAATTCAGCCAATGCAGCTGCAGAGTCTATG +ATAAAAACCAGTTACCACAGCAGTTTTCCAAAGGGACCCTCTAGAGACTTGTGCTGGCCT +CAGCTCTCTGGACAGCTGGAAACTCTTCCATCAGTAAACCGTGAGAAAGTGCTTTTCGGT +TCAAGACTCCCAATATGATGCCATACCATAAATTTCTAGAGGATAAAGTTATGCTTTCAG +GGGTTGTGTGGGAGAAAACTGCAACAGGGAGGAGGTACGATCCATTCAGTTATCTACTCA +AGATGCTCAGACAAAAGAAACGTAAAGTTCGAGACTCCCTTTCATTCTGGCCTCCCTTCT +GTGGTGAGCAGCACTCGTGGGGACTGCGTGCCAGGAATGGAACCAGACACCAACTCCCAA +AGCCAAGCCTCCCAAAGACTGGGAAAACATTTCTCGCCTTTCTCAGGCTGTTCAGTTTCA +GAATTCCCTTTCAACAGCAATAACCAAGGTTTGCATTCCTAAATGATTTACTGTGCTCCA +ACTCCAGCATAGTTAAAGCGCTGGACTAGGTTAAATCACACCACAGTTACAAGTCCTGTC +TGCTTACTTCCCAGGCCTTGCGGGTCTACGCGTGATTGCCAAGTTCCATTTGTGACCCCT +GCCTGCCTCATTCTGTTCTCCCAGGGCTGTCTCCCTTCTCATACAGAATCCAGACAAATC +TTAGGCCACTGCTGTATTTCCCTGATCCCCACCCTCCAACACTGAAATTACTGCCATTCT +AGACTGCCTGCTATAGGCCATTAAACAGTGAAAGATCCATTCACTTGACAGTGACACTCC +TAGAAAATGAGACAGTCTCCTTACGACCACTCACCTTCTATTAAATGAAATCAGTAAGCA +CTCAGTAGAAACGGCACCCTGGAACAGGAACTTGGGGGTCTCTTCCAGGGCTAGCCACTC +ACAGTTCAACCCTCTCTTGATGCTGGGTAGTGGTCTCTCCACAGTGAGCTATCAAACTTG +ATCCTCAGAGAAAATAACTGTCACTCATCCAAAGCAGCTACACCACTTTCAAAATAGTCC +ATGGACTTGGAAGGCTCTACTATACAAAGCAGCTGTGCTGGACGGCTTTGCCTAGCAACA +GGCTAATGGATGGGTTCCTAGCACTTAAAGCAGCCTAAGTCAAGCCAATCATTAGGGGCA +TTTGATGCATTTCTGATGTACTCTATGTTCACCATACATACATACATACATACATACATA +CATACATGCATACATGCATACATACATATTCAGATGTACTCTATGTCAGGATGAATCCCG +CAATGAATCAAGCAGCACCTGTATTGATTTCTAAGGAAAGGGTTTTTTACTAAATGTGAA +TACAGAGAATCCCAGTTCTTGTGATGGAAGGATGGGGAGGAGAGAAACGGACACAGTCAA +TAGAGTTGTAACTTGTTTAAAAGAAATCTTTGTTGTTTTAAAAACAATCTTGAAACAAAA +ATATATAGTATAGGCAAAAGTAAAATTTCCATTTAATGAAAGAAAGGTCATCTTCCTACA +TATCCCAGGAGTTTCTATGTAGCTTCTTTAATTTGTACATAGCTTTTTAATTTCGGTTAT +GAAAAACTTGACTGAGAGCCACATTCGTGAACATGCTTCTCTCCACCCAGCTTCAGAATG +GCCACAGTCCCAGTCCTGGAGAATACGAATTCCCCTGCAGACAAAGCAAGCTCAAAAAAC +AAACAGACAAACAAACAAATAACAAAACAAAACCCCAGCCCACACAGATCAATTTTAGGA +AGTACTGATGTCATATGATATAGTTTCTTCTTTATGTGGAATTTTTAAAAAAAGATTTTA +TTTATTTTTTTATGTATATGAGTACATTGTAGCTGTCTTCAGACACACCAGAAGAGGGCA +TCAGATTCCATTACAGATGGTTATGAGCCACCATGTGATTGCTGGGTATTGAACTCAGGA +CCTCAGGAAGAAGAGTCAGTGCTCTTACCCGCTGAGCCATTTCTCCAGCCCCTTTATGTG +GAATATTAACAAGAGAAGACAACATAAAATGACTTACCATGCTGTGTGGCCTAACAGTGG +ATGAAGAATGAGTGATTTGGGCATTTCTGATAGTATTTATAAAGAAGACTTTTATGACCA +AACCACATGTCACAGTAGGGATTTGCTGCACATCTTATGAGAGTTTCTTCTTTGTCAAGT +AAGTCCCAAGGTACACCTGCTTTCATCTTAGGAAAAGGCTTCAGCTGGAGTGCAAGGGAA +CACTGATTCAACCCAAGACAGCCACCACCCTGCAAACAACTGGCAGAAGCTATCCTATCT +ATGCATGCCTTGGACCTTAAGGAGCCCAAAGTGGCTTTCTCAGGAGGGGCCAGCATAAGC +AACTGTGAATCTGAGCCACCTACAGCAGCCCCCAGGTCCTGTTCTCTGCACTCCTAAACT +TGGACCTGACTGAAAGTAAAGATGGGGGGCGGGGGGTAGAGAAACCTAATAATGACTCCT +TCACTTACTATTGCTGCTAACTCAGTTGTTGTTGTTGTTGTTACATGAGTACATACTATC +CCAGGGTAGCCACAGGGCCCCGTAAAGGCCCTGGGTCTACACTGTAATAAGCAATAATAA +TGATCTCTTATCATCTGCCAGGCAGCAGACTCAGCATCTTACACAATATCGATGTGAGGT +ATGGACTCTTAGCATCAATGTCAGACAAAGAAGCCAAAGCTCAGCGAGATGGACCCACAT +GCCCAAAGCTGTAGTTAGATCGAGCATGTCCTTGAGAAGCTGTCAGTCCTGGTTTGGCCC +ACTCCCTCTTCCTTCTCTGACACCACACCCAACCCATCTGCACACATCAGTGAACTAGTC +CAGACCTCTCAGCATTGCAGCACAGAGTGGTCACGGTGACCAAAGCTCCATTCTGTAAGC +CCTAGAGCAAGTCATGTTGTGAGGCGAGTGAGGACCAAGTGAGGCACAGGGAAGCCAGGA +ACGCCACAACTCTCCGGCATCCAGTCCCGAGGCTGCCACTCTCAGCTGGATCCACGGCCA +CTTCCTCACCCTGTCCTTGATATGCTGGTGTTCTGAACTTAGGCTGGTATAACAGCCATC +TTTCGACCTTCTATCTCCTATCAATTCATCTGTCCAGAAAGATGACAACCATACTCTGCT +TAGAAAGAAAAGCAAGTCTGAAACACAAGACAAATAACACTTAACAGCAACATTCCACAC +ACTCTATTACAAGATGGCAGAAGGTCCAAGACCACAGAAAACTCTAAAGGAGCATTCAAT +GACCCATACTTTTGCTGAAATATAAAAAATATTTTCTATAAATACCACATAGAAAAATGT +GCAAATCACAATAATTTACAGAAAGTTCAAAGCCACCTTCAAATGTTCCTAAGTATCAAC +GACACACTGGGATCTTGACAATGGTCATTTCCAACCCCCTTTCCTGAGTGGTGGTTGTCT +ACACACTTAAACTACGGATAATATCTTTACAACTTAATTTTTCAACTCATTAAAATGAAA +TCAAGACACAAAAATTAGTTTGCAGTCCAGTTCCATGTGAAAGCCAACACAGTTCTTAAA +GTCAACAAGAACTGCACCAGGAAGACCCCACGGTGGAGCTCTTCCCTCGTAGCTGTGGTA +AGGCCGGAGTCCTCATGCTGCGAGGGATCGAGCGAGCGGAGGCTTCCTGACACACACACT +GTGTGCAGATCTCATAGTGCATTATACTCCACACATTTTGACGGATCTGTAGGAAAGTGC +TTCTGGCAAATTGTCATTAACCTCTTCAGTCCCTAGGAACACAAAATAAAAGTTCATTAT +GACATGGCTGGACTATCTCTACCTACCTTTCTCTGCAGTACTCAGAAATGTGGCACTTTC +AGCAATGCCACTCAGAAGTACAGGTAGAAGTACAGGTAGGACACTCAGTGTCCATTCATG +GGTTCTGCTCGTCACAACATCGTTGATCAATTTAAAAAATAAGTATTCTATAGGGCTGTG +TATTCTATATAGCCATTCTGAGTTTGGGTGGAGAGAAACACGTTCAAAGATGTGGTTCTC +TCAGAAAAGCTTTCCCTCTCTCCAAAGTTAAAGAAGCTAAGAAGAAAGTCCCGGGACACA +CAGGAAGGTGATCTCTGCCCCTCCAGCCAGGGAAATTTTACCTCTGTATATAAGACATAT +TTTTGTTTGAAACTTTTTAAAACAAAAGTAACTACAAGGAGAAAAGAATCCCAGAAATAA +TATAATTTTCATCCACGTTTGAATACATGAACATACACACTTTCACAAATAGAGTATTTA +GAGCATAGATAATAACTGGCTCTCCTCAACCAGGCTGCCAGAGAGAAGTGAGCCCTAAAT +GACCAAGAAAACCATTCAAGGTGACAATGCCTCTCTCAGTTTGACCTTTTAAAATTCTTA +GCTGGCCAGGACTTTTTTTCTTAGCTTTCTCACTCATCACTAGTCTTTGGGGGGGAAAAA +AAAGGCTTTCAAGTCTTTATGCAAATTCTTTGTATCCTTACAAACAGGCCAGGCCAAAGT +AGAAACTTGCAGAAAGCCACTGTAGATTTCTCTTGAAGATAAAAATCTGCAATCAGAAAA +GAATCCTACGGATTGTTTAATCCATTTCCAAATTTCTCTGATTACAAGGAATGTCTGTTA +AATGCCTTACTGAAATCTTTGTAATATTATTGACTAGTTAGCTATTAAAACAACAGGGAA +CAGCAGTGCTTAACTTCACTGATCCTAAACCATACCAATTTTTAGCACAAATTATTTTAA +GGTGTTTTCAATCTTAAGTTTACAAAAATTAAAACCTCGTAATTCTCATCACAGTAAGAA +CAATAATGAAATTTAGGCCTAGAATAATAATATGGGCTATAAAAGAACATGTAGCATATT +GCCTGATACTTTTAGTGTTCAACTCCTTTTCTCCCCTCAAAATGACACAGAGGGCGTCTT +TAAACAAGAGATTCATGACCCGGTGGAAAGAACTACAGGGCTGCAGTTATACAAACAGTA +ACTGAAGAACTCATGAGGAAATTCAGGGAGATAGCATTAAAAATGGCCTCAGATACATAA +AAATCCATTATTTAGAACTTTGTTTGTTTGTTTGTTTTGGTTTTTCAAAACAGGGTTTCT +CTGTATATCCTGGATGTCCTGGAACTCACCCTGTAGGCCAGGCTGGCCTTGAACTCAGAA +ATCTGCCTGCCTCTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCACCACCACTGCCTGGC +TATTTAGAACTTTTAAACTCTAAATATTCAAACAGCTTTTTTATTTTTGTTTTTTGTGTA +TAATTTTAGACAGGCTGTCTGGCACTCACACACATTCAGAAGTGGGATTACATGTTTGCT +GCTGTGCTCAGATCAAGTAATTCTCAGACCCAATGAGACCGTGAAAACACAATCAGTTAG +CTTCCTAGTAAAACTGATAACATAAATATCAACTACTGTGGAAGGAGCTATGGTCGACTA +GATTCAACATCGCTGAAACGTGATGTGGAGACAGTTTAAGAGTCCTTCCCAGATCCAAAT +GTGGCCCACACTGAGCTCCCAAAGGCTCGGGTGGGGAGGGGTTATCTTTCAGTGCGGAGG +GACGCATGTAATTGACTTTGCTCCTCACAGTTCTTCCGCTAACCAGGTATCTGCTTTATG +ATAAAGAACTTCTCTTTCATACTCAACTGCCCTGCTGTTGAGTTCTGATCATTTTCCCAC +CACTCTGTGTGAGGCTCTGCTGTGTCTGGCCACACTGTAAACGCCCCACAAGAGCCCTTG +GTGGTGGTTCTTGCAAATCATGTACTGACTTCTGACTAAGAAGCTGGGAGGATTCTATGG +GCCTTTGTCATGCCCATCGGCCGCACACATGTACATACACTAGGTATTTTCTTCCTCATC +CCCCTAAACCATGGTTGTAAGTGAAAGCCATTCAAAGTTAATCTCCTAAAGGTTACACAC +GTTCTCTATGCAAATCTACACTGTGTTATTCTAATCACTCCATTTTTAACAGTCTTTAAA +AATCATAATTTGTGTAAAAGTTTTCCCAAAAACTAGGCTAAAGTGTTTCCTCTCTATTTG +GCAGAAATGAGCCATCCTTGAAGCTTCTACCAGTAATTTAAACCTAACAAGTAGACTTAG +GTAAGTTAATAAGCTATATAGCTTTTGTTTGATCTATCTGGTTAGGAAACTCCCCGTGGT +GTATTTAATTTTGTGAGGAACAGAACACTTCAACTTCACAGCTGAAGTCTACAGAAGTTT +GCATAAAAGCCAGAGGATGAAATCATGTTTCAGCAAACAGTCTCTTGAACTGTTTCAAGT +ACATTCATAGAACATGTTATACCAGTATTTCAAATAAAAATAGGAGTCATGTCACTCTAA +GTTTTCATTTATGTAATGTCCAGTAACAGGCAGAACTAGAAAACACTTAGTCAAGAGCAG +CACTGACTACGGCTGAGGAGATGTAAGAGTGCTGCCTACGCTTGCAGAGGTCCTAAGTTC +AGTTCCCAGCACCCACATGACAGTTCAGAGCTGGAATTCACAGACATAAAATATATTGAA +TAAGTGTTTACAAACGAAGAGTAACACTGACTGATGGGAGAGAACATAGAAACAAGACAG +TGTGAAGGAATACGCTCTACCCAGATCTTAGCTTTTAATGTGGCACGTATTACTCAGAAT +CCCTGGGCTATATACGACTAAAGCCATACACTTCTAACACTAAAGCATTTCTTGATGTGT +TATTTTAAAAGAAGTAATTATTACATAATTTCCAAATCTCCTTAGCAAGTATCTTCACGT +AGAAGAGGTCTGAGTTACACATCTGCCAGAGGTTGCAAACTGATCCACAATATCACTTTA +CCCTTAGCAGTGTCTCTGGAACACAGCTGCTGCTGCTGGCTCACAGGAAGTGCAGGCCTA +AGATGCTTACTATTGTTTGCTTTGGGTTTTTGAGATTTGTTTATGCATAGAGTACACTGT +CGCTGTCCTCAAACACACCAGAGGGCATCGGATCCCATTACACATGGCTGTGAGCCACCA +TGTGGTTGCTGGGAATTGAACTCAGGAAGAGCAGTCAGTGCTCTTAACCTCTGTGCCATC +TCTTCAGTCCAATGTTTACCGTCTTAAAAAATAAAATAAAAAGGTTTGAACTTCAGGTAT +CATGTTGAAAATGGCCCTCTCAGAACATACCTCAAATCAACCTCACCAAGAGACCAAAAA +GGTCGTTACATACAATGGAAATCAAGCCTTTTACAAACTAATGCAATGCCTGGCAGTCTT +TTGCCTGAGCCGCAGCGTGGACTTCAGGATAAACAACACAGTGACTCTGTGCTTAATTTC +ATACAATGCTAATTTAAAAAGAAAAAAACAAAACAAAACAAAAAACCCCGTGGCAACATT +TTCAAAATCAGAGTGTTTTTTAAGAAGAAAAAGATTTTGGATTCTTAAAAGAGATTGAGT +ACCAAGGAACACTGGATGTCCATTTCTACAAGGCAAGGCTGACCAAAATGACAGCTAGCT +ACCAAAGAGACTGAGCACCAAGGCCGCTCCCATTGTACACTCACAGTCTACTTCCTTATA +GCAGAAGGAGAAGAAAAACGTACAGCTCTTTTGTTTTACATGCAAGAAAATGCAGGACGA +GAGGCCAGGCAGGAGGCCAAGATCGGAACACTCAGCCCCCTTGTTGTTGAAGGCCTGCAA +CAGGCAGAGCAATGGCCTCTAGGAGAAATGGCAGAGAAGACTTCAGACAGATGTGCATGC +AACTGTTAACTCAATGCTTGCAAACACTGCCACCCTCCTCCCAACTGTGGGCCAATTCTG +CCTACTATTAAAATCTGTTTCGGGCTAGAAAGATGGCTCAGCGGTTAAGAGCACTGACTG +CTCTTCCAGAAGACCTGAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACCATCTGA +AATGGGATCCAATGCCCTCTTATGGTGCATCTGAAGATAGATATAGTGTACTCATATAAA +TAAAATAAATAATTTTTAAAAATCTGTTTCATACTGGTTTTTTTTTGCAACTTCTTGTGA +CTTTCAAATAAGAAGTTTAAAAAAAGATTTTCCTAATACTAAAATTCAAACTTTACATAA +CTTATTTGGCCCTTCACTGCAGAGAACAAAGCACCCTCCTTCTACCATTCTGCACTACCT +TATCTAGGAGTGTCTCATAAAGACTGCCATCAACAGTCTCCATCCCTACCGACTAGACAA +GACCAAGACTATGAACCACAGAGGCGCCCATCCAACCACAAAGTATTTATTGAGCACTAT +TACCAGGTGCTGCTGTGGAGTCTGAGGACAACAGTAAACTATGCTGTCACCCCAGCACTA +GGTCATCACCAGCTGTACCACACTCACTCCTGTGAACTGCAGTCCCAGTCCACTGTCTCA +CTGCTGCTCAGACTGTGTACTTGACAGAGTGGGCTGCTGGGTCCAAGGTTTTATTGTCTT +CCTTACTATCAGAAACTGTCCTCTGTGCCAATATGTCAAGAACTTCTGGAATGTCTACTT +CTTTTGCATGTGACTATACCACTCCATAATTTGTCCCTGTCTTGACCTCAGAGACTAAAC +TTGTGACAGACGTCACAGAAAATTAACACTATGCCTTGAGACCAGTCAAGGCTTTGGACT +CAGCCCGCCATCTTCCTGTGCGCTCTTAAACTGTGTGTAAGTTTAGCCTGCCTTTGTGAG +ACACAGAGCCAACCTTACTACGCCCTAGATTTCCCATGCTGTAAGTAAGCGTTTACATGA +AGGCACATGCATAGCTTCCATGCTAAGTTACACACTCCATGCCCCTGACCATGAAGGTGT +GTGCGTATGCTTATGCTGACAAATCTCCACTGCCAACAGTGTGAGGATGCAGCCGTCTGT +GGTGCTGTGCGCCACTCAGTCAGCTGGGTCAGTGAAGCAGTTTCCTCCCTAGCAAACACT +GTTAAGATAGCGGTAAAGAATCCTCGCCAATCCCCCCGGCCTCCCCCCGCCCCCCCCGCC +ATGTTTCCTGTGCTGTCCAAGCCTTTATTACAGAGAAGCATGGCACACAGGAACAGACAC +AGACAGATCATACACACAAAACAGGCCAACCCGTAAAGACTACAAACAGCAACAAGACTG +AGCTAAATGGAGAGTTCAAATTTGGACTTGTTCTTCATAAATGAACCCAAGGGGCCCAAT +GTGATCATCATGGTATGCACTTTCTAAAACAGTGGTTCCCAACACGTGGGTTGTGGCCCC +TTTGGCAAGCCTCTATATCCAAATATATTTACATTATGACTTATGACAGTAGCAAAATTA +CAGTTATGAAGAAGTCACAAAAACAGTTTTATGGTTGAGATTACCACAGCATGAGAAACT +GTATTAAGGGTCATAGCATTAGGAGGGTTGAGAACCACTGTTTAAAGCCTTTGAAACTGA +GCCGAATAATCCCTCTCAGATTTTGTTATCCAGGCTAACACATCATCCAAGTCAATGAGA +AAAAGACTAGAAAGTCACTAACATGTCCCTAGCATCTGCTCAAGGAGAGACTCCAATCCC +TTATTTAGTACTCAAGGCTTCCTCATTCAACAGGCTGACGCCCATCGTGTCCTCTCCACA +GCAGAGGCAGCTGCTGTCTCAAACAGCACTCACTCTCCCTAACCATCTATAGGATGCCAT +CCAACTCTCCCTAACCATCTGACCTTGACTATTTAGCCCAGGCTATTCTTAACTCGAGAT +ACCCTGTGACTCATCCCAAACCTTCCAATCCTCCCCCTTCCAATCCTCCCCAGCCTCCAA +GTGACGAAACTACAGCCATCAAACCTGGCTGGAAAGTAGAGTTAAGCAAGAAAAAATGAT +AGCTTATTCTGAAGTGCTTGCTGCCCACGCAAGAGAACGAGAGTCTAGAACTCAGTAGAG +TCAGGCACAGTGGTGTGCAGGCTGGCGAGACCGACTAGGGAGATGGCTCAACGATTAAGA +CACTCACTGCTCTTACAGAAGACACAGGTTAGGTTCCCAGGAGCTGGGGTGGCTCACAAT +TCTAACTTCAGTTCCAGGGGCTCAAACACTCTTTCTGGCCTCCCTGGGTACAAGGCACAC +ATGATACACTTAAACATATGCAAGCAAAACATTCATACGCACAACATAGAAATACTTCCT +TTTCTAAAGGTAGCCATCCTGAGAAACAACTCTGAGGTTAGCTTCTGGCCTCCAACCGCC +CAGTGCACATCCAGGCACACGCACCTCCCACACATAAACACCCACCCACGTGGCACTCAT +GCACACACACTTTTTTTTTGAAAGAATATTTTTTAAAATAGAAAACTATAGTAGTTTTAT +TTTATTACTATTTTTAAATGTATGAGTGCTCTATTTGCATGTACATCTGTGTGCCCAAAG +AAGGCACTGGATCCCATTGCAGATGGTTTTGAGCCACCATGTGGTTGCTGGGAATTGAAC +TCAGGACCTCTGGAAGAGCAGCCAGTACTTTTAACCACTGAGCCACCTCTCCAGCTCCCC +CCCCCCCACTTTTAATATATAAATAAACTAGAAATCCTCTTAAATAAATTACATATGTAT +ATAAAAACTAGTCTAGGAGGAAGTAGAAACCACACATTGTCTACAAGAAATGTTGTCTTT +AAAATTATCTAATTGTATAAACGTTTAAACAGTGTAATTTACCCATAGTATAAATGAGCA +TGATTAACAAATTTAACCCTTGGAAATTATAATCAATTATCAAAGGAAAAAAACCTACTC +TTTTCTAATTCAAAGCGTTAGCCTTTCCTACAGTCATCTGTGGTTTTAAGAAATGAAAAT +CGAGCCAGTGAGATGTTCTGCTGGTAAAGGCTTGCAGCCAAGCCTAATGACCTGAGTTCG +ATCCCTGGAACCTGCAAAGGTAGAGGAGAACCAGGGCTCGGGCCTGTATATGTGCACCAT +TGCACAGCACACATGCCACCCCTCACTCACAATAAAAACATTAATAGAATCCTGAAAATT +AAAAACGGAAAGTCTTCGAATTTACCCAAGTATATGTGAACTGTACAAACTGCACAATCA +ACACTAGGGAGTCAGGCTGAGATGTTTATAATGCTAATGAATGTGAATAAGGCACAAAGT +ATGTCATACAAATGACCAGTCAGCAATTGGAACTAAGATACAAACAAAGATAATTCATGA +GTGGTGACCATTCTCTAGCTTAGCATCTGAATGTAATTTTATGCATTTAAGAAAATTTTA +AGTAAATTTCCAGAACTCATCTTCAGGTTTAAGAGCCGCCACCTGGCAAGCCGTTCCATA +CAATTTGGGATCTGTAAGAGTTTGCTAAAGATAGATCATAGTTGGTTCTTTTTTTTATTC +ACATCAAGGTTTCAATACAAACAAGTTTGTATGAGGCATATATAATTTCAAAAAAACAAG +TACAAATACTTCAGACTTAGTTGCATAATTTAAAAAACATTTTCATATGCTACTTAAAAA +TAACTATAAACATTGAAGCCAATACTTCACTTTCCATACCTTCTTAGGTTACCATACACT +AAATCCATATTCCAAGTCATATTATCATAAAATACTCTAAACTGGTTGTCCTAATTAAGC +CCTGTATTTCTCTTATGTACCCAATCTGTAATTTCTTTGTTAGAAGCAAGTTGGATATGA +TTCATACCTGGACTATATATATAAGAAGACTCTGTTTCAAAACAAAAAAAAAATTCCAAG +AGTTTTGTTTTAGTCCTAAGCAAATTAAGAGCCTCATGACTTCCCCTCCCTTCCATCAGG +TATGGAAGTCGTGGTGTCCTTTACTCTGTGAGGCTGAGAGGGAACTTCCCTGTAACCTCC +TCACTGCCCCACTCACTGCGAAGTCACTGCCCTTCTCTGGGGTTTCACTCTCCACACTTC +CAGTTACCTCAGTCAACTGTTCTCACAGCTTGACGATGCTTCCACAGGATCTCTAGAAGC +TCAGCAGGAGCCTCCAGCACCGCAGCACCACCTCCAGCAGCAGCCTCACTTCATCCCCTT +CTGCAGAAACTGTACCTCATGGCAGCGCAGAGGCGAGAGCACCACGTTGCCCGGGAGGCC +ATACTCACACAATTTTCATTACAGAATATCGTTACAACTGCCCTTTTTTATAACCAGTTA +TTAACAACCCCTCCTCTGTCCCTCCTACCCCTGTGTATTATGATTATCTGAGACATGATC +TCCCTCTTTATTCCAAGCTGGCTCAGAACAAGGTTCTCCTGACTCCACCAATGAAGTGCT +GGAATACAGGTGCATGCCACCATGTCTACTCAGCCTAATTAATAAACCAAATTTTACCAT +AGTCGAGTAAGTATCTGGGCTCAGTACTATCTAGTATTTCTGGTGTCCACTAGAGGCTGT +TGAATGCACTCCCTGCAGAGAAGGGTTAGCATAAGCATTCTTTCACTTTAGAGTTCTATG +TTTGGAGAATTAAAGAACGTTTAGTAACAGCAACTGCTGTACAAACCTGATGACCTGAGT +TGAATTCTCAGAACACACACAAATGTAGGTGAGAACTAACTCCACAAAGTTGTCCTCTGA +TGCCTATATGCATGCCCAGGCATGTGTGCCTGCGGGCGCGCGTGTGAACAAATACACACA +TACACACCCATTATTTTAAAAAGAAAAGGACTGTTAGAGCAAATCTTGTCCTGCTTACCT +GAATGTATTTCCGTTGGGTTTCATCATTTAAAACATGCGCAACATGCTTGGAAAAGATCT +TCTCCCTGCCAGTTCTGGCATGGATACCAACCATGGTGACACCGATAGGCCAGGGGGCAT +TGCCAATGGCCATCTGAAGGTAAGCATCATTCGCCTGAAACAAAAGTTTAAAGAAATCAA +AAAGGCAAAAATATATTGGTTCAAATGTGTACTTCCAGTACTGCATAGCCCCCCCTTCCT +GACCGACATTTTATCTACCTCTTGGCAAAGATATTATGTTCCATTGCTCTAATCAAGAAT +TAAAGTTTGGGGTGACTTACAGCCTGCCCAGAAACACAAATGCCCATGAAAACACAAGTC +AATACTAATGAGGAAGACAAACACCCCTTTCTAGCCTTTGTGCATGGAAAACAATGCATT +TCAGACTGGAACAGCAGGCAGTTCATTTCACGTGCTAACAGATACTCTATTTTGGATTCA +GTCTCCAACACATGGAGCTGGAAGGCGGACAGTAGCTAGCTAGCCTTTCACCACCCAACC +TGCCATCATATTCACTGTCCACACAGCACTGTGGGGCTCTGGAAGCAGTGGAGGGCGGGG +CGATGCTTTATCTGCTGGGGCAACCACATAGGGTCCCCAACAGATGGACACACAAGCCTG +GACACTGGCTCACGGGTCACACAGCTGAAGCACATGAGCATGGGAACTTTCCACCTTGAC +TCCCAAGACTCCTACTTGTCCAGAGCCTAAAATAAAAGCTATGAAAATCAAGACAGAAGC +CAGTGAACACAAAGGGCTTGGTTTACAGTCAAGTCTGGCTAGCTGAGAGAAAGGAGGGAA +AACAGAACAAAACACGGGAACTTCTAAAGCTCCACAAAGACAGCAAGCAGGCTGCACACA +AGCCCTCGGTTAACTGGGAGGTCACATCCACCCTAGGGATACCTGTCACCTCGCTCTGCA +GCACATCTTAAGGGTTTAATTTTAAAGGGAATTCTGTGTGGTTTTGGTCACTGGCTCTCA +TATGTAACTTCCACACAGGATTTCAACTGATACAACTTCCAATTTCCCACATCTCTAAAA +CCCAAAGAGAATTCCCCAACACATTAAAATGTACTAGTTCTCACCGTCATTTATACAAAG +TAAGCTTTCACCTGATTTTGATATACATTGTGAGAAAAATAATGACAAAGGCATCGGCTA +GAGCAGGCAGTGATTAGTGCCATCTGCCATGACCAACTGTGCCATGGATTGCCATACACT +GCCATGCAGTCATCCTTACTAAACACTATGAAGGGGAGGGGAACAATGATCAAAACACGC +ATGCTCAGAGAACTAAAACAAGCAAAACAAAAGACTCATGCAACTAGCAGAAACTAAGAA +TGAAAAGCTACCTCTACTGGAACAACTGGCTTTAATAATAAATCCCTCCATGACCCAATG +CTCTCATCAAGTCACCATGTCATCTGAGAATGCTAGCAGTTCCCTCTTCCCCTCTCTAGT +GCTCTAGCACTGCCTCTGGGATTCAAAGACCTTCACTCCAGGCTTCGTGGGCACCTCAGT +GTCATATTTTCAGTATCCAGAAGGCTTCTCTCCCTTCTACAACTGCCTTCCCTCCAATGC +CCGCATCTAAGCTCTCCCCAATAGTCCTGGATCCTAGAGTGCATTCCAACAGCTCTCCTG +AGAGCTAAGGCATTGGCGTGAACAGCAACCACCCTCCTAGCAAGCAGTCTGCTACCTCCA +CAGTACTGTAGGGGGGGGTGAGTCCCAGCAGCCTTCCATGAGCAACTGCCGAACATAGAA +ACAACCACAATGCATACGTAAGGTCCTCGGAATCAGCCAGGACAACAGCTCAGCTATGTT +ACCAATTAACTAAGCTTTGCAGTGGTCTGAAGAAGCTTGCTTGTAGGGGAGGATCTGTTC +CATGCCGTGATGAACTATTTATACACTCTGATATTCAATCCCACCCATAGACGAGCATGC +CTATATATCGCACATGCTCTGAAGAACCTCTTAACCGGCTTTTAAAATGACTAAGACACA +AAGATGAGGTCTCAAGTTTGTTACTCAATGCCAAGAGAACAAAAAGACTTTCTCCTCCTA +CCTGCTTCATGCTTCATACTCATTCTTAAATGTACTATGTAAAATTCTCCCCATTCCATA +ATGGTTACAGCAACTGTAACACATAGTATAATTTACCTTCACGTACTCTCTCTGCAACAT +GAACTTAATAATATCTGTTATTGATTCTTTAATATCAGCAGGAAGATTCTAAAAAGAGAA +AAAACATAACTAGTTTTAGAAGCTACCATATGTAGTGAAAACTACTTATTCTATATATTC +TGATTTAAACAAACAAAAATATGAGTTTAGAAAGAATCTTCCAGAAGCCTCACCCTTTTC +CGGAGCTTTCTGAAAAGCGGTCTGAGGTAGGACTCCGTCTGCTTCTGGGTAGCACTGTTC +AGTTTGCCCTGCACACTGCGTTTCACGTAGTCCTCTCTGGCATTCAGTTCTTTAGCCCAA +ACACCAAGAAGAAACTGTTGGGAAAAAAAAAGTTAAGGCTGCAGTGCCCCCCAGTGGTGT +GTGTGGAGAAGCTCTCAACACGGACAGTCAGCACAGAATCGTCCTTATCACTGCTTGAGT +AAGCTGTCATCTACTAAGATTTAATTAACAAACAACTTGTTTGTTTCATCATGTGCTTCA +AAGTCAAGACACCCAATTATGTACATGATGAAGATGGACCACTTCCGAAAAAAGAGCTAT +CAAATTCCTCAATGACTGGATTGAAATAAACTCACTATATTTTTATTTGTACCTATTATG +CACAATTCAACTAATCCGGGTTTATCATATATATGCACTTTGATATCCGATCAGTGTTTG +AAGTATGTTATATACTATTTAGATAGATAGATAGATAGATAGATAGATAAGTAAGTAAAA +CTCAAACTGCAATCCATGCCGAGTTCTCAGCCTGGCAAAGGAACCCAGAGCCCCTTGGGT +GTAATTGCAGACTCTTTCCAGGGACAGGTGGCAATGAAGGCTGAAGTGAGGACAGACCAT +CAAAGAGAAGGGCAGCTCCATGCACAGTCTAGATCTATGCTGTGTAGCCTGGGGATACAC +AGAACCCTGACAACTACAGCATTCAAGACATAAATACTTTAAAATTCTAAATAACAAAGT +AAAAGAAAATGTAAATACAAATAAAAGCAGTCCTTGGTCTCCCAGTCTGCAGACAAGTAT +TTAAATGAATTTAGGATCTGACCTTGTTCTCCCTAGATAAGGAAAGAGACAGCAAATACA +GAACTAGTCAAGACGGAAGCCCAGTACTCAGGAAGCCGACCTTGCTCCTGATCCTAGCTC +TGCTCACTCTGCTCGAGGCCCTGCCCTAGCTCCCTCTCTCCGCCCACCACCTCCCTGGCA +CAGCTCTCTAGAGTATCTGAGGCGAACGAACAGGAACTCCGAATGCTGTGGCCACTCTAT +GCTGCAATCACTGTCCCTGGCTTTTGGGCAAAGCCCACACAGAAAGCAGACACACACTTC +CATCCATTATCCAGCACACATAGGGTGAGAGGCTCCAGCAGCCTAGCACTTAGCAGCAGG +CACTCACATGGCAAGTACAAACGCTGGGGAAGTACCCTCCCCAGGATATTCCCCGTGTAG +GAGAGTTTCCTACACATCCGCAATGGTCTCCGGCCCTTCCCTACAGCACTCACCTTCAGG +AACTTGGTGATGATGTCCATGTCCTTATGATCGTCACCTTTCCCTAAGGACTCCCCCAGT +GCCTCAAGAGGAAAAAGAAAACATGCCTGTTCACTAACACATAGCAATTTAAAAAGAAGG +TGTACAAGTGTGTGCATGTGACCAGCAATATGTTAAAAAGGCTTTACTAATGCATAGACA +AGTTAGGAAAAACTGCACATTCTATGTAGAGATGCGCTACGTCTTATGCATGGAGAGGTA +AAAGTCAGCAAAGTGGCTCAAGGGTAGAGGCGAGTGCTGCCTGCAGAGAGAGGCAGACTG +GACAGCCTGAGCTCAATCCAGGTAAAGGCGGAGAGAGGACCAGGCCTGCACAGGCACAAT +CTGCACTCCACACACATGCACACAGCACACATACACACAGTAATAACTCAAAATACTTTA +CACACTGTTACTGCCTTTTGCTACATATCTGTGTTTGGACGTGTGTGTGTGTGTGTGTGT +GTGTGTGTGTGTGTGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGTGA +GTACGGGAGCTTAGAGCCCGGAGCTGCAGTGTGAGCCGTTCAGCATGGGTGCTGGGAACC +AAGCTGGAGAGAGCAGTGCACGGTGTCTATCACAGTTGAGCCACCTCAGGCCCCAATTTT +GCAAATTTAACATAAAACATCAATGAAAACATCTGTTAACAGAGCTGGGCACTTCTCCTA +GATGGATAAAATGGCCTAAAATCAGATTATGCTGGTGACAACACCCTGTGGATATATATC +ATGAGCCACTCAACTGTATACTTGATTTTGGTAAATTATATTGCATGCAAATATCTTAAG +AGAGTTCAAAAAAATAAGGAAGAAAGAGAGGAGGACTAGAGGGAGGGTTAACAGGACAGA +GGGAGGGAACAAGCCTGAGTGACAATCGATAGCTCACTCAAATTATTTAGTAAAAGTTAC +AGAGCATCCCAAAGAGGAGCTGGAAGGGAGTGCAGTAAAATGGCGTCCTTAGCTGCTACC +TCACTCTAGAGATCCCTACATTTTCAGAAACCAGAGACTAAAGCAAGGACAGGTGACAGC +TTAACATAAAGCTTTGTGTTAAACATAAAGCAAACAAAGAACTCTGACCTGTACTTATTA +CATGCTGGATACTTACATGATACTGTTGTTTCAATAAGATTACACATATCATTCACATGC +ATCACGGTGCCAGAATCAGGAGGCTATACAGTGCCAAGTGCTAGCAGAAATGTAAGGACA +CGCCCCTCATGTGCTGCTAGAGGGACAGCCCTGAGACAACCATGCCACAGACGGAGCAGT +TTGTTAGTACTCAAATTGAATATGTGTGTATAAGCCCCACAATTCTGTTCCAGTCCATGT +CCATGGCTAAGGAGGAGCTGAGAGCAAGTGTGGATCTTAAACACAGTGTGAATTGGGGAA +AAGGAATAAAATAAAGATTACCACAACACACAATATTACTTTACATGAACATAAAAACTG +CAGCGCCGCCAGCAAATAAAAGGATGCAAATACTACAGTGATCACTTCTGAAGGTAGGAA +ATGTGAGTGAACGAGAAAAGCCAGTGCCTGCATGCCAAGGATGGCGTGCGCTGTGCAGGA +ACACGGCTCAACTCAGTGACCTGCTCCTCAGGAGGAAGGGATGCAGGGGAGCGGGTTCAG +GGCGGGTAGACTACCTCTAATTCTTCAATGGTGGTGTTTTCCTCGTGAACTTTCAGGTCA +TTCTGGGTGTCCTCCTCTCCAGGTTCCTGACCACCCACAATCTCATTCAAGTACTGCTGG +TCAATCTTGTCCAAAGCTGCTTTCAGATCATTCCTTAAGCCCTAGGGTGAGAACAAGCAG +CACCAGTTAGGAAGTGTCACCGTGTGTGTGTTTGTGTGTGCGCGCGCGTGTGCGCGATCT +GTGCTCGTTCATTCTCATCAAGTACATTGCAGGTTGAGATGTAGCTCAGTCAGCAAGCGC +TCGCCTAGCGTGCACAAAGCCACCTAGGACCGAGAAATTGGTCATGGTAGAACAAACCTA +TAGTCACAGCACTTGGAGGTAGAGGCAAGAAGACCAGATGGTTCGGTTTGAGGCCAGCCT +GGGCTACATGACCTTATCTCAACCTTCCCTTCCCAAATCCACGCCAAGAAGTACATGTCA +TGCTAAGGCCTTGTCAAAACTAGGGAATGAAGCAAATCATTGTGCTACTCACTTTAAAAT +TTTTTTGTTTTTGTTTTTGTTTTTCAAGACAGGGTTTCTCTGTGCAGGCCTAACTGTCTT +GGAACTCACTCTGTAGACCAGGCTGGCTTCGGAAATCTGCCTGCCTCTGCCTCCCAAGTG +TTGGTATTAAAGGCAGAAAATAATTCTTATAAAAATAGTGGAAAGAATATATGCACACTG +TCCAGTCTACTGCTAAGAAAAAGAAAACAGACATGTTAGAAATCTAAAAATCCTCATCAA +AACCATATTGTTTTTCTAATAATAAAACTTAGTGAACGTGACCAAGTTTCATTCGAGGTC +CCCAATCCATTTTCCCAGGTCACATACATGTTTAACCTCATTTCAATTGCTCTGAACTCC +TTATGTCAATGAAAAAACAACAACAACAACAACAAAAAAAACAACCACTACCCAGTGTCT +CTTTAAGCCAGGCTCTAAACTTTGTTTCTACCAAAGATACACTCAATGTATCTCTAGGCT +TGAATATTTAATTTAGAAGAAGAGAACAGGCTCCCTTAGCACAAGCTATGAGACAAAGAG +CCAGGGAGCAGGGCTGGGGATGCTGAGCAGAAGAGCCAGGGAGCAGGGCTGGGGATGCTG +AGCAGAAGAGCCAGGGAGCAGGGCTGGGGATGCTGTTACAAATCTAAAAATCCAAGGAGC +TAAGGAGCAGAGTAGGAGATGTTATGTGGCAGGGCTTGAGAGCAAAGGTAGACTTGGTTC +AGAACTATGCTGCATGGGAGTTCTTGAGCAACTTACTTACCTTTATGCTTTGGCTGCCTC +ATCTGTAAAATAGGATTTATTCTACCCAATATGTAGAGTTGTCACAAGAAGTCATTGTTG +GTCTATTTTACATTTACTATGTGCTAGGGCTGTTCTCAAACGCTAACATAGTTCCTTTCT +GAGCTAATAAAGGCAGTGTGCACCCTCAATGCTCACTGCATCCTACCATCCACCCATCCT +AGCATCAACACACACACTTGAGTTGGAATATTCAACTCAAACACTTTTAATTTAGCAAAC +ATTGATGGCTTGCTCTATGTAATGTACAGACCAGGTTCCCAATGGTTACCGCATTTAATT +CTCAAGACAGCCCAGTGAGCAGAAGGTTCCACCATCTCTATTTCACAAGTGAGGCCTGGA +GTAGATTACAAGACTTGCCACTGGTCACACAGCTAATGATTAGCATCCAGGAATAGACCC +CAGATCCTTCAGACCTATGCTCTTTCCTCAGAACCGTTAGATGTGTGATCTAGGCCACAA +ATACAAAGACAAAACACCCCTGGCCCCAGAATAGGATAAATACACCCCAAACTCTGCCAC +TAGTGAAATACACTATGTGCATCTGCAGAGGTTAATTATGGGAACACAAAGAAGGAAGCA +ACTAATTCTTTCTGATGGGGACTGTGATTAGGTTAAAAAAAAAAGTAATTTTTGCATTGT +GTCTAGAAGAATAGACAATATTTTCAAAGGCTTTTTAGAGAAAGACACTGCAAGCACATC +ATTAAAGACAAAGAAGAGCACAAATATCCCAGGAGCTTGGTACCACAGGGCTGGACGGGC +ACTGCTGAGATTCAATGCAGAAAGAGGTCTGGAAAGAAGGAAAGCAGACAGAAAGCACTA +ACTAGCAAACAGAACACATGGAGCAAGACCCCTAGCCAGCCCCCAGCTATTCCCACCACT +CCAACCGAGACAGTAAGCCTGTGCGTAAAGATAGGACCAGGCCGAGGGTTGGGAGAAGGC +TCCTCACACAGGCAACCATTTCCCTTGGATTGCAATCACACAAAGACTTTATGTAAAGGT +CTGCCTAGCTTAGACCAATCAAATGATAGAACTGAGTTTTTCTGGTGTCATTAAAGTCAC +AAATAACCAAGAATACTTAATATTACTAAACTGCTTCACAGCACCAAGTTTTGGGACGGA +ATGTTAAAAGCCAAAGAAAATCATACCCATCTTTCAGTATTTAACAGAGTGAATTGATAA +AAGGCTAACGAAGCCACAGAGGAGCTGAGCAAGCACTGCCCTAACACCTGCAGAACAAAC +ATCTAAACCCAAACCACGTTCCTTTCAGCCGCCACAGACCAGACCAGATGCTGGCCACTA +ACACATAACCAGAGCCTCTACGTAAAATACAACTGTTCCTTCTAGAAGAAAACACAAACA +TCTCTTCAAGTCCTTGGCATAAGCAAAGAATTCTCAAGCAGAACACAAAACCAACAACTA +TTGAGAAAATTAAATTAAAATAGATAAATAAAAACTAAGAAAGAATTTGTTAACTGGGAC +TCCATTAAGAAAATAAGTGGGCTGGTGAGATGGCTCAGTGGGTAAGAGCACCGGACTGCT +CTTCCGAAGGTCCGGAGTTCAAATCCCAGCAACCACATGGTAGCTCACAACCATCCATAA +CGAGATCTGACTCCGTCTTCTGGAGTGTCTGAAAACAGCTACAGTGCACTTACATATAAT +AAATAAATAAAATCTTTAAAAAAAAAGATTTTAAAAAGAAAATAAGTAATATACCATCGA +GGACCAAACGAGTCAAAAACCCTACCTGTGCTCCTCACAAAGGGCTCATCTGCAGCACAT +ATATGGAACTTCTAACTCATTAATAAAGGACAGACCAATTAAAAGATGAACACAGGGCTC +TCATAAGCCTGTGATGGTTGCTCTCACCTGTGGGACTTATGGAGACAGATCTCCCGGGTA +GCTATGATTCCTGGGACTGGGATAACTCAGTCTGGATACCTGCACTAAGTGTAGGGGTCC +CATCCCATGGCCTGTGGTCCCAGACAGAATGAAGAGAAAAAGAGCCAAACACCAGCTATA +GGATCCCATTCTTTGCCAATTAGAGCCCTTACTTTAACTGTCGACACACTCTGAGGCTGA +GACTTGAATTTTCGCTGTAGTTCAGCCAACCTTACAATGAGAGTTTCCGTTTGATTTTCT +GCAACTTGAGCTCTATTGCTACAAGAGAGAAGATTCTCCTCAAGGACACACTTAGCAACT +TTTAGATCCTTTACTTGTGTCTGGAGCCTTTCGATTTTATCACACAACTCCTTCCTTTCA +TTCATCATTTTTTCCACAGATACTAAGAGCAGCCAGCCAGTAAAATCATTTTCCGATTTT +TTTTCCCATCTTGTAGAAAGCTTTGTGCACTGAATCACCTAATTCATTAAGAAAATCAAG +GGCATTAGCTTCTTTAAGTTCGGAATATAGTTTCAACCATGGGTCTTCAAAATTCTCTGA +GCTCCCAGGAAGGAGGGAATCTGGAGAGGTTTCAATAGTTGAAAGTGCTGGTGGATCAAC +AAGTCAATTCCACTATTTTAAAAGATTCATCCTTGTACTTCTGTTACTCTAGGTGTTACT +CTAAGTGTAGGGGTCCCATCCCATGGCCTGTGGTCCCAGACAGAATGAAGAGAAAAAGAG +CCAAACACCAGCACAGATCCTCTGTTCCTGTGTGTGCAATGTGACCGAAAACCCCCTGCC +TTCCCTGCTCTGGGGACCGTATCCCTTCAAAGTGTCACCAAAATAAACCATTAACCTTCC +TTGTTTTGTGAGGTTCCTTGTCACAGCAATGAAACAGTACAAACACTGGACACAGGAAGG +TAAGTATGAAAAGATGTTCACTCATCTTCACATCAGGGACATGAATAAAATCATGAGGTT +CTACACATACAAGAAAGAGAATGGTTTAATTCCCAAGACTAACAGCCCACAGGTTGGTCT +TTCGGCATGCCCCCTTAGAAAGCACACATTTACTCCTTTCATGCGGCAATGCTGCCCGTG +CTCGTTCCCTCAGAAGTAGAGTGGGGGCACTCTTGACCTCCTCCCTGAGATACAAGTGTT +CCTGACAGCAGTGGTCCCACCCCAGAAACAAACTGTGGCCTGTTCATGGTAGCACAGTAA +CTGAGCAGTAACAGGAAACAGAGAGTGCACGGATGGCACTTTCAGAAATGCCACGCTGAG +TCGATGGAGCTGTGTCTATCCACATGAAATGTAAAAATGCTAACACCAAAACAGCAAGTA +GAACTTAATTCACAGTGTCTTCAGTCAGAAGAAAGGTAGCTGCCTGGGACAGAAGTGACA +CAGAACTGGGTGACAACAATATCTTTTACCATTAGACTGTGCTGCTAATGCGCTCACGTG +CTATTTATCAAAACAGATGAATTATGCGTAAGGCACAGCCTTCCCTTAGAAGCAGAACAC +TTACTATGATGCTAACAGTCAAACCCCATGCTGCCCAGCTTCCGTGCGACTACCCTGTCT +TCAGGTTTGGTCTTACCTTGTTAACTTCTGGTGTAAGAATCTCTATCTTCCTTAAACGCT +GGAAAGCATCATAGTCGGTTTCCCCAAACAGTCTAATCGGCTCTCCTCTTTCTCTCAGTC +TTCTGATGACCTAGGAAGAGAAACAAACACCTGGGAGACTTCAGAGAGGAAAAAAACCCT +CATAAACATCTCAAAATAATGTCATGTTTATCTTAAACTAAAACCTAAGTTTAATAAATA +TAATTTAATTATCCAAACAGGAGTTTCCGAATGAAATATAAAATCCTTCAAACTTTTTGA +AAGAGTGTATTTGGGTGGGCAGTGAACCATGAGGTGTGTGCAGAAGTTGGAGAAAAACTT +AGAGGAGTCGGTTCTCTCCTTCTACCATCTGGGCCCCGGGATTCAATGTAGCAAGGCCAC +TGTGCACTGAGTGACAGCACAGGATTTAATAGATACAACTTTAATAGATACACCTGTGAC +TCAAAGGGGGAAAGTACTTTACACCAACACTATTTGACACAAATATCTCACAAACTGTTG +TTTCTCTGAATAATTCCTATCAAATAGTCTGACATATGAATCTGTAATGGAAATCTAAAG +CAAGCCCTTAATGGAAACCATAGCATAGACACCAATACACAAACACTGTCAGACATAACA +CAAGGGCCACATAAAGAATAACTAAAAAACTAAAAGTATACATACTTATATATATAAGTA +TTATATATATATGCATGTACATATATATATATATGTATGTATATATACATATATATATAC +ACACACACACAAAGTGTCTGTCCTACAAACCATGCTCCTAGAACTTTTTCAAGGGACATA +ATCATAATTAGGCATGAAATAATGTCTCAGAAGTGGTTCATACTATCATTCACAAGGAAA +TGCTGACGCAATCTAAAGACAATGAAATAGGAACAGTTTAAAAGCATAGCAGAAAAAAAA +ACAAAAAACAAAAAACAAGACCTAGGAAGGGGAGGCAGGAAAATAAACACTATGAGGCAG +ACTACAGTACATAGCAAATTTCAGTCCAGCCTGGGCTATACAAAACTCTGTCTCAAAAAA +ACAAGAAAGAAAAAATTAAGGTACAAATACATAGTGAGAAATTATACAGACAGGAAAAAC +TATGTAGCACTAAAAAGGGGGGGGGGACTTATACAGATCTTTTGTGTTTTAATCTGAAAA +ACAGAAAAACAAAAAAACAAAAAATAAGAGATGTAAACAGCAAAACAGTAGTACTTAAAC +CATTTTAGACAATAACGTAAGTATAATTACTTAGGATGTGTAAGTTTATACATATGTTTG +TTTAAACTTATACCATTGTTAGGAAAGAAAGACTACTGGGTGGTAGGGGAGGCTTATTAA +TGGAAGGCATTTGCTGCATAGCCCGGTGACCTGGGTTTGATGCCTGAAACCCATGGAAAG +GCTGAAGGAGAAAACTGACTGCACAGTGCTGTCATCTCACCCCACATGTGTGTCCTGACA +CGTGTGTGCCCACACACATCATGCACTCACACAATCATGTTAACTATGTCTGGGGTGGGG +GTGGGGAGGGAGTGCGTTACACGTGCATTTTCCCTGCATTTAGGTCTGGTGCCCAAAGAG +GCCAGGAGAGGGCACTGGATCCCCTGAAACTGGAAAGACAGGCAGTTGGGAGCCACCCCC +CATGTGTGTGCTGGGAATCCAACTCCACTCCTCTTGAAAAGAAGCCACTGCTCTAAGCTC +TGGCTCCGGCTTGTTGTTGTTACTGTGGTTTTTTTACAGTAAGAATGCTATCAAAGGAAA +AGATTTCCAAGTTCATGGAAAACAAAAACTCTGACCACATAAGATTTTTAAGTCAAATCA +TCTCACTTCAGAAATAACTTACCCAAGTCTAGTGTAAATTTTTCTTTCTGACTACAAAAT +AAACAGAACCTTACCTCTTGCCTAGAAAGAGTCATAGGAAGTTTTTCCTCTGCTAGTTCA +AGTTCCAGCACTGGATTTGACGATGTTAGTGGTTTCTGGTCATCCTCTTTTGGCTGTATC +TATTAACAGGCCAAAGAAATGAAATTCAAACTTACCAACATGTATTTCTATTCACCATCT +AATCACCTTAGCCATCGCAGACACGAGTGTTCCTGCTGAAGGAAGGGCTGCAGAGTAACT +GTGCATGCTTCCAAGAGCTGACCAAGCACCCACTCAGGAGCATGACACGTGGAGAGCATG +CACACAGCAGAGCACGTTCTTGCTATAAAGAGTCACATATGTACGGTGCTTTCCAAAATA +AAGAAACTCAATGGTGCCTAAATATGAACTTAATTTCTCCCCAGACACTGAAACAGCCCA +CATTCTCTCTTTTTTTGTTTTGTTTTTGTTTGTTTGTTTTTGGTTTTATTTTTGTTTTTT +GACACAGGGTTTCCCTATGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACCAGGCTG +GCCTCGAACTCAGAAATCCGCCTGCCTCTGCCTCCCAGGTGCTGGGATCAAAGGCCATGA +CCGCCCAGCCCACATTCTCTCTTGAAAACAATCAATTTGCCTCTGTGAGAAAACTGTCTT +CAAGGGTTATCCAACTGTGGTTCACCTTTACAGAGACTAAAGAACCAGTTCCCATTTAGC +TGCTTCAGACATAGTATTCCAACCTTGGATAAACTAGGCATGAAGATGAACACTCAGAGC +TGTGTACAACTGGACTAAGAACCTTTAAGAGAAGGAATGAAGGGTGACTGCCCCAGGAAA +TACAGATTCTCACTCGTGATCCTGCACTCGAAAATGCCTTCAGCCCTTCCTTCATATCTG +GGCAGGTCAGTCACAGACTGAGAAAACTGAGTCCAGCAATTTAAAAGTCTGACTGTGTAG +TCTGGAAATATACTGAAGTGTGGCTCCCATCCACCCACAAGATAAGTTTAAAATTCAGAA +GTAGGAATAGATTCAAAGAAACAGGAAGAACTGTTTTAAGAAACTACTGTCTCATTAAGA +AAATCTGCACAATAAAAATTATGCAATTCATGATTCTATAGGCTATGGTTAAAGGTAAAA +TAAAATAGAGACAAAAACCTAATGTTTTGAATACTTACACAGGTAAAATCAGCACCAAGC +TTTACAAATGGGGGCTAGCTCCTACAAAGGAGTAAAGCAACCATATTATACTGTCACTAC +TCCAAGGAGGGAGGGTTGTCAAAGAGCAACAAAATGCAGGTATTTATTCAATCTAACGTA +CTTTTACATCATATGTATTCATATATAAATAGACAGCTGACAGCTCTGGGACAAAGATCT +ACGCGGTATTTTGCCAGCTGGATTTAGCAGTGTCACATCAACAACAGGATCTACAGAACG +CAAAGGGCACACTACACTAGGCTACTACATGACACTAGTTTCCTACCTTCTCAGAGGGGA +GCAACGGTCCACACTCACAAAGGCTGAGACAGCAGAGAAGGTGCAGGAGAAAGGATTCTG +ACCCCAGGTCAAGCCTAGGCACCATGCTGGGCGAGCAGGACATGCTGTCTACACAGCTAG +TCACTGCTTATTTATATAATAAAATGTCTTTTACTTTTCTAAACTAGAAGTAAATGAAGC +TGGTGTCTTTAAAGAAACCTATTAAAATACAACGATAAACTTTTCAGCATCTATCTTTAA +AATACTCCTTCAATACTTGCCTTTCCAACAGTAAAAAATAAAGCCAAAGGCACACATACA +GCAGTTACATTCTTCGTGCTTTCCTCTAGAAATGCTAACCCACACAAATTAATTTCCAGA +ATTTTCCCCAGTCCATGCACAGGAGTATTACCCAGCATGTTTTGATGGAACCTGTTAGCT +GAGTATTAAACTATGTCTGCTTTGAAAACAACTGAAACAGCTTCTCCACCTAAGCCTCAA +CCCCTCCCAGTGTCGTCGTCAACGCGACAATGTGAAAGGTCATCTCAGGCATGCAACTCA +AGCACGAACGTGAAGCCTTTCACACAGCTCGTGGATTTAAACTCTTCTTCTAACTAACGG +ACTACACAAATGCTGTCCATGTTGAAAGCAAACTAAAGCATACAGAGGCTATGGACTCTA +TTTCAAGCAGGACTGGGCCCAGAAGGAATTATGGACAGCATAACATAAAGCCAGCGTCTT +AAGGTAGGCAGGAAGCAGAGACCACACCACTTGCTGCTAAAACAGTCAAGGCTGCATGAG +TAGAGTGTTTTGAGCTCTTTCAAAACACACTTTTATTGGGAGAGGTAGGGGAGAGAGTGG +TGGGAGAGATGAAGATAAGGAATATCAGAACCGGGACTTAATTAAAAAAAAAAAAAATCC +AAGCTCTGATCTCAAGCCGTTCATGCTGTCCACAGAAAGCCAAACCATTCCAAGCCAGAG +GTCATGCACGTACTTTCCTGAATTCAAGATCTGGGTTTTTTTTTTTTTTTTTAAAAGCCA +AATCAAAACCAAAAACTCATACCTCTCCAGAAGGCTTCTCACTTACAGGCTAATGTATAA +CATTGATAAATTGAACAGAGATCAACAGTTTTGTTATTTAACAACAGCTGTAAAAAATGT +GAACTCAGAAATATATGACTCAACCTGAAAGCTGGAGCTTTCTTACCTTGTAGCCACATC +TTTCGTAATACGCTTCCTCTTCTTTTCTCGCCAGTTCACTCCGCTTGAAGTATTTTTTAT +TTTCCTAGCAAAGACAAGCAGTGCATTACTAATGTGCCCTTGGCAGAAGTTCCTGCCTCA +GTTATCAAGTACCCTTAGGAACCTTTTAAAACCACTTCTCAGTTTCTCAAAAATGTAATA +TTTTTAGCCCTGAAGATAATCCCACTGAGTACCCCCCACCCCCTGCATGGTGGCCCCCTC +CTCCAGAGCAGACCTGTGTTTGGATATGTGATAAACTCAAGTATTTTATTTGACTGAAGT +AGGAGTTCTAGCAGCAAAGAGAATAATATACCAACAGCATTTTCAAAATGTTTTTTCAGT +TTCCTAACAACTAAGTTCAAAGATCATTTCTACAGACAGATTTACTTTGAACCACACAGA +GATCTCTTTTTGTTGTTTTCTCCAAATCAAAACAGAAACTGTGGCAGATAGTTCTGGAAA +TCTCATCAATAGGAGCATTCCAAAGGAACGTGTGAGGTCTCATCATTTGGAATCTTAGCA +ACCCTAGCATAGCAATTCTGGGTTCTGTTATTTTATAGCTCCTCCTTTGGGGCAAATGAA +CATCTGATTCCAAACATCCTTAAGATGCCCAGTATTTCATAAACGCCCGTGAGCCCGTAG +AAGACAGTGCCACTACAATATGCTCAAACGTCTCCGGCAGGAAGAATGGCCAGCCCGCAG +GCCAAACAGCCGCCTAATTTTAAGACGTTGCTCAACTGCTTTCCAACTCGTTACACTGTT +TTAATCTCCCAATCAGAAAACACAGAAAATGATAATCATTAAAAACTTCACATGTGGGCT +GGCGAGATGGCTCAGCAGGTAAGAGCACTGACTGCTCTTCTGAGGGTCCTGAGTTCAAAT +CCTAGCAACCACGTGGCGGCTCACAACCACCGGTAATGAGATCTGACACCCTCTTCTGGT +GTGTCTGAAGTCAGCTACAGTGTACTTACTTACAATAATAAAATCTTTAAAACAAAACAA +AACTTCACATGCTGGGTAGTGGTGGTGCATGCCTTTAATCCCAACACTTGGGAGGCAGAG +GCAGGAGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCTAGGACATACA +GAGCTATACAGAGAAACCCTGTCTCGAAAACCAAACCAAACAAAAACAAAAACAAAACAA +ACAAAAAAACCCTTCACACACTGACGCTAGATACACCGCTGTAGTCCCAAGCCAACCTGG +ATGACACAGTAGGAGTACATAGTAAGTACTGAAAGAAAGGGAGAGGGAGGAGCAGGGTGA +AGAAAAAAACCAACTGTGCTCTATTAAAAAAAAAAAAAAAATCAAAAGCTGGTGGTGATT +TCAAAATGGCTGAACTGAGCAATGCTAATTGGGCAGTGGCTGTGGGAAAGGTCTACAGGA +CCAGAGGATCTACAAGCTCACACAGCAGCCTCCAGGTTCACCCTGGACACCATGATGAAC +TGTTTTTTCAGAAGCTGCCACCAGCAGCTACAAGATTCATCAACAGTTTCAATACTTGTA +TCAGTCACAGCCTGAGATGCCGCAGAAGATGTAAGGCACACTCATGGACCAGCTGCGGGG +AAGTCTGGAAGGAAGTCTCAGAAATCAAAGAAGAAGGGGCCTAGATGCTTTCACAAACTG +CTTGGAGAAGGCTAAAGACCACAGGGAGAACCTTGGAGACCAGCTGCAATCCCATGGTTC +CCTAGTCCCTGCAGCTCTGGGCATTCAGCAGTGTCTTGTACAGGACAGGAGGAGACCAAG +CACCAATAGTTGGCTGAGGCCATCCTGGCTGGGCCCACCAGCACCTAACAGGCTATATAG +AGAACAAAGGAGTAACTGGCTAATATTATCCTGGCTGGGGCTACGCAGGTCCAGGTCTAC +CAGCATCTGACATGCTATACTGGGAGAGGAAGGGACTTGCAGTCAGCACTAGAGTGAGAA +GATGACTGGGAACCAGAGCAGAGGTCAGTCAGAAGTTGAGGCCTTCGGTCAACATGCTGG +GCCTGGGAGAGTATTTCTGGGTATAGCTGAAATAGTGTGTAGGGTTCCAGTGCCTAACTG +TAATAGAGGCCTCACCACTGGCTCTGTGCTGCTGGAGACATGAACACACACACACACACA +CACACACACACAATAGAGGCCTCACCACTGGCTCTGTGCTGCTGGAGACATGAACACACA +CACACACACACACACACACAAACACAAACACACACACACCATTCCTCAGATTCCATCTGG +AGGATTGTGACCTTTCCCAAACTTTGTCTCCTAGAGCTTTAACTAGCATCTCTGTTCATC +TCTCTGGTTCCTCACCATCCCCATGCAAACCCTATGTAGTTGTTTCTAATCTATACTGAT +TGTCTTGTCATTGACAAGCCCAAGGGTCCCTGCCATGCTCTCCCCCAATCCATAAATATA +AACACACACACACACACACACAGAGCTTTTATTCCTCAAAAGGCACTATTATTGATATCC +AGAAAACATACTTATCAAAGAAGATGGTGGGATACATAAAGGAGTCCAGAGAATTAATAA +CGAACGTAATTTAAAGTATGGAGAATAACTAACCTAATTTAAAGTCCGGAGAACTAATAA +CTAGCCTAATTTAAGTTTGCAAGCAGTTTTAACACTTCACAAAAAAATATGTAAGTATCT +AAAAAAAAAAAAGTCACACATGAATTACTTAAATTATCAAGAAGATGAGATTTAGAACCA +TACAGAAACCTCTCCACCAAAAAGACAGGCAACATAAACCGCGGGCAACAGTGCAGACTA +GCCAGCCTCTGACATAGCTCATAGATGTGCAACATTTTGAATGACTTAGGCATGCATGTA +CTCTGTAACCCTGCGGTTCCAAAGGGATAGGGCTCAGAATCTGCTCAACCAATTCTGAGA +AACAGCTCAAACACTCATCCCTAGGAGAATGGGTAACCAGATCTACTCAGACAACAGAAT +ACAATTTCAGAAAATTAATACATACATACATACACACACACACACACACACACACATACA +TACACACACACAGCAAAGTAATACCCCGAACATTCTAATCAAACGAAGCTCCATATGAAA +ATGTACATCCTATTGATGTGACATTCTAGAGCAGGCAAAACTGAGGTATAAATAAGTTGC +TTCGGTGGGTAATCCACGCAGGGACTGGAAAGTGGACATTGCTATTTTATCTCCTCATGG +AGAATGGGTTACACAGGTGTTTGCACTTGTCAAAAGTCACTGACTAATAAACAAGATTTT +TACACACACGCACACAAAGAGGAACAAACTCTGCACTCTATGGCGTGTGCCAGATCGCTT +AGGAATAAAGCCGACTAACTCTGCAACATGCTTTGGAATTGACAATGACTAGTATGCTGT +TTTATCACTCTGCCTGCGGCGGATACTGGTTAGGACAGCAAGCGCCGCCGAAGTGAGCCA +GACTAGGCTTGACATCCATACTCTGCCCCTTGCTAAGCCCTGGGCCAGCAGCTTGCCCGG +GACAGTGGCGGATCTGTCAGCCCCGTGCCCGCCCCAGACCCTCTCAGGACCATCACCCTC +CCGCCAACACCGCAAGCACAGTCCACCACCCTCAAGCCCGAACCACAGCTCCGGGACTCA +CCACCAGCAGGTTCCTGTCCTCCACCAGCTGCCGCTTCCGCAGAATCTCGGATTTCAGGA +TGTCCATCTCGCTCCCAGGGTCTAAGTGTCTTCACTTTGACTCCCCAGCTCCTCGGCGGT +AACCTCACCCGCCAGGGGAGGGGGAAGAGGACAAACCACGAAGCAACCAGAGCCCAATTA +TCGGAAAACAACAACTGCCGGAGCCGCTTCCGGCGGAAATCAGGATGAACGAAAGGAAGG +TAGGGAGCGCCCCTCGGCGCGAACGCGGCCAAAACCGCTGAGTATTGTTGCCCCCTAGCG +GAACCCTCCAGATACACACTTGTGATTTCAGTAACAGGTAGAAAAGAACAAAAGGCCGGG +CAAAGGTAGCACAGGCCTTTAATCCCAGCACTTGGGAGGCAGAGGCAGGCAGATTTCTGA +GTTGTCTCAAAAAAAAAAAAAAAACAACTGTTTGTCTCTTTAAATGGTTATTGTGCCCGA +TTGAACCAGCTTGTATACTCCTAAAGTTTGCTTCATAGTTCCTCAATTTACTTATTTGCC +AAGAGTGCTAACATACTAGAGAATGAGAAATACATAAATAATACAAGTTTTAAAATGGCA +GTGTTTATTAATTGCCTATTCAACACCCTGTAAATTTATTGTGTTTTCTGGTTATGCAAT +CAGCAATGAAGATTTTCAATGATGATTGGGAATATAATCATTCTTTCTTATAACCTAGCC +CAAGAAAAAATATGTTGAAATTCTACTTTGATTTGTTTTTATTTTTATTGTGATTCAGGC +ACTCACTGTGTTGCCTGGGCAGGTCTCAAACTCTTGCTATCAAAGTAATCCTCCTGCCCC +AACCGCAGAGTGGACCTCCATACTTGGCAGAGTTTTGGTTTTGTTTTGTTTTTTTTAATC +TTAGAACCATTTATAACATATCTATTCTTGGTTCCATGCCATGAAAGCATCTTTGTTTTT +AGTTGTCATAATTCAACAATATTTTATGTTACATTTTTCTATTCTAGAAGTAGTGAAATA +ACATTCAATTCAAACTCAAGTGTAGGTAAGATGGTTTATCAAAATAAAAACTGAAAGGAT +TGCTCATTAGAAAGTTTTATACTGGGGCTGGTGAGATGGCTCAGCGGTTAAGAGCACTGA +CTGCTCTTCTAAAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATC +TGTAATGAGATCTGATGCCCTCTTCTGGGGTGTCTGAAGACAACTACAGTGTACTTACAT +ATAATAAATAAACAAATTTAAAAAAGAAAAGAAAGTTTTATACTGTGTGTGTGTGTCTGT +GTGTGAAATAGGATATTTCATCTAAAAGATATCTGAGGACCAAAAAGATGGCTGAACAGC +TAAAAATAGTTGCTGCCAAGACTGATGACCTGAGTGCAGTCCCTGGGAACCCACATGGTG +GAAAGAAAAAGTAGATTCTCAAAGTCATCCTCTAACCACAACCACACCACCACATACACA +CACGTATACACACGCACGTTCACAACCACACCACCACATACACACACGTATACACACGCA +CGTTCACAACCACACCACCACATACACACACGTATACACACGCACGTTCACAACCACACC +ACCACATACACACACGTATACACACGCACGTTCACAACCACACCACCACATACACACACG +TATACACACGCACGTTCACAACCACACCACCACATACACACACGTATACGCACACACGTT +CACACATGCAACTGAAGAATAAATGACTAAATGTGGTAACTTTTTTAAAAAGTAAAAGAT +GCCTAACTTCTGTCCTTGGATGAAGCATGCTGACATTCTTATGTGAATAGTTGTTACCAG +GGTCAAACCATTTACCCACATCCTTCTGATTTAGGAACTAGAGATGATGACCCCCAAACC +TGAAGTGTTGGCATAGCTTATACAGTTCACAGAGAACCAGATGGGACACTATCAGGGTAA +ACTCAGAAAAGGCTATCTCCTCTTCAATTCCCATCTTTGACTTCTATGTTTATGCAAAGC +GCATTAAATCATGATGAGGGTCTCAGATCAAAGAACGAAAAAGACGAATACCCGAGGGAG +CAAATGGATGAGCAATTTAAACTACAGAAGAGGGGCACAGTGGGGAAGAGGACCAGCAGA +GTTTAAAACAGATCAATCCTGCTATCCAGAAAATGTGTACACCATTTCATCACAAATATT +ATTTAAGAGTGAGATATTAGCTATAAATCAAAGGTCCTAAATTGAGGAATAGCTAAATTA +TAGGTCATACATACAACTGAATAGCACGAAACTACATTTGAAAAAAAATTCTCAACAATA +GCAATGTTTATAATAGGCTTTCTTTTAAAAGTAAAATAATGAATGCATAAGTATAGCGTG +CAAGGCCAACAAAGGGCTCAGTAGGTGGGTGCGCTTGTGCATGGGCCAAATGACCAGGCT +CTGAACCCTAGAACGTGACAGAGGAGAACCTACTCTAGAGAGCCATGCTCTGACCACCAC +ACACACACACACACACACACACACACACACACACACCATGGCACACACTTGCCCTTTCAC +AAACACACAAATAAATATCTTTAAATGTAAGTAAATACAGCAATAATATCTATTGTATAA +TTAAAACATAGAAACAAAGAACTTACTACAAGGAAATAGACCAAAATGAAGTTGTTAAAT +AGACACAGACCCACTGGTAAATATTAGTGTCTTCTTTAGCCCAGATTTTGATTCAAAGTC +CATGATTTGGAAAAAAAATTCAGTTATCAGTCATTTCATATTTTATATCACTGAAACTTT +TAATAGTCTAGACCTACTTATCTACTCTTGAAATTAAACATGATAAATCTTAAATGACTC +CTATACAAGTGTAACGGTTTGTATATGCTTGGGAGTGGAACTATGAGAAGTTGTGACCCT +GTTGGAGAAGGCATGGCCTTGTTGGAGTAGGTGTGTCACTGTGGGGGGGGGGTATAAGAC +CCTCACCCTAGCTGCCTGGAAGCCAGTCTTCTGGCAGCCTTCAGATGAAGATGTAGACCT +CTCAGCTCTGCCTGCGCCACGCCTGCCTGGATGCTACCATGCTTGATGATAACGGACTGA +ACCTCTGAACCTGTAAGCCAGCCCCAGTGAAATGCTGTCCTTCATAAGAGTTGCCTTGGT +CATGGTACCTGTTCACAGCAGTAAAACCCTAACTAAGACAAGAATGCAAAGGTTAAGGGG +AATAATATTTAAAGTTCTCATGATCATCCACTTGAACACTCCAGCGTCTGACATGACCTC +TTCAGTCCTTTAAGTGCTGGCTCAAACCAAGCTCCAGAGCAGGGTTCCTATGGGATCAGT +GAGCTCGGGAGGCACAGGGTTGTCCCCCAAAAGCTTAACTAGTATTAAATTATATGATTG +GTGGTGTATCTGAGACACAGTATTCACAGAAGTTAAAAGCAGTCATCTTCTGAAAGATGA +AGAAATGTAAATCAATACACAGATTATAAGATTATCCCTTTGGAGGAGTAATGCATCCTA +AAACATTATCTGTCAGTTCTGGAGACTGGAGGGCAATACCAAATGTTATCAAGGTAACCT +GAATTTATTTTGTTGTAATCCTAATGAATAAAAAAAAGAAGAGAGATAACCATACATAGT +GGGTCTCAATCTTTAGCCTCAGAAGAGTCTGTTGGTTGATTTTAATGATAAAGTTGCTGG +TTCCCACATCCCAGAATTTCCAAGTGAGGCAGCTGCTGCTGCTGACTATGGAGCATTTTG +AGACCTGATGGTCTATTATCACAGAATCTCACTGTAGGAAAGGGGTAAATCAGAAACACA +GGCTGTGTCATATCAAGAGTCAGAGGACAATAGGAGGCATGTGTCTATGTGTCTATCTAT +TTGCATCATTGTCATGGGTGTCATATTAGGATGCCTATCTCTTCTCCAATGAGATTTCTG +AGGATCTGATGGGAAGTAGGCAGGCTCCCTTTGGGTCCAGCCACATTTACATGGATGATT +TGTTAAATGTAACTGTGGGCAGATACAAAATCCAATCCAGTCAGAGACCCTTCTCCCTTC +CTTGAGAAACTGAAACTGGAATGGCATAAGTCTCGCCAAGACACAGGACATAAACATGTG +AGTTTGAGAATGGTAGGCAGCCATGTCATTGGCAGGCTAAAAGCAGACTGGCTGACAGCA +ACCCACAGAGATCGCTAAAGGACTCTGTGAGTCAGTTGCTTACTTATGGTTTTACTCTTT +GTGCTGTTGGGTTTGTGACATCTGTACCTTTGAGATGAGAGGTCACTTAGTAGTGCGGGA +CTGCACATTTCTGACCAACCCCTTGCTTGTCCATAATGTTAGTAGTTTGAGATCAATGAT +AGAGACTGGGCCTCCTGAAGAACAGAACCATCAGGATATGTACAGATATAACAGTTTTCT +TCTAATTACAAGAAGGTTGTATCCCAATAAACCCATTGTATTAGATGTTTTTCTTGTTCC +TATAACCATCAATCTAAGAAGAAGCAATTTATGGAAGATAGATTTTATTTTGCCTCACAC +TTTGAGGGGATACAGCCCACTATGGTGTGGAGAGCATACCAGCAAAAGCATGAAACATCT +GGTGACATGATATCTGTAGGGCATGGGGCTGATGCTAAGGTCCTGTTCACCAATTGGTTC +TTGATCTGTCAATAAAGATGCTAGTAGCCAATGAGCTGGGAAAAATAGGTGGGACTTCCA +GGTCTCACCACCACCTATGTGGGAAGCCACATGTGCCGTTGCAGAGTGGCACTGACTACT +GCTGGCCACCACGCATAAGTTTGGACAAACAACCAATGTGTACATATGCAGTAAAGTTTT +TTGCAAAGACACTGCCTGGCCCGGGCATGATAATGAGGTTCTGTAAGGTACTGAGAGTAT +AACCAATCAGATGTGAGACATGCAAATGAGGTATGATAATGAGGTTCTGTAAGGTACTGA +GAGTATAACCAATCAGATGTGAGACATGCAAATGAGGTATGATAATGAGGTTCTGTAAGG +TACTGAGAGTAACCAATCAGATGTGAGACATGCAAATGAGGTATGATAATGAGGCTCTGT +GAGGTACTGAGAGAGAGTAGCCAATCAGATGAGGAACATGCAAATGAGGCATAGTGCATA +ACCAATCCGGGTGTAAGACACGCCTCTCCTAGGCCTATAAAAGCAGCACCAGTTCTGGGC +TCAGGGTCTCTTCGCCTCTACAATCAAGCTCTTCCAATAAACGTGTGCAGAAGGATCCTG +TTGCAGCATCGTTCTTCCTGGCCAGTCGAGCGCGCGCAAGACACCACCACCACCACCACC +ACCACCACCACCATTAACAACAACAATAACCCTCCACACCCTGCAGGCAAAGCTAGCAGA +TTCAGGAGAAAGAGGGAAAAAAGGAGTGTTCACCATGCTTTGGAGGGAGAAAAGCTAACC +AGCCATGTGAGATCTCGGGCAGAGCAGCCACAGGTGGAGGTGGGATGTAGTGATGGGACT +GAAGGTGGCTGAGCCACTCAAGTTGAGGGCAGGTTGAGAAGTAGATTGGAGGTGTCCAGC +AGTTGAGCCAATAGTGCTGGTTGAAATTAATTAAATGTGTGTGTGTTTCATCTGGGAACC +TGGATGGGCGCTGGTAGTGTGGCCTGTTCCTGGAGCTTAGGCCAGGTAGCAAAAGCTACA +TGCAGCAGTGTCTGGCTCATTTTCTCCTTTCATTCAGTACCACAGCCCATTGGGGTGACT +CTGCCCACATCTTATACCTGTTCATTTAACCCTTTGTGGATGCACCCAGAGATGCATTTC +CATGATGATTATGAATCTAATAGAGTAGACAACGAAGAGTAAGAATCACAGTCATCAAGA +GTATCATAATTTGAAAATACATAATTTTACTATACCTAATGTCATAAACACCTGCTTAGC +CACAGTAAGTACACTGTAGAAAACTGACCGCCACCCAAAAGCTCAAGGTACTTTTCTTAC +CAAGTATCACTAAGAAGATCAAAATCCCAAGTATTACTTCTACTGCATGTGCATTGCTTT +AACATTACTATCAAAAGTGGCTACGTGTAACCACTGATGCTATACAAGGAACTGGTTTTA +CATTATGGCAATCTGAAAGTTTGACTGCCATCTGCAAACTGAAAACTAGGAGAGCCAGTA +TTGTAATTCAGTCTGGAGTTCTGAGAATTTGGGTGGAGCAATAAAATGGTATGCTTATTA +AGCCCTGAAGTCTCAAAACTGAAGGGCCAGGAACTCCCATGTCCAAGAGTGTAAGATGTT +CATGGAGAGCCCATAGAAAAGCTACAAATAATGATTCACAGGCTGTTTGGGCATCTCGTA +GGTCAGGCACATTGTATGTACACTCCATCTTACATCTTGTTGATGATATAAACTTCTATA +AACTATGGATATGTCTCAGAAAATAAGGTGGAGAGTGAGAGAAAGATACCCGACATTGAA +CTAACTCTCCACACAAGTGCCCTCTTACACCCATGTATGCAAAAATACAGCTATAATATT +AATAGTGCAGGCTAAGATTGCTCAACCTTGGGCAACTCTTCACCAGGGAAGGGCCCTTAC +TCAGTGGATCAGTAGCAGCCTCTTCTCTATTTGTGACAAACAGAAATGTCCTGACCATTG +CTAACCATTGCCTGGGGAGCCAATCTCTCTGTAGTGGAGAATCATCAATATAAAATAAGT +TAAACCCCACAGAATCTGTATCCATCACTTATAAACAGGACAAAAACCTTAAAGAAACAT +TCTTTAGGACATTTTAAGACCTCTGTCTGATGCAATGGCCTCTCATGTCATTGACAAATA +AGTGTAGCTCTGACATACATCTTCATTGTCTCACTTCTGTCTCATTCATTAATCTAAACA +AAAATATCACCAGGAATTTGTGTGAGAGCTGGCTTTGTTCATCATTTACAACCATATGAC +AGTTCAGGACACAGAGTTCTGTAAAAATCAATGGAAACGTTCTGTGAGAATCAATTAGAT +ATATTGTTAATTTCTAAGGATGTAGTTGCTAGGAAACTGTAAACAGTTTTGCTAGGGCAA +GGTTGGAATGCCACGAAGAGTAAGATGGATTTGCAAGAAGAAATTTGAATGGCCGGCAGT +GAAGAGCAAGTCCCAGGGCCTCCAGGCTGCTAATTTTCTACTCTGAACTTTCTAGACTAT +GGCTTGCTCTGGTTTTCTAGAACCACAACTAAGTCTTCATGCTGCAGGGTTTCTGAAACC +AGGGTGCATCCTGTAACTGATGTGGTTGCCGTAAGTATAGTGGTATTTTACCCTGAGTCT +CTCTTCAGATCAAAGTATCCCTCTTCCACGTACTGGGAATATGGCTCCTGAAGGTGCAAG +CAGCATCCCTTCCAGAGTGTGGCCCTGGCCCTCAGGCACCCTCTTCATCACACAGCCCAT +CCTAGCCAATATCTCATGTGGAGATTTAGAGGTCTTAATTCACTGCTTCAATCTAAGGAT +CACAGATCTCATCACACCCTCGTTATCCTCTGCCAAATTCTGCAGATTTGGAAATTTCTC +ATTTCCTTACTGAGGTACTTCAAGAACACTTCCGAAGCAAAGGACAGCCACTTACAAGCA +ACACGAAGAAAACACTTTGACCAAAAGACACAGGAAATTAATAAACAGGCATTCTAGTTT +TTAGATCAGTCATGTTTGTAAGGATTGTTAGAATTATTCTAGAGCCTGACCCGAGGCTGG +TAACAGAACTGATTTTGAGACTGTTTAAGATTGTTGGAAGTTGAGAAGCAGGTCTTGGGC +AGGAGGGGCTGGGAGAGTCTACAGATATCAGTCTTCCGTTTGAAGCCCATGCTGAGACAC +CTGTTAAGAACCCGACTGCCATGTTTTCTTGACTTTTCCAAAAGGTCAGATGAGAGGCCA +CCTGTAGGTCGCTGAGCGTCCTGCCCTTGCTTGACAGTTCGTGTCCACTGCTGTCTTCTC +TACTCTTCACCTGAAGCGTTTACAATGGTTCCTAGCAGTATCTCCGCAATTAAAAAGAAA +GTTTCAGAGAGGAAACCTCAAGGTCAGGAAGAGGAAAGAAGCAGTAGCCAGGCCTTCTAA +CAGACTGGAAGTATCTCCTGCAGCCTACTGGTCATGAGCCTGAAAACCTCGGAGAGGTGG +GGGATTTCCTGCCAGAAATTTAAGTTATGAAAGTGACCAAACAACTCCAACATAAGAGTG +ATGCAGGGGACCCCATTTACAAAGGCATCATGTTCGAATCTCTTGCTATTGAGAATGACA +TGTTCTTCAAAAGGTCACCTTAGCTTTATGTAAGTCATAATTCATTTATAAAATACCATA +ACAAACATACTACATATTAGTATAAACGTGCTTTTTGAGAAATAACATTTTCAAAAACTC +AAATGAACATAGTAGCATTATTTTATGTTGTTTAAAACCTTTTTAATGTCTAATACAAAA +TTTCTTTCATGTCTACTTCTGCATTCAATTGAATGTAATATCTTTAGTATGTTCTTATGA +CAACTCTCTCTGTTAACATACCCCAAATTAAGCAGCAATAGTTTTTCAAAAGTTAATTAT +CAGGCTGCAGAGATAGTCCTGTCTATAAAGCGCTTGGCATGAAAGCAAGAAGACCTGAAT +TCAAACCCTTAAGCATCCCACCCCCATCCTTTTTAAAGCTGGGCATGGTGGTACACATTG +TACTCCCAGTGGAGACAGACCCATCCCTGTGTCGGCTTAAGTTTTTCAAAACCTACTTTT +AATAAGAGTTCTCAAAAGTTTCAACCCTCCTTCTATTTTACCATACAAAGACAGGGGAGA +AAAGACAGTAAATAGGACAAGGGGATGTGGACCTGTTTAGAAGTAGTTCTTTGAGGTGAT +TCCAATTTCTGTTTGTCAGGATAGCAAACATGAGTCAGCAGCGGTGGATGACCCAGCAGA +AACAGCCAGGCCTCCGCTGAATCTGGGCTGAATCTGCATGAGTCAGAGAGAGCAACCAGA +ACCAGCAGGGATGCCAGGAGTCCTTTGCCATGCCTCTCTCAAGGGAGTGAAAAATCAGTG +AAGGCATGAGACCAACAAAGCATTGCAAAGCTAGCTATGGAAGTGAGCCTGTCACTGTCC +ATTGGGTCCTATTTATACTCTCTCCAAACATTACCTGTCCTGCCATGGTCTTGCCTCGGC +AAAACACCACATGAGTCTGCATCACAAGACCCAACCAGAAACTTCCACTTCGTCCCTGAA +GCCCACAGGCCAGCCAGCTGAATTTCTTTGGAGACATCCATCCATGTCAGAAAGAGATCC +TATCTTTCACAGAAAAGTGTATGGCACCTAAACAATGACACTCAGTGTTGCCTGCTGGCC +TCCACATGTGACACACACACACACACACACACACACACACACACACACACACTCCTACTC +AATCAGTATTACTTCTGAAACTATGCTGATGAACAGTTCATTCTCTTACATTAAAAACCC +ACTTGTTCATCTTGAGCTTTGAATAATTTTTTTTCTCATTTGTAATTTTGTGACATCATA +ACTGGTCATTTGGAAAATATTGGTTCATTGATATATGTATATCTCACAAATTTTGTCACT +TTTACTAGGCAGTATTTTAAAACCCCACTCATTAATATCACCATGTCTCATCAATGACAT +AGACTGATGTGGCTGGCTGGGAACTCATTGTGTACCTAAGGCTGAGCTGGAACTTCTGAG +CTTCTGGCTTCCACCTCCCAAGAGCTGGGGCTGCACTATCAGTTTCACACATAGCTGGAC +ATGGAACCCAGGGCTTTGAGCATGCTGGACAAGCACTCTACCAACTGAGTCTCATCCCCA +GCCCCAGAAAACCCCTTTAATGACGAGGAAGGGATCAAACTCTTGATGACAGATAAAATT +TTCCAGAATGCTCATTTTCACTGCTGGTTCACATTCCACCAGGAGTTACAAATGCTGGTA +GATGCTTAGGGACCAGACCCAGCTCTTTACAAGAAAACATTTGCCAAATATGCAAGTGTG +GGAGCTATAGTTCTGAACTGGTCCCTTCACTAAGCACCTGACTCTCTCGATGCATCCATT +CTCTAAGGGCTCCCATAATACCCTGTGTAGGTACTTCATGCTTCATCATACAGAATATTG +AAAATGATATCTACTCAAGTGTCAAGATTTGATAAAATGTCTAAATCTTGCTGCTTTGCC +AAAGCTGTTTATGTGCAGCTAGATTTTGTCTTCCTTTCATACATGGCAGAGAAGAGTGAG +GGGATTGGTGAGTCCTGTGTGGTGGTTGCTCTCATGTCTTCCCCATGAATGGCACCAGAA +AGGGCACATGGTGTCCATTATTGTAAAAATAGCATTAACTTCAGCTGTCCTCTAAGTTGG +TCACGCTTTGAAAATCACTGGTCTGAGAAATCTCCCAGATGATAAAAATTTTTTTGGCAA +TTACTCTGTTGCACTTTATGAAACAATTATAAACTTAACCCTGAAAACTGGCCACATGAG +CAAGAAGGATGCTGTGCTGTGGCTGCACTTATGGATGGAGATTAGAAAGCTGCTTCTGAG +ATATTAGCATAGGAAATTTAGCAGTATATAAAAGCACACCAAGAATTTATTACAGAATAT +CTAACTAAAAGTGAATTACATGAACAAATTAAAAGAGAAATAACAAGTAATTATATATAT +TTAAAGCCCCAAGAAGGCACCTAATACAATTTAGTGCCTGTTGTTAATAAAAACTTGAAG +TAAAATAAATAGAAGGGAAATCATGTAAGCATGATAGAGATTTAACAGCAGACATAATTG +TAGGTGGTGAGATGGCAAGGCACACATCATCACTGTCATAATTCAACCTTTTTGGTGTTG +TATGAAAGAAATAAAACAAATCATGGGTGTTGTGTTGTCAGTTTCTATGCCTAAGGCTCA +AGGAACATTCCAGAAATGGGGCAGGGAGATTGTAGAAGCAGAGGACCAGGATATCTGCTA +GGAGATAGTCTTCCATATATGACAAGGAGCTGCATTCATGAAGTAGTAACAATATGGCCA +CCCAAACAAGACCTGTGCAGTGATGTGGTTGATATACCAAAGTGGATGGAGGAAACCTCA +CAAAGCACCCACCCATAGATAAAGGGCTATAGTCAACTCATTGTTCCTATGAGAGAGGTA +AAACTGTTTTTTTCTAGGGGTGAGACCCCTGAACATCCAATCCCAAGATGTCCCATATAT +ATATACATACACAGAGAGAGAGAGAGAGAGAGAGTGGGAGGAACCTGTGTGTGTGTGATG +TGTGTACATAATTATGGGGTGGGTATGTAACAATGTTAATTAAAGTGTTGCAATGAAGTT +GAGATGCAGGGGGCATGGGGCATGGGAGCCATTGAAGGAGGAAAGTACAGAGTGGGGGTT +ACATAAATACAGTATTCATGTATGAAATTATCAAAAATATAAAATAAGTGTATATTGGAA +AGAGTCTGAGTAAAGACTTACACGAGATTGGTGAAGAATAGAGAAAAAGACCCAAGAAAG +GAACTGGCAAAAGACAGTCTCTGTAAAGTCAATTTCAGAGACAGTAATTGTCTTAGTTAG +GGTTTACTGCTACCATGACCAAGGCAACTCTTATAAGGACAACATTTAATTGGGGCTGGC +TTACAGGTTGAGAGTTCAGTCCATTATCATTAACACAAGAAACACAGAAGCATCCAGTCA +GTCATGGCACTGAAGGAGCTGAGAGTTCTACATCTTCATCCAAAGGAAGCCAGGAGGAGC +AAACATCACAGTAACAAAGTGCATGCTTCACTCTAATGTTATGGAATAAAGTTTCAAAAT +AGAAGAAAATAATCTTCAAATTCATATAGAAGGGGAGGCAAGAGAGATGGCTTAGCAATG +AATAGCACTTGTGGCTCTCCCAGAGGACATAGGTTCCATACCCAGCACTCACAGGATAAC +TCACAACCATCTGTAACTCCAGTTCTGGGGGACTCAATGTTTTCTTCTGTCCACCACAGG +CACCAGGTGCTCACATAGTACACATACTACATACAGGCAAAATACCACACTTGCACATAT +AAAAAGTAGACAACTCTGTAAAACTCATACATAACACACACACACACACACACACACACA +CACACACACACACATAGGCTATTCCTGGTTGTCAACTTGACTATATTTGGAATGAACTAC +AATCCAGAATTGGAAGGTTCACCAGTAACCCTTATCTGGAGGCTGGGAGATAGAAGTTTC +TGATCTGGATCTTGAGGCATAGTGGCTATGGATTCCAGAAGATTAAGACAGGGAGATCTC +TGAGTTCAAGGTCATCTGGGATTAAAGGTGTGGTGGAACACACCTTTAATCTGGGCTACA +CCTTCTGCTGGAGACCATATAAGGACATTGGAAGAAGGGAGTCTCGCTCTCGCTCCTTCG +CCTGCTTGCCGTGTGGGACTGAGTAACTGCTAGATCCTTGGACTTCCATTCATAGCTACT +ACTGAACCATTGTTGGGAATTGGACTGCAGACTGTAAGTCATCAATAAATTCCTTTACTA +TATAGAGACTATCCATAAGTTCTGTGACTCGAGAGAACCCTGACTAATAATATATATATA +TATATATATATATATATATATATATATATATATATATATATAATTCCAAAAGATTACGAG +AAAGCATGACTCTTTTTCTAAATACTGAGAATTGAACCCTGGGCCTTGAATGTGCCCCAC +CACTGAGCTATGTCCCCAGACCTTCTTTAATATTTTATTTTGAGACAGGGTCTCACTGAG +TTGTCCAAGTTGGTCTCAAATTTTTAGTCTTCCTGTCTCATCCTCCCAAGTAGCTGGGCC +ACAGGACATGGATTTTTAATACATAGCACACTGCCAACTACAAGAACCCATCATAAATAG +CAGTAGGGGAGGAATAAGAGAAAGGCAGATGGGTGGGCAGACATAACATAAAAAGACATG +AAACAAATATTTCCACTCTGTGACAAGCAGCAAGACTATAGATCCCCAAGAGAGAAGCTA +TGATGGGTGAGGCCTCACCCTGAATTACTGCCAAGGCAATTTGCAGAATCCAACACATGT +AGAGTCCAGTTGTGATTAATCTTAAGGGGACTACATTTTGAGGAAAAGAGAGGGTGCGAT +TTCCACAATTGTTTAAACAATTGGCTGAATTTTGATCTGTATATTTGTGTATAACCCCTC +CCACCCCCCATACAGCAGTAATGCAAACAAAACCCAGAACTTACACATGGGAGATAAACA +CCAGGTTTAGGAAAGAGTCCTCAAAAAGAACTTATCCAAGCAGTTGGGGCTAAATTATCC +TGAAACTGTGGGGGGTTCTAGCTCACCCTACTCAAGCTTAAAGGCTTCAAAATAGTCAAG +CTGACGGTGTGTGACTTGACAGCCTGTTAGATAAAGGGCTGGTGTTTTATGTATTTATTT +TTGTGTATGGGATTTTTTGAGGACGTGCATGTCTGTGCACTACACGCACGGCTGGTACCC +ATGGGGACCAGAAGAGGACATCAGATCCCCTAGAGCAGGACTTACTGAGAGTGGCTGAAA +GCCAATATATGGGTGCTAGAAACCGAACCTAGGTCTCAGCCATCTCGCCAGCCTCCAAGG +ACAATGTTTCTACATGGATACAACACAATCCACTACTTAACACTATTTAAAAAAAACAAA +ACAAAACTGTGATGTCCTGCGATACAAACAAAATTATCAGGTGGGCAAGAAAATATAGTC +TATAAAGAGAAATTTTTAAAAATCAAATAAATGACAAGGATGGTGAATAGGAAGCCTCTG +AAGCGGTAGGTACACATGTGTCTCTGATGCTCCAGTGGCACATGCATGTCTCTGATGCTC +CAGGGGCACATGCATGTCTCTGATGCTCCAGGGGCACATGCATGTCTCTGATGCTCTAGT +GGCACATGCATGTCTCTGATGCTCCAGGGGCACATGCATGTCCCTGATGCTCCAGGGGCA +CATGCATGTCTCTGATGCTCTACTGGCACATGCATGTCTCTGATGCTCTAGTGGCACATG +CATGTCTCTGATGCTCTAGTGGCACATGCATGTCTCTGATGCTCCAGGGGCATATGCATG +TCTCTGATGCTCTAGTGGCACATGCATGTCTCTGATGCTCTAGTGGCACATGCATGTCTC +TGATGCTCCAGGGACATATGCATGTCTCTGATGCTCTAGTGGCACATGCATGTCTCTGAT +GCTCCAGGGGCACATGCATGTCTCTGATGCTCCAGTGGCACATGCATGTCTCTGATGCTC +CAGGGGCACATGCATGTCTCTGATGCTCCAGGGGCATATGCATGTCTCTGATGCTCTAGT +GGCACATGCATGTCTCTGATGCTCCAGGGGCACATGCATGTCTCTGATGCTCCAGCGGCA +CATGCATGTCTCTGATGCTCTAGTGGCTCATGCATGTCTCTGATGCTCTAGTGGCTCATG +CATGTCTCTGATGCTCTAGTGGCTCATGCATGTCTCTGATGCTCCAGGGGCACATGCATG +TCTCTGACGCTCCAGCGGCACAAGCATGTCTCTGACGCTCCAGCGGCACATGCATGTCTC +TGACGCTCCAGCGGCACATGCATGTCTCTGACGCTCCAGCGACACATGCATGTCTCTGAT +GCTCCAGCGGCACATGCATGTCTCTGACGCTCGAGATGTAGAGGATGTAATCTAGGCAAT +GAATGCTGACCATAAGTGTGCTTAGTGTGAGTAAACATAGGTATAATGTCAATTAAAGGT +TATTAAATATTAAAAAGAGTCTTCAAAACCATGATGCATAGAAAAATGAAAGAAAACCGA +ATATAACACAGATTTGCAAATATCATCTATGAGGTAAAAGTGACCCGGGGTATGCTAGTA +ACAGCACATAAAAAGTAGAAGAAGAAAATACAAATGAATTTGAAGACAGAGTTGTTGGTA +CAAATGATCCTAAAGAAGAATAGAAAAAAAAAAAAAAAAGAGGCTGCAAACAGTAAATAT +GAGGGCATCATTGACTAGTGAACAGGATCAAGCGTCTGACTTATCTGTAATAGGAGTCCC +ATTCGGGACATTTTGAGAAATATAGCCAATTTTTCCAAAAGTGATGAAAGTTAAAAGAAA +CACAGATCCACAAAACTTCTGAACCCAGTAGGAAAAACATTAAGGCAGATCGTAATTAAC +TTCCCGAGAAGCCAGGGATGAAGCCAGCAGCTCAGTGGTGCCTTCAAGAAATCATCACAG +GAGTAGGAACAAAGGAGAGCTGTGCTCTTCCTCTCAGCACGCACGACACAAGACAGAGGA +GTGACATTGTGAGGGTGGTGAAGAAAAAGACCCTGTCATCCTAGAATTCTATTCTCAGCA +AAAAACCAAAAAAAAAAAGGAAGGTGAACCAAAGAGTGCTTCTTTCAGACGAAAGTCAAA +GGTATTCATTACCATCAAAACTGTACTGTAAGAGATGTGAAAGACGGGTCTTAGAACAGA +AGAGAAAGCACGAAAAAGCAGGAGAACCAAAAACATGCTAAAGATACAGACAAACAGAAA +TAAAGCTCCACGGTTTTTTGGTTTCTCTAACAGCGAATTTGCTACTTACATCAGTAAGGA +TGTAGAATGAACGTTCCCAGCAGGTGCTGTGGTGAACTCTCATAACCCCCGCACACAGAA +GTGAGAAGGAGCTTGAAATCAGCCTGGTACATAAACACACACACACACACACACACACAC +ACAAATGTAAATAAAGTCTGCTCAAAAAAGCAAATTGCTTAAATAGAGCATCCAAGTGAG +TTTATGAAATAGAGCTATCAGCACAGTCTACAAGAACACTATCTAGGATATAAAGAAAAA +TATCGCGAATTAAAGGTAAAAGGATCGGTAAGTAAGACCAGCGTCTATAACCCCCTCAGG +AAGCCACTAATGCAGATTTAGAATGATTATATTAATTTAAACAAAGTGGCAAGTGCCACT +GTCCCCCGGAACAGTATGCTGTCAGCTATGGTTAATCTTAGCATTTTCTTTAACAGCGCT +ATTGATCAGCCCTTAAGCTGTGTCTCCTTTGAGCTGTTTGCAGACAAATGTCCAAACACC +ACAGACAACTTTCATGCTGTATATGGTGATTTGAATAAGTTCAGCCCCCATAGCCTCATG +TGTTGGAATCTTGACCCACAGCAAGTGGCACTGTTAGCAGGTATGGCCTTTGTTAGGAGT +AGGTGTGGCCTTTTTGGAGGAAGTGTATCACTGTGTAGTTGGGCTTTGAGGTCTCATATG +CCTAAGCACTGCCCAGTGTGGAATCAGAGCCTCCTTCTAGTTGCCTGCAGAAGACAATCT +ACTCTTTGCTCCCTATGGGTCAAGATGTAGAACACTTGGTTCCTCCAGCACCATGTCTGC +CTGCAAGCTGCCATGCTTCCTGCCACGATGATAATGGACTGAACTTCTAGAATGATAAGC +TGGCTCCAATTAAACATTTTCCTTTATAAGAGTTGCCTTGGTCATAGAGTCTCTTCATGG +CAATAAAACCCTAACTAAGACACCATGAGTACGAGAGAGAGAAGGGGGCATGGGGATTTG +GTTACAAGGATTTCTGCTTTCACACACTCATTCACAACAATTTTCACAATAATTATACTG +TGATACAATATTCACATATTATATCACAGGATTCATATGCCAGGTTGGTGACTTCATACA +CCATAAAACAGCATTAGCAGCAAGTCTATCTATGGGAGAAATCTGAGGATGAGAACTTCA +TCTTGAAGTTGGTATCTTGTCTGTGACAAATACAGGACAAAACAGAAATTGTTTTTTTTT +TTTTTTTCCTCTCATTCATTTAATCTCACTGAGCGGTTCAAGGACAAGCCTGTGTAATCA +GGGAGGGTAAAGGGTACTGTTAGCAGCCTTGAAACCAGGGAGAGCTTTGGGTCCAGAAAG +TGCAAGGCCAGCAAGACCATTGCTGTTGCCAATGGTGGACAGCTCAGAGATTTTTGACTT +GTATACACCCTCACCACCAGACTGTCCCTTCCATAGCTCGGGAACATGCACTAAGGCAGG +TTTTGGGGAATATTAAAAATATTAATAATGAATGGAGAGATGACTTACCTGTTAAAGGAT +AGGTTCACAACCAAAATATTAATCTATTAATAAATCAAAAGGAATTAAAATTATGCAATG +TATGATGTCTAACAACAATGAAATTAATATACAAGCCACAGCAAAGCATCTATAAAAGCA +TGCCAGTATCTGGAAATTTAAATAATAGCTTCTAAAAAATCCCAGAGAGTAAGAAAAGAA +GTCACAATTGGGCTCAATTATATACATTCAGTCCCAGCACTTGGAGGAGCACTGAGGCAG +GAGGATCTCTAGTTCAAGGAGACTTGACTTCTAGTTCAAGTTGCACAACTTGCAATCCTA +AGTAAACAAACTGGAAAGAAGAGAGGGAGGGAAGAGATCGGGAGAAGGGATAGGGAACGG +GATCGATGATTTCAAACTGAATAAATCAGGAAACAAACTCTGTAGGATGGAAGCAGAAAT +TTCCAGGACCTGAGAAAGGGCCCAACATTCAGGCGAATATTGATGCTGATTCTGTAGTTT +CGTCCAGGAAGCTGAAGAGGGGACACTTTCCAACTCATTGTTTGAGGCAAGTCTTCCCCT +GACACAGACAACAGACAAGGGCAGTTTAGAAAAAGAAAACTGCAGATCACCATCTCGTGA +ACTTATACATAAACTGTCTCAACTGCACACTGGGTAGAGGACACACAGGAGCTGCTTTGG +TTTGCAACGGTCCGTCAGCGGAGATGAGCCAAGCTGAAACCAGAGTCCTCAGATCCAGCT +CTGCGCCCGAGTCTCGATGTTCTGTTTGAAGTGCTCGGGCAGGAGTCGCCTGATACCTTT +GATACCTTTAGATGAGTCTCAGAAGTTATAAACAGGAAGAGATTAAAAAGTGGTTAAAGT +AAGATCAGGTCCCACCACCAGCAGGTGCCACCAAAATCAGACAACACCCAAGGTGGCCTT +ACCCTTGGCTGGTGCAGGAAGTGGGGCTGACTCATTAGTGCTTGAAATTAGGTGACCAGC +CATAGTGATGTTATGAAATCCAGGACTGCGCCTGTATCACCAGCAGGCAAACCCAGCACT +GACATGACTGTCCTACTGTATTTCAGTTCCTTCATCTATAGTACGGGAAATCCTAGTGCC +CGTGGGATGGAATTAGTGTGTTGATTTAAGATACTGTCGGGTGTGCAGAGAAATCACGCC +TCCAATCTCAGCACCTGGGAGACAGAGGCAGGCCGATCTCTGAGTCAGGCCAGCCAGAGT +GAGTTCCAGGATAGCCAGAGTGAGACCACATCTTGTAAAACAAAACAAAACAATATAAAT +AAATTGTGCATATAAATGAATAAAACAAGATTGAATATGGAGTATGCATTGTACAGGTTT +TACATGTCAGTTCAGCTCTTTTCCTGTTTCTAATTCAACCATCCATTCTTGTATTCTTCC +AACAAACACTCATTTAGCACTTCTGCTGGCAGCCTAGTTGATGGCATTTTGTTATTGCTA +CTTTTATCTTTTTTTAAAAAAGATTTATTACTAAGTACACTTTAGCTGTCTTCAGACACA +CCAGAAGAGAGCATCAGATCTCATTATACATGGTTGTGAGTCACCATGTGGTTGCTGGGA +TTTGAACTAAGGACCTCTGGAAGATCAGTTACTGCTCTTAACCACTGAGCCATCTCTCCA +GCCCCCTACTTTTATCTTTTTAATTCCCTTAAAAATGGCCGGTGCCAATTTCCCAATCAC +CCTTACTTGTCCTTTCTTCTGTCTTATTTTTATTCCATAAGCATTCCAGTCAACCAATGA +GTTCAAAGTAGGGCTAGAGACTTACATCAAAGAAGTGACATTGACCTGTCATGTAATAAA +CATGGGCCTGCCAACAGTAATCTAGAAAAAATACAGAAGACTGGATAGAAGAGAAATACG +AGGTGGTGTTTTCACTGATGAGCATACAAGACCTGAAATTTGCAAAGGATGTATTTAAGA +TAGCAATTTTGAAAGAAACTTAAGAGACAGAAATGTGTCAAAATGCAGAAATACATTCTA +AACTGTAAATCATAGTATAGTATCAAAAATAACGTGCTTCCTACATGGATTACTGAAGAG +TTTCATAATTAAATACATTTGCAGGGCTGGAGAGATGGCTCAGTGGATAAAGATGCTGGC +TGCACATGCCTGACAACATGACTTGAATCCTTGGTACCCACAAAAAGCATAGATGTGATG +GGCTGCGTCTGCAATCCTTCATTTCTATAGTGAGATAGGAGGCAGAAGCAGGAGAGCCGA +CAAGAAGCTGGAAGGCCAACCAGCCTACAATTCATTGTGAGAAACGTTACGATCCCCCGC +TCAGTACGGAGGAAGGAGAGAACTGTTTCCAAAGCTGTCCTCTGACTTCCGTGTGTGCGT +CTCAGCACATGCACATGCATGCCACACAAAGAAGAAATAAAGTAATTTTGTACATTCTTA +CATAATTATTTCTTACTTATGAACCCCTAAATTTCAGTCTTAGGATTCTTGAACATTCTG +AAGGGCAGAAATCATGTATTGTTTCAAGTTTAGATTTCATTTTTAATTCCATTGGGTTGG +AGAATTATCTAAGATTTAGTAATAGGTATAGTGATTGGTAGGTTTAGACTTGCATTTTCT +CTTTGATTTCTAAGCCCCTTCATCTTTCACAGGGGAAAACATTCACAAAGACCAGAGTTT +CTCAGGCCTAGCTGTTCACTAATGTTAACTGAGCATATGTGAAAACTGTTGATTCCAAGA +CCTAACCCCCAGTCTCTGAATGAAGAGGCCAGGCATCAATAGTTTGCAAGGCTGCCCTGG +GATGCAGGGATGCATCCAAGTGTTGAGAATCACTGGTAGAAAACGAAAGGTTGGCCGTGC +TGAACGTCACACAGGTACTCCGTGTACTGCTTAGCTTAGCCTTCGTCCGCAGTGACTGAG +TGGCTGCCTCTTGTAACACACAGTACTAAATGTCAAATGTCACGCTGCCCTTCGAGTACA +GCACTCTGATGTCCACTTTCCTGGCTGTGGTTAATCAAGTAGCTTGTTTTAGAGCTATTT +CTGTTTGTTTGGGTTTTTCATTCTTGAAATTTGGTCTTGCTAATATAGCTGGTATCAGCA +TTGAAATCCTCCATTCTCCTCCTAAGTTCAGGAATTACAGGCTTGGACACGGCTGTAGTA +ATTATTTAATCTCAATTGGGGGTTCATGCCCCGCCTTTTATTGTTCAGTTCCCAGATAAA +AGACACAAAATCTTAATATTTACAATAAGTCTTTAAAGCACTAGAGCTGGACAGATATCT +ACCCTCCATGTTTTTAAAATCTACTCCCCATCAATAACCCTGTTTTGACTTGCCATGTTT +CATCTGGGCTGCTCTTAACTCCAACTAGCCAGGCTCACAGCCATGTTTTCATGACTTACC +TGCCCCCATCTTGTCTTCTCCTCTCTCCACCTTCTTCTCGCCTTGGTGGTCTATCCTCAA +ACCCCAAGCCCAGGAACTGAGATCCATCTACCTCTCTTCTGCACAACTGTAAGATGTAGG +CATCTTAACTCAACCAAAGTCTTAAATTAAGGAGCTAGGTTACATAATAACACTTCCTCA +TCCCTGGGGGCAACCAGACCTTGGGGGGAGGGCAGTATTTAGCATTACAATACATAGCAA +CAGACCAAAAAAAAAAAAAAAAACCCAACATGACACCATGCCTTCTGACTTAAAATATTT +TGTGTTTATTTAAGCTGTCTAAAAAAAAAAAAAAAAAAAAAAAAGTCCTTTCTTGGGCTG +GGGCTGGAGAGAAGGCTCGTGGGGAAAAGCCATTGCTGCTCAGTTCTGAGGGCCAGAGCC +CAGCCCCCACAGTCAGGCTGCCCACAGATGCTTATAACTCCAGCTCCAAGAGATTGGATA +ACCTTGTCTAGGCTCTGTGGGATACACAAATACCCATGCATGCACACAGACACATACACA +TGCATAGATATTTTTTAAAGAATATTTTTTTCTTTTTGGCCAACACCCACTTATTAGTGA +GTACATACCATGCATGTCCTTTTGGATATTATCTCACGCAGGATATTTTCTAGTTCCATT +CATTTGCCTGCAAAACTCAGGATGTCCTCGTTCTTAATAGGTGAGTAGTACTCCATTGTG +TAAATGAACCACATTCTCTGTATCCATTCTTCTGTCATGGACATCTGGGTTGTTTCCAGC +TTCTGGATATTATAAATAAGGCTGCTATGAATGTACTGGAGCACATGCCCCCCACCCCCC +GGCATGGTGGGGCATCTTTTGGGTATATTCCCAAGAGTGGTATAGCTAGGTCTTCAGGTA +GATCTATTTCCAATTTTCTGAGGAACCTCCAGATTGATTTCCAGAGTGGTTGTACAGTTT +GCAATCCCACCAGCAATAGAGGAATGTTCCTCTTTCTCCACATCCTCTTCAATATGTGTT +GTCATCTGTGGTTTTGATCTTAGCCATTCTGATTGGTGTAAAGTGGAATCTCAGGGTCAT +TTTGATTTGCATTTCTCTGATCACTAAGGACTTTGAACATTTCTTTAGGTGCTTCTCAGC +CATTTGATATTCCTCGGTTGTGAAATTACAGAGGCTATGGAGCACTCACAAAAAGGGACC +TAACATGACCACACTCTGGAAGACCCAACAAACAGCTGAAAGAGTCAGATGCAGATATTT +GCACCCAACCAATGGACAGAAGCAGCTGACCCCTGTTGTTGAATTGGGGAAGGCTGAAAG +AAGCTGAGAAGAGCGACCCTGTAGGAGGACTAGCAGTCTTAATTAACCTGGACCCCTTAG +ATCTTTCAAACACTGGACCACCAAACAGATAGCATACACCAGCTGATATGAGGTCCCCAA +CACACAGTAGAGGACTGCCAGGTCTGTGTTCATTCAGAGGTGATGCACCTAACCCTCAAG +AGACTGAAGGCCCCAGGGAATTTAGAGGTCAGGTGGGGTGGGGGATGGGGACATCCATGT +GGAGACAGGGGGTAGGGAGGAGGTATGGGATATTGAACAGTTGGAGGGTAGATGTGGGGG +AGCAATAAAATATGGAGTGTAAAAAAATAAATAATTAAAAAATTTTAAAGTGGATATTAG +CTCAGAAGCTCAGAATACACAAGATACAATTTGCAAAACACATGAAACTCAAGAAGAAGG +AAGACCAAAGTGTGGACACTTTGATCCTTCTTAGAAGGGGGAACAAAATACCTCCCAAAA +TCTGGGAGGAGTTACAGATACAAAGTGCGGAGCAGAGACTAAAGGATGGACAGAGACTGC +CCCACCTGGGGATCCATCCCATAAACAACCACCAAACCCAGACACTATTGCAGATGCCAA +CAAGAGCTTGCTGACAGGAGCCTGATATAACTGTCTCCTGAGAGGCTCTGCCAGTGCCTG +ACTAATACAGAAGTGGATGCCCACAGTCATCCATTAGATGGCGCATAGGGTCCCCAATGA +AGGAGCTAGAGAAAGGACCCAAGGAGCTGCAGGGGTTTGCAGCCCCATAGGAAGAGGAAC +AATATGAACTAACCAGTACCCCCAGAGCTCCCGGGGACTAAACTACTAACCAAAGAAAAC +ACATGGTGGAACTCGTGGCTCTAGCTGCATATGTAGCAGAGGATGGCCTAGTCAGTCATC +AGTGAGAGGAGAGGCCCTTGGTCCTGTGAAGGTTCTATGCCCCAGGGCCAGGAAGCAGAA +GTGGGTGGGTTGGGGAGCAGGGAGAGGGGAGAGGATAGGGGATTTTTGGAGAGGAAACTA +GGTAAGGGGATAACATTTGAAATGTAAATAAAGAAAATATCTAATCAAAAAAGACTATTG +AAGCCAGGCGTGGTGGCACACGCTTTAATCCCAGCACTCAGGAGGCAGAGGCCAGCAGAT +TTCTGAGTTCAAGGCTGTCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTATACAG +TGAAACCCTGTCTCGAAAAACCAAAAAAAGAAAAAAAAAAAAAAAAAGACTATTGAAAGA +GACTTAGGAAGAACAGGGGTGTGCTGATAAAACTTTGAAGGAGCCTATGTTTCAGAAAAA +AAAAAAGAATATTTTTTCTTGAATGCAAAACAAAAAATCTACTTGGACAGCTTCTAGTGG +CATTCATTTGCTGTCTCTTTAATAGCATCTTGTAGTAGCAATTTTGGAATTTCTTTAAAA +TATTATAAGCATGTGCTTTCAATATAATTCCAGGAGTGGGATATGGTACTTCAGACTGTT +TGCAATAGCTGACTATGATTTGCCTCATGCTCTAGAAGAGGCTTGGTTTTGCCAGCTGCA +ATAGTTTCTGCAATTGTGTGATGTTTGTGATTCTGGGAACTTCTCAGAGGGTGCATAAAT +TCATATTTACCTGGAAGGCCAGGTTGGTGGTTGGTGATCAGTTGGGGTTTAGTCAAGGTT +TATTAGTAGAAAGGAAGGGAAAGAAATTAGACTTGGGGATTTTTCTTGCTCTCCTGCTCC +CCTATCCTTCTAGTAATGGGGGTGAAACTGGGGAGATAAAAGATGGGAAAAGAACACACA +AAGAAGCAAAGACCAGCTCCAGCCTCCCTCACAATCTGGCCTTGGCATGACCCTGTATCT +CTCTGCCAAGCCTGCTGAACAACTGTGAACAACACATCCATTCTTTCTCCTCCTCATCCC +TCACCTGAACACTTTCTTTTCTTCATGGAACTCCATTTACCAACCATGCCCGTCGTTTCT +AGGGTTCTGTTCCCCCATGTGCTACTTGAGCAACTTCCATCCCTGAATTTCACCCTTTCC +TTGTTCCCCTCCTCATACTCCATCTTATCACCTTTCTGCTAAATCCCCATAGATGGGAAT +GACGTTCCTGAAAAGACTCCATTACCCATTGTTGCTGTTATAAAACACCATGGCCAAGAG +TGCCTTTCGGAAAACAGAGCTTATTTTAGCTCACAGTTCCAGAAGGGAGAGTACACACTA +CAAGGGAGGCGTGGAGCAGAAACTGAAAGATCACATCTTCAACCACAAACAGAAAGCACA +AACTGGAAGCTATTATCCTCATAAAGTCTGCACCCAGTGATGTACCACCTCCAGCAAGGG +TGCACCCCACCTCCCCAAACAGAACCACCAACTGGGAACTGAGTGTTCAATACCTGACCC +AATGGAGGACATTTCTCACTCAAACCACCACAGCCATGAAATCTGCTATGCTGTTGCGTG +TAGTTTTACTCTACTGACTTTACTCTGAGAGGTGTCTGCCCTACCAGCCCCCACCCAGTT +TGCCTTTAATCTTCGGATAAAACACACATACACACAGTTTGTTCCTTTTCAACTTGCCTT +AGGGCACAATTGTTGGGTGTTACTATCTCCTGCCAGGAAAACTGGCCCTTAATATTTTTA +TCTCTGCTCCTCCCACCTGCCCTAAACTTCAGTGGCTAGTCCCACCTAGTCCCTGCCAAA +CATCCATGACCTGCCCCCTGTAGTAGTGACCACAGGTCCCAGTTCGTCCTGAGACCTCAA +TGGCTGCTCCCCTCTTCTCCCTCCAAAGCATGGCAGAAACCAGGCAAGTGGAAAAGAAAC +AAAATGTGTATGCATGTCATTTATCTGAGGATTAAAGGGAAGCCGTGTGGGGACTGAGAG +ATCATCGGCCACCTCCCAGAGCTAAAGTCGGGCAGAGTAAAACAGAAGCTCGGTGGGGGC +TGGGAGTATGGACACCTCCCAGAACAAAGGCGGTAGCAGAAAACAACACGCAACACTAGA +CCATTAAAGAGCATAGCCTCCAACCAGTGTCAGGTAAAGTGGTTGAGGGAGACATGGATC +ATTTGTGGGAAGACAACTTAATTGTTCCACAATTGCAAGCAGGGTGACAGATTAATAAAG +ACAGTAAGAGCCACTGTCAAAATACCAAGGAGAAGAGTTGGGTCAAGCATATCCATAAGT +TCCTGGATCCATCAAGAAGAAAAAGCTTAGAGTCAAGGACAGAGAGAAACACAGAAAACA +AAACACAGAGATCAGGTCCATGAGTGACATAGACTATGCACTATTAATAGCCAACTGCAT +TTATCAGCACACTATGCTGGCTTTTTTTTTTATTTTGTTTGGGTTATTGTTGTTGTTCTT +TTGTTTTTGTTTTTGTATTTTGTTTTGTGGTGGGTTTTTTTTTGGTGTTTGTTTGGATTT +GTTTTTGTTTTTTCAAGATAGGGTTTCTCTGTGTAGCCCTGAACATCCTGGAACTCTGTA +GACTAGGCTGGCCTCAAACTCAAGAGATCCATCTGCCTCTGCCTTCCCAGTACAGGCATT +AAAGGCATTCATCCACCACTGCCGCCTGGCACAAGAGACCTCTTTCATGATGTCACTGGA +TCAAAGCTTTGTGAGACAGAAGAAGTAAGCTTGCTATGGTGATACTGTCCTGATAGCACC +GTGGACTTGCAAATTATTGTACTATATTCAATGCTGATTAACATGGCCAGGGTGAAAGTT +CATGCCATAGAAGGCAATGCCAGATTTCACAAGGGATGATAGGATGTACCAGAAAGAAAC +ATTGGCTCAGAAAGCTGAAACAAGAGGTAACCTGAAGAGCACATCAAGATGCTCTGAACA +AAAATAAGAATCTGTCCTTAAAGGACAGCAACTAGAAGGATGAAGTAAGTACAGAGGCAT +AGAAAGGGGGTCAATAGGTCAATAGTGGTCAAATGATGCCAAAGCAAATAGGACCAGAAA +TCCTTTGTGAGACAAAGTGAAATCATTAAATAAACATTTTATATTGTAGGCTGTACACTA +CACATCAGACGAAGAGTCTACAATGAGCTTTGAGTATATGTTCTAGGAGTAACTGGCCAG +TTTAGAGATAGAGAGAGGGTCAGGTAATCTTCCATATATCCCTTCTTTCAGATAGGATAA +GTCCAGTGTCCCATCGGGATTTTCTTATACAAATACAGTTACTCTCCAAGGAATAGGCCA +GTTGTGCCAAGGCAGATGCTCTCAATCTGTGGGTGGTAAACCCTTTGTGTGTGTGTGTGT +GGGGGGGTGGTTGTAGAACTCTTTCATAGGGGTCACATATCGATATTAATATTACAATTC +ACTAACAGTAGGAAAGTTACAGTTATGAAGTAGCAACAAAATAATTTTATGGTTGGGATC +ACCATAATGTAAGAACTTATATTAAAAGGTCGGAGCATTAGGAAGGTTGAGAATCGCTAC +TCTAAGAGCATCCTTCAGTCTATGCTTGTCCTACCAAGCTACAGTAGGCCTTGTGGTTGC +AAGCAAGGTCAACTTGATTTGTTATTTTCTTGAAGACACACTTGAGATGGCTGAAGTGAT +AATCTCCTAACTGCATGACAGAGGACAGGTGCTAAAATTTGGGGGCAGAATAACAATACA +GAAAATGACTCTGAGAAGCAGTAAGAACTTCTGAACTTTGTCAATTACTCTCTGGCACCG +ACAGCTGCTAAACAGAAGAGAGAGACAACGAGAGACAGAGAGAGACAGAGAGAGACAGAG +AGAGACAGAGAGAGACAGAGAGAGAGTCAGAGAGAGACAGAGAGAGACAGAGAGAGAGAC +GGCCTCAGGTGAGATCCTGCTCTCCTTCCTAGTCAGCTCTTACTGACCACAGCCTTTTAT +TTATTACAGTGTCTTTTATGTGGCTGGGGGGGTGTCCTTCATGTGATCCAGGGAAAGCTG +GTCTCCTCCACATTCTTTTTTTTTAATGCAATATACAGACTTTCTTTAGCAAAAGTAACA +GGTAGAGGCATTTACATTAAGAAAAGACTCCAAGAAAGCTCATCTTGAACAACTTAAAAC +AACTCACTTGCAGTTGCATTTGCCTGGGCTCTGTTGCCGTGACGAACACAGCGCGTGCAC +AGGCATGGACGAAAGGTTTGTACACTTTCAAGTATTCACTGAATACCACGTGATATACAC +AGATACATTGAATTTGAGAAAGATTAGATGACCCCAACTGTATTTCATTTTTCTTATTCT +TTTGGAAGAGGTCGTCTAAAGAGAAGTATATGTGCTTCTTGCTCATGACCCATGTAATAA +ACTGAGTTCATACCACTTCAAAGCCCAAATAAGAACAGTGTTAGGGCCAGGTGGTGGTGG +CGTATGCCTTTAATCCTAGCACTTGGGAGGCAGAAGCAGGCGGATTTCTGGGTTCGAGGC +CAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGACTACACAGAGAAACCCTGTCTC +GAAAAAAACAAAAAATAAAATAAATAAACAAAACAAAACAAAACAAAAGAACAGTATTAG +GGGGACAAAAATTTTCCTGTGCACTGGACAGTAGTTGAGGCTTATTGATTTACCATTAAT +GCTGTCACAGCCAACAGGTTTTTAGACAATAGACAATGTGACAACTGCATATATATTTTG +TATCTTACTTTTAAGAGTGACACTGCATCTATTACTTAACATGTACTTTCTTCTTTTTAT +GCATAGCCTCTGAAGTAGTTTGTGTAGTTCATATTTCATTATGTGGTCTTTATTTAAATT +ATTTCCTTCACTATTGGATATTTAGGTAACTGAAAGCTTTTGCTATTATAAATTATTCTT +CAATGAACATCTTTATGCAAATAGTACCTTAATTACATAAAAGTGTAATTCATCATTTCT +TATGGTCACTACCTAGGCCAGGCCTTACGCATCATATATCTCAATTAATGGATTAGCATG +CTAGCCAGTCTCTTCTCCTTTATCTATCCTGTATAATACTTGGGGATGGGTCATCCGATA +GGCCATTTTCATCATGCCATCTTCTTAGGATGTCACGGTGCTTATCTGCCCGTCTTTCAT +ATGGTATGGTAGCCGTGCAATCTGGGCCCTAAGTGAAAAGGGAATTAAGTAGAGCCAAGA +GGACTGAATTTAGAACACTCCATCCCAGACGTGAATACCAGGGCTCAAGATGTGTGTCCT +AGCTTCCATCAGAGAAACAACAACAAAAGCCCTAGGTCCAGTTCTAGTTGTAGCTACCTG +GCTCTCTCCAGTAAATGAGGGCACTGTGTCACTAGTCACTGAGCATTGATGGCACACATA +GGCAGGAATAACAAGAGTCAGAACCCAAGAGAAGGTTATCCCAGATGAATAGGAATGTGT +TGTGTCAGCTGCTGTGGGGCAAAGAGCCAGCGAGAACTAGATAGGATCACAGTCCAAATA +CTCATGCCCAAGTGTGTGGCCAGGGCAGAAGCATAGCTGTGCGAGTGAGGTCTACATGTA +AGCAGTGGGAAGTTTTCTAAGAAGTCATTATTTAAGGAATTACCATATTAACGTTCTAGT +GTCAAGTAATAAGCAGGACCTGGAATTAGTGGACCTGGTTTCTTAACTTTCTACCCGCAT +GGTGAGCAAATCCATTAGCCAGGGTCTGTGTGCTCTGTGTGCAGCTGGCACAGACTGATC +CCTAAAAAGGCCCTCTAGCTGAAAAAAAATGAATAAAGAACAAAAACAAAACAAAAACAA +AAACCCCCAAACCCATAAATATACATCAAATCAAAAGCACATACATGTTAGCTAAACTCC +TTGAACGCAGTTCCTTTCTTTTGACTTGAAGCCATCATCATTGACAAAAGGTACATTAAG +CAATATGAGCTTAGAAGATTTGGGTTGAAGGCTAGGAAGAGGCAACGGGTTTCAGAGGTG +ATAATGGACAGTTAGACCTTATATTAGTCAGGATTGCCAGAGAAACAGGACGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTATTTTTAAACTTTCTTAAAATATCTGCTTAAACTC +TATGATGGCCACACTTGTTTGTCTTGACAACATCAGGAACTGAAACCTAAGAGTGCAGGG +GACTCTGTGAAGGATTTGTTGTTGTTGTTGTTGTTTAATTTGATCCACTTATAATCAGGA +TCTCTGAGATGGAAAGACACAGTTCCAATCCAGACCTTTTGATGTGAAAAGACCCACCTC +TAATTTGGGCCATGCCTTCTGCTGGGAGCCTATATAGGGGCATGGAAGAAGGAAGAAGCT +TTTCTCCTTTGCCTGCTTGCCCTCACCTCGCTAGTAGGTCCACTTCTCCACTGACATTAG +ACCCTAGTTCTTTGGGATCCAGTGTATACAGAAGAACAGCCTTGTGGACTGAGCAACTAC +TGGATTCTTGGACTTTTCATTCACAGACAGCCATTGCTGGATTAGCTGGACTGTAGTCTA +TAAGTCAGTCTATTAATTCATATATATATATGTGTGTGTGTGTGTGTGTGTGTGTTCAAA +TATAGAGAAAAAAGAATCATTCCATAAATTCTATTACTCTAGAGAACACTAATACAAACT +CTCAATATAAATTTCATATATATATATATATATATATATATATTGAGAGAGAGAGAGAGA +GAGAGAGAGAGGGAGAGGGAGAGAGACAGAGAGAAAGACAGGGAGAGAAAGATAATACAT +AGTTGGAGAGAGAAAGAAAGGAAAAGAGAGAGAGGCAGAGACAGAGGGAGAGAGGAAGTT +TTAAGAAGACTGTGATGGTTTGTCTATTCTTGGACCAGGGAGTGGCACCATTTGGAGGTG +TGGCCTTGTTGGAATAGGTGTGACCTGGTTGGAGTAGGTGTGTCACTGTGGGTGTGGGCT +CAAGACTCTAACCTAGTTGCCTGGAAGTCAGTCTTCCACTAGCAGCCTTTGGATGAAGAC +ATAGAACTCTCAGCTCTGCCTGTGCCATGCCTGCCTGCATACTGCCATGCTCCTACCTTG +GTGATAATGGACTGAATCTTTAAGCCTGTAAACCAGCCCCAAGTAAATGTTGCTTTTTTT +TTTTTTAATAAGACTTGCCTTGGTCATGGTATCTGTTCACAGCAGTAAAACCCTAAGACA +GAAGTTAGTACTGGAGGTCTGGGGTATTGCTGTGATAGGCCTGACCATGCTTTTATTTGA +AAGAATGTGGATTTTTGGACTTTGGATTTGAAACTCAGTGGAATGCTTTAAATGGGGCTT +AATGGGTCATCCTAGTAGGAATATGGAAGACTTTGTTGCTGGGAGTAATTTGAACTGTGT +TGACCTGGCCCAAGAGATTTCAAAGGAGAAGAATTTCAGTATGTGGCATAAAGACTGTTT +TTGTGGAATTTTGGTGAAGAATGTGGCTACTTTTTACCCTTGTTTGAAAAGTCTGCCTGA +GGCTAAGGTGAAGAGACTTGGATTAATTGCATTAATTGCATTGACAAAGGAAGTTTCAAA +AAAGCCCAGCGAGACTTTGTTCTCTGGTTAAGTCTCACAAAGAGAAGTTTGAACAAGCAT +AGCAAGCTTAGAAAGGCAAAATATAAAATATATGGTTTGAGTATTAAAGGCATACCAGGA +AGTGAAATGGAGCAAAATCCTGTGTTCTAGGAAATAACAGATTAAGGGAGTGGGATCTTG +GGACAAGATCCTACCCTGCTGAATTTAGATCCAGGCATGGACTAAATGCATTTGCATTAT +GCTATGTTTAAGTATGGCCCCCATAGACTCATGTTTTTGAACAAGTCTAAGTGGGCCAGG +GATAGCCCTCTCTACCAACTTCTGTCTTAGTTAGGGTTTTACTGCTGTGAACAGACACCA +TGACCGAGGCAAGGCTTATAAAAAAAACAAAACAAAACAAAAAACATTTACTTGGGGCTG +GCTTACAGGCTTAGAGGTTCAGTCTGTTATCACCAAGGTGGGAACATGGCAATATGCAGG +CAGGCATGGCACAGGCAGAGCTGAGAGTTCTATGTCTTCTTCATCCAAAGGTTGCTAGTG +GAAGACTGGACTTCCAGGCAATTGAGTCTTAAACCCACACCCACAGCGACACACCTACTC +CAACCAGGTCACACCTTTCATCCCATGAGACAGGCATGCTCATCTCTTCATTCAAGGTCA +ATCTACAGAGCAATAACCAGGATAGCCAAGCCCAGGCAGTGAAGGATTTAGAAAACATAA +AGCCAGTGGTAATGTAATAGTACAAGGGGATCATGTTCTAGTTCCTGTAAGCAGCAGAAC +TCGGCAGCTTCAACCATGTGGCTCTGGCTCTAGAAATAAGAATGGAAGGAACTACTGGGA +CAATTGATGCTGGTTAGCTTGAGCTAAGACATTAGTAATGATTAAGAAGAGACCAACATC +ATTGAATTGAAATCTGGGAGTTGTTTTCTGGGAGCACAAAGAAGCTGTGTTCCAGAGATA +GCCAAGGCTGTACCTTGTGCTGCAGCTGGACTTGGTAATGTGTACGAGTCACCCAGGTGG +TACTGGTTTTGAAGGCATGAAGGTGTCATGAAGAACAGCTGAGGCTTGGAACTGTGAGAG +GTCATGGAAGGCCACTGGAGAAGGTGTAGCCTCAGCTGTAGTTGATGGCCAAGGACTGAA +GAGGTCAGGCAAAGGATTTGATGTTTGGCACCATGAAGAGAGCCTATGAGAGGCTATTGG +TGAAGCCTAGTTGGAGTGGAACCACCCCAGTGTATTGGAGATGTCAGTACCATGGGATGA +TCACCAAGAACAGCAGCCGTAGTGGAGTGGATCAACCTGAGCTTAGAGTGCTACAGAGGG +CAGAGATGGAAAAGTGATGCCAGCCCTTAGGAGGAGTCCAAAAGATCAAGTGGAATCCCA +GACACTGAAACAAGAAGCTGTAACATTGAAATTGCCTTGGAGACTCAAAGATGTTAAAGA +TGCCAGAGCCATGGGATACATGATGAGGAAAGCTGCTAACAGGGAGTGGAACTAGCCCAG +GAGAAAGCAGTTTGTTGCAATCAACAAAGATGAAAAAGGAATGGAGATCTGAAGACTGCT +TTGACATCAGCCATGGAGATGCAGAGTTTGGAGTTTGCCCAGCTGGTTTCCTGCCTTGCT +TTGGAGATTACAGTTAATTAGCTGGATGAATCTCAGAAGAGCCCTTGAACTTTGGACTTT +TAACATTGTTGAGACTGCTATAGACTATGAGGACTTTGAAAGTTGGACTAAATGCATTTG +CATTATGCTATGTTTAAGTATGGCTCCCATAGACTCATGTTTTTGAATAAGTCTATGAGG +GCCAGGGATAGCCCTCTCTGCCAACTTCTGTTTTAGTTAGGGTTTTACTGCTGTGAACAG +ACACCATGACCAAGGCAAGTCTTATAAAAAAACCATTTACTTGGGGCTGGCTTACAGGTT +CAGAGGTTCAGTCCATTATCACCAAGGTGGGAGCATGGCAGTATGCAGGCAGGCATGGCA +CAGGCAGAGCTGAGAGTTCTATGTCTTCATCCAAAGGCTGCTAGTGGAAGACTGATTTTC +AGGCAACTGGGGTGAGAGTCTTGAGCCCACACCCACAGTGACACACCTACTCCAACCAGG +TCACACCTATTCCAACAAGGCCACACCTCCAAATGGTGCCACTCCCTGGTCCAAGAATAG +ACAAACCATCACAAAGACCCATGGACCTAGCAAAGCTAAAATCTGCAAGGCAGCCTGCAG +GCTGTAGAGCAAGAGAAAAGGTAACTTTGGAAACAAGAATGACATAACTTGGAGGCAGAA +TTCTGCTTTTTTTCAAGCACCTGGGTGTTGCGGCCGCCAGCAGCTCGCAACATGAACGGT +TCGACTGAGAAGGCCACTCGAGCTGTAAGAGAGGAATCTAGATGGGGCGAAAGAAGAAAC +GGAGCTAAGACAAATTCATTCTGATCAAAGCTCAAATTTTATTGTTGCGACACTAGTTAT +AAAGGAAGGGGGAGGGGACCCGACTCCCGCCGAATAATCTCTGGTCCAGTAGAAAGGTGC +ACGTGTGTGGCTCCGCAGGTTCTAGCAGTGGGCGTGGCAGAACGAATGAGCAGGAAGCTC +CACCCCTGAGCAAGCAGGTTTCAGGCTGGGGGAGGGGAGACTACACCTGGGCCCTTTTCT +CTGAAGGTCCACCTGCAATACGGTAGTATACTTTCCCTTGTTCATTCTTATTTGGCTATT +AGTCATATCCAAGAATTAACTTCACAGCACTATAGCCAAAATCTGGCACACAGAATTACC +TCACACACAAAACAATTCGGAACCTCCAAGCATGGAGAAAAGTTAGGGACAAATGGTTTT +GCAGGACTTTCCCACCTAATACAACCAAATCCAGAGTTCTCATACTGAGTTTCTCATCTC +TCCCAGGTCTTGAAGACAAGCCTCCACTCTCAGAATCTGCTGCTTTTCCTGTTTGCTGGT +GTCCACCCTCCAATCATGGTAGACCTTGGCTATCATGGATCCTGGCCTTCTGCTCAGTCT +AGACTGCCTGCTTCACTCAGGAAAATGCACATATAATGATTCTTCCCAACCAAGTGATGT +GTGGGCCCAGATCTTTCCAAAAAAGACACAATGAGATGTCAAGGGAAGGCACACAGGGAG +ATACCACAGAGAAAGCCTCCCCTGAGGAAATACCTCCATGAGATCCAGCTGTAAGGCATT +TTCTCAATTAGTGATCAAGGGTAATAGGGCCCATTGTGAGTGATGCTGGGCTAGTAGTTC +TGGATTCTATAAGAAAGCTGAGGAAGCCAGGGGAAGCAAGCCAGTAATTAACATCCCTCC +ATGGCCTCTGCATCAGATCCTGACCTGCTTGAGTTCTACTCCTGGCTTCCTTTGTTGAAC +AACAGCAATGTGGAAGTGTAAGCTGAATAAGCCCTTTCCTCCCCAACTTGCTTCTTGGTC +ATGATGTTTGTGTAGGAATAGAAATCCTGACTAAGACAAGATGAAACCTGGGACAGTGGC +AGCCTCCCCTGCTTCACCCCCCGCCCCTACATTAACTAACCTCGAAGAGGATGAATGGTG +CTAAAGAATACACTCAAGAGAGCTATTCACCACCTGCTTGACGTGCTTAAGAATACAGCA +GCGACAATTTCTTCTCAAAGTCAAAACATTGATGTCTCTCTGCTCTTCTCCTCCTTTTAG +GTGTCCAGTATCACATCAAGTTTTGACTATAACTAAGTTGGGCAACAGTTGATAATAAAG +AGTTGGTTGTTACTATTGAGCTAAAATTTACATGTAAGGGAATGTAAGTATGGAAGTTTA +AAGGAGAAATGTTCCCCATAGGCTCAAGTATTTGGAAATTTGATTTCCAGTTGGTGGCAC +AGTTTGGGAAGACTTGTGGGGGCGTGGCCTTGATGAAGGAGTACATCAATTGGGGTGCGA +TTTGAGATTATAAAGCCTCACCCTATTTCCAATTCTCTTAACCAGCTTTGTGTTTGTGGT +GAAAAATAAGCTCTCTCAGCTTGCTGCCACACATTGTCTCTGGCAGTACGTATGCTAATT +TTCTGGAACCATAAGCCAAAATAAACTCTTTTTTATTCTATAAGTTGTACTGATCATGGT +TATCAGAGCAACAGAAAAGTAACTAATAAATTCATATATGTAGAAATGTATTAAGTGCAC +AAATGAGTTTTGGTGAATATACGCATATATTCACTGACTCACTATATAAATTCATATTAC +TTACATAGTCAAGACATGTAGTCTACTGCCTGGTCCTCAGAGCATTTATTTTGATATTTC +TTCTTAGTTAAAATTTTAGTTTAAAAGTCTAAATTTAGAACAACTTTGGGTTCTATGAAT +CCCCGATACCCTCTCTCCTGCTCTCCTTTAACTTACATCTCTCATTAGTGTAGTTAATTT +GTTATAAGTGCTAAGTTGATATACATACATTATAACTAAACTGTTTCTTAATGGTTTTTG +GCAAATGTATCACATAACCAAATATTGTGGATAGCCCTGGGGCTAATTATATTTGATGTT +AATCTGTTCTCCCTTGAGTGGTTGCGAACAAGGAATAAGTCAGCACTCAGGTGACTTCCT +GTAAACCTGGTTCCCACCTTAATTTGTAAAATAAAGGAGAGCTGATGATTGGGCAGATAA +AGGGAAGGTGGAGCAGAAGGTGAGGGAGAAGAAGGAGAAAATGGAAGAAGGAGAGGACAG +AGAGGAGGAAGAAGGAGGAAAGCAGAGCAGAAGCACATGGCCTGGAGAAACTGAAGGTCT +AAGGAGTCTCATAGAAGGGGAAGATGGTAGTGTTGCAGTAGATCTGCCCAATCTAGGCAC +ACAGCATGTACTCATATTAACTGTGTTGTGTTTTCATTGCTGAGGCATATTTGGGAGGAG +ATTTACTGCAACACCTAAAGCTACATACAAAATAGTTTCGCTGCCCTAACATTCTCCAGT +CCCCACCCTATTCATCCCTCTTTCTTTCTCCCCTGATTTTCTTACTGGCTCACCTTTTGC +CTTTTGTATTGTGTCACATAATTAGAATCATACAGTATGTGGCCTTTCCAGATCGAACTT +AGCAATATGCAGTTAAGGTTATTTCATGTCCTTTTTGTGCCTTGAAATCACATTTCTTTC +AATTACTAAAAATCCTGTTGTGTGGCTACATCACAGTGAGTGTATACGCTCATCTATTGA +AGGACATCTTGTTACTTCTAAGTTGGGACAACTATTAAGAAAGCTACCAAAAACATTGTG +TGTGGGTTTTCTGTCTTCCCCCCTGCCCCTTGATATTTTTGCAGTACTGAAAATGGAACC +ATGGGTCTCTTGAATGTTAGGCAAGTAAGTACTCTACCATTGAATCACATCCCCAGGTAT +AAGTGCAGGCTTCTGCATGGATGTAAGTTTTTTTTTGTTGTTGTTCCCCCCCCCCCCACC +ACCACCACCACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACC +AGGCTGGCCTTGAACTCAGAAATCTGCCTGCCTCTGCCTCCCAAGTGCTGGGATTAAAGG +CGTGCGCCACCACGCCTCGCGGATGTAAGTTTTCCACTGTGTTTAGTTTTGTAAGGAACA +ATCCAACTGTCTTTTAAGTCAGTGTATTATTCTGAACTCTAAGGAACATTGGATGGGCGT +TCCCATTTCTCCATATCCTCATTAGCATTTGCCCTTGTCAGTGCTTTGAATTTTAGCCAT +TAAAGCAGACAGTGAGGAATAACTTACTATTGTTTTGTTCCATAATTCCTCAATGGTATG +TATGCTTTGAGCATCTCATCATGTGCTCATTATATGCCATCCTTGTCTGCTTTGGTAAAG +TATCTGCTCAGTCCTTCCTTCCTTTCCTTTGTGCTGTTTTCTTAAGTCAAGTTTTCACAT +TTTACATACTAGATTTTTCATAGGATAAAAGCTGTAAACATTTTTCTCTCTGTATTTACA +CTACTGTTTTTATAAAATTGTGTTTTTCATAGAGCACAAAGCAACTTGGAAGAATTTGCT +TTTGGTGTTATATCTGAAAAGTTATTACCAAACCTTCTCAATTTTCTCTGTATGATTTCT +GGAAATCATACAGTTGGGTATTTTAAAGCTTAAGGTTTGAGTAAACCAGTATGAAATGTA +TTTAAAATGACATTTTTATATTAATGTCCAGTTGTTCCAATACCATCTGTAGAAAAAGCT +AATTTTTTTGTCTGTCTTAGTTCTTTTTGACAAAGATCAATATAGCTATCATGTGTGGAT +TCCATTCTGCACTTTTTGTATTCTTTGGAAATGCACTGAGTCTACAGAGTAAGCAGAAAG +AAATGGCCATTTGACCGTGTAGGTCCTCCTATTTATGTGCACAGAAATTTCACTTTAAGA +TACTGTCGTAGGTTCTCTGTATTTGATGAACCTCACTTGTTGAGTGGATAATTATGTCAT +CTGTGCATGGGCGCAGTTATACTTCTTTTCCTATCTGCCTTCATTTCACTGTCATACAGA +GTATGAAAGACTTTAAATTGAATAGGAAGGAATAACAAAGTCAGACACTTCGGTCCTCTT +GATTTCTGTGGGGAACATTAGGTATTTAATTAACGTATTTAATTAAATCATTAGGTATTT +AATTAAGAACTATAGATGTCCTTTATCAAATGGAAGAAACACTTTTGTTTTCCTACTTTG +TTGAGATTTAGAAAAAAATTAGGTTGTGTTGTATGTGTTGAGTGTTTTGCCAAGGGCAGT +GGTAGCTCACGACTTTAATTCCAGCCCTCAGGAGACAGAAGCAGATGAATCCCTGTGAGT +TCAAGGCTAGCCTGGTCTACAGTGAGTTCCAGGGTTAATTCTATCTTAAAAAACCAACCA +ACCAACATACATACATACATACATACATACACACAAAGACTGAGTGATTTGCCAGCATAT +ATGTATGTACAACATGCATGCCTGGTGCTCAAGGCAGTCAGAACAGGGCATCAAATCCAG +TCACATTGGAGTTACAGATGGCTGTGAACCACTATGTGGGTGCTGGGACCTGAACCTGAG +TCCTCTGCAAGAACCTTAAGCCATAGCTTCAGATTCTATTAAGATTTTTTAATCTTGAAA +CTTTCTCAAGATTATATATATCTTTTGATATGATTGTGTTTTTCAAATTAATATGCTTAC +ATTGATTTTACAATTGCATTTCTAGGAGACACCTCATCTGTAATGATCCACACAACATTT +GACACTTGCTAATAATTTTTTATGCTTACTTTATAAGGATAGTGATTTTTAAAAATATAC +TTCCTTTGGTATTGGTATTAGGATAATGGTATTACTTCTTCCTTAAATATTTGCTAAGGA +ATTCACTATTGAAATTTTCTGTATATAAAATTTTCCTTCTAGAAAGATTATTTATTTATT +TATTCACAACCCCCAATTATCCCGATCACAACCCCCTCCCTCCTATCTTCCCAGTTCCAA +CCTCACCCCCTCCCCCAGCCCCATCTTTTTGTCCCGCATGGGTTCCAACCTGCCGTGACA +TATCAAACTGTACCAGGACTAAGAGCATGCTATCCCACTGAGGCCAGACAAAGCAGCCCA +GCGAGGGTAAAGGGATCCAAAGGCAGACAACTGAGACAGTCCCCAGCTCAATTGTTAGGG +GACTCTCATGAAGACCAAGCTAAACATGGGCTATATATGTGTAGGGGGACCTAGGACCAG +CCCCTGTATGCTCTTTGGTTGGTGGCTCACTCTCTGTGAGCCCCAATGGGCTCAGGTTAG +TGGACTCTTAGGACTTTTTGTGATATCCCTGATCCCTCCAGTACCCCCAATCCTTCTGTC +CACTCTTCCACAAGACTCAACAGTTCCATCTAATGTTTGACTGTGGGCCTCTTCTTCTGT +TTCCATCAGCTGCTGGATGAAGCCTCTCAGGAGACAGTTATACTAGGCTCCTGTCTGCAA +GTATGGCAGATATCATTAATAGTGTCAGGAGTTGGTTTTCTCCCATGCGATGGGGTCTCA +GGTTGGGCCAGTCATTGGTTGGCCATTCCCTTAATCTCTACTCCATCTTTATCCTGTACA +TCTTGTAGGCAAGACAAATTTTTGGTGGGAGGTTTTGTGGGTGGCTTGGTGTACCCCTAC +CTCTATTGGATGTTCCACCTGGCTACAGCAGGTAGCCACTTCAGGCTTCATACTCCATGC +TAGGAATCTCAGCTAGGGTCACCTCCATAGATTCTTGAGAGCCTCCCCATTCCAGGTATC +TGGCTTGTCCCAGAGATGCACCCCCCATCAATTTCCATTTTCTCCCCACATCTTTCCCCT +GACCCTACATCTGACTCCCTATCTCCTTTCCCCCTTTCCACCCCCTCTCCCACATAGTTC +ACTCCCTCCATCCACCTCAAATGTCTATTTTATTTCTCCTTCTGGGTGAGATTCCAGCAC +CCTCCCTTGAGTCCTCCTTGTTACTTATCTTCTTTGAGCTTGTGGATGGTTACATAGTTA +TCCTGAACGTTATGGCTAATGTCCACTTATTAGTGAGTACATACCATGAGTGTCTTTCTG +GGTCTGGAATACTTCAATCAAGACAATATTTTCTAGTTCTATCCATTTGTCTGCAAATTT +AATGATGTCCTTGATTTTTAAATAGCTGAGTAGTATTCTGTTATGTAGATCTACCACATT +TTCTTTATCCATTCTTCCGTTGAGAAATATCTAGATTGTTTCCAGTTTCTGACTATTATA +AATAAAGCTGCTATAAACATAGTTGAGCAAGTGTCCTTGTGGTATGGTAGAACATCTTTT +GTGTGTATGTCCAAGATTGATATAGCCAGATCTTAGGTAGACTATTTCTAATCTTCTAAG +AAAATGCTAAATTGATTTCCAAAGTGGTTGTACAAGTTTGTACTCTGTGATGGTTTGAAT +AAGCATGGGCCATAGGAAGTGGTACTGTCAGGAGGTGTAGCCGCTAAGGGTTTGGAGATT +TCCTTCTATGCTCAGGTTCCACACATTTAGGAAAAGAGCTTCCTCCTAGCTGCCTGAGGA +GCCAGTCTTCTCCTGGCTGCCCTTGGATCAAGATGTAGAACCCAGCTCCTTCTCCAGCAC +CATGTCTGCCTGCATGCTGCCATGCTTCCCACCATGGTGATAATAGACTGAACCTCTGAA +ATGTAAGCCAGCCCCAATTAAATATTGTCCTTTATAAGTGTTGCCTTGGTCATGTCTCTT +TACAGCTATGGAAACCCCAAGACACACTTCCACCAACAATAGAGGAATTTTCCCTTGCTC +CACATCCTCACCAGCATGTGCTGTCACTTGAGTTTTTAATCATAGACATTCTGATTGGTG +TAAGAGGGAATCTCAGAGTCATTTTGATTTGCATTTTCCTGATGACTAAGGACATTCAAT +ATTTCTTTAATTGTTTCTTGGCCATTGGAGAGTCCTCTCTTGAGAAGTCTCTGTTTAGCT +CTGTACTGTATTTTTAAAACTGGGTTATTTGGTTTACTGCTGTCTAATTTCTTGAGTTTA +TATATTTTGCATATTTGCCCTCTTTTGGATCTAGAGTTGGTGGAGGTCTTTTCCCACTTT +GTAGGCTGCTGTTTTGTCCTATTGATGGTGTCCTTTCCTTTACATAAGCCTTTCAGTGTC +ATGAGGTCCCATTTATTAATTGTTAATCTTATTGCCTGAGCTTTTGGTGTTCTGTTCAGG +AAGTTGTCTCCTATACTAATGTATTCAAGGCTACTCCCCAGATTCTGTTCTATTGGACTT +AGAAGATCTGTTTTTGTGTCTTTGATCCTCTTGGACTTGAGTTTTGTGCAAGGTGATAGA +TATGGATCTATTTGCTTTCTTCTATATGCAGACATCCAGTTAGACCAGCACCATTTGTTG +AAGACACCTTTTTTTTTCCCCAATTGTATGGTTTTGGTCTTTTTGTCAAAAAATCAAGTG +TCCATAGGTGTGTGGGTTTATTTCTGGGTCTCCAGTTTTATTCCATTGACCAACCTGTCT +GCTTTTATGCCAATATCATGCAGTTTTTTATTACTACTGCTATGTAGTACAGCTTGAGAT +GATGGATGGCGCTTGATCTCAGATGTTCTTTTATTGTTCAGGATTGTTTTTGTTATCCTG +GGCCTTTTATTTTTCCATATAAAGTTGTGAATTTCTCTTTCAAGGTCTGTAAAGAATTGT +GTTGGAATTTTGGTGGCAACTGCTTTGCATTTGTAGATTGATTTTGGTAAGATGGCCAGT +TTTACTATGTTAATCCTACCCATCCATTAGCATGGCACATCTTTTCATCTTCCATAATTT +CTTTCTTCAGAGACATGAAGTTCTTGCCATGCAGGTATTTCACTTGCTTGATTAGAGTTA +CATCAAGATAGTTTATATTATTTGTGGCTATTGTGAAGTGTACTGTTTCTCTAATATTTT +TCTCAGCCTCTTTATTGTTTGTATTAAGGAGGGATAGTAACTTTTGTATCCAGCCACTTT +ACTGGAGGTGTGTTTATCAGCTGAGGTTCTCTGGTAGAATATTGCTGGTCACTGCGTCTA +TTATCATATCATCTGCAGATAGCAATACTTTGACTTCTTCCTTCCCAAACTGTATCCCCT +TTAGTTGTCTGACTGCTATAGCTAGAACTTTAAAGTACTGTATTGAATAGGTATGAAGAG +TGTGGGCAGCCTTGTCTTGTCCTTGATTTTAGTGGAATTGCTTTAAGTTCCTCTCCAATT +ATTTGATATTGATAATTGGCTTGCTGTGTATTGCCTTATTGTGTTTAAGTATACATTCTA +TATTCCTGATCTCTCCAGGACTTTTAACATGAAGGGGTACTGAATTTTTGTCAAGGGCCT +TTTCAGTATCTAATACAGTGATCATGGGTTTTTTCTTTCAGTTTGTTTATATGGTTGATT +ATATTAATGGATTTTTGTATATTAAACCATCCCTGCATCCCTGGGATGAAGCCTACTTCA +TCATGGTCCATGATGGTTTGATGTGGTTTTTTAATTTGGTTTGCAAGGTTTGTTTTGTTT +TGTTTGGTTTGGTTTGGTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGCTATCCTGG +AACTCACTCTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCCCCGCCTCTGACTCCCAA +GTGCTGGGATTAAAGGCGTGTGCCACCATGCAACTATTTTATTGTGTATTTTTGCATCAA +TGTTCATGAAAGAAACTGGTCTAAAATTCTGTTTCATTGTTGAGTTCTTATGTGGTTTAG +GTGTCATGGTGATGGTGGCCTCATAGAAGAAGGTTGGCAATATTCCCTCTGTTCCTTTTT +TTTTTTTTAAAGATTTATTTATTTATTATATGTAAGTATACTGTAGCTGTCTTCAGATAT +TCCAGAAGAGGGTGTCAGATCTTGTTATGGATGGTTGTGCGCCACCATGTGGTTGCTGGG +ATTTGAACTCAGGATGTTCGGAAGAACAGTTAGTGCTCTTACCCGCTGAGCCATCTCTCC +AGCCCCCCTCTGTTTCTTTTTTGTGGAATATTTTTATGAGTATTGGTATTAGTTCTTCTT +TCAATGTCTGGTAGAATTCTGTACTAAAACCATCTGGACCTGGGCTTTTTAGGGTTAGGA +GACTTTTAATGATGGTTTCTACTTCTTTAAGGGCTGCAGTACTACTTAAATTGTTTACCT +AATCTTGATTTAACTTTCATAAATGATATCTATCAAGAAAACCAGCCATTTCCTTTAGAT +TTTTCAATTTTGTGCCGTATAAGCTTTTGAAGTAAGACATAATGATTCTTTGAATTTCCT +CAGTTTCTGTAATTATATCTTCCTTTTCATTTCTGATTTTGTTAATTTGAGTACTTTTTC +TCTGCCTTTTATTTAGTTTGGCTAAGGGTTTGTCTATCTTGTTGATTTTCTCAAACAAAC +AAATAGCTATTGGTTTCATTGATTCTTTGATTTGTTATCTTTGTTCCTAATTTCAGCCCT +GGGTTTATTTTCTGATATCTACTCATATTGGGTGTGTTTGCTTCTTTTTGTTCTATAGAG +TTCAGAGCTACTGTTAAGTTGCTAGTATGCAATCTCTCCAGTTCTTTTATGAGGGAACTT +AGTGCTATGAACTTTCCTTAGTACTGCTTTCATTGTGTCCCATACATTTGTGTATGTTGT +GCCTTCATTTTCATTGAATTCTAGAAAATCTTTATTTCTTTATTTCTTCCCTGACCCAGT +GGTAATTGAGTAGAGAGTTGTTCAGTCTCCATGAATTTGTAGGCTTCTTGTTGCCCTTGT +TGTTGTTCAAGTCCAGCTTTAATCCATGGTGATCTGACAAGTGGTTATTTCAATTTTCTT +GTATATGTTGAGGTTTGCTTTGTGACCAACTATATGGTCAGTTTTTTGAGATGGTTCTGT +GAGGTGTTGAGAAAAGGTATATTCTTTTGTGTTAAGATGAAATGTTCTGTAGATATCTGT +TAGGTCCATTTGATTCATAATGTCTACTTGTTTCATTATTTCTCTTTTTAGTTTCTGTCT +TGATGACCTGTCCATTGGTGAGGGAGGGGTGTCAAAGTCTCCTATTTATTAATGTGGGGG +GTTCATCGTGTGATTTTAGCTTTAGTAATCTTTCTTTTATGAATATAAGTGCCCTTAGAT +TTGGGGCATACATGTTTGGAATTGAGATGTCTTCTTCGTGGATTTTCCCTTTGATGAATA +TGAAGTATTCTTCCCCATCTCTTTTGATTACTTTTGGTTGAAATTCTATTTTTTTAGGTA +TGAGAATGGCTACTCCAGCTTCCTTCTTGGGTCCGTTTGCTTATAAAACAGTTTTCCAGC +CCTTTACTCTTAGGTAATGCCTATCTTTGTTGCTGAGGTGTGTTTCTTGTATGCAGCAGA +ATGAGGGATCCTGTTTTTACATCCATTCTGTTAGCCTGTGGTTTTTTTATTCGGGAATTG +AGTCTATTGATATTGAGAGATATTAATGGCCAATGATTACAACCATTATTAATCCTGGTG +ATAGTGATGGTGGTACTCTGTGTGTGTGTGTATGTGTGTGTTTACAGGTGTGAAGTTATT +TATTTCCTATGGTTTTTTTTTGGATGTACTTAACCTCCTTGGGTTAGAGTTTTCCTTCTA +GTATCCTCTGTAGGACTGGATTTGTGGATAGTTTAAATTTGATTTTGTCATAGAATATCT +TGGTTTCTCCATCTATGGTGATTAAAAGTTTTGCTGTGTATAGTAGTCTGGGCTGACATC +TGCCCAGGCCCTTCTGGCTTTCAGAGTCTCTGTTGAGAAGTGAGGTATAATTCTCATAGG +TCTACCTTTATATGTTATTTAACCTTTATTCCTTGCAGCTTTTAGTATTTATTCTTTCAT +TGTTTTGTAAATTTAGTGTTTTGATTATTATGTGGCAGGAGGATTTTCATTTTGGTTAAA +CCTACTTGGTGTTTTGTAAGCTTCTTGTGTGTTTATAGGCATGTCTTTCTTTAGGTTAGG +GAAATTTTCTTCTATGATTTTGTTTCAAATATTTTCTGGGCCTTAGATCTGGAAGTCTTC +TCCTTCTTCTATTCCTATTATTCTTAGGTTTGGTCTTTTCAGTGTCCCAAATTTCTTAGA +TGTTTTGTGTCAGGAACTTTGTAGATTTAGTATTTTCTTTGACTAATGTATCAATTTCTT +CTATAGTATATTGTACATCTGAGATTCTCTGATCTGTCTCTGGTATTTTGTTGGTGATGC +TTACATCTGTAGTTCCTGTTCTCTTCCCTAGGTTTTCCATCTCCAGAATTCACTCAGTTT +ATGTTTTCTTTATTGCTTCTCTTTCCATTTTCAGATCTTGAACAGTTTTATTCATTTCCT +TCACCTGTCTGATTGTATTTCCCTGTATTTATTTCCTCTTTAAAGACCTCTATCATCTTT +ATAAAATTGGATTTAAAGTCATCTTCATGTGCTTTGGCTGTGTTAGTATATCCAGGATAT +GTGGTAGGATATCTGGGCTCTGATAGTGCCCTGCCTCTTGTTGATTATGTTGTTAAGCCA +GCCTTTACCCATCTGCCACTAGTGTTAGATGGATGTTTCTGATGCAGGCAGGACTCCTTG +AAGAGTCAGGCAGAAAGGTGGACTGACAGTGGAGCTCAGGGACCAGCATGCTGTTCACTT +CTGCTGGCTGTGCTCCAAGAGGACCTGAACGTCCCTGAGCCCCTGCATGCCTCCTCTGAG +AAGGCAGGCGTAGCCATGGGCCTGAGAATGGATCTCAGGGGACAGCATTCAGCTCACCTT +TGCTCCTATAAAGATTTTAAATGGCAAATTCAGTTTGTTTAATATAGCATTGCTTAGTTA +TTTTTCTTATTTTTCCCAACTTTGGAAATTTTTGTTTTTTAAAGAATATATATAGTTTAC +CCCCACATAATCAATATATTGGTTTAAAATTGTTCCTTTAAAATTTTTATTAGATTTACA +CATTTTGTGTGTTTTCCATGCATGTCTGTATGTACACCATATGAATGCTTGGTGCCCTAA +GAGGTTAGCAGATGTCCTCTGGGGCATCAGATCCCCTATAGCTGAAGTTAGGATGGTTGT +AAACACCTTGTCGGTGATGGGAATCAATCCTGCAAGAGCAATTAGTGTTCTGAACCACTG +AACCATCTCTCCAGCCCTAAAATAGTTCTTAACATTTTTTGTTTGATGTCTGTAAGATCT +ATAGGAATAGCTCTTCTCTCACCTCTGATATTAGTAATTACTATATTTTCCTCCCCTTTG +AGCATAATAGTTCTAGATTTCATTAAACTTTTCATTAATTAGACTTTTAGATAGATTATT +TTAAGCTTTACTTCCTTCCTAAAATAAGCATCTTGATATAAATTTCCATTAAGGTTGTTA +TATTTTTCTTTGCTTCATGTGTTATTTTAATGAATCTTGATTGATTCCAAATATATGGGA +TTTTTCTGTTACTGATTTCTAGTAGAATTTCACTTTGGTCCAAAAAACCACTCTCCTTAA +TCTAATCTTAATCCAAAATTTACTGACACATATTTAATAATGCAGTATTAAGTCTTACTA +TGTCAACATTCTACTTGTTCTTAAAAAGATTGAATTTTCCAGTTATGGAAGTATTCTAAA +AATATTATTTAGGTTAATTTTATTAATGTTATCTGTAAGAATTTACTTAGCTCTGATTCT +CCTAGTTACTGAGAGACATGTTCAAATCTTCAGTGATTCTGAATTTGTTTTTGCTCGCTT +TCTGATGGTATTCCTTCGTATATTTTGAAGTCTCTAGGTAGCATACAGCCCTTTATAATC +ACTTGGTCTTCCTGGTGCATTTCCACTCACTGTCATCACACATTGTGTCTCCTCCTGCTC +ACGCTCCTTCTCTCCAGTTCAGAATTGTTATATACTTACGCTACACTGGATGCTTTTGCT +CTTCATGGCGTATCTTTTTCCACTTCCTGCTTTCAACTATTGGTACATTTGAACTTGTAT +TGTGAAAATGTGATTCTTGTGAAGAGCATGTAACTAAGTCTTGATTTTAAATCCCATCTA +ACACTTTGCACCATTTAGTTGGGGTGTTTAGTTAATGTTCATTTAATATACTTATTTGTA +AGGTTCCTTTGTTATACGTTTCGCTATTTGTTTGGGCTCATCCAACTTACATTTTCTCCC +TTTCTTACCTCCCTTTGGATTTTTCAAAACTATTTTGTAAATATGTTTAATTCTCTAGTG +GCTGTTTAGCTACTGGCCTTGTAGTATAACAGTTGTGTTGTGATGGTATGTGTGGTGTCT +GTATATGTAGGCAAATGTGGACATGAACACGAGTTCACTATCAGGTGCTTTCTCAATCTC +TGTCTGTTTTTGAGACAGTCTCTCATTGAACTAGGTTAGGTGCTCACTGGTTGGTTAGAC +TGTCTGCCTAGCAAACCTCAGAGGCTCTCCAGTCCTACAAGTGCTGGGATTACAAACATA +TTTACATAGGTGCTAGGAACTGAAACGCAGCACTTTGCTCACTAAACCATCTCCCCAGTC +ACTTCATCTTATTTTTTAATAGTTGCTTTAAGGATCTAATATACATCCTATAACTATCTC +TGAATTTACCTTGTATTAGCTCACTGAAAAAGCAGGAATCTTACTCATTTTATTATCTCT +TCTAAATTTTATGGAATTTCTATCATATTTATTACTATTTGCTGTACCCTACAATAAAGA +GTTCCATTATATAATGCTATCATTTTTCAAGACATTGCATATAGTCTTACAGTTATCCAG +TATTTACTACTTCCTTTGTTCTGTATTCTTCCATTGGATCCCAGTTATCAACTTGCAGAA +TTCCATTTAGTTATCATGTAGCACAAGTCTCCTGGGGACACATGCTCTCAGCTTTTGTTC +ATCTGAAAACATCTATTTTATGTTCTTCTATGAAAGATAATTTTGCTGCACATAAAATTC +TATCCTTCGTGCTGTATCAGATCAGGCCTTCCCAGTACTGATTGATCACTGACTACAGTT +ACCTCATGAAAGTGTGTGACTGGAATGAGGTAGCGCTCCACAGCTGAGGTCATCTTTGAG +GACCACTGAGGCTCTCAGCTAATAGCATATCCTGTTGCTGGGACAGTTCTTCCTGGAGGG +CTTTACCTGGGTATACTTCATGGTGGTCTGTTGATGAGAATCTTACCATTATTTACATAG +CTTTCTGTGTGGCATGTATAGGGTTTAATATACTATCACCCCAACTGACATGCCTTCTTA +GCTTTGCTTGAAGTATACGTGCCTTAGTATTTGTTCTCTACTGTTCATCAATCTATGATC +TCCTAAGTTTGCTTGGAAGAGTCTGATGCTATTACCTGAATGTTTTTCTTTCCCCATTCA +TTTATCTCCTGGCTAGTCCAAATACATGCTTGGTGTTTTGTATTAAATATTACCATTTTA +TGAGGATTTCTTCATATTTACTTTTCCTCTTTCCTTGAACGTAAATAATTCTAAATATAT +TTTTATATTATGTTCATGTGTTCTATAATCCAATATTAAGTTTATCAGTAAAATTTCCAT +TTTGATTACAGTATTTTTCACTTCAAATTTTGCTTTTTTTATTTCACTGCAACTGATTTC +CATATAATATATATTCTAATATAATTTTTTTAAACAGACCTATAATGACTAGAGTCTCTG +TTGCTAAGTATTACCTGAGGCTTGGTGTCCATATTTTTGTTGTTGTTGTCCCATGAGTCT +ACTTTAATGTTTCTTTGCATGATTGACCATTTTCTTATTATAGACTTCATATATGGCTTA +TTATAGAGGTCGGATTGGCCATATTGCTTAGCTTTAACGTGGTTAAACTCAACTCCCGAG +GAGGCCCTTCTCCCCATTTTTGAACAAGAGCTGAAATCTCTGATTAATTCATCTGCTTTC +TTAGTTTTTCTGATGATGCCTATTCCAAATGCAGATGATACTGTGAGTGTTTAGATGTGT +AATTTAGAGCTCTTTACCCTACCCTGCCCCTGCTTTTAGGACTCCTATTTCCCCAGCTGC +TCTTCAGTCCTCAATACTGTACTCCCACACCACAATCTACTGCTCCTGGGACATCATCCT +GAGCTGCTAGTACGCATTCATGGTCAAAGAGTAAAGCCCAGCAGCCACACTGATGGAGCA +CTGTTCCTTTAAAAGCATGTTCCTCTCTAGGCTTGCTTACTTATGATTTCTTTCTGGTGT +CTTCAAATTGTCTATTTTTTATATTTTGAGATGTTATAATTGTTACCTGTAGAAGCAATT +AATTTATCCCACATATACCAGAAGCCAAATTTCCTAAGATTACTGTTGTGCCACTAGAAT +CACACCTAGCCCCAAACATCTCTGTCAGTTAATAGTAAAAGTGTTCTCTTGCTACATATG +AATGCTAATTAGTCTGCGAGTTATAACTCATTATCATACATCAAAGATGTGAGTAGGAAG +AGCCATATATCAGGAAAACAGAAATTACTCTGTATAGTCTAAATATAAAGGGTATGGATA +CGAAGATGTTATCAACACCCCCACAAAAGAAAAAGCGACATACACAGCATCCATCAGGAA +ACCTACCACCGACCCCCATCCTGAAGCACTCTACCAGATGGCTCTCAAAGCCCATCTAGA +AAACTCTAGGAGGCTCTGCCGCCATGGTGCCTGTGAAAAAGCTTGTGGAGAAGGGGGGCA +AAAAAAAAAAAAAAAAAAAGAAGCAGGTTTTGAAGTGTACCCTGGACTGCACTCACCCTG +TAGAAGATGGAATCATAGATGCTGCCAATTTTGAGCAGTTCCTCCAGGAGAGAATCAAGG +TGAATGGGAAAGCTGGCAATCTCGGCGGAGGAGTTGTGACCATCGAACAGAGCAAGAGCA +AGATCACTGTCACTTCGGAGGTGCCTTTCTCCAAAAGGTATTTGAAATATCTCACCAAAA +AATATTTGAAGAAGAACAGCCTCCGAGACTGGCTGCGTGTTGTCGCCAACAGCAAAGAGA +GTTACGAGCTGCTTACGAGTTACTTCCAGATTAACCAGGATGAGAGGAGGACGAGGATTA +GGACACATTGGTCTGCAATGTTTTGTATTAATTCATAAACAAAATTTAGGAACAAAAAAA +GAAAAGAAAAGAAAAGAAAAGAAAACTCTAGGAGCCTCACAACCACTCATATTCTGACTC +CGGATGACTGAAAAATGCATCTTCTATCACAGGTGGGCTCAGGGGTTCCTTTTGTGGACA +GACTATATAGCATTGATACAAGGTAACAAAAGAGACCTCAGTAAACAGTCATGGATTTGC +CTCTTCAGAGTAGGGAACTGGGGGCAGGTTTGTGGTTATGCTGGGTAGACAAGAGGTGAT +CTGGCACAAATGTTGCAAAGTAACTGAAAGGTAACAAAGAAAGGGAAGCTAGAGAGCTTC +AAGAAAGTTAGCCAAAAGACTAAACAAAAAAGCCTCAGGAACACTCATTTTCTGTGAGGA +GCGGGTGTGGCAGCAGTCCCAAGAAGGCGCCAGGGACTGCAGCTAAGTCTTATGACTTGC +ACCTGACTTCCTCATACACCTGAAAATAAGCCACGACCATAGTGAGAGCTGCACAGGTGC +ACCATGATGCTGGCGGTTTAAACAAGTCCATATTTGGTGGAGACATGCCCCTGCCGCCCT +GATTGGCTGAAGCTGCGTGCCTGGTGAGGTGCCGTAGCCTGCTGTGAGTGGATGGGGACT +GAGTATATAAGAGTGAGAGGTCCGGGGTTCGGGGGAGATAGATGAGGAAAAAGATGAAGC +AAGAGAGATGAATACTGAAGTTTGCTGAATAAACTGCTGTTAGAAGGACTGGTGGTCATG +TCGTTCTTGCTGGTCGAGAGCAGACGCGACAATTTTCCATGCTTACTGCTTTCATATGAC +TCCTGAAACCTGCGAGCAAGAGAAAAGCTGCCAAACCCCGTTTCTGGCCAAGTTTAACTC +TCCCATGAGAATATATCAATTTACTTTCAATGGGTTTTCTCCTATCTATTTCACATTGAA +TAAATATTCATTAGTTTAGTTAAAGAAATATCGATGATGTTATATCAGGGAGTGAGTCTT +CACTGATGGTATATGATGTGGAGTCTTATGGTTCCTTTCCCAAAAACTCTGTGATAGTCT +TCAGCCCACATATTCTTCCAGAATTTTCACACCTCATCAATTAGTGAGATTTCTTTCCTC +CTCTTCTTGAAGCTAAGAGTGACTTTTAATGACTGCCTTGATGAATAAAGACAGAAACGA +CAGTATTTGACTTCCAAGGCTAAGTTGTGAAAAGTCCTATAGATCTGCCTATGTTCTTTC +AAGATTCTTGCTTAAGGAACCTAGCCATCAAGTTGTGAAGAGTCTCAGACTCTATTAACA +TCATGTGGAGATGTTCAAATCTACAGTCCCTGCTAAGGTCTCAGCTATCATCTAGCATCA +CCTATCTGACACATCAGAGAGCAATACCTCAGGAGATCTTCCCCTTGGCTTCCGAGGATC +CCATATGTTGCCCCGGGGAGTAAAGAGAAACTGATTTGATCCAAGGATCTCTAAGATACA +AATTAACAAGAAAATGTTTGGGTTTTAAAGCCACTACTACATTTGGGGTAACTGTTATGT +AGCCATAGTAACGAGAAAACCATTATATTACCTTGCTTAGATGTGAAAGTTCCAAATTCA +GAACTCAACCAAGGTTTCAGAGACGATGTAGGTGCAATAATCTTGTATTTAATACATGGT +TTTGGTGAGATAAGAGATCCTTTGTGGGTAAGAAGTAAGTCTTTCTGTGCTGACACTCTC +AGGAACAGTATCTAAGATTTGTTAGGTCCTAAAGACATGGCTGTTAGTGTTCCGTGAATG +GAAAAACAAGTATGTTTCTAAGCAAGGCATTATTTAGAAAGTTTTTAGAGGTAGTTGACT +ATACTTTTACTCAACAAAATTTGCTGCCTAGAAGTAATTTTGGATGTCTTGTTATAGTTA +TTTTCAGTTTATGAGCTACAAAACTCATTAATTTTTCTCTCTTGCTCTTATAAAAATGTG +TCACAATTACATGTATTACCTATCAAACTATGCCCCAAGTCACCCTTGACTGATTCCAAA +ACTCGATGTATCTTTAAGGATGAAGATGTATTTTTCCATTACTAAGGATAACCAAATTAA +TTTAACAGACGCTAATTTCAAAACAAGAGATTCCTGTGTTTTTAAACAATACAGTCTTCA +AAGGCAATGGGATGCAATGATTCAGAGGCTTTTAGCATCCATGGTAACATCTCGGAACAA +GGAAAATTCTTACCAAATTTGGAGTCTATGTTCTTATTTTGCAGACAGAAATATAAGTTT +ATTTTTCTCATGGCCATACTTCATGTCACACATACATTTAACTATATGAAGAGAAGGAAA +AGAGAAATCTGTAATGTCATAAAGGCACTAGGAGCAGATAATACCCATTTATTTTTTAAT +TGTTCCTATTGGGAATAAGTATTTTCATTCTTCCCAGGGAACACTATAACAATGGGATAC +ATGAGGTGCTAGCTTTACGGCTTCACTGCCCACGTCTGTTTGATCAGAATTGAATAGGTC +CTTCCTGCCTTGCCCTCCTCCAGCCTCATTTCATGTCAACTCCATAAAGGTGAGTTGCCT +ATAGAGGAATCTCAGTGTAACTCAAGCTCAGAGGAAACATCAGTGTGGCAGGAAAGTCCT +GGCAGCAAATACAAATACTAACACAGCCAACAAACTCAGGTGGGGGTAACTCTGACAGCC +CACAGCAAGACTGTACTTCTCTTCCTTGTATGTCACAGAGCCTAGTGGGAGCACTGCCTC +CAGACTCCTTCCTTCCTGTTCTCCATAACTGTCATCACATCTCCTCCACACATACACTGT +GCACACACACACACCATGTTCTGCTTTCTACCTCAGTTCATATACAGAATCTATTCTTTC +CTCGTGGGTATTCTTGACACCTCTTCTTGATCAGCTAGACTGGCCGGGGACCCATTCATC +TATTTCCTTCTTTCTTTAACTTGGTTCTATAATGGAATTCTCCCTCTCAAGGACAGGAGG +GAGAAGAAGCTCTGAGTCACAAGCATTGTCATCCCAACATCCTCTGTATAATTATGTGTT +TGCTCAAGTGTTAGTAGAATATAGGTAACCTCACTATAAATTTATACAGTTGGAACATCG +ATGTATACAAGACCTGGCTACAGATTCAGGTGTATAGGTCAGGGGATACATTTATACTTA +GATATGATTTCAGCTCTGCTGAGATCTGAATTAAATTTTAGGAATGATTTAAATGTATGA +GTAGTTTGACATGGAGCTACCCCATTCCTGAGACTACCCTAATTTTACCTGATATCTCAG +CATCACATTTTTAGACCAAAGCAGGAGTTTAGAGCCTTAGAAACTTCCAAGGGCCTGGCA +GTCAGGCAGAGTCAAGTACCCTCTCGAATTTGTCCATCTTAATTCACCTCTGCGCTTCAG +TGTGTAAGGGGAGGTATTGATTCCCTAACTGGTTCTTGACTGTGTCAATAAGGAGGCAGA +AGCCAATTGCTTGGTGAAAAGGAAAAAGGTGGGACTTCCAGGTCCCAGGAGGAAAAGAAG +GGGACAACAGAGAGGAGTCAGAGCAGGTGGTAGAGTAGAGGAAGCAGTAGACATGCAGGT +CTCTGGGCACTTATAATTGGTAGCCTCTGTTGTGGGCAAAGGCCAAAGTGAATAGGGCAG +GATATTCTTCACCCAGCCATCGACTTGTGTGGCTAGTTTTAAAATATTAAGGCTGTCTGA +GGTTTTCTATCTGTGAAGACTAAGGTGGACAGGAGAAAGGGTACAGCCAAGGTGGTTGTG +GCGGCTTGACAGAGTCACTAGAGGTTGAGGAGCTTGGGTGGAACTCTTGAGAAAGAGCTC +GCGTGTTTTTAAAATTACACACAAGGGGAGTGTGTTTATTGGTTTTTTTTCCCTTAGATA +TCAGTAGCCCTAGTAAGAGGCTTATCAACAAGACTAGTATCTTTTTTTTTTTTTTTGACT +AGTACTTAAGAATGGAAATTCTTAGGTATAGGCTGCATCTAGAAACACACACACACACAC +ACAAACGGAGAGACAGAGAGACAGAAACAGAAGCAGAGAGAGCACACAAATACACGTGGC +AAAACATCAAGTTGTTTTGTTTTGTTTTGTTTTTTTAAATCTGTGACAATAGCAGGGTCA +GACGAGGCATCTAGAGCATGAAGATGCTTACATGGCTGAAAAATGTTTTATTGTTACAGT +ACAGACAGAAACCACATCAATAACTTGTCCTTAAAAAGAGTATATGAGAGAGCCAGGCGT +TGGTGGCACATGCCTTTAATCACAGCACTTGGGAGGCAGAGGCAGGCATATTTCTGAGTT +TAAGGCCAGCCTGATCTACAAAGTGAGTACCAGGACAGCCAGGGCTACACAGAGAAACCC +TGTCTCAAAAAACCAAACCAAACCAAAAACAAACAAACAAAAAAGAGTATATGCGGTTGT +ACCCCTGTAAAACTTACTTGTTAGGAAACATACAAATAAGCTCAATTCCAAAGCAAAGTC +CTTGTAAGAATCTTTGAAAAGTGGAAGAAAATCTATACTGCCAAACTGAGAAAACAAGTA +GATTAAACTTACAACAAAATGCCCACTAGCCAGGAAAACAAGGAGGGTTGGGTCGCACTC +CAGAGGGGAGAGGAATGCTCTCTTTAAGTTGAACAACACTAGAGGTTGGCTAGAAGAGCG +AGCATCAGAAGTGACAATCAGGGCCTAATTGCTCTTGAGTCCCAGTTCTCAATCTGGACA +GTTTTCATGAGCAAAGAAAAAGCACCCTTCCCAGTTCTCTGCGAAGATGACCTCGATGAC +AGAATCACTCTGGGTGCCTCAGCTAGCATTTAAATGCCAATATGAAATATACTTCTATTT +CGTTCGCTCTAAAATTATAGATAGAAATTAAACAAGTGAAATTACGAGAGCTATATCTCC +ACGTAGATGATTGCTTTCAGAACATTGAATGATGAAATCAGAAAAATCACCTAAGCTCAT +GCCATATTTCCTATTTGTGTTGCTTCCATGTTTGTTAAAACTAAATTAACCGTACAAGAT +TTAGATCTCATCAAAGTGTTTCTGAGCAGATTCAACTATAAATGGTTCTATAGATGAAAG +ACTCATCTCTGGTCATTGCAGCAAGGATCTCAAAGGATAGCTCTAGCCCCAGAGTGGACT +GAGTGTTCAATTTACTCTGTGCCTCCAGGAGACTTTTGTAGAACTTTGTTCTCTGGGTGT +TCTAAAGCCCTTCCTGGAGAGCTCTCTCCAGTAAGGCACATTTTGGATGTCTGATAGTGT +TCTGGAAACTCTGACCTGTTTGTCACATTCGAATCTTGCCCCATGTCTCTTACAGCCTGC +TGCACTGGGGTCACAGGGATGCTGTGGAAGTGAGTCAATAAGATCTGTGCAGGGCGTGGG +AGAGGCTCTCAAGATAAGGATGGCAATGGAAAGACAGAGGTTCCTGTGGGTCTTGAACAG +AGCTCAAGTGGGAGCAGGTGAGGTTGTCCTCCTTCACCACTGCTCTGAAGAACTCCAAAA +GTCCATTCGCAGCTTCAGTTCTCCCTTTCCAAGGAGTGCTCTTTTGCTTACATAAAATGC +AGGGTAAATCAAACCCACCAAGCCTAAGAGAGGAAACTAGCCTGCGCCTACCCGCTCTCT +TCTCCTTGTCCACTCCCTCTGCGACTCTGTGCAACATCAACCCCTGACCTGCATGGACCT +CACTCCCATCTGGTTGCAGAAGTGGCAGCCTATGGCAAGCACAGCGGAACACTAGGCCTC +CTGTATGCTAGGCTCTACCACTGAGATACACCTCCAGCCTTTTCCTCAGGTTAGCTTGCT +AAAGAACCTACTGCTTGAGGGCAGCTGTCCTTCCAACTCAGTTTGGTCCCTTGGGACCCA +GAACAAACTGCTTTGCACACAGCTTAAGGGATTAGTGAGTTAATAAATGACACTCTCCAA +ATTGCTAGCATTTAAAAAATACTTACAAGCCCTGTATTGCTGGTCTCAAATCTAACATAG +AGATCACCATGCCTTGACAGTTCTCACACAGATACCATTAGAATGAGACTGACATGCAAA +GGCAGGGAAAAACTCGATAGACTTTAGCCCCTCCATTAGTAGTGGGGTGACCTTCCCCAG +TGTTAAATTCACCATTAAAAAGTGAGTGAAAGTCCAGTCAGACCATCTCCTCATTGAGGG +AAAGAACAAAATGAAATCATATTGACAGAACATGACTCAGTTTTCACTGATATCATTGAC +CAAAGGCTGAAAACTGAAGGCATGCGGCATGAAAGGCTATTTGATTGTTTAGCCCACCTG +TACAACCACACATTCCCAATAGGTTGTTTCCTAGATGAAGTGGAAACTTCTAAAAGTTTC +TTTGGAAAGTCAGTTATGTCAAATGATGCTTAGCTGAGGCACACAGGTGAAAGGATGCTT +TGCTGGAGCAGACATGGAATAGAATGTTTTCCTGAGGCAGACACAGGTGTAAGGATGTTT +TGATATAACAAACACGTGAAAGGACCTGCGATGAAGGAGTATAAATATGACCCACAGTCA +GTGGGAGACAAGCACTGAGCATTGGTTTGCTCCGCCTCACCACTCTTCGCTAATGACACC +CATGCATTGGTTTGCTTTACATAGCATTGTTGATCTCCACTAGCGGCGACACCAGAGACA +AACTCACCAAAGAACTGCTCACAAGGTTCTGAACTGCTTGTGAGGTTCCTGCAGCAGTTT +GCAGTTTCTTCAGGACTGGACTGTAGCTGCTGGTTCGTGTGTGGTGTCTGCCTGCCTAGA +GGACTGGTCTGCAGCTGCTGAATCATCTTTGGTGTTTGCTACAGGACTGAACTGCTGACA +AAGGAGATCAAGCTCGCTCCCGAAGAACTATTGCTGAACAGGTTCACTTTCCCCTATCCT +AATAACATTTCTCTTCCACCTCTGCTGGGTGGTGGGCAAGAGGAGAGGTTGAACCCTTAT +TAAAAGTACATTGCAAAAACTGTATGCCTATACCTAGAACTTTGTCTAATCCATTTCCAT +TAGGTTCTAACATTGTGGCCTTTGGGTGAGGAGTTTATTACAGTTGGTCATTTCCCATGT +ACTTAACAGTCTTTCTGAAACTTTGACTCCAATTTGCTTCATTTAAAATTTGCCTCATGG +GGGGGTGGTGGGGAGGGGATAGGGAATTTTCAGAGGGGAAACTAGGAAAGGGGATAACAT +TTCAAATGTAAATGAAGAAAATAATAAATCTTAAAAAATAATAAAAATAATAATAAATAA +AATAAAATTTGCCTCATTATGTTGTCAGACCCTCTTCCCCAGCCCATACATAGATGGTTT +TCATATTCTCTTTTGGAAATAGTTTAACCACACTTCTCACATGGTAACTGGAGTAGAGAG +TATCTGGTATAAATTACAGAACACTGCGATGTGTGAAGACATTCTGTAGTGAATAAATTA +AAACAATAATTTCATATGTATCAAACTAACACTTTTTATATTTGTGGTTCCTATAGTTTT +CAGGCCTGGTTCTGAAGTCTCTAGTATGGGGAAATTAAATGGAAGAGATTTGTCTCAGAC +TGTATTTCACAGGCTGGAGATAAGCCAGCCACTCCTAGGAATATTTCAAAGTAGAAGAAC +CTTTAGAAACAAGTTTAACATGAAGGCTCTGCTAAGATTTAGGGAGATGTTGGTATTCCA +ACAGGTGAAAAAGACTGAGTTTAGGACCTCATCAGATACAATCAGCACTGGTCTAACAGT +TAAGGGAGAATGGGAGAGGATGTTAGCACCCTCTATATATGTGCAAATAGAATCACTGAA +TCAGAAGGGACTGAGGAACCCCAAATATACTTATAATATGAAGGGAAACTCAAATTTAAT +GAAAATGTCTATGTTCAAAGGCAACAGTTTCTGATCTCTATGACTGATGTAGTGAGTGAA +TAAACATGAATCTGCTCCCCAGTGTAAACACACATACATACACACTCATATGCACACTCA +TATGCACACACACACACTCATATGCACACACATATACACATATATACAAACATACATATA +CACACAAACACATATACACACATACCACACATAGACACACACTCATACACATATACACAC +ACATACATACAAACATACATACACACACACACCACACATACACAGACACTCATACACACA +CACATACTCATACACACACATATACACACATACATACAAACATACATATACACACAAACA +CATATACACACCATACATATACATAGAAACACATACACACCATAGATATACACAACTCAT +ATACACACACACACACCATACATATACACAACTCATATACACACACACATACATACACAC +ATATACACATACATATAAACATACATATACACACATACACACACTCATATACACACATAC +ATACAAACATACATGTACACACACATACCACACATACTCATATACACACACATATATACA +CACATTAAAAACATGCATATACACACACACATATGCACATATGCACACATACTTAGAGAG +CAGCCTATTTGTTTGAGACAAAGTCTCTAGAAACCAGGCTAGTTCTGCATTTACAGTTAT +CCTTGTGCCTCAATCTCATTTGTATTGGGATTAAAAGTGTATATACTTGTGCCTTTTCTA +ATTAGTGAGATTTAAGAATCAAGTTTTAAGTCTTTGTCACTGATTTCATTTTTCAAAAAT +ATTTTTTATTTTTTTCTTCTCAGTACTTATCACTGAACCTACATTCCCCCTGTTTGCTTA +TTTATCCACTATCTCCTTCAGCCTATGGTCTACAATGTAAGCTCTTTGAAGATGGAAAGT +TTGATTTTCTAATTCACTTTTGTATTCTCAGGCTTTAGAACACTGTCCCACCCAAAGTAG +GTGCGTTGGCTAGTTTTATGTCTAGCTAGATACAAACTGGAATCATTTTGTGAGAGGGGA +CTTCAACTGAGAAAATATTGTCATCAAATTGGCCTGTGGGCAAGTCTGCCTATTATTGTT +GTTTCTGTAACAACATCATCATCAATCCTACATCATCATCATCATCAATGATTGATGTAG +GAGAACCCAGCACACTGTAGGCAGTACCACCCTGAGCTGATGGTCCAGGGTGCTGTAAGA +AAGCAGGCTGACTAACCCATGAGTGTAGGAATAATCTCGTGTGCACTGTGTGAAAGCAGC +ACCTGTCAATAAAAATCTGATGGCCAATAAGCTTTGGAAGGATTAGGAGGTGGGACATCT +GGCAGAGAAAGAGGGGTCTCTCTGGGAAATAGTCTGGAGACTCTCCACTGTGATGCTGGG +GGAAGTCAGACATATAAAACTGAGGAGAGGTAACCGCCACATGGCAGACATGTGTGTGTG +TGTGTATGTATATGTATATATGTATATATGGGTAATATAGGTTAAGAGCTAGTTGGAGAG +TGTACTGGCTAGTTTTGTGTCAACTTGACACAGCTGGAGTTATAACAGAGAAAGGAGCTT +CAGTTGAGGAAATGCCTCCATGAGATCCAGCTGTAAGGCATTTTCTCAGTGATCAAGGGG +GAAAGGCCCCTTGTGGGTGGAACCATCTCTGGGCTGGTAGTCTTGGTTCTATAAGAGAGC +AGGCTGAGCAAGCCAGGGGAAGCAAGCCAGTAAAGAACATCCCTCCATGGCCTCTGCATC +AGCTCCTGCTTCCTGTCCTCCTTGAGTTCCAGTCCTGGATGATGAACAGCAATGTGGAAT +TGTAAGCCGAATAAAACCTTTCCTCCCCAACTTGCTTCTTGGTCATGATGTTTGTGCAGG +AATAGAAACCCTGACTAAGACAGAGAGCAAGCCTAAGCTAAGGCACAAGCTTGTATATAT +CCGTGTTATTGTTCAAGAACCAGGGCGGACACAGAAAAGCCCAAACGGTTATACATGAGG +AGCAATCAGTCAGCAACATGCCTCAACGGCTTCTGCATCAGTCCGAGCCTCCAGGTACCT +GCCTTGAGTTCTTGCCCTAGCTTCCCTTCATGATGAGCTAGAAGACAGAAGGGAAAATAA +ACACTTTCCTTCCCAAGCTGCTTTGGTCATGTGTTTTATCACAGCAATAGAAACTATAAC +TAAAATAGTAGTGAATCGATAAATATTTTTAAAGCATAAATTCACTTATTTGACACTTAT +TCCTTTATGATAAGAAATCAAGCTTAAAGATATAATGCAAATTTTCTGCCAAAATAGCTA +AAGAATAAAAACATGTAATTCATTACTACAGGAAGAAGTTCCTTAAATTCACAAGGGTCG +GCTTTGAGACGGTTTGAATCTTTAAAATACAAACTGGGACGGACATAAGGATTATCTTAT +TAAAGGTACTAATTTGAGGTCCACGAGCACAGGATGTTTAATCACTTCTTGTATAAAAAC +TTGTAACATCAGCTTGGATAAGGTACTAAGAGACAAATGGAAGAGCAGACAGAGCCAAGC +CAGCCAGTAGACTAACCTGCTACATTTGTTAATTCATTCATTCTTCACACTGATTCTATG +TGGGAAGTTCAATCACTATCCCCAGATTTCAGGTTATGAAATTATGGAAGAAGGGGCTGG +AGAGGTGGCTCAGTGGTTAAGAGCACTGACTGCTCTTTCGAAGGTCCTGAGTTCAAATCC +CAGCAACCACATGGTGGCTCACAACCATCTGTAATGAGAATCTTCTTCTGGTGTGTCTGA +AGATAGCTACAGCGTACTTACTTAAATAAATCTTTAAAAAAATATATATGGAAGAAGAGC +TCAATGATGGCCTTCCAGTTCTAAACACAATCTTTGCTCTTGTGGTCCTGGAGCTGCAGA +ACACATAGCTCCCACAGAGGGCAGTAGAGAGATGGCCGCAAGGCTATGTCTTCAGGAAGA +CCCTTAAACTCGTGCTTACCCTCTGCTACACCACCGCCTGGGAGGCCAACAAAGCCATCT +TGGAAGGCTTCAAACACAAGCTCAAAATCTCAAACTTGGAGTAGAACCGGGCACCATTTC +TTCTCTTTTGTTCCTTTATTTTCTCCTTTTCTTCAGCCAAAAATTAATGGGTATTTTTTT +TTCTTTCTTTATTTTTTTCGAGACAGGCTTTCTCTGTGTAGCCTTGGCTGTCCTGGAACT +CATTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCACCTGCCTCTGCCTTCTGAGTG +CTGGGATTAAAGACGTGTGCCACCACGCCCTGCTCTTTTTTCTTTTTAATCTGTTACTGG +TACCACTTAGTACTTTATATACCCAGTTTTATTTTAAACTCTTTTCAGACAGGGTCTCGC +TAGTAAGCCAGGCTGACATTGAACTTAGAGTCTCTGTGCTCCACCTCCCAGCCACCATGC +CTGGGGTTTCTCATATATGCTATAAACAAATACTATTCAATCTTCAATTTTTTATTTTTC +TAATTACTTTCAGATGCAGATTTCATCTAAAAGAAGTCTGCAACATTGGTGTGATATAAG +TAACGTTTTTTACAGTAAAGTCAAGGCCATGCGCAGCAAAGCATCCCACAGAGCTGCAGT +ACGAAGGTCACGTGAGTCACGCTGAGCACTCTGGGAGGGCCGTCGTTCCTCTGCCTTAAG +GTTTGTCTGCTCCAGAGACAACGTACTCCAGAAGATGGAAACACGGGTCACAGGGAGATC +TTCCCACGCAATCCAACCAGGGATGTTGTAAAGGGGAGATTACTGAGTTGTGACCAAGTG +TGATCCTTATAAAAGACAGCATTTGTCTTTTATTTAAAAAAAAAAAAAAAAAAGGGCTGG +TGAGATGGCTCAGTGGGTAAGAGCACCCGACTGCTCTTCCAAAGGTTCGGAGTTCAAATC +CCAGCAACCACATGGTGGCTCACAACCATCTGTAACAAGATCTGACTCCCTCTTCTGGAT +TGCCTGAAGACAGCTACAGTGTACTTACATATAATAAATAAATGAATCTTTTAAAAAAAA +AAAGTAAGTATTTGCAAAATACAAACTGGACCTGGTGGTTTTTAAAATCAGTGACCCAGG +GGAGGTCATAAGGTTGGGAGAGGTGGGAGGACCCAGGAGGTGTTATGGTAAATATGATAA +AATAAATTGTATGCATGGACAAAAATCCCAATTAGTAAAATAAATAAATAAATAAAACAT +TAAAAACCCTGTATTTTAGAAGTTTGACAGATGGAAACTTATAAAAAGCCATGCTGAAGA +CAGAGGAGAGAGTCAGGCCGCCAAAATGCAAGGAAAGCTAGCAGCTCCCAAAAGCTGGAA +ATTTCTTTGGAAACTTTTGATGGAGCTCACCCTGGTAGAAACCTTGATTTCAGCCTAGTG +GTACTGAGTTTAGATTTCTAGCCTCTAGAAATGTGTAAGAAGAGGACAGTTTTGAGATGC +CAATTTATGATGATACATTACAAGAAGTTTAAATGAAAAGTTTATGTGGTAGAAGATACT +ATCTTAATATGCCATAAGACTTTAAAACTCAGTGTCATTAAAAATAAGACTAGTCAGAAT +AAGAAAATAAGGTATATATTTGGTGAGGCCATTTGTAATATGGCCTTCTATAAGATTCCT +ATCCAAAGTGTAGAAAACGCCTAGATGCTTGCATGACCAATAACCATATGGAAATGTGTT +CAACATCACTTGCTAATTACTGGGGAATGTAAATGAACATCCTAACAAGACAACATACCA +CTAGTTCTGCACAACTAAAATAATGAGTTCCAATAAAGTATATCTAGAACTCTCACACAT +TGTTAATGAAGCAAGATGAAAAAACTACTTAGAAAAACTGTAATTTACTAAATCTAAAAA +CGTGCATATAGTATAGTTCATCAACTCTACTCATATATATGCGATTGTATGTTTTTATGC +ACCAAGAAAGATGGGGGAAAATGAGCAATAGCCATCAGTAGTAGAATGTTTTTTGTTTTT +GTTTTTGTTTTTTTAAATGCTATAGTCCTCTAAGACAATGTACAACACAGCAAAGAATGA +GCTACCTATCCCAGCGGAGGAGACCAGTACATCTCTGGGACATGTTAAGCAGAAACAGCA +AGATGCAAAACAGTATATAATACATGATTCCACTAACACTTAGCTCATCAATAGGCACAG +GCAGGCTACGGTGACAAAAGTTAGAGTTATCTTTTCCTAGGGTGGGGTGAGTCTATTGGG +GAGGTCGCAGGAGAGCTTGCTCGTATGTTTAGACAATTCCACATTTTCAATAGTATGGTA +GGTGCACAGACATTTGCATTAGTAAAGTAAAACAAAGTGTCCACGTGAGATTTGTATTCT +TGACTGTGTTTAATTTCGGTGTAAAGAAAAAATAGAAAACTTTAAAGAAATGGGACAATC +ACCGGCTACCTATCACTTGTTAAGAATCTGGAGACTGTCCTAATATCACTGAGAAAACAA +TGATCATATGAGAACATTAATATACACTAAGCTTGGAGAGTGACTAAGAGAATTACATCC +TATACAAACACATGAAGCTCCTAAAGGAATGTAAACATAAGGTGACACTTTTAAATAAAG +TTCCAAAAAAAAAAAAAAAAAAACAAAACCCACTTGACTGATATAATCTCTTACACTTTC +TCCATTGTTTTAAATTTCTCTCACTGAAAGTAAACTAGAATGTGAACCTGTGTGAGGCTG +AAGGATGGACTAAGGAGGGCCACTGTGTAGTTATCTGTGCTGTCTATGAGCCTCAGGACG +AGTGACTATCCTCCAACTGAAAGCTACGGGGACTGCTAAGGTAAGGGAGCCCTTGGGGAA +TGACTACACTTTCAGTTCCAGAGAATCCAGAGGTATGAGTAGCTTAAGATTGATGATGCT +GTTTTACCTTTCTTTCTGTTTGAGGGTTAAAAGGTAATATGTTGTAGTCACAATTATATA +CACAACTGGCTCAAATCCTGAAGTTTCTCTATTTACAAGCTGCCCAGTATGGTCGCCATA +GAGCACCTGGAATGTAGGTAGTTTGAATGGATTTGTTCTCCAACTGCAAAATACACCTCA +CACACCAGTTTCAAAACTTTGTACAAACAGAATATAAAACATCTCAAGAACATTCTGCTA +CGTGTCCAAATGACAATGGTTTAATGGTTTCAGTTAAACAAAATGTATTTATGAAATGAA +CTTAATTTGATTGTTCTTTAATGTTAATACAAAAGTCCAAATTATTCATATGGCTCATGT +TATATTTCTTTTGGGAAATGGGAGAGCTAAATAAAGATGGGAATTTTCATAATACTATTT +ATTTCTCTTACGACATAGTTTCCAGAGAATTTTAAGATTTATGTTACGGTTATTTAATGT +TTTCTGGCCAAATTACCTGTCTTTGTCAAAGATTAAAACCTATGCTTAATCTTTATAATC +AACCTGGTTTTGGAATGGCCATATAATAAGATGTTTGGCCTGCATGATGTCATGGAATAT +TTGCCCAGACTTACCCCGAGCTCCAGAACATGTAAACCTGTGGTTCTGAAGTTTCTGAGA +ACCTGTAAGTACTGAGCAGAGCTAGATCTAAAGAGTTTGCTAGGACACCTCAACCCAGAC +ACTATATCCAAACAAACCAACAGTGCTGACCCTCGACATCTCTATGCTGAAGCCCCGACC +TTGAATGACTGGATATGGAGATGAGGTCCTAATCGACAGTAATTAAGGTTAAAAGAAGCC +AAAAGGGCAGGCTCTTGTCCATAAATTGTGTAGTCTTATAAGAGGAACTGGAGGTTGGAG +GTCAGTGTGCGGGGGAACCAGCTCAGCAACTGAGAGCACTTGTTGCTCATGCAGAAGACC +CAAGTTTGCTTCCCAGCACCCACCCCACGTGGAGGCTCACAGCCATTGCATATCCAGTTC +TGATCTAATGCCCTCTTCTGACTTCTGTGAGCACCAGGCACACACATGGTGCTCATACAC +ACATTCGGGTGAAACACATAAACATAAACTAATAAAATAATAAATCTAAAACATTTTTAA +ATACCAATTGTGAATGCTCAGGCAACAGGCAGCAGTTTACAAGCAAGGGAAAGATCCCTC +CCTCCCCAGAGACAGACTGTATCAGACCTTGATCTTGGACTCCTTGCAGTGATAGGAAAG +CAAATTTCTTAAGTCAGGCAGTCTGTGATATTTTGCTAAGTTAACCTACACAACCTATTA +CAGATACATACCCAGTCAAGGCAATTCCAGCTTGATATTACTTAATACTAACTGTAGATC +CATAAATTTGTTGGATAAAGCCACAGTGGTGTGTACCAAGTAGAAAGTAAATAAAACTAG +TTGATATCCCCTAGAAAGCAATAGAACAGGCTGTTTCATAGTCTTTACACACCATGAGTG +GATACTCATGGACCATCTTTGAAGAGCTCAGTCAAAAGGGCAAAGACATAGTTACTATTA +ATTTTAGGTAGTCTCTTAAAATATCCCCTTAACTACATAGAGGATATTCCCTTCAGCAGG +TAGAAGTCACATTCCTGCTTGAACTTAAAGTGAATGATATCTTTCCTAGGGATGTACTTC +TTGGGGTGATACCTTCAATGATTTCATCATAGTTTAAGCACAATAAAAGCTTACTTTATG +CTCCAAGGCGAGACTACTCTGCATTATTCAATTAGCGTAGTACTCAGCCTGTGACTATTG +GAATAAAATTTGACAAGGGATCTCTCTCTCTCTCCCTCCCTCTATCTCTATCTCTATCTC +TCACGGCCCCAGAATGGGGTGTAGAATGTTTTCTTACTTTAGAAACATCCCAGACACCTT +CAGGTTTATAAAATTCTGGTTTTGAATGGAGGTGGGGGAAGAAACAAGTGGGATTATTGC +CCAAACCACTATCATACTGAACCCTTCACTGCATCTTTTAACTCTAAAGAGATCAAAGAA +CTTCACCAAATACAATTTCATTTCTTCCATACACTTTTCTGGGAAAAGGACTCAGCCTCT +AACATAATCTCAAAGAAGTAGGAAAAAAAAAATGAATCCCCTCTTAAAGTGATTTGCTTT +AGAGCTGGATGAAGCGCTTGGTCTCCCTGCGGCCAGCCGGGTGTCCACACTGCCGGGTGT +CCACACCCGTGTCTATCCACACCCGTGTCTATCCTGTTGTCTCCAGCTGGCTTGCTGCTC +ACCGGTTCTTTGGTTTTATTTCCCAGGCATGTTTGCACTGCTTGCTCCTTGGTAGTCACC +CTGCTTCTAACGTCAAGGTTCTATCAGAGTGGCTTTTGAACGGCTGTCCATTTGAGTGCA +ACTAACCTCAATCATTCATCAAGACAGCCCACCCCAGCCCCCTCCCCCCTTTTCTCTGCA +TTCTTTGGAGCAACCTGACCTTCCTAAGGTGTTGGAGCAGCAGCCCATCCCTTCTTCCCC +TTTGTACTTTGGTCTAGAAACCGTAGATTTGGAGGCCGTACTTTTAAGCGTGTCAGATCA +TGTTTCCACACTACCATTCCCAGGTGATGTAAAAAATCTTTTCTATTCCCACTTAAAACA +TGTGGTAAGAAATGGCGCCTACAGTAAGTGCACACTTGGCTCCCCAGAGAAAAAGATTAC +ATAAAACTCCCAATGGCCATTGGCGGACGGCAATTATTTTGGTATTTCTGCGTCAAGTGG +CAGAGTCTATGCACCTGCTATGACCACTGTTTCCCTAAGAGCCTGCACCCCCTTGCACTC +CTCACCTCTAGTATTCCTCTCCCCAAAACACCATTCCAAGCACCCCCTTTGCATATAACT +TCCCCTACAGTCCCCAGGGTGGGGATAAGAATTGATGTTCGCTCCATCCCATAGTCTTCT +CAGCAGTACATGCTCAAATTTCTCTCTGTTTGCTCCAAGAGCGCGGATGGGTAAGTTCTT +CACCCCCTCTTAAAAGTTGCCTAAAATCCGCGTCTGGCCCTGGCACCGCCCGCCTCTCAG +ACAGAGCGAGGGCTGGCCGCCAAGGAGCCACGATCCCTGGCTTATTTCTAAAGGCAGGTT +CGCCTCCGGGAGCCGCAGAGGGAGGCCGGGCAGAGCGCGGCGTCCGTCCGGGGGGGCAGC +TCCACGGGCCCGGGCCGCTCCGGACGCTGAACCGCGCGGCCTCCGGCCCATGCCGGGTCG +CCGCACGGCCGAGTCCAGCAGTGGCGGCGGCCCCCGGGGGATGGCGGCGGCCGGGCTCCG +CCAGCAGGTGGTCCCGGGGTCCCGGCGGCGCCGCCCCCTTCGACGGCGCGGCCCCTACTC +CCGCGGGGGAGGTCAGCGCCCCGGCCGCCGCTCCGCACCCGCCGCCGCCGCCCTCCCTCG +GCTCGCCGCGTCCCCCGGGCCGCGTCCGCAGGCTGAGCCCAGGCGGGCCGCGGCGAGCAC +CCCACAGCTCCGCGCCCCAGCCCGGCCCCGCTCCCAACGGAAAGTTGGGCTGCGGCGGGC +TGCGTTCGGGAAAGAGCGAGGCGGCATGAAGGGGCACCGAGGGGTCGCCTAAGACACCGG +GGAGGCGGAGCCGCGCGCGGGGACAACTTCGCCCCGGGCGCGCAACCCCCGGCCGGGCTC +GCGGTGGTTCCTCCCGTCCCTCGGCCTCCCCCGCCGATCGCGACGCGGACCTTGGTCCCG +GCGGCTCCGCGGCGGTGACACGAGCCCGCCTCAGCCGCCGCCTCAGTCTCCTGCCGCGCC +GCCACCTTGCCCGCACCATGGAGTTCTCGGAGAGGAAAAGAAGCAGGAAATCCCAGAGCT +TCAAACTGGTGAGCCGAGGTAAGCTGCCGGCCCGGGGACAGCGGCGGGAAGCCGGCGCCG +CGCTCCGCGCACTCGGCCCCGCGCGCCCCGGCCGCCCGCGGGCTCCACGCCGGGGGCGCG +CCCGCCCCGACCCCCTCGTCCCCGCCCGAACCCGGGCCCCCCGCGGGCCGCACACGCCCC +GCCGCGGGGAAAGTTGTGCCTGAGGGGGACCCACCGGGTGTTATTGAAGGTAAACAAGTC +GGAGGGCACGTCAGGAAATTAGCAAACAATGACACCGGGGAGCCGAGCCCACTCTGGGGT +GCCGCCGCCACGGCGGCCGCTGGGCTGGGGTGGCTGAGGGTTTGCCTGGCCGGCAGGCCG +AGAATAGACTGGGATTTGTTTTTGTTTTCGTTTTTTTTTTCCTTCCCCCACGCAAAGAGA +AGGAGGAGAGAAAAAGATGATCATTGTTCTTTTTAAGAAGAATCAGCTCATTAGGGAATC +GAAGCTCAAGGCAGAAATTGTTGACATACAGCATCTTTTCCAGTTGAGTGATTTGGGTGG +AAAGGTAGTTTTAAGATTATCTCGTATACCAGTCAGACAAGTGTCGCATCACAAGAAATA +AAGAAAAATCCAGCTTGGTCCTGCCGACTAACAGGTGTACAGCACACTCTTTATAGGCGT +TTATTTTGTCCGGGGAGGAGAAAGTTGAGTAGTATCTCCTCTGGGTTCTGTTTCTTGTTC +GAGTCCATCTTCCTGATTTGAGTCTTTAAAAAATGGTGCCAACTCGGACAAGAAACACCT +GTCAAAATGTATCACCTTAATAATCGAGAATGGTGATACCCCCCCCCCAACCTCCCCAGA +GGTAATGGTACAAGTTCTAATATGAGCCCACACTCTTTAAATATCTTTGCATTAACTTGG +GTCAAAGCCAAATCAGAGAAGCGCTCCACTTTCCCTAGGTGGTTTTTATCTACCGCTAGC +ATCTGAGGAAAGAGCCACATGATTGTTCCAAGGGCCCCAGCAAAAGTCACATGTGAACAG +GTGACTATTGGGAGGGTGATTGCAAGGGATGGAGTTTTTCTGAACTCAGCTAAGCAGACA +TGAGGATTTTATAAAGCTCACTTTTGGTTAGTCTGGAAACGGTTTAATTATAGACATTTT +TGCAAATCTGCTCATCTGTGTTTCCCCTAATTTAGCTTTGTACTGTTTAACGATAGAGGC +CTGAAATAGTGTAGTGCATGCATTCAAAATATTTGGCTACTCCTTCTCGGCCTCCACCTC +CCCAACCAGGATGTTGACTACTCTGGAAGTCTCTCTGAGTGTGATGGCCCTGTTGATACA +ACGTGCTTCGTTCAGGAATGGAGGCTGCTTTCTTATTTATGACCCCAGGAAACTGACTAC +TCTATCTTAAGAGAGAGGGTAGTTTTGTCATGTTGTCCTGTGACAGCTAAGGCAAACAAC +AAACAAACAAGCCCACCCAAACCTTGGACAGCTGTTGAGAAGGGACCTCTATTTTCATAC +CTGGGTGGTCCTGGTTTGTAAAGAGCTACATTATCAAAATGCTGTAGCTTCCACACGAGA +TCCCAAGATGTTATATTTGAAATTTTGATTAACATAGTAAGTTTTTCCTTCTTTTTTAAT +GGTGAGTGATTCTGCTGTGCAGCTGCTTTTCAATTTTTTTTTTGGAAGATAAACTATTGC +ATCTTCAGTAAGGGCAGTAATTGCAAAAGATTCACTTATGTGAAAGGTAAAAGACTTGCT +TCTTTTCAAAGTATACCTTTAAAAAAATAACACATCAATATCTTAAAAAAAAAATGCATC +CTTACTTTTAAGCTGAGATTTTCTGGGTAAACCCAGTAGAGAGGCAGTTCCGAAACATGC +TATTGATATGCTCACAGAAATGGTAGTGGAAATACGTTTGAGAAACTCCATTGGCCTGTG +ATTTGGCAAGATTTTTTTTTCTTTTCTTTCTTTTTTATTTATTTTATTTTATTTTTACAA +ATATACTTGCTGTAGCCAAGCATATCTGTTTTGTAAGGCGCAGTGGTATTTCAGGTTCCT +GTACTTCACAGTAAGTAACGTTTGGTGATTAGTATTGACTCCGATTCTGTGAGAGTTCTT +GAAAGTATACTTGTAGATTATACATCTGGGATGGGAGTCTTTAGGTGCTTATTCCTATTT +GTTGAAGTCATTAAAATACTAATTTTCGGTTATTTTCTCATGCCAGATTATCACCATGAG +GTGTATAAAATCTCAGAATTCAGCAATGATGTTAATGGGGAGACCAAAGAGACACAACCC +ATTTACTTAGGTAGGTTCTTATGTCAATTAATTTCTCAGCAAAACAGCGTGGCGTGGCCA +TTTGCAATTTCAGGGGCAGGGTGGTGGTGGGAGAGATTATGGAAGAACGGGAAATGTCTG +CCATTGCTTAATGCATGACATTCTTTTCAAGACCTTTTATTTTACAGATTGCCAATATAT +CCCTTATTAACATTGCTAAAAGTTGTAATTTCAGACATAAATGTTTATTAGTGTCTACAC +ACAGTGCTAATTATCACTCAGTCACAGAGCCAGATGCTGACTACGCAGTTTCGCCACTCG +GCGCTCACCCCATTTACATTGCATATTCTCTGGCATGCTTCACTGGCAATAGTTTGTGTA +ATTGGGGTATTACATCTTTGACATCTGGATAACAGAAATTCAATTTCCAGGAAGCTGCTA +TTTGTTTGGTTTTGCTTCTGCCTTGGGTGGGATAGAGGATGGATGTGCTGTCTTATTAAA +ATGTCCTTTCACCTCTATGGCCTGGTTGCTAATCCTGCCGTGGCACAGTTAAATTAAATC +TGTAGTCCAAGCAGCGTAAAGAGAACAAAAGTGATTGTCTGCCTTGCCACCTCTTGATAG +TGCCTCTTACTACTCAACAGCTTTGCACTTCCTGGCTGTGTCTTTTTCACTAACATTTGT +GGTCAGAGAGAAAAGATGACTTTTCTCCTGTCACCACCCTTCCTGGCTTACCTACCTCGG +GGACAGAGGGAGCAAAGGCAGCATCCTCCACACCTTATGACAAGTGCCCACAGATATTTA +GGTAGCCAAAAGTGTGCCCCGATGCCTGTATTTGTATAGCTTAGGCATGAGGCGTGTCCA +CGAAGCATCTCACGTTTGTTATCTGTAGCCTTTGAGCCCAAAATCAAACTGTCCAGGATG +CTTCCTCTGAAAGTGTTTATCAAGGCAAAGTGCAAGGTAGATGGTGGTGTTTGCTTTCAA +CTTTGCCCATCCTGGACTCTCTACCACCTCAGGTAGTAGGGCGAGGGCCAGGTACTGCAG +AACCAGGAAGGAGAGAGCCTGTGGGAAACCAGAGTAAGAGCACTTGAGAGCAAGGGCCAG +AACTGCTCAGTGACTGCAGCTATCTGTGCTTGATTGCCGCTTAGATCCAGATTGGTACTT +TTGTCTTGTTTTGTTTCGTATTCAAACATTATAACGACTATATTTTTGCCCAAGATTTCT +TCCTCTGTTTTGGTTTAAGGAAGAAAAAGTGTGCAAAGCTTGCAAAGAGAAGTTACACTG +ACAGAGGTGAAGTAGACATGAGCCGCTCCTGCCAGAATGGTGGTCACAGGCACTCGGGCC +TTCCTAGTAAGACAGGAAACAGTCCCAAAACCAGCACTACTCGCGGCACCTACTGACTCT +TAGGGACACGGAACACCACAACCAAGTGAGATGCCGTGGCCCAGAAAGAGACCCGTCCCA +CATTAGACTCCCTTCTGTGCTCTAACCTGGGCGAGAAGCTAAGTATCACTTGAAGCCACC +TGAGAAAAGGAATTTGCCTTTTGGTAGAAAATTTACCTTTCTCATGTAAGTGGAACCTCA +TGGCCTGGACTTAGTTCTTGTCCTGCAAAGGTCTCCAGGCAGCTCCTTCCTATCAGTTGC +TTGGAAAATAGTAGTGATGTTAGTAAGAAAGTGTGAGGCTGAAGGAAAGGATGAAGATAG +GATGGTGCTAGCACTCGGCACTCCGTAAATGCAAGCTTTTGGACAGGGCAATGGTCTTTC +TTCCTTGTTTGAACTGAAGATATCGTTAAGGAACCAAGCCTTGGGTCCATCTTGACAATG +GTTTGTAGAAAAGCCTTTGACTGACAGTTCAGAGGTTGAGGAAGAACCTGTTCTGGGAAA +GATCAGATCTGGTGCCCAAAGATCCTGTAGGCCAGTTAAAAAGACGTGCAAATGATTTGG +AAGCACAGTTTCATAGAACAGGAAATAATTACAGATGACATCCAAAATTAAGAATTTTGT +TGTTGACAGTTTGTGTTACTCTTCTTAAAACAGATTTACACCTGGCTTGTTTGTAAATTG +CTGAGTCCTATTCATTCCTAGGGTGTAGATCTAGAAGAGATCTTACTTAAATACTCAAGA +GTTATAAAAAGTACTAGCACATAGCTTTCAGAACTTTACATAGGACGCTCTGTATTCAGA +CATGTGTGTTCTCTGCAACACTGCATCTAGAAGATTCAAGTATGTATCTCAGGGGAATAG +AGAGAACCCTGGGATTCAGCACAACCTCCCACATCAGATCTATTTCTTTGGAATATTTTT +AGGCTGCTCACTAATGTACCATATCCCGAGTGGTAAAGTAACTCGCTAGAATGGTAGCGT +GTGTCAGTGCTTTGTTTAAGGGTGAGAAGAGGCAATTTTACCCTGTGGACTTTGACTTTC +TCAAGCCAGTTCTTTGAAACTACAGTAAAGATTTGAGCACTGTTTGGAGGGAGACAATCT +GTTTAATCAACTCAACAAGTGTTCCTGTGAGGAAATACTGGGAGCTGAGCCCCTTTCTGG +AATGTGAATTCCATCGGAAATGGACAGGACAGGGACCCTGAGGTCTAAAGTCCTTTGGGA +GGATGTGTGGATAAGGCAGTTCTGCAAGAAAGGTGCCATGTGCAGCGATCCTAGCAGCGG +CAGTGTGAGCGAGGCTGCGAGGCTCAGTGTGAGTGTTCCGATTGCCTCCCCACACACAGC +ACATGCATGCCAGCCTTGTCATGCTCATTGCAGATAAGGCTTAGAGATGTTGCGGAGGAT +ACCAAAGGTCACTCCGTAGGACTTAACCCAAGTGGAACTCTAGGGCAAGTCCTGCCTCAG +CTTTAAACACTCCACTGTGTGTGTCTTCTGCCTGAACAGTAATTAAATGGCTGTTGGAAA +GGAACAGGGAAAGACTCAAGAGCTAGTTGCAATGGTAGGGTGGGGAGCTAGACCTTGAAC +CACTGAGATTTGCATAGGCAGAAGATTCCTGGTGGGAAGGGAGGTACCGGCTAACCGAAA +CTGATAAGCAGGCTTGTCTACAATTAGATCTTAAGTGAGGGTTGCACTTTACAGAGTTTT +CTCCTTCTATAATCAGGACAGTTGTTATTATTCCAGAAATAATGAGACCTAAAGCTCAGA +GTGAAACGATGTACTACTAGCAACAGAACCTAACTCCTAACTTCTCCTCTACCCGGCCAA +GCCAAGTATTATTGAGGCTTTAGCTAGAAGACAGACACCTTTAAATGAGGCAGTGTGTTC +TTTGTAATAGTGATACGAATATTAAGTCCTTTTTTATACTCTAGCTTTTAGTTCAGCTTT +ACTTTTGTAGGATATAAATCTGAGGCATATTTATCAGGTGTTCAAGTCTCATTAATTTAT +TCATTTAGCAAATATTTATCAAACTCCAATTGCATGTGTGCCAACCCCTCTGTGTGCTGG +TCTCTTTCTTATTTCATTTAGTAGCACTGCTTTCAGCTGATGGAGTAGGTGGTTCAGTAG +TGATGCTGTTTGACTGGGGCCCAGATCCCTGTATCTTGATGACAACTCCCCTACCAAGGG +CTCCAGAATCTCCCTCAAGAGAACACACATAAGCCTTCCACACACCTCTTAAAGCTAGGA +ACTTAGTCCCTGACCACAGTGCAGTGCTCCTCTTTGGAGAGCTGGGATGGCCACTCTTCA +TCTAGGGATTAAACAGCCTGGGTCCCACCTCCATCCCCAAAAGTATCGCCCTGGGAAGGT +TTCCTTCCTTCCATCATGTATCGTGGCAAGAGTGGGTGCAACCTGAGGGTGGAGGGAAAG +TGGAAAAGGGCAGAATCCTTAAATACCAGTCAGGATCTGGGATCTAAACTGCTGCACTCC +TTCCACTTACCAGAAGCGTCACGGACACCCCCCCCCCAGGTAAAGTACCTGCCCTTCCTT +TGGCAGTGCTGCTTTCCCTTGATGGCCCAGGGAGGAGACGACAACTCTGTACTAAAACTA +AGGCAAACATAGGTAGCATTTATCAAAAGTCAGGTGCAGCATAACACTAAGAATCTGTGC +ATGCTATTCCATTCATTGTCCTAGTAAAAGGCACTGTTGTTTCTATTCTGTAGGGGAATT +TGGGAGTTTACAGAGATGCCCGGTTGCTCAGAACTAGGATGTAAACCAGTGTGTCTTCCC +ACAGTCTGGGGTCCCCACGAACCACTCCGAGTCCCCAGGCCTGCACAGAGAGCAGGTTCT +AGCTCTTGGATGCCGCTGTGTCTCGGAAGAGCTGAGAACACAGTGGGGGCCCAAAGGTGG +ACTCTGACCCAGGCCGAAGGGAAAAGGGCAGGGAGGAGAGAGCTCTGGCTGGTTTCTGCT +GGGAAGAGAGTCCTGGTCTTGCTTAGTGACAGCTTGGATTGGCAGAAGTGGTGTCTGGAA +ACTCAGAGAATCCTCCTGCTGGAGGTTAGACACACAGCTCGTTAGAGGAAGACCTGCTCC +ATTGCTCCAGCACTTCGAGTCCCGATGAGAAGAGGCAGTCCATGGTTTTAAGGCATTTAT +TGTAGAAAGGCAGAGAGAGGGAGAGAGTAGAGAGGTAGAGGCCATGGCCACGTGGAGAGA +GGGGGGAAGGGAATGTGGAGAGAGGGGGAGCAAGAGGGCAAGAGAGAAGCAAGGGGGAAG +CTGGAGTAAGTAAAAGAGGGAGGAGGGGGAAAGCAGCCCCTTTTATAGTAGGCTAGGCCT +ACCTGGCTGTTGCCAGGTAACTGTGGAGGTAGAGTTCAGACAGAATACCAGGGACTTGGG +GCATTGCCATATGTGACTGATGGCCACACACCTCTTTGATGGGGGATGTGGGAGGCTATA +GCTGTGACAGGAGCCAGGGGCCCAGGGGTCGTGGCCGAACACCTGCCATCCTTTCCAGGT +GGAAGTCACCTACCGGGTCACTGTGGTTCAAAGCCTGTGCACAGCTCACTGCCCCACAAT +GAACTACTGATAAAAGGAGAGCAAAGCTGTCCCTAGAAGGGTAAAGGAGACTCAGAGAAC +CTCACATGCCCCCTAGAGTCCTGTGAACCTCTAGCTTGTTAGAGTACTACAGACATTGTT +CAGTAAACGCCAACTCCATGGTGTCTAAGATGCAGTTAGTAACAAAGTGTGGGATTATGC +TCAAGCCTCCTCCCCACAAAAGACTTCAGAAATGTTGCAGTCTGCTTCACTGTTAGAAAG +TCTCCTGGGTACATTAGATACATCGTCGCTTCAGATGCAAAGTTGGTCATTCTTAAGCTG +CCGCTGTCTACCTAGAGGCAGGGGGCCATGGCAGGTAGCCTTGTCCCACCATTTTCACTA +GTCACAAAGTTACAATCGCTGCTATACTAGGAAATAGACTTCCATCTTCCTCCTGCTTGA +CAAATGTGAGACTTATCTTGGAGATAGAACCGACTTGCATAAGGCCATGCAGTGCTTAGC +AGTTGACCACACTTAAATTCAGGCGTCTTGATACCCTGCTCGGAGATCTTTTCTTCGCAA +TGGCAGGACTGTCTCTAATCCTTTCCTCACACGCTGCTCATGTGAGCTGATCTGACTGAG +TGACTTCTCTGCAGAGACTATAGGATCAAGTTTGTCTCTCTTAACTGAGAATTCAGCATC +CCTTGTTTGTCCATTGAATCCTGCCAGCACATCCCTGCTTCTACATGCCTGCTCCCAGGT +GCTTCTCTAGATGAAGATGGCGTCCCAGGTAGGAGGTAGTTTATACTTTAGACCTGGAGA +AGCTCAGGAGCCCCTGAGGAAGAGAGGGTTATTCATGGCCTCGTAAACTCACCACACTTC +TGAGAAGCCGTTTCCATCTGTAGATGAGAGAAGTAGATCTATAGAAATGTTCACTTGCCT +GAGTTGTGGAACCAGTAACAGGAGCCATGTTTGAATGTGGTCTGGCCAGGTTCTTTCTGC +TTCTGCTTCATATAGAAAGTGGGGCCCGTCCTCCTATCTTCCTGCTCCTTGTCTCTCTAG +CTTACCTTTCTATTCTTCTCTTCTATTTTATTTACACTGGATAAGAATGTTCTGGGCCAA +AGTGGTCTCTTCTCATATCCCCCAGGAGCTCCTTGCTTTCTTGTCCCTGCCCTCTTACTA +AGGCTGCTTCTGCCATCTGCGCTCTCCTATCATGCCTGCTCCAGTTCCAGACTCCTCACA +AAATCCACTGTTTTGACAATGTTCAAAGTTCAATTCCAGTATTACCTAGGCCACATTTAA +AGTTTAATTCTAATATTGCCCAGGTCAGAAGCTTTTCAGTTTATAGCCCAGTAGAGAAAA +AGTAGACTTAGGTTCAGAAAACTTGAGTTTGGTCTCAGGTCAAAAGTTAATAAATTACCT +CGAGGGGCTGCAGAGATAGCTCAGTGAAATGTACTGGCTGCTATTGCAGAGGACCCAGGT +TTAACTCCCACACTCACATGACACCATCATTGATAATTCCAGTTCTGGGGGAGCTAGACC +CCTGTTGTGTCTTCCACAAATGCTGCATGCATGTGGTGCACAGATACACATATAGGCAAA +ACACCCACCCAAATTTTTAAAATAAAAACAATGATGACACCTTGAACAGAACTCTTGAGA +AAATGTCTTTATTTTCTGTGATGGAGTAGCAGTGCCTTCCAGACTTCATCAGATTCTCCT +GAGCACATACAGAATCCTAACTAGCATCTTTTCAAACTGGAAAGTTCACACTCTTAATTT +GTATTATTCCCTATCTCCATCTCCTTCCAAATTCAAAGTGTTTTTCTTCAGCGTGTTTTA +CTGCTGAAAACTAACATCATTCCTTTCCAGTACTTAACATGCGCTGCCTCATCTTTATTC +TTTTTGTGCCTGGCCTTGTTGTGGTCTAGGTAACGATGCAGATCCTCCCCAGACCTGTTT +GAACAGTTGTCACACCAGACTGCTTGTTTATTTTCACCATCTCTCCTGACCTGTCCTGAT +GTAGATTATCTAATCCTAGTGGCCTGGACTCCTCTTTGGATTTGCAGAAGCAGTTAGTAT +AGTGTTGTGTTTATAATGGTGTCTGCCCAGTAAGTTTTTGGACACTTGTTATTTAAGTAC +ATGAACATATCAGACACTGCTGCATCAATCTGAAGATCCAACTTAGAACACAATACCCTA +TTGAAACTTTAACAACAGCAGATAAAACAAACTTCAGTGTTTCCTAAAACTTTGTTGAGG +AAGTTCTTGTAATCTACTATGTTTAGTCACTGTTCTGTTTCTGTGATAAAACACCATGAC +CAAGGCAATTTATAAAGGGAAGTATTTAATTGGGGGCTTGCCTACAGTTTCAGAGGGTTC +ATCCTTGATCACCATGGTGAGAAATATGGTAGCAGGCAAGCGGGCATGGTGCTGGAGCAA +TAAATGAGAGCTTACATCCTGATCCTCAGTCAAGAAGACAGAGACATATAGAGTACTTGG +TTTAAAACTTCCAAAGCCCACCCCAGTGACATACCTCCTCCAACAAGGATGTATCTCTTA +GTCCTTCCTAAACAGTCCACCACTTGGGAACCAAATGTTCAAACATGCAAGCCTATGGGC +ACCATTATTGAAACCACTATATATGTTAAAGCTAAAATTTGGGTTTTTCTGATGTTAGTC +TGTGAGATACAATTTGAAATATTTTCTTTTACATATGCAGAAAAGTTCAAAAAGGAGATA +AACTTACTTGTAAAAGCTAGTAGCATGTTGAAGATCAAGATGAAAAGGCTGCATGTTCTG +CTAGTGTTGAACCTAGCCAGGACATTGGAACCTTCATAGAAGCAAAGCACCATGGGTAAC +ACTGACTCAATGAAAAACGGAGTTTACTACCCAGTTCTCAGAGTCCACACAGAGCAGGGC +TCTTTACTTAAAGAAACTTAAGCCATGCATCATACAGTTCCAGCAACAAGCCTAGCAGCA +GCATCACCTTCCTGAGGCAACAGATCCCATGCATCCCGGCTCAAGTCTCACCTTCCCAGG +GAGGCCTTACAAGGGACAGAGAGATTGACATCACCTGCACCCTCTCTTGAGGACCCACAC +AGGGCATTAACTGTCTTGAGAAAGTTGCCTTTCTCAGAAGGCTTTGTGTAGTCCAACAAC +TGCTCTCTAAGTGAGAACTGTAGATGTCATCTTTTATTTCTACATTGATTGTGATTAGGT +TATTAAAAAAATGTTATCAAAGGGCAGAATATGAGACATACTGACAATTTCTCCTTCCTA +GTTCCCCTGAGAGATATCTATCTATCTACCTATCTATCTATCTATCTATCTATCTAAAGA +TTTTAGAACAGTGTATTTTGCACTTCAAAGCTTAAAATAAGCCTAGAACACTGATACAAG +AAACGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTATTGTATTGCATTGCAGATTAG +TGGAGAGAAAACAACCTAGAAAACGATGTGCCAGGAGCGGGCGAGTTGGTCTAGGCATGC +CAGCAGCACAAACGTGCAGTCGTTGATTTGGAGAACGCGTTAGCTTCTTTCCAGTATCAC +ACACCACACCCCATTGTTTAATGCTTTCTAGTTAAGGCCACACTCCTTAGCATGATAAGG +TTCCCAACACAAACTCTTTCCCATTTATTTCTGACACTCCCCTTCTCAGCACCTCTGCCC +AGCGACACCAGCCACTTTACACTCTTACAGTGGGCCTGCTTCCTCAAACTATCAGCCATG +TACCTTGCCACCTTCTGTCCTTCTTCACTGGTTCTATGTCATTCCTGAAGCATCCTTTAG +GTAGTCAGCATGCACCCCCACCCTGGGTCTTCTCTGCAGCATTCATGGGATCCCTAGTAA +AGTAGAAATATAAAAAGTTTAATTGTGGTCCTCTCTTGCTACAGTGTAGCTAAGGGTTAG +CTCTGTCCAGCACTGCTGTTCTCAGAAGGAGCAGCAACCGCTGCTTGATGAAGGAAGGAA +GGAAGGAAGTTCGGAAGGAAGGAAGGAAGGAAGGAAGGAAGGAGGGGTCTGATTTTAAAC +TTGGGTTTAAGTGAAACGTAACTACTGGACTCTCATTTCAGAAGTAAAATATGTCAACTA +TAACAATGAGATGTTTAGTTTTAATTGTGTATATTTCCTATTTTGTTCGGTTAATAAGAG +CTCCCCACTCCAAACCTATCCCTCTGAAATAAGAAGTTGTTCTGTGGCCCTGTATATTAA +CTATTTTCTACCTCCATGGCCTCAGACTCTCACACCACTTGTCAAGGTGCCCCTGAAATA +TTGCAGTACATCCTGGGCATGCCCACTGCTGGTCTCAGTCTAGAGTGGCCTCTTCCACCG +TCTGTGTGTTCCTCTGTTATCTATCAATGCAGCCTCAGCAGAACTCTCTTTTATAAGGGC +AAGACTTCTGAGTTTAAATGCTTAAAGTTTTCCCAGTGCAAAACTTGGCACAGGACAGGT +TCTTAATAACTGTTTTTGAGAGGATGAGTGAGTACCATGTAGAAACATGCTAACTATAAT +TTCCTACCAATTGTCAGCTAATCTGAGTGAGATACTACATTGAGTAGAGACAGTTTTCTT +ACATAGGAATGTCCCATGTAGTAGTGCAGTGAGGTCTTCTTTCTCTCCTAACATGTTGGC +AGCATAAATATACATAAATGTCAGTAAGTTATAACAATCAAACATCATTTCCATGCATGT +GACCTACAGCATAGTCCTTAGCAGACCTTAGTGGTGTGGCATAGTCATTTGTGGGCAATT +TAGCTTTGAGCGGAGAAGACTCCAGTTTGCAGCACCAGGCAAGTCTGTCATTGTGTGACA +ATCACTGAATATACTTACAAAGCTAGGATGCGAGGACACCGCCATCTGCCCACATCCTGT +TGCTCATCGTTGCATATGAGGTTTCTTGGTGGAAACCTTGATGGAAACACAGCACTGTCC +CATCACCCTCCACTGCTGAGCACTCTTGCCTTGGTTGTTTGGTTGTTGTCTTAGCCTTCT +TTGTCTGTCTCTCTCACAGATGAGAAGCTCTGATGAACTGATTCAGCCTCAAGCAGGAGA +GATGGAGGGCACATTCCACTCATGGTCAGGTTACTGTGCCTCCTCTCTGCACAAAGGACA +GCTTATTACATGTGTACTTGACAATGTATTTATAATCATTGCAAAGTCGAGACAGATTTT +TCTTTCCTATTCCAGACAATCACTATCCTTGTAAATAAGAATCCATAAAATTGTTCTCTG +AGTATTACATTTTTTTCAAGCATGTAGAAATATACTGTGTTATTCGAGTTCCAAGGTTTT +TACAGTGTTTTTTACTTGGAAATCAAATTTTATATCTGAAAGGTTAATGGAGAAAACTAA +TTATGCTATCTGGTAACCAAATGTGTGATGAGACATTTGTCTCTGTAATTAACACCAAGG +AACTTTTATAGTTACATAAAATCGAATGCTGCGTAGAGTATGCTGTGAGCATTTGTTTGG +ATGAGGTGTCCAAAACAGAGATGTTTATGGATGATATAAAGTTGAGCTGAAATGGAATGC +AGGTGTCTGCGCATCCCTCAGCATCTCTTATTGTTGAAGTGGAAGCCAGAAGATTAATAA +CTTTACTTTGTCATGATGAAATAAGTGATCTGTTCTTGGAACAGTGGTGCAGTACATAAG +TTACTCAGTAATTCCAAGAATTTATTCTGTTCCAGGAATAATATCCTTAACAATTTATTT +TTACAGAAAAAGTTGATGCAACATAATAGACTATGGAGTTGCGTATGTGGTTAATGGAAT +TATATCTCAAACCTGACTTTACGCCTACAGATAAAATGCACAGAAGTCCCACAAAACGCA +AGGTTAGGATACAGCTAGAAAGCACAAAGTCAGGGGAGGCAGAAGCTAAGGTTCTTCCAT +TAACACTAACTCATTCTCATCGCACATATATAATTTTTTCGATTACAGCAAGACTTTAAT +GAGCACCTTAATATGCACTGCATGAACCATGGCTGGGAGCTGCCGCCATGGAAGTGTTAG +CTTTCATTTCTTCACAAGTTCAGTGTCCTTCCTTTGACTGCTCCTCAGGAAGGGAGAGCC +TGTTACTGGATCACAGTGGAGATGTGTGGTCCCCACCTGACCCAACTCCCCCTGGTTTAC +TCTGGCAATTCTTCGTGTGTCAAGGAGAGGGAACTACTTCTAACATCCCTTTGGGAAAAG +CTTTCCTAAGATAAGACCAGACCAAGGCACCCACACAGTGACCCTGTTTGCCATACCCTG +CTTGCTTGGTGGAAGGGAGACGTTTCTTCAAAGATGCCACAGTTGTCAGTTTACTTCTTA +TAGATCAATGTTTTTAAAGCTTTCCTTAGCTGAATCTTCCCATCATGTGTCTTAATATAA +TTTACTTTGTATTCATTTTGCAGCTGTCTACTGAACAGGCACTGATGCCAGACTAAAGAG +ATGTTAAATCCCCTGCCTTGAGAAAAGGGAAGTAAGGGTACTTAGAAAACTGAGGCCTCT +GGGGGACTCAGGAACGTAGCCTCTAGAAAGTGGCTCTTTTTTCCAGGCCAGTGTTTCATG +GGATCCCTGGGTGTGTGAATGGGTGGGTCTCTGCCACCATGTCTACTTCTCAAGTTTTCT +TGGGCCCTCTTCCATCTGCATATTCATTTTCTTCTATTCTGATGAGTTCGTTCTGGTTTT +GTCTTACTATATTTATTTTATTATTATCCCTTGGAAGCCTGTTTGTTTTCAAATGAGGGA +CAGAAGTAGGGTGGATCTGAATGGGAAGGGAGGTGGGAGGAACTGGGAGGAGTAGAGAGA +GGGGCAACCGTAATTGGGAAAAATTGGGAAAAAAATCTATTTTCAATAAAAGGAAAAAAG +AGAAAATGCCCTTTTAGCTGAGATCTAAACATATAGCGTGAAGGTGTGGCTTAGCATTCA +GAGGGTTGATGGCACAAGTAGAGAGTGAGACAGGGAGGGGCTTCAGGACCACTGAGACTG +CTGGAAGGCCTTCACTGTATTTAAAGCAGTGGTCTGCTGGCTTGACATGGCGGTCACTAA +TTAGATCTACCGAATTGTTCAGAAGGGAGGTTAGACATTACCTATGTGATTCTAATGTGC +ACCCAAACCTGATTGTCACTTCTATGGACATGGGGGTGGGGTGGAGGGGATGTGACAAAA +GCCAAGACTCCAGAAATGAGCAAGGAGGCCAGATGGGGAGGCCAGTAAGCAACGTTGGGG +AGCTGGGACCTCATCCTAAAGTTTTTGGCATTCCACAGAGGGACATAGTATGGTTAGATT +TGCATAGTTGGAAAACCTCACTAAAGTCAGGGTGGAATAGACTGGAGAAGAATGATGCTG +CCAAGGTTCTTGGGCAGAAGCCTCATCCAGTGGTGATGGGAGTAAAGATGTAGTGATGGA +GACGCAGACAAGAAATAGAACTTAATGATTTCGTGTCTGGAGGAGGGGAGATAGGAGGAG +AGGGGAAGGGACAGGAGTGGGGAGAGGAGAGGAAAGGGAGAGGGAAGGGGGAGAAGGAAA +CAGAGGAGAAGAGAGAGGGGAGAGAAGAGGAGAGGACAGGACAGGACAGGAGAGGAGGAG +TGAAGAGGAGTGGGAGGGGGAGGAAGAGGAAGGGGAGGAGAGAGGAGGAGGGGATGGGAG +GAGAGAGAGGGAAAGGAAGGGGAGGACAGTTGAGAGGAAAGGAGGGGGAAAGGAAGGGGA +GGGGAGAGGAGGGGAAGAGGGGAAAGGAGAAGAGGGGAGGGGAGAGGAGAGAAGAGGTGA +GGAGGAGAGGAGAGGAGAGGAAGAGGAGAGGAGGGGAAGAGGGGAAAGGAGAAGAGGGGA +GGGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGAGAGGA +GAGGAGAGGAAGGGGAGATAGAAAGGAGAGGGAAAGGAAAGGGGAGAAGAGGGGAGGAAT +AGTTCCCAGGTGTCTGACTTGTCAGCTGAGCTGGTGCCATTAACTAAGGCTTGGAGATAG +GTACAGTCACAGCAAAATAAAGCTGTGATATGGAAAATTTTAATCCCAAAGGGAGAAGAA +ATTGGAGGAGGAAGGAGAAGACACCATGGGTTAGGAGTCAAGAGAGCATGGCCCTAAGGG +CTGGCCAATTGGAGTTAAGAGCAGCCCAGATAAAACATAGTAAGTAATAACTTGGGTTAT +TGATAGGACAGTAGATTCTAATAACAGATTGTGAGATGTCTAAGAGAGGCTAAGAGGCAA +TTGGATATATGGGTCTCGGATCCTGAAATGAAGTCTGCGCTGGAGTTCTATACAGATGGT +CAGTGGAACCAAGCAAGAGTCAGTAACTCCAGAAAGAACGTGGAGGGCAGGAAGACACCT +GAACAGACTTCCTGAAAAACCCAAGGCATTAAAGGCAATGCTTTGCAGACCAGTGGTTTT +GACATTGAAACGGGTTGTGATGCCAACTTAGTGCATTATCACCAGCACTGAGAACAGTAA +CAGCAGCAGAAGTAATAAATACATGCATGTGCTTACATACATACATAGAGACTGCATGCA +GGCCTAATGAATTAATAAATTCATGAAACTATCATCACATTTGTGTGCAGGGTTTCCATC +TTCTGGGTTGTCATGGAAATGTGTTTCTTACTTGAACCATGGTTGGGAAGTTTGGAAGCT +AACCGTTTAAACTACCATTGCTCAACTCTAGAGATTTCCCAGTAGTCTTGCTCCTGGAAG +GCTGCCACCCTCCAGGTAACTTTGGCTTCATGTAATCTTTAAAGCAAAAGACTGCAGGCA +AAACCAGTTTCATCATCATCAATATCATTTATATTGAAAACAAAACTGTGTTACCACATG +CACATTTAACTTGCAGTATTTAAAGGTTTGGGTTTTTGTTTGTTTGTTTGTGGTTTTTTG +TTTGTTTTGTTTTTTGTTTTGTTTGTTTGTTTGTTTCAAGGTGTTTATTGTAGAAAGGCA +GAGAGAGGGAGAAGAGTAGAGAAGTAGAGGGCGGCCATGGCCATGTGGAGAGAGGGGAGA +AGCGGGGGGAAGAAGGAGCCTGAAAGGTGAGAGTAAGAGCAAGAGCTTAAGGGAGAGAAG +AGGCAAGAGCTGAAGTTTTTTAATTACTGAAGAAGTGTAATACAGTCAGTACTCGGTCAT +GTTCACATTTAACTGATAGATGATACAGATATGGAAATTAACATCTTGGGAAGCCAAGCT +TTGCACTTGTGTATTAGAGTTCCGTCAGAAGATTTCTGTACAGTAGATTAGAGGATCAGC +ATTTCAAATCACATTGAAAAGGCTGTGTCTTTCCAAACAGTAAGTTATGAATATTTCATC +TCTTACTGAATGAAGGCAAGAATTTTATTTACATTACTGTTGGAACTCAGAAGTGTCTTG +TCTTTGTTGTTGCTTCTCTCTGTGTGTTTGCTGTTGCTTTTGGTTTGGTTTGTTGAGTTT +ACGTTGCTGTTTTCTCTTCTTTTTTCTTTCTTTCTTTCTTTCTCTTTCCCCCCTGTTGGT +TTGCTTTGCCCTCACAGTGCTAGGATTTGGAGACAGCTCTATCTACGATCTTGTTATTTT +TGTCCTGTGTGGATTGTCAGCTTTTTGCTGTATATGTCATAGAATCACTAACATAAATAC +ATTCATATTCTACTTTTCTGAATAAAACATTTGTTTTTCATAAAAAGAACAGAACTTATA +TGAATCAAGTTTCTAATTTAAAAGGAAATTTATGAACCTTGTTCTTCGACTAGATTATTA +GCACAGTTAAGTCAGACCCCATAAAGATGGTCCTGTAGAGACTCCATGGCTACCACCATG +TATGGTGGCATAGCTAAGGGAATAAGGTACTCACCAGCATTCAGAGGATGTAACAGCAGC +TCCCTGGACACCACACATTGTGAACACAGCAGGAGCCCCTCTGCCTTCACTGTCTAACTG +AATGGGCTGGCACATGGTGAAGCGCATGAACCCAGATTCCAGCGACATCCAGGCGAGTTC +TAGCCCATGCTGCAGTTTCTCATGAGGACAATGCATAGACTAATGTTCAAAGTTCTCAGT +TAATCCTCAGGCTAAGTAGATGTGTCTGATGCTATATCTCAGGATAGCCCTGAATGTCAT +TCAACACATCCATAGATAATGGTATGTTGTAATGCCAAAAGTTTGGACACACCTGAATAG +AATACTGTCTGGAAAGCCTAGCTCAGTGATTCTCAGCCTTCCTAATGCTGTGACCCTTTA +ATACAGTTCCTTATGTTGTGGTGACCCCCCCCCCCACTATATAATTATTTCACTGCTGCC +TCATAACTGTAGTTATGCCTCTGTTATGAATTTATGCTGATTATGCTTATGTATGTATTG +CTCCCAATATTTCCTTAAGGAAATGATGCTACAATGACTAATCTTGTACCGCATCACAGA +CTGTTGCACTGTCTCTGCAGGATTAATTCTGACAAGGGGGCTTGCTAACTTTCACTCCAA +AAAGGGATTTTGTTTTGTTTTACCAAATTGTATACCTAGCAGGAGTATATGACAGTGCCT +GTATCCCTACTGAGAACTCGACTCTTATGAGTCTGTGATACTTGTTTGCCAAATGCAAGG +ATGATGCGTTTCACCTTAATTTTCATTACATTAATCATCAGTGACATAATGTCAAATATT +TATCAAATCCTTTACTTTTATTCCTGTCGTGAATTATTCTTGTGTCCTTGTCTAGTTTTT +AGTTTATCCGAGCCTTCAAACATGCGACAACGTATTTACAGTCTGGATGCTCTTATCTAG +GATCTGACTCACCAATTCAGTACTCTGTGGCCACTTTTTTGCCTCTTTCCTGTTCGGCGG +CATTCAGACTATGCTGTGTGGAGCCCTTGGATCTCTTGAATGTCCTCCAAGGCCTTACAG +GAAGCTGGCACCTGGCAAGGCCTCTTCAGCAGAGCTTGCTGTTCCTTATTTATTGGGGCT +TCACTGAAGACTGCATTTTTAAAAGGGGGTTCACATAGAAAACCGTTGCTCCTTCTTATC +AACTGTCTCTTCCCAGACCATACTTTGCTGAGTTGGAACCCCAGTCTTGCATGTCCCTGG +TAAACACAGCACTTTCCCCCAACTTGCACCTCCCCCCCCCTCATGCCTGTTGGAAACCTT +GATAATATTTGCATGTTAATCTGAGTATGGAATGAGGTGCTAATCTCAAGGCCTCTCAGA +GTGGAGTCTACTTCAAATTCCTTTTCTTCCAGTTCATTGCAGAGGTTTGTGGTGAGGAAA +ACTGTACCACAGACATGAGGAACCTGCCTCCCTCTGCCCTTTCCTCATGGCTAGCATGTC +CTGAGACTTGGTTCCACACCAGCTTACACAGGTGTCTGAGACCGTCAGTGTAATCCTGAT +CAGCGCACCACTTCCCACTGAGAAGCTCAGCTCTCTTTGTATTTACTTTAGCATGCCATT +AACCTGAAAAATGCAAGGAGTCTTGAGCGTATGTGTGACAAGGACTCTCCTGGTATTGTG +CAACCCTTGCCACTGTCTGGTTCCAGAACATTTTCATCATCCCCAGCAGAAACGCATTCT +CAATGTTACCTCTGTACTGAGGTTTCTGCCCTCCACTCCAGTGCTAGCACTTAAGAACTG +GAAAAGCCAGCCTTTAAGACAGTAGTCTGCCCTCCAGCCTGGAAGCTGGTTCTTCAATCT +GCTTTTTTTCCCTGTTGATAAAGAACAGTGTCCTACTCGGTCACCAGTTCAGTGATCTGC +GGCCTCTTTCCTGCTCGGTGGTATTCAGACAACGCTGTGTGAGCCCTGGGAGCTCCACCT +ATGGTATAGTTCAAGATAATTAAGTCACTCAGTAACTACTGCTTTCTTAAATGAAACATT +CTCCTTGCTTCTTTTAATCATTCTTGTTGGCTTTTTCATTATCTCAAGTTTTTCCACGGC +CTCTTTAAAATAAAACTGGGCATGAGAGTGTAATACAAACCAACCAACAGTGAGCATAGT +AAGACTGTAGGCAGCTTCCTGTGATTTGGGCCCTGCTAAGGCAAGTGGGTGGTGGGTTGC +ACATGGGAACAGGGGGAGTGAGGAGTGGAGTTGTTAATGGCCTCCGGGATTGGGAATCCA +GGAGTAGGTCTCACTCGCCTTCTAGGTTAGAAACCAATGTACTCATACTGCCATTAATGC +GTGTTTGACCTGTCTCTGTGCTATTAGTAAAAGAAGATCTGCTATGTCCATGAAAGGTGT +TCTACAGTCTTTGGAGTTGTCCAGAGAGGACAGCCAGCTGAAGCACCAGGACTGAAGTCA +GCTTTACATGGCTGCGTTTCAAGAGCCTACTCATTTTCTGGCTTTATCAGAGCAAGGTTC +TTGGGGCTATGTCATAGCTCAGTAATAGTGTGGGTGCTAAGGCTGTAGCTTCAAGTCCAG +CATCGCAAATAAAGACGCAAGCTCAGTGTATACTTACATTTATGTAACCTTCTTTTTATA +ATTCTCTGGCTGCTGTTACTGTCCATTCAGGTCCATAAGCTAGAGACCTCAATGTTATCT +GTCATTGACTTTTCTTTGACATACCTCCCAGGAGTTAATAAGCAAGCCCTTTGGACTAAA +GTTCTTTAATGTCTTCTTCTTTCCTCTTCCTTCCCACTCCTAATTGTGTCAGAAACTCAT +CCCTATGTAATCTTTAGCAACACTCACCTGACTTTCCCTCCACACATGACTTTCTCCATC +ATTTTCCCAAATTGTTTTTCTTTTTCTTTCTTTTTTTTTTTTTAAAGATTTATTTATTTA +TTTTATGTAAGTACACTGTAGCTGTCCTCAGACACTCCAGAAGAGGGCGTCAGATCTTGT +TACAGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTTCGGACCTTGGGAAGA +GCAGTCAGGTGCTCTTACCCACTGAGCCATCTCACCAGCCCCCCAAATTGTTTTTCTAAA +AGACTTATCTGTTCATCTCTTATCTTTCTATTGGAAGATAGTGAATTTAAGTTACCTCTT +ACAGTAACTCATTGTCTCCAGAGTCTTGCTCAGCCTAGCATGTGAGGCTGCTCGTGAGGT +GATGGCCTCACTATCATATCCTTTGGAATTTGAAACTCCTGCCACACTAAGCTGCTACTC +AAGAGTAGTAGCTGGTGGCATGTCTCTATGGACATCTTCCTGAGGCTAGGAGTGGTGGCG +TTAGGAGCCAACAGAAATCCAGGTTAACACTCCCCACCCGTGAGAAGAGAAAGAATAACT +TTGGTCCAGAAGCCACAGAAAGAGCCGCATCTTCAAGGGAGAGCCCTGTTCTAGCTTCAG +GGAGGAAACTCAAAATGTCTCTGCAAATAGTCAGGCAATTTGGTGACCAGGGTTCTAGGA +CACAGAAGAGAAGTAGTTATGGGGCCTGGGAGAATTGGGATCATCTTTCAGAGCAACAAA +TCAATACAAAAATGGGTAGAGATGTTATGAAATTTGGAGGGGAGTGTGTTTTCAGCTTGT +GCCCGGTGATGGTTGCATCTTTGAGACTCTGGTGAATGTCTGTTGAGAAATGGATTTGAT +TACCTTTTCACATTGTCCTATTAAATATTGCTTGTTTACTGCCTTTGTGTTGGCATCTGT +TTTCACTAGGCCCCCTTCTGTTTTGTAAGCCAGTTCCTAAGGTTTTTTTTTTTTTTAAAG +ATGTATTTTTTTAATGTATGAGTGCTCTATCTGCATGTACACCTGCATGCCAGAAAAGGG +CATCAGATCCCTTTACAGATGGTTGTGAGTCAGCATGTGGTTGCTGAGAATCGAACTCAG +GACCTCTGGAAGAGAAGACAGTGCTCTTAACTGCTGAGCCATCTCTCCAGCCCCTCTTAC +AGTTTCTTAAGCGAGGTCTAGGGAACATTTACTATGCATGAGTACCTGGTGATCTGCAGT +GCACATGCGTGGTGACTTCACAAGAGAAGAAGACACATGAAGACGGCATATTATCTTTTC +CTTGTGGCCCCCAAACTGAATGCCCTGACGAGATTAAGAGTGATTCTGTGGGGGGACCTC +CTGTGCTGTCGTCTGTGACTTCTTCATGTGAAGGAAAGTGATGTAGTCGTGTCAGCATTG +AATGAAGGGTAAATAGAGCTCTGCCTGTTGTGTTCTTTGGACCTCGTCTGCTTCAGTTGC +TCTCTACCTTATTTTGTCCAGTCTGTTACAGAAGCTGGAACTGAGTAGCTCAGCTGTGCT +GGCTCACTATGATAATAAGTGGGTCACTTCTTATAGGTGGTCACTCAGTAAGTGGCTCGA +GGGACGCATCTGTCTCCCTCTATCCCCAGCTCCAGCACTGTAGTTACAGGGCATAATGCT +CAGCTCTGCGTGGTGCTGGGGATCTGAACTTAGGTCCTCATGCTTGCTTGCACGGCAAGC +CCTTTGCTGACTGAGCCGTCTCCGGAGCTCCAGTTACTCCAGTCTTGAAAGGAATTAAAT +TATGGTTGTTTCACTATAAGACAGCCACATGTCATAGCTCAACTAGAATATGATTTTTCT +TGTTTGTTATTCCTTAGTAGATTAGTCTCTTGGAGTCGAATATGAGTGAAGATACATGCA +GGTTTGGAAAGACATCAGGAATTCACAGGTTTCCGTATAGAATCTTATTTCTCCAAGTAG +TACCTCACTCCCAAGACATTGTTTCCCAGATCCCTGTGCACAGAAAGACCCAGGAAGACG +AGAGGTCAGCAAGCACCTTAGTCTCAACGGAAAGAACCAGCGCACTCGGAGTCTCCTGTG +AGAGATTAGGCCCCTAATCCATCCGAATAGATTATCTCAAGACACTGTCGCTGTCCTCAG +AGGCGGTAGGGGTTTCATTAACCAGCACCTTGGAAACTACGAATAGCCTGAGCCCTTCTG +GTCTGCTTCTGCATAGCCCTTAGGTTATCTTAGGTTACTGTAGTACAGTTTCGAGGCAAC +CCTTTTTAATTCAAGAAACTAACATAATGTAGCCAGTGGCAAGTCAGTGCAGTTGAGAAG +TGAATTCAGATCTTGGGAAGATCACCCTAATCTAGCTGTTGCACCAACTACTCCCTGCAT +CTGGGCCTGTGTGTCAGCCTGCCTGTCTGCCCCTGTTCTGGAGACTGACTCAGCTTTTTT +GTAGTCCCTCAGCAGTCACCAGATTCTGACTTTCTGCCCCATCTGTCCTGAATGTGCAAG +CCAAGTGCTTTCCCTCTGTGTGCTGCCCGTCCAGGAGTCCCAGGGTTCCTGTACCCCAGG +AGCACCGGCAAAGGCAGTGGCCTCGGCTTCTCCCCACTTTTCTGGATACAGTGAGTATCC +GAGCGCCCTCCTGAAGACTAGGTTATCCATTAAGGAGCCCAACCTTCTGCTTCTAAGAAA +AACTTCTCAGTCAGTCCTTTTTCAACCCTCCTTCCTCTGGTCCCTCTACTGGTTTCAGAA +GAGAATTCTGCATTATATGTGGTATTCTATTTTTCTGTTCTTTAACACGGCCTGCCACCA +GCCCACCTTGAGCGGCTCCCTTGGCAGCCCCACTGCTTTCTTCCTGTCCTTCCCCTCCTG +GGCTTCATCCTGCTCAGCTCTGCCCTTCCCTTAGATGTTTTGACCTTTGTGGACATTGCT +TACTGCCAGGTTCTTCCTGTGCACGTGCCACCTGCTTTCTTCCTTTACTGCTGGCTGCTC +AGCATTCTGGGCATCAACACCACTAAAAAATGGAAAATCAAACAAAAAAACCTCCACTTG +TGTCTTTAGTCTTAATCCTCACAGACCCCAAGCTCTAGAACTTGGGAAGTAAACCATGAC +AAAGCATTGTTGCTTTTAAAGTGTTCCAGGATCCTCCTGCCTTTTCTTTTCTCCCCCCCC +ACCCCCATGGTAGCACTTTATTATAGACTCCTATCTTCCAAACACAGCTGAGCGGTGGTC +AAGAAGCATCCCCCTCTCTTCCTGTTGTAGATATGGTCAGCACAGGAGGTGGCCTGGCAC +TGGGTAAGAACCTGTTAGCCTGGCTGTGGGCAGCCCTTTCCAGGGAGCTACAGGTAACTG +GAAAGACAGCACCTAGCCTGTGCCATGAAGACCCACCTTTGGTACTCCATTGCCGGTCTG +GCAAAAGGGTCAGGAGTGGGAACACAGAGGAAAGATGCGTCCTCTTGCTGAGCCCCTGCT +GTTGACCGGTGGGAAGGCCAGTCGCTGAGACTCACATTGCCTGCCAGGAGGCTACTTCAG +AGCTCCCCGGAACTCTTCCAAGCACACCCTGCTCTGTAGACTAGCGAGAATGGTATAAAT +TTTGTTGACTCTGCGATATTTAAATCATTCTTGGACATTCATTCTCATAAAAGATGGAAA +GTGATTTACTGTTTCTGGATCATAACTTTGCTGGCATTTGAAGTAGAAAAAAAATTTCTA +CCAATTAAGGTATTTTTCTTCTCATTAATGTGTTAAAAAATAATATAAACTTAGGAATAT +GTTTTTCCCTGCATTCTATTCAACATGAAAGGCAGAATTTATATTTTTATTACCATTTTT +AAGTTGAAGGTGTTGCTCAGTAGTCAGGCACATGCTTGGCATGAATTGGTCCCCAAACTC +CACCCCTCACATTTTGAACTTTCTTATTTCAAAATAGTTTATAAAATTTCCATACACCAT +AGTTGGTAAGAAAATACATTAATAAACTGAATATCTAACTAGATACTACAGTACATAGGT +TTCTGTGAAACTACCAGGTTTTGCATGGGAATTCTGGCTCATACGATGCTAAGTACATTA +AAATATCATTATATATTTATTTGTGATCTACATTTTTTTCTAATAGTCTCTTCTGTCTGT +TTTTTCTCCTCACATTTTAAATTTTAAGCATTTATTAGGATGACTTCATGGCTATGTGTA +CATACTTTGAAATAAGGTTTCCAGTGCTTCAGTTAGCGGGAATCACACTTCCTCTCTAAG +ATGATATTGTTACTATAGAGATTAAGGTAACGCGGGGCTGAGGAGGTAGTGTGGTAGTGC +AGCACACATCCGGTACAGAGCCGACCCTGGGCTTAACCTCCAGCACCAGGAGAGAGAAGA +GAAGACAGGGTCTGTGTAGTAGCTTGCAATATCTGCGCGATTGTGCAGTTATCTTTAGTA +CTATTTGTTAAATGTAACTATAGCATAGAGATACCTTAGCTGCCTTCTGTTTTGTTTGGG +AATGGCGGTGGGCATGGGGAGTAGGGTCTCTTATAACTCTGTCTGGCCTGGAACTGGCTG +TGTAGACCAGGACGGCCTCCAGCTCACCAGAGACCTGCTTCCCTGAGTGCTGGGATTAAA +GGCATGGACCACCACGCCCAGCTGAATAGCCTTAGTTAAAAAAATAATAATAATAAAACA +TGCCCTGAGGGAAAAGGAATCTTAATAAAGTAGTTGAAGTTTTAAAAACAAATGAACCAA +CAAACCAAAAACAGATCTGGAGGCCGGCTGCAGAGTAAGTATATGTTACTGAACTGTGAT +TGGAAGTAGTTAATGATGGTGACGTTTAGAGCATACTCATTTCTTCATCATCAGATAAGA +ATCGACAGTCTCTCTCCCTTTCCCCTCCCTCCTCTCCCCCTCCCCCATCATCTCTCCCTC +TACATGTTCCCAGAGAGCCTCTTCCCTTCTTTCTCTCCTTTCTCTCTCTGTCTTTCTCTA +TCCCTTTTCTTTCTCTGCCTCTACTCCCTTCCCCAAACCCACTTCTCATGTCCCCCTCAA +AACTTCATTTTATACTAAAAAAAAAAAAAGAAAGAAAAAAAAGAAGAAGTCAATATAAGT +GACATGACGTTTAGAAACAGTGCTGAATCTTGCCCAAAGTACAGAGTTGGCACAGCCGGG +ACCATGCAGTAGATTTTGGGGGGGGGAGGGTATGGTTTCCAGAGGAAGACAGCGTGGGGA +GGCTACACTTCCCTTCTCCTGCAGATACAGCCAGTGTCTAAATGAGCAGGGATCCCTGAG +ACAGCCTCACTAGGACACTAGGAAATGAAGACCTCCCGCTTGCCGTGCAGCCATGGAGAA +TACCCACCTGCCTTAAGAGCTCCACTTCGAAGCTGCTTTGTTTTGGAGAGGCTGCCAGCC +GAGGGGGGCAGAGTAGTTACCACTTATCTGCCTGCCATCCCCTGCAGCTATGTGGACTGT +GGCTGAGCAGATGACTCTGCCCTGCTGGTCCCATCTTTGGTCTTCTGTCACCCACCGCTT +TTTTTCTTATGAACCCTCACTCATCAATACTTCCAAAGAGGAGACTGAAAGTTAGTTTCT +GATCCATCTTTGTTAGGGATCTACTCTGTGAATAGACATCATGACCAAGGCAACTCTTAG +GACAACATTTAATTAGAGCTAGCGTATAGATTCAGAGATTCAGTCCGTTATCAAGGCAGG +AGCATGGCAGCATCCAAGCAGGCATGGTACAGGCAGAGCTGAGAGTTCTACATCTTCATC +TGAAGGCTGCCAGCAGAATACTGGCTTCCTGGCAGCTTGGATGAGGGTCTTAAAGCCCCC +ACACAGTGACACACCTACTCCAACAGGGCCACACCTCTTAATAATGCCACTCCCTGGGCT +GAGCCATCACATTATCCTACACTAAAGAGAGCTTTTTCTTAGAGAGAACCTGGCCAGGAA +ACTATTTAGATAAAACGTGTCAGGGCTATGCTCTGCATAGCCAGTTTTCCTTCCTTTAAG +CTTGCTGAATGATTTCAGAGTGTGGAATCAGTATTTTTTCCCATTTCCAAGGGCTGTCTG +CTCTGGAGGTTATGGGAGGGGACTATTTGTGTTTGGTTTTCTTTTCTTAAGTTACAGTGC +TAACTCTGACCCTGTTTCCATTAGGAGACGAAAGCATGGAAATTAAAAAACAAATTACGG +GGATGAGAAGATTACTGAATGACAGCACTGGAAGGATATATCAGCGTGTCGGCAAAGAAG +GAGAAAAATTAAAACAAGAGCCGCAGGTTGTGGATTTAGTCTGGCCTCAGCGGTCCAACT +CTTCCACCGAGGCCTCACAGGGCCTCCACTCTAATTCACGTGGGGCGTGGAATGAACTAC +CAACCCAAAGCGGGCAGTTCTCAGGGCAGTCTGGTCCACGCTCCAGAACCTTCCAGACTC +AGCCCCACATCTCTGCAAGTTCCAATGGTACGATTGTCCAAAATATTTAGAATATCCTGG +TGGGTTTGTCTTATTCCTGAATACGGAGTTTGTCCTTTGAGATCAATCTATGACACCCTC +CACTGGTCACTGCCCTTGCTGGGTTCTTTGTAATTTTCTGGTGTGGGCCTGCGAACAGAA +CACAGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGG +TCTTACACATGCTAAGACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACAC +ATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGGTCTTACACATGCTAGG +ACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGGTCTTACACATGCTAAGACACTGCT +TGTGTGGGCCTGCGGATAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGG +CCTGTGGATAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGAA +CAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGCGAACAGAACAC +AGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTT +ACACATGCTAGGACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGC +TAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACAGGGTCTTACACATGCTAGGACAC +TGCTTGTGTGGGCCTGTGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTG +TGGGCCTGTGGATAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTG +TGGATAGAACACGGGGTCTTACACATGCTAAGACACTGCTTGTGTGGGCCTGCGGATAGA +ACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGG +TCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGAACAGAACACGGGGTCTTACAC +ATGCTAGGACACTGCTTGTGTGGGCCTGCGAACAGAACACAGGGTCTTACACATGCTAGG +ACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCT +TGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTGTGGG +CCTGTGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGA +TAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGAACAC +GGGGTCTTACACATGCTAAGACACTGCTTATGTGGGCCTGCGAACAGAACACAGGGTCTT +ACACATGCTAGGACACTGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGC +TAGGACACTGCTTGTGTGGGCCTGTGGATAGAACACGGGGTCTTACACATGCTAGGACAC +TGCTTGTGTGGGCCTGCGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTG +TGGGCCTGCGGATAGAACACGGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTG +CGGATAGAACACAGGGTCTTACACATGCTAGGACACTGCTTGTGTGGGCCTGTGGATAGA +ACACGGGGTCTTACACATGCTAGGACACTGCTTTGCTACTCAGCACCAGCTCCTGCACTG +TGTTATTTTAAAAAGGATGAAAAAAGAAAGCCTTAAGCGTATAAAAACTCTAGAGCCGAG +AGGGAGGAAGGTCAGGGGTCTGTGGAATCAGAATTCTCATCCACCAGTACATAGAGGATG +CTGTCACCGCAGCCTGGACATCACTGCAGAAGCAGCTCCTTTTAGCACTGATAGAAGCTG +CCCGGCTGTGTGCTATGTTACTGATGCAGCTCTTGCTTGGCCCTCACTTCACTTCCTCAT +CAGAGAGGCCCAGTCAGTGATGCTGCACAGCCTCACCTTTTACACAGCTCTTTCTTTCTG +CCTGTTCCAATGCTGAATTGCTGAAACTCAAGCTGAGACGGTCACCTTTAAAGCAGCAGT +TCTCAACCTGTGGGGCGCGACCCCTTGGGCGTAACTGACCCTTTCCCAGGGGTCTCCCGA +GACCACCATAAAATACAGATATCTATGATACAATTCATAATAGTGACAAATTATAGTTAT +GAACTAGCAATGAAAATAATCTTATGGATGTGGGGGGGGGGGGTCACCACAACACAAGCA +ACCGTATTAAAGTGTCAGAGTAATGGAAAGTTGAGAACCACTGGTTTAAAGTAAACTTTG +TTTAAAATGGCTGACTGTTAAGTTGGGAGGAGGGGTTTCAATTTTTTTCTCAAAGCTTAG +GGGAAAGAATTGATGCTTTCCTTGATAATATTAATTTTCCATCCAGTAACACTGTATGTT +GTTTGGTTTATAAATTATGCATGGATATGCAGGTCTGTAGTTCCCATAAAGAGTAAGGGA +AAAATAAGGTCTTTCAGATTCCTTGAAAAGTTAAGACTTTCCTTCCTTGCATTTTCACTT +TATGAGATCCTTTGGTAAAAAGAAAATGTTCTGATTTTTTTTCCTTACACACAGTTCACA +GTAACCAGTTCAGGGGCCTGAGGAGCCATCGTGAGACACTGTTGAGACAGTCAGGGACCC +TAGTGATCGATGTATGGCAGCTTCTCTCCCTCCCAGTATTACATAGGCAAGCATCAAGTC +CACATGCTGGCAGGCTTCCAGGGTAGAGGGACGTTGCTCTTTAAAGGCTCCTCCATAAAA +ATAAAAAGTCTGTTCTCCTTAAAATTGGAAAATGATTTATAATGAGCTGAGAAGGGCTAG +TTTTGTCCTCTAAAAAATCATAAAGACAGTGCTTAGATTAGTACCTAGGGTTGTTCTGCA +AAGCCCTCTTAACTCTTCTCCACTAAGAGAAAAGAGTATATAGTATACACACACACACAC +ACACACACACACACACACACACACATATACTCACACACATATATATATGAGTATATAGTA +AGTGTAGCCCTCCCACATCAATAATTTGGGGGTAACATATTCCACTCACCAACATACAAG +AGTGATAGATTTATCTTATAAATGTGTACTAATTAATATCTTTTTCTGATCATTGCTTGC +ATCATTTCAGTACAGATACTATGCAAGGGCTGAAAAGAGAGTTCAGTAGTCACAGTGTCT +GTCACATAGCATGGAAGCCTGAGTTCAAATCCAGGTGCAGCTTTTGCAACCCCTGCACTA +GCGGTGTGAAGTCAGAACAGACGCGGTGGCCAGTCGGTCTAACAGATCAGTAGGCTCCAA +GTGAGCTGAGAGATCCTCTCCTTCAAGGAAGACACACACTTGGCATCAGCCTTTGCCCTT +CACACTCACATGCACACCCATGTGATCATACATATACACCAGGCACACTCAGACACACAA +ATGTTCTGTACAGTTGATCCTTGAGTAATGGATGCTGGAATTATATTTTGTCGAGATTTG +CAACATTGGGCAAACCGTCAGATAGATGGCACAGCCTAGAAACGGTGAAAAAAAATGTGT +GGAAGTTAAACATGTCATCAATGCATAAAATATGTCTATAATATCAATTATTTTTTATCG +TTATAATTTAATACCAGTTATTTTATCATTATAATTTACTACCAAAACACATTATTTTAA +AAATCAAGATTTATTAGAACTTAGGCACACGAACACTATATAGACTGTGCATGACGTCAT +TAAGAGAAATTTAAACAAATGTAAATTTTTTAGCTGCCCCCTTGTTACCATTGTGGAGAG +TTAAAAATCAAAGTGGGACTTCCCTTGGGCCTGTGCCCTGCCCACCTCCCACAGTCCCTC +ACAGGTCGCTTGGATACAGCTGTGACTGCTCTGTGTTACTTTGGAATGGTTGGTAAGGCT +AAAGCTGAGTCACTTTGCTTCCATTGGAGTTTTAATGCTTACTCTTCTCCAGAAGTTACC +TTTAATTCTTCTGTGGTTTTACCGTGGTAAACGTTGGTATCTACAAATAATGATTATTGT +AGGAGTTAGATTGTATCTAGTGGATGGTAAATTACCTAAATTGGAACAAAACCTTTTACT +TGACCTCACCTGCCTGCCAGAAACTTAAGAAGCAACTGCCCCTTAGACTCCCTTGATGCA +TGGTAGCCAACCTGGGGTTGGAGGGGTCCAGCTGCTGAAGCTTCTTGCCAGATGGTCTGT +TTTAGTTCACGGACAATGGGGAAATACTTGTTCATATGTGGGAGAAACAGAAGAGAGCAT +CTTTGTTAAGGAACATACATTAAACTTAAACAGTGAGACGGAGACTACTGAGGGACTCAT +AAGAAGCTAGAAAAGAGGGATGGTCAGTCCTTCATGAAGAAGAGCAACTGCAGACACCTC +TGAGCAAGAAAACACTAGCCAATCCCACCCTGCCTCCTGCTTCTCCCCACCCCAGCCGGA +GAGTTCTAGAAGTTTCTACGTATCCACAGCTCCTCGTTGCTACTAGTTTTTTTTTTAGGG +TGTCTTAAGTTTTACTATGAACTCCTGTAGCATGCAGACCAGCAGTGGTTCTCCAAGACT +ACTACAGAGCTGGACTCTGGTTTTTGCTTTTGCTGTTTGAGAAAGTAGCCTGGGTGTTTT +ATCGTGACTTGTCAGAGCCTCACAGTAGACAGGCCTGCCTTGCCAGTACATTGTGTGCCC +GCATTCACACAGACCCTGTGACACAACACAGCATGCACCTTACAAACAGAAGCCTGGATA +ATTAGATAAAGTCAGACACCCCACATTTAGGTTGTGAAAATTACTGGTACGTTTTCTTCT +GACACAGTTTGATGATAATTGTAAGTACTTCAAAATTCATTCAAGATTTATTTTTTTCCT +TTTCTTTGTAATTAATTCTTGCATGCTTTGGGAGTATATCATTCTTCTCTTTCACGCTTA +GGAGAACTTCCAGGGGTGAATTCAATAGTCGGATCCAACTGCTGTACTTGTAACTGCCAG +TCAACCTTGCAGGCCATTCTCCAAGAGCTCAAGACCATGAGGAAATTAATGCAGTTTCAA +GCAGGTACAAAGATCAGCCCTATACACACATCCTCTGCTGGTGATGTGTAGCTGACATCT +TCGCTTGTGTGCATTGTCCTTTTGTCCCACACTCCTCCCACTTTGCTGTCTGTCTTGCTA +TGCCTTTTCAAGTATCCATTTTCTCTACTCTTTCAGCAACCTGTGATTTTTGTCATATTT +TATTTTTTAGTAAATCAAACAAATTTTGTCATTGTCCTTAATACCGCTGTTGGGCACATA +GGCATGAACGCAGCATACTTCATCTCCTGATCTCCTGGTACTTCACAAATGCTAGTTAAT +TAAATTTTGGAATATCTTATGTGAAAGAGCCCTTCAGGAAATACAGGCTTCCTTGCAGAA +GATGCTCAAGGACGAGCACAAATGAGAAGCGGTGAGCCCTGGGCTCTGCCTGTGACTTTC +TGCTGGCACTAGGACAGAGATGGTTAGACACAGCTCGTGTCTGCTCTGTCCGCTTCCTTC +ACTTGACTCTTTGTTCTCTTTGTCTTTGGATAAGGGGAACAATCTCTCACTGAACCCCCA +ATCTCTCACTTTCTAGCTGGGTAACTCCCAAGCTTCCCATCGTTATCTGTGAGTGAGTAT +TAATGTCTGATTCGCAGGGTGGGTTTTTAAATGTGACAGAGATCGCAACAATAAATGAGA +CCTATAAGGCAGACTTACTGTGCACCTCTGTTCTTTTATGGGCCCCACCGCACTTGCTAG +AAGTTTGGAAGTCGAGGTCTTTGTCTAGTAGCTCATTATCTAATCGTCACAATGAATAAG +GAAGCTGGAATTTTTATTTCTAGACAGCAGAAAGTGCTTGGCGCTGTTCATATGTCACAG +CAGGACAGCAGCCCAGGCCTGTGGTGATGGGCCTGCTGACCCTTCACACCGTAGTGTTCA +GAGTCATCTCTCAGAAAGTGCGCTCAGTGCCAGCCTCCCAGCAAGATCCTCACATGTGGT +GATGTGGTTCTGATATAAAAGGCTTAGTACTTGCACTTATCAGTCACTCAAAATCATATT +TTTAAAGAAAGCAAAAAGGATTCATTTATGGGAATAATAAGTCCAAGCCAAGGCCTAAAC +TTGGACTTATCCCAACACAAAAGTGAGCATTTGGTCGATAAGTCGGTAAGCTCTTGACTC +GCCTTGTCCCACCACAATAATCAGTGTTCTTGCTAACTGTCAAAGACAGGATCTCCGACA +CACGGGCCCCAGAAAGAAAGGTTACTCATTCTTATAGGTGTTCTCGCCGAGGGAGAATTT +CTTAGTACTTAAGAAAATATGCATATGAAGTGGAAATGGTTTATTTTGTTACTTAAGCTC +CTTACTACTGAAATGGCAAGCTAGGGATCGCACTCATGCGGACCCTTGACTGGAGCCTTT +TAGAATCTATTAAGTAAATGCTACCTTGTCACCCTGTTTTCTCTCCTGAACCTTTGCAGA +TTAGCGAGGCAAGTGATTCCGGAGCTATGAGGAATAAAGAAAGGATAAACCGAATAAATG +ACTCTCCTTTAATTTTCTTAAACTTAAAAAAAAAAATCATGTTGTGTGGGCAGATTTACT +TAAGGGTTATCGCCCACGAGATTTAGGATTTAAATTCTGTTTTGAAAGCTTTACCCTTAT +TTTTACAGGAGGACTTAGACCAAGCAGTGAGAGCTGAGTGCAGGAAAATGGGGCTCTTTC +AAGACTTGCAGGAGAAGCAAGACTTGATAGCCCTCTGTCTGGACACCAAAAGCATCGGAA +AGAGTGAGCTTAGAAAGGGCTTGGGCCTGGGGGATGTGGCTTAGCTGCTCCTGATCATGG +TTGCCAGAGTCCATTTGACCCTGGGGACGAGAATCAAAATGCATATATGGCTGTATGCTG +GAATCTCTGGAGAAACCGTGTAACAATATTGATGCCCTGGCCCTACCCTTGGATATTCTG +ACCCACTGAGTCCAGGACAGATTATTAAGAATTGGGGTAATTTTTAAAACCACACTGATT +CTAAAGTGTAGCTGAGAGCTAGAACTAGTGTCACTAATTAGCACATGCATAGTCAGAAAG +GCCACTATCCAGGGAGTTGCTTCCAGAACTTAGACACTGCCTTCTAGTGCAAAGATAAAA +ACATATTTGAATCAGTATCAATATTCTTGTTTTTTGGACTCATAGGAAATAAGAGGAAGC +AGTCCGTGTTGATGTGCATTTAAGGACTTAATTTTCATGTGGCCTGTATTCATAGGTTTC +TTTCTGTTTAGAAAAAAAAGCAGGCGTTTCTAGAGTTCTTATTTAGGGAGCCATGTTGAG +AGATGAGGAGTTGGTGCAACCCATATTCTCCTCTGTCCCATTCCATCAGTGGTTGATAAA +TGCTCCTACTTGGGGCATGCCTATGAAAGGCAAACTTGCCACCTCAGATTCCTTAAGTAC +ATGTTCTGCATGAGTACCTGGTCATTGTACTATTTGTAGACTTGCTATTTCACGCGACTC +ATTGAGAACAAGTGACGTTTAGAGAAGCAGGCAGCCTGACTTGACACCGGGGAGTGCAGT +GTGCAGAGATGGTTGGTGCAGAGAACACTTGACGAGGAAGGACGACTAATGAGGCTTTTC +CATGGCCTTACCCACCTAGCCCTGTTCTAGATAGACTTCTTCCAAACTGTTTCTTTCAAC +CAGTCTTGCCCAGATCATCATCATCGTGTCCTTGTAGGCTGTAACTGATCAGCTGAACTC +CAGAGACATTAGGGCTTTTGCTAGGATGGGCTTACCAGAGAGCATGAGCATCTATACTTA +GATTTATGTTCTGGGGTTCTCCTTCAAACCTGCCACATGACCATGAAGCCATAGCTCTTA +ACCCTTTCCTTCCATCGAAGCCAGGCTGCTGTACCGGTCTGATGATCCAGTACATTCAGA +GCTGTTTCTCCTGGTGAGAAACACTCTGCTGTTAGGACTTTAAGGTGCTGAGTGAGATAT +ATCTATCTGTTCTTCATCCTGAGGGAGCCAAGCCTCAGAGTCAGCGTGTATATCGCAGAG +ACAGGCCAGGGTAGATTTTCCTCAGACACAAGTGCCTGTACCATATTTGTGTTTATTGTC +CACAGTTGGAACTCAAAACAGACAACAACCCCCAATTTCCCTTATGTGCTCCCAGCGAAC +CGCCGTCTCACGCAAGAGAAATAAAAAGAAAAAAGTGCTTCCGAAGACTGTGCAACCTGT +GACGGCTGTGGAACCAAAGCCCAGTCCCTTGGAAACTGAGAAGAAGCCAGCAGCCTCGGC +CACAAGGCCACCAGGTCTCCAAGCTGCAGAGCGCACCTCCACCGAGGAGAACCACGTCCT +GGGATTTGGCATTGTTCTGGAATCGCCGTCCTCAGATGTAAGTTGATATGTTCTGGCTGC +CAACCTGGTTGATAGAAGTTTCAGGAACCTTGTAGTATTAAGACTCTTTCCACCTAACTA +GTTCTGCCCCAAACAAGAAGAGAGGCATGCATGTGAGGAAGAGGAGGAGACTGGTAAGAA +CCGGAAAAATGTGAGCCTTCCTTGTTCACAGACATCCCACTTCTTATCTCAGAAAGGAGA +GGGGTGTGTTGTAAATAATCTGCTCGCTAATTTCTCTACGATTTTTAATTTCCAAGTGGC +AGTTTTCAATTTCCTCAATGTAGAAAACTAAGAGAATATAATTAAATCCTTTGTAGACGG +GCATAAATGAACAGAAGCTTACAGATAAGGTCATACCTTTGTGGAAACACAAACTAAAAA +TAAGAAAGGAGCAGCGGTGCTAATTCTGTTTTATAGATGCAAGCCACACTGCTAATTAGG +TGGCAGTGCCATGCCATTTACTCCGTGTAATGATAGGTTAACGCTCTGCAAAGGTTTGCT +ATTTTAATATCACGGCCTGAATGATGTTGCAGTCTGGGACGGTAGATTGCATCCGAGATA +TCCATCTGACATGCTGTTTTATATTCATGGGCCCATAAATGAATTTCTGTCATAATGTGC +TGAATTTGCAGCTGCATACTCTATTTACAATATCTTTATCTAGAGTACCTTTACGTTGTG +AATCCCAACTTGTTGTCAGAGTTCTTAAAATAAACAGGAAAAAGTGATGTATTGTTCCCA +GATTGCATAGGGTGAGGCTCCTGCCGAGCGCTCCCACAGACTCCTATAGGATTGGAGTTT +CTCCCTGCCTCCTGAACTTTAAATAGGAAACAATTGCTGATTTCTGTAAGTATCATGAGA +GGAAGGCAGTTTGCTAGCATTTATCTACATTTGGGCTTTTAATGAAAAGAATCATCTCAC +TATGTTTTCAATCTAGAAAATTCTTTGCACTTTCACCAAACCTTTACTGTTAAAAGAGGC +ATTTGTTTTAATAATACGTGTGTGCTAAAGCCATTAAACTCTTCTAAACTAATATTTAAT +TTACAAAATCCTTTTGGTAGTGAAGTTTGGTTGTGTGACCAGCTCCCTTGTTTGATCGTA +TTTTGTTATCACAACAGCTAAAGCCTGGTTCAAACCCTAGGTGAATCATATATTTGAAAA +CAGATAAATTATTCTATAATAATTACAAAATATTATAAAGTACAGCTAGGCTGTTTTTGA +TAAACTGTCATGTTTTCCTTAAATTTCTTAAAATTCTTTTCTGCTAGGCATTGGTATATT +AGAACAGACTGTAGATCATCTGCTGTGTAGATGTGTCTAGTGCCACTAACAACTGAATTT +TACCCTTTTATTGTTAAGATTCAAGTGTATTTTATCAATAAATTGGAGGTGTGGTAAAGA +CCCTGTGTATATTTGCAAAATAGAATAGAATTTTTATTAGTTTTACCAACATCAGTATTT +ATTTATGTAATACATACAAACAGTTTACATTTTATTCATGGCTGACTCTGGTACTTCTTA +CCAAAAATGATTATTAAATGATAGTATGATTGTAAGGAAAGGGTGGGAAAGCTGTGGGCA +TGTCATCTTTACAGTACCCATTACACCACCATTTAATTTACCTCTTCAGTACATGAGTGA +GCTGAGAACCTCACATAGAGAACTTAACACTGAGTCCCAGGATGAGCTGCAAAAATGCTT +TCCATGGGCTGTGCTCATAGGTGTCTGTCAGGCTGGCCGGAGCAGTTCCTGGGACGAGAA +GTGGGCTTGACTCCAGAAAAATGGACTCTCTCTGCTCAAGGGACCTCCAACTTAGGTCCC +TTTCTAATCTTCTAGTATTTCTTAGCTATGAGGCTATAAAATGTTTAATGGAAGTCTATA +GGGAATAATTCTTCTAATTTTTACAGCAATTTTCCTATAAAACAAGTTGGAGAAAACACA +GGGAGATAGGAGTTTTGCATTAGAAAATGGCTTCTGAGCTGGGCGTGGTGGCACACGCCT +TTAATCCCAGCACTCGGGAGGCAGAGGCAGGTGGATTTCTGAGTTCGAGACCAGCCTGGT +CTACAGAGTGAGTTCCAGGACAGCCAGGGCTATACAGAGAAACCCTGTCTCAAAGAAAGA +AAAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGAAAAGAAAAGAAAAGAAAAGAAA +AGAAAAGAAAAGAAAAGAAAAGAAAAAAAGAAAGAAAAGAAAAGGGCCTCTGAAAAGTCT +GCAGTGTTCAGAGGCCTTCAGTGGTAGTGTTGGGCAGTTTGTCTGTTGTTTCTCAAATAG +CTGAGTGGCTTTGGGGAAAAGCAGGATGCTTCCAGGAGAGAAGACCTTGATGCTGCCCGT +GAGATACAGTCCATCTTCGTCTGGGGGCACAGAGGAGCCGCTGGTGTAGGGTTCAGCAGA +GGAACAATCTGCCTGTGAGGGTGGGGCCTGGAGTCCGTTATGAGTGAGAGACAGATGAAG +AGGGAGAAGCTAGATCAATGGCTCTCAACTTGTGGGTCGAGACCCCTTCGGGAGCCGGCT +GTGCCTTTCACAGGAGTCGCATATCAGAGATCCTGCATATCAGATAGTCACGTTAGGATT +CGTAACAGTAGCAAAATTATAGTTATGAAGTAGCAGCAAAAATAATTTTATGGTTGAGAG +TCATCACAGCAATCAGGAGCTGTATTATAGGGTCCCAGCCTTAGGAAGGTTGAGAACCGC +TCTACTAGAGTTTAGGCAGAAAGCCAAAAGCTCCCTCTGGTTAACCAGGCAAGAGTGGGA +AGCCTTAAAGTGAAGGGAGGTCCGTGAGGACAGGCTGCTTGCTGAGGGCAAAGCTCAGGC +CTGGGTTTGGTTTTGGGAAGGAGGTGAGTGACGAGCTCTTACCAGCAACTTGACTCCGGG +TGGGACTTCCTGTTCTACACAGGAAAGAAGAGAGTCCAGCGCTCTCACCCGTTCCTTAGA +CCCTGTCGGCAAAGGAGGAGGAGGAGTGGCAAGCACCACCCCTCTGCTAAAACAACAAAC +CTGTGGATTGTCCTTAAAGATTCGCAGTGTATTAAGTTACGCTTTTATATTAACTTGTCA +TGTCACACAAATGCAATTGTGTGTATTCACAGAGAAAAACCAAATGTAACAGCCCATGTG +GCCCTGGAGATCACTGTAGCTAACAGTCTTCTGAGTGACGATTATCCCTCCTTCATCACA +GGAATGCACAGTGCTCTAACCAGGCCCACTGAAATATCAACACGTTAAATGATATATCAT +ATATGGGAAGTCCTACTGCAGTGCTTTACATATAAAAGGTCCTTAATAAGTGTAATTTAC +TTAATCTACAAATGATAAAATATCTGCTCCTGCAGGAAGACACCTTGTACAAAATCATCT +TGAAAATATTGGGTCTCGATTTGGCTTCAGCCATAGCCCCTCCTTGGTGCATCTCCTCTC +TGCCCATACACTATCAGGGCTCTAATCCAATCTGAGCAGTTCTCCTTTATGGAAACTTCT +TGGGTTTTTTTGTTTTTTGTTTTGTTTTGTTTTGTTTTACTGAATTACTTCCATGATTTT +GTATCCTTCTACCCCAGCTGCTCAAGAGCAGGGTTCTCTAGTATAAAAGTCGTAATACTC +ATGGGACGTCCTGGGTGAAACAACTCATCTCCATTTAATCTTGCTGTTGTCCTCTTAAGG +AGAGTCTGCACAAGTTGCCAGAGTCAGATGATGTTGAACTAATTCTCTACTCCGATCCTG +TCATCTGCCCCTGTTCACTGTGGAAAAGCCTGTAGATGCCCATTCAAATACATGTACTTT +GGTTTTTTAATTTTTATTGTTTTATATGTATAGGTATTTTTGCCCTTGTGCACGTGTGTG +CACCATGTGTATGTCTGGTGCCCATGGCGGCCAGAAGAAAGTGTTGGCCTCCTTGGAGTT +GCAGATGGCTGTGAACCACCTGTGGGTGCTGTGAGTCGCGCCTCTCCGTCTTCTAGAAAA +GCATCCTTTACCACAGAGCCTTCGCTCCAGACCTCAAGCACACCTTGGTCATGATGAGCA +CTCAGTGATTCTCTATGACTGAGCATTCCTTGGAAGGGAAGCAGATGGTTAGACTGTGAC +TCTTTAATTCTCTTTACTCGGCGTTTTCTTGGGAGACAGCAAGTGGTTAAAAGAGCAGGC +CGCTAGCTTAGGATCTCAGTTGTGTGACCCTGAGCAAGTGAACCCTGTTCCTCACTCAGC +TTCCTCCCTATAAATGGGAATAATCATGCTTTCCTCACAGAGCTGGCCTCCTGGAAGAAT +TAATGAAGCCTTCTATGGAAAGCACTTAGAACAGTGCCTGCCACATTTTAAGCACTCGAT +AAATATTGGTTCTTTTTTTAAAAAAACCTTACCATTCCTACCTAAGTACCTTCAGAGGAA +CCAATGTAAACATGGCTAAGTAAACTTAGCTGTCTGTATGATGATCAGATGTACGTGAAC +AAAGAGCACTTTTGAGAGGGAAATAGCTAAGGGGTGTGGGGGCTCACATTTGGAACATGA +TTATTCGACCCTTTTTAAGTTAACACTTAAATAAAATTCAGACCTAAATTACACAGAAGC +AAAAGCAGAAACCCAAAGCCAATTCTGAAATACAAATACATGATTTAATTCTTTCTTTAT +GAATTCACAACACAATGCTCTATGAGACAAAACAGCTGCTCACTTCTTACGCTCACGGCT +GTTGGACGCTGGGTCTGTTGATCACTTTCTTAGGGCAGATATTGCACCTGAACTGCCTAG +TTTTATGTTTGCTAATGGTTGACTTCTGTTTTGTTTTGTTTGCTTTGCTTTATTGAACTA +CTCAGATAAGGTTTAAAAACCTATTTAATAATTTTTAATCATAGCAAATGTTTTTATTCG +ATGGAGTTATTATAAATACTCTCCAGTAATTCCAGATGGCAAAAATTTTAAGTTAACAGA +AGATAAATGATGAATATTCATCAGTTTAAGATAATTTTGTTAATCCTGATTTTGTGTGCT +TCTTAAATAATGTTAAACGCATTGGTGCCTTCAACAAAAATAGCTTTTCAATTCAGAGTG +CTTTCCTGATAACATCTTATCTCAATAGATAAAATGTTCTGCTAGGATCAATTAAGGTAA +ACCATGGAAACCATTTTCCATTCACTCATTGACATTCAGGCAGATGTGCCTGAGAGCCTC +GGTTTCTATGGAGGCTGCTTGGGTTCAAATCCTCGCCTCGTTATGTTAGTTGGATGATCT +TTTAACAAGTTACTCAACCTTCCTGGTCCTTGGCTTTGCACGTGAAACCTTGGAATAAAG +ATGGTAGCCACTTCATGGAATGAGCAAACTGATGTACCCTGTGTTTCCCTAGAGCCTAGG +ACATAATAAGCAACAAATAAATATCAATTATATCATTATTTTCCAGGGTGCTCTGAAGGG +AACGTAATAGTCTTTGCTCTTTAAGGAACACATGGGAGGAGTTTGCAGACAGTACTTGCA +AGCCGCAGAGCACACAGAATGTCTCCAGAAAGCTGGGAAGATTGGAGCTTCTGTACCTGG +AAGGTCAGAGACAAGTGTTCACCATGGACGTCTTCTCAGAGGAGCAATTTCTACGGAGTT +AGGGGAGAAGAAGCTAGACTGTGGTGTTAAAATCTTACATATTGTCCATTTAGCTCAGTC +GTCTTTAACATAAATCAGGCCTTAATGTTCAGAACCACGATTTATTGCCTGAGAAGGAAA +AGGCTAACTACAGCTCTGAAAGGCTAGAATCTCTCACTATGCAAATGCATGAGGAAACTT +TTGAGAGACTAAATTGTACTGTCTTTTCTAAGATCTTAATTCTACCAAATTTTATCAAAG +AAACATAAAAGAATTAGAACTTTAATGATTTTTTTAAATCCTAGTCAATATTAAATATAT +GCTGTGACCATTATACTTGCTTTTTCATAGAGATTTTGCTAAGCACATTTAATATCGGTC +TAGATGGGGTGCAGCCAGCCAGCGGCATCTCTTCTATCAACACTGGGACTCTCAGTTCAG +CTACATCCTTAGACCACACCTGTGCTGAGCTGACTAACAGAACAGAGTCAGCCGGAGTAT +AACCGTCCCCCAGTCTCAGCTGGTCATTGGCCAAGTGCCTTGAGGTACCATTAAAAAATG +GTGGTAGTAAATCTACTGGGTGCAGATTTTATTTGTAGAAAACATGTTAATTTTTCTTAT +AAAAAAGATAACATTTATGAGCAAACCAAAATCTGTTACGTGTTTTGTGTGTTTAGGACT +TTTTTCTTTTGGGCAGTGGTAGCACACACCTTTAGTCCCAGCACTTGGGAGGCAGAGGCA +GGTGGATCTCTCTTTGAGGCCAGTTTGAAGCCAGCCTGGTCTACAGATTGAATTCCAGGA +CAACCAAGGCTACACAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACCTTGTCTCAAAATT +CTAATAATAATTATAGTAATAATAATTAACAAATAAAATAATTTTTCTCTCATGAACTGA +AACTCATTTTTCTTGAAATAGATCAAATATTTAGTAGTCTAAATAAATAAGACAGAGGCT +CATTATATATTGTAGTATTGCAATGTATAATGTTACATTTTCAGGGGCAGAAAATCCATC +TTCCTCAGCAAAGCCCACTTGCTCATCTCTAGTTTTCTTTAAGGTTCCATCCTGAGCCGT +TCTGAGACTTGACCAGCTGGCCCAGCTCCCTGGTCCTCACTCATATCACCTGAGACAGAC +AGTCTTGTACATGTGCTAGTGAATGTGAGTCCTGTACAACACAGAGCTGGGAAGGCCATT +GTGTATCATTTATTAATAATAACCGTTGAAAATCTGGGGCTATGGCCAATCAAAAGCATC +TATGCACTTCTTTCCTCTTAACCAATGACTGTATCTGTAGCCTGTTAAATGTCTTACTAT +AATGTTTTACCATTACTATCGTATATAAAACAGCCTGTATCAGAGGTGTTCCCTGAGCGA +CTCATTATGTGATCTCTTTAAGGGTTTTATGATATGTTCATAGGAACTTGTGGGTGGCAG +GGGACAGGGAAGTGTCTTTTTCATTCATCTTGTTGTAAAATCTATTACCTAAACTACTTC +TAAGCGAAAGAAACACCACACCGGAAATGCAAAGAAACAGCATAGTCAGTGTAGCTGTCC +TTGGTCCAGGGACATTTTCAAGAGCCATTAGGACTCAGCAGTTTTTGCTCCCAGAGCGTC +ACCAGTAGAAGATGAACTCACACTGCTTAAGGCATTCCCAGTGCTGATACATTATACACA +GTGACCAGGGTACCTAAAGGGAGCGGGATACTGCCCATAATAACTGTGAACATTGTAAGT +TGTGCCCATAATTTGGACGTCATCATTTAAACATCTTTCAGCAACAGTGGATGCTGCAGA +TTAGTTTATTATCTGTCTTGGCTTGAGCATCAAATAACGAATCTGTCAAGGAAAGCCTAG +AGTATTTTTTACGTTGCTTATTTAGAAAAGTATTTTTATAACTATTATCAATAAGCAGAT +CTCATTTAAACCTCAGCCAATAAACAAACAAGCAAAAAGATAATGATTCTACAACTAGAG +AAAGTGTTTTAACCTGATTTTAAATATACATGCAGAGTTGTGGTTTATTATACAGCAATA +ATGTACTATGATTATGCTTATAAAGTAGAATAGATGGCAAGATTTCATAGTGAAAACAAG +ATAATTAGTATCATGGCTTTTTTTTTTTCATGTTTTAGAGCATAAAGTTAGCCCTCCCCC +ACCTCCCTTCCTTTTTCTTGAAAGGAATTGGTGCTTTGTGGCGCCTTTAACCATGCTATA +GTGCCCTGTTGTTACCTGCTAACAAGTCTGAACAGGAGTCAGGGAAGAAGATGGGGGAGG +GGCTGTGATCTAGCCACCTTTGCAATTATGTTGCTGTCTGTTGCAGCTATTGACCCGGCA +GTGGCAGATAGCAACAGCTTCGGCCACAGATGGCCCCTCTGCAGCCACACACCATATGCT +TACGTACCATAAGAGGTCTTGGTGCCACAGAAACCTCCAGGTGTCTACTTTTAGGCATCA +TAGCAGGTGCCACAAATAATAACCATACTGTGGCGGTCTCCTAAATCTTATCTTCAGGGC +CTTGTTAGAATGCCATCCCACCTTTTTCCCTTCCCTTTCCCAGCCTGCCTTTTCTTAGTC +CCTTTCCTCCACATCCCCGGCAGCCAGTCCTGCCTGACGTTAGCACTAACAGCCCTTGCT +CAGAACCCCTCGGGTAGTGTTCCTCTTACCATGTAGTGTGTGTGGTGGTGGTGTTTATGT +CCACCATAGCTACAGAGCCAGCCTTGGCTCCCTCTCCACAGAAGGCACTTGGTGAGTAGG +TACTGAATCAGGTGCTCATCTCGGCCTGGAGCCCGCAAACCATCATTCTAAGACACTGCT +GTGTGCCTGGCCACAGCGTGAGACTCAGGGGGCCACTTCCTCTGTAGAGCGAAAGGGAAA +CTCGGACCTGGTCACTGAGTTCCTATGTAGCATTTTGTTTATTCTAGTACATATCTGCTG +GATGCTGACTGGATTCTTGGCACGCTAGATATAAAAGCTATGTATCCCAGCTAGGTAAAT +GCAGTACAAAACGTGCTGTAAACATATTTCATAGAAAGTAATTTGCAGACATTAAGAAGG +GGATGGCTAGTTCAGCCTGGTGTTCTATTCAGGTGGGTGTTTCTGAAGCTAGGGTGCTTC +AGGGAAATCCTCCAGGGAAAATGTTTGGAGTCTCAAAAGTCAGATGTCTGAGTTTTAAGC +ACCCAGAGTTACAGAAATAAACTAAATTGCAGTTCTTTCCCTGTCTTCTCTTATGACTTA +AGATCTCCTGTACTACCCTAGATGGTCAGATGACTATAGGATGCACTTGGCTGAGGGTTC +TCATGGATTCTATATGATACAGGAACTCCTATGAAAAATCTAAGCTGAGTTCATTTAGAA +TCAAAGTTCACAGGATGTACAAAACATAAAACCGTCTGTCGGATTTTGATGGTAAAATTC +TCGCCATTTCTAACAATTCCACATTGGATTCCTTAACAAGTGTTTTCTGAGTGCTGGCCG +TGTGCCCATGCATGTGCAGGATTAGGTATTCAGTCTCTGGCTCCTGTCAAGCTCCCCTAG +ACCTTTGACCAGCAAGCAGCAAGATGCAAAAGTCAGGGGGAATCTGACAGCACTGTGTTT +TCAGTGATCTTTACCAAGTGCTCAGAAGCTGAACGTTAAATGGCAAAGTGGAGTGGAAGA +ATGAGGTGAGATTCAGGATAATCCAGCCCAAAATTCCATTTTCAAGGGGCAAGGTCCAAA +CACCTTCCTTAGCTGTCTGAATGATGTAGGCTATGTACTGAATGTGCTACACTGTATAGT +GTGCTGGGCACACAGTAGGACAAACAAAAAGAGTGACTTTATCAGGAGAGACTCTGACCC +TCACATCTAAAGGGCTGCATATTTAAGAGCTGCACATAGGACATCTGGGGACAATCTGTG +ATTGGCAGACAGCTTGTAGAAGGAGGACTCTCCATTGACTAAATCCACCCCATTCCATTT +CTATTCATTTGCATTATCACCATTTGTAGGTTTTATTAGTGTAACCCATTTCATAGCTGA +TAGAGGAGTGGGGACATGTGGGGGTAGTCCTGCATTTGTCAACTTACATGAAATAAATTA +TTTGACATTTGCATTATTTTGAAGTCATTTTTTGGTTCAAGGTTTTTAGGCCTTAGTTTT +ACCATTTACAAAATAAGAGTGTTGCATCTAGGTGAGTCATGTCTTTTTACCTATAGGATT +GTATTACTGTGTAATTATCCAGCCTTCTCCGAACTATTTGTATGTCTAGAAACATGTAAG +ACTTATTGTTGGAATTATCACATCACCTTTTATGAATTATAAGTGGTTGTTAATTTTATA +AATTGCAAAATCTGGCACACAGAGCTGAGATGGTGAGACTATATAGACTATATCACTTAG +CCACTGATTGATTGATTTTTTTTTTATTTTTGCTCTTATGCCTAAAGTAAAATGTTTTAC +ATCTTGTTTTTAATGAAATATTTCTCTTTTTATTTTTTGGTAGCCAGAAGTGCAACTTGC +TGAAGGCTTCGATGTGTTTATGCCCAAATCTCAGCTGGACTCTATACTGTCAAACTACAC +TCGCTCAGGAAGCCTTCTGTTTAGAAAACTGGTGTGTGCATTTTTTGACGACAAGACTTT +GGCTAACTCCTTACCCAACGGAAAGCGGAAAAGAGGGTTCAATGACAACCGGAAAGGACT +AGACCAAAACATTGTGGGTGCAATAAAAGGTTGGTCTGCGTCGTTTCGTTTTAGGGGTTC +TTTGTTGAGTTTTGCCTTCAATCCATCAAGGTACAGGTAAAACAATGCTAAGCTAACTAG +ATGCAAGTTTAATTTGCTATTAGCAACCTCCCCATGGATGTGACTCTGTAAGTCCCCACC +CCAGATACTCTAGGATACTATTCAATGGGATACCAATGTATTGCTGAACTCATAGCTTTA +GAACCAGCTTTGTCTGCTACAGAACCAAAAACACTTGGCAAGTGGAGATATATATATATA +TAGATAGATAGATAGATAGATAGATAGATAGATAGATAGATATAGATACGTAAATAGAGA +GATATATAGATATATATATTTCTTGGAATAAATATGTGTGTGTGTGTGTATATATATATA +TACACACATACATACATACATACATACATACATACATACATACACACACACACACACGTA +TATATTCCAAGATCTTTGCCAAACTATGATTTGGGCAAAATTTAAGCTTAAAAATAAGAA +TAAAACTGTGGTATACGTTTTAAAAAGTAGCACATCTCTTGGGAAGTTTAGAAGCTGTGT +CATCAGAACATATCTGAAGATCTTTTAAATACGAGTGAAGCCACTTACTCTCTCTCCCCA +CATATTCCCAGCCAACGCAGTCCATTTTGTAGTGTGACATGCAGTTGTATTTGTCACTTG +GAGGGACAGTTTTGGCTCTTCTCCTTCACCTCCTTTGAACACGTGTCCATTCCACCATGG +TTTGGCAGGTATGTGGATGTGTGTCTTCATCCCTAGCCACTTCCAAATCTTACAGCCTGC +TCTTCCCTGTTCCGTATCTGTGTTTAGGACTGTGGTGGCTTTAGAAAGAGAAGTATTCAA +ATGTTGTTATCAAAATGAATTGGAGCTTAACCTCTGCTCTGAATGTTCTTCCCTGGCTCG +GGCTCTACCTTGTCATGACTGTCAGTGGGGCTGACTCAGAGCTTTCCCTGCCTCCTCTTG +CTGGCCTTTATCTTGCAGAATGAGTAAATGAATTCAATAATGCTTAAAGGATACTTGGAA +ATTCACAATTAACTTTACAAAATAATTCAATTTTTAAATGGAGTTAGCAAGTACCAGACA +CCCTTTGCTCGTGGCCAGAAGAACATTGCCTTCATTAACAGGACATTTCTCATAGTCCAT +CAGAATTTTTTTTTCACTTAGAGTGACAGTTGAGTTCTATTAACTAAGAAGCACCACAGA +GATACCACCGCCTTTGCCATTTGTGAAAAGGATGATTCAGCCTGCAGTGAAACGAAAAAC +AAGATTATAGAATTTGAAAACCAGTCAATAATGTAACTAGGACTCTGAAGAGAAGAGGGA +GCTGTTTCCATCTCCACAGACTGGGCCTTCTCAAACAAGGGGGTCAAGGCTGCTGATGTA +GTTCTGCAACACACACGCATTGGCTTGATTTTCTTTCTTTCCCAGAACAGTCTATTAACT +TTATAAAGGCACTTTGAAATTGGAAAACTGTAACTTCATCTGTGTGACATTAGAAGTGCG +TCTATAATAGATGGTAATGAAATACATCATTGCAAATAGACTGGTGATCAGACAAGGGTT +CAAAATCTGTTACAAATAGCAAGAGGCTAGACATCAGACAAGAGTTTAAAAATATACTAC +ACAAGTTAAAAGAAGATATACCTTAATTTTTTCCATGCTTTTAATAAATATAGCAACAAG +GTCCCTATTCCTAATACAAACTAAAGCAAGTTAATCAAATGAAAGAACTCAACATTTCCA +GTCTGCCCACAACCTCATTTAAAACCCTGCTCTAGCTTTATTCTGTTGCTGTGACAAAAA +CACATATTTAATGATAGACATATTCTGGTTTCTTTCTCTAATTACAAAAACAATTCATCC +TGATAAAAGTCTTAATTCCCACTTCAGAGTACCCTGTGCCCTCCTGCCATCTTGATTCAG +CTATGAGAACAGCACCTGCCTGCTCTGTAAGACATTTTATTTAGTTAGTTTACAGGATTT +CTTATAAGCTCCTTGAAAACATGCTTTGTCTGACATGTTCTTACTACCTGCACCACTTGT +AGGAAGTCAGGAGAAGCCACTGCCAAGCATGCTGATCTAGCAATGACTTCTGAGGGCAGC +TGGGAAGCTGCAGCTGCTGGCAGAGGCTTTGCCGGAGCTTCCCTCGTGTGCCCTGAGACA +GGGCCCCTGAGAGGAGTCCATTGCCGTCATGTCCGTGTAACTCCCTCATCATCTTCTGTC +AGATCGTAAGAGAGGACGAGAGAGTGACGTCACATGCAGACTGTTACAAGCTAGCACTTA +TTCTTTGAGCCCACTGAGCTCGCTCCCAAATCCTTTTCTTTCCCCTAAGAGAAAGCGTTA +GAAGCGTCTAGATTGCACTGGCTGGGGTATTCACTCTTCTTTCTGTGGATACCTGCACTC +TGACCCTGCTTGCTGTTAGCTTTATCCCTACTCAGTCACTGAACTCTCTCGGGATAAAGG +AAAACATCCCCTTCCTCTACACACTGCTTCTGGAAATGCGTGCTGAGTGAACGAGTAGCA +GCACTTTCGCGCTTCATCCTGACGTAGGTCTTACTTCACCAGCACAATGGGTTTAGTGCC +AAATAGTTTCATACTTCTATAACCAGTTTGGAATGACAGATGTCAAAATATACTTGTAAA +TGTCTAATAAAGGTATTCAATAAATTTCCAGTGAAAATAAAAAAAGTGGAAACCAAAATT +TAATATAAATCTCTTAAGACCACACCTTCCAATACATCTCTCTCTTTGCCATAGTTTTCT +CTCAATGGTTTTGAGAGCATACATTTACAAATGAATTTTGGAAGTAGGTATTATTGAAGG +TCTTATAGAATAACCATTTCTAGCTTTTTCTTCCTATCAGAGATAAGAGGGAAACATATT +CTCCTAACTCGGGTCTTTTGCATCTGAGTATTTGGGGAAGTAGTGAAATGATCTCTTCCT +ATACCCTATTCCAAGGCTGTCGGGATTGTTGTTGTCATGGCCGAGTATTTAAGAAAGAGT +GTGTGTGCATGTGTGTGCATGTGTGTGCATTCTTCCCTACTCTGTCTCATGAGGCAGTGA +ACACACTGTGTATTATTTTGAAATGTCCTATAAACTAAGAACAGAAAAATGGTTCACTTT +ATAAACTCTCGCATGTAAGAAATAGCAGTAAAGGAGCAATGAGGATTAGATCAATTAAAA +CACCAGTTGCAGAATGATACAGTCTGTGAAATGCCTGTGAGAGGGAACAGAGATGCCATG +AGATCTCATGTATTGATTTATGTATGTGTTATTTATGTATCCTTGCGTCTCTGAAATGAA +ACCAACTTAACTGCGGTGTCTGGTCATTTTTATGTGTTCTTAGATTCAGTTTGCAAGTGT +TTTTAAAAGTTAGATTTATTTATTTTATTTTATGTCCATGAGTGTTTTGCCAGCATGTAT +GTATATGTAGCACATGTGTGCAGTGTTTGTGAGAGGCAGGAGAGGGCACCAGGTCCCCAG +GCCTGGGTTTCAGAGCGCTCGGTAAGTAAGAGCAGGTCGGACCCTTACTCGCTGAGCTTC +CTCCAGCTCCAGTTTGCAAGGACCATATTGAGATTTTTTCATCTACATTCATCATTGAGA +TTGGTTTATAGCTTCCTTTTTTATTGTGTCTCTATCTGGTTTCATAGTTGGTATTATGCA +GCCTTCATAAAAAGAAGTCTAGACTCAGAGAGAGATTATGCAAGGTGATATTTATTGTCT +TGAGGAAGCTAGCTTTGACTGTCAATCACTTTTAAAAATGAACCAAGGAAAAAAGTTTAT +TAGGGGATAATTAACACAGTTTTTTTGTGTGATAATTCTTCCCATGACAATATCTCAAAA +GCAAAACATAAGCTTCTTTGCAGAGATGATAGTTTTCACATAATTTTATGCATTAGTAGT +GACTTATAGTTAATGATGATCCATAAAGAGATTAATGGGTAAGTAAGGTATTGCTAATGA +CCTTAATTGGGACAACTCACCTGAAGCTTGGGAGTGTGGCCCTGTGGTAGAGCACATGCT +TAGCGTATGTGAAGCCCTGCGTTTGATCCCCAGATTGGTAAGAACAAAACAAATGACGAT +ATAAAAACTTTAATATTTTGAGCAGCAGGAAACAACTTATCTCTTTAACTAGAGATTTGG +AAGCAGTGCTGGGCAAAGCTTAGCTGGGACTTGTAACTGACTCTGTAGGCAAAACCTAAC +ACAGAGGTGAGTCCTGCATTTCCTCGCCACCCAGCACGCTGTCCCTCTGAAGGCTGCTGT +TGGCTCACAATTGCTTCTTCTGTGATATGCTCACTGGACCATGCAATTTGACCTAAGAGT +TACCTATATGTGATATTGACTGCCTGGAAGCCCTTCAAAAATAGTTGCAACAAAGCATAA +TTGTAGTTATGATTTTTAATCTGACTTTATAGTAATTTATTAAGAAAGTTTTTGCTGTGT +AACTGGGCTGGAGTTTTGATTCTCCTTGCATTCAGCTGATATCACTGATGTCTGTCAAAT +GGAAGAGATCGTTGGTTGTTGGCCATCACTCTACCTCCTTCAGCACAGTTGGCCATTCCT +GAGAGATCAGCATTGCCTGTCTAGAGAGCCTTGGGGACTGAGAACTATGGGAGGGACAGC +TTGTATATAGTAGTATTCCATACAGTTTAAAGTTGAATGCCCACTATCATTAATCATACT +GTCACATACTTTACAGAAAGGACCATCAAAAGCTCCCACTTTATTTCATGACTCTAGACA +CTTAAGGTCCATATCTGTTGTGTGATAGGACCTCTATTTCCTACAGTTACTGTAGATAAT +TCACTTTATGGTGAATTGATTTTTAAAAGGGGGAGGGGGGAAGTAGCTGTTTGGAATATA +GGTTAAATATAATCTTCTAGCTAACAATATCATTTTAAAAGCTTATTATTTACTATTATT +ATTTGACCTCAAAGATTTGAATTTATATAGAAGTGGAGTTTGTATCTGGTTTATTCTTAT +TTTTTATGGTAATTTTCCTGTGTTCCCAGAACTCCATGATACATTGGCTACAATTCGCAT +ATCTCTATGGTGATGGCTTTATTTCTTTATACAAAGGACAGAGGCTATAAGGAATTTGAG +TAAATTTACTTAGCTGAAACTTCCCCAAAGTGGCAGCATTAAAGTGGCCTCTCTGACTTC +AAAGTCATTTTCTAGTATGTAGTTTTTATAGAGATGTTTGAAATTAAACATTTCTCTCTT +AAAATTTTGGATTCTTTGTAAAATCTCCTTGGAAATTGGCTCTGCTGATGGTCTGAGACC +AGTTATTATTGATGCAAAGCATATTCAAAGTGAATTTCTAGTTAGACATAGCTCTGCTTC +AATTTATTTCCTAGATTCAAGGATAGGTCTTTTCCTGAAGATATTGAAAACTAATTCTAT +GATGCTGGGGAAGAAAATCAAAGACTGCTCCCTTCTCTAGTGAAAGAAACACGTCTAATA +CTTTTCTCCTTCATAGAACTGAATTTAACAAAAGCTTGAAAGCAAATATTACATAGAGCT +TATCTCCCCCAAGTTTTATGTAAATTAAATTCTTGATTAGACATTAGTCAACAAGAGGCA +GTATATGCTTTGCTTCAAGGATCCTTTTGGAAGATGACCAGCTGCTAATTTACCTGATCA +TTTTTTTTATATATAAAATCTGCTTAAAACAGATCACAACTGTATAACAGCCAGTGTTAC +ATGTAGAAAGCTTGGCTCTTCATCTGGATCATCAGAATGTTTTTTGCAGGTTTTTGGGTT +GGTTGATTTATTTTTGTGAGTGGATATTGAGGTTTAAACCTAGGGCTTCATCGCTTCATG +CGCACTAGGTGAGCATTCAGCCCTCACCTTATTTTTGTTTTATTTTCCTACCTTTTGGGT +GATCTCAGTGACAAATGAATCATACTGAACTCAACAATGCTACGTAGGCAACCCTGAGTT +TTCAGTTCCTTGCAGACTGGAGCTCATATTTTGCATCAAGATCATCTAGGAGGTTGGGTC +AAAATCTAGATTCTGGGGCTCCATCCTCAGAGATGAATTCCACAGGTGTGAGACAGTCCT +CAAATCTTGGTCTTTGAACAGGTGATACTGATTTTGGTTGCTTTCAGCATCCCCAACCCC +CTTGGGGATGATACACCTATACTCAGAATCACTTTAGATGTCAGCAGCATGCAGCCATCT +ACCTGTGAGACTCCAATTTCTGAAGGCTGTTTTCTTTCTCATCTGGAGGAAATGATAACA +CAGCATTATCTCAGCAGAGTCCTTCTTAACCCTTCTTTGAACTCAAAGATTTGTTTTTTT +ATTGTGTTTGTTTGTTGTGTTGTTTGATTGTGTTGTTTTGTTTGAAGGGTTTCACTGTAC +AGCTCTACTGACCTGGAACTACCTGTGTAGACCAGGCTGGCCTCCAGTTTATAGAGATCT +GGATGTCTCTGCTTGCCTAGTGTTGGGATTCAAGGCATGTGCCACCACTTGGCTTAAAGT +TTTTGTTTAAACCCTGTGTTGTATACTACAAGGATCCTGTTTTCAGCATCCTTGAAGTGA +CTCTGTAGGACTAGACTGAACAACATATCCATCTAATTCACTCATATCACCAAGAAGAAA +GAAAAGCGTTTCCATATCCAGACTTAGGAATCAGTAGACACATTCCAGCAGTCTCCCTTC +TGTCTTGACCTCACAGTCTTCATCCTTGGCAGTCTCTTGACCTGGGTTCCCTCTCTACCA +TGGGACGTATTCATGGAAGAAGCACTTACTCTGCCAGCTTCTTCACCACACAGAGTGGTG +GGTTCTGTCCATACTCACACTCTGTAGAAGTTACAAGAACAGCTTCTCATAAGCCTATAA +GCTTAGACATCATCAACATGCATGAGAATGCCTTTTAAATGCAAGCATTTGGGTTGCAAA +GATATGAGTAAAATCCTAGCTCCTGACCATAAGGAACATTCCATTTGCTAAAGCTACAGA +TGTGTTAGCAGTAACCAATAGCACAGACCCATACTCCAAGCCAGAGTAAAATACACGTCA +CATGCCCATTGCCTAAAGGGGAGGAAACACAAAGGAAATAAACCTTACTGAAGAAGAGTT +TACCAAGTAGGTGATTCTAAAGTAGACCTTGAATGATGATGAGCAGTCTGTCAAATGCAA +AGGGGTTGGACAAAGTTAGCTATGGGGTGTTTAGTAAAACTTAAGTCTGCTGACATGAAA +TGGAAGCCTTTGCCTGCACAGCTATTAACACTAGTTGTTAATAGTTGGTGGACCTTGAAT +CATCAGCAGCCTGTGCTGTAAATAATTTACCTTCACAAATATAATACCAATGAAGTGAAC +TCAGACACAGTTTATCCACAAAAGTTTTCACTGAGTGGTCCTTTCTAAATTTACTTCTCA +ATGTTACACAGAGGCCATCTCCTACGTAGTAAATAAGAATCCTTGAGATTGTGGCCATCG +AGTTTGAATGTGTGCCCTGCTTCATACCTGCTCTTCTAAAAGCTCACAAGAACGTTCCCA +TCTTCTTTAGAACAACTGTTGGTCCATCTGCTTCCTACATAAGGAGCAGTTGGAGATGTG +GGCAAACTCAGTAAGTTGGTTTATTTTCCTGATTTCTCTTCAGCCTTTCACATATGGATA +GAAACCATTTTTTGGATTAATTTCCAAAATCTCAACTGTAATTCCCAGGTGCTGAATTCT +TACCAAGTGTGCATTTTAACACTAGTGTTAGAGTCACAGAGACAGCCTCCTGTAGAGGGA +AGCTTCTGTCACAGACACGAGGCCATTGAGGCATGGCTGCATTGCATAGTATGAGAGACA +CCATTGTTCTGGTTGACATTGCCTGTCTGTATATTTATTATGAAAATTTCCCAGCATATG +AAAGCAAGGTCTTGGAGAAGGGCACTTATCTTCATCAGGATGCCATTTGGGTTAGCTGTG +GTCCCTAACAATACACAACAATATGTTCCCCACACAGCCAACCTTTCTTTTCTGCTTCCT +GAATTATCGGCGTATCAGAGATATTCACTGGCAGAATTGTATAGTAAGTCCCGAATTGGG +CAGTCATATTCCCAGTAGCTTTTTCTGGGACTTACAGTTGATGCCAGCAACACTTTCAGT +TCAGTTCCATAAGCCAGTGTTGACTGGGTCATACCATATATGCATCAAAAATATGAGAGA +CTCAGACAATTGATATTTGCTAGTGTTTCTGCCCTAGATGTCTGACTACAAATGGTCATG +AAACATTTGTCATCTTTGTAGTTTTACAAACTAATGATAAATCCACAGAAAAACTAAAGG +CAAGCTCTGAATAAAAAATAAAAAAATTTTTAAAAAAACCTTTTTTACATCCATAGTCAT +TTAAAATGAAACCAAAAACTGTCATTGGCTTGGAGGCTGCCTCTAAAGCACCTTTGTGTA +AGAGAAAACATGGCTCTATCTGTCTTGCCCATAGAGAGCCCCGTAGAGAGGGGGCTGCTG +CCTTCTGTGAGGACTCCGCGCTTCTCTCTCACTGCTGCTCCCCATGGGTTTCTGCAGTGT +GCTTCTTGCTTGCTGCTCTTGGTCCTTCTCAGCTCACAGTAGTTCTCAGAAACCTTTGCC +TCAGACTTAGCAGCTTCTTATCTACCCCAGTCCTTTGATCAGAGCAAACCCAGTATTTAG +GTGCACATGCCCCTGTGATTTTGTAGCCCAGTGTTCCATTGCCAAAGCAGCTTAGTCAGG +TACAACTACATGGGAGCATATCCTAATTAGACCTGTGGATGCAAGCTAGAAGCAAGCGAG +CCACCTAGCAGTCCGGCATGAGACACACAGGGTGTTGTGACTTAATCGTAGTGTTTAGGG +CCTGCCTTAACCTCAGACATAGGCATCCTCTTGAAGGTAGCCTGAGTCTTCTAGCCCTAG +CACCTGCGTTAGCCACGATGTCTTTAACAACTTCACCAACCAGTGTACTCCTCAGAGTTG +AAAACAAAAGAGCACATTTAGTGCCTTCGTTTCTTTTCGACCCATCCTGCCAGCTCTGTT +TTTCCAACTTCTTGTACTCATTTTCTTTTTAGTTTCTCTGACCCCATTAATCTGTCCATC +ACTTTGTTCTCAAAAGTTTCTTTGAAAGTCCCAGCATCTCCCTTTGTTCTTCTCGTTTAT +ACTGCCCACTGTACAGGCCAAGTAACACTTGTAAAACCAAATGTTGTAATGTCATTTCCC +ATATTTAGCTGCTGTTTATTGACTAAATCAAGTCCAGCCCAGTCTCCAGGTTCTTCCAGA +CTGCCCACAACTCGGTTTCTCTCCTTGTAGATGTGTTTCCCAGTGCTTCTTGCTGGGGGA +GCCATTCCTTAGACACTACTCATTCTTGGGTTTTGGACTTTAAATTTTGTACTCTCTCTA +AGGCTTTCTCTTTCAATTCTTTTCTGGACAAATCCAAGTCGTGTTTCTGGACAGGCGAAA +GTATCAACCACCTCAACTGTGAGACTTTCTTGAGATGCCCAACTTTAATGGTTGCATTTC +TCTGAATTCCCACAATACTTGTTGTCTCGCTATGGTGTAGCAGTAAGTCTTAACCATTTG +CTTTGCTGTTAATGGTTTGTGTGGAAGGAGGCCTAAATTGAAGCAGTTTAGGAATTAAAA +ACTGTGCTGTTATAATCTCATTGGCAAAACAGATAAATGAGGATCTGTGGTCATCCGTTT +GATATTTGAGTGTGTTGTCTTCCCAGTAAGACTCTAAGTTCCTATGGACAGAGAGTACAT +TTTCTATTAATTTTTAAATTCTTTGATACATGAAACTATGCCATTCATATAACCAATAAA +CCCAGGAAAGAAGGAAAGAACCAAAGAGTTTATCTTCACTTAAAAGGGTAGTTTTTTAAA +ACACGGATTGGAGGGATGGCTCAGTGGCTGAAGCCTTTGATCTGCAAGAATGAGGACTGG +AATTTGGACATGCCGTACCCATACAAAAGTTCAGTGCAGTGTGTAACTGTAACCCCACCC +CTGAGAGACGGAGACGAGTGAATCCCAGGGTCTCAGTGCCTAGTCTGTTGAGTCAAATAG +CGGGTTTCAGATCCAGTAAAGAAAACCCTGAGCAATTGAAGAACATGCACCTAGACACAC +ATACACAGTTGAAACACAACTCCACATTGGATTTGTACAGAGGTTGGTATGGATGGCACA +TAGCTTCCCCAGACCAAGCTGGAAAGGGCAGCCAAAATCCTCGAATCTGGAATGTAAGTG +TGAACAGTAAGTAAGGTGACAGCAGCAGATCAAATGATTTATCTTGACCAAGGATGTATA +TAGCTCTTGTTGATAAAACATTAAGGTAATGCAATTATAGAGCCAAATCTGTATCCAGCG +AAGGCTCCGAAAACACGTGTTATTTTCTGAGAACGAAAAACAAGCTATACCGTATGCAAG +AGGGTCTGTTCTCATCATCTTGGAAAGGTGAAATACGGTAAACTTACTGTAGGGTTGGCT +TTGAGTCGGGCCAATAATGGGATCCATAGTCAGGCTTTGCTATTACTTCCTGTCTTTTCT +ATCTCAAGACTTCTTAGTATATAACTATGCCCACGGAGCTACGTGTATTGTTTAGCACTG +ATCCTCATAGCAAATCAGTACCTCAGAGACAGGATAGCAAACAAAAAAGTGTGGAAACTT +GATTGGAAGCCTCAAAATATGAACCCAAAATTTTTCTGAAACTGATCTCAATTAGAAAAA +AAAAAAAAAGAAAGAAGAAAAAAACTATAAGACCTGGTGCCTTTGCCCTAACACCCACTG +TGCAGAGAGATGTGTTGCGGATGCGCTGTGAGCCCCTGATCTGTCCTGTGGGGCGGGGCC +TGCTCAGTGGTTTGTTCTTGCACCGTCAGTCACCTCTGCAGTTAGGATTTTTTCCTATGT +GTATGGTTTGTTGGCGCGTATATATGTACATCATGTGTGTGTGCCTGGTGCTCATGGTGA +TCAGAAAAGGTCATTGGATCCACTAGAATCCACAGGCAGTTATGAGCTGCTGTGTAGGTG +ATGGTAGGTGAAGAGAAACTCATTGAGGTCCTCTGCAAGAGAGCAAATGCTCTTAACCAC +TGAGCATCCCTCCAGCCCAGCTTTGCATTTGGATGGCTGCGAAGACCAAGTGGTACTCTA +ATTTCCCACAGAGTCACACTTACGCTGGCATTGGCAGGTGCTTTCTCCAGACTTACTAGC +TAGGCATGAGTTCTGTAATCCCTGAACTAGTTTCTTAAGTTCATTTACCCAGAATCCCTA +GCTTTAAAAACTGAGAACAACTCATTACCTTCTCAATCAAACATTTGTCTCAAGAGCAGA +CAAGCATAGGTGAGTTCCATGGTGCAGTATTTGGGCAGAAAGGGGTGATATGATACATCC +CACTTTATGCCGCTTGTCTGCGCTTTTGATGATTCTCAATCTTGAAGTTTTTGTTTTACT +TGATATGTAACTTGCTGGCCTAGAGAGTAAGTGACTCTGACCAAAGATTTCCAAGGTAAA +TTTCAAGTAGTGTTCCTACAAATCTGCCAGGTTTTTTTCTTTGCTGGAAAACAGTAGATT +ACCATCCAGCAAAGCTTGTCATTAGTCCAGAGATTAACGCTGTGCAGAGATGATTCACTT +GAACTATAGCAGATGCATTAAGCAAAGGTAACTGTACCACAGCTGGCCAACGGAAAGTGT +TAATCATATTTCCCACTCACTGTGTTATAAATGAGCTCTGCCGTGGGCTTTCTTAACTGG +ATATAAATTTAAATTAGCGTTGTTTAATTTGAGAACTTACTATCGGCGCTCCTCAGACCT +TCCTTCCTGACAGGGATGCCATTGTAGCAAAACAGAATGAAGGCAGGCAGAGGATGTAGC +CGTGTTCCTCCAGGCTCTGCTCCGCTCAGATCTCTGAGAATCACTGTGATTAAACAAAAC +TGTCGAAACCTCACATTTCCCACAGGGTTGGAGGTAATGAAGGAAGCGTTGTAAGCGTGC +AGGCTCCTGAGCACCGTTTAAGCTTCGGAAACATTACCTTTTCTGGTTGTCAAAGTCTCC +AAGTCAGTAATTCTAGGGTTCAGAAGTTTTGGTCCAAAACTTTCTCAGTCGTAAATCTAC +AGAATTACCTAAATATGTCTGGGAATCAATGTTATATATGTTTAAGGCCTTTTCATAATG +GCCACCAACTTAAATAATAGTCCCACTCAGGAGCAGTCAGCTGAGTGGTACGTGGTTTCC +GTACTTGCCTGCTGACCTGTAGAGTGGACTGCCTAGCTGGTTCTGACAGCATCTCACATA +TCTAATGCAGAGAACATTCTTTTATCATTAAGCTCACGACTGCTTAAACTACTAAGTCTC +CTTAAAGCCTTGATTTTTAGGGTGCATTAGTTTGTGAACTATACTAAATGATTGCTGCTA +ATTCACATCTAAAATGAGCTTCTGGACACTGTATATTTTGAGACCTGTCGCATTTAGTGA +AGAAATCCTTCCTTGGGGCTGGCAAGATGACTTAGTGGCTTAGCAGGTAAGAGCACTTGC +GGTTTAAGTGTGAGGACTTAGTTTTGATCCCAGTACCCACATAAAAAGCAGAGCATGGCT +ACACGTCCCTATAACTGTAGCACAATGGCAGGCAGAGACAAGTGAGTGGCTAGAGCTTGC +TCACCACCAGCCTAGCAACAGGGTCAACTCTTTTATTTAAATAAGGATAAGGGCCTGGAG +GGATGGCTCAGTGGTTAAGAGCCATCCCTCCTGTCTGCCCTTCTAGAGGTCCTGAGTTCA +ATCCCCAGCAATCACATGGTAGCTCACAACCATCTATAGTGTGATCTGCTGTTCTCTTCT +TGCATGCATGTGTACATGCAAACAGAGCACTCAAATACATAAAGAAAGGACACCTGATAT +CTGCCACTCACCTATGTATGTGTGCACACACTTGAGTACATACACCAAGCACACACAGGT +ATCAAAATAAAAATTAAAACAAAAAAACCCTTTCTTTACTTCTTTCAGGATAAGAATGCA +CTAGAGCCAAACGGTTTCCATATGTGTTCTTCATGAACAGTATGTTCATGTTTGCCTCCT +GTGTGTCAACGGTGCATGAGAGACATGAATTCTGCCCTTGCTAAGTTCCAAGTCTAGGTA +AACAAGAGACATTGTTATTGGGGGAAGAGAGCACCCTCTGGCAGAGGAGCTCTGGGAGAC +CTTATCTGAGAATGTTGGAGCCCTGAGAGAGACACTGTGTGTATTCACTTCAGAAAAAAG +GGGGGTTCTCTATGGCTCTCTTACAGCTAGCTTTTGGTGCTTCTTCAGACCAGTATCTAT +AAGGTGTTTGGCTGAGGTCTGGTCAAATTAACTTTGAATGATAAAATCCTAGGAGAAAGC +TTGACTGTCTCATAGACTGTTTGAAGTGTGACATTTGTCCCGATTAACACAGCATTGAGT +CTAAGAAGTGGAACTAATAGACTCCATCGTGAATGTAGTGAAGATATTTGCCCAAGTTTG +TTTTCCTCTCTGCCTTACCCCTCAGGTTTGGAACTGATGTTATATTTACTGCAGATGTTC +TATTCTTAAAAATCAGAAGGCTCCTTTCTCTCTAATTCTCTTTCTTTACTATCTCAAAGT +AACCTGAAGTTCATGAGTATCTTCTCTATCACTGCTTTTAATTTCTCTAGGTAACTGTGT +GTCCACACATGGCATTTACTGTTGTTTTGTATACTTAACAAATTGATGTAGCAGATTCCT +ATGGACTTCTGCCACTAGGTTTTACTTCCAAAAGTCCTGTTTCTTAAAGATAGGAGCCCA +CAGTGATACTCTGTAGATTGTTCATGTTTAACTTTCAGCCACAGCAGAGTAAAGCCTTTC +CTTTCTACAGACTTTCTTCAAGACAGTAAGATTGAGTCTCCCTCGCCCCCATCCAATGTC +AAAGGTCGTCTTTTGTCCCCTGGCATTTATATCTGAGTTTTCCTAAAGGGTTCACTGGGA +ATGGCTAACAGGGAACAGTGGCGTCAGCCTCATTGGGCATTATCAAGTGGCTCTCACAAG +CAGTATACAATCCTACTTCTCCTTATTTTTACCAGCTTTGGTTTCCACCTGTCATGGGAA +GCGTGCTGACCGTTGAGTGGTCGAGTCCCTGATTAGAAATGGGTTGAGCCACAGTTAGTG +CTGCTGCTGCTGCTTTCTCTCCTGTGAGTTTCGGTGTTTCCGAGCTTCCGGTCAGGTCAT +AGTTCTCTTATCTGGGTCCTTTCTAAGTCACATGTGTTGCACAACTGCCAGTCATCTCCC +TCTTATGAAAGCACAGTGCACGCTGCCTCTTGTCATGTCACACTTGGGATGTGACCGTCA +GGTTTCTTTTCCTTAATGCTTCATGTTTCCTAATGTCCATTTTTGAAAAATCCCTTCTGC +TCATACAATCTAATAGTATTCTCTTACCTCCCCCACCCCCCACCCCCAAAAAACCTCTTA +GAGATTTTTAGATGCGTCTGTTTGTGTGGTATGTGTGTATGTTTGCTTGTACCTCAGTTG +GTACAGTGCTTGCCTAGCATGTACAAAGGCCTGCGTTTGACCCCCAGTGCCAAACAAAAC +TGCATGTAGAGGTACGTGCCTGGAACCCCAGTGCTCAGGGGGTGGAGGAGGAGAGTGGGT +TCATGGATATCCTTGCCCACATAGTGGGCTTGAGGCCATCTTAGGATATATGAATGTCTC +TTTGCACAGGAGTATATATGAACGTTCTTCTCTGTTTTGAGAATCTCTAGACTTCATCAT +GACCATCAAACAGTTGTGCAGTTAGCTCTTTCTTTTAGATGAAGGGTGGCTTTCCTCAGA +GTAACTGCAAGGTATTCCGTTATCTTCTCAGTTCAGCTGCCGGGAGTCTGCTCTCAGCCT +GGGGCTTTTGTAGACAGTCTCCGTCTATTCCAGGTACTTTGGAGATGTCTCTGCTGCTGA +TGGAGATGTCTCTGCTGCCGATGAAGATGTCTCTGCTGTTGATGGAGATGTCTCTGTTGT +TAATGGAGATGTCTCTGCTGCTGATGGAGATGTCTCTGCTGCTGATGGAGATGTCTCTGC +TGCTGATGAAGATGTCTCTGCTGTTGATGAAGATGTTTGTGTTGTTGATAGAGATGCTCT +GCTGTTGACGCTCTTTAGCTCCTTTATCGCGGGCCTAGGTGTACATTTGTGTTTATTATT +AATTTGGTGGCCATGAAGAGCTTATGATTTAATCTGGACATCTTAATTTATTTTTTTCTT +GATTTTCTGGTTTCTCTTCCTCTGAAACATCTCTGTTTATTAGACCTTTTGGGGTTGGGG +AGTTATATGCTGTATCTTACATTGTATCTTTTTTGTTTGTTTGTTTTGTATCTTACTTTG +CTTTTGCGTGTTACAATGTATTTATTATTTCCCTGTCTTGATGATGTTAATTCTTTGATT +AACTTATCCTTTGAATTTTTAAGTTTATTTTTATTTTATATATTTTATTATTTATTTTGT +GTGAGATGGGGTGGAGACTGAGAGTGTGTCAGAGACTATGTGGCAGTCAGAAGACAATTT +ATAAAGATGACACTCTGCATGTGTTGTAGAGACCAAACCTAGGTCGTCAGGCATATGCAG +CAAGCCCATTAACAGGCTGATCCATCTTGCTGACCATGCTCTGATTTTTTTTTATTTCAA +CAACTATATCTTTTTAATTTCTCTAAACTATATTCAATTCTTCTTTTGCAATTTTTCTTG +ATTTTATGTATGTGTGTGTGTATACACTACATATATGTAATATATATGTGTGTACGCACA +CACTCATATATGCACACACATGAGTTGGTGCATGTGTGGAGATTAGAGGACAACTTACAG +GAGTCAGGGATTCTCCTCCCACCATATTGATCCCAAAAATCTAACTAGGGTTATTAAGCT +TGGCAGGAAACTCCTTCATGATCTGAGCCGTTCTTTGACCATGACTTACTGTTTTCTGGG +TGAATGAAATCCCTCCTTTGATATCTTAAGCAAACTTCCTTGCTATGCCTCATCTTAAGT +TAGCGGGAGTCTGATTCTGATATCTTACGTCTGGCTTAAGGCAGATTGTTTCCTGCATGC +TTTGTTGTTTGAGAATAATTTATATGTAGTGGGCTTCTCCTCCTTCCTTCCTCCGTTTCC +CCCTCCTCTTTTTCTGTGACACCGATTGCATAAGTCCTCATCAAAGTCCCCCTTCTCTCC +CTTTTGTCTGGACCCAGGGACACCAACAGCAAGGCTTATGCTCATCTCTAAGTTCAGGAT +AACCGCAAAACCCAAACTTCTTCCAGCTATAATGCAAACATTTGTCACTTTCAAACGTCC +CCTCTTGCACAGGCTGGAGCTGGCCTGTTGCTTCCTCCCAGTGTCATTAGTTGGTCATCA +CTGTCTCCACAACTTCACGCAGAGGCTTGGCTTTGTATCTAAGTCTCCTAGGACCTCATC +TCCTTCCCCCTCATCAGTGTGAAGCCTGCATGTCCATGATTATTGAGACTGCAGCTACCT +GGTATAGCTTCAAGGTGTACCTTCACTTCTGTGTATAACCTTCTCTGTATTCAAATATCC +TTCCTCCCTCCCTCCCTCCCTTCCTAGCTTTTGGGAACATTTGTTTTATTCTTTGACAAT +TTCGTGCATGTGTATAATGTGTCATGATCATATCCAACCCAGATCCTCCCTGCCACCTTT +ATTCCACACCCCAGCACCACCACATGCTGCCTGCATGCTTTTATGGATGTAGGGTAATCC +ACTGGAACATTGGCAACCTGTTCTACTCTGGCAGCCATCAACTGTCAATGACTCCTGATC +TAGGAGTGGGGTCGCATGAGCCTTTTTCTCTGATGGAATGAGTTCTGGCTAGACCTTTCC +CAGGTAGCCAGAGCAGCTCTGCGTCAATGAGGAACAGTCATGCCTAAAGAACAGCATTTC +AGAACACTTCTCCTGCTCTAACTCTTACATCCTCTCTCCTTTCCCATGATGCTTCTTGAG +GCTAGTGGAGTTTGATATCAATGTCCCACTTGGCACTAAGCACTCAACCCTCTTTGATTT +TTGGCACTTTGATCAGTCATTAGTCTCTGCAGTGGCTGCTTTTGTCTTTCTTCAATATCT +ACTTTCTCTTAAGGTTCAGCTCAGCCATCACTTTATCCAAAAGCTTTCCCCAAGTGCCTA +CCCCTCTAGCCAAAGCATGGTAAGATGCCCCCTTCTCTCTCATCTTCTATAGGTTTTGAT +GTATTAGCTTGATCTCTGCTGTGTTGTTTTGTTTTAATGCAAAGTCTTGCTGTCTAGTTC +AGCCCAGCTTTGAACTGTCAGTCCCTCTGTCTATGTATGTATTTATTTATGTTCCAAATG +TTTCCTCCGTCACACCCACCCCCTAGAGTTCTTTACCCATCCCCTCATCCTCTGAGAAGG +TGCTCCCTCCATCCCTCAACCCCACCCCCACCTTCACTCCACCACCACCATCCCCTGGGC +ATCCCCTTCCCTGGGGCATCAAGTCTCTACAAGATCAGGCACCTCCTCTCCCAATGGGGC +CAGACAAGGCAGTCCTCTAGACATATGTGCTGGAGGTACGGACCAGCAATGCTCTTTGGT +TGGTAGCTTATTTCTCTGGGAGCTCCAGGGGTCCAGGTTAGATGACACTGTTGGTCTTCC +TATGGGGTTGCCACCCCCTTCAGCTCCTTCAATCCTTCCCCTAACTCTTCCATAGGGTTC +CCAAGCTCAGTCCAAAGTCTGGCTGTGAGTATCTGCATCTGTCTCAGTCAGCTGCAGGCA +GAGCCTCTCAGAGGACAGCCGTGCTCCTGTCTGCAAGCACAACATAATAACATCAGTAAT +AGTGTCAGGGTTTGGTGCCTGTGCATGGGATGGATCACAAGTTGAGTTGGTTACTGGATG +GCCTTTCCTTCCGTCTCTGCCCCATTTTTGTTTCTGCATTTCTTTTAGGCAGGAATAGTT +CTAGGTCAGAAATTTTGAAGGTGAGTTTGTGACCCCCATCCTTCCATTGGGGGCCCTGCC +TAACTCTTAGGAGTGCTAGATTTACAGGCATGCACCACTATGCCCAGCTTTCTACTCATC +CTAACCTGTATTTGCCTTTATCTTCCACTTCCCCACAGACTCTTTGAGAACAAGAGCCAC +TTACTCATCAGCACCGAGTAAGCCCTGGTACATGAGGTGCTGGATAATTATTTCCTGAAT +GAGCACATACTATTTTTCTAACAAGGCCACATGATGTCAGGGTTCAAGATAAGAAGCATC +ACCCTGTTTATGCACAGGTCAGACAGCATCATCCACTTTAACAGTCCTTTAACAATCAGC +AGAAAGGGTGAGAGAAACTGTATGCTGAAGCAGTCACATCTCAAAAGACTTCTTGTGATT +TTGTGTCTCACAGTGTACTTGGAAGATTTGTGAGTGTACAGAGGCCAGTGATAGGAAAGA +GTTGGGGCATTCAGAGGCCTGGTGGCATTGGAGTATGTGGTCTAGTGTAATTGGTGGTAC +GTGAAGACCTGGGCTTCCTCCAACCTATATAAAGCTCTTCGTGGAAGCACTTTGGTCTCC +AGAAGTGGGTATTACTCAGGTACCCATGGGACAAGCTGCCTTCTGAGTCTGTGTGTAACC +ACAGTGAGGGCAAGGACTGCCCTAGGGCCTTCATCTGTATCTTGGGAAGCCCCATTCCCT +GAAACTCCGTGGCTTTGCCTCTCTTTGCACATCTCCTCATCTCTATCAGCTGGGCTCTTC +CTCTAGCTCCCCCACTCCCTGCCCCCAGCTCTGGCTTTATATCTGACATAGCAGGGCTCC +CCACATGGTGATTCTAACGCTCTGCACACCACACTTTCATTGTAGTTGCTCGCTGTGCTG +GGGGAGGCAGAACCAGGTCCTGCTCTCCTCTGCTAGCGTGATGGGCTTTTGCATCACCGC +ACATCTCCACACACCATCGGCTCAGCTTCCGTGTGTGGCTCCTCCTCATCTATTCGGCTG +GTCTCCACGGTCAGTGAAGTAGCATCCACAGGGCAGGAAATCAGCCAGATTCATCCAGTT +TTCTCTCCCCAGATGTCGCCACACTTCTCTTGAGTGTGGTTAAAAACAACATCAACATTC +TCATCTTTGACGTGGAAATAATTACATAATCATTGCTTTGCTTCTGTTGAGGATCTGACC +GTTTTCCTCTTACAATACCTATATACTCATCTACAAAATCAAAGATTAAAAACCCAGTAA +TTTCTATGGAAAACAGTCCTTTCTGGCTGTGCGATCTCAAATCAGTTATTTAACTTGCAC +ATCCTTGGATCTTGTCATCTGTAATTAAGATCACAATACCCACCCCACTGGTTATTGTGA +AGATTAAATGATCCCTATAAACTGCTTAGCACATGGAAAGCCTAAAATAATAGCCTTAAG +AGAGCAGAAGAGGCTGAGATGGGTGTGAGTGTCTTTAATTCCAACGCTGAGATTAACTCT +GCTCTTAAACACTCTTGGCTACAAGTGGTCCCCAGTTGGATCTCTACTACAAATACTGTT +GTCCCTAGCCCCACCCCCTGCCCCCGGCCCCAAGGCTTAAGGAATTTGGCATGTAATGAA +GACCCACTTTTCACATCTTCTCTATACAAACCTTAGTTTCCATTTGGCAGCTTGAGTTAT +AACTGAGTCATTGTAGCTGAAAGTGTACAATCACTGCTGGCCAGAATCCTTAAACCACAG +GAGACTGAATTCCTACCAACCTCCTTCTCCTCAGTGTGTGCACGGCGCAGTGATGTCCTG +TAGAAGTCAGTGTGTGCATGGCGCAGTGATGTCCTGTAGAAGTCAGTGTGTGCACAGTGC +AGTGATGTCCTGTAGAAGTCAGTGTGTGCATGGTGCAGTGATGTCCTGTAGAAGTCAGTG +TGTGCACGGCGCAGTGATGTCCTGTAGAAGTCCATATCCTACTCTGTTTTTCCAGTCCAG +AAAAACCCGAATAAGCAGTCCCTTGAACTTGTTTTTGGGGGCCGTGGCCAGTCTGCTGTG +TTGGGATTGTCAGACACACTGCCCAGCACCAGGCTCTTTGAGGATTATATTAAAAGCCAC +ATTCCAGGGAAGGATCTGCTCAGCCACCACAAGCCTATTCATTATTTATAAACAATTAAA +GGGCATGGTTCAAATGAATGCAAGCATCTGGGAAAGTCATTATTCATGTACGAATCTACT +CAAGCATTTGTCATCTCCCTGGTGACTTAACATACTCTCTGTGCCTTGAGACCTCAGATT +ATATTAAGCAAAGTAGATGCTTAAACTCTTTTATTTAGTTTAATCGTTGGTCTCACTCCA +CTTGTTCAGATTATTTGGGCTCGTTTAAAATTAGCCCTCCTGTCTCCTTGATACATTAAA +ATAGGAAGGAGGGAAATTTCGTTTTAGAACCTACTGCATTCCGAGGATGAATGCAAATTA +TCCTACTATGATTCTTAATGACCCACTATTAACATAGTAGGAACCCCAGTGCACTAATGC +ACTGCTACTTTTCACATCATTACTCCTAATGGAAGTGTTACCAGGATAATAGCTTGACCT +TTAGCTATAGATTCTGATAGCAAAATATATTCTGCTTCTTCATACCTCTATTCACATAGC +GTATCTGCCACTTTCACATCAGCGCCATGACGATCTTTCGGCCTTGTTCTGAGGTCTCAT +CTGCGGTTGTAATGGAGAGAATAGAATTTCATCTTCAATAGGTAAATTCTAGTTAAAAGT +CCCTTTGAAGTTCAGATGTAATCCATGAGCCAGAATGTCAATAATGTGCCTAGCGGAAGT +ATTTGTTTGTGTAGGCATTTTTTTTTTTTTAAGAAGCCCGTGCTGTGCCTTCAAAGGTCT +TAGTCATGGGCCCATGGGATGGTGATTTCTCTAACATTTTTCTATTGAAAGCAGAAAAGA +AAGCAGAAGTGTTAACTGAAAGAAGGAAAAAGTAAGCAGGAAGTGTTGCCTTTTTAAGTG +ACTGATGACTAACGGAGCTCAAGGTTAGACTGTAACTCTCGGAGCTGCAGCCCTGCGGGG +AATGAGAGAGAACTTTCCACAGCCTTCCCTTGGGTTATTCTGAACCGGCCGTTGGCACAC +ACAGAGCCATTGGCCATTGGCATAGCTCGGGTCTACTTTGTTATTTTGGAATCACAACTT +GCTAATGTGTGATGATTTGGGCACAGACATTTTACAATCTTACGAAAGGAGGTTGCTATG +GAAATTAATTGTGTACATAGCATTCTAAGTGAAAAGATATTTACCCCATCATTTCTGTAG +TATGCTTTTTATTTAAATGAATAGAGTGTTAAGTACAAATGAATTGTTTTGTAAATTTTA +TTTATTAAATCAGAACTTCGAGCACCTTTTGACAGTTCTTCAACTAGTAAATGTTATTGT +GGGCAATTGATCATGGTGAAGCCTTTTCTCTTAACATATGTTTTGCTAATTAAGACTTCC +TACTCATTCAGAGAGGCCATTTTCCAATTAATCCACATTTTTTGAGCTCCTGGCTTTGCT +AACATTAGCAACAAGACTGGGGACTCTGCGCCTCTCTCGCCTGTTTCTTGAGCTTCTTCA +CTACACTGGGTGCTTTGATGGAGACAAAGAAATGAGCCTGGCATAGGAAGTTGAAGAGCA +CATCTGTGCCCCAGGAATATGGTGCCTTTCCTCTGCTGTCTGCTCTCATTTGCCCTGCAT +AGCCTGCTGTGGCTCGCCTGATTCACATAACCCTACTCCTGATCCTGCTTTCTAACCATC +CCTCTTCCACCAAGTCTGTGACAGACCTTTCCATTTAGACTCTCGGGAGATCTGCACATC +TCCCTCCAACACCACATCATCTGGCATGTATCACTCCTCTGCGCACGTAAAGTCCATCTG +GTCCCTGGCCTCATGGTGTCAGGACCTCAGTAGTCACTGCCTTCCACTTCTGCTTGGTGG +TCCCCACTCAGCCAGCACAGCTCAGCATCGTTCCACCTTTGCTGCTTACACTCCAACATC +CCATTAGACTATTCTAGGTGTTCCCTACTGCCATCTAACCCTCACCTGCCGACCCACTGG +TGTCTCCATTTACTGATCTTTGTAGCATCTTGGAGCCTGTCTGTAAGCCTCTCTGCTCTC +CTTTTCCTGGCCTCTTCATGTACTTTAAGTCTCCATTGTGCTGCCGAGCTGGTCTAGCCA +ATCCGAACACTAGTCCATCCCTTCCAGCCAGAGCCCCACATAGACTGCTGCATCCCACCC +GGCAACCCCCAGTAGACTGCTGCTCCTGTTCACTGTTTGAAGCCTTGCTGCTTGGCCTCA +GTCTGCACTTGCCCGTTGTCAATAAGTTTAAACCTTCCCACACTCTCCGCCTCCAAGGTG +TCTCACCACTGAGCTCTCTGAGCCCCCGGAGCCTGGAGCCTCCGGCCTAGAGCCATTCCT +TGTCAATATCCTCAACCTCTGGCCTCCCCTCCGTTTGGAGGTGGCCTCGGTACTTTAGTC +CTCTATCACATCACCCCTAGTTCCTCCAAGATGGGCCCTTGACTCATTCCCTCCTTTCTC +TTGTGTCCTGTACTCAGCTACCGTGTTGCCTGTTCCCACCACCTACAAACCACCCTTCCT +CCTCCCTCCCCTCTGAGCCCAGGTGTTTCTAGAGGGATGTTGGTGGCTCTTCCCCGGATG +GCTTTCAGAAGACTCTAATGCTCTGGGAACCATCCCTTGAGAAGGCTTTCTGCCTGAATC +CTGGCTTTGTGGTTATCCTGGGCTTCTTAGTGGGCTTCTCTGCCTCTGTATTTATTCCTG +GTGTTCTCCACAACCTACGCTGTCAGGTGCCCTTCATTCTGTATGTTCTTTCTTCTTAAC +AATATGTCTGTTTATTGTTTTAACTACCACATATGCAATGGGCTCTTTTCGTGATCGCTG +AGTTTAGCATCCACAGATTTAACCAAGCAGGGATTGAAAATAGTCAAGGAAATAAATAAA +ACAGAAAACCTTTGATGCTGACACCATAGTTTAGTGGTAAAGCACACGGTTTAAATGTGT +AGACTTCTGGTGGTGCATCACTTGGGAAGCAGAGTCAGGTGGTTCTCTTAGTTCAAGGCC +AGCCTGGTCTACAGAACAAATTTCAGGACAGCCAGGGTTACACAAAGAAATACTTTGTCT +CAAAACAACAACAGAAATAAAACCAAGCATGTAGACTTTTTCCTTGTGATTATTCTATAA +ATATATGGTGATAGCATGATGATAGCATGCATAGGTAATGCATCAGCTATACGATTATCT +CCCAGGGTCTTGGAACTGGTCCCCACAGACCCAGACCTGACAGTGTCGTTCACCCAGCTT +CTTTGTACCTCTCCACCCCAGGTCTACAATGCTTTTACCTCACACACCTGACCACAGAAT +GTCACTCACCTACCCTAGATGCTTGACTACCTGGGACAAGTATTAACTCCCAGAAGGACC +CCCATCTCCCCTCTGACCTGCAGAGCCATCCTCTCCATACCTGGTGTCTTTTCCTACACA +ACTGGACTGCTTGCATCTGAGTTTACACATACAACTTCTTTCCTCTATTTCCCTAGGACA +TGATTTTAAATGTAATATTGCTGAACAGGAGTCTAACCATTTTATGGGTCTCATTATATT +TTATTCTTATTTCCCAATAAAAATTTCCCAGTCTTATGCTGCTAGTATAGTGATACTTGC +CACAATTTTGCTACTATCAAACACAGCCTTTTTGAAATTGTTTTTCTATCTTAGGATAGG +TGTGCAAAGTATGCTTTGCAGTCCTTTGATTTACATATTAGTTGAGCCTTTTCCCTAGTA +TTTTATGCTTCAAATACACTATTGATCTACAGGACTATTGAACTCTTGTAAATGAGTGCA +CTCTTTAAAGATATTGAACATTCTGCCGCATATATAATGTGGCCAGGTTTCGTAGCTCTT +TTAAGATGTTTGCTTTTCACTGAATGGGAATTTCAATTTTTGTGTAGTTAAATCTGTCAA +TATTTCCCTTTGTCATTTATTTTTGAACGAGACCTTTTAACACATTGAAATTACCAACAT +CTTAAATACCACGAAGGCAGTGTGACATGGCGGCTTACTGACCCACAGGCAGCGAGGTAA +AAAGGCGGGTTGAGAGTGCTCAGGAACAGAAATGTCAACTGCACACCTCACATGTGGTCA +CACACTGTGTGGCTTTCTTTCCTGGGGTCATTGTCCTGCCTCTCTTTTGTCCTGCCCTGG +GACTCTCCATGGCTTAATAGGACAGATCTTTCCTCATATCTCATGCAGTGTGCAGGATGT +TGATTCCTGCTTGGACTGAGGCTTAGCATTTCAATAAGATGGACAACAGGATTAGTGTAG +TTGAGCAGCGTGTCCTTGGGGATCATCGTGAGAACATCTCCATGCAATGCTGCATTTGAT +TTTAAATTAACAACACAGAGGACGTCATTTAACACATATTCTCAACTCTGTCACGAATGG +GACTGCCTAAGCTATATGAAACATTTTCTTTTCCCATCAGACACGTGTACACAAAAGAAG +AGCAGTTTCCACACTGTTACTAACCAGTTCCATGTTGAAGCATAAGCCATCATGCATAGC +CAGGGCTCAGCTGCTTGCCATATTTACCTAAAAAACATAGTGCTGACATGGAGGATGGTC +TTAGCCAAGGTTTCCCTTGCTGTGCAGAGACACCAAGGCCGTGGCAACTCTTATGAAGGA +CGACATTTCACTGGGGCTGGCTTACAGTCTTTTAGAGGTTTGCTCCATTATCATCACTGC +AGGAAGCATGGCAGCGTACAGGCAGGCAGGGTGCTGGAGATGAAGCTGAGAGTTCTACAT +CTTCATCTGTAGGCAGCAGAAAGAAACTGACACACTAAGCATAGCTTGAACATAGGAGAC +CTCAAAGTTCACCCCCACAGTGACATGCTTTCTCCACACCTCCTAATAGTGCCACTCCCT +TTGGGCCTAGCACTCAAACATTCGAGGCTGTGGGGGCCATTCCTATTTAAACCACCACAA +GGATATACCCTACGGATCTGACATTCTTAGGAATTCTCTTCAGGGCTGAGGAACTAGCTT +GGAGAGCGCATGCTTGGCATGTGTGTGTGTTTAGGTTAAATTCCCAGCCCCAGAAAGAAC +GACAAAAGACAGGCTTGTTTTCTCCTTGGGACTATCTTCCTGTTTTGTTCTGCACCCCTT +TGTTGTGAAAGTGTTTAGTAGAATTTCTTGTTTTCTTTCAGTCTTTACAGAAAATTACTG +TACTGCGAATCATGTGGATAAACTTCCTGGCCCCAGAGACTGGGTGCAGATTCTGCAGGA +TCAGATTAAACTGGCCAGAAGAAGGTTGAAACGAGGCTCAGGTATGAACAAGCTATAGAA +GTCATTGCGATGGTGCCTTATTCAACCTTTATGAAGCACAGTGCTTTCTCCCTGGGGTAT +CATGGTATCTTTTGTCTCTGGAAGGAGATGTTCAGTGTAATATGCTGTGTTGGCTCTAGT +GAATTTTTAAAGTTGTCTTAAGATTGAATAGTAAAAATGATGTAGGCCATTTGCTTCTAA +TAGCACAAGAGGAAAAGATTACTAATGTCATCTGTGGTCTAATGTGCTTCACGGGGAGAA +CTGGGTCTTCTGTAGTTTGCTTTTATCTGACTATTGATTTTTGGTTGTTTATATCTACGT +GAGTTTCTAAAAGAACTAATTCCTCAAAGTTTAAACATGAAAAAAGAAGAAGAAAAAAAA +GTGGAAGGCACACACCTTCCATGCCAACACAGGAGACAGAAGCAGAAGGCTCTCCATGAG +ACTGCGGCCAGCCTGGTCTACAGAGCGAGCCTGGTCTACAGCCTGGTCTACAGGGCGAGC +TATAGGACATGTTTCAGAAATTAAAATAAAATAAAATAAAAAGGCAAAATTCGTCCTTTC +AGAAACACCACATCAAGTTGGAAGGAATTTAAGGTGCATATCTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTTTATGTGTGTGTGTTTAAAACTTGAGCTT +TGGCAGCTATTTTCCTAGGCAACGTGAAGACCCATTAGATAGTGACTATATAGATTTGGT +CACCTGGTCTCAAGCCTCTCGAATCTGACCTCCTTACCAGCTAGAAATCTCCTTAGATTG +ACTTCCTTCTCTCACCCAGGAATGCTGCTCTCTGCTAGATCACAAATCGCTTAGGTTTTA +TTTATAAACTTTATGTACATTAGTATGTAAGTTATCAAAAACAATATGGTGGTTCCTCAC +AAACAATACAAATAAGGCCTGGGCGGGGGAGGGGGGCAGCTCAGCTGGTCACATGGTTAC +CTTGCAAACACTAGAAGGTCCCAGAACACAAGTCAGATATAAATAAGTAAATCATAAATA +AGCAGCATGCCCTGTAGTCTCAGCCCTGAGTTTGCAGGGTGGGCTGGCAGCCATCTTAGC +TGGCTTGATGAATTCCAAGCCAGTTAGAGACAGCACCTGAATAACACAACACCTGAGGTT +GTGCTCCGGCCCCACACAGCACACACGTGCACACGCGCACACACGTACACACACTCACAC +ACACACACACACAGAGGACCTACTAAACTCATTACTGGTATATCTCCAAATAAACCCAGG +ACATTAAAGAGACATTTGTACTCCTGCATTCATTGAAGTATTTTTCCTAACAGCTTCTAA +AACATAATCACCATAGACATCCACGTTACTGGGTCAAGTAATAATGAAAATGCGCTCTCC +ATACATAACTAGACGAGTTTGAACCTTTAAAAAGAAGGAATTTTCTTGTTTGTGTCAACA +TGGGAAAGCCTTATGCTAAGTAGGGTAAACCAGTGCAAAATTACAAGTGTCGGGGAACCC +CACTGAGGACTCTGATGAGGTAGGGCTCACAGAAGTAGAGTGTAGAGTATAGTCAGTCAC +CAGGAGCCCCAGGGTCTGGGAAGATGCCAGGCAAAGGAACAAAATTTCAATTCGACAGAG +ATGAAAAAGTGATCATGTGATGTGACTAATAATGTTATTATAATATACTCAAAAATAATC +AGGTCATTCTTACTCTTGCTTCTCTCTCTTGCCTCTTTCACTCTTTCTCCACCTCTTTCC +TCTTTCCCTTCTCCCCTCTCTCCACGTGGTCATGGCCGGCCTCTGCTTCTCTACTCTCTC +CTTCTCTGCCTCTACTACCCTCTTAACTCCCCTCCCCATGCTCTCAATAAACTCTATTCT +ATACTATACTACTACTAATAATAATAATTGAGTCACATCACATATTTTCACAAAGTATAT +GATACATAGATTTTTTTGTATATTTAGCCATTCTGCATGTGTACTATTTCAAAATACCAT +GCTGTATATCATAAATATGTATTTTTTAATTAAAAGAGAATTTATTAAAGTGTGCTTTCA +ACTTCTGTTGGTCAGAGTAGTCCAGTGATGGAGAGGCTCTGAACACAATAGTTGCCCATA +GAGGAGCTAGAGACCCCAGCAGTCCTAGTCTCCATGAAGGCCTGGGATTCCTGGAGGGCA +TAGACTCAGCCTACATTGGAATCTTCTGATGTCAACAAAGGAATGAGCACCAGCAGCCAC +AAAGTAGAGGAATTCACACGTGAGACTGAAGGCGAAGAGGAGAATCACTTAGTCCTGTGA +TTTTATCTGGACAGCACTAGGAAGTGGATCTTTCCACATAAATGAGGCAGATTCCCACAG +GTCACTTGATCTAAGCAGTGCCTTGAGGTTCTTCCAAAGAACAGCTTGCTGTGTCACCTG +TGTCACACTGACAGAGTTAACACCACATTCCTGTACTAGTGTTGGCCCTGCAGAAAGGAG +CTACCTTGGCACATGAACTTACTTACTTCTTTTTTATTATTTTTATTTTTATTTTTAAAC +TTATGCATGATTTTTATTAGTCAAATGAAAATAAGACCTAGATTGTCTTGACAGCAGGCT +TTGGGCTCTGTGAGGCTGGAGCAGACAGTTCGGAAGGTAGGTGTTGGGAACTGAGCTGCT +CCTCACGATGTGAGGAGCATGTGAGGGTACTGCTGCCAAAGGCATCTCAGAGCCTTGATG +CTGCGGTAGCAGAGCATCTCCGTCCAATTCACTTTAATGAACAGGACTTTATTGGCTCTC +AGCTCTGGAGGCTAGAAATCTAAGACTGAGGGCTTTTCTTGCTGCATCAGCCCATGCAGA +AAGACACAGAGACACAGAGAATGTGGGAGTGAGACAGAAGAAAGCTCTGTGTGGGCATGT +GTGTACATGTGTGTATGGGTGTATATATGGTATGTATGTGTGTGTGTATGGGTGTGTGTG +AGTATGGGTGTATATGTGTATGTGTGTGTATATGTGTACATGTGTGTATGGCAGTATGTG +TGTGTGCATATATGTGTATGTGTGTGTGTATGTATGGGTGTGTGTGTGTGTGTGTGTGTG +TGTGTAGTCACTCTTCCTTGGTGACAGCATGAACCCACTCTGAAAGGCAGGGCGAGGTTG +TGGCCTGACCACATCTCACCAGGCTTCTCCTGCTGGCTCTGCTGCCCCGGGACTGCGCTC +TTTGAGATGCAGCGTCTTTGAGGGACACATTCAGACCAGAGCCATCTTTAATAGGTGCTT +ATCAGCTGAAGCCTTCCCAGTGCAGCCCTGTCCTCCAGCCTCAGGCTCTGCAGCCAAACT +GGCCTTCGCTCTGGTACTAAAACCGCTGCTCTCTCCACCTTTCCCAAGTGCTGCAGAGCC +TCCCTTGTCCTAAAGCCTTCCGTAGAGGCCCCAGCACATTCACTTCTGTCACCTCTAGAA +TCCCTTTCCTGTTTCCTGCGAGCAGGGTCTGCTTCTATGCCGCATCTGTGTCCCAGATGA +CATAGTGTGGCAGTGCTGACTCTCGAGACATGTTTGAGTGAATCAGTAAAGCATCAGTAA +TTCCAGAGAGAACACAGTGCCATAGCAGCACTCTGGTTTTCTAGACAAACTGTGACCTCC +TGAAGAACACTGCTGTTTTCTCTATTATGGCTCAAAGGTTTATTCCACTCCCTGTGAACA +CATGGATGGCAGTGTCCCTGACCTGAGGACCCCTAGTGTCACTCTGTGGCCACCATTTTA +GAATCCCTCTAATTCTACTCTACTAGTACTCTCTCCCCTTCTCCACTCCAGCTATTGTGA +GTCCTTCCCAGTCTCCTTCCTCTCACACATCTTCCAGAGAGTCAGAGCCTATGCATCCTG +TGGGCTCACTTGGTGGACAGCTGGGAAATATCCAAGACTGACCTCCTACTAAGCTGGCTC +TTCACTTGAGAACTTCAGGGCTTCTGCTTCTGCCCCACATAACATCACAAAACACCCCTC +CCCTGTATGACCTTCCACCCCTCCCACTCCTGAAAGGGGTTAAGATAGGAATAAAAAGGA +GAGAAAAAGAGGAAAAAGAAAAAGCAACATTTGAAGGACCTGTAAGTGGCCCATTAGGTA +TACCCAGCACATAATTCCTGACTGAGCAGTAATGTGGAAATTCAGTTTTACAGGCAAAGC +AGGTTCCAAGCCTAAATGGCAGCTCTGCCAATAAGCATGACGTACTTTTGTGATTCCTAA +CTTCTGCTCTGAATGACTCAACCGTTGGATACTTAAGGACTTCCGTCCCTGTGCCTACCT +GTTAATTTGAAGGGGGAAATTGTTGGCCCGAAATACAGAGACACCAGACATTCAGATTTG +AGAGAAATCTAAAATGGGTCATGATAAAAAGGGCATAAATGTAGCATTAGCCTCCTGCCT +GCCTCTGCTCCTCTCACAAGGGGCTTCCAGACCTGCACTGATGCTGCGCTACCTCAGGCA +GGCCAGCAGGTACCTGCGCATGAGTCTGCTCCCGAGACTGGTGAGAGCAGACGGGAAGTG +TGCATCAGCTCCTTGAGAGTCTGAGGAAAGGAACGGTCTGGACTGAGACTATTGATGCCT +CTGGTTGTAATGCTACAGTCACTGCCTGGCACAGACGGGGTGGGAGGCTGTTCATTTACC +AGGCCCTGTCCCTCTGGAGGAAAGTCCTATAGGACCTGAAAATTTTAAGTTTTAAGAAAA +CCTTTAAAGGTAGGAGTCCCAGAAAGTCAGGAGACGTTGGAGAAGGAAAAAAATGGCACA +GTCTTGCTGAATCACAAGATGAAAATAAGTTTAGTTTAAATTCCTTCTTCTGGTGCCTTC +ACCGTGTTACCTGTGTGGATTTCTCATCACTGCGACAGTGTACGTGTCAAAGGCGAGTCA +GGGGAGGTTTTATTTGTTTCATGGTTTGAAGATAATCATCATGGTTCATGATGAGGAAGG +TGACTGACAGACAGAGCATGTAATTAGGACTCCTCATTTCCTGACATCTCGGCAAAACAG +CAAGCAGAGGCTGAGGCTGGGACCATGAAACCAGCCAGGCCCAGACTGGAACCCGCAAGC +TGATTCCCAGTTACCCATTTCTACCAGCTAGGCCTCCTAAAGGTTCTACAACCTCCCAAA +ACAGTACGACCAGCAAGGAGCCAAGGATTCAAACACAGGAGCCCAGCCCAGGGTAGGAAC +CTGCAGACCTTAATCCTCTTGTCTGTCGGGTGCTGAGACAGAGTCTCTCGCCTTTCCCTC +TTCACACCAGCACAGACATCTGCACACTGAAGGGGCGTCTCACAGCATCTCTGTTCCTGA +TTTTCATCTCAAACATTCCTACACACACACTTGACCATCTCTCCAGAAAGAGACCCAAAC +TGTAACATGGTCCCCAGGGCCTCCTTTCTGGTGACTCCCTTCACTCATTCACTCGGGGTG +TGACTTGAGACATCTGAACTTTTGATCAGCAGGTTACACGAGTGCTCCACCTGGATATTT +CTGACGTGTTGAGTAAGCTGTCTTGACCACCAGGAAAGAAGCTGACTTAAGATAGAACCA +GCCCTGATATATGGGCCAAAGCAGATCAAAAGGATGGTGCCCCAGCCTTAGCAGACAGTA +TGTGTCTATGTGTGAGACACTGGTACACTTCCTCCTTAGTAGCCCAGGGTGCAGCTCCAG +CAAACAGATGGGGAGAGCCACTTGTCCTTCCTGGAAGAGCTGGGATCTATAATGTGACTG +GCTCTTGGGTTTTTCATCTTGATTATTTTCCATCAAAATGGTAATACAGACAGTGTGTTA +AAGATAGCTCACAACTTCCACAGCCTCATTTATCATACTTGGCTCCATTCCTAGAATGGG +GTGTAGACTCTTGACTGGACCAAGCTAATCAGCTCACCACTCGGGGAAGTGTGCGTGGAC +TGTAGGGAAAGCACTGCCCCACAAGATTGGAAAGGTCGTTATGCAAATCCAAACAACTTC +ATTTGGGGCTCTCATCACATGTAATCATTTTTTCCTATAACTAGAATTCCAATCCTGGTG +TGAATTTTTATCATTTTTATTAGATTACTTCCTCAGAGCTGAAATCACAATTTATTGTTT +GCGTTAGATCCAGGAGTAAAGCTGTCGCTGCTACTAAATTTTTATTGGACTTAGTCTTTT +CCAAATTTTACAACTTGATCATTGCCAGAGAAGAGCAGCTTTGAGCTTGTTGTTACAGAC +AGGTATTCCTCATCCATGACACTTGACTCTGCGCATGCGGCCAGTACATATTCATTTATA +TATAACCATTTACATATATTTAGGTCATATATGTTCTGTTCTGACAAAAACACAAGGTCA +TATAGGCCTGCATTTTAAAAGTATGGGTAGGAGCCAGAGAAATGGCTTAGCAATTAAGAC +CACTAGCTGCTCCTCCAGAGGACCTGGATTCAATTCCCAGTACCCACGTATGGCTCACAA +CAGGCTATAACTGCCGTTTCGGGAGATCTAATGCTCTCTTCTAACCTGGTCCCAGGCAGA +TGTGATGGTGCATGTGTGCGTAACCCCAGCACTAGGGTGCTGGTAGAGATAGGCTGATCC +TACAATTCTCTGACTGGCTAGCCTAGCTAAAATTTCAAGCTACAAGTTCAGTGAGAGAAC +TTCTCCCCAAATAATTATGTGGAGAATGATAGGGGAAGACAGCTGACCACAACCTGGGTC +CTCTGTGTACGCCTACACACAGGAGTATGCAAAGGCATGCATGTACATGCACACACATAA +AGAGTCTAACTAGTAAAAACCTAATGCCTTTTATCTAGAGAATTTTAGTATGTCTTACAT +CTTTTCTGTAAATCACCTTACCCAACTCAATCCTGCCATTTCTCTTTTGGCCATCCTAGT +AAATATTATATAATTTTTGTGATCTCTACTCCATTGCAACCAAAACTGGCCTTGACTGTT +CTATCTCTTCTCTGTTTTCTTGCTGCGGTGAATCACATGGGCCAGCAGAGGCTGATGCCA +GGCCTACCCACCTAAGGACAAGATATTTGAGGCTAAACTAGAGATAGAAAGCTTGGAGCA +TTGCTGGCTGTGTCTGTCTCTGGTCATGTTTACATCATTAACAGTGAAGATGAGACTATA +GTGTTGTGTTGGCTTTTCCACCGTGCCCATGAAGCAATGGGCTGGCCTCGAGGTCCAGGA +GTGCAGTCAACAGGAACTTTAGGATATGGGTAGGATAAAGAGGATGCCACCAGAATGATC +CCAGCAGCCATATGCAAATGTTTCCTCTGTCCCTAGCATGTCCGGGAAGAGTTCACTCCC +TTAAGTTACCAGGCATATGAGCCTTTCCTTTGCATTTAGTAGAAGGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCCAAAGAAGGGTCACCCTTTGCA +AAACCCCTAAGGAGACTAAAACCCATATCAGAAGAGCAAGGCTTATATTTTAAATTACAA +AAAAGGAGGAACTTTTGAAGAAATACGTATTCTCTCTCTGTGGCTTCCTTCATGACTAAA +TGAACCCAGGACTGACGACTCCAGAACCAGGCATCGCCCAAGAAAAGTTCTTTCTGAGAA +TTCCCACTAGGAGTGGCCCTTGGGAATGTACAGTTCTACGGCCAGAAGGCAGTAATTTAT +CTGCTTTCAGTGTGTGGTTAAGCAGTCCATCCTGCTTAGAGAAAATGAACAGAAATCACC +CCTGACTGACAAAATAAGGTCAGAAGAGTTCCCAGATTTTTAATCCAGGAAGGTTGACTC +TCTGCCATGAGCATCGGAACAAAATCGTACTTAAATAATGATGCTCGAACCTGTGAAACG +TGAACCAAGTGAAGCGAACAGCGAGAAGGATGAAGACACCGTGCGCTCTGGAGTTGCTTT +AATTGTGTTCCTGTATTCTGCAGAATGAATGTGCTCCCACAACTAATGAGATCTGTGTTT +TATGTTTGTAACCAGCAGAGGTAGCTGACGGTGATGAAAGACTGGACCGCATCTCTCTAC +CCCCAACAGGTAAAACACATTTACATTTCATCACCCGCTGCAAGGCAACATTTGCATTGA +AAATGCTTTGACCATTAGGGATGCGGCTGCTTGAGCAAGCTGCTTCTGTAATAGACCCAG +GACCCACGTTCAGTTTATTGGAGGCCTAGGTTCAGATCTGTTTTCACACTGAATATGAAA +AACATTTTTCTTACACCCTATTTTATATTCATAAAAATTTCAGAAATGCAAATCCGAAGG +AGTTAGTACCACAAGAGGCTACCTCGCCCAGTCTTTAGACATTAAAAGGCACTTTTGACA +TAAAATGACATTTATCTTTAAACCAGGATTGTCAACTTTGTGTGACCAACTTCAGGCCCA +TTTTTGTCTTGTTCCACCAGAGGCCTTTGAGAGGCAGGCATCCCCAGTCTTCACGTAGTA +GTTTCTGTGTTTTTTAAAGTGTGATTGAATAAGCCAGCCCAGCCGGTGTGAGTGACACAC +TCCTGGGATTTGAACCAGATCAGCAAATGCAACAGAGTACTAAAGCATTCACTACACAAA +GGTGTGCAGCTGTGGGCTGGACTCTGTCTAATGCCTCTGATCCTAGCCTCCTGCCTGTGT +GTGAGTTCACACCCAAGAGTAGAATAGGTGTCTGACCATTGAGCCACAATTGTGTCAGAC +AGCTTCTACCATCACTTATCCCCCAGTTGATCTCAGGACTCCCATTTGGCTGTCCTTCAA +AGATTGTCCGAAGATTCCACCCATAAAATCCAGACAGTCCAAAATGACCTTAAACTATAA +AAGCTCAATTCAGCGTTCGTAGTAGGATTTCTTTGTTTGTTTCCTCTCGATCCGGGGCTA +TAAGACTTGAATTAAATTCAGAAAATGTGAGTGAGTGTAGTATGTTTGCAGAAACTCTTG +GTAGAGTCCCTACTGGTCACATGGTCTCGTGACCATGAACCCCAAGACCATGGAGTCTTG +AGGCCCAGAAGTGTACCTTGGAGTTTACTGAAGCAAAGCTCATAGGTGAATTTAGAGCTG +CCAGAAGCCTCTGCCATGTAAATCATAAATCACACCTCGCTTACTCTGCCTTGTGTAGCC +AAGCAACAAGTCAATGGACAGATAAATAAAATGGGTCTCGTGGTGCACAAAGACCTGCCT +ACGTTTAGTTCTTATGTTCTATAGTAGTTATATCTGTGTTTCCAAACTCGTAAGTCAGGA +TAGTGAATGTGTGATCTCTAGTGTCCCTTACCATTCTCTGAATATCAGGACAACTCATAC +TGATAATACTTGTATTGCCTTTGACCCATTCCAAGCAGATGCAGGAAATACTAATCATAA +TAATGAAATTGTAGTTCAGGGGCCTCCGAGAGGAATGTCATGCTTTTGTATTTGTCCCCT +GGGCATCTGTAGCAGCTGTCCTCTGTATCAGATGACGCAGTGGGCTTTCGCTTTATCAGT +TGAAGACTCTGCATCTTGCAGTTATACCTTTGCATTTAACTGTCTCAAGATGGAGGCAGA +GGGGTTTCAGAGTGAACAAAACAGCCCAGGGATGCTAAAGGAGCCTCATGAGAATGACAA +ACTCCGGAGGAATTGGAAAATGAAGGGACACTGGGAGCCATCTGTGCCAATACCTCCTTT +TTATCCAACCCTTTTATTTCAAGGGGGTAGGAGAGACTGAGGCCCAGAAACATTAAGTGA +CTTTTCCAAGGTGATAGCTGGTGATAGCTTGGTTGGGGGCCGTCGTCCTCTTGACTCCCG +GCCCTTTCTTATACCTAAGCCAAAGCCAGCCTTCTCTGTGTATTTCTTAAAGATCCAGGG +AGAATTGGACAGGTGGTACCATTAGGATTCCATTTCAGTGACTCAGCCCTCATTTGTATC +TTTGACACCATCTACCCAAAGTCCATTTCAGTTTAAGCTTGTTGCTTCTATTCCTTTCTT +AAGTTCTTCCCCTGGAATGTGAGGTGATTAGAAAGAGACTATTGCTAGATAGAGACACAA +ACCACTGAACAGCATTGTGTGTGTTTTTAAAGTATTTGCCCTTTCAGAAAAGTAGGGAAA +AGGTCACAGATTAGGTCTCAGATTTTAGATAATCTTGATAGAAAGCTTCATGGTTGCCTT +CCAAAGTAAAATCCAAATCCGACACACTTCTTAGAATGCAGCATAGCTGTGGGTCAGCCC +TTGACATGCGCTGACACAGCCATCCGAAGGGTGAAACTCCACGTCTTACACACAGAGCTC +CAGTGTGCGCGGCCTCACTGAACAGAACTGTGGAACCATCTAAATGTGAGGTCCACACCT +GCAGCTCCTCACTTAGCTGAGCTGACCAAAGCTGACCCTTCGCAAAGAGCTTTTATTACT +TTGTCTTTTTGTTCTTTTAAATTTTGTATCAGGAGAGAGGAGGGGAGATCCTTATGTTGC +TGTGAGCCTGCAGTGATCATGTGGTCAGATGGCATTTATTCCCAGCTACTCAGCTGAGTC +TCCGAAAGGGTCTTATGGAGCCCAAGTTGGCCTCTGGCTTTAAGTCCTCTTGCCCCTCCC +CCAGGTGCTGGGACAATAGGCATAGACCATGCAGCTGAAAATGAGTTGACCCATTCAGTG +AGCCTTTGAGCAGCAGTCAGCACGGGACCTCACACAGGTTCCTGTCCTCAGACTAGGGTG +AGAGACAGAAGCAGCTACTGACACACTGAGGCAGAGATGTGGAAGGAGTGCCAGATGGGA +GACTGCACCCAGAAATCCGGGGACAATTGACATTTTAAAAAACGTATAAAGTCAATCACA +GTAATTCCTTTCCAATTTGAAGATGGGTCCTGTGGGTTTGAATATGGTAATACTTGTCTG +GACTTACCAGTACACATTCTCAGTTGACACTCGTGTGTCTTTATGTGTCAGAAAGCACAA +GTAAGACAGTTTACTTACTGTTCTCAGAGACAGCTGTGACTGATGCCCCCCTGTACACAG +ACCCAATAGAGAAGAGTTGGTGCATTTATCTAATAGAGATCAAATAAGTAAATTCGTCTC +CTGAGTTGCTTGGTTTTCACCTAAGACACATTTTTTTCCCACTCTATCCAAGTCTGCACA +TGTATTACCTGCTATTTAATAGTGTTTTCAGGGGTAAGTCATATTTAGCTATTTTCTATT +GTTGAACAATACACGGCCAATGGTAATATATATTCATGGGCTTTCTTGTTTTAAATAAAT +CCATCATAAATTCCTAATTCTGGAAATTACTCACTTAGCACAATTGAAGTTGCTGCTTAG +TGGCTTGACGACTGTGACTGTGCCCCGCCCTCAAACCCTCCAGTCAATTACCTGCTCCCC +ACCAGACCCCGGCCAGGTGATAAACTATGCATCTCTGCTTCAGAGGACCGGCCTCCTTCA +CTGTCTTGTCTCTGTTTAGGTCATACATTTGTCATCAAGAGAGAGACCCCAGAGGACCCA +GAACCAGGTTCCGTGGCCTAGACTTGCATTCTGGAACATTCTTCGTTTCCTCCAAGGTCC +ATGTAGCAGCTACAGATCCTGCAGTGTGGGTGTTCTATGATGGCTTGTCCTGTCCGAATA +ATTTCTTTGTAACATGTGCTATCACAACTCTGGTTTGGCATAATACTTATTTAAAGAACC +ATGCTTACAGTTGCTACCCTGTAAGCGTCCCGTGTGTGTGACCCACCGTAAAGAAGCCAT +TCCCTTCCTGTCTCTGTCCGTTCACAGACTGGGTGTGAAGACAGCAGTCTTTCTAAACAT +ATTTTATTGTGAATTGCTTAGCTGCATGCAGAGAGGAAACCTTCTCTTCCAGGACTGACA +GAGGCTACAAGGCAGCGCTAACTAGCCCCTCTTCAGCTTAGAGAAGGAAACAGTTGTTCT +GAGAGACAGGAGAGCTCCTACCTGGCCAGTGAAATCGTTTCTGACATCAGTCATAGTAAC +CCGGACAGACATTTGGAACTGGAGAAGTACAAGCGATGTAAGAATCCTTAGGAAATAAAA +TCTTTCACATAATTTATAATGACGTGATGACAAAAAAATAATAATAACTCAAAGTAAGCA +GCCATCTGCTTGGGAGCCGTCAAGCATTTAAACATGGTTTAAACTGAGCAGCCTGGGCTG +TGACCATTTTCATGTTCATTCTGTAGTCTGTCTGGTCCCTCACCCGCCTGCCTTCTGCTT +TTTGTAAGAAAAAAAATCTGGCTTTATTTTAAAGAAATCTTTGCTGTGGGGATAATTGTT +TTACAGACATATTTACCTCCACATTTGTTTTGCTAATGAAATCATTCATTAAAAATACCA +CCTTAGAAAGCCTTGCGTTTACACCGTATTTATGGTATAAAGCAAACTGCCTTGAATCTT +GGGCACTTGACCCAAAGGCCAAAAATAGCTGTTAAAGAAAAAAAATGTGACTCTCATCCA +CCAAACCCCAGGGATAAAAACCTGCCAGGACAAAAGCTTAGCCTTTGCCCTACTCTTGGT +GCAGCGATGGGTTAAAGCCGACAGTGTGCTTCAAGGACTCGGTGCTTCAAGGACCAGTCC +CACTCCGAGCTTTGCCAGTGAGAGAGCCGAGAGGTGGGTTGCCTAGGACCAAGGTACCCT +TCGTGGCCAGCTGGCCATAGAACCTGGATATCCTTGGGACCCTGTCCATTGCACTGCACC +ATGCCACACGGAACACTAAAGATAGGATCAGAACACTATTCCACTGAGACCAGCTAGGGA +AAGTGATAGGTGATATCCCTGGAATGTGACAAAGTCCGCTTCTAGGTGTTGCTCCTACAG +TCAGTCTCCAGAGGAGATAGCAACATCTCACAGATGCACCTTTTATTTCTCTCCGCTCGG +AAGCTATGGGGACAGCGTGGAAATCACTCCCATCCTGCAGTCAGCTACCATAGATTTCCG +TTTCCCGCTGGCCCTAATCCCTGTGTTTTATCCAGGGGTCTGATGAGCTGCAGGCAGACC +AGGACTCTCATTCACTCTGCAGCAGGTCCTGAAAAAGAATTGTCTTCTGCCTCCCAGGAT +GAAATACTGCTCAAGGGGACTAGAGAAGCTGAGTTAGCGCCTGTCACTTGATTAAATGAG +GGTGAATTTGTTTTCAGTACAGGGAGAACATAGACTCACAACTGGAGGTCAGTTGGGTGT +GAACAATAAACCTTCAGAAAACACTTCCTTCCAAGCCTGGGGTGACAGCTTGGAGTTTTC +AGTACTTGAGGAGGGGTGGGATTGTTTGACTCACAGATACGTGCAATGGGTTCACAGGTT +GGGAAGGCAGAGCAAAACTGTAACAGTACAACCATACTTTGTAAGTTTACATTGTATTTG +TGTTAACTTACCGTGACTACTGTTCAGCTTTGTTTAGAAACCCTTTTTATAGGCTTTCTT +AGCAAAAAAACAAAAAAGTCCATATCGATGGATGACACGTCTCAGTCTTCTGTACATATA +TTTTATTAATATGTAAATATTCAGATTTTTAAAATTATAATGTTCTTTTAAAAGAATTCA +ATGCAAAGCTAGCTGTGAAAATGGTGTGTAACACTGTGTTGTGATTTCAACTCCCAAGAC +GCCCTTTATGTCCATTCTGGAAAAATACAATAAATTACTTTAATTGAATGCACATGAGTC +TTGCTTGCTACCCAGTCTTCCTGTTCCTTATGAAGTCAATGCTGTTCATTAATTAAAAGC +TATTTATGAATATTCTGATGATTCTTTTCTCGGGGTTTATGCCTGAGTGGGATATTATGT +TTACAAATAAAGCTAGCAGATTTCTAGCAGAGCTTGGTAGACGTTACAGTCCCAGCTCCG +TCTGCCAGTCGGATCAATGGCTACAGCGAGTCCCACAGAAACACTTGGGCATTAAGCACC +GAGATGCTCGAAGCCTAATTTTAAATGAATTAGGTAGCCTTATAATCTTCACTTAAAAGG +TTAAGCCCTGCTTCTATGGAAACAACACACCAGAAGGCCAAATCAATCCTTCCCAATGAA +AAGTGGCTGCTAAGGCGCAGGCGCAGGCGCAGGCGCTGCTCTTCTAGTCCTTTACCACCG +CAGGGCGCTGCGCCGCGCTGGCCCCCTCTTGTTCCCTAGGGCACCCCCAGTCCCCAGCTC +AGAGCATGTGACATTACAGAGCCTGGAATCTGGCTCCATGGGGGATTTACTTCAGGATCT +GTTCCAAAACGAGGGTTTTGAGCTGTTCAGAACTTGGGTGGTGGGCTCATAGTGGTAATG +GGTAGTAGCTGCTGCTTAAGAAATCAGCTGGACGGGGGTGAGGAAGGGGACGCAGCAGGA +TGAGCTGTTTGCAAAAGAAAATCTACAGTCAACACAAATCATCACACTTTTTTTTTCTTC +GAACCTGCAAGCTTGCCTCAAGCTATCCCTTCCTACCACACACCCTCTCCTTTGCGGGCT +CCGCGGGTATTCATGAAAATGTTTGCTGAGGGATCAGTGTGATGCTTTACTGCCCAGAGC +CACTGGGATACACTTGTTCCCTTATGCTGGCAAAGGCTCAGACAGCTTTTCCAGTCTGAT +GTGAGAAGGGGAGTGTCCAAAGTAGGAGGCTCCACCAGAAGGGGATCACTACCCTCTTCC +TTTTACACCCCAGACTCATCAAGGGATTGGTAGGGTGGGCGTATTTCCCAGATACACCCA +AGTTCAGCTCTACCACGTACCCACCACAACTAAGTCAAACCCTGTGACGGCTTTCAACCT +ACCAGGCTGAGGTACAAGGGAGAGAAAGAGGCAAAAGCCAAACTGGAGAGGCACCTGGCA +CCCAACTGCACCAGGCTCCTTCCCTTCCAAGACCTTAGGGTATCGGGTCAGCCACTGGAA +CAGTATAAATAAAAGGTTCTGGTTACTGTCTTACATTGATCCACTGGAATGAAGTGGGGG +TCAGTCTGCTGTGGGGAGGACTATGGAGAGAGAAAAGGAATTCCACAGGGCAAACCCAGC +CACATGCAAGCACAAGAGAAGACACCAACATTCAGTGACTAGCTGAGTTGTAGGATGGAG +GGAGGGGGCTAGTTGGGGTGCTAAGATACAGAGCAGTGTCCAGAGGATAGTAGGTGAGTC +TGGTCTAGATACTAGCACAGTGATCCCTTCTGTGAATGTTTCCTTTAAAGGTGTGGCCCC +CGGTGTGTCTACTAAGCTTGAGCCTCACATCCATGTGTTGGCCTCCGAGTGAGGGAAGGC +CAGGCAGGCAGCCCAATGAAAGGACCATGAACAAATCAGAGACCTAATACTATATTGACT +AACTTGTCATCCTGTAGTTTATATCATGTGGGCTGCCCTGTCACCCACCTACAGCTTCCA +TCAGCATTGGCAAATTTATGACAATGGGGGGCGGGTGAGTGGCAACATGATGAATCCTGG +AAATCAGATTCCAGAGACCAGCATCAGTGTGCAGATCTGAGTCTCTTGTTCAGCACATAA +GCTTTTTGAGTGTTTGAGCCGAGCCCAAGTCCCTAAATCCCCATCACCATCCCCAGTGAA +AGCCCTGCCTGCTGAGGTTATTCAGAAGGAATTGGGGAGAGCGTCATCACCTGGTAGGAC +TTCCTTGAAGACCAGAAGCTGGAGACAGGAAGCAGGCACCGCCCAGGCCTCGGTTCCTTT +TTGCTGTCTTACCAGTGTTCCCGGAGCCATCTTAGGTTGAATGCCAAGTACAACAGATCA +GGACTCTTCTAGGAATCTCGGGAGCCTGTGGCACCTCACTCTCCAGCCTGCTTTTTCTTT +CACAGGATTGATTTCCACGTCCCCCCACAACTATGTTTGATGACGAGCTCATAACTCAGA +ATTCCGGCCAATGCTCTGTGTGAGTGCACACAGATCAACTCCTATGTTTTGTAATTCAGA +GTGCATGAAACTGGGCATCCCCCCCAAAAGCAATATATACAGATTATGTATGCATGCACA +TGTACGTATGTTTAGTGTTTGTTATTAGTAAAAATGAACATACAAAGAACTGTTAACAGA +CCAAGGAATGTTCTAGAAACAAAATTCAGACAGTATAATACCCAGTACACCTTACATGTA +TATAACTGATAACCCAAATTGAGTTGATATTAAAAGGTCTTTTTTACTGTTTTACTCAAT +ATCATTTAGATTTATTCATTAAGAATTTGGACAATTTAAATCATAAAATCTGGGGCTTGA +GGGATGGTTCCATAGTTAAGAGCACTGGCTATTCATCTAAAGGGTCCATCTCAACTCCTA +GCACCCACATGGCAGCTCAAAACATCTGGAAATCCAGTCCCAGGGGACCTTCTGGCCTGT +TCAGATACCAGGCACACAAGTGGTGCAGAGATACATGCAGGCAAACACCCGTACAGACAG +ATAAAAATTAAATTAGATTTTAAAACCTAAATGTGAGACAAATATGTTTAGGTCATTTCT +TTTTAAATCCTCTTCCTAAAGGGCAGCTGGTGCCATTGTGTTGAACATTCTCTGACCAGC +TCTCTTTCTCCCTGTTACATGAATTCTTCCACTCAAGGTTAAGACAGATTCAAAAAAGGT +GGAGGGCCCTTGGTGTGACTGTGAAGTGAAAATCAATTTTACAGGGGAAATGGAGCATCC +TAAATTGTTACAACTAAGTGACTGGTGCCAATTGCATATTTTGTTAGAAAAACTGCTTTC +CACTATATTCTAGCATGAGAGGGAAAGAGACTGTCATAATAGAGGGCACTCACCCAGGGC +AAACCAAATTAACTCTCATCCCAAGGCGATGTATTTCTAACCACCTGATAAGGAAAACCA +GAAGTAACTCAATTAACAAGTGCTGTGCTGGCCCCGGCCCACTCTGGTTTAGAACATGGT +CTTCTGCGGCATCCTGATGGGACGCTCTTCTCCTCATAGATCCATATCCACTGTGCCCTC +TCTTGCCCTTCACTAATGCACCTTTAAAATGGACCAGGGAGCTGGAGAGATGGCTCAGCG +GTTAATAGCACTGACTGCTCTTCCAGAGGTCCCGAGTTCAATTCCCAGCAACCACATGGT +GACTCACAACCATCTGTAGTAGGATCTTCTTCCTTCCATCTGTAGTACCGCCTTCTTCTG +GTGTCTGAAGACAACAACAGTGTACTCCTAAAATAAATAATTCTTTAAAAAATAAATAAA +TAAAATGGACCAGAAATTTTGAGTGTGTGGCTCTCCTTAAGATCCCTGTTTGTAGTTAAG +AGGTACGTGTGCACTGTCAAGGTTTCTTCTCCTACCCCAAGGAGAAGGGTTTCTGGGTAG +TTGCTGTGCCTTCCTCTAGAGAACTGGCTGACCAGTCATGGGTGTGACCACACTGTAAGT +GTTAGACTAACTCCTCTATTCAGGCTGCAAACACCATGATGGTGCCGTTATAGTTATTAT +CTGTGATAGTAAGTCTGTTTTCTGTGATAACAGAGTTTTAGTAAATGAAATCCAGGGGGC +TGGAGAGATGGCTCAGCAGTTAAGAGCACTGACTGTTCTTATGAAGGTCCTGAGTTCAAA +TCCCAGCAACCACATGGTGGCTTACAACCATCTGTAATGACATCTGACGCCTTCTACTGG +TGTGTCTGAAGACAGCTACAATGTACTTACATATAAATAATAAATAAATCTTTTAAAAAA +ATGAAATCCAAAAACTTTGGGAGCCGAAAGCAGAGAATGAAGTAGACACGTTTAGTCTGG +AAGACTATTGACTGTGCAGGTGAAGAACCAAATGAATTTTATGAATGTGAGAGACTTCAG +CTACCTTCAGTTAAATGTTTTGTAAAACTACAGAAATGGAAACTTTGGTTGCCATTGGAA +ATAAACAGACATTGGCTTGGGAAAATGGCTCTGTTGTTGCAATGTTGCTATGAAAGCAGG +AAGACCTGGGTTTCACCCCCGGTACACATGTTTAACTACGAATCAATAAAATTCATTTTT +AAAACTGAACGTAGTGATGTGTGTTTGTAATCCTGACACTGGGGAGACAGACACAGCATG +AGGACACTCCCTAGGGATTGCTAGCCAGCCAGCGTCACCTATGTGACAAGCCCTAGGCTA +ATGAAAGATCCTGTCTCAGACAGGGTGGACAGCCTTTGAGGAAAACATCTGGGGTTGTCC +CCTGGCTTCAACATGCACATATGAGCACACACGGGGGCGGGGGGAGAGGAGAGAGACAGA +TATAAGACAAAACCTAATCTATATGAATATACAGTAATGGTGGCATAACCCTCAAAATAT +GAGGTAGCTGCTATGGCAAAGCCACCACCCCCTGAAGAATGAAAATTAACTACAATAAGT +TTTTCCCCTAACTGGAGAGATGAAAAGTAGTCAGCCCCAAAGGAGTTTGCAACCCTATAG +GAAGGACAACAATATCAACCAACCAGGATCCCGTCCCCCAAGCTCCCAGGGACTAAACCA +CCAACCACAGGGTACACATGGAGGAACCCATGGCTCCAGCTGCATATGTAGCAGAGGATG +GCCTAGTCTGGCATCACTGGGAGGGGAGACCCTTGGTCCTGTGGAGGCTCGATGACCCAG +GGTAGGGGAATGCCAGGGCGCTGAGGTGGGAGTGGGTGGGCAGGTGGGGGAGCACCCTCA +TAGAGGCAGTCATGTGGGGAGGGAAAAGGGGGTGTGGAGGGAAAACTGGGAGGGGGGATA +ACACTTGAAATGTAAATAGAGAATATCCAATTTTTAAAAAAAGAAATGTAAATAAAGAAA +AATATCCAATTTTTAAAAAATAGTAGTCAGTCCCTTTCTCATCCCCGGGGGTCATCCAGA +AACACGACTCAGTCCATTCTGCTGTTCTGTCACCCTGTTAGATATCCACGGGTGTATCCT +CGAAGCTGGCTTGTTAGATATCCACGGGTGTATCCTCGAAGCTGGCTTGTTAGATATCCA +CGGGTGTATCCTCGAAGCTGGCTTGTTAGATATCCACGGGTGTATCCTCGAAGCTGGCTT +GTTAGATATCCACGGGTGTATCCTCGAAGCTGGCTTGTTAGATATCCACGGGTGTATCCT +CGAAGCTGGCTTGCATGCTTGTGCACTGAAGCCTTAGAGAAGAGGAAAAGGTTAGCAGAG +AGATTGTTTCTTTGTGAAAATTTCTCTCTAGGCTTGAGTGTTCACTTGTGTTTACGTCTC +CTGGGCTGGAACTCGGTTAAAAGACTAAACTGGGCAGCTTGGACACAAAGGCCTGAACTG +GGTGGCTCTGTGCTTAGAAAAACTGGTTTAAGTACTACAAGAAGGAGAAGAGTAGATGCC +ATTATTCGTGCCACAGTGCCATTTGAATTGGTGAAAAGAGGATAGTGCTTAGGGTAACTG +AAGAAGTCACTGGTTAAAAATGAGGCTAAACATATATAAAGATCAACTCAAAATAAGACT +TTAACTATAAAACTCTTTGAAGATATATAGATATATATCTCCATGCTTTAGGGTCAAGTA +ACAGTTGCTTATTGATGATACTAAAATCACAGATGACAAAAGAAAAATAAGTTGGATGTC +CATCATAGGAACAAAAAGATTCTGTGTTCTGGAATATATCAAGGACCTGGAAGAAAACTC +ACAGAATGGGGTGGGGAGGGGGCTTGGTGGATAAAAGCACTTGCTCTACAGGTGTGAGGG +CTGACGTTCCTCCAAAGCCACCTGAAAACCAGGCGTGTGTGGTGGCCACCAGTAACCTCA +GCCATTGGGAGGTTCCCACTGTAGAGTTCTGGGGTAAGCTGGTTGGTGAAAGGAACCTAA +CTGGCAAACTTTAGGTTCTTTATAGTCTTTCCTGCTGCACTACATAACATGAAGCACAAC +TGAAGCAGGCATTTGATGTCAGTTTATCACCTCCTCATATATGGATACAGGCACACATGA +GAACTCACAACACACATGTGAACATGCATAAAAACATATATATCACACATATGCAGACAT +GAGTGCACACAACACACATGTGAACACACATAAACACACATGTACATCACACACATGAAG +ATATAAAAGAAAAAACCTCACAGGATGGAGAAAATCTTTGCAAATCATGTCATAGAAAAG +CCTTGTATTCTGAGTATGTAAAGCACTTTTACAACTCAGAAGTAAAAAGGCAAATATCTA +ATTTAAAGTGGGCAAGGTATTTGAACGGTTTTCTCCAGGAAAATGCACAGAGGGCAAGAA +GGCTAATAAGTGTGCAAAAAGACACTCAGCGTCATAGGTCATCAGAGAAATGAAAGTCAA +AATCACAATGAGATCCGTCTTCAAAATGATTGGGCTGTTTATAATCAACCAAAAAAAAAA +AAAATTAACAAGCATTAACAAGAATGGGGAAATTGGAGCTCTCCTTAGACACTGCTGTTG +AGTATGTAAAGTGGTTCAGGCTTTGGGGAATCATTTTGAAGTTTCTCAAAAACCTGATAG +TAACCTGTGGGGCATTGGACTATGCAAAGACAGCCTGGTATCCAGTTGAGCTGAGGTCTG +AACCCCGGGACTGGTGGTGATAATTCACCTACATGGGACGGAAGGAGTTCTCTCATGCTC +CTAGAACCCTGGCTCCTGTTGAAGTTACCGTCCCCTCAGCGCCCACAAGAGAAGCACGGT +TAGTAGTCACATAGGCAATGTCCTAAGCTTCTGGCCTTCAGGTTAGACTCTTCCTCAGTT +ACCTAGCAACAGTAAAGATAACAGCATACCATAAAAAGGGCTGCTTGGCCCCACCTTGCT +CTCTTACTCCCCTTACTCTCCTTTCTCCTCTCCTCTCACTCTTACTCTCTCTCCCTCTTA +ATCTCTAGCCTTTCTTCTCTCTCTCCCTTTCTCCTTTGTCTCCTCTTGGCCATGGCCGGT +CTCTCTCTCTCTCTTTCTAACTTCTCTCCTTTTCCCCTGCCTTCCTATAATAAAGCTCTA +AAACCATAGACTGTCTCTGTTCATCAAGGCCAGCTGTGCTTACTCTCACCTGTGTGGGAA +CCTCTCTCCCATAACCCCGGGGCTACAGGGTGTCGCCCTGGGGCTCCCAGTCGGGGGCTG +CCCCTTGCCTACCCCCCATTGAGTGGGGTCAGTGGCTTAGATGCGCACCAGGGGCCGAGT +GGAAAGTGTCTGGTAGCCCGCCCACGTCCACCTGCCCAGAGCATAGGAGGAACTCTGGCT +GATGCATGCTATCCTCCCTTCCCCCTTCTTCCCCTGCACCCCTTTTAGTTCCCACAGTAA +CCATATAATCCAACACATTGCATAGGTATTGATGCAAGAGAATGTAAATATATGACCACA +CAAAGCCCTGTACTCAGATGTTTGCGGCAGCAATATTCACTGTACTTGCTGGCTAATTTT +ACGTCAACTTAACACAGCTAGATCAATCAGACTGAAGGCAATTTTCTTAATTAGCGACTA +ATGGGAGAGGGCCCAGTCAATTATGGATGGTGACATCCCCTGGCTGGTGGTCCTGGGTTC +TATGAGAAAGCAATGAGGAGCAAGCCAGTAAGCAGCACTCCTCCATAGCCTCTGCATTAG +CTCCTGCCTCCAGGTTCCTGCCCTACTTGAGTTCCTGTCCTGATTTCCTGTGATGATGAA +CAGGAATGTTGAAGCATAATCTGAACAAACCCTCACCAAGTTTCTTTGGTCATGATCATC +ACAGAATAGAAACCCTAACTAAGGGGCTGGAGAGATGGTTCAATGGTTAAGAGCACTGAC +TGCTCGTCCAGAGGTCCTGAATTCAATTCCCCAGCAACCACATGGTGTCTCATAACCATC +TGTAATGGGATTCAATGCCCTCTTTTAGTGTGTGTATAAAGACAGCTGTAGTGTACTCAT +ATAAATAAAATAAATAAATCTTTAAAAAGAGAAAAAAAAACCCTAAGACATTCATGAAAC +CTGAGAACTGGAAATAATGCAAGTGCCTGTTTGTTGATGAACATGAACCCAAGTGTATAT +CCCTTCCTTTGAATATTAATTTTATGATGGAAGGCAATGAAGTGTTGATACATGCTAAAA +CAGATGAAAACCTTGAAGAAACGGTGTTACATTTAAACAACATGCTGTATAAGAGCTATT +ATCATCTAAAGCCACCAGGACAGACAAGTCCAGAGAGTCTCACAGTATCTGTGGTTGCCT +AGAGCTGTAAGAAGCAACTCTGGAGGTGGCTGCTGACAGGCATGGGGTTTTGTTTTGGAA +TGATGAAAATGTCTAAGATTAAATTATTTTAAATTCACTGGAAATATCTTCTAAGACACT +AAGTTGAAACTGTAAACTTGTAAGTCTCATGATATGTTAACTCTATCTTGATAAGGCTGT +TGAAAATAGAATCACAATAAAGCTAGGCCTTCCTCCCACTGTGGCTGTTTATCCTCAATG +TTTCAAGAATTTAAGTAAAATAAAACTATAAAATAAATTTAAAATATTAAATGTATTTCC +ATATGCTAAGGGGAGATGGAATTTGAAAACATGACATAATAGAAATTACTAAGGAAAAAT +TAATTCATTTTATTCAGTATGAGTTTTAAATTCATGTATCAAAAACTTTATTAAATTAAA +TAGTGACAAAATGAGAAAAAAAAATTACAAGATAAATTTGCAATTCATAATCAATGGATA +AACAACAACAAAATGTTACAATTAGCCAGACAACTGATATACACCTGTAATCCCAGTACA +TGGGAAGTTGAGGCAGGAGGGTAACTTTTGATACCAATATGAGCAACATAATAAAAACCA +CATATCAAAAATAAAAATCTTAAGTGGTAAAATCAGGGCTAGAGAGATGGGTCAGTAGTT +AATGGCACTTGCTGCTCTCGCAGAGAACCCAGATTCAGTACCAGGCACCCACATGGCAGC +TCATAACTATCTATTACTCCAGTTCCAAGAGACCTGGTGTTCTCTTCTCTCTTCCATCTG +CCCCAGACATGCACAAGGTACACATAAGCACATGCAAGCAAACAGCAACAACAACAAAGA +ATAAACATTTTAATGATAAAATTAACTCATCTTAAAGATTTATTTTATTTTCAACTGTGT +GTATGTGTGTCTCAATATAGGGATATAGACGTGTAAGTACAGATATCTGTGGATGTGTGT +GCACAGGCTTGTTGGCTAAAGAAGAACAATGGATGTCTTCCTCTATTGCTCTCTATCTTA +TATTTTGAGACAGGATCCCTTACTGAATGCAAAGCTTGCAGTTCCACATGGGCTCCCAGG +ATCCATCTGTCTCCACAGCACAGTGCAGGTACAGTCTTACATTGACACCTCCAGCTTTTA +CATGGCTCCTAAAGGTTTGAACTTCAGTCCTCTTGCTTTTGTGGCAAACATCTGATCCAT +TGGATCATTGTCCTGGTCCCCATAGATTTTATATCTTTAAAGGAATGTGTGTGTACTTCT +CTAAAATGAAAAGAAGAAGAATGGAAGGTTGATTGATGCACAGAACTGGGGAGCAGTGAT +GCTTGGCTCTTGGATACTGCCCCAAAATACCTTGAAACTCTTGCAGTCCAGGCTTCTTGG +GTATCAGATATGCTCCAGTGAAAACTTTGTCTTCCAGGTCCAGTAGCTCCAATAATGTAC +ATTAAAGCTATTCTCGAGGCTCTGAAGTTAAGGTTTTACCTTAAAGGAAAAGTAGGCAGT +TTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTC +CTCTTCCTCCTCCTCCTCCCAGTTAGGCTCCACTAAAGAGGAGATCAGGCAGTAAAACTA +GAAACTGGCAGCACAAGCGTTGAGTTTAAAGGACTCCAGTCATGTGAACTAACACAAGTC +CTCTCATCTGTGAAATGGGGGTAGCATAGCATCTGTTCCCTCAGGAGGCTTTGAGAATCA +GCCGAAAGAAGAGATCCTCTGTGGCTTGGGAGGAAACTGGAGACCAGGCTTTATGAAAAA +TGTAGCAGCTGCAAAGCGAAAAGAAAGCCACAGGAACTCTGAAGGCATCTGACACATCAG +TCAAAGACAGTGTCACAGAGGCCTTTGGGATTCGGAGAACAGTGAAAGGACAATAGAACA +TGAGGTGGATGGTTGTCACACAGGACACCAGGGACCTTCTGAGCTCCTGCCCATGAGTAC +TTCTCTCCTGGCTTCTTATCTACACAATTCTGCACTGACCTAATGAGTGTCGAATGTCAG +GATTTGGAAAAACATACTTGGAAATGTCTTATATAGCCTACTTGTCAACTTGACACAGCC +TAGGTTCATCAGAGAAGAAGCCCTGTTGAGGAATTGACCTTTGAGCTAGTCTGTTGGGGG +TTGTCTTGGTTATTAATTGGTTTGGTGGGCAGTCCACTGTGGATAACAGCATCTCTAGCA +GGTTGTACTGGACTGCATGAAAAAGCTAGCTAAGTCTAAGCTAGCAAAGAAGCCACTAGC +AATCAGCATCTTCCATGAGTCCTGCTGTGTATTTCTGTGGCTGTGAGTTCTCGCCAGAGA +TAATGCCCCATGAAATAACAAACTGTCCTGCCTTCATGTTCCTGCCTTGAGTTTCTGCCC +TAACTCCCCTCAAAGGTGGATGGTGAACTGGAAACACAAGATGAAGTAAATTCTTTCCTG +CCCATATTGATTTTTATCAGAATGTTCTTCTACAGTCACACAGAAAGTAAACAATAGTGA +CTCTCATGTCCAACATGTGGTATCAACTCTGCATGCCCTGGCTGATATGTTATGACACAT +GTAATCCACCCAACAGTCAACGCATTATGTCCCGGAAGTTGTGTTATGACACACATAACC +TACCCAGAAGCCTGTGAATGCTCTGTTCCTATAGTTTAAGTCAGCTGATTCTCAAAGCCA +CCCGGGGATACAGATGCTGTGCTACCCCCATTTCACAGATGAGAGGACTTGTGTCAATCC +ACATAACTGGGGTCCTTTAAACTCAACACTTGTGCTGCCAGTATCTAGTTTTACTGCCTG +TTTTGCTCTTTAGTAGAGCCTAACTGGTAAGGTGAAGGAGGGGGAGGGAGGGGGAGGAGG +AGGAGGAAGAGGAACCTCACTCAGTGGGGGTCTTCTTGTATGATTCTTTCTCATGGAGCT +TATTTCACGTCACAGCATTAAGCCAGGCACAGGTGCAAGTATTGATCGTATGAACCAGGT +GTTGTTCTAAGTATGTTACAGATGGCGACTTCATCTCTAATATGAGCCTGGTGTGACTCT +TCCTGCCATCTTCATTTTACAGATAGGAGACTGGATTAAAAAAGGCTTGAGTAATTTTTT +TCAAAGCCATGGAGCTAATGATGAGCTGAACCAGAAGCTAAAACCCATATAGAGACTTTG +AATAGATGTTATGGGGCCGACACTGTCTTATAAGTTTGTAATAGATGTAGAGGGACAAAA +GACTTCTGTGATCTCCTAAGCCTTCAAGATCTGCAGTGGAGCACTTCATGGGTCAGCTGA +GCAGCAGAGCCTCCTGAACCGTGACTCTCTAAGAAGGGGAGGTTGGATGCAGTACTTTAT +AAACACATTCACCACAGACTTCCATTTTCCAGCACTAGTGTTCCAGGAAATGTTGCTGTT +AGAAAATTCCCATCCGTTGCCTTGTTCCCATCATGAGCCAGTGTAGCCTGCAGAGAATAG +CAGCTGGGGTCTCACCGCAGAAATTCTGAAGTTCAGTAACTCTGGTGAGTCCAGGAGGTG +ATCAGTAGAGGAGTGAATGGCTCCCCTTCATAAGACTAACACCTCTGAGGCCAATGTAAT +GGGAAGGAAATGGGGAGAAGGAAAGCCAAGGGATAAAGGATGAGATTGAATAGATATGGA +AGCCTGAGGGAGAGTAAGTCACTGACTGGATAGTGAAGGGAAAGAGAGAGATGAGAGAGA +TATGTATATACCACAGAGGGTCCAAGGCTTGAGGGGAGATGGTGGCAAGATGAGGTTAGG +GAATGAGAGGACATGGAGGCACCTGGGAGGAAATAAAGGAAGAGATATGGAGGTGCTGAG +TTAGATACGCAGCCACAGGGGCATAGATAGACAGAGATGACTATGAAAGTCTTTGGAGTA +GAATCTAGGTAGATGTGATAACACTTTGAAAGGTATAGGGGGTTGGTCTACAACTGATAT +GGATTCAAATGCTAAATACTGGCCCCCAAGATCTGATTGCCCCCAACAAGGAGATTCTTG +GGGACAAGAGATCCTAATGTAAACCAAGTGATGCTATATAACCTTGCTGCCTAAGTTAAA +TAGTCAGTAAAACGCTAAAGCCTATGATCGGGCAGTAGATAGAAGTGGATGGATTTTCAG +TTGCCTGGCTGGGAGTTGCTGGTAGAGAATGGGGGTCGGGCGGGAACCAAGGGAAGAGGA +GGCTGATGGACCATAAGCATGTGGCCAGGAGAAACAGCAAATAACAAGGGACATATGGCT +GGGATATAAGTCAGAATATCTCCAAACTTGCCCAATCTAAGCTTATGGCTTATAAATAAA +ATACCTGGATTATGTGTCTTTTATACCTAGAATTCCATTTACGGAAGGACAGAGAGAGAG +AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGGAGGAAGAGGAAGAAGAGGAG +GTGAAAGAGGAGGAGGAGGAGGGACCACTAAGAAACAGAGCAGTGATGGGAAGGGACCCC +TCACTTTCATTGTTAATATAAAGCATGCCTGGAGTGGGTCCTATCTGGAATGATCTCTGA +GATGCTTTCATCTTCAGTATTTCATGAGGTTAATAGAAAAAAAAAAAAAAAGGATTTGAG +GGTGTGGTGCTGGGGATGTACCCAGGGCTTCATGCGTGCTAGACAAGTGCTCTACCACTG +AGTTAGCCAAAGTAAATGGTATTTCCTCATCTCGTAGCTAAGGGCATTAAGGAGACAAAG +CACATGTGCTGGGTTTGGTTTGGTTTTGAGTGCCTGCCCAATGACTGATTTCTTGGTTTA +CTCTTCAAGCTTACTCAAGGAACACAGCATCCCACCTCCCACCAGAGCTGTGGAATATCC +CCTTTCCCTGGTATCTCAAAGAAGGCAGGGCCAGCAGAGATTCTGGGCAGCCTTTATACA +GGGCCTGGCTTTCCTGTGGTTCCTTCTGAGCAGCCCGCTTTCCAACTGATTCTCTTGTTG +TGAGCTATGTTCCATCGTCCTCAGTATTGTTCTTTTCTATCTCAGGTCACCAGAGTAGAT +CTCTAAGATTCCTAGAAACCCCAACTTGAATCAGACAGCCTCAATGTGGACATAAACATT +GTCAGCATGAAAAGGCCAGCACATCTCCCAGTGCTGGGATGTGGCACTGTAAATTATAAT +GACTTGGTGCTCGTGATGCAATGGCAGAAGAGCCAAGAGGGAAGGAAGCGACAGGAGGAA +CTGGACTCAGGGCTAGTATATACAGAGGAGGTCAAGACAGAAACAGGGCTGTGGGGATCA +CCTCCATTTAAATTACAGGTGGTGGAGCTGGGGAGATTGCTTAGTTGGTAAAGTGCCTAC +CTTAGAATCATGGGGACCTGAGTTCAGATCTCCAACCCCTCTCCCCAAAATCCAGATGTG +CTACCTCACATCTATGGGGGAGAAAAGCATATTCTGGGAGCTCATTGGCCAGCCAGCCAC +CAGCCTACAAAAACAATGGGCTTCAGGTTCAGTGTGAAGGTATGACTCAAGAAATAGAGT +GGTGAGCAATTGATGAAGTGACCTGAAGTCAACCTGGGGCCTCCACATGCATGTATACAC +AACACATGTACACATGTACACACAGTCACAGGTTCTCATGAAATAGCATGTAACTTAGCA +CAGGTTATAACAACCATCCCTACTTTTCTCTCTGGAACCCAGTCAAATCCTTGCGAAAAG +AAAAACACCACATAAACTTAGATCAGAAACAATGGTAACTCAATCTCCGGGAGCAACAAC +TAAAACCCAGTCTTGTAAGCCTTATTAAATCTGACTCCTCTGGTGGTGAATCCTGGCAGA +TCTGCCATGATACCAGGAAATTTTAGCAGCTACATCTTCTCCTTCTGCTATCCCTGTTCC +AACCTCACCCTCTCCTCCTCCGTCCAACCCAGAAGTCCCGCCTACTCGCCCAGTGATTGG +CTCCTTTATTCATTCGGGGATTGGTTCACAAGAAGTCACCTGGGTATGTAACTCACTCCT +TGTCTGCAACCCCTCCCAGATAAAGGAAATTAGCATCAAAATACAAACTGCACCAGGCCC +ATCCACAACACCCCAGATTCTGCAGGTTAGCAAATGGCCGGCTTGTCCATTTGCTGGGCA +TTGGACATGTGGCACTCTCATCTATGGAGAGAACAAAATTAGGAACCTCTTCTTCCTCCT +CCTCATCCAACTCCTCCTCCTCATCCAACTCCTCCTCCTCCTTTCTCCTCCTCCTCCTCC +TCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCCTCTCTCTCCCCC +TCCATCCAAGATCACTTATACCTAAATATCACAGCACATAGGGTCAGAAAGGCTGAGCGG +CCTCATTGTTCTGAAACAACCACTGTCTTTGTCTTTTTACCACAGATGGGACGGTTTGAA +CAGTGTCTATTTCTTACAGTCTTAGAGTCTTAGAGTTCTAACTCCATGATCAGACAGCAA +CAGTGTGATTGCGGGAGGGAGCATTGTCCTTCTTTTCCAGGCGGCCATTTCCTAGTCCTA +GCCTTGCACAGGAGTGACCAAAACAAAACAAACAAAAACAAAAAAACAAACAAAAAAACT +AGTAAGTTCTACCTACCCTTTTTTAAAAAACACTTTTTATTGATTCTTTGCACTTCATAC +AATGCACCCCAGTCCCACTCATCTCCCCATCCCTTCGTCTGCCCTTGCAACCTTTCCCCA +AAAGAAAATAAAAGACAAAAATAAAGAATAAACAAAACAAAGCATTAAAAAAAAAAAAGT +CTCATCGTGGATCGTGGAAGCTGTAGTGTGTCACAGTGTGTCCCGCAGTTTTCCCTTTTG +TGCACACATCTTTACTTGTAAATGCTCACTGCAGTGAGTTATTGGTCTGGTTCGCGTTAC +TGGCCTGGTTCTGCTCCACCATCAACACGGAATCCTCACGGGGCTCCTCTTGGATAGATA +CTCTGTTGTTGCCCTGTGTCCTGCAGATCCCACAGTGTTGGTCTTTCACGTGCTCCAACA +GTTCACAGATGGAGTAGATGCTGGGGTGGGCCAACTCAAAGCCCTCCAGCGAGAGAGTTA +GCCAGCCAGCTCTCCTGAACCCGGCACCACCAGGGCCAGCTCTCCAAGCACTGCACCCAC +CCCATCCCCACCCCCACCCCACACACCCTCCCCGACCCCGGCTAGCTCACTCAGTGCTGC +AGCCGGCAATGGGGAAAGGTCAGTTCTGCTCTCTCACGTTCACGTTCACATTCACGTTCA +CAGAGGCAGTTCACCAGCATCCATACCTCTGGAGCCAGCTCTACTGTGTTGCCCAGCAGA +GATGCAGGGCCCACTCTCCAAAAGCTGCAGCCAGCCAGCAGGGGGTAGATCTCCCGTTCT +CACGACCCCAGGGCCAGCTTTCCTGACTGCCTCAGGTGGCGGGAGGGTAAACCTAGCTGG +CCTCTTTACAGGAAACTGGTGGGGGGCCAGCTCTCTCGGGCTCATACCCTCTGGGCTGGT +TCACTGGAGCCCCACCCACCAGGGCCAGCTCTACTGTACTGCAGCGCTTGATCTCCCAAG +TGGTTTCTTGAAAAGGACACTAATCCCATCAAAGGGGTCACCTTCTGAAACCCTCCTAGC +AGCCTCACCTCCTATTATCTTCTGGTGTTAATATTCAAGTATCAACCGAGCTAGCGAAGG +GGACAGGCACAAGGATGCAGTCCACAGCATCACCATCCTCACGAATTCCTTCCTCTCTGG +AAATGGACAATGGTCCAACCTCCACTTTCTCAGCTACCCTGTGTCAGCAGTGGGAGATAA +AATAATCATTGTGATGATGAATGTTATTGTTCAATTTGGAAAGTATTGGTCACTGGTAAT +TTGTTTCAGGTGGATTGCGCTGCTGGTCTTGGAATTCTTACAACATGGAGTCTTACGGGG +AAGGCAGAAAAGCGAAAACCTCTGCAAGGCTGCGGATCCATCCCTACCTCTCCCTCCAGT +CTGCCCTGCTTGGAGCAGGCAGAGAGCTCAGGATCAGGAGGTCTGAGCTTTTTTTCTTCT +GCAAATTGAATTTACAGATAAAACGTAAACACCCAAAGATCCTCTTGAAACAATGTTGGT +ATCGAAGCTGACACTTGATGGACTCAGCTCTGGGAGGGCTCATCCACAGAGCTCCTTGTA +TACATATTCCCCATCTAAAATTCATAAAGACCCTAAGTCTGGGACCCATGTCAGATATGA +AGGAAATAAGGATCAGAGGATAGCTTGACACGTGTTATAGAACTGCCCCAAGGCTGAAAT +GCATATTACTATTATTATTATTATTATTATTATTATTATTATTATTATTATTATGGGAGG +TTGGGTGGGTGTGATTCAGGGGTGCATTACACAGTGTGTGTGTGTGTGTATGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGTGTAGATCAGAGGAGAACCTTGGGAAGGTTTGAA +CTTGTGTTACCAGCTTTATACTACAATTGCCTTTACCCACTGAGCCAACTGGTCAACCCA +AAGCTCAAACTCTTAACCATCCACTCCAACATAGAAAGCCCAGGCCCTGGTTTCTGTCAC +ACACCTGGAGAGCAGTTTCTGTGAAGCTCACCAATGCCCTCAGCATAGTTCCCCACTGAC +TGAGACGAGTGGAAATCTTAAGATGGTTTTTCACAAATGAGACAGGTGCAATTTATCATG +TTGTAATGCTAACAAATTCCGTGCATGCAAAACTCATAGTGTGTGTGTTAATAAATTAAC +TCAGCAGCATAAAACTTGATTCCGTGCTTTTTAAAAAATGAACATACCTGTTTCTTTGAG +TTGTGATATTTATTTTCTCTCCTGGATTTTTTTTTATTGGCTCACATTTGCCAGTGGTAA +CCAATTCTGATTCTGATTATCCTGAGAAAGGCCAATCAAATAAATCTGAAGTCAGATGTG +CTTCAATTTTGTTTAGAGACAAAGGGTCCCCACCCCCTCCCCAATCGTCCCTGTTTCCCA +GAGAAAGCATGAAGCGCATTATTTTTATTTTTTATTCTTGCTGTCCTAGTCTGCTCTATT +GCCATGAACAGGATGTCATTTGAGCTTTAGAACACACCTGCTTCTGTGATTTCAAAGGAC +AGCCAACACACTTCTGCTGGGAGCCGGTCAATTCCAGTTCCTGTGAAGGAGCTGCCGGAG +AATGAGAATCTAATGTGGGACGAGTGTATGAGTGAGGTCTGAACCAAGCATATGGCGCTC +AGAATCAACAGAGTACTTCCTTAGCCCTATATCCACACAGCGCCACAGCGCCTCTTGATG +CAGGAGTGACAGCCAGGTTTCTTGATTTGAAACATTGTTCCATTGTTGTTGCAGTCTGTC +TGTCCTAAAGACTAATTTGTTTGGCTTTCTGAGGCATCCTGGCTACAGCCGGCACTCAAG +GCTGAGAACACTCAGGGAGATACATAGATGTTATTTTTAATCATCTGTGTGTTGTAAGAA +AGCTTTCACCTGGAAAGTTTGTAGGCGTGCCTTAAATTCCAGTCATTGTACTTGGAAAGC +CAACCCCAGCTCTAGGGTGAACTCTTGCTTGTATTGCGGGGTTGGGGCTAGAGGGGGACT +GGAGAGAGAGGTTATGATGTATGTACACGAGCACGTTTATGATGTGTTTGTGTGTGCAGG +TGAAACTGCGCCACGGTGAGCACACAGATGTCAGAAAACAACCTTCATGGTTTTAAAAGC +AGTCTCTTTTTGTTTTTATGTTAATGACTACAGGCTGTCCACTCTCCTGTCTCTGCCTCT +ATTTTCTGTAATGCTGTTGGTATGACAGAGTGTTCCACCACTCCAAGGACTGAATTCTGA +GTCATCAAGTGTGCACAGCAAGTTTACTGAGCCACATCTCCAGCCTGGACTTTCCCATGT +TTGAGATCAGGGGAATCCAAAAATAGCCCAGCATCACTTCTTATGTATTGTTGAAGAAAC +AGAAACCAGACGACTTGTTCCCTCCCCAGGCCCCAAGGATGCATATGCTTACATCCTCGT +ACACGCAGTGTTTCAGAACATGATAATGATTGGGATTAGGGTCCTTAAGATGTAATTAAA +TGAGGTTATTGGGGCTAACTAACCCTCATCAAATTCTAATTTCAAAGATATGTCCAGATG +AGAAGATTTTAAAATACATAATTTCTAATTTTTTTGAGAATTTCATTTATTTTGGCAATA +GCCTTCCCCTCTCCCCTCCTGCTCCCCCTGAACCCACCCAACATGTCCCCCTACCAACTT +CATGTCCCTCTTATATTTTTTATGACCCACTGAGTACAACCTGTGCTGTCCATTTGTACA +TGAGCATAGGGAATTGCTGGAGCATGGGCAACCTTCCAGAGGCCCCACCCCAAGGGAAAA +ACACCTTCATTCACAGCAGCCATCCTTTGTCAATAGTGCCTCAGCTAGGGATTGGGCCCT +GTGGCCACGCCCCACCAGAGCTAGAGTTCTCATTGGCTTGATCTTGTTGCAGGGCTTGTG +CGGGCAATCACAACAGTTCTGGAGTGCCATGGCCGTATGACATCCAGAAGCAGCCAGTAT +TTCACAGCGCTACTCCTCACGCTCTGCCTCCTGCATCCTCCCTGCTTCCTCTTCCCTGAG +CTTTGAGGGTGGGAGTAGGGACTTGATACAGATATCCCGTTTCGAAGTGAGTGCCTGCTG +TCACTTATTCTCGGCACTTACATCAGTTATGAGGCTGGGCATTTCCCACTTCCCACTGTA +AAAAGACGCGTCTGTTAACAACGGGAAGAGTAGAGTAAATATATGAGTGCAGACATAGAT +ATTTAGAAAGCAGTTTGACCACGTGACCATTTAGCAAAGCAGTGATAGTAGGTCCCTCCT +CAGGCCTCTCACCTTTACAGTGATGGGTTTGACCAGGTTTCTAGTACTAGTATGAATTCC +TTCCTGTGCAGCAGGCCTTAAATCCACTCAGAAAGTAGTTGGTTACCCCTATAACACCCA +TGCCATTATTATGCCAACAGGAATATCTTGTTTGGTGGATCAATACTGTAGAAGGCTCCA +GTGCTAGGTAAGACCCCTTCTTGCCAAGAGCCCACAGGAAACTGGCCAAGATATGGTATT +CTGTTGTTAGCACTGTGAGCTGATTGCTGACACACCTCTGCTTCTAAACCATAGACTAGG +CTAGGGCAGCGCCTCCTCAGCCGATGAGGCCTCTACTGGCACCCATTTCTTCCCTCATAT +CTTTGTCAAATTGGCCTGAGTTTCTGATAGGACGAAGCCAATTCTTAGAACACAGGCTGC +CTACACATGGTGCCTTGCCCACACATATCCCAGAGCAGAGCAGAACAGAGCTCCTTTCGA +GAACCAACGGGGTCCCCATGCCAGGGCCTTGTTTTTACTCACGCCAACCACACCAACAGG +TTTTTACACCAGGAAGAAGGAAGATGGAGGGGCTAGGGGGTTATAGTCCTTCCCTCTAAC +ACCCTGTGCTCACCAAGATTCCTTTGAGAAACATTTCTACTCTGTCCTTAGCAACCTCAA +CAAGATTAGCAATAGCGCCAGGAGAGGCGGGGTGGGGCGTGGGGGGCATCAGGATTAACA +GATATTGGGAGCCAGTTGGCGGAGAAAGCCTGGGCTTCAGACACCAAGTGCCTGCTCGAG +AAAAGCCCACACTTAACAAACAAGAGGTACAGGCTCCCTTTCTTCTCACCCTTTCCGATA +ACTGAGATTACAAGGTGCTCCTAGGGATGCTTGCATGGATGGGATTACAGTCTGATAAAA +TAAAACTCGGAGCCACTAGGCTCGCACAAGGGAGTTAAGTGGGCTTTTGGGTGAGATTCG +TAGAAAACCGCTGGTGTACAGCTGTGGAGAGTGAACGGCGCTAAGTAAAGGTTCATTGTG +TTGGGATCCTTGATTGCCAGATGGTGAGAAACTGACTCTCTTTCCTCGTCCTCGTCATTT +CCGATGTCTTTCTATTCTGCCTCACAATGCTTGCGCTCCGTCACATTCCTACGTTGAAAA +TCCAAAAAGGTAATGTTGTTAGGGGGCGGGGCCTCTGGAAGGGGTCTGGGTCTTAAGAGT +GGAGCCCCTCAGGAGTGGGCTTGGTGTCCAATAAAACATGACCTTCCACCAAGGGAGGGC +ACACCTGAAAGGTATCATCAGTGAACCCTTACCAGAAACTAAGTCTGCTTTGATAGTAAC +TCCCAGCTGTGAACAATAAGTGCCTTTTATTTTTAAGGCAGTTTGTGGCATTCTTTATAG +CACAGGGAACTACTGAGAAGTGGGAGCTGCCAGCTCTGATTTAGAGGGCTTGGAGAATTT +TCCCTCGAGGAGCAGAGAGTCAGCCTTGAAGCAAGGTCTCCTTGGGCCCTAAGGTCAGGA +AGGAGGAAGTGCCATTCAAGGAGAGGTAGCCACGGGAGGTAAGGAGCTGGGATGCAGACA +GATGAGATGGCCTTCTGGAGGGACAAGGACAAGCACTGGCTTTTTAGGCAAACGACAGGC +TCAAGTGGTGATTGTCTCTTCTCTTCTGGAACTCACCCTAAAATTCCCTCTATTGCGTAT +CTTTTGGCTGCTTTACCATCAACAGGATGTCCTGAAGAAGAAGGAAAAGAGGGTGGCATT +CTTTTGGCCCATTTCCTTTTTTTTTTTTTTTAAAACTCTGTAATTATTAGTTTATTAGTA +TCATCCAGGACTCATGTTCAGTATTCCTCCTCAAACTACATTAACAACGCAATGTAAAGA +ACCCAAGTCAAAATTATATAACAGCACTCCATCACAAAAGCGCGTGAAATTACAAGAACA +CTATTTTGAAACACTGACACTTTAAGAGAACGATAATCTCAAAAAAAAAAAATCCACAAA +ATTGCCAAATTGTTCCCTAAACTAAGCAGATTAAACCTGATTAATGAATGAGTTTGGGTT +TTATAAAGAAAAAGCAAATGGATTGGACAAATGGTATTAATATGCAAACTTTATCCTCTT +GTATCTGATTCATAAAGGGACAAACCACAGTATAGGAAAATATACCCTTCATTTTAAGTG +TGACATAATTTTAAAAGCTGGCTCAAGTAATTAAAAATACCTTTAAACAGTCAAGTTTCC +TGAGCAATCCACATTTAGATAGAAGGGCAAAGGCGTTATAGCCAGCGTTCTTGTGATAGC +CTTCGCTGGGACTAAGGTCAACAAATAGTACAGCAGTCTTGTATTTTAAGCTCACACTTT +TGGGGATACATTCTCAGGTCTTCTTTAGTAGGGGAAACTGCAAAATATAACTGCCATTAC +ACAGTAATGCTATTGGCCCATTTCCTAAGTTAGAGCATAGCACTGGGGTGTCGGTCAGGG +AGATGCTCAGCAGCCCGAGGAGTTCTCTTCAGAGACCTCTGCTCAGGGGAAGATGCGATT +CACTGCAAAAGAATTCCAGGATGAGTAACAGTTGGGGCTTATTAAGAAGAGTATTTTGCT +GGTCCTCAAAGGCATGAGAGCAGGAAAGCTGCCCCGTTCTTCACCTAGGCAATATGGGAG +AACTGGGCCAGCAGAGGACATGAGAGCAGGTGAGCTGGTCCCGCCCCTGCCGGGCATGTG +GCAGTGTGAGCACAAGAAGAGATCTCACATACACAGCCCTCGCTGCCTGTGGCAAGTGGG +AAAGCTGGTCCCGCTTCTCACCGACTGCAGCACTCAGGAGAGAGGCCCCACATCTCACCT +GGGCACAGAGAAGTAGAGCTGGCCCTGGTGGTGTGGACACTGGAGAGCTGGCCCCGCCCC +TAGCCGAAGCAGTGCTGAAGAGCTGGCCCTGGTGGCTCAGGCACAGCCTGGTGGCAGGCT +GGAGAATATAGCTGCCTCCCCCCAGATTCAGGGCTTTAAGTTGGCCCACCCCAACATCTA +CACCGTTATGAACTGCAAGACCTCCATAACACAGGGCAACAACGGGATATCTGAGAGGAG +TTCCGGTGAGGATCCAGAATCGTTAGTGAAGCAGAAGCCAGAGGCCGCGAATCAGACCAA +ACGACTCAATGCAAAGAACACTTGCAAGCAAAGCTGTTTGGACAGAAGGGTGCACTGTGG +ACAGACACACCGCAACTTCCATGGCAAGACAGTTTTTCCTTTTTTCTTATTCTTTTTATG +TTATTTTTTTTCCCTCTTTTTGTTGCTTTTATTTTTTGTTTTCTTTTGTGGGGAGGTTGC +AAAGGCAGAGGACAGGGACAGAAGGACAGGGAGATAGAGTAGAATTGGCATGCATGATGT +GACATTCACACCGGGCATGGTGGCACACGCCTTTAATCCCAGCACTTGGGAAGCAGAGGC +AGGCAGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGTCAGG +GCTACACAGAGAAACCCTGGCTCGAAAAAATAAAATAAAATAAAATAATAATAATAATAA +ATGATGTGACGTTCACAAAGAACCAATAACAAGGATTTTTTAAGAAGTATTTTATTGTTT +TGTGGGTTTTCGCATATAGATGTTAGAGTGGGCATTAATAGGAAAGTGCTCGGGGAAAGA +ATAATACACAGCTGAAGGTGGACATGAACTTCTCAAAGGAGAGTGCTGCTTTGCTGTCTT +AGGGGTAACCAAGTACACAGGTTTTGATGGCCCTCAAGTTACATCTCAAAGACTTATTAA +GAAATTTCTTTCCTTTTTTCTCTGCCCCCCCCCCCACTTTTTTCAGTAAATGAGATTGTT +GAGTAGCTACAGGGGTGCCTCTGACTTATATCAGAATCAAATGAGATAAATCTGGGGTCA +CACGGTTTATATAACTGAGTTAAGAAACATATTCTACTGTAGATGGGGTTTCTGGTGAGA +TGCCCACTAAATCACAGGTTAGTGCTGGGAAGAAAGATCGGCCACATCCGAAGGTCATAG +ACACTCGGGTCTTAAGCACAATTAATTGCTATGTTAACATTCCCATTCAAGATCTCTCTA +TAAAAGGGATATTATCTCTAGAGGAGCAACCTCCACATCAAATATTAGTTGTGAGGATTT +CTTGACTCTGAGCCTGGCAAGAGGCTTCAGCCAGACACTAGGTGAAGAGTGTCTTCCCCT +TCCCACACCTCCTTGCAGTTCTGTGTTTCTACACTGAGTCACAGGACAGTGTAGACAGTC +TGCTATTCACAGGGCAGGGATGCCAGGGTGGAAAGTAGCTGTCTGAAGAAGTTATGGGTC +AAAGAGTCCCAGATCTTTGTGGAGTGACTGGGACAGGGGGATAGCTGCCACTTAAATAGC +AAGGTCAGTGTTTCGTCAAGAGGTCCCTTCTACAGAGCCCCGGCCTCATCCTTCACCTAT +GTCTCTCTGAACAATTGGGAACTAAATGGCTGCTGCTGCAGGGCTTTGATGTTTCTGACT +CTCCCAAGACACCGGGACACTTCTCTAAACCATCGCAAGTAAGTCTTGGGGTTGGGGACA +TTGCTCAGTGAGAAAAGTGCTTGCCTTGCAAGCATGGGGACCTAAATTTGATGTCTAGAA +CCCTCACACATAAAAGGCCTGGCACAGTAGAATGAGCTTGCAGTACCAGTGTTGGGGAGG +TAGGAAGGAGGAGAGCCCTAGGCATCCTGGCCAGCTGGTTCCAGGACAGCTAGAGATCCA +GTCTGAAAAATCAAGGTAGGTGGTACCTGAGAAATAAGAACCAAGGTTGTCCTCTGGCCT +CCACATACAAGTGCACTAGCACACACGTGCACATACATGCACACACACACACAAAAAAAG +TCATGTGTAATCACGGTCTTCTTAAAATTTGTATTCAAGGTATATTTACTTGATGTAAAT +TTACATTTTAACTGTGCAGAAATGATAATACTTATTTTCAACAGGAGAGAAATTATTGTT +ATTCTTATAACAGATCTTAGTCCCAAGCCCCTGCTGAAGTACTGAGACTCTTGTGTTCCA +CAGCAAAGAATTGGACCAGGGACACAGCATTAGAAATAGGAGTAGAGATAGTTTATTAAG +GAAAAAAAAAAAACATCACTCTTGATAATGGGAATGGTCTAGAGAGCTGAGAGAAAAGAC +CCCAAAGTGTTAGGTTATGAGTCACATGACCCTTAGGAACCCATCACACAATGACATTCC +AGAAGCTTCCAAAATCACACACATATATACATATACATACACATACACATACATATACAG +TCACTACTAGGGCACTAGATCACAATCCTCCTTTGAGAAGCACACACACACACACATGCA +CGCACGCACATGCACGCTCGGTCTCAGGTGTGCCTTATTCTATCTCTGAGCTCATTTCTT +TCTATTCTTAATAAACTACCTCTGCTTCATACTTGTTCATTCTGAAATTCTTCGCAGGTG +AAATCGGGAATCTAACTCTAAGCCATGCATGATGACACATGCCTTTAATCCTAGCACCGG +AGGAGGGGGGTGGGGGTGGGGAGCAAAGGCAGGCACATCCTGAGTTCAAAGCCAGCCTGG +TCTACATAGTGAGGTCTAAGTCAGCCAGAGTGACAGAGATTGAGGGAATGTCTCAGGCTG +CTGGTGGCAATGTGGAACTGTCTCTATCCCCATAACTAACTGTCCTGACCATTCAATCTG +GGATCTAAGTGCACCTCTGGCTTCCCATCAGCACTGTAATCATGAAGTAGCAGGTGACTG +GGTGACAGAGTGTGCTTTATGCCTCCTGTAAGGCTTAAAACCCCAAGAGTGAGTACAGCT +CTATCCTTAACAGAGGCCATGAAGCTATTTACCCTAAAAAGAAATAGCACTTGTGCAGTG +GACAGTTGTTGATAAAGAGCCTCACACCCCATCAAAGCGCACAGGGCAAGTGTCTGCAGA +GGCTCAGCCTTTAATGGAACCCCTCTATTGCACCTCCTCTCCCCAAGGCTCAGGGGATGT +GGGATATCATGGAAGAGAGGACAAAGACTGTAAGAGCCAGAGGTCAGGGAGTATCTGAAG +AGAAGTGTTTTCCAGGCATGGCTAGGCATGGCCACTTTGACTGTCCCAAGACCCGTGCAG +AATCAAGCCAGTCAACATGATGGGGTGAGACACACAAGCTCCCACCCCTAGCTGAGGAGC +TGTTCACAGTCTTGCTAGGGGGGAGTGTCAGGTTTCCTCAGGGGTCCCTGATTGGTTGGT +TGGTTCTGCATTTCACGTCTGGGCTGCTGGGGTGTCAGTCAGGACATGGCTCAGAGGTGC +TCGGCCATGGTCCAGTCTCCTGGTTGGGGTGCTGACACACTGCTCAACAAAATGCACCAT +AAGATAGGGGCTTCAGCCCGTGTTCCTGGGACAGAGGCTGTGGTTCTCAAACTCCTGGGC +ACCCAGGCACTGCTGGGAACCCCTAAAGAGTTGAGATGGGGAGGGGGGACTTCAGTGAGC +CTGGGGAGGAATCCAGCTTAGCTCGGGGTGAGTGCCAAGTGTGAGGAGAGGCCTTCCGTG +GGAAACTTAGGCTCAGCTTCTTATGACAAAGGCTTCTCCCCGACAACAGTCCTTGAGGAA +GGAGACAGTCCTTGCTTGTCTAAGGTGTTTATTCATGGTGGAAAAGAATGCATACAACTT +ATTCAGGATGGACCAGAGATTAAATACCTTTTGCAGGAAGGAGTGCCGGGAAGGGAAGCT +TATTGGCTAAAGCTAAACCTCCAGGGCCCATCTACATCCTCAGTAGCATAGAGAACTCTG +GGCTCTATGCTATATGACTAATTGTCATGGTCACGTGCTCCAGGACAGGAATCCGGTTTG +GAGCAGATTCTAACACCTACCATTCTCAAATATGAGAATTGCTGGGGTTCCTTAATCTGC +TCGACCTTACTATGTTTTCTGTCTGGTTGCAGGGTTACACTTGTCCCACAGTAGGCTGAC +TATGCTCCAGTGCACGTATATATGGGCAGCACTCATTGGACAGAGTGATTTACTTTAAAT +AGAGAGAGAATATATACAACTGAAGGGGTATGTGGGAAGGGGGTCTGAGAGAAGATAGAG +AGGAGAAGTGGGCATAAATATGATTGGAATACATTCTCTACATAGATTAAAATAACCAAA +GAATAAATTTAAAATATTATATGTAAAAGAGAGTGGGGGAGACGTGAGGGTGTGGAAGGG +AGAGCTACATACCACAGTCCAGGGTCAGCACAGAGTCTGTAAGAAATAGGTTCAGTTTAG +TCTATGCAATACCAAAGTCCTCTCGTCTATCTGGATTTTATCTTCTTCCTGGCTACCTGC +CCACCCCTCTTTGCAACACCTGCCCTTGTCTTGCCCTGTTATTGTCTGTACATCAAGAGG +CCCCAAGAACAGAAACCTAGAGCCCAGTATGTAGCTCTTCTGTGGTGCCCGGTATAGGAA +GAGGGTCCAACCTGGAGACGGACTTCTCCCAGGAAGCACAGAGGCCTCCTTGCCACCTAG +AGAGCACATTAGAGGCAAGGACGTGCAGACCTGTAGTAGATCTATCAGCTAGGAAGCTGC +GTGGACATTGGTTTTATTTGGGTTGGATTGGGTTGACTGGCCTATTACCTTAGTGTGGAG +TCACTCCTAATGATGCTTAGCGCGTTATATTGAGCAGCTCCACCCCATGCAAAGCAAAGA +TCCTGCACCAAACTACCAGTAAGACCTCCTGGACAAACAGCCATGTTTCCTTCTGTATTC +TCTTCCAACAGTCACCTCGACGTTGACCCAAAAGACACAGCCCAGTGATTCTGGACTTCC +TGATCTGCTTTCAGGCTGCTGAAGGCCAGGACACTCAGAACCATGTGACCAGACTTTTAT +GTGCTCAAGACTGTTAATCTCCTTAATTGAAATTGATTGGCCTCCTGGGACCCAGCTCTG +CCCTGGCCCTGAGCTTCAGCAGGTGAGCAACATTGACTTATTTCTTTTCAAGACCAATTG +ACCCAACATGGCATCCAGTCTCTCCTTGAATATCAACCCTTTTCCCAACTAGGAGCCAAA +CCCGAAAAGGCACACAGTTACAAAACAGCTTGGGAGCAACAAAAGCACCTGATAAAGTAA +GGAGAGAATATTCTTGTCTCATTGTGGCTTAGCATGGTACAAAAGACAAGCCAAAATACC +ATTACCAAGAAAAGATGCAATCAAACACGCCGGGGGTGGGGGCGGGGGCAGAGCAATGGC +GGGGGCAGGGAGAGAGTGTGCCTTCCAAAGCTTTCCAGATAAACAGGCTGGCCCAAGCAT +ATCTAAGAACCAGGTGGGAAAAAAAGGGGGGGGTTAAAAAGGGAAGAAAAGTGAAAGCTC +CGCTCAAGTTAAAAGAAAACCAAACATAAGAGAATTGTTTGAGCGGACAGATTGGTATTC +ACCCACAATGCCACTGGAGTGGCTGCCTGGGGAATACAAACTGGTTTGGCAGGTTTATAT +CCTATCTTCTGGCAAATTCTTGCTTGCCAGACTTATCCTATATCCTGGAAAGCCCCCCTT +GAAAAGCTTTCCTGTGTCAGGCTGCTGGGTCATTGTAACCAGTGGGAACTGGGCTTGAAA +TGGCTGCACTGGGGAGTAGTCAGGTTGCCTTTCAGCTTCCAAGCCCCAGACTGTATTCCT +GCTAGCTGCACATTGTGGTACCAGGACACAAGAAATACATACATACAGGCGCGCGCACAC +ACACACACACACACACACACACACCATCTTTGAGGTGAGTTACCACAGCACTGACAAGTG +AATAATCACTGATAGCAAACCCATCCTGATGGCTAAAGATCAAGTCTAGAAATCCAGATT +TTCATTTACTTGTGTGTGTGTGTGTGTTTTGTGTGTAGCCTCGCATGCACATGATCATGC +ATTTGTATGTAGGTCACAGGACAATTTGAAGGAGTCAATTCCCTTTCTTTTTCCACCTTG +TTAGTCAGGGGATTGAACGCAGGCCACTGAGCTTGGCAGCAGGCATGCGTACTGAGCCAT +CTCACCAGCCAACTTTTTAATAGTAGAGAGAACCAGCTTGTTTGCTGCTGGAAAGCTCAA +TTTTCAAAGCAATTCAAGGAGAAAGTAGTTATTAGTTTCCATGTTCTACCTATAGAGAAA +GCAAAACACTTCTCCTTTCATGTATTCAGCCATTAGGACCTATGACTTAAACTGACTAAC +TCATGGAAGAGCGCATGATGTTAAGATATTTAGTGAGAAGCAGAGATGGGGAAAAGGTAG +AGACAGGCGGATCCCTGGTGTTCACTGGCCAGCCAGCCCAGCCTAAGCTGAAAGCCTTTG +ATGCCAGTGTGAGACCCTATCTCAAAGAAACACAGGAGCTGACTCCTGCAGAAGAACACC +CAAGGTTGACCTCTGACTTCCATGTGAGTGCACGTACATACACACACATACACACACACA +CATACACACACACACATACACACACACACACACACACACACACACAGGAAATGTGCAGAG +AAGTGAGACTTGAGGACTGCAGAGAGAGCTTTGCCATAAAGAGTGCTTGCTGCTCCTGCA +GAGGCCAGTTTGGTTCTCAGCTCCCTGAGGGAAAGCTCACAACTGCCTACAACTCCAGAT +CCAGAGGTCTTATGCCCGCTTCTGCCCCAACAGGCACCCGCATACTTGTGTGTGTACACA +GACAGGCACACAAGCACACACATACAGAGAGACAGAGACAGACAGAGACAGAGAGACAAA +GACAGACATAGAGACGGAGAGAGGCACACACACACACACACAAATAAATCGAATTAAAAG +AAGTCAGGGGCTAGCAAGATGGCTCAGCAGGTAAGAGCACTGACTAATCTTCCTAAGGTC +CTGAGTTCAAATCCCAGCAATCACATGGAGGCTCACAACCACCTGTAATGAGATCTGATG +CCCTCTTCTGGTGTGTCTGAAGTCAGCTACAGTGTACTTATGTATAATAATAAATAAATT +TTGGAGCCGGAACAAGCAGGGGCTGAAGCAAGCGGAGTTGGCCAGAGCAAGCAGGGTGGA +CTGGAGCAAGCAGAGGTCCTAAAAATTCAATCCCCCAACAAACACATGAAGGCTCACAAC +TATTTGTGCAGCTACAGTATATTCACATACATAAAATAAACAAATCTTTTTTTAAAAAAA +AGAAGTCAGGCTTCTGCTTGCAGGAAGCAATAAATTGAAGTAAGTGACTGAACAAAAGGG +TGTGGTTTGGCTGCTAGACATTGCAGTTGTGGGAAGACAACTAGGAAACTGTGGCAGTTG +CAAATTGCTGATTAACACGTGGTGTGTTATCTTGGTGTCAGGACCAGAATCTGCCCCAGG +TGCCTTCTGATCAAACCCAGATTAAGGCCTGAGTGCTGGAGTTTTAGTGCGTTCCTGACA +GGATGGAAGTGCTGGGTCTAGTGGATGCTGCCCCAGGGAAATGTATGAGTTAAGTCCTGC +CCTCCCGCCTCACACTACAGGTAACCGTCAGTCTCAGAGGAACAAACCTGCTTTGGGAGA +CTAATGTGTGATGTTGCAGCTCAGACCAGAGCTCAGACCTCGTCCTTGAAGTTTTGAAAT +GACCTGCTTTTTCATATGTGGATGAGAACAAAGCAAAGCGAGCAATCTTTCTGGCCCCAT +CTGTACCAAAGTGCATGGGGTAGATGGTAATAGAGATTAAGCTTGCATCTTTACATGCGT +TAGGAAAGCGCTCTACCACCAGGCTTCAGCCCAGGTCAAAAACTTCAGATACCATGAACA +TGTTCTTAGAATGTTGCATGCTATGTAGGTGCATTTTTCATCTTCAGTTGCTATAATGAA +ATAGTTAAAGCTGGGCACTTACAGAGATAAGTTTATCTAACTCACAGTTTTGGAATCTAA +AGGTCCAAGATCACCCAGCCCCATCTGCTTAGCTCTGGTGAGAGCCCTCTGGTTACATCA +CAACGTGGCATCACAATGGGAGCTCATATAAGAGGAGGGAATCAAGTGGTAGGCAGGATG +CCAAAGAGATTTCAAAACCCTGCTTGTTCGTTTTAGAACAATTCACTCTGGCAAGAACCT +GTCCCAGAAACCAATATTTATCCCTTCCAAGAGCAATATGGCCCTGTGATGCCCTGCTCC +CAGGCCTTCATCTCTGAAGTGGATCAGTGTACCGGTCACCTATGTCTCGACTACCCCCCT +CTGGCAGCAAGTCAGTAGTCACTTCTCTGTGTTCTGGAAAGAAAACACCTCGAGCTGCCC +AGCTTAGGGCCAACAAGGAGAACTTGGACCTCCATGGCAGCATCCTGAGCGCAAGAACTT +TCAAAGGCTTCCAGATCTGATGTTACTTCTCGAATCCTCAATTCAACCAACATCCAGTCC +TGAGAATCCTTGTTCAGTTAGGCAGCTGTGGCTTCCTGTGCCTGGACTGGACTGACAGAT +ACGTAGACAAGGAGTGACGTATACATTTCCATCAGTTTAGATGTTTGAAACTACCTTGGG +CAGGTTCTGTTAACTGCACCCAACTCAGACATGAGTAGGACAGAAGGAAGCTGTCCCGGG +CGGACTGAGGCCACAAAGACTTGCCTTTGATTCAAGAGAGACCTTAAAGGCTAGTTATGA +TAGTTAGGTACAAGTTTTAACATCTGGTAGCTAATTTTTTTCTCTACCCCATAATTCTAC +TTTGACTGCTCTTCTAGAGGTCCTGAGTTCAAATCCCAGCAACCACAAAGACAGGCCGCA +TGCTACTGTTGGGTGTAGCACTAGACATGGTGGTAGTGTTCATCTTACATACTTTGCCAG +ACTTCTTGGGAGTCTGTCCTGGTCTTTTGCTAGGTGTCCGGGGAGCACTGCCATACATCA +TCTCTACTTCTGTCTGTCTCTTGTTCTTTAGTTGCCTCTCCTGTTTAGCTCGTTCTTTCT +CTAACCAATGTAATTCCCACTGTTCTGTAACATACTCCATGAATTTCTGCCCATTCACCA +CAAATGCTGTTGAGTGCTCCTGTTCCCACTGTTCAATCCGTGCTTTCAGCTCCTCGTCCA +GCTTAGGGAGTGTTTTCTGGAGCTTTTCGCGTTCCTTTTCTTCTTTTAAAAGATTCCCCC +CTTTTTTTTGTAAACCGACCTGGGTCTGAAGCTTTTCTCTCAAACTCTAGGAAAAGTTTC +CAGCTCTCTTCCCACTTCTGGACGCCTTGGAACAGCTCCTGTGAACGTCATAGTAGTTTC +TTAACCAGACAATCTCAGCATCATGAAGATGGAGCAGGTTTTCTGTGTAGTCCTCAGAAG +AGTAAGGGGCAAAAGCCTGCCCCTGTTCCTGGCTATAAAAACACTGGTCCCAGGACTGAG +CCGGCTCCACTCGAATTTTCTCAATCACTTGCTTTATGTTTTGTATTTTCAGATCTTCTA +ACCAATCCACTTCTAATTTCAGTGCATTCCTGATTTTGGTTTTTGACCCAGTCATAATTG +CCTCCACAGGCTCTTTCTCTTCTTCAGGTATTTGTAACCTATCCCAGAGCTCTCGGATTT +GAGTGTGGAGCCCCTCACATTCTGCTTCATTTTGTGATTTTTTTTTTTCATTTCCAGCTG +CTTTCGCAACTTCTGTAATGTTGCGATGTTCTCCAGTGATAAACAAAAAGCACTCTCATC +TTCACACACTACATCTCCTTCAGTGCTTGTATCCAGAGAGTGTGCTAATTCTTCCATACA +CAATATGATTCGTTTCTTAATGTTGACAAATTCTTCACGCCTCGATTCCTTTGTCTCCCT +CAGAGTTGCCACACGCTGTCGGAATGGCTTGACCTCTCTAAGGTGGGGACAGAGGTGCTG +TCCACATCACAGGGCGGCATACAGAGGATGTCACGGAGTTCTTGCTCCTGTTCCTGAAGT +TCCTGCTTTCTCTCCTTTTTCTGTTTTCTCATCAATTCTACTCGAGTGCGCAAATCTTTT +TCTAGTTGCAAGATGGTTGTATCTTTTTCTTCCTGAGACGGCTTCACTTGTAGCTCACTG +CACAGGGTACTGAGCTCCTTCTGACAGATGGATACGCTTTTGAGAAGCCTTTCCCGCGGG +CGCTCCTCTTCAGCAATCATTCTATCCAGATCCTTTGTATGCTTCTTTACAACCTCGGTT +CTTTGTAGTCTCTGCTCCTCTGGAATCCCAATTAGTTCCCATATTTCCCAGAGGTGAGTT +AGAGCTTTCTGGAGGCATGAGATAGACTCGTCTGCTAGCATCTCACTCAGTAATGGGTCC +TGCACCTTCTCCTCATAGTGGACGCTCCAAGCCTTCCAGAATCCAGACCCTCCACTTGCC +ACGCGCCGGACGGAGAACAGTAACCAGCCGCTGCAGACTTCACCTTCAAAGATAAAGATT +TTATTACAATCTTATTTCCCCTCAGGGACGAATCTGCATTTTACTGTCCTAATATTTACT +TGTTATTATAGTGAAGCTCGGGGTAAGCCATCAGGGGCTGAGTTGTTCTAGACAAGTGTT +TCGCCTAACTGGAGTTTATACATTTAGGTATTAAAATGCTATTTGCTTTAAATGCTTTGG +AAAATATTAAATATTAAATAGGAAGCATAATAAATGAAGTACAATGACATAAGATCCCTT +CCCTTGGTGATTTGGGATTAATCAATGTCCCTAGAATGTGCCACGCTCCCTGCAGGGGCT +CCTACTGTCCCCACTGCCTGAAACAGTCTTTACTCAGTTAAATCATTATCATCTTTTGGA +TGTCAACTCAAAGACTAGTTCCCTCAGGCTCAGTGATATACATTTTCTAAAACTTATCAA +ACTGTTCACATAAAACAAGCGAAATCTTGTGGCGAATACATTAGACCTCAATAAAGCTGT +TGAAGTAAAAGGTCTTGTCAGGCTGGAGATGTGGCTCAGTGGGAGAGCAAGCAGTTGTGT +AGCTTGAATGAGGCCATGAGGTCCATCCCACAGAACTGACTGATAAATAAATAAAATTGA +CAGATAGGTAAATAAAATTCTGCCAAAGGGAGAACCTCTTTCTAAACATGGAGTGTATGT +AGCAACCTCCTAAGGTTGAGGGAAATGGAGTTGAGAGGGTAGCATCAATGTGAAGAAAAC +TCTACGTTAGCTGAGTGATCAAGGTAAACTACAATGGTCGTAAGTCATATTGATAGTAGC +CACCCTTGATATGATAGGCTGAAAGTGGTATCTGACCCCTGAGGTCATTCTCCTGAGCAT +CCTTGCCTCAGTCTATGAGAAAAAATTCCAATAGAAAGATACCCTTCAATTAAAGAGAGG +AGAAATGGCTTCCCCATTCTATAAATATGGGTTTTAATGATTTCCTTCCAAACAGTATAG +TAAAGAAAAAAAGGAAGGGTCAGAGACTTGCAGAAGAGAAGGATGGTGAACAATACCTAA +AACAAAAATCAAGGCCAGCGTCCCGAGTGACAAGTCACTTTGGTGTCCGGCCCTGCGGTG +ATGAGAGAGATGCTTTACTTCTGTGGTCTTCCCCCAATGCCCAAAATATTACTCCAGTCA +TGAAGAATCTCAAGGCACTCGGGTTATGGCTCAGTTGGTAGAGTGCTTGCTTGAGGCATT +AGGCGCTAGGTCCAGTACCTGGCACCACATAAACCTAAATATGATAGCATGTGCCTGTGA +CCTCAGCACCTGGGAGCTGCAGGCAGGACGATTAGGAGTTTCAAGTGTCTAAGATGCTAT +GTCAAAAAGAAAAAGACAGGGTCACTACTTATGGCAGGACAGATAAAATTCCCCTACCTT +CATTTTTCTCAATGTCTTTCAAGATAGAAACACAGGCTAGGAAAGTGGAACAAAAATAAA +ACATTAGAGTCGATCCTGAATAGCAAGGCCAGCATCATGAAAATGCGGTCAGCTTACACA +CTGTCTCCTCGAGTGCTTGCACTGTAGATAACACTGTGTGCACGTGTGTGTGTGTGTGTG +TGTGTGTACATGTATGTGTGCGTGCCCACATGTGTGTGAGCATGCATTGCTTTTCCTATT +GTATATCATATTTTTTAGACAGTCTGTGTGGGAACAAAGAGGGGGTAGGGGAAAGAGGGG +AAGGGAGGATAGCCCACGTCTGGCCAGAGTTCCTCCTATGCTCTGGGCAGGCAGAAGCGG +GAGGGCTGCCAGATGCTTTCCACTCGGCCCCGGGTGGGCATCTAAGCAACTGACCCCACT +AGACGGGGGATGGACAAGGGGCAGCCCCCGACCATGGGCCCCGGGGTGACATCCTGTAGC +CCCGGGGTTATGGGAGAGAGGGCAGAGGGAGAGAGGTTCCCACACCGGCGAGAGTAAGTA +CAGTGGGCCTTGACTGGAGCACAGGAAGGCCTTCCATTGGGAGATTAGAAAAGGCTCATT +AGAGGAAAGCCTATCCCAAGCGCAGTGGGCCTTGATGAACAGAAACAGTCTATGGTTTTA +GAGCTTTATTGTAGAAAGGCAGGGGAAAGGAGAAAAGGTGGAGAGAGAGAGAGAGAGAGA +GAGAGAGAGAGAGAGAGAGAGAGAGGGAGGGAGGGAGAGAGAGAGAGAGAGAGAGAGAGA +GAGAGAGAGAGAGAGAGAGAGCAGCCATGGCCAAGAGGAGAGAAGGGGGAAGAGAGAGAA +GAAAGGCTAGAGAGGAAGAGAATGAGAGGAGAGAGGAGAGGAGAGAAGAAGAGTAAGAGT +GTGAGTGGAGTAAGAGAGGGAGGTGGGGCCAAGCAGCCCTTCTTATGGTGTGCTGTTATC +TTTACTGTTGCTAGGTAACTGGGGAGGAGTTTAACCTGAAGTCAGAAGCTTGGGACATTG +CCTATGTGACTACTGGCCATGTTTCTCCTGTGGGGGCTGTGGGGACTGTAACTTGGACAG +GAGCCCTGGTTCCAGGAGACATGAGAGAACTCCTTCCATTCCACGTAGGTGAATTATCAC +CACCGGGTCCTAAGGTTCAGACCTCAGCTCAACTGAACTCCAGACTGTCTGTGTATAGCC +TAATGCCCCACAGTCCCTCTATGTAGCCCTGGCTGTCCCAAAACTTGCTATATAGACTAG +GCTGGGCTTAAAGTCACAAAGATCCACATGCCTTCAGAGCGCTAGGTTAAACATGTGCCC +GACCATGTTTATTTTCCAATGTTACTAACAGCCACTCATCTACATGTTAAATATCTTCAC +AACGATGCGTGATGCTCCATGTTGTAGTTTATTCGGCCATTCTCCAATTGTTGGACATCT +GGATTGTTGGTAGTTTTTGACAATTATAAATAGTGCTGACAAACATCATTGATGGATCCT +TTAGCCCAAGTTTCTAGATGTAAAATTACTATGTGGAATGCACCCACATTGATTTTTAAG +GTTTTATGTAATGTCGTTTAGGAAACGTCTGGTCTTTTCAGAGTCAAGGTTTTTTGGCTC +TGTCAGTCAGAAGATAACCCATCAGGCCCTCCCTGAATGCTAATCCAGCTTTTGATCCTA +ATGCTCATAATATTCTCCTGCTTTCCACCTTTCCATTCCCAGTACAAGTATTAGCTCCAG +GAGTCCCTTGGTGCTGTGATACCTTGTGGGGATAGATAAGCAATACAGCCTCCTGTTAGT +GAGAAAGGTGAGGATCAGAGTTTTGTTGCCAGCACCCACATCCATTGGACCTCGACCACC +TGTAACTCCAGCTCTATGAAATCCAATGACCTCTTGTGGTCTCCACTGGCACCCACATGC +ACATGTACATACATGTACACAGATACATACATACATACATACATAACATGTTTTTAAAAA +GAAAAGGGCTTGCATGTGTGCTTTAGTTCTATTGCTGTGAAAAGACACCATGACAGAGAC +ATGAGTGAGCCCATGACCATCCTGGTGGGTAAGCATGGCAGTGTGCAGGCAGGCTTGGCA +CTGAAGCAGAAGCTAAGAGTTTACATCTGATCCACAAACAGCACCCTGTGATACACCTCT +TCCAACAAGGTCATACCTCCTAATCCTTCCTAAAACAGTTCCATCAGCTAGGGAGCAAGC +GTTCAAATATATGAGCCTATGGGGCCCATTCAAGTCAGCACATACCTGAAGCACTTCTCT +AAACAGCTCAAGGGTTCTCGAGGACATGACCCCATTCATCTTAATATGTTTGCTATGCTC +CTCTCTGACATAGACCCAAACAATGCTCATGCATTTGGATTGTATAGCACATCCACTAAG +CTACTATCTCTTGAAATTCCCTAAACCATCTTTTATTTTTGCAACCTCTGATCCTATAGA +CAAAGGAGGCCCCAAACCCAGTCTGCTTATTTTCTTATCTTTCTCCATAGACAAAAAAAA +AAAAAAAAAAGAGGGAAGGCAGACATTCTAACTATAGAATTTTATAGCGAAGTAACTCAG +CCCCATTTAACCTTGCCTGAATAAAAGTTGACTTCAGGGCCACACTCTCGGGCAAAGTGG +TACAAGCAGGTCTATCTTTCAAACGGGTTTGCTTCTTCCTGCCTAGGTAAATAGACACAC +AGTTTCTAACATGGCAGATACTGTTTTTCATATGGATTGTAGAAAACAGGATAATGGCTC +CCCAAAAGTGCCAAATGAACTAGGCAAACACAATAGAACAAATATTATTGTTTGTTTTTT +AGATTTTTATTTATTATGTGTACAGCATTCTGCCTGCATGGATGCCTATAGTCCAGAAGA +GAGCACCAGATCTCATTATAGATGGTAGTGAGCCACCATGTTGGTTGCTGGGAATTGAAC +TCAGGACCTCTGGAAGAGTAGCCAGTGTTCTCAACCTCTGAGCCATCTCTCCAGGTCCGA +GGATGAGTACTTTATGTTTCTACTTACAGAAGATACTAAAGCAGGCAGGTTCATAGTCAT +AGAATGCTCAAAAGAGGTCACCAGGCAAGAGAGAAGAGAAAGGGATTGTTTAATGGGTCC +TGACTTCTATGTTTGTATCCTGTTTCAGCAGCAAATGGAAACTAATACATAGAAATGATT +AAACCTTGATATTTCAGTACAGATCTCTAGCCATGATGTACTATCTCAATTTGTAAATGA +CCTAAATGGCTTTTAAGGTACCACATCAAACAATTTAGTTTAGTCACAATAGCAAATACT +TGGTAGAAAGAGCCCTGTGTGGTTTGAATATGTTCTGCAAAAGTTCATGTGTTGGAGCCT +TAATTCCCAGTGTGTTGGGACTGGATAGTGGTGAAGCTCTCAAGACGTGACTGAATCATT +AATGGACATGAACAGCTTCCCTGAGAGTCCGGGTTAATTCCTGTGGAATTAATCTCTGGA +ACCTGGATTCGTGTTCCTGAGTGTAGATGATGATAAAGCCAGACCAGTCCTTGAGTCTTG +CCTCTTGTATCCACTTTTCCCCCTGTGAGGAGAAGCAGCAGGAGGTACTTGCTAAGGATC +CTGGTCTTAGTCTCCTACAATCTGTTGTAACAACAGCAAGCGGACTAAGTCAGCTCTGAG +GAATTAACCACTGTTTTGGGAGGTGGAGCTTTGCTGGAGGAAGTACGTCACTGAGGGTGG +GCTTTGAAGCTTTATAGTCCAGCCCTACTTCCTGTCTGCTACCCTGCCTTCCTGAGTATG +AATGGGTTATTTCTCCAAACTGTGAGCCACAAGAGACTCTTCTTCGCCTCTTGTCTGTTT +GATCACAGCAGTGGGAAAAGCGATCATCCCAACCGTTAGATCTAATTAGAGAGTGTGACG +CTACCCACTGTGTCATGACCTAAGCAGAGTGATATTAGTCTCCAGAAAGATTCTTAGAAG +ACATCTGCATCCCAAAGAGTGCAACTGTGTTAGTCCCTTTTCTCATGACTGTGACAGAGC +TCCTGACACAAGCCATTGAGAAAAGAGAGATTTGTGTTGGCCTACAGTTCAGACGAAAAG +AGAGAGTGGTCCAAATGACTCCACAGCTTCAAAACAGCACTGCCAGCTAGGGACTCAGTG +TTCAGACCTGAGCCTGTGTGAACAGTATCAGCCCCAACGGACTTCAGAACTTTCCTCTCT +GACCTCAACATCTCTGCTAACACCAAGATCTTCGGTTCCTAGACATATCCAAGTGGTATT +TCCCTACCACCTCAGGTCCACAGGTGACTGAAAGGCCATGAATCTCTGGGCTACATTCCA +AAGTAGCATCTTGTCTGTTACCCATGAAACTGTCAATTGAGTCACATATAGGTATGAGGG +CTGTCCCCAGAGCTGTACTCCAAGAGCCATGTGTCCAAGCCAAGGTACTGAGTAGGTATG +CTGGTTCCACTCATGACGTCATAGCCACAGGTATCATTAGCTTATTGTTAGACAACTCCA +GCAGACTGTAAAACCTATGAGTCAGTAAGATGTCTCCCTAACCCAAAAACAGTGTTTGAA +TCAATAAATGCTGTTAAATGTGTATTTTGGCATATTATACTCTTTTTTTCTAATATGTAA +AAATATAAATGGTTTTATAAATAGCCACTTTTGCTAATTTTAGTAAAAATGTTTTAATAT +TTATCTTTTCATTTTTATTTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTGCCCTAGTGCCAATGGAATCCGGTAATGGGTATCAGATTCCCCTGGAGTTCCAAGT +GTTTGTGAGTTAATGATGGGGGACTTGGAGCCAAACTCTGGTTCTCTGGAAGAGCACCAA +GTGCTCTTATCAGCTAAGCCATCTCTCCAGGCCCCCACTTCAGTTAATTTTGGAAGCTAT +TTTATTACTAAGAGCCTCCAAAGGGTATCTAAAATACAGATGATTTTAAAAATAGTTCAA +CTACATTCATCTTCAGGTTTATTTTACAATCAGTTACTGTCAAAACACTGACAGCCTGGC +CTTGGAGCGCGGAAGAGCAGTAGGGTTGTTGCAGTCAGACCTAGGACCTCAACCGTCCTG +TTGCTGTGACTGCAGTCCCTAGTTAGCATACTGAAAATGCTGGCATGTGCACAGAGAAGC +AAGAAGGTTGAATGAGCAGACCAGATGAGATAGACGGTCAAGGGGGTGAGGGCACCAAAG +GAACATGGGAGAAACTGAGGCCTCTTGTAGGTGATTCCCTGACCACTGCTTTCACCCACT +TGCTGTTCATGCTTGGATCCAAATTTACACAGGAAAAAAAAAACAGTGTCCAATGCCCAT +CTCAGTGCCAATATTGTTCTGCCACTGCCCTTTTTTCTTTTTAAATGTGTGTGTCTGTGC +GTGTGTGCATGTGTGTAGGTTGAAGGATAAGGCTTGGTGTCAAGCCCAGCTAGTTTGAGG +CAGGATCTCTTGTTTACTGCTGCACACACCAGGTTAGCTGGCCCGGGAGCCTCTGGGAAT +TCCCATCTCACTGCCTCTCATGTACCATGGCTGAGCTAGGATTCCTGGAGAGACGACTGA +CTGGTCCCGGGAACTGAACTCATGTCCAAGGTGCTTGCACAGTAAATACTTTGCCTACTG +AGCCATCTCTCCAGCCCAGTACTGTCATCTTCTCAAAAGCAGAAATCTTTCCTGCCTGCC +TCCCTCCTTTCCTCCCCCTCCTCCCACCTTTTCTTTTTCTTTTTCTTCCTTTCCCATTAA +TCGGTCTCTATGTTTATCTTTTGGCGATTTCTCATAACCACAGTGTCTGCCCCATCAGCC +ACCTCCCCCCCTCCACTTATCTCTTCAGTTTTCCTGGTGTATTAATTCTCCCTCCTTTTG +TGGCAGTTCTTAATCTCGCCACTCCTAAAACAACACAGAATCCTGATTTCCGTGAATGAC +AGCAGCAGCATCACTTCCTATCACTGATGGAAAGAGCCAACCCTCTGGTCTCCCACGCTT +GTCTCCCGTTACCCACACCCAAGACCACCAATGACCTTCCACTCCCTCTGCCTGAGATCT +TATCCAGCTTGTTGCTATAGTTACTGTCAAGTTCAATCTCCCTAAAGATCCTCCCTCCTG +CTACATCCTACATATTGAAGGAATCCTTCTGAAGCATGACTATGTTCCTCAAAGAATAAC +TTCTCTTCTTCTCACTTCAATCCGTACATCAAAAAAAAGAAAGAAAGGAAGGAAGGAAGG +AAGAAAGAAAGAGAGAGAAAGAGAAAGAAAGAAAGGGAAAGGAAAGGAAAGGAAAAGAAA +GGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAG +AGAAGAGAAGAGAGAGAAGAGAAGAGAAGAGGAAAGGAAAGGAAAGGAAAGGAAAGGAAA +GGAAAGGAAAGGAAAGGAAAGGAAAGGAAAGGAAAGGAAAGGAAAGAAAAGAAAAGAAAA +GAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAAAGAAACCATTA +ACTAGATTGGGCTACAGCTTCGGTGGGACAGTTGACAAATGTCTTCTCTTTGGGGGAGAA +GATTAACAAGCCGGATTACCTCATAGCACCGAAGGTTTTCAGTGCAAGGAACAAACAGAC +TTCTCTGGTGTGGATTTTACTAGCAGCCCTGGCAGGGTGGGCATGGTGACTCCCAGGAAT +GACAGTCCTTGGTGGCTTGGAATGCAGGAGTCCTTTCCCCACATAGGAGAACATGTTCTG +TACTAACATGTTCTGTAGATGTCTGAAACCACAGGCAGAGCCAAGCTCTATACTACATAC +ATTGTTCTATTTACGTGTACCTATGCTAAGATAGACACAGTAAGAGAATAATAATGACTA +ATAAAAACCAGACAACTATAGTGCAGTCATATGCAATGATAGATACAGTGATGTAGCTCA +ATATAATGTATATACTTAGCAAGCATGAGGCCCTCTGGACTCACAAACAAAAAAACAAAT +AATCAGTACACAGTCATAAAGATTAATTAGAATTTTGTCTTAGTCAGGGTTTCTATTCCT +GCACAAAACATTATGACCAAGAAGCAAGTTGGGAAGGAAAGGGTTTATTCAGCTTACATT +TCCACATTGCTGTTCATCACCAAAGGAAGTCAGGACTGGAACTCAAGCAGGTCAGGAAGC +AGGAGGTAATGCAGAGGCCATGGAGGGATGTTCTTTACTGGCTTGCTTCCCCTGGCTTGC +CCAGCCTGCTTTCTTATAGAATCCAAGACTACCAGCCCAGAGATGGTACCACCCACAATG +GGTCTTCCCACCCTTGATCACTAATTGAGAAAATGCCTTACAGCTGGATCTCATAGAGGC +AATTCCTCAAGGGAGGCTCCTTTCTCTGTGATAACTCCAGTTTGTGTCAAGTTGACACAC +AAAACCAACCACAACAAATTTACAAATAGTTTATTTCTGGAATCTTCTATGTAATGTCTT +TAGACTATGGCAGGCCATGGGTAACTGTGATTGTAAAAAGCCAAACATCATGTGAGGAGC +CAATGACAAATGTGTGGCCCACTTCCCATGTTTGCCTCTACTATAACAGGAGCAGCAAAA +CAGAGGCAAACATCTGTCTCATCACATGCTCAGACCCCAAAGAGCCTGGAACAAATGGTG +GCTACAAGCCCCAGTACCTCCTGTACACAGGCTCTTACTCTGTATCCCCAACCTTTCTCA +GCCAGGGCTCCAGCTTCTTACTGCCAGGAGCACTGGAACCTGCTCTCATGCCAGGGCATA +GGCACCAGGCACAGGCTTGCTTGGGGTGCCATTGTTTTGTCCCCTCTGACCTCTGAGATA +AGCAATTCTGTGCCACTCACCTCAAGGCCCCAATGAATTCCTACCGACTGCACACTTAAG +TACAGGTTTCTCAGCCTTTTGACACAGGCTCTTCACAGCACAGCCCAAGTCCATGCACAC +CAAATACTAGTATGGACTACATAGGCTCTGGGAATTGAACTCAGGTAAAGTGCTTGCCTT +ACATGCATTAGGCAATTGGTCAGCCAATTGAGCTATCTCTCCATGCCCTACCAGTTACTC +TGGTGTTGGGTTTCCAGATTCCATGCCTGGAATCCTACTCATTTTCCCATGGAAGGCTGT +AGAGAAAGCCAGCCTTTCCCAAAAAGCAACTGGGAATATCTTGTTGGTGGGTTGCCCACA +CAGTTCACATCTTGTGTCTGGAACCATGGAAGAGGCAGCAGCATGCCACCTACCCTTGGG +GCAAGTGCCCTAGAATCTTGGCCATCTTGGTTTTTGGAAATAATTTGAGGTCCAAGTGGG +GAGTTCCCAATTCACTGACTTATCTACCCTGATGACCACCTTCCAGCAAGCCTGTCACAT +GGGCATCTGCTTCTATCCCACGACAGTTTAGAGAAATAGAGTCATTTCCCCTGAGGTCAC +AGAGCTAATGAGTGGCCCAGCCACGACTCAAACTCCAACTTGTCTGATGTGTGCCCTTCA +CAAGCTATGAATCATCTTCCTATGTGATATGAGGATCATGGGAAGTCTTAAATGTTTCTC +TGTGTGTTTCCTTTACCCAGATTTTCAAAATAAAATATAGATCAGTCTAATTTTTTAAAT +AGTTCAGATTTGAACATGCTAATATAATATGCTAACCCTCATAATCATATTAGACTCATC +TTCTTTATAAGCAGTTCTTCTTGAAAACTCCCATTACACCAAACATGCTGGTATATCACT +TCTTTCCCAGCAATGGGGAGATACAGACAGAAGGATTAGAAATTCAAGGTAATCCCTGGC +TACCTAGGGAAACTGAGTCCTTCCTGGAATATGAGGCCCAGTTTTAAAGAGAGAAAAGAA +AAACCTTAGAACGGGGCATGGTGGCTCATGCCTATAATCCCTGTCTCCAAGAGTACCAGG +CTCACAAGTGGTACACAGACATGCACATGGTCAAAGCATCCATAGATTTAAAAAAATAGA +AGAGGATGAGGCAGAGGAGGTAGAGGAGGAAGGGGAGGAGGAGGAGGAAGAGGAAGAAGA +GGAGGAGGAGGAGGAGGAAGAGGAAGAGGAAGAAGAAGAAGAAGAAGAAGAAGAAGAAGA +AGAAGAAGAAGAAGAAGAAGAAGAACAACAACAACAACAACAACAACAACAAAAAGATCA +AGAAAAGAAGGGATCAAAGGAATGAGGAACCTTGCAAGTTAAAGGACAACAAGAGAGTCC +AGGCAACCAGGACTACATAGCAAAACCTTGTCTCAAAATATCAACAATAGCTGGGCAGTG +GTGGCGCACACCTTTAATTCCAGCACTTGGGAGGCAGAGGCAGGCAGATTTCTGAGTTCG +AGGCCAGCCTGGTCTACAGAGTGAGTTCTAGGACAGCCAGGGCTATACAGAAAACCCTGT +CTCGAAAAAATATGTATATGTATATGTATATACACACATACATATACATATGTATGTATA +TATGTATGTATGTGTATACATATATATATATCAACAATAGTAATTATAATACTAGTAATA +ACAACAATTATACTTTTTTTTGGTTTGTGCTGTGGCCAATATACCCCCAAACAATATAGA +CCTAAGGATCAGGAGATGGAGAGATGGTTCAGTGATGAAGAGGGTTGGCTGCTCTTATAG +AGAACAGAGTTCAGTTCCTAGCACCCAGCTAGGTGGCCCTGCAGGCCACTACTCAGGGCT +GTTTACACGGGTGCTGGGATCCAAGCTCACCTTCAGATGTTTTCCCAGCAAGTGCCTTAC +TGACAGAACCATCGCCACAGCCCAATTTTTTATTAATAAAACCATCTATAGGGCTGGAGA +GATGGCTCAGGGATTAAGAGTGTTCTTAACCAGAGCCGGGTGGGGCGTGGTGGCGCAGCC +TTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCAGATTTCTGAGTTCGAGGCCAGCCTGG +TCTACAGAGTGAGTTCTCTGGACTCTGCTCAAACAGACAGCAGCAAGCAAACAATCAGCA +GCAGCAATAACAACAATAATAAATCTTGTATAAAAACCAAGACTTGAGATTTGAGACCGG +AGAGATGGCTCAGCAGTTAAATGTACCCATTGCTCTGTCACAGAACTCACCGTTTCAGTT +CCCAGCACCCACACTGGGTGTCGCTCATCAGGAGGAACTGATACCTCTGGCCTCTGTGGG +AGCCCACACTCATGTGCCCATACCCGTATACAAGTGTGCACACACACAAATTAAAATAAT +AAAAATAAATATTTTAAAACACCAATGGACAATTCAGAAGACACAGAAGGGAATGCTCCT +GTCCCAGCCACTGGGCTTCCCTATGTGAGTTACAGTTGTCTTCACTTTCTCGTAGCCTAT +AGTCTTGCTGGCATTTTACAATTGAAGCCAGAAAGAAGTATGTGAATAGTTTACTCCCCT +TGTGACTTAACCCATCCGGTCCAGCAAATGTGGAGTTGGTCTGTGCTTAAGCAACACTTG +TTGAAAGCCTTTCTGCCCCATCTCCAGCCTGGGACAGTTGATCCTCTCTGATGTTCTAAG +GTTCCCGTGTGTAACCCAGAGTCCTTGGCGCTTATCAAGCAGAGCAGAAAGCAACGGGGT +TTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTGTTTTTGTTTTTCGAGACAGG +GTTTCTCTGTATAGCCCTGGCTGTCCTCAAACTCACTTTGTAGACCAGGCTGGCCTTGAA +CTCAGAAATCTGCCTGCCTCTGCCTCCTGAATGCTGGGATTAAAGGCGAGCGCCACCAAG +CCTGGCTAGAAAGCAACATTTTGATTGTTTCTTCCTTCCAGGCTTGGAATGAGCTCAGTA +TCTAGCAAATAAAAGAATTTGCTAAATCCAAGTACTTTCTGAATTTCTACCTGTTATGAC +TTGACTCTAATGTACATTCCCACAGACTTGAGGACACATCTGAAAGCTTGTGATGTTAAT +CTGAAGGCTGTGGCGCCTTCAGGGGTGGGCCCGGCTAGTGGAAGAAAATCACAAATTTTT +CCAGGTTCGTAGTCCAGCCATCCCTCCGGAGCTCTCTACTCCTGGTTCCCCATAGCGTGA +GGATCCCACCACCACAGACAGAGCCTCGCCCACCCACGCCTCCCCCCACCCCGCCCCCAC +TGTGGATGCCCCAAACCAAAAAAACGCACCCCCTCCTGCTGTAAGCTGCTTCTGCCAGGT +TATCTCACAGCAGTGAGAATAGTAGCGACCACAGTGGGGCATACAGAGTTCTGCACCAGA +TCCCGGGAAAGCACCACTAAACGAAGCATCGTCCCAGCCTCTCCTCAGGCTTCTAGCATC +TTTGTAGAGCTCACAAAACAGCAAACCGGACAAAAAAAGAAAGCTGGGGATAGCTCAGAG +GTAGCGCACCTTGCCTAGCATGCCTGGTCCATATTTTACTCTGGTGGGCTTGACCACTCC +CTCCTGTACTACCAGCCCTCAGGAATTCCAGAGAGTTCCTGTCCACCTGGGTCTACAAAG +AGACGGAAACCGCTTCTACTGACACACAATGCGATCATCACTACTCCTTACCTGTCTGAC +CTGGTCTTTCTCATGTGGTCACTGAATCTCTTTGGTCCTCGTTTACTGTCCAGTGAGGCC +CAAGGTTCCTATTATCCCATGTTTACCGAATGGTCGGGGGCTGACCATGCGGTGCACTTT +TTCCTGTCTCTGGAGTGGTGTGCGATTCTCAGCACCAATGACAGAGAATACTGCAAGGCA +TTGGCTGGTGCAGCCCCGGGGCACAGCTCTGTGGGGAAAGGGCTTGCCACACAGGATGAA +AACCTGAGTTTGCATCTCTGGAACCCGTATGAAAATCTGGGTGTGGTCTCATGCATCTGT +AGCTCCAGTGTTATGGGGCAAAGACAGGAAACTTACTGCTGTTCCATGCTCACTAGTGTA +TAACTCCACTTCGAAAGAGACGTGGTCTCAGAGGAATGAAGCACCGAGGGATAGAGCAGG +ATACCCAACATCCCACTCTAACGTCCTTGTATGTACAAGTGGGTACACCTTCACACATAC +ACATACACAGAAACTCTAAGTAAATGTTTAAAAAAAATAAAAATAAATTAACCGTTGACA +GCATTCCATCTACTCCTAAAACTTCCAAAAAGTTCAGCTGGGTGAAGTGGAGCACACCTT +TAACCCCAGCACTTCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGA +GGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCAGAGGCGCA +GAGAGGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGA +GGCAGAGAGGCAGAGAGGCAGAGAGGCAGAGGAGAGGCAGAGAGGCAGAGAGGCAGAGAG +GCAGAGAGGCAGAGAGGCAGAGAGGCAGAGGCAAGCAGGTCTCTATAAGTTTGAGGCCAA +CTTGTTCTATATACCGAGTTCCCAGAAAGCTGGAACTACATAGGGAGATATTGTCTGGAT +ATTGTCTGGGAGACAGAGGGGAGAAACCACTTTTTAAAAGTTACATCAGTTTACAAAGAA +AATATCTCAAAATGTACTCAGAGATAAAGATCCCTTGAGCTGTCAGAGTAGTTAGTTATT +AATGAAGAAGACTCAGGAGTCGGCTGAGTCCCGGCTGGGTCTCCTTGGGGAGGCTACGGG +AGCTCCCAGCCAGGCCCTCTGCCTCTCTGCTATTCAGCAGATGAACACTGATGTCTCCTG +CACCAGCAAATGAATGTGACTGTTACTACACTGTCTGACACGTACCTGGGGCTTAGAATT +ACTGATATTTCATCAGCCATGTGTGTACAAATTTGTACAAAATGTGTGTGTGTATGCATG +GGCATTTGAGTGTGTATGTGTGTGTGTGCATGGACATTTGAGTGTGTGTGTGTTTGTGTG +TGTGTGTGTGCACATGCATGGGCATTTGCGTGTGTGTGTGTGTGTGTGTGTGTGCATGTG +CATATGTGTGCACACACACTCAAATGCCCATACACACACACACACACTCAAATGCCCATA +CATGCGTGTGCACACACACACACACACACACACACACATAGAGTGACTGGGAGAGAGAAG +GAGAGCAGATACAGTTTTGCTTGCTGTCATTTCAAATCTCCAGGTGTGCAGGAGAGTCCT +AGGGTATGGTGGCATGTAACAAAGGTGGCCTTTGAGAGCCAGGGGGTGGGGGGGGGTGGA +GGGCTTTCACTCCTGTCTCAGGCAGGTCTACCTCTGGGGCCTAGGGATCTGGACAAATAT +AGGCCACCAAAGCCACACCAGGTCAGTGGCTTCCAGGCCCTTTGTCTTATGACTGGAAGA +ATGAAATTCACAGACAGGAGGGTGAGTTTGGAAGGAGTTTTATTCTAGAATTATGGCTGG +GTATTTCAGGGAAAGAAGGCAGAGCTGCCAATAGCAGAAACAACCCCAGAAGGCAGGGTG +CCACCAAGCTGGAAGCCCCAGGGCTTTTTAATGACAGAAGCTGAGGCATAGGGTGTGCTG +GCTCACGCAGCTAGCCCATCTACCAGGCACCTGCCAGGCTCCCTCATGTTCTTATACAGT +CCCCAGGCAGGCTTGCTCATTTCAGAGGAGAATAATCCACACCTCCTGCCTGCTGCTTGC +TCCCTGCCTCCCCAGGTCAGAACCACACAGAGGACAAAGGGCGTCTCCTGCTTCCGGCCA +GGACAAGACTCAAAACTGCCCATGCTTGGGAGCCCTACCCTAAAACTGCCTGACCAATGC +CTAGCCCCTGCCTTCCTCACCAACACTCCAATGGCTGAGACAGGAGGACTTTTGCTATGA +CTTTGAGGCCAACATAGGCAACCTAGTGAGTGCTAGGTCAACCTGAACTACAGGATGAGA +CACTTCTCAAATAAACAGAACTCAAATAAAAATCAACAACCAAACCTTCTGGAGCCTTGT +CAGGGATGGCCCAGAATGAAGCCGGATTCCTTACACTGAAAACAGACAACATTCCTAAGC +AAATACCAAAAAGAGATTGTAAAACGTTTAGCGAGTGTGGCTGAAGCATAAATGTGCTTC +TAGCATGAGGCCCTTGGTTCAATCCTCAGCGCAGAAAAAGTCTTGACTTTTTCTCTTGCT +AGAATTTGAACATCTAAACTCATTTATTCTATATCCCCTTAAGAGGAAAGTCTGAAAGCG +TGTGGGCATATTAAAAATGATATCTTGTCAGTACTGTTTTGGTGAGGTTTTCATCAACAT +TTTGCCACCTGACCTTCCCTCGACGGTCCCTGGAGCTCTCACATGGGCTCCTGCTCGACT +TGCCATCTTAACTTGACTTTGTCTTCATTTGTTCCTTCATACCTATCACAGAGGTAGAGC +CCCTCTGTCCTCGCTGCAGATATTTTCCTGAATTGTTGCCTCCTGTTCTGCACACTAATT +TAGTTCTCTAATCTGCCTTGCTTCCGATGACTTATGACCTCCCATCTTTTTCATTGTATC +TGTCACATCCTCTCCCTGGTAGGAAAGAAAGCACGCATACAAAGTTAGACATGGTGGCAC +ATGTCCCAGCACTCCAGAAGCAAAGAGAAGGAACGAGAGTTCAAGACCAGCCAGGACCAA +AACAGCAAGTTCCAAACCATGCCGAGGCCCCTGGTGGATTCAAGGGCTTGGATTTGAGTC +TCAGGACTGCAAAATAAATAAACAATGTGAATTTTTAAAGGTTTCTTATAACTTCAATCT +TTTTTCAAACCTTATTTTTAATGATGATGGTTCTTAAATGCTTTAACCTTCCTTGTAACC +CACCAGAGTTAGTGGGAAAGAAAGGATATGGGGGAAGTGAACTGTTTAGAAAGGTCCTTT +GGAGCAACTCCCATCTGTGTTGTCTGGAAATCAGCAGTTCAGTTCACAGGTTAGCAGGCA +GGGGCAGCTCAATCTACTTGCAAACACCTCATGGATACACCAGCAGTCCAGTTTGGTAGA +ATCAAGTTAGCAACAGCGGTGACACAACCTAGCAGACAGCCAGGCCTCAGCCTTGGCTCA +AGTCAGCAGGAGGAGACCAGACATTTTCAGCTGTGCCTCTCTCAGGGAATCGAACATCAA +TAAAGGTGCGAGACCCACAAGCTTTGCACAGCTAGCTGTACCAGCAAGCCAAGATCTGTC +TCCGTCACTCTGTGGAGTCCTATTTATACCCTTCAAGCATCACGTGTCCTCCATGTGCCT +TGCCTCAGCACATGCATCCAATTGGCCCAGGTCCTTGGAAGTCACAGCAAACTGCAGCAT +ACAACCAGAAGGTTTTTGGTGCATTTCTCTACATGGAGTCCCGACAAATGTAGCTCAACT +ACATAATGTAAGACGGATCAATACATGTGTGTCGTTAGCAAAGAACCTTTCATCATGTGT +CATTTCACGTGCTTGCTTTAGCAGAATATCCTCTCTCCTGTGTCTGCTTAAGCAAATCGT +TCCTTCACATGTTTGCTCCAGCAAAACCCCATCCAACACAACTGACTTTCCAAAGAACTC +TTAGGTTTCCACTTCAGTTTCTTTTTACTTTTGAAAGTCTCACTATGTAGCCCTGATGTG +CCTAGAACTAGCAATATAGACAAGCTAGCCTCACACTCCCAGAGATCCATGTGCCTCTGA +GATTAAAGGCGTGTGACTTTTATGTGCATGTGTGAGAGAATAAGCATGTGAGTACTGGTG +CTCTTGGGGACCAAAAGAAGGAGGAAGATGCCCTGGAGCTGGAGTTATGGGTAGCTGTGA +GTTGCTGGCCTTAGAGGTTAAAACGAAACCTGTGTCCTCCAAAAGAGCAGTATGTACTCT +TAACTGCTACCTAAGCCTTCTTTCCAGCCCTTTGTTTCCACCTAAACATTTTTGAAAGGG +ACAGACACACAGAGACACAGAGAGAAAAACAGAAGGACTTTTTCTCCCAGAATGCAACAC +AGAGGGTGTGGTTTAGGGGTGGTGTTGGGAAAATCTCTTGTGCACTGTGTAAAAGCATCA +TCTATCAATAAAGAGCTAAACGGCCTATAGCAAGGCAGGAGAGAACAGGCAGGGCATCCA +GGAGAGAAAGACAGAGAGGGAGGGAGAGAGGGAGAGAGGGAGGGAGAGAGGGAAAGAGGG +ACAGAGGGAGAGAGGGAGGGAGGGAGAGGGAGGGAGAGAGGGAGAGGGAGGGAGAGGGAG +AGAGAGAAAGACAGAGAGGGAGGGAGAGAGGGAGAGAGAGGGAGGGGAAGAGGGAGGGAG +GGAGGGAGGGAGGGAGGGAGGGAGGGAAGGAGAGAGGGAGGGAGAGAGAGAGAATGAATC +TGGGAAGGAATCAGGCACAGGAAGTCTCAGAAGTCACCATCTGGACTCTCAGGGGAAGTC +ACACCAATGAAACTGACACAAGGTAACCAGCCACATGGTAGACATTGAATAGTATAAACG +GGTTAACTGGGTTACCAGCTAGTTGAAGAGCAAGCCTAGCTTAAGGCCTAGGCATTAATT +CATAAGTAAATATGCCTCCTTGTCATTATTGGGGAACTGAGGCAGATGTAGAAAAGAACA +AACCTTTATAGGGTGAAACCTCTCTGGACCCAGCAAGACAACGGCTCAGCCAGTAAAGGT +GCTTGCAGCAGAAGCCTAGAGATCTAAGTTCAATCCTTAGAAATCACGTAAAGGCAAAAG +GAGAGAAATGACTCCATAAAACTGCCCTTGGCTTCCATACACACGCACACATAACACATA +TCATGTATTCACATACACACGGTAATAATTAATAAAATAAAATCTGTCTCAGCTTTTCAT +TGTTCTGTTTCTGGTGCTCCCCAACCACACTCCCATCTCTCCAGGCTGCTCCGGACAAAC +TGGCCAGCCTTTATTCCCTATGAAACCCATACCATCACACACACACACACACACACACAA +TTTTTACTGTCTGGTCAGTTTCAAGAGTCTCAAGTTAAATTCACAAGCCATGACTGCCCT +AGCCCTGCTCCGCACCCTGGTAACCTTCAGTCTGTCCTGAGGTGAGAGAGTTAGCCCCCA +GACCTTGCTCTGGGCACTCCAGAAGCTCAGCTGAGAGGCTGGCGGGGCAGCACCTTCAAT +ACTGAGCCACACAGAGATTGTGCTTTCTTGGTTAAGATGTAAATTGGACATTTCCTGTTC +AACTCGATGTGGTGCAATTTAAAATTAAGTTTGAGGTCCTCGTTATTTATTCTGGAATTT +TTGAAGGCATGTCAGGAATTCTTCATCTCTGCATCTAGCAATATACTTTTTTCTAAGAAC +CTAAATTTCAGTGTGTCTTTGGGGTTTATAAGTCAAGATTTTGTAATTTAAATTTTTCCT +CACAAAATTCCTATTGTAAAGTATTTTTCAGATGACAAAATATCCTTTCTAAATGGCAAT +GACCCATTTCTCCAGATCATCCAACAATTGGGATTTCACTACGTGAATGTCCTTTTATAT +CTCTGGATAAATTAATAACAGTAATAACAGCAGTACCACGCTGAAGCCCTGGCACTTGTC +AGTACCGTTTTTCCTCTTTTCTCCTATCTCATGGCAACCTAACTATTCTCTACATTTATT +TTTTTTTCTATTTTATAGTTTGTTGTATTGTTTTGTTTCTAGTCTGTTACTGGAGCTCAT +TAGAAGAACATTGTTCCTTGCTACATTCTGAAAACATAAGAAATCAGTAACTCACCAATC +ACCAGGCACCCAGAGCAGGGAATGAAAGAATTCATGTGTCAAACAGAATATAAAACACAG +GCTTATTTAGTGAGATTCAAGAGCATATGAACAAGGGCAGTACCAGAAGAATCCACCCAA +CCATAAATTTGAGGGGAGGGGGATAGTTTACTTTTTGGTTGGGCTCCCCACTATACAATG +CTTTCTATGCAAATGAGGGTAGCCCTGATTGGTCAGTGTTTGACTATGGGCAGGTAGCTA +GATTCACAGGGCAGAAGCTCTGAGATACTAAGATGGTGGTTTTCCTACAGGGAAAATGTA +CTAATACTACTGAATTGTGTACTGTGGAGTGGTAAGTTTTGTCTTCCATTAGGAAAAAAA +AAAAAAGTAGAAAGAGACAAACGGGGGAAGACAATTTACATCCAGATCAAACAGGTTAGA +TGGGATCTGTAAGGAGCAAGTGCACACTGCTCCCCAGCCACTGATGAGATCCAGAATTCA +GATACATCAGGCGAGGTCTCAGAATCAGAGACAAAACTGGCTTCCTGCTTTCAGAGGTGG +GCACCTTTCCACCACCCTACCCAAAACAGCAACTGCTTTGATCCTTAAGATCCTATCTTC +AATATCAATTTACTGAGTGCCTGAGGCAAGCCAGAGGCTACGGCTATTTCCCCTCCGACT +GAACAGCCCTTTCCTTGCAAGTATGAGATTGAATTGGTCCTCTAGAAACAACCAATTCTA +ATTTTTATAATTCATTTTTTTAATTTGTTTTTAAGGGACTCAAATGGTGCCCAACCTGAA +ACCGTTGCTATACGACTTAAAAGGGGGTCACTTGAATTTCATTTTGACTTTGAAATACCA +AGAGATGGTTAAGATTAAAGGATAGTTGACATGTACATTGGGCTTTTAAGATTCCCAGAA +TGGTAGAGTGGCTTTAAGCTCAGAGCAAGTCAGCAGATGACATTCAGGTCAGCTTCAGCA +GTATCAGTAGAATGGCCGCAGCACTCAAAGCCTGCTGTCTAGCTCCACAACGGGTGGCAT +AGACAACCCTGCCCCTTACATCTGCCATTACCATGGGTGGTACGGGCACAGGAGGACCTG +GATGAGGAAGGAGGCCACAGCAGGGATCTAGGAAGAAAGTAGAAACTCGAACACTGTAGA +GAGCAGGAGAAACTGGACAGACAGCATCCTCTCCAGTTTGGACTGGGGAAATTTGAAGCT +GGCATGATTCACATGAGGGTGAGAGGGGGCATTTTCCCCTCTTTACCTCAGCTCAGGTCT +GAGGTTCACATTATTTTCAAATACATGCTGTGTTTCTCGAGCCCAAAAGCCATAGGGATT +CACTAACATACTGCCGTACCTACCCAGTGCTGACCTCTGACCCCGCATTTTTCGCCATAT +GGATGCTTTAAAGGGACTCTTGCCCCTTCAACTGGAAATGTAGCTCACCTAGCACATACA +GAGCACAGGGTTAGCGCGCTCTCTCTCTCTCTCTTTCTCTCTCTCTCTCTCTCTCTCTCT +CACACACACACACACACACACACACACACACACTTCCTTGATCCTTTAGCTTACATTATT +TTTACAGAAGGCAAAGACACTCATTTTATAGTTAAAATTCAGCTTTAAAATGTAAGGGCA +TTCAAAAACATAACATACCTTAAAATAATCCTAAACACTGCCCCCAAATTAATAATAATG +AGAATGATGTTGTTGATGATGACGATGATAACAATAATAGAAATAGGAGTTAGAGCAAAC +CCAAATTTTGTGTGCTTCAAATGAGGCGACCCAAAAAGTGTAAAGATGTCTACAGAAAGG +GAAATGTATTTAAAAATCATATATTTCATATAAGTCCAGTGATCAGGATACATGAAAGAG +CTCAACTCAATTATTAAAAGATAAAAAAAAAAACAGGCATAGAGAGGGATGCCTCAGCAT +CTTAGAGGCATCTCTTCAGGAGACCCAGGGTTCAGTTCCTAGCTCCCACAAGGCAGCTGT +CACTCCAGTCCAGTGGGTTTGATGCCCTCTTCTGGCCTCCACTGGAACTCCATACATGTG +GTACACAGACATGCAAGCAAAAAAAGCTCATACACATAAAATAAAATCTCAAAAAAAAAA +ATTAAATAGGCAGAGGATCTGAATAGATCACCATTTCTCAAAAAAAGACACATAAATAGC +CAATCAGAAGCTTAGCATCATTAGTTAGCAGAAAAATGTAAATCAAAGCCACAGTGAGAC +CCCATCTCACACATACAAATGCCTAGAATAGAAAAGACAGACCATCCCACGTGTGGGGAG +ATGGGAAGAAAATTAGAACCCTTTGCAAGTTTGACTAGAATCCACCACATTGCAGCTTCT +TTGGAAAACAGTTTGGCTGCTCCTTAAAAACTTAAACCTATGGGGCTGGAGCGGTGGCTC +AGCGGTTGAGAACACTGACTGCTCTTCCAGAGGTCCTGAGTTCAATTCCCAGTCACCACA +TGGTGGCTCACAACCATCTGTAACAGAATCTGATACTCTCTCCTGGTGTGTCTGAAGACA +GTGTACTTATATACATAAAATAAATAAATAAATAAATCCTTAAAAAATAAAAATAAAAAC +TTAACCTGTCCTGTGGCAACGGCTCAGTGGGCCACTTGCTGCCAGGCTGACTGCCTGAGT +TTGGTCCCTGAGAGCCACACAGTGGAAAGAGAGGGATGACTCCCACAAGTTGTCCTCTGG +CCTCCTTGAGCACGCGCGCACATGCAACACACATACAGACACACACAAATTAATTTTTTT +CTAAATTAAACATAGTATCCATCACTGTATAGGCATGACTGTCTACTCTGAGTGATTTCC +TCAAGGCACATGAAAATGAAGCCTAAACACAAATGCTTATCAACTGAAGGATGACCACAA +CGTTCTCCAAGTGAAAGGGGTAAAGTCTTTCTCCCAGGGCAACCCGGATGAGTCTGGAAA +GGCGTACACCATTGAGAGAAGCAGCCACACAGGCCTCCTATAGTGATGGCTTTTATCGGA +TAGAACAAATATCTAGAGACAGAAAGTAGGTGAGTAGTTGCCAGGGGCTGAGGGGAAGAG +GAACGAGGAGTGACTAATGACAGACACAGCTTCTCTCAGCAGTGACAAAGAATGTTCTGG +AATTGTACAGCCCTGGGAATGTACTAAAAACACTTAATATATACTTTACATGGATAGATT +TTATTATCTATGCAATGCATCTAAAACAAAAATCCTAAAGTAAAGCTAATTTGACCAACT +TCTCTCATGTGTGTGTGCATGCGTGTGTGTGTGTGTGATGCATGCATGTATATACACATG +TGCCTGCCTTACGTGTGCACATGCAAAGGTTAGAGGTCCCCTTTGGGTGTATTCTTCAAT +TGCTCTCTACCTTATTTTATTGAGACAGGGCCTTTCCTTGAACCTGCCGCTCACTGTTTT +AACTAGACTAGGCAGTCAGTGAGCCTCCACGGTCTCCACATTCCCCCCACCTTCTCTTCA +GTCCTGGGATCACAGACACATGCTGCCACGCCCAGCATTTCCATGGGTGCTAGGCAACCA +AATTTAGTTCCTTATATTTGCAGAGCAAGCAGTGAGCAACAAGCCATCTCTCCAGCCCCA +GTAACCAGATGCTTTTCCGAGGGCAAATGCTAACCAGAGCAGACTTGAGAATGAAGAGCA +AGAGGTCAGAGGAAGCCAGGTTCAAGGTACAGACAGTCCCAGACAGGAGGGGTGAGGCTA +CTTGGCCCACACCAATCGCCTTCCCTGCCTACCTACTCTCTTTGTGCAGAAAGCAACAAA +AGACATCAATCATTTTCGGCCTTAAAAGTTGCTGCAGCACCAAAGACCAGACAAGGGACT +TGGAAAATGTCAACCAGCAAAATACATATGTATTTTTTTTTTCTTATAGCTAAAAACAGG +AAAAGATAAGAGAAATGCTGGCCAAACGATGACTGAAAGCTTGTGGCTCCCACTGGGCCA +CTGGGTCTATACAGCAGTCTGAAGACGCCTGCTATGCGCTGCTGTGTATGATGATATAAC +CCATCTGCCCTCCGAGAGCAGCCATCGGATGGGTAGCTGCTGAGTTGCATGGACAGCCTT +GGGAGAGGTAACCTGGGAACTCCGTGCTCTCGCAGCACCCTCAGGACATTTACTGCCTTA +GACCGGGCGTCTTTGCACCTGACTGAAACCATAACAAAAAGAGATGGTGGGTCAGGAGTC +TGAGAGGCAGATTTGACTTTTAAATTCTTAGCAGATTTGGGGTCAAGAGGAGTTCTTGGC +AGGGACAAGGAAAACACACTTTTGAGTGAGTTTGGCAGCAGCTTGGACATTCTGGAAACA +CCGAGCTCACTGATGGTCCCTCATCCTCTCCAATGGAGGGCAACAGTCAGCCCGGCTGAG +AGCACCGTCCTCTGGCTCAGGCAAAATGACTCAGCACTGCAGATGGACCATATTGATTAA +TACACAGGGCTATAAAACGATTTTACAGAAGCGTAAGGAATTCTGTCAGAGCTAGTCAGG +AGGAAAAGAATGTTTCAAGTGCGCCCGGAGCATGACATCTGTATGTGCAGTCTTGGGGGA +GGGGCGGGGAAAGCTAGTCCAGCGATGAGACACGGGTAGGGAAGCCTGGAGGCAGGCCCT +GCATGGAGATCAGATGTAGACACAGTGGGGTGTCTGGATGCCAGAAACTGGGCTGACACC +AAGACCTAAAATTGTCTCCAGTTACGGGTAAGACAAATCATCTGTGGTCTTTTTAAGATG +GGTTCAAGGGCTGGTGAGGTGGCTCAGAGGGTAGAGTTCGCTTGCCACCAAGTCTGATCA +GCTAAGTTTAATCCTCAAAACCCACACAGTGAAAGGAGAGAGCCGCCCCCACAGTTATCC +TCTGACCTCCACAGAGGAGGGGGATATTAATATGCAGACACATGTATGAGTGCATTGCAT +ACCATGTGAGTGCACACATATACACACGTACACACTATCATCAAAACCAATTTAAAGTCA +GGCTCAGCATGCTGGCAAAGGTGTCTGGCCCTCGGGCTTCAGGCCATCTGTGGCCCAGGA +GAGTCCATCAGGCCAGTGTCATAGAAATGTCAGCTCTCAGAATCCACGGGCAGCCAGTTG +CTCGCCCTGGGATTTAAAGTGTGGCCAAGGACAACTCTTCCAGGACTCATGTGGCTAAAA +GGCTGGATACTCCTGCCTTGCCCTCCAGACACAGAAGCAATAGCAGAGCTGGAGTCCAGA +GCAAATGGTGGACATAATACAGCTATCACCTCCTGACACCCCACAAGTATCTGTCCTCAT +CTCTGCCTAGGACTGAGAGAAATTCATAAAGTGCCATTGTACAGGACTATACTCTAAGCC +AAAGAACTGCCACCATTCTCAGTCATCCTGCTGACCCTTGTAAAAGATCATCTCAGCTGG +GCCTTCAGGCTGTGAGCCTTCCATCACCCCTCCATAAGGAGGGTCAGAGGACCCTCACCT +GAGTATCCACCCTCCCAACCAGTTGTATACAATTCTGCCCTAATTAACGTGGTCTTGGTG +GAGAGGCCAGAGGCTGTGTGGTATGTGAAGGGTACAGGATGAGAGCTGCCGTCCATGCTG +GGTAGAGACCTTCCAGTGTTTCTGCCTTAAGGCCACCCACGTTCCTGCCCATAACCCTTC +ACCCACTGCCCTGTACGTAGCCCTGATAAACTCCTGGTTCCCCTGCGTGAACTGTGCTGG +AACCGAGCCTCCGTTTGTTGCTGGGAGCTTAGGAGGGGCAGATACTGTTGATATCTCTCC +CAGAGAAGTCGTTTTAATAGCAGTGGTCATTAACTTGGAGCTAATTCTTCTTTAATAGAC +GGCACTTTTTAAATGTCTTAATGCATTTAAAGTGCTGCGTGTGTGTGTGCATTCATGCAT +GTGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGAATGCG +GGGAGACCAGAAGGGCGCTCTTCCTCTATTACTCTCCACCTTATACCTTTTGAGGCAGTG +TCCTCCCATCAATGGTGCTGGCATTTCAGATAGGCTAGCAGCCCGCACCACAGTGTCCTT +TCTGTCCCCAACAACATTGGGGTTAGCAGGACACACAGGACCATACCCACGTGTCACTGG +GGTTCTAAAATCCACACTCAGGTCTTCATGCTCGCACCCCTCTCTCCTGCCCACTGAGCT +CATTTTTTATACCTTTGTATACTTTTGGTATCGAATTCTAACTTAACCTTGCCGTCACAT +CAGCCTTGCCCAGGGCACCCTCTCCCACTTCTGACCTTCTGTCTGTGTTGGCTAGTTTTA +TTGTCACTGTGACAAATACCTGACAAACAGCTCAGGGGAAGAAAGCTTTCCTCTGCACAG +TTGCAAAGGTTTCCATCCGCCCTGGTGTAAAGGGCGTGGCTGAGCAGCTCACATCATGGT +GGGGCAGCAGTAGGAAGGAGCCAGGGGACAGCAGTCCCTGAAAGGACACACGCCCATTTT +CCCTAGTCACATCTACCATCCTCAGAGCCACCACTTCCCAACAGTAAATTCCAAATGTGA +ATCTATGCTGGAGGGGTGAGGGGTAAGGCGGAAGTGGGTGGGTGGGTGGGGGAGCACCTT +CTTAGAGGCAAAGGGGAGGAGGGATGGGATGGGGGTGCAGAAGGGAAACCAGGAAGGGGG +ACAACATTTGAAATGTAAATAAAATAACCCTTTTTTTAAATTGAATCTATATACAATGAT +TAAGTCAGAACCCTACTGATCTAGTCAGCTCTGGTTGCAGGACACTCAGCGGTGGCATAG +GAACCTCCTTTGTACTTCTCAGTCCTATCAAATCGCCTGTTGTTTTAGTCAGGGTCACTG +TTGCTGTGATGGAACATACCCAGAAAGCAAGTTGTGGAGGAAAGGGTTTATTTGGCTTAC +ATTTCCACATCACAGTGCATCATCGCAGAAAGCCAGGACAGGAACCCAAACAGGGCAGGA +ACCTGGAGGCAGGGGGCTCATGCAGAGTCCATGGGGGTACTGTTTACTGGCTTGCTCAGC +CTGCTTTCTTATAGAACCCAGGACCGGCAGCCCAGGGGTGGCACCCCCCACCATGCATGG +GCTGAGCTCTCCCATCAGTCCCTACTTAAGAAAATGCCTACAGGCCAATCTCATGGAAAC +ATTTTCTCCTCTCTCTGATGACTTTAGCTAGTGTCCAGTTGCTATAAAACTCTCCAGCAC +ACCTGCCAAAATTGACCATCTTGAGTCGAGAAGGGGGACAGAGTTGGGGGTGCAGGGGGA +TGACTCAGCTGTTAACAGTGTGTACTGCTCTTGTAAGGGCCCAAGTTCAGTCCAGTCCCC +AACACCCACACTGGGCAACTCACAACCATCTCTGCATCTGCCTCCGGGGGATCTGACACC +CTCTCCTGTCCACACACACACACACACACACACACACACACACACACACACATACATAAT +TAAAACTAAAGAGAGCTGGATCCGTGTCTGAGTGTGATACTTGTTGCTCTTGCAGGGGAC +ACGGCACCCTACATAGCAGCTCACAACCATCCATCCCTCCAGTTCCAGGGGACCCAATGC +TCTCTTCTGACCCCTGAGGGTACCTGGCATGGCATGTCACACACAGACAGTAAAACAAAT +AAATCTAAAAATCAGGATTTTGTAAGATAAACCATTTTACTGCACTTTAGGGACAGTATG +CTTCCTAGTATTTTCTATGCAACTCTCGGGTAACTTTTTAGGTTAGGTCTGGGGTTGTGG +ATTCTCTGATCTCACGATGTCCAATAGAGTAGCCACTAGATAGGTGGCTACTAAATTCTT +AAAAGGTGGTCAGTCCTAACTGTGACATACTCTGTGGTGGTTTGAATGAAAATGGCCCCT +ATCCCCTCATCTATTTAATTTATTTTCCCAGTTGGTGGACTGTTTAGAAAGGATTAGGAG +GTGTGGCCTTGTTGGAGGAGGTGTGGCCTTGTTGGAGGAGGTGCGGCCTTGTTGGAGGAG +GTGTGGCCTTGTTGGAGGAGGTGTGTCACTGGGGTGGACTTTGAGGTTTCCAAAGTCCCA +TGCCAGGCCCATCTATCCCTTTCCTCTGCTTCCTGTGATTGGATCAGATGTGGGCTCTCA +GCTACTGCTCCAGCGTCATCCCTGCCTGCCGCCTTGCTCGGGCCACGGTGGTCATGGACT +CACCTCTGAAACTACGGTAGGCAAGCCAACAGTTAAATGCTTTCTCTCATAAGTTGCCTT +GATCATGGTGTCTTCCCAGCGATAGAAAAGTAACTAAAGCAAACCCTGAGTAAAAGCCAC +GTTTCAGAAATATTAATGAGCTCTTACATTTTTGGTTGCGTGTTGAAATGACGTTATTTA +GTATTTATGGGTGTAAATAAAACAGTGTTAAACTCAATATCATTTGTGTCTTTTCAACAA +GGCTACCAGACAATTGAAAGTTGCAACTGTAGCTCTAATTCTGTTTCCTTTAGTTAGAGA +TTTGATTTTCTTTAAACAAAGTTGCTGAGTTTGTAAGGTGCTTATGGACATTATAAATCT +CCTGAATGGAGACATGACAGGATTTACAAGTGTATGTGACCACGATGTCATAATATCTCG +TTCTAGTTATCTATTTTTTTCCCCTCACGAGCTCCAAAAACATCAGCGTTTACATCTTCT +TAATCTCAAAGTCTCCTGTGGGGAAGGTCAGCTGTTTCAGACTTGGCCTTCCCCGAAAAA +ATTACATTTACTGAAACAAAGTAGCTTGCTATTCCATTGACTTTAACTTGGTTACAAGAC +TTGGGATGTAGCTCAGTTGGTAGACTGGAGCCAGCATGCAAGAAGCCCTGGGTTCAATTC +CCAGCACTGAGCCTGCTCTTGCATGGTGTGGTGGTTTGAACCATAAGCTCCTATCTTTGA +ATGCTTGGTCACAGGGGGCTACTTAAAAGGATTGGGAGGTGTGACCTTGTTGGGAGAAGT +GTCTCAATGGAGGTGGGCTTTGGGGTTTCAAATGCTCAAGCCAGGCCCAGTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCGCTCACTCTCTCTCTCTCTGATCTGGAT +ATAGAAATCTTAGCTACATGCTGCTATGCTTCCTGCCATGACATAACAAAGTAAACCTCT +GAGTGTAAGCCAGCCCTAGTTTAATGCTTTCCTTTATACGAATTTCCACGGTCATGGAAT +CCCTTTACAGCAACCGCACAGTGACTATGGCACATGCCTATAATTGCTATAGGAGTAGTG +ATGGGGGATCAGAAGTTTGAGGCTAGCCTTGGCTACCGTGACCTTGAGGGATCAGAAGTT +TGAGGCCAGCCTTGGCTACCGTGACCTTGAGACTAGGAAGGGGTTCGATGGCAGAGCGCT +TGCCTGGCGTTTGTGGCCTTGATTTAGTCACTGACGCTGCAAAAGAGCGCACTCAAGACC +CGCAGAAGCATTTTCCATCCAGGGGCTCAGTACAGCAACTCAACAACGCCAAAGAACAGC +ATATGTGATCATCCCCCTGCGTCCTGTAGAACTGTAGACTCTGAGATTTGGAAGGTACCT +GCTCTACTACCTAAAGTCATAGTTAGGGCCACCCATCTAACCACCAATCAGACACCAAAT +AGTCACTGTGTTCCGGTGTCCGCTCTGTGCCAGGCACACATTTCATATCAACCAAAGAGC +TCAGTGCGTCGGTTCTACCACCTCCACTCCAACGCTTTGGTGCACAGATGACGCACAGGT +CACGAAGTGTAAGGGAGAGGCTGCCATGCTTCCTTAGAATGCTGGGATTTTTTTTTTCCT +GGAATGTGGAGAGATTGGCAAAGCCATCAAACAGCACATTCCTCTTCAGCAGATAGAAAT +AGATGGTGATTGCACCAAATAACGGCAACAGTATGCTAACAGTATCATACAAGTCTTTCA +TTTTAGAGTAGTAAGATCATAATACAGACACACAAGCTGAGCCTGCTGCGCAGGTCTATG +ACCTGGGTACTCTAGAGGCTAGGGTGGGTAAGGTCCAAGTTCAAGGCCTGCTTGGGCTAC +AGAATGAGTCTGAGGCTAGACTACACAATTTGAAAGAGGACTGGGAATATAGACCAGCAT +GCTTGAGGCCCTAGGTTCAATCTTCAGTACTGTAAACAAATCAGAATTTCCCAGAAACCC +TTGCTCTTCTGTGTTTCTGTACCAGCGTGAAGTTTGCCGTATTTCTTTTCCATGTGTTTC +TCTGTATCTGGCATTCCACAAGGCATGCCTTCCTAGCTTGTGATTTTATCTCTTCTGTGT +GTCCACATACTAGGCTTTCTCTCGACAAGAATGGGAACAAGACCAGCTCAGAAAAAGTGC +TGAGCTTTTCAGATTTCACGGTCAAGGCCAAGTCAGAGCGCAGCCACCCAATGGCACTGC +ATGCAGCCAGCCACGGCTTCCAACAGCAATGCCTGGACACCCTCTATGTTTGATGTCTTG +AAGGTGTTCAGGTTTTAACACCACACATACACACACACTCAGACACACACACACACCACA +CAAACACATACTCAGACATACATACACACTCACAGACACACAGAAACACACTCATGTACA +CACCACACAGACACACAGACACACTCACGTACACACCACACAGACACACAGAAACACACA +CACACTCAGACACACACACACACCACACAAACACATACTCAGATACACACACACACACAC +AGACACACACACACACTCATGTACACACCACACAGACACACACACACACAGACACACACA +CACTCATGTACACCACACACACACACACACACACACACAATTGCAGTTTATGGGGGCGGG +GGCTGGGGGGAGAGTGCACAGAACTGAGGAGCTACTGCTCCAACCTTCCAGGCAAATCCT +AACTCAGTACACTGTGTTATCCTGCCATCTGCTGGCCAAAGTGAGAATTGCGCCAAACAC +ACTGGAAGGAAAATTGTAATTCAGAGCTCAGCTTGATTAATAAATAATACAAAGACTCTC +TCTAAGGAGAAGCAGGTAAATCTCTTTGAAATACATCAGCAGTCCCCAGAGCGAAAATCA +CCCCTCCAAGTGTCACAAATGACAAGCAAACGCGTATAACAACCAAGTCTCAAATTCCAC +GGGATGTTATCTGTAGGAGACCCTGAAAGGCGGTGACTGCCTTAGTTCTCTGCAGCGTAT +GAACACGTCAAGTCACCTCTGAAGTAACCTTGCAGTAGTGATGACCCTTGGCCAGGGCAC +CACTCCTCGAACTCTTAGTGTTGTTTATAACTTCACTGTTGCCCCCGTGTCTTGCAGGTA +TGGGTGTAGATAGATGTATGTGTGTGTGCTGTCATGTGTGTGTGCCTGCATGTAGAGCCC +AGAAGTCATCTTCAGGTGTTGTTCCACACTGTCCACCTAATTTTTTTTTGAGACAGACTC +TCTCACTCTCACCCAGAGCCTGCCAGGTTCTGTAGGCTGGCTGTCCAGTGAGGCCCAGGC +ATCCATGCCAGTACTGGGATTTCAAACTCTGCCCACCATGCCCTTCCTTCTTATATAGAT +CCTGTAACCCCACTCATGTGCCCTGGGGAAGGAAGAGTGCCCGGTGTCCACACTGTCCTT +TCATGCTGACCGTTTATGAGATTATCCATCCTCCGGGGCTGCTGCTTTCTGTGAACGCGA +TCCAGCTTCCTCCCTGCACTGCCTCACTAACAGAACTGTCTCCAGACCACACCAAGTCTA +GACTGTGACAGCTGCTGTCATCCTGGATATAGCTTCATGCTTCACTCATTCCGGCCACCC +GAGGACAAAACACCACATCCTCCGCATTCTGAACAATGCATTTTTATAGCCTCACATTAG +AAAATATGCTGTGTGTTATTAAAGGGATCATCTTGATTAAGATGCTTGCATAAGAGGTCC +ACAGCCTACAAGGACCTAGATAAACAGCTGGGATACATGACAGAGGGAGACAGATAGATG +GCAGTTTCCAGAAGTTGGCCAGGCTCTGCAGTGGCTTCTGGTGTCTGAGGCTAATTTAAA +GCGATAAGTGAGAGAGCGATACACGTGGATGGGGCAGTAGAGCTGTGGTGCTGGGTTGCT +GTCCCAGACAAACGAACAAAAAATAAGATAGAATAATAACCCATAAGCCTCAGACACAGG +CAAGCACATCCCCTGTGAGCCAGGAGACACTCTGCTTTTCCTGAACCTTATATAATCACG +GGGAGGGCAGAGAGAGAAGCCATGTCTTCAGGGACTTTAAAAGCCAAGCTAAGGAAACTG +GAGAGAGAGCACAATAAATTGCATGCTCTGCACACCTATAAGGTATGGATTTGGTCCTCA +AACCCACATGAAAATGATGGGCATTGGGGGCCTCCACCCTCTCAGAGGAGAAGCGAAGGA +GGGATGGGAGAAGGATTGTGAGATGGGGTGACCAGAAGGATTGGCAGTGAGTGGGATGTA +AAATGAATGAATAAAAATAATGATAATAAAAAGATTATGGCACAAATAAACTTGCTTCTG +GATTTAATGGGAAAAGGAACTGATAGTCTTGGTGGCGCATACTAGGAAGCCCAGCACCCG +GAACAGAAATAGACAGATCTCTGCAGCTTGATGGATGGACAACCCATCGAACCCAATTAG +TGAGCCCCAGGCCCGGGAGAGACCCTGCCTCAAAGGAGGAGGAGGAGGCCATCTGTAAGG +GTGACTCTCAAGGCTGTGCTCTGGCCTCCCCATGAATGCGCATACATACAACATGCACAT +ACCCGCATGTGAGCACACACAAAGACACACCACAAACACTAAATAGTTGTTTTGCTTAAG +CAGAGATTCTGAACTTTTTTAACAATCCAGAACATCTCACACCTCCCCACACACTTTAGG +AATTGGGCTGTATCCCACTTTGCCTTGGATGCTAAGTACCTCTGAGAAAGGCTGGTCACT +GGGTGTTATATAAAATGCTGCCCAGGGCAGACAGCTTGAGGAGTGCCCACAAAGGCTGCC +AAAGAGACCTGGGCTTCCAAGAAGAAACAACCAGATCCCATCCAAACTGGAGCTCCGAAC +ACCACAGGGCAACTAATACCACAGCTAGGGCTATCCCTATGGCCCTGCTGAAAGAGCCAC +ATATAAAAATCTAAAGAGAATTTCATTTGTGACCTCTGCAGCAACCTTTGGTGGGATACT +CAGCTCCTTGAGTTGGGTGCGGGAGGAGGTAGCCTCACATAAGAACAGAGATCTCCTGGC +TGTACCCCAAAGCACCCCCAGCACTGATCCCTTGACTGTACCCCAAAACACCACAGCACT +GATGGCTCCCCCTCCAGTGTCAGTCAACAGACAAGGTTCAGTAGGACCCCAAATGTGCTT +CCCCACCAAATTCCAGGGCTGAGGACCAGATATAGACAGTTTAAGGACTGGCTTTTGTTT +GTTTGTTTGGTTGGTTGGTTGGTTGGTTTTGGTTTTTGGTTTTTTTGAGACAGGGTGTTC +TGGAACTTGCTTGGTAAACCAGGATAGCCTTGAACTCATAGAGATCCTCCTGCCTCTGCT +TCCCAAGTGCTGGGATTAAAGGTAGGTACTGTCTGTCAAGGGACTGGCCTTTTAATGTCG +GGGCAGGAGAATGTACCATAAGGCTAAGGCTAGTATAGTTTGGATAGTTAAGTACAAATG +CTAAAGACTTAGTTCCCAGTATGTGGCTCCAGTGGATGGGAGTGGAACATTAGGAGATGG +GTCTGACTGTAACATACCCGGAGTGTCCTCAAAGAAGACCCTGCAACCCCTCCCCCACTC +TCCCTACCTTCTCCTTTTCTCTTCTCCTCTTCTCTTTCCACTCTCCGTCTCTCATTCCCA +GATGACGTGAGTTAGACAGCTTTGCTCACTGTGCTCCCGTAACGATGGCTAAAGCAACCA +GACCAAGCAAACAGGGGTGGAAACAAAAACCCCATGTAATCACCCTTAAGGCGATTGATT +GTTCCAGGTAGCTTTTTATGAGGAGAGAAAGAAGACATCAAAAGTCCCGGACAGTTTTAT +TTACAATAGTATCTAGCATCCAACACAAAAAGTCCTCCAAAGAATATCTAGGTAAAACTT +GCTCAGAAACACTGTACGAGAAGCCTTAGGGAGATGACAGCTCAGCCCATGAAGGACTTG +CTTCACATGAGGACCCGAGTTCAAGCCCCAGAACCCACATTAAAAACAACAACAGAAACT +AAGAACCAGTAAGTAGCCCAGCACAGGGAGGGTGAAAACAGGTGGGTCCCTGGGGCTCAC +TGGCTAGTCAGTACAGTTGCCAACAAAGTCCACCAGTGAAAAACCACATGTCACAAACAA +GAGGGTCAGTCCCTGAGGAATGATGGCAGAGATTAACCTCTGACCTCCTGCATGCGCACC +TGTACACATATACGCATCTACGTGGCACACACACACATACACAATAGTAGCAGATACCAT +GTGACAGAGACAGAGTTAAAATCAAAACGTAGGCAGCTCCTTTCTGAAGGCCCCAGGGAA +GAATCCATATCTCGCAGCCCAGAAGCCTTGCCCTTCCTTGCGTAAGAGGCCAGCGATAGC +GAACCCCCCATACTCCATTTCTCTGTGTTCCTTCCTTCTTTCTTCCTTTCTTTTCCCTTT +TTCTCTTTTGAGACGAGGCCTGTCTCAGCCTCCTAAGTGCAGATTCTAGGCAGAACCCTT +CTTGATGGGATTTTATTTCTAATTCTTATGTATATTACACACTCTTTTGTGTGTGCATCC +ACCCAGCAAAGCTGCTCCTGGGTGAGGCTATGGACAGCTTGCTGTTTCCCAGACAGCATC +GAGGTATACAGAGTGAGTTCGACTGCACATCGAGGGGAAGTAATCTCCAATGAGAGAACT +CCAAGCTCTTGCCAGCATAGCTCCAGGGTCAGTGACAGAAATGGACACCCAGTATCTTCT +TCAGGCCTCTGAAGGTACAGGCCTGGTACACACAGGCTACACACTCATATACACATGTAT +AAGCCAAAAACTAAGAGAACATCTGAGAGAGAGAGGGAGAGAGAGAAGGAGAGAGAGAGA +GGGAGAGAGAGGCGCCAAGAGGCCAGGATCCCCTTCCTGGAAACCAGACCTCACTCTATT +TGGGGGCCAGCAGATTATCCAGCTGGCAATGGAACTTGTCCCTAAACCTGATGACCTGAA +TTCAGCCACTGGAACCCAGATGGTGGAAGGAGAGGACAGACTCCTGCAAGTTGTCCTCTG +GCCTAGGCAGGCTCACCATTGCTAGACAGACAGACAGACAGACAGAATGATAGAAAAATG +GACAGCTAGATGATAGATAGATGATAGATAGATAGATAGATAGATAGATAGATAGATAGA +TAGATAGAAACTGAGAGATAGATAATGAATCTCACTAAGCTTTCAATAGTTGCCAATGTG +CTAAATGTAAAATAGGCATCTTATTTTAATTTGAATTCTTCTGGATTATGATAAGATTGA +AAATCTTCTTTTTTTGTTTTTTTTGTTTTTTTTTTTTTTTTTTGGTTTTTGGGTTTTGGT +TTTTTTGAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGACC +AGGCTGGCCTCGAACTCAGAAATCCACCTGCCTCTGCCTCCCAAGTGCTAGGATTACAGG +CGTGTGCCACCACTGCCCAGTGAAAATCTTCTCATCATGCAATCCATTCAGTTGTCCTCT +TCTGTTACTCCCTACTTATATTTTCACTATTCGTTTCCAAGTCTTTTTTTTTTTCTTTGT +AGAGTTTCTCACATATATTCTGGAGAACGTTTCTCTGCTGATTGACTCTTCCACAGCAGA +GCGAAAGCACACGCACCCACAGAGTCTGTGGCTTGTCTTTTCATGTGGATTGAATATCTT +TTTTATCAGGCAGAAGCTTTACTAGTATTGTTAAAATTATTAATATTTCCCTTTCTGGTT +TGGGCTTTTCATATTTTCTTTAATGAGGCACGGTGACATGCATTTCTGGTCCCAAAAAGC +AAGAGGCCAGGGCAGGTGGATATTGAGTTTGAGGCTAAGCTAAGCAACATAGCACGGCTT +GAAAGGAGAGACGTTTCTCTGTTGTAGTGTGAAGGAGAAGAGGGAGAAAGAGGAAAGAAG +GAAAGGAGTGAGGGAGGGAGGAAAAGGGAGGAAGGAAGAAGCAGGAAAGAAGGAAGGAAG +AGAAGAAAGGAGAGGAAAAAAGAAGGGGAATGGAAAAAAGGACAGGCCCACGTCTCCTTC +CCTTAGGTCATAGCTCCACTTTTAAAAGCATAAAGACAAACTTCTCTTCTGAAGTTTCTA +ATCTCCCAGAAACTAGCACTAGCATTAGAGAGTTCAGGAGCATCCACACAAAGAGCATCG +CCTTCTTACATGTATACATTTGCCTGTACTGTTTTACCTGTGCTGACACATAATTACGTA +CATTTATGGTGGATAGATGCTGACTAGATACATGTATTCATTGTGTAACCACCAAATTGG +GTAATTAGTATTTCTTTGTGCTGGGAACTTGCAAGGTTTACGCCTTGCTTTGAGATACAT +AGTAAATCATTGTGCCTCACAGCACAGTGTGGTAGAGAACTCTAGAAGCTAGTCTTCCCA +CCTAACTCTACCTTCCTGTTTGCCATTCAGCTTCTCCTCGCCTTTGGAATCGGATCCTCC +TCTCTCCTGTGGGATCCGTGTCCTCCTCTCTCCTGTGGGATCCGTGTGTTAGACTTTAGA +TGAGTAAGCACAAACAGCACTTGTCTTTCTGTGCCTGCCTTACTTCACTCAACAACCTTC +ATTCTCTCCATCTTGAAGCAGATGCCATCACTGGACTCTCAGCTGGGGTGCAATGTGCAT +AAGATTTCACTGTGTGTCTGAAGGCCACTTTTCTTTATCCATTCATCTGATAAGTAATAA +ATGCACCAGTGTTAGCATTTTCCAGTTTTAAAATTAAAGTTCACACAAGCACGTTGGTGC +ACACCTGTAAGGCCAGCACACCAGAGGCAGAGGCAGAGGCAGAGGCAGGAAGATCAAAAG +CTCAAGGTCAGCCTCAGCTGCATAGTGAGTTCAAAACCAGCCTGCTCTACATGAAACCCG +ATATCATAAAACTAAATAAGAGACAGAGGAAATGGCTCAGTGGGGAAGGGCACTTGCTGT +GTGAGGATAAGGGCTTAAGTTGAGATCCCCAGCACCCTCAGAAAAGCATGGCTTCTTAGG +CACCTGCAACCCTGTCACTGTGGCACCTGCAACCCTGTCACTGTAGAGACAGGAAGAGTG +GTGGGCTTGATTGTGTGTAAGCCAAGTTCCCAGTTCAGTGAGATACCCTGTCTTAAAGGG +ATGAGACAGAGTACCAAATGACAACTCTCAAGAGCCTCCTTTGGCAATTGTACATGAGCA +TGGCACCTCCTGGACACACACACACACACACACACACACACACACATGCGCGCGCGCACG +CACTCATGTACATGAGATACATATGTATGTACACCATACATACACACTGCTGTTCTAAGT +CTAAATAAATTGTTCACACCCAGCATAGGAAAGGAAGAGCAAGTGATTTCTCAGTGCATA +GATCAGAAGTCCTCCAAGCCCAACCATCAAGCAGTCAGAAAAAAACAATCTCCAGGGGAT +GGTGTGGGTTCTCACCAAGAGTCCATCAACTGAAGACACTATCTCAACCTTCCCAACCGC +CACTGAAGCTCTTTACCGACACTCCTTGTCTCATCTACAAAACACGCCTCTGAATTCACA +CCTCAGTTGTAAGGACCATTTTATATGCCTGGAATGATTGTATAATGTAGACAAGCCTAC +GTTTTACATCAAAGGCATATAAACATTTTCTTGGATGATAATATTAACTCCTTGAATACT +TTTTCAGTTATAATCTGAGAGAATATTTTTCCCTGTATCTTGTTTTGGACATTTTTTTTT +TTTTTTTTTTTTTTTTGTGATCACGTTCCGTCCTGCAGGGGTGCTCCTTAAGAAGGGAAG +TAAACAACACAAAAGCAGCTTCAGGAAACTGACCAGATTCATTAGGTCCCTCCCTTCCAG +GGTATGCAGAGCCCACCTGCACAGACTCTCAGAACTGCCAAGAGTAGATTTCGACCAACT +AAGGCACCTGGAAGGACACCTTCCAACCTGTTTAGCTATCTATAGCTGGGCAGTGTGATC +TAGGTTTCCCAGTTTATATGACCTGTCACCCATCCTGGAGTGGGCTTTGGTGAGGCAGTT +GTCTTTGACCCAATAAAACTTATTGGTTCACCAAGTTGGAATTTGGTGGTATCTGCACTT +TGGTCTGCCATGGTTCCCTTATCTGAGATGGGAAGACAGATGTGTTTTGTCTCTCCCAGG +AAAAGTTGTATCACACAATACACATACTACACACACACATACACACACACACACACACAC +ACACAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGGCTAAATCAATTTAATTAAAGATCAA +AATAGGAAGAGACACTAACAGTTCTCTTTCAAGAGACTTCCATAAATTCTGGTGTTTGTC +ATCTGCATTTCTAGGATAAGAATAAGAGTCTCTGATGCTTGGGGCGACTGTGCAATGAGC +TTTGATGTAAGGTATCAATGGCCTTAAGTTGGGGGATGTGCAAACACATGGGCTCTCCCA +GGGAATTTCATCAGCCCTGAGGGTCTCAGCATCTTGCCCAGAGCATAAACACAGTCCACT +CACCCTTTATTAACGTGTTGGGTGCACAAGTGAAGTTCTTGTTTCCATTCAGGAGGCGGT +GCAGCATTCTCCAAGCTGTGCCTAGCCTAAGTAACACTGCATGGGATGTAGGGTGGAGGC +AAAGACTTGTGTTAGGAAATACAGCAAGTTATGTTGGGGCACAGCAAGTATGGAGTAAGG +CAAATCTGTGGACAAGAACACGAGTGGATATAGTCAAGAAAAATTCAGAAAGATAGCATC +AATAAGCCAGGCCTTGAGCTAAGACATCACCACCAAGAGTCAGGCCACACCCATCCCATA +CGTGAATCGCATACTCTGCAGGTGGAAAGGCATCTGAAGGCTCATGCACAGAACCACTCA +TCTGTCACTTGGATTGCCCTGCCAAGCAAGGAGGTGGAAACCTCGCTGTCCTGGAAGGAA +ACAGTACTACAGACTTCCTGTAGGGTGCGAAACCTCGCTGTCCTGGAAGGAAACAGCACT +ACAGACTTCCTGTAGGGTGCGAAACCTCACTGTCCTGGAAGGAAGCAGTACCACAGACTT +CTTGTAGGGTGCGAAACCTCGCTGTCCTGGAAGGAAACAGTACTACAGACTTCTTGTAGG +GTGCTGTGATGAACAGAGGAAGGTGCAGTGCTCAGGGAAGCCGAGAAGGTCAAGGCTGAA +GGACTCTCAGGAAAGGAATTGTCTGTGTCCCAGCTCTGAGTGCTCTGAGCAGTGTGGACA +AATCATATTTCCTCTTCTCCTGACACTGTCCTTACATTTTTGTTTGCATTTTTGTTTGTC +TTGGGTGCTTGCTTGTTTTCTGTTTTGCTCTCTTTTGTTTTGAGACAGGATCTTACTATG +TGTGCAAGCTACTCTAGAACTCACTATACAGCCCCATCTGGACACAAATTCATGATCCTC +CCGCCTCAGCCTCTTGGATTACAAGCCTGTGCCAGCTTGGCCAGCCCTCATCTTTCATCT +TATCTGTCAAGGGTCAATTTGGAGCCTCAGAAGCCAGGTCTAACTATGGAACTGTCTCCA +CCATGGAGCTAGCACGAGGCTGACTGGGAGTAAATGCCAAGGACCGTTCCTGAGCAGGGA +TGAATAATTTGTAATTCTTATCTTGAGTGGCCTCCGGCCAAAGATGATCAAGGATGAAGC +TTATGGCAAAGGGCAAAGGCTAAAGGCTAAAGGGTGCCTCGGACTCAAAGTATGAAGCCT +AGATTTCGAATAAACAGCTCCACCTTTGTTTAGAAAACAGTGAACAGTCTTTAACTCTGG +GTCATTGTGGAGCCAATGTTTATTTAACGACTTCTTAGAGCAGGCAATAGCCAGTCTGAG +ACAAGCAGTCACATACCTGTATCTTCTACCTAACACCTCTCGATCTCTCCCTCTCTCTAC +CTGACTTCTTCCCTTTTTTTCTTCCCACTAAGTCATTTGTCACAGTATGAGCGTGAACAT +GTGAGTGAGTGGCCCTGAACTCTAGGGGTCAAAGGAGAGCCAATTATATTTAACCCTGTC +AGGGCGAGGGGAACTATGCAGAAGGGAAGGGAGAGGAGGCAGAAGGAGCACATAAGAATT +CACAGAGACTGTGGCAGCACACACAGGGCCTGCACAGGTCCAAGCCAGATAGGGTCCCAG +TGCCAAGAGGGCAAAAGGGGCACAAGCTCCCATCTTTAACCAAGAAGTATCTCTAACTGA +TAACAGCTGAAAATCAAAAGTCTGTTTTTTCCAACAGAGATGCACAGGGCGGGAATGGGT +ATGGACCATGCTTAGGAGAAGATGGCCAAAACAGACAACCCAGTGGGTTGGGGTTGTGAG +GGGAAGGGTGTGGAGTGGTCTTATATTGCTTTGCTTGGGTTTTTTTTTTTAAACCTTACT +GATCTTTTGCTTATATATCATGGTTTCTGATTTTTTGTGTTTTTATGAGATTTGTGTGTA +TGTGTGTGTGTATGTGTGTGTTTTTGCTCACACATGTGTGCATGTGTGTATGCTGTTGTG +CATATGTGTGTATGTATGTGCATGAATGTATGCTGTTGTGTGTATGTTTGTGTGTGTGTG +TATGTATGCATGTGCATGTACGTGTATGTGTGTTTGCATGTGTGTATGCATGTGTATGTA +TGCATGTATATGTATGTGCATGTGTGTGTATCTGTTTATGTGTGTATGTGTATGTATGGT +GTTGTGTGCATGTGTTTCTTGTGCTTTTTCATTGTTTTTTTCCCTTCATTTTTTGTTTGT +TTGTTTTAATTCTGATTTGTTTGTTTTATAAAGGGAGTAGAAAAGAAGGTATTGAGTTGG +GAGGGTGAAGAGGATCTGGGAGAGGAAACTATGCTCAGAGTCTATAGCATACAAGTTATT +TTCAATTAAAAAAAAATCCAAAGGGGCGGGGGTGGGGGGTAGGGGAATGACAGGCTGAGC +AAAAGCAGGTGAGCAAGCCAGTAAGCCAGGCTCACCGCGGCCTCTGCCCATGGCTCAGCT +CTGCCTCCAGGCTCCTGCCTTGACTCCCTTCATGATGGGCATAGCTTGTAAGATGAAGTA +AACTCTTTCCTCTCCAAGTTGCTTTTTCTAATGCAATCCTCCTGCCTGCACTTTCTGAGT +AGTTGTGGTTACAGGTCTGTGCCACATCTCTCATGATCTTAAGGAAATTTAAAGTTATCC +CTATAATCTTGTCCACCCCACCCCAATAACTCAGGATAATTGCCCTATTTTAAACTCAAC +AAATTATTATATTTCACTCTATTCTGGACCATAAATTTTTCCTTCCTTGTGACATACCAT +ATGCATTCTTCTGGAGACTAGGACATGAGTGTCCTCGAGCAAACACTATTTCAACACACT +CAACAACAGTTACTTAATACCTCTCCCCCTAGTGCCTTGGGAATGTGCCCTATGGTTTCT +TAAAAGATTTCAGCAAGGCTGCATCCCAGTTACCCTCTATGGTTAGCCCCTTTGGCTTTC +TCTCTTCCTTGTTTCTTTTTGCCCACTTAAAATTTCTGGGTTCAGTCCCCAAGTGGCCCC +CTTATCCCTAATCCTCCTGTGAGAGTCACCTTGTGGAACTGCTAACTAACATGGTAAGCT +TGAAAATGACTGACCCAGCCTCTGTACACCCTTCTCCCCATAAAGGAAAAAGTGACCAGT +GTGTCCTATGGAGCGGGGGTAAGGGGCTGTAAAGAGGGAGGCTGTAAAGAGGCAGTTTCT +AGAGAGCTTTATATAGGGGCACACTTTCTATTGCAGTAGGTTCTCCTGCCAGAGAGCTAG +AAGATATGTCTGGGGGTCGGGGGAATGTTTACAGGAGTAAATATTAAGTCCCAAGCCCTA +GGACCAATGGCTGAGGTGTCTGTTTAACATATCAAGGTGGACTTGGCTGCCAGATTCTCC +CAGCATCCCTCAGTCCCTACTTGTTACAGGGCATTGCTGGCATGCCCTGCCCTTACACAC +ACACACACACACACACACACACACACACACACACACACCAACTTTCCAGCCCAGGGGCTG +GGGTGTCCTTCCCCACCACACACATCCCCAGAGGTTCTTCCCTATATAACCCAGCTATTT +TAGTTACCATTTAGTTACCCCTTCCCCCCTTTTTACCCTTTACCCTCTTGGCAGCTGCAC +CTGGTTCCTCTAAGACCCACCTCTTCCTTGCCCTCCCCATCTCTCCTCACATCGCTCAGG +GTCATGTCCACTCTGGACTTTCCTAGATGCCCCTGCCTCTGGCTATGCTCTTCCTCCTGA +CTACAGTAAACTTTCTCCTCCACCATACCTAAGAGCAGTCATGCCCTTCTTTTTTTTTTT +TTTTTTTTTTTCTTTCATTCACCACGAGGCCAGAGACCTTGGCTCCCTTTGGCATTAGAG +TTACAGATGACTATGGGCTAGCTCTCTGCCATGGCTGGCAACTGCTAGGGCGGTGCACAT +TGCTTAGCTCTGAGCTGTCTCTCAGCTCCAAGACTGGGCACTTTAAAAGTGGTAAGGATC +CAGTCTCGGGGTTCTGGAGGCTGGTAACTTAAAGTTGGGTGTCAATATGGGACAGAATAG +AAGGAGAAAACCTGGGGTCTGTGGAAGGGGAGAGCCTGGGTGAAACTCTCCCTAGTTAAG +AATCCTAACACAAGCCGGGCGTGGTAGCACACACCTTAAATCCCAGCACTTGGGAGGCAG +AGGCAGGCAGATTTCTGAGTTCAAGGCCAGCCTGGTCTACAGAGTGAGTTCCAGGACAGC +CAGGGTTACACAGAAAAACCCTATCTCAAAAAACAAAAACAAAGCAAAACAAATCCCCCC +CACCCCAAAAAAAAAGAATTCCAGCACAACAGCATTTAGGAGGCAGATGGTCTACATAAG +TTCAAGGTGAGCTGGGACTGCAGAGTGAAACCCTCTCTCAGATAAAAGGAACATGGGTCT +GGTGGGGTGGCCCAGCAGGTAAGACTTCATACTGCTCTTGAAGAGGACCGGAGCTCATTT +CACAGCACCCCTGTTGGGTAGCTCTCATGTGCCTGTAACCCCAGCTCCATGAGACTTGAC +AGCTCCAGCTTCTTCATGTGCCAGCGCACATACGCCCCCACACAGACACGGACATGTAAT +TGAAAAGTCAGTCTTTAAAAAGAAGTTTAACATAGTCAACAACATTTACTTAGTTCCTTC +CTCCCTTCCCAGCTGCAGAGCTGTGATTTTTCTTAGAATCTTGCTAGAAAACCCCTTTAC +AGTAAAGGGAGATGCCCTAATCCTGGAACACGATCCTAACCATGCCTAGCTTGACCTCAT +CAGGTAATAATCCCATTGAGGTACCACTGGACCTACTCTAGAATATCTTGCACCAGAGAG +AGAAAAAGGGAAAGGTTGCTTAGCAACCCTCTGAGATGGTCCTTGAAAGTCACTAAAAAG +ATACATAAGTCTATCACTACGACACTTAACTGTTATTTTTCCTTGAGGAGCCCACACGCA +ACTTGGGTGTGTCTTCCTCACTCCCAGAGCACCTCTCTTAATTCCCCTATCCCCACTTAA +GACCCCGGTTTAAAATGCCATTTAATAATCCACAACTCTTAAGAAGCCCATACTCAAGCC +CTGAGAATCTTTCTGTTTCTGATACACCCAATTCTCCTCCTGCCCACTCCTGAAATTATT +TTGCGTGGAAGCCAGGGATCTATCTGATTTTACCTGACTCGTTTCCCTAAATGATCAGGG +GAAAGTCCTCAGCCTGCAATGGGAAGCCAGTGCTGATCTGTGTGTCCCTGTTCCTTGCCT +CTTCCAGGAGCCGGTGTTTGAGGACCATTCTTGGGTGTCCCTCTCTATCCCTGGCCACTG +TCTTCATAGAGCTGCCTCTTTATGTGCTCATGTCTCCACGCCAACTTTTTAAGAAAATAC +GTTGTATCTACGTGTTTTTATCTGCATGTAGGTATGTATATGCACCACATTTGTGCTGAT +GTCTAAGGAGGTCAGAGGGAGAAGGCATTGGGTCCCCTGAAACTGGAACTAGAGGTGGTG +ATGATGAGCCATGTGGTGTGGTTCGAGTCTTTTGCAAAACAGCTGAGCTCTCTCACTAGC +CTGCTAGGCTCATCCCTTCCTCCTTTTAAATTTATATTATGTTTATGATTATTATTGTTG +TTGTTGTTGTTATTAGGACAGTTCTCACAGTATAGCCAACCAGGCTGACTTCTCAAGCGC +ATGATCCTCCTGCCTCTGCTTCCCAAGTGCGGGGATTCCAGGGTTGCACCAACACGTCGG +CTTGCTTTGCTTTTTTCTTGTCCTTTTGCTGTGTGTTTGTGTAGGTGCCTGTGTGCCGTG +TGATGATGGGTTGGAGGAGAGCCTGAGGCATCGGTCCTTGCCTTTCTGCCTTACTTGAGA +CAAGATCTCTTCAGTGCTATGGAAGCCAGGCTGGCTGCCTCCCACCTCCTTCTAGGCACA +TAGGACTGTAGTCAGCTGCCCTGCTGCTTTAATGTACATTAAGTGGACTTTTATACGGAT +TGGGGCATTCAAATCCAGGTTCTGAGACTTGTCCAGCAAACACTTGTACCCACTGAACTA +TCTCCGCAGTCCTGTTTCCTCTGCCTTAGAACACACCAGCCATTAGATTAGGACCCATCT +ATATTCGTCTTGATTCATTTTCATGATTTCATTTGCAAAGATCCCATTTCTTTTTTTTTT +TAATTTTTTTATTTATTTTATATATATGATGAGTACACTGTAGCTATCTTCAGACACACC +AGAAGAGGGCATCGGATCCCATTACAGATGGTTATAAGCCACCATGTGGTTGCTGGGAAT +TGAACTCAGGACCTCTGTTAGAGCAGTCAGTGCTCTTAACTGCTGAGCCATTTCTCCAGC +CCAAAAGACTCCATTTCTACAAGAATCCTTTTGCCCTGCTGTTTTGACAATGCTAGAGAT +GCAACCCAGAGCTTCTCACATTCGAGATAGTCACTCTACCAACAAGCTAAACTCCAGCTA +GCCCTGTTTTAAATAAAGCCACCTTCATATATACTGTGGTGATGTGGTGCAGCTTGAACA +TATCTTTTGGAAGAATGGGAGGCTACCACTCATTGCACCTACCAGATGTTTCAAGGGTAG +CTGGTTAATTCTTATTTCTAATAAGCCTCAGCATGGTAGTACAAGTCAGAGAAACTCCGT +CTCAGATGGGATCACTGGAACCTAGGGATGTTAGGGAGGTGTTTCCCAGGAATGGGGTTC +TGAGGCCCTTTCAGGTGAGCTCTCTGGAATTACAAACTGGCAGAATGGCTGACTAGAGGG +AGTTCCATAGCAAAGCAATACAGGTAATTAAAAAAAAAAAAAAGCCATCGTGAGCACAGT +AAGATGGTCCACTGGGTAGCTAGCCTCAAGTCTAGTGCCTCCCAGTAAATCAAGGCATCT +GTGTCTCCAAGACTCTGCAGTCAACACTGCTGAGAGTTTTGGAGTCGGAGTGTAGAGCTC +AGTGGTAGAACTTTTGGCTAGCGTGTGAGGCCCTGGGTTCCACACAGAACTTGAGAGAGG +CAGAGGCTTGCTTCAGTGCTGCTGGAGACCTCCGGCGGTGTATGGGGGAGGAGAGGGTAG +ACCTGGAGGTGCCTGTTACCTTATAGGGAGGGAAGAAAGCCTTGCTCACATTTCCATGGA +TACAGTGCTCTGTCCAAGATCTCCCTCTGGGTTAATCCTACCTCTCTCCGGGGCTTAGGG +TACCATGCGGATGACACACAGATTTGCATCTCAAAATTCCAAACTGCTTTCCCAGTTACC +TGGAGTACTCAGCAGGCACAGAACTTAGCATCTTGAAGGTTGAAGTTATTGCAAAACTTG +TTAGCTTCCCAGCAGTTCCAGTATCAGAAGTGTCAATCACTGGTCATTCAGTCCCCAAAA +TTAAAACTGGGGGACCTGGCCGGGCAGTGGTGGTGCACGCCTTTAATCCCAGCACTCGGG +AGGCAGAGGCAGGCGGATTTCTGAGTTCGAGGCCTGCCTGGTCTACAGAGTGAGTTCCAG +GACAGCCAGGGCTACACAGAGAAACCCTGTCTCTAAAAACCAAACAACAACAACAACAAC +AACAACAAAAAAAAAAAAAAAAAAAAAAAAACCCTGGGGGATCTGATACTTACCCCTCTC +TTCAGTGCACATTAAATCACACCAAACCCTTCCCTTCTGCTGCTCCCCAATGCTTCCAGT +TCAAGTACACATGCAGGCTTAGTACAGCTTCATTAAAACAATAACCCCTAACCCAGGGTA +TTATTCCTCCATCACCACTGAGAAAGAGCATCCTTCAACATTAACAAAGAGCTAAGTCTC +CTTGGAGGGACACACAAATCTAGACATGGGGTCCTGCTGTGTCATCCACTTTTTTTTTTT +CTCATTGTGAAATCTTTTGAAAAAAAAAATCACTTTTTTTTTTAACTAAGTGAGGAACAA +AAAAAAGTTACATTGTTTAAAATGCAAAATCAAATTTAAAAGGCAGAACCGGACAAATGT +AACTGTATAACCCTTTCCCTCTGGCTTTGGAGTCCTGGTGTGGTATCTGGTGAGGCTGTG +TTTGTGTCTTCTGACCATTCAGAAGAAACTCCACGTTCATCAACGATAAATCGATGTCCG +AAGTCTGATGCTAAGGAGCCCAGGTGCTACTGTATTCTCCCAAATGTATTGTGGAGAAAA +GACACAAAGGCAGGAGATGCCTGTGTCCATCTCGCCACACTTTGCACCCTAGATCCCACT +CCTAAGAAACAGGCAAATGGCAATTTCAGGAATGAAAAGGACATCTGCGGGGTGTACGAA +CCTAAAGACAGCCAAAAGATACAACAGTTCTGCTTCTAAATAATCGGGAAAATGCGAACC +TATTCCTAACCAAGTTTGCTCTGCTCAGCTTTCCAGAGAAGTCCTTCGAAGGGACACGCT +CTGCACCAGCAATGCAGTACGAAGTCGGAAATCTGAAGTTACTTCAAGTGAAACCGCATT +ACCAATGTCAATTCAAGCACACAGGATTAGTCTGCCATGTTTACTTGGACATGAGAAGAA +CAAATGGTATAACCCGGACAACATAAACTCTCCCTCCCCAAAATGCAGATCAAAGATTCA +AGAAACTTCACAGAGCATTTGCATATTTCACTGGGACTCCAAAGAAATGCGGAGCTACGC +TCAAACAATAGAATGAAGAAAAGATGGGAGTCACTGAGAATGGAGCGCGGGGTTAAGTTG +GGTTTTCAAATGTCTCACTGGGGGCGACCTTGGCTCCTACACTCTGCACATTGTTCCCAT +GGGCACAGTCTCACTGCAGCAGAGATTCGGGAGCAGGTATTGCATCCCGTGGGTGATGCG +GGGATCGCACCCAGCCAGGTTGTGCAAAAAACAAAAACACTCTGTTCCCTTCTCGCGGGA +CAGAGATGCGAAAGTAGGTGGCCCCCATCACTCAAGGTTGCTGCCAGTGCTGCTCGCAAC +TTTTGAAATCAATCTACCCCCCCCCCTTTTTTTTCCTTTCTTTTTTCTTTTGCATCATGC +AACGGATGCCACCGTTCCTGGGGTTTGCAACCCCCCACCCCCTCCCCCGAGACCAATCAT +TGCCGCGCTCGGGCCTCTGCACAGCGCCCCCGCCCCCTTCCCGGGCCGCACGCAGCCACC +ACCGCCGCTGCCACCGCCACCAGCAACCCGGAGGCGCTCCGGCCACCGGCCCGCCGCCTT +AAAGGGAGGTGGCCGCTCTTAAAGGGACCCTCACGCGCCCGGCCGGCGGGAGCGCGGCGG +CCCGGTTCCCGGAGGGCCGCGCCCAGCCTAGGCCGAGCTCCACGCGGCGTCCGAGCGCCC +GGCGGTGCCGCCGCCACCGGGAGCAGCATTTTTTTTTTTTTTTTTTTTAAATTCAGGCGA +CGCTTAAGGGAGCCCAGCGCGCCCGGTGCATTGTGGGAGCGCCGCGGCCCGTTTTCGGGA +GGAGGCGGAGGGCGCAAAGCGAGCCGGTAAGCGGCGGGCCTGGCGAGGGGGGGCGAGGCA +GCAGGCTTAAAGGGGAATAGCGGGCCGCAGGCCCGGCGCGGCCGTTGCAAATCCCCCTCC +GGGCCGCCCGGGACCGCCGGGGAGCCGTGCACCGGGGCCCTTCGCGCGCCCTGCCTGGAG +AGGGGGCCGAGCCCAGGCTTTGGTGGGGCCGCTTTAAAAAAGAAGCGCCGCCCGCGCCGC +TGCCTCCTCCGCCGTCGCCGCCGCGGCACGCGGGGCCGGGGTTGGGAGGGAGGAGCGGAG +GGGGAGGGCGGCGGCGGCCACGCAGGGGTTAATCTTTTCGCCCGCCGACATTTTTGTGTG +GCGGCGCGGACGGCGAGCCCGCGCGCGCGCGCGCTCTGCCTTAGCCGCCCAGTGTCCTGG +CGCCGAGCCGCGGGCCTCCCCGCCCCCACTCGGCCCTCGGGTCCCTCCGGTCCCCGCCGG +CGACGGTCTCCGCGGCAGCGGCGACGCGGGGCCTGCGGTGCAGCATGGCCCTGCCGGTGG +CCTGCCCGCGGCAGCCGCGCGGCGCGGTACAAAGAACGCGGCCCGCGCCCGCCGTGCCTT +TAAAGGCGGCAGCCTGAGACTTAAGGTGTCCCCTGAGTGGCATCCTCCGCGCCCGGCCCC +ATGGAGGGCGCGGGGTCCCGGCGCGCACGCCGCGGCGCCCGGGCCTGTGAGCACGCGCGG +GGCCTGGGGGCTGGCGGGGAGGTAGGTGTGCTGCCCCACCGCACCCCGCTGCCCGAGCCC +GCCTCCCGCGGGAGCGAAGGGGTTAAACGCGGGCTTTAAATATTCATGTCATTGTTTTAA +AGGTGTAAACATGTGGCTTCCAGGTCGGACGCACTCCCTCTACCCAAAGCACACCCCAAA +TTCCATCCTTTTCAAATAGCTGGAGTTTCCTTTGAGGCCAAACCGTGTGACTTAGGTCTC +CTTGCACTTGGGAGTTTTTTAACTGCTGAGTTTTCTTGATGTAAGGCGTTTTTAAACTTT +CCTAACCAGAAAGTGTAGGGAAAATAAGGTAAAAGAAAGGTGCTCTTCGGAGTCTCTCTC +CTGCCTTTTGGTTGAGGCCGTGAGGATTGGAGGTAGGAAAATAGATTCTTTATAAAGGGA +AGTCTTCCCGTTTTGTACCAGGTAGAGGTGAGGCAGGCATTTTTTGCAAAATGAATGTGA +TTTTCCAAACCTTTCTTCGAAGGTGAATTTTAATTCGCACTCTTTCCAAACTGTTAAATG +GCTTCAGAATGCCCATTTCGGAAACTTGCTTGGCTCACACTGCTCTGTAGAGAAGTTTGG +TTTCTATGAACGATGAGCGAAATCCGTGTCGGTAGTTTCCCGCTGAAATCATTGCTCATG +TCATGTTTGTGATGATGGTTTGGATTGCCGAATTTGGGCTTTGTGAAATTTAGTTTAAAT +GAGTGATGTACTTCCTGGGGGATGGAAAACTATATAAATGGGAATTATGTTTTCAATCAT +AAATTTTATGGGAGAAACCGACCCTAAAACTTAGGGTGTCTGTAATCCTATGCCCAATAA +AGCATCAGTCAGAAAGTGTGTAAACCCCGGGAGCACTTAACTGGGTTTTGAATTAGATGC +AACCGGAAGAGCTGGTGCGGAAATGCAGTGCGTGGTACCCAGTGCCAGACGACTAGTGAT +CTCATGAGATACTGTTTCTTTTTGTAATGAACTAGCGAGTTTTGTCAATGGTGTGTGTAC +TGGTTTGTTAGGCAGGATGTTTGCTTTCTAGGAATGTTAAAAAACATCAGCGAACTTTGC +AAGCACTCTCTTGAACGGCATTGTGTTTTACAGCCATGGGAAGCCTTGGGGGGTTTTGTT +GGTTTTTAAGTAGTGTCTCCTTCAGTGACTTCTCCCATTAGTTTGGTACTGTTGGTTCAG +AGGGAGACTTGTTTTTTAAATTAGGATTTAGTATCTGGAAGAATTTCACAGGGAATGGTG +GTACACACCTTTAATTCCAGCACTCAGGAAGCAAAGGCAGGCACATCACTTTGAGGCCAG +TCTCAATTTAAAAAAAAAAAAATGCATGAGATGCGTTTGTGTCCTCCTTTCTACAGTTTC +TGGTGACTGTTTTATTTTTCTCTGTGAGAGAGCAAAAGACAGTCAGAGGTTTTTCCAGGA +AAGTCGCTGTAGCTAGGATCTCTGCTCTCTAAAGCATAGAACTTTTAAGCTAATACATAG +TGAATACCGACCAGTTCTCTTAGCCTGCACCCTAGAACTACTAACTTCAGAGTTTACTGC +CCAAGTGGCAGGTGTCACGTGAGTGAGCTTCCCCTTGGAGCCACAGTCATACATTCCCAT +CCTCCGTGATTCCCCTGATGTCATTATCCATTACTCCAGTTTACCCAGCACCCTAACTAA +CAAACTATTTCCCGGTGTGTGTCTCTGGTGTGTACTCATTCACTTGATTCTTGAGTCTTT +TAACAATGCCTTCTTTTTATGTTTTGGTGGTACCTAGGTGGATCACAAGTAGAAAGCCCA +GTGGATCTAGAGAGAGGGAGGGGAGGGGCTGAGCTGTGGAGAGTGCGGCCCCAGAACCAT +GTCTACTCGAGAGTCCTTTAACCCGGAGACTTATGAATTGGACAAGAGCTTCCGGCTAAC +CAGGTTTACTGAACTGAAAGGCACAGGCTGCAAAGTGCCCCAAGATGTCCTACAGAAACT +GCTGGAATCTTTACAAGAGAACCACTTCCAAGAAGATGAGCAGTTTCTGGGAGCTGTTAT +GCCACGACTTGGTATGTACACCATCTTTTAACACCCAGAAATGTAGTCAACAGTCAACAA +CCAGATGCCTCCTCTGTGTTGCTTCAATTCTTGAAGCTCTGTCAGAGGACCTCAGGATCC +AGGGTGACTGTTTTTTTGGTTTTCTCTTTTGTTTGTTTGTTTTTTTCCCCAATTTTTAAA +ATTTTATTAGATATTTGCTTTATTTACATTTCAAATGCTATCCCAAAAATCCCCTATAAT +CTCCCCCCGGCCTGCTCCCCTACCCACCCACTCCCACTTCTTGGCCCTGGTGTTCCCCTG +TACTGGGGCATGTAAAGTTTGCTAGACCAAGGGGCCTCTCTTCCCAATGATGGCCGACTA +GGCCATCTTCTGCTACACATGCAGCTAGAGACACGAGCTCCAGGGGTACTGGTTAGTTCA +TATTGTTGTTCCACTTATAGAGTTGCAGACCCCATCAGCTCCTTGGGTGCTTTCTCTAGC +TTCTCCATTGGGGGCCCTGTGTTCCATCTTATAGATGACTGTGAACATCCACTTCTGTAT +TTGTCAGGCACTGGCATAGCCTCACACGAGACAGCTATATATATCAGTGTCCCTTCAGCA +AAATCTTGCTGGCATATGCAATAGTGTCTGGGTTTGGTGGCTGATAATGGGATGGATCCC +CGGGTGGGACTCTGGATGGTCCATCCTTTCGTCTTAGCTCCAAACCAGTGTGACTGTTAA +TGCCACTTAAAGAAAGAATTTAAAAAGCATCAGGGCATGTGGTTGGCAGGTTTGATTTTT +AGTTTGTTTGTTTTTGTTTTGTTTTTTGGTTTTTCGAGACAGGGTTTCTCTGTGTAGCCC +TGGCTATCCTGGAACTCACTCTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCTCCTGC +CTCTGCCTCCCAAGTGCTAGGATTAAAGGCGGGCACTCACTGCCCGGCTCAGGTTTGAGA +TTATAGAGTATATTGTGACATCATTACCCTACAGTAGGGCATTTTTACTTTAATTTTATG +GTTAGCTGAGAACCAGCAGAGCTCCTTTCTGTCTTTTCTCTCAAATGACCTCTACACTGC +TGCTCTCTGCATTGCCCTAGTGAGGGTGTTACCTTACGAATCTTCTTCTTTTTTTTTTTT +TTAAATTTTAGATTTTATTTATTATTTATTTTATATGTAAGTACATTGTCGCTGTCTTCA +GACACACCAGGGGAGGGAGTCAGATGTCATTAAGGATGGTTGTGAGCCACCATGTGGTTG +CTGGGATTTGAACTCAGAACCTTCGGAAGAGCAGTCAGTGCTGTTAACCGCTGAGCCATC +TCTCCAGCCCCCGCCTTATGAATCTTAAGAACAGCTTTAAGGCCTTTGCAGGATGTATGG +GCTGAGGTTTTGAGTGGGCCACACAGACTGTTGCCGACTGGGAAAGTAGCTCAGTTGGGA +AAGTTCAAGGGCCTCAGTGAGTTTGATCTCCCAAACCCATATCTTTAGAAACAAAAAGTG +TGTGTGTGTGGTGCAGTGTGTCGGAGAGGGGAGGCAGATGTGTTCTGGGCAAGACATTGA +CAGACTCTGTCTAAGAAAAAGAACTGGCCTCTGAGGTTGTACTCTACCCTGCACATGCAT +GTACACATATGCAGCTGTACCATATGTACACAGACGCACATACGTGGATTTGAGGTTGAT +CCCAGAGTGCCTAGTGGAGCTGAGGGCACTCTTGCTTTCTTTCCTGAACTCTGTGTATGG +TTAGTGGTTTATCTTTCTCAAACACAGAGCTCCTCCCAAATGCTGGGATTAAAGGAAAGC +CCCAGAATGCATGGCTCTGTGAATCTGTTACTTAAAGGATGAGCCTAAACATACTTAAAG +ATCTACATAATTATTGTATGGCCTCTTAGTGAGGGGCTCTAGTGCTTCGATGAAACACCT +TGACCGAGAAGCAGTCTGGGGAGGAAAGGGTTTGCTTGGCTTACTCCACATTGCTGTTCA +TTATTGAACGAAGAAGTCTGAACAGGAGCCTGGAGGCAGGAGCGGATGCAGGGGCCATGG +AGGATGCTGCTTACTGGCTTGTTTTCATGCTTACTCAGCCTGCTTTCTTCTAGAACCCTG +GACCACCAGCCCAGGGATGGCACCACCCACAATAGGCTAGGCCTTCTCCCATCAATCACT +AGTTGAGAAAATGCCCTGCACCTGGGTTTTGTTTGTTTGTTTGTTTGTTTGTTTGTTTGT +TTTTGAGACAGGATTTCTCTGTATAGCCCTAGCTGTCCCAGAACTCACTTTGTAGACCAG +GCTGACCTCCAACTCACAGAGATCCACCTGCCTCTGCCTCCCACGTGCTGGGATTAAAGA +TGCCGGGTACCACCAATGCTTGGCTATGGCTGGATTTTTTTTTTTTTAAAGATTATTCAT +TTATTTTATGAGTACACTGCAGCTGTCTTCAGACACACCAGAAGGGGACGTTGGATCCCT +TGGTTGTGAGCCACCACGTGGTTGCTGGGAATTGAACTTTGGACCCCTGGAAAAATAACT +GCTGAGCCATCTCTCCCGCCCCAGAAAGTAGGTGTTTCTTAAAACCAGTCCATTTGTTTT +CTATACTTGGAAGCTGTCAAGTATGGGTTATTGGTACAATAGTATTCTTTTATTTATTTG +CTCATTCATTCTTATAATTTGGCTTTTTTTGGAACTCACTCTGTAGATCAGGCTGGTCTC +GAACTCACAGAGATCTGCCTACTTCTGCCTCCTGAGTGCTGGCATTAAAGGTGTGCGCCA +CCAGCTCCCAGCAAATGTGTTCTATTGATAGAGGTTTCTGTCTTTGAGAAGACCTAGACT +TCGTGTAGCTTAGCATCAGCTTCTCAGCCTTACACATAACCTCCTGGGACCTTCGGAAGA +GCAGTTGGCGCTCTTAACCACTGAGCCATCTCGCCAGCCCCCCTCCTCAGGTTTCAAGAG +AGTCTCCTCTTCCATGTGCCTCCCTAAGCTTGTCCAGTCTGAACTTTATGTAGGAGTTCT +GGCCCCGATTCCACTTACCAAGGTCTCTCCTTTATCTTACTGCATCAGAGTTGTGGCCTT +AGGTACAGCTCTGACCTGCCGTGTGTTTGTGAAGAAAATTGCACTGGAATGCAGCCTCAC +TCAGCATGTCTGTGGCTGCTTTGGTGACACTGGAGTAGAAGCCTGAACTGCTTACTGTTT +GTCCCTTATAGAGAAAGTCCTAGTTCTGGTTTGCATTTCTGTTGCTGTGATAAACACCAT +AACCAAATGCAACGTGGAGAGGAAGGGGTTTATTTAGCTTACAGGTGTTTCCTCATCAAG +GAAAGCCAAGGAAGGGGAGTACTGTGTGCTGGCTTGTTCCCCCAGCTTTTTGTTGTTGTT +GTTGTTGTTGTTGTTGTTTTTGATCGCCCAGCTCTTTAAAGCAGCGTAGGGCACCTGCTC +AGGGATGACACTGCCCACAGTGAGCTGGGCCCTCCTATATCAATTAGGCAGCAACCAAGA +AAATGCCCACTAGGCCAGTTCTATGGAGGTAATTCCTTAATTGAGTTTCTCTCTTCCTGA +CTGTCTAGATTTGTGTCATGATGACAAAAACTAACAAGCATATTGTCAACCATGGCTATC +TTTTTAATAGGATCCTGAACTTCCAAAAGATTTTTCCAGCATCAGATTAACCACATCTAA +AAAGTCCCCAACTTGCCCACTCCAGGGGCATCAGGAAGTGATTTTGAAACCAAGTACTAC +AGTACAATACTGGATAAAAGAAATATCATGTTTCACCGAGAGCCATCCTAGCTGAGGCTG +AGTTTCTAGGTTCGGTGAGAGGCCTTGTCTTAAAAAATGAGGTGAAAGTAAGGTTGGGAA +GAAAGCAGATGTTGACTTCTGTGTCTGGGTGCACATGTGCACATACAGAAGTATGTACGG +ACACACAAAGGTGAGGAAAGTGCTTTGGGGAAGCAAACAAAGAATTGAATTACCCAGATA +CTGAGTGATTTGGTCACACTTGGTTGGGAACTTTGTATTTCTGCTTTGTTTCCTTCAGGC +TAAATGTAATATTAACTGCCATTTTCTTTATGAGAATATGATACAAATACTATCTAGGAG +GTTATAATAACATCCAGTAATTAATATCAAAGTAGCTATAGCAGTTCCATTTGTAGAACT +TTATCATGCAGAGAAATTCTATATGAGGCAGCATGGTGGTAGCACCATGCCTTGATAGCA +CACACGCCTTTATTCCCAGCACTTGGTAGACAGAGACAGGTGGAGCTTTGTGAGTTAGAG +GCCAACCTGGTCTACACAGCGAGTCTAGGATAGCCAGGGCATCAATCACAGGGCTCAGGA +ATATACAGTGTTAAAGACTTCAGTAAGGTTCAGGTTTTGTGCTGTCTTGCAGTCTTGTTG +ATTAACAATTCACGTCCTCCATCCTATGCTGGTTCTGATTCACAGTCATTTCAGTAGCAC +TTCTTGATAGCGCACACATAGATTGGTTGGCAGTGTGGGTTTGCTGTCTTGTAGAATTCC +TTCCTGCTCAAAGTCCTGCTCATACACGAATAAACGCTTTTCTTCTCTCCTTTTATTTTT +TGGGTGCTGGCAATGTCACTCTTGCCAGGCATTGGGATGGATACTTGCGTCATTCCTTTG +AGGCATGGTGGTCTTTCCTTGGTTCAGACCACAGATTACATTTATCCTATCGTCGACGAC +CCGTATATGATGGTAAGTTTGTGCTTTTTGTAATTGGAACTGCCTTGTGCTTTGGTTGTG +GTTTCGGCTGCGTTTATGTGTGCCTTTGGGTTTGGGTTTTATGTTTGGCTGTTGTGTTTT +TCCACTTTTGCTGAATCCACATTATATTACCGTTCCCTGACTCCTGCCTTGTGGGGCTGA +CCTTTCTCCTCTCGCTTGACATGGAATGAGCCAAGTGGCGTGGAGAGGGAGACCTGTCTG +CTGCCTTCCTAGTGTGTGCAGAACACCTACCATCTGCTGTTTTGAGAGGATACTAAGGGT +CGATGGTGTTCTCTGTTTGCTTTCCTTGTACCTATCTCTCTGATGTTCGTAAAAGTCACT +GTTCCTGGCTGTTCCTGGCTGTGCTTCATAATAACACTGATTCTAAATGTTTCCTCCCAC +ACAGTAGAGGAACTTGAGAATCTCATCACATGACTCCCCCTGAGGCAGGGTTTCTCTGTG +TATCCCTGGCTTTCCTGGAACTGTCTAGTTAGATCCTCACACTCAGAGATCTGCCTGCCT +CTGCCTCCCGGTGCTGAGGGCAGAGCACCAGGCCTGGTTTACTTTACAACTAGGCTTCAG +GGTAAGTTGGTTACCAGCTACCCAGCCACCTCCATGCGCACTCACCACTGTACCATATGG +TACTCTGAGATCTACCTGACTGTGGCATTCATGTTATAGCTGCCAAGGCAAGGGAGATGG +CACAGCAAGGAAAAAGTACTTCCCCATGTAAGCAGGAAGACCCCAGTCTCCAAGTAAGAA +GCTGAGTGTAGCCGCACATACCTATAGTACTACTCATGCTTAGAAAAACAGACAGGAAAA +TCCCTGGGACTTGCTGGCCCGCCAGTCTGCCTAATTGTTGAGCTCCAGGTTCAATAAGAG +ATTTTGTCTTGAAATATAAGGTAGAGTTACTGAGGAAGACACCTAACATCAACTTCTGTC +CTCTCCAGCATGCACATGCTCGAACACACAAAGTTGTAGCTACTGGTCATGCCGTCTGCA +GACACATTTCCAGCCATGTGTTACATGCTACAGCCAGCAGCCTTTCATCTGCTGCCTAGT +CTTTAACCAACCAAGAGAACACTGAAGGAATGGGAATATCCCACTTGTTTAAAAATGTCA +GCTATCCTTCCTGGTTTGCAGGGACACTGGATCAAGCTTCACATGTAAGGATGTGGGCCA +TGGATAGGAAAATGAGTGCAGTATGAGTAGAGGTTATGGAACGTACATTCTCTGTAAAGG +AGCACAAGTGGCAGAGGAGTCACCCAGAGTCTGTCCTTCTCCAGCGTCTCTTAGAAGCAT +GTGAGAGTAGCTAGCTATTGCATGTTTGCCCCATGGCCCGAAACTCAGTCTCTAAGTTCC +TCATTGACCAGGCTTGCAGAAGGCTGCAGGGAAGGCTGCCTGGGAGTCCCAAGAACACAC +ACAGCAACTGAAAATGATGTGCTGCGTCCATGAGGATTATCCTGTGTCAGAAGAAAACCC +TGTTATTTTTCTCTACTATCTATAAAAAGATAATTTAGACAATGACAACTTAACATTTAA +AAATCTTCCAGAGCAGTAGTCTTTATTAGCACATCCTATTGGATGTTGTTTAAACTCCTC +ATCAAGCAATACAGTTTACTAGGAAATGCTATTTCTCTCTCTCTCTTTTTTTTTTTTCCA +AGACAGAGTTTCCTTATACAGTCCTGGCTGTCCTGGAACTCACTTTGTAGACCATGCTGG +CCTCGAACTCAGAAATCTGCCTGTCTCTGCCTCCCAAGTGCTGGGATTAAAGGCATGTGC +CACCACCACCCGGCAGGAAATGCTATTTCAATTTTACTTCAGGCCTGTGTGTTTCTTATT +TCTCCTACTTTTGTTTCCTATTTACCTCTTCAACTTGAAACTGCAAAAGTTTCTGAATCC +AACAACGTAAAAATCACCTTTCTGTAACCAGCAGAGGCAACACTTGCTGTGGTCTGCTGA +GTGCTGGCTTCCAAGGTTGCCTTGAAATGACTGTATCAGGCCTCTCTCCCAGACCATGGT +GCTAACTAACTGCTTCTCTTCCCGATCCCCCACCCTGACCCATCTTGAGCTGGATCTCTG +AATCTTAGATGGGAAAAAATGTGAACTCTTTATTCTCCTCCTGTGGGTGAGTGGGCGCCC +GACAGGTCACTGAAGGTGCCAGCTGAGAGTCATGTCCGGGAGCCGTCCTGCTGCAAACTC +CCACGGTCTTGGAGTTTTGTGTGCCTCATTTTTGGTTCTACAGATGGGGGGAAAAATCCC +TGGCTTTTTCACATCTCTGCTCTCTTTCGTAGGGCAGGATAGCATGTGCCAATGTCCTCA +GTGACCTTTATGCAATGGGTGTCACGGAGTGTGACAATATGCTGATGCTCCTTGGAGTCA +GTAATAAAATGACTGACCGGGTAAGTCACAGACGCACATTCGCCGGTTCCATTGTTTCGC +ATTTACAGACGGGACCTTCAGTATCGCAGCTTTCCACTTCGGGGCATCGATCTGTAAATT +CTAACGAGAGTACCTAGCCTCTTCTTCTCCCACCTGCTCCTCCTAAACTCTTCTCTCTGT +CTCTCTGTCTCTCTGTCTCTCTGTCTCTCTCTCTGTTTGTGTGTGTGTGTGTGTGTGTGT +GTGAGAAGGGGAGACTTTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAGAGAGA +GAGAGAGAGAGAGAGAGAGAGAGAGAGAGAAGGGGAGACTAAATAAAGCCTAGCTATATT +AACAGTCCCTTAGTGCCAGGCGTGTGGGTCAGGTTCAGAACCCATGACCCTCAGGGGGAG +AGAGAGCAGCCTCTGCTCAGGGCAAGGCCCTCTCGCTTTCACGTGCTCACGTTTCTGTTA +CTGCTTGGCACTCTGTTCTTTTACCTGTTCTTCGAACCAAGGATGAATTCCTATTTAGGT +TATTTCTATTTATTTTCTTTTATGTGCATGAATATTTGCCAGCATGCACATGAGTCCACT +GCATGTGTGCCTGGAACTGCAGCTAGAGATAGTTGTGAGCTGCCATGTGGGTGCTGAGCG +CCAAATTTTTATGCATAATCTCAACCATTGAGCCATCTCTGTGACCCAGTTACTTAGTTT +ATGTTAGCAGGGTGTGTTTATTTCTTTTCTCTTTCTGTATGCGCTCCCTAGTCAGTTTGT +CGTGATTTACTGATAGAAAGCCCAGTTGTCTGTGGTCTTTTTTCCTAGCAGTTTGCACTT +TAAACAGTAGTTCTCACAGGAAGGGCTTCTCTGAGGATGGGTTACATCGAATCTCTCAGC +GAGTCTTCCCACTTCTTGGCAAACAAAATTCTTTTTGAAAACAGGGCTGTGTTTGTATGG +TTAGCTTGTCTGGTGTCCTTCAGGACCAGCCAAGAGTTGGCCTCTAATAGTCACCCATGT +CTGGGCCAGGCCTGTGGGCAAATGGCACATTATAACCCCTACCAGTTAAGAAACTGGGCT +TCGCAGGGCAGTGGTAGCACATGCCTTTAATCCTAGCACTTGGGAGGCAGAGGCAGACGG +ATTTCTGAGTTCGAAGCCAGCCTGGTATTCATAGTGAGTTCCAGGACAGCCAGGGCTATT +CAGAGAAACCCTGTCTCAAAAAAAAAAAGAAAAGAAAAAGAAAGGAAGGAAGAAAGGAAA +GAAGGAAAGGAAAGAAGGAAGAAAGAAAGAAGAAAAGAAGCTGGGCTTCATTGTTCACTT +TGTAACCCAGAATACACTTGCCAGCATGCTTGCATCAGGAAACATGTCCCTGCTTTATTG +CACTCTACCCTGTCTGTCAGCTTCTGCTCTCTAGAGGGTTTTATCTCTTTATAACTGCAA +ATGTAGAGCCATCCTTTCTGGGGTTTGAACAGAATTCATGACTTTTCATCTCTGTCCTTT +TAAACCCTAGGAGAGGGATAAAGTGATACCGCTAATTATACAGGGTTTTAAAGATGCGGC +AGAGGAAGCGGGAACCTCTGTAACAGGCGGCCAAACGGTATTAAACCCCTGGATTGTTCT +GGGAGGAGTCGCCACAACGGTCTGCCAGCCCAATGAATTTATCATGTAAGTTGGCTTTTG +TTCATGTCGGAACCTGTTTTTCTCTCATCCTCTCTAAAAATAAGGTATATTAAGGTGTCA +TTCAGTTGCTGTACAAGTCACCCATTGAGAGTATGCAGTTCAGTGGGTTTGGGCCTTTCC +AGAGCATAGACTCACCAGGATCCCTTCAGCACTTTGATCACCCTGAGTGGAAACTCCCAC +TGGGGTTATCACTTGCTCATCCTTCAGATACATCTTGGTTGGTTTCACGTCCTGTATTGG +CATAGTGTTTTTATTTTCATGCACGTTGTAGCATTTGTCAGTACTTTGATCCTATTCCTG +AGCAAATTTAGACTTTGTAAATTTCAGGTGACAAAGACATGTAACATGGTATTCAGCATT +TCATGTGTCCGTTTTCTGGTTTGGTTTTTGAAACAAGGTATCACTTTGTGTCTCATGCTG +ACCTCAAACGCATCCTCCTGCCTCACCTGCTCAGTCCAAGAGTTGTGGGAAGGCTGCCTC +CACAGCTTTTCTGATTTGTTTGGTTTCTTGTACCTGGCCTTGAACACAGCTTGTTGTGTC +TGCTAAGCGGGTACTGCACCGTAAGCTCTACCTCTGTGTCAGCGTTTTAAGTCTACAGTG +GTTTTGTGAGTGCAGGCTTGAATGAGCATCATCCCGTCAGCACCCAGAACGTTGGCTTCC +CTTACCCACGCCTGTCCTTATTTGCAGACATTTCTAGTTTGCCCTTCCCGCAGTGTTCTT +TGTAAGGGCAGCCTGCTCTGAGCACTGTGATAAATGGAACCGTGCTCTGTAGGACACTTT +GTACCTGGCTTTACTTGCTCTCATATCATCAAGTTGTAGCACAAATCCATAGTGCTTTTT +TTTTTTTTTTTTTTTTTTACTTTTTTGTTCTGTTTTGTTTTTTTAAAGATTTGCTTATTT +TATGTATATGAGTACACTGTAGCTTTCTTCAGACACACCACAAGAGGGCATCAGATCCAT +TACAGATGGTTGTGAGCCACCATGTGGTTGCTGGGAATTGAACTCAGAACCTCTGGAAGA +GCAGTCAGTGCTCTTACCTGCTGAGCCATCACTCCAGCCCTCTTTGTTTTGTTTTTTAAG +AGTGAGTTTCTCGGGCTGGTGAGATGGCTCAGCAGGTAAGAGCACCCGACTGCTCTTCCA +AAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTTACAACCATCCGTAACAAGAT +CTGACTCCCTCTTCTGGTGTGTCTGAAGACAGCTACAGTGTACTTACATATAATAAATAA +ATAAATAAATAAATCTTTAAAAAAAAAAAAAAAAGAGTGAGTTTCTCTATGTAGTCCTGG +CTGTCCTGGAACTTTTTTCTGTATTTGAACTCACACAATCTGCCTCCAGCTCCCATGTTC +TGGGTTCAAAGGTGTATGCCACCACCACCACCACAGTACTTTGTTATGGCCTAGTAAGCT +ATTGTCTGTATATACCTCAAGTTTGTCTGTTGACTGGTGGACTTTTGAGTTGTCTTCTCC +TATTACTATAAACCCCCTTCAAGTGCAGTTTTGTTTTGCTCTTTTGTGTGTGTACAGACC +CAAGTTCTCCACATCCCCTCTAGAAGTTGTTTTTTGTTTTTTTTAAAGATTTATTTTATT +AATATATGTAAGTACACTGTAGCTGTCTTCAGACACTCCAGAAGAGGGAGTCAGATCTTG +TTGCGGATGGCTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCTGGACCTTCGGAAG +AGCAGTCGGGTGCTCTTACCCACTGAGCCATCTCACCAGCCCTAGAAGTTGTTTTATGAT +GCCATTCTCCTTCTGCTCAGAACCAGTGTAGTGGTACCTGCCTACACAGGTGCCATCCCA +TGTGGCTTTGACTTGCGTTTCTTTAATGAGTAGTGGTGGCAAGCATCTAGTCTTAAAGCT +TTGTTTGGGGTGAAAAAACATTTCTCTGTATCCTTTAGAGATGGATTTCAACATAGATTG +TCACGTTCCATGTTTGATGTTCAGAGAGGCACCCTGTCCTTCATTTATTTGGTTTAGATT +GATTGATTGATTGATTTCTGTGGTGGGAAACCACTTGAAGGACCTGGTTCTTCTCTCCTG +GGGAGTCCTAGGAAAGAAATTGAGCCCAGGTTCTGAGAGTTGATGGCAACCAGGTCCAGA +GAATTGGTGGCAAGCACCCACTAAGCCATCGACTGACCCTCACTTCAGTTCTTAATTAGT +AACTGGCAGGTAGTATGTTGACCTGAGTCAGAATGTAAAAGATGTAAAAAGAATCTACAG +TGCAGTGGTCATGATCTGTGTAGAGGCTCAAGTTTCCTGCCAGACTCTCCTCCTGTTAGT +TTTGTGTATTTGCTATTGCTGTTTCAATTATGTTTGGTTATTTTGATGCTGTAACTAATG +TTCCAGGCATAACCTTGGAGCAGGTCATTGGGACTAGTTCTAAGAATCCCTAGGTCAGGT +GGGGTGTGTTAGTAATGCTGAGAGCCTGCCTGTCATAAAGGCTCTGCCAGGTTCCACTCC +ACAGCAGTGAACAGGCAGGCCAGATTCCCCGGATGGCGATTGCCTGGGTTTACAGACCTG +ATCTCTGCTCTTCTGCTTTGTGGTTTTGCTTGCTTGCTTGCTTTTCCATAATAGGGAGTT +GAACCCCAGACCTGAGTGTGGAAGGCAGTGGCTCTGCTGTTGGCTACATCCTCAGATCTC +TACACATCACACACACCCCATCTCTCCCTTTAACTTGTTCCTTAGGGCTGCCATGTCAAG +CAGGCTTTGATCTCCCTGCCCTAGTCTCCCAGGCAGCTGAGGTGACAAGTGAGTAGCACC +ATAATCTTGCTCAGAAGAGAGAAGCTGAGCACATTGTTCATGTTTAGCCATCTTTTCATT +AGTGGAAGCTCCTTTTACTCCAGTAGCAGATGGCGTGCCCAGTAAGCATCCTGCATCTAT +TTGGGGCAAGCATGAGGACCTGAGTTTTGTCTCTAGCAGCCACTTAAAAACTAGTTATTG +GCAGTGCTCACCTGTATTGCCATCAGGGAGACAGACACAGTCAAGTCCCTGGAGCTCACT +AGCCAAAATGGTAAGTCCTGGGCCCAGTGAGAGACCTTATTTCAAAAACTAAGCTGGAAA +ATATTAAAGATAATGTTGACTTCTGGCTTCTACCTAACCCACATACATGTGCATTCACAC +ACACACACACACACACACACACACACACACACACACACACACACAGGAAAGGAAGAATTG +TTGCAAAACGTTTATTTTAAACAAGATTCCCTTTTTGCTTTACTGTTGCCGCCTCCGTTA +GTGTGATCAGAACGTGCTCTTTTCTTTTCTGCAGGCCAGATAATGCAGTACCTGGGGATG +TGCTGGTATTGACAAAGCCCCTGGGGACACAGGTTGCAGTTGCTGTGCACCAGTGGCTGG +ATATTGTAAGTAAAAGCAGTTCAGGACTGGGGCTGGGCTGAGAGTAGGGGTGGGTGGGAC +AGTTAGCTCTCACAGTTGCTCTTTAGTTTCAGAGTGGTTTGTGCTTTGTTTTGTTTGAAG +CGGGGGGGGGGGGGCACTTGTGAAATGAAAACTTTAAATTTTACCTCTATAAAATTATCA +GTAAAGTCCTTAGGTGAATTATCCATATTCTCATAAATGAAAATTTAAGCCATATAAAGG +GGTGCGAGTCCCAGCTTGAGGAATCAGGTCAGGTGTTGACATAATTGTCATGGAGTTTGG +GGGTTTTTTTTGTTTGTTTTTTGTTTGTTTAATTTTTATTTACTTATTTTATGTATATAA +GTTACACTGTTGCTGTCTTCACACACCCCACAAGAGGGCATCAGATCCCATTACAGATGG +TGTGAGCCACCATGTGGTTGTTGGGAATTGAACTCAGGGCCTCTAGAAGAGGAGTCAGTG +CTCTTAACCGCTGAGCCATCTCTGCAGCCCCCGGAGTTGGGGGTTATTGTGATATGTTCG +TATTGTCTTTAAATTGATTAATAGTGAAGGACATACAGATGTAGTATGTGTAGTGGAGGA +CAGACAGGAGGGTATTTTTGCTAAGCACTGACCCGCTGCCGTGTCTCCCTAACAGTCCAC +AGTGACTAGGATTTTACCCTCACGTATCATGGCGTGTCTAATTTCTACAACTATCGTCTG +AAACTTACCAGTCTTGAACAGTTGGAAAAATGATAAAGACTTATATCACTTATTGGCCGT +TTATCGTGACTTGATGTAGCCAGTAAGAACCCTTGGAACTGGAGAGGGGTCTCAGCAGCT +GAGAGCACAGGCTGCACTGCCAGGGGTCCTGGCTTCTCGTCTCCCTTCCGTGTAGTGGCT +AACAAAAGTCTGTAACCCCAGTTCCAGGGGATCCAGTGCCTGCTTTTGGCCATTCTGGAC +ACTCCATGCATATGATGCATAGACATACATACCTATAGGCACAACACCCAGATACATAAT +ATATAAAACATTCTCACTGGGCAGGAGTGATGCATGGCTTTAATTCTGGCACTCAGGAGG +CAGAGGCAGGCGGATCTCTGTGAGTTCAAGGCCACCATGGTCTATAGAACAAGTTCTGGA +ACAGCCAGAGCTACACAAAGATACCCTGTCTTGAAAAATGAAATAAAGTCTTAGAAATGG +CCATATTATTTACTTACTTTCCCTCCTTCTCAGTGATGTGAAGCAGTCTGGGAAGTTGCT +GAGGGGGCAGTCTACAGAGGTGCTGTCTAGTCTAGTATGGCCTGCACTGTCTCCACTTCT +GCTTCACACATCATTGCTTTATTATTGATTTTTGGCAAATATTCAGAATTTTTAAAAGCA +AGTTCCAAATGCAGTGTAATAGCATAATGTTTGTTTCTTTAATAAAGGTTAGAGGCATTG +CCATATAGTTTTAGAATCTATTGTCTGAGGATCCTGGGTTTTGACAGGCAAAGAATGATA +GATACAGATATCAAAGTGGGTGTTACTTCTTTTTTTTTTTTTTTTTTAGATTTATTTATT +TATTATATGTAAGTACACTGTAGCTGTCCTCAGCTACTCCAGGAGTGGGCATCAGATTTC +GTTACAGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCGGGACCTTCGGAA +GAGCAGTCGGTGCTCTTCACCACTGAGCCGTCTCTCCAGCCCGTGGGAGTTACTTCTGAG +AGTGCTGGGAAGAATGGGATTAAGGGTAGATCAAGTTAGTCCTAATGTCTAACAGTGACT +GGCAAGTATTGGCTTTTGTGATATGGGCACCAAGCTCAGCCTCACGTATGTTAGCAAGTT +CTTACCTCAGCACCTCAGGTTTTGTTTATACAGTGTTCAAAACACTTAAGTGAAGATACA +TGCATCATAGAGCAATTAGTGGTCTGTGGTTCCGTGTACCATGAACCTTTACATCATGAT +GCTAACTTCTTTCAAAATCAGACAGAGGCCTTTTGTCCTTTTAATGACAACTTTATTTGC +TCACCCAAAACTGTCCTCAGCATGGACAGCTGAAAATTTCACATCTGTTTGTATCAAAAT +CACTTCCCTGCAGGAGTCAGTTAAAGTAGAAAAGGTATAATGTAAAAACAGTGCCATCAG +CGTAGTAGAGGAGATGGGAAGGGAACCAAGGACATGGGAAATTCTCTTCTGTTCTTGTAG +AACTCAAGGCTTTGTGAATACCGGGCAGGCTCTTGCCTGACATCTCAACCCTTGGAAACA +GTGTTAATTACACCTGCCAGATGAGAGCAGGGTGCAGCTGTGTGCCCGTTAGGTGTACAT +ACCCAACAAGCTAGGATATTTACTACAGAAATGTGGGATAAGCCGAAGACAGAATGATAG +GTCCCCTGAAAAACACTAACCACGGAAGGGTATCGACTTAAAACACTTCTATGTCTTGAC +AACTAGGTAAATAAAATTCCCAGTGACTGGGGTGTAGCTCAGTGGTGCAGGAGGTGCTGG +ATATGTGTGGGACCTTGATATGTGGCTATATCACCAGCAATATGTACGTACATCAACATG +CCCAGTCCTGGAAGATGACTAGGAAAAGTATTCATTTTGTACATGGTTAGAAGTAAAAAT +GAATCACGTTTTCTTTTTCTCTCTCTCTCACCTGTGTTCCTACGGCTAGCCCGAAAAATG +GAATAAAATTAAGCTAGTGGTCACCCAAGAAGACGTAGAGTTGGCATACCAAGAGGCAAT +GATGAACATGGCCCGGCTCAACAGGACAGGTATGGGGCAGAAGCCTTTGTGCTCAGGGCT +TAGCAAAGGTTCTGAGAAAGAGAGTAATAGATGGGAACTTGAGGATATCGGCTGCATCTA +GTTTTTGTGCATAGTGGGGTTTTTTTGTTTTTGTTTTTTTCCTCAAGTCTTCAGTCATAC +AAAATAAGGAAATTGAGGCCAGGGGAAGAACGTGACTGGTGACTACACTCCTCCTCTTGG +TGTCTACTTTTTTTCTATAGGTTACTGCTGGGAATCTGCAGGCAGGTAGTGTTTCATTTA +CAGTTTCACTTATGACAGCTTTTCAACTTGTTAATGTCAAAGTGACCTCCGTTGATTGAA +CCCTGTCGAGAGTTAAGGAGAACCTACATATGACATGTTCTCAGGAAAAAAGTGTTAAAT +GTGGCTTATATTAGATACTCCTCACTATAATGTCTGCATGTGCCTTCCTCCTCCTTCAAG +CTAGTTGTCGGAGTGTGCTTACGAGTCCCACTGGGTGGGCTGGAGAGATGGCTCTGCAGT +TAGGAGGGCTGCCTGCTTGCAGAGGCTCAGAGTGGGTGGTTGACCGTCAGGAGCACTTGG +CATCATGTGCACATTCACACAGGCATGGACATAATTTAGAAATAATTTCTAGTTAATTTT +TTAAAAACGTAGTAGAAACAGTTTGCCCTTTCAATTGTGAAATGGACTCTTAGCTACTTT +TCTGTTGCTGTGACAAAACACTATATCCATACAGTTTCAGAGGGTGAGGCTGTTTACTTT +CATGGCAGGGAGCCTGTTGCAGTACCTGAGAGCTTACATCCTTATCCACGAGCAGGAGAG +AGACAGGGATAGCTAACTGAGAATGGTGTGGGCTTTTGAAACCTTAATGCTTATTCTGGT +GACACACCTCCTCCAACAAGGCCACACCTCTTAATCCTTCCCAAAACAGTCCCGCCCACC +TGCAACCAATATTCAAATGCATGAGCCTGTGGTAGCCATTGCTCTTTCCAACTTCTGTAC +AGGCTTTAAAGCCTGACTTTCCAGGAGTTAAGAGATAGTGGCTCGATTTACTTGAATGGA +GATAAACAGTCTTGCTGTGTAGGATTGTTTTTCTTTTTGGTTATGTAAAAAAAAGTCACA +AATCAGGTGCTATATAGTAGTCAATTCTTTTATATATGTGTATGCGTGTGTGTATTTGTG +TAGGTGGGTGCATGCGTGTGTGTAGAGAGGGCAAAAGTCAATGTTACGTGTCCTTCACCT +TGTTTTTTAACATGGGGGTCACTGACCTGGAGCTCACGTGTAGGCTAGGCTGCAGGCCAG +CAAGCCCTGGGTATCCACTTGTCTATGCCTCCTCAGCATGTGGCACCGTGTCCAGGTTTT +TGACTTGGGTCCTGTGGATTGAATCTGTATTTTTACTGACTGATTCAATCCATACTTTGT +CCCTGGCCCTAAGTATTGTCGTAGCTGTAGTAAAATAGCTTCTTTGGCCATATATAAAAT +ATGTGTACATAAGAGATGTAAGTAGACTGCTCTGGCTGAGCAGGTTTTGCCTATAGGTGT +CAGAAGGTGTCAAGGAGAGCAGTCCTAAAGCCAGCTGTTGACTACAGGACAAAGCAATGG +GGAACTGGATTTATATGTACCATGGAGTGTCATTTGTGTAGTTAACTGGTCATAAGAATT +TTCCCACTTTGTGGTGTTTGTGTCAAATAACACAAAGATGTCCCAGCTACTCATGGTAAG +ACCCTTCAAACTGGATCTAAGTTTGTACATTCAGGGTATTGAGTTAGCTAGGACAATTGT +CATATACCATGTTGGCAGTGGCTCTCCTCTTGTTCAACTTTCCATGCTTCCGATTGGGTG +CCTCCATTCCTGTGTACAGTGTGTACCGTCAGACCTCCCCTCCCCGCCTCCCCTCCCCTG +CCCCTCACACACTGTGATCAAATTACAACCAAGATTACTCTTAGCCGGGTGGTGGTAGTG +CACGCCTTTAATCCCAGCACTTGGAAGGCAGGTGAGTTTGAGGCCAGCCTGGTCTACAGA +GTGAGTTCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTGGAAAAAAAAAAAAAAA +AAAAAAAGACCATGCTTAGGGATTATGGCCTACTAATAAGCCTGTCACTTGCCACATGGC +AGTTGTGAGAATAGCCATGAGAGCTTAGCTGTTTTTCTGTGATACGAAGAGTAAGCCATT +CCTGGGGATTATCGCATAGCTTTAGCTAACTAGTGACTCCCAGATATCAGCCCACCTGTC +TCAGCTCTGGGATTAAAAGTGTGCACCACTCTGTCCCACCTTCCTCTTCTAACAATGAGT +CTCCAAAGTTGTTTTGTTTCATTTCGTTTTGTTTTGTTTTTAACCTCAAATCATATAGCC +TGGACTGGTCTCCATGGCCCTTTTATTTGATGTTCACACTATTTAATATTTTATAATTAA +GCAGGGGGCACCTCTCTTGGGTCTTTAAGAAGCCCTAAGCACTGTTTTTAGAGTTTTTTA +GTTGGCTATACACTGCTCTCCTCCCCGCCTCTCAGTCACCACCATTGAGAATTCGCCTGT +GTGGGTATGTGTATGTGTATGCTTGGGAACTTAGGGGAAAGTCGGGGAAGGTTAGGACAC +TTTGCATTGGTCTTCACCTACAACTTTGTGACACAGCTCACTCCTCTGTGTTCACTCCTC +TGTGTGCCAGATCTATGAACTTCTGGGAAATTCTCCTGTCCCCATCTCACCTTAGGAATG +GTAGAAATTCGGAAATGCGGATGCTGCGTAGGCCTGTGTCCATTCTGGGGGTCTGTACGC +GGGGCCTTGTTTGCATGGCAAGGGCTTTACCCGCTGAGCCATTGCTCCAGCTACTACTGT +TGTGATTGGCTTTGTAGAGAATTGCTACATTTGGCAGTAGAACACAGCCAACCCGTGCTG +AACAAGCAGACATGCCAAGCCAACACATTATGACTATGACATAGCTTAGGACACAGCCTA +AGCATAGACTCTGTCATTCATACACATTAACTCAGAGAGAACAAGAAGGCCCAAGTCCTT +TACAAATATATTTATGAAAGAGGCTCAGAGGTCAAAGCCTGCCTGGGTGTAAAGTCGTTT +ATTGCCAGCCTGGGCAAAGTACCTGGAAGGGAAAAAAGGATGGGATTGTATGCTTCTGAG +AGAGAAGAGTTTGTTATTGTTTTAATTTTCTTCTTCTTTTTTTTTTTAATTTTTTATTAG +ATATTTTCTTCATTTACATTTCAAATGCTATCCCGAAAGTCCCCTATACCCTCCCCCTGC +CCTGCTCCCCCACCCACCCACTCCCATTTCTTGGCCCTGGCATCTCCCTGTACTGGGGCA +TATAAAGTTTGCAAGACCAAGGGGCCTCTCTTCCCATTGATGGCCGATTAGGTCATCTTC +TGCTACATATGCAGCTAGAGACACAGGGGAGGGTACTGGTTAGTTCATATCATTGTTTCA +CCTATCAGGTTGCAGACCCCTTCAGCTCCTTGGGAACTTTCTCTAGCTCCTCCATTGGGG +GCCCTGTGTTCCATCCAATAGATGACTGTGAGCATCCACTTCTGTATTTGCCAGGTACTG +GCATAGCCTCTCAAGAGACAGCTATATCAGGGTCCTTTCCGCAAAATCTTTCTGGCACAT +GCAATAGTGTCTGGGTTTGGTGTCTGATAATGGGATGGATCCCCAGGTGGAGTAGTCTCT +GGATGGTCCATCCTTTCGTCTTAGCTTCAAACTTTGTCTCTGTAACTCCTTCCATAGGTG +TTTTGTTCCCTATTCTAAGGAGGAGTGAAGTATCCATGCATTGGTCTTCCTTCTTCTTGA +TTTTCTTGTGTTTTGCAAATTGTATCTTGGGTATTCTAAGTTTCTGGGCTAATATCCACT +TACCAGTGAGTGCATATCAAGTGACTTCTTTTGTGATTGGGTTACCTCACTCAGGATGAT +ATCCTCCAGATACATCCATTTTGTTTTAATTTTCTTTTTTTTTTAAGATTTATTTATTTA +TTATATGTAAGTACACTATAGCTGTCCTCAGATACTCCAGAAGAGGGCATCAGATTTCGT +TATGGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTTGGGACCTTCGGAAGA +GCAGTCAGCGCTCTTAACCACTGAGCCATCTCACCAGCCCTTGTTTTAATTTTCAGTACA +GTGTATTTATGTCACATTGTTCCCCTCCCTAGAAAAAGGTTAAACCAATACAGATGAGTA +GAGCAACGACACCCCTGACAGTTGCCTCTTGTCTCTGCCTGACTTCTGTTGGAATGAGTA +CTTTTCTTTTAATGTTTGAGTTTTGCTTTGGGTTTTTTTTTTTTTTTTAACCTATTGTCC +TACTACAATAAATCTCTTGTTGGTGGAAATTGTTCTAGAAAATGCTATTACAATTCCACA +AAATATTTGATTTATTTCTTCACATAGGAGGGAAACATTCCACTGTGTAAAGGTAAAGAT +GACCTTACAGTCATGACAGCTCTGATACATAATTGATACTGAGTCCTACACAGCGCTTAC +CAGCACTGCTGCTAGAACATTTGGGAGTTGGGACTGCATGGTACTTGAAAGGCCTAGCTA +AGTTTCAGTGCATAGCAGTTATACATGATTTCATATTTATGTAATAGAATGAAATGTATT +CGTATTGAGATAGAAATGTAAAGACAGCTGTAGAATGTGTCTGTTATATTTTCATATATG +CCTCATTTGTTTAGAGCATAGATATCTTTTTAGAAATCTTATTCTAACTGAATAAGGCAA +AATGAGTACTGTAACTGAAAATATTTCATAGATCTTTGTCATGTTTCCCTTTTTAAAAAA +ACAGCTATGGTAAATTATATTGCTCCTGATTACACAGAACTTTGTGATTATTTTAAAATA +ATTTTATATTTCCTTAAAAATATCAGCAAAGGGCTGGAGAGATGGCTCAGTGGGTAAGAG +CACTGACTGCTCTTCCAAAGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACA +GCCATCTGTAATGAGATCTGATGCCCTCTTCTGGAGTGTCTGAAGACAGCTACAATGTAC +TTACATATAATAATAAATAAATCTTTGTGCTGGAGTGAACAGGGTTCCTGAATTCAATAC +CCAGCAACCACTTGTTGGCTCACAACCATCTGCACAGCTACAGTGTATTCATATACCTAG +AACAAATAAATAAATCTTAAAAAAAAAAAGGAAAAAAAGAAGTATAGAAGAAACTTATGC +ACAGTCCTCCACCCAGAACAGCTTGATCTGTGTGTTTAGGTCTTACCTGCTTCCTGCAGC +TTCCTGCTGTTGCCTTGCACGCGCACTTAGCCACTGCTTACTCAGTGATGGCGTGCTTCC +ATAGAATAAAGAAGAAGCTCTTTAGGAAAGAAGGAAGGAAGGAACAAACAAACAAAGAAG +AGCTGTGTTACATAGGCACACTGACATCTGGCCGTGGAGCTGAGCCAGAGCAGCCGAGGC +GAGGCGGACTTTTCAGCAGGTGGTGCTGGAACAAGTGGATATCCATATGCAGCAATAAAT +ATGAAGGCCTTTGTCTTTCCTGGAAAGTCACTCACAGAGCTAGAGATCTGAGTACACCAG +ACAACTATAGGCCTCCAGGAGCATGGCATAGAGGAGAGTTCAGGTGATAGTGGGTTTGGA +GGTGACTTCTTAGATTAAAAAAAAGATGTAACAGAAATCTTGTACTACCCAAAAGAAAAC +AAAGTGGGTGTTGGGTGTACTTAGAAGAAATTGTTCTGTACACCCCTGCTAGGTGATGAA +TGAGCTTGGGAACTAGCTCAGTTGAGGAAGTGCTTGCCCGTTTCATGAGGACTTAGGCTC +GGGTCTCTGGCATGCACATAAAGGGGTTTTCTCACGTCATGCCTCTGCCTCTCTCAGCTG +CAGGCCTCATGCACACGTTCAATGCTCATGCAGCCACTGACATCACCGGCTTCGGGATTC +TGGGCCACGCGCAGAACCTGGCCAAGCAACAGAGGAACGAAGTGTCCTTCGTGATTCACA +ACCTTCCTGTGCTGGCGAAGATGGCCGCTGTGAGCAAAGCCTGCGGAAACATGTTCGGCC +TAATGCATGGGACCTGCCCAGAGACGTCAGGTAAAAAGGGCGGGGTGGGTGCTGTTCCCT +GGCCTGAGGGTTCAAGTCTGAGCCTGACACCCATGCCTTCCCCCTGCTGGGAGTTTGCAG +TCCCCTCCAGAGAGACTGAGGTGCTGTTTTGAATCGAATGTACCTGTGTTCTCCTTTTTA +ATGGTGGTGTGGAAGATGGGAGCTCAGGAAAGACAGATCGAGGTTGATTCTCTGGAAACT +TAATCCTTGAATTCCAACAACACAGATAAGATTAAACAAATTGGCTTGTTGCCTTTGTGG +GGATTGTTTTGTTTTGTTTAGCATTTAAACTTGGTGTTTAGCACAGCATGTCTACTCCTC +AGGAAACAGGGGCAGGATGGTTACAAGGCTGAGGCCTCTATCACAGAAAAGCCCAGTCGG +TCTCAAAAAAAGAAAGAGCCAGGTGTGTCTTGCCATGCTTGTAGTCCTAGTGTTCAAGAG +GCAGAGGCAGGAGGATGACTTCAAGTATGAGGTCAGCCCAAGCTAGAAACAGGAAGGAAA +TTTGGTATGTTTTTTTGTTTTGCAGAAAGTTAAGAGTCAAGGCCAGTGCCAGATATTTTA +AGTTTCAAATAAAGCTTAAAGCATCCTTCTTGGAGGAGCCCGTGCAGGGAGCACAGTGAG +AGGGGCCTTCTCTTGTCTGCATCTCCTAGTGTGGAGTCAAAGGTGGGACTCGAACCCCAC +ACGCCTTGCTCCTCTGTCGTGTGGAGTGGAAGGTCTGTCCCACGTGATTCATAGAGGCCA +TTTTCAGTTGACCTTAGCTAGGTGGTTACAGTAACGGTTTACCAACAGTTGTTTTAACTC +ATTCCCAGAGTGTCAGCTTTGCTGGAGGCCCAGGAAGCCGCCCCCTCTCCCGGCCATACA +GAGTAACTCTTCTCTTTCTTTGCCAGGAGGCCTGCTAATCTGTCTACCCCGTGAGCAAGC +AGCTCGGTTCTGTGCAGAGATCAAGTCCCCCAAATACGGCGAAGGGCACCAAGCATGGAT +TATTGGGATAGTGGAGAAGGGCAACCGCACAGCCAGGATCATCGACAAGCCTCGGATTAT +TGAAGTCGCACCTCAAGTAGCCACACAAAACGTGAACCCCACACCTGGTGCCACCTCCTA +ATCCAGACAGAGCTATTTGATTTTGTTTTTAAATAGATCTATTTCCTTTATCATCACTTC +AATTAAAGACTCTAAGAACAACAAAATCTCATTGTGTCTACACATCTGGTGACCCTAGGT +CGGTTTATGAGTGGATGCAATTAATAAAATGAAATCCATGGCCGCCTTTTCCTGTTACAT +TAACTGAAGATGCACCCGACCTCCAGGCAGCTTCTGAGTTGAGAGTGATCCTGTTATCCA +ATCCTGTTGATTCATTTTGAATCTTTAGCTGTGTGTCTCTTGCCGCATAGGCGCTCTCTA +AAGGTGCTTTTCTGCCACTCGGGCATTGCTGAGAGGAGTGCCACTAGCCTTCTGTGTCTT +CTCATTTCTGCCTCTCATCTCAGTCTGATCTGTTGTCAAGTGTCTCAGTTGACATTCTAG +AAAGACAGAATGGTAAGTGACATGATGGTCTCCCCGTAGTCAGAGGGTTGCATGGCTCCT +TCGAGTGTTTGATTTGTAAAGTTGAGTCGAATAACTCGAGGGACTTCTTATCCAGTAGCT +CTCTCAGTTCAGTATGGCAGGTGCTTTGCTTGGCATGGAATGCACTTGGAATACAAAAAA +GGAATGTTCTTTTAGAACAAACAAAGCTTTCCTGAGACTTGCAGTAATACCATTAATGGT +TTTTACTAATAGGGAAAAGGATACTTTTTGCAGTGTTCTTTAGATGTTCTATAGTGCGAC +GAGGAACTGCCTTCCGATGCGGGGGTTCATGTATAATACTCATTTATAATTCAATATATA +ATTTACTTCGCAAATAATTTTTAAATATAATCAATACTAAGGACTGTTGTGTGGATGGTA +GTGTTGAATACATTTTATATTTTGTATTGTGATTCCAGGCCTCTTGTTTAAAATCAGCAG +CTCTTTAGCCCAAGTCTTAGCACATCTTGTCTTGGCACATCTTGTCTTTGTGCACGAATT +CTGTGATTTGTGTTAAAAACCTGCATTGTCAACATTGCAGCTCCAACATAAAAGTTGTTA +TTCAAATAAATATTTAATTTTTTTAATTGCTCTTGTATAATCAGATGCCCTTTTTAGTAT +TATTTTAGAAGCATTTGGGAGGATTTTGCCTAAAATACAATTTATTGGGGGAGACTAGAT +TTTAGTTTTATAAACTTTTAAGTCTTTCATGGGACCTATATTTTCTTGAATTAAATTTTG +TAGTTCTAGAACAAATAGGCAATCTACAAAGGTGTTATCTGTGTTTCTTAAAACCAGGCT +TCCTTATCTTCCTTATCTGTTAAGCAGCTGGGGGATTCCCGTCTTTAAGCACAAGGGCAC +TGGGTCCTCAAACGCCTGACTTCAAAAGAGAAAAAGCACCAAGTCTTCAGGTTTCACAGG +GCTTCCTACTAACAGGACAGGCCCCAAAGCTGAGCTCTGCAAACTCACCCAACCTCACTC +CTCAACACGGAACACCAGAAAACCGCCACTGGACCAGCGGAACTGCGGAAGGAAGAGGCT +GCCACGTGCTTGTGTCCCCAGAATCTCCTGTAAATGCACCTCTTACTGGAACTGAAGCCA +CCAGAGTCTGGCCCCAGCAGAGGAAGCTGTCACAGAAGGACACTAATTGGACACTATATA +GGAATCTATAAGATGTTGGTCCTTGAAAGTATGCACCAGTGGTCTGCAAAATAAAACATG +TTGGAACCCTCTGAGTGCAGAAACTATACTGTTGGACTTGCTTCTATTTTGTTTTGTTTT +GTTTTTTAAATAGTAGGTGAAATTGGAGCTAACTCTGTATGTTCTGTTCCCCAAAGCCAC +TACTTTTCTTGGAGGCAAGCCTGTTGGGAGGAAGTTAGATGGTTAATGTTCTGAGCAAAT +TAAAGATTCATATAAGGAGAAAATGCCAGGGGCTTAAGAGATCCATGGATTCGTGATCTA +GGAAAAGCCTTGTCTTGACTAGTGTTTTCAGGGTGCTCGGTAACCGATGCATTAGAATCC +CCTGGGTGTTTGTGGAGGAGGCCTTTCTGCACTTTCCTGAGACCCAGAGTCAGTTCTGGC +TGTGGAACCAGGTAGTCCATCTCTCCAATGTACCCTGTAGGGCTCTGCATAACAACCCTT +GAGAACCACTAATCTTAAAAGGAATGTTGGGAGAGGTAAAAAGTGGGGCTGCCGGGGGTC +ACTCTAGTCTTAGCCATTCCTCTTTATTTTCAGTGGCTCTATGTGTGTGTGTAAAGTTCC +TTGACTCAAGTGACTGTCATTGTTTAATAAGTTTGGCAAAGTCTACATGGGACTCTTAAT +GTGTCCAGCAGTCACGCCTTGCCGACTTCTGGTACCAGTCTAAAATTCCACCCTGGAGAA +ATTCCACCCTAGTGTCAGATCCTCTCATAATTAAAGTTTAGCAGGTTATTTCCACAGGCT +GGGTTGAAGCAACAACATTCTTGTTCTTTTTTTGGCTCAGTATTTTGAAATATCTAAGTC +TTCCAAATTCTGCATGAGTTGTAATGAATAAGTGGAAGTTTCTGATTGTTCTGATGCATG +AGCGAGCGGCCCTTGCATCTGAGTTCAGCATTGCCTTTAAATTGTTCTGTTTTGAGCTGT +GTAAGATGGCTCAGCGGGTACAGCGGCTTGTCTCATAAGGCTGAGCTCCATCTGTCTGCA +GAACCCATGTGCAAAGAACAGTGACCTGCACGTACATCGTGTGCTATGTACTCATGCACC +TAGCAATAAATACATTAATATTTCATTGTCAGAGTTCTAGATCTTCATTTTATTCTGTAG +AAACAGAAATAATAGCTATACTAGTTTATTTTTACAGATGCTTAGCACAGGCAGGTGTTT +GAGAGATCTGATGGTGCGCATGCACACACACAAACCCTGCTTGAACGCTCGTTTTCATAT +CTGACCAGGTGCTCACACAACATACTCTGCTTCCAACACTCGAGTATCCCATTCTCATTA +AGAATCCACATAAGGATTGCAGTCATGAAACATCAGAGGCCACAGTGAAAATCCAAAGTC +CTTTTGAATGAGGAGTGGGTGGATTAGACCAGGCCTGAGTCAACTAACAGGCAGCATCTC +TAGGCATCCAGACATGGTCAAGAACCCCTGGAAGCCAAACTTGCTGTACAAGGGTGCGCT +TGTGGTTTGTCTGGTGAGTGAGTATTGGGTGCATAGGTCTTAACATTCTCTGCAGTTTCC +TATTATGATAGACCTCACATATCAACACTGCTGGCATTGATGGTCCTTGCTAGGTCGTGC +TGCCTTTTAAGAGGTTAATGCCCAGGACAACAGCATGTAACAAAGTCCAGCGACTGTGGA +GCTGGGTCTAGTGACACAGGGCTGTAATCCCACATACTCAGGAGGCCGAAGCAAGAGGAC +CTCGTTCAAAGTCTGCCTGGGCAACCTAATAAGGCCCTGCTTTGCTCTCCTCCAGCACAA +AGGATCCTAAAAAGTTCGAAAGTATAGCTTAGTGGTAGAGTATTTGCCTAGCATTCACAA +GGCCCTGGGTTTAGTCCTCAGTAGCAGCAAAAACCAAACTTGATGAAAACAAGATTAAAC +GTCACTAGTTTACTGTAATTACAGTGTGATTGTGGGACAAGGCTGATGCAGCCACCATTG +TATTTCAGGAATAAAAACATGTACGTGGAAATATATAGAATGTAATGTTTATCACCCAAG +CATATTTTGCACACTTTTAAAGCAAAATTATATAAAATTTAATGTCTAGGATATATTCCT +GGGTTTGGGTCCACTTTGAGAAATAAAACTATAATAGTTTAAACTTTCATGTCTCTGTTT +ACTAAGTGCTAATTTTTGTTTGAAGTGCAGTCAGTAATTTGAAAAAAATCAGAAATGCAT +GTTTCTCACTCGTGAGGCTAATTCAACTTACCCAGGCAGCTGCAACAGCTGTAAACCTCA +CTGACCTCCATCCATCTTCTGCAAGTCCATCCAGCCCAGTGCGTCTGCTTCCAGTGTTTT +ACACCACTCGAGAGTCCCGAAAACTCTGAAAATGTAAGCATAAAAACATTCTTATGAAGA +AATTAAAACCAGAACAGGTACTAGAAATGTCTGTTTTACCACCTTTCCTTTTGTTTTATA +TATGGATACATATATATATCCTATATATGCATATATATATATATATTATTACTAGTAACT +GCATGCATGCACACATCATTGGAAGAGACACTTGCATAAGTGAATTGCTGATGTGGTTAG +TGGGAGTGGGTAAAAATTTACCAGTATACAACATCCTTCTTTTTTTTTTTTTTTAAGGCT +TACTTATTTCATGTATGTATGTACACTGTCACTGTCTTCAGACACACCAGAAGAGGGCAT +CAGATCCCATTACAGATGGTTACGAGCCACTATGTGGTTGCTGGAAATTGAACTTAGGAC +CTCTGGTAGAGCAGCCAGTGCTCTTAATGGCTGAGCCAGCTCTCCAGTTCCAGTTACAAT +GTCTTTATTCAGATCATCCATATGTTCCTCCATATGCAGCCCTCAAGGCAGTGGTCCTGG +GATGTGAAAGGAAAATGGCTGAAAGAAATGAATGAGCATACCTGATGCTAACATGGCTCC +CGCCCTGATTTCCCTCAGTGATGAATGGGACAGAAGCTGAAAAAAAATGCATTCCTCCCC +CCAAGCTGCTTTTCATCCATGGTGTTTGTCACAGCAGAACCCAGAGCATTCTTTGAATGA +AGATGCCATAAGGATATCTCAGGAATTGGCTGAAGCCCCAAAGGTGAAGACATTTTAGCT +TATGCCTCCCCCACCCCCAAGAAAAGTGTTTCCCTCTACCTTCAGCCATTCTGGAAATCT +GAGGTCCCTGCAGCCCTAGTACCAAGGTTCCAGGCTGCAACTCAAGAAAACCTCAGCATC +CTTCATGTTGTGGTTTTGCAATGTGCAGAGGAAATGTCTTGGATTGTTAAGGGTAGAACA +GCTTTCAACTAGATTTCAAAGACCTGGGAGGCCAGGAAACTACATCAGGGTAAGAAACCT +TCCAGGCAGTTCCCAGGCAGGCGTGATGTCTGAAGCTCTGGGATGGAAGCTGGGGCTTCA +GTGGAGACCCCAAGGAAAGCTGCAAGCAGGGAGTAGAGCCCACCGAAAAGGGACCATGTG +GATCACCACCAGCAAAGCTGCTGGGGTTGGAGCTTGCATTTTAACTGCACATGCTCCAAT +CCTGGGCACCGAGCTGGGTTTAATGTTTGTCCTGCTGACATTTGATCCTGATTTGATCTG +ACCATTTCTTGCTATTTCCTAATCCTTTTCGACTGGACATACACACAATTAAGAATAAAA +AGATTTTAATTTTTCTTTTGAAGTTTTGTTTTTTTTTTAAGTAGTTCTTAGCCAGAATGC +CAGAACTGACTGATGTTTAGGCTAAGCATGAGCATGGTTTTTGGCCGAGCACTCGCAATT +TATAGGGATCCAACATCGGGTGCTCACACGGGAGCCTATAGGGGATATTTCACATTCAAG +CCATACCCATGACTGCCATGTTGGTATTTCAGCTGTGGCAATTACTGCAGATGCTGAACT +CTTCTGTAATTTTATGCAGCAGAAGTATTCCTTGTATCTTACAGTCTCTTGTCTAATTGG +AACCAAGACCCAGATAGAAGTGTAAACTGAGGCTGGTGACATAGGTCCTGGAGTTTTGCA +GACCTATCTGTCAGCCTGACTGCAGAGCTGTGCACAACATAGTCCATTCTCGATCAGCCC +ATATTTGGAAAGGCACACATCTGAGTTTATAGAGTGCAGCTTAAATGAACTGGTTTGCCA +GGGACTGTGTGCTATAAGAGCTGATTCCTATAGGAACATCGACTAAAGACCCCCAAAGAG +GGGGGACCCTCACTCAAGTCTCAGGATGACATGACCCCCCAAGAACTCAGGAGAGACCGT +CCTTGCTGCAATCACACGAGGTTTATTGATAGGAACCAGCACGCTGGGGCCGACTCTGGG +AAAGGGGGTATTAAAAAAAAAATAACCCAAGGGTGTAGGGAGGGTGTTATTGGAAAAATC +AAAAATGCCAGTGAAAAATCACAAGGTGGAACTAAAAATCACAAGGGGAAATTCCCTGCT +TCTCAAGATTTTAATCTAACTTTTGTGGTCAGCCAATTCCTGGAACAGGCTGCTTCAGGG +CCCAACTATTTTTCTTTCTTGGCTCCAACTTGGTCTAGGGATCAAACTTAAATTTCCTGC +CTTACACTATGAAGAATGCATCCATAGCTGAGATTTTTCAGACCTGCTTTCGATGATGGT +TCTTAAATGCTTTAACCTCCCTTCTAGCCCACCACCCAGCAGAGGCAGTGGAAAAGAAGT +GGACCTGTTTAGAAATTGGTCTCATTCTATTAGGCAGAATATCACAGTTCCTGTTAGATC +AGTTGAGGAAGGTGTTCTTCACTTCTTGGAAGATCCGAGGTAGATAGCAGGACAGGTAGA +GACCATGGGTAGGTAGTGTGGCACTTTGAATAAGTATGGCCCCCATAGACTTAGGTGTTT +GAAATGATTGGGTAGTGTGACCTTGTTGGAGGAAGTGTGTCCTATAGGGGTAGGCTTTGA +ACTTTCCTATGTACAAGCAATACCCAATGTGGCACACGGTCCCCTCCTGCTGCCTGTGGA +TCAAGATGTAGATTTCTCAGTCCCTCCACACCAAGTCTGCCCACACCCTGCCATGCTTTC +CTCCATGATGTGTGGGGCAATGGGCTATGCACAGACAGCCTGGTCTCCAGTCCAGCTAAG +GTCTTGAACCCCGGGTCTTGAGGTGGGACCTGGTGGGTGGTAAATTCCACCTACATGGGA +CAGAAGGCATTCGATCATGTCTCCTGGACCCCTGGTTCCTGTCGAAGTTACCGCCCCCAT +AGCCCCCCCCCCCCTCTCAAGAGAGGCTTGTGGCTATCAGTCACGTAGACAATGTTCCAA +GCTTCTGGCATTCTGGCTAGACTCCTTCCCACAGTTACCTAGCAACAGCAAGATAGCCAG +CCCACTATAAGAGGGTCTGCTTGGCCCCTCCTTTCTCTCTCTAAGCTTTTACCTCTCTTA +CTCTGATTATTAGATAACCTCTCTCTCTCCCTCTCTCTCTCTCTCCATGTGACCATGGCC +TGTCTCTCTCTCTTTTTACTTTCTCTCCTTTCTCCCTGCTTTTCTACAATAAAGCTCTAA +AACCATGGACCGTCTCTGTTCATCAAGGCCCGCTGAGCTTGAACAATGGGGATAGGCTTT +CTCCTAACAAGCTGAGTCTAACCTCCCGCCAGAAGGCCTTCCTACACTGCAGCCACAGAC +TGGACTAAGGACTCTTGCCTGTGTGGGAGCCACTCAGTGCCCCCCTCTAACTCTGCCCTC +TCTTCCCTTATCTCTGGGCCAAGTGCTGCCCCCTGGGCCCCTATTCTGTTCTCTGCTCCT +TCGCCAGATTCAGCGTGGGATGCCAGAGGCTGAGAACCTGGTACCTGGAGTTGCCCCTTG +TCCACAACCCGCTGTGTGGGGTAAGTGGCTTGACACAGGTGCCCACCTTGGGCCACACGG +AAAGCATGCACAGTCCTCCCGTGTCTGCCCACTCAGAGCACTGGAACTCTGGTGGGATGT +GGGTTTTCTCCCATTCCCCTTTTTCCCCTACACCCACAGTCCCGCAATGATGATAATGGA +ATATGCCTCTGAGAATGTAAGCCAGCCCCAAGTAAATGATTTCCTTTATCAGGGATACAT +GGTAATGTCTCTTCACAGCAATAAAACCCTAACTAAGACAGATAGTATATCCCCAAGGGC +TCACCTCCAGCTAGGCCCCACACCCTGTTTCCTAATATAGTGCCACCTCTGGGGGAGAAG +CATAAGAAACATAAGCCTTGGGCTGGAGAGATGGCTCAGTGGGTAAGAGCACTGACTGCT +CTTCCAGAGGGCCTGAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACCATCTGTAA +TGGGATTTGATGCCCTCTTCTGATGTGTGTCTGAAGACAGCTACAGTGTACTCATATACA +TAAAACAGACCAACAAATAAATATTTAAAAAAAAACAAAAAGAAACAAACAAACAAAAAA +AAACCCAAAAAGCCTGGGACTGGATAGGATGGTGTGTGCCTGTAATTTCAGGACGTGGGA +GGGGGAAGCAGGAAAATCAGGAGTTCAAGGTCATCTTCAACTTTATAATGAATTCAAGAC +CTACCTGTGCTTCATGAAGATCTTGTCTCAAAAGTGGTGGAGGTAGAGAGATAGCTGAGT +GGTTAAGAGCATTGGCTACTCTCATAGAAGACTCAGGTTCAATTCCCAGCACCTACAGAG +AAAGAGAGAGCAAGAGGTTTCCTTCTGATGTGTTAGACATTTTTGTAGAGAGAATCTCTT +AGAAGCATCACCTGTCAATAAAAAAGCCTATGGCCAATGAGCTGAGGCAGAATAATGGGA +GGTGGGACACTGGCAGGAAGAGAGAGGTTCTGGGAAATAGAGACTAAAGGGAGATTCAAG +AGAGATGCTAGGGAGGACCCTGAAGGAGGCCAGTAGGGAAAAAGCAGTCAGAACTGAAGG +AGAGGTAATAGGTAACTAACAGGAAGGTAGATGAACTCAGGGTAAAATAAAGGGAGATTT +GCCAGGGACCACTGAGGAGGCAGAAGCATGAGACCTGAGCAGAGGTAACAAGTCACCCAG +ATGAACTCAAGAAGCATGAGATCTGAGCAGAGGTAACAAGTCACCCAGATGAACTCAAGA +AGCATGAGATCTGAGCAGAGGTAACAAGTCACCCAGATGAACTCAAGAAGCATGAGATCT +GAGCAGAGGTAACAAGTCACCCAGATGAACTCAGGATGGAGTAACAGGAGAGATTTCCCC +AGGAGCGCTGGGGAGACGAACATAAACCAGCGGGTAGCTGCCCTCACTTTAGGATGAAGA +GGATGCCCCAGACTTGGACAGAAAGCTGAGGACAGGTGACTAAGCATGTGGCAGACAGAG +AGCAGTTTGAATGGTTAAATAAGTTTTGAGCTAGTCAGGGAATGAGCCAACGATAGTGGC +CTAGGCATTTCTTAATAAATAACTAGTCTCAGAGCTTCACTCCTGATCAGAGGCTGGGAG +GGAAAATGGATTTATTCTTTATATAAATCTCAGTGGGGAAAGAATCTGGAAAGAGAGCTC +AGGATGAGGGGTGAGAGGTGACAGAGTCCTGCCATAAATCCTGGGACTCAAACTCCAGAG +AGCAGCGTCAGGGTGCAGATGTGAGTTTATTGTGCATAAGCTTACATACAGTGAGCCAGG +CCCTTAAATCCTCAGCCAATTGTGTCTTGCCATACCATCACCATGCCCCAATGAAAGCCC +TGCCTAATAAGGTCACTCAAAAGGGGGGGGGGGGGCGGGGAGTGTCATCACCTGTTAGGA +CTTCTGTGAAGAGGCGGGGCAGCCACCATCTGGCCCGTGTTCCATTTTGCTGTCTCACAG +GTGTTCCGGGAGCCATCTTAGATCAAATCCCAAGTACAGCAGATCAGGGCTCTTCGATCC +TGTGGCGCTTCTCTCTCCATTCCACTTTTTCCTTCACAAGGTTGACCTCCACATCCCCCA +CAAAGGAGGGTGGTGATGGTCTTCACCTTTGACCCCAGCACTTGGGAGGCAGAGGCAAGT +GGAGCTCTGAGTTCAAGGCCAGCCTGATCTATAGAATGAGTTCCAGGGAACTCTGTTGCA +AAGTGAAAAAAAAAAAAAAAAAAAAAAAGCAGAGAGAAAAACAGAGACACAGAGAGACAC +AGAGAGAGGTCTTTGGACACATAGTCTGGAGTTTAACATTCCAAGATAGGGTTACAAATC +TGAGATCTTCTCCTGAAGGCTGAAGTTTAAAGTCTGAGGCTGGAGGAGGTGACTGAGAAA +GCTGGTTTTCACAGAACGAAGATGTAAAAGGACTGACTACAGATCTCAGGAGAGGGAAGG +TCAGTCAGAAAAGGAGGGAGAGGAAGCCACTGCGGGCCTACTCCACATGGCCGCACGCAG +AGGATTGCATGGGATAGAATGCAGTGAGACAGAACCCCTAGATGAGCACATGGTGGCCGC +TTGCGAAGAGCAGCTCGTTAGCAGGATGAGCTCAGAAATGACCTGGGCTTTAGAGAAAAT +CAGGAGAGAGAATCTAGGACTGCAGATATCATCTATCATTCTTTCAGGATTGGCTATGAA +ATCATTTCCTTTGCTTTATCTGCTTATTATTTTTATTTTTGTTTTATTGTGTGTGATAGC +TTACTGTTAGTGTGCTTGCCTCTTATGGGGGATTCTGGGTTCTAAGCTCAGTTACCACAA +GACAAACAAACAAACAAACAAAAATACAGGTTAGGAAACGTTACACACAGAGCCAGGAGG +AAATTCTATCTTGAGTGCCACAATCTCTCATCCTGTGCTGGTCTTATGTCAGTTTAAGAC +AGATTAAAGTTAGCTGACAGGAGGGAATCTCAAGGAGAAAACGCCTCAAGAAGGTCCAGA +TGTTAGGCATTTTCTTAACTAGTGATTGATGGGGAAGGCCCAGGGCATGGTGGGTGGTGC +TATCCCTGGGCTGGTGGCCTGGGTTGGTGGTCCTAGGTTCTAGAAGAAAGCAGAGGCTGA +ACAAGCTATGGAGAACGAGCCCAGTTAAGCAGCACCTGTCATGTTCTCTGCTTCAGCTCC +CACCTCCAGGATCTTGCCCTGTTTGAGTTCCTGTCCTGACTTCCTTTAATGAGGAACAGA +TCAGTAAAAATGTAAGCCGAATGCACCCTTTCCTCTCCAACTTCCTTTTTTGGTCATGGT +CATGGCGGCAATAGAAACCCTAAGACAGGCCCCAAAGCCATAATTCTCTCTGTTTTTTAG +GGAAACCAGTCATCCTCAGAATGACGGTCTTAATCTTTCAATTCTGCTTGAGGTGACCCA +AATTCAGACTAATTTCAGTTTTGTTTTCTTCCTTCTCCCTGCAGTTCCCATTTTGCACCA +GGTGAGGGCAGTAAGAACACACCTATTTCCCAAGTGGGGGGTGGGGGGGGAATGCAGTCA +GTCCTGCTTTTAAACTGTGGGCTAATTAAGCCGGTCTCTCAGGACATGGTCAGGCTTCCA +CCAGGTTGCTCAGGCTGGACAGATGAGGTTGGGAGATAAGCAAATGACCAAGCCGGCCCT +GGGAGCTTCAGCTAAGCGAATCTCGTCCTAAAGGTCAAGGCACAAAGGGCAAATCTCTGC +AACCTGAAAACAGGAAGTAGCCAGCTGGTTACTTGCTTGTCTCTCCTGGACTATGGCACT +GTCACCAAATTATCTAATGAAAGCATTTAAGAAACAATAACATGTTTATGGAGTAACTAG +AAGCAATCTAGAAGTAACTCTCTTAAGAGACCGAGAGACAAAGAGATTGAGATTATGTGT +AGTGGTTGAATTTCAAAGACTTTAGGAAAACAGTTTTGTTTTGTTTTGGGTTTGGTTTGG +TTTGGTTTGGTTTGCTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGTGGTCCAGGAA +CTCACTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCCCCTGCCTCCGCCTCCCAAG +TGCTGGGATTAAAGAAAACAGTTTTTAGCTACATAAGAAATTTTACATGTTATACTGGCT +GGTGAGATACACAGTGGTTAAGGGAGCTTGCTGAACAAACCTGACCATCAGAGTTCGATC +CCCAAAACTCAGGTGGTGGAAAGAGACTCAACTTCCCTGAAGATTATTTCTCTGATCTCC +ACAAACAAGGATGCAAACATACATACATACATACACACACACACACACACACACACACAC +ACACACACCACACCCCATCACCACTACCACCACCACACACAAAAATGTAATGTAAGTTAT +CCTAGACCGTGTGGATCGCTCTTCTTAAAAACTAACAGCCAAACTTTCTAATATTTTAGG +ATGAATTCACGCTAAATTTAATGTCTCTTCTGAATAACACAGATGATTTTAATTTTTAGT +GGGAGAACTAGTCACATAGATTAGTTGTTCATAGATTAAAACTACCAAGTTAAAAGGGTG +GCTCAGATCCCTAACGGCCTCGGGCTGCTCGGCTTGCATCACCCCAGTCGCAAAATTTCG +GACCTTGCAGATTAGAACAAAGACACAGCGGCGGGGAGCAAGGACTCCAGACAGCCTAGG +CTCGCTCCCTCATCCCCAGCTCCCCAACCCCCAGCCTGGGGGAGGTGGCGCTGTGTCCTG +CCCTTGGACAGAACTCCACCCTCTACTAGGAGGCGGGGCCTTGCCGTAAGTTAAGTGTGA +CCTGGGCGCAGCAGTTTCGTCTGCTGGCCCCCACCATGAATCTTACGCGCGCCGGCGCCC +GGCTGCAGGTCCTTCTGGGACACCTCGGCCGACCCTCGGCCCCAACGATTGTATCCTTTG +GGCTGTGGAAGGGCTCACAGGCTCGAAGGAGCCTCTCCGCCCTGGTGGTGGCTTCAAGGA +CATAAGAGAGCCTCTGCGCCGCCATCTCTTCCCTGTCTCCATCCCTAGGGTTCCCGGGTG +GAGGCTGCATCCCCAGAGAGCCCTCGTCTTCTGGAAGGGCTCTCTGGTGGGACTTCTCTA +GGCAGCATTTTGAGCCTTCAAGAAACCGTGGTTTCTTGCTGGTGTAAAGCGGGAAGCATA +AAGCGAAAGGTGACGACGTCATCACAAAGAGGCTTGCCATTTTTTGAGTTGACTTCTGCA +TCCAGAAACACCAAGGACAGTTGCCCACAGGTGCTTGCCTGTGACCAAGGCCGGCAGAGG +CAGGGATTCTCAGAGGTCAGGAGGAGGCGCCAGTCGCCAAAAAGAGAAGGCTCAGGACCC +TGTCCAGCAGGTAGCTAGCTGCCCATCTCCACCTGCCCTCTGTCTGTCACCATCCCACTA +GCTGTGTAAGCTCCCACTCCAGGGGCCAGGTGTCCCCAGTCTCCTGAGGACTGAACTGGT +TCCCGGAAAGCGACTTCAGAAGCGAGTGCCTGGTGATAAATGCTTGTGATCCCCCTGGGA +GGTGCAGGTGCAGACTCGAGGGTTGGTTGGTTGGTTGGTTGGTTGGTTGGTTGGTTGGTT +GGTTGGTTGGTTTTTCGAGACAGGGTTTCTCTGTATAGCCCTGGCTGTCCTGGAACTCAC +TTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCGCCTGCCTCTGCCTCCCAAGTGCTG +GGATTAAAGGTTCGTGCCACCACCGTCCGTCCGGCAGACTTGAGGATCTTAATGGCCAGC +CATCCTGGCCAAAAGTGACAGACGGTCTAAAAAGCAAAACAAAACACTAAACCAAGGCTT +GGAAGCAGTTATGCACACGAACACGTGTGTGTACACACACATCACACACAAACACATACA +TGCATACACTCAGACTCTTGGGGGATGGGAGGAAGCATCAAACTGTTGGCCCCTCGCCCT +AGAAATTGCTAAAAATGAATGGTTTAGGGTTTTCAGTGCCTGCCACCTCCGAGGCTGATC +ATAATAGTTGTTTATTTGGCCTTCCCTGTTATTCTGCCTGTGGGGCTTTTGGTTTATAAG +CAGCGGTGTGCCAGGCTTACCTCAAGCTTAAACTCTACAGGCTAATAATGTAACTTCATT +TTACACTGAGAAACTAATGGGGAAAGACCCTGATTAGTGTGTATTGGACTAAAGCAGTGG +TTAGACCTGCAGGCCATGTAGGGATGGAATATCACAGTCTGGTTTTTTCTTGGCAGTTGG +ATGTTTGCTACATTTTGAGAACCTTGGATATACTGGTACTAGATGTATTTGGACTGAAAT +TGATGCAGTCTCTTCACTACTCTTTGGATCTTATTGGTTGCTTGATTTTTGAGACAGAAT +CTTATCACGCATCTCTGGCGAGCTGGAATTTGCTATTATAGACTGGATTGGCTTAGAACT +CACAGAGACCACCACCTCTGCCTCTTAAGTGCTGGGATTAAAGTATACACTTTTTTTGTT +TTGTTTTGTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTC +TGTAGACCAGGCTGGCCTCGAACTGAGAAATTCACCTGCCTCTGCCTCCGGAGTGCTGGG +ATTAAAGGCGTGCGCCACCACGCCCGGCAAAGTATACACTTTTAACTTGAATCATTTTTC +AATTTAAATGGCCAGATGTAGCTAGCAGCTAGTATTGGATATTAGATAGTGCTGACCAAG +AGCCATAGGGAATATATTATGTAAGTAGAGTTCTAGAAATTGAGGCCGTATCTCCTCAGC +CTTAATTTGCTTCTAAGCAGTGTGGATGCTGGGCAGTGGTGGCACACGCCTTTAATCCCA +GAATCTGGGAGGCAGAGGCAGGCGGATTGGATTTCTGAGTTCAAGGCCAGCCTGGTCTGC +AAAGTAAGTGAGTTCTAGGACGACCAGGGCTACACAGAGAAACCCTGTCCAAAAAAAAAA +AAAAGCAGTGTGGATTAGGGAACAAGGAATGTTTTGTATTTGCATAATTGGGGTCATCCT +GGGTCACAGCTTCTGCGTCTCTTTTCACTTTACCCCACCCACACCCCCATCTCTGTCATA +TATTTCAATATCATTTAACATTTCTCCCACATCATCAAAGTCCAAGAAACAGTGGAGAAG +GGCCGAGGTGACCAGTTTGGAGCACTGAGGTCTATATGTCCTTGCGGCAATGCTATATTG +GGAAAGTTGAACAAGAGTGGGAATTGTGAGGCTGGAGATGTGGCTCAGCAGTTAAGAGCA +ATGACTGCTCTTCACACTGGCTACTCTTTCAGAGGTGTCCTGGGTTCAAATCCCAACAAC +CACATGGCAGCTCACAACTGTCATCCAGCAACAAATGACCTGACACTCTCACACAGACAT +ACATGCAGGCAAAACACCAATATGCATTAAATACGTAAATAAAAAAGTAAATAAATAATA +GATAGTTGGCAATCACCTTTAATCTCAGCAGAGGCAGACAGTCTCTGTGAGTTCAAGATC +AGCCTGGTCTACATATCAAGTTCCCAGTCAGCCAGGGCTACGTAGTGGGATTCTGACAAA +AAAAAACAAAAAACAAAAAAAAAAAAAACCAAAAAAACAAAGGACAAAACAAAACAACAA +AAAACAGAAGAGAAAGAAAGCAAGAAAAACAATAAACCGCATATGGTGGTGCCTGTCTAT +AATTTCACCTGGCAGGAAGTAAGTGGGGGGCAGGAGGATCAGTTCAAGATCATACGTGGC +TACATTATTAAGCTCAAGGCTAGCTCATGTAGCATGTTCTCTGTCTCTAAAAGTCATAAA +GCCTTAATTAATTAATTAATCAATTAATCAATTAATTAATTAAAAGCAATCCAGGCCTGA +CAATGCACACCTGTAACCCCAGCACTTGGAAGATGAAGGCAGAAGAAACTGAGATCAGAT +GGGCTATAAAACACCCAGGCCCTACCTTAGGTGCACAGTGAGATCCTGTTTCAATAAATG +AGTGAACACGAGTAGATGGCAAGTTCATGTGAAGTGACATTGTGGGTCTCTTGGTGGGTT +TGAGACCCACAGGCTTTCACTGTGTGGCCCTGACTGGCCTGAAACCCACTCTGTAGACCA +AGCTGATGAAACTCAACCCCCCCCCCCTTTGCCTCCCAAGTGCTGGGTTCCACCCACACC +TGTGTGGAACTGACACTCCAAAAGCAGCAACACACGGTCTACAGAGTGAGGTCCAGGACA +GCCAGGGCTACACAGAGAAACCCTGTCTCGGAAAAACCAAAAAAAGAAAAAAGATAACAG +AAAAGGGCTGTTCCTAACCCGTAGTTACTGAGTGACGGTTCAGTGTTTACTTCACTGGTG +TGGCTTGGACTTTTTGTGCCCTAATGACGTCCAAGCTCCTTCCAGTTTAGCCTGCAGTCA +CACGAGGCCCAAGCTGTGCTCTCCCTTCTAAAGCGTGACCTTTGGTATCTTATTTGCTCA +GTAGCTTAGCACAAGGAAACCCTGGGACTGGGGCTGACTGGAGCTACAGGTATAATCTGG +GGGATTTGTGGCTGGTGTTTGGCAAAAAGGTTGTCTCCTGCCTTCTTCTTTCTTTTCCTT +AATTCTCCCCTAGGTAGCCCAGCCTGTATCAGGGTTGGCTTCCCCTGCCAGTTTCCAGCC +TGAACAATTCCAGTAAGTAGATCTCATTTTTGCCTGTTACTTCACTGTGTATGTGTTCTG +ACTAGTGTGTTACAGCAGCCTGACACAAGAGTTAATCATCTAAGAATCTGGATTGAGAAA +TGCCTCTATAAAATTGGGCTGTCGGCAATCTGGTGGATTTCTTAATTAGTGATTAATGGA +GGAGGGTCCAGCAGCCCATTGTGGGTGGGGCCATCTCTGGGCTGGTAGTCTTGAGTTCTA +TAAGAGAGCAGGCTGAGAAAGCCATGGGGAGCAAGCCAGTAAGCAGCACCTCTCTATAGC +CTCTGCATCAGCTCCTGCCTCCAGGTTCCTACCCTGTTTGAGTTTCTGCCCTGAGCTCCT +TCAATAATGAACAGTGATGTGGAAGTGTAAGCCAAATAAACCCTTTCCTCCCCAAGTCAC +TTTTGGTCATGGTGTTTCAGCTCAGCAATATTGACCTTAACTGAGACAGCTTGTAAAAGT +TTTTCTAGTAGTAGCTGGGATAGAATGTCCACTGTACAACCAGGTAACATAACATGCAGC +AAGCTACCCAACTAGAATCCATGTAGAACACACTTTGCTTCCAGAAAATGGTCTACCAGT +ACTGCTTTGGGGAACTATGGAGAACCTAAGTTTTCTTAACATAGCTAAGATCCAAAAAGA +AGTTAAAAAAAAAGAGAAAGAGAGAGAAAGAAAATACATAATTTTACCCTTGAAAAATCC +AAGCATCACATGTCACGTTACTTTACTTCTATATTGGTGTTATTGACATATTGGCTAGCA +TTTTGAAAGAGAGAGAGACACACAGAGACAAGAGAGTCAGAGAGATGAAGAGACACAGAA +AGAAAGACACAGAGACAGAGACAGACAGACAGATACACACACACACACACACAAAACACA +ATGGAGAGAGATTGTGTGTAAGAAGCAAGGTCTCACCAGGTCTTGAGCTTAGGACTCTCC +AGCCTCCTGAGCAGCTGAGACAACTGTAGTCCAGCACCTGACATGAGTATTGCCTTGTTT +TTAAGGGGAGCACCCAACCTTCATGAATATCGTAGACAAAGCCACAGCACCAACCTTAAG +GAGTGGGTGGGTTGCTTCTGAGAGTGTACTGACTAGACTACTTAAAATGTATGATTTGGG +TGTGGTGTGTTCCTGGAATCCCAGACTTTGCTAAGGCAGGAGGTTCCAAGTTCAAGACTG +CTACAAAGTGAGACCCTAACTTAAGAAATATTTATCTTATACATATCACATATACTTCAT +TGAATTGATCTTCCATTTGAAAGACAATGCTTATTTGTAGCCATCCAGTGGCTTAAGGTC +GAGCAGGGTCACCTGAAAGGAGCGCTGGGAATGAAAAGGCTGTGGGCCATAGAAGAATGG +AACCAAGACAGTGTTCTGGTCAAGGCTCAAAGTTTATTTCTGCAGCTCCAGCCTATAGGC +ACTTCAGCCATCAAAGCCTCTTGAGAAAATCCCTTTACAAACTTAACAAAGATAGGAGCT +CCTCTTGGCTACACACCCTGCTCCCATGACTTTGGCTACACACTCTGCTCTCATGACTTT +GGCTACACACACTACTGTCATGGCAGTTCTCTGGCTCTTCACACTGTAGAAAATTTAAAA +TTCAGAATTTTAAATCATTACTGAAAGGCAACCATTGTTTTAAAACAAAACTGCTTTGCA +ACTGCTCAGCTACAGACATTGACATGCCCTCTCTCCTTCCTCTCCCTCTGTATTTTGTTT +TATATGATTTTTATCCTATTATAATAAGTATGCCCACAGTATTCTGCCCTTCATTTTTAA +CATCTATTGTACAGATATAATTCCTTGGTTAATATTTTTTTCAGTAATACACATTTTTGG +TGACTGTACCTATGTTTTGGACTTAACACTCTAAACTTTGTCCTCACTACTTCATTAAAG +CAATACACATAGAAATGTTGAGTTGAAAAGTACAAATGCAGGCAGGCTGTGGGAGTACAT +ATCTCTGGTCCCTTTACTCAAGAAGCAGAAGCAGGCAGATCTCTGAGTTCAAGGCTAGCC +TTGCCTACCTGGCAAGTTCCAGGCCAGTTAGATTTGGATAGTAAGACAGATTCTTGGTAT +GAAAGACCTCCGTGGGGATAACCCCACCCGAGTCAAGAGATAGCGTGCACCCAAAGAATC +AAGAGAGACCATCTTGACGTAAACACACAAGGTAGTTTAATGACGGAGCTCCGGGCTACA +CGTATCTCACGCAGGAGACAGAGGTGTTGACCCTAAGGCTCAAAAGTTAGGGGTTTATAT +AGGAAAGGAGTGGGGGGATAGGGGAAATTGGCACAGTTACACACAAGTGGGCAGTTTAAA +CATCAGTGAGCAGTATGTGACAGTAACTCTAAATGGAGGGTGTTTATCTTGGTTGGCAGG +GCATCTGGCTAAGCTCAAACCATATCAGCAGGTAGCCCATTACTCATCTGAGATTGTCCT +TGCCTTTTTTTTTTTTTTTTTTTTTTTTTTATCTCAGTGGCTAGTTGGTTCCTGGGATGA +CTTTACAGCCTTTGTGTCCACCCGCCCGACTCTCTTATCTTTATGGCTTTAAGTCTGTAA +ACCTTCTGACTAGGGCCTTGAATAAACCTTCTGGCTAGGGCTTTGAAGCCTTGAATTTAG +TTTTCTTTCTTTCAGGTATACTGCTAGCTTGTAATTTAAAATGGGGACTTACTTGGAGGC +TCTTTTTTTTTTTTTTTCTTTAGGTATACTCTGGATAATAATGTCCTCACCCTGGAGCAG +AGAAAATTTTATGAAGAAAATGGGTTTCTCGTCATTAAGAATCTGGTATCTGATGATGAC +ATTCAACGTTTTCGGTATAATACTTCTGTTTATGATTTTACAAAAAGCTACATTATATTG +CGTCTCAGCCTTTTGGCTAAGATCAAGTGCAAAAAGCTGCATTACATGAATGCAATGGTA +ACACAGGTTTAGACTAGCTTCTGCGTGTTCACAGTTTATGTGTGTGGGTTCCAACTCATG +CATGTGGAGGTCCTAGGACAACCGCACTGTCTGTCTGTCCCCTTTGTTCTCCCTGCTTGG +GACAAGGTCTCTTTTTTGTTTGCTGTTGTTATTCACTGGCCTGAGAGCTTCCTGTAGCCC +TTCTGCCTCTATGTATATCTTACAGAAGTAATGAAGGGAATATAGCTCCACACTCTCACA +TCTGCCTTTCTGTACTCCTGCCTTGAGTGAGCCAGCAGGTGCTTGACTCACTAAGCTGCC +TCCCTAGATGAGTTCAGAGATTCTTTTTTAAGGATGATTTGTTTGGGAGTGTTTAGAAAT +GGAAACTCAAGTGCCAGACTCTCTGGCTTGGGTCTTAGTCCTACCCGTAATGTGCTTGGG +CAATCTGCGTATGCCTCAGTTTCCCTGTTCTTAAAATGGGGCATTTTGAGTCTACTGGTG +TCTTCGTGTTGTGGGAACAAAATAAGGGAAGTCAGTGTCAGGCTCTCAGACCAGGGTTGA +CACCCCAGAGGTACTACAGAAAAGTTTGCTTTTCCAATTTTTTTGCATTAGGGATGTTCA +ACCTTCAACATCAAATAAATCTCACTGCCAAATCTAAAGCCCCCCTGAGTGACAACATGG +AACAATAGCTGGAAAACCCCTCACGCAACCTCTCGTGAAGGGGTGAAGTCAAAATAGGCA +AAAATGATGCATAAGATGCCTTTAGGCCTGTGTACAGGTTGTAACGGAAACACAAGTGAA +TTCTGTGTTGCCCTGGGTCCCATCATGAGGTTATCTCGTTATGCATATATTACAAGTATT +TAGTTTTTAAAAACTGAAATCCAAGACAGGTGTGGTGGCACATACCTTTGAGTCCAGCAC +TCAAGGAGCAGAGGCAAGCAGATCTCTGTGAGTTTGAAGCCAACCTGGTCTACAGAGTGA +GTTCCAGTATCCCCAGGGCTTTAAAATGAGACCCTGTCTTAAAAAAAAAAATCTGAAATC +CAAAACAGTTCTGTCCCCAAGCACTTTGGATAAAGGATGCTCAGCCTCTATTATTACAGT +GTCACTTCTCAGGCCAGAGACGGGGGCTCACTGTGCAAGCTTAAGGACCTGAGTTCGAAT +CTCTGGCATCCATGTAAAAGCCATGAATGGCAGTATATACCTGTAGCCCAGCCCTGGGGA +GAGGAGCACTCAGTGGCCAGCCAGTCTAGACTGCACACACACACACACACACACACACAC +ACACATACACATACACACACATACACACACACACATACACACACACGCACACGCACACAC +ACACACCGTTTCCCCACTGGTCTGCTGTGGAGGAGGTACTTTGAGGTAATAGTTCCAGGT +AGAAGGCAGGACTTCTGGCCACGTTTTCCTCCTCCCCACAAGCATTTACTCTACTAGATC +AGAGAAGCAGTCCCAGAATCTGCAAAGTTCTCAGCAGAGCCAGCCAGGTATTTGGAAGCC +CACATAATAACGCTCTTTGTAAATCTCATTTCTAGAGCAGAGTTTGAAAGAATCTGCAGA +GAGGAGGTGAAACCACCAGGGATCGTTATAATGAGAGATGTGGCCCTTGCAAAACAGGAT +TATATGCCAAGTGATAGGATGGTTTCAAAGATCCAGGATTTCCAAGAAGATGAGGAGCTC +TTCAGATACTGCCTTCTCCCCGAGGTGAGAGCCCGGCCTGCCTTCCTGTTTAATGGCCAG +TTTGTAAGTCTGTCTCCAGCATCTGCTCAGGTCACACCATCCAGCCCCATGTCCCTTTCC +CATCAGCTTCATGGCAGGTCTGCCTCCTTCCAACTCCTCTCTATATAGGGTGCTGGAGCT +ATGCTCTTAAGTGAAAATGACTCTGCCCCACACTGGCTATTGTATTGGCATCTGGAGACA +TTGTTAGTTGTCACATTTGGGGTGGGGTGGAAGAGCTGATAGCTTCTAATGGGTAGAGAC +CAAGGATGCTATCAGTGGGACCCAGAGATCCTACAGTGCACAGAGACTCTACAATCACCT +TCATTCCAAATGAAGAATTATCTCACTCCAACTCTCCATAGCATCATGATGGAAAGGCTT +TTCTATGGACTGGGCTAATTATGTTTGTTGTGAAGAACAAGAGACCTCATCTAAGACTCA +AAAACAGGGTACCAACAGTTATAAAACTGTTACTTGTCAATTTATTTATTGTAATGGCTC +TGTCAGTAGCATTATAAGATTAGTTTGTTTGCTTGCTTGTTTTGATGTTGCTTATCCAAT +TCAGAGCCTTGTATACCCTAGTTAAGGTGTTGCCCTGCCTCACCCCCTACTTTAGGTTCT +AAAATATGTGGAGTTTTTCACTGAACCCAAAATATGGCTGTCACACAATGCTGATAAACT +CCTGAACTACACTGCCAGTCCTGCATTTTTGGTGTTAATTTGTTGTTGTTGTTGTTGTTG +TTGTTATTTTAAAGATTTATGTATTTAATGTATATGAGTACACTGTATCTATCTTCAGAC +ACACCTGAAGACAGCATCAGATGCCATTACATATGGTTGTGAGCCACCATGTGGTTGCTG +GGAATTGAACTCAGGACCTATGGAAAAGCAGCCAGTGCTATTAACCCCTGAGCCATCTCT +CCAGCCCCATTGTTTGTTGTTGTTATTGTTGTTATTGTTACTGTTTTAGATGGAGTCTTG +TTCTATCTAAAACTGGCTCTGAAACTCCACGTCCTTCTGCCTCAGCCTGCTCCGCCATCT +TGGTTCTTCTGTGGATCATCGTACGTGATGCCACTTACTTATGCTTCTGACTTCCTGTGA +AGTTGTTTTATTTGTTTTTAACTGCTTTTTTCTTAGATTCTGAAGTATGTGGAGTGTTTC +ACTGGACCCAATATTATGGCTCTGCATGGGATGCTGATCAACAAGCCTCCAGATGTTGGT +AAAGGAATCTTGTTTGTTAGGGAAAAACAAAAGGAAAGTATTGTTAGACTAAATATGTAA +AGTTGATATTTAAACCATGTCCTGTGTACAACTATCAAAGTTTAGATTAGGGAATGTATG +GACTTTTATTTAACTCTTAAAACAATTTATAATATAGCAACACTGAAGAGTAACTGGTTT +CACATAGTGACTGTAGGGGTATTGTAAATAGTCACATGACAGGCTAAGAGCTTAGCAAAC +AATAGACTGTATATCATAAACTCCTCTTAGTCACTCTGGGGTTGTTTCTTTGTTTTTTGA +GACAGGATTTCAATTAAAGGCGTGCGCCAGCACTGCACAGCATGTCTAAACTTTTCAACC +TATTTTTAAACTATATGTATGTGTGCTCACCTGTATACAAGCGCTGCCACATGTGCCTGT +GCTTATATGCCCATGAGAGGGTGTGTGCGTTGACGACCTTGGTGTCCGTGGGAATTCTGC +CTGTCTCCCTGGAGGCAGGATCTCTCCTTAGCCTGCTGCTCACCAATCAGGCTAGGCTGG +ATAGTCAGGGAGCCCTGGGATCCTTCTGTTCTGTCTCCCCAGTGATAAGATTGTAAGTAT +GCTATCAGGCCTGGCATTTCTACATGGGCTCTGTCTTAGTCAGGGTTACGGTTGCTGTTG +TGAAACATCCCGACCAAAGAAAGTTGGGGAGGAAAGGGTCTATTTGCCTTACACTTCCTT +CTCACTGTTCATCATCAGAGGAAGTCAGGACAGGAACTCAAGTGAGGCAAGAACCTGGAG +GCAGGAGTTCAGACAGAGGTCATGGTCCTGCTTACAAGGCTTACTTAGCCTGCTTTCTTG +TAGGATCTGGGACCACCACACAATGATGGTCACAATGGGCTAGGCCATCCCAGGTCAATC +ACTAGTTAAGAAAATGCCCTACAGCCAGGTCTTCTGGAGACATTTTCTCAGTTGAGCTTC +CCTCCTTTCAAATGACTCTAGCTTGTGTCAAGTTGACATAGATTAGCCAGTATAGGTTCT +GAGGATTGAATTCAGGTCTTCATGCTTGCAAGACAAATAGCTTACCCACAAAGCCACGAT +GACTCTAAGCTGCTCTTAGCTGTGGCAGCGTGTCTGCATCCCTGTCCTGAAAGCATTATG +TGGACTAACACAATTCAAGCTATTATTTTAAATTACACTTGAACTCTTACGACACCTTGG +ACTTGCTTACATGTATATTCAAAGAACTCACTATACCAGAAATAGCATCCAGGTGTATAC +ATTTGTATACTGCACTTGGCTCTTGACCCATATGGAGAAATCCTGCTGGCAGAAGAAATC +AGCCATGAGAGCCATTTACTTTTTCATGTTTCCTTCTAATAGCAGGACAAAACAAAACAA +AACAAAACAAAAAACAAAACAAAAACAAACAAACAAACAAACAAACAAAAACCCAACCAA +CTAACCAACCAACCAAAAAAGCATAAGATTACCATGTTTCTTTATTCAAGAGCCCAGGAA +CAGATGATCCAAGGGCAAAGCCAGGGAGTGTGGCAACGGTTGGATACATGTCTGTCATCT +CCCTGAGGACAACTTCTGAGAGAGCCTTCAGCCACTTCAAAGGGAGAACTAGGGAGTGGC +TTTATAGCATTCTCCTTAGTATCATTACTCCAGCTGCAGTGTGCTCCTTATTGAATGCTG +CCCTGTGACAAATCCCAAGCGACGCAGGAATACAGTGTAACAGAGACTGTGTGATTGCAG +GCAAGGACCACTAACCACCCCTCCTGTGGAGCCTGCAAGGAAGGAGAGGATGTGGAACAG +TTGTTGATACTTTGATGCTTTGTTGCTTATCTCTTCAGACTGATTCTAGACACACTGTTT +CATTCCGTTGGTTTTGGTTAGCTAGGTCAGTATTCCAGGTTTTCAGGCAATGACAAAAAT +CCCAAGACTTTTGTCTTTGACAGCAGGTTCTCTTGCAGGCAAGAAGACATCCCGGCATCC +CTTGCATCAGGATCTGCACTATTTCCCCTTCCGACCTAGCAACCTAATTGTTTGTGCTTG +GACAGCCATGGAGCACATTGACAGAAACAACGGTTGTCTGGTTGTGCTCCCAGGTACCCA +CAAAGGCACTCTGAAGCCACATGATTACCCCAAGTGGGAGGTAGGTCTGCATAACTGCTT +AATCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGGTATGTGTGTGTTTGCACATGT +GCACCCCTGTGCACACACATGTGCATTCCTCAGGTGCCATCTATCTTTTTCAAGCAGAGT +CTCTCACCAAGTAGGCTAGACCAGCTGTCCAGTGAGCCCCAGGAATCCCCCTCCCCCTTC +CTCCCCAGCATGGGGACTGAAACAAACATTTGCACACCCGACCTTTTCTTTTCTTTCTTT +CTTTTTAAAATTATTTTTATTTTATGTGTCTGAGTGTTTTGCCTGCATATACATCTGTGC +ACCACATGTGTGCCTGATGCCTGCAGAGGTCAGATCCCATGGAACTGGGTTTACAGATAG +TGGTAACCACCATGTGGGTGCTTGGAATCAAACCCAGGTCCTCTGGAAGAGCTGCTGGTA +CTCTTAACCACCTCTCCAGCTGCCTTTTTTCTCCTTTCTTCCTTCCTTCCTTCCTTCCTT +CCTTCCTTCCTTCCTTCCTTCCTTTCTTTCCTTCTTTTTTTTTTCTTTTTCTTTTTTTGT +TTTTTTCGAGACAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCTGTAGAC +CAGGCTGGCCTCAAACTTAGAGATCTGCCTGCCTCTGCCTCCTGAGTGCTGGGATTAAAA +GTGTGCGCCACCACGCCTGGCTTTTCTTTCTTTTTTTAAACATGGGTTCTGAGGACCAAG +CTCAGGTCCTCATGCTGGAATGACCATCTCCTCAGCATCCCTACTGAGTCTTCCCAGATG +CCTTTGCTGTTTTAATTTTGATCAGTGTACATGAGGAGTCTAGGGAAGAGGCTGTGCTTC +CTTTCTTAGCAGAGAATCATCTTGAGATACACAGTTAGAATCAGAGCAAATCTGAGGATG +TCAGGTAAAATATCCAATGGTATCTCCTTCCCACAGGAGTTTGAAAGCCAGGCCAATGTG +GGGGACTTGGGCAAGTGCTACATACTCTCATAAAGGCCATTCTTAAACAGTTCAGCCCTA +GACATGTGGTAAATGACAACTTAGTCTTACTCACCAACTGATGGTGGATCTCAGAGTGAA +AAGAGAGCCAGACTGTCACATGTAGTTGCAAAAACCAATAGAGACACTAAAGCATTAGTT +CTCAAAACATTCAGTTGCCTGTGGGTGGCAACTCCCTTGGGGGTGTCCAATGACTTTTTT +ACATTGGAAAACACAGGTATCTACATCACAGTTTCTAACAGTAGCAAAATTACAGTCATG +AAGTAGCAATGAAAATAATTTTATGCTTGGAGGTCTCCAGAACATGAGGAACTGTGCTAA +AGGGTTGCAGCATTTGGAAGGTTGGGAAATCACTGTGCTAGAGAGCCCTGGTGACTGAGT +TGAGCATTGAGGGTCATGGTAGAACTCCCTTCTAGAAAGGAGGTGGAGGTCGGAGGTCAA +GGCATCCACAAGCATGCTAGAGAGCAAGCAGAGCTTGGTACTCATAGCACAGTTGGGCTG +GAAGCTGCAGGGACATTAAAAAGATGGGCAGAAGGAGGACAGACTGAAAGGACCAGAGAG +AGGGGGCTTACTATACTCTGTTTAGGGTATAATTGTTAAGTAACTATACACATGTTTAGT +ATTTAATTTGGGGAGTGCACATATGTTGGTTATCATACTCAAGCCTGGCATAATGACATA +TGGCTGTGATGCAGTAGGATGGGAAGTTTCAGGATGGCCTGAGCAACGAGCAAGAGGAGC +GAGGAGAGAGAAAGGGAAAGAGAAAGAGAAAGAGAAAGAGAAAGAGAAAGAGAAAGAGAA +AGAGAAAGAGAAAGAGAAAGAAAGAGAAAGAGAGAGACAGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGAGAGAAAGAGAGAGAGAAAGAGGAAAACTCCTCTCTCTGCCTGTTATCAGAA +ACAACCACTGAGCTGTTTTCCATTTTTTTTCAGATTACTCTGCACTTTCTAAGATGTTGT +GTAAACACAGTTCTATAACATTCACGCTTTTGTATGGACACAGTTCTATAGTATTCACTC +TTTTGTATGGACACAGTTCTATAGTATTCACTCTTTTGTATGGACACAGTTCTATAGTAT +TCACTCTTTTGTATGGCTTCTTTTGCTTAGCACACTGATTTCGGGATTCCCTGATATGCT +GTGTGTCTTAATAGTTCAGTTCGTTAATTGCCAAGCTTTCTTTGGCTGCTCAGCTGCACC +CTGGTCTGCTAACCCACTCAGCACTTGCTGTGGGGAGCTAGTAAAGGCGTTTGCTTCAAT +GAATGAGGAGAGCAAACAATTTCTTCAAGAACGAATATTTTGGGGGATGATATAAGATGC +ACTGAAAATTTGGGAAGCCAGAGCCCAAGAACTAGGAGAGAGATTCTCAGCATTTCAGAT +CTCAGGCCAGAAGATCCTGAACTCTCAGGTGAGAGGGTAGATCATATTCCACAGTAAAGG +CAGGGGACTGAGCTCCTGGTGGAAATGGAGAACCCTGCTCTCTCTCTCTCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTACAGGCATGCTTGTGTGCACCATTGCATAGCATGAATCCACTCTCTTCCACTTTG +TGGGTCCTGGAGGTCCCTCTTGGCAGCAAGCACCTTTACCCACTTCTTGTGCGCGCTCGA +CTGGCCAGGAAGAACGACGCTGCAACAGGATCTTTCTGTACACGTTTATTGGGAGAGCTT +GATTGTAGAGGCGAAAAGACTTCGAGCCCAGAACTGGTGCTGCTTTTATAGGCCTAGGAG +GGGCGTGTCTCACACCCGGATTGGTTATGCACTAAGCCTCATTTGCATGTTCCTCATCTG +ATTGGCTACTCTCTCTCAGTACCTTACAGAACCTCATTATCATACCTCATTTGCATGTCT +CACATCTGATTGATTATACTCTCAGTACCTTACAGAACCTCATTATCATGCCTGGGCCAG +GCAGTGTCTTTGCAAAAAACTTTACTGCATATGTACACATTGGTTGTTTGTCCAATCTTA +TGCGTGGTGGCCAGCAGTAGTCAGTGCCACTCTGCAACGGCACATGTGGCTTCCCACACC +CACTGAGCCATCTACCTAGCGTGGGATGTTGGGATTCGTAAAAAGATACTATGTAACATA +TTATTATGAAAATCCTTTAGTCTGTTAATGATGGTAAACCTGAGATTGTGCACTTTATCA +ATTAGGGTCAGAGATGGCTAAGTAGGTAAGCATACTTCTGTGAAGCCCGAACAGTGCCCG +GACTCACTGGGCCGCACGGGGGAAGGAGAGAAATAAGTCCCATGAGTCTTCCTGTGGCTT +CTGCACATGCGCTGTGGCATGGGCGACCCCTCCTCGTGAAGCTGGGCTCTGGCTGGCTTA +AGCCAAAAGGAATGGTCTAGAGGATTCCCAAGCAGCAGCACTTCCTGGCCAGCTTAGCTT +GGGTAGGGTCACACACCCACCCAGCTGGGAGAAAAGAGCCCTGGGTTAAAACTGCAACAG +TAGCCCATAGGCAAATGGCCATTTCCCAAAAAGAATCTGGGATAGTCTTAGTAAGAATTC +CTGCTGGAGCTAGAAGGATAGCTTAGACAATAAAAGGCTTGTCTTGAAATCAATCATGAG +GGCCTGAGTTTGATCCCCAGAACTCATTTTTTAAAATAAAGAAATAAAGCTGAGCATGGT +GGGAACACTTGAAATCTCTGCTGAGAGTGGAGACAGTCTGATCGCTGGGGCTCATTGACC +AGCCTAGCCAGCTTGATGAGTTCCAGGCAAGTCCAATGACCTCAATGGGTCACACACAGA +AAGACAGGTGATGGAGTGGGAGGAAGCCTGCTAGCAAGTAGGGCACAGTGGGGAAAGGAG +AGAGGGGTATGAAATGGCTAAAATTCGTGTGTGTGCGTGCGTGTGTATGTGTGCGTGTGT +GTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCGCGCGCGCGTGCGTGTATGTGTGTAA +GTATGTGTATGTGAATGCACATGTGCACTTGGGTGTGAAATTGTCAAAGAACAACAATTG +TATAAATAGGAACCATGGTAGACAGTAGCTGAGGAGCACCTCCATGGGCTGATGTATGTG +TGGGGCTCTGTGTCTCCGCCCCCAGGGCAGGGATTACAGCTATGTGCTGCCATTCCCTGA +CCTTTTTTTTTTTTTTTTTTTTCCTATTCTTGGTCTACTCTGGGTGTGATACAAATATTT +TGTATTTCCCTCCTGATTGGGGGGCGGGGGGGGGGAGTTGGCTTCCCCATGATACTCCTG +ATATGCAGGAAAATCTGGTCAAGGAGACTGCCATGCTAGGTGAGATCATTGCCGGTTCAG +GTTGGACAAGACAAAGGTCTGCTTGCCTGTTCAGTTAGTCAGGGCTCGGTAGAGGGCCAG +GACTGAGGGGGATAGGCATTATGTATATAATTTATTAAATCAGTGCACGTTAAAATAGCA +GCAACAGTGTCTTTCGAAGCTGAGTGCTTCAGCAGTCAAAGTAATCAGTGCCACGGTGGC +AGCCTCACACAGGAGAGGCCCCAGTAGTTGCTGCTCAGTTGACTGGGCTGAGTGGCTCAG +CAGTCCCCGTCTGATGTCTAAAGCCTAGAAGGTTTCTGGAGGGCTGATGCTCCTTAGTCC +AGGGTAGAAACCTGGAAACATGGCTTCTAGCATTATCAAAGGAAGCAGCAGCAGCAGCAG +CAACAGAGACAGCAAAGCACCAAAACATAGACAGTCCTTTGGCAGCCCCATTTTACCTAG +TGCTGCCCCTAATTCTTCAGGGGAGGGAGATCCTGAAACATATCAAGTTAGTATTAAAAT +TAAGCACCACACCCATGTTAGCCACTTGAGTCAGTTGTAGTTCTCAGATATATATATATA +TAAATTTAGAGTCTAACTTAGACAAGCTGCCTTGGAGACGTTCAAGGACTCTCGCTTCCC +CTGCTGCATTACTGATGAAGTCTTGTTCACGGTGGCACCTTGAATATGAATGTGACTTCT +CTTATGTGTTCTAGGGAGGTGTTAACAAAATGTACCATGGCATCCAAGACTATGACCCCA +ACAGCCCCCGGGTCCACCTAGTGATGGAAAAGGGCGATACTGTTTTCTTCCACCCTCTGC +TCATCCATGGATCTGGTCGGAACAAAACTCAAGGCTTCCGGAAAGTACGGACTCAGATGG +CTACCTCTCCAAAGATGAGTGGTCTAGAACAAAGCCTTCAAGATACATTAAGATAGCAAA +GACTGCAGGGCTTCTTACTGAGGGACCAGCTTGTTGACCAAGAAATGCATAAATATTCAC +TCTGTTAGGAGGAAACAAAATATTATAGGCCCCTAATCACTGAGCCGCGACTGTCCATAG +AGTTCTCAACAGCAGTGTCCTTCTCTGCACTCAGCTGCTTCTAAGGCAAAGACAATGGCT +GAATTTCCAAAGGAGAATCATTTGGAATTTATAATGTTCACTCTAAGGCACAACAGGAAG +CAAGTTTATAATATCTTCACTATTGAGAAATATAGCATTGATCCTAAACAGTACTGAGTT +CTAAACTTTACACAGAAATCGGATTCAACAGGCACTCCTATTCCTTACCTTAAGAGTGTA +TACAACTTCATACACTGCTGCCTACATTAAAAATTCCCCACAAATGCCCCCTGCTTCTCA +CTTCCACTAGTCCAGTAGATCTGCCAGTCCTGTGGGTCCTCTCTTCCCTATGGGAACACA +GGGGTCCATTCCAAACCTTAGGGCTCCTTTGGGTCTAAGTGGGGTTTTATGGTTTGTCAC +ATGGTTCTCATCCAGCCCTGCTGCTCTTTGAGGGCAAAGAGAAGGTGCCAGACATAGCCT +TCTCTTCACTTACGTTCCCTCTAGCTTGTCTGGAGCTTGGAATTAGGCAAAGGAGGCAGA +GGAGCTGTCTTGGGACAAAACTGAGGGGTTGGTAAAACTCCAGCTATCAAGCTAAGTAAT +ATTCTAGTACTTCACAATCCAACAGCCGTGCTGCCTACTACACCAATGTTTTAAAACAAG +AGGCAGGGATGGCCCCGAGAGTCGTACAAGTGTGGGCTGTAGTCATTACAGTACAAAAAA +ATATACGTTCTGAAATCATGAATTTACCCTTTCTATTTTTTCTAGTGTCTTGAATATTCT +AGAAAAATATTCACCATTGTTTCATAACAGAATGCACATGGAAGAGCTCACATTTCCCTC +TTTTTTTTTTTTTTTTTTTTTTTGGTTTTTGAGACAGAGTTTCTCTGTATAGCCCTGGCT +GTCCTGGAACTCGCTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATTCGCCTACCTCTG +CCTCCCGAGTGCTGGTGGAAAAATTTAAATGCCCAAAAATATTGAAGATCTCTTCAAGGA +CTAGACTTCCTAAATACACCTTTTAAAAAGAAGTGTCGCCGAACAGTGGTGGCACATGCC +TTTAATCCCAGCATTTGGGAGACAGAGGTGTTCTCTGTATGTATGTCCTCTTGCGACATG +CATACAAACACACACAAACATTGTTTGAAATTTTAAAATATTTTATAATTTCTCACTTAG +CCTTGGGAGGAGACTGGTGTAAGATACTGTAGACCACCTCTCCAATTGAAAAATCAAATC +CAAGTGAAACAGTTCTGTTCTCAGAGGGCTCTACTTGGCTTCGGGCATAACGGGATCGAC +AAACTGTTCCTCTCCAATCTTAGTCGGTCCTTTCTCTACAGGCAATTTCCTGCCACTTCG +GCAGCTCTGACTGCCAGTGTATCGATGTGAGCGGCACCAGTCAAGAAAATATTGCAAGGG +AAGTTGTCGAGATGGCAGAGAAAAAGTATGGATTCCAAGGAGTCATGGACTTTAAGGTAC +TGCATGCGATCACAGAGGAAACGCTAGGGGGCTAGGGGTCCCTTCCTTCGGGGTTAATCT +GAAAGCAGACAGGCTTCTGTTTCGCGCTCACTTCAGAGCTGTGGCTGAACCCACTAAGAA +GGGCAACATAGAGCTTTAGCTGTGCATAGTCCCTGTTGTTGCAGACCCGTTCAATCAATC +CCCGTGGGCGGGCACATTCGATTTGGAAAGCTGGTTTTATTTTCTTTGTCATCACAAAGG +CCGGCATAGGGCTCAAAGACAGAATCAGTGATGACTCAGGGCTGTTAGTACAAGGGGCAC +ACAGAAGTCACACCCCATGTCACCAATCATCTACACTATCTTGACTGGAGTCCCAGAATG +TAGTTTATCTATTAATCAATATAACTATTAATATTTTTCCTACTTAATCATTTATAAAGG +CTTTTGAACCCTTTAATCATGGTGGGTAGGCCAATGGAAGTATTTCACAAACTCTGTTTG +ATCTTATTTTAGGACACTTGGATATTTCGAAGCCGACTTGTGAAAGGAGAAAGAATAAAC +ATTTGAAACAGCCCTTCAAGAGTGAGGTACTGGGATGATAGTCTGAGACAGGAGCATCGA +GAGTTCGAGTACAGCCTGAGCTACACAGAAGGATGCTATCTCCTCCTCTTTCCCCCATAA +ACAAAATGAAAAGAGTTAGCTCTTCCTTATAATTCCTTTAAAGAGGACATCAAAGCAAAG +AAAGACATCTAAGGAAAAAAATTTTTAACTGAGATGATGTTCTCTTTTTATCACCTGTTA +ACAAGATCAAGATGCACGTATTGGGGATTCATGAATTTAATTAATGTGGTACTATTGTCT +TAATGGAGTGAAATATTACTGTTTTAAGAAAAACTAACCTAGGGTGTAACTAATAAAGGT +GACTGAGTATAATGTAGGCATATTAAGTCAATTTCTTTTTTTTAAGATTTATTTATTTAT +TATATATGAATACACTGTAGCTGTCTTCAGACACTCCAGAAGAGTCAGATCTCATTATGG +ATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCAGGACCTTCGGAAGAGCAGT +CATTACTCTCAACTGCTGAGCCATCTCTCCAGCGCCCCAATTTCTTTCTATGCAAGCAGA +AATGATTTCTTGGAAGCTCAGTCTACCTCACGTTGTACATCCCTCCCCTCATGAGCCCGC +CTCCTACCAGCTTCCTATCATAGAGGTGTTGTTCTCAGTTAGAGCATACAGTGAATATTC +ACAGCTACAGTGCGCAGGAGAGAACCATGGAGGTGATAAAGGTTGAATCTCATTTTCTCA +CACACGATTCCTTGCATGACACCACCAGCCCAACACCTTCCATAAACACAGGTTAGTCGT +CACCCTACTATCCTTTGGTGCTGAGGAGTGAAAACAAGGGTACCTAGCTTGGTGGGGTAT +GTTTCAACCCATCCAGGGAAAACATCTACAAATACTAGAAGGTATTTGTAACCATATTTT +TCTGGCTTAACTTCTGCAAGGTCCTCCTCCCAATGAGCTCCAGGCCGTTCTCCCCTTGGT +CTTTTGCCCTGTTTACTCTTGGCTGCATAAGCATTCACTTGCCAACATACCTTATACTGT +TCTACTATCGCTCTGGACCAGAGCCTGAGGTCCATTATATATACACTTTAGGTCCCTTAA +CTGCTTGGACAAGCTTTTTTATCCCCTAAATGAGTCCATTGATGCATTTGGCCTTGTAAG +TCTTTTGCTTGCTTTCTGGGGAGTATAGTTCTCCCTTCTTGTGTGCGCCATTGTTCTACC +TTCTCTTGGTAATAGTTGGTAGGGTGGCTAGCAATCTGAGTCCTTTCTTCTTCTGTGTAT +TTTGAGTCTAGCCTGAGAGTCAGGACTCTGTAGATTCCTTCCCTGTCGCTTTTCTTTATT +CTCTTTCTCTGCTCCTTTTCCTCCTCTGTCTCCTTGTTATGGTAGACTTTCTCAGCAACC +TGAACTAAATTCTTCAATGACTTATTCTGTCTTTCTAGCCTCTGACACTTTTTCCTGATA +TGTCTACTAGCCTGGTCTATAAAAGCCATTGTCACGGTAGTTTTATGCTCTTTGCTGCTG +GGGTCATAGGGTGTATATTGGTACTCTAGAAAGGCTGCGGGCAATTCATCTGGTCTCTGC +TTAACCTCACGTACCTTGGTCAAATTTGTGGGCCGTCATGCAGTGGAATGTGGTGGGAGA +CCGTTAGGTGCGCCTTACATTTTGCCATATTAAAGTTCCAGTCAGGTCTAGTCAGGGAAA +GCCCACTGTCCATGACAGCCTGGTCAATCGATGGTGCCCCCTGTGTCTGAGGGGGTATTC +TTTCTGGCTTCTGGCTTCCTGCATTATAAATAAAACACTCTCAAAGAGATTAACCAGCCC +TTAGTGGGAGAGCCACCATGGTATCAGGGGAGGTCGCTCTCAGACTTTATGTCCTCATGG +CAGAGCAGGGAAGTTGGGAGTCTCCTCCCGCTCTTCATCTAGTAAAGGGGGGGAGGTACA +ATGGCCCCGGTCTCCTATGGGCTGAGGATCCCGGAACCTGTACTGGCAATGGTGGGACCA +TGGGGGGCAAGGGTAGGGAGATTTGGAGGAAGAGGGTCTTGGAGTAACAACTCTCTTGTT +GAAGAGTCTTGGAGGACCAGAAGTTTCTCAGGTCTGGATCTCTCCTCCCAGACTTCTTTC +TTCCTGACAGCCAGAGCCTGTGAGATGGGTCCTGGAAAAAGAAAGGCTTTTACCAACAAG +GGGGTGTGTCCTCCACTGGATTTTTTTTTTTCAGGTAACTATATAGGGCGCTTGGTCTGG +GTGCCCGAGGGATCCTGGCCCAAAGACTCTCTCCTTTCCTGCTTTGATCACCTGCAATTC +GAAGATCCCTACAGGTGGCTACTCTACTCCGAAAGTGGGCCATTCGGAGGAACAGAGAGT +AACTAACTTGTTTTTCAGTCTGTCCAATGTTCAAAAATATGTTTGTCAATCTAAGTCCAA +GAACATAGATAACAACAAACACAAAGAAAAAAAATCAACCACACAGACAGCTTGACCCTG +CCATGGCTGGGCGTCCAGGTCCAAGAACACAGATAAAGACAATCAACACACAGTTTGCCC +CTTCCATGGGCCCAGTTACAGACACCAGGTGCTCCTGCCCATACAGTAGGCGCCAGATAA +ACCAGGTTATAACAAGACTTGGCTCCCGCGGATATTGTCTTGCGTTTCCAGACGGAGCAG +GGCCCTCCCGGCTCTCTCCAGGGGGCCTGAAGCATCCTTCAGCCTCTCCTTGGTTGCAAA +GTTAAGGCACATCTGCCTCTCGCAGTTGACCGCACCAGACACCATAAGCTCTCTGAGCAT +TCCTACGCTTGCAAGCAAAAGTTCAAACAAACTTACAGACTCAGACTTTGATGAACAGAA +AGACAAACAGGAACCACGCTAAAAGCTCGAGACCTCTGATTCACTGTTCTAGTGTTTTCC +CACAGGGAGTCACTTCCTGGCTCATGCACCAAATGTAAGACTCAGGGGAGCCTTAGCTTA +CTGGGGCTCCCCTTAGTGAACCACGTGGAGCCAGGATAGATGCAAAAAGCAAGAGGAATT +TATTGTTCCAGTGCACTGGGGTTGTCCCAGACCCAAAGGAGAGGCAGCGACCCCCAGCAC +CCAGTTGGCGAGTTTTTATACGGTTTCCAAGGGCAGAATAGAGCATCAGCAACTAGGCAC +AATATGATTGGCGGAACAGTACACCCTTTAAACTGATTGGTCTTTAGGGACAAGAACTTC +CCTTGTCTGAAGGTGGGCAACGTCTGTCCTGGGGAAAGTGTCCCCACCCACAGGCCAGTT +CCTGCCCTTTGGTCTGAGAAATGTTAAATAGCCTCTCCCTTCCAGAGGGGCAAGTGTTTC +ATGACCTTTTCAAAGTTCCTAAACTGACCTTTTCAAGAGGAACTGATCTAAAAGTTTCTC +TCTGTTCTGAGAGATCCCGGGGTACATTTGTATAGGGAGTGACCCTGTTTGAATGGTAAC +TGTTAACTTGTCAGCCATAAGTGCTTACTCATAAAGTCTTGGCCTTACTGGAAAAGTACT +AGCTTAGTTGAGATCTCTATGGGAAAAGTTGAGACCTCTGTGGGAAAGAACTAGCTTAGC +GGAGAACAAATCTCGATAGATCTTAAAGTCAAGTAGAACAACTAGCTCTAGATTTTAGTG +GACAGGTACCTAGCAACCTGTTCTGTTCTTTCTGTACCCAGCCAATATCCTGTTCTTGAG +AACAGGGCTTTCCCCAGAAGACTACGCAATCCTACTCCATCCCCCTCCCCATATCCTGCT +TCTATTGGGTATAAAACCTGCCTGGGCACTCCTTCGAACATGGTGAACATGCCTAAGACC +CGCCAGACATTCTGCAAGAAATGTGGGAAGCACCAACCCCACAAGGTGACACAGTACAAG +AAGGGCAAGGATTCTCTGTATGCCCAGAGAAAACGACGTTATGACAGGAAACGGAGTGGC +TATGGTGGGCAAACTAAACCTATTTTCTGCAAAAAGGCTAAAACTACAAAGAAGATTGTG +CTGACACTGGAGTGCGTTGAGCCCAACTGCAGATCTAAGAGGATGCTAGCTATTAAGAGA +TGCAAGCATTTTGAATTGGGAGGAAACAAGAAGAGAAAGGGCGGGCTGGTGAGATGGCTC +AGTAAGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCTGTAACGAGATCTG +ACTCCTTCTTCTGGAGTGTCTGAAGACAGCTACAGTGTACTTACATATAAATAAATAAAT +ACATACATAAATAAGAAGAGAAAGGGCCAAGTGATCCAGTTCTAAGCCGATTTTGTTATG +AAGACAATAAAATCTTGACCTTTCAAACCCTTTGATTGCAGTTGGTCTTTTGGGAGGGAA +TAAATTAAAAGCTTTCAGAAATTTAAAAAAAAAAAGGGGGGGGGCCTGGGAAAAATAAAA +TTTGTCAGCTTGATCAGACTTTTCTGTAACTTGCTGTCCATTCTTTGTGTTTCTTTCTTT +TTTTGTTTTTTGTTTTGTTTGTTGTTGTTGTTGTTGTTGTTTTTCGAGACAGGGTTTCTC +TGTATAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTGGCCTTGAACTCAGAA +ATCCGCCTGCCTCTGCCTCCCAAATTCTGGGATTAAAGGTGTGCACCACCAAGCCGGCAT +TCTTTGTGTTTCTTGTTCTCCCATTCTCTTCCAGATGGTTCCCAGTCCTCGTTCACCATT +CACTGTTCTGCAGGTCAGGACACATTTGGTCCCTGAAACTGTCACTCTCCTTAAGGTCGG +TCATTTTCCTGGAACATGCTGTGTGATGGGAAGATGAGGGAACAGAACTGTATTGGCTAG +TTTTGTGTCAACTTTACACAGCTGGAGTTATAACAGAGAAAGGAGCTTCAGTTGGGGAAG +TGCCTCCATGCGATACAACTGTAAGGAATTTTCTCAATTAGTGATCAAGGGGGAAAGGCC +CCTTGTGGGTGGGACCATCTCTGGGCTGGTAGTCTTGGTTCTTTCTATAAGAGAGCAGGC +TGAGCAAGGCAGGGGAAGCAAGCCAGTAAACAACATCCCTCCATGGCCTCTGCATCAGCT +CCTGCTTCCTGACCTGCTTGAGTTCCAGTCCTGACTTCCTTTGGTGATGAACAGCAATGT +GGAATTGTAAGCTGAATAAACCCTTTCCTTCCCAACTTGCTTCTTGGTCATGATGTTTGT +GCAGGGATAGAAACGCTGACTAAGACAAGAACCTTCCTATGGAGGCCGGGTGTGGTGGCG +CACACCTTTAATCCCAGCACTCGGGTGGCAGAGGCAGAGGCAGAGGCAGGTGGATTTCTG +AGTTCGAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTATACAGAGAA +ACCTTGTCTCGAAAAACAAAAACAAAACAAAATAAAACAAAAAAGAACCTTCCTATGTGT +CCGATTTCAGTTGTACTACATGAATATATGACCAATTTGGAAACAAGAACACATTGTTGT +AAACAGAAGCAATAAACAGGCAAAAGGGACAGTGACCGGCCCTCAGAAATGCAAGTAAAA +CTCACAGGGCAGTGGGTCTTTCTGCCTTAGCTCAGGCATCTGTACTTATCAAGAGCCATA +GCCAGCTTTGCTCTCAGCTTTGCCTTCATTGACTCTGCTCTGCCATTGGCGCAGGTAGGA +AGTTGGGAGCTAAAAACACTATTTGCAAAAACAGCCAGCATGCCAGATTTGCCTGAAGGC +TATAGTTTGCCCATTTAGTTCTAATCAAAATACAAAATCAGTAAGCAAATCTGTGCCCTG +GCAAGATGCACCTCACCAACAACAACACTTCTGGGGCCTCACGGCTACTTCTTCAGAGGC +TGTGGGAAGGCTGGGCTGTTGTCATTGTCCCTAACCCTGAAAACAGTCTGTGGTCTGCTG +AGGCTCCTTTCTCCTATCTCCCCCAATGGGGCCAACTTTTAATCTAGATTAAATTGGACA +TAGCATTTAAAATTCATACCCAAGAGGGGAGCAGCCAGAGGGGAGCCAAGAGAGGATAAT +GAAGGTGTAAGAATATAATCAAAGTATATTATAAACATGCTCCAAATGCATATCCATGCC +TACTATTTTGTACAATTAATACATACCAACAAAAACCACTCATCCCTGGGGTCTCTGAAG +TGTCACTGGTAACACATAAAGGACCAGCTCTGAGGTGTCCTGGAAGATGACCATCACTTC +AATTCCAACTTTAGTCTGAACAACAGACTTTGACAATGAGAAAATTTTGAGGACAGGATT +GTAGTCTCCCCTCCTCCAGCCTGAAACCTGCTTGCTCAGGGGTGGAGCTTCCTGCTCATT +CGTTCTGCCACGCCCACTGCTGGAACCTGCCGCTTTGCTGTTTGGAGCCACACACGTGCT +CACCTTTCTACTGGGCCTGAGATTATTCAGCGGGAATCGGGTTCCCTCCCCCTTCCTTTA +TAACTGAAATGTCGGAACTAGTAAAATTGAGCTTTGATCAGAATAACTGTCTTGGCTACA +TTTCTTTCTCTTGCCACCTAGCCCCTCTTCTCTTCCAGGTTTCCAAAATGCCTTTCCAGG +CTAGAACCCAGGTTGTGGTCTGCTGGCTGGACACAACAATTGGCGCCCAACGTGGGGCTG +AGAAACGGCAAAGGATTTTTGGAAGAGACACTGCTGGTTCGGAGCTCCATAAAATAAAGG +ATAAAGGAAATTTATACCGGAGAAGGTATGGGCTAAGCTGAGACAGCGTTAAACCCGAGC +GCTGGTTCACTTAGGTTCAGCAGTGAGGAGCTGGGTAACAGGCGGTAGGTCGTAGCTCTC +CGAAGCTACATGAGGCGTGAGAAAAGAAAGGGTTTATTAAAAGGAACAGGCAGATTGCCC +CAGTTAATAAAAAATGCATCATAAGGGAGGAAAATGTCCCAAAAAGCAGAGAGAAATTTC +TCTCTGGGCCTTATAGCAGGAGTACTCTGTTCCCTTTTGTGTCTCATCTAATGTCCGGTG +CACCAATCTGTTCTCGTGTTCAATTCATGTATGTTCGTGTCCAGTCTGTATGAATGAATG +TTCTATGTTTTGTGTTAGATAATAAAGATGGTATAAAAAAAAACTTTATCTGCAAAGCCG +AGAGCTGCCACGTGTTTCAGCCAGAAATCAGACACGTGGCAGGAGGGCCCCTGCTAGAAA +AACTGTTCGTTTTAGGAAATAAGGGTGAGTGCACAACCTCTTAGTTTCAGAGTAAAAAAA +GCTAATAAATGGTTTGTGACTAATGTGTTTGACAATGGTAAAGTGTTTTTTTTTTATTCT +ATGATTGTAGCTACAAAAATTAATATTCTCCAATTAGTCTAAATATAACTGCTTCATTTG +GTTCTTTTTTATTAAAAAATGTGCTCTACATGTCTTCACATTCAGCTCATAAGTTGTTGG +TTAAGATTCATACTTGTTACATTGCTACAGATGGTTAGTGTTAAATTTGATAACTCAAGT +TTAGAGTCCTTCCGACACGTGGCATAAAGCAGGCCAAGAGGCTGGGTCTCTAAAGATATT +TCTAGTTTAGATAATAATTAATGTGGTTCGTATCCTAAATAGTAAAATTTAAGATAAGAT +TTAAAGCAATGCCTCTTTATTAAAGCATTAAAGCTTGCTTTAATAGGTATTCATAGGTAT +TAATTGACATCCAAACTTCATAATATGATAGTAATGCTTTTAATATTGATTTTAAAGATA +ATAAATTGTTTTAAACTTGGGTTTTGCTTTCCCAAGGTTGTAGGTATTATCCTAACCTCA +CACAAGAAACTTAAAAATTATGGTTAAAACTGCCGTTGTTCCATTGACTGAAGCTTGCAG +TTTGATTTCAAATTTAAAATCTTTAATTCACATATATACTGTAATTAAGATAATTACAAG +AGTAATCATCTTATGAGAGTGCTCATACAGCTCACTTCATACGAAACTGTGACAGAGTTA +TCTAGTTATGTTTGTCTTTGTAAATAAATTAGACAAACAGTTTGGCTATAGTTGCTGCCT +GGCAGGAAACTGCAGTACGGGCAATTTTTTCACAACACTAAAGTTGTAAAGAACGTTTTA +ACTGTAAGTCATCTTAAGAAAGAGTATCAAAATTTAGAGGCGTAGACAGTTATATTGTTT +CTCTAGAATCGGTCCTTATTACAAGAGGGCCAAGATGCTCAGATTAAAAAGTATTTTACG +TTTGAGTCAATGCAGGGCTCTGGACAGCCCCAGAGCGGCTTGTGGCCTTCTTGTATTTTG +CAAACAGTGCCTGAGAAAGTTTTTCCCTGTGTTCAAGAGAATTTCTTTTTAATAGCGTTA +CAGATCTATTCAGATGTTTAATAATGCTTAAATTCAAAGAGTTTTGCTTCTAGTGAACTG +TAATCACTAGAAAATTCTACCTCTAGGTATGGGTAATGTAACTTTACATTATGTAAGAAA +AATTTTTATTATTTCTACTTCTATACAAGAAGCTAAGAGTTTTAATCTTTCAGTGTATAT +TGATTCCTAAGTGAAAAGTATTTTATTAACTAATGCTTCTTGAAGTTTACCTTAAATCCT +TGCTCTCACCCAAGAGATTCAAAGACAATATCCTTTTATTACTTAGGGTTTTAGTTTACT +ACAAAAGGTTTTACAAAAAATAAAGAAAGCTTTTATAATTGTTATTAATTGGTAATTAAA +AATTGGTTGTGCCCAAAACAATTCTTTGGCCAGAAAAAACATTATTGTAAAGTCATTTTT +CTCATCCTCCCAGCCGATCGTTGGCCCACGTGGGCCCAACTAGCTGCTGTGGGGCGGAGT +CTTAAGACACACAGTTGCCCCTGTTCCAGCACAAATGATCTAGTTGTGTGCTGTAGATGT +TGTTTTAAAATGCTGAACAATCAAACCTTAATTTGTATATTAGTAGTCAATACCATATCT +CTGAGCTCACAATTGCTTAAATTGTTCATCCCTCAGTACTATTAATTCTCAAATTTACAA +TTGCTTATGCATATTTCTAGTTAATAAATAAATTATGCACATGTGACTCTTAATAACTTT +ACAAGCCTTCTAGTTACAACCACTCCTTAAGAAAATTGATTGAAAGTGCAATTAGTCACT +GCCCCCTTTACAGCCAAGTATTTAAAATATTTTGTCAACTAGTTATTAATTCAAAAGTTT +AGGTATTGTAAAATTTTAAAACTTTAACTTCTTAAAAGACAAAAAGGAGAGATTGTATCC +CCGTACATACTATTTAGTGCATTCCCATGCACACTATTTAAATCTTACCTTTATTTTCAA +AATTTAATATTTAAATGTCAAAAAATTTAATAAATGTTTTATAGTATCTTAAAGGGATCT +ACTTATTGGCTTATAGATTGATCCTAAAACAGCTACCTTATTAGAAAAGGGAAAAACAGG +TTTTCTCCACAGAACGCTGCAGAAGCATATTAGTTAATTCCTGTGACGAGCTGGCAGGTA +AGTTGACTCATGTCCTGATTGAATTGACTAAAAAACTAAATTGAATTCATGTTTTAGATC +CATCCTTACTTGTCATTTTTCCAGTTTAGACTAGCTTCTAGCCTTTTAACTTTATGGCAA +TAGTACATCAGAGACTTAGTAAAATTAGTCATTTAATAGAGTCATAATGATTTTTCTCTT +TTCTTCAGTGTGACCAGTCATTCTAACTCAATCTTAGACTGGTCTAATATTCAGTCCAAT +GTTAGAGATTCCTATATTCTAAATTACCTAGCAAAGTTAATTCAGAGCACATCCCCCACT +TCCCCTAGATCCCTAACCTCAGAAGGATTGCTGGCCTTACAGCTAGTGAAAAAAGCTATT +AAAGAGCAATTGGTCACTTAATACATTGGTAAAATAGAAGGACCCCCTGACTAACAAATG +GAAGGGTCCAGATCCAGTTCTAATTTGGGGTAGGGGCTCAGTTTGTGTTTTTTCACGAGA +TGAAGATAGAGCGCGGTGGCTGCCAGATAGATTAATTCATCAGATGAACACAGATTCTAA +ATCTTCTAAAGTATCACCTTGAGGACTAAAATTCCTCTTTTGCTTAAAAGTCAGCTTGAG +GACTCAGGCTCCCAAAAAGCTACTCTCTGAGCCAGCTCCCTGACAGGAGGCCGGAGACTA +GCCTCAGCTTTACAATTTGCATTTGAATAAAGTACCTGGACTTCCCCAAAAGAAGTTCTG +CCTTCCTACTTTCTCACTGTCTGAGATTTTGTCTTTCAAGCAGGTAAATCAACATTCTCG +AGCCTGACCAGCAGATGTGCATCCCCGCCCCCCTTGAGAGCACAGGTGGCAGCTGTTATC +TCCATTCCAAGGACATTCCAGCACCTGGCTTTCAGTCTGAGTTAAAAATTAGGTTTACCA +AGAGGGCTAGAAAAGTAGATATTTCTATATTAATAAAGATTGGTTTTTATTTTGATAGAC +AGGCTTAGTCCCTTAGCTGACCTCTGGCTTTTCACCCTTGCTGTTACTGCAAGGTGTCCT +TAGCTCCTTAGGCTGTGGAAAATACAGGGATGAGGAGGAACGACTTCCAGCTCCTATTTT +AGCCACAAGTCGTGGTGTTACTAATGACATAATTCTTGCCTAGGTCTTGCTAAATCTGAG +GTTGATAATTCTCCTTTAGGAGCTGCACAGCACTCAGAACTGTGCATACTGGTTTGTGAT +TGTACAAATTCAGTATGGGTATCGCTTGGTGCAGAGAGCTACTGCAGAGAAAGGTCCAGC +TTGACCATTTCTGAGTTTCCTGTGAGATAAACCCGGTTTGAAGGAGGTTGGTATCAAATT +TTGGCTAAAAAACCAAAAATATTTTCGGCTCTGCCTCCCCTCCCCAAAAGATACCGAGAG +CCACAGGTGTGGGTCGTGACAGCATCCACGGGAGGAATCGGGTCAATGTCCACCCAAGCC +AAGGTTAAAAGCCCACTCATCTACAGATGAAAAAATCTTTTGATCACCTCATTTAAGCGT +TGCCTTATTTAACTTAATTAATAGGGGGGAGAGAGATTAGAGACCGTACTGTATTCACTG +CCTCCCACCCCAAAATAAAAAAGCCAATTGGCCTTGTACTACGGAGCCAGTCATACCCCT +TCTCCCTGTTTCCCACCTATCATCCAAAAATGCGGAAGAATATCAACTTAGTGTTATCCT +TAATATAGTGTATTTCAAATTTGTTCAGTCAAACTTAGCCAGAGTTCCAACGCCCTACTT +AAAATTCCACTAAAAAGTTACCTACTCAGTACTAATTAGCATTATACAGTCAGAGCCTGC +AGCTCCAGGCTTTTCAGTTAGTTGTTTACTAAGATAAGAAAGGACAGTCTCAGCCAGATA +CAGTTTACCATAAGAAAAGTTAAGAAATCCCATGGAAGCAAGTTTTTTCCTTAGCCCTAG +AATTCCGGCAGAACTATTGAACATAGATAAATTTTTTTCCCCCTCAGGCCAGCTTTTTCT +TTTTTTAAATTTTGTTAATAAAAGGGAGGAAATGTAGTCTCCCCTCCTCCAACCTGAAAC +CTGCTTGCTCAGGGGTGGAGCAACCTGCTTGCTCAGGGGTGGAGCTTCCTGCTCATTCGT +TCTGCCACGCCCACTGCTGGAACCTGCCGCTTTGCTGTTTGGAGCCACACACGTGCTCAC +CTTTCTACTGGGCCTGAGATTATTCGGCGGGAATCGGGTTCCCTCCCCCTTCCTTTATAA +CTGAAATGTCAGAACTAGTAAAATTGAGCTTTGATCAGAATAACTGTCTTGGCTACATTT +CTTTCTCTTGCCACCTAGCCCCTCTTCTCTTCCAGGTTTCCAAAATGCCTTTCCAGGCTA +GAACCCAGGTTGTGGTCTGCTGGCCGGACACAACACAGGATGTCAAGGGCACTAGGATGT +CATAGCAGAGGCCAAAGCAGGGACAGAATAGGTTGGTAGCTGCGGGGATGGATATGATGG +CCACTCCCTGCCCCATACCTGGATTCCTGGCTATAGAGTCAAAGTCCTAGGAATAGGGTC +TACTGGACAGGTGTGAGCCACAGGCTGCCTATAGGCTGCTGCAGAGTTGGGGGTGGGGTG +CTGGAAGGTCCTTTCTTTAAAAAAATTTTTTTAAAGATTTATTTATTTATTTTATGTATA +TGAGTACACTGTAGCTGTACAGATGGTTGTGAGCCTTCATGTAGTTGTTGGGAACTGAAT +TTAGGACCTCTACCAGTCAACCCCTTTCACTCTGGTCAGCCCGCTCGCTCAATCTCTGCC +TGCTGCTCTGGCCCAAAGAGTTATTTATTATTATAAATAAGTACACTGTACCTGTCTTCA +AATGCACCAGAATAGGGTGTCAGAGCTCTTTACGGGTGGTTGTGAGCCACCATGTGGTTG +CTGGGATTTGAAGTCAGAACCTTTGGAAGAGCAGTCAGTGCTCTTACTTGCTGAGCCATC +TCGCCAACCCCCTAAAAATTTTTGTTAAAAAGACAGGTTCTTATATCCTAGGCTGGCCTC +AAACTTGTTATGACTTTGAACTAATAATCCTCCTGCCTCCCCTCTCTAGTGCTGGGATAA +CCACTGGATACCACCAAGCCTGGTTTATGTGGTGCTGGGAATGAAACCTAAGGCTTCCTG +AACGCTAGATAAACACTATACCAATGAGGCTCCAGCTCCTGCCAGTTCTTCTATTTTTGT +TTGAACCAAGATGCCATTGTCTTTCTCAAGACCATACACCATGCTGGAACAAAGATTGAC +CCAGAGCAAGGTCACCTTGGAAAGAGGAAGAGGACCTCCAAACATGGCATTGCCCATGGC +AGTACTCATGGGACACATGGGCCCCAGCTGAGCTCCACAGCTGAGCTCCACAGCTGAGTT +CCACAGCTGAGATCCACAGCTGAGTTCCACAGCTGAGATCCACAGCTGAGTTCCACAGCT +GAGCTCCACAGCTGAGATCCACAGCTGAAATCCACAGCTGAGATCCACCACTGTTCTGCA +TGGAACCCCATTCTGAGCACGCTGAAGAGAAGCACACAGGTCTCTCTAAGGGCAGCGGCT +CCTCCCTGAGCAGATGTCACTCTCTCAGCTGTTCCACCCAGCAGGACCCAGTTATTCATG +GGTGCGAGGGGGACCGCAAACCTGGAAGAGAAGTGGGCAGAAGGGAAAGAGAAGCGGAGA +CCAAGAAGGGTTCCTATCAAGGTCTCAGTTTATTAGGCTGAAATGCCAGGTTTTAAGCAC +ACAGCAAGGGAAATAGGGAGGGGTGAGGGGGAATTAACAAAGAACAAAGAAATGGGCATC +TGGGGACATGAAGGCCGAATTCAGGCTGCAGGCAGGAGGCACTCTTCGTCTTATCTCCAG +AATATAGATCCCTCCTTAACAGCCTTGGGTGTCAGGCTGGGCTCAGCATGTAACTCATGC +CCTTAGAAGTCTTGGGAGTCAGGAAGAGGGAACTATAATTCAGCTTTTTACTGCCTCGGG +TGCCAGGAAGGGAATAGGGAGGAGGGGGTGACGACCGGTTCCTTAGCACAAGGCCATTTG +GCTTGTTAGGCTGGGAGACTGTGAAAGGCTTGCTTTCTCATGGTATGGTCTCCAACACTC +AGACCCTCCCAGACAGTCTGTCTTAGCTTCCTAGTGTTGCACTCTGGTCACCTGGCATTA +GGCTAACCTCTGGGATCTAGCTTGTGGCATGGGCCAATTCAGGAGTAGATCATAATTTTG +TGAATAAAAGTTTGAAAATGGGAAAGAAAGGGCCACAGAGGCTTGTGCATATAAGGACTG +GGTGCCTTGTTTTAGGCATACATGCACATTTTAGATCCTGATTCAGAGTGGACTTCTTAC +TGTTGAATATGGTGGCCAAGTTCGTGACTTACACATGGAGCAGTTTTCTGAGGCTGCCCT +AACAGATGTCCATAAGCATCTGTTTTCTCAGTTCCTGAGGCAGGAAGTCTGAGCTTGCGG +TGTTAGCTGGTTCCTTGGGAGGTTTCTGCTATGGACCAATGTGATGTGATCCCTGTAGGT +GTACCTTATTTGAACACTTGGTCCCCATATAGTGATGTTGTTTGGGAAGGTTGTGGAACC +TTTAAAGTCTTAGTTAGGATTTCTATTGCTGTGAAGACACACCATGACCACAGTAAACCT +TACAATGGAAAACATTTCAGTGGTGCCAGCTTACAGGTTCAGTCCAATATCATCATGGCA +GGAAGCATGGAGGTGCACAGGAAGACATGGTGCTGGAGAAGGAGTTCTACATCAGGATCC +ATGGGCAACAGGAACAGAGAGACACTGGGTATGGCTTGAGTATTTGAAACCTCACAGCTA +AGTGACACACTTCCTCTAATGAGCAGCCACCTATGCCAACAAAGCCATACCTCCTTAAAG +CCACTCCCTGGCGACCAAGCATTCAAATCTATAATCCTATGGAGGTCATTACTATTCAGA +CTATCACAGCCTCCTAAGGACTTCCTGTTTACTCTCTGCTTCCAGAGTGCAGATGCAATG +TGGTCGGCTATATCAAGCCTTCCCAGCCAACTGTATCCTACAACAGTGAGCTCAAATAAA +CCCTTTAGGTCACTTTGTATCTTGTACCGGGATCACAGTGACAATGTGAATACAGCTTCT +CACCTTGTCCTGACGGCTGCCTTCTCTGTCCCTGTGTGTCTATGTTAACATTCCCTTGTC +TTATGAGGGCACAGGTATATTGGGCTGGGGCTTTATTTACCTTAACAAGCGCTTTATTGT +TGCTATTATTAGAGACAGGGTCTCTTTGTGTAGCCCTGGCTGGCCCAGGATTTATTATTT +AGATCAAGTTGGCCTCAAACAGAGATTCCTTCTCTGCTTCTGTCTCCCAGTTGGTGGGAG +GTATGTGTTGTAATATGTTACCGTCCTCGCCGCCCGCTGAGACAAGAACAACATGGATAC +CAAGGCAGGTTCACACAGCAACTTCTTTACTTGTGGCTTTTTCCCCTCCAGCTCTCTTCC +CCAGCAGCTTCTTCTTCTACTCCTTCTTGCAGCTTTTCTTACTTACAACAACTTCTACTA +CTTAGGGCAAGGGCTATACTCCTGTCCTCGCCGTGCCTGACCTCACCTCGCTCTGCCTCA +CCTCATCTAATCAGAAAACACACACACACATACACACACACACACACACACACACACACA +CACACACACACACACACACACACACACACAGAGTCACACACAGTTCCAGGCACGAGCTCA +GGTCAGTCACTGATAGGCTGACAGATCTGGATCACGAGGAATACACATGGTTTTTCACTG +CGCATGCTCGGGCAAGGTAGTAAACAAGTGGGGTTCACGGACCTGGCAATGTGCCAGGGT +GCCATCTAGGCCCATGCGGCTGCACCCGCTTCCCGCTGTAATACCTAGACTACAAACTTT +TTAAAAGCTCTGTCTCCAAATGCAGTAAGGTTCTAGGACGTGGTAGTGAGTGATTTTAGA +GGCCATGATTCAGTCCATGGCGTACCCTCTCGGAACTCTGAAGCTGCCACTGGAGCCTGT +GCCCCCACCCCCAAGCTTACCTCTGAGCTTGCTGGAATTGTTAACCTCCGGGCTGACGTG +TATCATCCCACTAGGAATATGTATTGCCAACTAGGAAAAGGAGAATTAAGAGCCAGGTTC +CTTTTTTTAATCACTGTATCTGAAATACCCGAGGGAACAACATAAAGGAGAGGGGCAATT +AGCTACTTGGTTCGGTTTCAGGGTGTGCCTGGTACACTCTGATTATTAGATAATCTCTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCCTCTCTCTCTCTCTCTCTCTCTCTCTC +TTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCAATACACGATC +CAGGCCTCCGAAGATGACTCTGTTGCTTAGGTGCTTGCTGTGCAGTCATCAAGACCTGAC +TTCAATTCCCTGAACTCACTTGTAAGAGCACAGTGGCTCATGCCTCTGCTTCCAGTGTCA +GGGAGGCAGAGACTTGCTGATTCCCGAGGCTCGCTGCAAAGCAGTGAGCGCCAGGTTCAG +TGAGAGACCCTGTCCACCCCCCCACCCCCCACCTCCCATGTAGAGAGTGATCGAAGACAC +CTGGCATACTTCTGGGTAGATAATTAAAAAGAACTGAAGTCAGAGGCACACAAGGTATTT +GCATACCTATGGCTGTTGTGTATAGCCCTGGAGCTAATTATATTTTATGTTAATTCCGTT +GCAAACCAGGAATGAGTCAGCACTCAGGTGATTTCCTGTAAACCTGCTTCCCAACTTAAT +TTGTAAAATAAAGGAGAGCTAATGATTGGGCAGATAAAAGGAAAGGTGGATCAGAAGGTG +GAAGGGAGAAGAGAAAATTGGAACAGGGAGAGGATGCAGAGGAGGAGGAAGAAGAAGAAG +AAAAGTGGAGCAGAAGCACGTGGCCTGGAGAAACCGCAAGTTCTAAGGGGTCTTATAGAG +GTGGAAGATGGTAGTGTAGCAGTAGATCTGCCCAGTCTAGGCACGCAGCATGTATTCATA +TTAATTGTGTCGTGTTTTCATTGCTGGGGCATATTTGGGAGGAGATATACCGCAACATAT +GGCAGCATGATTCACTATGCAGAGCAAAATAATTGTCCCTTGGTGGGTGAGTGGGTAGGC +AAAAATGTGACCTATACACACAATAGAATATTATTCAACCTAAAATGGAAGGAAATTCTG +ACCCATGCCACCACCTGGATGAAGCTACAGGCTGCTGTCTGTGTCTAAGTAAGCCAGGCT +CACCCAAGGATCACAAGTGGTATGAGTCCATTTATATGAGGTCCCTTCAGCAAATTCATA +GTGCAGAGAGACAGCTGAGTGTGGTTTCCAGAGTTACAGCAGCAGAAATGGGAGCTGAGG +GTCCGTGAGTACAGAACTTCTGTTTTAGCATGTGGAAAGGGGTCTGAAGATAAGTGATTG +GCGTGGCCACCTAGAAATGTGAATGTAATGCGTACCATGAAAATTTCCACATAAATATGG +GCAAATGGCCAAGTTTATGTTCCATGTATTTTACCACCTACTTGCGTTTTAAAATTTTTA +TTATAAAATTTTTAGTTACATTTATTTGTTCATTTGTGTGTGTGCACACGTGTGAGCGTG +TGTGTGTGTGCATGTGTGTTTGTGTGTGTATATCATCATATACACATGGAGTTCGACTTG +CAGGAATCTGTTCTCTCCATCATGTGGGTACCTTGACCCACTGAGCCACCTTGTAGGCCT +TTTCCACATACTTTTAGAAACTCGGGCTTGGTCTGGTAGTTCATGCTGTAGTATAAGCTA +TTCAGCAGGAAGAGGCAGAAAAATAGTGAGTTCAAGGCCAGTCTAAGCTACAAAACAAGA +TGGGGGGTCTCAATTTTATTTTATTTATTTTGTTTAGGGTAACAAGTGTACTTTTAATCG +ATTTCAGGTAAAAACTCCACAGGGAGGAGAGCAGTGGTTAACTCTGGCCCTAATGTATCA +GAGCCATAACATCTACATTAGAAAAAAGCCAGCCAGGTGGTGGTGGCGCACGCCTTTAAT +CCCAGCACTCTGGAGGCAGAGGCAGGCGAATTTCTGAGTTTGAGGCCAGCCTGGTCTACA +AAGTGAGTTCCAGGACAGCCAGGGCTACACAGAGAAACCCTGTCTTGAAAAGCCAAAACA +AAACAAAACAAAGAACCCAAGGCATTATGTCCCCACAGGTCACACGTGTGACTGGCCACC +AAATCTGGTCATTTATATTTTGTATAGCTCTTCTATCTTTTCCTCATAGGTCTTTATGGT +GCTTTCCTTGGAAGTGCCTTTCAACTTGTTCCATTCATCCCACATGGCTTTGAGGTCCAA +CAGCCCTGACCAACCTGTATTTACATCGTCCACAGCAGCTGTTTGAAGGGACTATAGTTG +ACTTGAGTCTTGAGGTGCTTCACCTCCTCAGCAGCTTTGTCAAATTCAGCCTGGGACATG +CTGGTGAGGTGATACAGATGCCAAAGGTGGTGGGAGCAAGCTCAGAAGCAGCAGCAATCA +AGTTCCAGAGCACACTGGCTAGCACTTTAAAAAAAGCACTCCCCACCCCCGAGTTCCAAC +TCTCAATTTTATTTTTAATTAATTAAAAGGGTCTGGGGCCTGGAGACTGGTGGTAGAGCT +CTTGCCTAACATGTGGAACTTATAGCAGGACATTCTGAAAGACTCTGAGAGGAGCCCCTG +GCTCAGGCCTCAGGATAATAGCAGACATCCAAGAACTCACGAGAGACCAAGCTTGATGTA +AACCGCATGAGGCTTTATTCGGGGAAAGCCAGAGCTCTGGGGACGACTCATATCCCACGC +AGGGGTAGAGGAGTCGACCCTGAGGGAAAAGGGTCCCAGTTTTTATAGGCCCTCAGGGGG +TAAAGGAGAAGGGGAGAGTAGGGGATTTCCAGATCTAAACAATGTCTATTCTCAAGAAAT +GGGTATGGGAGGGGTACAAGGAAAGAGTCCGGTGCAGGTGTAGCAACTCAGGATTGGCCG +GGCTGTGGTTGCTGGGGTGATTTTCTGACTCTTTCTCAGCAACCAATATCACAAACACCT +GGCAATGGGCTTCATCAGTGGGCACACACATGAATTCAAGGAACGGTCAAAACATTGGCA +GACACACGGGTTCAAGGAGTGGCCAGAGCATTGTACACCTCTATTTTTCTAAATCAGTAA +AGCTAGTTCTGCTAACAATGAAATCTATCTCGCCAATTTTAGGGCTTCTGTGACCTTTTA +CATTCTGTCAGGATCTTTCAGTTCTGCAGACCCGCCAATGGTATAAATGGCACAGGGGCT +GCTAATGAAGTTTAAAGCTTCCACCTTTTGTTGGGCAGTCTCCAGCTAGTTCATATAACT +TAGCCAGACTATCTTGCCCACCTGCCACATGGGTAGCGCTATACATTAGCTTACACTGTT +CATTGTGGAGATGCATGTCAGCACCTTGGGGTGCCCCAAGGTGCCCCCTTAGGAGAGGCA +GAGCACAGTCCCGTGATAGGGGTCCCAGCCCATGTTTTCCCGGTTGAGAAACAGCGAGGT +CTGGGATGCATGTTATGGTTCCTGGCCTCCTGTGTACCCAGAAGCTACCAAGAGCTGCAG +AAAGTTGGGAACGGTGGTGGTTCTTGCACGCCCGGGTAATCTGAGCATTTGAGAGGAGGA +GGCAGCAGGAACAGTTGGGGGCCAGCCTGAGGTGCAGGAGACCCTGACTACAAGCAAGCA +AAAGAACTCCAACCTTCTCACAGGGAAAATATATAATGCTATCCGCGTCAGTAACAACTC +CATTTAAAACTTTGAACCATGGGAGGGAGGGTCCCGCACTGCTGTGGTGGAACCTTCAAA +GCTATACACCCTCAAGTACCCAAGGGTCTTACGGTACCCGGAGATCTGTGGGCCCTCAGG +TTACCTCCAAGAATGAGTACAAAACCAAATTTTCAGTGGGACAAAAGAGGGTTAGCAGGA +ATGAACACAATCGCATTAGGTAAACATATAAAAATAACATATTGAAATATATTACTGTGT +GTAATCAATACATGCTAGTAAATGTTAAAATGGCAAGACAGAAAAGTCATCATTTGTTTT +TCAGGAACACCTGGGCTGCACACACAGAGGTGACCTGCTTGTTATTGGGACAGTTTACCT +TGGTAAGTTCTCATTCCTTGAAAGGGATGTGGCGAGCTCAGCCCTGTGAGAGGGGAGAAG +CATAATGAACACTTTAGGAACAAGGGTTTCATGAGGGCCAAAGCCAGCCGAGGAAACGGC +CTCCGACTGTCCAAATAGTGAGGGACCAGGAACTTTTTTGTACATTCCTGGCGTGCTTCT +GACCAGTCTCAGAGTCTTGATGCCAACCATCTCAAAGCCGTCCCCAGTCCCTTGAACAAT +CCCCCTTTCATACCTCCTCTCACAGGAGGCTTGCCTTCACTCACCCACCTAGTTAACACT +TGCGCTGTTCACAGACGCCCTTTCATGCGTTTCCTCGGGCGTGTGTGCATACGCCACACA +CCAGTTTCCAGCCCAGCCAGCTTTGCCTGGCCACAGTTCCCCCTATCCCGGCTTCTACCC +AATGTCTCCAGATCAATCTCTGCCAGCAAATATTTACTGGCACCATTTGGGACCCTTGGG +AGCAGCAGACCAGGATGAGGACTGGCTGTGCTCAGGAAGAAGGGTTGGGGAAACCCCATG +ACATCTTGTGGAGAGAAAGAGGCAGGCTGTGGGGAGAAACACAAAGGAAAGAAAGCGTGA +ACAAAGGGAAAGATAAGAATAGGGAGTTCAAGCCGGGCATGGTGGCGCACGCCTTTAATC +CCAGCACTTGGGAGGCAGAGACAGGCGGATTTCTGATGAGGCTAGCCTGGTCTACAGTGT +GAGTTCCAGGACAGCCAGGGCTACCCAGAAAAAAAAAAAAAAGAGGGAGTTCTAGGAAAG +GAAGATGGTGTCTACGTGGAATTAGGGAGAGAGGCATGGAAAAGAAGGACCTTTGGAAAA +ACTGGCAAACTGCTAAAGTTTTTTCTTTATAGAGAAAGTTGCTCACCAAAGTATGTGGAG +AAGGGAGTTCATGGCCAGCATGTGATGTGCCGGAGAGGAGAAAACAGGACAGCCATGTGT +TTGGAGAGTACTGAGAGACAGCTGACAAAAAATGTTGTCATGCCTTGCCAAGTCATTTAA +AATGTATTCAGTCTTTAGTGATGTTTTTGGTGGTAAGTTACAAAAGTAAATCTATTCTGC +AGGCTTGACCAGTAAAGGAAAGGTATTTTCTCATATAACTGGAATGCCAGAATAAAGAAC +ACTCAGCAGGATGTGGTGGCACATGCCTTTAGTCCCAGTGTAAGCACAAGTGAGGGAGAG +GCAGCAGTAGAGGCAGGTATCTGTGAGCTGGAGGCCAACCTGGTCTGCATAGTGAATTTC +AGGCCAGTCAGGGATACACAGGGAGACTCTATAGAAAAAAGAAATGCCCAGTAGTGATGG +AAAAGCCAGGTTGTTTTCGCTTTTTACTGGTTCTCTAGTCTGTCCTGATAAATTTTATTT +TATATGCATTTTGCCATAATTAAAAATAAAGGGAAAAAGAGATAAGGAGTCCCTTTAAAT +TTCTGGACCTTTGAGGTTAAGATTTATTTATTTATTTATTTATTTATTAATATAAATGCT +TTATTTAACAGTTGCAGATCATTCCGTGGGCTAAGTAATGGATATCCAGACCCCCACCAG +CTGCAAGATTAACGCAACCTTCGAGCTTCTCTTTCTGACTCCAATAGGGTGAGCATGTCA +CCCTCTCGAACGGGGCCTTTGACATTTCGGATGATAGAGCGGCTGGTGTCATCCATGAAT +TCCACTCGCACCTGCGTGCACTGTCCCTGCGAACCGGTCCTGCCCAGCACTTTGGTTACC +CTAGCCAGCTTGATGGGCTGCACGCGACTCGTGTCCATGATGGCTGCGATCTGGCGGAGA +GCAAGATTTATTTACTTAGCATTTTATGTGCATGTGTTGATGGGGACTATGTGTGTGCAG +TGCACATCTGAGGCCAGAAGTGGGCATGGGATCCTCTGGAGCTGGAGCTGCAGGTGGTCG +TGAGCTGCCATGCAGGTGATGGGAACCGAACCCAGGTCTTCTGTAAGAGCAGTGTGCTGA +GCTGTCTCTCCAGCCCCAAATCTTCTAACCTCCGTGAGACTCATTCATCAGGGACATAAA +ACCCTCTAGGCGTATCTGCTGCTGAGAACGTCCATTGAGAGGAAAGCAGAGAGCATATCA +GAGAGGCAGGGTCGGGGGTTGGACTCGTGGCCAGACCCATGTACTTTCTCTTGTGGTTCC +TAAGAAGTGTTTAGAAAAAGACAGTTGTCATGAGAAATGGGTGCGCAGATTTGTTTTACC +TGAAAAATGCGGTCTGTGTTTTGGTGACATCGTCGAGTGGGTTGATCTGACTTTATGATA +AAGCGGACTCTTCAGTGTGGTTAGGTGACAAGATTTACTCAGTGGAATGGCCAGGGCATG +CAGCTCAGTGGTAGAGCACTTGCCTGCTTTGGGCATGTCCTTGGGTTCCTCCTTCCCTCC +CCTGGAAAAAATGATGTAACTCAGTATTTGATGAAATATTTGAGGCATGGTTATGACAAT +TTTTTTGCTTATTTTATTAATGTTTAGTCAATAATTTGAGGAGTTTTCCCCTTCCCATTC +CTGTACTGACACTTAAGTCTAGGACCCCACACCTAGGCAAGTATATAACCACGGAGCTAT +ACCACCAGTCCAGTTTTAGAAGGCTTGATGACATCTTTCTTATTGAAGATCTCAAAGAAA +ATTATTTTAGCCACAGGTAGCAAACTCTTTTTCAACTATGTTGTTTTCAATTATTTTATT +TCTTCATCATTAAAAGACCTAATTAGTTGTTACCTGATAGATTGTCATTAAGATCTTTCC +CCCGTGGGTTCCAAGGAGAAACTGAGGTACAATTCCACAAAAGTCCACCCAAGTTTATGA +TGTTTACTTTCAAAGCCACGAGGGAAAGTTACAGGCAGGAGCTGATCTCAGGTAGCCACA +CTGGAAGATCTGCACCCAGCAGGCAGTGGTTTCCTTAGGGCTGTACCCAGATGGAACCCT +CTCTCCTTATCCTTCATCTTCATCCTTCAGCATCAATAGCCTTCAGCCCGTCTCTCAGGA +TCACGTGCAGTCAGGGCAGAATCTCATAGGACAGGTTGCCAGAAGTGACTGGCTTCTCAG +GTGAGGACCCATGACCCTCCCCACCCCTCCTACGAGAGAACTGTGACCCTCTTTTCCAAG +AAGCCCAGCAAGACGGTGGCAGTTGGCATAGGTCCTTACAAATACGATTTGATGACAGAT +GGGTTACTGAGATTTCAGGGCTGTAACTCAGAAAACTTTCAACTAAACCATGCAACATTA +TTTATAATAAGTTTTTGCTCCACTGTCTACAAACTTGTGAGAAAAACCTTCCTCGGCTCT +TCCATGAACAAAAACTAGGAAAACTATTTTCACCGACTCCTTTCTCAGTCTAGCAGTAAG +GAATGGTCATCGACCCATACACAACCTCCTCCACAGATGACTACACTTGTCTCACGAAGA +AATGCTTAATGATTATTTAACATAATTTATCTGTTCACCATTAAATACATAATAATTATA +TTTTTGATCAGTGCTTACCTGAATATGAATCATAGCCGCAAACTAATCTAAAAGGAAATA +ATACTAGGGATTCTTGTCTCAGAGGAAGCATGCTGGCTCAGCCACACAACAGTGTAATAA +ATATAGGACTTAAAATTGTAAAGACATGTTTCTGTACTCAGGAGGCAGAAGCAGGCAGAT +CTGACTTTGAGGCCAACCTGGTCTACATAGTAAATTCTAGGTTAGCCAAGACTGATAGTG +AAACTCTGTATCAAAAAAAAAAAAAGTGTGTGTGTGTGTGTGTGTTTGTGTGAGTGTGAA +GAATCTGAACAAAAAGGCCCTAGGGCCATGGTACATGCAGTTTCACACAGTAGGTGTGCT +GTAAAAATCAAGGACAGAGAGGGAACTATATCCAATTTTTAACAGTAAAAAATACCCTCT +TCATGTATATTTGGGGGAAAAAAAGAGGCTAGTAGTGGCTTTAAATCCACTACTGCATCT +GGAGTCCACTGGATTTACAATATAGCCATTTTACCTAAAATGTTAATACCAAGGATATGG +CTAAAAGTATTTATAATAATTTAAACTCAAAAGCAAAACTGTGGCAGCCAATCCACACTG +TGGAGCTCAGAGAACTGATGGCCAAAAGTTGTCTTCTGACTTTTTTTTTTTTTTACTCAC +ATTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCTTCTGCCTCTGCCTTCCCGAGTGAT +GGGATTAAAGGCATGCGCCACTACACCCGGCCAAAAGTTGTCTTCTGACCTCCCATACCT +GAGCTGTGACACACATGCCCACCCACACATCTGTGTGCGCTCACACACACATAGGAAATA +AATAAATACAATCAGGATTTAAAGGCTTCGTTTTAGAATCTGTTTTGTGTTGACTGCATC +TCTATCCTCACTCAAGCAGAGCAAGGAAGTGGTTGTCCAAGGTCCAGGACATCTAAATGC +TGGGAGATGTGGAATCTGAGGCAGCGATCGTAATTGGAAAAGAAAAGTTGAAAAGCCCTG +AAGTGCTTGCTGCTTGTTCTTTTGGGAGATACCGGAGAGGAGGGGGTCAGCGGGTGATGT +CCTGGGCAGAGAAGGAGCCATTGGCAGGCCAGAAAGCAATGAGGTGGATCCTTGAGCCTC +TGCACTTATTGGGGAGAGCTGGGGAAAGAGTTTCTGAAGGACAATGGGGGAGTGGGTCTG +GGGGAGAGGGGAGCTGGTGGGGTGGGGGAAACTAGGAGGGGAGGAGCAAGGGGAAACTTC +TGTCAGGATGTATTGTACGAGAGAGGAGGAGGAGGAGGAGGAGGAGGAGAGTAGCAGAAA +TCAGGAAGTTATAGAGCATACTCTCTCCAAGTAAGATGCCTTTTGACCTGTAAAAGGAGA +AAAGACTCAGAGGTCATCAGGGGTCAGGGTGGCCATTTTCCAATCTCCACTTCGGACTTT +ACCAAGCAGAGTCTCTGCACAAGGGTGGCCTTCAAAGCCATGGCCAGGAGGAGAAGAGTG +GATCGTATGTTTCTTCTTCCCCTTGGCATGGCTCAGTCAGGCCCAGGCTTCCTTCGGTTC +CCTGCTTGCTGGACCTGGCTTAGCATAATGTAGACACAGCCCTGGCTCGGTTGCCCGGAT +CTGAGGAGAACTCCATGCATAAGCCACACATTCATGGGTTCCTGGAAGGCCAAGGCTAGT +CAGTTGGGTAGATGCCTTTTACCCACAGACCTTATTTATGTGCTCCTCTGGAGGCTCTGC +CAACAGTCATGTCTAGTCCCCATAAACCCTGTCATGAGATCAGAAAGCAGGCCTGTGTCT +GAGGGAGGGAGGGAACATTTCTAGTAAATGCATGTTCTGTTCTTAAGTGGCTATGCCATA +GGGTGCTCCTTGGTCTTCTATCTTGGTTGTCTCCAGTTTTGCATTTTCATACATAAAGAT +GCTCTTGACTAACTTGCATGTGAGTCTTTGTAAAGAAATGAGATGTTGATGGAACAGCAG +GTAGAAATTTAGAGACAGCATTTAGAAATTCAGAGACAGGAAATGTACAGGACAAGTTCA +GGAGAACTGTGAATGCTAAAATGACCCTGTGAATTCAGAGAAAAATTAAAAATACTTCCC +AGGCATAGGACAGACATTTACCATCTAGAACCAAGCCTCTCTATAAGCACAAGCAATTTT +CTGAAAGGCTGGGCCAAGGGTCACCCTTCAGGTAATGGACTCTGGGTGATAAGGCCTGAG +ATCAGCAGTAAAGGGCACTGAGACAGGACTCAGGCTAGTAGCTATTGATGACAGATAGAG +ATTGAGAGTGGATGCAATATACATCGATCCTAGGGCCTTGTGCATGCATCCTGATACATT +CCTACAGGCCTATGTCCTCAGACCTTTAAAAAATAATAATAAACAAGCTTGAGACAGACT +CTTGTTAAGTTTCCCAGCTGGGCCTGATTTTAGGATCCTCCGTCCATAGCCTCCCATGAG +TTGTGGCAGTTACTATGTGCAATCTTGCCAGGCCAGGAAGTGTCTTCTTATTTGAGTAAC +TTGTGTAGCTATAACAGTGCTTATGTTCTGTAATGGTTAGTTTGATTTGTCAACTTGACA +CAACCTATAGTTACCTGGAAGACAGTCCCATTGAGAGACTGTCTGGATCAGGTTGTCCTG +TGGGCATGTTTGAGGGTGACTATCTTTTGGGGGAAGTTGAAACAGGGTTTCCCTGTGTAG +CCCTGTCTGTCCTAGAACTCACAGGCTGGCCTCAAACTTACAGAGATTCACCTTTACAGT +GCTGAGATGAAAGGCGTGCATGACCACCACATGTCATGTGGGTGATTATCTTGATCAGGT +AGTTCTGTGGGTATGTTTGTGAGTTATTATCTTGATTACCTTAACTAATATAGAAAGACA +TCATCTGATTATAAGACGTTTCATTACCAGGGTTGGGTCCCTGGACTGCACAAGAGTAGA +AAGAGCTAGCTGAGCAATAAATGTGCAGGTCTATTCTCTCTGCTCTTGACTGTAGTGACT +AGCTATTTACGGCTCTGGCCACTGTGATTTTCCTAAGAAGACAGATTATAACTTGGAATT +ATAAGATAAAATAAACCTTTTTCTGTCAATTGCTTTCTATCAGGATATTTTATCAGAGTA +AGAAATGAATGTAGGAAAGGTGCTGTATAGATGTTCTGTGAGGCTGTGGGTCAGCACTTA +GGGAAATGGATGGCATTCACAGGAAGATAAGGCACCAGGTAGGATTTAGAAATGTCCTGA +CATGTGGATATCTCATTTTACACACCCATCTATGTCAACACAGCTCCAAAAGAATGTCAA +ATAAAGTGATTAATAAAAAATTATAATCTGCTGGGTGTGGTGGTGCATGCCTTTAATTCC +AGCACTTGGGAGGTAGAGGCAGGCGGATTTCTGAGTTCGAGGCCAGCCTGGTCTACAAAG +TGAGTGCCAGGACAGCCAGGGCTATACAGAGAAACCTTGTCTCGAAAAACCAAAAAAAAA +AAAATTATAATCTGTCTTTATTAAACACGAGTCTAGTAAGCAGCTCTAACCCATATTTGC +ATTTAAGATGTTTCCCTTCCATGGAGAATAGAGGGAAGATGCTTGTGTCTTCCCAGACAG +GGCTCAGTTCTGGAAACTTCTTGGTTACAAGTGTCAGGAATTCCTCTTGTGATACAACTC +CTACTTCATGCCTTTAATCCCAGCACTCGGGAAGCAGAGACAGGTGGGTCTCTGAGTTCA +AGGACAGCCTGATCTACAGATTGAGTACCAAGACAACTAGGGGTACACAGTAAGACCCTG +ACTAAAGAAAAAGAATAAAGAAAGATGAAAGAACACCATGCATTGTTGACATTAGGAACC +ATGCATTGTTGACATTAGGAACCATGCATTGTTGACATTAGGAATCATGCATTGTGACAT +TAGGAGCCATTCATTGTGACATTAGGAACCATGTATTGTTGACATTAGGAACCATGTAAT +GTTGACATTAGGAACCATATTGTTGAATTAGGAACCATGTATTGTTGACATTAGAAACCA +TGCATTGTTGACGTTAGGAGCCATGTAATGTTCCATGTAATGACATTAGGAACAGACAAG +ACTGTGTATGTTTATAGTAGGTAGGGTGGGCCAGGGCATTTGGGCATCTCATTTTCATGG +ACAAACTCCCTTAGGGTCATTTCCACATGACGTATGAGTTATACCCAATGTACTTGGAGG +ATTAGATGGCATACTGAGTCAATGTTATTGTTAAAGCTAAAATGGATCCAACCATTTTAG +TCTTTATTCAAAACTATTGAAACATTTGAGTGGGCCTGAAGCAACTGCACCAAAACCAAA +GGGCTGGATGGGTTTAAAGAGCCTCATGGGAGAAGCACAGGACATCTGTGTGTGATAATT +TGACTTTTTGTTTGTTTGTTTGGTTGGTTTTTGTTTTTTGTTTTTCGGGACAGGGTTTCT +CTGTATAGCCCTGGCTATCCTGGAACTCACTCTGTAGACTAGGCTGGCCTCGAACTCAGA +AATCCGCCTGCCTCTGCCTCCCAAGTACTGGGATTAAAGGTGAGCGCCACCACCCTGCCC +CCCCCCCCCCCCCCCCCCCCGGTGATAATTTGACTTTTATGACTCTAAAGTTAGGCATTT +ACCCTTTCACTGAGACTGGGAGACAGGGGTGTTGGATCTTTCCGAGTTTTGTTGCAGAAA +GATGGATCTCAGGGCCTTCTAAATGACATTCCTGGGTGAAACCAGAAGTCACACATATAG +TTAACCTTCTGGATCCAGAGTGTTGCATCTGCAATTACTCCAAAAATATTCAAAACATAT +TTTCTTGCAAAGTTTTTATTTTATGTGTATGAGTATTTTGCTTGCATGTGTGTCTATATA +CCAGCACCACATTAATGCTTGGTTCCTGGGAAAACCAGAAGAGGTCATTATACCCCCTGA +AACTGGACTTACAGACAGTTGTGATCCACCATGTAGGTCAATCCCAGGTCCTCTGGAAGA +GCAGTAAGTGCTCATAACCACAGAGCTATCATTCTAGCCTCTCAAACATACATTTTAAAA +ATTGTAGGTGTGTTGAGTGTGATGGCACACTCAATCAGTCCCAGCACTGGGAGGCAGAGG +TAGGCAGATCTGTATGAGTTCAAGACCAGCCTGGTCTACATAATGAGTTCTAAGCCAGTC +AGAGCTACAAGTTGAGACTCTGATTCAGCAAAGTGTGTGCCTGTGCCTCTCTCTCTCTCT +CTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTTCCTCTCTCTCTCTCTGTCT +CTCTCTCTCCCTCTCTCTGCCTGTCTCTCTCTGCATGGGTCTGTCTGTTTGTCTGTCTGT +GTGGGGGTAGGAATCTGGAGAGATGGCTCCCAGTTTAGAGCACTGATTACTTCTTTCAGA +GGACATTGGTTCGAATCCTAGCATCTGCATGGCTACTCACAACTGAAACTCCAGTTATAG +GGAATCTGATGCCCTTTTGTGACTTCTTTGAGCACTATACACATATAATGCACAGACCTC +TATTCAGGAAAAACACTCATAAACATAAGATAAAAATAAATTGCAGGTGAACTTGTTGTG +CCAGGAAGTGTTCGTGAACCCCAAAAGACCACCAAGAAGCTGATTTTGATGTAGTCTCAC +TAAGGTCTCTTTATTTAAGCTCAAACTTGGGCCACACCAGCATCTCTAATGCAGTAGAAT +GGGAAGATATAGCCCTGAGCCCAGCTTTTACTGATTGGGGGTAGGGGGAGGGCATTAAGG +CCTTTAACATAATTGGCTGGTGCTGGGAGCCAAACCATAAACTTAACTTCTGTTTTCCTT +CTGTTTGTTGGTTGTTAGAAAATGAAGTGCCAGGGGCAGACTTGTTGGGGAATAACCTGG +AAACTGGTGTAGGTACCAGCCTGTTAGTTAACTTGAGTTCAACCTTAGGTCAGGTTCTCT +AACATGAAGTCTGAACCCAAAAGATCTGATCTCAACCTCAGCAAATTACTCCTTGGCTAA +TATAACAATTACTTACATAGCATGTATATTGTATTGGACATTATAAGTAATCTAGAGATG +TCCTGAAGTGTATGGGAACCAGGCACCACGATGCAGGCCTATAATCTGAGTAATTGAGAT +GCTTAGACTATGGAATTGTGAGTTCAAGGTCAGCCTGGACTACTGAGTGGGTCTGAGATC +AGTTTAATCTACATAGCAAGGCAATATTTCAAAGAACAAGCAAAATGAAGTGCCTAGAAA +ATGTGCACAAGTGTTTATCCTCCATGACAGGTAAGAATGAGCAATATAGACACTGACCTT +AGATGGGCACTCCCACCTAGCTACTCTATACCCTAGATGGGATTATGGAAAACAAGTAAG +TCTTGTGCCCCCATCCAGCTCATCTTTAAAAAACAAAAAAGGGAGAGGCTTGAGTAAAAT +TGGCTAAATAGGCCTTAAGTGTTTGCCATAGTTGGTCTTCTGCCGATCTGGGTAAAGTCT +TCGGACCTAGGGTGGAGTCTTCCTCCTTGCTGCACCTACAGCTTCCAACAGGAGCAGACT +GCCTGCTGAGCATGCTTTGCAATACAATTCAGCTGAAACAAAGGATGGGTCTGTGGGCCC +TCCCTATATAATTACAGTGTTAAATATTAAACCTTGAGCCTTGAACAGAAACCTTTGTCT +TGGCTTCATCCTTCTCTTGCCTGCCTGTCCTTTTTCATTTCCAGCCTCCCTTTCAGGTAT +ACCATGTTCAACCAAAGCTGATGTACAGCTACACATTGGTTGTATGAATGCATAGTACCA +CTTTTATAAAAGGGCTCTGAGCCCTTTGGCTGTTCACTGGGAGGCTGGGACTCACTCCTT +TCAGTCTGGGAGAAACTATCTTTTAAAGTGAATGTTCCTGGGACTGGAGAGATGGCTCAG +TGGTTAAGAGCACTGACTGCTCTTCCGAAGGTCCTGAGTTCAAATCCCAGCAACCACATG +GTGGCTCACAACCATCCGTAATGAGATCTGATGCCCTTTCCTGGTGCATCTGAAGACAGC +TACAGTGTACTTAGATATAATAATAATAAATAAATCTTTAAAAAAAAAAGTGAACGCTCC +ATGAAAAGGTAACTTGGGGGCCTCAAGTTGCCTAAAGTTTGGCTAAACTTGGAGGGATGT +TAAGGGGATCTTGATGGTCCTTTTGTGCAGTTCTTCATAAGCACATCCCCAATTTCACTC +TCGCTGTTTGAGAAGGACCTTATCTGCGGGAACTCTCAGACCCCTGTATGAGCTCCTTCT +CATGAACGGCCCATTGAGACGAACTCATGAATGTTCCCTTTTAATGTTCTTAGGGAAGGG +TATTTTCGTTGAGTGATTCAATAAACATTTATGAGGCGGCTCGTCTGTGCCAGGTGGTAT +GTTAGGTATGAGCCAGGTGGAAATTCCCCTCAAAGAGACCTCAAGACACCAAAAGAAGAC +AGATGAATAAATAAAAATATTCAACATAAAGTTGTCCTGGGATCCAGACATCCCCGAGAG +ACTTGCTGGCCATGAAAATACCCATACACAGAAGCTCACTGTAGCATAATTCTGAGTGAG +CAAATGGGAGAGAGCACACACTGAACCAATGGTGACAAGGGAGATGTGGCATTTACTGTT +ATTCAGTATTGGTCACCAATGAGAAGGAAGAAAGCTCCAGTTCATGCCACACTGTGAGTG +GACCCGGAAAACATTCCAACAAATGAAAAATGCCAGGCACAAAAGGCCATATACTACACT +ATTCTGTTGGGTGGAAATGTCTAGATTCAGCAAATCCAGTCACAGAGCATGCATGAGAGA +TTGCCTAAGGCCTTGGGGTTGAGAAAATGGGGAATTGGGTGCCAATGATACAGGGTTCCC +TTTTTTTAAAAAAATAAAAAAACAGTAAAGTTGATTGTGGTGAGGAAGGCCTCATTTTGT +GACTAGGCTGAAAACTGTTGTGCACTTTTTTTTTTTTTTTTTTTTGGTTTTTCGAGACAG +GGTTTCTCTGTATAGCCCTGGCTGTCCTGGAACTCACTTTGTAAACCAGGCTGGCCTCGA +ACTCAGAAATCCACCTGCCTCTGCCTCCCAAGTGCTGAGATTAAAGGCGTGCGCCACCAC +GCCCGGCTTGTTGTGCACTTTTTAATGGGTGTCTTACATGACCCACAAATTCCATCTCAA +GAAGCATGGCACTATGGGGAGTTCAGAGGTGGCTCAGAAGCTAAGAACACTTGCTGCTCA +ATCCTGAGCCCTGAAGTTAAGATCCCAGCACCAACACTGGGCAGCTCACAGATTCAAGTA +ACCTTCAGGTGGCACACACAAGACAGGGTTTCTCTGTGTAGACATGGCTGTCCTTCAGCT +CTGTAAACCATGCTGGCCTTGAACTCACAGAGATCTGCCTGCTTCTGCCTCCCAAGTGCT +GGGAATAAAGGTGTGGGGCACCACTGCCTGGCTAGTGACTCATACTTTTAATTCCAGCAC +TCAGTTAAAACAAACAAACAACTAAAGCAAGCAAGCAAGTAAACACACACACACAAAAAC +CCTTAAATGCCTATAACCCTAGCTCTAGGGAGTCTGATGTCCTGCTTTGGACCTCAGGCA +CCACACATACCTCTACATACACTCACATAGAAGCAAGTACATACAAATAAAATCAAGTCA +GCATGTGCAGGGTGCAGCATGAGGGTCTCAAGGGGAAGCGATGCCTGAGAAGGTGAAGCT +TGCAGCTTGAATGCCCGGGTTTCCACAGTCGTTCGAGAAGAGGGGACACATGTTAGAAAT +GAGCTCAGGGATGTGTTTTCTTCTCATACTCTCAGGCAAGAATGTTGCCCTGGATTGACT +CAATAAACATTTATGAAGCAGCTCATTTGAACTTGGTATTATATTCGGGATGAATGGAAT +GTACGTCTTCCTTCGAAGAAACCTCACAGCTCTGAAGAAGATACATGGAGCCCTGTCAGA +ATGGAAGGCATTGCCATGGGCCCAGAACCAAGCATTCTGAGGATATGCAGGTGTCCCAGT +GGTTCCAGATCATAGGTATCTGTGGAAAGTCTAGGGACAGACATTGCCTGGGCATGGACA +GAAGTTAGACTTTCATCCACCAAGCATCAGGAGGGGTCAACAGGCTAGGGATATGGGCTC +AATTCCAGCTCTGCATCAGTGACCTGAGCAAGTCACATCACTTTTCTCACCCGCTTCTCT +GTGACACATATAGCACTGGGGCATCCGACATCCCTGCAACAGGGCCTGGCAAGCTCTGAA +TATCTGGGCATGTGTGTTGACATCACATCATAATGAATTACTGTCAAGTGACTCATTCCC +ATGAAGTGGAGGCTGAAGAGACCAGACTAAAGCAATGAGATGGGAGAAGTCAGAGTTGTC +CACAGAGGATGATGGCTAGGGAGGTCAGGAGCAGCAGGGATGGCAAGGAGAGAGACTCCC +AGGACCCAATGGGGATGACTTCAGCCAAAATACACAGCCAAAGGGGAGCTAGAACCAGTA +GAGACCACCTCCAGCAGATAGGCACAGTCCCTGGTTGAGGGATGGGGTCACCCGCCCATC +TCAAAGCTTTTAACCAGAGATGTTCCTGTCCAAAGGAAAGACAGGGACAAAAAATGGAGC +AGAGACTGAAGGAAGGGCCATTTGGGGACAGCCTTACCTGGGGATCCATCTGGTCTGCAG +ACACCAACCCTGGATACTGTTGCTGTTGCCACGAAGTTCTTGCTGACAGAAACCTAGTGT +GGCTGTTCTCTGGGAAGTTCTGCCAGAGCCTGACCAATATAGATGTGGATGCTTGTAGCC +AACCATTGGACTGAGCTCAGGACCCCAGTGGGGGAGTTGGGGGAAGGACTGGAGGAGTGG +AGGGAGACTCAAACCCATAGGAAGAACCATGTCAGCTGGTTAGACTACCCGGTGCTCCCA +GGTACTATACCACCAACCAAGGAGTGTACATGAAGGGATCTATGACTCCAGATACATATG +TACCAGAGGATGGCTGCTTCAGTGGGAAGGGAGACCTTCAGGCCTGTGGAGGTTTGAAGC +CCCAGTGTAGGGGGATGGTGGAGTGGTAAGACAAGAGTGGGTGAGTGGGTGGTTGGGGGA +GCACTCTCATAGAGGCAAAGGGGAAGGAAGAGAGGGCAGATGGGATGGGGGAGTTGTGGA +GGGGTAACTGGAAAGGGGGATATCATTTGAGAAGTAAACAAATAGAATGATTAATAAAAA +TGAAGAAGAAGAAGAAACACTGGGGTGTGTTGACTAATAAGCTAAGGGCAGGGAGAGGTG +GAGGTGTGCCTTTAGGAGCCTTCTGGAGGCTTTGTTGTTTCCTTCTGTTTTTGTGCCTTT +CAAGACAGGGTTTCTCTGTGTAGCCCTGAGTGTCCTGGAACTTGCTTTGTAAACCAGTCT +GGCCTTGAACTCAGAGATTCACCTGCCTCTGCCTTCTGAGTGCTGCCATTAAAGTCATGC +TCCACCACCACCTGGCTTGCTTTTAAGTTTCTGGTTTGAACAATTGGATGGATGGATGGT +GGGATCATTCATGGAAATGAAGAAAACAGAAGAAAGAGAAAGTGCAAAATTCATGTATGT +CACTGGCGAAGTCTGGCATATGGTATCTGTGTTGGATACTGTTATTATTATGCATATAAT +TTCATTTTTTCTTATAGCTAAATAAAACTCCTCCGTTGTATATATCCAACAAGGTTGCTT +CCTCCTCCTCCTCCTCCTACTCTTCCTCCTCCTCCTCTTCTTCTTCTTCTTCCTCTTCCA +GTACTTGTCTCACTATGTAGCCCATTGGTCCTAAAACTAAGTAAATTAGGCTAGCCTCAG +ATTCACGGAATTCCACCTGCTTCTGCTGTGCTGGGTGGAATTAAAGGCATACACCACCAC +ACCTAGCCTTAGTCTGACTTGTTTTATGTAACGTGATGTTCTCCAGTTCCGTCCATTTTT +CTACAGATGACATAATTTTATTTTTTCTTAGATCTAAATAAAACTCCAATGTGTATATCT +CCCACCCTCCCTCCCTCTCACCTTTTCGCTCCCTCCCTCCCTCCCCCCCCCCATCAGTGT +GTGTGGCAAGTATACTTGTTAGTGTCTTTTCTTGAATATTCTCTACCTTTGTCATTTTGA +ACCTGAGCCTCACTGAGCTCACGGACTCTGCTAGGCTGGATGGCCAGTGAGGGTGAGTGA +CCTTCCTGTCTCTGTATTCTAGTGCACTCCCTCCCTCCCCTGCTTTTCCACACAGGTTCT +AGGGACCCAAACCCAGGACCTCATGCTTGCAGACATTTTAGGAACTGAGCCACCTCCCTG +AGTCATTTTCTCTATCTACTCATCTGTTGACAGCAACAAGGCCGACTCAATAACTTGGCT +GTTGTGAATGGTGTCGCAGTGAACAGACACGAGTGATTATCTCGTTCATACAATGACCTT +GATGCCTCCAGGATACACACAGGTGTCCTCCTAAGTCCCCTAATTTCTGATCCAGAACAC +TTCTCATTTGTTCCCCTTTCAGTCACTAGTGTTGGGACCCTCTCTTGAGGTGGCATGAAA +GGTCATGAGGTGGCCGGCCTGGTGGGCAGCTCTGAGGTAGAGCAAGTGAGAACTGAAGAG +TTATGACAGTAGCTGCCTATGGTTTGGGATAGAAAGTTCTGAGGGAACTGGGAGATCATG +GGAAGCAGCTCGGGACCATTTCTTGGACCAGGTCAGCATAATTGGCACAAATGTAAGGTT +AAAAATGTGAGATGTACACTTCATTCTCATTAGAGGGCTCTGTTACTCCGCTCAGGGACT +TCTGATACCTGGCCATTTTCTCCCAGGCTGGCTCTGAGAGAACAGCATGGAGTTTACTCC +CTAAGTCTTTTGGCAGAGACAGTGGGTTTATGAAACTCCAAAGTGGATATAAGTGACCTT +GGAGAAAGTTGGTAACGTTTACCCAAAGCTGACTGGTCAGTGACTGGTACGTGGGCTTTG +GAGAAAGTCAGTGCTCAGTAAATGTCTATGCTTGGATGGAATGCTCTTTAAATGGGCACG +GGCAGACTGAGGATCTCAAGGCTGCCACAAGTGTTTCCCATATCCACGGTGTCACCCAGG +ATTCCTGTCAAAATGGCTCTGCTCTACACAAGAAAACCTACAGAATCAACTAACCTGGGC +CCATGAGACTCACAGAGACTGAAACACCAACTAAAGAGCATGCAGGGGGTGGGGCTGGAG +AGATGGCTCTGACTGCTCTTCCAGAGATCTTTAGTTCAATTCCCAGCAACCACATGGTGG +CTCACAACCATCTGTAATGGGATCTGATGCCCTATTCCGGTGTGTCTGAAGACAGCTACA +GTGTATTCATATATACAAAATAAATAAGTCTTAAAAAGAAAAAGAGCATGAAGGCTGGAC +CTAAGCCCCCTACACATACATAACAGATGTGCAGTGTCATGTGGGGCCCCCAGCAACAGG +AGCAGAGGCTGTCTCTCTGCCGTTGGGACCCTTTCCCCTAACAGGGCTGCCTTGTTTAGC +CTAAAAGGGAGAAGATGCAGCTAATCTTCCTACAACTTGGTATGCACGGTAGGCTGACAT +TCATGGAAGGCATCCCCTTCTCTGAGGAAGCAGAGCTGGGAGGAGGGGACATAGAGAGGG +ACTGGGAGGAGAGGAGGGAGGGAAGCTCCAATCAGGATGTAAAATAAAGCAATGAATTCT +TAAAATGTCTCTGCTCTAAGGCTCTTTTTCAGACAATCTCTTTAATCTGAGATGACTCCT +GATGTGTTTCTTATGCAGGTAACTAAGTACTCCTTGGTCAGTTCTGAGAAGTCAGCACCT +CTAGTTAAAGGCAGGCCAGTGAGAGTCCAGGGAGAGCCCAGAAACAGCCAGTGTTGGCTG +TGCCTTCCTCCACTGGAAAACACTTGTCCATTTACTCTGCTCTTACGTTTTTGCCAGTTA +CATTTATTTCCCAGTCAAGCTTATGGAAGATATTAATATAAAGTCTCATGAGAAGGGAGC +TTCAGGTGAGTGCGCTTCTGTTCCAGAGCTAATGCTTATGGGTTTGTCTTTCTTCCACCC +TTTACCCCCAACCCCCTTTCATCCTTTCAACCCCTAACACTAGATAGGAGAGAAAAAAGG +AGAGAAGGGTGAGAGGGAAGGAAAGAGAACCCTGAATCTAATTTCTTTTTTCTTCTTTGA +GCATGACTAACAAACCACAAAGAACCCTCTTGAATGACCAATAGCAACCCACCCACATCT +CAGGGCTCTAGCATTTATACACCCTCTGAAAAGTCCCCAGATTCCAAATGTCACACAATC +ACAGAAACTATCTACAGCTGGCAAATCCATGCCTCTGCTGGAGCACGAGGCAAATCATAG +TCAGCTGCGGCAGTCGCTCAGAAGCAGCCCCGTATCCCACACCTGGGACTAGAGGGAAAA +CAGTCTTATCATATTTCTGTGTTTCTTAAGGAAACCAAAATTCCAAAATTGTCACTTCAA +ATGATGATCACTACTGGAAAAACTCCAGTTGTCCAATCCTTCAGCTTGCAGCAAGCTGGA +TGACCATCCCAGAAACACTGAAACGTTAAAGGGACGGTGTTCTAGTGCTCCACACAGCTC +AGAGGACCCGAAGGGCTGCATGCAAGTGGTTGCTAAGAAGTATTTTTTTTTATTTATATT +TATATTTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTCTGTGTGTGTGTCTGTGTG +CTAGTATACTGGCTCCCTTTGAGGTGAGGCAAGGATGTTCTCTTCCAGTCCTCTGCGAGA +GCAGCAAGCATAATTGGAACACTGAGCCATCTCCCCAGCCAGGTTATAAAGAAGTATAAG +CATTTTGCTATTGTTGTCTTCTTGCATCTCCACAAACATAGTTTCGTGTTTTAAAGATGC +TTATAACTAGTCATTAATATTAATATAGTTCATTAAATAATACATAGGTTGGCCGGGCGT +GGTGGCGCATGCCTTTAATCCCAGCACTCGGGAGGCAGAGGCAGGCGGATTTCTGAGTTC +GAGGCCAGCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGCTATACAGAGAAACCCT +ATCTCGAAAAACAAAAAACAAAAAAACAAAACAAAACAAAAATAATACATAGGTTGAACC +TAGGGTCTCCGGCTTGCCAGGCATACTCCCTATCACTGAGCTATCTCCTTAGGCCAAGGG +CTCCATGTTTTACTTTGTGTTATCATCCCTGGGAACAGTGTATCAGGTGAGGAGATCCCA +TAGAAGTCACCAGAATGGCCCTGTGGCTCAGTGAGCTTCACCAGACAGACATCTTGTATT +CAGATATCAGGAGCCATTCTTGTCTGACATTTGGATGCAAATAATCTCTGAGAAATTCCT +TCTTTCTCTGGCCCCATATGTTTCAGCCGTGGCTCCCAGCATCCTACCCCATCTTGAGAA +CATGCAAAGAACTCATTCAAACACGCCATCTGCTTCTCCCACTTGGACTCAGGCTGAGTA +TTTCTCAGAGCATCTCCTTGGGCACGGACGTTGGCAAGGACAGTTTAAAACTGCCCCTGC +CAGGGCCCACAAGCTCCACTTCTGTGGAGATTTTTCCAGGGGCCAAAAACATCTCCAGTG +TTCTGGCCTGGAGCAGCCAATGGAAACCACAGCCAGGACCCCTCCCACTCTCCCCCAGTG +GCATCCCGGCTTCCTGCCTTCTGTTTCTCTCTCTCTCTTGCCTGTCTGCCTGACTCAGAA +GTGAGGACTTACTGGGCAGCTGCTTCAGAGTACTGGGGACTTCCAAGATACCTCACCTTA +TTATCTGTCCTGTGGTTTCTGGGGGTGCTCTGTAAAGATGTCCTGGAGACGGGTCATTCT +CCTGTCATCTCTCTTGGCCCTGGTGCTCCTGTGTAGTGAGTATGGGAGGGTCAAAGGGTG +GGTGGTGTTAGCTACACAGGAATACTTACTACGTATAGGTAAATTTGTTCAGGTGGCATA +GGTAGGAGGGGTGTGTTTAGTAAGGAAACTATTCTTGGTGTGTGTTTGTGTGTGTGCAAA +AGATAATGTAATAGAGAAAAACAGCAAAGATAAAAAATAGGAAGCAACCCAGCTCATATG +GTGGGTTTCCATCAAGACTGGATGGTATGCCAAGGGGCAGAGCGCCCCATATGCAGTCTG +GCAAGCCACTGCACCCAGAACTATCGAAGCCCCACCGGGGCCTCTGATGTTGCCACCTTT +CCTTGTGCCTTACCCTACAGTGCTACAGGAGGGGACCAGCGCTTCTGTGGGGAGCAGGCA +GGCAGCTGCAGAGGGGGTGCAGGAAGGTGAGTCTAGGGGCGATCCCTACATGTGGGAGAG +GTGGATCCTGCTCCCCCATCCCATGTGCGTGTGAAGAGCCCTTTTCTGGTTTCAGGTGTG +AAACAGAAGATTTTCATGCAAGAATCTGATGCCTCCAATTTCCTCAAGAGGCGTGGCAAG +CGGTCTCCTAAGTCCCGAGATGAAGTTAATGGTAAGGCTGCTGGATGGTCTCCCTCCCAC +TGTGGAAGACCAAAGCCCCAAGAGATTAAAGTTCTGGGAGCAGTAGTACGATATCTGGGG +CCAGTGAGATGGCTCAAAGGGTGAAAGTGAGTGGAATTAAGTCCTTGGATTGCATTTGGT +AGAAGACAACTGGCCCCAAAAAGTTGCTCTCTGACCTCCATGTGCACACAGTGGTAGGAA +TATGTCCCTAGTAAATTAAATAAATAAAAATATAGAAACGGTATCATATTTCACTGTCTG +TGGGCCACTGGTTGAACTGAATGTGGCATCAGAGTAAAGAACTGTATAAAATAAACCACC +TTAAGAGGACCAGGGGGCTGGTGAGATGGCTCAGTGGGTAAGAGCACCCGACTGCTCTTC +CAAAGGTCTGAAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCTGTAACAAG +ATCTGACGCCCTCTTCTGGGGTGTCTGAAGACAGCTACAGTGTACTTACATATAATAAAT +AAATAAATCTTAAAAAAAAAAAAAAAAGAGGACCAGGATGAGCTGGGCAGTGGTGGTGCA +CGCCTTTAATCCCAGCATTTGGGAGGCAGAGACAGGTGGATTTCTGAGTTCGAGGCCAGC +CTGGTCTACAGATGAGTTCTAGGACAGCCAGGACTATACAGAGAAACCCTGTCTCGAAAA +ACCAAAAGCAAGCAAACAAACAGGCAGCAGGATGGATCCAGATTCAGAAAGTGAAAACCT +AGAATGTGTACTACGTGTAAAGTAAAGGGAATGGGGTACTTCAGAGCGAGAGTAGTGGCC +TGATGCACCCAGGACAACATGTGTCATCAGGGGACAAAGCACAAGGGACCCAAGTGCTGA +GAAGAGGTGGTTTGGTAACAGTTCTGCTGCTGAGTGGCCTTAGCCACTCCCCAACATTGT +TTCCAGTTTCCTTATCTATAAACTTGGGGGGAAAGCTGGTGACAATGTATCAAGGGAGGG +AGCTGGTATATGTGTGTGTTTTGTTTGTTTTGCTTTGTTTCTTTCCTGTGAATTTTAGAC +TCTCCAGTACTCTGAATGCCTCAGTTGGTCGTTGACCTGCCAGCCCAGGGGGCACTGGAA +TTTCCGACCCCTAACACTGATGCTCCTAAGCCTCTGAGCTCAGGCCATCCTGGCTGAGTG +GGTGCTTTGATTCTTCCCTTGTGCATGCGGGTGAATGAACTCTTTGTGTCTTTTACCAAA +CTCAGCAAGGTGACTTGCTGCTCAGTAAAAACAGCAGGATTATTTTCAAATGATGAGGAG +GAACAGATGGAAATGCGTGCAGATCGTTCTTCTTTGAAACTTGGAGACGTCTAATCAACC +ACAGTAGGAAACTCGCCAGACGGCGCACAGCTTGAAATTTGAACAGGCTGATGTCAAGCA +ACACTGAGAGTCTGTGCTGGACCTGCAGTCTTTGGTTGCAATCAGAGAAGCAGCTTCTGG +CAGCCTCTGGGAGTGGCAATTATCTTCTGTCCTGTAAAACCGACTCAGAGTAATGTGGTA +CATGGTTAAGCCTGAGGTCTTTTACCTTAAACAGAAGCTCAGGCAGGCAGTAGATGAGCA +TCCAAGTGAATGACTAAGACTTCACATATGTACTCAGCAGCAGCCACTAGCAAGCTGTGT +GGACAGGTAGAGAAGCATGACCTTGGAATTCACTTGAACTTAAAACTGCTTTAGAGTAAG +AATTGGATAGGGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGCGCGCGCGCGCGC +ATGGGTGTGCGAGTACATGTGTGCACACTCATGTGCATGCAGATAGAGGCCAGAAGACAA +CTTCAGGTGTTGTCTCTAAGTTGCTGTCCACTTTTCTTTTTGAGGTAGGGTCTCTCAGTG +GTCTGGAACTTACCAGGTAGTCTAGCTTGTTGACTAGCAAGTCCGTGGGACCTGTGTTTC +CTCCATTCCAGTTCTGGGATTACACGCACATGGCACCATGCCCAGCTACTTTTGAAAGCT +GTATAGAATGTGTTTGTTGGCACCTAGGATAAAACACCCTTTTGGAGGAGAATGAAATTG +TTGGTAGGTCAGATTCAAATCACTCATGGAGTCTTTCCTAAAATTCAAGCCTTCCTGCAG +AAGTTTTGTGATGTCTGGAGCCTCAAGTGAGTCAGAAGGGAGCCACTGTCATGCATAGTG +CTCTGGGCCAGGCAGCTGTGTGACCTCCATTGGGCCACTACACCTCTCTGGGTTTGGATC +ACCTCCTGAGAAATCTGTAGGGTGGAGCGATGGATTGGACTATGTGTCATTTCTGTCAGG +AAAAAGTTTCCTGCCATTGGCAGAACTTTGAAAAGAATCACAGGACTTCTCTCAGAAATC +TGGTCTAAGGCAAACTCACAGATAACCTGGTTTTAGTGAGTTACTTAGTTCTCACATACT +TACTTATTAATGTAAGCTTCTTGCTTCCAGGAGGGATTTGAGATTTTCATCTCCACTTTC +TTATTTCTTTTTCCTTCTTTCCTCCCTCAACAGAACAAAACAAGCAAACAAAAGAAACCA +TTTATTGATTTACTCTGTGGGGCATGTGGGTGCATGCATGTGTGTGTGTGTGTGTGTGTG +TGTGTGTACAGGTCAGAAGACAATTTGTGGAAACCGACTCTCTCCTCTCATATGTGGATT +CTGGGACTCAAACACAGGTTGTCAGGCTTGGTGGCAAATACCTTACTGCTGAGCCATCCT +CTAGACCTCATTTTCTTTCTCTTCTCTGCTGTTCCCTATTACCCCCAGTGCTCAGTATGG +ACTTGGAGGCCTTGTGCATGCTAGGCAAGCCAAATGCTGTACTGTAGAGTGTGATGGGTG +CCTCAGCTTGCCTCAGCTTTTCTGTGTCCCATTCTTCTTTTGCATACCGGTGCTGTACGG +CAACAGGCACTGTGATCCAGGGATGTGGGGGGACCCTGCCTTCACAATGTGAGGTGAACT +GATGGACCCACTCTGTGACCCACAGGCCTTCAGTGTGCTTCCAGCTGAAGGACACATGTT +CTAAGGACCTTTAAAGAGATTTAAATATCGTCTTCCAGAACATCACAGCTCTCAATCTTT +TTTCCTAGATGCCATCATGGAAATAAAAACTTATTTGACTATTATTGCTATTTTGTAAAG +TGTTAGGAATTGAACGTAAGGCCTTGAACATTCTAGGCAAGTACTCTACCATAGAGTCAC +ACCCCGGAGTCTGATGACACTTGATTTCACACACTTCTTAACTGAAAGACAGGGCTGCCC +ATCTTAAGAAGTCGATGGTATCTTTTTTTTTTTTTTAAAGATTTATTTATTCATTATATG +TAAGTACACTGTAGCTGTCTTCAGACACTCCAGAAGAGGGAGTCAGATCTCGTTACGGAT +GGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCTGGACCTTTGGAAGAGCTGTCG +GGTGCTCTTACCCACTGAGCCATTTCACCAGCCTCAGATGGTATCTTTATTTGCTGTTAG +TTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTCCTCCTCCTC +CTTCTTCTTCATTTACAAACCTATTTTCTATGTGTACATGTATTTTGTATGTAGCAGGTG +CATACCTGTTATAGTGCACAAGATGTCAGAAGCCAGCTTGTGGGAATCAGTTCTCGTCTA +CCGTCTGGGTTCTAGGGACTGAATCATGTCGTTGGACTCCCGAGTCCTGTCTGAGATAGG +TGCTCAGAGTGGGAGATTCATGCTTTACAAACTTTATCCTTACTATATGTGCTTGGGTAT +CTTGCCTGCACATATGTCTGTTCAGGACATGCATGCCCGCTGCCCATGGAGGCTAGAACA +GGGCACTGGATTCCCTGAAACTGGAGTTTCTGATGGCTATGAGCTGCAGTGTAAGTGCTG +GGAATCAAACACACATCCCCTGGAAGAGCAGCCAGTGCTCTTAACTGCAGAGCCATCTCT +CTAGCCCCAAGGTTAACTTTCAAGACATTTATTCTTGAGTTCATTTCCCATCACGTGAGT +TCAAGTTTCTAAGTAGTCTGGTACTTGGATCACATCACTAACTTTGTGACCAGAGCCAAA +GCACTTACTCCCTTTGGGCCTCCATCTTCTCATCTGCAAAATGGGGTCACTGGATAGAAT +GGTCTACCAGGCCCTTCGTGTTTTAAAGTCCAGGCAAGGCACAAACCATTTCAGCAAAAC +CCGTGACCATCCTCTTCACCAGGTCTAGCTTCTCAGGTATAGCGTGGTATCCCTCACATA +CACACCCACCTTCTCTTTCTCAAGAGCAACTTTGCGTTCACAGCGGAAAACAGACAGAGG +CTGCGGGATGATGAGCTGCGGAGGGAGTATTACGAGGAGCAAAGGAACGAGTTTGAGAAC +TTCGTGGAGGAACAGAGAGATGGTAAGCTCTCTCCAGCAGCTCCTGGGGGAGGAGAGCAT +AGTGGGGAAATCCCAGGCCTGCCCTCATGTCTCCCCGATGCTGACTGGAGGAAGGAGGCA +TGGATGGGGGAATCCATTTTCAACTCCCATCTATGGTAGATGTGAAGAGAACGAGCCACA +AAAATGGCTATGCAGACTTAAGATGTTGTGGAAGAGGGTAAAGCACATAGGGGCTGGGGA +CCCAGTGGCCCAAGGACAGTGGAGACCAGGGAGTTATTGGCTGACTGTATGGGAGTATAA +CTACCCCATCTCTGTTTTGGAATCACTGTGGATCTAAGCACCCCAAAGGTGACTCGGCTC +CTGCCGAGTTGACAGGTGGATATCAAGGTCATGACCACGAGTCCCTTAGACATGAATGTA +CCAATTCGAGGTGCTACTTAATCCGGGAAGATGAGGACCACTTACCTATTCCTTATAATC +CCTGTCTTCTTCTTTTGCATTTTCTTTTCTTTTTAAAAAACATTTATTTTATTAATATAA +GTACATTGTCCCTGTCTTCAGACAGACCAAAAGAGGGCATCAGATCCCATTACGAATGGC +TGTGAGCCACCATGTGGCTGCTGGGAATTGAACTCAGGATCTCTGGAAGAGCAGTCAGTG +CTCTTAACTGCTGAGCAGTCTCTCCAGCCCCACTCTTTCATCGTATTACATAGGCGAGGC +TTCTCCATCCAATTTGGAGCTGGCCAGTGTGGCTTGTCTCACTAGTCAGCTTGCTCTGGC +AATCCTGTCCCCAACCTCTGACACTAGGGCACCATGCTCACCCAGGATTTTATATGGAGT +TTGGAGCTCACTGTTTAGTTCTGGCTCACGGGCTGGGATGTTGCTTAGGTTGCTCCTCTA +AGGGCACGGTGCAAAGGCTACTGCTTTGGGAATGGAGGACTCACACTTGTGTTTCGAAAG +CTCATCATCTGCTATGCCATCTTGCCAGCCCATAACAACACTTTGATCAAGAGAGCAGAA +GCACCTGTTCCTTTTAGCTGCCTTGTACCTGACTTCTAATATCGTAATTCCATCAGAGCC +TCTCAATTACCCCATAGCAACGTGGGTTCCTAAAAGGCTTCTTCACGTGGTTTTCTGTGT +CTCTCCTCATCTGTCAGAAGGTGCCCTTTTATTTGTTTTGTTGTTGTTGTTGTTTTGTTT +TTTGTTTTTTGTTTTTTTTCGAGATAGGGTTTCTCTGTATAGCCCTGGCTGTCCTGGACC +TCACTTTGTAGACCAGGCTAGCCTCGAACTCAGAAATCCGACTGCCTCTGCCTCCAAGTG +CTGGGATTAAAGGCGTGCGCCACCATGCCCGGTTCCACAGGGAAGAATGGGGGTATGACT +TTTTCTCTTTTGGTCCTTTCCAATTCCAAACCTGCCAGATTCCCACACAGTGTCTTGGAA +GCACCTGGTGCACGGCTTGGGTACAATGCGGGCTTGGGCTTGGGTACAATGCGGGCTTGG +GCTTGGGTACAATGCGGGCTTGGGCTTGGGTACAATGCGGGCTTGGGCTTGGGTACAATG +CGGGCTTGGGTACAATGTGGGCTTGGGCTTGGGTACAATGCTGTCATCCAGGTTCTGATA +CAGACATTGGTTTAGTTCTGGCTCACGGGCTGGGATGTTGCTTAGGTTGCTCCTCTAAGG +GCACGGTGCAAAGGCTACTGCTCTGGGAATGGAGGACTGAAGGCTGTGCCCATTGCCTGG +CGGGGGTCACCTAGCTAAATGTTGCAAGCAGGTGTTGGGCTCCCATCCCAGGAAATAAGA +AATCAAACTTTCTTAGGAACATAATGTAAGGAGTTCAGATGTCACCAAATGCTTCTGTTG +TCAGAGATTTGTTGCCCTTGGCGGGCTGCTGTGGGGAGCAGCTGAGGAGAGCTGTCTTGT +TTTTAAAACCTGAGGATTTGGAATCCAAATTTCCTTCAGTGTGAGTTTACTCACACTGTT +CCTAATAACACGCGACTCAGTGCCGTCCCAAATGTTCCAAGCCGTTGCCAGGCCTGGTGG +TGCTGGCTAGTAATCCCAGCACTTACTTGGTTGACTGAAGCATGGGAGAATCTCAGTTTT +AAAGCCAGCCTGGGCCATATAGTGAAACTGTGAAAAAAAAAAAAAAAAGGAAAAAAGAAA +AAAATAATAACAAGCAAAATTATCATTTTCAAATTTCTAGCATATGGGTGGAAAAAACTG +ACTGTCTTCTCTTTCATGAAGAGTTGGGATGTGGGGTTACCACTTAGAGGGTACTAGGAC +CTTGGTCCTTGAGCTCCACCCACAGAGAAGTGCATCTGGGCAGAAGCTGCCGGGGACTGT +CTTTATAACACTGTTGGCGCTGAGCGTTTGTACGGAAACCTTCGAATTCCTGCCACATTC +CTCTGAAGACAGACCTCACCATTCCCACTTTACAGACTGAAAGACTGAGGCTTAAAAAGG +AAACACAATCCACACACCGATGTGCCAGGAGATGGCCTGGGATGGGTGCTCAGTGTTTGC +CAGCAAGGCTGCTCCTTGTCTCCACCACAGACGACCACACTCATGGAGGCCTTTGGGGAT +CTTCCCACTGGTCCCCAGGGATGATGGGAATGAGTAGGTAAAGGAGAGTGAGCCAAAGGC +TCTCTCCAGAGCTTAATGAGGGAAGGGGAAATGAGAGGAAGTCTAGCTCACCATAGAATT +AATTTTTGAAAAAAGCTGAACCTATTACCCCAACCTCCTGCCTCTCTGCCCTAGAATGAC +TGCCTGGGCTGCTACCTCGAACACACCTGCAACTTTTGCTGATCCCCCCTCCCCCACCCC +CCACATGCCAATCTGCTTCCAGTTAGCCATTTTATGTTAAGCCACTGAAAGTCTCAGCTC +TCCCAGGGAGCTGCTTCATGAAAGGGAAGCCTATTTAACAACAGTGGGATGCCTATTCTG +CTCCTAGGTGCGAGTCAGGCCTGGAAGAGGAAGGAGCGGCTCCACTGAGCTTGAGAGGTG +TCTGAAAGGCTAAGCCCCGACCAGGGCTGGGCTCTGTGTGTACCTGGCTGTTTCGGGGAA +AAAATACAGAAGGGGATTTTCAGCTCTAGGGGAAGCATCCAGTGTAGGCTCACACAGAAA +TGAATCGTCCTCAGTAGCCACGGTGTCAGACACTGGCTTCATGTGTCTCTTTTCCAGCCA +GTTTTGACAACATAGATCTATGTTTGAAACGTAGGAAATAGAGAGCATGCCAGGTATGGT +GGCACACATCTGTAAGGCCAGCACTCAGGAAGTCAAGGCATGAGGATGGTGAGTTCTAGG +TCAGCCTGAGCTGTGGAATAAGACTTTATCTCAAAAGAGCAAAACAAGAAGATAACTTCC +TGAGAGAAAGTACCCATGGCATTCACAGCTCCACGCTGACAACAATCTCCATGATTTGCT +TTACATTATTTTACATTATATAGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGT +GTGTACATGTACATGCTTGTAGAAAGAACACTGTGGGAGTCGGTTCTCTTCTTTTGTGTG +GATTTTCGGGATGGAACTCAGGCCGCTATGTTTAACAGCAAGTACTATTCCCAGATGACC +CATCTCACTGGTTTGTGAATATTTCAAGGTGTGGCTTGTATTTCCATGTGGCCCTTGTGC +TGTTTCTTGTTACTTTGGTGTCTAGTCACCTGCTTAAGCCAGATGACTGCTTAAGGCTCC +TTTCTCCATTGTTGGTAAGGAGGCAGGCCGCTCAGGTGCTAGCTGTTAGCTTCAGTTCTG +CTGGCAACCACCTATGACCTTTATCCTCTGGCCTGCTCCAAGACAGAAACCTTCATACAA +ATGCCTATCAGCCCCGCCCAGCTCCAACCCTGGAAGTCTCATGGCTCAGGTACACTTAGC +TCAATGTCCCTTCAGCAGGTGCTGGGGGCTGATCATCAACTCCTGCTGGGTTGGGCATCT +TCTAATGTGCACAATGGCCTTTTATCTTTCCCGCCTCAGAGCAGGAAGAGAGGACCCGGG +AGGCTGTGGAGCAGTGGCGCCAGTGGCATTATGATGGCCTGTATCCTTCCTACCTCTACA +ACCGCCAAAACATCTGACCTCATTAAAGCAACCGGGGAAGAGAAGCATGTGACAGGCCTG +CCACCTCTCCACAGACGGACCCACAAGGTGAAGCTCCCTCACCGCCCTGGTCAACAGCTC +CAGGAAAGACACCCTCTGTTCTGATGCCTTCTGATGCGTGGCTTTTGCTTCTTTATGGAT +GTTTGTTTTGTTTTGTTTTTGAGTGAGCAACCATCTGTGGTTCTTCCCAGCACCTGCCCC +CTTGCTTAGCCACCAGAAACAGAATCAGAGCACCCATCTGATAGACACTTTCAGGATCGA +AGCATAAAGGTTTTAAGCTTGCTTATGGCCTATTAATAAAAGTGCCGAATCAACACTGTG +TATCATTGCCACAGAACTCCAAGGGACCTGCTGTGTGTCCAAGTATCCACGTGTGGTCCA +TGTGTCTAAGCACATGCTCTACCACTGAGCTATACCCCAGCCCTAACTTTAAATACAGAA +GAAGCACTGTAGACAGGCAGATTGGAGGGACCACCCTCTCCCAAGTGCCTGGTGCTCTGT +CTTCAAAGAAAGACAGAGCCTTTTGTCTTGGGAGAATCACGCTTGGAACACAAACCCCAT +CACAAAAGCCAAGCCAACCCTACCCCCAGATCCCATGGCTACCTTTGTAGCTCCATGGGT +ACATAGCCATCTCTTCTTCCCTTCTCCTTTCCCGTGGAGGACTTTGTGGTCCTCGTCACT +GGAAGCTTTACGGTGCACATGGTGTAGGCTGCCCCAATCTCCACACCAGGCAGTTTCCCG +GTGGGGTAGCAGGTATTTAGAGAATTTTCTGTGCTTTCAAGTTTTTCTTCCTTCAGTGGT +TTTATATTGAAACCACTGGTGTTTTGGGGGTGTGCTGCACTCACATGCCATGGGATAGTC +TAGTGTCACCAGTCCCAGTCCTTCTTCAGTAAGGTGGTGACATGTGGGCCCTAACTTCTA +CACTTTCAACCCAGAGACATCAGTGATTTGAAAACATTTGCAGGGAGTCTCGAGGAAAGA +CTGCCTTGAAAAATACACTATTTCTGGTGTCACCTCGCTGTCACCCATGACCTCACCAGG +CCACCAGTGCAACTTGCATATTCCTACCCTGTCGATTTTGTGTGAAGCCCAACAGAAAGG +CTGCTCAGGAGCCCATCTGCCATAAAGTGAATGTGGTCTATCAGGAGCCCACTGTGAAAG +CCCGCCATCCGATTTTGATTTTGTGCTACTGGAAGGTGTTCTGGGACAAACGTCTCAAGG +GGGCACCTTAATGTCTTTCCCCTCTCTCTTGTTGATGACCATGAAATGAGTGACATATAT +TCCCGCCACAACATCAGGCCTCATGCAAAGCCACAGGGCCAGTCAATCACGGATTGAAAC +CTCCAAACCAAGGACCAGCACTCCATTCTCTCTACACACTGCTTGTCCACAGGCATTTGC +TACAGGAACAGAGTGCTAACAGCTGTTGTTCTGCATTGCCCTCTGCACACGCCATGCAGC +TGGAAGCTGGCATATGCTAGCACCGGAAGAGCTATAAGTTAGAAGTTTGACAGGTACCTC +AAGTTTTGTAGCTTTTATTACCTGAGGGTGCGATTGACATCTCAATGTTTGGAAGATAAA +ATCTCAGCTCAGTTCCTGAGCCAGAGTAAAGAAAGCAATCAGGTTTGGGCAAAGCAAATG +TCAGAGATGTCCTTCTCTGATCTCCTAATTAAGAGACTCATGTACACAGATCGCACCTGC +TTCCTGTCCCATCCCACAGAGACAGAGTAGGAGCATAGCAAGGTTTTGTTTTTTTAACTT +TTAATTCCTAAAGTTGTTCTCTTAGGGGTGTCTCTTTCTACTTTCCAGGGAGGCAAGGGT +CCTAATCTGGGTGACCCTGTCAATGTGGCCCACTTTCATTCCCATCTTCTAGTTGGCATC +CCCTCGCACAGGCTAGTACACAGGTAGATGGTCACAGATGGTTGCATTCTGAGGCCACAT +CCCACACATTCCCCCTGCCTGTTGTGTCTGAGGGAAGGAAGGCTTACACGAGGACATATC +CAAAGGGAAGCAAGGTTTGGGAGAACAGCTAGTTTAGAAGTGAAGAAAGCAAACCTGAAC +AAACTGCCCTTGCCTCTTCAACAGCTGCACTTGGCATTCTGGCTCAAGATAGAGAATTCT +GGCCTCAAGGATCTGGGTAGGAATTCTTTTCCCTCCTTCACCCCTGTCCTTAACAAGGGG +TCCATTATACTTAGGTTTTCAAGTTCAGCCCAGGATTCCTTCACTAAGAGCCAAACACTG +TCATTCCTAGTGAGAACGATGCCAAAGGTAACAAACCCAGCAATCAGAGTGAGCAAATGT +CACAGGCAAACACCAATAGACCGATCTGTACTTGAGGCTGCCCTTGGCAAGTGTGGCTTC +AGGGCTCGATTTTTCTCTTCCTTTCTTTCTCATCACTACGCCCTAATTTTGAAGAGGTTG +AGAACAATGCGTCAAAATTCCTTAGTAATTTCCATTCACTAGTCTCACATATTTTATTTA +CAAATAGAGGGAGGTGGGGTTCAACTGGGAGGTAGACTGGTAAAGCACTTGCTCACCAAG +TTCAAGGTCCTGGGCTCAATTCCCAGCACCACCCAAAACAAACTCAGGAAGCTGTGTGCT +CTGGGGCGATTTTATTTACTCTGACTCTTTGAGTAGAGGCTGGTGATTTTCCTAAGCCCC +ACAATGAGTCGTCCTGTGCTTTCTATACACTTCTGTGCTTTCCCATTTGGTTGGGTTGTT +TAATTTCTAATTAATTTTCAAACAATAGTGTTCTAATGCTTTAGTGAGACTGTCATAATT +TGGGTTGATGAGACAGTCAAAGAGTAAAACTGCCCAGTCTCAAGCCTGATTATGCAAGTG +AGTTTGATCCCCAACACTCACATGATAGAAGCAGAGAACCAACTACTTCCAAGTTACCCT +CCAACCTCAGGCACATTAGCTGTATCTACTTGTTCTATAACTGTTAAAGAAAACACACAC +GTATATATATACATACATATGTATGTATGTGTATATATATATATATATTGAATAAACTCA +CTCTTTTAAATGACAATAAATGGGCAGTGCACATCATCTCTAGACCAGTGGTTCTCAGCC +TCTGGGTGGTGACCCCACTAGGGAGAAGGTTGGATGGCTCTTTCATAGGGGTTGCATATC +AGGTAGCCTGCCTCTCAGTATTTACATTATGATCCATAACAGTGGCAGAATTACAATTAT +AAAGTAGCAACAAAAATAATTTTATGGCTGGGGGGGGGATGGTCACCACAGTGTGAGGCT +ATTAAAGAGTTGCAGCATTAGGAAGATTGAGAACCAAGGCTAGACCACACACAGCAATCC +TTGGAGTACTTCATGGCTAAAGCAAGCATTTGTATTCAGAACATAGAAAGAAATTTTACA +GCTCATCCTAATGGTACAAACATTTGGCTGGTCAATAGCATATGACAAGATGCTCAACAG +AACTGGCTACAAGGAATTAAACCACGGTGAGATGTCACCATACACTGATCTGAACAGCCA +AACTTAAAAAAAGGCCGGGGAGATGGCTCAACAGTTAAGACACTTGCTGCTTTTCTAGGT +GAGTGTGGTTCCTGCACCCACGTAGGGCAGCTCACCATAGCCTGTAACTCCGACTCCTGA +GGATCTGATGCCCTCTTCTGGCCCTCTGTGGCTACTCGTACGTGTGTGCACCGCACACCC +ACTCATATATAAATTAAAAAAGACTGACAATATCAGGTGTGGGTGAAGCCTTGGAGCAAA +TGGGAAATGGAATTCCCATACATTTACTAGATGGTGTGCCAGAGGGCACAAAAGCTTTCG +AGTTCCCTATTTTCCACTCCAAGATTGGTTGCCTTTTTTTTTTTTTTTTTTTTTTTTTTT +TTTTTTTTTTTTTTTTTCCCCCGAGACAGGGTTTCTCTGTGTAATCCTGGAACTCACTTT +GTAGACCAGGCTGTCCTTGAACTCAAGAAATCCACCTGCCGCTGCCTCCCAAGTGCTGGG +ATTAAAGGCGTGGACCACCACTACCACCACCACCCAGCCTTCAAGATTGTTATCTAAAAG +ACTTTATCTTTCTTGCCTGGAAACAGGATTTTGTTTTTTTTTTTTTTTAAGTTACTTTTT +TCTAAATAGGAAAAAAAAAAAAAGAGAGAGAGAGAAAGAAACCTAAAACAAACAAAATAT +TCTGAAGATAGATTCAGAACAGCCAGTTTCTGCTACTTGCCGAGTGCTTACCCAGTTCTG +AGTGCCTGATAACGTGACATGGCTCTGATAGTAAGTCAAGAAAAAAGATAAACATGTAGT +GGATTTATATGAAACTATTTAATAGTTGGTAATTCACTAAAAGGCAGGATTAAAAGGTTA +GTTCCATTAATGAATATTTTCAAGGCCCATGGGTAGGTAGTTCTCTCCCCTCTCCTCACC +CCTGAATATTCTGGGAAACCATACACACACAGACACACACACACATGATGAACACAAATT +CAACCTTCCAATAATATCTGTGAGCGTGGGAAGGGGTTCCACTGTGTTTCTAATTATTTA +GGAGTTAAAAATAAAATTAAAGAAATAAAGGCACCCACACTCAGGTCCCCAGAGCTCTGT +AAGCACCTGGACATCTTATAGACATCAAAGACCCAGCCACGCCCTGAGCAGATGAGAACA +CATCTCCCACCGGCGGCCATCTGCTGTTCCTGATCCCTGCATGTGTGCTGCGGACTTCAG +GTACATCACTCTCCAGATTAGTCCTAAGCCTTTAGTTCTTACTAATAATATTCCCAGAAT +ATTCGGGGTGAGGAGGGGTGGAGAGAACCACCAGTGAGCCTTACTATTTTCTTTATTGAG +TTTAGAAACCAAAGCCCAAACCCTGTTGTAAGCACAAAGACCTCTAAAAAATGGTGGCCA +GACCTTAGGGAAACAGGGACTACAATGGTTAGCGCCTTCAGCCCACACAGAGCAGAGACA +AAGCTGGATGCCACCTGGGGCATGCAATCTTTGGCTCTAAAGCCTCAACCGTGTATTTCC +TAGAACTGCTTTCCACAGAATTACCCTCTTGTCTTGGACAAAACCAAGTCTAGCTAGAGT +TTAGATCCTGCCAATTTATCTTACCCTTAGACAGGACCAGCATTCACATGGGTCAAATAC +CGTTAGAAAACAGTTTGTCCAGCTAGCCTAATCTAAGAAGTACACATTTACTGTCATTAG +CTATGCTTTGGCCTTCGTGACACACACAATAGTAAGCACACCTGTAGGCCTACCCAGAGT +CCTGGGTTCTGTCTGTGTAGCTGGTTTCTGAGTCACGTTTCACAGCCTCTCAAGTTGTAC +ATTTGCTTTTATTAGGAGCATCAAACTTTATTTTAAATAAACCCACACTAAAGGTGAGGA +GAGCTTAGGCATTTCTATCCGAGTCCCATGGCACTGTAGGCAGAGAAACTTTTCTCCATA +CGAAGGAACTGAGTCACAAACTGGCTTGCTGACTTCCCGTCAGAGAAAAAGCTGCAATCA +CAGTCAACAGAAGGAAACCCTGGTACCCAGTGTCAGTAGATCCAGACTACACAGAGGCAG +CGCTATTCATCACCAGAACCAGGGGGGGTTGGGACATTACAGACAAGCAGCCTGGGCTTC +ATGTTCCACATAAGGACTGAGCACGGAAGTGGGGAGAGACCCATGCCATGTTAGCTCTCT +TGTCTCTCGTGCCCACGTTAACACCTGAAGGAGACACAGAGGCAAAGTTCTTGAGTCACC +TTTCAGTTCTGGGGCAGGCATCTGTGACTCAAGGAAAAGCCGCAGTGCCCCGGTTTCCCA +TATGCACATGAGTGTCAAATATGGTGTCAGGCCAGCACATGGAGGAAAGCGGGTAGGCAC +CATGGTTATCAAGCACTTCTTTCTCACAGAGTCAACCAGGAAAAAGGACAGCACAGAGCC +AATCTCTTGCTTTTCAGAGCCACAGGAGTAAGGCCGGTTGGGCGGTGTCTGAAGAGAGTC +ACTTGAGGCTGTTCAGAAACTTGGCGTGCTCTTCCCCTCTCGGCAGCAGGGTCTCTCCTC +CTATCTTTGGACCTGTCTTCTCCTAGGAGGAGAGTGCACGAGGAAGAGACACTTTATCTC +TATTTTCCTGGGTCACCAACTTAATCACGAATTAGAATACAGTACTACCCAGCTAGATAA +TGTCTAGAATGTTCCCAGGGCCATCTGTTACAGCTTGGCACCAAGCTGGTGCTCCTGGGA +GGTGGTGGGACTTGTGGGAGTTCTTAAACCACTGGGGATGAGACCCTGAAGGAACAGGAG +GACCCAGGGATCTTTTGTTTTCTGTATGAGATAAACAAGTCTTTGTCATCTTCTCCCACC +AAAGGTCCAAAAACAGACCAACCAGGTGGAAACGGGAGAACTGTGAACCAAAGGAAACCT +TCCGGGCTGGAGAGATGGCTCAGCAGGTAAGAGCACCCGACTGCTCTTCCGAAGGTCCAG +AGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCGTAACAAGATCTGACTCCC +TCTTCTGGAGTGTCTGAAGACAGCTACAGTGTACTTACATATAATAAATAAATCTTTAAA +AAAAAAAAAAAAAAGGAAACCTTCCCCCCTTTAAAACTGATTATCTCAGGTAATTTTTGT +TACAGTAACGGAAAACGGGTTACCGGATTACCACACATACCTTCAGCATTCCATCCCGTT +CCCACTTGTAGAGGCCACAGTTACTGAAACAGAAAAAATGGCTTTGCTCAATAGTAACAT +ATTAACGGCATGAAGACAATGGGGGTGGGGGTGGGGTCACAGGGAAAAAGTTGCCCCTTC +ATCCAAGGAAGAGCTGCTCAGGGAGGTACCCATATTATCCACCTCATCTCTTCATCCAAG +GAAGAGCTGCTCAGGGAGGTACCCATATTATCCACCTCATCTCTTCATCCAAGGAAGAGC +TGCTCAGGGAGGTACCCATATTATCCACCTCATCTCTTCATCCAAGGAAGAGCTGCTCAG +GGAGGTACCCATATTATCCACCTCATCTCTTCATCCAAGGAAGAGCTGCTCAAGGAGGTA +CCATATTATCCACCTCATCTCTGGTCATGCTCAAAGTTACAGAGAATAAGCACTTCAATG +GCTTGAGAAGCAGCCTTCCACTCCTCTGTAACCTGGAGACTGCAGATATGAAACTTCAGG +TGATCGCACTACACAGTGGTGCGTGTCCCAGTGAGGGGCGCCATGTAGGCACTAACTTCT +GTCTACTGGAGGAGAATGTTCTAGGTCAAGAATTGAGAGACGAGGCTTCAGCCGGCCACC +ATGCACACTCTTCAGCTGAGGGAGGCTCTACCTCTCAAGGGTCTCAGCTAACAGTTCCAA +CTTGGGGGTATCAGGAGCTCCAGGAAAGCTTGGGGTGATGACCCCATGGGGGGACCATGC +AGGCAGTACCATGGAGACAGAGAAGCCCATGAGATGTTCATACCGGCAGTGCTTGTTTGG +GAGCTTGTCCAGGGAGATGGTCCTGTTTCCACAGGGACATTTGAAAAACCTCTTCACGCC +GTCGTGCCAGTGGAGGTTATGCTGCTCGCTGACACAGGTCTCCAGAGGCTTGAAGTGGGT +ATAGGTGCACTGCACAGAGGACACAGACCACACAGGGGTGAGCGGCTTGGAAGGTAGGAA +GAGGAGCTGCTGTCAGGGCCCTCCATGCTCTGCCATGGCTGGAACCTGACCCACTAATCT +TTGGTGATACACTTCTCTTCTGAGATGGGGTTCTGTCTTCTGTAGCCCAGGCTGGGCTTC +CAAACTTGTGCTCATATACAGTCTTTTACTACCTCCCAAAAGCTGGGGTCAGAGGCATAA +GCCACCACGCCAGGCTCGAGTGGAGCTCTTGACTCTCTCTTATACTAATCCCTATTTTCT +AATGTCTGCCCTATTGGGTTGACACAGAAGGGTTGCAAGCTCAAGGACAGCCTTGGCTAC +ATAGTACGTTTCAGATCAGCCAGAGCTAATAGTGAGATTCAAAATACATACTTTTACCTT +TTTGTTTGTTTAAATTTTGGTCAAGGTCCCAGAGATAGCAAACTTGAACTATCAATAAAT +ACATCAGAATTTCTCAGAACTTGACAAACAGCAATAGAACAACTTGATCCTAGTGCCATA +CAGCAGATTCTCCATACAAACACTTCACTGCACAGTTCCAGGTCAAGCAGAGAACCTGAA +TTTTGTCTATCTTGTGCTATTTATTTTCAACTCTAAATGACATATTACAAGCCACGGCCC +CACATCTCACAATTCTTCAGTTCCTGCCGAGTCGGCCCCGACCCAAATGGAGCCCTGCCC +CCACGCACCGTCCTGCACGTCACCACGCGGCATTTCACTTCCCGGGTGGCTCTCATCTTT +TCTTCCATCTGTTCTTTTTTCACCAGTGGCTCAAAATAGGATTTCTGTAGCTCAGCCTCA +GCCTGAATGACAAAACCCACAGGAGTAACTCCACCAAACCCAGTATCTGCTCAGAATAAT +GACAGCCGTGACTTAGCTCAATCATCATAAAAGCAGAACTGAAGAGACCCCTACACAGAG +TAGACCAACTGCAAGCCAAAGATCATAATAGGTAAAAAACAAAAAAACAACAACCAAAAA +ACCCAACAACAAAAAACCTTAAAATAGGGAATAAAAGAAGATTAAAAAGACTTAAAGACT +TGGTTTTTAAAAGAAGTTCAAATAAAAGCCAGCGTGATTATCAGCAGTGGCAGTAAGTTG +AGTGTACGAGCAGACAACCAATTCAACACAGCGTCCCACAGACTCCAGAGGGAAGGCACA +TACAGACGGCCCCACGAACGACAGCCCCATCGGCTAGGTGATGGCCACTCCAAATGCTCA +GGGCACAAGAATGCCCCAAGCAATTAGAGCTGTAGAGATGGGGGCAGGAGCAGCCTCTGA +AGAGGGATGATACAGCTCTGGAGTGGGTAGTCAAACCAAGTGAGTTCACACACCACACAC +ACACACACACACACACACACACACACACACACACCCTCACCCTCATTTAAAATGCCCCTG +CTTAGTAAAGCAAACCATGCACTCTCCAGGCACGTCTTCACTGCTGTGAGAGGACTCCTC +AGTCCTCCTAGAGCCTGGTTTTGAATGACACTGGCCTGACTCCTTGGGCACTCACCTCTT +TCAGGATGTCTGTGTGCTTGGACTTTGCTTTTAGAATCTTCTGAAATTCCTCGGACTCTA +AGTAGGCAAGCTGCTCTCTCCTTTTTTTCCTGGCAGGCTCCAGCTCCTCTGTAGAACAAG +GTTCTAGGTTTTACTGAGAAGACCGAGAGAGAGAACCAGTGTGCTTTGCCCTTCACTCTC +CCGGTCACCAGCCCCTTCAACCTTGACATCAGGACCCCAGTTGTAACTGGCAAGGGTGAC +CTCAGTGAACAGAAAGCTGGGTATGATGGCCTACGATCCCATTATTGGCAAAGGTAAGGC +AGAAGGATTGCCAAGTTTGAAGACAACTTTGGCTACAGAATGAGCCTTTGTTTGTTTATT +TTTTTTTTATTTTATGTATATGAGTACACTGGAGCTGTTGGGAACCTTTATGTGGTTGTT +GGAGTTGAAATTTTTTAGGACCTCTGCTCACTCCGGTCAACTCCGCTCGCTCAGTCCCTG +CTGACTCTGGCCCCAAGATGGATTTATTATTATACAGAAGTACACTGTAGCTGTCTTCAG +ACGTACTAGAAGAGGGCTTCAGATCTCTTTACCAGTGGCTGTGAGCCACCATGAAGTTGC +TGGGACTTGAACTCAGGGCCTTTGGAAGAGCAGTCAGTGCTCTTACCTGCCTAGCCATCT +CACCAGCCCGAGACTTTGTTTAAACAAACAAACAGTAACCAAAAATCGAGCAGAGATTAA +GGAGCATAGACCAAGGTGGAGTTCTTGACAAGAAGAGACACTCTTTACTTCTGATTATGG +TGACAGAAGAACAAAAAGTTGACTTATAAGCCTATTTTAAATGACATTTAGAGTTCCCGT +GCTTTAAAAAGTAAAAACAGCAATTGCTTTCAAAAATCTTATGTTACTATAAAATGCATA +AAGATCCAGGGAACAACCCTTTGCCACCTGCTCAGACTGTGCACAATTCCATTCCAAGTT +CATGTGATACAGCAGTGACTGGAAACCCAGTCCTCAGGACTCTGGAGCAGGAAGACAGAG +CTGGAGCGAGGCAACCTGGACTATTGAGACCCACACTAACACTTGATGTTGGAGGGTAAG +CTGTGCTTAGACCCTGTCTTCTCTAAACAGGCTCTGTCCCCCACCATGACGGCGACGCCA +CAATACCTTCAGGAGAAACTGTGTTGCTATTCTCCACACGCTCCTTCACTCCCAGCATGG +CTCGGCCATCCATTTGCTTCCTTACAGTATTGTTTGGATCTACTTTTGTGAGAATCTGGC +CTTTTGCCCTTAATTTTGCAATAGCAGCTAACTAGAAACAAACAGATAGACAGTCAGTTG +AGATACTGCAGACCACAGCCCTTGGTTCTCTAACAGAAATTGGGCTGTGAGACGGCCCTG +TGTGCAAAGCCCGCTGCCTGAACTCTAACCTGAGAACGCACACGGTAGCTGCGGAGAACC +TATTCCTGCAAGCTGTCTGCCGACCACATGGGTGGCATGTGCATGCACACACACAAAAGA +TGGCACTAAAAGTTGATGGGACAAAAATAAGTCTACACATAGATAAAAATGATGTTTCAG +AGAAATACGCAATATGAAATGGCAGAAGTATGTTTAGGGCACTTTTGGAAATTTTTGGAA +AGTCTATCCAAAAATTCATTTAGCAACTTTTAAAATCAAATGTTCTAACAATACATTTCA +GAGACTTTTACTTTTGATACTTCCATGCTGAGGAATAACAGCAGGGAAATATTAAATGTC +TTTGCTTGCTGTAAACAAGCCATTATGTTGAATTTCCATATTTAAATCATTTTCAAGAGT +AGAAAACTGAGCATGTACCAAAACCATTGCAGACGATTACATAAACCAGCATGGACCTTG +AGCCAGGTGTCACAGTGCTCCTTGGTGCCACGTGCTGAGATGTCAGACAAAGTGCGCACG +TGGAAGGTTCAGAAGCAGGCCTGTAGTGACGTCTCTCCATCAGCACAGGCAAGGATTACC +ACGAATAGCCTGGATTTGTTCTGTGTTTGACTGTGAGTTAATTTTTGCACACTGTGTTCA +TAACCTTTAATCAGTAATAGAATTTTCACAACTCCTAACTTCAGTTACGAGAGCCCCAGT +GCAGTTGCAGCCCTGATTAAGAGGCTGAACTTTGCACCATCAGTTTGTAGTCCTAAGGCT +ACTGTCTCCAGCTGTAGAACAATACCTTCCTGGGGGCTGCCTCCTCCAGACTGACAAGGA +ACTGTATGTATAGCAGTGATGGCTCTGAGTTCGTAGATAAGCTCAGCGGCTCTATGCTGA +TACCATTCACATTGCACTTGCTTTGGAACTATGTAGGATGATTGGTTAACACCATTTCGT +CACAGAATGCAAAGCCAAGCAATGAAGACAGAAGCCAGCAAAAATAAATAAATCCTTAAC +TTTCCTGCCTGTCCCCAGGGTCACATGCAGCCACCATGCCTGGCTTTTTCCTTGAGTGCT +AGGGATCCAAGCTTAGGTCCTCACGCATACATAGTAAGCACCCCGTTGGCTGCCCGACAC +CCCAGCTACCTTTTTAGCTTCTGCTGCTGCGCTCAGTTTTGGTCTTGGTGGTGGTGAATC +ATCAAAGAAGAGAACATCGTCCCCTTCTGAGATGCCTCTGCCCAGCTTGGGCATCCGTGG +GGTTGCAGTTCCTTCCAACCTGGGGAACTCAGCCCCAGTTCGAGGAGACTGGGCAGCAGC +CTGTCGAGAGGAAGACGGCACTGCTGGGCTCTGGACTTCACTTGAGCTTTGGAGGAATCT +TAAAAAGGAATAGGAAGTAACTAAATATGGGTTGGGTATGTGGCTCAATGGTACATCATT +TATTTGTCTAGCATGCCCTAGCCTCTAGGCTCCATGCTACAACCAAAACCCAAAGTAAAT +AAACATAAACGATAAATATATACCCGAGGCTCAAAAGACGTAGAACTCAAAACAGATCAG +GAGACCGTGGATAAGCTTGAGTGGACAATTAGTTGTTGGTAAACAATTTCCTTTCTTTGG +TTAATAATTCAAACTAGCAACTAAGAACACAGGTTTCTCTCGCCTAACTGAGTATAGTGT +GGATTTTCCATCACTTCCTAGCTGATGACCGTTTTACCAACTGGCTTGGCCAGAGATGCT +GTCTACAGCACACATCTAAAATTATAATGCAGAGGCAAATAACCACAAATCTGTGTGTGG +TTAGCTGTAAGACCTCAGGGCCTCATTGCATCGCCCTGCTTCTCCGTTTATCCTTCAGGA +AGGGAATACATAAGAAACCCTTCACAAGGAAGAAGGGAGGAGAAGTTGAAATGGCACCGG +GTGAATTACTACAATTCCTTATAGGCATGTACGGAACTGTCAGAAAATTAAAAAAAAAAG +AAAGAAAGAAAGAAAGAACCTAAACAAGATGGTGGAGGCACATGCCTTTAAGCCCAATAC +CCAGGAGGCAGAAGCAGGCAGCTCTCAAGTTCAAAGGCAGGTCTACAGAACAAGTTCCAG +GAGAGCCAAGGTTACACAGAAAAACCTATCTTGAAAAACAAACAACTTAAACCAAACCAA +ACCAAAAAAAAAAAAAAAAAAAAAAAAAACCCACCAAACCCCCCAAAACAAACAAAAACC +CCCCAACAAACCAAAACCAACCAATCAAACAAAAGCCCTTAACAAAAATGGCACTGCAAT +TTCCTTGTTGATGGAACCCAGCTTGTATGGCTTAGTAGCAGTCACGTTTGCCCACTGAGC +CATCTTGCCAGCCCCATGCCCAACACGTTTGAAATAACAAAGTCTGTTCACTTCAGAACC +ACAGCACCCAGATTTCTCATTCTGCAGATAAACAATTGAGCTCAAGGCCAGTGCTCAGAA +GACCTCTCCACACGGTCTCCTTCCTCGTTCCCAGGGGCACAGTAACTGCTCTCCACACCA +GCAGGCTCTGGGAGCAGGAGCATTGATTGGAGGCAGGGAGCCGGATCTGCTCTTCTTACC +GCTTCTGTATGTCTTCTGATCTCCTCTTCCGCATCTCCAGCATCTGTTGTTTCTGCTGCT +TCAAGAGGGCTGATGCTGAGATGGACTGGATGGCAGGTTTGGAACTCCCTAAAACACAGG +CCACACACTGAGGGGTTGTAGAAAAGATCTGGGGAACATGGGCACACACCCCATGATCAC +ATACGCTGACTCTACCTGAAGCCTTGGCTCTGGCTAGATGCTTTTGTAAGTTTCTGGCTC +CAAATGTGGGCAGGGCCATCAATTCCCTGAACTCCTCAGAGCAGGACAAGCTCTTCTGGG +GAATACCTGAAACATGTAGACATTAATTTTATAGGACTCAAAATGTAAATGGTTTGATAT +CATGTGAGATCACGTTTTAAACTCTACAGTCATGACTTAGTAACCTGTTAGTGAATCAGA +TATAGTAATAATAATACCACCAAAAATCAAAACAAACAAACAGCAAGACTTTTTTTCTTT +TTTTAAGATTTACTCATGTATGTGAGTACACTGTAGTTGTCCTCTGACATACCAGAAGAG +GGCATTGGATCCCATTACAGATGGCTGTGAGCCACCTTGTGGTGGCTGGAAACTGAACTC +AAGATGTCAGGAAGAGCAGTCGTTGCTCCTAACCACTGAGCCAGCTCTCCAGCCAATTCA +GAACTTTTAACTTAAAGGTCAGACTAGTAGGACAGCAAAGGCATCAAACACTAAGCCCCT +AAGGATTGTGGGACCCATGGACGTGCCACTTCTGGAATATGCATGAGTAACACTAAGCCC +CTAAGGATTGTGGGACCCATGGACATGCCACTTCTGGAATATGCATGAGTAAGATATGCA +TGCAGGTTCCTGGTCACTCTTAGGACCAAAGGTGTGGGTGGACCAGCACTATCTAACTAG +GCCTATTTTAGCGAAAGGTAACTGATGAGATCAGCCGGGAACGTGGTACTAATGCTGGAT +ATTGCTGGATATTGCGAGGCTGACCCGCTAAGATCAGGCTGAAGATTTCTCTCACTGCTC +AGTCACCAAGCTTTCTCCTTTAGCCTACGCCACATCGACCACTAAGCTCAGGTGATGAGC +AAGCCATAGCCATTCTCAGTCCCACACTGCGTCCACTGGAGACAGAGGACGGGTGAAAGG +ATTACCAAGCTTTTGTTTTGTTTCCTGGATGATCGAGTTTGTGCCCCGGACAACCAGATT +GGTCAGCGTGGTTTGAACCTTCTTCTTAGGAGCAATGGCCGCCGCCCTGTAACGACAAGT +GCCAAAGCAGAGAAAAAGTGCTTGAGCCTCATTGTCTTCCCAAACAATATGAGGATTCCC +AATGAACCTGTTACCAACGGGCCAAGATCCTCAAGCCCCATGCATGCAGGCTTTGCCGGC +CACAGCTTGGTAGCCCAGGAGTTCTGGTTTATACATTAAATCACTGATGGAGATCCTACA +AATTTGCTTGAGGAACAAGATGACATGGTCACACACCACCTGGGGTTCCTTAGACAGTCT +AGAATCCCAGTAGAGGGTCATGATCATCTGTCCTGCATCACCATGCCCCACGTGAGCCAC +ATCACACGTGTTCATGATGCTAGAAGTGGTTTCTAAGAGGTCTGCAAACTCCTTCTATAA +TAATAACGATAACACCACCAAAACAACAGAGAATAATAACAGCCACTCAAGAAAATCAAC +CCTTTTTTGCTTTGATACAGGAACTCATACGCGCCATGCTGGTCTGGAATGTTGCCACGG +CTGGCATGGACTCCTGATTCTGCTGCCTTCACCTCTTGGTTGTTCTTTCACTTAAAAAGG +TTTTATTCATTTACTCTTTATGTGTATATGAGAGTACGTTTGTGTACACTGACCCAGAGA +GGACAACAGAGAGCATCGACCTCCTGAAGCTAGCGTTACAGCGGTTGAGCCGCCTGCCAT +GGGTACGGACACAAGCTCAGGTCCTCTGACGAACAGTGTGCACTCTGAACTGCCGAGCTA +CCTCTCCAGACTGCCTTCTCCATTTGGGGCACGCTCTCCCTAGACAGCTTAGGTTGGTCA +TGGACTCGTGTTCTGTCTCGGTCTCCCCAGAGCTGGGATTGCGGGTACAAGACTTCACAT +CTGGCTAAATGTAAAGCAGGGGCTCACATGACTCACTGTCTACTCATTCCCAATGTGCTC +CTCTCTCCCTAGAAATAAAAGATGTCCTTGATCACTCAGGCTTCATCTAAGAAGACAGAA +GCTCACTTAAGCACCCTAGGACAGTTGCGGAACAGTCCACCACCCGCTTGCTCTTAAGAG +GGAAGCAAAATCCTTTCCCAAGAGCAGTCAGGAGAGATGCCTCACCTGGACGCTGCGAAG +GATTCGGAAGAAACACCACCATAGTAGAAACCATCTTGGCACAGCCGCTCCTTCAGGCTG +GTGCCTTTGCGGAACTTCTTCGGAATCCGTCCCCCAGAGAAAGTGGACTGCAGATCAGTC +CTCTTTGCGCTGAGCTTCTTGTACTGGGCCTGGATGTGATACTGGCAGTATTCACAGTCA +TGCTGCGGGGAGAAGACGCGATGAGGCTCTGGTCAGCGGCCTGGGGAGCAGGGACACCCA +TCTCTCCTAGACTCACAAGACAACACTATGCGCTCGCTGAGTCCCTGTGACCTCCAGTGC +TCCCCCTTGCTCATCGCCACCACAGCACCTAAAGCTCACCCCTCATGATTGACTGTTCAT +AGGCAAATACTAAAGGATTTGAGACCCACCAAGTTAACTGTCTGTGTACATGGCTCTCCA +TTCTTCTTCTTGGCTTTACAGGCTCCCAGGTCCATAGCTTCTCCCATAATTAAGACTTTT +TGAGGATGATCAATAGATAAGCACACCTGTAAGAGAAAGCTTATGTAAGTGCTACGGTTT +TTATCCTACGAATGGGCGAAGGTCAGTCTGAGCTGGTTTTGGAAGGCACGTGAAGCCAGT +GCTCTAAGCAGCTGTACACTAGGCAGTGCTGAAGACTCAATCCGACTCCCTTTCCTGTAA +CCAACCCTTCCTTCCTCTTAGCTGTCAGAATCCTGACTGTCCAGGCTGGCCGAGTGCTCA +CTGCAGACAGTGGATGTAGCCCTGTTTCCCAGAATTCCTTGTGGCTCACAATGGTCATGT +GACTAAGGCTTGGCAAATTAGCCAGAAACAGGGATTGATAGGGAAGTTCTTGATTTCCTA +GTAAAAAAAGACAGGCTGGCTCCCCTTTCTTCATCCTGCCACCAGTGGTGATAAGTGGAG +GGGGACAGTCTCAATGACCTTGGCTGACTCAGTTTTCCTGCTCCCTGCTGCCAATTCTCA +GGCAGGTCTACCTGGCAGGAACACAGGCTGAGATAAGGACTGTCCTCAGGTGCCTGGGTT +CTCTTCTTGCTCCCAGAACAGGGCATCCTGTCACTTGAAGTCATAGGGCCCAGTGGTTGC +TAGGCAACGAATCCCTCAGCCAGCCTCCCATGCAACCTTGGCCACAGGTACGCCTCCATC +TATACTGGACAGTTCTTCTGAGCTTAGAGGGATGAGCCCACAGAGCAGCCCATCTGTAAC +AGAGTTGTTCTGCCTAACTGCATTCACACCCCGGTAGCTGAGTTTGTGCAAGACCTCCCA +CCAGATCTAGGAATTTTAGCAGAAAATATCAAGCTGTTCAGAGCCTCCCAACCCAGGATC +AATAACCAATGAGTAGATTCCCCACCCAGGGTAGGGAGATGAAGTATTCTGCTTCATAGT +GATTCGCTGTCATCTTGTAACCAAGAGGGAAAGGCAGAAACTCACTACTTTAATTAAAAA +TTGCGCCATAGGTTGATGTATTTGAATATTTGGTACCCGGTTGGCTGGAAATATTTTGAG +AAGAATTAGGAGGTGTGACCTTGTTGGAAGAGGTGTTATCACTGGCTTTGAGGCTTCAAA +AGTCCACAGTTGGGCATAGTCTCTCTGCCTCAAATTTATGGATCAGGATGTAAGCTCTTA +GCTACCACTATAGTGCCATGCCTGCCTACCTGCTGCCTGCCTGCCTGCCTGCTGCTGTGC +TCCCCGCTATGATGGTCATGGACTCACGCTCTGAAACTGGAAGGCTTTCTTTTATAAGTT +GCTGTGGTCACGGTGTCTCTTCACAGGGATAAAAAAGTAACTAAGATACTCACAGAGATA +TGGCAACACTAAGCTGCCTGTTTCTACTCTTTTGTTTTTGTGAGGAGAGATCAGGCTCTT +GCTGTATACAAGAGGATAGACCCGACTGGTCCAAAACTTGTGACTTTCCTGCACCTATCA +CAATACTAGACTGGACTTGGAAGAAAGTTGGGCTGGCAAGAAGGCTTAGTGGGTAAAGGT +ACTTGCTATCAACCCTGATGATCAGAGTTCAACTCTAGGAACCCACAGGGTGGAAGGTGA +GAAGCCATTCTCCCAAGTTGTCCTCTCAATTCCACATATATGATAACACCCATGAACCCC +ACCTCCAGCCCCCAGTAAACTAATAAAGGCAGTAAGTTAAAAAAGAAAAAAGGAAGGAAG +AAAGAAAAGGAAAAACAGTTGGGAATGGTAACTTATACCTATAATCCTAGAATTTGGGAG +TTGGAGGTAAGAGGCCTGCTGCTAGTTCAAGGCCAGCACAGGCTACACACACACACACAC +ACACACACACACACACACACACACACACAGTTATTTTGATTTTGAGACAGGATCTGACTT +TGGAGCCCAGACAGACAATCCTCTGGCCTTTGAACTGCTGGGGTTATAGGTGTGAACTAC +CACACCCATCTAAATCCCACTGTTTGTTTAAAGAAACTGTAATGAAGGGTTTTTTTGATG +TGTTGCTATGAATGATCAAATACACTCCCAACCAACAAATGAAGACTTTTGTCATTCTCT +ACTGGAAATAAGGCTCTTGCTGGGACAGAGCAGAAAAACTATCTAGCCATTGTAGTTTAC +ACTGGTTAGCAGCAACACAACTGGTTAGGAAGCAACAGCAACACAGCACTCACTCTGTGA +GGATCAGCCTTCACTGCAAGCGCCAGCTAGGACTGCAAGGTTAATGAAGCAAACTTCAGT +CAGCTGTGTCACACTCATTTCCTGATACAACCATGGCTGTTACTTATGCAGGGACCTAAG +GAGACCCGAGTGGGAGAGCTCAGTAAAGCTGAGCTGGCGAGATGGCCCAGCAGTACAAAT +GCTCGCCGAGCAAGGCTGCAGTCCCCAGTTCAATCCCCAGACCCACAGAAAGGTAGAGAA +GCGAATGACTCCACAAGTTTGTTCTTTCACTCCACACGTGAAAGTTATAAACTCTGGGAA +CTGTGATGCTAACTCAAAACCATTTACAATAAGAAGATTCACAGAATATCGGTAAGCAGT +GAGCCAGCAAATGAAGAGGCAGAATAATGTGGAATCAGGAAAAGCCCAGAGGGAGATTAA +CACAGATGCTTCCGATACAAAAGGAAGTGCAGAAAGCACCAGCCCAGCAGTCCAAGCTGA +GTTCAAGCCTCACCTCTTTCAAGCCATCTTTGGGCTTCATGGGGTTTGCGTTGAGCAAGC +CTATGACGGTCCCTTGCTCTGTCTTCCAGAGATCTTTGTGAACATCTCCAAACAAGAACA +AGGACACACACTGAGTCAGGTCATGAAGGTCGTTCAGTTTCCAGATGCTAAACGTTTGCC +CCTGGAGTGAACAGAGTTCATTTCAGTCGAACGTTTGAACCTGGCTTACAGGGCCTCCAT +GTAATAGAGTCTTATTGTAGAAAAATAGCTGGACATAATTCACCTCAAATAAACGGGTGT +CAGTGTGGATATCAAATTATACATTAATTCTTTCTTTGGGCTTTAGCTTTTATTACCTGC +CTCATGTAAGATGAACAGAAGCAAGACAGGCCACAGGGAAATTTAGTAGAGTGTATGTAA +CTTAGCAGGTAGCCTGGCTGCCACCCAGTGTCCCAGGGACGATTGTGTGCCCCTCCTTCC +CACTACCACCCTAGTATGAGACAAGCAGCAGCTATAGCACCGTCATTTATACCCGTCACA +GGACTGGACAGCAGGTGACTAATTATCACTGCTGCTGCTATTAAGAGCTATCTCAGTGCA +CACCCCACCCACATGGCCAGGGACCCCAGCACCTTATTCTCACAGGGTTCTCTGGGATTT +GTGGACTCTAATTACTTGGCCTTCTCCACAGGAGAAGTGACAGCATCTCAGGGACAACAT +AGGTGTCCTAAATGGTGAGACCTGAAATGCACTCAGAACAACTGGACGACACGCAGCCCC +ACTGTGCGGCCTGTGTCTCAGCGGAACGTTCTCTGTAGAATGCCAACCCAAAGACGAGTG +CGTGCCTACTGGAAGTTATTTTAAAAGAAGGGCTGGCAGGTGCCAGACGAAGCCCTGGGG +ACCCCCTTTAGCCTAGCCAGGAGCAGCTCTGGAGTCAGTAAAGCAGCTTACACTGGTAGC +ACTCTGTGGAGTGACCTTCCTGAGGATAACCCCAAACGTCACCCAGTCTGTCTCTTCCAG +GTTCTCAGTTGCCATCTTCTCCTTGATCTGAGGCAGTCTGATTAGTTTCCGGCCTGCCAT +CTTCCTGCTCATTTCTGTGGAGGAGACTCGAGGTCGCCTGGGACAAGAAGCCGGTAATTG +CTAGGTCATTATTCTGGTAACAGACTATGTGGAACCTTACCACATAGTGGTCAGGGGACA +TTACAGGGAGCAACCTTTCCAGTGGCTCAGGGGACTTCATGTTTATTTTTATTTAGTTAT +TTTGGTTTCTTAGGACAGGATCTCACTATGTAGCTCATATTGGCCTAGAACTCATTATCT +TGCTGCCTCAGTAAGCATTTTTTTTTCCCTTAAAGTAAATTAAAAAATAATTTTAAAGTG +AGGATTACTTTTCCTCGGACATAGATTTACCTATAAAGTTTACTTTATACTTTCGTAATC +TTATTACAATTATAGGAAGGTACTGTTATTGGTTAAACTGTATTTTTTTTGCTTTTCAGA +CTATTGTTAACTTTGTATCTATTTTATTTATACGAATTTATTATACGAATACACTGTCAC +TGTCTTCAGACACACCAGAAGAGGGCATCAGATCCTATTACAGATGGTTGTGAGCCCCCA +TGTGGTTGCCGGGAATTGAACTCAGGACCTCTGGAAGAGCAGTCAGTGTTCTTACCCACC +GAGCCCTCTCACCACTGGTTAACTTTGAGGGTTAGGTTGGCCATGTAACTATGCAGGCTA +GCCTTATTTCCCAAGCCTTTTTCCTCAGCTTCCTGTGTGTGAGAATCAAAGATATGAACT +ATCACACTTCAATTGTATATATTTAAAAATTGAATATATTGTCTAGGATCCTACAAAATA +AATAATAGGCTAAACCACACCCATTCAAAGTTTTATAATGAAATCTGTGCCACTGTTTTG +ATCTGCCAATTTCTGATTCAATATCTATTATTTTGTCTACTTCCTTTTAATAGGTAAACA +TTATTTGTTTGTTTGTTTTGGAGGCAGGGGCTCTTACATAACCCTAGGTGCTCTGAACTT +ACTATGTTGACCAGGCTGGCCTTGAACTCACAAAGTTCCTCCTGCTTCTGGAACCAGACT +GCTGGGATTAAAGGTGTGTGCCAACCACTACTATCGTTTTGTAGACAAGCCTTCCTTCAA +GAGGCCGTACCACAGTGCACTGAGGTAAGAGTGCAGCCCACCTCAGTGCTAGGATTCCTC +AGTCAAGAGCTGCTGCGGTACAGACCTGGCACGTGCACACACTGCCTCTAGAAGACCCAT +CCTCTGACAGGACTAAGGGCCATCTAGTGGGACGAACAAAGGGACACAAGGGATGTTACA +GCTACTGACCTGAGGCGTAGGCCTGAGAAGGCTTCCACAGAGACCTGGGAAACCTGCTGG +GGCCGGTCCCCAGAATTCCCTGGGGACACTGTGTTTTGATTTCTAATTGTCCTGCTACAT +TTGTTTCCAGGAACAGCTTGAGGTGAGGGTGTGCTTGATCTCGAAGAAGAGGAGTGGTTA +GGCTCTAGAAAACTGGAAGAAACCTGTAGTGGCTGTGCGGGTGTACGCATCCTTGAAGAT +GACTCTAGGAAATTAGCATAAGAGGTGGAGAATGACTGAGAGCCATAAAACCTACTTACC +ACATTCTTTTCATAATCAACATATAGGATACTTTTTTGTTGTTATTTTGAGACTGGGTCT +CACTCTGTAGCTCAGGCTGGCCTAGAATGTAGGTTCCTCTAAATGCTGGATGTCTAAGGC +CTCATGTAATCAAACTTCGCCAGAGAACAAGGCCACTTTGTGACTCATCCAGGTCTCTGC +AGTGCTGTCTAGTAGACCTGTGTGTGGCAATTGCTGGGTAGTTCCCAAATGCTTGTGACT +CCAGCCCCCAGGGACCCCAACCTTTTGTAAGTATATAAGTGTCTGTATACACACAAGCTC +ATTTGCCTGCAACTCTGTCACAAACCACACACACACACACACACACACACACACGCGCGC +GCGCCCCAGTAGAATGATGTATTATTTTCAACAGAGCTGAGCAGTGAGACCCAGGCAGGC +CCTGTAGCACACCTGCAGGAGTCTTTGGCTTCCGAGCAACCCGCTTGGCTTTGGGTAAAG +TGGGGACATCAAGCTCTGCAGAAAAGCACGCTGACTCCTGAATTCTCCGAATTCTCTTCT +CCTTAAGCAGTGGCTGCAGAGATGAATCTTCCCGATTGAAAATGAAAGAAATTAGGAATG +CTACAGTTTTGGCAGGAGCTGGGTGAAAATACTAACGCTATTGTTTCTTGGTAACAAAAA +TGCAAATTACTGCTACAATTACAGTCACATTACCAGGTGGTTCCTGCAAGGGTGCTGTCC +CTGGAGGCTGTTTAATTGATGCAGCTTTTAGCTGCTCCTGTAAGGATTTCATTTGCTCTT +GCAACTTCTTTAATTCATCTACAAAAGAAAAGTATATTAAGAATCAGATAGAATAACATG +CTGTACTGGACACAAACACTGGAGATACTTCTGTTATCCCCCACCCAGACCTTGAGATTC +ACAAAACAATCCCATAGTAACTGTTATATACTTCAGAGAGGTTCCTTAAGAAACCTTTTT +ATCCCTAGCAATCAACCTTTTGACACCTGAGCCAGCCATGAGCTCAGTGGGGCATGGTGG +CGTAAGCCTGTAACTCCAGCGCTCAGGAGGCAGAGGGAGACAGAGGGAGAGATGACTCAG +CCTAGCTGCATAGTAAGACCCTGGGTCAGGAAAACAAAAACCCAACAAATTCCCAACAAG +GAATTCGTACAAACTTGTGTTATAGAGGTCAAGCAACCATAAACTGAAATACCACAACTA +GTACGATCAGTGCTGGCTTCTGTATTAGATCTATGAGAAGGGGCCAGGACCAAGAAAGGG +GGCATGCCTCAAAACAGCAGTTCAGGAATGGTCTTGGTTCTCAACCAGACTGTGTGGGAG +CTTTGAAGGCTTGTCCCTGGCTCCCCGGGGACACAAATCGTGAAGTACTACATTCTGTGA +GAAGTACAGACAGTGTCAGAGCCCTTTTGTTGAAGATCAAGTTTAGCTGGCTGACAAGGA +TGTAAGGAAGACCCTGAATGCAGCAGTGCTGACTTTAATAGTTCCATCTACGCCCTCATT +CAAGGTCAGCCATGTGTGTGCACACACACAAAGGCTTTGTGGTCTGTAGTCCTTGTTGCT +CCTACAGATTTTTTTGAGGCGGGGTCTCTCACTGAGCTTATAGAGTCTGCTAGGTCGGCA +CTGAGCCCCAGGGACCCATCTGTCCCTAACTCCTCGAACTGGGGTTCTGGACTTGGGTCC +TCATGTATGCATCTTACTAAGCCATCTTTCCACCCTTTTGAAAAATAAACCTGCTGGTCA +TTACCCTTGTATATGCAGTTATTTTAATGAATACTGTCAAACTTGGGGCACCCACTGTCT +CATGAGTAAACGGGAGAAAGCAAGCCGCCGTCACATCCTGGTTACCTTGCAGCTCCTCGC +TGGTTTTCTCTTGGCTGGGAGCAGGAGGGGGGCCACTGTTTCCAACTTTCGATGTAGCAA +CTTCATCATCCGTTAAGTCCTCCACATCACCAAAGAGAGTGGCCAAACGTTCCTCCTGGT +TTCCAGTCTTGCCCTCTTCTCCACTGCCAGCCTCTTCTGTGTAAGACTCACCATCACCAT +CAGCATCAAAGAGCTCATCAAATTCATCAGGGTCCCCGTCTCCCAGAGACAAGGACTTAT +CCTTTTCTGAGCTGCAAGGTAAGACTGCCTCATTCTCTTCCAGTAGAGATGTCAGGAGAC +ACAAGTCGTCTTCCTCCACTAGAAGAAATGGGAGGGAATGTAAGTCTACCTCAGACAGAG +TGTCCGAGACAGGCACACTCAGTCAGCACTGATAGCGCAATTGAAAGGAGCCTCCAGATT +GGCCACTCTGCCTGCTGCTCTTGTACCTACCTGAGGGCTTAGAAGACACCGAGGAAAGGG +AAGAGTGAGCAAGCAGGCCAGGCACTAGGCTAGATCTTCCCCCTGCACTGCTTTAACAAG +CTACCTTCCTACAACACCGAGTTTCATCAGATTTGACCAGAAAGGAAGAACTGAAAAAAG +TAGACCTTGACTACTGTGCCGCTTCTTGTTATTTTTATTTATTTACCTGTTTGTCTTTCC +AGTCAGGGTTCGTCTGTTTTAGCTTTAGCTGACCTGGAGCTCGCTCTGTAGACCAGGCTG +GCCTCAAACTCAGAGCTCCTGCCTCTGCCTCCCTAGTGCTGGGATTAAAGGCAGATGACA +CATAACCTGTCCAACTGTTACTTTTAAATGGAGAAAGATACCTAAATACTCATCATGTAG +AATTAGCTGTCATTAGCATTTCTGTCATAGTTGCTTTTATTTGACCTTTAATCATCAAGT +AACATTTTACTTCACTGGTAATTTCATATTAAACATAAAATTAAACCAAATCAGAACATA +TAGTTCTTCCTTTTTTTTTTTTTTGAAACAAGATCTCATATAGCCCAGCTACTATGCAGT +TGAACTCAGAGATTTACCTGCCTCTGACTCATAAGTATTGAGATTAAAGGGCTAAGCCAC +CACACCCAACACAGTTAATTAATTTCAATGTTTGCTTTTACCTTTCTTGAAGAGGACAAA +GTCTAATAAATTCAGCTCACACCCCCCCCCCCCCCCCTTGCAGTCTGCTTGCTCAGGGCC +TATAGAATCAGCACATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGT +GGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACT +CTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCA +TGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATC +AGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGA +ATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGC +TCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTG +TGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGC +ACTCTGTGTGGCTCTAGAATCATCAGCACATGCACTCTGTGTGGCTCTAGAATCATCAGC +ACATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGAATC +AGCACATGCACTCTGTGTGGCTCTAGAATCATCAGCGCATGCACTCTGTGTGGCTCTAGA +ATCATCAGCGCATGCATTCTATGAGCTTTGCTCATCAGAGCAATACTTTTTCACTGAGAT +TTTTCTTTGCACAAATCCCTGAAAAAACAAGCAAAATTCAAAAGAAATGACTACCAGAAT +TTAAAACGGATCTAGACTAAAACCATTTCAAAAGATTTCCACATGCAAAGTAACTCTGGA +GTCAGACCACCCAGTTCAGTTCCCTGGTCTGACATGTAAGTTGGATGTAAGTGACTAAGC +AGTCCTGGCTCCCTGCTACTTTGTGGTAGAATGAAGGATGAAATGGTAGTTTTCCACAAA +CCAAAGAGGAATCCATAAAACTAGAAGGCCTTACCATCCATGTTGTCAAAAGAACAGCTG +AGATGACAAGAATAGAGGAGGATCAGGTAGGCGGTCCAGGAGACGCAATGAGGAGCCTTG +GCTGCATACAAATCAGCATTAGAGCAGTCACTGGCCTCTTCTCACAAGGTACATCCACCA +ACCCCACCTCCCAGCTGCTAACTTAGGGTTCTCCTGGCAGCTGGCACGTCCCATCCCCTC +TCCCATTACCAACAGCTCAGGGGCATCCCCTCCCCTCACATATGCAGAGCACTCTGTTGC +TTCTACCTGGCTTCTAACTGTGGTTAGAGACCAAGCTACAGTGCAGTGTAAGGTGTGAGA +CTACTACTACAGACTCAGTGCAAAAAAGAACTACTCAGGCTGGGGGAAATGTTACAGTTA +TTATCCTGTTTTATTGTTATAATGCACCTGAGGTCTACTTTATCCATTGAAGCAGGAGAG +ACATAGCTCTACCACGAGTTAGGATTTGACTTCCACGCTAACCAGAACAAGTAAGATAGA +AAGATAAAGGCTGGATCGATGGCTCAGTGGTTAAGAGCACCGACTGCTCTTCTGAAGGTC +CTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCGTAATGAGATCTGATG +CCCTTTCCTGGTGCATCTGAAGACAGCTACAGTGTACTTAGATATAATAATAAATAAATC +TTTTTAAAAAAAAGATAGAAAGATAACATTGAAGCTAGGTATGGTATCAAACTCCTTTAA +TTGCAGTCCTGGGGAAGGTGGAAGCAGGTTGTCAGAACCCTGGCCATTCTGCCAAACAGT +GAACGAACTCTGAGAGAGGCCCCAGAGGGGAAAGGCAGAGAGAGGGCCTTTAACCTCAAG +TATAGCTTGCTCCCTGGATGGTTCTTGGACCTGATTTCCAGCCTCCTTCAACAAACATTT +GCATTCAATTTATAAGACATGTTTGTTCCTGTTGTATGTGGGAGCATGGCTATAGAACCC +ACTCTGGTAAAAGGATTGGGTTTTGGTGCACCCCGAATCTGGATATGGCCTTCTGCCTTG +CTTTAGTGTTTCCTCAGATATAAACCCTACCGTGTAGGCCAGGCAATTGTGCTTAACTTG +TTCTGTTCTGGCTTACGGTATACTTATTTACATTCTGCTGCTTTCAATTATCCTTAGAAC +CACATCCACAATGCCCGCCTGAGAAGCAATGGGTGGGTACCTTCTTCCTTGTTTCTATTT +CCTCAATTCCCTGTGTTTGCATCTTCCTGCTAGATTAGCTTGCTTTCAGCTTCTTGAACT +GTTTTCAGCTTAGGCATTTTGTCTAGAAAGCTCTTTTAGAGTACTTTCTCATCTCCAACT +AGCTAATTTCTGAGCCTTTCTAGTCGGCCATACCCCGAAGGTTCCCTCTAGAGCCCCTCT +GCCCTAGTTAACTGCACATTTGTCCACCACTGTGTGCTTGTTATAAGGATCCTCTTCAGA +GTGCACCACCACTGTCCGGCAGAAATAAACTTTTAAAAAACAAAAATAAAAGGGCGCTCT +TAAAAAAAGAAAACAACCGGGTTGGGGAGGTGGCTCAGCGGTTAAGAGCATTGACTGCTC +TTCCAAAGGTTCTGAGTTCAAAGCCCAGCAACCACATGGTGGCTCACAACCATCTGTAAG +GAGATCTGACGCGCTCTTCTGGTGTGTATAAAGACAGCTTACATATAATCAACCAATATT +TAAAAAGAAAGAAAAAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAGAAGAG +AAGAGAAGAGAAGAGAAAAGAAAAGAGAAGAGAAAAGAGAAGACAACCCAAAACGGGCTC +CTTAAGCACTCGAGCCCTCCATCTTCCAGCCCCGGCGCCTTGCCCGTTCCAGCCTCGGCC +AAAGGTCGCCTGCTCCGCTGGATCCAGATCTCGGCGCCTTTGCCCCTCAGAGCCCGCGCC +TCTCCCTCAGACCCCAATCCCTGCGTGGATGCCCAGAGTTCCGGACACACGCAAACCCCG +TGACGCTTACCTAAGACCCGGGCCTCTTCCCGGTCCACAGCGGATCCCGCCAAAAAACTA +AATTGGGCTCCGCCCAACTCTGACGTCGACGCGTTCATTTGTGGAGGACGCTCTGATTGG +CTCCACCGGAACTCTTGGACCACACAGATCCTTGGCTGGGGGAAGCACCGCCTCTCAGTA +GAGCAACCTGATTGGCCATCTTTGTTATGGGCAAAGAACTTCCGGTTGGTGAGGCTGCAG +ATTCCCATAATTAAGATTCACATAGCAGAGCTCCAGCCCATCTCTGTAAGTTAACACTCA +ACTGGTTTCCCTGCTGGAAGTAAACTTATTGAAGTCCCAACCAGTTTTGCTGCTCCTATG +TCCAGTTTAGATATTAGGATTTGAATAGAGAGAGAGATGAAAGTTTCTACTTTTCACTCT +GTCTGACCTACAGGAACTACCATTTCTTCAGATTTTGTTTCTACACCTGTAAACGAGGGA +AAGGCTAGATATTTTTGGACGCAGAAAACAATATCCCTAGAATAGTGCAGATTCAGGGAA +CTAGATTATGTCAGAGTTGAGAATAATTTATCAGATCATTCTTCAGTAAAATTCAAACTT +TTCTTTACAAGTATTTATACATAGGTCTAAAACCATTTTCCAAATGCAGAATATTTACCC +TCCATAATTCCAAAGACTTCCATGCACAGTTTTGTTGATGTTTAAGACAGGGTCTCTCCA +AGAAGCTCTGGCCTTGACCTTTCTGTGTAGATCAGGTGAGCCTTGAACTCAAGACTCTGC +TTCCCACCTACTGGGTTTAGAGTGCCTGCCTGGATTACTTTAAAACAGTATGTAGCAGGA +TCCAGAGTGTCCTGGGATTCCTCCTCCCTCCCCCTCTTCCTTTTCCTTTGTGCTGATGAT +TGGATAACGGGGTTCATGGATTCTAAGCATGCCCTGTGCCACTGCCATGGAGCTGGATTC +ACACCCCTGGCCTAGGATTCTTGAAACCTGCCTCAGCTTCAAGAGTGCTGGGATTACAGT +GACCACACGCACCTCCAAGTGACACTCTTTAGAGTCTGAATTCATCCACTAGTTGATTTG +AGATAAGACAGCATTGGTGTCTCTATCTCTCCACTCTGTTTACCCAGTGTGTGACTAGAA +AGCAAAGAATCTTGATGCCTGGACACGGAGTTTTCTTCTTCTCCATCTCATCGTTATCAA +AGCCTGTGCTCCTGGCTCAGGATTAGGAATAATTCTAGTATGAAAATTTCACAGTGATAA +AGAGACTTCAATAATTAGATAGGCCAGTCCTTTTTTTTTCTTTTTTTTTTTTTTTCAAGA +CAGGGTTTCTCCGTGTAGACCTGGCTGTCTTGGAACTCACTCATAGACCAGGTTGGCCTC +GAACTCAGAAATCCGCCTGCCTCTGCCTCCTGAGTGCTGGGATTAAAGGCGTGCACCACC +ACTGCCCGGCTGATAGGCCAGTTCTTGTTGGTCCTCTCTAGTTCCTTTCTTCCCTGTGAC +TTTACAGATAACCTTTGCTTCCCATGTGATTCCAGGAATAGGAAACAGTATCAATCTAAG +TGTTCAAGCACAGATGGATATGGAGAGCTAAGCAATTTGTACTAATTGGTTTGGTGGCAA +TTTTGAGGAAAGAGGAGGAAGTGATTTGGGGTAAAATAAATTCAGAATCCAATGCCTGTG +GGATATTGAGGAGAGAGAAAGAGGGCAGAGGAAACTCAGACAGAGGCTAGCTGGTCCCTT +TCTGACTTGTACAACTAGTTGTTACTTGAGGTGATCCACTTTAGCAGGGAACATGGGAAA +TCCACATTTAAGGGACATGATAGAGTCCATTTGGTTTCATAATGGCATCTGAATATGTTT +GGCTTCTTGGTTCTGTGACAACTTCAGGCAGGAAGAAATTAGAAATCCTGAGAACATTTA +ACTATCAATGCGCAAGCTGACTTAAGGCAGGACAGATTTGGTTCTATGGCTCCTAGAGCT +GGATGAGGCAGAAGGGTATGTTGATAAGGCGGAGCATGGTGGAAGGTTTGGTGTGCTTGC +ACAGAGCTGCTCGACTCATGCAGCCAGGAAGCAGGAAGACAGAAGAGCCAAGAGCAAATT +TACCACTTCTGCTCTCAGTGACCTCTTCCTCCAGCTAGGCCCCGCCTACAGAGTGCTACC +ACCTCCCAGAAGCCTTTTGTTTTGGCTCAGCTATCCTCGAATGTTCCCCGTAGACCGGGC +TGGCCTTGAACTCAAGAGATCCACCTGCTTCTGCCTCCCAAATGCTAAGATTTAAGGTGT +GTGCCACCACCACACTGTAGCTGGTCTTTCATTACTTTGTGAGTTCTTTCTTCCACCCTT +TCAACCCCACAACACCAAATAAAAGAAAAAAGGATAAAGAGATCCCTGAATAAAGTCAGG +GCTCAGAAATGGGGAGACATTGTTAAGACTACTTCCTGCTGATTAGGGCCATCCGAGTTT +TTGGGACAAGTTTGGTCTTTGCCATCAGGATGTTTAATTTCTTCTTGTTTCTTCTTTGCA +CGTGGCTAATTAACAAACTGGGGCCAACATCAACCAACAACCCACCAGGTTTCTGGCGTT +TATACACCCTCCAAAAAAATCCCTAGAATTCCAAACATCACAAAATCAAAGAAACCATCT +ACAGCTGGCAAAATCACACCCCCACCTCAGCCTGAGGCAAACCATAGTCAGCTGCTGTCA +CAGCTGAAGCAGCCCCATATTCCACAAAGCAAGACATATTCTTAAGATATTTTTTTTTAA +TTTTTATTTTTGTGTTTTTCTTGTTTGCTTGGGGTTGTTTGTTTTGTGTTTTTTGTTTTT +GAGACAGGGTTTCTCTGTATAGCCCTGGCTGTCCTGGAACTCACTTTGTAGACCAGGCTG +GCCTCGTACTCAGAAATCCACCTGCCTTTGCCTCCCAAGTGCTGGGATTAAAGGCGTGCG +CCACTACCACCAATTTTGGCAAGAAACCAAAATTCCAAAATTGTCACACCATCTGGCTCC +CAGTAGTCTATTCCGACCTGGAGGTCACAGTGGATTAATCCACATGATCTGAAAGCTCCT +CTCCTGAACATTGCTTCTCCCGGGGCCAGGCCTTCAATGCAGGAAGCTTTTGAGGCGGAC +ACTTCATATCTAAAGCATAACACTAAGAGAATGAGGAGGAAGGGACCAGAAGCTGCTTGC +TCTCTTCAACCTGAGGCTCTGAAGACAGGCTGCACAGAGGCCCACATATCAGCTCTAAAC +TATTGCACGGTTGGTTTTGCTGTTTTTGTTTTTAAGATCTGTTGGGTTGTTCTGACTGGC +TTTGAACTCCTAATAGTCTCCTACCTCAGCCTCCCAAGTGGCGCTATTAGAAACTGGACA +CATGCTCCACTATGTTCATAGCAGCCTTATTTATAATAGCCAGAAGCTGGAAAGAACCCA +GATGCCCCTCAACAGAGGAATGGATACAGAAAATGTGATACATCTACACAATGGAGTACT +ACTCAGCTATTAAAAAGAATGAATTTATGAAATTCCTAGCCAAATGGATGGACCTGGAGG +GCATCATCCTGAGTGAGGTAACACATTCACAAAGGAACTCACACAATATGTACTCACTGA +TAAGTGGATATTAGCCCAAAACCTAGGATACCCAAGATATAAGATACAATTTCCTAAACA +CATGAAACTCAAGAAAAATGAAGACTGAAGTGTGGACACTATGCCCCTCCTTAGAAGTGG +GAACAAAACACCCTTGGAAGGAGTTACAGAGACAAAGTTTGGAGCTGAGATGAAAGGATG +GACCATGTAGAGACTGCCTTATCCAGGGATCCACCCCATAATCAGCATCCAAACGCTGAC +ACCATTGCATACACTAGCAAGATTTTATCGAAAGGACCCAGATGTAGCTGTCTCTTGTGA +GACTATGCCGGGGCCTAGCAAACACAGAAGTGGATGCCCACAGTCAGCTAATGGATGGAT +CACAGGGCTCCCAATGGAGGAGCTAGAGAAAGTACCCAAGGAGCTAAAGGGATCTGCAAC +CCTATAGGTGGATCAACATTATGAACTAACCAGTACCCCGGAGCTCTTGACTCTAGCTGC +ATATGTATCAAAAGATGGCCTAGTTGGCCATCACTGGAAAGAGAGGCCCATTGGACACAC +AAACTTTATATGCCCCAGAACAGGGGAACGCCAGGGCCAAAAAGGGGGAGTGGGCGGGTA +GGGGAGTGGGGGTGGGTGGGTATGGGGGACTTTTGGTATAGCATTGGAAATGTAAATGAG +CTAAATACCTAATAAAAAATGGAAAGAAACATAAAAAAAAAAAAGAAGGAAAAAAAAAAA +AAAAAAAGAAACTGCACCATGTAGTGGTTCTTAATTTGGGGGTGGGGGTGGGGTAGTTGC +TAACCTAGTAGGGTTTTTCCCTTTCTAGTAAAACACGAACATCGAGAGCCTGTACGCGTT +CCAGTGGTTTGTATACTTTCTGGAAACTAGTCCAGATGCTTCTCAAATGAAGAGCTTCTG +ACGCTGGGCGAGGTGGCGACATACACTTTAATCCCAGCACTCAGGAGGAAAAGACAGGTG +GGGATCTCTGTGGGTTCAAGGCCAGCCTGGTCTACAGAGTGAGCTTTCAGGAACCTCTGG +TGCAGAAGGCCAGAAACTGGGAAGAAGAGGAACCAATGATCAAAACAGCCAGGGAGGACC +ACAAGCTGTCTTCATCCTGAAGCCCCCGCCCTTCCTGGGGCCTTGTTCTCATCCTCAAGT +ATTAGCTGACTGCATCTGTGTGGGCTTGCTTCTTTTTTGGGCATGCAACTCCATTTTGTT +TCATTGCCAATTCTCTAGTCTTGATTGTAGTTTTCCAGTGTATTGAGAGTATTTGAAAAA +CATGCACATTGTATATTGGGAACAAAATAAAAAAGTGGGGGGCCCTGGGGAAGAACGGAA +GGAGAAAGATGCCCACACCCCGCCAGAGTTTCCCTATTCTCTGGACAGTCAGGCGTGGGA +GGGCTGCTATCTACCCTATCCACTCATCCCTGGGTGGGCATTCCTCTATCCCACTCTTCA +GGGGGTGGTCATGGGGCAGCCCTGCCTGGGGACACCCCCCTCCCCAGAGCTACTTTGCTA +AAGCCACCAGGGTTGTGGGAGGGAGGGAAGAAGTTCCCAACACTGACCAGAGTGTGCAGG +GGAACTTGAAGGAGCAGAGCAGAGACTCTATGGTTTTAGAGCTTTATTATAGAAATGCAG +GGAAAAGAGAGAAGGTAGAAAGGAGAGAGAGAGAGACAGAGGAAAGAGAGAAGAGAGGAA +AGACGATGACAAAGAGAAAGGGAAGAGGAGAGAGAAGCGAGAGAGGTGAGAGGACAAAGG +AGCAAGAGAGTGAGGTGCGGGCTGAGCACCCCTTTTTATGGTCTTCACTGTTGCTAGGTA +ACTGGGGAGTAGTTTAGCCTGAAGGTCAGAAGCTTGGGCCATTGCTTATGTGACTACTGA +CCATGCTTCTCTGTGGAGGCTGTGGGAGGTGGTACCTTAGGCAGGGGCCAGAGTTCCAGG +AGCATGAGGGAACGCCTACCATGTCATGTGGGTGAATTATGACCATCAGGGTTCAGACCT +CAGCTCGACTGGAGACCAGCCTGCAATTCCCCACAATTGTGTGTGTGTGTGTATATCTAT +ATATAGATATACATACATACATATACACACACACTAAATAATGAATTCAATTTACTAACA +ATAGCAACAACCAGAAACTTAGGAAAGTCTTTGACTTCATTATTCAATACTGCACTGGCC +ATCTCAGGTCTTTTATTAATATCATCCCACTTAAAACTTTGTTGATTTCCACAAAATAGC +TTGCCAGGATTTTGACTGGAATTACATAGTAGTTAGAACTGACATCTTGAAATTTTTATA +TGCATAGAATGTTTTGAAAATTCCATGCCTGAATATGTCTTTAATCAGATTATCCTCCAT +TACTTTGTCTTACTCCCACCCTTTCCAACTAATCCTCTGATAGTCATGCCTTAATAAATC +CTCTGGGTTTCACTAGGGTTGCCGGCATGAGCAGAGGGGGGTTTCTCAGTAATGTGTGGG +CAACTTACCAGTGTTACACGAAGGAGAATGGCTCCCTGGTCCTCTGGCAACCCATTAACT +GTCAATAGTTTGAGGGGAGGACACTGGGAGCACTTCCCCCATCCATGAGGGAATATTCAT +GAGAATCCTGTCTTGTGTCGGATTGTGCAGCAGCCAGAATATCATCACACCCCTCCCGTT +TACTGATTCCTCTTAATATTCCCTGTGCCTTGGTTTGGGGAATACAGATGTTCTATTTAA +CCTGGGTGTTCAACAGTCACTATTAGTCATTTATTAAAAGCATAAGAAGAGAAATGAAAA +TAGGAACTCAACTGTATCAGAGTAAAAGAAGTCTGCCTGGCCAAAGAAACAACCAACATT +TATTAGAACCAACTACAGAATGAAAGAGAATATTTGCAAAGCAAACTGCGTGTGTGTGTA +TGTGTGTGTGTGTGTATACAAAGTGGTTAATGTACAAAATATCAGCCACCATAAATAGAA +TAAAACCCAATAAACCAAGTAACACAACTTGAAAACGGTCAATGAACTGAAGCAGACACA +TCTCCAATGGCTTGTAAGTGGCCAAGAGCTATACAGAAGGCTCAAGATAACTGATCACTG +GGAAAACACAAAGCCAAATGACATAATGTATTATTCTGTTAAGATGGCTATTATATCAGG +AAAAGGAAGGGCAGACAGACTGCTGAATGGACAGACAGCAAATATTAATAAGCATGAAGG +ACGGGCGAGATGACCAAGCTGCTAATGTGCTTGCCCTGCAAGCCCGGCCACCTGAGGGCT +TTGCTCCAAGAGTAATAATAGTCGCTAACTTTGTCAGTGTGACTGCTGTTGCAAAGCGCC +CTGGAAATTAGTACCTCTCTCCTTAGTTTCTGGAGAGGGAAGGGTTGACATTAAACATGG +GCAGTACTACTTGGCAGGTGGGGAGCCCACTGGGATTAGGCATCTCCTCCAACACTTGTA +CTTCTGTCTTCTTTACTGTCACATATATCACAAATATTTTTGACACACTCCTTATTTCTG +GAGAAAGAAAATGTACCCCTCCTAGGGAGAGCATCTTCTGGACTGACAGGAAGTCACAAA +GAAGAATCTAATTAGCACCCTTCCACATAAGCCAGCCAGTGTTTTTATGTTCTGCTCATG +AGTCACTGTGAGCAGTCAGCCAGATGGCTGCAGTGTTTTTCTAGGTAAATCTTCCCTTAG +TGGGCATCTTGTTGTGTGTGTAATTCTGTGGAAGTTCCATGTGGCTCTTTCTGACTGAAC +ACTGGCCTCCCATGGTGTAAGCTGCCCAGTTCAACCACAGCCTTCCCAACGGGAAGGACC +AAAACCTTTGACACCCCAAGCCAGAAGAAACTTTTCTTCCTTTTCCATTTTTGGTCAGAT +ATTTTGTCACAGCAGCAAAAGTCTGATTAACACATGCAGCTAACCATGCTATTAAAATGT +GAGTGACGCTGGGCGTGGTGGCGCACGCCTTTGATCCTAGCACTCGGGAGGCAGAGGTAG +GCGGATTTCTGAGTTCGAGGCCATCCTGGTCTACAAAGTGAGTTCCAGGACAGCCAGGGC +TACACAGAGAAACCCTGTCTCGAAAAACCAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA +GGGAGTGACGACTGTAAAGGCAGGAATGTAACACAAATAAACCAGGTTTGCTGGCACATG +CCTTTAGTTCCAGCACCTAGAAGAGAGGCAGGTATCTGTGAGTTTGAAGCCAGCCTGGTC +CACAAAATGAGTTCCAGGACAGCCAGGGCTATACAGCGCAACCCTGTATAGAAAGAAAGA +AAATAATACGTACAAAACTCCTATGACTTGTAACATGCAACAAGGCCTTAGAGCAGATGG +CAGATTAAATAAATCAGATAACACACAGAGGGTTTGCAAGGTGTTTACTAAACTGGTGAT +ATGGCCTTAATATACAAATGATTACAGTCACTATTCTGTACAGATTATCCCTCCTGAGAC +GCTGTGCCATCGGCCAGCACTCTCACTCTTCCCACACCTTCCCTCCTGTCCTGCTACCCA +CTGTTAGGCTCTCAGTGTCTCAGACATCTGTAAGCTGCTACTTCATCTGCAAAGAAAATA +GCTGTTCTTTTAAAAATTAAACTATGTACTGTACTATCCTGTACAGCTCCAGTACGGAGC +CTGAGGGTAATGTCACACCGAACAGCTGAGGGAAGGACTCCAATCCTGAGCTTGTCCCTA +TCTCTCACCTGTCCTGGTGTCAACAGATACCACAGTGTTCAGTCAGAAAGAGCCACATGG +AACTTCCACAGAATTACACACACAACAAGATGCCCACTAAGGGAAGATTTACCTAGAAAA +ACACTGCAGCCATTCTGGCTGACTGCTCACAGTGACTCTCATGAGCAGAACATAAAAACA +CTGGCTGGCTTATGTGGAAGGGTGCTAATTAGATTCCTCTTTGTGACTTCCTGTCGGTCC +AGAAGATGCTCTCCCTAGGAGGGGTACAGTGTGTCAAAAATATTTGTGATATATGTGACA +ATAAAGAAGACAGAAGTACAAGTGTTGGAGGAGAAATCTGGCATTTACCAAGAGCTTTGG +GGACTGGAGAGAACACTCAAATGATGCAGTCCATCACATGGATCTGAAGCGTGTCGATGT +CCGGCAGGACCTCCCCGCACTTGGGGCAGGAGTGAATCGGAATACTGCGAGGCTGCTGCC +CGTGCTGCCAGCTCCTGTCCTCGGCTCCTGGGAGGATGAGAAGTGACAAGTGCCGTCAGC +CAGCTCCATCCCAAGAGCACTTTGGACTTAGCCACGGATGTGAGCATCTGTCAGACTTAG +AAATCAGCCTTGAGTGGGGTACAAATACGTACTTTTGGGTCACTAGTGGAAATCATCACT +ATGAACACAGAGAAACTAGAACTAGTGTTTGTTCCTTAAATCCCATCTGGCGGCCGCAAC +AGTTCTGGGAAACACAGTTACACTTCTAGGGACAGGACAAGGCATGGTCTACTAAGACTT +AAATATGCAGGAGAGTAAGACACCGGTGAGGCTATAAACCAAAGAGGGAGTGATGAGAGG +AGCTGGGGAGTATTCTTGGAAGGACAAGCCGTCTCTCGCAGACGCAGACAGCAATTTCCT +GATTCAGTTGATGGAGAGCCCTCCAGGACTCTAAAGTACTGCTGTGCTGGGCTATGGACG +AGGTAGGGAAGCCAGGTGGAGATGCAGCAGGTACAGCGTCGGGCCCCAGGGGTCCCGCAG +GATTGAGAGTCCCTGGCTCTGCAGCTAGGCCCTGTCTGTCAGGAAGGACACCTTTCCAGA +GGCTCCTGTGCTGATCCTCGGGTGCGGCAGGGGAAGGCTGTGGGACCTTTGGAAGGTGGA +AGTAGGGCATGGCAAGTGTGCTGGGGCTCAGAGCCCTGGCCCTGGCCTTGTCTCTTCCTC +CTGCCCACCACGATGTGACCAGCCTCCTCCTTACAAATGTTCAAACTGTCATGACGTTCT +TTACAAAACAGATTTGAAATGCATCCCAACTCTACATAGATCTTTGATCAATAACTTTCT +CCACTAATGCTGAAAACTGCTTCTGCTCCCAGGGCACCTCTCTCACCTGACCAGCATGGA +ACAAACTTTCGGCTTTTTAGTCTTAGTCAAGTAGTTGACTCAGCTCCCAAACTGTCTTTT +TATTTTTGTTTGAGTATGAAAAGGAAAATGACCTCTAACATTTGTTTGCTTCAAAGCACA +TTGCTTAAATTTATAATATACAAGGCTAATGGATTACTTGTGGCAAACAAATTTAAGACA +TTTCAATTGATTTATTTGCAACACTGAGAGTCAAACTAGGGCCTTAGGTGTGTTCAGCAT +GTTACCACTGAAGCAAGAAGTTTGTGTGGGTGGGGAGTGGCATAGATGTTTGTACGAACA +TGTGTGTGTGGGCATGCTTCACCTGGGCACACACATGTGGTGGCCACAGGCTGACTTGTA +GAATGTCACTTTGAGACAGGCCAGCCTTTGCCTTCTGATGCTGAAAGTACCCCAGGTCAT +TCTGTCAGCCCATGGGCTCTATCCTCTGCATGCTTCAAGGATGCAAATGTTTGCATTTAT +TTTTGTGATTCAGGGTTTTTGTTTTTGTTTTAGTTAGTATATACCCATATATGTAGAAGA +TTTATTACTTTTTATTCATGTGTGCTTGAGTGTGTGCTATGTGTCTTCAGGTGCTTGCAG +AAACCTGAAGGCGTCAGCTCCCCTAGGGCTGCACTGACCGGCAGATGTGAGCTGGGAACT +GAACTTGCTCTTCTGGAAGACCCGCGGGCATCCATCTCTCTAGTTCCTTTATCAATGCAT +ATTAATTATTCAAAATAGTGGGTTTCATTGTGATACGACCATATATGTATACTAATCATT +TATTATTTATTTATTTATTTATTTATTTATTTATTTATTGGGATAGACTAGCCTAGGCTG +GCCTGGAGTTCTCAATCTCTCTGTCTCAGCCTCTCACATACTAGGACTACAGCATGAGTC +ACATTGCTGCTAAACTTATTTTTAACTTGCTTTCCTATAAAAAGACTTTGCTGGGGGGCA +CAGGAGGGGGGAACAGACAGGAAATACCAAATGACATGCAGAGACCTACTTTTCACTGTG +GATTTGCTGTGACTCTCTTCTGCAGTGATAGATGATAACCTACCTACTGGGAATGTGAGT +TAAAATAAGGCCCCTCCTTGGCTTGTCGGGGTGTTATCAGAGCAACAGAAACCAGGGTAG +GGCAGACTGAGGGGCACTCGGGCTGCTCTAGGACTTAGGGACCTTTTCAATGTCTGGGAA +ATTTAAGATGGCATCTTGTTAGGAGAGCATTGCCATTAACATTTTTCCTAGCTTTGTTAG +CTCTTTGAAATAATTTTGTATGAAAAAAATCAAGAATAATCCTTCTTTTGATAGTTTACT +ATAATTCACAGAACATTGTTGCTCGTGTACTGTTACCACCACATCATAAATCTAGCACCA +TGCATTTCTTTAGACCTGGACTTGTCTAGCTTTTCATGAGTATCTGAGTTTCGTTTCCAG +CATCACAAACTAAATAAATCCAAGCAAAACCCTCTCAGTGAAGGCAAACAGAGGCTCAGG +AGGCGTTGAAGAGGGCGGGCGATTCAGGTCAGCTAACAGACGCTGGAGTGAGTGACGTGG +TACTACCTGGCTGCGAGAGTCTGGGCTGAATGAAATGAGAGGCTCTCAGGGGCTGACTTC +TGGGGAAACAAGCGGCGCTGTATTTTGACTAGTTGGATTTCAGAGCCATTCTCTACAACA +TAATCTGAAATCCCAGCTCATAGGTGACTCACCTCTTTGAAACAGGTAAGTCTGCTGGTC +AGAGTCACTGGTTCTTGCCCCGTGTCGGCACTGCATTTCCATCAGGGACTGTCTACTGCA +ACCAAAAGCAAGACCACCTGTGATATTCTATAGCCTGCAACAGGACACCAGCAAGCAGCC +GCCAGAAGGGTGCGTGTGGGAAACAAGTCAAAACCACATGGCTGACCTTCATAAGAAAAC +TGACCCGGACTGAGGATACAGCTCAAGGCTGAGTGCTTGCTAGCATGCACAAGGCTCTGA +AACCCTCAGTGCCAAACAACAGAGTAACCACCCAAAACAAAAGACTAACTTGGTTTTTAG +CAACTATGAGTACCAGGACAGAAGGTGATAAAGATACTAAGTTGAGCTGTATAAAATCAG +GAAATAACCCAACTCACTTTTTTCTTTTCTTTTTTAAAAAAGATGTATTTTATGAAATTC +CTAGGCAAATGGATGGACCTGGAGGGCATCATCCTGAGTGTGGTAACCCAATCACAAAGG +AACTCACACAATATGTACTCACTGATAAGTGGATATTAGCCCAGAAACTTAGGATACCCA +AGATATAAGATACAATTTGCTAAACACATGAAACTCAAGAAGAACGAAGACCAAAGTGTG +GACACTTTGCCCCTTCTTAGAATTGGGAACAAAACTCCCATGGAAGGAGTTACAGAGACA +AAGTTTGGAGCTGTGACAAAAGGATGGACCATCTAGAGTCTGCCATACCCGGGGATCCAT +CCCATAATCAGCCTCCAAACACTGACACCATTGCATACACTAGCAAGATTTTGCTGAAAG +GACCCAGATAGAGCTGTCTCTTGTGAGACTATGCCGGGGCCTAGCAAACACAGAAGTGGA +TGCTCACAGTCAGCTATTGGATGGATCACAGGGCCCCCAATGGAGGAGCTAGAGAAAGTA +CCCAAGGAGCTAAAGGGATCTGCAACCCTATAGGTGGAACAACATTATGAACTAACCAGT +ACCCCGGAGCTCTTGACTCTAGCTGCATATGTATCAAAAGATGGCCTAGTCGGCCATCAC +TGGAAAGAGAGGCCCATTGGACTTGCAAACTTTATATGCCCCAGTACAGGGGAACGCCAG +GGCCAAAAAGTGGGAGTGGGTGGGTAGGGGGGTGGGGGGAAGGGTATGGGGGACTTTTGG +GATAGCATTGGAAATGTAAATGAGGAAAATACCTAATTAAAAAAAAAAAAAGATGTATTT +ATTATGTATACAGCGTTTTGCCTGCATATACACCTGCAGGCCAGAAGAGGGCACCAGATC +TTGCTGGGAACTGAACTCTGTAAGCGCTCTTAACCTCTGAGCCATCTCTCCAGGCCCCCC +AGTCTCTGTTTTAAATGCCAGGCCTTTTCTGTGTAGCCCCGGCTGTCTGGAACTCACTTT +GTAGACCAGGCAGACTCAGATGCCCTCCTGTCTCTGCCTCCTGAGTGCTGGGATTAAGGA +TGTGTGCCACCACTGCCAGGTACCAAACTCTACAGTGATAGCAAAGTGGGTCAGAGAAAG +TGGCTTACTTCTGGATCAAGGCATTACAAAGCAATTAAATAGAATAAATTATTTCATTAG +CTAAGAGAAAAAACTAACCTGCCCTCTTCTGGCCTGCAGGTGTATATGCAGGCAAAATGC +TGTATACATAATAAATACATCTTTTTTTGTTTGTTTGTTTGTTTGTTTTGTTTTTTGAGA +CAGGGTTTCTCTGTGTAGCCCTGGCTGTCCTGGAACTCACTCCGTAGACCAGGCTGGCCT +CAAACTCAGAAATCCGCCTGCCTCTGCCTCCCGAGTGCTGGGATTAAAGGCGCGGGCCAC +CACCACCCAGCTATAAATACATCTTTTTAAAAAAAGAAAAGAAGAAAAGAAAAATGTGAG +TTGGATTATTTCCTGATTTTATACAGCCCAACTTAGTATTTTTCTAAAAAATAATGAACC +CAATCTGCATCAGAGTTCACAATCACATGACATAAATTAAATTGCAGAACAATATCTATA +ACGATCATTTTGTAACTTAGACACAGGAGAGAATTCAGTATTATCTTCCTTTAAAAACAC +AGTGTTGGGAGCTGGGAAGGCGACTCTAACAGAGGACGTGAGTTTGGGTCCTAGCACCCA +CACCCTGTTTCACAACAGTCTGTAACTCCAGTTTCAGGGGATTGCACATCTTCTTCTGAC +TTCTGCTGGCACTAGGCATGCATGTAGTGTATATACAGACATACAGGCAAAACACTCACA +CATAAATACATCTTAAAAAGTTGGCTACAAATATGGTGCAGGGATTTGTGTGCATATCGA +TATGTAAAATTATAATGCAGGTGGGTGGTGGCTCACCAATTTCCTGTTTTCACAAAGTAG +GGGAGAGGGTGTACTGAAGGATGGGGACACAGAGAGCAGCTCTGACTCCTAGTCCTTTGA +TAAAAAGGACTCTGGGGCTGCTGGGACGGCTGAGCTGGAACATCGTTCACGGACAAGCCT +GAGTTCAGTGATGGGAACCACATGACAGAAGAGGAGAAGCTGCCCTCTGACCTCCACACA +CAAATCCATACACAAGGACCCACACTCCACCCATAAGTCATCAAAGCTGTTTAAAAAAAA +TTAAGAAATACTTGAAGCAAATGAAAGAAACAGTTAATTTAGAATGGACTACATAATAAT +TGTATTATTTTAATCTTCTATTTAAAATATCTTAAGACCTCTCCCAATAATTTTTAGCCA +GACATATGGCATATGCCTTTAGTCCCAAGCAGCACTCCAGAGACTGAGGCAGGGGGGCAA +GGTTGAGGCCAGCACGCAGTAGCAATTTCTAGACCAGTCTGGGTTAAAGGGTATGACCGG +TTTCAAAACAAACGGAGTAAGTAAAAATAAAATTTTAAAGTTAGAATTTGGTAAGCATTT +TTTTTAAGGTGGCTAATTCAAAGCCAGCTAGGATACTGAGACACAGAATGTTATTTTCAC +GGCGTGTGCTAAGAACACAGCCTGTACACTGCTCCTCTGTGGTACTGGCCTGTGTGCCAG +TCTCCTTGCATCCTCTTACCTGCCTCCCTCTTCAATGTCATTGTTCTCTTTCAGCAAAAT +CGCGAGCTGCAAGGCCAGCTGCTCCTTTTCTTCATGAATCTTCTCTCTTGCTGCTCTCTC +AGCGTGAAAATCTGAGCAGTACACCTCCATCTGTTAGGGGGAAAAGTTAGGTTACCATGG +AGATGACCGTGGACTCAGGGATGATCATGAGATCAGGGTCCATGCTGCACCTGTAGACAG +GCTTTGGGAATGACGAGACTTCTGTTGTGAGCGGGTGAATCATGGCTTTCCAATGCTATG +AAACAGTAGATACAAGTTGCATATGTGTGGGTGCTTTAAACAATGGGAACTCCTAAACTG +AACTGATATAAATGGCTTCAGGGATGCATGAATCATTAATTCAGTAGATTTTTTTTTTAT +AAAAAAATAGTATTCAGGTATAACATAGTAAATGGCTTACCAGAATGTTGATGTTAAGCT +AAATTTAAAATAAATAAATAAATACACATTATTTGTTGAATTCCAGACATGTGTGTGCTC +TTATGTTGGTTGCTTCTTTGACTTCATCACAAGTCCTCAGAGTCAGCTCTTGGTGATGGA +ACCAGGAGACTCTCTCGTCTGTTCAGGTCTGTGTTGCAAGTCCTGGGCTACACAGCAAGA +CCCTGTCTTTTAAAAGTTCTGGAAATATAAACTGGTCACTTTTCTAGTGAGCTTAATAGT +CCTTAGTCTTAGGAAACTCTGGCTGAGCATGGTAGCACCGGCCTGTAATCTTAGTGTTCC +ACAGGCAGAGGCAAGAAGATGTTGAATTCTAGCCTAGCCTGGGCTACATGGCAAGATTGT +ATGAAAAAAGAAATGTTTAGTGACCTCAGTGTTTGAACCTAGATAAAGGTCTTATTTTCC +TGGACACTTCCTCTACATGTGGGGTCACCGGCCTCCACTGTGGCTTCCGTGATCTTCATG +TCTTGGTGAAGAAATTCTGAGGTCTATTCCCACAGTAGGGCCAGCCTGTGTAAGTCCTAA +GATGCTAGAGAAGGGATGGGGGCGGACTCTGAAACCACATCATAAAGCAAGGTGGGTCAT +GCATTGCTCTCCTCCGGATCGCTTGCTTTGGAGGTCAGCTGCCGTGCATGCCGTGAGCAG +GTCTCTGGAGAGGCACACGTAGGGAGGCCTCCTGACAGGCATGTGACTGAGTCACCTTGG +AAATGGCTGCCATGTCCATTTTTAGTGCAGCCTCATGAGAGACTCTGAGCCAGACCTCCC +CTAGTGAGCTGCGCCTGGACTCTTCATTCATAGAATCTGTACTTGAGATGACAATGTTTG +TTTTGTTAGCTGCTATGCTTTGGGCATAATTTGCCACACAGAAAACCAGATTAATTGCTG +GAATCTCTCAGACACTGAGCCACCAAGCAGGCAGCACACACCAGCCACTATGAGGTCCCA +GACACATACAGCGGAGGCCTGCCGGGTCTGGACTCAGTCCGAGAAGATGCACCTAACCCT +CGAGAGACTTGGGGCCCCAGGGAGGTGTGGTGGGGTGGAGGTGGGCATGGGGGCTTCTCT +TGGAGATGGGGGAAAGAGTTGTGGGATGTGGAAGAGTTGAAGGGTGGACTGGTAGTGGGA +TAAAGTCTGGACTGTAAAAAAATATTAAAGAACAAATAAAATAAAATTGAAAAAAAGGAA +CAGATAAGTAATATTATTATCAGAATAATTTCATTGTTCTCAATTATAACATAAAGCAAA +TTTCACAGTGAATGGAAATGATCTGAACATTGTTTTAATAGCAGTTTTTAAATCTTCTTT +TGCTTTATTTTTTTAAAGATTTATTTATTTTTATGTGCATTGGTGATTTGCCTGCATGTA +TGTTTGTGTGAGGGTGCCAGCCCCCCTGGAACTGAAGCCACAGACAGCATGAGCTGCCAT +ATAGGTGCTGGGAACTGAACCCACATCCTCTGGAAGAGCAACCGGTGAGCTATCAACAAC +TCAGCCATCTCCCCAGCCCCATTTTGTTTTAATTTTTTTTTTTTTTTTAAGATTTATTTA +TTTATTATATGTAAGTACACTATCTTCAGACACTCCAGAAGAGGGCGTCAGATCTTGTTA +CGGATGGTTGTGAGCCACCATGTGGTTGCTGGGATTTGAACTCCGGACCTCTGGAAGAGC +AGTCGGGTGCTCTTACCCACTGAGCCATCTCACCAGCCCTTGTTTTAATTTTTTGAGGCA +GTGTCTCACTAAGTAGCCCTAAGTGGCTTGGAGCTCAATATGCAGACCAGGTTCACTGCA +GATGAGGCCGTGTGTTTGTCACATGACCTGCCTCGAGTACTAAAGATTGCTCACACGCAT +CATTGTACTGGGTGCCTAGATTTCTTTTTTTTAAAAAAAGATTATTACTTTGTGTATGTA +TGTGCTCATGTGTTCACGAGCAAGGGCTGTCTGTATATGCTAAGCTCCTCTCCAGTTCCC +TGGTGCCAAGTTTTCAACTTACTATGTTTAAAACTGGCCTTTGGATTTCATGGCTTTGGG +CTATATTATCTATTACTGTTTAAAGGAAATACAAATCTAAGCCTCGCATAGTGCTGCACA +CCTGTTTTCTAGCATTTGGGGCCAACCTGAGTTACATAGTAACACCTTGTCTAAAAAATT +CTATTATGTTAAAACTATAATTACCAAAAGGTATGTAATATATATATATCAATCATCATT +TTAGGAGGGTTCCATCAATTCTGGGTGATGCAGCATCTTGCGGTGCACAGTAAGTGTTCA +TGGTGGAGACTCACTTCTGTGGTGTGGAATCTCTGTGCTATCCATCGCTGCATCAGTGCT +GAGAGCATTATCTACGCTCTGTTGTGCACAAGTCAGAGCTGGTGAATGACCAAGAGCATC +TACCAAAACCAACACCCATGCACAGTCATGACACAGACTCCAAGCCACAGGGCAGAAAAC +AGCCATATGGGCTATGCAAGGGAACACAAGGCTCCCATGATGTTCCTCTAGTAACGGCAT +TAAAGCCACAGGCACAAACTCCTCTCTGTGGGGTTTGTCCACAATGGGCAGCTGGCAATA +ATGAGCCCCCAGGTAGCATAGAATCTAATGACATCATTTCTAAGTAAAAAACACAAGGAC +GTAAAGACATTGGGGCCCTCCTGAGAGAATTCTGGTCATGTATTTTTGTAAGATAAACTG +GTAGTGTTTAATTTTAAAATTAGCAATGTACATAATGATGTAATCTCTCTTTCCCTCTTC +ACTGTGTGTGTGTGTGTGTGTGTGCGCGTGCGCATATGGGAACATGTACATGTGGAGGCG +GGAGGACAACCTCAGATGTCATTCCTCAGGTGCCATCCACTTTGGTTTTTGAGACAGCGG +CTGTCACTGGCCTGGGTCTTCCCAGCTGGGCTGGACTGGCTGGCCAGGGAACTCAGGGAT +CTCAGCACTGGGATCACAAGTAAATGCTGCCACGCCCAGTGTTTTTCAACCCTGTGTCTA +GCATTTCTATTTAATAGCAACTTTTAAGAAAAAGACCCATATGAAGCTAGGCATGGGGAC +ATGCCTGTGTGATCAGGGGTTCAAGGCCATCCTTGGCTACATAGCAAATTTATGGCTAGC +TTGTCTTTTGAGGCCCTGTCGGAAAACAAAAACATAAACAAAAAAACCCAAAACCCACTT +TCCCCAAAACACCATTTATAATAAATAGTATAAGTTACAAAAATATTTAGAAATAAGTCT +TATACTAGTACCTGGGAGTCTAAAGTTGGCCTTGAACTATTAATTTCCCTGCCTTTATTT +CTCAAGTGCTGAAATTTCAGGTGTGCACAACCATGCCTGACTTTCATTTTTTAAAAAACT +CCACTGGGTAGGTACGGTGGTGCAGGCCTTTAGTCACAGCCCTTGGAAAGCAGAGGCAGG +CAGATCTCTGTGAGTTGAAGGCCTACCTGGCCTACATAGTAAATTCCAAGTCAGCCAGAG +CTAAACAGTGAGACCACGTAGTGACAAAACAGACAAAAAAGAATGAGGAGGAAGAGGAAG +AGGAAGAGAAGGAGATGAAGAGGAGGAGGAAGGAACTGGCAGAAAGAACATTAAAAAAAA +ATCACTGTTATGTTAAGCATTGCCATTCTCACAGTGGAAATGTCTCGGGGGCATCACTCA +GGCCAGACTCTAGCCTGACTCTCACCTGAGCCCTGAGGACGGCCATGGTCTCCAGGTCTT +CCTCCTGCTTAGCGAGCGTCTGCTTCATCTCATCCATCTGGAGCTGTTTGGATGCCAGAG +CCTGCTCTGCCAGCTCCAGCTTCTCGCTGAGCTCCTGCAGCAACATCTTGTCCACCTTTT +CTGCCTGAAAAATACAACTTTATTCTAGAAATGGCTTGGAAACGATGCAGCTTATTTTAG +GAAAATATAAAGCTTTACACTTAAGAACTGTCAGCTCCAGTCTGTTACTCAGCCATGACA +ACTCATTCAGCAAGCTGTAGTCACTTTTGCCTTGCCAATAAGCACTTCCTTGGCTAAAAC +ACGTTCTTTCTTGCTTTTTAAAGATTTATTTGTTTATTTATTTATTACATGTAAGTACAC +TGTAGCTGTCTTTAGACACACCAGAAGAGGGTGTCAGGTCTCACTATGGATGGTTGTGAG +CCACATGGTGATGTGGTTGCTGGGACTTGAACTCAGGACCTTCGGAAGAGCAGTCGGTGC +TCTCACCCACTGAGCCATCTCTCCAGCCCAAACACTTTCTGAGAAGGTAACAGCGAGTGA +GCGTAGCATAGCACTGTTCCCAGTAGATGAGTTCAGATCTCAGCACACACGAAACCAGAT +CAATGTCCCATGAGAACAAGCCTACTCTGATGAGCCTGAGGCATGGATACTATTATTTAT +CTTGTTACTTTAGCTTTGATGTTACTTTAGTTTACATTTAAAAGGGATCAGGTCCTTATT +GGACAATGCAGCTCACACCTCTAATCCCAGCACTCTGGAGGCAGCAGGGATGGGTAGAAC +TCTGAGTTCAAGGCCAGCCTTGTCTATGCAGTGAGTTCCAGGCTAGCCAAGGACACATAA +AGGCTCTTTCTCTAGATAAACAAACAAACAAACAAACAAACAAACAAAAGGTTCTCTCTC +TTTTTTTAAAGCTATAGTTTAAGAGAGTTATAAAATTTTTTTGTTTTTTAATGAAGTAAA +AAGGCCTGGGGGATTACCCAGTCCCTAGTGCCTGCTGTGTGTATGAGATCTGAGGCCAGT +TCCTCAGCATCCATCTAAAAGGTAGATATGGTGATAACTCTTGCTTGCAACCCTAGTCCT +GGGGATGCAGAGACAGGAGGGTGCCTGGTTTGCTGGCTGGCCAGCCTAGCCAATTGGTAA +GCTTCAATAAGAGAGACCCTCAGAAACTAAAGTGGCCTGTCTCAAAGAAAATACCAAAGT +CAGCTTTTGACTTCCACATGAACATGCCAATATGTACATGGACCCCACCCCCTACACCCT +GCCCCCTCTGGAAAAGGAAAAGAAAACATGGTGCTTATGTCAGAGACCTGTAATCGTAAC +TACTCAGGAGATTGAGCAGTAGGCTTGCAAGTTCAAGGTCTGCTCAAGTAACTCTGAGAC +CCTGTAAGAGGGAAGGCAGGAGGGTGTAGCTCAATAGTAGAACATTTGCCAAATATGCAA +GAGGCCCTAGGCTTATTCGAACATCCTTACTAATTTAAACTAAATGCTGTAAAACCAGGG +TTCCAAGTTCAGTGCCAGCAGGCAAGATGGCCTTGCACAGTCTCAGCCAGTAGATGGCTA +TAGCTAGCTGTCTCGCTCCACTGTTGACAAGGAGCCCAGGCTCTCAGCTTTCCTACAGAC +ACACCCTCGGGAAGTAGGAAAAGCCCTTGCCCTGCCTGGAGACATCAGCACCCCCTCCAT +ACACAAGTCACGTTTTATATACAAGCTGAGGTGAAAAGCTATAATAATTCTGTTACAACT +GATAACCGCAAAGCAGTTCTTGAGAGTGGATTTAGTTGAGGGGTCATTTGGTGGTTCAAT +CCCCAGGCTATGGAAGTACCTTTGCTCTGTAAATACCTGTTGCTTGGTTAGTTCTTCAAT +TGTTTTCAGTGCCTTATTATGTTCTTGAAGGAGCTTGTTGTGAGTTGCCTGCAGAGTGGC +TAACCTGGACCTATTAAAATGTGATATTAAAAGTGGAATAATGAGGGAAATATCACAGAA +GCCCATCCTCCTGTCTCCCTAACAGACTTTGAAAACTCAAGTAGAAAAATCTCTTGGTTT +TTTTCCATCCCACCAACTTTTAACTCTCAGCTTGACAGGACCAGGAGTCACCTGAGGAAA +GTCTCAGTGAGAGATCGCTTCCATCAGGTTGGCTCAGGGGCCTGTCTGTGAGGACTGTCT +GCACTGCCTTTACCCATGTCGGATGACCTGCCACATGAAAGCAGTGACACCGGCCAGTCC +CTAGCTTAGGGCTCTCGATTATCCCAGCACTCGGGTGTAAGAGGCAGGTGGATCTCTGTG +AATTCTGGGACAGCCAGAGAAACACAGACCAATCCTGTCTCAAAAAACAAAACTAAGCAA +TAGAAGTAGGCAAGGCAAGCTGAGAACTAAGCATTCATTTCTCTCTGCTCTTGACATGAT +GTGAATGGGCTTCCAGCCCAGAGCGCCTTGGCCAACTCCCTCCCAGTGAGTGGCTGGACC +GTGTAAGCTAAGATAACCCCTCTGTCCACGAAGTTGCTTTGTCAGGCTATTTTATCATGG +AACAGAAATGAAACTACAGCCACCACTTGTCAGCATTTTTCTTACTCTCAAAGAAAATGG +TATCTTCCATAAGACTGTCTTTCTCTCAAAAGATAGAATAAAAATAATTTTCCTATTTTT +GCTACAACGCAAAACTTTAATCTGTCCAGGAGTCTCCTAGACATCTAGTTTCCAGATGGT +AAAACAGATTTTATGCCATGACTCCCAGGTACACCCCCACCCCCACCCCACCCCATCTGT +ATTTGGCCAGCTGTCCTTCCCCTTCTGGGTGAGCTGCCGCCCCACCCCGCCCCGCCCCCG +CCCCGCCCCCACCCCACGCACACAGGTGCACACACTCACTTCTCCTCCTCTGTCTTGGCC +TGCTCCATCTTGATTTCGGAGCGCATGCTCTCCACCTGCAGCTCTAACTTCTTGTTACTG +TAAACGAGCTCTTGCTTTTCATTCAGCTCTGATGGTGTTGCAGAGTTCTTCCTCTCCAGA +GCCTGACACCTGAAAAAGATGAATATTCCCCGAGGAGAAACAACACTTTGTCACTCTCCC +TGGCTTCTGCACAAATCCTCAAGAGGATATCAAGTACAGAGTGTGGTAGGGCCACAGGGC +AAAACACTTTGTTCTTTTTGCTTCAGGTTTGCTTTCTTGTTTTGTTTCTTCCCGCCTTAT +GGTGGGTGGGATATTTTAAACATCTTATATTTTTAATATATTTTTACCCAACCTGAACTA +AGGAGCAAATTACAGCAAAATCCCTGGGCACCCTTCAGAATCTAAAGTCTGCCTGTCACA +AAGACTCTCATTTCTGATGAGGATCCAGTAAGAGGAAAGGAAAGCCCCGAGCATCTCCTA +TGAGAGCCGAAAGACAGATACACTATGGCTATGTGCAGGGTGTTAATGCCAAGTACAGCA +AATCTCTCACATCACAATACTATATGTAGCTCTGTACAGGGGTTACAGAGGTTGGTGCTC +TTCACAGCACAGTGCAAGTCCTCTTGTGTCCTTATGACCCGTGTGACAACAGCTTCAGGA +ATACACACCAACACTAAGTTCTCTTTTTCTGAACCGTCTATCAGGTCCCTGCTTGTTTTA +ATACAGTAACAAAACTGCTTTGCTACAGTAACGCACTTCATAAATCATGCGAGGAAATTA +AATGAGTTATTACTTTTCTTGAAGTCTCTTCTTCATCAGCTCAGCCTCACTGAGTTTTGT +GTGTGCCTCTTGAAGCTCCTTAAACAGAGAGGTCACTTGAATGCTCAGTGTTTCCACTTC +GCTTCCAACCTGTCAGACAATGTCAGACATTCACGTGAGACAGAGCATTCGAGAGGAGGT +GGACCTTGTGTGAGGAGAAAGTATGGACCACTAATATCCAGCTAACACGGAAACCCTGAG +TAGACTTGATTTGCGCAAGACTTCCCCAAGTGACTTATGTGAAAAGCAGTCTGGGCAAGC +TTGTGTTTCTGTGCACCACATCCACTATCAGTCTAGGCCTGTGTGATAATGGATTTACTG +CTAAACCTGGACCTACTCAGGCTTCTGGGATCACAGGTCACCAGGTCAAAATATAACTTT +ATTCGTGTGGGGAAAGACTCCGAGACTATATTGCCTTGCCAATGTCTGCTTCTAGCTTAC +GTAATTATTTGTTATCCAGCTCTTCTCCCGGAAGCCCGCCAGTTGTCAATTTGCATATGA +GTTTTATCCGAGCTTAGAAACATCAATACTTTCCCATTAACTGTTGGTCCATCAGTTAAC +GGTGTGCTGTTCTGGCAGCGTGCTCTCTTCATGTAAGCTCATCCTGTTCTCTCTCCACCT +TCCCCACCCCCGTTTTGCTTTTGCACTCATGCTGATCTGGAATTTGCTGTCACATAAGCT +GTCCTTAAATCTGAAATCCAACTGCCTCAGTCTACCAGACACCAGACTCATAGGGGTATG +CACCACTGTACCAGTCTTCAGTGTTCTCCATTGTCTTAAGGTTGGGACTCAGAGCCAGAG +AAGCCGCTGCACGTCTGTAATCCTAGCATAGCAAAGGCAGGGAACATCGTAGTTCCTCTC +CTAGGCTACGTGTGAGTCTGAGCTCAGCCTAGGCTGGATAAGACACAATCTCAAAATTTA +AAAAAATAAAGAGAAATGAAAGGGAAAGGAAGGACATAGCCAGTGTGTGTGTGAGTGAGT +GTATGAGAGAGTGTGTGTGTGTGTATGTGTGTTGAATGTGTATGAGTGTGTGTGTGTGTA +TGAGTGTGTGTGTGAATGAGTGTGTGTGAGTGTGTATGTGAGTGTGTATATGAGTGTATG +TGAGTGAGTGTGTTTGTGAGTGTGTGAGAGTGAGTGTGTGTGTGTACTGATGAATACATG +AACAGAAGGATCATTCTATATGTCTCTCGTACAGACTACTGTGAACTCTTTAATTTCCTG +GCTTCAGGAACTTTTCCTAAACTTAAAACTCTTCAGGCTCAAGGGCATAAGTTATTCAGG +AACTTTTTTTTTTTTTTTTTAAACGCTAATTCCTTTGTTCCCTACCAGTGCTGGGACAGA +GCCAAGATCTTTCCATTCTAAAGTCTCAGATTCATGTTCACAAAGGACATCTTATAAGTC +AGTCAAAATGTCTTTTTCTGGTGGTGGACTTAAGGATTCAGGAGATGCCATCAGACAAGG +AGAGATATGAGAGTGTACAGACTGGTTCACATCTTACTGACATGCACTTCAAATTCAGGA +TAAGGAAATGAAAACGAAAGAAGTAGAAAGTATTCTGAAACAAACAAGTTTCCATTTCTA +AGGTAAATAGTGCAACGTAAGACTTGAACCCAGCAACCACGTCACCAACGGGGACATGCC +AGGGACGTGCCAGTCCTTTGGCGGTGCTGTACCCACACTCTCTTGGCCTTTGTCCTCCTT +CTCTCTGTCTGCTCTCCTCGCTGTCTGCTTCTCAGTAGAAGAATGGCCATTTGCTTTCTT +TTCAAAATCTGAAATTCTGAAAACAACAAAACAAAACACCAACAACATCAGAATGTAGAG +AAGTTTTACTTTCTGTTTAGACACACGAGGACAAGCAGCTGTAGAGGCACTCGAATGCAC +GTGTCAGAGCCTGGAGAAAGGCAGGGCTTCAATGTCTCTTTATATTTGCCTCTTTAGCAG +TCATCTTGCTTTTATCCTATTGCTGACTAGAACTCCTGTGATGAATACATACAGATGAAT +ACATAAGATGAATACATACAGAATACAGATGAAGCAAAGAGGTGGGAGACTTTTGGCTAG +GCAGATCTCAGAAAATATTCTCTTCTCATATTCTTCCTCAGTAAGTCAGTAGAGATACAG +TGTACTTTACTAAGGGGGAAAGAGTAAGAAAGGCACTGGGTTAAGGAAATGGGATCCAAC +AGTGGCGAGCTGAGGAATTCTATAGGATGCTGAATTGGAATGAGGAATTCTATAGGAATT +CTATAGGATGCTGACTAAAAGCGGTCTTAGGAACGACTACAAAGTAGTGGAATCAAGATA +CCTTAAGAACAATCCGAGTCGTAATGAATTGACTGTAATGAAGAGACTGGCTCCCAGGGA +AACCATGAAGCTATAACTAAACAACCCTTTCAAACCTCACAGTGAGTTTTCTGAGGGGTG +AGAGACTTTATTTTTAACTGTGTGTGAATGCAGGAGTCAGGAGAGAGCTTAAGATCCCCT +GGAACTGGAGTTGCAGGCAGTTGTGAGTCACTCCACATGGGGGCCTGGACTTAGGTGTTC +TATAAGAGCAGTCTATGCTCTTGACTGCGGAGCACCTCTCCAACCTTCCACGTTGACACT +TAGTTGCCATGGTGCTGTAGCAGCATGCCTTCACAGTTACCATCTCAGGAGTGGGTTCCT +AATAAAGGCTGGGTTAAAAGCTCCATTGTTTTCTGTTGAAAGCCTCAGGACTATAGGCTG +AAAACACTTCCATAGTTTACAACCTGTCTAGTCTAGCACTCTGTTAAAGAAGCAGAAAAC +AGACCAACGCAAGAGGCAACTGGTTAGATGGCGAATTTTGTACTGAGACCTAAAAAGTAT +AAAAGGAAAGTGACTGCTGTCTAGTGCAAGCTCGCCTGACTGTGAGCGAGCACACATGTG +CATAGTATGCCTGACTGTGAGCGAGCACACGTGTGCACTGTATGCCTGACTGTGAGAGAG +CACATATGTGCACTGTATGCCTGACTGTGAGCGAGCACACGTGTGCACTATATGCCTGAC +TGTGAGCGAGCACACGTGTGCACTGTATGCCTGACTGTGAGAGCACACGTGTGCACTGTA +TGCCTGACTGTGAGCGAGCACACATGTCATTGTGCTTGACTGTGAGCGAGCACACATGTG +CATTGTATGCATGTGTCCAAATGCACAGGGGCACGAACAGAGTAGTAATTTGAGGAAAGT +TCAAAATTATCGATTTCAGCTAGGAAGAGGAGGTACAGAAAGTTCCAGAAATGCATGTAC +TGGGCGGCTGATGGTTGTGCAAGACAGTTCAGCCTTCCTCGTTCATACCTAGAGGTCAAT +AGGTCATGATTAAATCTTCAAAAACGTAAGTAACAATTTAAACCTTATCCATGGAGGCAG +CTACTTGGAAGTGACCAAGAAGCAGGAAAGTGGCTGTGGAAGGGCTGCTCAAAGCACTGC +TTCCCTCAAGGCTCCTGTCAAAGCAGTGCTGCGCCATGGGAAGTCTGTAGAGATGTGTTG +TTTCCCATTTTTCTGTTACAAACTACCAACCCTAATTGGTATTCAGTTATTGTCCCTTTG +GCTTGGCTGAATACACGGCAGAGGCAGCAGATGGTACTCGCAGGAGTGTGGGCTTACCCA +CACGGTAGGACACTTCACATTTGGCCCAGGTTTTGGCCTACATGTGAATTACAAGTTATC +TTAATTTTCTAGGGCAAATGTTCACTTTGGGTCATCTTTCCCTTGTTATTTCCTGAAATA +TTATTATTAAAAAAAAACAACAAACAAACAAACAAGGCTGTATTTCTTATACAACCTCTT +ATCCTTACTGGCTAATTTAGAAAATACAAATTCAATCAGTTGTGCACACACTTTTAATCT +CAGCCCTCGGGGGTCAGAGGCGTGAGGGGGGGTGGGGTGGGGGTGGAGTGTCTCTGTGAG +ATCAGTATGGTCTACCACAGCATGTCCCAGGCCACCCAGAATAACATAGTGAGAGCCTGT +CTCAAGAAAACCAAAACAACAACAGAACCTCAAAATAAAAAAATAAATAAAGCCAGGTGG +TGGTGGTGGCGCACGCCTTTAATCCCAGCACTTGTGAGGCAGAGGCAGGTGGATTTCTGA +GTTCGAGGCCAGCCTGGTCTACAGAGTGAGTTTCAGGACAGCCAGGGCTACACAGAGAAA +CCCTATCTCGAAAAACCAAAATAAATAAATAAATAAATAAAAACCAAAAATCCCCAAATG +ACAAACAAAAACCCAACACAGAAAACCCTGAGCTGGAACACGAACGCCTCACACACCCCA +AGACAGAAGGCCAGCCACATCCACTCCTCTACCCCACATAGCACCCAAAATTTTCTTTTC +AGAAAGATTAAATTTAGAATATCTGTATTCCTATTTCCAGTGATTAGGGAGAAAGCTGGC +TTGCTTGTTTCAGGAAAATACAGCATCTTGCAATGTGTTGGTGCCAGCACTGATTTCAGT +GTGTGCCAATCAGGCTGCTGACCATGGGTCCCTGACGCTTCTTAGCTTTATTTAGTCCTC +TCTTGTCGGAGAAGCAACCACTACCCCGGTACCCACGCAGAGAACACGAGCGTCTGCAAC +TACTTACTGGCTTGCCCTGTTAAATACTGAGTCAGCTGGCTCACAAGATAGAAGTTCAAT +GCCATTGAAAAAGGAATCTTTCCAGGGTACTCAAGGTGGGGCATGCACCCTCCTTCTCCA +GAGGCAGGCCTGACCCACTAACTATAATCTAAAGAACTATATGCCTTCAGTATCCAGGGA +GAGAGCTGTGGTTTTGTTTGTTTTGTTTGAAAGCAGGAAGAAAGATTAGAAATATATAAG +TGGCAAGCTGCCAAGTATTCATGTCTTCTCGTTGGTCATTCACCTGCCTTAAGGACAAAC +AGAACTTTGTGGATAGAGAGTGAAAAAAGTCAGTAGAAGACCGTACTGTTTGAGTCCAAA +TGCGAATGTGCGGGATGCAGAGCTCTCCCAAGTCACAGGGAGAGGCAGGTAGTGAATGCT +GAGGGGTACTGACTCTCGTGTGGGGGAGAATGTCCTAAGATGTACTGTGGCAGAGGGCAC +AGGGCACACAGCCCGGTGCACTGCCTCACATGGTGCCTTCCTTTATCTACCAAAGCCTTT +CATTTTCACATTAATATTTCATACCTTTCTTTGGCTTCTCTGAGGGCGACTTCAAGTCTC +TCCACCTTTTGGTTTCCTTCCCTTAGGCAAAGCAGAAGCTGGCTCACAGTCAGTTCTTCA +AACTCCGCACAACTCCTGGCATCCTCTGTACAGTTGCTCCTAAAAAGACATCACTGCCAT +ATTCAGTATGGAAAATAAAAAGGTTTTGATTGCAACAAAAATGTCAAGAGTAAGAGAGAA +GCATGATACAACTGAAATCCATGTCCTCCAATCAGTTCTTGACTGCCCTAAGCACAGCTG +AGCCAATCCTTGTACGCACGCAACGAAGGCTGTGGGGACCAGCAATGCTTCAAGGACGCT +AACCTCATAATGTTAGCATTCACTCCAAAGAGGTACTGTGTCCACAAGGCCACAGAATCC +ACAGGGACAGCTCAGCAGCTGTGCAGGAGATGCCACCATCTCCAGAGATCAGTTTCAGAG +AGGACTTTGGGCTGACTATTCAGGTCCATTCAGACCTGAATGGACCCACTGCAACTGGTC +AGAGACTATCACCTTTGTGAGTCAAGGAATAAAAAAAAAAAAACTTTTCTGGCTTTGGTT +TGCACACGAAGCAGAGATGTGTAGATACTACCGGCAAATGTTTTACTAAGTTTCAGAATC +TTATCAAGAGGCACATTCACGACAAACTGTGACCATCACCCAGTAACGGAATGTTCAGAG +CAATGACGATGACGAAGGTACCAGGGACGGCAGCTAGCCTTTTAGGCATCTGCCAGGCTC +ATATATCTGAACACCAGGATTAGACTCCAAGGCTGCAGCCCCAAGTCTAGAAGCCAATCT +CAGACCTTACCAGCCTCATAAAGCTTACGAGCTATGGCATGAAAGAGGAAGTGGTCTCTG +TATATGGAAATAAATGAATGGGAAGTGGCTTAAAATTTCCAAATAGTTTTTCTTTCCTCT +GCTTCCAGGAAAGTCTTGATAGTAAAAGCAGCAATTTGAGGAAAGTTGACTTCTAAACCA +AAATTAAAAAAAAAAAACCACTAAAAACAGGAATAACATTCATTTATACTAATTATTCTA +TTTGGTGAAAGACTATTGCATTATTTATACTCTCCCTGATGTGAGAACATAGGGAAAGAC +ATAAAAAGTGTTTTATTACTTTTTCTGTGTCATTCTCTATGCATATTTATCAACTAATAT +AAAAAATGTTTTTAAAGGTTTGTGACATAAGAGAAATTATGAGTAAGCCGACAGGCAAAT +GGACTAATGTCGCCCCCTCCCCCCCCCCCCCCCCCCCCCCCCCGACACATACACACAGGA +TGAGCAAACCACCAGCTCTGGGTAATTTTACCTTCACGAACCAAGAAGTTCAGGGCCTGG +CTCTACTGCCTCTGCTGAAAGGCCCTTCCATAACTTATTATGTGTTTCCCAGAACTGCTC +GGGACAGGCACATTTGAGATTCCAAAGGTAAGAACATGGCCCTTTTGAGGTTGAGGAGAT +GGCTCAGTGGGTCAAGATGCTTGCCATCAATCCTGATGGCCTGAGTTTGATCTTCAGAGC +CCACACAGTGCAGAGAACAGACTTCCATAAGCCAGTGCTTCTCAGCCTAAGGCTGGGACC +CTTTACAGTTCCTCATGCTGTAGTAACCCACGCCATACAATTATTTCAGTGATACTTCAT +AACCGCATTCTGCTGTTGTTATGAATCATAAATGTAAATGTTTTTGGAGACAGAGGTTTG +CCAGAGGGGTTGTAACCCACAGGTTGAGAACTGCTGCTACTGTCCTGTGGCCTCCATATG +TGTGCTATGGCGTGTCCCCTGTCCACCATATACATATACATATACATATACATATACACA +TTCATATCGACAGCTCTCTTAGCCACTGCCTCAGAAGAGCACCAGCAACAGTTACTGTGG +CTGATAATCTGAATAGGGAACGCAAAAGGGTGTGTCCCACTTAAGGAAGTCCAGCTGGCA +GCCTGCTTAGTCCAAGCAGGCACAGGACTGCGGACTAGGGGCGAGTCTCTTTTTGATTGA +GGATGAATGTGTTTCCACTTCTAACAGAGGTGGGCATTTGTCAGCCTTTAAAAGGTACAG +GACTTTGTTTCCATTCTCTGCCAGTCTTAAATTAATAAGACATTAAATACCATTGAATAC +CATTGAAAATGAATGTTAGCACTTGAGAGGCTAAGGCAGAGGGTGTTGCAGGTTCAAATC +AAACCTGGATCACAGAGCAAGACCCAGCCTCAAAAAACAAAGTAACTTTTCTTCATGTCT +GACCTCCAATGATAGGCTCAAATTAACAAGACACTAGAGTCCCATCACCTACAAGCTGAT +GGGGTCTGTTCTTGTGGGTGTAGGGCAGTTCTTCATCTCCTTCATTGCCCCTTCAGTCTC +TCCTTCCTGTAAAAGCAGAGATAAAAGGGATTAAATGCCACAGATCTGCAAGACAGATCC +CCTTCAAAAGAAAAAAAAAGACAAAAGTTTCCATCCAAGGAAAATACTCACTCAGCCTTT +GTATGAGATAGGATCTAAATTGGGTCACTCAAATGAAACAGAAAACACTCTCCCCGTCAG +GATTATAAATATCTAAGTTTAGGTATGAAGGTCACTCTCCTGCCCTGGAATACACTCAAC +CCAGCTCCATGAATGTGGCTTCGGCTTGCAAGGCAATGCCTTTGCTAAGCTGGCAGCCGT +TGTCTGTTTGCCTGACCAGTGGCCGTTAGGAAACCAACGCCTAAACACTGAGGCTGACAG +GATCTGTGAGCTGGTTATATCTCCATACACAAATGGAGCAAATCTTCACAATTGCACAAA +GATGGCTCTGGATGCTGTGGCTACACTCTTCCTAAGCCACGGGCAGGGTTCTCCAGCCCA +CAGAAGCAAAGCGAAGCACATTTACACTTGCAGTAACTGTCACTCAGCCGGGAGGCAGCA +GATGATGCCAGCCCTGGAGAAGCAACATTTGGAAACTTTTGATAAAATGTCTGGGTTTCC +TGACTTTTATCAGCCATCACAGGGGTAAAACTGTGTTTCAGTTATCTCCTGTCACTTGTA +GAGAAGTTTGTTTTTCAAATTCTCCTCTGGGCACCCTGACTGCATCTAAATGTCTTAGAG +GGTATGGACGGAGTAAGGGTCATTGGCCAACGGACTGCTCTGTAGGGCAGTTGGTGAGTA +AGGGGTTCCACACTAAATATTCCAGGGCTACATTAGGAGTCTTACAGGCTGCTCTCTACT +CCCTGGCTTTATCTACCAAGTACGCTCTCTTTAATCTCTTCCTCCTTCAGATATAAACTC +TGACAAAGTGAAAATGACACTTCTGATATGAAGGACTTTGCCTGGTCTCACCCTCACTTC +AGAGGTCTCTCAGCAGCACAGGAGAGGTTCCCCCAGTGCCCACTCACCTGCTTTTCCCTG +TTATGGGACCCATCAAAAGGGGTGCCTCCCAGGAGCTCAGGAATGGGTACATACTGCCTC +AGCTGGCCAGTTCACAGCACTTAAGTTTGATAGCTCTGGCTTCAACTTCTGCTCTCAGAA +GCTAAATCATGGCTTCTGGCAGGACAGTAAAGACCAGATCTCCTCAATCTACCTCCAGAG +TTGTTCTCTCTGCTTAAATATTTATTTTATCTCCGATACGTGCATATACATACTGGTGTA +TAAATAAGGGTAGGTGAGAACAGGTATCGTCAGACGCCAGAAGGTGTTATGCCCTGGAGC +TGGAGGTAAAGGCAGCTCTGAGCCTCCACAGCCCTGTGGGAACAGAAGTCAGAGCCTCAA +AAAGGCTAGTATCCTTTAACTACTGAGTTCTATCTCCAGCCATCCCATCCCCCCTTTTGA +GACATGGTTTCACATATCCCAGGCGAGCCTTGAACTGGCTTCGTAGCTGAGAAAGAACGA +CCTTAAACATCTTTTTGCTCCTGCCTCCACCTACCAGTCCCAGGCTTACAGGCTTATCCC +ATCCTACCCAGTTTATGTGGTGCTGAAGAAGAGACCCAGGGTCTCACTCATGAGGGTGCC +AGGCTCATAGCTAATGTCAGGTCCAAAGGGAATGCCAATTCCCAAAACTACAAAGGCAGT +TTGTATGGAAGTGACAGTCTTGGCCCAGCTGAAGCTAGACTATAAAAGGCTTTCTGGTGG +TCAGATAAAGGCCAGCATTCCTCGGTGACTTATGAACTGGGGTTCTCTGCTGCCATCGTT +TTCCTTGCCTCTAGAAAAGTGTCCCTCAGCATCATATACCTGTAGCTTCATATCAAAGTG +CAGGCTGGCCTCAGGCTCCTCCAGTCTCTATACACAAGCATTTGTTCTACACCTCAGGTC +TCCCTTCCTCCTTGTCCCGAAACTCCCAGCCCAGCCCTAGCTCCCTTCCCCCACCTACTC +TCTTCCCCTCCTCAGAATCCACATGATTTCCATATGCCCCTCCACCCACCCACTTCCCTT +CTTTTGCAGATAGCCCTGGCCGGGTCAGTCTGCTGCTTTGCCTCTTTGATCTGGACTCTT +CTCAGTGCCTCTGGATATTTTCTCTTATTCACAATAAAACCCTCCCTCCTAACAGTGGAG +TGGCCGATTCAATGTTTCTTTCTTTCTTTTTTAAAGATTTATTTATTTACTTATTTATTA +TATAAGTACACTGTGGCTGTCTTCAGACACACCAGAAGAGGGCATCAGATCTCATTACAA +ATGGTTGTGAGCCACCATGTGGTTGCTAGGATTTGAACTCAGGACTTTTGGAAGTGGAAG +AGCAGTCAGCGCTCTTAACCTCTGAGCCATCTCTCCAGCCCCCTGATGCAATGTTTCTTT +ACTGCACCCCTCACATACAACTAGGACAACCCTTATCGGTCACTATCCACTTAAGAATAA +ACCAATGGAGTCTCCTCTCGGGGTAGCATCATCTGCTGCCTCCCCGCTGAGTGAGAGTTA +CTGCGAGTGTAAATGTGCTTCGCTTTGCTTCTGTGGCTTAGGAAGAGTGTAGCCACAGCA +TCCAGAGCCATCTTTGTGCAGTTGTGAAGATTTGCTTCATTTGCGTATGGAGCTATAACC +AGCTCACAAATCCGCTCAGCCTGGTCTCTGCCTCTTGTTCCCTAACAAGTCAGTACTGCA +GGCAAGTTTATAATGGCAGCTGGCTTGGCAAAAAAAAACAAAAAACAAAAAACAAAAAAC +TCGGAATCGGCACTTTAGCTCTGTTACATTCTTACTCCTCATTATTTGGCTTAGCTGTGC +TGACAGCAAACGGTGGTAATTGTTTCCTGCGGGGCCCCTGGAGGCTTTGAAGCCTGCTTC +CTGTGTCCAATTTGCAAGCAACCACTCTCAGCAATTAAGCCACACAGCCAGTCCATCTCA +TGACTGAGACGTTATTTATTATTACTATTTGTATGTGTGTGGGAGGATGTGGGGGTGTGG +GGGCGCTTGTGCCATGGAGCAGGTGCAAGGCCAGGTGACAAACCCTGGGAAGTCAGTGAG +CCTCGTTTTCCCCTCTGTGTGAGTTCCTGAGCCCAGGCTTAGGTGGCAAACACCTTCTCC +TGCTGCACCATCCTTCCAGGCCCTCTCAGCTTTCAATTTAATTATTTAATTATTTACATT +CCAGATGTTGACTCCCTCCCATTCCCCCTCCCTTTGCCTCTGAGAGGGTGCTCCCCTCCC +CCACTTATAGTTTATTACCATGCCTCCTCACTAGACTCTGGAACGAGTCTATTAAACACA +GTTAAACGCCGTTTCAGGGCTGGTGAGGTGGCTCAGAGTTAAGACACTTGTCCCCGTTAT +ACTGGAATCTCACTATTTGCATCAGCTGTGTCGACAACACGTTCAGGTGTTGTGTTTCAT +TCTAGAGGGGGCTTGGACATTTGCTTCATAGAAAAAGAACCACAATTCTTACGGTCATCC +TGATCTCAACGAAGGAGTCTTCCGAGGAGCCGCCGGAGTTGAGTTTGAGCTGCAGTTCTG +AGACGATGCCCAGCAGGTCTGCCTTTTCAGCCCGAAGGCGCATCACCTGGATCTTCAGAT +GCTCCACTTCCTGCTCCACCTGGGTCTTCAGCTTCTCCACTTCCTCCTCCAAGGCTCTGG +GATACCTGTAGCCACCTGTGAGGTCCTGGGAAGACCAGGAATGAGGCATGAGGCGAATAC +AAAAATCAAACGGAAGGTCTGGCTAGTAAACTTGATGGCCAAGCATCACAGACAGTGAGT +GTTGTATGCGCACTCTCTCTCTTTTCTCTTTCTCAAAGCAGGATATCATGTAGTCCAAGG +TTGACCTTGAACTTACAGCTGAGGACAGCACTACCTCTACCTCCCAACTGCTGGTATTAT +CAACATGTGCCACTAGACCCCACTTTATTTTTGTATGTTAGGGGTGCACATGTGTGTGTA +TGCTCATGGTAATCGTGTGCAAAGGCAGAGGAAAACAACCTTGGGAGGGAGTCGCTCTTC +AGGTGCCATCCACCTAGTCCACCTTTTCTGTTTGTTTTAGTTTGGAGACAGGGCCTCCTA +TTGGCTAGGGAGTTGCCAGTGAGCCCAGGAACCTGCTTGGTTTTGCAACCCCAGCACTGG +GGTTATACACACACACACACACACACACACACACACACACGTCACTACGCCTAGCCTTTT +CATGTATGTTCTGGAGATTAAACTCAGAGCCTCAGCGGTTTCTTGGCCAAGCCACATCTC +CAGCCCCATGCCTGTTTTTAGAAAAGGCAATTTTCTAACATCTTTGTCTGCTACGCTTTA +AGTAGAAGGTTTTCCTTGTTGTTTAACAACTTATTTTGATACACTATATAAGAACGAGAA +TGTGGGAGCTAGTGATACAGCGCAGTATTAGCTCGTCTCAAGTGTGTTCAACCCACAGAG +CCATACATACTAGAAAGAAACTCAGAAAAACTTAATGACAAGAAAGAAAGGCTTCCACCA +CATGCTGGGATGATGTTAAAATCATAAAAAGAACCAACCAGACTTTGACAGTGGTAGACT +CAGCCACTGAAGTTCAAAATTCCAGAAAACAGGAACAAGAGCTGTTAGAACTCAGCCTCA +ACCCTTTCTCTCCCCCATCCCCATCCACAGTCTCCATGTCTCCCACACTCATTTATGCAG +CCAGAAGCCAGAGCACCAAGAACGCCGTGTGGCTCAGTGGTGGCATGATAAGGAAAGGTC +TGCAGCTATCCCAGGACACCAGCTGCTGGCTGCTCTAACCTTGCCAGTGTTATACATTGG +TAAAAGTAGGAGCTGGAGAGATGGTTCAGTGCTTAAGAGCACTGACTGCTCTTCCAGAGG +ACCTGAGTTCAATTCCCAGCAACCACATGGTGGCTTACAACCATCTGTAAAGGGATGCCG +TCTTCTGGTGTGCCAGACGACAGCAACAGTGTACTCATATAAATAAAATAATAAATTTTA +GAAAAAAAAAGATTGATAAAAGTACATCTGGGAGGGAGAAGAAGACAAAAATCTCAAAGA +CTGAATTTCAGCCTATACAAGACCAGTAATGCACGTTAAGTAGCATTGCATATCTCTGTG +AAGTATAAACACACGTGTTGGGTTCACCGCCTTCTAATGACCACATTGACAGCATGGGGG +AACAAGCCTGTTTGGGCAGGGTGCTTTTTTTTCTGGGGCATAGGGAGGACAGACCTGTCT +GCATTCACAGATCACTAGGGGTGTGAGCCTAGCACTCTCTAAGGTACCCGCCTCAGTCTT +CTTGGGTCAGAAGGAAAGTATGGTACCATGGTCTCTTCAGTGACCGCCCAGGCCTCCCTG +GTTTCCTCTCTGGGAAACCTCAATACAAGTATAAGATGCCGTGCTTCACTCCCCTTTTCA +AACTTCAAATACAAATACTCAGGAGAAACAAACTTTGAATGCAGTCTCTTTCTCTCTCTC +TCACTCTCTCTCTCTCTCACACACACACACACATATTTGGGTTTTTTTTTTTTTTTTTTT +TTTTTTTTTGGTTTGGTTTTTTTTCGAGACAGGGTTTCTCTGTATAGCCTTGGCTGTCCT +GGAACTCACTTTGTAGACCAGGCTGGCCTCGAACTCAGAAATCCACCTGCCTCTGCCTCC +CGAGTGCTGGGATTAAAGACGTGCGCCACCACGCCCGGCATATTTGTTTTTTGAGTTAGT +CTCTTTCTATGTAGCCCAGGCTGGCCAACTCAGGCAGTAGCTTGGGCTGTACTTGACTTC +ATGATCCTCCTGCCTTAGCCTGAGTCCTGGAATTACAAGAAGTATACCTGGGTCACACTC +ACTTAAATTTCAGACAAGATTTTAAAGAAAAGTCTTAATTCTCCTCAGGAATTAATACCA +TAATTTAACACCATCTACTCACAGACTGGTGCCTAACCCAACTGTCAGCACAGAGGCACA +CAAACATTAGGCAGAGCTCAGGGCACCCCACAGAAGATGGAGAGAAGGAAGGATTACAGG +AGCCAGAGGTGTCAAGGACACCAGAACACAGCCCACAGAATCAAGCAAGCAGGGCTCAGA +GGGGCTCACAGAACATGCATGGGTCTGTGCTAGGTTGCCAAGTTTTCTGTATCCATGCTG +TGGTAGTTTAGCTTATTGTTTGTTTTTTGGTGAGACTCCTAACAGTGAAAGTGGGGGTGT +CTCTGATTCTTGCCTGCTCTTGGGACCCTTGCCCTCCTACTGGGTTGGCTTGTATAGTCT +TGATATGGGGGTTGTTCTTAATTTCATTGCACTTTGTTACGCTGTGTTTGGTTGATGTCC +CTGGGAGGTCTGCTCTTTTCTGAAGGGAAATACAGGAGCAGTGGATCTGGGGGAGAAGGG +GAAAGGGAGAGGGGCTGGAAGGAGTGGAGGCTGGGGTCAGGATATATTGTATGAGAAAAG +GATGAATAAATTAATTAAAAATAGTCTACAACCATACTTGGTAGAAGGGAAGGAAACAGA +GCTTTCAACAAGTGCCTGAAGGCCATGATATTAGAATCTCACATTATTGGGTTAATTTTG +TTTTCCTAAATCATAAGGATCTCCTAGTAGCCTGTGGGAAATTATGAATCCAGATATTTG +GCCTTCTAAGAGAACTCTCTAAATTCCCCTTTCTTTTACTATTGGTGTTCTCCATCATTC +GCACTAAAACCAACATGGTGTATCTCTCCTCGATATCTGGACTCCTCTGTTAGCATCCAC +CCACTCTGAGCTATTTCAACTCCATTGTTAGAGCATTTACCCCCTTTGAGATCTAGCCAC +TGGCCTCATGGGATACAGCTCCTTTGTCTTTTCATGTACTCATTTCATTGGTCTGAAGAT +GGGCCAATTGAGGTGGCTAATCTTGACTGTCAATATGATTAAATAAAGATATGCCTGAGA +GATCTGCAAATCTGGCCTGTACAGCCAGACCCTACTCAGCTAAAAGCTTCCCGTGGGTGG +GGCTGGGAGAAAGGCTCCATTGATAAAGCACCGTCTGTGCAAGTGTCTGAGTCCCATGTC +CAGCATCTGTATAAAACTTCTGGATGCAGAGGTGCACACTGCAGAGGTGCGCGCTTGTAA +TCCAAGGCTAGAGAGGTGAAGGCAAGGGGACTTAGTTGGTGAGCTTCAGGCCAGTAAAAG +AGTCTGTCTCAAAGGAGAAGTGGGCTGCAGAGATGGCTCAGTGGTTCCGGAGGTCCTGAG +TTCAGTTCAATTCCCAGCAACCACATGGTGGCTCACAACCATCTGTAATGGGAATGGGAT +GCCCTCTTCTGGTGTGTCTGAAGACAGCAACAGTGTACTCACATATATGGAATAAATAAA +TAAATCTTAAAAAAAAAAAAGGAGAAGGCTAGCCTTCTTGAGGATGACAGCTGAGGTTTT +CCTGTGGCTTCTATATCACTCTCTCTCTCTCTCTCTCTCATACACACACACACACACACA +CACACACACACACACACACACTCTCCCCCCTCCACCCCCCACGTGCGACTGATACAATGT +TTCAATGTTTTCTAAGTAGCTTTTTATGCTTTAAGTTATTCTATATAATTTCTTTTCCAT +TACTTTGTTTGCTTTACTTTGTTTCCATTTTTATCCATTTACAGAAAAGAGAGATTAACA +AAATTCAGAGTAAATTCTCAAGAAAAATCATTAGTATCTGAAACACAGCCAGGCATCCTC +CATCCTCTGAAGGGTTAGTGTGAGGCTTGGAAGGAAATGGCTAAGTGTCACCTGGGGCTT +TGGAGGACCAGCTGGAAGCAAGTGTTCTCTGCTTTGTCCTTTGCTAATGTCGCTGACTGC +AGAATCAGGGGTCAAACATTTTCCCAGGACCTTTGGGTCAATCAAATGTGACCATTTTCC +TCTTTAATTGTGCACAGCAGCCTGCAATCAGTGTCGTATATCTGACACGGCACTGCTGAA +CCAGTCTTCAGAAGCAAACTATAAAGGGAAGAATCACTACTTAAAGGAGAGCATGACAAA +AAGGCGAACATCCCAAGGCACACTTATAAAATCTAAGTTTATGTCAAGGATATAAAACTA +AAAACTAGCAACCAGGTGGTTCAAGGCAAAGGTCCACCTACCATTTTTAATGAGAATATG +AAACACTGATTAATAACATGAATATTTTTAGTTTTAGATTTGGTTTTTTGAGACAGTGAG +ACTCATACTACCCAGCCTGGCCTGGAACTTGCTATGTAGTTCAGACTGGCTTTGGACTCT +CCAGCCACCTGCCTCGGTCCTTATCTGTTTGTGGGTATGTGCATGTGTGAAGGTGCACAC +GCATGTGGGTGTGTATTATGGAGGCCAGAGATTGTCACTGGGTGTCTTCTTAGATCACTG +TCCATCTTTTTTTTTTTTGAAACAAAAAAAAGATGGACAGTGATCTAAGATCACTCTCTC +TAAGATCTAAGATCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTGTGTGTGTGAACCTGGAGCCCATTGATTCCGCTAGCTGGCCAA +CAAATTTCAGACATCTGCTTATCTTGGCTCCTAGTGCTGAATTTACAGATATGCATTCCT +GATTCTAGATTTTACACAAGTGTCAGAGAGCAGGCCTTCAGGATTGCATGGCAAGCAATC +TCCTCAGCTGAGACCATCTCAGCTCTGCCCTTCTAAATATCTTCCCCAACAGAGATTACA +TGCGACCCAGCCAGTGTTTCCAGCAAACCCACACTGCTTCCAAGACCATGTAAAACACCA +GTCCAGCCTGAACCATGGAGCTTTGTGATCTGACAGTCCAGACTAAGAAGATTCTCTTTC +TGTTGTGTAATAGTTTCCTCCCAGATAGAAACATTCCTTCCTGCAGGAAAGCAAAGGACT +CAAAATACCTTCAGGAAGTCCCTGAAACTGACCAGAATTACTAGAGGTCCCTCCCAGCCA +TAGTAACAAATAAAAAAAGCTGAGAGTCCCCCTTAGAGGGAAGAAAGCTGAGCTATAAAG +ACAATGAGGGGCTGGTGAGATGGCTCAGTGGGTAAGAGCACCCGACTGCTCTTCCAAAGG +TCAGGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCCCTAACGAGGTCTGA +CTCCCTCTTCTGGAGTGTCTGAGGACAGCTACAGTGTACTTACATATAATAAATAAAAAA +AAAAAAAAAAAAAAAAAGACAATGAGAAAAAAAAAAAAAGTACAAATAAGACGATGAGAG +GAAGCCAGTTGCCTGAAAGAAGCAGAAACCAGGAGAGCCTCTTAGAAGAAGTTTAGACCT +AGAAAGGACACTCCAACCTGTTGAGCTGCCTCCAGGCTGTGCAGTGAGCTCCAGGGCTCC +CAGCTTTTGTGAGCTGTCGCCCATGCTGGGGTGTGTCACGGCACTCTGGTGGAGTCAGCT +TGACAAAGCGAAAGCTGGGAAGCTGGTTCATGAAGCAAAGAGTTTCAAGGAAACTCCCTT +CCCGGGGGCCTGGCATTTTCTCCCTAATCTATATAACCCATAAAATTAATTTTCCAAATC +CACATTAGTCTAGTGTATGGATCCACGTGCACTCTATATAGTATTACCTTATAGTAAATG +CCTTTTAAGATTGTATTCTAACATAGCTAAAGCCTTTTTCCAGTGTTCTTAGATTCCAGA +TAGCAGCAAGGAGCTTAACCTATTCAGTAATTAATTAAGCTGTATCATAAAACAATAAAA +CATCTGTCATTTACTCAGCTGTCTGTAGATAGAGACTAAAAGTCTCACTGAGATAGAAAT +CTTTTACTACAGGCTACATTCCATGTCAAGTATAAGTTGATATACTACCCTGATAAGGGG +GAACTCTCCAGACAGGATAAGTTTTACTAGACCTAAGAATTTAGAGCTCCTGATAACACA +CTACTCTTAAGGCCTATCAAGAGTTAACAACCCCCTGATGCTTTTAGGCTGATCCTAGGC +AGGGCTTGTTATCCCTAATGTAAACATTTAATTAGTCCCTGCAAATTCCTTTCTGCTGTA +ACTGGTGAATTTCAGTGTATCTTGTCTTTTTGTGATTTGTATCCTCTGATAATTCGTTGT +AATATAAGTCTGAAGCTCAACCAGAACATTACATTCAGATCCAACACCACTCTCGTGTGT +CTGACTGTCACTACATCCTAATCTCTGCCCATCTACTCTAGAGACTCTTTCCTACGCAGG +CACAGGGGACCAGAGGGTCTGCGGCAGGGGTGGGCCTTGGTGATGCATCTGTCTGAGTCA +TTTCTGCTTCTGTAAGTAACCATTCACTGATTCTGCCCCATAAGTAGCCCTAATAAAATT +AGTTTACCAAGTGGGACTTGGATGGGCTCTTTACTTTGGTCTGTTGTGGGATCCCTCTGG +GTGAGTAGACAAGTGTGTGTCCCCACAAAAAGGTTTGTTGCACAGCAGCTGTATGTAGTC +AGGAAATAAACCCACAGTGGATCGTGTACTCACTTCCAATGGCTTTTCTGATTTCTCTTT +GAATTTTCCAAGCTCTTCCTTCAGCCTCTCATTTTCATGAGTCAGGGCCTTAAGGCGCTC +CTTAACCTCTTTGCTTTGCATCTCAAACAACAGGCGCTCTTCCTTCTGCTTCTCTGTCCA +GGCGGACAGCTCCTCAAATCGCCCTTTCATAGCTTGATTATTTAGCTTCATGGCTTCTGT +TTGGGGTTCAGAGAGAGGGAGTCACCCACCAGGGAATGGATGGAATCTCATGAATCAGCA +CCACCCCCTCCCCCAGCCCTGGGTCTCTGGATCTAAACATGCCTGGGTGGCCTGGGATGG +GTATGTCAGCAAATAAATAAATAAATAAATAAATAAATAAATAAATAAAAGACCATAGTG +GTGTGAGCAGTTTGCTAAAAAACTAGAACATTGCTGCTAGTCCTTAGATGTCACGAGAAA +GACCAGGCATGGTGGCTTATGGCTGTACTCCCAACACTTGGGAGGCAAGAGGTAGGAAAA +TGAGTCCGTGGTCAGTCTCTGCTACATAATGAGCTACAGGCCATGTGGGTCTATATGAGA +CAGTGTCTCAAAACAACAAATTCTCCCAAATAAAAACCAATTGAGAGATAAAGTCCTGCT +AATGACTAGAAATCTAAGAGACTGAGGGAGGTCCTATCATTCATTGATTACAAAGTTTAA +CGATTAGCCATGGCTTGAGATAGCAGAATATAACCCCTCCCCTGAAACAAAGTTTCACTA +TGTATGAAGTCTAGGAGGGTCTTGAATTTGCTATGTAGCACATGGTAGTACTGAACTTAG +AATGCCCCTGCTACTTGGAATGTGTTCTGGAGCTAGGATACAGCCCGGTACCATCAAGTC +TACCTCCTCAGAATGCTTTCACCTAACTCTGTAACTACAGTAGTTCCTCTATACTTCCTT +TTTTAAAGATTTATTTATTTATTTTATGTATATGAGTACACTGTAGCTATACAGATGGTT +GTGAGCCATCGTGTGGTTCCTGGGAATTGAACTCAGGACCTCTGCTCACTCTGGGGCCCT +GTTCATTCAGGCCCAAAGATTTTATTTATTGTTATATGTGAGTACACTGTAGTTGTCCTC +AGACACACCAGAAGAGGGCATCAGATCTCATTACAGATGGTTGTAAGCCACCATGTGGTT +GCTGGGATTTGAACTCAGGACCTGCGGAAGAGCAGTCTGTGCTCTTAAGCACTGAGCCAT +TTCTCTAACCCTTTAAACAGGGGTAAATGTCATTTTCCTATTTCCTGAGATGGAATACTT +TTTTTTGGTATGGTGATAAGGATCCACTCTAGATCCTTACAGATAGATGTTAGGCATGCT +CTCTATTACTGATCTTAGCCCCTAAACAGAATACTTTTTAGTCTGATCTGTAAACAGACG +TAAACAAGCCCCTAAGCCCTGGCCAAAGTTTTGCTGTGCTGTTTTTCCCTCTAGGGAAAC +AAGCTGAGAAAGGCCCTCACTGACAAGGCCTTCAGAAGAGATTGTGTTTCCTGAGTGGAG +AGCCCAGATGGACAGTCCAGCTCACCTTTCAGCTGGTGGTTCTCAACCAGGAGTTCCTTC +ATTTGCTGCAGCAGCTCCTCAGGGGTGAATGTGTCCAGGCTGGGGTGAACCATATTGGAG +GGTCCATTTCCTGGGGTCTCACAAGGGCTGTCCCCCTTCTCAGTCAGGCAGCTCAGAGGT +TGATGGGACATGGTAACAGGTCCTACGGAAAAGCCATAAGCTAAAAATATAGCTGTCGCT +GGTCTACCCCAGGCCTCTGAAAGGCCCACAATTCCACTAGGAATGAGAGGTAGTAAATCC +CAGGGTTGCTGGCTTTCCCTCAGGTTGCACTGGAGAGGTGTTCTCTTTAAACATCCAGTT +AACGCTGCCCGGCTTCACCAGACCATGCAACAAAGGGGGGGACCCAGAGAGGAGGTGGGA +AGTAACAACCGCAATAATGAGAGAGAGAATATCTGCAGCCTTGGTGAAGGATCACTACTA +GATAACCTGAAATCTCTAAGTCCAAATAGCCTTCTTCTGAGGGAACTGTATTGCTTGGAA +ATTAGAACTCAATAAAGCTACTAAAATATCCATAGTTTATACTTACTGAAAGCTATTAAA +CCCTGCATATTTTGTATTTATTAAGAGCTATTAAGATCTCCATAGTTTATCTTCGATTAA +AAAGGAATGGTTGGTGATGTTTATTTTTGGCCATCCTTAGGCACAGTATATGCTGAAACA +CATGTTGTGCAGCCATGCCCTTGCCTACTCTGGATCACTGCATGAGGAAGCAGGTGCAGC +AGCTTGCCCAAGGTCAGCAGCAGCACACAGCAAGGCTGGCGTGCAGCAGCAGACAGCAAG +GCTGGCGTGCAGCAGCACACAGCAAGGCTGGCGTGCAGCAGCAGACAGCAAGGCTGGCGT +GCAGCAGCACACAGCAAGGCTGGCGTGCAGCAGCACACAGCAAGGCTGGCGTGCAGCAGC +AGACAGCAAGGCTGGCGTGCAGCAGCAGACAGCAAGGCTGGCGTGCAGCAGCACACAGCA +AGGCTGATGTGCAGACACCATCTCATAACACACAAAAGGTGTGAGTGAAGCTGTATTTTT +TTTTTGAGGCTTTGATATGGTATTCCTTGGTGTATACACAAAAGACACTAAAGCAGCTTG +TTACCTACTGCATATCCTGAAAACACTTCTACTGATATGGCTTTATTTCACAGACATGCC +AATGAGAACACATAAATAAGAATAAATGTCAATCCCACTTCTTTAATCACCTAGCCCCCA +GGCAAACATAGGCAAACAAATTTTAATCTTTACACGTCATGAAAACGATAGATATTCCCG +TCGGGAATGGCCCTGTTCTACAAAGGCAAATTACTGAAGTCCAGAGAGATGACTTAAAAA +ACATTATTTCTTGGGCCTAGGGAGATGACTCAGTATTTAAAAGCACTCACTCCTCTTTGG +CTCCTAGCACCCATGTCAGATGGCTCAAAACTGCCCGTTACCAGCTGCAGGGGATTGGAT +GTTCTCTTCTGGCTTCCACAGACACACGTATACACATGCCAAAAACTCATACGAACACAG +AGACACATAAATCATTTTTTAAAAAAACTTTATCTCTAATAACTATAATTTAAAACAAAT +CTACGTAACAAATGGTGCTTGCCCCACAACTGTGATGAACTGGTGCTAACTAGTGCCAAA +AAAGGCAGGTGGCTTCTTCACCTGGGACATGGGTGGTGAGCTCTCCCACTCTCAACAGGA +ATTGAATTTAGAACATCAGGCATGTTAGTTAAATGCTCCACAACTTAGCCCCAGCCCTGG +TCCCCAATCTCGTTTCTAACTGGGGAGAAGGCGTTGCTCTCAGACTGCTAGCAGTTCATG +ATTAAGTGCTTCATGGTTCCATTGCGTCGTAGTCTATTATGAACCCAGTCCCTGTTCTGG +AAGGAGGATAACCATCCTTTCTGCCACACAACCACATCATAACATAAGTGTGCAGGCTTC +ATGCCCACATATGAAAATAAGACCAGATGCACAGAACGAGAGCTGCTTTCTATGCCTACA +GGAGGCGCGATCCTGGGCTCTCTGCGGGTTCTCTAAAGTCAAGCAAGGGTCTGGTGCACT +GCTTCTAGACTGAAGAACTTGTAGGTGAATCAAGTGTTACTTAAAGCGCCTGGCTAGAAG +AAAAGCATCCCAAGCAGCACATAGGAGGATGGAAACTTCAGAGGGAAACACCGACCAGGC +ATTGCTCACTTGTGCGCCTTGTGTGGGCATAGGTTTTACCCAACTGAACTGATTTAAGAT +GCCATCCCTACACCCTTTCTGGGTAAAGCAGTGTTTCTGACTTTCTATAACATTCACTTT +TGCAGCTAAGTATGAACATGCACACTTATTCATTGCCTTAGGAGGCTGGGGCAGGAGGAT +CAAAAGTCTCAGACCATTGCTGTTACATGTTGTAAACCTGCCCTTGCAAAATCAATGAAG +GGAGCTGAGGAGATGGGCCAGGGGCTCGAGTGCCCACTGTGCAAGCACAAGGACTGGGGT +TTGGATCCCCAGAACCCATAAAAAGTCAGGAAAGCATGCTGGTTTCTTGTAATCACATCA +TTTGGGAGGCAGAGATGGGATCCTGGGGCAAGCTGGACAGCTACAGTAGTTGGAATTTGT +GAGTTCCAGGTTCAGTGAAGAGATCCTGCCTCAATAAATAAAGTAGACAGCAATCAAGGA +AGATGCCTGATGTCAACTTCAGACATGCACCTAGACATGTATGCCTATATATGCATATAT +ATACATATAGAAAAAAATCATTAAAAAAACTTTTTGTACATAATGATATTGGTGACTATA +TTTCATAAAAATGAGTTTTTTTTTGAGCAATAGTAAAATTTCCTGAAGTATTTAATCTGA +AAAAGCTATAAAACATTTGACAGATGTGTATGTTGGGAAGCAGATGCCAGGGACAGAACC +GGGACTTATGAATACCAGCAAGTGCTCTAATGAGCTATACCTACACTCAACATTGTATTT +TGATTTTGTTTTTATCTTTGCTTTTTGAAACAAGGTCTCATTCTATAGCCCAGGTTAGCC +TAGGACTCATTATGTAGAGCCAATTGCCCTTGAACTCATGGTGATCCTCCTGCCTCCACA +TGCTGACTGCTGACTGAGATTAAAAGATAAGCCATTATGCCCATCTCAACAGATTTTAAA +AATATAATAGACATCCAGAAAATGTGTCTAGGGGCTGGAGAGATGGCTCAGCGGTTAAGA +GCACGGTTCTGCTCTTCCGAAGGTTCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCA +CAACCATCTGTAATGAGATCTGATGCCCTCTTCTGGTGTGTCTGAAGATAGCAACAGTGT +ACTTACATATGCTGGAGCAAGCCAGGCTGCAGTGAGCAGAGGTCCTGAGTTCAATTTCCA +GCAACCATGTGATGGCTCACAACCATCTGTACAGCTATAGTGTACTCATATACATAAAAT +AAATAAATAAATCTTTTAAAAAAAGAAAATGTGTTTAGTTCTATCTTATATTCATAAACT +AATGTCTCTCAATCTCTATTTTTTTTTTTTTTGAGACAGAGACTAGCTATGTAGCCCAGG +CTAGCCTCAAATTGGTAAACTTCCTGCCTTAGCCTCCTCAGTGCTGGGATAACAGGCATG +CCACCACACTTAGGTCCAGCAACAAATTATCTCTTTATGGTTTTATCAAAAGAAAGGAAG +GGAGGGAGGGGGAGGAACAGAGCCCAGAAGGACGAAGGAGCAAAGGGAGAAAGAAGGAAG +GCTCCAGGAATGGGGAAGGAGACTGCTTAGCTGTCTCTGCCCCTTGACCTCCCATCTGCA +CCTCCCTCAGCCTACAGACTCAGCCACAATAACGCTGGCCATGCTCCTAACAGTTCCAGC +AATCCTTCTATACCTGCTGCAGGCTGCTCAGATTCTACAAGGACACACAAAACAAAACAA +AACAAAACCAGGGCGGTAGACAGTAGAAGGTGATCCTCCTGCCTCCACATGCTGACTGCT +GACTAAGATTAAAAGATCTAGATGAGACAGTAGAAGAACAGCCCAGTGTGTGGCCTTGGG +AGGCACCTGACCTGCACAGGCTATTTACTGACTCCTCATGACTCCTCAACAGCTCTCAGC +TCAATGACTCTCAAAACACACGCTTACGTTTCTAGAAAGATCACAGTTCCATGTCCACCC +TTCAACACAGGCACACTCAGTATTCCTCACGCCACCCCCCTCTGTCAGCCCTGCCAGCAC +CCTGATTATTCTTACAAATACATACTCACTTAGTCGCACTGCTGTCAAATGGTGTTAGGA +AAAGGAATACCATAATTCAAATGTCATGGTGACTAAGAAGTCAGCATATACAGCAAACGT +GAACATTCAACTACTACCACCATTTTACTAAAAGCAGTTTCTAGTGATAGTGGAAGTCTC +AAAGGACTTTTCAGGATTTTTGAGTGCTCTAAAGGATAACAATATGAAATATCTACTGGT +AGACTGTAATAGCAGAATGCTTAAATCTCTAAAGTCTCTAAACACTTTGATTCTATCTGT +CTATCCATCTATCTATCTATTGGTACATACACTATTGTCTGCATGTATATGTGTGTCTAT +GAGAGAGACAGAAAGAATGTGTGTGTGCGCGCGCGCGCACACACACACACACACACACAC +ACACCTGCACATGAACAATCACAAGCATCATGCCTGCAGTCTATGCGGGGTTCTAACGAC +AACCTTTCTCTCTCCTTCCACCATCTGGGTTCCAAGGACAGAAATCAGATCATCAAGCTG +AGCAGCAAACGTCTTAACTTGTTAAACCACCTCACTGGAGCCTGAATGTCTGAGTCATTA +AGTTCCCCTTGAACTACATTAAACGGAGCAAACACAGAGATACATATTTCTATCTATGTA +TCCCCAGAGCTTATAACTGGAAAGGGGTATTTATTGCAAGGGTCCCCCTAACAACAATTC +CTCATGAAAATCCAACTGATCTGGGTACGAAGTACCATTTCTAGGCAAACATATTTAGTA +AGAAGGGGAAGGTGGTACACGCCTATAACCCAGTACTTGGCAAGCTGAGGCAGGAGGACA +GCTTTGAGTTTGAGGATAACTTGGGATACATGGTAAGTTCCAGAGCATTGAAGTATACCA +CTGAAGTATAAGACCATTGAAGTATAAGGCGAGAGAGAGAGAGAGAGAGACAGACAGACA +GACAGACAAAGAGTGTTAGCATGAGATTAGCAAGCCAAAAAATTTTAGGCCTGTGTGACC +ATGCAAGCCTATAATCCCAGCTCTAGGTAGGAAAGCTAGGGCTGCCAGAAGTTCTAGGCC +AGCCTGGGGGACAGAGCTAACCCAGATTCAGAGTAAACAAACAGAGATACTTAACAATGG +AAGGCAGGATTTGTCAAGATTTCCCTAACAAGAAAGACCTAGAACTAGTACCGCAGAAAG +TCAGAGGCCAAAGCTCCAGGTTTTCTTCCCTAGATCTGCTCCTGAGTCCCTAACCATGTA +CCCATATGTACTCAGGGGCCAAGTAACTAATGACCTGACCTTACAGACATGGCCATAATC +TCATTCCTGAGTTGGCCTTAATCCACTCTGGCTTCTTATTCACTATAAGAATGTCTGTGT +GGTTCCCGTGACACAAGGCAGCACAGAGTAGGCTTAGATGCTTGAGTGATGGGCCACGAG +TCAAGTCCTGCCCCCTCTCTCCCCCAGCAGGCACTGTCTCTTCCACTACAGGATGGCTCT +GACAGCCAGAAGGCTGTCTGCCTAGCACTGTCTGACTTAAGCCAACTTCCATCCACTGGA +CGCTGGATGCAAAATGAGCTCAGTCCTTTTTCCCTGATGTAAATGACTTTTCAGATTTAC +GGATGAAGTATTACCAGGCTCAATCCTTGCATAGACCAATTAATTTTTTTCTTTTTTAAT +AGTTATTTTTATTATTTATTTGTATGAAGGTATGTGTGTTCCCATGTGGGTATGTGAATG +TAAATGCAGGTACCCTCAGGTGCCAGAGGCATTAGATTCCCTGGAGCTGAGGCTGCCTGA +AGTAGGTACTGGGAACGACAAAACTTAGGTCCTCTGGAAGAGCAGAAAGTGTTCTTTTAC +TGCTAAGCAATCTCATCAGTCCTGGTACATCAGTTTTAAACAATGAAAACCTGTTTCCTA +AAGAGAACCGATAGCTGGCTATGGTAAATTGTAGTTTCCATTCACAAAAGGGCTAAAGGA +GGCTAGGAAGACGGCTTGCAGGTAAAGGCACTTGATGTCAAACCTGACCACCTCAGTTTG +ATGCCCGGGATCCACATGTCAGAAGGACAGAGCCGATTCTCACAAGCCGTCCTGAGTCTT +CCTCGGAGGTGCCAGGGTATGTGTGCATCCACACCCATACTGACAGAATAAGCATATAAA +TGTAATTATGGGAGGTTGAGTAGATTCTGTGACCAGATGACTAAACACATTATCTGCTTG +GAAAAGAAAGGTGGGAGACATACACTTCTTACTGCTGGAGTAAAAGAAACCTCACTGTTG +CTTATTAGGAATGCTACTAGTGAGGCTACGCCATGCCATACATGGAAAATACAGACGTAA +CCCAGTTTTGAAGGCAGGAGCATAGGAAGTAAGGCTTCCTTCTTTCCATTCCCCTGTCTC +CCAAATCTAAAGGAATCATCAAGTCTGGTCACTTCTTCCTTCAAAGGGGTCCATCCCCCT +CCATCCTTAAAGGCTGAAGCTCGGGCTTTTATTTGGCCTATGATTGGCAATGTTCACCTC +TCGCCTATTTTGTCTACAGCTCTGTCCCCAGCATTGCGACACACACAAGAAAACAAATTG +CCAGGTCCTTGCTGAGTGAGTTTTAGGCATTCCTCGCTCTCCATTTCGAGCCCACTGGTG +TAGAGGTTTATGAGAAGAACATATTTGTATTTATTTTCAGGTTCTGGGCTTACTTATCCA +TACACATCAATGCCACCTCCTATCACAAAGCCACAAATACCACATCAAAGGGCTCACAGT +TCCATGCACTCTTCACCTCTGTGCCCTTGCCTCTTCGGTGCCCTCTGTCTGGGCGAGGTC +TGGCCCATGGGAGAACTTCAAAGTCCATCTCAGGGACGACATTTTGTGGAGAAGCCATGC +TTTTGAGCACCTAAGAACCATTTGTATTTCCAGTGCCTCAGCCCTCCTAGTAATTACTGC +CAGTCTTCTACCATCTACTTTCTCTCTGTCTTTTTCTTACTAGAGACTGGCACACAGCAG +CCTCTGGGTTAATGTTGAAATGACAAACACAACTTACTGAGGTCTCTTTAAGTTTAACAC +TCTCTACTTTAAGTAAAACGCTCTCTACTGTGCGAGCACAAACTGCACACATTAGGACTG +TTATGAGTTTCCTGCGGTTCTATGACGTTCACATCCTGATTCTTGAAGGCATCGTTTAAA +ACTTATTTTTAAAATCAGGTTCTGGGCTTACTTAGCCATAGATATCAATGTCAATGTTTT +TCTCTACCACGGCAAAGAATCTGGATATATCTATATTCTATTATTTTTTTATCATACACA +TGCCAAATCAGAAGCAAGAAAAGCTTTAATAAATTTAATTAAGAAAAATAGATTTTGGAA +GGCATGTGGAACACACCTTTGATCTCAGCACTTGAGGGGAAGAAGCAAAGTAGATCTCTG +TGAGTTCAAGGTCAGCTTGGTCTATGAAATGAGTTTCAGACCAACCAGGCAGACATAGTG +AGACCCCTTCTCAAAATCGAAACAAAACAGATTTTACAGGTCAGAGAGATGACTTGGTGG +GTAAAGGCTCTTCCTGCCAAACCTGATGTCCATGGATCTCTCAAAGACTGTCCCCTGTGG +TCCCCATGAACACCATGACAGGCACGTGCATACAAGCACCAACACCCTCTCACATAAACA +CACAGAAATAATAAATATAGTAAAATTTAAAGGGCTTAATTTCTTTTCTTTTGGATTTTG +ATTTTACAGAAAATCCAAAGAATTCATCAACATGCTAAGGCTCTATAACAAAACTACAGG +CAAGCAGATTTGGGGATGAGTAAGTACAGTTCATGGCCAGAAAAAGTATGGGCTACTTAA +ATGCGGGAGCTCGATAATAACCAGGAGGAAAGTCATACCAACTCCTCTCAAGACTGAGGT +GAGACTGAGTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCGCTCG +CTCTTTCTCTCCTCCCCCACACAATTTACAGGCCGGTTGTAAAAACTGTAGCTACTTTCA +TGGTGTTACACACTACATAAAGTACTGCTCAAACCGGCTCACTATAAACAGATCAAATAC +ACACGCGATCCACAGTGGAAACTTCCCTCGTCCAATCAAGTCCAAGGCAGTCTCTGGTAG +TGGCCTCTGCTCTGTTCGGATCTACCCCATTATCAGCCTGGGGCGATGGGCGATAGGCTC +CTAACTTCGCTCCCTAAGTCAAAAGAGCAAAGTGGCTGCTTTGGGTCAAAGGGCAGCTTT +GGATTCAGTTCTGAAAGCGTAAGTGATCCAATACTGCCTGCCTTATGTGATTTTCTTGAG +GTTTTCCATAAGATTGGCCGTTTCAACCTTAAATACTTCAGGCATACATTCATTCCTACA +CAGGAGTCCTGACCCTGCAGGCTAGACCAGGTGCTGGGTTTCATTTCCCTCTGAGGCTTG +CTTACTGCCTCCAATTTACACATTGCCCGTGGTAAAAACAACTCCTTCAAATTTCCCAGC +TTTTAAAAATTCATTCTTATTATCTCACATTCCCCCCGCCACCCGCCTCCGTCTCTTTCT +GTGACCCCCCACTGCCAAGAGTGTATATACATGCATGGATATAGCACTCTCTCCCAGATA +GACACAACAGTTAATGTACCCTTCTGTAAGCCTGTTACTTTGGCAAGGGGTCTCTCTATT +CTTCACTGTTCCTGGGCGACCTCATTCAAACTACCTTCATTCCTTGCGACAGTACCTTAA +CCACTTCCTCCTTAAAATGAACTGACTGCTTGCTCAATCACTCTCAACCTGGGACGTCAC +CTTCAAACCACCTCGATGACTTGAACTGGAAGTCACCTGCGGCCAGCCGAGACTGTTTTA +CTATCCCGGGGAAAGAGGGGTGTCCTCTGGGGTGGCCGTCACTCCCCACCCCCACCTCCA +TCCCCGCCGCCCTGTCACACCAGGGCAGGGTCTGCCTGGGCCTCGGAAGCCTTCTCAGGA +CAGCCGTCCTACAGGAGGGCCGCCCCAGCTTCGTCACCCTTCCCGCGGCAGGCTCCGGAA +GACGGCGACAGCGAGAACCGCTGCCAGGATGGAGTCCGCTGGGGAGAGTCGCCGCGCTCA +GTCAGCGCCCGCCACCCCCCGGCCCGGCTCACCGGCCACAGGGATCCTCTCCTCTTAGGT +CACTGCTTCGTTGGTATTTTGTCCCAAAGCTCTGGATGCCGACGCCCGCCAGGGACCAGC +CGGGGGGCGGCGACCGGGCAGCTGGACGGTGACGCGCGGCCTCGCGACCCGCCAGGCGCC +GCTCAGCTGACCGCAGCGCCCGCTCCCGCCCTAGCCAAGAAATTTCCCAGACCACGCCCA +CTCGGTCACGCCCCTGAAAGCCACGCCCAACGCTCCGCCCCTCTGTAGCTCTTCCTGAGC +CCCAGGGTCTGTCTCCGCGGTTCGTTAGGGATAGAGCCTCTCTTGGAGGCTTTAATTAAA +AACCAAAGAAGAAAAGAAAGACAATGCAAAATGTGTTTGAGCTCTTGTTCTCCCAGATCC +ATTAACATATAGCTGCATCAGATGGCCCAGGCAGGTGAGATTGATGGATTGATTCGGATT +ACACTCAGCAGTCTTAACTGTGCCGAGGATGCCTCTACTTAGACTAGAATGCAAAGCTAG +AAAATAGTAGAGAAACCTTCTAGTTTGCATTCCCAGCCCCTGGGCATCAGCAAGGTGGCA +TCACAGGACACAGATGGCATTTGATCGGAAGGGTGAGCTCCAGGCAAAGCGTTACCTTGA +CAACCAGACCCCAGTGAAAGGTAACTAGGTAGAAACTCTGGCTAGCTCCTGGGTGGCTCA +GAAGATAGCATGAGATTAGGTTTTGTGCTCAAGGTCAAAGAGATGTCATAACCAGGGAAG +AATTTTGATTACTGATGAAAGGAGAGATAAGGAACACATGGTTGTGACTGCATGTGCACC +TGCACACAGGTTGGAAGGAGAGGTCGGGATCCTCACCAACACAGTAAGAGACAGCTCAAC +TCAGCTCACCTAATTGCATAGACCGGATCACCTGCTGTCCGTTCCAAGACTTGGTCTCAA +ATGTTAACCCTAAAGCTGGACAGAGAAGGTTTGAAAAGCTGTGTTGGGGAGCGGGGTGGG +GGGGATGGGGACTTGTAATTTTTATGATAGTCTCCACAACTAACACAGAAGACTTCTGTG +AACCCTTGTCATGCCTCTCGACCACCACCTAGTTGTATTTGCAGGGCATATTGGCCAATG +TCCTTTCATTCTACTGAGTTCTGACACCATGTCCCTGAATGTGGTGGCAGGTCCCACAGG +TAAGAATGCCACCCTGCAGATCTGTCTGAGCCTTCCAATGCCAACGGGAAGCCCCAGGCT +GTTTTTCCCGAGCCTCTGACCCACTAGCCTGCTGTACATTGGGGTTTACAGAATGTCCTT +GTTGGGCTTTACTAATTTGCCATGCAGCTCACAGAACTCAAGGAAACAGTTATGTTTAAT +GGCTTATTATAAAAATGTATTTTTAAAAGATTTATTTATTTATTTATTATATGTAAGTAC +AATGTAGCATTCTTCAGACACCCCAGAAGAGGGCATCAGATCTCATCACGGATGGTTGTA +AACCACCATGTGGTTGCTGGAATTTGAACTCAGGACCTTCGGAAGAGCAGACGGTGCTCT +TAACGTCTGAGCCATCTCTCCAGCCCATAAAAATGTATTTTTAACAGGTAGGTATAAACA +GCTAGATGGGGAGCTATGTAGGTGTACTGGCTAGTGTTGTGTCAACTTGACACAGCTGGA +GTTATCACAGAGAAAGGAGCTTCAGTTGAGGAAATGCCTCCATGAGATGCAATTGTAAGG +CATTTTCTCAATTAGTGATCAAGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCAGGGCT +GGTAGTCTGGTTCTATAAGAAAGCAGGCTGAGCAAGCCAGGTGAGGCAAGCCAGTAAAGA +ACGTCCCTCCGTGGCCTCTGCATCAGCTCCTGCTCCCTGACCTGCTTGAGTTCCAGTCCT +GACTTCCTTTGGTGATGAACAGCAGCATGGAAGTATAAGCCGAATAAACCCTTTCCTCCC +CAACTTGCTTCTTGGTCATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGACAAATTG +GTACTGGGAGTGGGGTATTCCTGTGACAACCTGACCATGTTTTGGGGAGGACTGTGGAAG +GACTTTGGAACTTTGGGCTTGAAGATCCATCCGTTGTTAAGAGCTCTGTCGGATGTTGTG +TAGGAGCTTGGAAGACAACGTTGAGAACACTGCAGAAGATGGAGGTCTGGTTTGTGAAAT +TTCAGAGGGAAAATTAAAGACTCTTTTCAGGGCCATTGCTGTTTTGATTGTGAAGATTCT +GTAGTTCTGGTTAGCTGGGGCTGAAGAATCAGCTGTGATTAACAAGATACCAGAACTACT +AAAGCAAAAACTTTGCATTACTGGGACTATTGATGCTGGTTAGCTGGAGCTAAGAAATTA +GCGGTGATTAAGAAGAGACCAGCATCATTGAGGTGACATCTTCTGGGAAGTGTTTTCTGA +GAGCACAGTGGCTGTGTTCCAGATATAGCCAAAGTTGTACATTGTGCTGTGGCTGGACTT +GGTAATGTGTAAGGGTCACCCAGGTGGTACTGGTTTTGAAGGCATGAAGGAGTTGAGCAG +AGCAGCTGAGGCTTGGCACTGTGAGAGGCCATGGAAGGCCATTGGTGAAAGTGCAGCCTC +AGTTGCAATTGATGGCCCAGGACTGAAGGGGTCATGCAGTGTTTTGGAGATGCCAGTACC +ATGGGATGACCCAAGAGCAGCAGCAGCAGTGGAGTACAGGCATCTGGAACCTAGAGGATG +ATGCGTGTGCTACAAAGGGCCTGGCTGGAGAAGTGACCCAAGCCCTTGGAGGAGCCCAGA +AGATCGTGAGTTGGATCCCAGACATTGGACGGTTGGAGATTGACTTTTGCTTTTGATTGT +GACTGTGCCCTGATATTTTCCCTCTTGAAGGAAGAAACTGTTTTAGTGGAGCCCACAGTT +GAGAGACTTTTAATTGTAAAAAGACTTTGGATTTTAAAAGAAATGGATATTTTAAAGAGA +TTGAAATTTTAAGAATATGTAAAGACTGTGGGACTTTTAAAGTTATTTAGAATGGGGATG +AATAAGATTGTAAGGGTTGAGGCTTACTAGTGATGTTTTTGTGTGTCAAGTTGACAAGGG +GTCAATTGTACTGGCTAGTGTTGTGTCAACTTGACACAGCTGGAGTTATCACAGAGAAAG +GAGCTTCAGTTGAGGAAATGCCTCCATGAGATGCAATTGTAAGGCATTTTCTCAATTAGT +GATCAAGGGGAAAGGCCCCTTGTGGGTGGGACCATCTCAGGGCTGGTAGTCTGGTTCTAT +AAGAAAGCAGGCTGAGCAAGCCAGGTGAGGCAAGCCAGTAAAGAACGTCCCTCCGTGGCC +TCTGCATCAGCTCCTGCTCCCTGACCTGCTTGAGTTCCAGTCCTGACTTCCTTTGGTGAT +GAACAGCAGCATGGAAGTATAAGCCGAATAAACCCTTTCCTCCCCAACTTGCTTCTTGGT +CATGATGTTTGTGCAGGAATAGAAACCCTGACTAAGACAGTAGGGCAAGGTCTGGAAGTG +CTCCTAAGATAGAAGAGTCTGTTGCCGTGGAGTTGGGGTGTGTCCTCCTCCCTCCTTCCT +AGAGGCCTTTCCCCAAGTGTTTAGATATCTAGAAACTCTTGAGTTGATGATGTAGTTGGT +AGAATTCTTGCCCAGCATTTAAAAAACTCTGGATTTAATTCCCAGCATCTTAAGAACCAC +ACAATAGCACTTACTGGAATCCTGTATTGATGGCATGTTAGGCCCAGGAGAACCAGAGAT +TCAAATTGTCTTTGACTACTACTAATACTAAACTGAGTTCAAGGCCAGTGTGGGTTACAA +GACCCTCTTCTCTTGTTCTCCTTTCTTCTCCTTCCTCCCCTTTTCTCTCCTCTCTTCCCC +TCTTCTCTTCTCCCCTACCACCCTCACAGATAGTTAAACCGAGTTGTTATAACTTTCTCT +TTTGACTCTATTTTAAGCCATGGTGAGGTGAAGTACAGTGACAACCAGGTACACTGTGAG +AATGCAGGGAAGAGCCCACCTTGGCTTTCAGGGTCTTGAAATGGAGGGCAGGAGAGGCAG +TTTCAGGTAGAAAATGTACTCAAGGTGCCCTCTGACAATGTGCTCTTCCTGGAACATACT +CCACAATGCCCCTGACTCTCTCTCTCTCTCTCTCTTTCTCTCTCTCTCTCTCTCCCCACC +CCCCACCCCGTACCTAGCTACATGATCTCCACAATGTTTATCTTTCTGTGCGTCATTCTT +GGGCAGTTATCCAAGATGACCACAGTGCCACACCCTGGGCCAGAAGTCATCTTCTCCTCG +GACCCAGCGTGATTCTGGAAGTGACTATAAGGACTTCTCTGGATCACCTTGCAGAATCAA +AACTGAAAGTAATGAACCATATCTATCTATCTATCTATCTACCTATCTATATATATACAT +ATATATGTAGAGATTATATATATATAATTATATACAACTATAATTACATATACTCCTTTG +CCCAGTCTCGCTTCATAGTTTAGGATGAAGTCTGCTGACCTGGAACTTGCAGCAGTCCTC +TTGTCTCAGCCTTCCAGGTGCTTGCTTAGCATAGTCCCAGCCCAGCCTGTTGAGGCTGCT +AGAGCTGAGGTGGTGGTGGCTGTTGCTTCTGCTTTGGCCTTTTCTTCATCTTCACCTCTT +TTCTTCCTCTCTCCCTCCCCCCTCCATTTTCTTCTTTGACAAGGTCTCATCGAACAGCCT +TGGCTGGCTTGAAACTAGCTATGTATACCAGGCTAGCCTAGAACTGACAGAGATCTGCCT +GCTTCTGCTTACCCTCCGATCCCCAGTTCTGAGATTAAAGGCATTTGATACCAGTTCATG +CAAGAGCTGCTTCAGAACTTAAGGAGGTACAATGTTCTATAAACTACATAAATGGCTCTT +TTACAATGCCTGAAATTCATGGTTCTGAAATCACCTACTACTTGAAGATGGTTAAGAGTT +CCTGGAATGAGTCACATGTTAAAAATTACATGTCACCATTGTTCTGGACTGAACTCCTGA +GCTAGATCCTGTGAGGCTGAAAATAAAGTGGAGTCATTCTGAAGAGGTCAGCCCAGGAAC +TTTGGAAAATTCTACCAGACCCCTCCTCTCCTGGAAGAGAGAGATCATGGAGCAGGTAGG +CACCCCTCACCTCCAGAAGGGAGAGGTTGATTACATCTCCAGAAAGACCACAGGGGCCAC +CTGCAGATAAGGGAAGCCCCGGAGCACATAGACACATCCCTAAGGGCAGACGAACCATTG +GTTACCTGCAGACAAGGGAAGCCCTTGCTACCTCATTCTCTAAGGACCAATCAGTTTAAA +AGTCACACTGTTCTGCCAATCATATTGTGCCTAGTTGCTGTTGCTCTATTCTACCCCTGA +AAACTGTAAAAAAAAAAAACCTGGCTGAACAGCCTGGCTGGGGTTGTAGCCTCTCCTTTG +CATGCAGGACAACCCCAGTGCGCTGGAACAATAAACTCCTCTTGCTTTTGCATTGATCTC +CTGCTCCAAGTGGTTCACTCGGGTGGGGGAGGTGTCCTAGGAAGCTAAGGCTCATCAGAG +TCTTACAGCTCAGTGTCTTAGTTACTTTCCTATTGCTGTGATAACATGAAATGACTCCAT +TTTGTGTTTGCTTTGACAAGTTTTAGCCCTCAGCCCTGCTCCTCTGAATGGTCACATCTG +CCTTGGCAGCACACTTGAGATTTCCCATGCCCTTGACCATGGTCCAGGTGTATTAACCAA +AATAATTAAATCAAACAAAAATAACTAGAGAAGATCTAAGTCATGTTATATCTGAGGTAA +TTATTGTGCTCTGTGAGCATCCACTTCTGTGTTTGCTAGACCCCGACATAGTCTCACAAG +AGACAGCTCTATCTGGGTCCTTTCAGCAAAATCTTGCTAGTGTATGCAATGGTGTCAGCG +TTTGGAGGCTGATTATGGGATGGATCCCTGGATATGGCAGTCTCTAGATGGTCCATCCTT +TTGTCTCAGCTCCAAACTTTGCCTCTGTAACTCCTTCCATGGGTGTTTTGTTCCCAATTC +TAAGGGGCAAAGTGTCCACACTTTGGTCTTTTTTCTTCTTGAGTTTCATGTGTTTTGCAA +ATTGTATCTTGTATCTTGGGTATTCTAAGTTTCTGGGCTTATATCCACTTATCAGTGTGT +ACGTATCACGTGAGTTCTTTTGTGATTGGGTTACCTCACTCAGGATGATGCCCTCCAGGT +CCATCCATTTGTCTAGGAATTTCATAAATTCATTCTTTTTAATAGCTGAGTAGTACTCCA +TTGTGTAAATGTACCACATTTCCTGTATCTATTCCTCTGTTGAGGGGCATCTGGGTTCTT +TTCAGCTTCTGGCTATTATAAATAAGGCTGCTATGAACATAGTGGAGCATGTGTCCTTCT +TACCGGTTGGAACATCTTCTGGATATATGCCCAGGAGAGGTATTGCTGGATCCTCCGGTA +GTACTATGTCCAATTTTCTGAGGAACCGCCAGACTGATTTCCAGAGTGGTTGTACAAGCT +TGCAATCCCACCAACAATGAAGGAGTGTTCCTCTTTCTCCACATCCTCGCCAGCATCTGC +TGTCACCTGAATTTTTGATCTTAGCCATTCTGACTGGTGTGAGATGGAATCTCAGGGTTG +TTTTGATTTGCATTTCCCTGATGATTAAGGATGCTGAACATTTTTTCAGGTGCTTCTCAG +CCATTCGGTATTCCTCAGGTGAGAATTCTTTGTTTAGCTCTGAGCCCCATTTTTTAATGG +GATTATTTGATTTTTCTGGAGTCCACCTTCTTGAGTTCTTTATATATATTGGATATTAGT +CCCCTATCTGATTTAGGATAGGTAAAGATCCTTTCCCAATCTGTTGGTGGCCTTTTTGTC +TTATTGATGGTGTCTTTTGCCTTACAGAAGCTTTGCAATTTTATGAGGTCCCATTTGTTG +ATCCTTGATCTTACAGCACAAGCCATTGCTGTTCTATTCAGGAATTTTCCCCCTGTGCCC +ATATCTTCGAGGCTTTTCCCCACTTTCTCCTCTATAAGTTTCACTGTCTCTGATTTTATG +TGGAGTTCCTTGATCCACTTAGATTTGACCTTAGTACAAGGAGAGAGGAATGGATCAATT +CGCATTCTTCTACATGATAACCGCCAGTTGTGCCAGCACCATTTGTTGAAAATGCTGTCT +TTTTTCCACTGGATGGTTTTTAGCTCCCTTGTCGAAGATCAAGTGACCATAGGTGTGTGG +GTTCATTTCTGGGTCTTCAATTCTATTCCATTGGTCTACTTGTCTGTCATTATACCAGTA +CCATGCAGTTTTTATAACAATTGCTCTGTAGTAAAGCTTTAGGTCAGGCAGTCTAGGACA +CTTAAGGTGTTATGTCTTCTACCAGGGCCAGAAAGCAGACTCAGGTTCCATTCTTCTGAC +CAGCAATTAGACGACTACTTACTGTCCCAGTGCTCTGAGGGAAGAGCCCAGGCTCAATGT +CTTCTAAGTTCACTGATATCTAGTTAGTTACATAACAGTGGGGCAGTTCTGATGGTCCAC +ATCTTTTGTTCTAGGACTTGGGAGAGGCCAGGGCAGGAAGATTTTGGGTTCAAGGCTAGC +CTAGAATACGTATTGAGAATCTGCCTCAAAAGAGAAAGGAATGAAGGAGGGAAGGAGTAT +ACTATGGATGGCTTAATTGTCAGCTTACCTAAGCTCTTGTGAACCCAGGAAGAAGAGATG +ACCTTGGGCCTTGGCTGCTTCATCAGTGATGCATATAGGTCCTGGTACAGGTGAGCTCTT +TGTCTCCTCTGATCGTCAGGACTACAGGACAGGAGGATGTTTCTTTCTTTTAAGTCTTAT +TGTTGCACTGTACAAACCCACCTCTGTCTTAGTAAAATTTGCAACTAAATTCTATGAAGT +TTTAGGGCAAAAACCTCCAGCTAGGTTTAGCTACCATCCCACAATGCCAATTATAGAGAT +GACTGGAGCTAGAGAGATGGCTCAGTGGGTAAAGTGCTTGCTATGCAAGCAAGGGAACCT +GAGGTTGAGTCTCTAGAATCCATGTTCTAGTTTCCTTACACATCTGGAGCCCTAGTGTTC +CCGTGTTGAGATAGGAGGGTCCCTGGAATCTCTCTGGACAGCTAAGCTGATAGACACACA +GGGTGAAGGACAGAGACCCTGTCTCAAACAAGGTTCTAGGCAAGGACAACACCTGAGGTT +GTTCTCTAACGTGTACATGTGTTTGTGGCACACATACACCTGATCTGTCTGTCTCCCTCT +CTTCCTTCTTTTCCTCTCTCCCTCTTTTCTTCCTACCCTCCTTTCCTCCTTTCTCTCTCT +TTCCTCTCTCTCTCTTTTTCTCCCCTCCCCCATCTCTCTCTCTCTCTCTCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCGTACATTATATGAACACATGGACTCTAGATGATTAACTGT +GAAAAGCAGAGAGGACATTTAGTGAACCCTCTCGCAAGAGGAACAAAGAACAGGAGCATC +ACAGTATCCAATGGCCTCAACCTCACCTTTGCAGTTCTGACGTGAATGTGAGGTTTAAAC +AGAGGATAGAGTGGGGCAGCAGACATGGTGTGAGTAACTAAGCAGCCCTGACTGGATGTC +CTCTGGTGATCATAGTCTCCATTCTGGGTCTGCAAGGTGTCGTCCTGAAGATGTTCTTTG +TTGTTGTTTTCTTTTGTTTCCAAGAGAGGGTTTCTCCATGTAGCCCTTGCTGTCCTGGAA +CTAGCTCTGTAGAGCAGGCTGGCCTAGAACTCACAGAGATCCACCTGCCTCTGCCTTCCA +AGTGCTGGGGTTAAAGGTGTACACCATTACCACCATGTATGAAGATGTTCTAATGGCTTG +AAGGAACAAGGGACAAGGGATTTTTCTGGAGGTGAGCGTTCATGCTCAAGGGGCAGCAGC +ATGGATGATTATCCTGATCTTGGGGTGCTCCATCTGATGAGGCCTTGCTGTTCCTGAAAT +CCATGGTGGCTGCAGATTTAGGCAGCAGTTTATCTTTGTGTCTTCAGCTTGAAAGAAAGG +TAAGATAGGTCAAGCAGATACTTCTTTAAATATGTTTTATTAGATTATGCAATTTATTTT +GTGCATGAGTATTTCACCTGCATGAACGTTTGGTACCTAAGGAAGTCAGAAGAGGATATG +GGATTTCCTGGAAATGGAATTGGAGATGGTTGTAAACCACCATGTGGGTGCTGGGAATTG +AGGCTGGGCCCTCTATGAGAGCAACAAGTGCTCTTAACCACTGAGCCATCTCTCCAGCCC +TCCGGCAGAGTCTTTTTGAGGGATGACCATATCTGTGCAGAGCCTAGAGTCTGAAACAAA +GCAGAGGAGATGACACACTTAAAGTCACAGTAGCAAATTAATGCACAGGAAGTTTGGGTA +GCTTATTTGCTACATATTTTAAAAAATATGACATTTTAGAAATTGGGTTGAAGAAGAAAG +AAAGCATTTGCATGCTACTTCAGGGACAGAATGACTCCAGTTGAAGTGAGTCAACTAGGG +CATGGCACTATTAGGAGACGTGGCCTTGTTGGAGTAGGTGTGGCCTTGTTGGAGTAGGTG +TGACCCTGTTGGAGTAGGTGTGGCCTTGTTGGAATAGGTGTAAGCCTGTTGGAGTAGGTG +TGACCCTGTTAGAGTAGGTGTTTCACTGTGGGTGTGGGGTATAAGACCCTCATCCTAGCT +GCCTGGTAGCGAGTCTTTTCCTACCTGCCTTCAGATGAAGATGTAGAACTCTCAGCTCCT +CCTGCACCATGCCTGGCCTGGATGCTGCCATGCTCCCACCTTGATGATAAATAATGGACT +GAATCTCTGAACATGTAAGCCAGCTCCAATTAACTGTTGTCCTTATAAGAGTTGCTTTGG +TCATGGTGTCTGTTCACAGCAGTAAAGCCCTAACTAAGACAAGTATTATAAATAAGAGAG +GGGTATCGGAGGACAACCCTATTAAAAGTCCAGTAGAGGCTGTGTCAGGGGCAGTTAGCA +CATGTTTCCATGTTGGATGAATTTATGACAGTAGGCCTTTTATCTCAAAAGTAAACATAG +CATGAAGGCAGAGGGCCAGACTTTGTCCCTGTGTTTAGTTCCTCATTGGCTTGAGGCAGG +AGTTAATGGTTGTTAGTGAAAGCATCTTCTCTCTGTCCATTAGACCACAGCAACCCTTGC +TCTCTGTGCTTTCCTCCCTGCTCCCGCCATTCTCCATTTTCCACACTCACTCACTCCTCG +TCTCTCAATCCCTTACTAAAAGGTTGAATGGTGTAGCATTGGTTTCTTGGGAGTGTGCTC +AGTTTAGGGGGCCATCTTTCTAGAGATTATCCCATTTAGGATGGATTTTTATCAGAGCCA +AACACTCAGGGAGGGCAGTGAATGAGAGGTGTGAAATAGGACAAAGTCTACTGTTCTATG +AGTATAAGATACCATGACGAAGCCTGTCACTCTGTATGCTGACAAAAAATTAATAATTAA +AAAAACCTAGAACGACAACATACTTGTCTGTCAAAAGACTTTCAAGGGATCTGCCAGAGG +GGGTGAAATGCATGCGTGCATGCATGCATGTGTGTGTGTGTGTGCGTGCGCGCATGTGCA +TGTACATGTGTGTTAGAGATCAAATACATGCTTGGCTACTGAGCTACACCCCTGCATTTG +AGCCTATTGCAGGTTAGTTTTCATGTCTAGTGCTTATGTTTACTTTTAATTTAAAAAAAA +GTCCTATTTGACATATAATTCATTCAACACGATGACATGTATTAATTGCAGTTGATACAG +CCTCTACTGGACTCTAGAGGTTTTCATCTTACAACATCCTTTTCTTATGTTTATAACACT +AGTTGGCTCAATTCAGTTAGTCTACACTTTTTTTCTTTTTTCTTTAAAGATTTATTTATT +TATTTATTTATTTATTTATTTATTACATGTAAGTACACTGTAGCTGTCTTCAGACACCCC +AGAAGAGGGCATCAGATCTCGGTTACGGATGGTTGTGAGCCACCATGTGGTTGCTGGGAT +TTGAACTCATGAGCTTTGGAAGAGCAGTTGGTGCTCTTAACCGCTGAGCAATCTCTCCAG +CCCCCCCCCCCCGCCCTTTCTTTTTCTTCTACTCCTTCTTCTTCTTCTCCTTCTCCTTCT +CCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCTCCTTCT +CCTTCTCCTTCTCCTTCTCCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCTTCT +AGACAGGGTTTCTCTGTGTAACTCTGACTGTCTGAGACTTGCCCTGTAGACAGACTGACC +TCTAACTCAGAGATTCCCCCTGCCTTGCTTCCTGAGTGCTGGGGTTAAAAGTATGTGCCA +CCACTGCCCAGCTGAACCCAACATTTTCCATGGGTTCTAGGGGGTCGAACTTAGGCCTGA +GCAGTCTCTCCAGCCTCTAACTTATTTTCTTCTTATCCAGACTTCTTAAATAAACATTCA +ACCCTCTGAACGTCACATGTTTAATGGGCTAACCATAGGTTTTCTACATGAAGGCTCAAA +AAAAGATCTTGTTTGGCAAAATTAGGGCTTCTTTCCTTTTCGAGCCTTTAATATGCTAAT +GTGTGGTATGAGGTTCTGAAAGGGAGGCACAGAGCTCAGTGCTTACCAGATGCTTTGGGC +TGAGGTCACTGGACCTCCTATTGCTAAACTCAGTGGCAGTGTAACAGAACATGGCAAAGG +CTCTTAGAAGTCTCCAGGCAGCTCTGTTTTGCACGCAGAGCATGATGGATGGAGTCATCT +TGAAACAGACTTTCTTACTAAGGAAGAGCCACTTAATTCTGTCAGGTCCCAGCTGTGGCT +TGTCTGTGGTGAAAATGCCATAGGTCATTTATTCATTTCACTTTGGTCAGGGCTGAGGCT +GGCTAAGCAGCCAGTTGTAGGTGGATGCAGGAGTCTGCAGGGCACCTGGTGGGAAGTCTG +GGTTCTTGTGTCCTGGAACAAGGAATTGCACCAGGAATTCCTGGATAGTGGTAGATACCA +CACTGGTTTTATTAAGGAAAAAGGTACATCTGAGGATAGAAGAAGGCTAGAGCTGTTTGG +CTTAATGGTGAGTGCTTGACAAATGATTGGATGTTTATACCCTGTTAGCATGGCTTTTGG +GCCATTCTTAGAACAGGAAATGCTCTGTATTGTTCTGTTACAAGATAGACTTGGTAGGGA +GGGTTGTTGGTTTCTTTCCTATGCTAATCTCTGTTCTTTTACATTTAAACACACACACAC +ACACACACACACACACACACTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTT +GGGATGAGGGAGGGAGGGAGGGAGGTAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAG +AGAGAGAGAGAGAGATCAGAGAACATCTTGAGGTAGTAGGTTTCTCTTCTTCCTTCACAT +GGGTACCAGGGATAGAACTCAAGAGCTTTTCCCTGCTGAGCCATCTCCCCATCTCCCTAA +TCCTTATATGCTAATTTTGATGCCTCTGTTCACTACTCTGCAGCCATAAGACCTCCACTT +GTACCTCTGGTTGCTGAGGCAGCTGTGGCTCTGCCTGGAGGCCACCAATCATTCTAGGAA +GAAGGATAGTGACTTAGTGTTTTCATCGCTGTGAAGAGACACCATGATGATGGCTGCTCC +TTTATAGAGGACAACATTCAGTTGGGGCTGGCTTACAGGTTTAGTTCATTACTATCATAG +TGGGAAGCATGCCAGCATGCAGGTAGACATGGCATGGAGAAGGACCTGAGAGTTCTACAT +GGACTGGCAGACAGCAGGAAAAGCTAGTGAGCCACGGTCTTAGTTAGGGTTTTACTGCTG +TGAACAGATACCACGACCAAGGCAACTCTTATAAAGGACAACTTTTAATTGGAGCTAGCT +TACAGGTTCAGAGGTTCAGTCCATTATCATTAAGGCAGGAACATGGAAACATTCAGGCAG +GCATGGTGCAGGTGGAGCTGAGAGTTCTACATCTTCATCTGAAGGCGGCTAGTAGAATTC +TGACTTCCAGGTAGCTAGAAAGAAGGTCTTATAGCACATACCCCCAGTGACACACCAACT +CCAATAGGGCCACATCTTCTAATAGTGCCACTCCCTGGGCTGAACATATACAAATCATCA +CAGCCACTGAGCCTGGCTTGAGTTTCTGAAACCTCAAAGCTCACTCACTGTGACTCACTG +TCTCCAACACGGCCACACGTCCTAGTGCCACTGTCTAAGCATTCAAAAATTATGAGTTTA +TGGGGACCATTCTTATTCAAACCATCACATTCCACTCCATGACACCCTCCCCCCCCCTAT +AGGCTTATATTCATATCATAACACAGAAATGCGTTCAGTCCAACTCTATCAGTTTCAACC +CCGTGTAAAAGTCCAAGGTCCAAAATCTCTTCTGAGACTCATGGCAGTATCTTAACTGTA +CTCTGCCTATAAATTCAAAATAAAAAAAGCAGATCACATGCTTCCAACATATAATGACCA +GGATATACATGATCATTCCAAGAAGGAGGAGAGGGAGCACAGCGAGGAAGTACTGGACCA +AACAAGACTGAAACCAGCTGGGCAATCGCCAAACTCTACACCTTCCTGTCTAATGTCAAT +GTGCCCTTCAGATCCTTAAGCCCTTCCAGCCATGTTGACTGTCACACACTTCTCTCTCTT +GGGCTGGTTCCACCCCCTCTTAGCAGCTCTCCTTGGTAGGTATCCCATGGCATCTCTAGC +CTCTTGGGTCCTCTAAGGCAATCTAGGCTTCACTTTCACAACTTCATGAAAAGGTCTCCC +TGGGCCTCCATGCAGGGACACTCTTGCCACTCCTGTCTAGCCTCAGCAGCATTCTTCGTC +TCAGAGGGAGATTCCATAACCCCTATCTTGTAGCTTTGACTCTAAAGACAGAATCATGAG +GCTAAAACTGCCAAGTGTTGTTCCTTGCTGGGGCTGCAGTATGGCCTCCTCATTCAAATA +CATTTCCACCAGCTTTCTGTTTTCAATGGTTTCCTTAATTGCTTAAGCTTGGCTGTCTTG +GAACTTGATCATAGACCAGGCTGGTCTCAAATTTAGAGATCCCCTGCCTCGGCCTTCTGA +GTGCTGGGATTAAAAGTGTGTACCATGCACCTGGCCTTAAGTTTTTTAAAACTTCCTCTG +AACAAGTTGGAAACTTAACTGGGTGGGGACTTGCTCTGAGGTCACCATTCCCTTTATCTC +TTGGCCTCAGGCTGTTCTTTAATCTGTTTATACTTCCTGGCACCCCTTTCTTCTCAAACT +GTATACTTTGCATTTCCCTTCCTCAGCTTGTTTCTTTTCAGTATAGATCTGCATAAGACT +GGCCACTGATCACCATACAACTTGGTCGACAATAAGCTATTTTGAAATCTCCTCTGTCAA +CACAATCCAAAACTTTTGAATTTAATCTCAGGCAGACTTTTTTGGACAAAAGCAAAATGC +AGTCACATTCTTCACCAAAAAAGAGTGCTCTTTAGGTCACATAATAATATTCTTCTCTAA +AACCTCTTAAGCTGGGCCCTCACAGTTCCAATCCTTTTCAGCACCACTGTCTTTCATGCT +CCTACTAATATGGTCCATTAAGCCCTTCTCAAAGCATTCAACTGCTTTCCTAATCCAAAG +TCCCAAAGTTTACATTCTGCCAAGAAGAAGCCACATGGTCAAGCTTATCAGAGCAACACC +CCACTTCTGGTACCAACTTCCATCTTAGTTAGGGTTTCTATTGCTGTGAAGAGACACCAT +GACTACAGCAACTCTTATAAAGGAAAATATTTAATTGGGGATGGCTTACAGGTTCAGAGG +TTCAGTCCATTAATGTCAGGTGGGAAGCATGGAAGCCCAAAGGCAAGTATGGTGCTGGAG +AAAGACCTGGAAGTTCTACATCTGGACTGGCAGGCAGTAGGAAGAGTAAGTGAGCCACCC +AGCCTGGCTTGTGCTTCTGAAACCTCAAAGCTCCCCCCACTCCCTTCAGGAAGGTGTCTG +GGAACGATTTACCTCCTAAATGTGCTCAGAGATGTTGTGTTTTTCCTGTAACAATTTACT +TGATTGTTCTCAAGGATGTGATATTTCTATTTGTGGGATGCTTTGTTGTTCTCCTGTCCA +TTTCTCACAAAGCTGGGGATAGGAATAGCCCATTCCTGGACTAAGATCTTGGAGGATGCT +CTAAGACAGATATGCTTGGGTCTGAAGTTAGTTAGGGGCAATCCTGATTCACAGTTAGCT +TCTTAGTGAACTGAAAAAACACTTGATACTTTACTAATATAATGTATAGGACCTGTGTTA +GGTTTCTCCAGCAAAATGGGACGGAGAGGGAGAGGGAGAGGGAGAATGAAGCAGGAATGT +CTAAGGTTTATATGAGGTCATCAGGCTGGAATTTCAGGTAAGAATTACAATTGATGTCTG +GACTCCAAATCCCTCAAGTGAGAAACTGAGGCAGGGTTTCTCTGTGGCAATCTGGTTGAA +GAAAAATTTCTTCTACCTTGAGAAACTGCAGTCTTTACTCTCAAAGCTTTCAAATGAAAG +GACCCACACACAATATGGAGAATCACACGCTTTATGCAGAACACCAATCACATAAAGAAT +GTGTCTCCACAGAAGTATCTCCAGTGGTATTTGGCCAAATGCAGGGCATTTTAGTCTGGC +CAAGTTAATGCACACAGTTAACTATCACATGGGGGAAAACTTATCAGTTTTTAAAGGTTA +CTGAGGGCTTGAGAGGCTGAGGCAGGAGGATCAAGTTTGAGGTCAACCTGGGTTACATGG +CAAGACCTTGGTCTAAACAGTTATTATTATTTTTTTAATTTGAAGAAAAATTTAAAATTT +GAAAAGGCATACGGAGCAGCTGATGTTTCTCCAACATCATCCCGGTGTGGGGAGGTAGAG +GCAGAGGATCAGGAGTTCATGTTCACCCCTAGCTTTATGCTGTCCATGGTTCATCATCTC +TTATGGCCCATATTAGTCATTGTGCCATTCAAAAGCCACAGAGCAAGAGAAACATGTTTC +ACAGCTCCTACTGTATCCTGGACCCTAGGGATGCAACAGTGGCAAGATGTGGTTTCTGCT +CTTCATTGTGAGCTGACTTGGCTGAGGCTATAAAGCAAAGGTGCTTTGTGAAATTCAGAG +AGGATAACGTAAGGTAACTCAGAGATATGCACAGGAAGTTGCATATTTGCAATAAAGCCA +CACACAGCAGAACTATTAGATCCAGGCACTCACTCAACGTGGATTCTGGGCTCTTCAGCT +CTGATCTCTTCAGCTCTCATTTGCTCAGACTGTCTATGTCCAGCAGATGGTGCCAAATGA +CTGTCTGCAGTCAACTGGCAGTCCCTCTCAGGGAAAATCCAAATTGAGCCTATGAAAGAA +AGGTCAGCATTTTTAAGGAAAGTGCTCTTTGTCAGACTAAGACCTTTTAATTTGTCCCAT +TTTAATAGTACATATGTATCAAGATAAAAAAAAAACAGACAAGGAAATGGCCTCCTTTGC +TGGGATTGTGGAATTGTAAGACCCCCGAAACTGGGGAGACCTCCGCTCAAGTCCCGGGTT +GAGCTGGTCGGCACCCCGATAACACCTGATGCAAACTGCAAGACGCTTTATTGTCAGCTA +GCTGAGGGGAGTTCGATCTCGAGCGGTAACAGTAGGGGGCTTTTAACAGCTAGCTGAGGA +GTTGGGAGGAGTTTGGCTACAGCTCTTCTCTGGCGGGTGTCCTTGGTAAAATAACAAGGC +ATGAAGAGTGAGGAGTGAGCTGTAGCTCTTCTCTGGGGAATCTATCTCCATGTCCTTGGC +ACAGGGAGCCAAGCAAGCGCCTGGCTAGGTCTCCCCACAATCATCGAGTCTCTGGCTGTA +AGGCACAGAAACAAAAAGACTTTTTGTTGGCTATAGAGAACAAAGAGCTTCTTTCTGGCT +GTATTTTAAGAGATCAGGGAAAACAAGCTTGGGGAATGTCCAGGGGCTTTACCTTTCAGG +GAGAAACGCTCTAAGTCGGGGTCTCACAGAATTATGGGAACAGAGGTCAGGAAGTACTTC +AGTAAAACAGCACCCCAATATAGACTGGCATATGAAACTCCAATGACTGAGCATACACGT +GTGTATTCATATATTTTGAGTCTACACTTGTATAGAAGTGTATGTATCATGTATGCATAT +GTACATACGTGCCTGTGTGTGAATATATGGGTAGAAGTCCAAGTGTGTGCGTTTTTGTAA +TGTGTCTGTATGTGTTGAGTATTTGCAAGTAGGTGCCTATGGTCACATACAAGCATACTC +ATGGTGTATGTGGAGTGCCTGTGTATGATTGTGAGGAATATGAGTGTGAGTGTGCACATG +TGGATGTGTATATCCATGTGTGACTGTGTACACGTATATGTTTACTTTTGGGAAAAATTA +AAAAATAAAATAGATGAGGAATGGAAGGTTTGACATATTTTTAAAGGGCAAAGGTACAAT +TGTTGAGGCAGTGGAAATTGGGAGGATGGAGCCTAAAAACCGAGAAGGACTAAAGCCTCA +GGCCTTAGCCAACCTTACTCAGAGCATCAGACAATCTATACTCTGAGAGTTAAGAAGAAT +CGAATGAGTACAGTTTACAATCACAAAGACAAACCACACATGGCGGTAACATGTCTGTCT +ACACGGACATAAAACCAAACAATAGCCAGCTCCAATGAACAATCTGAAGTCAACTCCCTC +CTACCCACCATACTTGGGAGGGACATTTAATCACATTTCAGAAAGAAGTTGGCATTTGGA +AGAAACAGGTCACAAAGACTCTTGTTTACTTGGAATTTTCTCACACGAACTCAGAATTCT +TCTTATCGGACTCCATTTTTGGAAAGTGTTCTGACATAAAATACTTAGAACTTCCTAAGA +GAGTTAAGATATTGGAGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTATGTGTGTGTGTGTGTGTATGTGTGTGTGTATGTGTGTGTGTGTGTGTATGTGTGTG +TGTGTGTATGTGTGTGTGTGTGTGTGTATGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG +TGTGTGTGTGTGTGTGTTCAAGTGAATATGAGAACCAGGCCTTGATAGAAAGGCATTCAT +TAGAAGTCCCAAAGAAATGATTCAAACCTGCTTTTGCCCAGTCATCTTGGAAGAATATTG +TATAAATGGAAGTTTGGGGGTGAGTGGGGCTCCAGCTCATTCAAGGACCATCCTGTGGAG +TTAGTCATTTCAAGAGACACAAGTCCAGTGCTCCTAGATCTGGGACTGGCTCCACTGACA +GGGTCCTGCTAAAGAAGGTAGGCTGGGACAGGAAACTCACTGGTGAATTCAAATAGCCAA +CGTGAGCTCACATTCTCTTTGTGAGGCTTTTATAAGCTCTCACTAAAATAAAGTCTGTGA +GTCTGGAATGTTAGTGCTCAGAAGAGAGGCAGGAGGATCAGGGTCAAGACCCGTCTAGGC +TGCCTAGTGAGACCTTGCTTCAGATGGGACAAAAAAAGTTGTCAGCTGATAAAGTAGAGA +ATAAGATGCCATGCAGTGCCATCTGATGTGGCAGAGGAACCTAAGGCTTAGTTAAGAAGC +CACTTCTGGGGACTGGGGGTGGGGTATAGCTCAGTGGTACAGTGAGTGCTTCTTCTGCAA +GAAGCCCTGCCCTGGGGGATTACACACACACACACACACACACACACACACACACACACA +CACACACACACACACTTACTTCAATGTCCCATCACCTACTCTGAGACATTTCAGAAAGAA +GACAAAAAAGAGCATCCGGAGGCAGTGTCTTTGGAGCATCAGCATCAGGAAATGAAATGG +CTATCATGCTCTACCCACCCTCATCCCACCATTTCAGTTGCCTCAAAACAGGAAAGCCTG +TGTCTTAAAGAACACCATACAGCTACTAGGTTGGGTGTAGTTACAAACTGTAGGAAAGGA +ACAGTCTTTATGGTTTCTTCTAATTAATAATTTTAGAAATCATCAAACCATGAAAGATTT +CCTAGTAAATCAGTGACACAATTCTGTGTTCTAAAGACTTACCAGCTGCTCTTAAAGGTA +CAGGTGCCCACCCGAGTATCATATATATGACCATATATATGTACACAGAGTATATGTCAC +ATATAATGTGAATAATTATGTTAGATGGCAAGTACTGAATATATGTATGTATATATGTGT +GTATATATATATATATATATACATATATATATATACACACATACATACATACATACACAC +ATACATACATATACATCACAATGCTGCAGGAATATGTGTGTTTATGGGTACATTTTTCTC +ATTTTTTCTTTCAGATAGGTATTATGCCTCATAGGCAGGCCTTCAGGCTCAAGCTGTAAT +GGAGAGGATGACTTTGAAATCTCAATCCTTCTGCCTTCACGTCTCAAGCATTGGTTTCAG +AATTTGTCACCATGCCTAGAGACTGTGGACCTCTGAAGGAAGTCCTGTGAACACAGACCA +GAGGGCCTGAGGGAGGAGCAGCTGGTCCGTGGCTGCAGTGGGATGTTGTCTGGGCATCCG +TGGCTGCAGTGGGATGTCGTCTGGCCGTCCGTGGCTGCAGTGGGATGTCGTCTGGCCGTC +CGTGGCTGCAGTGGGATGTCGTCTGGCCGTCCGTGGCTGCAGTGGGATGTCGTCTGGCCG +TCCGTGGCTGCAGTGGGATGTCGTCTGGGCGTCCGTGGCTGCAGTGGGATGTCGTCTGGC +TGTCCGTGGCTGCAGTGGGATGTTGTCTGGGCGTCCGTGGCTGCAGTGGGATGTCGTCTG +GCCGTCCGTGGCTGCAGTGGGATGTTGACTACTGATGAGCAGTGCACAGGAAATTAGTGG +AGACCGAGGAGAAGAGTTAGCGTTACGTTTTCCTTCTAAAGCATGAACATGGTTAATATT +CCTTAGCCTACACTAAAGATAGCCAGGCAGCAAAGCCAGGCTAGGGATTACAGCTCTAAT +CTCATTAAGTACTTCCAGAGGAGAATTGAAGGAGGAGAGGCCTGACTCAGCAAAATCCAC +TTGGTTTACAAAGTATTTCTGCTTATGTGTATGAGTGTTTTGCTTCTACGTATGTACCTT +ATGTGTGCCTGCTGCTCACGGAGGTCAACAGAGAGCATGGGCTCCCCTGGAACCAGAACA +TCTGGGTTCCGGGAACTGAACCTGAGTCCTCTGCAAGACAGAGAGTGCTCTTCACTGCTG +AGCTATCCCATAAGCCCCCATGCTTTCTTTTGATTTAAAAGAGTCCATTTGGTGTCAGTA +CCAAAAAGCAAAATTAGGGGGCTTGATGGGTGGCTCCTGTGGCGATTTATGGTAGCCCAC +AACCATCTGTATTCTAGTTCTAGAGGAGCTGACACCTCTGGTCTCTATGAATACCAGGTT +CCAACGTACGCATCCAGTGTATGTGCACTGACATATATGCATATCTACACCATGTATACG +AATTAAACACACTGCTCATAATTGCGAGGGAATGCTGGTGCGGTGAACCTACATGGCTTA +CTGTCTTCATCATAGAATTATGCCTGCTTTGTCCAGTGACTTCCAAAAGTTAAAATTTTG +ACAGTGAGGCATACAAAGAATGTAAATACGTATAACCATAGACGATATTAGGCCTGCCTG +AGGTCAAGGGAGGTATATTAGTATGATTAAAAATTACTTCCGATTTTAACAGATGTTTAT +ATTTATAAATATACTTATATTCTTCTGCTTAAACATGCTATCTTTCTTCCCTATATTTTG +CTGACTTTATTAGACATGTATTAGTTAGCTTTCTAGTTTCAATAACCACACAGCTGAAAG +GTGCAATTTAAAAACGGGAGGATCAGGCAAGAGAGGTGGCTCAGCAGTTAAGAGCACTGA +CTGCTCTTCCATGGTCCTGAGTTCAAATCCCAGCAACCACATGGTGGCTCACAACCATCT +GTAGTGGGATCCTGTGCCCTCTTCTGGTGTGTCTGAAGAGAGTAACAGTGTACTCACATA +AATACATTTTTTTAAAAAGGGGGAGGATGGATGTTGGCTCTCAGTTTCAGAGCTCTCATC +TACCAGGGCAGAGAGGGTGTGGCAAACAGAGACATTCACAGGATGACAACAGGAAGCAGA +GGAGAGGGAGCACAAGCATGGATGACTAGGGTAAAATCACTCCTGAGGACATTCCCGCAG +GGACCCGTTTCCTCTGTGAGGCCCTGCCTCCCACTTTTCAACACTTTCCACAGTTTGGTC +AGAACCCTAGAATCTGCCTGTAAAGATGCCCTCATAGACACACCTGAGGGCAGACTTTAC +CAACCTCCTACCTGTTTATTATTAATCAAGCTGAAAATTAGGGCTTAGCATCTGTGTTGG +TTTGAAAATGCCTGCCCCAGGGAGTGGCACTATTAGGAGGTGTGGCCTTGGTGGAGTAGG +TATGGAGGAAGTGTGTCACTGTGGAGGTGGGCTTTGAGATCCTCTTCCTGACTGTTTGGA +AGCCAGTTTTCTCCCAGCTGACTTTGGAACAAGAGCTAGAACTCTCAGCTTCCCAGTGCC +ATGTCTGCCTGCACTCTGCCATGCTTCCCACCATAATGACAATGGACTGAACCTCTGAAC +CTGTAATCTAGCCCCAGTTAAATGTTGGTGCTTCACAGAGGTGGTATAGTCCAGTGGGTA +GAGCAGACTCTGGAGCATGGTGATTGAGTTTTCAATACCAGGCCCATCTTATTGCTTGTG +TGTCTTTGTTGCAGCCATTTAAACTTGAGTGGTTCAGTTTCCTTGTATGTAGCCATGAGA +GGGTTATGATGACCGAATGCCTCTGTGCACATTTATACTCACACATGTGTGGAAGCCGTT +CAGATTGGCCTAGACTAAGATCAGTGGCAAACAGGGACGTGACTGTTTTGTTTTCATGGA +GTATACAGGTAGACTGGAGATTCATGAACTATACTTGAAAATCAAATATAAAACGGGGCT +GAAAAGAATCCTCTTTTCTTTTTTCTTTGTGACAAAAACATTTAAGACTCTGTAAGAATG +TATAATATAAAGCCATGTTGTGCTCATTTAAAACTTAAGACTAGCAAGAGCCAGGACACA +GGACGTGGTGAAGTTGCTAACAGCACATACTGGGTCTGGGGAGATTCTCAATCAGGACAG +CACTTACCATGCAAGCACAAGGCTCTGAGCTTGGCTCCCCAGCACCAGCAGGAAAAGCCA +AGTGTGGTAGCATTGTCTATAGTTCCAGCATCAGGTTGATGTCGAGGGAGGGCAGAGAGA +GGAGCTCCTTGGAGTTCCCTGGTCAACCAGTGAGCAGAATCTATAAGCTCCAGGTTCAAT +GAGAGACCCTGTCTCAAAAGCCAAGATAGAAAGCAATTGTTGGCATCTTACCTCCACATG +TATGTATACACATGTACAATATGTACACATACATATGCTGCACATATATACAAAGTGTGC +TGGCAAGTCTTATGTCATACAAGCTAGAATTATAAGAAAGGAAGAAACCTCAATTGAGAA +AATGCCTCCATAAGATCCAGCTGTAAGGCATTTTCTTTTTTTTTTTAACATGTATTTATT +ATATGTAAAGTACACTGTAGCTGTCTCTCATTATTGGATGGTTGTGAGCCATCATGTGGT +TGCTGGGATTTGAACTCACGACCCTTGGAAGAGCAGTCGGTGCTCTTAACCACTGAGCCA +TCTCTCCAGCCCTATAAGGCATTTTCTTAGTTAGCAGCTGGTGGGGGAGAAGCCACCTCA +TTTTGGGTGAGGCCATCCTTGGGCTGGTGGTCCTGGGTTCTATAAGAAATCAGGTTGAGC +AAGCCATGGAGAGCCAGCCAGCAGGCAGCACCCCTCCATGGCTTCTGCATTAGCTCCTGC +ATCCAGGTTCCTGCCTTGAGTTCCTTCCTGACTTCCTCCAATGATGGATTGCAATGTGGA +AGTGTAAGTCAAACATTTGCTTTTGGTTTAATCACAGCAATGCTTACCATAACTGAGATA +CAAGGCACACTGTGTTTTCCCATGCAATGGGCAGGCCACACATTTGGCTTTAAGCTTCGT +AGCAACCATTGCTGAAAGGGAAACCTGACTGGTTACTCATCAGATTAAAAGAGGCAATTG +CTCAGGAGAAGTGTTAATGCTTATGTTAAGACCGTACACTGACACATTTCATTATTACTT +TTGAGCACTATCTTTGAGATGAGGCTGCATGGTTACTAAACAATATCTTCAGCCTCTTTT +TAGGAAATGAGCTGGATTTCCCAGGAGTATGGTCTATAATATTTCTCACTCAACCAAATC +ATTGCAGCAATCAACCATCAACAGTAACCAACTAACAACCCACCCCACCTCACAGGGCCC +TAGCATTATATAACCTCTGAGAAGTCCCCAGAATTCCAAATGTCACTCAAATGCAGAAAC +TATCTGCTGCTGGTAAAGTCACACTAGAGCATGAGGCAAATAATAGTCAGCTGCTGTGGA +CAATCTGAAGCCCCCTATCCCACACCTAGGATTAAAATGAAAACAGATTCTCTCTCTCTC +TCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTCTGTGTTTAAAGAAACTAAAC +TTCCAAATTTGTCACTGCACTTGGGCCCTGTTGTTAAGGGATTCACATTCTACCAAGGAA +GGGGTGGAGTTCATACCCCTGGGGCTACTACATGTTAGGTACTGTTTTAGGTCTTTTACA +TACACTACTTAATTTTATTGACACGTATGAATGTTTTATCTACATGTATGTCTGTGTACT +ATAAAATCCAAAATAAATTCAAGACCACCTAGCCCCTTTCCTCTCTGAAGGGACTTTCCA +AACTATATTAGCAGGCCAAGTGCAGAGACATATAAGGAAGCCGGCCGATTAAACAATGCT +GAAAAAGCCATAAGGGCAGGCTGAGTGAGAGAGCAGGCCAAAGGTCTGGTGCAAACCACC +CCATGCAAACCAACCAATGCCTGAAAGGATTTCTTGCAACACCAATTAGAATAAGCCAGC +TAGACATGTTGCCTAAATCTGCCCCTTACAAGGTATAAAAAGTGTGTTCTTTGTTTGTCC +AGGGTCTCCTCTTGCCAGCGTGCTAAGGGGCCCCAACACATTGGATCAATAAAAACCCTC +TTGCAGTTTGCAGCGATCTTGGTCTCTGTGGTCTTTGTGAGTGAGGGTCTTTTGGCAGAC +TCCAACAGTACCATTTGGGTGCCTAGTACCTGCAGAAGCCAGAAAAGGGCATTGAATCAG +TTCTACAGAGAGATGGGGTTGACCACACATGAGGCAGTTACTCTATTAAAAAGCCAGGGT +CTCATTCTGGAACCCAAGTTGTCCTAGACCTGAGATCCTCCTGCCTCAGCTGAGATTATC +AGTACACACACCACACTGGCCCCCAGAGTTTTAAGGAGATGTAGAGTGTTCTCCACTCTG +CTTTATTGATGTGACAGAGGTTTTCAGATTCGAGGGACTTAGCCAATAAACATTTACTTC +TCATCTGTGGAATAGCACAGGGGAGGTGTTCTGAGGCAGGAGGTAGAGTGTAAGTTTGGG +TACAGATCTATTTCAAAAGTAAAAGGTTGGGCTAGTGAGATGATTCAGACAATAAGGGAG +TTTGCCACCAAGCCAGACAACCTGAGCTTGATCCCAGGACCCACATGGTGGAAGGAGAGA +ATTGATACCTGCAAGTTGGCTCATATGTAAAACTCAAACGCATGCGCGCATGCATGTGCG +TGCACACACACACACTCATGCATGCATGCATGCACACATGCATACATGTGTGTGCACACA +TGTACACACACATGTTAATTTTTTAAGTCAAAGATGAACACTGAAGAAGGCTCCATCACC +TTCAATATTTGGCTTCCAAAGCTATCTTGATATCAATGCCTGAGGGAGGGAGAACTGAGC +AGAGGAGAGAACAGAGAGGGCTCACCTAAGGTCAGCACCACACACTGGGAAATGTCTTGT +TTCAGCAGCCTGCCTGCACGTTGGGACCAGAGCATAGCACCCAATTTTGACAGTCAGTTA diff --git a/pydeeptools/deeptools/test/test_data/test_paired2.fa.fai b/pydeeptools/deeptools/test/test_data/test_paired2.fa.fai new file mode 100644 index 00000000..5af543f7 --- /dev/null +++ b/pydeeptools/deeptools/test/test_data/test_paired2.fa.fai @@ -0,0 +1 @@ +chr2 5010000 6 60 61 diff --git a/pydeeptools/deeptools/test/test_data/test_paired2.sam b/pydeeptools/deeptools/test/test_data/test_paired2.sam new file mode 100644 index 00000000..683e8005 --- /dev/null +++ b/pydeeptools/deeptools/test/test_data/test_paired2.sam @@ -0,0 +1,49 @@ +@HD VN:1.0 SO:unsorted +@SQ SN:chr2 LN:5010000 M5:5c3b7fcdfff29abcc880fdec2817dd6b UR:./test_paired2.fa +HWUSI-EAS616:7:89:1518:3543#0 99 chr2 5000001 255 36M = 5000064 100 TGTAACAATTTACTTGATTGTTCTCAAGGATGTGAT S\dbdcfaaccbbcccc^dcdc^c^YaaabaaWdaa XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:89:1518:3543#0 147 chr2 5000065 255 36M = 5000001 -100 AGGTCATCAGGCTGGAATTTCAGGTAAGAATTACCA R]bT]`eRd^db]baY`W_W^_\]\_XZUZVVNVHU XA:i:1 MD:Z:34A1 NM:i:1 +HWUSI-EAS616:7:93:7807:15274#0 163 chr2 5000304 255 36M = 5000676 408 GAGAGGGAGAGGGAGAGGGAGAATGAAGCAGGAATG hhhhhhhhhehhhhhhhhhehhhhghhhfhhhfghh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:21:17769:5446#0 163 chr2 5000385 255 36M = 5000496 147 TTACAATTGATGTCTGGACTCCAAATCCCTCAAGTG hhhhhhghhhhhhhhhhhhhhfhhhhhhhhhgghdh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:49:8992:4457#0 99 chr2 5000385 255 36M = 5000496 147 TTACAATTGATGTCTGGACTCCAAATCCCTCAAGTG de\dc\fffdf^cdfe\cff_ffffffdafgcgggg XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:21:17769:5446#0 83 chr2 5000496 255 36M = 5000385 -147 TACTCTCAAAGCTTTCAAATGAAAGGACCCACACAC ghhahhgghhdffccfhhhhhhhghhdfffffdfff XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:49:8992:4457#0 147 chr2 5000496 255 36M = 5000385 -147 TACTCTCAAAGCTTTCAAATGAAAGGACCCACACAC hehhhhgghhgchhghfhhfafhhffhhhhhfdfff XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:86:18020:6752#0 99 chr2 5000560 255 36M = 5000906 382 AACACCAATCACATAAAGAATGTGTCTCCACAGAAG hhgahhhhhghfhhhhhghhhh_cghfhhfhchghh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:93:7807:15274#0 83 chr2 5000676 255 36M = 5000304 -408 AAAACTTATCAGTTTTTAAAGGTTACTGAGGGCTTG hhhghhhhhghhhhhhghhhghhhhhhhdhghhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:64:3102:21101#0 99 chr2 5000737 255 36M = 5001136 435 TTGAGGTCAACCTGGGTTACATGGCAAGACCTTGGT hhhhhhghhhhhhhhhfhhhhhhhhhhhghhhhhgf XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:36:16424:18394#0 163 chr2 5000820 255 36M = 5001193 409 TGAAAAGGCATACGGAGCAGCTGATGTTTCTCCAAC hhhhhhhghhhhhhhhhfghghhfhgdhhgehhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:50:18110:21009#0 163 chr2 5000822 255 36M = 5001123 337 AAAAGGCATACGGAGCAGCTGATGTTTCTCCAACAT ffffccafacfffcfahffdfaffc`a`^`ddfdh] XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:111:14171:9899#0 163 chr2 5000822 255 36M = 5001123 337 AAAAGGCATACGGAGCAGCTGATGTTTCTCCAACAT hhhhhhhhhhhhhhhhghhhhhgefhhhhhhhhhgh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:114:18552:5841#0 163 chr2 5000822 255 36M = 5001123 337 AAAAGGCATACGGAGCAGCTGATGTTTCTCCAACAT hhhhhhhhhhhhhhghehhhhhhhhhhhfhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:8:2829:6484#0 99 chr2 5000835 255 36M = 5001214 415 AGCAGCTGATGTTTCTCCAACATCATCCTGGTGTGG hhhfhhhghhhhhhghhhhchghhghhhghhghhhh XA:i:1 MD:Z:28C7 NM:i:1 +HWUSI-EAS616:7:4:16767:6127#0 163 chr2 5000856 255 36M = 5001242 422 ATCATCCTGGTGTGGGGAGGTAGAGGCAGAGGATCA hhghhhhhhc^edeec__]_cfccfdfffW_fdad_ XA:i:1 MD:Z:7C28 NM:i:1 +HWUSI-EAS616:7:66:4289:12506#0 99 chr2 5000868 255 36M = 5001183 351 TGGGGAGGTAGAGGCAGAGGATCAGGAGTTCATGTT hhhhhhhhdhhghghggghhehhhhhehehfhhhfh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:86:18020:6752#0 147 chr2 5000906 255 36M = 5000560 -382 CCCCTAGCTTTATGCTGTCCATGGTTCATCATCTCT hchhfdhghhfghfahhhhhhhhfhhhhhhhghheh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:23:8152:13433#0 163 chr2 5000926 255 36M = 5000988 98 ATGGTTCATCATCTCTTATGGCCCATATTAGTCATT hhhhhhhhhhhhhhhhhhhghhhhhhehhhhhhehh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:103:13675:10395#0 163 chr2 5000926 255 36M = 5000988 98 ATGGTTCATCATCTCTTATGGCCCATATTAGTCATT ffffahhhhfffgfhffh]f]fddfd_fffdcfff\ XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:106:13391:17723#0 163 chr2 5000938 255 36M = 5001303 401 CTCTTATGGCCCATATTAGTCATTGTGCCATTCAAA hhhhhhhhhhhhhhhhhhhghhghhehhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:23:8152:13433#0 83 chr2 5000988 255 36M = 5000926 -98 AGAAACATGTTTCACAGCTCCTACTGTATCCTGGAC hhhhghghhhhhhehhhgdhhhhhhghhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:103:13675:10395#0 83 chr2 5000988 255 36M = 5000926 -98 AGAAACATGTTTCACAGCTCCTACTGTATCCTGGAC f_ffcfdddcaV`XZa[dadcaWcadddaccd[fcf XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:116:8653:16765#0 99 chr2 5001011 255 36M = 5001141 166 CTGTATCCTGGACCCTAGGGATGCAACAGTGGCAAG hhghghhhhfhhhhhhhhhhffhhhhgghghfhfhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:81:1971:19006#0 99 chr2 5001026 255 36M = 5001396 406 TAGGGATGCAATAGTGGCAAGATGTGGTTTCTGCTC hhhhhhhhhhhghfhhhhhhghhhhhhghhhhhghd XA:i:1 MD:Z:11C24 NM:i:1 +HWUSI-EAS616:7:39:11820:4528#0 163 chr2 5001051 255 36M = 5001401 386 GGTTTCTGCTCTTCATTGTGAGCTGACTTGGCTGAG hhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:25:4767:20646#0 163 chr2 5001115 255 36M = 5001378 299 TCAGAGAGGATAACGTAAGGTAACTCAGAGATATGC ghhfhhcaahe^d`ebfddc^ad`dada[cVb`^^c XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:2:14523:20268#0 163 chr2 5001116 255 36M = 5001234 154 CAGAGAGGATAACGTAAGGTAACTCAGAGATATGCA ghghhhhhfgchghcecfchhchhhghchchehhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:79:5441:2939#0 163 chr2 5001116 255 36M = 5001234 154 CAGAGAGGATAACGTAAGGTAACTCAGAGATATGCA ghcghfhhhchhhffffaffffacffa_f[fafcaf XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:50:18110:21009#0 83 chr2 5001123 255 36M = 5000822 -337 GATAACGTAAGGTAACTCAGAGATATGCACAGGAAG \Z_aa^XY^aa\aaaa\^S^cd^dddYccffb\f_f XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:111:14171:9899#0 83 chr2 5001123 255 36M = 5000822 -337 GATAACGTAAGGTAACTCAGAGATATGCACAGGAAG hhghhhhhhhhhhhhhhhhhhhhghhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:114:18552:5841#0 83 chr2 5001123 255 36M = 5000822 -337 GATAACGTAAGGTAACTCAGAGATATGCACAGGAAG hhhhhhghhhhgghhhhhhhhhhhhhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:64:3102:21101#0 147 chr2 5001136 255 36M = 5000737 -435 AACTCAGAGATATGCACAGGAAGTTGCATATTTGCA afghhhhgghgehghghhhhhhhhhhfhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:116:8653:16765#0 147 chr2 5001141 255 36M = 5001011 -166 AGAGATATGCACAGGAAGTTGCATATTTGCAATAAA hhhhhhhhhgghhhhhhhhhhhhhhhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:66:4289:12506#0 147 chr2 5001183 255 36M = 5000868 -351 CACAGCAGAACTATTAGATCCAGGCACTCACTCAAC hghhhhfffcfddfbdhhhfhhhhhghhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:36:16424:18394#0 83 chr2 5001193 255 36M = 5000820 -409 CTATTAGATCCAGGCACTCACTCAACGTGGATTCTG dbddcbfhehhehffdghhghhggghhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:8:2829:6484#0 147 chr2 5001214 255 36M = 5000835 -415 TCAACGTGGATTCTGGGCTCTTCAGCTCTGATCTCT ghhhhhfhhhhhhhhhhhhhhhhhhhhhghhfhhgg XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:3:9592:15607#0 163 chr2 5001227 255 36M = 5001568 377 TGGGCTCTTCAGCTCTGATCTCTTTAGCTCTGATTT hhhehhhhhhhhhhfhhhhghghhhhhhhhhhhhgh XA:i:2 MD:Z:24C6C4 NM:i:2 +HWUSI-EAS616:7:2:14523:20268#0 83 chr2 5001234 255 36M = 5001116 -154 TTCAGCTCTGATCTCTTCAGCTCTCATTTGCTCAGA aagggggffgaffafcafeafaggcgaggcgfeggg XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:79:5441:2939#0 83 chr2 5001234 255 36M = 5001116 -154 TTCAGCTCTGATCTCTTCGGCTCTCATTTGCTCAGA gdd`baWfafedd`ae`dKadfcfffaaffdfffff XA:i:1 MD:Z:18A17 NM:i:1 +HWUSI-EAS616:7:4:16767:6127#0 83 chr2 5001242 255 36M = 5000856 -422 TGATCTCTTTAGCTCTGATTTGCTCAGACTGTCTAT fggfggaffffcefgaffddf_^ggggeggfgcgdg XA:i:2 MD:Z:9C6C19 NM:i:2 +HWUSI-EAS616:7:106:13391:17723#0 83 chr2 5001303 255 36M = 5000938 -401 GTCTGCAGTCAACTGGCAGTCCCTCTCAGGGAAAAT hhhhhhhhhghghhhhhhhhhghhhfhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:25:4767:20646#0 83 chr2 5001378 255 36M = 5001115 -299 GAAAGTGCTCTTTGTCAGACTAAGACCTTTTAATTT gffff_ggaggfaffca^_a\ffd`afgcggggggg XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:81:1971:19006#0 147 chr2 5001396 255 36M = 5001026 -406 ACTAAGACCTTTTAATTTGTCCCATTTTAATAGTAC hhhhhhghhhhhhhhhhhhhhhhhhhhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:39:11820:4528#0 83 chr2 5001401 255 36M = 5001051 -386 GACCTTTTAATTTGTCCCATTTTAATAGTACATATG hhhhhhhhghhhhhhhhhghhhhhghhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:29:12313:10611#0 0 chr2 5001492 255 36M * 0 0 AATTGTAAGACCCCCGAAACTGGGGAGACCTCCGCT fd]aeecaaWcdfd_ffffcZ[aaa_\Z]`Z^Z___ XA:i:0 MD:Z:36 NM:i:0 +HWUSI-EAS616:7:39:11820:45288#0 16 chr2 5001701 255 36M * 0 0 GACCTTTTAATTTGTCCCATTTTAATAGTACATATG hhhhhhhhghhhhhhhhhghhhhhghhhhhhhhhhh XA:i:0 MD:Z:36 NM:i:0 diff --git a/pydeeptools/deeptools/test/test_data/test_proper_pair_filtering.bam b/pydeeptools/deeptools/test/test_data/test_proper_pair_filtering.bam new file mode 100644 index 0000000000000000000000000000000000000000..d4ec0a646302c6cc0aa3d5eced62f16465717cdd GIT binary patch literal 314 zcmb2|=3rp}f&Xj_PR>jW;S9w^Us6rd6A}tO6g=elyxHiA@dKW3+qKT=YkB%UEaKpM z!o$W@^oxNrn3;J-gJ4Vp=L*plUdeYGoFd#3#2A*uNrN$4wxo{coe+#f8q_9nKhXF0b*b-+$!P&PbJ-1t0A8yka}HwL)eUQ-w`F zcSHC5*#c}Dj2V+YShYloO*^%~jA><}Q1dF`tzKGPE}EI5#e0_Tsb6U380uiQdXo?5 zs=%&;hU#Af{!jS5e-mfXcfX&yI?Xojk-v8Sax7dv*X6aEzw*b-#R|oa{>MFiC9^Bq jta{_KPTk~RCf@xh_%lnCxbl%(jF`TVW?%*f7Ki`<565#B literal 0 HcmV?d00001 diff --git a/pydeeptools/deeptools/test/test_data/test_proper_pair_filtering.bam.bai b/pydeeptools/deeptools/test/test_data/test_proper_pair_filtering.bam.bai new file mode 100644 index 0000000000000000000000000000000000000000..54630ded72818ac600cca05311ab7def0a421dac GIT binary patch literal 104 wcmZ>A^kigWU|;}YPay^dMj*|=5CJ9`7_7ituSpPjba76oDj0>T7bXg!0R^)IlmGw# literal 0 HcmV?d00001 diff --git a/pydeeptools/deeptools/test/test_heatmapper.py b/pydeeptools/deeptools/test/test_heatmapper.py new file mode 100644 index 00000000..7eb9d6d7 --- /dev/null +++ b/pydeeptools/deeptools/test/test_heatmapper.py @@ -0,0 +1,309 @@ +import os +import sys + +import deeptools.computeMatrix +import deeptools.plotHeatmap +import deeptools.plotProfile +import deeptools.utilities +import json + +__author__ = 'Fidel' + +ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_heatmapper/" + + +def cmpMatrices(f1, f2): + """ + The header produced by computeMatrix will be different every time a command is run in python3! + """ + rv = True + file1 = open(f1) + file2 = open(f2) + for l1, l2 in zip(file1, file2): + if isinstance(l1, bytes): + l1 = l1.decode() + l2 = l2.decode() + l1 = l1.strip() + l2 = l2.strip() + if l1.startswith("@"): + p1 = json.loads(l1[1:]) + p2 = json.loads(l2[1:]) + for k, v in p1.items(): + if k not in p2.keys(): + sys.stderr.write("key in {} missing: {} not in {}\n".format(f1, k, p2.keys())) + rv = False + if p1[k] != p2[k]: + sys.stderr.write("values of '{}' is different: {} not in {}\n".format(k, p1[k], p2[k])) + rv = False + for k in p2.keys(): + if k not in p1.keys(): + sys.stderr.write("key in {} missing: {} not in {}\n".format(f2, k, p1.keys())) + rv = False + else: + if l1 != l2: + sys.stderr.write("lines differ:\n{}\n vs\n{}\n".format(l1, l2)) + rv = False + file1.close() + file2.close() + return rv + + +def test_computeMatrix_reference_point(): + args = "reference-point -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 " \ + "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test.mat.gz') + assert cmpMatrices(ROOT + '/master.mat', '/tmp/_test.mat') is True + os.remove('/tmp/_test.mat') + + +def test_computeMatrix_reference_point_center(): + args = "reference-point -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 --referencePoint center " \ + "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test.mat.gz') + assert cmpMatrices(ROOT + '/master_center.mat', '/tmp/_test.mat') is True + os.remove('/tmp/_test.mat') + + +def test_computeMatrix_reference_point_tes(): + args = "reference-point -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 --referencePoint TES " \ + "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test.mat.gz') + assert cmpMatrices(ROOT + '/master_TES.mat', '/tmp/_test.mat') is True + os.remove('/tmp/_test.mat') + + +def test_computeMatrix_reference_point_missing_data_as_zero(): + args = "reference-point -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 " \ + "--outFileName /tmp/_test.mat.gz -bs 1 -p 1 --missingDataAsZero".format(ROOT).split() + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test.mat.gz') + assert cmpMatrices(ROOT + '/master_nan_to_zero.mat', '/tmp/_test.mat') is True + os.remove('/tmp/_test.mat') + + +def test_computeMatrix_scale_regions(): + args = "scale-regions -R {0}/test2.bed -S {0}/test.bw -b 100 -a 100 -m 100 " \ + "--outFileName /tmp/_test2.mat.gz -bs 1 -p 1".format(ROOT).split() + + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test2.mat.gz') + assert cmpMatrices(ROOT + '/master_scale_reg.mat', '/tmp/_test2.mat') is True + os.remove('/tmp/_test2.mat') + + +def test_computeMatrix_multiple_bed(): + args = "reference-point -R {0}/group1.bed {0}/group2.bed -S {0}/test.bw -b 100 -a 100 " \ + "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test.mat.gz') + assert cmpMatrices(ROOT + '/master_multibed.mat', '/tmp/_test.mat') is True + os.remove('/tmp/_test.mat') + + +def test_computeMatrix_region_extend_over_chr_end(): + args = "reference-point -R {0}/group1.bed {0}/group2.bed -S {0}/test.bw -b 100 -a 500 " \ + "--outFileName /tmp/_test.mat.gz -bs 1 -p 1".format(ROOT).split() + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test.mat.gz') + assert cmpMatrices(ROOT + '/master_extend_beyond_chr_size.mat', '/tmp/_test.mat') is True + os.remove('/tmp/_test.mat') + + +def test_computeMatrix_unscaled(): + args = "scale-regions -S {0}/unscaled.bigWig -R {0}/unscaled.bed -a 300 -b 500 --unscaled5prime 100 --unscaled3prime 50 " \ + "--outFileName /tmp/_test.mat.gz -bs 10 -p 1".format(ROOT).split() + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test.mat.gz') + assert cmpMatrices(ROOT + '/master_unscaled.mat', '/tmp/_test.mat') is True + os.remove('/tmp/_test.mat') + + +def test_computeMatrix_gtf(): + args = "scale-regions -S {0}../test_data/test1.bw.bw -R {0}../test_data/test.gtf -a 300 -b 500 --unscaled5prime 20 --unscaled3prime 50 " \ + "--outFileName /tmp/_test_gtf.mat.gz -bs 10 -p 1".format(ROOT).split() + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test_gtf.mat.gz') + assert cmpMatrices(ROOT + '/master_gtf.mat', '/tmp/_test_gtf.mat') is True + os.remove('/tmp/_test_gtf.mat') + + +def test_computeMatrix_metagene(): + args = "scale-regions -S {0}../test_data/test1.bw.bw -R {0}../test_data/test.gtf -a 300 -b 500 --unscaled5prime 20 --unscaled3prime 50 " \ + "--outFileName /tmp/_test_metagene.mat.gz -bs 10 -p 1 --metagene".format(ROOT).split() + deeptools.computeMatrix.main(args) + os.system('gunzip -f /tmp/_test_metagene.mat.gz') + assert cmpMatrices(ROOT + '/master_metagene.mat', '/tmp/_test_metagene.mat') is True + os.remove('/tmp/_test_metagene.mat') + + +def test_chopRegions_body(): + region = [(0, 200), (300, 400), (800, 900)] + lbins, bodybins, rbins, padLeft, padRight = deeptools.heatmapper.chopRegions(region, left=0, right=0) + e_lbins = [] + e_rbins = [] + e_padLeft = 0 + e_padRight = 0 + assert f"{lbins}" == f"{e_lbins}" + assert f"{rbins}" == f"{e_rbins}" + assert f"{bodybins}" == f"{region}" + assert f"{padLeft}" == f"{e_padLeft}" + assert f"{padRight}" == f"{e_padRight}" + # Unscaled 5', 3' + lbins, bodybins, rbins, padLeft, padRight = deeptools.heatmapper.chopRegions(region, left=150, right=150) + e_lbins = [(0, 150)] + e_rbins = [(350, 400), (800, 900)] + e_bodybins = [(150, 200), (300, 350)] + e_padLeft = 0 + e_padRight = 0 + assert f"{lbins}" == f"{e_lbins}" + assert f"{rbins}" == f"{e_rbins}" + assert f"{bodybins}" == f"{e_bodybins}" + assert f"{padLeft}" == f"{e_padLeft}" + assert f"{padRight}" == f"{e_padRight}" + + +def test_chopRegions_TSS(): + region = [(0, 200), (300, 400), (800, 900)] + # + strand, 250 downstream + downstream, body, unscaled3prime, padRight, _ = deeptools.heatmapper.chopRegions(region, left=250) + e_downstream = [(0, 200), (300, 350)] + e_body = [(350, 400), (800, 900)] + e_unscaled3prime = [] + e_padRight = 0 + e_ = 0 + assert f"{downstream}" == f"{e_downstream}" + assert f"{body}" == f"{e_body}" + assert f"{unscaled3prime}" == f"{e_unscaled3prime}" + assert f"{padRight}" == f"{e_padRight}" + assert f"{_}" == f"{e_}" + # + strand, 500 downstream + downstream, body, unscaled3prime, padRight, _ = deeptools.heatmapper.chopRegions(region, left=500) + e_body = [] + e_unscaled3prime = [] + e_padRight = 100 + e_ = 0 + assert f"{downstream}" == f"{region}" + assert f"{body}" == f"{e_body}" + assert f"{unscaled3prime}" == f"{e_unscaled3prime}" + assert f"{padRight}" == f"{e_padRight}" + assert f"{_}" == f"{e_}" + # - strand, 250 downstream (labeled "upstream" due to being on the - strand) + unscaled5prime, body, upstream, _, padLeft = deeptools.heatmapper.chopRegions(region, right=250) + e_upstream = [(150, 200), (300, 400), (800, 900)] + e_body = [(0, 150)] + e_unscaled5prime = [] + e_padLeft = 0 + e_ = 0 + assert f"{upstream}" == f"{e_upstream}" + assert f"{body}" == f"{e_body}" + assert f"{unscaled5prime}" == f"{e_unscaled5prime}" + assert f"{padLeft}" == f"{e_padLeft}" + assert f"{_}" == f"{e_}" + # - strand, 500 downstream (labeled "upstream" due to being on the - strand) + unscaled5prime, body, upstream, _, padLeft = deeptools.heatmapper.chopRegions(region, right=500) + e_body = [] + e_unscaled5prime = [] + e_padLeft = 100 + e_ = 0 + assert f"{upstream}" == f"{region}" + assert f"{body}" == f"{e_body}" + assert f"{unscaled5prime}" == f"{e_unscaled5prime}" + assert f"{padLeft}" == f"{e_padLeft}" + assert f"{_}" == f"{e_}" + + +def test_chopRegions_TES(): + region = [(0, 200), (300, 400), (800, 900)] + # + strand, 250 upstream + unscaled5prime, body, upstream, _, padLeft = deeptools.heatmapper.chopRegions(region, right=250) + e_unscaled5prime = [] + e_body = [(0, 150)] + e_upstream = [(150, 200), (300, 400), (800, 900)] + e_ = 0 + e_padLeft = 0 + assert f"{unscaled5prime}" == f"{e_unscaled5prime}" + assert f"{body}" == f"{e_body}" + assert f"{upstream}" == f"{e_upstream}" + assert f"{_}" == f"{e_}" + assert f"{padLeft}" == f"{e_padLeft}" + # + strand, 500 upstream + unscaled5prime, body, upstream, _, padLeft = deeptools.heatmapper.chopRegions(region, right=500) + e_unscaled5prime = [] + e_body = [] + e_ = 0 + e_padLeft = 100 + assert f"{unscaled5prime}" == f"{e_unscaled5prime}" + assert f"{body}" == f"{e_body}" + assert f"{upstream}" == f"{region}" + assert f"{_}" == f"{e_}" + assert f"{padLeft}" == f"{e_padLeft}" + # + strand, 250 downstream (labeled "upstream" due to being on the - strand) + downstream, body, unscaled3prime, padRight, _ = deeptools.heatmapper.chopRegions(region, left=250) + e_downstream = [(0, 200), (300, 350)] + e_body = [(350, 400), (800, 900)] + e_unscaled3prime = [] + e_padRight = 0 + e_ = 0 + assert f"{downstream}" == f"{e_downstream}" + assert f"{body}" == f"{e_body}" + assert f"{unscaled3prime}" == f"{e_unscaled3prime}" + assert f"{padRight}" == f"{e_padRight}" + assert f"{_}" == f"{e_}" + # + strand, 500 downstream (labeled "upstream" due to being on the - strand) + downstream, body, unscaled3prime, padRight, _ = deeptools.heatmapper.chopRegions(region, left=500) + e_body = [] + e_unscaled3prime = [] + e_padRight = 100 + e_ = 0 + assert f"{downstream}" == f"{region}" + assert f"{body}" == f"{e_body}" + assert f"{unscaled3prime}" == f"{e_unscaled3prime}" + assert f"{padRight}" == f"{e_padRight}" + assert f"{_}" == f"{e_}" + + +def test_chopRegionsFromMiddle(): + region = [(0, 200), (300, 400), (800, 900)] + # + strand, 100 upstream/200 downstream + upstream, downstream, padLeft, padRight = deeptools.heatmapper.chopRegionsFromMiddle(region, left=100, right=200) + e_upstream = [(100, 200)] + e_downstream = [(300, 400), (800, 900)] + e_padLeft = 0 + e_padRight = 0 + assert f"{upstream}" == f"{e_upstream}" + assert f"{downstream}" == f"{e_downstream}" + assert f"{padLeft}" == f"{e_padLeft}" + assert f"{padRight}" == f"{e_padRight}" + # + strand, 250 upstream/300 downstream + upstream, downstream, padLeft, padRight = deeptools.heatmapper.chopRegionsFromMiddle(region, left=250, right=300) + e_upstream = [(0, 200)] + e_downstream = [(300, 400), (800, 900)] + e_padLeft = 50 + e_padRight = 100 + assert f"{upstream}" == f"{e_upstream}" + assert f"{downstream}" == f"{e_downstream}" + assert f"{padLeft}" == f"{e_padLeft}" + assert f"{padRight}" == f"{e_padRight}" + # - strand, 100 upstream/200 downstream + upstream, downstream, padLeft, padRight = deeptools.heatmapper.chopRegionsFromMiddle(region, left=200, right=100) + e_upstream = [(0, 200)] + e_downstream = [(300, 400)] + e_padLeft = 0 + e_padRight = 0 + assert f"{upstream}" == f"{e_upstream}" + assert f"{downstream}" == f"{e_downstream}" + assert f"{padLeft}" == f"{e_padLeft}" + assert f"{padRight}" == f"{e_padRight}" + # - strand, 250 upstream/300 downstream + upstream, downstream, padLeft, padRight = deeptools.heatmapper.chopRegionsFromMiddle(region, left=300, right=250) + e_upstream = [(0, 200)] + e_downstream = [(300, 400), (800, 900)] + e_padLeft = 100 + e_padRight = 50 + assert f"{upstream}" == f"{e_upstream}" + assert f"{downstream}" == f"{e_downstream}" + assert f"{padLeft}" == f"{e_padLeft}" + assert f"{padRight}" == f"{e_padRight}" diff --git a/pydeeptools/deeptools/test/test_heatmapper/group1.bed b/pydeeptools/deeptools/test/test_heatmapper/group1.bed new file mode 100644 index 00000000..e7c13ff6 --- /dev/null +++ b/pydeeptools/deeptools/test/test_heatmapper/group1.bed @@ -0,0 +1,3 @@ +ch1 100 150 CG11023 0 + +ch2 150 175 cda5 0 - +ch3 100 125 cda8 0 + diff --git a/pydeeptools/deeptools/test/test_heatmapper/group2.bed b/pydeeptools/deeptools/test/test_heatmapper/group2.bed new file mode 100644 index 00000000..c8cd07a8 --- /dev/null +++ b/pydeeptools/deeptools/test/test_heatmapper/group2.bed @@ -0,0 +1,4 @@ +ch1 75 125 C11023 0 + +ch2 125 150 ca5 0 - +ch3 75 100 ca8 0 + + diff --git a/pydeeptools/deeptools/test/test_heatmapper/heatmap_master_interpolation_bilinear.png b/pydeeptools/deeptools/test/test_heatmapper/heatmap_master_interpolation_bilinear.png new file mode 100644 index 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master.mat.gz > master.mat + +# test referencePoint center +computeMatrix reference-point -a 100 -b 100 --referencePoint center -S test.bw -R test2.bed -o master_center.mat.gz -bs 1 +# unzip but keep original gz file. +gunzip master_center.mat.gz + +# test referencePoint TES +computeMatrix reference-point -a 100 -b 100 --referencePoint center -S test.bw -R test2.bed -o master_TES.mat.gz -bs 1 +# unzip but keep original gz file. +gunzip master_center_TES.mat.gz + +computeMatrix reference-point -R test2.bed -S test.bw -b 100 -a 100 --outFileName master_nan_to_zero.mat.gz -bs 1 -p 1 --missingDataAsZero +gunzip -c master_nan_to_zero.mat.gz > master_nan_to_zero.mat + +computeMatrix scale-regions -a 100 -b 100 -m 100 -S test.bw -R test2.bed -o master_scale_reg.mat.gz -bs 1 -p 1 +gunzip -c master_scale_reg.mat.gz > master_scale_reg.mat + +plotHeatmap -m master.mat.gz --outFileName master.png +plotHeatmap -m master.mat.gz --outFileName master_relabeled.png --regionsLabel uno dos +plotHeatmap -m master_scale_reg.mat.gz --outFileName master_scale_reg.png + +plotProfile -m master.mat.gz --outFileName profile_master.png --regionsLabel uno dos --plotType std +plotProfile -m master.mat.gz --outFileName profile_master_heatmap.png --plotType heatmap + +# for tests with multiple bigwigs and multiple beds +computeMatrix reference-point -R group1.bed group2.bed -S test.bw -b 100 -a 100 --outFileName master_multibed.mat.gz -bs 1 -p 1 +gunzip -c master_multibed.mat.gz > master_multibed.mat + +computeMatrix reference-point -R group1.bed group2.bed -S test.bw -b 100 -a 500 --outFileName master_extend_beyond_chr_size.mat.gz -bs 1 -p 1 +gunzip -c master_extend_beyond_chr_size.mat.gz > master_extend_beyond_chr_size.mat + +computeMatrix reference-point -R group1.bed group2.bed -S test.bw test.bw test.bw test.bw -o master_multi.mat.gz -a 100 -b 100 -bs 1 + +plotHeatmap -m master_multi.mat.gz --perGroup --outFileName heatmap_master_multi_pergroup.png --samplesLabel file1 file2 file3 file4 +plotHeatmap -m master_multi.mat.gz --colorList 'white,blue' 'white, red' --zMin 1 0 --zMax 4 5 -o heatmap_master_multi_color.png +plotHeatmap -m master_multi.mat.gz --colorMap Reds binary terrain --boxAroundHeatmaps no -o heatmap_master_multi_colormap_no_box.png +plotHeatmap -m large_matrix.mat.gz --interpolation bilinear --outFileName heatmap_master_interpolation_bilinear.png + +plotProfile -m master.mat.gz --outFileName profile_master_overlap_lines.png --plotType overlapped_lines --yMin -1 +plotProfile -m master_multi.mat.gz --outFileName profile_master_multi.png --numPlotsPerRow 2 --yMax 1.5 +plotProfile -m master_multi.mat.gz --outFileName profile_master_multi_pergroup.png --perGroup --yMax 1.5 + diff --git a/pydeeptools/deeptools/test/test_heatmapper/master.mat b/pydeeptools/deeptools/test/test_heatmapper/master.mat new file mode 100644 index 00000000..189bb027 --- /dev/null +++ b/pydeeptools/deeptools/test/test_heatmapper/master.mat @@ -0,0 +1,7 @@ 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index 00000000..9e1bcd59 --- /dev/null +++ b/pydeeptools/deeptools/test/test_heatmapper/test2.bed @@ -0,0 +1,8 @@ +ch1 100 150 CG11023 0 + +ch2 150 175 cda5 0 - +ch3 100 125 cda8 0 + +#Group 1 +ch1 75 125 C11023 0 + +ch2 125 150 ca5 0 - +ch3 75 100 ca8 0 + +#Group 2 diff --git a/pydeeptools/deeptools/test/test_heatmapper/unscaled.bed b/pydeeptools/deeptools/test/test_heatmapper/unscaled.bed new file mode 100644 index 00000000..6563ff4d --- /dev/null +++ b/pydeeptools/deeptools/test/test_heatmapper/unscaled.bed @@ -0,0 +1 @@ +1 500 1650 foo . . diff --git a/pydeeptools/deeptools/test/test_heatmapper/unscaled.bigWig b/pydeeptools/deeptools/test/test_heatmapper/unscaled.bigWig new file mode 100644 index 0000000000000000000000000000000000000000..6574191526f4dcdc3c1de5c732a6f768324f0fac GIT binary patch literal 689 zcmY%U)8E0uz{n86$N&bdQ2IHPhKNE)1DIF?lBghrZOsIsBcU{siebgv!Hw*l5B3nA zngf{Dx(=or+_@Yl_MEB!1s4c&KxrTa2aG@&Ll6&SAS_%f<|HRHG|1lJDL8O~;bB4J zNw#W%xl9v_7%s+39Q0uqSbK~m>@mY4?XV8k9S>C9!W5m2osVqRZCD!2go($AdK)Dh@!~U^anlh5?WZWS|_FJji*-0HmfD xDinpJ7Up7sGY2jtoIjB8fI~EmfkFQj({^HQWMF|9hs{QNXkwCr+NcIhtN@%yNDKe~ literal 0 HcmV?d00001 diff --git a/pydeeptools/deeptools/test/test_multiBamSummary.py b/pydeeptools/deeptools/test/test_multiBamSummary.py new file mode 100644 index 00000000..c1716352 --- /dev/null +++ b/pydeeptools/deeptools/test/test_multiBamSummary.py @@ -0,0 +1,56 @@ +import deeptools.multiBamSummary as mbs +import numpy as np +import numpy.testing as nt + +import os.path +from os import unlink + +ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" +BAM = ROOT + "test1.bam" +CRAM = ROOT + "test1.cram" +GTF = ROOT + "test.gtf" +BAMA = ROOT + "testA.bam" +BAMB = ROOT + "testB.bam" + + +def test_multiBamSummary_gtf(): + outfile = '/tmp/_test.npz' + for fname in [BAM, CRAM]: + args = 'BED-file --BED {0} -b {1} {1} -o {2}'.format(GTF, fname, outfile).split() + mbs.main(args) + resp = np.load(outfile) + matrix = resp['matrix'] + labels = resp['labels'] + if fname == BAM: + nt.assert_equal(labels, ['test1.bam', 'test1.bam']) + else: + nt.assert_equal(labels, ['test1.cram', 'test1.cram']) + nt.assert_allclose(matrix, np.array([[144.0, 144.0], + [143.0, 143.0]])) + unlink(outfile) + + +def test_multiBamSummary_metagene(): + outfile = '/tmp/_test.npz' + for fname in [BAM, CRAM]: + args = 'BED-file --BED {0} -b {1} {1} -o {2} --metagene'.format(GTF, fname, outfile).split() + mbs.main(args) + resp = np.load(outfile) + matrix = resp['matrix'] + labels = resp['labels'] + if fname == BAM: + nt.assert_equal(labels, ['test1.bam', 'test1.bam']) + else: + nt.assert_equal(labels, ['test1.cram', 'test1.cram']) + nt.assert_allclose(matrix, np.array([[25.0, 25.0], + [31.0, 31.0]])) + unlink(outfile) + + +def test_multiBamSummary_scalingFactors(): + outfile = '/tmp/test.scalingFactors.txt' + args = 'bins --binSize 50 -b {} {} --scalingFactors {}'.format(BAMA, BAMB, outfile).split() + mbs.main(args) + resp = open(outfile).read().strip().split('\n') + nt.assert_equal(resp, ["sample\tscalingFactor", "testA.bam\t1.1892", "testB.bam\t0.8409"]) + unlink(outfile) diff --git a/pydeeptools/deeptools/test/test_plotCoverage.py b/pydeeptools/deeptools/test/test_plotCoverage.py new file mode 100644 index 00000000..6fe66194 --- /dev/null +++ b/pydeeptools/deeptools/test/test_plotCoverage.py @@ -0,0 +1,30 @@ +import os +import filecmp +from matplotlib.testing.compare import compare_images +from tempfile import NamedTemporaryFile +import deeptools.plotCoverage +import deeptools.utilities + +__author__ = 'Bjoern' + +TEST_DATA = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" +ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_plotCoverage/" + +tolerance = 13 # default matplotlib pixed difference tolerance + + +def test_plotCoverage_default(): + plotfile = NamedTemporaryFile(suffix='.png', prefix='deeptools_testfile_', delete=False) + txtfile = NamedTemporaryFile(suffix='.tab', prefix='deeptools_testfile_', delete=False) + + for fmat in ["bam", "cram"]: + args = "--bamfiles {0}test1.{3} {0}test2.{3} --plotFile {1}" \ + " --plotFileFormat png --outRawCounts {2}".format(TEST_DATA, plotfile.name, txtfile.name, fmat).split() + deeptools.plotCoverage.main(args) + if fmat == "bam": + assert filecmp.cmp(os.path.join(ROOT, 'outRawCounts_default.tabular'), txtfile.name) is True + + res = compare_images(ROOT + 'plotCoverage_default.png', plotfile.name, tolerance) + assert res is None, res + os.remove(txtfile.name) + os.remove(plotfile.name) diff --git a/pydeeptools/deeptools/test/test_plotCoverage/make_test_files.sh b/pydeeptools/deeptools/test/test_plotCoverage/make_test_files.sh new file mode 100644 index 00000000..42eda75f --- /dev/null +++ b/pydeeptools/deeptools/test/test_plotCoverage/make_test_files.sh @@ -0,0 +1 @@ +plotCoverage --bamfiles ../test_data/test1.bam ../test_data/test2.bam --plotFile plotCoverage_default.png --plotFileFormat png --outRawCounts outRawCounts_default.tabular diff --git a/pydeeptools/deeptools/test/test_plotCoverage/outRawCounts_default.tabular b/pydeeptools/deeptools/test/test_plotCoverage/outRawCounts_default.tabular new file mode 100644 index 00000000..7aa0d224 --- /dev/null +++ b/pydeeptools/deeptools/test/test_plotCoverage/outRawCounts_default.tabular @@ -0,0 +1,1502 @@ +#plotCoverage --outRawCounts +#'chr' 'start' 'end' 'test1.bam' 'test2.bam' +3R 0 1 0.0 0.0 +3R 1 2 0.0 0.0 +3R 2 3 0.0 1.0 +3R 3 4 0.0 1.0 +3R 4 5 0.0 1.0 +3R 5 6 0.0 1.0 +3R 6 7 1.0 2.0 +3R 7 8 1.0 2.0 +3R 8 9 1.0 2.0 +3R 9 10 1.0 2.0 +3R 10 11 1.0 2.0 +3R 11 12 1.0 2.0 +3R 12 13 1.0 2.0 +3R 13 14 1.0 2.0 +3R 14 15 1.0 2.0 +3R 15 16 1.0 2.0 +3R 16 17 1.0 2.0 +3R 17 18 1.0 2.0 +3R 18 19 1.0 2.0 +3R 19 20 1.0 2.0 +3R 20 21 1.0 2.0 +3R 21 22 1.0 2.0 +3R 22 23 1.0 2.0 +3R 23 24 1.0 2.0 +3R 24 25 1.0 2.0 +3R 25 26 1.0 2.0 +3R 26 27 1.0 2.0 +3R 27 28 1.0 2.0 +3R 28 29 1.0 2.0 +3R 29 30 1.0 2.0 +3R 30 31 1.0 2.0 +3R 31 32 1.0 2.0 +3R 32 33 1.0 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/dev/null +++ b/pydeeptools/deeptools/test/test_readFiltering.py @@ -0,0 +1,166 @@ +import deeptools.estimateReadFiltering as est +import deeptools.alignmentSieve as sieve +import os.path +from os import unlink +import hashlib +import pysam + + +ROOT = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" +BAMFILE_FILTER = ROOT + "test_filtering.bam" +BEDFILE_FILTER = ROOT + "test_filtering.blacklist.bed" +PAIREDBAMFILE_FILTER = ROOT + "test_paired.bam" + + +def test_estimate_read_filtering_minimal(): + """ + Minimal testing + """ + outfile = '/tmp/test_minimal.txt' + args = '-b {} -o {}'.format(BAMFILE_FILTER, outfile).split() + est.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + expected = ['Sample\tTotal Reads\tMapped Reads\tAlignments in blacklisted regions\tEstimated mapped reads filtered\tBelow MAPQ\tMissing Flags\tExcluded Flags\tInternally-determined Duplicates\tMarked Duplicates\tSingletons\tWrong strand\n', + 'test_filtering.bam\t193\t193\t0\t0.0\t0.0\t0.0\t0.0\t0.0\t0.0\t0.0\t0.0\n'] + # strip the path from the output + _ = resp[1].split("\t") + _[0] = os.path.basename(_[0]) + resp[1] = "\t".join(_) + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_estimate_read_filtering_params(): + """ + --minMappingQuality 10 --samFlagExclude 512 --ignoreDuplicates -bl + """ + outfile = '/tmp/test_params.txt' + args = '-b {} --minMappingQuality 10 --samFlagExclude 512 --ignoreDuplicates -bl {} -o {}'.format(BAMFILE_FILTER, BEDFILE_FILTER, outfile).split() + est.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + # strip the path from the output + _ = resp[1].split("\t") + _[0] = os.path.basename(_[0]) + resp[1] = "\t".join(_) + expected = ['Sample\tTotal Reads\tMapped Reads\tAlignments in blacklisted regions\tEstimated mapped reads filtered\tBelow MAPQ\tMissing Flags\tExcluded Flags\tInternally-determined Duplicates\tMarked Duplicates\tSingletons\tWrong strand\n', + 'test_filtering.bam\t193\t193\t7\t193\t41.4\t0.0\t186.5\t31.6\t0.0\t0.0\t0.0\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_sieve(): + """ + Test filtering a BAM file by MAPQ, flag, and blacklist + """ + outfile = '/tmp/test_sieve.bam' + outfiltered = '/tmp/test_sieveFiltered.bam' + outlog = '/tmp/test_sieve.log' + args = '-b {} --smartLabels --minMappingQuality 10 --samFlagExclude 512 -bl {} -o {} --filterMetrics {} --filteredOutReads {}'.format(BAMFILE_FILTER, BEDFILE_FILTER, outfile, outlog, outfiltered).split() + sieve.main(args) + + _foo = open(outlog, 'r') + resp = _foo.readlines() + _foo.close() + + expected = ['#bamFilterReads --filterMetrics\n', + '#File\tReads Remaining\tTotal Initial Reads\n', + 'test_filtering\t5\t193\n'] + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outlog) + h = hashlib.md5(pysam.view(outfile).encode('utf-8')).hexdigest() + expectedh = 'acbc4443fb0387bfd6c412af9d4fc414' + assert f'{h}' == f'{expectedh}' + unlink(outfile) + + h1 = hashlib.md5(pysam.view(outfiltered).encode('utf-8')).hexdigest() + expectedh = 'b90befdd5f073f14acb9a38661f301ad' + assert f"{h1}" == f"{expectedh}" + unlink(outfiltered) + + +def test_sieve_BED(): + """ + Test alignmentSieve with the --BED option + """ + outfile = '/tmp/test_sieve.bed' + args = '-b {} --minMappingQuality 10 --BED -o {}'.format(PAIREDBAMFILE_FILTER, outfile).split() + sieve.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + + expected = ['chr2\t5000026\t5000390\n', + 'chr2\t5000303\t5000711\n', + 'chr2\t5000384\t5000531\n', + 'chr2\t5000384\t5000531\n', + 'chr2\t5000559\t5000941\n', + 'chr2\t5000736\t5001171\n', + 'chr2\t5000819\t5001228\n', + 'chr2\t5000821\t5001158\n', + 'chr2\t5000821\t5001158\n', + 'chr2\t5000821\t5001158\n', + 'chr2\t5000834\t5001249\n', + 'chr2\t5000855\t5001277\n', + 'chr2\t5000867\t5001218\n', + 'chr2\t5000925\t5001023\n', + 'chr2\t5000925\t5001023\n', + 'chr2\t5000937\t5001338\n', + 'chr2\t5001010\t5001176\n', + 'chr2\t5001025\t5001431\n', + 'chr2\t5001050\t5001436\n', + 'chr2\t5001114\t5001413\n', + 'chr2\t5001115\t5001269\n', + 'chr2\t5001115\t5001269\n', + 'chr2\t5001226\t5001603\n', + 'chr2\t5001491\t5001527\n', + 'chr2\t5001700\t5001736\n'] + + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) + + +def test_sieve_BED_shift(): + """ + Test alignmentSieve --BED --shift + """ + outfile = '/tmp/test_sieve_shift.bed' + args = '-b {} --minMappingQuality 10 --BED -o {} --shift 1 -2 3 -4'.format(PAIREDBAMFILE_FILTER, outfile).split() + sieve.main(args) + + _foo = open(outfile, 'r') + resp = _foo.readlines() + _foo.close() + + expected = ['chr2\t5000027\t5000388\n', + 'chr2\t5000307\t5000708\n', + 'chr2\t5000388\t5000528\n', + 'chr2\t5000385\t5000529\n', + 'chr2\t5000560\t5000939\n', + 'chr2\t5000737\t5001169\n', + 'chr2\t5000823\t5001225\n', + 'chr2\t5000825\t5001155\n', + 'chr2\t5000825\t5001155\n', + 'chr2\t5000825\t5001155\n', + 'chr2\t5000835\t5001247\n', + 'chr2\t5000859\t5001274\n', + 'chr2\t5000868\t5001216\n', + 'chr2\t5000929\t5001020\n', + 'chr2\t5000929\t5001020\n', + 'chr2\t5000941\t5001335\n', + 'chr2\t5001011\t5001174\n', + 'chr2\t5001026\t5001429\n', + 'chr2\t5001054\t5001433\n', + 'chr2\t5001118\t5001410\n', + 'chr2\t5001119\t5001266\n', + 'chr2\t5001119\t5001266\n', + 'chr2\t5001230\t5001600\n'] + + assert f"{resp}" == f"{expected}", f"{resp} != {expected}" + unlink(outfile) diff --git a/pydeeptools/deeptools/test/test_tools.py b/pydeeptools/deeptools/test/test_tools.py new file mode 100644 index 00000000..c9b7a806 --- /dev/null +++ b/pydeeptools/deeptools/test/test_tools.py @@ -0,0 +1,29 @@ +from subprocess import PIPE, run +import os +try: + import tomllib +except ModuleNotFoundError: + import tomli as tomllib + +TOMLFILE = os.path.dirname(os.path.abspath(__file__)) + "/../../pyproject.toml" + + +def test_tools(): + """ + Check every script in 'pyproject.toml' + makes sure the version of all tools == version set in toml file + makes sure exitcodes are all 0 + """ + with open(TOMLFILE, 'rb') as f: + _toml = tomllib.load(f) + for _p in _toml['project']['scripts'].keys(): + _res = run( + [_p, "--version"], + stdout=PIPE, + stderr=PIPE + ) + _version = _res.stdout.decode().splitlines()[0] + e_ver = _p + " " + _toml['project']['version'] + assert f"{_version}" == f"{e_ver}" + e_retc = 0 + assert f"{_res.returncode}" == f"{e_retc}" diff --git a/pydeeptools/deeptools/test/test_writeBedGraph.py b/pydeeptools/deeptools/test/test_writeBedGraph.py new file mode 100644 index 00000000..1ca05e7c --- /dev/null +++ b/pydeeptools/deeptools/test/test_writeBedGraph.py @@ -0,0 +1,117 @@ +import os +import pytest +import deeptools.writeBedGraph as wr +from deeptools.writeBedGraph import scaleCoverage + + +@pytest.mark.parametrize("bc", ["bam", 'cram']) +class TestWriteBedGraph(): + def ifiles(self, ext='bam'): + root = os.path.dirname(os.path.abspath(__file__)) + "/test_data/" + bamFile1 = root + "testA." + ext + bamFile2 = root + "testB." + ext + bamFile_PE = root + "test_paired2." + ext + chrom = '3R' + step_size = 50 + bin_length = 50 + func_args = {'scaleFactor': 1.0} + c = wr.WriteBedGraph( + [bamFile1], + binLength=bin_length, + stepSize=step_size + ) + return c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args + + def test_writeBedGraph_worker(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) + c.zerosToNans = False + c.skipZeros = False + + tempFile = c.writeBedGraph_worker(chrom, 0, 200, scaleCoverage, func_args) + _foo = open(tempFile[3], 'r') + res = _foo.readlines() + _foo.close() + expected = ['3R\t0\t100\t0\n', '3R\t100\t200\t1\n'] + assert f"{res}" == f"{expected}" + os.remove(tempFile[3]) + + def test_writeBedGraph_worker_zerotonan(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) + # turn on zeroToNan + c.zerosToNans = True + tempFile2 = c.writeBedGraph_worker(chrom, 0, 200, scaleCoverage, func_args) + _foo = open(tempFile2[3], 'r') + res = _foo.readlines() + _foo.close() + expected = ['3R\t100\t200\t1\n'] + assert f"{res}" == f"{expected}" + os.remove(tempFile2[3]) + + def test_writeBedGraph_worker_scaling(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) + func_args = {'scaleFactor': 3.0} + tempFile = c.writeBedGraph_worker(chrom, 0, 200, scaleCoverage, func_args) + _foo = open(tempFile[3], 'r') + res = _foo.readlines() + _foo.close() + expected = ['3R\t0\t100\t0\n', '3R\t100\t200\t3\n'] + assert f"{res}" == f"{expected}" + os.remove(tempFile[3]) + + def test_writeBedGraph_worker_ignore_duplicates(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) + c = wr.WriteBedGraph( + [bamFile2], + binLength=bin_length, + stepSize=step_size, + ignoreDuplicates=True + ) + c.zerosToNans = True + + tempFile = c.writeBedGraph_worker(chrom, 0, 200, scaleCoverage, func_args) + _foo = open(tempFile[3], 'r') + res = _foo.readlines() + _foo.close() + expected = ['3R\t50\t200\t1\n'] + assert f"{res}" == f"{expected}" + os.remove(tempFile[3]) + + def test_writeBedGraph_worker_smoothing(self, bc): + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) + c.binLength = 20 + c.stepSize = 20 + c.smoothLength = 60 + tempFile = c.writeBedGraph_worker(chrom, 100, 200, scaleCoverage, func_args) + _foo = open(tempFile[3], 'r') + res = _foo.readlines() + _foo.close() + expected = ['3R\t100\t120\t1\n', '3R\t120\t180\t1.33333\n', '3R\t180\t200\t1\n'] + assert f"{res}" == f"{expected}" + os.remove(tempFile[3]) + + def test_writeBedGraph_cigar(self, bc): + """ + The bamFile1 contains a read at position 10 + with the following CIGAR: 10S20M10N10M10S + that maps to a chromosome named chr_cigar. + """ + c, bamFile1, bamFile2, bamFile_PE, chrom, step_size, bin_length, func_args = self.ifiles(bc) + # turn of read extension + c.extendPairedEnds = False + c.binLength = 10 + c.stepSize = 10 + tempFile = c.writeBedGraph_worker('chr_cigar', 0, 100, scaleCoverage, func_args) + _foo = open(tempFile[3], 'r') + res = _foo.readlines() + _foo.close() + + # the single read is split into bin 10-30, and then 40-50 + expected = [ + 'chr_cigar\t0\t10\t0\n', + 'chr_cigar\t10\t30\t1\n', + 'chr_cigar\t30\t40\t0\n', + 'chr_cigar\t40\t50\t1\n', + 'chr_cigar\t50\t100\t0\n' + ] + assert f"{res}" == f"{expected}" + os.remove(tempFile[3]) diff --git a/pydeeptools/deeptools/utilities.py b/pydeeptools/deeptools/utilities.py new file mode 100755 index 00000000..64cc7a75 --- /dev/null +++ b/pydeeptools/deeptools/utilities.py @@ -0,0 +1,390 @@ +import sys +import os +from deeptoolsintervals import GTF +from deeptools.bamHandler import openBam +import matplotlib as mpl +mpl.use('Agg') +from deeptools import cm # noqa: F401 +import numpy as np + + +debug = 0 + + +def smartLabel(label): + """ + Given a file name, likely with a path, return the file name without the path + and with the file extension removed. Thus, something like /path/to/some.special.file + should return some.special, since only the first extension (if present) + should be stripped. + """ + lab = os.path.splitext(os.path.basename(label))[0] + if lab == '': + # Maybe we have a dot file? + lab = os.path.basename(label) + return lab + + +def smartLabels(labels): + return [smartLabel(x) for x in labels] + + +def convertCmap(c, vmin=0, vmax=1): + cmap = mpl.cm.get_cmap(c) + norm = mpl.colors.Normalize(vmin=vmin, vmax=vmax) + cmap_rgb = [] + + for i in range(255): + k = mpl.colors.colorConverter.to_rgb(cmap(norm(i))) + cmap_rgb.append(k) + + h = 1.0 / 254 + colorScale = [] + for k in range(255): + C = list(map(np.uint8, np.array(cmap(k * h)[:3]) * 255)) + colorScale.append([k * h, 'rgb' + str((C[0], C[1], C[2]))]) + + return colorScale + + +def getTLen(read, notAbs=False): + """ + Get the observed template length of a read. For a paired-end read, this is + normally just the TLEN field. For SE reads this is the observed coverage of + the genome (excluding splicing). + """ + if abs(read.template_length) > 0: + if notAbs: + return read.template_length + return abs(read.template_length) + + tlen = 0 + try: + # the cigartuples property apparently didn't always exist + for op, opLen in read.cigartuples: + if op == 0: + tlen += opLen + elif op == 2: + tlen += opLen + elif op == 7: + tlen += opLen + elif op == 8: + tlen += opLen + except: + pass + + return tlen + + +def getGC_content(tb, chrom, fragStart, fragEnd, fraction=True): + bases = tb.bases(chrom, fragStart, fragEnd, fraction=False) + if fragEnd > tb.chroms(chrom): + fragEnd = tb.chroms(chrom) + if sum(bases.values()) < 0.95 * (fragEnd - fragStart): + raise Exception("WARNING: too many NNNs present in {}:{}-{}".format(chrom, fragStart, fragEnd)) + return None + + if fraction: + return (bases['G'] + bases['C']) / float(fragEnd - fragStart) + return bases['G'] + bases['C'] + + +def tbitToBamChrName(tbitNames, bamNames): + """ checks if the chromosome names from the two-bit and bam file coincide. + In case they do not coincide, a fix is tried. If successful, then + a mapping table is returned. + tbitNames and bamNames should be lists + """ + + chrNameBitToBam = dict((x, x) for x in tbitNames) + if set(bamNames) != set(tbitNames): + sys.stderr.write("Bam and 2bit do not have matching " + "chromosome names:\n2bit:{}\n\nbam:{}" + "\n\n".format(tbitNames, bamNames)) + + if len(set(bamNames).intersection(set(tbitNames))) > 0: + sys.stderr.write("Using the following common chromosomes between " + "bam chromosome names and 2bit chromosome " + "names:\n") + for item in set(bamNames).intersection(set(tbitNames)): + sys.stderr.write(item + "\n") + chrNameBitToBam = dict([(x, x) for x in + set(bamNames).intersection(set(tbitNames))]) + elif set(["chr" + x if x != 'dmel_mitochondrion_genome' + else 'chrM' for x in bamNames]) == set(tbitNames): + sys.stderr.write("Adding 'chr' seems to solve the problem. " + "Continuing ...") + chrNameBitToBam = dict([("chr" + x + if x != 'dmel_mitochondrion_genome' + else 'chrM', x) for x in bamNames]) + elif set([x for x in tbitNames if x.count('random') == 0 and + x.count('chrM') == 0]) == set(bamNames): + if debug: + print("Removing random and mitochondrial chromosomes" + "fixes the problem") + chrNameBitToBam = dict([(x, x) for x in tbitNames + if x.count('random') == 0 and + x.count('chrM') == 0]) + elif len(set(["chr" + x for x in bamNames if x != 'dmel_mitochondrion_genome']).intersection(set(tbitNames))) > 0: + bamNames2 = ["chr" + x for x in bamNames if x != 'dmel_mitochondrion_genome'] + sys.stderr.write("Adding 'chr' seems to solve the problem for the following " + "chromosomes...") + for item in set(bamNames2).intersection(set(tbitNames)): + sys.stderr.write(item + "\n") + + chrNameBitToBam = {"chrM": "MT"} + for i in range(len(bamNames)): + if bamNames2[i] in tbitNames: + chrNameBitToBam.update({bamNames2[i]: bamNames[i]}) + elif len(set([x[3:] for x in bamNames if x.startswith("chr")]).intersection(set(tbitNames))) > 0: + bamNames = [x for x in bamNames] + bamNames2 = [x[3:] for x in bamNames if x.startswith("chr")] + if debug: + sys.stderr.write("Removing 'chr' seems to solve the problem for the following " + "chromosomes...") + for item in set(bamNames).intersection(set(tbitNames)): + sys.stderr.write(item + "\n") + + chrNameBitToBam = {"MT": "chrM"} + for i in range(len(bamNames)): + if bamNames2[i] in tbitNames: + chrNameBitToBam.update({bamNames2[i]: bamNames[i]}) + else: + if debug: + print("Index and reference do not have matching ") + "chromosome names" + exit(0) + + return chrNameBitToBam + + +def getCommonChrNames(bamFileHandles, verbose=True): + r""" + Compares the names and lengths of a list of bam file handles. + The input is list of pysam file handles. + + The function returns a duple containing the common chromosome names + and the common chromome lengths. + + Hopefully, only _random and chrM are not common. + """ + def get_chrom_and_size(bam_handler): + """ + Reads the chromosome/scaffold name and the length from + the bam file and returns a list of (chromname, size) tuples + :param bam_handler: + :return: list of (chrom, size) tuples + """ + try: + # BAM file + return [(x, y) for x, y in zip(bam_handler.references, bam_handler.lengths)] + except: + return [(k, v) for k, v in bam_handler.chroms().items()] + + def print_chr_names_and_size(chr_set): + sys.stderr.write("chromosome\tlength\n") + for name, size in chr_set: + sys.stderr.write("{0:>15}\t{1:>10}\n".format(name, size)) + + common_chr = set(get_chrom_and_size(bamFileHandles[0])) + non_common_chr = set() + + for j in range(1, len(bamFileHandles)): + _names_and_size = set(get_chrom_and_size(bamFileHandles[j])) + if len(common_chr & _names_and_size) == 0: + # try to add remove 'chr' from the chromosome name + _corr_names_size = set() + for chrom_name, size in _names_and_size: + if chrom_name.startswith('chr'): + _corr_names_size.add((chrom_name[3:], size)) + else: + _corr_names_size.add(('chr' + chrom_name, size)) + if len(common_chr & _corr_names_size) == 0: + message = "No common chromosomes found. Are the bam files files " \ + "from the same species and same assemblies?\n" + sys.stderr.write(message) + print_chr_names_and_size(common_chr) + + sys.stderr.write("\nand the following is the list of the unmatched chromosome and chromosome\n" + "lengths from file\n{}\n".format(bamFileHandles.name)) + print_chr_names_and_size(_names_and_size) + exit(1) + else: + _names_and_size = _corr_names_size + + non_common_chr |= common_chr ^ _names_and_size + common_chr = common_chr & _names_and_size + + if len(non_common_chr) > 0: + sys.stderr.write("\nThe following chromosome names did not match between the the bam files\n") + print_chr_names_and_size(non_common_chr) + + # the common chromosomes has to be sorted as in the original + # bam files + chr_sizes = [] + for tuple in get_chrom_and_size(bamFileHandles[0]): + if tuple in common_chr: + chr_sizes.append(tuple) + + return chr_sizes, non_common_chr + + +def copyFileInMemory(filePath, suffix=''): + """ + copies a file into the special /dev/shm device which + moves the file into memory. + This process speeds ups the multiprocessor access to such files + """ + + # fallback for windows users + if os.name == 'nt': + return filePath + + memFileName = getTempFileName(suffix=suffix) + import shutil + shutil.copyfile(filePath, memFileName) + + return memFileName + + +def getTempFileName(suffix=''): + """ + Return a temporary file name. The calling function is responsible for + deleting this upon completion. + """ + import tempfile + _tempFile = tempfile.NamedTemporaryFile(prefix="_deeptools_", + suffix=suffix, + delete=False) + + memFileName = _tempFile.name + _tempFile.close() + return memFileName + + +def gtfOptions(allArgs=None): + """ + This is used a couple places to setup arguments to mapReduce + """ + transcriptID = "transcript" + exonID = "exon" + transcript_id_designator = "transcript_id" + keepExons = False + if allArgs is not None: + allArgs = vars(allArgs) + transcriptID = allArgs.get("transcriptID", transcriptID) + exonID = allArgs.get("exonID", exonID) + transcript_id_designator = allArgs.get("transcript_id_designator", transcript_id_designator) + keepExons = allArgs.get("keepExons", keepExons) + return transcriptID, exonID, transcript_id_designator, keepExons + + +def toString(s): + """ + This takes care of python2/3 differences + """ + if isinstance(s, str): + return s + if isinstance(s, bytes): + if sys.version_info[0] == 2: + return str(s) + return s.decode('ascii') + if isinstance(s, list): + return [toString(x) for x in s] + return s + + +def toBytes(s): + """ + Like toString, but for functions requiring bytes in python3 + """ + if sys.version_info[0] == 2: + return s + if isinstance(s, bytes): + return s + if isinstance(s, str): + return bytes(s, 'ascii') + if isinstance(s, list): + return [toBytes(x) for x in s] + return s + + +def mungeChromosome(chrom, chromList): + """ + A generic chromosome munging function. "chrom" is munged by adding/removing "chr" such that it appears in chromList + + On error, None is returned, but a common chromosome list should be used beforehand to avoid this possibility + """ + if chrom in chromList: + return chrom + + if chrom == "MT" and "chrM" in chromList: + return "chrM" + if chrom == "chrM" and "MT" in chromList: + return "MT" + + if chrom.startswith("chr") and chrom[3:] in chromList: + return chrom[3:] + if "chr" + chrom in chromList: + return "chr" + chrom + + # This shouldn't actually happen + return None + + +def bam_total_reads(bam_handle, chroms_to_ignore, stats): + """ + Count the total number of mapped reads in a BAM file, filtering + the chromosome given in chroms_to_ignore list + """ + if chroms_to_ignore: + return sum([s[0] for k, s in stats.items() if k not in chroms_to_ignore]) + else: + return sum([s[0] for s in stats.values()]) + + +def bam_blacklisted_worker(args): + bam, chrom, start, end = args + fh = openBam(bam) + blacklisted = 0 + for r in fh.fetch(reference=chrom, start=start, end=end): + if r.is_unmapped: + continue + if r.reference_start >= start and r.reference_start + r.infer_query_length(always=False) - 1 <= end: + blacklisted += 1 + fh.close() + return blacklisted + + +def bam_blacklisted_reads(bam_handle, chroms_to_ignore, blackListFileName=None, numberOfProcessors=1): + blacklisted = 0 + if blackListFileName is None: + return blacklisted + + # Get the chromosome lengths + chromLens = {x: y for x, y in zip(bam_handle.references, bam_handle.lengths)} + + bl = GTF(blackListFileName) + hasOverlaps, minOverlap = bl.hasOverlaps(returnDistance=True) + if hasOverlaps: + sys.exit("Your blacklist file(s) has (have) regions that overlap. Proceeding with such a file would result in deepTools incorrectly calculating scaling factors. As such, you MUST fix this issue before being able to proceed.\n") + if minOverlap < 1000: + sys.stderr.write("WARNING: The minimum distance between intervals in your blacklist is {}. It makes little biological sense to include small regions between two blacklisted regions. Instead, these should likely be blacklisted as well.\n".format(minOverlap)) + + regions = [] + for chrom in bl.chroms: + if (not chroms_to_ignore or chrom not in chroms_to_ignore) and chrom in chromLens: + for reg in bl.findOverlaps(chrom, 0, chromLens[chrom]): + regions.append([bam_handle.filename, chrom, reg[0], reg[1]]) + + if len(regions) > 0: + import multiprocessing + if len(regions) > 1 and numberOfProcessors > 1: + pool = multiprocessing.Pool(numberOfProcessors) + res = pool.map_async(bam_blacklisted_worker, regions).get(9999999) + else: + res = [bam_blacklisted_worker(x) for x in regions] + for val in res: + blacklisted += val + + return blacklisted diff --git a/pydeeptools/deeptools/writeBedGraph.py b/pydeeptools/deeptools/writeBedGraph.py new file mode 100644 index 00000000..4888aca9 --- /dev/null +++ b/pydeeptools/deeptools/writeBedGraph.py @@ -0,0 +1,355 @@ +import os +import sys +import shutil +import numpy as np +import pyBigWig + +# own modules +from deeptools import mapReduce +from deeptools.utilities import getCommonChrNames +import deeptools.countReadsPerBin as cr +from deeptools import bamHandler +from deeptools import utilities + +debug = 0 +old_settings = np.seterr(all='ignore') + + +def writeBedGraph_wrapper(args): + """ + Passes the arguments to writeBedGraph_worker. + This is a step required given + the constrains from the multiprocessing module. + The args var, contains as first element the 'self' value + from the WriteBedGraph object + + """ + return WriteBedGraph.writeBedGraph_worker(*args) + + +class WriteBedGraph(cr.CountReadsPerBin): + + r"""Reads bam files coverages and writes a bedgraph or bigwig file + + Extends the CountReadsPerBin object such that the coverage + of bam files is writen to multiple bedgraph files at once. + + The bedgraph files are later merge into one and converted + into a bigwig file if necessary. + + The constructor arguments are the same as for CountReadsPerBin. However, + when calling the `run` method, the following parameters have + to be passed + + Examples + -------- + + Given the following distribution of reads that cover 200 on + a chromosome named '3R':: + + 0 100 200 + |------------------------------------------------------------| + A =============== + =============== + + + B =============== =============== + =============== + =============== + + >>> import tempfile + >>> test_path = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" + + >>> outFile = tempfile.NamedTemporaryFile() + >>> bam_file = test_path + "testA.bam" + + For the example a simple scaling function is going to be used. This function + takes the coverage found at each region and multiplies it to the scaling factor. + In this case the scaling factor is 1.5 + + >>> function_to_call = scaleCoverage + >>> funcArgs = {'scaleFactor': 1.5} + + Restrict process to a region between positions 0 and 200 of chromosome 3R + + >>> region = '3R:0:200' + + Set up such that coverage is computed for consecutive bins of length 25 bp + >>> bin_length = 25 + >>> step_size = 25 + + >>> num_sample_sites = 0 #overruled by step_size + >>> c = WriteBedGraph([bam_file], binLength=bin_length, region=region, stepSize=step_size) + >>> c.run(function_to_call, funcArgs, outFile.name) + >>> f = open(outFile.name, 'r') + >>> f.readlines() + ['3R\t0\t100\t0\n', '3R\t100\t200\t1.5\n'] + >>> f.close() + >>> outFile.close() + + + """ + + def run(self, func_to_call, func_args, out_file_name, blackListFileName=None, format="bedgraph", smoothLength=0): + r""" + Given a list of bamfiles, a function and a function arguments, + this method writes a bedgraph file (or bigwig) file + for a partition of the genome into tiles of given size + and a value for each tile that corresponds to the given function + and that is related to the coverage underlying the tile. + + Parameters + ---------- + func_to_call : str + function name to be called to convert the list of coverages computed + for each bam file at each position into a single value. An example + is a function that takes the ratio between the coverage of two + bam files. + func_args : dict + dict of arguments to pass to `func`. E.g. {'scaleFactor':1.0} + + out_file_name : str + name of the file to save the resulting data. + + smoothLength : int + Distance in bp for smoothing the coverage per tile. + + + """ + self.__dict__["smoothLength"] = smoothLength + getStats = len(self.mappedList) < len(self.bamFilesList) + bam_handles = [] + for x in self.bamFilesList: + if getStats: + bam, mapped, unmapped, stats = bamHandler.openBam(x, returnStats=True, nThreads=self.numberOfProcessors) + self.mappedList.append(mapped) + self.statsList.append(stats) + else: + bam = bamHandler.openBam(x) + bam_handles.append(bam) + + genome_chunk_length = getGenomeChunkLength(bam_handles, self.binLength, self.mappedList) + # check if both bam files correspond to the same species + # by comparing the chromosome names: + chrom_names_and_size, non_common = getCommonChrNames(bam_handles, verbose=False) + + if self.region: + # in case a region is used, append the tilesize + self.region += ":{}".format(self.binLength) + + for x in list(self.__dict__.keys()): + if x in ["mappedList", "statsList"]: + continue + sys.stderr.write("{}: {}\n".format(x, self.__getattribute__(x))) + + res = mapReduce.mapReduce([func_to_call, func_args], + writeBedGraph_wrapper, + chrom_names_and_size, + self_=self, + genomeChunkLength=genome_chunk_length, + region=self.region, + blackListFileName=blackListFileName, + numberOfProcessors=self.numberOfProcessors) + print("Result after mapReduce") + print(res) + # Determine the sorted order of the temp files + chrom_order = dict() + for i, _ in enumerate(chrom_names_and_size): + chrom_order[_[0]] = i + res = [[chrom_order[x[0]], x[1], x[2], x[3]] for x in res] + res.sort() + + if format == 'bedgraph': + out_file = open(out_file_name, 'wb') + for r in res: + if r[3]: + _foo = open(r[3], 'rb') + shutil.copyfileobj(_foo, out_file) + _foo.close() + os.remove(r[3]) + out_file.close() + else: + bedGraphToBigWig(chrom_names_and_size, [x[3] for x in res], out_file_name) + + def writeBedGraph_worker(self, chrom, start, end, + func_to_call, func_args, + bed_regions_list=None): + r"""Writes a bedgraph based on the read coverage found on bamFiles + + The given func is called to compute the desired bedgraph value + using the funcArgs + + Parameters + ---------- + chrom : str + Chrom name + start : int + start coordinate + end : int + end coordinate + func_to_call : str + function name to be called to convert the list of coverages computed + for each bam file at each position into a single value. An example + is a function that takes the ratio between the coverage of two + bam files. + func_args : dict + dict of arguments to pass to `func`. + smoothLength : int + Distance in bp for smoothing the coverage per tile. + bed_regions_list: list + List of tuples of the form (chrom, start, end) + corresponding to bed regions to be processed. + If not bed file was passed to the object constructor + then this list is empty. + + Returns + ------- + A list of [chromosome, start, end, temporary file], where the temporary file contains the bedgraph results for the region queried. + + Examples + -------- + >>> test_path = os.path.dirname(os.path.abspath(__file__)) + "/test/test_data/" + >>> bamFile1 = test_path + "testA.bam" + >>> bin_length = 50 + >>> number_of_samples = 0 # overruled by step_size + >>> func_to_call = scaleCoverage + >>> funcArgs = {'scaleFactor': 1.0} + + >>> c = WriteBedGraph([bamFile1], bin_length, number_of_samples, stepSize=50) + >>> tempFile = c.writeBedGraph_worker( '3R', 0, 200, func_to_call, funcArgs) + >>> f = open(tempFile[3], 'r') + >>> f.readlines() + ['3R\t0\t100\t0\n', '3R\t100\t200\t1\n'] + >>> f.close() + >>> os.remove(tempFile[3]) + + + """ + if start > end: + raise NameError("start position ({0}) bigger " + "than end position ({1})".format(start, end)) + + coverage, _ = self.count_reads_in_region(chrom, start, end) + + _file = open(utilities.getTempFileName(suffix='.bg'), 'w') + previous_value = None + line_string = "{}\t{}\t{}\t{:g}\n" + for tileIndex in range(coverage.shape[0]): + + if self.smoothLength is not None and self.smoothLength > 0: + vector_start, vector_end = self.getSmoothRange(tileIndex, + self.binLength, + self.smoothLength, + coverage.shape[0]) + tileCoverage = np.mean(coverage[vector_start:vector_end, :], axis=0) + else: + tileCoverage = coverage[tileIndex, :] + if self.skipZeroOverZero and np.sum(tileCoverage) == 0: + continue + + value = func_to_call(tileCoverage, func_args) + """ + # uncomment these lines if fixed step bedgraph is required + if not np.isnan(value): + writeStart = start + tileIndex * self.binLength + writeEnd = min(writeStart + self.binLength, end) + _file.write(line_string.format(chrom, writeStart, + writeEnd, value)) + continue + """ + + if previous_value is None: + writeStart = start + tileIndex * self.binLength + writeEnd = min(writeStart + self.binLength, end) + previous_value = value + + elif previous_value == value: + writeEnd = min(writeEnd + self.binLength, end) + + elif previous_value != value: + if not np.isnan(previous_value): + _file.write( + line_string.format(chrom, writeStart, writeEnd, previous_value)) + previous_value = value + writeStart = writeEnd + writeEnd = min(writeStart + self.binLength, end) + + # write remaining value if not a nan + if previous_value is not None and writeStart != end and not np.isnan(previous_value): + _file.write(line_string.format(chrom, writeStart, + end, previous_value)) + + tempfilename = _file.name + _file.close() + return chrom, start, end, tempfilename + + +def bedGraphToBigWig(chromSizes, bedGraphFiles, bigWigPath): + """ + Takes a sorted list of bedgraph files and write them to a single bigWig file using pyBigWig. + The order of bedGraphFiles must match that of chromSizes! + """ + bw = pyBigWig.open(bigWigPath, "w") + assert bw is not None + bw.addHeader(chromSizes, maxZooms=10) + lastChrom = None + starts = [] + ends = [] + vals = [] + for bg in bedGraphFiles: + if bg is not None: + f = open(bg) + for line in f: + interval = line.split() + # Buffer up to a million entries + if interval[0] != lastChrom or len(starts) == 1000000: + if lastChrom is not None: + bw.addEntries([lastChrom] * len(starts), starts, ends=ends, values=vals) + lastChrom = interval[0] + starts = [int(interval[1])] + ends = [int(interval[2])] + vals = [float(interval[3])] + else: + starts.append(int(interval[1])) + ends.append(int(interval[2])) + vals.append(float(interval[3])) + f.close() + os.remove(bg) + if len(starts) > 0: + bw.addEntries([lastChrom] * len(starts), starts, ends=ends, values=vals) + bw.close() + + +def getGenomeChunkLength(bamHandles, tile_size, mappedList): + """ + Tries to estimate the length of the genome sent to the workers + based on the density of reads per bam file and the number + of bam files. + + The chunk length should be a multiple of the tileSize + + """ + + genomeLength = sum(bamHandles[0].lengths) + + max_reads_per_bp = max([float(x) / genomeLength for x in mappedList]) + + # 2e6 is an empirical estimate + genomeChunkLength = int(min(5e6, int(2e6 / (max_reads_per_bp * len(bamHandles))))) + + genomeChunkLength -= genomeChunkLength % tile_size + return genomeChunkLength + + +def scaleCoverage(tile_coverage, args): + """ + tileCoverage should be an list with only one element + """ + return args['scaleFactor'] * tile_coverage[0] + + +def ratio(tile_coverage, args): + """ + tileCoverage should be an list of two elements + """ + return float(tile_coverage[0]) / tile_coverage[1] diff --git a/pydeeptools/deeptools/writeBedGraph_bam_and_bw.py b/pydeeptools/deeptools/writeBedGraph_bam_and_bw.py new file mode 100644 index 00000000..c3296bc1 --- /dev/null +++ b/pydeeptools/deeptools/writeBedGraph_bam_and_bw.py @@ -0,0 +1,239 @@ +#!/usr/bin/env python +# -*- coding: utf-8 -*- + +import os +import shutil +import tempfile +import numpy as np +import sys + +# NGS packages +import pyBigWig + +# own module +from deeptools import mapReduce +from deeptools.utilities import getCommonChrNames, toBytes +from deeptools.writeBedGraph import * +from deeptools import bamHandler + +old_settings = np.seterr(all='ignore') + + +def getCoverageFromBigwig(bigwigHandle, chrom, start, end, tileSize, + missingDataAsZero=False): + try: + coverage = np.asarray(bigwigHandle.values(chrom, start, end)) + except RuntimeError: + # this error happens when chromosome + # is not into the bigwig file + return [] + if coverage is None: + return [] + if missingDataAsZero is True: + coverage[np.isnan(coverage)] = 0 + # average the values per bin + cov = np.array( + [np.mean(coverage[x:x + tileSize]) + for x in range(0, len(coverage), tileSize)]) + return cov + + +def writeBedGraph_wrapper(args): + return writeBedGraph_worker(*args) + + +def writeBedGraph_worker( + chrom, start, end, tileSize, defaultFragmentLength, + bamOrBwFileList, func, funcArgs, extendPairedEnds=True, smoothLength=0, + skipZeroOverZero=False, missingDataAsZero=False, fixedStep=False): + r""" + Writes a bedgraph having as base a number of bam files. + + The given func is called to compute the desired bedgraph value + using the funcArgs + + tileSize + """ + if start > end: + raise NameError("start position ({0}) bigger than " + "end position ({1})".format(start, end)) + + coverage = [] + + for indexFile, fileFormat in bamOrBwFileList: + if fileFormat == 'bam': + bamHandle = bamHandler.openBam(indexFile) + coverage.append(getCoverageFromBam( + bamHandle, chrom, start, end, tileSize, + defaultFragmentLength, extendPairedEnds, + True)) + bamHandle.close() + elif fileFormat == 'bigwig': + bigwigHandle = pyBigWig.open(indexFile) + coverage.append( + getCoverageFromBigwig( + bigwigHandle, chrom, start, end, + tileSize, missingDataAsZero)) + bigwigHandle.close() + + _file = tempfile.NamedTemporaryFile(delete=False) + + previousValue = None + lengthCoverage = len(coverage[0]) + for tileIndex in range(lengthCoverage): + + tileCoverage = [] + for index in range(len(bamOrBwFileList)): + if smoothLength > 0: + vectorStart, vectorEnd = getSmoothRange( + tileIndex, tileSize, smoothLength, lengthCoverage) + tileCoverage.append( + np.mean(coverage[index][vectorStart:vectorEnd])) + else: + try: + tileCoverage.append(coverage[index][tileIndex]) + except IndexError: + sys.exit("Chromosome {} probably not in one of the bigwig " + "files. Remove this chromosome from the bigwig file " + "to continue".format(chrom)) + + if skipZeroOverZero and np.sum(tileCoverage) == 0: + previousValue = None + continue + + value = func(tileCoverage, funcArgs) + + if fixedStep: + writeStart = start + tileIndex * tileSize + writeEnd = min(writeStart + tileSize, end) + try: + _file.write(toBytes("{0}\t{1}\t{2}\t{3:g}\n".format(chrom, writeStart, + writeEnd, value))) + except TypeError: + _file.write(toBytes("{}\t{}\t{}\t{}\n".format(chrom, writeStart, + writeEnd, value))) + else: + if previousValue is None: + writeStart = start + tileIndex * tileSize + writeEnd = min(writeStart + tileSize, end) + previousValue = value + + elif previousValue == value: + writeEnd = min(writeEnd + tileSize, end) + + elif previousValue != value: + if not np.isnan(previousValue): + _file.write( + toBytes("{0}\t{1}\t{2}\t{3:g}\n".format(chrom, writeStart, + writeEnd, previousValue))) + previousValue = value + writeStart = writeEnd + writeEnd = min(writeStart + tileSize, end) + + if not fixedStep: + # write remaining value if not a nan + if previousValue and writeStart != end and \ + not np.isnan(previousValue): + _file.write(toBytes("{0}\t{1}\t{2}\t{3:g}\n".format(chrom, writeStart, + end, previousValue))) + + tempFileName = _file.name + _file.close() + return chrom, start, end, tempFileName + + +def writeBedGraph( + bamOrBwFileList, outputFileName, fragmentLength, + func, funcArgs, tileSize=25, region=None, blackListFileName=None, numberOfProcessors=1, + format="bedgraph", extendPairedEnds=True, missingDataAsZero=False, + skipZeroOverZero=False, smoothLength=0, fixedStep=False, verbose=False): + r""" + Given a list of bamfiles, a function and a function arguments, + this method writes a bedgraph file (or bigwig) file + for a partition of the genome into tiles of given size + and a value for each tile that corresponds to the given function + and that is related to the coverage underlying the tile. + + """ + bamHandles = [] + mappedList = [] + for indexedFile, fileFormat in bamOrBwFileList: + if fileFormat == 'bam': + bam, mapped, unmapped, stats = bamHandler.openBam(indexedFile, returnStats=True, nThreads=numberOfProcessors) + bamHandles.append(bam) + mappedList.append(mapped) + + if len(bamHandles): + genomeChunkLength = getGenomeChunkLength(bamHandles, tileSize, mappedList) + # check if both bam files correspond to the same species + # by comparing the chromosome names: + chromNamesAndSize, __ = getCommonChrNames(bamHandles, verbose=verbose) + else: + genomeChunkLength = int(10e6) + cCommon_number = {} + chromNamesAndSize = {} + for fileName, fileFormat in bamOrBwFileList: + if fileFormat == 'bigwig': + fh = pyBigWig.open(fileName) + else: + continue + + for chromName, size in list(fh.chroms().items()): + if chromName in chromNamesAndSize: + cCommon_number[chromName] += 1 + if chromNamesAndSize[chromName] != size: + print("\nWARNING\n" + "Chromosome {} length reported in the " + "input files differ.\n{} for {}\n" + "{} for {}.\n\nThe smallest " + "length will be used".format( + chromName, chromNamesAndSize[chromName], + bamOrBwFileList[0][0], size, fileName)) + chromNamesAndSize[chromName] = min( + chromNamesAndSize[chromName], size) + else: + chromNamesAndSize[chromName] = size + cCommon_number[chromName] = 1 + fh.close() + + # get the list of common chromosome names and sizes + if len(bamOrBwFileList) == 1: + chromNamesAndSize = [(k, v) for k, v in chromNamesAndSize.items()] + else: + chromNamesAndSize = [(k, v) for k, v in chromNamesAndSize.items() + if k in cCommon_number and + cCommon_number[k] == len(bamOrBwFileList)] + + if region: + # in case a region is used, append the tilesize + region += ":{}".format(tileSize) + + res = mapReduce.mapReduce((tileSize, fragmentLength, bamOrBwFileList, + func, funcArgs, extendPairedEnds, smoothLength, + skipZeroOverZero, missingDataAsZero, fixedStep), + writeBedGraph_wrapper, + chromNamesAndSize, + genomeChunkLength=genomeChunkLength, + region=region, + blackListFileName=blackListFileName, + numberOfProcessors=numberOfProcessors, + verbose=verbose) + + # Determine the sorted order of the temp files + chrom_order = dict() + for i, _ in enumerate(chromNamesAndSize): + chrom_order[_[0]] = i + res = [[chrom_order[x[0]], x[1], x[2], x[3]] for x in res] + res.sort() + + if format == 'bedgraph': + of = open(outputFileName, 'wb') + for r in res: + if r is not None: + _ = open(r[3], 'rb') + shutil.copyfileobj(_, of) + _.close() + os.remove(r[3]) + of.close() + else: + bedGraphToBigWig(chromNamesAndSize, [x[3] for x in res], outputFileName) diff --git a/pyproject.toml b/pyproject.toml index 2072ec1f..06190917 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -1,11 +1,17 @@ [build-system] requires = [ - "setuptools" + "maturin" ] +build-backend = "maturin" + +[tool.maturin] +python-source = "pydeeptools" +module-name = "deeptools.hp" +bindings = "pyo3" [project] name = "deepTools" -version = "3.5.6" +version = "4.0.0" authors = [ {name="Fidel Ramirez"}, {name="Devon P Ryan"}, @@ -58,6 +64,7 @@ packages = ["deeptools"] alignmentSieve = "deeptools.alignmentSieve:main" bamCompare = "deeptools.bamCompare:main" bamCoverage = "deeptools.bamCoverage:main" +bamCoverage2 = "deeptools.bamCoverage2:main" bamPEFragmentSize = "deeptools.bamPEFragmentSize:main" bigwigAverage = "deeptools.bigwigAverage:main" bigwigCompare = "deeptools.bigwigCompare:main" diff --git a/src/lib.rs b/src/lib.rs new file mode 100644 index 00000000..54f2f6c1 --- /dev/null +++ b/src/lib.rs @@ -0,0 +1,72 @@ +use pyo3::prelude::*; +use rust_htslib::{bam, bam::Read, bam::IndexedReader}; +use std::fs::File; +use std::io::{BufWriter, Write}; + +#[pyfunction] +fn r_bamcoverage(bam_ifile: &str, bedgraph_ofile: &str) -> PyResult<()> { + // files + let mut bam = bam::IndexedReader::from_path(bam_ifile) + .map_err(|e| PyErr::new::(format!("Failed to open BAM file: {}", e)))?; + let output_file = File::create(bedgraph_ofile) + .map_err(|e| PyErr::new::(format!("Failed to create output file: {}", e)))?; + let mut writer = BufWriter::new(output_file); + + let mut l_chr = String::new(); + let mut l_start: u64 = 0; + let mut l_end: u64 = 0; + let mut l_cov: u64 = 0; + let mut l_chromi: u32 = 0; + let header = bam.header().clone(); + + for pileup in bam.pileup() { + + let pileup = pileup + .map_err(|e| PyErr::new::(format!("Error in pileup: {}", e)))?; + let chrom = String::from_utf8(header.tid2name(pileup.tid() as u32).to_owned()) + .map_err(|e| PyErr::new::(format!("Invalid UTF-8 in chromosome name: {}", e)))?; + let chromi = pileup.tid() as u32; + let pos = pileup.pos() as u64; + let cov = pileup.depth() as u64; + + // edge cases + if chrom != l_chr { + // catch case that last chromosome was 0 at end + // This is no longer needed when parallel chunking over chromosomes + if !l_chr.is_empty() { + let chrend = header.target_len(l_chromi) + .ok_or_else(|| PyErr::new::(format!("Chromosome {} not found in the BAM file header.", l_chr)))?; + if l_end + 1 < chrend { + writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_end + 1, chrend, 0)?; + } + } + // catch case that beginning of chromosome is 0 + if pos > 0 { + writeln!(writer, "{}\t{}\t{}\t{}", chrom, 0, pos, 0)?; + } + l_chromi = chromi; + l_chr = chrom; + l_start = pos; + l_cov = cov; + } else { + if pos != l_end + 1 { + writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_start, l_end + 1, l_cov)?; + writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_end + 1, pos, 0)?; + l_start = pos; + l_cov = cov; + } else if l_cov != cov { + writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_start, pos, l_cov)?; + l_start = pos; + } + } + l_end = pos; + l_cov = cov; + } + Ok(()) +} + +#[pymodule] +fn hp(m: &Bound<'_, PyModule>) -> PyResult<()> { + m.add_function(wrap_pyfunction!(r_bamcoverage, m)?)?; + Ok(()) +} From 914f11a170cb7c9d6e9a048915e5d443014b8024 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Fri, 18 Oct 2024 12:21:18 +0200 Subject: [PATCH 04/23] ignore things --- .gitignore | 6 +++++- 1 file changed, 5 insertions(+), 1 deletion(-) diff --git a/.gitignore b/.gitignore index e4786f99..27e213de 100755 --- a/.gitignore +++ b/.gitignore @@ -55,4 +55,8 @@ _sources tool_test* # local conda env folder -env.yml \ No newline at end of file +env.yml + +# Rust stuff +Cargo.lock +target* From a439f3602396ecbaffb02c5e822a62c217ea29fd Mon Sep 17 00:00:00 2001 From: WardDeb Date: Mon, 21 Oct 2024 09:18:29 +0200 Subject: [PATCH 05/23] init submodules --- src/bamcoverage.rs | 67 +++++++++++++++++++++++++++++++++++++++++++++ src/lib.rs | 68 ++-------------------------------------------- 2 files changed, 69 insertions(+), 66 deletions(-) create mode 100644 src/bamcoverage.rs diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs new file mode 100644 index 00000000..91823860 --- /dev/null +++ b/src/bamcoverage.rs @@ -0,0 +1,67 @@ +use pyo3::prelude::*; +use rust_htslib::{bam, bam::Read, bam::IndexedReader}; +use std::fs::File; +use std::io::{BufWriter, Write}; + + +#[pyfunction] +pub fn r_bamcoverage(bam_ifile: &str, bedgraph_ofile: &str) -> PyResult<()> { + // files + let mut bam = bam::IndexedReader::from_path(bam_ifile) + .map_err(|e| PyErr::new::(format!("Failed to open BAM file: {}", e)))?; + let output_file = File::create(bedgraph_ofile) + .map_err(|e| PyErr::new::(format!("Failed to create output file: {}", e)))?; + let mut writer = BufWriter::new(output_file); + + let mut l_chr = String::new(); + let mut l_start: u64 = 0; + let mut l_end: u64 = 0; + let mut l_cov: u64 = 0; + let mut l_chromi: u32 = 0; + let header = bam.header().clone(); + + for pileup in bam.pileup() { + + let pileup = pileup + .map_err(|e| PyErr::new::(format!("Error in pileup: {}", e)))?; + let chrom = String::from_utf8(header.tid2name(pileup.tid() as u32).to_owned()) + .map_err(|e| PyErr::new::(format!("Invalid UTF-8 in chromosome name: {}", e)))?; + let chromi = pileup.tid() as u32; + let pos = pileup.pos() as u64; + let cov = pileup.depth() as u64; + + // edge cases + if chrom != l_chr { + // catch case that last chromosome was 0 at end + // This is no longer needed when parallel chunking over chromosomes + if !l_chr.is_empty() { + let chrend = header.target_len(l_chromi) + .ok_or_else(|| PyErr::new::(format!("Chromosome {} not found in the BAM file header.", l_chr)))?; + if l_end + 1 < chrend { + writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_end + 1, chrend, 0)?; + } + } + // catch case that beginning of chromosome is 0 + if pos > 0 { + writeln!(writer, "{}\t{}\t{}\t{}", chrom, 0, pos, 0)?; + } + l_chromi = chromi; + l_chr = chrom; + l_start = pos; + l_cov = cov; + } else { + if pos != l_end + 1 { + writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_start, l_end + 1, l_cov)?; + writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_end + 1, pos, 0)?; + l_start = pos; + l_cov = cov; + } else if l_cov != cov { + writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_start, pos, l_cov)?; + l_start = pos; + } + } + l_end = pos; + l_cov = cov; + } + Ok(()) +} \ No newline at end of file diff --git a/src/lib.rs b/src/lib.rs index 54f2f6c1..9e8600bc 100644 --- a/src/lib.rs +++ b/src/lib.rs @@ -1,72 +1,8 @@ use pyo3::prelude::*; -use rust_htslib::{bam, bam::Read, bam::IndexedReader}; -use std::fs::File; -use std::io::{BufWriter, Write}; - -#[pyfunction] -fn r_bamcoverage(bam_ifile: &str, bedgraph_ofile: &str) -> PyResult<()> { - // files - let mut bam = bam::IndexedReader::from_path(bam_ifile) - .map_err(|e| PyErr::new::(format!("Failed to open BAM file: {}", e)))?; - let output_file = File::create(bedgraph_ofile) - .map_err(|e| PyErr::new::(format!("Failed to create output file: {}", e)))?; - let mut writer = BufWriter::new(output_file); - - let mut l_chr = String::new(); - let mut l_start: u64 = 0; - let mut l_end: u64 = 0; - let mut l_cov: u64 = 0; - let mut l_chromi: u32 = 0; - let header = bam.header().clone(); - - for pileup in bam.pileup() { - - let pileup = pileup - .map_err(|e| PyErr::new::(format!("Error in pileup: {}", e)))?; - let chrom = String::from_utf8(header.tid2name(pileup.tid() as u32).to_owned()) - .map_err(|e| PyErr::new::(format!("Invalid UTF-8 in chromosome name: {}", e)))?; - let chromi = pileup.tid() as u32; - let pos = pileup.pos() as u64; - let cov = pileup.depth() as u64; - - // edge cases - if chrom != l_chr { - // catch case that last chromosome was 0 at end - // This is no longer needed when parallel chunking over chromosomes - if !l_chr.is_empty() { - let chrend = header.target_len(l_chromi) - .ok_or_else(|| PyErr::new::(format!("Chromosome {} not found in the BAM file header.", l_chr)))?; - if l_end + 1 < chrend { - writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_end + 1, chrend, 0)?; - } - } - // catch case that beginning of chromosome is 0 - if pos > 0 { - writeln!(writer, "{}\t{}\t{}\t{}", chrom, 0, pos, 0)?; - } - l_chromi = chromi; - l_chr = chrom; - l_start = pos; - l_cov = cov; - } else { - if pos != l_end + 1 { - writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_start, l_end + 1, l_cov)?; - writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_end + 1, pos, 0)?; - l_start = pos; - l_cov = cov; - } else if l_cov != cov { - writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_start, pos, l_cov)?; - l_start = pos; - } - } - l_end = pos; - l_cov = cov; - } - Ok(()) -} +mod bamcoverage; #[pymodule] fn hp(m: &Bound<'_, PyModule>) -> PyResult<()> { - m.add_function(wrap_pyfunction!(r_bamcoverage, m)?)?; + m.add_function(wrap_pyfunction!(bamcoverage::r_bamcoverage, m)?)?; Ok(()) } From 5618a9c910adf85753bb228fc84ab3cef9d8e26b Mon Sep 17 00:00:00 2001 From: WardDeb Date: Tue, 22 Oct 2024 11:16:43 +0200 Subject: [PATCH 06/23] rayon multithreading --- Cargo.toml | 3 +- pydeeptools/deeptools/bamCoverage2.py | 10 +- src/bamcoverage.rs | 132 +++++++++++++++++--------- 3 files changed, 97 insertions(+), 48 deletions(-) diff --git a/Cargo.toml b/Cargo.toml index 7ee2f56e..21bd8fdc 100644 --- a/Cargo.toml +++ b/Cargo.toml @@ -10,4 +10,5 @@ crate-type = ["cdylib"] [dependencies] pyo3 = "0.22.0" -rust-htslib = "*" +rust-htslib = "0.47.0" +rayon = "1.10.0" diff --git a/pydeeptools/deeptools/bamCoverage2.py b/pydeeptools/deeptools/bamCoverage2.py index b73f8418..70abac66 100644 --- a/pydeeptools/deeptools/bamCoverage2.py +++ b/pydeeptools/deeptools/bamCoverage2.py @@ -130,6 +130,10 @@ def process_args(args=None): def main(args=None): args = process_args(args) - test = r_bamcoverage(args.bam, args.outFileName) - - + r_bamcoverage( + args.bam, # bam file + args.outFileName, # output file + args.numberOfProcessors, # threads + [], # regions + True # verbose + ) diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index 91823860..7a81c25c 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -1,67 +1,111 @@ use pyo3::prelude::*; -use rust_htslib::{bam, bam::Read, bam::IndexedReader}; -use std::fs::File; -use std::io::{BufWriter, Write}; +use rayon::prelude::*; +use rayon::ThreadPoolBuilder; +use rust_htslib::bam::{Read, IndexedReader, HeaderView}; +//use std::fs::File; +//use std::io::{BufWriter, Write}; +fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec<(String, u64, u64)> { + // Takes a vector of regions, and a bam reference + // returns a vector of regions, with all chromosomes and full lengths if original regions was empty -#[pyfunction] -pub fn r_bamcoverage(bam_ifile: &str, bedgraph_ofile: &str) -> PyResult<()> { - // files - let mut bam = bam::IndexedReader::from_path(bam_ifile) - .map_err(|e| PyErr::new::(format!("Failed to open BAM file: {}", e)))?; - let output_file = File::create(bedgraph_ofile) - .map_err(|e| PyErr::new::(format!("Failed to create output file: {}", e)))?; - let mut writer = BufWriter::new(output_file); - - let mut l_chr = String::new(); - let mut l_start: u64 = 0; - let mut l_end: u64 = 0; - let mut l_cov: u64 = 0; - let mut l_chromi: u32 = 0; + let bam = IndexedReader::from_path(bam_ifile).unwrap(); let header = bam.header().clone(); - for pileup in bam.pileup() { + let mut chromregions: Vec<(String, u64, u64)> = Vec::new(); + if regions.is_empty() { + // if regions is empty, we default to all chromosomes, full length + for tid in 0..header.target_count() { + let chromname = String::from_utf8(header.tid2name(tid).to_vec()) + .expect("Invalid UTF-8 in chromosome name"); + let chromlen = header.target_len(tid) + .expect("Error retrieving length for chromosome"); + chromregions.push((chromname, 0, chromlen)); + } + } else { + let validchroms: Vec = header + .target_names() + .iter() + .map(|x| String::from_utf8(x.to_vec()).unwrap()) + .collect(); + + for region in regions { + let chromname = ®ion.0; + assert!(region.1 < region.2, "Region start must be strictly less than region end."); + assert!(validchroms.contains(chromname), "Chromosome {} not found in bam header", chromname); + chromregions.push((chromname.clone(), region.1, region.2)); + } + } + return chromregions; +} + +fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64)) -> Vec<(String, u64, u64, u64)> { + + let mut bam = IndexedReader::from_path(bam_ifile).unwrap(); + bam.fetch((region.0.as_str(), region.1, region.2)); - let pileup = pileup - .map_err(|e| PyErr::new::(format!("Error in pileup: {}", e)))?; - let chrom = String::from_utf8(header.tid2name(pileup.tid() as u32).to_owned()) - .map_err(|e| PyErr::new::(format!("Invalid UTF-8 in chromosome name: {}", e)))?; - let chromi = pileup.tid() as u32; + let mut bg: Vec<(String, u64, u64, u64)> = Vec::new(); + + let mut l_start: u64 = region.1; + let mut l_end: u64 = region.1; + let mut l_cov: u64 = 0; + // let chrlen: u64 = bam.header().target_len(bam.header().tid(region.0.as_bytes()).unwrap()).unwrap(); + let mut pileup_start: bool = true; + + for p in bam.pileup() { + let pileup = p.unwrap(); let pos = pileup.pos() as u64; let cov = pileup.depth() as u64; - // edge cases - if chrom != l_chr { - // catch case that last chromosome was 0 at end - // This is no longer needed when parallel chunking over chromosomes - if !l_chr.is_empty() { - let chrend = header.target_len(l_chromi) - .ok_or_else(|| PyErr::new::(format!("Chromosome {} not found in the BAM file header.", l_chr)))?; - if l_end + 1 < chrend { - writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_end + 1, chrend, 0)?; - } - } - // catch case that beginning of chromosome is 0 - if pos > 0 { - writeln!(writer, "{}\t{}\t{}\t{}", chrom, 0, pos, 0)?; + if pileup_start { + // if the first pileup is not at the start of the region, write 0 coverage + if pos > l_start { + bg.push((region.0.clone(), l_start, pos, 0)); } - l_chromi = chromi; - l_chr = chrom; - l_start = pos; - l_cov = cov; + pileup_start = false; + l_start = pos as u64; + l_cov = cov as u64; } else { if pos != l_end + 1 { - writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_start, l_end + 1, l_cov)?; - writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_end + 1, pos, 0)?; + bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); + bg.push((region.0.clone(), l_end + 1, pos, 0)); l_start = pos; l_cov = cov; } else if l_cov != cov { - writeln!(writer, "{}\t{}\t{}\t{}", l_chr, l_start, pos, l_cov)?; + bg.push((region.0.clone(), l_start, pos, l_cov)); l_start = pos; } } l_end = pos; l_cov = cov; + } + // if bg is empty, whole region is 0 coverage + if bg.is_empty() { + bg.push((region.0.clone(), l_start, region.2, 0)); } + return bg; +} + +#[pyfunction] +pub fn r_bamcoverage( + bam_ifile: &str, + bedgraph_ofile: &str, + nproc: usize, + regions: Vec<(String, u64, u64)>, + _verbose: bool +) -> PyResult<()> { + //let output_file = File::create(bedgraph_ofile) + // .map_err(|e| PyErr::new::(format!("Failed to create output file: {}", e)))?; + //let mut writer = BufWriter::new(output_file); + + let regions = parse_regions(®ions, bam_ifile); + // threads + let pool = ThreadPoolBuilder::new().num_threads(nproc).build().unwrap(); + + let bg: Vec<(String, u64, u64, u64)> = pool.install(|| { + regions.par_iter() + .flat_map(|i| bam_pileup(bam_ifile, &i)) + .collect() + }); Ok(()) } \ No newline at end of file From 0adb2c98614c0cf4e5a681c37eeda9678f112998 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Tue, 22 Oct 2024 17:18:31 +0200 Subject: [PATCH 07/23] restructure libs, bg writer again --- src/alignmentsieve.rs | 0 src/bamcoverage.rs | 101 +++++------------------------------------- src/compute.rs | 84 +++++++++++++++++++++++++++++++++++ src/lib.rs | 2 + 4 files changed, 96 insertions(+), 91 deletions(-) create mode 100644 src/alignmentsieve.rs create mode 100644 src/compute.rs diff --git a/src/alignmentsieve.rs b/src/alignmentsieve.rs new file mode 100644 index 00000000..e69de29b diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index 7a81c25c..2c7cd423 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -1,111 +1,30 @@ use pyo3::prelude::*; use rayon::prelude::*; use rayon::ThreadPoolBuilder; -use rust_htslib::bam::{Read, IndexedReader, HeaderView}; -//use std::fs::File; -//use std::io::{BufWriter, Write}; - -fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec<(String, u64, u64)> { - // Takes a vector of regions, and a bam reference - // returns a vector of regions, with all chromosomes and full lengths if original regions was empty - - let bam = IndexedReader::from_path(bam_ifile).unwrap(); - let header = bam.header().clone(); - - let mut chromregions: Vec<(String, u64, u64)> = Vec::new(); - if regions.is_empty() { - // if regions is empty, we default to all chromosomes, full length - for tid in 0..header.target_count() { - let chromname = String::from_utf8(header.tid2name(tid).to_vec()) - .expect("Invalid UTF-8 in chromosome name"); - let chromlen = header.target_len(tid) - .expect("Error retrieving length for chromosome"); - chromregions.push((chromname, 0, chromlen)); - } - } else { - let validchroms: Vec = header - .target_names() - .iter() - .map(|x| String::from_utf8(x.to_vec()).unwrap()) - .collect(); - - for region in regions { - let chromname = ®ion.0; - assert!(region.1 < region.2, "Region start must be strictly less than region end."); - assert!(validchroms.contains(chromname), "Chromosome {} not found in bam header", chromname); - chromregions.push((chromname.clone(), region.1, region.2)); - } - } - return chromregions; -} - -fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64)) -> Vec<(String, u64, u64, u64)> { - - let mut bam = IndexedReader::from_path(bam_ifile).unwrap(); - bam.fetch((region.0.as_str(), region.1, region.2)); - - let mut bg: Vec<(String, u64, u64, u64)> = Vec::new(); - - let mut l_start: u64 = region.1; - let mut l_end: u64 = region.1; - let mut l_cov: u64 = 0; - // let chrlen: u64 = bam.header().target_len(bam.header().tid(region.0.as_bytes()).unwrap()).unwrap(); - let mut pileup_start: bool = true; - - for p in bam.pileup() { - let pileup = p.unwrap(); - let pos = pileup.pos() as u64; - let cov = pileup.depth() as u64; - - if pileup_start { - // if the first pileup is not at the start of the region, write 0 coverage - if pos > l_start { - bg.push((region.0.clone(), l_start, pos, 0)); - } - pileup_start = false; - l_start = pos as u64; - l_cov = cov as u64; - } else { - if pos != l_end + 1 { - bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); - bg.push((region.0.clone(), l_end + 1, pos, 0)); - l_start = pos; - l_cov = cov; - } else if l_cov != cov { - bg.push((region.0.clone(), l_start, pos, l_cov)); - l_start = pos; - } - } - l_end = pos; - l_cov = cov; - } - // if bg is empty, whole region is 0 coverage - if bg.is_empty() { - bg.push((region.0.clone(), l_start, region.2, 0)); - } - return bg; -} +use std::fs::File; +use std::io::{BufWriter, Write}; +use crate::compute::{bam_pileup, parse_regions}; #[pyfunction] pub fn r_bamcoverage( bam_ifile: &str, - bedgraph_ofile: &str, + _bedgraph_ofile: &str, nproc: usize, regions: Vec<(String, u64, u64)>, _verbose: bool ) -> PyResult<()> { - //let output_file = File::create(bedgraph_ofile) - // .map_err(|e| PyErr::new::(format!("Failed to create output file: {}", e)))?; - //let mut writer = BufWriter::new(output_file); let regions = parse_regions(®ions, bam_ifile); - // threads let pool = ThreadPoolBuilder::new().num_threads(nproc).build().unwrap(); - - let bg: Vec<(String, u64, u64, u64)> = pool.install(|| { + let _bg: Vec<(String, u64, u64, u64)> = pool.install(|| { regions.par_iter() .flat_map(|i| bam_pileup(bam_ifile, &i)) .collect() }); + // write bedgraph + let mut writer = BufWriter::new(File::create(_bedgraph_ofile).unwrap()); + for i in _bg { + writeln!(writer, "{}\t{}\t{}\t{}", i.0, i.1, i.2, i.3).unwrap(); + } Ok(()) } \ No newline at end of file diff --git a/src/compute.rs b/src/compute.rs new file mode 100644 index 00000000..d7480532 --- /dev/null +++ b/src/compute.rs @@ -0,0 +1,84 @@ +use rust_htslib::bam::{Read, IndexedReader}; + +pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec<(String, u64, u64)> { + // Takes a vector of regions, and a bam reference + // returns a vector of regions, with all chromosomes and full lengths if original regions was empty + + let bam = IndexedReader::from_path(bam_ifile).unwrap(); + let header = bam.header().clone(); + + let mut chromregions: Vec<(String, u64, u64)> = Vec::new(); + if regions.is_empty() { + // if regions is empty, we default to all chromosomes, full length + for tid in 0..header.target_count() { + let chromname = String::from_utf8(header.tid2name(tid).to_vec()) + .expect("Invalid UTF-8 in chromosome name"); + let chromlen = header.target_len(tid) + .expect("Error retrieving length for chromosome"); + chromregions.push((chromname, 0, chromlen)); + } + } else { + let validchroms: Vec = header + .target_names() + .iter() + .map(|x| String::from_utf8(x.to_vec()).unwrap()) + .collect(); + + for region in regions { + let chromname = ®ion.0; + assert!(region.1 < region.2, "Region start must be strictly less than region end."); + assert!(validchroms.contains(chromname), "Chromosome {} not found in bam header", chromname); + chromregions.push((chromname.clone(), region.1, region.2)); + } + } + return chromregions; +} + +#[allow(unused_assignments)] +pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64)) -> Vec<(String, u64, u64, u64)> { + + let mut bam = IndexedReader::from_path(bam_ifile).unwrap(); + bam.fetch((region.0.as_str(), region.1, region.2)) + .expect(&format!("Error fetching region: {:?}", region)); + + let mut bg: Vec<(String, u64, u64, u64)> = Vec::new(); + + let mut l_start: u64 = region.1; + let mut l_end: u64 = region.1; + let mut l_cov: u64 = 0; + // let chrlen: u64 = bam.header().target_len(bam.header().tid(region.0.as_bytes()).unwrap()).unwrap(); + let mut pileup_start: bool = true; + + for p in bam.pileup() { + let pileup = p.unwrap(); + let pos = pileup.pos() as u64; + let cov = pileup.depth() as u64; + + if pileup_start { + // if the first pileup is not at the start of the region, write 0 coverage + if pos > l_start { + bg.push((region.0.clone(), l_start, pos, 0)); + } + pileup_start = false; + l_start = pos; + l_cov = cov; + } else { + if pos != l_end + 1 { + bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); + bg.push((region.0.clone(), l_end + 1, pos, 0)); + l_start = pos; + l_cov = cov; + } else if l_cov != cov { + bg.push((region.0.clone(), l_start, pos, l_cov)); + l_start = pos; + } + } + l_end = pos; + l_cov = cov; + } + // if bg is empty, whole region is 0 coverage + if bg.is_empty() { + bg.push((region.0.clone(), l_start, region.2, 0)); + } + return bg; +} \ No newline at end of file diff --git a/src/lib.rs b/src/lib.rs index 9e8600bc..ab5a8679 100644 --- a/src/lib.rs +++ b/src/lib.rs @@ -1,5 +1,7 @@ use pyo3::prelude::*; mod bamcoverage; +mod compute; +mod alignmentsieve; #[pymodule] fn hp(m: &Bound<'_, PyModule>) -> PyResult<()> { From 9b2213b420912338533d54e5dbb96171648776ab Mon Sep 17 00:00:00 2001 From: WardDeb Date: Thu, 24 Oct 2024 15:10:09 +0200 Subject: [PATCH 08/23] fix chr ends --- src/compute.rs | 24 ++++++++++++++++++++---- 1 file changed, 20 insertions(+), 4 deletions(-) diff --git a/src/compute.rs b/src/compute.rs index d7480532..ea1ece44 100644 --- a/src/compute.rs +++ b/src/compute.rs @@ -34,6 +34,7 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec< return chromregions; } +// unused as values are only used in the next iteration of the loop. #[allow(unused_assignments)] pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64)) -> Vec<(String, u64, u64, u64)> { @@ -42,7 +43,6 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64)) -> Vec<(String, .expect(&format!("Error fetching region: {:?}", region)); let mut bg: Vec<(String, u64, u64, u64)> = Vec::new(); - let mut l_start: u64 = region.1; let mut l_end: u64 = region.1; let mut l_cov: u64 = 0; @@ -50,10 +50,18 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64)) -> Vec<(String, let mut pileup_start: bool = true; for p in bam.pileup() { - let pileup = p.unwrap(); + // Per default pileups count deletions in cigar string too. + // For consistency with previous deepTools functionality, we ignore them. + // to be fair I think they shouldn't be counted anyhow, but who am I ? + // Note that coverages can be 0 now. + let pileup = p.expect("Error parsing pileup."); + let mut cov: u64 = 0; + for _a in pileup.alignments() { + if !_a.is_del() { + cov += 1; + } + } let pos = pileup.pos() as u64; - let cov = pileup.depth() as u64; - if pileup_start { // if the first pileup is not at the start of the region, write 0 coverage if pos > l_start { @@ -77,8 +85,16 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64)) -> Vec<(String, l_cov = cov; } // if bg is empty, whole region is 0 coverage + println!("Reached end of chrom {}, l_start = {}, l_end = {}, cov = {}, l_cov = {}, regionend = {}", region.0, l_start, l_end, l_cov, l_cov, region.2); if bg.is_empty() { bg.push((region.0.clone(), l_start, region.2, 0)); + } else { + // Still need to write the last pileup(s) + bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); + // Make sure that if we didn't reach end of chromosome, we still write 0 cov. + if l_end + 1 < region.2 { + bg.push((region.0.clone(), l_end + 1, region.2, 0)); + } } return bg; } \ No newline at end of file From 28f0d433ed83dc10b2b13edc07a091fc22e923fe Mon Sep 17 00:00:00 2001 From: WardDeb Date: Thu, 24 Oct 2024 15:41:42 +0200 Subject: [PATCH 09/23] drop print pileup --- src/compute.rs | 1 - 1 file changed, 1 deletion(-) diff --git a/src/compute.rs b/src/compute.rs index ea1ece44..f139f931 100644 --- a/src/compute.rs +++ b/src/compute.rs @@ -85,7 +85,6 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64)) -> Vec<(String, l_cov = cov; } // if bg is empty, whole region is 0 coverage - println!("Reached end of chrom {}, l_start = {}, l_end = {}, cov = {}, l_cov = {}, regionend = {}", region.0, l_start, l_end, l_cov, l_cov, region.2); if bg.is_empty() { bg.push((region.0.clone(), l_start, region.2, 0)); } else { From d7d9ddbf56d6aa774605fd8ce1f33cec055882d2 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Thu, 24 Oct 2024 17:35:46 +0200 Subject: [PATCH 10/23] wip on binsizes --- pydeeptools/deeptools/bamCoverage2.py | 1 + src/bamcoverage.rs | 7 +- src/compute.rs | 139 +++++++++++++++++--------- 3 files changed, 96 insertions(+), 51 deletions(-) diff --git a/pydeeptools/deeptools/bamCoverage2.py b/pydeeptools/deeptools/bamCoverage2.py index 70abac66..4e019634 100644 --- a/pydeeptools/deeptools/bamCoverage2.py +++ b/pydeeptools/deeptools/bamCoverage2.py @@ -134,6 +134,7 @@ def main(args=None): args.bam, # bam file args.outFileName, # output file args.numberOfProcessors, # threads + args.binSize, # bin size [], # regions True # verbose ) diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index 2c7cd423..a5db278a 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -8,8 +8,9 @@ use crate::compute::{bam_pileup, parse_regions}; #[pyfunction] pub fn r_bamcoverage( bam_ifile: &str, - _bedgraph_ofile: &str, + bedgraph_ofile: &str, nproc: usize, + binsize: u32, regions: Vec<(String, u64, u64)>, _verbose: bool ) -> PyResult<()> { @@ -18,11 +19,11 @@ pub fn r_bamcoverage( let pool = ThreadPoolBuilder::new().num_threads(nproc).build().unwrap(); let _bg: Vec<(String, u64, u64, u64)> = pool.install(|| { regions.par_iter() - .flat_map(|i| bam_pileup(bam_ifile, &i)) + .flat_map(|i| bam_pileup(bam_ifile, &i, &binsize)) .collect() }); // write bedgraph - let mut writer = BufWriter::new(File::create(_bedgraph_ofile).unwrap()); + let mut writer = BufWriter::new(File::create(bedgraph_ofile).unwrap()); for i in _bg { writeln!(writer, "{}\t{}\t{}\t{}", i.0, i.1, i.2, i.3).unwrap(); } diff --git a/src/compute.rs b/src/compute.rs index f139f931..072f7aa3 100644 --- a/src/compute.rs +++ b/src/compute.rs @@ -36,64 +36,107 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec< // unused as values are only used in the next iteration of the loop. #[allow(unused_assignments)] -pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64)) -> Vec<(String, u64, u64, u64)> { - +pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) -> Vec<(String, u64, u64, u64)> { + // Return vector + let mut bg: Vec<(String, u64, u64, u64)> = Vec::new(); + // bam file let mut bam = IndexedReader::from_path(bam_ifile).unwrap(); bam.fetch((region.0.as_str(), region.1, region.2)) .expect(&format!("Error fetching region: {:?}", region)); - let mut bg: Vec<(String, u64, u64, u64)> = Vec::new(); - let mut l_start: u64 = region.1; - let mut l_end: u64 = region.1; - let mut l_cov: u64 = 0; - // let chrlen: u64 = bam.header().target_len(bam.header().tid(region.0.as_bytes()).unwrap()).unwrap(); - let mut pileup_start: bool = true; - - for p in bam.pileup() { - // Per default pileups count deletions in cigar string too. - // For consistency with previous deepTools functionality, we ignore them. - // to be fair I think they shouldn't be counted anyhow, but who am I ? - // Note that coverages can be 0 now. - let pileup = p.expect("Error parsing pileup."); - let mut cov: u64 = 0; - for _a in pileup.alignments() { - if !_a.is_del() { - cov += 1; + // Two cases: either the binsize is 1, or it is > 1. + if binsize > &1 { + let mut binvec: Vec<(u64, u64)> = Vec::new(); + let mut binstart = region.1; + while binstart < region.2 { + let binend = binstart + *binsize as u64; + if binend > region.2 { + let binend = region.2; + binvec.push((binstart, binend)); + } + else { + let binend = binstart + *binsize as u64; + binvec.push((binstart, binend)); } + binstart = binend; + } + for i in binvec { + println!("bins = {:?}", i); } - let pos = pileup.pos() as u64; - if pileup_start { - // if the first pileup is not at the start of the region, write 0 coverage - if pos > l_start { - bg.push((region.0.clone(), l_start, pos, 0)); + } else { + let mut l_start: u64 = region.1; + let mut l_end: u64 = region.1; + let mut l_cov: u64 = 0; + // let chrlen: u64 = bam.header().target_len(bam.header().tid(region.0.as_bytes()).unwrap()).unwrap(); + let mut pileup_start: bool = true; + + for p in bam.pileup() { + // Per default pileups count deletions in cigar string too. + // For consistency with previous deepTools functionality, we ignore them. + // to be fair I think they shouldn't be counted anyhow, but who am I ? + // Note that coverages can be 0 now. + let pileup = p.expect("Error parsing pileup."); + let mut cov: u64 = 0; + for _a in pileup.alignments() { + if !_a.is_del() { + cov += 1; + } } - pileup_start = false; - l_start = pos; - l_cov = cov; - } else { - if pos != l_end + 1 { - bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); - bg.push((region.0.clone(), l_end + 1, pos, 0)); + let pos = pileup.pos() as u64; + if pileup_start { + // if the first pileup is not at the start of the region, write 0 coverage + if pos > l_start { + bg.push((region.0.clone(), l_start, pos, 0)); + } + pileup_start = false; l_start = pos; l_cov = cov; - } else if l_cov != cov { - bg.push((region.0.clone(), l_start, pos, l_cov)); - l_start = pos; + } else { + if pos != l_end + 1 { + bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); + bg.push((region.0.clone(), l_end + 1, pos, 0)); + l_start = pos; + l_cov = cov; + } else if l_cov != cov { + bg.push((region.0.clone(), l_start, pos, l_cov)); + l_start = pos; + } + } + l_end = pos; + l_cov = cov; + } + // if bg is empty, whole region is 0 coverage + if bg.is_empty() { + bg.push((region.0.clone(), l_start, region.2, 0)); + } else { + // Still need to write the last pileup(s) + bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); + // Make sure that if we didn't reach end of chromosome, we still write 0 cov. + if l_end + 1 < region.2 { + bg.push((region.0.clone(), l_end + 1, region.2, 0)); } - } - l_end = pos; - l_cov = cov; - } - // if bg is empty, whole region is 0 coverage - if bg.is_empty() { - bg.push((region.0.clone(), l_start, region.2, 0)); - } else { - // Still need to write the last pileup(s) - bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); - // Make sure that if we didn't reach end of chromosome, we still write 0 cov. - if l_end + 1 < region.2 { - bg.push((region.0.clone(), l_end + 1, region.2, 0)); } } return bg; -} \ No newline at end of file +} + + + +// else if regions.is_empty() && binsize > 1 { +// for tid in 0..header.target_count() { +// let chromname = String::from_utf8(header.tid2name(tid).to_vec()) +// .expect("Invalid UTF-8 in chromosome name"); +// let chromlen = header.target_len(tid) +// .expect("Error retrieving length for chromosome"); +// // create the bins +// let mut start = 0; +// while start < chromlen { +// let end = start + binsize as u64; +// if end > chromlen { +// chromregions.push((chromname.clone(), start, chromlen)); +// } else { +// chromregions.push((chromname.clone(), start, end)); +// } +// start = end; +// } +// } \ No newline at end of file From 9450800dc66cb442d777e5ad6cdc124072005a9e Mon Sep 17 00:00:00 2001 From: WardDeb Date: Tue, 29 Oct 2024 17:43:03 +0100 Subject: [PATCH 11/23] babysteps into binsize --- Cargo.toml | 1 + src/bamcoverage.rs | 2 +- src/compute.rs | 83 +++++++++++++++++++++++----------------------- 3 files changed, 43 insertions(+), 43 deletions(-) diff --git a/Cargo.toml b/Cargo.toml index 21bd8fdc..8c251b6a 100644 --- a/Cargo.toml +++ b/Cargo.toml @@ -12,3 +12,4 @@ crate-type = ["cdylib"] pyo3 = "0.22.0" rust-htslib = "0.47.0" rayon = "1.10.0" +itertools = "0.12.1" \ No newline at end of file diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index a5db278a..2bb38f68 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -17,7 +17,7 @@ pub fn r_bamcoverage( let regions = parse_regions(®ions, bam_ifile); let pool = ThreadPoolBuilder::new().num_threads(nproc).build().unwrap(); - let _bg: Vec<(String, u64, u64, u64)> = pool.install(|| { + let _bg: Vec<(String, u64, u64, f64)> = pool.install(|| { regions.par_iter() .flat_map(|i| bam_pileup(bam_ifile, &i, &binsize)) .collect() diff --git a/src/compute.rs b/src/compute.rs index 072f7aa3..4762e3f4 100644 --- a/src/compute.rs +++ b/src/compute.rs @@ -1,4 +1,6 @@ use rust_htslib::bam::{Read, IndexedReader}; +use std::collections::HashMap; +use itertools::Itertools; pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec<(String, u64, u64)> { // Takes a vector of regions, and a bam reference @@ -36,34 +38,41 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec< // unused as values are only used in the next iteration of the loop. #[allow(unused_assignments)] -pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) -> Vec<(String, u64, u64, u64)> { - // Return vector - let mut bg: Vec<(String, u64, u64, u64)> = Vec::new(); - // bam file +pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) -> Vec<(String, u64, u64, f64)> { + + // open bam file and fetch proper chrom let mut bam = IndexedReader::from_path(bam_ifile).unwrap(); bam.fetch((region.0.as_str(), region.1, region.2)) .expect(&format!("Error fetching region: {:?}", region)); // Two cases: either the binsize is 1, or it is > 1. if binsize > &1 { - let mut binvec: Vec<(u64, u64)> = Vec::new(); + // Construct a hashmap of bins with their counts + let mut bin_counts: HashMap = HashMap::new(); + + // populate hashmap let mut binstart = region.1; + let mut binix: u64 = 0; while binstart < region.2 { - let binend = binstart + *binsize as u64; + let mut binend = binstart + *binsize as u64; if binend > region.2 { - let binend = region.2; - binvec.push((binstart, binend)); - } - else { - let binend = binstart + *binsize as u64; - binvec.push((binstart, binend)); + binend = region.2; } + bin_counts.insert(binix, (binstart, binend, 0)); binstart = binend; + binix += 1; } - for i in binvec { - println!("bins = {:?}", i); + for record in bam.records() { + let record = record.expect("Error parsing record."); + binix = record.pos() as u64 / *binsize as u64; + bin_counts.get_mut(&binix).unwrap().2 += 1; } + let bg = hashmap_to_vec(region.0.clone(), bin_counts); + return bg; } else { + // define output vec + let mut bg: Vec<(String, u64, u64, f64)> = Vec::new(); + let mut l_start: u64 = region.1; let mut l_end: u64 = region.1; let mut l_cov: u64 = 0; @@ -86,19 +95,19 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) - if pileup_start { // if the first pileup is not at the start of the region, write 0 coverage if pos > l_start { - bg.push((region.0.clone(), l_start, pos, 0)); + bg.push((region.0.clone(), l_start, pos, 0 as f64)); } pileup_start = false; l_start = pos; l_cov = cov; } else { if pos != l_end + 1 { - bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); - bg.push((region.0.clone(), l_end + 1, pos, 0)); + bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64)); + bg.push((region.0.clone(), l_end + 1, pos, 0 as f64)); l_start = pos; l_cov = cov; } else if l_cov != cov { - bg.push((region.0.clone(), l_start, pos, l_cov)); + bg.push((region.0.clone(), l_start, pos, l_cov as f64)); l_start = pos; } } @@ -107,36 +116,26 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) - } // if bg is empty, whole region is 0 coverage if bg.is_empty() { - bg.push((region.0.clone(), l_start, region.2, 0)); + bg.push((region.0.clone(), l_start, region.2, 0 as f64)); } else { // Still need to write the last pileup(s) - bg.push((region.0.clone(), l_start, l_end + 1, l_cov)); + bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64)); // Make sure that if we didn't reach end of chromosome, we still write 0 cov. if l_end + 1 < region.2 { - bg.push((region.0.clone(), l_end + 1, region.2, 0)); + bg.push((region.0.clone(), l_end + 1, region.2, 0 as f64)); } } + return bg; } - return bg; + } - - -// else if regions.is_empty() && binsize > 1 { -// for tid in 0..header.target_count() { -// let chromname = String::from_utf8(header.tid2name(tid).to_vec()) -// .expect("Invalid UTF-8 in chromosome name"); -// let chromlen = header.target_len(tid) -// .expect("Error retrieving length for chromosome"); -// // create the bins -// let mut start = 0; -// while start < chromlen { -// let end = start + binsize as u64; -// if end > chromlen { -// chromregions.push((chromname.clone(), start, chromlen)); -// } else { -// chromregions.push((chromname.clone(), start, end)); -// } -// start = end; -// } -// } \ No newline at end of file +fn hashmap_to_vec(chrom: String, hm: HashMap) -> Vec<(String, u64, u64, f64)> { + + let sortv: Vec<(String, u64, u64, f64)> = hm + .iter() + .sorted_by_key(|(&k, _)| k) + .map(|(_k, &(binstart, binend, count))| (chrom.clone(), binstart, binend, count as f64)) + .collect(); + return sortv; +} \ No newline at end of file From 7a5381d6045184aefc794f275679c585f6b072ec Mon Sep 17 00:00:00 2001 From: WardDeb Date: Tue, 5 Nov 2024 14:08:57 +0100 Subject: [PATCH 12/23] set default chunk very high --- pydeeptools/deeptools/mapReduce.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pydeeptools/deeptools/mapReduce.py b/pydeeptools/deeptools/mapReduce.py index af0b1647..d961c62e 100644 --- a/pydeeptools/deeptools/mapReduce.py +++ b/pydeeptools/deeptools/mapReduce.py @@ -59,7 +59,7 @@ def mapReduce(staticArgs, func, chromSize, """ if not genomeChunkLength: - genomeChunkLength = 1e5 + genomeChunkLength = 1e100 genomeChunkLength = int(genomeChunkLength) if verbose: From cdd2c044b632517bb8ff81f020b15e10440a1949 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Tue, 5 Nov 2024 14:09:32 +0100 Subject: [PATCH 13/23] wip for normalizations --- deeptools4.0.0_changes.md | 12 +++++ src/bamcoverage.rs | 11 ++++- src/bamhandler.rs | 18 +++++++ src/{compute.rs => covcalc.rs} | 89 ++++++++++++++++++++++++++++++++-- src/lib.rs | 4 +- src/normalization.rs | 13 +++++ 6 files changed, 139 insertions(+), 8 deletions(-) create mode 100644 deeptools4.0.0_changes.md create mode 100644 src/bamhandler.rs rename src/{compute.rs => covcalc.rs} (61%) create mode 100644 src/normalization.rs diff --git a/deeptools4.0.0_changes.md b/deeptools4.0.0_changes.md new file mode 100644 index 00000000..5c2715b3 --- /dev/null +++ b/deeptools4.0.0_changes.md @@ -0,0 +1,12 @@ +# Counting + +Counting reads has slightly changed. +for -bs 1, the counting mechanism remains the same. +for -bs > 1, a read is split in multiple contiguous blocks + - multiple blocks in 1 bin only count as 1 + - multiple blocks in multiple bins count as 1 per bin + - one block spanning multiple bins counts as 1 in each bin + +# Glossary for equations + +RPKM = \ No newline at end of file diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index 2bb38f68..c96ade12 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -3,7 +3,9 @@ use rayon::prelude::*; use rayon::ThreadPoolBuilder; use std::fs::File; use std::io::{BufWriter, Write}; -use crate::compute::{bam_pileup, parse_regions}; +use crate::covcalc::{bam_pileup, parse_regions}; +use crate::bamhandler::bam_stats; +use crate::normalization::scale_factor; #[pyfunction] pub fn r_bamcoverage( @@ -14,7 +16,12 @@ pub fn r_bamcoverage( regions: Vec<(String, u64, u64)>, _verbose: bool ) -> PyResult<()> { - + // Get statistics of bam file + let (total_reads, mapped_reads, unmapped_reads) = bam_stats(bam_ifile); + println!("Total reads: {}", total_reads); + println!("Mapped reads: {}", mapped_reads); + println!("Unmapped reads: {}", unmapped_reads); + let regions = parse_regions(®ions, bam_ifile); let pool = ThreadPoolBuilder::new().num_threads(nproc).build().unwrap(); let _bg: Vec<(String, u64, u64, f64)> = pool.install(|| { diff --git a/src/bamhandler.rs b/src/bamhandler.rs new file mode 100644 index 00000000..fc4bd3a3 --- /dev/null +++ b/src/bamhandler.rs @@ -0,0 +1,18 @@ +use rust_htslib::bam::{Read, Reader}; + +pub fn bam_stats(bam_ifile: &str) -> (u64, u64, u64) { + let mut bam = Reader::from_path(bam_ifile).unwrap(); + let mut total_reads: u64 = 0; + let mut mapped_reads: u64 = 0; + let mut unmapped_reads: u64 = 0; + for record in bam.records() { + total_reads += 1; + let record = record.expect("Error parsing record."); + if record.is_unmapped() { + unmapped_reads += 1; + } else { + mapped_reads += 1; + } + } + return (total_reads, mapped_reads, unmapped_reads) +} \ No newline at end of file diff --git a/src/compute.rs b/src/covcalc.rs similarity index 61% rename from src/compute.rs rename to src/covcalc.rs index 4762e3f4..bf7ee989 100644 --- a/src/compute.rs +++ b/src/covcalc.rs @@ -1,4 +1,4 @@ -use rust_htslib::bam::{Read, IndexedReader}; +use rust_htslib::bam::{self, Read, IndexedReader, record::Cigar}; use std::collections::HashMap; use itertools::Itertools; @@ -36,7 +36,8 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec< return chromregions; } -// unused as values are only used in the next iteration of the loop. +/// Main workhorse for bamCoverage and bamCompare +/// Calculates coverage either per bp (bs = 1) or over bins (bs > 1) #[allow(unused_assignments)] pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) -> Vec<(String, u64, u64, f64)> { @@ -62,13 +63,44 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) - binstart = binend; binix += 1; } + for record in bam.records() { let record = record.expect("Error parsing record."); - binix = record.pos() as u64 / *binsize as u64; - bin_counts.get_mut(&binix).unwrap().2 += 1; + let blocks = bam_blocks(record); + // keep a record of bin indices that have been updated already + let mut changedbins: Vec = Vec::new(); + // split off first entry + for block in blocks.into_iter() { + // Don't count blocks that exceed the chromosome + if block.0 as u64 > region.2 { + continue; + } + binix = block.0 as u64 / *binsize as u64; + if !changedbins.contains(&binix) { + bin_counts.get_mut(&binix).expect(&format!("Bin index {} not in hashmap. Blocks {:?}. Region = {}", &binix, block, region.0)).2 += 1; + changedbins.push(binix); + } + // Don't count blocks that exceed the chromosome + if block.1 as u64 > region.2 { + continue; + } + binix = block.1 as u64 / *binsize as u64; + if !changedbins.contains(&binix) { + bin_counts.get_mut(&binix).expect(&format!("Bin index {} not in hashmap. Blocks {:?}. Region = {}", &binix, block, region.0)).2 += 1; + changedbins.push(binix); + } + } + // if changedbins contains non-continuous blocks (perhaps read length spans multiple bins), update the inbetweens + if let (Some(&min), Some(&max)) = (changedbins.iter().min(), changedbins.iter().max()) { + for ix in min..=max { + if !changedbins.contains(&ix) { + bin_counts.get_mut(&ix).unwrap().2 += 1; + } + } + } } let bg = hashmap_to_vec(region.0.clone(), bin_counts); - return bg; + return collapse_bgvec(bg); } else { // define output vec let mut bg: Vec<(String, u64, u64, f64)> = Vec::new(); @@ -130,6 +162,7 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) - } +/// Converts a hashmap to a sorted bedgraph vector fn hashmap_to_vec(chrom: String, hm: HashMap) -> Vec<(String, u64, u64, f64)> { let sortv: Vec<(String, u64, u64, f64)> = hm @@ -138,4 +171,50 @@ fn hashmap_to_vec(chrom: String, hm: HashMap) -> Vec<(Stri .map(|(_k, &(binstart, binend, count))| (chrom.clone(), binstart, binend, count as f64)) .collect(); return sortv; +} + +/// Takes a bedgraph vector, and combines adjacent blocks with equal coverage +#[allow(unused_assignments)] +fn collapse_bgvec(mut bg: Vec<(String, u64, u64, f64)>) -> Vec<(String, u64, u64, f64)> { + let mut cvec: Vec<(String, u64, u64, f64)> = Vec::new(); + // initialize valus + let (mut lchrom, mut lstart, mut lend, mut lcov) = bg.remove(0); + for (chrom, start, end, cov) in bg.into_iter() { + if cov != lcov { + cvec.push((lchrom, lstart, lend, lcov)); + lchrom = chrom; + lstart = start; + lend = end; + lcov = cov; + } + lend = end; + } + cvec.push((lchrom, lstart, lend, lcov)); + return cvec; +} + +/// Extract contigious blocks from a bam record +/// Blocks are split per insertion, padding, deletion and ref skip +fn bam_blocks(rec: bam::Record) -> Vec<(i64, i64)> { + let mut blocks: Vec<(i64, i64)> = Vec::new(); + let mut pos = rec.pos(); + + for c in rec.cigar().iter() { + match c { + Cigar::Match(len) | Cigar::Equal(len) | Cigar::Diff(len) => { + let start = pos; + let end = pos + *len as i64; + blocks.push((start, end)); + pos = end; + } + Cigar::Ins(len) | Cigar::Pad(len) => { + pos += *len as i64; + } + Cigar::Del(len) | Cigar::RefSkip(len) => { + pos += *len as i64; + } + _ => (), + } + } + return blocks; } \ No newline at end of file diff --git a/src/lib.rs b/src/lib.rs index ab5a8679..a18d158a 100644 --- a/src/lib.rs +++ b/src/lib.rs @@ -1,7 +1,9 @@ use pyo3::prelude::*; mod bamcoverage; -mod compute; +mod covcalc; mod alignmentsieve; +mod bamhandler; +mod normalization; #[pymodule] fn hp(m: &Bound<'_, PyModule>) -> PyResult<()> { diff --git a/src/normalization.rs b/src/normalization.rs new file mode 100644 index 00000000..58217ce7 --- /dev/null +++ b/src/normalization.rs @@ -0,0 +1,13 @@ +pub fn scale_factor(norm_method: &str, mapped: u64, binsize: u64) -> f64 { + let mut scale_factor = 1.0; + return match norm_method { + "RPKM" => { + // RPKM = # reads per tile / total reads (millions) * tile length (kb) + let mmr = mapped as f64 / 1e6; + let bs_kb = binsize as f64 / 1000; + scale_factor *= 1.0 / (mmr * bs_kb) + } + _ => {} + } + scale_factor +} \ No newline at end of file From 5cb117bbaa90c8567ac31f7f9cd5741010a95a05 Mon Sep 17 00:00:00 2001 From: wardDeb Date: Tue, 5 Nov 2024 15:52:39 +0100 Subject: [PATCH 14/23] init normalization options --- Cargo.toml | 2 +- pydeeptools/deeptools/bamCoverage2.py | 10 +++++++++ src/bamcoverage.rs | 9 ++++++++- src/covcalc.rs | 8 ++++---- src/normalization.rs | 29 ++++++++++++++++++++++----- 5 files changed, 47 insertions(+), 11 deletions(-) diff --git a/Cargo.toml b/Cargo.toml index 8c251b6a..d60d104b 100644 --- a/Cargo.toml +++ b/Cargo.toml @@ -9,7 +9,7 @@ name = "hp" crate-type = ["cdylib"] [dependencies] -pyo3 = "0.22.0" +pyo3 = { version = "0.22.5", features = ["extension-module"] } rust-htslib = "0.47.0" rayon = "1.10.0" itertools = "0.12.1" \ No newline at end of file diff --git a/pydeeptools/deeptools/bamCoverage2.py b/pydeeptools/deeptools/bamCoverage2.py index 4e019634..049ca069 100644 --- a/pydeeptools/deeptools/bamCoverage2.py +++ b/pydeeptools/deeptools/bamCoverage2.py @@ -130,9 +130,19 @@ def process_args(args=None): def main(args=None): args = process_args(args) + print(args) + # Fail if user tries RPGC without setting the effective genome size + if args.normalizeUsing == 'RPGC' and args.effectiveGenomeSize is None: + print("Error: You must specify the effective genome size when using " + "RPGC normalization. Use --effectiveGenomeSize to set this value.") + sys.exit() + if args.effectiveGenomeSize is None: + args.effectiveGenomeSize = 0 r_bamcoverage( args.bam, # bam file args.outFileName, # output file + args.normalizeUsing, # normalization + args.effectiveGenomeSize, # effective genome size args.numberOfProcessors, # threads args.binSize, # bin size [], # regions diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index c96ade12..68838c73 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -11,6 +11,8 @@ use crate::normalization::scale_factor; pub fn r_bamcoverage( bam_ifile: &str, bedgraph_ofile: &str, + norm: &str, + effective_genome_size: u64, nproc: usize, binsize: u32, regions: Vec<(String, u64, u64)>, @@ -22,11 +24,16 @@ pub fn r_bamcoverage( println!("Mapped reads: {}", mapped_reads); println!("Unmapped reads: {}", unmapped_reads); + // Calculate scale factor + let scale_factor = scale_factor(norm, mapped_reads, binsize as u64, effective_genome_size); + println!("Scale factor: {} calculated for norm: {}", scale_factor, norm); + + // Parse regions & calculate coverage let regions = parse_regions(®ions, bam_ifile); let pool = ThreadPoolBuilder::new().num_threads(nproc).build().unwrap(); let _bg: Vec<(String, u64, u64, f64)> = pool.install(|| { regions.par_iter() - .flat_map(|i| bam_pileup(bam_ifile, &i, &binsize)) + .flat_map(|i| bam_pileup(bam_ifile, &i, &binsize, scale_factor)) .collect() }); // write bedgraph diff --git a/src/covcalc.rs b/src/covcalc.rs index bf7ee989..d56bb516 100644 --- a/src/covcalc.rs +++ b/src/covcalc.rs @@ -39,7 +39,7 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec< /// Main workhorse for bamCoverage and bamCompare /// Calculates coverage either per bp (bs = 1) or over bins (bs > 1) #[allow(unused_assignments)] -pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) -> Vec<(String, u64, u64, f64)> { +pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, scale_factor: f64) -> Vec<(String, u64, u64, f64)> { // open bam file and fetch proper chrom let mut bam = IndexedReader::from_path(bam_ifile).unwrap(); @@ -99,7 +99,7 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) - } } } - let bg = hashmap_to_vec(region.0.clone(), bin_counts); + let bg = hashmap_to_vec(region.0.clone(), bin_counts, scale_factor); return collapse_bgvec(bg); } else { // define output vec @@ -163,12 +163,12 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32) - } /// Converts a hashmap to a sorted bedgraph vector -fn hashmap_to_vec(chrom: String, hm: HashMap) -> Vec<(String, u64, u64, f64)> { +fn hashmap_to_vec(chrom: String, hm: HashMap, scale_factor: f64) -> Vec<(String, u64, u64, f64)> { let sortv: Vec<(String, u64, u64, f64)> = hm .iter() .sorted_by_key(|(&k, _)| k) - .map(|(_k, &(binstart, binend, count))| (chrom.clone(), binstart, binend, count as f64)) + .map(|(_k, &(binstart, binend, count))| (chrom.clone(), binstart, binend, count as f64 * scale_factor)) .collect(); return sortv; } diff --git a/src/normalization.rs b/src/normalization.rs index 58217ce7..13ff28c7 100644 --- a/src/normalization.rs +++ b/src/normalization.rs @@ -1,13 +1,32 @@ -pub fn scale_factor(norm_method: &str, mapped: u64, binsize: u64) -> f64 { +pub fn scale_factor(norm_method: &str, mapped: u64, binsize: u64, effective_genome_size) -> f64 { let mut scale_factor = 1.0; return match norm_method { "RPKM" => { // RPKM = # reads per tile / total reads (millions) * tile length (kb) let mmr = mapped as f64 / 1e6; - let bs_kb = binsize as f64 / 1000; - scale_factor *= 1.0 / (mmr * bs_kb) + let bs_kb = binsize as f64 / 1000.0; + scale_factor *= 1.0 / (mmr * bs_kb); + scale_factor + } + "CPM" => { + // CPM = # reads per tile / total reads (millions) + let mmr = mapped as f64 / 1e6; + scale_factor *= 1.0 / mmr; + scale_factor + } + "BPM" => { + // BPM = bins per million mapped reads + let bs_kb: f64 = binsize as f64 / 1000.0; + let tmp_scalefactor = (mapped as f64 / bs_kb) / 1e6; + scale_factor *= 1.0 / (tmp_scalefactor * bs_kb); + scale_factor + } + "RPGC" => { + // RPGC = mapped reads * fragment length / effective genome size + scale_factor + } + _ => { + scale_factor } - _ => {} } - scale_factor } \ No newline at end of file From 0119b82c69a4671d30dd4f60ccbabd2c3d34662f Mon Sep 17 00:00:00 2001 From: wardDeb Date: Tue, 5 Nov 2024 16:25:55 +0100 Subject: [PATCH 15/23] PE / frag checker --- src/bamcoverage.rs | 2 +- src/bamhandler.rs | 3 ++- 2 files changed, 3 insertions(+), 2 deletions(-) diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index 68838c73..d34ab6ad 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -19,7 +19,7 @@ pub fn r_bamcoverage( _verbose: bool ) -> PyResult<()> { // Get statistics of bam file - let (total_reads, mapped_reads, unmapped_reads) = bam_stats(bam_ifile); + let (total_reads, mapped_reads, unmapped_reads, fraglen: u8) = bam_stats(bam_ifile); println!("Total reads: {}", total_reads); println!("Mapped reads: {}", mapped_reads); println!("Unmapped reads: {}", unmapped_reads); diff --git a/src/bamhandler.rs b/src/bamhandler.rs index fc4bd3a3..64b27179 100644 --- a/src/bamhandler.rs +++ b/src/bamhandler.rs @@ -1,6 +1,7 @@ use rust_htslib::bam::{Read, Reader}; -pub fn bam_stats(bam_ifile: &str) -> (u64, u64, u64) { +pub fn bam_stats(bam_ifile: &str) -> (u64, u64, u64, u32) { + let mut fraglens: Vec = Vec::new(); let mut bam = Reader::from_path(bam_ifile).unwrap(); let mut total_reads: u64 = 0; let mut mapped_reads: u64 = 0; From dce428dab5bc1770bbb2f715d6590f02bd4967e1 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Mon, 18 Nov 2024 10:42:54 +0100 Subject: [PATCH 16/23] init bigtools - bw output implementation --- Cargo.toml | 5 ++++- src/bamcoverage.rs | 38 ++++++++++++++++++++++++++++++-------- src/bamhandler.rs | 27 +++++++++++++++++++++++++-- src/calc.rs | 10 ++++++++++ src/covcalc.rs | 18 +++++++++++++++--- src/lib.rs | 1 + src/normalization.rs | 2 +- 7 files changed, 86 insertions(+), 15 deletions(-) create mode 100644 src/calc.rs diff --git a/Cargo.toml b/Cargo.toml index d60d104b..3ab07222 100644 --- a/Cargo.toml +++ b/Cargo.toml @@ -12,4 +12,7 @@ crate-type = ["cdylib"] pyo3 = { version = "0.22.5", features = ["extension-module"] } rust-htslib = "0.47.0" rayon = "1.10.0" -itertools = "0.12.1" \ No newline at end of file +itertools = "0.12.1" +bigtools = "0.5.3" +tokio = "*" +tempfile = "*" \ No newline at end of file diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index d34ab6ad..aa551212 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -3,6 +3,8 @@ use rayon::prelude::*; use rayon::ThreadPoolBuilder; use std::fs::File; use std::io::{BufWriter, Write}; +use bigtools::{BigWigWrite, Value}; +use bigtools::beddata::BedParserStreamingIterator; use crate::covcalc::{bam_pileup, parse_regions}; use crate::bamhandler::bam_stats; use crate::normalization::scale_factor; @@ -10,7 +12,8 @@ use crate::normalization::scale_factor; #[pyfunction] pub fn r_bamcoverage( bam_ifile: &str, - bedgraph_ofile: &str, + ofile: &str, + ofiletype: &str, norm: &str, effective_genome_size: u64, nproc: usize, @@ -18,28 +21,47 @@ pub fn r_bamcoverage( regions: Vec<(String, u64, u64)>, _verbose: bool ) -> PyResult<()> { + // Get statistics of bam file - let (total_reads, mapped_reads, unmapped_reads, fraglen: u8) = bam_stats(bam_ifile); + let (total_reads, mapped_reads, unmapped_reads, fraglen) = bam_stats(bam_ifile); println!("Total reads: {}", total_reads); println!("Mapped reads: {}", mapped_reads); println!("Unmapped reads: {}", unmapped_reads); + println!("Fragment length: {}", fraglen); - // Calculate scale factor let scale_factor = scale_factor(norm, mapped_reads, binsize as u64, effective_genome_size); println!("Scale factor: {} calculated for norm: {}", scale_factor, norm); // Parse regions & calculate coverage - let regions = parse_regions(®ions, bam_ifile); + let (regions, chromsizes) = parse_regions(®ions, bam_ifile); let pool = ThreadPoolBuilder::new().num_threads(nproc).build().unwrap(); let _bg: Vec<(String, u64, u64, f64)> = pool.install(|| { regions.par_iter() .flat_map(|i| bam_pileup(bam_ifile, &i, &binsize, scale_factor)) .collect() }); - // write bedgraph - let mut writer = BufWriter::new(File::create(bedgraph_ofile).unwrap()); - for i in _bg { - writeln!(writer, "{}\t{}\t{}\t{}", i.0, i.1, i.2, i.3).unwrap(); + + // Create output + if ofiletype == "bedgraph" { + // write output file, bedgraph + let mut writer = BufWriter::new(File::create(ofile).unwrap()); + for i in _bg { + writeln!(writer, "{}\t{}\t{}\t{}", i.0, i.1, i.2, i.3).unwrap(); + } + } else { + // write output file, bigwig + let vals = BedParserStreamingIterator::wrap_infallible_iter( + _bg.iter().map( + |(chr, start, end, cov)| {(chr.as_str(), Value {start: *start as u32, end: *end as u32, value: *cov as f32 } )} + ), + true + ); + let runtime = tokio::runtime::Builder::new_multi_thread() + .worker_threads(nproc) + .build() + .expect("Unable to create tokio runtime for bw writing."); + let writer = BigWigWrite::create_file(ofile, chromsizes).unwrap(); + let _ = writer.write(vals, runtime); } Ok(()) } \ No newline at end of file diff --git a/src/bamhandler.rs b/src/bamhandler.rs index 64b27179..044e7fa2 100644 --- a/src/bamhandler.rs +++ b/src/bamhandler.rs @@ -1,7 +1,9 @@ use rust_htslib::bam::{Read, Reader}; +use crate::calc::median; -pub fn bam_stats(bam_ifile: &str) -> (u64, u64, u64, u32) { +pub fn bam_stats(bam_ifile: &str) -> (u64, u64, u64, f32) { let mut fraglens: Vec = Vec::new(); + let ispe = bam_ispaired(bam_ifile); let mut bam = Reader::from_path(bam_ifile).unwrap(); let mut total_reads: u64 = 0; let mut mapped_reads: u64 = 0; @@ -13,7 +15,28 @@ pub fn bam_stats(bam_ifile: &str) -> (u64, u64, u64, u32) { unmapped_reads += 1; } else { mapped_reads += 1; + if ispe { + if record.is_paired() && record.is_proper_pair() { + let flen = record.insert_size() as u32; + if flen > 0 { + fraglens.push(flen); + } + } + } else { + fraglens.push(record.seq().len() as u32); + } } } - return (total_reads, mapped_reads, unmapped_reads) + return (total_reads, mapped_reads, unmapped_reads, median(fraglens)); +} + +fn bam_ispaired(bam_ifile: &str) -> bool { + let mut bam = Reader::from_path(bam_ifile).unwrap(); + for record in bam.records() { + let record = record.expect("Error parsing record."); + if record.is_paired() { + return true; + } + } + return false; } \ No newline at end of file diff --git a/src/calc.rs b/src/calc.rs new file mode 100644 index 00000000..b36c6262 --- /dev/null +++ b/src/calc.rs @@ -0,0 +1,10 @@ +pub fn median(mut nvec: Vec) -> f32 { + nvec.sort_unstable(); + let len = nvec.len(); + if len % 2 == 1 { + return nvec[len / 2] as f32; + } else { + return (nvec[len / 2] + nvec[len / 2 - 1]) as f32 / 2.0; + } + +} \ No newline at end of file diff --git a/src/covcalc.rs b/src/covcalc.rs index d56bb516..3586dc64 100644 --- a/src/covcalc.rs +++ b/src/covcalc.rs @@ -2,14 +2,17 @@ use rust_htslib::bam::{self, Read, IndexedReader, record::Cigar}; use std::collections::HashMap; use itertools::Itertools; -pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec<(String, u64, u64)> { +pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> (Vec<(String, u64, u64)>, HashMap) { // Takes a vector of regions, and a bam reference // returns a vector of regions, with all chromosomes and full lengths if original regions was empty + // Else it validates the regions against the information from the bam header + // Finally, a Vec with chromsizes is returned as well. let bam = IndexedReader::from_path(bam_ifile).unwrap(); let header = bam.header().clone(); let mut chromregions: Vec<(String, u64, u64)> = Vec::new(); + let mut chromsizes = HashMap::new(); if regions.is_empty() { // if regions is empty, we default to all chromosomes, full length for tid in 0..header.target_count() { @@ -17,9 +20,18 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec< .expect("Invalid UTF-8 in chromosome name"); let chromlen = header.target_len(tid) .expect("Error retrieving length for chromosome"); - chromregions.push((chromname, 0, chromlen)); + chromregions.push((chromname.clone(), 0, chromlen)); + chromsizes.insert(chromname.to_string(), chromlen as u32); } } else { + // populate chromsizes + for tid in 0..header.target_count() { + let chromname = String::from_utf8(header.tid2name(tid).to_vec()) + .expect("Invalid UTF-8 in chromosome name"); + let chromlen = header.target_len(tid) + .expect("Error retrieving length for chromosome"); + chromsizes.insert(chromname, chromlen as u32); + } let validchroms: Vec = header .target_names() .iter() @@ -33,7 +45,7 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> Vec< chromregions.push((chromname.clone(), region.1, region.2)); } } - return chromregions; + return (chromregions, chromsizes); } /// Main workhorse for bamCoverage and bamCompare diff --git a/src/lib.rs b/src/lib.rs index a18d158a..7a0459ec 100644 --- a/src/lib.rs +++ b/src/lib.rs @@ -4,6 +4,7 @@ mod covcalc; mod alignmentsieve; mod bamhandler; mod normalization; +mod calc; #[pymodule] fn hp(m: &Bound<'_, PyModule>) -> PyResult<()> { diff --git a/src/normalization.rs b/src/normalization.rs index 13ff28c7..9e1d68f9 100644 --- a/src/normalization.rs +++ b/src/normalization.rs @@ -1,4 +1,4 @@ -pub fn scale_factor(norm_method: &str, mapped: u64, binsize: u64, effective_genome_size) -> f64 { +pub fn scale_factor(norm_method: &str, mapped: u64, binsize: u64, effective_genome_size: u64) -> f64 { let mut scale_factor = 1.0; return match norm_method { "RPKM" => { From dd542427359ddde8e5bb151334160d70e1035cdb Mon Sep 17 00:00:00 2001 From: WardDeb Date: Mon, 18 Nov 2024 10:43:19 +0100 Subject: [PATCH 17/23] changelog for 4 changes --- deeptools4.0.0_changes.md | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/deeptools4.0.0_changes.md b/deeptools4.0.0_changes.md index 5c2715b3..330fafbb 100644 --- a/deeptools4.0.0_changes.md +++ b/deeptools4.0.0_changes.md @@ -7,6 +7,6 @@ for -bs > 1, a read is split in multiple contiguous blocks - multiple blocks in multiple bins count as 1 per bin - one block spanning multiple bins counts as 1 in each bin -# Glossary for equations +# normalization -RPKM = \ No newline at end of file +Exactscaling is no longer an option, it's always performed. \ No newline at end of file From ec55dcad7a3756e5edeea2ad3849a5cb72e1c4ff Mon Sep 17 00:00:00 2001 From: WardDeb Date: Mon, 18 Nov 2024 16:01:21 +0100 Subject: [PATCH 18/23] fix scalefactor implementation for bs1 too --- pydeeptools/deeptools/bamCoverage2.py | 8 +++++++- src/covcalc.rs | 6 +++--- 2 files changed, 10 insertions(+), 4 deletions(-) diff --git a/pydeeptools/deeptools/bamCoverage2.py b/pydeeptools/deeptools/bamCoverage2.py index 049ca069..c736f595 100644 --- a/pydeeptools/deeptools/bamCoverage2.py +++ b/pydeeptools/deeptools/bamCoverage2.py @@ -136,11 +136,14 @@ def main(args=None): print("Error: You must specify the effective genome size when using " "RPGC normalization. Use --effectiveGenomeSize to set this value.") sys.exit() - if args.effectiveGenomeSize is None: + if not args.effectiveGenomeSize: args.effectiveGenomeSize = 0 + if not args.normalizeUsing: + args.normalizeUsing = 'None' r_bamcoverage( args.bam, # bam file args.outFileName, # output file + args.outFileFormat, # output format args.normalizeUsing, # normalization args.effectiveGenomeSize, # effective genome size args.numberOfProcessors, # threads @@ -148,3 +151,6 @@ def main(args=None): [], # regions True # verbose ) + import pyBigWig + a = pyBigWig.open(args.outFileName) + a.header() diff --git a/src/covcalc.rs b/src/covcalc.rs index 3586dc64..f9965aac 100644 --- a/src/covcalc.rs +++ b/src/covcalc.rs @@ -146,12 +146,12 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, s l_cov = cov; } else { if pos != l_end + 1 { - bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64)); + bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64 * scale_factor)); bg.push((region.0.clone(), l_end + 1, pos, 0 as f64)); l_start = pos; l_cov = cov; } else if l_cov != cov { - bg.push((region.0.clone(), l_start, pos, l_cov as f64)); + bg.push((region.0.clone(), l_start, pos, l_cov as f64 * scale_factor)); l_start = pos; } } @@ -163,7 +163,7 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, s bg.push((region.0.clone(), l_start, region.2, 0 as f64)); } else { // Still need to write the last pileup(s) - bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64)); + bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64 * scale_factor)); // Make sure that if we didn't reach end of chromosome, we still write 0 cov. if l_end + 1 < region.2 { bg.push((region.0.clone(), l_end + 1, region.2, 0 as f64)); From b0551fabd0b55694f25c35811f348a4bd91008c5 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Tue, 19 Nov 2024 15:12:29 +0100 Subject: [PATCH 19/23] single thread bw writer --- src/bamcoverage.rs | 5 +++-- src/bamhandler.rs | 42 ------------------------------------------ 2 files changed, 3 insertions(+), 44 deletions(-) delete mode 100644 src/bamhandler.rs diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index aa551212..3fb5b610 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -6,7 +6,7 @@ use std::io::{BufWriter, Write}; use bigtools::{BigWigWrite, Value}; use bigtools::beddata::BedParserStreamingIterator; use crate::covcalc::{bam_pileup, parse_regions}; -use crate::bamhandler::bam_stats; +use crate::filehandler::bam_stats; use crate::normalization::scale_factor; #[pyfunction] @@ -56,8 +56,9 @@ pub fn r_bamcoverage( ), true ); + // Theoretically one could add more threads here too, but this would require rewrite of the _bg iter upstream. let runtime = tokio::runtime::Builder::new_multi_thread() - .worker_threads(nproc) + .worker_threads(1) .build() .expect("Unable to create tokio runtime for bw writing."); let writer = BigWigWrite::create_file(ofile, chromsizes).unwrap(); diff --git a/src/bamhandler.rs b/src/bamhandler.rs deleted file mode 100644 index 044e7fa2..00000000 --- a/src/bamhandler.rs +++ /dev/null @@ -1,42 +0,0 @@ -use rust_htslib::bam::{Read, Reader}; -use crate::calc::median; - -pub fn bam_stats(bam_ifile: &str) -> (u64, u64, u64, f32) { - let mut fraglens: Vec = Vec::new(); - let ispe = bam_ispaired(bam_ifile); - let mut bam = Reader::from_path(bam_ifile).unwrap(); - let mut total_reads: u64 = 0; - let mut mapped_reads: u64 = 0; - let mut unmapped_reads: u64 = 0; - for record in bam.records() { - total_reads += 1; - let record = record.expect("Error parsing record."); - if record.is_unmapped() { - unmapped_reads += 1; - } else { - mapped_reads += 1; - if ispe { - if record.is_paired() && record.is_proper_pair() { - let flen = record.insert_size() as u32; - if flen > 0 { - fraglens.push(flen); - } - } - } else { - fraglens.push(record.seq().len() as u32); - } - } - } - return (total_reads, mapped_reads, unmapped_reads, median(fraglens)); -} - -fn bam_ispaired(bam_ifile: &str) -> bool { - let mut bam = Reader::from_path(bam_ifile).unwrap(); - for record in bam.records() { - let record = record.expect("Error parsing record."); - if record.is_paired() { - return true; - } - } - return false; -} \ No newline at end of file From a469532452154e517cd8aa30e88272882e0e771b Mon Sep 17 00:00:00 2001 From: WardDeb Date: Tue, 19 Nov 2024 15:15:57 +0100 Subject: [PATCH 20/23] enforce lexicographical order in regions to process --- src/covcalc.rs | 3 ++- 1 file changed, 2 insertions(+), 1 deletion(-) diff --git a/src/covcalc.rs b/src/covcalc.rs index f9965aac..83a9ff89 100644 --- a/src/covcalc.rs +++ b/src/covcalc.rs @@ -45,6 +45,8 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> (Vec chromregions.push((chromname.clone(), region.1, region.2)); } } + // Sort regions to make our live easier down the line + chromregions.sort_by(|a, b| a.0.cmp(&b.0).then(a.1.cmp(&b.1))); return (chromregions, chromsizes); } @@ -120,7 +122,6 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, s let mut l_start: u64 = region.1; let mut l_end: u64 = region.1; let mut l_cov: u64 = 0; - // let chrlen: u64 = bam.header().target_len(bam.header().tid(region.0.as_bytes()).unwrap()).unwrap(); let mut pileup_start: bool = true; for p in bam.pileup() { From be59d7efc86a69afb57ad8e511fbf1f2d0e03eff Mon Sep 17 00:00:00 2001 From: WardDeb Date: Wed, 20 Nov 2024 09:44:13 +0100 Subject: [PATCH 21/23] move writing bedgraph/bigwig file to filehandler --- src/bamcoverage.rs | 29 ++---------------- src/filehandler.rs | 74 ++++++++++++++++++++++++++++++++++++++++++++++ 2 files changed, 76 insertions(+), 27 deletions(-) create mode 100644 src/filehandler.rs diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index 3fb5b610..56940764 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -1,12 +1,8 @@ use pyo3::prelude::*; use rayon::prelude::*; use rayon::ThreadPoolBuilder; -use std::fs::File; -use std::io::{BufWriter, Write}; -use bigtools::{BigWigWrite, Value}; -use bigtools::beddata::BedParserStreamingIterator; use crate::covcalc::{bam_pileup, parse_regions}; -use crate::filehandler::bam_stats; +use crate::filehandler::{bam_stats, write_file}; use crate::normalization::scale_factor; #[pyfunction] @@ -42,27 +38,6 @@ pub fn r_bamcoverage( }); // Create output - if ofiletype == "bedgraph" { - // write output file, bedgraph - let mut writer = BufWriter::new(File::create(ofile).unwrap()); - for i in _bg { - writeln!(writer, "{}\t{}\t{}\t{}", i.0, i.1, i.2, i.3).unwrap(); - } - } else { - // write output file, bigwig - let vals = BedParserStreamingIterator::wrap_infallible_iter( - _bg.iter().map( - |(chr, start, end, cov)| {(chr.as_str(), Value {start: *start as u32, end: *end as u32, value: *cov as f32 } )} - ), - true - ); - // Theoretically one could add more threads here too, but this would require rewrite of the _bg iter upstream. - let runtime = tokio::runtime::Builder::new_multi_thread() - .worker_threads(1) - .build() - .expect("Unable to create tokio runtime for bw writing."); - let writer = BigWigWrite::create_file(ofile, chromsizes).unwrap(); - let _ = writer.write(vals, runtime); - } + write_file(ofile, ofiletype, _bg, chromsizes).unwrap(); Ok(()) } \ No newline at end of file diff --git a/src/filehandler.rs b/src/filehandler.rs new file mode 100644 index 00000000..6ecd902c --- /dev/null +++ b/src/filehandler.rs @@ -0,0 +1,74 @@ +use rust_htslib::bam::{Read, Reader}; +use std::io::{BufWriter, Write}; +use std::fs::File; +use bigtools::{BigWigWrite, Value}; +use bigtools::beddata::BedParserStreamingIterator; +use std::collections::HashMap; + +use crate::calc::median; + +pub fn bam_stats(bam_ifile: &str) -> (u64, u64, u64, f32) { + let mut fraglens: Vec = Vec::new(); + let ispe = bam_ispaired(bam_ifile); + let mut bam = Reader::from_path(bam_ifile).unwrap(); + let mut total_reads: u64 = 0; + let mut mapped_reads: u64 = 0; + let mut unmapped_reads: u64 = 0; + for record in bam.records() { + total_reads += 1; + let record = record.expect("Error parsing record."); + if record.is_unmapped() { + unmapped_reads += 1; + } else { + mapped_reads += 1; + if ispe { + if record.is_paired() && record.is_proper_pair() { + let flen = record.insert_size() as u32; + if flen > 0 { + fraglens.push(flen); + } + } + } else { + fraglens.push(record.seq().len() as u32); + } + } + } + return (total_reads, mapped_reads, unmapped_reads, median(fraglens)); +} + +fn bam_ispaired(bam_ifile: &str) -> bool { + let mut bam = Reader::from_path(bam_ifile).unwrap(); + for record in bam.records() { + let record = record.expect("Error parsing record."); + if record.is_paired() { + return true; + } + } + return false; +} + +pub fn write_file(ofile: &str, filetype: &str, bg: Vec<(String, u64, u64, f64)>, chromsizes: HashMap) -> Result<(), std::string::String> { + if filetype == "bedgraph" { + // write output file, bedgraph + let mut writer = BufWriter::new(File::create(ofile).unwrap()); + for i in bg { + writeln!(writer, "{}\t{}\t{}\t{}", i.0, i.1, i.2, i.3).unwrap(); + } + } else { + // write output file, bigwig + let vals = BedParserStreamingIterator::wrap_infallible_iter( + bg.iter().map( + |(chr, start, end, cov)| {(chr.as_str(), Value {start: *start as u32, end: *end as u32, value: *cov as f32 } )} + ), + true + ); + // Theoretically one could add more threads here too, but this would require rewrite of the _bg iter upstream. + let runtime = tokio::runtime::Builder::new_multi_thread() + .worker_threads(1) + .build() + .expect("Unable to create tokio runtime for bw writing."); + let writer = BigWigWrite::create_file(ofile, chromsizes).unwrap(); + let _ = writer.write(vals, runtime); + } + Ok(()) +} \ No newline at end of file From f12c04ddbc21c41e5bf13c7c40d8d896d7363d90 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Thu, 21 Nov 2024 08:07:06 +0100 Subject: [PATCH 22/23] make stat calculation part of the covcalc, to avoid two iterations over the bam files --- src/bamcoverage.rs | 52 ++++++++++++-------- src/covcalc.rs | 115 +++++++++++++++++++++++++++++++++------------ src/filehandler.rs | 39 ++------------- 3 files changed, 122 insertions(+), 84 deletions(-) diff --git a/src/bamcoverage.rs b/src/bamcoverage.rs index 56940764..f65b9cfb 100644 --- a/src/bamcoverage.rs +++ b/src/bamcoverage.rs @@ -1,9 +1,10 @@ use pyo3::prelude::*; use rayon::prelude::*; use rayon::ThreadPoolBuilder; -use crate::covcalc::{bam_pileup, parse_regions}; -use crate::filehandler::{bam_stats, write_file}; +use crate::covcalc::{bam_pileup, parse_regions, collapse_bgvec}; +use crate::filehandler::{bam_ispaired, write_file}; use crate::normalization::scale_factor; +use crate::calc::median; #[pyfunction] pub fn r_bamcoverage( @@ -15,29 +16,42 @@ pub fn r_bamcoverage( nproc: usize, binsize: u32, regions: Vec<(String, u64, u64)>, - _verbose: bool + verbose: bool ) -> PyResult<()> { - - // Get statistics of bam file - let (total_reads, mapped_reads, unmapped_reads, fraglen) = bam_stats(bam_ifile); - println!("Total reads: {}", total_reads); - println!("Mapped reads: {}", mapped_reads); - println!("Unmapped reads: {}", unmapped_reads); - println!("Fragment length: {}", fraglen); - - let scale_factor = scale_factor(norm, mapped_reads, binsize as u64, effective_genome_size); - println!("Scale factor: {} calculated for norm: {}", scale_factor, norm); - + let ispe = bam_ispaired(bam_ifile); + if verbose { + println!("Sample: {} is-paired: {}", bam_ifile, ispe); + } // Parse regions & calculate coverage let (regions, chromsizes) = parse_regions(®ions, bam_ifile); let pool = ThreadPoolBuilder::new().num_threads(nproc).build().unwrap(); - let _bg: Vec<(String, u64, u64, f64)> = pool.install(|| { + let (bg, mapped, unmapped, readlen, fraglen) = pool.install(|| { regions.par_iter() - .flat_map(|i| bam_pileup(bam_ifile, &i, &binsize, scale_factor)) - .collect() + .map(|i| bam_pileup(bam_ifile, &i, &binsize, &ispe)) + .reduce( + || (vec![], 0, 0, vec![], vec![]), + |(mut _bg, mut _mapped, mut _unmapped, mut _readlen, mut _fraglen), (bg, mapped, unmapped, readlen, fraglen)| { + _bg.extend(bg); + _readlen.extend(readlen); + _fraglen.extend(fraglen); + _mapped += mapped; + _unmapped += unmapped; + (_bg, _mapped, _unmapped, _readlen, _fraglen) + } + ) }); - + let readlen = median(readlen); + let fraglen = median(fraglen); + let sf = scale_factor( + norm, + mapped, + binsize, + effective_genome_size, + readlen, + &verbose + ); + let bg_scaled = collapse_bgvec(bg, sf); // Create output - write_file(ofile, ofiletype, _bg, chromsizes).unwrap(); + write_file(ofile, ofiletype, bg_scaled, chromsizes); Ok(()) } \ No newline at end of file diff --git a/src/covcalc.rs b/src/covcalc.rs index 83a9ff89..2790f97c 100644 --- a/src/covcalc.rs +++ b/src/covcalc.rs @@ -10,7 +10,6 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> (Vec let bam = IndexedReader::from_path(bam_ifile).unwrap(); let header = bam.header().clone(); - let mut chromregions: Vec<(String, u64, u64)> = Vec::new(); let mut chromsizes = HashMap::new(); if regions.is_empty() { @@ -53,12 +52,35 @@ pub fn parse_regions(regions: &Vec<(String, u64, u64)>, bam_ifile: &str) -> (Vec /// Main workhorse for bamCoverage and bamCompare /// Calculates coverage either per bp (bs = 1) or over bins (bs > 1) #[allow(unused_assignments)] -pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, scale_factor: f64) -> Vec<(String, u64, u64, f64)> { +pub fn bam_pileup( + bam_ifile: &str, + region: &(String, u64, u64), + binsize: &u32, + ispe: &bool +) -> ( + Vec<(String, u64, u64, f64)>, // bedgraph vec + u64, // mapped reads + u64, // unmapped reads + Vec, // read lengths + Vec, // fragment lengths +) { + + // constant to check if read is first in pair (if relevant later) + const FREAD: u16 = 0x40; // open bam file and fetch proper chrom let mut bam = IndexedReader::from_path(bam_ifile).unwrap(); bam.fetch((region.0.as_str(), region.1, region.2)) .expect(&format!("Error fetching region: {:?}", region)); + + // init variables for mapping statistics and lengths + let mut mapped_reads: u64 = 0; + let mut unmapped_reads: u64 = 0; + let mut readlens: Vec = Vec::new(); + let mut fraglens: Vec = Vec::new(); + + // Create the output vector + let mut bg: Vec<(String, u64, u64, f64)> = Vec::new(); // Two cases: either the binsize is 1, or it is > 1. if binsize > &1 { @@ -80,6 +102,18 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, s for record in bam.records() { let record = record.expect("Error parsing record."); + if record.is_unmapped() { + unmapped_reads += 1; + } else { + mapped_reads += 1; + if *ispe { + if record.is_paired() && record.is_proper_pair() && (record.flags() & FREAD != 0) { + fraglens.push(record.insert_size().abs() as u32); + } + } + readlens.push(record.seq_len() as u32); + } + let blocks = bam_blocks(record); // keep a record of bin indices that have been updated already let mut changedbins: Vec = Vec::new(); @@ -91,16 +125,25 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, s } binix = block.0 as u64 / *binsize as u64; if !changedbins.contains(&binix) { - bin_counts.get_mut(&binix).expect(&format!("Bin index {} not in hashmap. Blocks {:?}. Region = {}", &binix, block, region.0)).2 += 1; + bin_counts.get_mut(&binix).expect( + &format!("Bin index {} not in hashmap. Blocks {:?}. Region = {}. Bamfile = {}", &binix, block, region.0, bam_ifile) + ).2 += 1; changedbins.push(binix); } // Don't count blocks that exceed the chromosome if block.1 as u64 > region.2 { continue; } - binix = block.1 as u64 / *binsize as u64; + // if block.1 is at the end of a region, it should be counted in the block before (if different from first block) + if block.1 as u64 == region.2 { + binix = (block.1 as u64 - 1) / *binsize as u64; + } else { + binix = block.1 as u64 / *binsize as u64; + } if !changedbins.contains(&binix) { - bin_counts.get_mut(&binix).expect(&format!("Bin index {} not in hashmap. Blocks {:?}. Region = {}", &binix, block, region.0)).2 += 1; + bin_counts.get_mut(&binix).expect( + &format!("Bin index {} not in hashmap. Blocks {:?}. Region = {}. Bamfile = {}", &binix, block, region.0, bam_ifile) + ).2 += 1; changedbins.push(binix); } } @@ -113,17 +156,32 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, s } } } - let bg = hashmap_to_vec(region.0.clone(), bin_counts, scale_factor); - return collapse_bgvec(bg); - } else { - // define output vec - let mut bg: Vec<(String, u64, u64, f64)> = Vec::new(); + bg = bin_counts + .iter() + .sorted_by_key(|(&k, _)| k) + .map(|(_k, &(binstart, binend, count))| (region.0.clone(), binstart, binend, count as f64)) + .collect(); + } else { let mut l_start: u64 = region.1; let mut l_end: u64 = region.1; let mut l_cov: u64 = 0; let mut pileup_start: bool = true; + for record in bam.records() { + let record = record.expect("Error parsing record."); + if record.is_unmapped() { + unmapped_reads += 1; + } else { + mapped_reads += 1; + if *ispe { + if record.is_paired() && record.is_proper_pair() && (record.flags() & FREAD != 0) { + fraglens.push(record.insert_size().abs() as u32); + } + } + readlens.push(record.seq_len() as u32); + } + } for p in bam.pileup() { // Per default pileups count deletions in cigar string too. // For consistency with previous deepTools functionality, we ignore them. @@ -147,12 +205,12 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, s l_cov = cov; } else { if pos != l_end + 1 { - bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64 * scale_factor)); + bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64)); bg.push((region.0.clone(), l_end + 1, pos, 0 as f64)); l_start = pos; l_cov = cov; } else if l_cov != cov { - bg.push((region.0.clone(), l_start, pos, l_cov as f64 * scale_factor)); + bg.push((region.0.clone(), l_start, pos, l_cov as f64)); l_start = pos; } } @@ -164,37 +222,32 @@ pub fn bam_pileup(bam_ifile: &str, region: &(String, u64, u64), binsize: &u32, s bg.push((region.0.clone(), l_start, region.2, 0 as f64)); } else { // Still need to write the last pileup(s) - bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64 * scale_factor)); + bg.push((region.0.clone(), l_start, l_end + 1, l_cov as f64)); // Make sure that if we didn't reach end of chromosome, we still write 0 cov. if l_end + 1 < region.2 { bg.push((region.0.clone(), l_end + 1, region.2, 0 as f64)); } } - return bg; } - -} - -/// Converts a hashmap to a sorted bedgraph vector -fn hashmap_to_vec(chrom: String, hm: HashMap, scale_factor: f64) -> Vec<(String, u64, u64, f64)> { - - let sortv: Vec<(String, u64, u64, f64)> = hm - .iter() - .sorted_by_key(|(&k, _)| k) - .map(|(_k, &(binstart, binend, count))| (chrom.clone(), binstart, binend, count as f64 * scale_factor)) - .collect(); - return sortv; + // Collect median read lengths and fragment lengths if needed + return (bg, mapped_reads, unmapped_reads, readlens, fraglens); } /// Takes a bedgraph vector, and combines adjacent blocks with equal coverage #[allow(unused_assignments)] -fn collapse_bgvec(mut bg: Vec<(String, u64, u64, f64)>) -> Vec<(String, u64, u64, f64)> { +pub fn collapse_bgvec(mut bg: Vec<(String, u64, u64, f64)>, scale_factor: f64) -> Vec<(String, u64, u64, f64)> { let mut cvec: Vec<(String, u64, u64, f64)> = Vec::new(); - // initialize valus + // initialize values let (mut lchrom, mut lstart, mut lend, mut lcov) = bg.remove(0); for (chrom, start, end, cov) in bg.into_iter() { - if cov != lcov { - cvec.push((lchrom, lstart, lend, lcov)); + if chrom != lchrom { + cvec.push((lchrom, lstart, lend, lcov * scale_factor)); + lchrom = chrom; + lstart = start; + lend = end; + lcov = cov; + } else if cov != lcov { + cvec.push((lchrom, lstart, lend, lcov * scale_factor)); lchrom = chrom; lstart = start; lend = end; @@ -202,7 +255,7 @@ fn collapse_bgvec(mut bg: Vec<(String, u64, u64, f64)>) -> Vec<(String, u64, u64 } lend = end; } - cvec.push((lchrom, lstart, lend, lcov)); + cvec.push((lchrom, lstart, lend, lcov * scale_factor)); return cvec; } diff --git a/src/filehandler.rs b/src/filehandler.rs index 6ecd902c..8ce52100 100644 --- a/src/filehandler.rs +++ b/src/filehandler.rs @@ -5,38 +5,7 @@ use bigtools::{BigWigWrite, Value}; use bigtools::beddata::BedParserStreamingIterator; use std::collections::HashMap; -use crate::calc::median; - -pub fn bam_stats(bam_ifile: &str) -> (u64, u64, u64, f32) { - let mut fraglens: Vec = Vec::new(); - let ispe = bam_ispaired(bam_ifile); - let mut bam = Reader::from_path(bam_ifile).unwrap(); - let mut total_reads: u64 = 0; - let mut mapped_reads: u64 = 0; - let mut unmapped_reads: u64 = 0; - for record in bam.records() { - total_reads += 1; - let record = record.expect("Error parsing record."); - if record.is_unmapped() { - unmapped_reads += 1; - } else { - mapped_reads += 1; - if ispe { - if record.is_paired() && record.is_proper_pair() { - let flen = record.insert_size() as u32; - if flen > 0 { - fraglens.push(flen); - } - } - } else { - fraglens.push(record.seq().len() as u32); - } - } - } - return (total_reads, mapped_reads, unmapped_reads, median(fraglens)); -} - -fn bam_ispaired(bam_ifile: &str) -> bool { +pub fn bam_ispaired(bam_ifile: &str) -> bool { let mut bam = Reader::from_path(bam_ifile).unwrap(); for record in bam.records() { let record = record.expect("Error parsing record."); @@ -60,15 +29,17 @@ pub fn write_file(ofile: &str, filetype: &str, bg: Vec<(String, u64, u64, f64)>, bg.iter().map( |(chr, start, end, cov)| {(chr.as_str(), Value {start: *start as u32, end: *end as u32, value: *cov as f32 } )} ), - true + false ); // Theoretically one could add more threads here too, but this would require rewrite of the _bg iter upstream. let runtime = tokio::runtime::Builder::new_multi_thread() .worker_threads(1) .build() .expect("Unable to create tokio runtime for bw writing."); + println!("Init writer"); let writer = BigWigWrite::create_file(ofile, chromsizes).unwrap(); - let _ = writer.write(vals, runtime); + println!("Start writer"); + writer.write(vals, runtime); } Ok(()) } \ No newline at end of file From 1a1e0113f504134334d24290de8dfe6702eaf285 Mon Sep 17 00:00:00 2001 From: WardDeb Date: Thu, 21 Nov 2024 09:52:29 +0100 Subject: [PATCH 23/23] latest WIP for bamCompare --- deeptools4.0.0_changes.md | 8 +- pydeeptools/deeptools/bamCompare2.py | 287 ++++++++++++++++++++++++++ pydeeptools/deeptools/bamCoverage2.py | 7 +- pyproject.toml | 3 +- src/bamcompare.rs | 96 +++++++++ src/calc.rs | 17 +- src/lib.rs | 4 +- src/normalization.rs | 49 ++++- 8 files changed, 449 insertions(+), 22 deletions(-) create mode 100644 pydeeptools/deeptools/bamCompare2.py create mode 100644 src/bamcompare.rs diff --git a/deeptools4.0.0_changes.md b/deeptools4.0.0_changes.md index 330fafbb..7b2c01dd 100644 --- a/deeptools4.0.0_changes.md +++ b/deeptools4.0.0_changes.md @@ -9,4 +9,10 @@ for -bs > 1, a read is split in multiple contiguous blocks # normalization -Exactscaling is no longer an option, it's always performed. \ No newline at end of file +Exactscaling is no longer an option, it's always performed. + +# Todo + + - allow multithreaded bw writing + - properly divide region work over threads -> region sorting & taking size into account + \ No newline at end of file diff --git a/pydeeptools/deeptools/bamCompare2.py b/pydeeptools/deeptools/bamCompare2.py new file mode 100644 index 00000000..fcd96028 --- /dev/null +++ b/pydeeptools/deeptools/bamCompare2.py @@ -0,0 +1,287 @@ +import argparse +from deeptools import parserCommon +from deeptools.hp import r_bamcompare + +def parseArguments(): + parentParser = parserCommon.getParentArgParse() + bamParser = parserCommon.read_options() + normalizationParser = parserCommon.normalization_options() + requiredArgs = getRequiredArgs() + optionalArgs = getOptionalArgs() + outputParser = parserCommon.output() + parser = argparse.ArgumentParser( + parents=[requiredArgs, outputParser, optionalArgs, + parentParser, normalizationParser, bamParser], + formatter_class=argparse.ArgumentDefaultsHelpFormatter, + description='This tool compares two BAM files based on the number of ' + 'mapped reads. To compare the BAM files, the genome is partitioned ' + 'into bins of equal size, then the number of reads found in each bin' + ' is counted per file, and finally a summary value is ' + 'reported. This value can be the ratio of the number of reads per ' + 'bin, the log2 of the ratio, or the difference. This tool can ' + 'normalize the number of reads in each BAM file using the SES method ' + 'proposed by Diaz et al. (2012) "Normalization, bias correction, and ' + 'peak calling for ChIP-seq". Statistical Applications in Genetics ' + 'and Molecular Biology, 11(3). Normalization based on read counts ' + 'is also available. The output is either a bedgraph or bigWig file ' + 'containing the bin location and the resulting comparison value. ' + 'Note that *each end* in a pair (for paired-end reads) is treated ' + 'independently. If this is undesirable, then use the --samFlagInclude ' + 'or --samFlagExclude options.', + + usage='bamCompare -b1 treatment.bam -b2 control.bam -o log2ratio.bw\n' + 'help: bamCompare -h / bamCompare --help', + + add_help=False) + + return parser + + +def getRequiredArgs(): + parser = argparse.ArgumentParser(add_help=False) + + required = parser.add_argument_group('Required arguments') + + # define the arguments + required.add_argument('--bamfile1', '-b1', + metavar='BAM file', + help='Sorted BAM file 1. Usually the BAM file ' + 'for the treatment.', + required=True) + + required.add_argument('--bamfile2', '-b2', + metavar='BAM file', + help='Sorted BAM file 2. Usually the BAM ' + 'file for the control.', + required=True) + + return parser + + +def getOptionalArgs(): + + parser = argparse.ArgumentParser(add_help=False) + optional = parser.add_argument_group('Optional arguments') + + optional.add_argument("--help", "-h", action="help", + help="show this help message and exit") + + optional.add_argument('--scaleFactorsMethod', + help='Method to use to scale the samples. ' + 'If a method is specified, then it will be used to compensate ' + 'for sequencing depth differences between the samples. ' + 'As an alternative, this can be set to None and an option from ' + '--normalizeUsing can be used. (Default: %(default)s)', + choices=['readCount', 'SES', 'None'], + default='readCount') + + optional.add_argument('--sampleLength', '-l', + help='*Only relevant when SES is chosen for the ' + 'scaleFactorsMethod.* To compute the SES, specify ' + 'the length (in bases) of the regions (see --numberOfSamples) ' + 'that will be randomly sampled to calculate the scaling factors. ' + 'If you do not have a good sequencing depth for ' + 'your samples consider increasing the sampling ' + 'regions\' size to minimize the probability ' + 'that zero-coverage regions are used. (Default: %(default)s)', + default=1000, + type=int) + + optional.add_argument('--numberOfSamples', '-n', + help='*Only relevant when SES is chosen for the ' + 'scaleFactorsMethod.* Number of samplings taken ' + 'from the genome to compute the scaling factors. (Default: %(default)s)', + default=1e5, + type=int) + + optional.add_argument('--scaleFactors', + help='Set this parameter manually to avoid the computation of ' + 'scaleFactors. The format is scaleFactor1:scaleFactor2.' + 'For example, --scaleFactor 0.7:1 will cause the first BAM file to' + 'be multiplied by 0.7, while not scaling ' + 'the second BAM file (multiplication with 1).', + default=None, + required=False) + + optional.add_argument('--operation', + help='The default is to output the log2 ratio of the ' + 'two samples. The reciprocal ratio returns the ' + 'the negative of the inverse of the ratio ' + 'if the ratio is less than 0. The resulting ' + 'values are interpreted as negative fold changes. ' + 'Instead of performing a computation using both files, the scaled signal can ' + 'alternatively be output for the first or second file using ' + 'the \'--operation first\' or \'--operation second\'. (Default: %(default)s)', + default='log2', + choices=['log2', 'ratio', 'subtract', 'add', 'mean', + 'reciprocal_ratio', 'first', 'second'], + required=False) + + optional.add_argument('--pseudocount', + help='A small number to avoid x/0. Only useful ' + 'together with --operation log2 or --operation ratio. ' + 'You can specify different values as pseudocounts for ' + 'the numerator and the denominator by providing two ' + 'values (the first value is used as the numerator ' + 'pseudocount and the second the denominator pseudocount). (Default: %(default)s)', + default=[1], + type=float, + nargs='+', + action=parserCommon.requiredLength(1, 2), + required=False) + + optional.add_argument('--skipZeroOverZero', + help='Skip bins where BOTH BAM files lack coverage. ' + 'This is determined BEFORE any applicable pseudocount ' + 'is added.', + action='store_true') + + return parser + + +def process_args(args=None): + args = parseArguments().parse_args(args) + + if args.smoothLength and args.smoothLength <= args.binSize: + print("Warning: the smooth length given ({}) is smaller than the bin " + "size ({}).\n\n No smoothing will be " + "done".format(args.smoothLength, + args.binSize)) + args.smoothLength = None + + if not args.ignoreForNormalization: + args.ignoreForNormalization = [] + + if not isinstance(args.pseudocount, list): + args.pseudocount = [args.pseudocount] + + if len(args.pseudocount) == 1: + args.pseudocount *= 2 + + return args + +# get_scale_factors function is used for scaling in bamCompare +# while get_scale_factor is used for depth normalization + + +def get_scale_factors(args, statsList, mappedList): + + if args.scaleFactors: + scale_factors = list(map(float, args.scaleFactors.split(":"))) + elif args.scaleFactorsMethod == 'SES': + scalefactors_dict = estimateScaleFactor( + [args.bamfile1, args.bamfile2], + args.sampleLength, args.numberOfSamples, + 1, + mappingStatsList=mappedList, + blackListFileName=args.blackListFileName, + numberOfProcessors=args.numberOfProcessors, + verbose=args.verbose, + chrsToSkip=args.ignoreForNormalization) + + scale_factors = scalefactors_dict['size_factors'] + + if args.verbose: + print("Size factors using SES: {}".format(scale_factors)) + print("%s regions of size %s where used " % + (scalefactors_dict['sites_sampled'], + args.sampleLength)) + + print("ignoring filtering/blacklists, size factors if the number of mapped " + "reads would have been used:") + print(tuple( + float(min(mappedList)) / np.array(mappedList))) + + elif args.scaleFactorsMethod == 'readCount': + # change the scaleFactor to 1.0 + args.scaleFactor = 1.0 + # get num of kept reads for bam file 1 + args.bam = args.bamfile1 + bam1_mapped, _ = get_num_kept_reads(args, statsList[0]) + # get num of kept reads for bam file 2 + args.bam = args.bamfile2 + bam2_mapped, _ = get_num_kept_reads(args, statsList[1]) + + mapped_reads = [bam1_mapped, bam2_mapped] + + # new scale_factors (relative to min of two bams) + scale_factors = float(min(bam1_mapped, bam2_mapped)) / np.array(mapped_reads) + if args.verbose: + print("Size factors using total number " + "of mapped reads: {}".format(scale_factors)) + + elif args.scaleFactorsMethod == 'None': + scale_factors = None + + return scale_factors + + +def main(args=None): + """ + The algorithm is composed of two steps. + + + 1. Per-sample scaling / depth Normalization: + + If scaling is used (using the SES or read counts method), appropriate scaling + factors are determined to account for sequencing depth differences. + + Optionally scaling can be turned off and individual samples could be depth normalized using + RPKM, BPM or CPM methods + + 2. Ratio calculation between two bam files: + + The genome is transversed and computing + the log ratio/ratio/difference etc. for bins of fixed width + given by the user. + + """ + args = process_args(args) + + # Some sanity checks again + if not args.effectiveGenomeSize: + args.effectiveGenomeSize = 0 + # If + if args.normalizeUsing: + print("Normalization of the bam files requested, turning off scaling.") + args.scaleFactorsMethod = 'None' + else: + args.normalizeUsing = 'None' + + r_bamcompare( + args.bamfile1, # bam file 1 + args.bamfile2, # bam file 2 + args.outFileName, # output file + args.outFileFormat, # output file format + args.normalizeUsing, # normalization method + args.scaleFactorsMethod, # scaling method + args.effectiveGenomeSize, # effective genome size + args.numberOfProcessors, # threads + args.binSize, # bin size + [], # regions + True # verbose + ) + + # #if args.normalizeUsing == "RPGC": + # # sys.exit("RPGC normalization (--normalizeUsing RPGC) is not supported with bamCompare!") + # #if args.normalizeUsing == 'None': + # args.normalizeUsing = None # For the sake of sanity + # if args.scaleFactorsMethod != 'None' and args.normalizeUsing: + # sys.exit("`--normalizeUsing {}` is only valid if you also use `--scaleFactorsMethod None`! To prevent erroneous output, I will quit now.\n".format(args.normalizeUsing)) + + # # Get mapping statistics + # bam1, mapped1, unmapped1, stats1 = bamHandler.openBam(args.bamfile1, returnStats=True, nThreads=args.numberOfProcessors) + # bam1.close() + # bam2, mapped2, unmapped2, stats2 = bamHandler.openBam(args.bamfile2, returnStats=True, nThreads=args.numberOfProcessors) + # bam2.close() + + # scale_factors = get_scale_factors(args, [stats1, stats2], [mapped1, mapped2]) + # if scale_factors is None: + # # check whether one of the depth norm methods are selected + # if args.normalizeUsing is not None: + # args.scaleFactor = 1.0 + # # if a normalization is required then compute the scale factors + # args.bam = args.bamfile1 + # scale_factor_bam1 = get_scale_factor(args, stats1) + # args.bam = args.bamfile2 + # scale_factor_bam2 = get_scale_factor(args, stats2) + # scale_factors = [scale_factor_bam1, scale_factor_bam2] + # else: + # scale_factors = [1, 1] \ No newline at end of file diff --git a/pydeeptools/deeptools/bamCoverage2.py b/pydeeptools/deeptools/bamCoverage2.py index c736f595..5b34a1b5 100644 --- a/pydeeptools/deeptools/bamCoverage2.py +++ b/pydeeptools/deeptools/bamCoverage2.py @@ -149,8 +149,5 @@ def main(args=None): args.numberOfProcessors, # threads args.binSize, # bin size [], # regions - True # verbose - ) - import pyBigWig - a = pyBigWig.open(args.outFileName) - a.header() + args.verbose # verbose + ) \ No newline at end of file diff --git a/pyproject.toml b/pyproject.toml index 06190917..414e8fc9 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -64,7 +64,6 @@ packages = ["deeptools"] alignmentSieve = "deeptools.alignmentSieve:main" bamCompare = "deeptools.bamCompare:main" bamCoverage = "deeptools.bamCoverage:main" -bamCoverage2 = "deeptools.bamCoverage2:main" bamPEFragmentSize = "deeptools.bamPEFragmentSize:main" bigwigAverage = "deeptools.bigwigAverage:main" bigwigCompare = "deeptools.bigwigCompare:main" @@ -84,3 +83,5 @@ plotFingerprint = "deeptools.plotFingerprint:main" plotHeatmap = "deeptools.plotHeatmap:main" plotPCA = "deeptools.plotPCA:main" plotProfile = "deeptools.plotProfile:main" +bamCoverage2 = "deeptools.bamCoverage2:main" +bamCompare2 = "deeptools.bamCompare2:main" \ No newline at end of file diff --git a/src/bamcompare.rs b/src/bamcompare.rs new file mode 100644 index 00000000..029481cb --- /dev/null +++ b/src/bamcompare.rs @@ -0,0 +1,96 @@ +use pyo3::prelude::*; +use rayon::prelude::*; +use rayon::ThreadPoolBuilder; +use crate::filehandler::bam_stats; +use crate::normalization::scale_factor_bamcompare; +use crate::covcalc::{bam_pileup, parse_regions}; + +#[pyfunction] +pub fn r_bamcompare( + bam_ifile: &str, + bam_ifile2: &str, + _ofile: &str, + _ofiletype: &str, + _norm: &str, + scalefactorsmethod: &str, + effective_genome_size: u64, + nproc: usize, + binsize: u32, + regions: Vec<(String, u64, u64)>, + verbose: bool +) -> PyResult<()> { + // put statistics into scope, this should probably be rewritten. (can't we always assume at least 2 threads ? ) + // will need to be revisited for multiBamsummaries / computeMatrix. + let mut total_reads1: u64 = 0; + let mut total_reads2: u64 = 0; + let mut mapped_reads1: u64 = 0; + let mut mapped_reads2: u64 = 0; + let mut unmapped_reads1: u64 = 0; + let mut unmapped_reads2: u64 = 0; + let mut readlen1: f32 = 0.0; + let mut readlen2: f32 = 0.0; + let mut fraglen1: f32 = 0.0; + let mut fraglen2: f32 = 0.0; + // Get statistics of bam file. + if nproc > 1 { + let pool2 = ThreadPoolBuilder::new().num_threads(2).build().unwrap(); + let bamstatvec: Vec<_> = pool2.install(|| { + vec![ + (bam_ifile, &verbose), + (bam_ifile2, &verbose) + ] + .par_iter() + .map(|(bam_ifile, verbose)| bam_stats(bam_ifile, verbose)) + .collect() + }); + let (_total_reads1, _mapped_reads1, _unmapped_reads1, _readlen1, _fraglen1) = bamstatvec[0]; + let (_total_reads2, _mapped_reads2, _unmapped_reads2, _readlen2, _fraglen2) = bamstatvec[1]; + total_reads1 = _total_reads1; + total_reads2 = _total_reads2; + mapped_reads1 = _mapped_reads1; + mapped_reads2 = _mapped_reads2; + unmapped_reads1 = _unmapped_reads1; + unmapped_reads2 = _unmapped_reads2; + readlen1 = _readlen1; + readlen2 = _readlen2; + fraglen1 = _fraglen1; + fraglen2 = _fraglen2; + + } else { + let (_total_reads1, _mapped_reads1, _unmapped_reads1, _readlen1, _fraglen1) = bam_stats(bam_ifile, &verbose); + let (_total_reads2, _mapped_reads2, _unmapped_reads2, _readlen2, _fraglen2) = bam_stats(bam_ifile2, &verbose); + total_reads1 = _total_reads1; + total_reads2 = _total_reads2; + mapped_reads1 = _mapped_reads1; + mapped_reads2 = _mapped_reads2; + unmapped_reads1 = _unmapped_reads1; + unmapped_reads2 = _unmapped_reads2; + readlen1 = _readlen1; + readlen2 = _readlen2; + fraglen1 = _fraglen1; + fraglen2 = _fraglen2; + } + + // Calculate scale factors + let (scale_factor1, scale_factor2) = scale_factor_bamcompare( + scalefactorsmethod, + mapped_reads1, + mapped_reads2, + binsize as u64, + effective_genome_size + ); + println!("scalefactors = {} and {}", scale_factor1, scale_factor2); + let (regions, chromsizes) = parse_regions(®ions, bam_ifile); + let pool = ThreadPoolBuilder::new().num_threads(nproc).build().unwrap(); + let _bg1: Vec<(String, u64, u64, f64)> = pool.install(|| { + regions.par_iter() + .flat_map(|i| bam_pileup(bam_ifile, &i, &binsize, scale_factor1)) + .collect() + }); + let _bg2: Vec<(String, u64, u64, f64)> = pool.install(|| { + regions.par_iter() + .flat_map(|i| bam_pileup(bam_ifile2, &i, &binsize, scale_factor2)) + .collect() + }); + Ok(()) +} \ No newline at end of file diff --git a/src/calc.rs b/src/calc.rs index b36c6262..0c0f1d1a 100644 --- a/src/calc.rs +++ b/src/calc.rs @@ -1,10 +1,15 @@ pub fn median(mut nvec: Vec) -> f32 { - nvec.sort_unstable(); - let len = nvec.len(); - if len % 2 == 1 { - return nvec[len / 2] as f32; + if nvec.is_empty() { + return 0.0; + } else if nvec.len() == 1 { + return nvec[0] as f32; } else { - return (nvec[len / 2] + nvec[len / 2 - 1]) as f32 / 2.0; + nvec.sort_unstable(); + let len = nvec.len(); + if len % 2 == 1 { + return nvec[len / 2] as f32; + } else { + return (nvec[len / 2] + nvec[len / 2 - 1]) as f32 / 2.0; + } } - } \ No newline at end of file diff --git a/src/lib.rs b/src/lib.rs index 7a0459ec..a9203a07 100644 --- a/src/lib.rs +++ b/src/lib.rs @@ -1,13 +1,15 @@ use pyo3::prelude::*; mod bamcoverage; +//mod bamcompare; mod covcalc; mod alignmentsieve; -mod bamhandler; +mod filehandler; mod normalization; mod calc; #[pymodule] fn hp(m: &Bound<'_, PyModule>) -> PyResult<()> { m.add_function(wrap_pyfunction!(bamcoverage::r_bamcoverage, m)?)?; + //m.add_function(wrap_pyfunction!(bamcompare::r_bamcompare, m)?)?; Ok(()) } diff --git a/src/normalization.rs b/src/normalization.rs index 9e1d68f9..ef04f19f 100644 --- a/src/normalization.rs +++ b/src/normalization.rs @@ -1,32 +1,65 @@ -pub fn scale_factor(norm_method: &str, mapped: u64, binsize: u64, effective_genome_size: u64) -> f64 { +use std::cmp; + +pub fn scale_factor( + norm_method: &str, + mapped: u64, + binsize: u32, + effective_genome_size: u64, + readlen: f32, + verbose: &bool +) -> f64 { let mut scale_factor = 1.0; - return match norm_method { + match norm_method { "RPKM" => { // RPKM = # reads per tile / total reads (millions) * tile length (kb) let mmr = mapped as f64 / 1e6; let bs_kb = binsize as f64 / 1000.0; scale_factor *= 1.0 / (mmr * bs_kb); - scale_factor } "CPM" => { // CPM = # reads per tile / total reads (millions) let mmr = mapped as f64 / 1e6; scale_factor *= 1.0 / mmr; - scale_factor } "BPM" => { // BPM = bins per million mapped reads let bs_kb: f64 = binsize as f64 / 1000.0; let tmp_scalefactor = (mapped as f64 / bs_kb) / 1e6; scale_factor *= 1.0 / (tmp_scalefactor * bs_kb); - scale_factor } "RPGC" => { // RPGC = mapped reads * fragment length / effective genome size - scale_factor + let tmp_scalefactor = (mapped as f64 * readlen as f64) / effective_genome_size as f64; + scale_factor *= 1.0 / tmp_scalefactor; + } + _ => {} + }; + if *verbose { + println!("Scale factor: {}", scale_factor); + } + return scale_factor; +} + +pub fn scale_factor_bamcompare( + norm_method: &str, + mapped_bam1: u64, + mapped_bam2: u64, + _binsize: u64, + _effective_genome_size: u64 +) -> (f64, f64) { + return match norm_method { + "readCount" => { + let min = cmp::min(mapped_bam1, mapped_bam2); + let scale_factor1 = min as f64 / mapped_bam1 as f64; + let scale_factor2 = min as f64 / mapped_bam2 as f64; + (scale_factor1, scale_factor2) + } + "SES" => { + // to be implemented + (1.0, 1.0) } _ => { - scale_factor + (1.0, 1.0) } } -} \ No newline at end of file +}

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